<style type="text/css"> div.c, td.c, th.c, div.tbw {pointer-events: none;} div.c>*, td.c>*, th.c>* {pointer-events: auto; padding-right: 100px;} table.s {display: block; position: absolute;} table.s > th, table.s > td {display: block;} table.s > tr {display: contents;} .n {overflow: visible;}</style><style type="text/css">.gs1{border-style:none;position:absolute;left:89.180130px;bottom:952.363100px;width:457.799900px;height:13.516000px;background-color:rgba(255,255,255,0.000001);} .gs2{border-style:none;position:absolute;left:103.545130px;bottom:938.693600px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs3{border-style:none;position:absolute;left:103.545130px;bottom:925.022800px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4{border-style:none;position:absolute;left:103.545130px;bottom:911.353300px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs5{border-style:none;position:absolute;left:103.545130px;bottom:897.682500px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs6{border-style:none;position:absolute;left:103.545130px;bottom:884.011700px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs7{border-style:none;position:absolute;left:89.180130px;bottom:858.642200px;width:457.799900px;height:19.515000px;background-color:rgba(255,255,255,0.000001);} .gs8{border-style:none;position:absolute;left:103.545130px;bottom:844.971400px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs9{border-style:none;position:absolute;left:103.545130px;bottom:831.300600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gsa{border-style:none;position:absolute;left:103.545130px;bottom:817.631100px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gsb{border-style:none;position:absolute;left:117.910260px;bottom:803.960300px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gsc{border-style:none;position:absolute;left:117.910260px;bottom:790.290800px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gsd{border-style:none;position:absolute;left:103.545130px;bottom:776.620000px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gse{border-style:none;position:absolute;left:103.545130px;bottom:762.949200px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gsf{border-style:none;position:absolute;left:103.545130px;bottom:749.279700px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs10{border-style:none;position:absolute;left:117.910260px;bottom:735.608900px;width:435.699800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs11{border-style:none;position:absolute;left:89.180130px;bottom:721.938100px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs12{border-style:none;position:absolute;left:103.545130px;bottom:708.268600px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs13{border-style:none;position:absolute;left:117.910260px;bottom:694.597800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs14{border-style:none;position:absolute;left:117.910260px;bottom:680.928300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs15{border-style:none;position:absolute;left:103.545130px;bottom:667.257500px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs16{border-style:none;position:absolute;left:117.910260px;bottom:653.586700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs17{border-style:none;position:absolute;left:103.545130px;bottom:639.917200px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs18{border-style:none;position:absolute;left:89.180130px;bottom:614.546400px;width:457.799900px;height:19.516000px;background-color:rgba(255,255,255,0.000001);} .gs19{border-style:none;position:absolute;left:103.545130px;bottom:600.875600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1a{border-style:none;position:absolute;left:117.910260px;bottom:587.206100px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs1b{border-style:none;position:absolute;left:117.910260px;bottom:573.535300px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1c{border-style:none;position:absolute;left:117.910260px;bottom:559.865800px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs1d{border-style:none;position:absolute;left:117.910260px;bottom:546.195000px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1e{border-style:none;position:absolute;left:117.910260px;bottom:532.524200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1f{border-style:none;position:absolute;left:117.910260px;bottom:518.854700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs20{border-style:none;position:absolute;left:117.910260px;bottom:505.183900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs21{border-style:none;position:absolute;left:117.910260px;bottom:491.513100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs22{border-style:none;position:absolute;left:117.910260px;bottom:477.843600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs23{border-style:none;position:absolute;left:117.910260px;bottom:464.172800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs24{border-style:none;position:absolute;left:117.910260px;bottom:450.503300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs25{border-style:none;position:absolute;left:117.910260px;bottom:436.832500px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs26{border-style:none;position:absolute;left:117.910260px;bottom:423.161700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs27{border-style:none;position:absolute;left:117.910260px;bottom:409.492200px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs28{border-style:none;position:absolute;left:117.910260px;bottom:395.821400px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs29{border-style:none;position:absolute;left:117.910260px;bottom:382.150600px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs2a{border-style:none;position:absolute;left:89.180130px;bottom:360.681100px;width:457.799900px;height:16.515000px;background-color:rgba(255,255,255,0.000001);} .gs2b{border-style:none;position:absolute;left:89.180130px;bottom:343.110300px;width:457.799900px;height:13.516000px;background-color:rgba(255,255,255,0.000001);} .gs2c{border-style:none;position:absolute;left:117.910260px;bottom:329.440800px;width:435.699800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs2d{border-style:none;position:absolute;left:89.180130px;bottom:315.770000px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs2e{border-style:none;position:absolute;left:117.910260px;bottom:302.099200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs2f{border-style:none;position:absolute;left:117.910260px;bottom:288.429700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs30{border-style:none;position:absolute;left:117.910260px;bottom:274.758900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs31{border-style:none;position:absolute;left:117.910260px;bottom:261.088100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs32{border-style:none;position:absolute;left:117.910260px;bottom:247.418600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs33{border-style:none;position:absolute;left:117.910260px;bottom:233.747800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs34{border-style:none;position:absolute;left:117.910260px;bottom:220.078300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs35{border-style:none;position:absolute;left:117.910260px;bottom:206.407500px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs36{border-style:none;position:absolute;left:117.910260px;bottom:192.736700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs37{border-style:none;position:absolute;left:117.910260px;bottom:179.067200px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs38{border-style:none;position:absolute;left:117.910260px;bottom:165.396400px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs39{border-style:none;position:absolute;left:117.910260px;bottom:151.725600px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs3a{border-style:none;position:absolute;left:117.910260px;bottom:138.056100px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs3b{border-style:none;position:absolute;left:117.910260px;bottom:124.385560px;width:435.199800px;height:10.515800px;background-color:rgba(255,255,255,0.000001);} .gs3c{border-style:none;position:absolute;left:117.910260px;bottom:110.715280px;width:435.199800px;height:10.515600px;background-color:rgba(255,255,255,0.000001);} .gs3d{border-style:none;position:absolute;left:117.910260px;bottom:97.045000px;width:435.199800px;height:10.515600px;background-color:rgba(255,255,255,0.000001);} .gs3e{border-style:none;position:absolute;left:117.910260px;bottom:987.472200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs3f{border-style:none;position:absolute;left:117.910260px;bottom:973.802700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs40{border-style:none;position:absolute;left:117.910260px;bottom:960.131900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs41{border-style:none;position:absolute;left:117.910260px;bottom:946.461100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs42{border-style:none;position:absolute;left:117.910260px;bottom:932.791600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs43{border-style:none;position:absolute;left:117.910260px;bottom:919.120800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs44{border-style:none;position:absolute;left:117.910260px;bottom:905.451300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs45{border-style:none;position:absolute;left:117.910260px;bottom:891.780500px;width:455.615800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs46{border-style:none;position:absolute;left:89.180130px;bottom:878.109700px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs47{border-style:none;position:absolute;left:117.910260px;bottom:864.440200px;width:435.699800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs48{border-style:none;position:absolute;left:89.180130px;bottom:850.769400px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs49{border-style:none;position:absolute;left:117.910260px;bottom:837.098600px;width:435.699800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4a{border-style:none;position:absolute;left:89.180130px;bottom:823.429100px;width:457.299900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs4b{border-style:none;position:absolute;left:117.910260px;bottom:809.758300px;width:435.699800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4c{border-style:none;position:absolute;left:89.180130px;bottom:796.088800px;width:457.299900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs4d{border-style:none;position:absolute;left:117.910260px;bottom:782.418000px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4e{border-style:none;position:absolute;left:117.910260px;bottom:768.747200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4f{border-style:none;position:absolute;left:117.910260px;bottom:755.077700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs50{border-style:none;position:absolute;left:117.910260px;bottom:741.406900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs51{border-style:none;position:absolute;left:89.180130px;bottom:716.036100px;width:457.799900px;height:19.516000px;background-color:rgba(255,255,255,0.000001);} .gs52{border-style:none;position:absolute;left:117.910260px;bottom:702.366600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs53{border-style:none;position:absolute;left:103.545130px;bottom:688.695800px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs54{border-style:none;position:absolute;left:117.910260px;bottom:675.026300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs55{border-style:none;position:absolute;left:103.545130px;bottom:661.355500px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs56{border-style:none;position:absolute;left:89.180130px;bottom:635.984700px;width:457.799900px;height:19.516000px;background-color:rgba(255,255,255,0.000001);} .gs57{border-style:none;position:absolute;left:103.545130px;bottom:622.315200px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs58{border-style:none;position:absolute;left:103.545130px;bottom:608.644400px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs59{border-style:none;position:absolute;left:103.545130px;bottom:594.973600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5a{border-style:none;position:absolute;left:103.545130px;bottom:581.304100px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs5b{border-style:none;position:absolute;left:103.545130px;bottom:567.633300px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5c{border-style:none;position:absolute;left:103.545130px;bottom:553.963800px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs5d{border-style:none;position:absolute;left:117.910260px;bottom:540.293000px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5e{border-style:none;position:absolute;left:117.910260px;bottom:526.622200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5f{border-style:none;position:absolute;left:103.545130px;bottom:512.952700px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs60{border-style:none;position:absolute;left:117.910260px;bottom:499.281900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs61{border-style:none;position:absolute;left:117.910260px;bottom:485.611100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs62{border-style:none;position:absolute;left:117.910260px;bottom:471.941600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs63{border-style:none;position:absolute;left:117.910260px;bottom:458.270800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs64{border-style:none;position:absolute;left:117.910260px;bottom:444.601300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs65{border-style:none;position:absolute;left:117.910260px;bottom:430.930500px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs66{border-style:none;position:absolute;left:117.910260px;bottom:417.259700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs67{border-style:none;position:absolute;left:117.910260px;bottom:403.590200px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs68{border-style:none;position:absolute;left:103.545130px;bottom:389.919400px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs69{border-style:none;position:absolute;left:103.545130px;bottom:376.248600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs6a{border-style:none;position:absolute;left:89.180130px;bottom:737.133800px;width:69.598900px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6b{border-style:none;position:absolute;left:652.533700px;bottom:724.466600px;width:24.451000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6c{border-style:none;position:absolute;left:515.140600px;bottom:566.592000px;width:128.298000px;height:9.745000px;background-color:rgba(255,255,255,0.000001);} .gs6d{border-style:none;position:absolute;left:301.566200px;bottom:925.490800px;width:115.308000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6e{border-style:none;position:absolute;left:622.696100px;bottom:335.058100px;width:49.467000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6f{border-style:none;position:absolute;left:89.180130px;bottom:314.589600px;width:166.230900px;height:15.745000px;background-color:rgba(255,255,255,0.000001);} .gs70{border-style:none;position:absolute;left:645.440900px;bottom:909.538500px;width:31.971000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs71{border-style:none;position:absolute;left:89.180130px;bottom:889.071300px;width:82.513900px;height:15.744000px;background-color:rgba(255,255,255,0.000001);} .gs72{border-style:none;position:absolute;left:553.073300px;bottom:680.557800px;width:103.023000px;height:9.745000px;background-color:rgba(255,255,255,0.000001);} .gs73{border-style:none;position:absolute;left:89.180130px;bottom:667.890600px;width:87.593900px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs74{border-style:none;position:absolute;left:360.709700px;bottom:667.890600px;width:61.832000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs75{border-style:none;position:absolute;left:477.256000px;bottom:667.890600px;width:161.344000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs76{border-style:none;position:absolute;left:89.180130px;bottom:647.423400px;width:88.640900px;height:15.744000px;background-color:rgba(255,255,255,0.000001);} .gs77{border-style:none;position:absolute;left:440.898900px;bottom:622.089000px;width:77.782000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs78{border-style:none;position:absolute;left:228.421700px;bottom:543.151700px;width:243.269000px;height:15.744000px;background-color:rgba(255,255,255,0.000001);} .gs79{border-style:none;position:absolute;left:239.024500px;bottom:938.804100px;width:109.454000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7a{border-style:none;position:absolute;left:239.382000px;bottom:842.332400px;width:109.652000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7b{border-style:none;position:absolute;left:500.561100px;bottom:707.857800px;width:109.593000px;height:15.745000px;background-color:rgba(255,255,255,0.000001);} .gs7c{border-style:none;position:absolute;left:290.777500px;bottom:527.582900px;width:116.670000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7d{border-style:none;position:absolute;left:468.852800px;bottom:527.582900px;width:114.198000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7e{border-style:none;position:absolute;left:345.001800px;bottom:520.642200px;width:94.585000px;height:23.206000px;background-color:rgba(255,255,255,0.000001);} .gs7f{border-style:none;position:absolute;left:590.636800px;bottom:662.389000px;width:74.128000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs80{border-style:none;position:absolute;left:89.180130px;bottom:645.821800px;width:43.922900px;height:12.744000px;background-color:rgba(255,255,255,0.000001);} </style> </head> <body> <div id="sidebar"> <div id="outline"> <ul><li><a class="l" href="#pf2">Grupa Kapitałowa CD PROJEKT - Wybrane dane finansowe w przeliczeniu na euro</a></li><li><a class="l" href="#pf3">Spis treści</a></li><li><a class="l" href="#pf6">Śródroczny skrócony skonsolidowany rachunek zysków i strat</a></li><li><a class="l" href="#pf8">Śródroczne skrócone skonsolidowane sprawozdanie z całkowitych dochodów</a></li><li><a class="l" href="#pf9">Śródroczne skrócone skonsolidowane sprawozdanie z sytuacji finansowej</a></li><li><a class="l" href="#pfc">Śródroczne skrócone sprawozdanie ze zmian w skonsolidowanym kapitale własnym</a></li><li><a class="l" href="#pfe">Śródroczne skrócone skonsolidowane sprawozdanie z przepływów pieniężnych</a></li><li><a class="l" href="#pf12">Informacje ogólne</a></li><li><a class="l" href="#pf12">Prezentacja Grupy Kapitałowej</a><ul><li><a class="l" href="#pf12">Spółki powiązane</a></li></ul></li><li><a class="l" href="#pf13">Zasady konsolidacji</a><ul><li><a class="l" href="#pf13">Spółki objęte konsolidacją – stan na dzień 30.09.2023 r.</a></li><li><a class="l" href="#pf13">Jednostki zależne</a></li></ul></li><li><a class="l" href="#pf14">Podstawa sporządzenia śródrocznego skróconego skonsolidowanego sprawozdania finansowego</a></li><li><a class="l" href="#pf14">Założenie kontynuowania działalności</a></li><li><a class="l" href="#pf14">Zgodność z Międzynarodowymi Standardami Sprawozdawczości Finansowej</a><ul><li><a class="l" href="#pf14">Zmiany standardów lub interpretacji obowiązujące i zastosowane przez Grupę, które weszły w życie od 1 stycznia 2023 r.</a></li><li><a class="l" href="#pf15"> Zmiany do MSR 12 Podatek dochodowy dotyczący międzynarodowej reformy podatkowej - Modelowe Zasady Filaru Drugiego - zatwierdzone 8 listopada 2023 r., obowiązujące w odniesieniu do rocznych okresów sprawozdawczych rozpoczynających się w dniu lub po 1...</a></li><li><a class="l" href="#pf15">Standardy opublikowane i zatwierdzone przez UE, które jeszcze nie weszły w życie oraz ich wpływ na sprawozdanie finansowe Grupy</a></li><li><a class="l" href="#pf15">Standardy i interpretacje przyjęte przez RMSR, które nie zostały jeszcze zatwierdzone przez UE do stosowania</a></li><li><a class="l" href="#pf15"> Zmiany do MSR 7 Sprawozdanie z przepływów pieniężnych i MSSF 7 Instrumenty finansowe Ujawnienia dotyczących ustalenia finansowania dostawców - obowiązujące w odniesieniu do okresów sprawozdawczych rozpoczynających się w dniu lub po 1 stycznia 2024 r.,</a></li></ul></li><li><a class="l" href="#pf15">Waluta funkcjonalna i waluta prezentacji</a><ul><li><a class="l" href="#pf15">Waluta funkcjonalna i waluta prezentacji</a></li><li><a class="l" href="#pf15">Transakcje i salda</a></li></ul></li><li><a class="l" href="#pf16">Założenie porównywalności sprawozdań finansowych i zmiany polityk rachunkowości</a><ul><li><a class="l" href="#pf16">Zmiany prezentacyjne oraz korekty błędów</a></li></ul></li><li><a class="l" href="#pf17">Badanie przez biegłego rewidenta</a></li><li><a class="l" href="#pf19">Segmenty operacyjne</a><ul><li><a class="l" href="#pf19">Prezentacja sprawozdań z uwzględnieniem segmentów działalności</a></li><li><a class="l" href="#pf19">Opis różnic w zakresie podstawy wyodrębnienia segmentów lub wyceny zysku lub straty segmentu w porównaniu z ostatnim rocznym skonsolidowanym sprawozdaniem finansowym</a></li><li><a class="l" href="#pf1a">Informacje o poszczególnych segmentach operacyjnych</a></li><li><a class="l" href="#pf1b">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.07.2023 do 30.09.2023 r.</a></li><li><a class="l" href="#pf1c">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.07.2022 do 30.09.2022 r.*</a></li><li><a class="l" href="#pf1d">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.01.2023 do 30.09.2023 r.</a></li><li><a class="l" href="#pf1e">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.01.2022 do 30.09.2022 r.*</a></li><li><a class="l" href="#pf1f">Skonsolidowane sprawozdanie z sytuacji finansowej z podziałem na segmenty na dzień 30.09.2023 r.</a></li><li><a class="l" href="#pf21">Skonsolidowane sprawozdanie z sytuacji finansowej z podziałem na segmenty na dzień 30.06.2023 r.*</a></li><li><a class="l" href="#pf23">Skonsolidowane sprawozdanie z sytuacji finansowej z podziałem na segmenty na dzień 31.12.2022 r.*</a></li><li><a class="l" href="#pf25">Segmenty operacyjne</a></li><li><a class="l" href="#pf25">CD PROJEKT RED</a></li><li><a class="l" href="#pf25">GOG.COM</a></li><li><a class="l" href="#pf26">Opis istotnych dokonań lub niepowodzeń emitenta w trzecim kwartale 2023 r. w podziale na segmenty działalności</a></li><li><a class="l" href="#pf26">CD PROJEKT RED</a></li><li><a class="l" href="#pf27">GOG.COM</a></li><li><a class="l" href="#pf27">Pozostałe wydarzenia korporacyjne</a></li><li><a class="l" href="#pf28">Czynniki mające wpływ na wyniki Grupy w przyszłości</a></li><li><a class="l" href="#pf29">Wpływ sytuacji polityczno-gospodarczej w Ukrainie na sprzedaż w okresie sprawozdawczym</a></li><li><a class="l" href="#pf29">Wpływ na sprzedaż</a></li><li><a class="l" href="#pf29">Ryzyka związane z sytuacją polityczno-gospodarczą w Ukrainie</a></li><li><a class="l" href="#pf2a">Informacje dotyczące sezonowości lub cykliczności działalności</a></li><li><a class="l" href="#pf2a">CD PROJEKT RED</a></li><li><a class="l" href="#pf2b">GOG.COM</a></li><li><a class="l" href="#pf2b">Informacja dotycząca głównych klientów</a></li><li><a class="l" href="#pf2d">Nota 1. Opis pozycji wpływających na aktywa, pasywa, kapitał, wynik finansowy netto oraz przepływy środków pieniężnych, które są nietypowe ze względu na ich rodzaj, wielkość i wywierany wpływ</a></li><li><a class="l" href="#pf2d">Istotne zdarzenia</a></li><li><a class="l" href="#pf2e">Nota 2. Rzeczowe aktywa trwałe</a></li><li><a class="l" href="#pf2e">Zmiany rzeczowych aktywów trwałych (wg grup rodzajowych) za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf2f">Kwoty zobowiązań umownych do nabycia w przyszłości rzeczowych aktywów trwałych</a></li><li><a class="l" href="#pf2f">Prawa do użytkowania rzeczowych aktywów trwałych</a></li><li><a class="l" href="#pf30">Nota 3. Aktywa niematerialne oraz nakłady na prace rozwojowe</a></li><li><a class="l" href="#pf30">Zmiany aktywów niematerialnych oraz nakładów na prace rozwojowe za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf31">Kwoty zobowiązań umownych do nabycia w przyszłości aktywów niematerialnych</a></li><li><a class="l" href="#pf31">Nota 4. Wartość firmy</a></li><li><a class="l" href="#pf31">Nota 5. Nieruchomości inwestycyjne</a></li><li><a class="l" href="#pf32">Zmiany wartości nieruchomości inwestycyjnych za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf32">Kwoty zobowiązań umownych z tytułu nabycia nieruchomości inwestycyjnych</a></li><li><a class="l" href="#pf33">Nota 6. Zapasy</a></li><li><a class="l" href="#pf33">Zmiany stanu odpisów aktualizujących zapasy</a></li><li><a class="l" href="#pf33">Nota 7. Należności handlowe i pozostałe</a></li><li><a class="l" href="#pf33">Zmiana stanu odpisów aktualizujących wartości należności</a></li><li><a class="l" href="#pf34">Bieżące i przeterminowane należności handlowe na 30.09.2023 r.</a></li><li><a class="l" href="#pf35">Pozostałe należności</a></li><li><a class="l" href="#pf35">Nota 8. Pozostałe aktywa finansowe</a></li><li><a class="l" href="#pf36">Nota 9. Rozliczenia międzyokresowe</a></li><li><a class="l" href="#pf37">Nota 10. Odroczony podatek dochodowy</a></li><li><a class="l" href="#pf37">Ujemne różnice przejściowe będące podstawą do tworzenia aktywa z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf38">Dodatnie różnice przejściowe będące podstawą do tworzenia rezerwy z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf38">Aktywa/Rezerwy netto z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf38">Podatek dochodowy ujęty w rachunku zysków i strat</a></li><li><a class="l" href="#pf39">Nota 11. Kapitał zakładowy</a></li><li><a class="l" href="#pf39">Kapitał zakładowy - struktura na 30.09.2023 r.</a></li><li><a class="l" href="#pf39">Zmiany kapitału zakładowego za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf39">Nota 12. Rezerwa na świadczenia emerytalne i podobne</a></li><li><a class="l" href="#pf3a">Nota 13. Pozostałe rezerwy</a></li><li><a class="l" href="#pf3a">Zmiana stanu pozostałych rezerw</a></li><li><a class="l" href="#pf3a">Nota 14. Pozostałe zobowiązania</a></li><li><a class="l" href="#pf3b">Bieżące i przeterminowane pozostałe zobowiązania na 30.09.2023 r.</a></li><li><a class="l" href="#pf3b">Nota 15. Rozliczenia międzyokresowe przychodów</a></li><li><a class="l" href="#pf3b">Nota 16. Informacja o instrumentach finansowych</a></li><li><a class="l" href="#pf3b">Wartości godziwe i hierarchia poszczególnych klas instrumentów finansowych</a></li><li><a class="l" href="#pf3c">Aktywa finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf3c">Zobowiązania finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf3d">Nota 17. Przychody ze sprzedaży</a></li><li><a class="l" href="#pf3d">Przychody ze sprzedaży - struktura geograficzna 2023 r.*</a></li><li><a class="l" href="#pf3e">Przychody ze sprzedaży - struktura geograficzna 2022 r.*</a></li><li><a class="l" href="#pf3e">Przychody ze sprzedaży - podział na kategorie według rodzajów produkcji</a></li><li><a class="l" href="#pf3e">Przychody ze sprzedaży - podział na kategorie według kanałów dystrybucji</a></li><li><a class="l" href="#pf3f">Nota 18. Koszty działalności operacyjnej</a></li><li><a class="l" href="#pf40">Nota 19. Pozostałe przychody i koszty operacyjne</a></li><li><a class="l" href="#pf40">Pozostałe przychody operacyjne</a></li><li><a class="l" href="#pf40">Pozostałe koszty operacyjne</a></li><li><a class="l" href="#pf41">Nota 20. Przychody i koszty finansowe</a></li><li><a class="l" href="#pf41">Przychody finansowe</a></li><li><a class="l" href="#pf41">Koszty finansowe</a></li><li><a class="l" href="#pf41">Nota 21. Umowy leasingu aktywów o niskiej wartości oraz leasingu krótkoterminowego</a></li><li><a class="l" href="#pf42">Nota 22. Emisja, wykup i spłata dłużnych i kapitałowych papierów wartościowych</a></li><li><a class="l" href="#pf42">Emisja dłużnych papierów wartościowych</a></li><li><a class="l" href="#pf42">Emisja kapitałowych papierów wartościowych</a></li><li><a class="l" href="#pf42">Nota 23. Dywidendy wypłacone (lub zadeklarowane) i otrzymane</a></li><li><a class="l" href="#pf42">Nota 24. Transakcje z podmiotami powiązanymi</a></li><li><a class="l" href="#pf42">Warunki transakcji z podmiotami powiązanymi</a></li><li><a class="l" href="#pf43">Transakcje z podmiotami powiązanymi po wyłączeniach konsolidacyjnych</a></li><li><a class="l" href="#pf45">Nota 25. Niespłacone pożyczki, kredyty lub naruszenia postanowień umów pożyczkowych i kredytowych, w sprawach, w których nie podjęto żadnych działań naprawczych do dnia bilansowego</a></li><li><a class="l" href="#pf46">Nota 26. Zmiana zobowiązań warunkowych lub aktywów warunkowych, które nastąpiły od czasu zakończenia ostatniego roku obrotowego</a></li><li><a class="l" href="#pf46">Zobowiązania warunkowe z tytułu udzielonych gwarancji i poręczeń</a></li><li><a class="l" href="#pf48">Nota 27. Zmiany w strukturze Grupy Kapitałowej i jednostek gospodarczych wchodzących w jej skład dokonane w ciągu okresu sprawozdawczego</a></li><li><a class="l" href="#pf48">Nota 28. Umowy, w wyniku których mogą w przyszłości nastąpić zmiany w proporcjach akcji posiadanych przez akcjonariuszy i obligatariuszy</a></li><li><a class="l" href="#pf48">Założenia przyjęte do wyceny programu motywacyjnego A na lata 2023–2027</a></li><li><a class="l" href="#pf48">Zmiany przyznanych uprawnień w ramach programu motywacyjnego A na lata 2023–2027</a></li><li><a class="l" href="#pf49">Założenia przyjęte do wyceny programu motywacyjnego B 2023–2027</a></li><li><a class="l" href="#pf49">Zmiany przyznanych uprawnień w ramach programu motywacyjnego B na lata 2023–2027</a></li><li><a class="l" href="#pf4a">Nota 29. Rozliczenia podatkowe</a></li><li><a class="l" href="#pf4b">Nota 30. Objaśnienia do skróconego skonsolidowanego sprawozdania z przepływów pieniężnych</a></li><li><a class="l" href="#pf4e">Nota 31. Przepływy pieniężne i zmiany niepieniężne wynikające ze zmian zobowiązań w działalności finansowej</a></li><li><a class="l" href="#pf50">Nota 32. Zdarzenia po dacie bilansu</a></li><li><a class="l" href="#pf52">Sprawy sądowe</a></li></ul></li><li><a class="l" href="#pf53">Struktura akcjonariatu</a><ul><li><a class="l" href="#pf53">Akcjonariusze posiadający bezpośrednio lub pośrednio przez podmioty zależne co najmniej 5% ogólnej liczby głosów na Walnym Zgromadzeniu Akcjonariuszy jednostki dominującej na dzień publikacji raportu kwartalnego</a></li><li><a class="l" href="#pf53">Kapitał zakładowy Spółki dominującej wynosi 99.910.510 zł i dzieli się na 99.910.510 akcji o wartości nominalnej 1 zł każda. Struktura akcjonariatu, w tym udział procentowy w kapitale zakładowym oraz na Walnym Zgromadzeniu Spółki dominującej, uaktualn...</a></li><li><a class="l" href="#pf53">Zmiany w strukturze akcjonariatu jednostki dominującej</a></li><li><a class="l" href="#pf54">Akcje Spółki dominującej w posiadaniu członków Zarządu i Rady Nadzorczej</a></li><li><a class="l" href="#pf54">Zmiany w stanie posiadania akcji przez Członków Zarządu i Rady Nadzorczej*</a></li></ul></li><li><a class="l" href="#pf54">Odniesienie do publikowanych szacunków</a></li><li><a class="l" href="#pf56">Śródroczny skrócony jednostkowy rachunek zysków i strat</a></li><li><a class="l" href="#pf57">Śródroczne skrócone jednostkowe sprawozdanie z całkowitych dochodów</a></li><li><a class="l" href="#pf57">Śródroczne skrócone jednostkowe sprawozdanie z sytuacji finansowej</a></li><li><a class="l" href="#pf59">Śródroczne skrócone jednostkowe sprawozdanie ze zmian w kapitale własnym</a></li><li><a class="l" href="#pf5b">Śródroczne skrócone jednostkowe sprawozdanie z przepływów pieniężnych</a><ul><li><a class="l" href="#pf5d">Objaśnienia do skróconego jednostkowego sprawozdania z przepływów pieniężnych</a></li></ul></li><li><a class="l" href="#pf5d">Założenie porównywalności sprawozdań finansowych i zmiany polityk rachunkowości</a><ul><li><a class="l" href="#pf5d">Zmiana polityki rachunkowości</a></li><li><a class="l" href="#pf5d">Zmiany prezentacyjne oraz korekty błędów</a></li></ul></li><li><a class="l" href="#pf5f">Informacje dodatkowe dotyczące sprawozdania jednostkowego CD PROJEKT S.A.</a><ul><li><a class="l" href="#pf5f">A. Podatek odroczony</a></li><li><a class="l" href="#pf5f">Ujemne różnice przejściowe będące podstawą do tworzenia aktywa z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf5f">Dodatnie różnice przejściowe będące podstawą do tworzenia rezerwy z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf60">Aktywa/Rezerwy netto z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf60">* dane przekształcone</a></li><li><a class="l" href="#pf60">Podatek dochodowy ujęty w rachunku zysków i strat</a></li><li><a class="l" href="#pf60">* dane przekształcone</a></li><li><a class="l" href="#pf60">B. Pozostałe rezerwy</a></li><li><a class="l" href="#pf60">Zmiana stanu pozostałych rezerw</a></li><li><a class="l" href="#pf60">C. Wartość firmy</a></li><li><a class="l" href="#pf61">D. Połączenia jednostek gospodarczych</a></li><li><a class="l" href="#pf65">E. Dywidendy wypłacone (lub zadeklarowane) i otrzymane</a></li><li><a class="l" href="#pf65">F. Należności handlowe i pozostałe</a></li><li><a class="l" href="#pf65">Zmiana stanu odpisów aktualizujących wartość należności</a></li><li><a class="l" href="#pf66">Bieżące i przeterminowane należności handlowe na 30.09.2023 r.</a></li><li><a class="l" href="#pf67">Pozostałe należności</a></li><li><a class="l" href="#pf67">G. Informacja o instrumentach finansowych</a></li><li><a class="l" href="#pf67">Wartości godziwe i hierarchia poszczególnych klas instrumentów finansowych</a></li><li><a class="l" href="#pf68">Aktywa finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf68">Zobowiązania finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf6a">H. Transakcje z podmiotami powiązanymi</a></li></ul></li><li><a class="l" href="#pf6c">Oświadczenie Zarządu jednostki dominującej</a><ul><li><a class="l" href="#pf6c">W sprawie rzetelności sporządzenia śródrocznego skróconego skonsolidowanego sprawozdania finansowego</a></li><li><a class="l" href="#pf6c">W sprawie podmiotu uprawnionego do przeglądu rzetelności sporządzenia śródrocznego skróconego skonsolidowanego sprawozdania finansowego</a></li></ul></li><li><a class="l" href="#pf6d">Zatwierdzenie sprawozdania finansowego</a></li></ul></div> </div> <div id="page-container"> <div class="pf w0 h0" id="pf1" style="content-visibility: auto;"><div class="pc pc1 w0 h0"><img alt="" class="bi x0 y0 w1 h1" src="data:image/png;base64,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"/><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x2 y2 w2 h3"><div class="t m0 x0 h4 y3 ff1 fs1 fc1 sc0 ls0 ws0">1 </div></div><div class="t m0 x3 h5 y4 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y6 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 yc ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div><div class="t m0 x3 h5 yd ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 ye ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 yf ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y10 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y11 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y12 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x3 h5 y13 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2" style="content-visibility: auto;"><div class="pc pc2 w0 h0"><img alt="" class="bi x0 y14 w1 h6" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKYAAAQdCAIAAADrcdcHAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde4CcZWHo/+d557Ize8uFhCyQShTQtYU2/YklYCgBoUIN/VkFCRUqHJWiQk+tRLAWftDjBQteDqiANiQoHlARUNCjQgUk4g01VoSgCEkNECCQZGevszPz/v6Y7Gazt2RzgU3y+fy12Zmd2efZHZjvvs/7vCFsmxjjzr3n5H9AYzEWk2MsxuIFaCzGYiwmx1iMZXcfSxIAAADYQ0k+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAADAniLGGM0CAADA3p6GO/eek/8BjcVYTI6xGIsXoLEYi7GYHGMxlt19LBZ2AgAA7LEkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfHuuIzI5kwAAAEi+PdArk8whSdY8AAAAkm8P9D/zTV/t7zEPAADAiyPGGM3CiyAfwmWFlr40vbSv02wAAACTLg137j0n/wPuxKfOhPD5YuvvWmb+6badyDeZx7In/VxMjrEYixegsRiLsZgcYzGWPX4sFna+GC5qaDo22/DbauXXtYrZAAAAXjSSb5c7PVc4K98YQljiLD4AAEDy7UmOyuQuaWgOITxXq32jv9eEAAAAkm8P8Yokc3WxNRtjCOG6cnfVjAAAAJJvzzAtxs8Xp7TGJITQkdZudYgPAACQfHuGTAjXFKYcmGTq/7yp3FsKqWkBAAAk357go4WW12Q3XY+hL02X2bgFAACQfHuG9+Qb35wrDP7zG5XedWnNtAAAAJJvt3dituF9DU2D/6yk6efLDvEBAACSb7I6ZOCUvK06NMl+vNAy9DP3VMura7bqBAAAJN+k1BLi3+WK23LPGTH5fHFKY4xDP/m5vm5zCAAASL5J6s25wrCKG1VjiNcXp8xMtpjPn1TKD9Uq5hAAAJB8k9SZ+eK2TOInii2vzmSHfX6JjToBAADJN2n9SZI9cBtO5HtjtuH4bMOwTz5SrdxTKZtDAADgJZSN27BqsW6n33PyP+DJuYY0hHTc+x+WZC8uNA+7znothMvLXaN+1Us1lj3p57InjcXkGIuxmBxjMRYvQGMxFmPZpQ+YTdN0G794595z8j9gCOGN2YYYQgxhrPsfmmS/VJxSDMOn9vuVvgdGO8T3Eo5lT/q57DFjMTnGYiwmx1iMxQvQWIzFWHb1A1rYOaajM/l943jzM+oWnXU26gQAACYDyTemM/OF+gdto4VfY4ifL7YO26KzzkadAACA5JvUDkwyxw7syJIZ7TjeJ4oth2Vyo37tdWUbdQIAAJJvEjsjVxjn1gsamkZu0Vn3SLVyf9VGnQAAgOSbrPIhvHns5HtztvAP+caxbl1S3v6z+F6dZDNmHwAAkHy71FtyhdYxNm45IpP7SKF5rC98sla9s9I30aebFuMZucLniq2ZEKpmHwAA2HmypmCkM3LFUT//iiRzdbE1O/ZlMZaWe6qjVeK0mHxntBQ8IpNblCuekM1/p9J3QU+pO6QmHwAAkHy70FGZ3Cszo0xLS4ifK7ZOG/uyDR1p7ab+LTZuyYTwvoamt+YK8zufH/r5tpj8Ta7wd7nCAUmmO00v6e28tdJr5gEAAMm3y52RH+UQXyaEa4qtByXjTdeycs/QbVsOiMmni61zM7mr+roGP39Ykj0vXzw6k68fKnykWjm/p2N1ajknAAAg+XaZA2OyOq2FENpicmwmX//kf1b6Dkiy7UkmhPBvheYjsvlxHqEvTW/q33yk7o3Zho8WWhpj7Ehry8o9mRBOyOZPzRWPzubjkES8vK9T7QEAAJJv13prvnhFX1cI4YxcsX78bUW1/9v9fQdlqu35xrlJ9ogxLsE36Kv9vevSWgihMcR/KzT/vwMbft5fKb+3ofHNuUJ9RWj9XL31ae3CntI9ruUAAABIvl1tRkz+LJMLIeRDeGu+EELoSGvn93TMismrMtkQQkeazhx7y5YQQi2EG/p7QgiHJtmri62zk82XWnjjiIs9PFApX9hbWpvWzDwAACD5drm/zORmxySE8KaBY3GX9XauTWtr09rF2Zb7K+V8iDOT8a5msaJWWVOr/kO+8Z/yjdlx4/COSt8HejomupgzH8LsJHNAzMxOkraYWVHrv6fiCCEAACD5tsFR2Xw+xDBwbYafVcrfrPSFEAoh9Kfpd/r7PlJsCSFU0nSsnPt5pf+G4pTxT/YLIdxY7vlouWv83muLyQFJ5uBMdk5MZsfMAUnSFjP14HyuVvtaf8+X+nvWOUIIAABsmxjHPSq1xyuGcH/zPi0hXtBburLQUg7h5K71q9JqCOGAmOwXk6WNU/+7Vv1af+9fZxueSqt/mc03heEzVgppSxhvGu+ulK8tdz9eq+wbM21JMj0m02OcGpPpMZkW4z6x/plk+mg/i9/WqvdXyvdWy7+o9lf8wgIAABNKvm1PwzRNd+I9J8kDnphtuLrYGkLoSGutMbm+3P2xvq7Be3662PrrSv/1/T37xFhK0/8oTpk32qG8dNx5XJ/W1qe1A2KmIcZ022Y8DaGcpt+o9C4r9/yuVt0Lfy57yVhMjrEYi8kxFmPxAjQWYzGWXf2Ae/vCzqMGtuJsjUkI4StDLrQwJcbvV8rf7O8NIXSk6ZIxem+rpsVknAu4j1RJ069U+v53X+f6bfvRAgAAjGVvT76jh1Tc76uVx4ccUiul6R2VvhBCPoTt7r0J6Uhrt/b3Liv3PBXSVO8BAACSb0e8LMkMvaDCfVteKK8WQnyxeu/xWuVL5Z5b+/u6QxpC2MtPsAQAACTfTvC6LS+w/otq/8j7XF1s3aW994NKeVm5536XZQcAACTfzjV0Vef6tPbgiOQ7O1c8LtuwK566O02/3t97Y3/P47Wq30IAAGCofAj1S7VlYmwLm3YGmRaTxoH1gLMHrhzeGGN965B8jDMHbp0Rk4YY67239yZfJoTXZTYl37f6e68tdz+/5elzzSG+t6Fxpz/vk7Xql/p7vlruLQVn6wEAwJ5gVkyyMYQQpsakflG3hhhmxMxAqsWmGOsN0jZwZtn0JCnWmy3EaQP91haTYRcDT7f5Kgtj3XPvTb65mVxjjM/Uqv/Y2/HLaqV5xOlzlZDWhkxbR1pbl9ZekWz/jK1Pa1eVu28q91SHtPvcTO6ZWm116lgfAAC8GFpibN18rCxTP+7TliSZgVSbObDf/owkaQhDUy0NIRww0GytMbaO2Jl/xwttp9t7k++oTO6ZWnVxb2lhtnB9sdAU4zu7Nw7dwaUvhM+Xuz/Q0BRC+GW1/x97OnIh3NE0vWnie6v8tlq5sb/n6/29/TEWQ3xNJntEJj83kz0wyXykr+unab8XHgAAjDS4vjGEMC0mTTGmaWiNsWWgtUaubwwh7JtkciENW65vbBuyceNkLjTJt/OSL5u/qb/3muKUwYQ7v6Hxvu5yCKEQQm8Ix2bz05MkhHBVX9dnyt31VZif6uv610Lztj/LXZW+G8s9D1T7X51k35orHpvLH5Xk6sdq76mUT+3esDateSUDALBnGFzfmA9xZkxiDPkwyvrGMORYWcumY2Xp0PWNMwdSbfu6a/fNM8m307SE2BaT8/KNfUM++WeZ3DGZ/H3V8n5JZk7M9Kfp6mr1jP4NPxmyrcvT27YCsyOtfaO/76fV/raYnJEvXp1prR/zrf/ydafpFX1dN/b3+P0DAOAle0s8ZH3jATETY0jTbVnfmIQQQ0jHX9+o0CTfS2xuJndjuWdZf081hP1i8ppM7oW01pmmZ+aL91XLT9Sqa0NtWoxPprWhO2qekM3/S0Pzv/d1fqBhvAN9a2vVJ9PaW3KFM/PFkbeuqPZf0FNy8h4AANtu2PrGxhBjDC1hK+sbZ8SkIYYQ4owYx1/fGPaOJY6Sby/ybFo7Jsnd2jjtlUkmG2Nfmt5bKV/Q27Gk3LNvTJ5Naz0h7UnTOOSXeVGu8L8KLZ/o6/pyufd/5psaxj6jry3JtIXRX0h3VPo+0NOh9gAA9mzD1jeGEHIx7hsHm22s9Y31w2vJjIFbx1rfqNCQfFvxaK1ye3+YGpODkkw2hIYY35BreENu5g8q5a/293630jfs/vXe60vTL5Z7ukP6vUrfybnChJ6xkqafL3df1d+j9wAAJpVh6xs3VVmSNG59fWMIIR4wcHhtnPWNCg3J9xJ4qFa5oLd0eew6M1c4JtvwJ5lsCOHdPRvLI+5Z770Qwpf7e7pDGkL4QaU8oeRbXate0NuxolqJ0esXAGD7jVzfWP94dmbTVvvjrm8MLTFp3dr6xgl1lzxD8k1269Lap8rdnyp3H5Rk3pYrjnzFvinbUO+9SpouK2/acOWB6gQuq3BjueeKvq5uF14HAPY+I9c3hhBmZTLZtN5s461vDCHsl2STkIZx1zcqNBhfdNxpHH+Tbfh4oaX+H6f/KPdcUe7KhHBqrvCefOOssY/a19VC+Falb2m5+ze1bVrL2djYeMIJJxx11FEHHnjg9OnTn3766V//+tff/va3H3744cH7TJ8+/bLLLqt/3Nvb29nZuWbNmh/84Ae/+93vJjSuM8888y/+4i8GH+S555774Q9/+Ktf/WrY3Y444ogzzjgjhFCr1V544YW1a9euWLHiJz/5yVgPmyRJfQiHHHLIzJkzS6XSk08+effdd3/jG9/Y6rf0ile84uUvf/l//ud/Dv3k0PEO9Ytf/GLp0qXDPnnUUUdNnTr129/+9uA3c9FFF+233361Wu0zn/lMfYoOOeSQf/zHfxz1G7jqqqsmOo0AsFvIhzCYVa0x5sKmY1z1JYhJCFMHbi3GWBz4ePrAW52GEJpiMvAlcaDKklwMA1++6Z7FsOnLizEWzTtMnuTb9jRM03Qn3nPSPuAH8k2fLneVQ3hNJvvlxmn1Pzd1pLXXdT6/X8x8utj6x5nhh0ZH/rnokWrlwt6OR0bE3lhPPW/evK997WuzZ8/e9IBpWk/xxx577LDDDuvt7a1/fs6cOU888cQWT52mMcY777zzXe9619q1a7dx1EuXLj3rrLOG3eHKK69cvHjx0LudddZZI8vq7rvvPvnkk3t7e4eN5eCDD/7a1742d+7c4ZOTpvfdd9/pp58+zrf3/ve///LLL//IRz5y6aWXDv38yPGGEDo7Ow877LBVq1YNfqZQKCxdunTRokWXXnppPRGz2exNN930lre8pVqtnn766bfcckv9ngsWLLjnnntGfgNpmh533HH33nvv7v4q2ANegMZiLCbHWIxl8MSwlrD5xLD6vvkxhhkx1s8ly8fNB82mxdi4xbGyGEI6e9xVi2O9h9mRu72ED2gsxrJbjCVpasrsM33zvxsbszNmbP5PQaEhu+++Q+9fPGpebs6cwYdMprQOe7SQ3RwmMZ9Lio1hYGlhbGqKA7fu7Qs7h3lnvnhMNv/v5a4/TrJLilMHD+TdWO45Opu/otDatLWDopU0vaG/55N9XeVtftLDDz/8rrvuam5uDiGsWLHilltuef7551/3utedcsopixcvHuy9oVasWLFixYqDDz748MMPLxQKCxcuvOeee4499tjxq2+kSy+9NJvNLly4cO7cuRdccMG3vvWt++67b+Tdli1btmrVqsMPP3zhwoXHH3/8hRdeOOzg25w5c+6///62trYQwqpVq2655Zbf/OY3++yzz4knnvj617++HlpHHnnkhg0bRv02zjvvvGx2vF/F5cuXP/bYY/WPlyxZsnr16qG3trW1LVq0aPCf9d475ZRThvVeCGHt2rXLli0bDNp6VC9fvrx+k99/ACZq8AyxTIhtcfMeHi0xqW+gP3hYbFaSZDel2pC9QDYtVoxD1ze+mG92YS+U2Wd60tS0uZRaWzNTp27uqOamzPTNVRaz2Za3nrL5tZXNDv3aEELS0hKSzav/YkNDUigMdtewW18qkm+zIzK5Cxuav1zuaYvJ54utTTEO/sHt1ZnsexqatvoIa2rVi3pLP5nImX6FQuGmm26q995FF1308Y9/PIQQY7z22msXL148Vofcfvvt9eiaM2fOTTfdNG/evPb29i984Qsnn3zyhIZcf5DLLrvsnnvumT9//tve9rZRk++GG26oHwH72Mc+dtFFFy1atGhY8t1000313rv22mvf9773DWbqJz7xiQ996EMf/vCH29vbr7nmmtNPP337fjRLliwZTLX6/Iz5Cz3QeyGET37yk0N7L4SwcuXKs88+e2jyLV++/Oyzz972P8QCsPtqDHFaEje31sBmjDNiJoSQiXG/zasWNx9eGzzm1hjitGTTVvtbPb8j2J4Rxu+uWfsmDQ2bw2mffYam1PAqKzS0vPlvN79i8vmkOGTtcJIkLS1bZNimA1wD3dXaGvbuc9kk3ybFEP690BJCeCqtLSlOmbXlWohjsw1bfYRb+3sv6+2c6DYt73jHOw4++OAQwpVXXlnvvUHbctxp9erVJ5xwwv333z937tyFCxcefvjhDz744ETHXqlU7r777vnz59e/k3F897vfveiii9rb24d+8pRTTpk3b14I4cYbb3z3u9897Esuv/zyhQsXzps3b9GiRR/5yEceeuihXfpzvPrqq+u9t3z58ksuucQvNsDua5z1jSGEKUlSf4s37vrGEEKYnmQad2p3+Rshe4zcy/5oi1Lad9+ksHlT+uwB+8UhJzQ1/PmfNbz61YOvg1gsxnx+SFUMP/yV2bQKMYaQjqwyJN+L+zeGEKohvK+haf8kE0I4K1ecOcHDr10h/efujnuq5e149nqfdHZ2Xnzxxdv3/Xd2di5evPiuu+4KIbzxjW/cjuQLIRx++OEhhHXr1o1/t9e85jUhhME1lnVvectb6t34wQ9+cOSX1Gq1xYsX33///SGE0047bfuS7x3veMcxxxxT//i6664bawuZc889t36wcfny5SeddFJfX59fb4AXxzjrG+sfz85kQpqGraxvDE0xmbZtf4xXaOwZRp6+ld1//5DJDB6VGlZlhcP/n/wrXzn42z1yVWEc0mwxiQOhFUNIYz4fizbWkXx7pUOS7Ma0dmZu0wtgor3Xkdbe2dPxy4ks5hzZWnffffeo5+xto3vvvbe3t7dQKBx66KET+sIFCxY0NzefdtppCxcuDCGMtbXm3Llzs9nsMcccc8EFF4QQbr/99mG3hhAeeuihNWvWjPrly5cv37Bhw9SpU0du7rKN5s+fP3/+/BDCpz/96R//+MdjLeys995DDz100kkndXZ22o0WYFTjr28M9X3zkySk6fjrG0MIs5JMbpu7axtPQoMX3/BNNbLZ7P77hzStd9fYm2oMdNeUKcMebcSmGsXN3TVkUw2QfC+GQ5Pshxqap8aY3a48qKTpOT0dK2qV7f4G6mfxjbWvybZ+G5XK2rVr58yZM2PInj/bYuj2lbfccsuNN944aiZ96lOfGvz4wQcfHHYiX6FQ2OoQ6slXH+x2WLduXWdn5y233LJ48eKt3nnOnDnt7e3bd7QTYBIaf31jQwwzk0xI062ub9y0p4hCY7IacfpWIbPvvoPdNe6mGiGEEJubYmbziTnDDn8lxWLM5wa7a5JsqgGS78XQHdIb+3s+XWzdzumL8frilPf2diyvlLfvETo7O5ubmyeaasMUCoX6BR62Y9vJ3t7eFStWLFu2bMmSJVu98+WXX37ZZZcNOyDZ2dkZBo6wjT5L2Wx9gNtdtosXLx66fctYVq1aNWfOnObm5jvuuOPP//zPn3nmGa9w4EW29fWNSRJiDGk6/vrGbAhtSWZX7EUOW3lvs//+MTsknKZMSaZMGeyucTfVqN9/yHuq0TfVyGzuri0PjgG76nV9zCsOWv3MM091d5X3yh0LH69Vz8rt0Jrmxhg/W5xyWW/p1v7tWZm5YsWK+fPnL1iwYOrUqdtdRAsXLqxf5GDFihUT+sJtXPp4880316+C0N7ePnIB6oMPPnjooYe2t7e3t7evXLly1G9v8BIUu/SnuWzZsra2tvoZfXfcccfRRx+9I8tlgT3eNq1vjDHE2DJw0eowxvrGmTFpiNEG+uwsw07fyuyzT6yHVpqGGMfdVKMeWpuX1cRcLjZusX9NZmiVxSRptakG7OnJd+/vN23F0bV+/cZ16zo2dpR6eh5fufK+229/eOXKvaEGT8w17OAjFEP4eKHl2Ez+kr7S+gnO1c033zx//vzm5uYrrrjiXe9613Y8e1tb2xVXXBFCqFQqX/nKV3bFFF133XXNzc0LFy5805ve9N73vvezn/3s0Fu//vWv1y94cM0115xwwgmVyhbLXBsaGj72sY/Vv70vf/nLo/8W7rwV7eeff357e/uCBQsOP/zwc84556qrrvIihz3G1tc3xk0b6O+7tfWNrTGxgT7jG31Tjfr/sNI0xDh8U40jXps/6KDN/958+lYIIzfVyGa22NtwxFaHADsz+QY/apo2rWnatP1DCCG89uj5p73rnYM3da1fv/6ZZ9a98EJnf//DDz543623/X716v9+ft3Tu/8hlLlJdlrcOSu5T8w1HJHN/Utv6e6JLPJcsmTJeeed197e/s53vrNSqQy9qN38+fN//OMfDyuoYY444oibbrppzpw5IYRrr7121apVu2iizj777EceeWTGjBlXXnnlD3/4w6HH6+6888577713wYIFCxYsuOOOO84+++zB9aXZbPaqq66qX9Th2muvHbbVZ6FQ6O3tbWtr2+5VqSNVKpXTTz/9Zz/72ezZsy+55JKvfvWrrrEOL4mWEFuSGMZf3xhCCGFqkjRtbX1jcImzvdXom2ps+kmnsVgYd1ONEIuFoZvIj72pRv3OW+44D7DnJd846jU4u94hxxxzzvvfP3jTC08+2fHC+o6uzlK5/Juf/ey+W2/7ze9+99gLz3dVq7vF+I/I5nbio02LyTXFKbf29364t7O0bWdM9Pb2nnrqqT/60Y+am5vPPffcU0455Tvf+c6aNWsWLFgwb968c88997rrrhv5VWedddaCBQtmz5590EEH1RdnLl++fFu2Ntlu69atO/vss++4445CofClL33pyCOP7OrqGrz19NNPv+eee9rb20888cQnnnjizjvvXLlyZVtb2/HHH3/ggQeO+u3Nmzfvrrvuuvnmm+t7loYQfv3rX4/17BdeeOHb3/72wX8+8MADH/rQh8a689q1a08++eT7779/+vTpt91227HHHmt5J2xVW0ySmIbx1zeGEELYP5OJaQjjrm9UaHuY0TfVGOiuzNQpQ8/IGmVTjabGofsTDt/bcPOmGiGEEBsbYy5nzgF2opjumkWb/X19z69Z07FhY0dPd2el8tUrrnzsscdWrV37VFdnvQZj3Nan3sZ7bt8Dfq7YesLYl1kf9kbk3kr5yEyuYcT5byPfr6ypVS/qLf1kxJUbxvom29vbb7vttsFLnKdpWg+5tWvX7rfffoN3mzNnzhNPPLHFU6dptVq98sorL7744vGPBw596qVLly5atOhf//VfP/GJT4xzt7POOmvp0qXLli07//zz63u0XHPNNeeee+6aNWtOOOGERx99dOhY2trali5deuKJJw6fnDRdsmTJ+973vvojDPrRj35Uv4B73fLlyxcsWFDd8i8FI8cbQujs7Hzta1879KTB+t1WrFhx6qmnDh5IPOOMM774xS+uXr36pJNOGvUMwzRNV65cefrpp69YsWKX/o69mA/4Ej61sbyYTz2wb346/vrGEMK+mUwu3dRsY61vnGh37YoNRfaMB9zVTz36phqD3TVjn6FVljQ3Nf/NyVuU1bZuqlGPNJvIA+w5dtV/0HMNDW0HHTS4h+OCBQuG1eALL7ywvqenfmDwJVwm+sfJBGbg1Unmbd0b3pBr+PtcsWHcjU9mJ5kbG6feWO75WF/ntqzyXLly5WGHHbZo0aLTTjvt0EMPnTp16qpVq+68884bbrhhWO0M27jykUce+eIXvzjRtYsPPfTQkUceudXNVNatW3fqqafecsstg59ZvHhxpVK57LLL1q1bN2zrl7Vr15500kkLFy487bTT5s2bN3v27LVr1z722GNXX331N7/5zeG/dtnszTffnM1m29vb165de+edd1588cW1Wm1k3Y3cqHPJkiWPPvro0M9UKpXLL798WPTeeOONs2bNuu6664al5qDPfOYzH/zgB8e6FXaW/KarfcZMDOOvb2yMcWqSxHQr6xt3UVqwrf93G7apxqx9Y8PmE7SSaVMzQ1Jq+KYaW56+tZVNNUJImpvDkB3nAWD77KqjfNtn5DLR369e/dtnn13fv/Vu2o4/t+dD+E3LzAm9W+pIa/+je+OqtPo/csUz8sX6H8jHeVP1eK1yYW9pRbUyoW/SAZO9ZCwmZxI+9ayYZGMMId3q+sYDkkwaQ0y3sr5xFxXannoga1vuNt6mGvVw2ndmMmSfjB3aVCOEpLU1ROEMgOTbxWrVak9nZ7mvr9xf6U9rj/7swQ0bNnR0d3X29//uoYd+tfyHa5977smNG7pHHCYa36uTzO2N0yb6zZRD+I9y92fL3TGEBdn8idmG47L5xrHfsdRC+F6lb2m5Z0eu2A57j3wI9azKhDB14GBXU4z1AEtCmDrw/rsYYzHGEEJD2FxiU2NMwqbDYq0Dn2yKsR5gTSEOltj0gQcvxljcK6c6aW0deg5VZssLhCbNzUnDkHXv+XzT8ccNKaV8HHJrjDFpbt7i/y5NTXHIZY7z7a/a4rmz2ZjZfGvM5ba4JnKSbLGqMEabagDAHp5822irJxAOvnmoj/roTP76xvGuATrO354frlbe3rNhQ5qGENqSzEX5xjfmCuN/e9/o772kr7PbwR9j2bMmZ+AYV2yLsX4uWWOMgxvhzkw2pVpmYF1iEuN+A9HVGpOWgY/bNh1e26YX4HbcLUzWI2NDFwqmSZKbPXuLMhrz6ltpCHHYboSjLRScsvni2yNO3wIAJN+eo16DnR0dpe7uxwNILfYAAB0kSURBVB5//M4l1//+iSfan19/UdKw3e/nflutvLenY1Varb8n3i8m78k3npIrZMdeAvSjav+53Ru7t7aZp0ySfLvonlMH1iU2x2RKGL6ZR2OM0wd+e2clSTbEEEJLktTPLsqE2JYMXussadquPJuchTZ8oWBDQ3bWrLGqLGyxUDANISYtzUOPUI2xUDDW0yvm87G4dx5TBAAk34uu778e+sP843bkreQztepZPRt/n9YGp3FqjOfkG8fa3yUN4ckxNvOUSZJvmMYQpyWDAZbJbtp3MWncvJnHwGWph+y7uF+SSUIaQmiLmUwMIYSGEGcmyeTvrlGuvrXffoPnUI08fWvI1bfSkGSSluZhjzba1bcGustuhACA5NtLkq/nB8vX/cslO/IutitN39S9flVti6sLNId4Rr74roH9XUY+4JJy9yf7usoyaQ8ay9A9PKYnSZpuZX1jCGFGsuko8/jrG1/MQhvl6lszZw52V2ZK69hX30pDNjt834vRr761qbuSlpYwokUBAJB8O0+ahhj/cMxf9f1yxY68e/5trfqW7vW9I2YyF8KpucJ78o2zBt7iD33Ax2uVf+rpeKRWlXwv/lMPrm/MhNgWkxhDmm5lfWM+hpkxE0I6/vrGndJdo1x9a8iegcOqbPjVt3LZZOjZXGNefWugu6ZM8d9BAADJtycr3fy1Z855744kXxrCw0k4p2fjs+VRjtvFEBbmCufkiu2Z7LAHrKTp58rdnyt3VyXf2Pccur6xvm9+jGFq2Mr6xoHLUqfjr28c5wc9ytW38g2D3TX2phohhBDzuaHna4199a0YQmpTDQAAJN8ulJbLj7fNSSuVHUm+GMJjSTy/e8NjY19C8PiGxn8uNB9SGz7hv672X9BberxW3TOSb4trlMUkxlAMW1nfOC3GxhhDiK0xDl3fmCsWRr/6VpqGGGM2k91//6G3Drv6ViwUYsOQzQzHu/pWHBZpAAAg+fYcGz5z7ahn9E10ed5zMZ7V1/Hbvt6x7tmYzZ7a0PjOTEPblrNeTZJH5x76Rx+5bGN//+3/+6rfPPzwyj/8YU1P964utGHrG0MIMYb94xbrG4tTpxSnTJ2RxPr6xoZcdvYBs0MISQjTkyRpKORn7Tt4zbSwxaYaIYQQmxqH7pMxxqYam/6VNDeFTMYvJAAASL6dKa1UVr16bvWZZ3cw+UIIXWn6jv6un/f1jNNd2UzmjbnC2YWmP6luMfnFo1+3/9dvjoXN143YuHbtxudf6Ojs7Cz3Pfbrh+697bbHHn/8908/vV9LS2NzcwhhWqFhZrEpaWoqTJny2oFt5RtzuQNPe2v94+YYkxBCLlfM5fJJEkLIxNiyzz5Dn3dgU42B7tpyx3kAAEDy7fb6fvmrNa8/adjyzu3bhKMvTd8f+79b2jhW8g3+83VNLWfmiq8fEn7JlClt11/XeMJxfiIAAIDk25m6vv3dpxeduePJF0KopOm/JbWbOl4YP/nqXtXYdGau+KZqGLyU34yPf3jqu8/xEwEAACTfztR91/efPu2MwWN9O7jV/qdC/+dKG7aafHWzisU3J7kzM4WZaZqG0PKmk2ctuTbmcn4oAACA5NtpKk+vferkt5R/+7sdT74Qwg1p/4c7N2Sz2blz5zY3N//iF7/o6OgY56EKudwbMvnzGhrn1EL2gP3bbviPwl8c7ocCAABIvp0nTTu/eeez5/1zdePGHUy+EMKDxfwbHvzRtD/6oxBCb2/vd9517vr/+93vdWz4QT7zVFfXqF/SmM2+tdD0tkzDnFra+vYz9v30FfaxBAAAJN9O7b5K5YXLr1z/75+caPJ1pelzmTinFkIIsdBQnP+6GZf/r/wrDxm8Q/9//+Hpt76t/PDKh5Pw/Wr/T2Ptl709vf39m38qA+s/jys2v7Wh8cQDZu//7duHXRkcAABA8u1w+PX0lH//eO8vVpS+9H/6Hnm0Nu6yzLqvxdpXM+GBr3+9Ye6fZaZOCXH0Q4D9jz+x4fNLNn5hadrfXw7hyZe/7OHHHludSZ7oLz+e1v6QhI29m67vNz2bm58vnHXOu076wOKGtll+KAAAgOTbJWobN972/g/cdMc3zz3+hD9tnVr/ZPagVzTOP3Ld//fh3h/9JISwplY9tuuFbZzY6vr1z/7D+V3f+d7Lfnp/7uCD+h9/ou9nPy99487+3/6uu7//hZA+29zUdMAB0w/7k1ecftr0V71yrIAEAACQfDuqZ/kDT735tP1u/lLjcQuG3dTxxf/z7Hn/FEL4WTY5p7+rVCpt+8P2P/7ExutvmPHhS80wAAAg+V7K3tv/1q8U5x818ta0XF79Z39RefKp9/R3HXjG333hC18wYwAAgOTbPfT+9MEnF/7tWL1X1//4E6vnHtH32U+1/92ijD02AQAAybdbKP/mkTXH//V+N3+xeMzR49ztD/OPS6ZMOeBbt5kxAABgMsiagq2qPrduzfF/ve+1V43fe+Xf/q7vvx468KGfmzEAAGCScJRvK9LevlWHvWafi/+l9e//bvx7rnn9SbFQcIgPAACYPBzlG7f3+vr+MP+4aee9e6u9V3nyqd6f/fzAFT8xaQAAwOThKN8oqs+/0L9q9fqPf6Lrnnszzc0vf/yRrV4N75l3vafvl7962YM/NHsAAMDk4SjfZj333b/hs9f1/uzB6vMv5P+4vfzwyjSEat8Ltc7OpKVlvK+s1Tq/cUfb9deZQwAAYFJJTEFd/3//4am/Pa377u9P/+Dil69+NDtr38JrX3Pgzx942U/v73ngx1v52lWrQwiNJ/6VaQQAACYVCztDCKH63LpVr/rT4oK/nLXkmsy0af2rVnf93+9NPfed46zn7F+1uvLU013f/Fbz3/7Ncxf+a/m/fp3/4/bWs/9+yllnBlfkAwAAJN/kUV75aP/q/256wwn1f6Y9vbHQMGbvVatPn/72ru98b/MktrY2/uXrMlOmlL5yy4wrPjrlHWeZUgAAYDJwLl8IIeTbX5Vvf9XmhCsWxrnz8//20djUmEyZUtu4seFPD53+Lx9oOvGvQpKEELru/n7S2mo+AQAAybe7SpqbO79+e8OfHjrr+m/nX3nI0JuaF57U+JfzTREAADBJWNg5Mb2/+GXpq1+f+g/vzL18zig3V6tO5AMAACQfAAAAu5yLNAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAHYDpVLJJOD3GUDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAADApBfTNDULAEx+pVLJJABMTi0tLSZh0sqaAgC8pWBoWptn82yeYU9iYScAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAYG8V0zQ1C7uF37fuaxIAAJiEDup41iRMWo7yAQAA7LEc5QNg91AqlVpaWsyDeTbPmGeYEEf5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAANhOMU1Ts7BbKJVKJgEAgEmopaXFJEg+ANghpVLJWwrzbJ4xzzBRFnYCAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAPZWMU1Ts7BbKJVKJgEAgEmopaXFJEg+ANghpVLJWwrzbJ4xzzBRFnYCAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAAC7qZimqVnYLZRKJZMAAMAk1NLSYhIkHwDskFKp5C2FeTbPmGeYKAs7AQAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAACA3VRM09Qs7BZKpZJJAABgEmppaTEJkg8AdkipVPKWwjybZ8wzTJSFnQAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AACAvVVM09Qs7BZKpZJJAABgEmppaTEJkg8AdkipVPKWwjybZ8wzTJSFnQAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABgcolpmpqF3UKpVDIJAABMQi0tLSZB8gHADimVSt5SmGfzjHmGibKwEwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAA2E3FNE3Nwm6hVCqZBAAAJqGWlhaTIPkAYIeUSiVvKcyzecY8w0RZ2AkAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAOymYpqmZmG3UCqVTAIAAJNQS0uLSZB8ALBDSqWStxTm2TxjnmGiLOwEAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAB2UzFNU7OwWyiVSiYBAIBJqKWlxSRIPgDYIaVSyVsK82yeMc8wURZ2AgAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAIDJJaZpahZ2C6VSySQAADAJtbS0mATJBwA7pFQqeUthns0z5hkmysJOAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABgNxXTNDULu4VSqWQSAACYhFpaWkyC5AOAHVIqlbylMM/mGfMME2VhJwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAOD/b9eObSqIgSiKyhLpENIA/ZdEA4S8AoaUDFlOxvvPKeFpg7laSz4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAutbrbCldIYgQAAAaqKiNIPgA4ksRJYWc7Y2fY5WEnAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJhldbcVrpDECAAADFRVRpB8AHAkiZPCznbGzrDLw04AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAwKta3W2FKyQxAgAAA1WVESQfABxJ4qSws52xM+zysBMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAIB/rO62AgAAwCP5ywcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkA+ARkhgB3zOA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAACAMVZ3WwGA+ZIYAWCmqjLCWG8mAMBJwd+0trOd7QxP4mEnAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAABwqdXdVrjC1/uHEQAAGOjz59sIY/nLBwAA8Fj+8gFwhyRVZQc72xk7wxZ/+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAgEut7rbCFZIYAQCAgarKCJIPAI4kcVLY2c7YGXZ52AkAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAeFWru61whSRGAABgoKoyguQDgCNJnBR2tjN2hl0edgIAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAACAWVZ3W+EKSYwAAMBAVWUEyQcAR5I4KexsZ+wMuzzsBAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAALrW62wpXSGIEAAAGqiojSD4AOJLESWFnO2Nn2OVhJwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAcKnV3Va4QhIjAAAwUFUZQfIBwJEkTgo72xk7wy4POwEAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAADALL/6zmtrxBjoTwAAAABJRU5ErkJggg=="/><div class="t m1 x4 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> </span></span><span class="ws4">do 30 wr<span class="_ _3"/>ze<span class="ls0 ws0">ś<span class="ls3 ws5">nia 202</span>3 r. </span></span></span></div><div class="t m1 x6 h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8 y18 w3 h3"><div class="t m1 x0 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x9 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x8 y18 w3 h3"><div class="t m1 xa h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="t m1 x8 h8 y1a ff3 fs4 fc2 sc0 ls8 ws9">Grupa <span class="wsa">Kapitał<span class="_ _2"/>owa CD P<span class="_ _2"/>ROJEK<span class="_ _2"/>T <span class="ls0 ws0">- </span>Wybrane da<span class="_ _2"/>ne finan<span class="_ _2"/>sowe w <span class="ls9 wsb">pr<span class="_ _2"/>zeli<span class="_ _2"/>czeni<span class="_ _2"/>u<span class="ls0 ws0"> </span></span>na<span class="_ _2"/> euro<span class="ls0 ws0"> </span></span></div><div class="t m1 xb h5 y1b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 xc h5 y1c ff3 fs2 fc0 sc0 lsa wsc">PLN<span class="ls0 ws0"> <span class="_ _4"> </span><span class="lsb wsd">EUR</span> </span></div><div class="c xd y1d w4 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y1d w5 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y1d w6 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y1d w7 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y20 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów, usług, tow<span class="_ _2"/>arów <span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y21 ff1 fs2 fc0 sc0 lse wsc">i materi<span class="_ _2"/>ałów<span class="ls0 ws0"> </span></div><div class="t m1 x14 h5 y22 ff1 fs2 fc0 sc0 lsf ws10">767<span class="_ _2"/> 692<span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls10 ws11">623<span class="_ _2"/> 507<span class="_ _2"/></span> <span class="_ _6"> </span><span class="ls11 ws12">167 717<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7"> </span><span class="lse wsc">133 001</span> </span></span></span></div><div class="c x8 y23 w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Koszt sprz<span class="_ _2"/>edanych prod<span class="_ _2"/>uktów, usług, towarów <span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lse wsc">i materi<span class="_ _2"/>ałów<span class="ls0 ws0"> </span></div></div><div class="t m1 x16 h5 y25 ff1 fs2 fc0 sc0 ls12 ws13">251 3<span class="_ _2"/>56<span class="ls0 ws0"> <span class="_ _7"> </span></span>180 561<span class="ls0 ws0"> <span class="_ _8"> </span><span class="ls13 wsd">54 91<span class="_ _2"/>4</span> <span class="_ _9"> </span><span class="ls14 ws14">38 5<span class="_ _2"/>16</span> </span></div><div class="t m1 x13 h5 y26 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) na dział<span class="_ _2"/>alności operacy<span class="_ _2"/>jnej<span class="ls0 ws0"> <span class="_ _a"> </span><span class="ls11 ws12">281 152<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="lse ws10">233 <span class="ls15 ws15">882</span></span> <span class="_ _9"> </span><span class="ls13 wsd">6<span class="_ _2"/>1 423</span> <span class="_ _b"> </span><span class="ls16 ws16">49 890<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y27 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) przed<span class="_ _2"/> opodatkowaniem<span class="ls0 ws0"> <span class="_ _c"> </span></span>350 364<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls13 wsd">264 958</span> <span class="_ _6"> </span><span class="lsc ws17">76 544</span> <span class="_ _e"> </span><span class="lsc ws17">56 518</span> </span></div><div class="c x8 y28 w8 hb"><div class="t m1 x15 h5 y29 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb wsd">właścicielom </span></span></div></div><div class="t m1 x13 h5 y2a ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="ls13 ws18">S.A.</span> </span></div><div class="t m1 x16 h5 y2b ff1 fs2 fc0 sc0 ls16 ws16">289 98<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls11 ws12">211 861<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10"> </span><span class="lse wsc">63 352</span> <span class="_ _9"> </span><span class="ls13 wsd">45 1<span class="_ _2"/>92</span> </span></span></span></div><div class="t m1 x13 h5 y2c ff1 fs2 fc0 sc0 lse wsc">Przepły<span class="_ _2"/>wy pieniężne<span class="_ _2"/> netto z działalności ope<span class="_ _2"/>racyjne<span class="_ _2"/>j<span class="ls0 ws0"> <span class="_ _11"> </span><span class="ls13 wsd">244 768</span> <span class="_ _12"> </span><span class="ls13 wsd">212 084</span> <span class="_ _f"> </span><span class="lsc ws19">53 474<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 ws18">45 240<span class="_ _2"/></span> </span></span></span></div><div class="t m1 x13 h5 y2d ff1 fs2 fc0 sc0 lsa ws1a">Przepływy pieniężne netto z działa<span class="_ _3"/>lności inwestycyjnej<span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls16 ws16">(183 9<span class="_ _3"/>68)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls11 ws12">(321 193)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls11 ws12">(40 19<span class="_ _3"/>1)<span class="ls0 ws0"> <span class="_ _14"> </span><span class="ls16 ws1b">(68 514)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m1 x13 h5 y2e ff1 fs2 fc0 sc0 lse wsc">Przepły<span class="_ _2"/>wy pieniężne<span class="_ _2"/> netto z działalności f<span class="_ _2"/>inansowej<span class="ls0 ws0"> <span class="_ _15"> </span><span class="lsf ws10">(10<span class="_ _2"/>2 395)</span> <span class="_ _16"> </span><span class="ls15 ws1c">(103 788)</span> <span class="_ _17"> </span><span class="ls13 wsd">(22 370<span class="_ _2"/>)</span> <span class="_ _14"> </span><span class="ls13 wsd">(22 139<span class="_ _2"/>)</span> </span></div><div class="t m1 x13 h5 y2f ff1 fs2 fc0 sc0 lse wsc">Przepły<span class="_ _2"/>wy pieniężne<span class="_ _2"/> netto razem<span class="ls0 ws0"> <span class="_ _18"> </span><span class="ls12 ws13">(41 59<span class="_ _2"/>5)</span> <span class="_ _19"> </span><span class="ls13 wsd">(212 897<span class="_ _2"/>)</span> <span class="_ _6"> </span><span class="ls16 ws16">(9 087)</span> <span class="_ _1a"> </span><span class="ls13 ws18">(45 41<span class="_ _2"/>3)</span> </span></div><div class="t m1 x13 h5 y30 ff1 fs2 fc0 sc0 lsb ws1d">Liczba akcji w tysiącach sztuk<span class="ls0 ws0"> <span class="_ _1b"> </span><span class="ws1e">100 388</span> <span class="_ _12"> </span><span class="ws1e">100 739</span> <span class="_ _1c"> </span><span class="ws1e">100 388</span> <span class="_ _12"> </span><span class="ws1e">100 739<span class="_ _3"/><span class="ws0"> </span></span></span></div><div class="t m1 x13 h5 y31 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o na jedną akcję<span class="_ _2"/> (w PLN/EUR)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,63</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,45</span> </span></div><div class="t m1 x13 h5 y32 ff1 fs2 fc0 sc0 lse wsc">Rozwodnion<span class="_ _2"/>y zysk/(strat<span class="_ _2"/>a) na jedną akcję<span class="_ _2"/> (w PLN/EUR<span class="_ _2"/>) <span class="ls0 ws0"> <span class="_ _20"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,63</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,4</span>5 </span></div><div class="t m1 x13 h5 y33 ff1 fs2 fc0 sc0 lse wsc">Wartość księ<span class="_ _2"/>gowa na jedn<span class="_ _2"/>ą akcję (w <span class="lsb wsd">PLN/EUR)<span class="ls0 ws0"> <span class="_ _21"> </span><span class="ls13 ws18">22,00</span> <span class="_ _13"> </span><span class="ls13 ws18">1<span class="_ _2"/>9,82</span> <span class="_ _22"> </span><span class="ls13 ws18">4,75</span> <span class="_ _22"> </span><span class="ls13 ws18">4,07</span> </span></span></div><div class="c x8 y34 w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Rozwodnion<span class="_ _2"/>a wartość księ<span class="_ _2"/>gowa na jedn<span class="_ _2"/>ą akcję<span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">(w PLN/EUR)<span class="ls0 ws0"> </span></div></div><div class="t m1 x17 h5 y35 ff1 fs2 fc0 sc0 ls13 ws18">21,99<span class="ls0 ws0"> <span class="_ _23"> </span></span>19,81<span class="ls0 ws0"> <span class="_ _24"> </span></span>4,74<span class="ls0 ws0"> <span class="_ _22"> </span></span>4,07<span class="ls0 ws0"> </span></div><div class="c x8 y36 w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zadeklarow<span class="_ _2"/>ana lub wy<span class="_ _2"/>płacona dywidenda n<span class="_ _2"/>a jedną akcję </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">(w PLN/EUR)<span class="ls0 ws0"> </span></div></div><div class="t m1 x18 h5 y37 ff1 fs2 fc0 sc0 ls13 ws18">1,00<span class="ls0 ws0"> <span class="_ _25"> </span></span>1,00<span class="ls0 ws0"> <span class="_ _1f"> </span></span>0,22<span class="ls0 ws0"> <span class="_ _25"> </span></span>0,21<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y38 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="c x10 y39 w7 hc"><div class="t m1 x15 h8 y3a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 y39 w9 hc"><div class="t m1 x15 h8 y3a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x13 h5 y3b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 xc h5 y3c ff3 fs2 fc0 sc0 lsa wsc">PLN<span class="ls0 ws0"> <span class="_ _4"> </span><span class="lsb wsd">EUR</span> </span></div><div class="t m1 x19 h5 y3d ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> <span class="_ _26"> </span></span>31.12.2022*<span class="ls0 ws0"> <span class="_ _26"> </span></span>30.09.2023<span class="ls0 ws0"> <span class="_ _27"> </span></span>31.12.2022*<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y3e ff1 fs2 fc0 sc0 lse wsc">Aktywa raz<span class="_ _2"/>em<span class="ls0 ws0"> <span class="_ _28"> </span><span class="ls13 wsd">2 412 731<span class="_ _2"/></span> <span class="_ _29"> </span><span class="ls13 wsd">2 276 331</span> <span class="_ _d"> </span><span class="ls13 wsd">5<span class="_ _2"/>20 479</span> <span class="_ _d"> </span><span class="lsf ws10">485 369</span> </span></div><div class="c x8 y3f w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania i rezerwy<span class="_ _2"/> na zobowiązania <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 ls12 ws1f">(bez<span class="_ _2"/><span class="ls0 ws0"> <span class="lsb ws1d">rozliczeń międzyokresowych)</span> </span></div></div><div class="t m1 x1a h5 y40 ff1 fs2 fc0 sc0 ls14 ws14">189<span class="_ _2"/> 411<span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls18 wsf">218 771</span> <span class="_ _b"> </span><span class="ls13 wsd">40 860</span> <span class="_ _6"> </span><span class="ls13 wsd">46 6<span class="_ _2"/>47</span> </span></div><div class="t m1 x13 h5 y41 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania długoterm<span class="_ _2"/>inowe<span class="ls0 ws0"> <span class="_ _2a"> </span><span class="ls13 wsd">40 252</span> <span class="_ _8"> </span><span class="ls19 ws20">36<span class="_ _2"/> 186<span class="_ _2"/></span> <span class="_ _2b"> </span><span class="ls15 ws1c">8 683</span> <span class="_ _2c"> </span><span class="ls18 wsf">7 716</span> </span></div><div class="t m1 x13 h5 y42 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania krótkote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _2d"> </span></span>164 335<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls18 wsf">208<span class="_ _2"/> 679</span> <span class="_ _8"> </span><span class="lsc ws19">35 4<span class="_ _3"/>51<span class="ls0 ws0"> <span class="_ _10"> </span><span class="ls13 wsd">44 495</span> </span></span></span></div><div class="t m1 x13 h5 y43 ff1 fs2 fc0 sc0 lse wsc">Kapitał własny<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _2e"> </span><span class="ls13 wsd">2 208 144</span> <span class="_ _2f"> </span><span class="ls13 wsd">2 031 466</span> <span class="_ _17"> </span><span class="ls13 wsd">47<span class="_ _2"/>6 345</span> <span class="_ _14"> </span></span>433 15<span class="_ _2"/>8<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y44 ff1 fs2 fc0 sc0 lse wsc">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _2e"> </span><span class="ls16 ws1b">99 911<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1e">100 771</span> <span class="_ _9"> </span><span class="lsc ws19">21 553</span> <span class="_ _8"> </span><span class="ls13 wsd">21 487</span> </span></span></span></div><div class="c x12 y45 w7 hd"><div class="t m1 x1b h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y47 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h5 y48 ff1 fs2 fc0 sc0 lse wsc">Powyższe d<span class="_ _2"/>ane finansowe<span class="_ _2"/> zostały przeli<span class="_ _2"/>czone na EUR wedł<span class="_ _2"/>ug następujący<span class="_ _2"/>ch zasad:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y49 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws21">Pozycje<span class="_ _2"/> skonsolidowan<span class="_ _2"/>ego rachunku zy<span class="_ _2"/>sków i strat<span class="_ _2"/> oraz skons<span class="_ _2"/>olidowane<span class="_ _2"/>go sprawozdan<span class="_ _2"/>ia z<span class="ls0 ws0"> </span><span class="ws10">przepływów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _31"> </span><span class="lsa wsc">pieniężnych </span></span></span></span></span></div><div class="t m1 x1c h5 y4a ff1 fs2 fc0 sc0 lsb ws22">przeliczono według kursów stanowiących śred<span class="_ _2"/>nią arytmetyczną kursów ogłoszonych przez<span class="ls0 ws0"> <span class="lse ws23">Narodowy Bank Pols<span class="_ _2"/>ki</span> <span class="_ _32"/><span class="lsa wsc">dla</span> <span class="lse ws10">euro </span></span></div><div class="t m1 x1c h5 y4b ff1 fs2 fc0 sc0 lse ws24">obowiązu<span class="_ _2"/>jących na ostat<span class="_ _2"/>ni dzień każde<span class="_ _2"/>go miesiąca w<span class="ls0 ws0"> </span>d<span class="_ _2"/>anym okresie sprawozd<span class="_ _2"/>awczym. Kursy<span class="_ _2"/> te wynosiły odpowi<span class="_ _2"/>ednio: </div><div class="t m1 x1c h5 y4c ff1 fs2 fc0 sc0 lse ws10">od<span class="ls0 ws0"> 1 </span><span class="wsc">styczn<span class="_ _2"/>ia do 30 <span class="lsb wsd">września <span class="ls13 ws18">20<span class="ls0 ws0">23 </span></span>r.<span class="ls0 ws0"> <span class="ls13 ws18">4,<span class="lsc wse">5773</span></span> </span></span></span>PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR</span> </span>oraz<span class="ls0 ws0"> <span class="ls1a ws25">od</span> </span><span class="wsc">1<span class="_ _2"/> stycznia do 30<span class="ls0 ws0"> <span class="lsb wsd">wrze<span class="_ _2"/>śnia <span class="ls13 ws18">20</span></span>22 r. <span class="ls13 ws18">4,688 </span></span></span>PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR</span>, </span></div><div class="t m1 x8 h5 y4d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws26">Pozycje<span class="_ _2"/> aktywów i pasyw<span class="_ _2"/>ów skonsolidowanego spr<span class="_ _2"/>awozdania z syt<span class="_ _2"/>uacji finansowe<span class="_ _2"/>j przeliczon<span class="_ _2"/>o według kursów ogłoszony<span class="_ _2"/>ch </span></span></div><div class="t m1 x1c h5 y4e ff1 fs2 fc0 sc0 lse ws27">przez<span class="_ _2"/> Narodowy Bank Pol<span class="_ _2"/>ski dla e<span class="_ _2"/>uro obowiąz<span class="_ _2"/>ujących<span class="_ _2"/> na ostatni dz<span class="_ _2"/>ień okre<span class="_ _2"/>su sprawozd<span class="_ _2"/>awczego. Kursy te w<span class="_ _2"/>ynosiły<span class="_ _2"/> </div><div class="t m1 x1c h5 y4f ff1 fs2 fc0 sc0 lse wsc">odpowiedni<span class="_ _2"/>o 4,<span class="ls12 ws1f">6356<span class="ls0 ws0"> </span></span><span class="ws10">PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR<span class="_ _2"/></span> </span><span class="ws28">na dzień <span class="_ _2"/>30 <span class="lsb wsd">września <span class="ls13 ws18">20<span class="ls0 ws0">23 </span></span>r.<span class="ls0 ws0"> i <span class="ls13 ws18">4,<span class="ls16 ws29">6899</span></span> </span></span></span>PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR</span> <span class="ls15 ws15">na</span> d<span class="_ _3"/><span class="lsa wsc">zień<span class="ls0 ws0"> <span class="lse ws10">31</span> <span class="ls19 ws20">gr<span class="_ _2"/>udn<span class="_ _2"/>ia 20<span class="_ _2"/></span>22 <span class="lsb wsd">r.</span><span class="ff7"> </span></span></span></span></span></div><div class="t m1 x1d h5 y50 ff3 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf3" style="content-visibility: auto;"><div class="pc pc3 w0 h0"><img alt="" class="bi x0 y51 w1 he" src="data:image/png;base64,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"/><div class="t m1 x4 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> </span></span><span class="ws4">do 30 wr<span class="_ _3"/>ze<span class="ls0 ws0">ś<span class="ls3 ws5">nia 202</span>3 r. </span></span></span></div><div class="t m1 x6 h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8 y18 w3 h3"><div class="t m1 x0 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x9 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x8 y18 w3 h3"><div class="t m1 xa h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">3 </div></div><div class="t m1 x8 h8 y52 ff3 fs4 fc2 sc0 ls9 ws2a">Spis t<span class="_ _2"/>reści<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 hf y53 ff1 fs2 fc0 sc0 lse wsc">Podstawowe<span class="_ _2"/> dane finan<span class="_ _2"/>sowe Grupy<span class="ls0 ws0"> </span>Kapitałowe<span class="_ _2"/>j CD<span class="ls0 ws0"> <span class="ls17 ws13">PROJEKT</span> <span class="_ _33"/><span class="ls13 ws18">...............................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/>5<span class="fs3"> </span></span></span></span></div><div class="t m1 x1e hf y1b ff1 fs2 fc0 sc0 lsb ws1d">Śródroczny skrócony skonsolidowany rachunek zysków i<span class="ls0 ws0"> </span><span class="wsd">strat<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>6<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1e hf y54 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>danie z<span class="ls0 ws0"> </span><span class="ws28">całkowit<span class="_ _2"/>ych dochod<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................<span class="ls0 ws0"> <span class="_ _36"/>8<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1e hf y55 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>danie z<span class="ls0 ws0"> <span class="ls15 ws1c">sytuacji finans<span class="_ _3"/>owej<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">..................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>9<span class="fs3"> </span></span></span></span></span></span></div><div class="t m1 x1e hf y56 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone sprawoz<span class="_ _2"/>danie ze<span class="_ _2"/> zmian w skonsolid<span class="_ _2"/>owanym kapitale<span class="_ _2"/> własnym<span class="ls13 ws18">.............................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">12<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1e hf y57 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>danie z<span class="ls0 ws0"> </span>przepły<span class="_ _2"/>wów pieniężny<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">.....................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">14<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 hf y58 ff1 fs2 fc0 sc0 lse ws28">Informacje<span class="_ _2"/> obj<span class="_ _2"/>aśniające d<span class="_ _2"/>o<span class="ls0 ws0"> </span><span class="wsc">śródrocznego skr<span class="_ _2"/>óconego skonsolid<span class="_ _2"/>owanego sprawozd<span class="_ _2"/>ania finan<span class="_ _2"/>sowego<span class="ls13 ws18">...................................................<span class="ls0 ws0"> <span class="_ _36"/><span class="ls11 ws1e">17<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y59 ff1 fs2 fc0 sc0 lse wsc">Informacje<span class="_ _2"/> ogólne<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.............................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls11 ws1e">18<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5a ff1 fs2 fc0 sc0 lse wsc">Prezent<span class="_ _2"/>acja Grupy Kapi<span class="_ _2"/>tałowej<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">....................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">18<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5b ff1 fs2 fc0 sc0 lse wsc">Zasady kons<span class="_ _2"/>olidacji<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">..........................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">19<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y5c ff1 fs2 fc0 sc0 lse wsc">Spółki objęt<span class="_ _2"/>e konsolid<span class="_ _2"/>acją <span class="ls0 ws0">– <span class="ls13 wsd">stan<span class="_ _2"/> na dzień 30.0<span class="_ _2"/>9.2023 r.</span> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">19<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y5d ff1 fs2 fc0 sc0 lse wsc">Jednost<span class="_ _2"/>ki zależne<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.......................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls11 ws1e">19<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5e ff1 fs2 fc0 sc0 lse wsc">Podstawa spor<span class="_ _2"/>ządzeni<span class="_ _2"/>a śródrocznego skrócone<span class="_ _2"/>go skonsolidowan<span class="_ _2"/>ego sprawozd<span class="_ _2"/>ania finan<span class="_ _2"/>sowego<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5f ff1 fs2 fc0 sc0 lse ws28">Założeni<span class="_ _2"/>e kontyn<span class="_ _2"/>uowania dz<span class="_ _2"/>iałalności<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.....................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y60 ff1 fs2 fc0 sc0 lse wsc">Zgodność z<span class="_ _2"/> Międzynarod<span class="_ _2"/>owymi Standardam<span class="_ _2"/>i Sprawozdawczośc<span class="_ _2"/>i Finansowej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f h5 y61 ff1 fs2 fc0 sc0 lse wsc">Zmiany st<span class="_ _2"/>andardów lub in<span class="_ _2"/>terpretacji ob<span class="_ _2"/>owiązujące<span class="_ _2"/> i zastosowane<span class="_ _2"/> przez Grupę, kt<span class="_ _2"/>óre weszły w ż<span class="_ _2"/>ycie od 1 sty<span class="_ _2"/>cznia 2023 r.</div><div class="t m1 x1f h5 y62 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.........................................................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20</span></span></span></div><div class="t m1 x20 hf y63 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1e hf y64 ff1 fs2 fc0 sc0 lse wsc">Waluta fu<span class="_ _2"/>nkcjonalna i wal<span class="_ _2"/>uta prezentac<span class="_ _2"/>ji<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">..................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">21<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y65 ff1 fs2 fc0 sc0 lse wsc">Waluta fu<span class="_ _2"/>nkcjonalna i wal<span class="_ _2"/>uta prezentac<span class="_ _2"/>ji<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">21<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y66 ff1 fs2 fc0 sc0 lsb ws1d">Transakcje i salda<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.......................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">21<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y67 ff1 fs2 fc0 sc0 lse wsc">Założeni<span class="_ _2"/>e porównywalności<span class="_ _2"/> sprawozdań<span class="_ _2"/> finansowych i<span class="ls0 ws0"> </span>z<span class="_ _2"/>miany polityk rachun<span class="_ _2"/>kowości<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.........................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">22<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y68 ff1 fs2 fc0 sc0 lse wsc">Zmiany pre<span class="_ _2"/>zentacyjne<span class="_ _2"/> oraz korekty błęd<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.....................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">22<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y69 ff1 fs2 fc0 sc0 lse ws28">Badanie<span class="_ _2"/> przez b<span class="_ _2"/>iegłego <span class="_ _2"/><span class="ls1b ws2b">re<span class="_ _2"/>wid<span class="_ _2"/>ent<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">23<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x8 hf y6a ff1 fs2 fc0 sc0 lse wsc">Informacja d<span class="_ _2"/>odatkowa <span class="ls0 ws0">–<span class="_ _2"/> </span>segmenty operacyjne<span class="_ _2"/> Grupy Kapitałowe<span class="_ _2"/>j CD<span class="ls0 ws0"> <span class="ls17 ws13">PROJEKT</span> <span class="_ _37"/><span class="ls13 ws18">............................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">24<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y6b ff1 fs2 fc0 sc0 lse wsc">Segmenty ope<span class="_ _2"/>racyjne<span class="ls13 ws18">.....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">25<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf y6c ff1 fs2 fc0 sc0 lsb ws1d">Informacje o poszczególnych segmentach operacyjnych<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">............................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">26<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y6d ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.07<span class="_ _2"/>.2023 do 30.09<span class="_ _2"/>.2023 r.<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">.......................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">27<span class="_ _2"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y6e ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.07<span class="_ _2"/>.2022 do 30.09.2022 r.<span class="fc1 ls0 ws0">*<span class="_ _2"/><span class="fc0"> <span class="_ _36"/><span class="ls13 ws18">.....................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">28<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf y6f ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.01<span class="_ _2"/>.2023 do 30.09.20<span class="_ _2"/>23 r.<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.......................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">29<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y70 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.01<span class="_ _2"/>.2022 do <span class="ls13 wsd">30.09<span class="_ _2"/>.2022 r.<span class="fc1 ls0 ws0">*<span class="fc0"> <span class="_ _35"/><span class="ls13 ws18">......................<span class="ls0 ws0"> <span class="_ _37"/><span class="lse ws10">30<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x1f hf y71 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>e sprawozd<span class="_ _2"/>anie z sytuac<span class="_ _2"/>ji finansowej z<span class="_ _2"/> podziałem n<span class="_ _2"/>a segmenty na dz<span class="ls13 wsd">ie<span class="_ _2"/>ń 30.09.2023 r<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">....................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lse ws10">31<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf y72 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>e sprawozd<span class="_ _2"/>anie z sytuac<span class="_ _2"/>ji finansowej z<span class="_ _2"/> podziałem n<span class="_ _2"/>a segmenty n<span class="ls13 wsd">a dzi<span class="_ _2"/>eń 30.06.2023<span class="_ _2"/> r.<span class="fc1 ls0 ws0">*<span class="fc0"> <span class="_ _33"/><span class="ls13 ws18">................................<span class="ls0 ws0">. <span class="_ _3"/><span class="lse ws10">33<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x1f hf y73 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>e sprawozd<span class="_ _2"/>anie z sytuac<span class="_ _2"/>ji finansowej z<span class="_ _2"/> podziałem n<span class="_ _2"/>a <span class="ls13 wsd">segmenty na dz<span class="_ _2"/>ień 31.12.20<span class="_ _2"/>22 r.<span class="fc1 ls0 ws0">*<span class="fc0"> <span class="_ _36"/><span class="ls13 ws18">....................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lse ws10">35<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x1f hf y74 ff1 fs2 fc0 sc0 lse wsc">Segmenty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...............................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="lse ws10">37<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y75 ff1 fs2 fc0 sc0 lse wsc">Opis istot<span class="_ _2"/>nych dokonań lu<span class="_ _2"/>b niepowodze<span class="_ _2"/>ń emitenta w t<span class="_ _2"/>rzecim kwartale 20<span class="_ _2"/>23<span class="ls0 ws0"> </span>r. w podziale<span class="_ _2"/> na segmenty<span class="_ _2"/> działalności<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.........<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws10">38<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y76 ff1 fs2 fc0 sc0 lse wsc">Czynn<span class="_ _2"/>iki mające wpływ<span class="_ _2"/> na wyniki Grupy<span class="_ _2"/> w przyszłości<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">40<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y77 ff1 fs2 fc0 sc0 lse wsc">Wpływ syt<span class="_ _2"/>uacji polity<span class="_ _2"/>czno<span class="ls0 ws0">-</span>gospodarczej<span class="_ _2"/> w Ukrainie n<span class="_ _2"/>a sprzedaż w okres<span class="_ _2"/>ie sprawozd<span class="_ _2"/>awczym<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">......................................................<span class="ls0 ws0"> <span class="_ _3"/><span class="ls13 ws18">41<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y78 ff1 fs2 fc0 sc0 lse wsc">Wpływ na sprz<span class="_ _2"/>edaż<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">41<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y79 ff1 fs2 fc0 sc0 lse wsc">Ryzyka zw<span class="_ _2"/>iązane z sytuac<span class="_ _2"/>ją polityczno<span class="ls0 ws0">-</span>gospod<span class="_ _2"/>arczą w Ukr<span class="_ _2"/>ainie<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">...............................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">41<span class="_ _2"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y7a ff1 fs2 fc0 sc0 lsb ws1d">Informacje dotyczące sezonowości lub cykliczności działalności<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.............................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">42<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y7b ff1 fs2 fc0 sc0 lse wsc">Informacja d<span class="_ _2"/>otycząca główny<span class="_ _2"/>ch klient<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">43<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 h5 y7c ff1 fs2 fc0 sc0 lse wsc">Informacja d<span class="_ _2"/>odatkowa <span class="ls0 ws0">–<span class="_ _2"/> </span>pozostałe noty obj<span class="_ _2"/>aśniające do<span class="ls0 ws0"> </span>śród<span class="_ _2"/>rocznego skróconego skonsol<span class="_ _2"/>idowane<span class="_ _2"/>go sprawozdani<span class="_ _2"/>a </div><div class="t m1 x8 h5 y7d ff1 fs2 fc0 sc0 ls15 ws15">finansowego<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.............................................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">44</span></span></span></span></div><div class="t m1 x20 hf y7e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 y7f ff1 fs2 fc0 sc0 lse wsc">Nota 1. Opis poz<span class="_ _2"/>ycji wpływaj<span class="_ _2"/>ących na akty<span class="_ _2"/>wa, pasywa, kapitał<span class="_ _2"/>, wynik f<span class="_ _2"/>inansowy<span class="_ _2"/> netto oraz prze<span class="_ _2"/>pływy <span class="_ _2"/> <span class="ls0 ws1e"> <span class="_ _2"/> </span></div><div class="t m1 x1f h5 y80 ff1 fs2 fc0 sc0 lse wsc">środków pie<span class="_ _2"/>niężnych<span class="_ _2"/>, które są nietypowe<span class="_ _2"/> ze względu n<span class="_ _2"/>a ich rodzaj, wie<span class="_ _2"/>lkość i wywie<span class="_ _2"/>rany wpływ<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">...............................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">45</span></span></span></span></div><div class="t m1 x20 hf y81 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f hf y82 ff1 fs2 fc0 sc0 lse wsc">Nota 2. Rze<span class="_ _2"/>czowe aktywa t<span class="_ _2"/>rwałe<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">..........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">46<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y83 ff1 fs2 fc0 sc0 lse wsc">Nota 3. Aktywa n<span class="_ _2"/>iemate<span class="_ _2"/>rialne oraz<span class="ls0 ws0"> </span>nakład<span class="_ _2"/>y na prace roz<span class="_ _2"/>wojowe<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.............................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">48<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y84 ff1 fs2 fc0 sc0 lsb ws1d">Nota 4. Wartość firmy<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">...............................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">49<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y4d ff1 fs2 fc0 sc0 lsb ws1d">Nota 5. Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">..................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">49<span class="_ _2"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y85 ff1 fs2 fc0 sc0 lse wsc">Nota 6. Zapasy<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">.............................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lsc wse">51<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y86 ff1 fs2 fc0 sc0 lse wsc">Nota 7. Należ<span class="_ _2"/>ności hand<span class="_ _2"/>lowe i pozostałe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">51<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y87 ff1 fs2 fc0 sc0 lse wsc">Nota 8. Pozost<span class="_ _2"/>ałe aktywa f<span class="_ _2"/>inansowe<span class="ls0 ws0"> <span class="ls13 ws18">..................................................................................................................................................................</span> <span class="_ _34"/><span class="lsc wse">53<span class="fs3 ls0 ws0"> </span></span></span></div><div class="t m1 x1f hf y88 ff1 fs2 fc0 sc0 lse wsc">Nota 9. Roz<span class="_ _2"/>liczenia mi<span class="_ _2"/>ędzyokresowe<span class="ls13 ws18">..................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">54<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf y89 ff1 fs2 fc0 sc0 lse wsc">Nota 10. Od<span class="_ _2"/>roczony pod<span class="_ _2"/>atek do<span class="ws10">chodowy<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">55<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf y8a ff1 fs2 fc0 sc0 lse wsc">Nota 11. Kapit<span class="_ _2"/>ał zakładowy<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">......................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">57<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8b ff1 fs2 fc0 sc0 lse wsc">Nota 12. Re<span class="_ _2"/>zerwa na św<span class="_ _2"/>iadczenia emery<span class="_ _2"/>talne i podobne<span class="ls0 ws0"> <span class="_ _3"/><span class="ls13 ws18">............................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">57<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8c ff1 fs2 fc0 sc0 lse wsc">Nota 13. Pozost<span class="_ _2"/>ałe rez<span class="_ _2"/>erwy<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">....................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">58<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8d ff1 fs2 fc0 sc0 lse wsc">Nota 14. Pozost<span class="_ _2"/>ałe zob<span class="_ _2"/>owiązania<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lsc wse">58<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8e ff1 fs2 fc0 sc0 lse wsc">Nota 15. R<span class="_ _2"/>ozliczen<span class="_ _2"/>ia międzyokresowe prz<span class="_ _2"/>ychodów<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.......................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">59<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8f ff1 fs2 fc0 sc0 lse wsc">Nota 16. I<span class="_ _2"/>nformacja o ins<span class="_ _2"/>trumentach fin<span class="_ _2"/>ansowych<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">59<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y90 ff1 fs2 fc0 sc0 lse wsc">Nota 17. Pr<span class="_ _2"/>zychod<span class="lsb ws1d">y ze sprzedaży<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">..........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">61<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><a class="l" href="#pf5"><span class="d m2 gs1"/></a><a class="l" href="#pf6"><span class="d m2 gs2"/></a><a class="l" href="#pf8"><span class="d m2 gs3"/></a><a class="l" href="#pf9"><span class="d m2 gs4"/></a><a class="l" href="#pfc"><span class="d m2 gs5"/></a><a class="l" href="#pfe"><span class="d m2 gs6"/></a><a class="l" href="#pf11"><span class="d m2 gs7"/></a><a class="l" href="#pf12"><span class="d m2 gs8"/></a><a class="l" href="#pf12"><span class="d m2 gs9"/></a><a class="l" href="#pf13"><span class="d m2 gsa"/></a><a class="l" href="#pf13"><span class="d m2 gsb"/></a><a class="l" href="#pf13"><span class="d m2 gsc"/></a><a class="l" href="#pf14"><span class="d m2 gsd"/></a><a class="l" href="#pf14"><span class="d m2 gse"/></a><a class="l" href="#pf14"><span class="d m2 gsf"/></a><a class="l" href="#pf14"><span class="d m2 gs10"/></a><a class="l" href="#pf14"><span class="d m2 gs11"/></a><a class="l" href="#pf15"><span class="d m2 gs12"/></a><a class="l" href="#pf15"><span class="d m2 gs13"/></a><a class="l" href="#pf15"><span class="d m2 gs14"/></a><a class="l" href="#pf16"><span class="d m2 gs15"/></a><a class="l" href="#pf16"><span class="d m2 gs16"/></a><a class="l" href="#pf17"><span class="d m2 gs17"/></a><a class="l" href="#pf18"><span class="d m2 gs18"/></a><a class="l" href="#pf19"><span class="d m2 gs19"/></a><a class="l" href="#pf1a"><span class="d m2 gs1a"/></a><a class="l" href="#pf1b"><span class="d m2 gs1b"/></a><a class="l" href="#pf1c"><span class="d m2 gs1c"/></a><a class="l" href="#pf1d"><span class="d m2 gs1d"/></a><a class="l" href="#pf1e"><span class="d m2 gs1e"/></a><a class="l" href="#pf1f"><span class="d m2 gs1f"/></a><a class="l" href="#pf21"><span class="d m2 gs20"/></a><a class="l" href="#pf23"><span class="d m2 gs21"/></a><a class="l" href="#pf25"><span class="d m2 gs22"/></a><a class="l" href="#pf26"><span class="d m2 gs23"/></a><a class="l" href="#pf28"><span class="d m2 gs24"/></a><a class="l" href="#pf29"><span class="d m2 gs25"/></a><a class="l" href="#pf29"><span class="d m2 gs26"/></a><a class="l" href="#pf29"><span class="d m2 gs27"/></a><a class="l" href="#pf2a"><span class="d m2 gs28"/></a><a class="l" href="#pf2b"><span class="d m2 gs29"/></a><a class="l" href="#pf2c"><span class="d m2 gs2a"/></a><a class="l" href="#pf2c"><span class="d m2 gs2b"/></a><a class="l" href="#pf2d"><span class="d m2 gs2c"/></a><a class="l" href="#pf2d"><span class="d m2 gs2d"/></a><a class="l" href="#pf2e"><span class="d m2 gs2e"/></a><a class="l" href="#pf30"><span class="d m2 gs2f"/></a><a class="l" href="#pf31"><span class="d m2 gs30"/></a><a class="l" href="#pf31"><span class="d m2 gs31"/></a><a class="l" href="#pf33"><span class="d m2 gs32"/></a><a class="l" href="#pf33"><span class="d m2 gs33"/></a><a class="l" href="#pf35"><span class="d m2 gs34"/></a><a class="l" href="#pf36"><span class="d m2 gs35"/></a><a class="l" href="#pf37"><span class="d m2 gs36"/></a><a class="l" href="#pf39"><span class="d m2 gs37"/></a><a class="l" href="#pf39"><span class="d m2 gs38"/></a><a class="l" href="#pf3a"><span class="d m2 gs39"/></a><a class="l" href="#pf3a"><span class="d m2 gs3a"/></a><a class="l" href="#pf3b"><span class="d m2 gs3b"/></a><a class="l" href="#pf3b"><span class="d m2 gs3c"/></a><a class="l" href="#pf3d"><span class="d m2 gs3d"/></a></div><div class="pi"/></div> <div class="pf w0 h0" id="pf4" style="content-visibility: auto;"><div class="pc pc4 w0 h0"><img alt="" class="bi x0 y51 w1 he" src="data:image/png;base64,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"/><div class="t m1 x4 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> </span></span><span class="ws4">do 30 wr<span class="_ _3"/>ze<span class="ls0 ws0">ś<span class="ls3 ws5">nia 202</span>3 r. </span></span></span></div><div class="t m1 x6 h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8 y18 w3 h3"><div class="t m1 x0 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x9 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x8 y18 w3 h3"><div class="t m1 xa h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">4 </div></div><div class="t m1 x1f hf y91 ff1 fs2 fc0 sc0 lse wsc">Nota 18. Kosz<span class="_ _2"/>ty działal<span class="_ _2"/>ności operacy<span class="_ _2"/>jnej<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">63<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y92 ff1 fs2 fc0 sc0 lse wsc">Nota 19. Poz<span class="_ _2"/>ostałe prz<span class="_ _2"/>ychody i koszty<span class="_ _2"/> operacyjne<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.........................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">64<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y93 ff1 fs2 fc0 sc0 lse wsc">Nota 20. Przy<span class="_ _2"/>chody i kosz<span class="_ _2"/>ty finansowe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">65<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y94 ff1 fs2 fc0 sc0 lse wsc">Nota 21. Umowy<span class="_ _2"/> leasingu akt<span class="_ _2"/>ywów o niskiej wart<span class="_ _2"/>ości oraz le<span class="_ _2"/>asingu krótkot<span class="_ _2"/>erminowego<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">................................................................<span class="ls0 ws0">. <span class="_ _34"/><span class="ls16 ws29">65<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y95 ff1 fs2 fc0 sc0 lse wsc">Nota 22. Emisja,<span class="_ _2"/> wykup i spłata d<span class="_ _2"/>łużny<span class="_ _2"/>ch i kapitałowy<span class="_ _2"/>ch papierów wart<span class="_ _2"/>ościowych<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...........................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">66<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y96 ff1 fs2 fc0 sc0 lse wsc">Nota 23. Dywid<span class="_ _2"/>endy wypł<span class="_ _2"/>acone (lub zade<span class="_ _2"/>klarowane) i otr<span class="_ _2"/>zymane<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">66<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y97 ff1 fs2 fc0 sc0 lse wsc">Nota 24. Transakcje<span class="_ _2"/> z podmiot<span class="_ _2"/>ami powiązany<span class="_ _2"/>mi<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">66<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f h5 y98 ff1 fs2 fc0 sc0 lse wsc">Nota 25. Nies<span class="_ _2"/>płacone poży<span class="_ _2"/>czki, kred<span class="_ _2"/>yty lub narusze<span class="_ _2"/>nia postanowień<span class="_ _2"/> umów pożyczkowy<span class="_ _2"/>ch i kredytowych, <span class="_ _2"/> <span class="_ _2"/> <span class="ls0 ws1e"> <span class="_ _2"/> </span></div><div class="t m1 x1f h5 y99 ff1 fs2 fc0 sc0 lse wsc">w sprawach, w któr<span class="_ _2"/>ych nie pod<span class="_ _2"/>jęto żad<span class="_ _2"/>nych działań napr<span class="_ _2"/>awczych do d<span class="_ _2"/>nia bilan<span class="_ _2"/>sowego<span class="ls13 ws18">................................................................<span class="ls0 ws0">. <span class="_ _34"/><span class="ls16 ws29">69</span></span></span></div><div class="t m1 x20 hf y9a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 y9b ff1 fs2 fc0 sc0 lse wsc">Nota 26. Zmian<span class="_ _2"/>a zobowiąz<span class="_ _2"/>ań warunkowych lu<span class="_ _2"/>b aktywów w<span class="_ _2"/>arunkowych, które<span class="ls0 ws0"> </span>nast<span class="_ _2"/>ąpiły od cz<span class="_ _2"/>asu zakończen<span class="_ _2"/>ia </div><div class="t m1 x1f h5 y9c ff1 fs2 fc0 sc0 lse wsc">ostatni<span class="_ _2"/>ego roku obrot<span class="_ _2"/>owego<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">70</span></span></span></span></div><div class="t m1 x20 hf y9d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 y9e ff1 fs2 fc0 sc0 lse wsc">Nota 27. Zmian<span class="_ _2"/>y w strukt<span class="_ _2"/>urze Grupy Kapit<span class="_ _2"/>ałowej i je<span class="_ _2"/>dnostek gospod<span class="_ _2"/>arczych wc<span class="_ _2"/>hodzących w jej<span class="_ _2"/> skład dokonane <span class="_ _2"/> </div><div class="t m1 x1f h5 y9f ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">ciągu okresu spraw<span class="_ _2"/>ozdawcz<span class="_ _2"/>ego</span> <span class="_ _36"/><span class="ls13 ws18">......................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _3"/><span class="lsc wse">72</span></span></span></div><div class="t m1 x20 hf ya0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 ya1 ff1 fs2 fc0 sc0 lse wsc">Nota 28. Umowy<span class="_ _2"/>, w wyniku któr<span class="_ _2"/>ych mogą w przy<span class="_ _2"/>szłości nast<span class="_ _2"/>ąpić zmiany w<span class="ls0 ws0"> </span>proporc<span class="_ _2"/>jach akcji posi<span class="_ _2"/>adanych prz<span class="_ _2"/>ez </div><div class="t m1 x1f h5 ya2 ff1 fs2 fc0 sc0 lse wsc">akcjonariusz<span class="_ _2"/>y i obli<span class="_ _2"/>gatariuszy<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">72</span></span></span></span></div><div class="t m1 x20 hf ya3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f hf ya4 ff1 fs2 fc0 sc0 lse wsc">Nota 29. Roz<span class="_ _2"/>liczenia pod<span class="_ _2"/>atkowe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="lsc wse">74<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf ya5 ff1 fs2 fc0 sc0 lse wsc">Nota 30. Objaś<span class="_ _2"/>nienia d<span class="_ _2"/>o skróconego skonsolid<span class="_ _2"/>owanego sprawoz<span class="_ _2"/>dania z<span class="ls0 ws0"> </span>prze<span class="_ _2"/>pływów pieniężny<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">...........................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">75<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf ya6 ff1 fs2 fc0 sc0 lse wsc">Nota 31. Prze<span class="_ _2"/>pływy pie<span class="_ _2"/>niężne i zmiany<span class="_ _2"/> niepieniężn<span class="_ _2"/>e wynikające z<span class="_ _2"/>e zmian zobowiąz<span class="_ _2"/>ań w działaln<span class="_ _2"/>ości finansowej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..................<span class="lsc wse">78<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf ya7 ff1 fs2 fc0 sc0 lse wsc">Nota 32. Zdarz<span class="_ _2"/>enia po daci<span class="_ _2"/>e bilan<span class="_ _2"/>su<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">...................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">80<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 hf y2f ff1 fs2 fc0 sc0 lse wsc">Informacje<span class="_ _2"/> dodatkowe<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">............................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="ls15 ws15">81<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf ya8 ff1 fs2 fc0 sc0 lse wsc">Sprawy sądow<span class="_ _2"/>e<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">82<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf ya9 ff1 fs2 fc0 sc0 lse wsc">Struktu<span class="_ _2"/>ra akcjonariatu<span class="ls13 ws18">.....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls15 ws15">83<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf yaa ff1 fs2 fc0 sc0 lse wsc">Akcje Spółki d<span class="_ _2"/>ominujące<span class="_ _2"/>j w posiadaniu cz<span class="_ _2"/>łonków Zarząd<span class="_ _2"/>u i Rady Nadzorc<span class="_ _2"/>zej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">....................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls15 ws15">84<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yab ff1 fs2 fc0 sc0 lse wsc">Odnie<span class="_ _2"/>sienie do publikowany<span class="_ _2"/>ch szacunków<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls15 ws15">84<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 hf yac ff1 fs2 fc0 sc0 lsb ws1d">Śródroczne skrócone jedno<span class="lse wsc">stkowe sprawozd<span class="_ _2"/>anie fi<span class="_ _2"/>nansowe CD<span class="ls0 ws0"> <span class="ls1c ws2c">PR<span class="_ _2"/>OJ<span class="_ _2"/>EKT<span class="_ _2"/></span> <span class="ls13 ws18">S.A.</span> <span class="_ _33"/><span class="ls13 ws18">.............................................................................................<span class="ls15 ws15">85<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yad ff1 fs2 fc0 sc0 lsb ws1d">Śródroczny skrócony jednostkowy rachunek zysków i<span class="ls0 ws0"> </span><span class="wsd">strat<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">..............................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">86<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1e hf yae ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie z<span class="ls0 ws0"> </span>całkowity<span class="_ _2"/>ch dochodów<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">...............................................................................................<span class="ls15 ws15">87<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1e hf yaf ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie z<span class="ls0 ws0"> <span class="ls15 ws1c">sytuacji finanso<span class="_ _3"/>wej<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.......................................................................................................<span class="ls15 ws15">87<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1e hf yb0 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie ze zmian<span class="_ _2"/> w kapitale własn<span class="_ _2"/>ym<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.....................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">89<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yb1 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie z<span class="ls0 ws0"> </span>prze<span class="_ _2"/>pływów pieniężnych<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...........................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">91<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yb2 ff1 fs2 fc0 sc0 lse wsc">Założeni<span class="_ _2"/>e porównywalności<span class="_ _2"/> sprawozdań<span class="_ _2"/> finansowych i<span class="ls0 ws0"> </span>z<span class="_ _2"/>miany polityk rachun<span class="_ _2"/>kowości<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.........................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">93<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf yb3 ff1 fs2 fc0 sc0 lse wsc">Zmiana polit<span class="_ _2"/>yki rachunkowoś<span class="_ _2"/>ci<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.............................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">93<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf yb4 ff1 fs2 fc0 sc0 lse wsc">Zmiany pre<span class="_ _2"/>zentacyjne<span class="_ _2"/> oraz korekty błęd<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.....................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">93<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yb5 ff1 fs2 fc0 sc0 lse wsc">Informacje<span class="_ _2"/> dodatkowe dot<span class="_ _2"/>yczące sprawozd<span class="_ _2"/>ania jednost<span class="_ _2"/>kowego CD<span class="ls0 ws0"> <span class="ls17">PROJEKT S.A.</span> <span class="_ _3"/><span class="ls13 ws18">...............................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">95<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf yb6 ff1 fs2 fc0 sc0 lsa wsc">A.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse">Podatek odr<span class="_ _2"/>oczony<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.........................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _36"/><span class="ls16 ws29">95<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yb7 ff1 fs2 fc0 sc0 lsb wsd">B.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Pozostałe reze<span class="_ _2"/>rwy<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">96<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yb8 ff1 fs2 fc0 sc0 ls17 ws13">C.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">96<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yb9 ff1 fs2 fc0 sc0 ls1d ws1d">D.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Połączenia jedn<span class="_ _2"/>ostek gospodarcz<span class="_ _2"/>ych<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">......................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls16 ws29">97<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yba ff1 fs2 fc0 sc0 lsb wsd">E.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Dywidendy wy<span class="_ _2"/>płacone (lub z<span class="_ _2"/>adeklarowane) i ot<span class="_ _2"/>rzymane<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>101<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1f hf ybb ff1 fs2 fc0 sc0 ls1d ws1d">F.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Należności hand<span class="_ _2"/>lowe i pozost<span class="_ _2"/>ałe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>101<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1f hf ybc ff1 fs2 fc0 sc0 ls1e ws1a">G.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lsb ws1d">Informacja o instrumentach finansowych<span class="ls0 ws0"> <span class="_ _38"/><span class="ls13 ws18">................................................................................................................................................<span class="ls0 ws0"> <span class="_ _38"/>103<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1f hf ybd ff1 fs2 fc0 sc0 ls11 ws1e">H.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Transakcje z pod<span class="_ _2"/>miotami powiąz<span class="_ _2"/>anymi<span class="ls13 ws18">...................................................................................................................................................<span class="ls0 ws0">106<span class="fs3"> </span></span></span></span></div><div class="t m1 x1e hf ybe ff1 fs2 fc0 sc0 lse wsc">Oświadczen<span class="_ _2"/>ie Zarządu jed<span class="_ _2"/>nostki dominując<span class="_ _2"/>ej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">......................................................................................................................................................<span class="ls0 ws0"> <span class="_ _38"/>108<span class="fs3"> </span></span></span></span></div><div class="t m1 x1e hf ybf ff1 fs2 fc0 sc0 lse wsc">Zatwierdz<span class="_ _2"/>enie sprawozdan<span class="_ _2"/>ia finansowego<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">............................................................................................................................................................<span class="ls0 ws0">109<span class="fs3"> </span></span></span></span></div><div class="t m1 x8 h5 yc0 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x9 h5 yc1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yc2 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yc3 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yc4 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _39"> </span> </div><div class="t m1 x8 h5 yc5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><a class="l" href="#pf3f"><span class="d m2 gs3e"/></a><a class="l" href="#pf40"><span class="d m2 gs3f"/></a><a class="l" href="#pf41"><span class="d m2 gs40"/></a><a class="l" href="#pf41"><span class="d m2 gs41"/></a><a class="l" href="#pf42"><span class="d m2 gs42"/></a><a class="l" href="#pf42"><span class="d m2 gs43"/></a><a class="l" href="#pf42"><span class="d m2 gs44"/></a><a class="l" href="#pf45"><span class="d m2 gs45"/></a><a class="l" href="#pf45"><span class="d m2 gs46"/></a><a class="l" href="#pf46"><span class="d m2 gs47"/></a><a class="l" href="#pf46"><span class="d m2 gs48"/></a><a class="l" href="#pf48"><span class="d m2 gs49"/></a><a class="l" href="#pf48"><span class="d m2 gs4a"/></a><a class="l" href="#pf48"><span class="d m2 gs4b"/></a><a class="l" href="#pf48"><span class="d m2 gs4c"/></a><a class="l" href="#pf4a"><span class="d m2 gs4d"/></a><a class="l" href="#pf4b"><span class="d m2 gs4e"/></a><a class="l" href="#pf4e"><span class="d m2 gs4f"/></a><a class="l" href="#pf50"><span class="d m2 gs50"/></a><a class="l" href="#pf51"><span class="d m2 gs51"/></a><a class="l" href="#pf52"><span class="d m2 gs52"/></a><a class="l" href="#pf53"><span class="d m2 gs53"/></a><a class="l" href="#pf54"><span class="d m2 gs54"/></a><a class="l" href="#pf54"><span class="d m2 gs55"/></a><a class="l" href="#pf55"><span class="d m2 gs56"/></a><a class="l" href="#pf56"><span class="d m2 gs57"/></a><a class="l" href="#pf57"><span class="d m2 gs58"/></a><a class="l" href="#pf57"><span class="d m2 gs59"/></a><a class="l" href="#pf59"><span class="d m2 gs5a"/></a><a class="l" href="#pf5b"><span class="d m2 gs5b"/></a><a class="l" href="#pf5d"><span class="d m2 gs5c"/></a><a class="l" href="#pf5d"><span class="d m2 gs5d"/></a><a class="l" href="#pf5d"><span class="d m2 gs5e"/></a><a class="l" href="#pf5f"><span class="d m2 gs5f"/></a><a class="l" href="#pf5f"><span class="d m2 gs60"/></a><a class="l" href="#pf60"><span class="d m2 gs61"/></a><a class="l" href="#pf60"><span class="d m2 gs62"/></a><a class="l" href="#pf61"><span class="d m2 gs63"/></a><a class="l" href="#pf65"><span class="d m2 gs64"/></a><a class="l" href="#pf65"><span class="d m2 gs65"/></a><a class="l" href="#pf67"><span class="d m2 gs66"/></a><a class="l" href="#pf6a"><span class="d m2 gs67"/></a><a class="l" href="#pf6c"><span class="d m2 gs68"/></a><a class="l" href="#pf6d"><span class="d m2 gs69"/></a></div><div class="pi"/></div> <div class="pf w0 h0" id="pf5" style="content-visibility: auto;"><div class="pc pc5 w0 h0"><img alt="" class="bi x0 yc6 w1 h10" src="data:image/png;base64,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"/><div class="t m1 x21 h7 yc7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x22 h11 yc8 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m1 x3 h7 yc9 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="c x23 yca wa h12"><div class="t m1 x0 h13 y46 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x24 h5 ycb ff3 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h5 ycc ff3 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h14 y39 ff3 fs6 fc2 sc0 ls1f ws2d">P<span class="_ _33"/>odstawowe dane f<span class="_ _33"/>inansowe<span class="ls0 ws0"> </span></div><div class="t m1 x3 h14 ycd ff3 fs6 fc2 sc0 ls20 ws2e">Grupy<span class="ls0 ws0"> <span class="_ _2"/><span class="ls1f ws2f">Ka<span class="_ _3"/>pitałowej CD<span class="ls0 ws0"> <span class="ls21 ws30">PRO<span class="_ _33"/>JE<span class="_ _2"/>KT<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x3 h15 yce ff3 fs7 fc2 sc0 ls0 ws0">1</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf6" style="content-visibility: auto;"><div class="pc pc6 w0 h0"><img alt="" class="bi x0 ycf w1 h16" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 wb h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">6 </div></div><div class="t m1 x8 h17 yd1 ff3 fs8 fc2 sc0 ls0 ws32">Śródroczny skrócony skonsolidowany rachunek zysków </div><div class="t m1 x8 h17 yd2 ff3 fs8 fc2 sc0 ls0 ws0">i <span class="ls22 ws31">strat<span class="_ _2"/></span> </div><div class="t m1 x13 h5 yd3 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3a"> </span><span class="ls18 ws14">Nota</span> </div><div class="c x28 yd4 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x29 yd4 wc h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x2a yd4 w6 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x2b yd4 w6 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 yd6 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze <span class="wsc">sprzedaży<span class="ls0 ws0"> <span class="_ _3b"> </span> <span class="_ _3c"> </span><span class="ws1d">442 682</span> <span class="_ _5"> </span><span class="ls14 ws33">245<span class="_ _2"/> 514</span> <span class="_ _d"> </span><span class="ls14 ws33">767 692</span> <span class="_ _3d"> </span><span class="ls11 ws29">623 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 yd7 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _3e"> </span><span class="ls11 ws1e">17</span> <span class="_ _3f"> </span></span>390 534<span class="ls0 ws0"> <span class="_ _12"> </span><span class="ls13 wsd">203 189</span> <span class="_ _d"> </span><span class="ls16 ws16">628 634<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls12 ws13">489<span class="_ _2"/> 057</span> </span></span></span></div><div class="t m1 x2c h5 yd8 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _40"> </span><span class="ls11 ws1e">17</span> <span class="_ _41"> </span><span class="ls13 ws18">455</span> <span class="_ _25"> </span><span class="lse ws10">308</span> <span class="_ _23"> </span><span class="ls13 wsd">1 041</span> <span class="_ _42"> </span><span class="ls13 wsd">1 622</span> </span></div><div class="c x8 yd9 wd hb"><div class="t m1 x2d h5 y1e ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">materiałów</span> </div></div><div class="t m1 x2e h5 ydb ff1 fs2 fc0 sc0 ls11 ws1e">17<span class="ls0 ws0"> <span class="_ _24"> </span><span class="lsf ws10">51<span class="_ _2"/> 693</span> <span class="_ _43"> </span><span class="ls13 wsd">42 017</span> <span class="_ _b"> </span><span class="ls14 ws14">1<span class="_ _2"/>38 017<span class="_ _2"/></span> <span class="_ _12"> </span><span class="ls13 wsd">132 828</span> </span></div><div class="c x8 ydc wd ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, </div><div class="t m1 x15 h5 ydd ff3 fs2 fc0 sc0 ls18 ws10">towar<span class="_ _2"/>ów i<span class="ls0 ws0"> <span class="lsa wsc">materiałów</span> </span></div></div><div class="t m1 x2f h5 yde ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ls12 ws18">1<span class="_ _2"/>43 167</span> <span class="_ _b"> </span><span class="lsc ws34">79 2<span class="_ _33"/>00<span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls14 ws33">2<span class="_ _2"/>51 3<span class="_ _2"/>56</span> <span class="_ _44"> </span></span>180 5<span class="_ _3"/>61<span class="ls0 ws0"> </span></span></div><div class="c x8 ydf wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">produktów<span class="_ _2"/> i<span class="ls0 ws0"> <span class="ls15 ws15">usług</span> </span></div></div><div class="t m1 x2e h5 ye0 ff1 fs2 fc0 sc0 ls11 ws1e">18<span class="ls0 ws0"> <span class="_ _2c"> </span><span class="ls13 wsd">1<span class="_ _2"/>04 410</span> <span class="_ _b"> </span><span class="ls13 wsd">48 6<span class="_ _2"/>02</span> <span class="_ _f"> </span></span><span class="ws12">148 101<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 wsd">85 640</span> </span></span></div><div class="t m1 x2c h5 ye1 ff1 fs2 fc0 sc0 lsb ws1d">Wartość sprzedanych towarów i<span class="ls0 ws0"> <span class="lse ws10">materiałów</span> <span class="_ _45"> </span><span class="ls11 ws1e">18</span> <span class="_ _1f"> </span><span class="ls12 ws13">38<span class="_ _2"/> 757</span> <span class="_ _b"> </span><span class="lse wsc">30 5<span class="_ _2"/>98</span> <span class="_ _1c"> </span><span class="ls13 wsd">10<span class="_ _2"/>3 255</span> <span class="_ _9"> </span><span class="ls13 wsd">9<span class="_ _2"/>4 921</span> </span></div><div class="t m1 x13 h5 ye2 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _46"> </span> <span class="_ _13"> </span><span class="ls11 ws29">299 515</span> <span class="_ _44"> </span><span class="lsc ws34">166 314</span> <span class="_ _5"> </span><span class="lse wsf">516 336</span> <span class="_ _3c"> </span><span class="ws1d">442 946</span> </span></div><div class="t m1 x2c h5 ye3 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _47"> </span><span class="ls11 ws1e">18</span> <span class="_ _22"> </span><span class="ls16 ws16">66 140<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 wsd">45<span class="_ _2"/> 064</span> <span class="_ _14"> </span><span class="ls13 wsd">152 470</span> <span class="_ _14"> </span><span class="lsf ws10">1<span class="_ _2"/>35 697</span> </span></span></span></div><div class="t m1 x2c h5 ye4 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _48"> </span><span class="ls11 ws1e">18</span> <span class="_ _22"> </span></span>51 300<span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws16">26 973<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls11 ws35">111 904</span> <span class="_ _6"> </span><span class="lse wsc">73 86<span class="_ _2"/>2</span> </span></span></span></div><div class="t m1 x2c h5 ye5 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _49"> </span><span class="ls11 ws1e">19</span> <span class="_ _11"> </span><span class="ls13 wsd">7 412</span> <span class="_ _13"> </span><span class="ls14 ws14">9 819</span> <span class="_ _f"> </span><span class="ls13 wsd">40<span class="_ _2"/> 747</span> <span class="_ _9"> </span><span class="ls13 wsd">15<span class="_ _2"/> 204</span> </span></div><div class="t m1 x2c h5 ye6 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="_ _2"/> <span class="wsc">koszty oper<span class="_ _2"/>acyjne<span class="ls0 ws0"> <span class="_ _4a"> </span><span class="ls11 ws1e">19</span> <span class="_ _1e"> </span><span class="ls13 wsd">3 243</span> <span class="_ _4b"> </span><span class="ls15 ws1c">6 783</span> <span class="_ _4c"> </span><span class="ls12 ws13">11 556</span> <span class="_ _8"> </span><span class="ls16 ws16">14 692<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="c x8 ye7 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x30 h5 ye8 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _4d"> </span><span class="ls12 ws1f">(5)</span> <span class="_ _4e"> </span><span class="lsf ws33">(9)</span> <span class="_ _4f"> </span><span class="ls11 ws1e">(1)</span> <span class="_ _3e"> </span><span class="ls14 ws11">(17)<span class="_ _2"/></span> </div><div class="t m1 x13 h5 ye9 ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _24"> </span> <span class="_ _2c"> </span><span class="lsf ws14">186 239</span> <span class="_ _b"> </span><span class="lsc ws34">97 304<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _12"> </span><span class="lsc ws36">281 152</span> <span class="_ _3c"> </span><span class="lse wsf">233 8<span class="_ _2"/>82</span> </span></span></span></div><div class="t m1 x2c h5 yea ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _50"> </span><span class="ls13 ws18">20</span> <span class="_ _2c"> </span><span class="ls13 wsd">60 424</span> <span class="_ _8"> </span></span>33 219<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _7"> </span>80 005 <span class="_ _b"> </span><span class="ls15 ws1c">68 589</span> </span></div><div class="t m1 x2c h5 yeb ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _51"> </span><span class="ls13 ws18">20</span> <span class="_ _1f"> </span><span class="ls16 ws16">12 994<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _43"> </span><span class="ls18 wsf">18<span class="_ _2"/> 276</span> <span class="_ _8"> </span><span class="ls18 wsf">1<span class="_ _2"/>0 793</span> <span class="_ _52"> </span><span class="lsc ws19">37 513<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 yec ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _53"> </span> <span class="_ _3c"> </span><span class="lse wsf">233 66<span class="_ _2"/>9</span> <span class="_ _14"> </span><span class="lsd wsc">11<span class="_ _2"/>2 247</span> <span class="_ _16"> </span><span class="lse wsf">35<span class="_ _2"/>0 364</span> <span class="_ _16"> </span><span class="ls11 ws29">264 958</span> </span></div><div class="t m1 x2c h5 yed ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _54"> </span><span class="ls11 ws1e">10</span> <span class="_ _55"> </span><span class="ws1e">30 805</span> <span class="_ _8"> </span></span>13 358<span class="ls0 ws0"> <span class="_ _10"> </span></span>60<span class="_ _2"/> 383<span class="ls0 ws0"> <span class="_ _10"> </span><span class="lsf ws10">5<span class="_ _2"/>3 097</span> </span></div><div class="t m1 x13 h5 yee ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _56"> </span> <span class="_ _16"> </span><span class="lsd wsc">20<span class="_ _2"/>2 864</span> <span class="_ _7"> </span><span class="ls16 ws35">98 88<span class="_ _3"/>9<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls14 ws33">28<span class="_ _2"/>9 981</span> <span class="_ _7"> </span><span class="lsc ws36">211 861<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 yef wd h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">Zysk/(strata) netto przypisana właścicielom </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls17 ws0">CD PROJEKT S.A.<span class="ls0"> </span></div></div><div class="t m1 x2f h5 yf0 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3d"> </span><span class="ls13 wsd">202 86<span class="_ _2"/>4</span> <span class="_ _b"> </span><span class="ls15 ws1c">9<span class="_ _2"/>8 889<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _44"> </span><span class="ls16 ws16">289 98<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls11 ws12">211 86<span class="_ _3"/>1<span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x13 h5 yf1 ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) net<span class="_ _2"/>to na jedną ak<span class="_ _2"/>cję (w zł)<span class="ls0 ws0"> <span class="_ _57"> </span><span class="ff1"> <span class="_ _58"> </span></span><span class="fc5">- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- </span></span></div><div class="t m1 x2c h5 yf2 ff1 fs2 fc0 sc0 lse wsc">Podstawowy<span class="_ _2"/> za okres ob<span class="_ _2"/>rotowy<span class="ls0 ws0"> <span class="_ _59"> </span> <span class="_ _1f"> </span><span class="ls13 ws18">2,03</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,98</span> <span class="_ _1f"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> </span></div><div class="t m1 x2c h5 yf3 ff1 fs2 fc0 sc0 lse wsc">Rozwodnion<span class="_ _2"/>y za okres obrot<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _4a"> </span> <span class="_ _1f"> </span><span class="ls13 ws18">2,03</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,98</span> <span class="_ _1f"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> </span></div><div class="c x2b y7a wc h18"><div class="t m1 x1b h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 yf5 ff4 fs2 fc3 sc0 ls1e ws1a">* <span class="lsb ws1d">dane przekształcone<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 yf6 ff1 fs2 fc0 sc0 lse ws23">Znaczący<span class="_ _2"/> względem okresu porównawcze<span class="_ _2"/>go wzrost wartości <span class="ff3 lsa ws37">Przychodów ze sprzedaży</span><span class="ls0 ws0"> <span class="_ _32"/><span class="lsb ws22">Grupy w trzecim kwartale 2023<span class="_ _3"/> r. jest </span></span></div><div class="t m1 x8 h5 yf7 ff1 fs2 fc0 sc0 ls11 ws38">efektem<span class="_ _3"/> udanej p<span class="_ _3"/>remi<span class="_ _3"/>ery gry <span class="ff4 lsb ws39">Wid<span class="_ _3"/>mo Wolności<span class="ff1 lse ws3a">, dodatku<span class="_ _2"/> fabularnego do gry<span class="_ _2"/> </span><span class="ls13 ws3b">Cyber<span class="_ _2"/>punk 2077<span class="ff1 lse ws3a">. Pr<span class="_ _2"/>emiera wspieran<span class="_ _2"/>a <span class="ws10">kampanią </span></span></span></span></div><div class="t m1 x8 h5 yf8 ff1 fs2 fc0 sc0 lse ws3c">marketin<span class="_ _2"/>gową i komunikacyjn<span class="_ _2"/>ą miała miejsce 26<span class="_ _2"/> września i w omawianym okre<span class="_ _2"/>sie Grupa ujęła w prz<span class="_ _2"/>ychodach łącz<span class="_ _2"/>ną wartość </div><div class="t m1 x8 h5 yf9 ff1 fs2 fc0 sc0 lsb wsd">sprzed<span class="lse ws2b">aży z<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws26">pre<span class="_ _2"/>orderów zebranych do dnia pr<span class="_ _2"/>emiery oraz sprzed<span class="_ _2"/>aż z pierwszych dni po pr<span class="_ _2"/>emierze. Wydarzen<span class="_ _2"/>ie to przełoży<span class="_ _2"/>ło się </span></span></div><div class="t m1 x8 h5 yfa ff1 fs2 fc0 sc0 lse ws3d">na wz<span class="lsb wsd">rost <span class="_ _3"/><span class="ff3 lsa ws3e">Przychodów ze sprzedaży pro<span class="_ _3"/>duktów<span class="ff1 ls0 ws0"> <span class="_ _33"/><span class="lsb ws3f">w segmen<span class="_ _2"/>cie CD PROJEKT RED, gdzie przychody ze sprzedaż<span class="_ _2"/>y dodatku stanowiły </span></span></span></span></div><div class="t m1 x8 h5 yfb ff1 fs2 fc0 sc0 lse ws40">ponad połowę<span class="_ _2"/>, a łączni<span class="_ _2"/>e z wartoś<span class="_ _2"/>cią sprzed<span class="_ _2"/>aży gry podst<span class="_ _2"/>awowej prawie<span class="_ _2"/> 90% ich<span class="_ _2"/> wartości. Ponad<span class="_ _2"/>to na o<span class="_ _2"/>mawianej poz<span class="_ _2"/>ycji segme<span class="_ _2"/>nt </div><div class="t m1 x8 h5 yfc ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="lsb ws1d">RED ują<span class="lsd wsf">ł:</span></span></span></div><div class="t m1 x31 h19 yfd ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yfe ff1 fs2 fc0 sc0 lse ws10">a)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="lsb ws41">przychody licencyjne wynikające ze sprzedaży gry Wiedźmin 3: Dziki Gon wraz z dodatkami Serca z Kamienia oraz Krew </span></div><div class="t m1 x32 h5 yff ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">Wino;</span> </div><div class="t m1 x8 h5 y100 ff1 fs2 fc0 sc0 lsc wse">b)<span class="ff6 ls0 ws0"> <span class="_ _5b"> </span></span><span class="lsb ws41">przychody związane z grami GWINT: Wiedź<span class="_ _2"/>mińska Gra Karciana, Wiedźmin 2: Zabójcy Królów, Wojna Krwi: Wiedź<span class="_ _2"/>mińskie </span></div><div class="t m1 x32 h5 y101 ff1 fs2 fc0 sc0 lsb ws1d">Opowieści oraz Wiedźmin;<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y102 ff1 fs2 fc0 sc0 lsb wsd">c)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="lse wsc">prz<span class="_ _2"/>ychody lic<span class="_ _2"/>encyjne związ<span class="_ _2"/>ane z franczyzam<span class="_ _2"/>i studia CD PR<span class="_ _2"/>OJEKT RED.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y103 ff1 fs2 fc0 sc0 lse ws42">Wzrost s<span class="_ _2"/>przedaży Grupa od<span class="_ _2"/>notowała w omawianym okresi<span class="_ _2"/>e również w ram<span class="_ _2"/>ach pozycji <span class="ff3 lsa ws43">Przychody ze sprzedaży to<span class="_ _3"/>warów </span></div><div class="t m1 x8 h5 y104 ff3 fs2 fc0 sc0 ls0 ws0">i <span class="ls13 ws18">materi<span class="_ _2"/>ałów<span class="ff1 lse wsc">, na którą skład<span class="_ _2"/>ały się główni<span class="_ _2"/>e przych<span class="_ _2"/>ody z reali<span class="_ _2"/>zowanej za pośred<span class="_ _2"/>nictwem plat<span class="_ _2"/>formy GOG.COM cyfrowe<span class="_ _2"/>j dystrybu<span class="_ _2"/>cji </span></span></div><div class="t m1 x8 h5 y105 ff1 fs2 fc0 sc0 lse wsc">gier od z<span class="_ _2"/>ewnętrznych d<span class="_ _2"/>ostawców do ostat<span class="_ _2"/>ecznych klie<span class="_ _2"/>ntów.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y106 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf7" style="content-visibility: auto;"><div class="pc pc7 w0 h0"><img alt="" class="bi x0 y107 w1 h1a" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 wa h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">7 </div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lse ws44">Pierwsz<span class="_ _2"/>ą składową <span class="ff3 lsb ws45">Kosztów sprzedanych produktów, usług, towarów i materiałów</span><span class="ls0 ws0"> <span class="_ _3"/><span class="ls1e ws46">Grup<span class="_ _3"/>y były <span class="ff3 lsa ws47">Kosz<span class="_ _3"/>ty wytworzenia sprzedanych<span class="_ _3"/> </span></span></span></div><div class="t m1 x8 h5 y109 ff3 fs2 fc0 sc0 ls18 ws14">produk<span class="_ _2"/>t<span class="ls1e ws48">ów i usług<span class="ff1 lse ws42">, gdzie prezentow<span class="_ _2"/>ane są głównie<span class="_ _2"/> koszty amorty<span class="_ _2"/>zacji nakład<span class="_ _2"/>ów na prace roz<span class="_ _2"/>wojowe, przede w<span class="_ _2"/>szystkim </span></span></div><div class="t m1 x8 h5 y10a ff1 fs2 fc0 sc0 lsb ws49">wytwarzanych gier własnych w segmencie C<span class="_ _3"/>D PROJEKT RED. Na wartość omawianej poz<span class="_ _3"/>ycji w trzecim kwartale 2023 r. sk<span class="_ _3"/>ładała </div><div class="t m1 x8 h5 y10b ff1 fs2 fc0 sc0 lsb ws4a">się przede wszyst<span class="_ _2"/>kim amortyza<span class="lse ws44">cja nakładów na grę<span class="_ _2"/> <span class="ff4 ls13 ws4b">Cyb<span class="_ _2"/>erpunk 20<span class="_ _2"/>77</span><span class="ls0 ws0"> <span class="_ _3"/><span class="ls16 ws4c">wra<span class="_ _3"/>z z rozszer<span class="_ _33"/>zeniem <span class="ff4 lsb ws4a">Widmo Wolności</span><span class="lse ws44">. W związ<span class="_ _2"/>ku z premie<span class="_ _2"/>rą </span></span></span></span></div><div class="t m1 x8 h5 y10c ff1 fs2 fc0 sc0 ls16 ws29">rozszer<span class="_ _33"/>zenia <span class="lse ws10">Spółka<span class="ls0 ws0"> </span><span class="ws2b">dokonała oce<span class="_ _2"/>ny okresu<span class="_ _2"/> użytkowania a t<span class="_ _2"/>akże oszacowała spodzi<span class="_ _2"/>ewane korzyś<span class="_ _2"/>ci z aktywów zwi<span class="_ _2"/>ązanych z grą </span></span></div><div class="t m1 x8 h5 y10d ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077 <span class="ff1 lse wsc">i na pod<span class="_ _2"/>stawie prze<span class="_ _2"/>prowadzonej<span class="_ _2"/> analizy zdecydowa<span class="ls15 ws15">no</span></span><span class="ff1">, ż<span class="_ _2"/>e:<span class="ls0 ws0"> </span></span></div><div class="t m1 x32 h5 y10e ff8 fs2 fc2 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse ws40">począwszy<span class="_ _2"/> od trzeciego kwar<span class="_ _2"/>tału 2023 r. nakład<span class="_ _2"/>y na aktywo <span class="ff4 ls13 ws4d">C<span class="_ _2"/>yberp<span class="_ _2"/>unk 2077</span><span class="ls0 ws0"> </span>wraz z nakładami<span class="_ _2"/> na stworzenie we<span class="_ _2"/>rsji gry </span></span></div><div class="t m1 x33 h5 y10f ff1 fs2 fc0 sc0 lse ws3d">dedykowan<span class="_ _2"/>ej konsolom nowej ge<span class="_ _2"/>neracji oraz n<span class="_ _2"/>akładami na prace<span class="_ _2"/> rozwojowe związane z<span class="_ _2"/> rozszerzeniem <span class="ff4 lsb ws3f">Widmo Wolności</span><span class="ls0 ws0"> </span></div><div class="t m1 x33 h5 y110 ff1 fs2 fc0 sc0 lse wsc">będą podl<span class="_ _2"/>egały jednol<span class="_ _2"/>itemu rozkładowi am<span class="_ _2"/>ortyzacji,<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y111 ff8 fs2 fc2 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">ak<span class="_ _3"/>tywa b<span class="_ _2"/>ędą amortyzowane<span class="_ _2"/> do końca 2028 r.,<span class="_ _2"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x32 h5 y112 ff8 fs2 fc2 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse ws10">zastosow<span class="wsc">ana będzie<span class="_ _2"/> degresywna ścieżka am<span class="_ _2"/>ortyzacji z r<span class="_ _2"/>ozkładem:<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x34 h5 y113 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">20% w trzeci<span class="_ _2"/>m kwartale 2023 r<span class="_ _2"/>.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y114 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">20% w czwartym<span class="_ _2"/> kwartale<span class="_ _2"/> 2023 r.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y115 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">5% kwartalnie<span class="_ _2"/> w trakcie 2024 r<span class="_ _2"/>.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y116 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">3,5% kwartalnie<span class="_ _2"/> w trakcie<span class="_ _2"/> 2025 r.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y117 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">2,5% kwartalnie<span class="_ _2"/> w trakcie<span class="_ _2"/> 2026 r.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y118 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">2% kwartalnie w l<span class="_ _2"/>atach 2027<span class="_ _2"/> i 202<span class="ls15 ws15">8,<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x33 h5 y119 ff1 fs2 fc0 sc0 lse ws4e">gdzie<span class="_ _2"/> podane stawki amor<span class="_ _2"/>tyzacji<span class="_ _2"/> zastosowane będą d<span class="_ _2"/>o salda akty<span class="_ _2"/>wów gry <span class="ff4 ls13 ws4f">Cybe<span class="_ _2"/>rpunk 2077<span class="_ _2"/></span><span class="ls0 ws0"> <span class="_ _2"/></span>oraz jej edycj<span class="_ _2"/>i na konsole<span class="_ _2"/> </div><div class="t m1 x33 h5 y11a ff1 fs2 fc0 sc0 lse ws28">nowej gen<span class="_ _2"/>eracji Xbox<span class="_ _2"/> Series X|S oraz Pl<span class="_ _2"/>ayStation<span class="_ _2"/> 5 na konie<span class="_ _2"/>c czerwca 2023 r. oraz<span class="_ _2"/> do początkow<span class="_ _2"/>ej wartości<span class="_ _2"/> aktywa gry<span class="_ _2"/> </div><div class="t m1 x33 h5 y11b ff4 fs2 fc0 sc0 lsb ws1d">Widmo Wolności<span class="ff1 ls0 ws0">. </span></div><div class="t m1 x8 h5 y11c ff1 fs2 fc0 sc0 lse ws40">Za dodat<span class="_ _2"/>kowy wzrost omawian<span class="_ _2"/>ej pozycji w t<span class="_ _2"/>rzecim kwart<span class="_ _2"/>ale 2023 r. odpowiad<span class="_ _2"/>ało wynikając<span class="_ _2"/>e z aktua<span class="lsa ws50">lizacji szacunków zwiększenie </span></div><div class="t m1 x8 h5 y11d ff1 fs2 fc0 sc0 lse ws27">wartości re<span class="_ _2"/>zerwy na z<span class="_ _2"/>obowiązania doty<span class="_ _2"/>czące rozlic<span class="_ _2"/>zeń z dyst<span class="_ _2"/>rybutorami sprz<span class="_ _2"/>edaży i kosztów<span class="_ _2"/> fizyczny<span class="_ _2"/>ch egzemplarzy<span class="_ _2"/> gry </div><div class="t m1 x8 h5 y11e ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077<span class="ff1 ls0 ws0"> <span class="lsd ws15">w łączne<span class="_ _2"/>j kwocie <span class="ls11 ws12">13 04<span class="_ _3"/>1 tys<span class="ls0 ws0">. <span class="ls16 ws29">zł</span>.<span class="_ _33"/> </span></span></span></span></div><div class="t m1 x8 h5 y11f ff3 fs2 fc0 sc0 ls13 ws19">Wartoś<span class="_ _2"/>ć sprzedan<span class="_ _2"/>ych towarów i<span class="_ _2"/> materiałów<span class="_ _2"/><span class="ff1 ls0 ws0"> <span class="lse ws28">odpowiada głównie kosz<span class="_ _2"/>towi własne<span class="_ _2"/>mu sprzedaży real<span class="_ _2"/>izowanej w ramach<span class="_ _2"/> platformy </span></span></div><div class="t m1 x8 h5 y120 ff1 fs2 fc0 sc0 lsb ws1d">GOG.COM oraz kosztowi własnemu sprzedaży fizycznych produktów segmentu CD PROJEKT RED.</div><div class="t m1 x35 h19 y121 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y122 ff1 fs2 fc0 sc0 lsb ws41">W trzecim kwartale 2023 r. największą część <span class="ff3 lsa ws51">Kosztów sprzed<span class="_ _3"/>aży<span class="ff1 ls0 ws0"> <span class="_ _32"/><span class="lse ws3c">stanowiły wy<span class="_ _2"/>kazane w segmencie CD PROJE<span class="_ _2"/>KT RED kos<span class="ls24 ws52">zty </span></span></span></span></div><div class="t m1 x8 h5 y123 ff1 fs2 fc0 sc0 lse ws53">związane z<span class="_ _2"/> działal<span class="_ _2"/>nością wyd<span class="_ _2"/>awniczą, bież<span class="_ _2"/>ącą reklamą i pr<span class="_ _2"/>omocją ty<span class="_ _2"/>tułów własn<span class="_ _2"/>ych, w tym w<span class="_ _2"/>ynagrodzen<span class="_ _2"/>ia zespołów </div><div class="t m1 x8 h5 y124 ff1 fs2 fc0 sc0 lsb ws54">wewnętrznych działów wydawniczych ora<span class="_ _3"/>z usług obcych związanych z ak<span class="_ _3"/>tywizacją sprzedaży. Ich wzrost względem ok<span class="_ _3"/>resu </div><div class="t m1 x8 h5 y125 ff1 fs2 fc0 sc0 lse wsc">porównawcze<span class="_ _2"/>go wynika głó<span class="lsd wsf">wn</span><span class="lsa">ie <span class="ls16 ws29">z </span>realizacji </span>kampanii promuj<span class="_ _2"/>ącej wydanie<span class="_ _2"/> <span class="ff4 lsb ws1d">Widma Wolności</span><span class="ls0 ws0">.</span></div><div class="t m1 x36 h19 y126 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y127 ff1 fs2 fc0 sc0 lse wsc">Drugą istot<span class="_ _2"/>ną grupą koszt<span class="_ _2"/>ów sprzedaży by<span class="_ _2"/>ły koszty ujęte w s<span class="_ _2"/>egmencie GOG.COM kosz<span class="_ _2"/>ty związane<span class="_ _2"/> z działaniami marketi<span class="_ _2"/>ngowymi </div><div class="t m1 x8 h5 y128 ff1 fs2 fc0 sc0 lse ws3c">dotyczący<span class="_ _2"/>mi serwisu GO<span class="_ _2"/>G.COM, a także<span class="_ _2"/> pracami związ<span class="_ _2"/>anymi z r<span class="_ _2"/>ozwojem i obsłu<span class="_ _2"/>gą sprzed<span class="_ _2"/>aży realizowane<span class="_ _2"/>j za pośred<span class="_ _2"/>nictwem </div><div class="t m1 x8 h5 y129 ff1 fs2 fc0 sc0 lsb wsd">serwisu.</div><div class="t m1 x37 h19 y12a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y12b ff1 fs2 fc0 sc0 lsb ws55">Trzecią istotną grupą kosztów sprzedaży<span class="_ _2"/> były w omawianym okresie koszty serwisu wydanych tyt<span class="_ _2"/>ułów w segmencie </div><div class="t m1 x8 h5 y12c ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="lsb ws56">RED. W porównaniu do trzeciego kwartału 2022 r. wartość kosztów serwisu uległa <span class="lsa ws52">redukcji, głównie ze względu na </span></span></span></div><div class="t m1 x8 h5 y12d ff1 fs2 fc0 sc0 lse ws10">znaczące<span class="ls0 ws0"> </span><span class="wsc">z<span class="_ _2"/>mniejszenie<span class="_ _2"/> kosztów związany<span class="_ _2"/>ch z pracą nad<span class="_ _2"/> aktualizacjami gry <span class="ff4 ls13 wsd">Cy<span class="_ _2"/>berpunk 20<span class="_ _2"/>77</span><span class="ls0 ws0">.</span></span></div><div class="t m1 x38 h19 y12e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y12f ff1 fs2 fc0 sc0 lse ws10">Pozycja <span class="ff3 ls18">K<span class="_ _2"/>oszty ogól<span class="_ _2"/>nego zarz<span class="_ _2"/>ądu</span><span class="ls0 ws0"> </span><span class="wsc">Grupy CD PR<span class="_ _2"/>OJEKT obejmuje głów<span class="_ _2"/>nie:<span class="fs9 ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y130 ff1 fs2 fc0 sc0 lse ws10">a)<span class="fs1 ls0 ws0"> <span class="_ _30"> </span></span><span class="ws57">stałą oraz zależ<span class="_ _2"/>ną od wyniku część wynagrodz<span class="_ _2"/>enia zarządów spółek <span class="ls24 ws58">i<span class="_ _2"/> wyżs<span class="_ _2"/><span class="lsa ws59">zej kadry kierownic<span class="_ _3"/>zej<span class="lse ws57">, gdzie nastąpi<span class="_ _2"/>ł wzrost </span></span></span></span></div><div class="t m1 x32 h5 y131 ff1 fs2 fc0 sc0 lse wsc">względem<span class="_ _2"/> okresu porównawc<span class="_ _2"/>zego wynikający<span class="_ _2"/> głównie z wy<span class="_ _2"/>ższej wartości r<span class="_ _2"/>ezerwy na w<span class="_ _2"/>ynagrodzenia z<span class="_ _2"/>ależne od wyniku;</div><div class="t m1 x39 h19 y132 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y133 ff1 fs2 fc0 sc0 lsc wse">b)<span class="fs1 ls0 ws0"> <span class="_ _5e"> </span></span><span class="lse ws2b">wynagrodze<span class="_ _2"/>nia zespoł<span class="_ _2"/>ów administracyjn<span class="_ _2"/>ych oraz sklas<span class="_ _2"/>yfikowane w t<span class="_ _2"/>ej kate<span class="_ _2"/>gorii koszty<span class="_ _2"/> usłu<span class="lsb ws56">g obcych wykazujące<span class="_ _2"/> stały trend </span></span></div><div class="t m1 x32 h5 y134 ff1 fs2 fc0 sc0 lse ws28">wzrostowy<span class="_ _2"/> wraz<span class="_ _2"/> z roz<span class="_ _2"/>wojem Gru<span class="_ _2"/>py;</div><div class="t m1 x3a h19 y135 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y136 ff1 fs2 fc0 sc0 lsb wsd">c)<span class="fs1 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse ws3d">koszt<span class="_ _2"/>y prac nad pr<span class="_ _2"/>zyszłymi gram<span class="_ _2"/>i w początkowy<span class="_ _2"/>m okresie ich<span class="_ _2"/> trwania (<span class="_ _2"/>faza badawcza)<span class="_ _2"/> przed przejś<span class="_ _2"/>ciem do realizacj<span class="_ _2"/>i projektów </span></div><div class="t m1 x32 h5 y137 ff1 fs2 fc0 sc0 lse ws5a">(faza roz<span class="_ _2"/>wojowa) i roz<span class="_ _2"/>poczęci<span class="_ _2"/>em ich kapitaliz<span class="_ _2"/>acji w ramac<span class="_ _2"/>h Nakładów<span class="_ _2"/> na prace r<span class="_ _2"/>ozwojowe b<span class="_ _2"/>ędący<span class="_ _2"/>ch częścią Akty<span class="_ _2"/>wów </div><div class="t m1 x32 h5 y138 ff1 fs2 fc0 sc0 lse wsc">trwałych<span class="_ _2"/>, gdzie nast<span class="_ _2"/>ąpił wzrost wyni<span class="_ _2"/>kający z powię<span class="_ _2"/>kszania ze<span class="_ _2"/>społów pracujących n<span class="_ _2"/>ad projekt<span class="_ _2"/>ami w fazie bad<span class="_ _2"/>awczej;</div><div class="t m1 x3b h19 y139 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y13a ff1 fs2 fc0 sc0 lsc wse">d)<span class="fs1 ls0 ws0"> <span class="_ _5e"> </span></span><span class="lse wsc">koszt wy<span class="_ _2"/>ceny uprawnień prz<span class="_ _2"/>yznanych w ramach<span class="_ _2"/> programu moty<span class="_ _2"/>wacyjnego na lata 20<span class="_ _2"/>20<span class="ls0 ws0">-<span class="ls13 ws18">2025.</span> </span></span></div><div class="t m1 x8 h5 y13b ff1 fs2 fc0 sc0 ls13 ws18">Najw<span class="lse ws5b">iększ<span class="_ _2"/>y wpływ na saldo<span class="ls0 ws0"> <span class="_ _31"> </span><span class="ff3 ls18 ws5c">Pozostał<span class="_ _2"/>ych przyc<span class="_ _2"/>hodów i kosz<span class="_ _2"/>tów operacyjn<span class="_ _2"/>ych</span> <span class="_ _31"> </span><span class="lsb wsd">Grup</span>y <span class="_ _5f"> </span></span>miała rozpoznana w<span class="_ _2"/>ar<span class="lsb ws5d">tość ulgi na </span></span></div><div class="t m1 x8 h5 y13c ff1 fs2 fc0 sc0 lse ws5e">innowacyj<span class="_ _2"/>nego pracownika, wpły<span class="_ _2"/>wy z<span class="_ _2"/> dotacji, spr<span class="_ _2"/>zedaż poz<span class="_ _2"/>ostała wraz z<span class="_ _2"/> kosztami or<span class="_ _2"/>az przych<span class="_ _2"/>ody i kosz<span class="ls1e ws1a">ty <span class="_ _60"> </span><span class="ls15 ws5f">z tytułu wynajmu </span></span></div><div class="t m1 x8 h5 y13d ff1 fs2 fc0 sc0 lse wsc">powierzc<span class="_ _2"/>hni biurowyc<span class="_ _2"/>h w kompl<span class="lsa ws1a">eksie nieruchomości przy ulicy Jagiellońsk<span class="_ _3"/>iej 74 i 76 w Warszawie.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y13e ff1 fs2 fc0 sc0 lse ws26">W omawianym okre<span class="_ _2"/>sie Gru<span class="_ _2"/>pa wykazała nad<span class="_ _2"/>wyżkę <span class="ff3 ls18 ws60">Prz<span class="_ _2"/>ychodów f<span class="_ _2"/>inansow<span class="_ _2"/>ych</span><span class="ls0 ws0"> <span class="_ _2"/></span><span class="ws10">nad <span class="ff3 ls15 ws61">Kosztami finansowymi</span><span class="ls13 ws62">. Na nadwyżkę skł<span class="_ _2"/>adały </span></span></div><div class="t m1 x8 h5 y13f ff1 fs2 fc0 sc0 lse ws63">się, przed<span class="_ _2"/>e wszystkim<span class="_ _2"/> związane z połączen<span class="_ _2"/>iem spółki Spokko sp. z <span class="_ _2"/>o.o. z CD <span class="ls13 ws64">PR<span class="_ _2"/>OJEKT S.A. od<span class="_ _2"/>wrócenie<span class="_ _2"/> dokonane<span class="_ _2"/>go w 2022 r. </span></div><div class="t m1 x8 h5 y140 ff1 fs2 fc0 sc0 lse ws65">odpisu wart<span class="_ _2"/>ości udz<span class="_ _2"/>iałów w spółce pr<span class="_ _2"/>zejęte<span class="_ _2"/>j, nadwyżka d<span class="_ _2"/>odatnich różnic<span class="_ _2"/> kursowych nad<span class="_ _2"/> ujemnymi<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _32"/><span class="ls25 ws66">wraz<span class="_ _2"/></span> <span class="_ _32"/><span class="lsa wsc">rozliczenie</span>m <span class="_ _2"/><span class="ls14 ws67">i<span class="_ _2"/> wyc<span class="_ _2"/>en</span>ą </span></div><div class="t m1 x8 h5 y141 ff1 fs2 fc0 sc0 ls15 ws68">pochodnych instr<span class="_ _3"/>umentów fina<span class="_ _3"/>nsowych <span class="lse ws69">zabezpieczających<span class="_ _2"/> ryzyko kursowe<span class="ls0 ws0"> </span>oraz odset<span class="_ _2"/>ki od de<span class="_ _2"/>pozytów ban<span class="_ _2"/>kowych oraz od </span></div><div class="t m1 x8 h5 y142 ff1 fs2 fc0 sc0 lsa wsc">obligacji.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y143 ff1 fs2 fc0 sc0 lse ws28">Wskazanem<span class="_ _2"/>u powyżej rozwiązani<span class="_ _2"/>u historyczne<span class="_ _2"/>go odpisu aktualizującego war<span class="_ _2"/>tość udziałów w<span class="_ _2"/> Spokko sp. z o.o. w konsekwencji<span class="_ _2"/> jej </div><div class="t m1 x8 h5 y144 ff1 fs2 fc0 sc0 lse ws5a">przeję<span class="_ _2"/>cia (połączen<span class="_ _2"/>ia ze Spółką <span class="_ _2"/>dominuj<span class="_ _2"/>ącą) towarzyszy<span class="_ _2"/>ło jednocze<span class="_ _2"/>sne ujęcie<span class="_ _2"/> przychodów i kos<span class="_ _2"/>ztów bież<span class="_ _2"/>ącego roku spółki<span class="_ _2"/> </div><div class="t m1 x8 h5 y145 ff1 fs2 fc0 sc0 lse ws23">przejęte<span class="_ _2"/>j w rachun<span class="_ _2"/>ku wyników z<span class="_ _2"/>a trzeci<span class="_ _2"/> kwartał 2023 r.<span class="_ _2"/> Spółki domi<span class="_ _2"/>nującej oraz<span class="_ _2"/> ujęcie<span class="_ _2"/> wyników hi<span class="_ _2"/>storycznych spółki pr<span class="_ _2"/>zejęt<span class="_ _2"/>ej </div><div class="t m1 x8 h5 y146 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">Kapitałach własny<span class="_ _2"/>ch Spółki domi<span class="_ _2"/>nującej w poz<span class="_ _2"/>ycji Nie<span class="_ _2"/>podzielony wynik fin<span class="_ _2"/>ansowy.</span> </div><div class="t m1 x8 h5 y147 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf8" style="content-visibility: auto;"><div class="pc pc8 w0 h0"><img alt="" class="bi x0 y148 w1 h1b" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 we h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">8 </div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lsb wsd">Efe<span class="lse ws28">ktywn<span class="_ _2"/>a stopa <span class="ff3 ls18 ws16">Podatku doch<span class="_ _2"/>odowego</span><span class="ls0 ws0"> </span>ujęte<span class="_ _2"/>go w rachunku wyników za t<span class="_ _2"/>rzeci kwartał bież<span class="_ _2"/>ącego roku wyniosła 1<span class="_ _2"/>3,2% względem </span></div><div class="t m1 x8 h5 y109 ff1 fs2 fc0 sc0 lse ws6a">11,9%<span class="_ _2"/> trzeciego kwartału<span class="_ _2"/> 2022 r., a jej<span class="_ _2"/> wzrost wy<span class="_ _2"/>nika głównie z<span class="_ _2"/>e zmian<span class="_ _2"/>y podejścia w uj<span class="_ _2"/>mowaniu podatku d<span class="_ _2"/>ochodowego </div><div class="t m1 x8 h5 y10a ff1 fs2 fc0 sc0 lse ws6b">niepod<span class="_ _2"/>legającego odlicz<span class="_ _2"/>en<span class="lsb ws6c">iu pobieranego w innych ju<span class="_ _2"/>rysdykcjach z tytułu wypłacanych n<span class="_ _2"/>a rzecz Grupy należności lice<span class="_ _2"/>ncyjnych </span></div><div class="t m1 x8 h5 y10b ff1 fs2 fc0 sc0 lse wsc">(podatek u<span class="_ _2"/> źródła), która zakład<span class="_ _2"/>a jego bieżące rozpoz<span class="_ _2"/>nawanie na podstawi<span class="_ _2"/>e wiarygodnych szacu<span class="_ _2"/>nków. Jest to zmiana w stosun<span class="_ _2"/>ku </div><div class="t m1 x8 h5 y10c ff1 fs2 fc0 sc0 lse ws3d">do dot<span class="_ _2"/>ychczasowego pod<span class="_ _2"/>ejścia<span class="ls0 ws0">, <span class="_ _33"/><span class="lsd ws3e">w ra<span class="lse ws3d">mach<span class="_ _2"/> którego ujmow<span class="_ _2"/>anie nie<span class="_ _2"/>podlegającego od<span class="_ _2"/>liczeniu pod<span class="_ _2"/>atku u ź<span class="_ _2"/>ródła następowało d<span class="_ _2"/>opiero </span></span></span></div><div class="t m1 x8 h5 y10d ff1 fs2 fc0 sc0 lse ws69">po otrzy<span class="_ _2"/>maniu dokum<span class="_ _2"/>entów potwierdzaj<span class="_ _2"/>ących rozl<span class="_ _2"/>iczenie podat<span class="_ _2"/>ku za granicą t<span class="_ _2"/>j. w roku nas<span class="_ _2"/>tępujący<span class="_ _2"/>m po roku fakt<span class="_ _2"/>yczne<span class="_ _2"/>go </div><div class="t m1 x8 h5 y149 ff1 fs2 fc0 sc0 lse wsc">potrąceni<span class="_ _2"/>a podatku u ź<span class="_ _2"/>ródła przez płatnika n<span class="_ _2"/>ależnoś<span class="_ _2"/><span class="lsa ws1a">ci licencyjnych Spó<span class="_ _3"/>łki.</span></div><div class="t m1 x3c h19 y14a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y14b ff1 fs2 fc0 sc0 lse ws6b">Dodatkowo n<span class="_ _2"/>a wzrost Pod<span class="_ _2"/>atku dochodowego wpł<span class="_ _2"/>ynęła zw<span class="_ _2"/>iększona rezerwa z t<span class="_ _2"/>ytułu podat<span class="_ _2"/>ku odroczonego wyn<span class="_ _2"/>ikająca głównie<span class="_ _2"/> </div><div class="t m1 x8 h5 y14c ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse ws69">rozpozn<span class="_ _2"/>ania nakładów <span class="_ _2"/>na dod<span class="_ _2"/>atek</span> <span class="ff4 lsb ws6d">Wi<span class="_ _3"/>dmo Wolności<span class="ff1 ls0 ws0"> <span class="lse ws6e">oraz zwiększonego w stosunku<span class="_ _2"/> do trzeciego kwartału 20<span class="_ _2"/>22 r. salda </span></span></span></div><div class="t m1 x8 h5 y14d ff1 fs2 fc0 sc0 lse ws69">przychod<span class="_ _2"/>ów bieżącego okresu zafakturow<span class="_ _2"/>anych w okres<span class="_ _2"/>ie następnym, które r<span class="_ _2"/>ównież wynika w znaczącej<span class="_ _2"/> części z wydania </div><div class="t m1 x8 h5 y14e ff1 fs2 fc0 sc0 ls16 ws29">rozszer<span class="_ _33"/>zenia <span class="ff4 ls13 wsd">Cyberpunk 2077<span class="_ _2"/></span><span class="ls0 ws0"> <span class="ff4 lsb ws1d">Widmo Wo<span class="_ _3"/>lności<span class="ff1 ls0 ws0">.</span></span></span></div><div class="t m1 x3d h19 y14f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y150 ff1 fs2 fc0 sc0 lse ws10">Skonsolidowan<span class="_ _2"/>y <span class="_ _3"/><span class="ff3 ls23 ws46">Zysk ne<span class="_ _3"/>tto<span class="ff1 ls0 ws0"> <span class="_ _33"/><span class="lse ws10">Grupy<span class="ls0 ws0"> <span class="ls13 ws4b">za trzeci<span class="_ _2"/> kwartał 2023 r<span class="_ _2"/>. wyni<span class="_ _2"/>ósł 20<span class="_ _2"/>2</span> <span class="lsb ws4a">864 tys. zł i<span class="_ _2"/> był istotnie wy<span class="_ _2"/>ższy niż w analogicznym okresie </span></span></span></span></span></div><div class="t m1 x8 h5 y151 ff1 fs2 fc0 sc0 ls11 ws12">ubiegłeg<span class="_ _3"/>o rok<span class="_ _3"/>u, prze<span class="_ _3"/>de wszys<span class="_ _3"/>tkim <span class="_ _3"/>w efekc<span class="_ _3"/>ie udanej<span class="_ _3"/> prem<span class="_ _3"/>iery <span class="lsc wse">do<span class="_ _3"/>da<span class="_ _3"/>tku<span class="ls0 ws0"> <span class="ff4 lsb ws1d">Widmo Wolności</span>. </span></span></div><div class="t m1 x8 h17 y152 ff3 fs8 fc2 sc0 ls26 ws6f">Śródroczne skrócone sko<span class="_ _3"/>nsolidowane sprawozdanie<span class="_ _3"/> </div><div class="t m1 x8 h17 y153 ff3 fs8 fc2 sc0 ls0 ws0">z <span class="ls27 ws70">całkowitych dochodów</span> </div><div class="t m1 x3e h5 y154 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y155 w6 ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y155 wc ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y155 w6 ha"><div class="t m1 xe h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y155 wf ha"><div class="t m1 xe h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y156 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _61"> </span><span class="lsd wsc">202 864</span> <span class="_ _7"> </span><span class="ls16 ws35">98 889<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls14 ws33">289<span class="_ _2"/> 981</span> <span class="_ _7"> </span><span class="lsc ws36">211 86<span class="_ _3"/>1<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y157 w8 h1c"><div class="t m1 x15 h5 y158 ff3 fs2 fc0 sc0 ls18 ws10">Inne cał<span class="_ _2"/>kowit<span class="_ _2"/>e dochody, k<span class="_ _2"/>tóre zos<span class="_ _2"/>taną </div></div><div class="t m1 x13 h5 y159 ff3 fs2 fc0 sc0 ls15 ws1a">przekwalifiko<span class="_ _33"/>w<span class="_ _2"/>ane na zyski <span class="_ _3"/>lub<span class="ls0 ws0"> <span class="ls28 ws1f">straty<span class="_ _2"/> po</span> </span><span class="ws15">spełnieniu </span></div><div class="c x8 y157 w8 h1c"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1d ws1e">określony<span class="_ _3"/>ch warunkó<span class="_ _33"/>w<span class="ls0 ws0"> </span></div></div><div class="t m1 x17 h5 y159 ff3 fs2 fc0 sc0 lsc ws34">1 128<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7"> </span><span class="ws1d">(4 402)</span> <span class="_ _55"> </span><span class="lse ws10">(231)</span> <span class="_ _12"> </span><span class="lsc ws36">(10 841)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y15a ff1 fs2 fc0 sc0 ls15 ws1c">Różnice kurso<span class="_ _3"/>we z wyceny jed<span class="_ _3"/>nostek zag<span class="_ _3"/>ranicznych<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls10 ws11">1 6<span class="_ _2"/>07</span> <span class="_ _13"> </span><span class="lsf ws10">1 896</span> <span class="_ _63"> </span><span class="lsf ws33">(89)</span> <span class="_ _4b"> </span><span class="ls13 wsd">3 448<span class="_ _2"/></span> </span></div><div class="c x8 y6f w8 h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 ls15 ws1c">Wycena instrume<span class="_ _3"/>ntów finansow<span class="_ _33"/>ych wycenianych </div></div><div class="t m1 x2c h5 y15b ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">wartości godz<span class="_ _2"/>iwej przez<span class="_ _2"/> inne całkowite d<span class="_ _2"/>ochody </span></div><div class="c x8 y6f w8 h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">po<span class="ls0 ws0"> <span class="ls15 ws1c">uwzględnieni<span class="_ _3"/>u efektu <span class="lse ws10">podatkowego<span class="ls0 ws0"> </span></span></span></span></div></div><div class="t m1 x3f h5 y15b ff1 fs2 fc0 sc0 ls16 ws29">(479)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws16">(6 29<span class="_ _33"/>8)<span class="ls0 ws0"> <span class="_ _1f"> </span><span class="ls13 ws18">(1<span class="_ _2"/>42)</span> <span class="_ _1a"> </span><span class="ls13 wsd">(14 289)</span> </span></span></span></div><div class="c x8 y15c w8 ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls18 ws10">Inne cał<span class="_ _2"/>kowit<span class="_ _2"/>e dochody, k<span class="_ _2"/>tóre ni<span class="_ _2"/>e<span class="ls0 ws0"> <span class="ls13 ws18">zostaną </span></span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws1a">przekwalifiko<span class="_ _33"/>w<span class="_ _2"/>ane na zyski <span class="_ _3"/>lub<span class="ls0 ws0"> <span class="ls28 ws20">straty<span class="_ _2"/></span> </span></div></div><div class="t m1 xc h5 y15d ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- </div><div class="t m1 x13 h5 y15e ff3 fs2 fc0 sc0 ls13 ws13">Suma dochodów<span class="_ _2"/> całkow<span class="_ _2"/>itych<span class="ls0 ws0"> <span class="_ _64"> </span><span class="ls11 ws29">203 992<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1d">94 487</span> <span class="_ _3c"> </span><span class="ls14 ws29">28<span class="_ _2"/>9 7<span class="_ _2"/>50</span> <span class="_ _d"> </span><span class="lsc ws36">201 02<span class="_ _3"/>0<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y15f w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Suma dochod<span class="_ _2"/>ów całkowity<span class="_ _2"/>ch przypisana udz<span class="_ _2"/>iałom </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lse ws10">niekont<span class="_ _2"/>rolującym<span class="ls0 ws0"> </span></div></div><div class="t m1 xc h5 y160 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- </div><div class="c x8 y42 w8 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Suma dochodów<span class="_ _2"/> całkow<span class="_ _2"/>itych pr<span class="_ _2"/>zypisanych </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsa ws15">właścicielom CD PROJEKT S.<span class="_ _3"/>A.<span class="ls0 ws0"> </span></div></div><div class="t m1 x40 h5 y161 ff3 fs2 fc0 sc0 ls11 ws29">203 992<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1d">94 487</span> <span class="_ _3c"> </span><span class="ls14 ws29">28<span class="_ _2"/>9 7<span class="_ _2"/>50</span> <span class="_ _d"> </span><span class="lsc ws36">201 02<span class="_ _3"/>0<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x27 h5 y162 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y163 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf9" style="content-visibility: auto;"><div class="pc pc9 w0 h0"><img alt="" class="bi x0 y164 w1 h1d" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 wb h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">9 </div></div><div class="t m1 x8 h17 y165 ff3 fs8 fc2 sc0 ls26 ws6f">Śródroczne skrócone sko<span class="_ _3"/>nsolidowane sprawozdanie<span class="_ _3"/> </div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws0">z <span class="ws32">sytuacji finansowej</span> </div><div class="t m1 x41 h5 y167 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _65"> </span><span class="ls18 ws14">Nota</span> <span class="_ _66"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31<span class="_ _2"/>.12.2022*</span> </div><div class="t m1 x13 h5 y168 ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _68"> </span> <span class="_ _3c"> </span><span class="lsd ws28">1 <span class="_ _2"/>274 924</span> <span class="_ _19"> </span><span class="lsc ws34">1 30<span class="_ _3"/>0 586<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1c"> </span><span class="lsc ws36">1 <span class="_ _2"/>122 18<span class="_ _3"/>5<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y169 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _69"> </span>2 <span class="_ _15"> </span><span class="ls11 ws35">171 619</span> <span class="_ _4c"> </span><span class="ls11 ws12">161 0<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _9"> </span><span class="ls13 wsd">1<span class="_ _2"/>45 252</span> </span></span></span></div><div class="t m1 x2c h5 y16a ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne<span class="ls0 ws0"> <span class="_ _6a"> </span>3 <span class="_ _6b"> </span><span class="ls16 ws1b">69 507<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls16 ws1b">69 785<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _2c"> </span><span class="ls16 ws16">69 15<span class="_ _33"/>7<span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y16b ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _6c"> </span>3 <span class="_ _6d"> </span><span class="lsc ws19">575 418<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1e">600 0<span class="_ _3"/>99<span class="ws0"> <span class="_ _52"> </span><span class="lsc ws19">475 1<span class="_ _3"/>69<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y16c ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _6e"> </span>5 <span class="_ _4e"> </span><span class="ls13 wsd">34 61<span class="_ _2"/>2</span> <span class="_ _6f"> </span><span class="ls13 wsd">37 429</span> <span class="_ _2b"> </span><span class="ls13 wsd">42 56<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y16d ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _70"> </span><span class="ls13 ws18">3,4</span> <span class="_ _63"> </span><span class="ls13 wsd">56 438</span> <span class="_ _4b"> </span><span class="ls13 wsd">56 438</span> <span class="_ _4b"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="c x8 y16e w10 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lse wsc">nieob<span class="_ _2"/>jętych konsolidac<span class="_ _2"/>ją<span class="ls0 ws0"> </span></div></div><div class="t m1 x42 h5 y16f ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ls13 wsd">40 86<span class="_ _2"/>3</span> <span class="_ _42"> </span><span class="ls13 wsd">43 47<span class="_ _2"/>7</span> <span class="_ _2c"> </span><span class="ls13 wsd">41 607</span> </div><div class="t m1 x2c h5 y170 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _71"> </span>9 <span class="_ _6b"> </span><span class="ls13 wsd">48 503</span> <span class="_ _42"> </span><span class="ls13 wsd">42 727</span> <span class="_ _2c"> </span></span>31 07<span class="_ _2"/>4<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y171 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _72"> </span><span class="ls13 ws18">8,16</span> <span class="_ _42"> </span><span class="ls13 wsd">254 687</span> <span class="_ _10"> </span><span class="ls13 wsd">242 203<span class="_ _2"/></span> <span class="_ _e"> </span><span class="ls13 wsd">207 437</span> </span></div><div class="t m1 x2c h5 y172 ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _1c"> </span><span class="ls11 ws1e">10<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls13 wsd">22 897</span> <span class="_ _6f"> </span><span class="ls13 wsd">47 0<span class="_ _2"/>44</span> <span class="_ _13"> </span><span class="lse wsc">53 102</span> </span></span></span></div><div class="t m1 x2c h5 y173 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _73"> </span><span class="ls13 ws18">7,16</span> <span class="_ _74"> </span></span>380<span class="ls0 ws0"> <span class="_ _4e"> </span></span>37<span class="_ _2"/>5<span class="ls0 ws0"> <span class="_ _75"> </span></span>389<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y174 ff3 fs2 fc0 sc0 ls17 wsd">AKTYWA OBROTOWE<span class="ls0 ws0"> <span class="_ _76"> </span> <span class="_ _2c"> </span><span class="lsc ws34">1 137 807<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws12">883 921</span> <span class="_ _1c"> </span><span class="ls12 ws18">1 154<span class="_ _2"/> 146</span> </span></span></span></div><div class="t m1 x2c h5 y175 ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _77"> </span>6 <span class="_ _41"> </span><span class="ls13 wsd">7 46<span class="_ _2"/>3</span> <span class="_ _1e"> </span><span class="ls11 ws12">8 118<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1f"> </span><span class="ls13 wsd">12 701</span> </span></span></span></div><div class="t m1 x2c h5 y176 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _78"> </span><span class="ls13 ws18">7,16</span> <span class="_ _13"> </span><span class="ls15 ws1c">287 833</span> <span class="_ _4b"> </span><span class="ls12 ws13">83 5<span class="_ _2"/>57</span> <span class="_ _e"> </span><span class="lsf ws10">1<span class="_ _2"/>65 290</span> </span></div><div class="t m1 x2c h5 y177 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _1c"> </span> <span class="_ _4f"> </span><span class="ls13 wsd">14 853</span> <span class="_ _13"> </span><span class="ls13 wsd">12 356</span> <span class="_ _63"> </span><span class="ls13 wsd">1 458</span> </span></div><div class="t m1 x2c h5 y178 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _6a"> </span>7 <span class="_ _75"> </span></span>33 7<span class="_ _2"/>47<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">42 359</span> <span class="_ _2c"> </span><span class="lsc ws17">57 139</span> </span></div><div class="t m1 x2c h5 y179 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _79"> </span>9 <span class="_ _3e"> </span><span class="ls13 wsd">26<span class="_ _2"/> 386</span> <span class="_ _2c"> </span><span class="ls13 wsd">21 494</span> <span class="_ _2b"> </span><span class="ls13 wsd">22 88<span class="_ _2"/>6</span> </span></div><div class="t m1 x2c h5 y17a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _7a"> </span><span class="ls13 ws18">8,16</span> <span class="_ _4b"> </span><span class="ls13 wsd">26<span class="_ _2"/>8 043</span> <span class="_ _f"> </span><span class="ls13 wsd">249 576</span> <span class="_ _43"> </span><span class="lsc ws17">279 515<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y17b ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _7b"> </span><span class="ls11 ws1e">16</span> <span class="_ _7c"> </span><span class="ls13 wsd">263 250</span> <span class="_ _7d"> </span><span class="ls11 ws12">317 125<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f"> </span><span class="lse wsc">337<span class="_ _2"/> 330</span> </span></span></span></div><div class="t m1 x2c h5 y17c ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i <span class="lse wsc">ekwiwalenty śr<span class="_ _2"/>odków pienięż<span class="_ _2"/>nych<span class="ls0 ws0"> <span class="_ _1a"> </span><span class="ls11 ws1e">16</span> <span class="_ _23"> </span><span class="ls13 wsd">236 232</span> <span class="_ _52"> </span></span>149 336<span class="ls0 ws0"> <span class="_ _9"> </span><span class="lsc ws19">277 827<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y17d ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7e"> </span> <span class="_ _17"> </span><span class="lsd wsc">2 412 731</span> <span class="_ _16"> </span><span class="ls12 ws34">2<span class="_ _2"/> 18<span class="_ _2"/>4 507</span> <span class="_ _3d"> </span><span class="lse wsf">2 276 331</span> </span></div><div class="c x43 y17e w11 hd"><div class="t m1 x44 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y17f ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y180 ff1 fs2 fc0 sc0 lse ws3d">Największy<span class="_ _2"/> udział w wart<span class="_ _2"/>ości <span class="ff3 ls23 ws72">Aktywów tr<span class="_ _3"/>wałyc<span class="_ _3"/>h<span class="ff1 ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">Grupy na kon<span class="_ _2"/>iec trz<span class="_ _2"/>eciego kwartału 2023<span class="_ _2"/> r., a t<span class="_ _2"/>akże istot<span class="_ _2"/>ny wpływ n<span class="_ _2"/>a zmnie<span class="_ _2"/>jszenie </span></span></span></div><div class="t m1 x8 h5 y181 ff1 fs2 fc0 sc0 lse ws3d">ich salda, m<span class="_ _2"/>iała pozycja <span class="ff3 ls13 ws73">N<span class="_ _2"/>akłady na p<span class="_ _2"/>race rozwoj<span class="_ _2"/>owe</span>, w które<span class="_ _2"/>j Grupa uj<span class="_ _2"/>muje ponie<span class="_ _2"/>sione i rozli<span class="_ _2"/>czane w czasie nakład<span class="_ _2"/>y na prod<span class="_ _2"/>ukcję </div><div class="t m1 x8 h5 y182 ff1 fs2 fc0 sc0 lse ws65">gier, nowyc<span class="_ _2"/>h technologii i<span class="_ _2"/> innych produktów o pod<span class="_ _2"/>obnym charakterze<span class="_ _2"/>. Zmniejszeni<span class="_ _2"/>e wartości omawiane<span class="_ _2"/>j pozycji<span class="_ _2"/> w omawianym </div><div class="t m1 x8 h5 y183 ff1 fs2 fc0 sc0 lsb ws1d">okresie jest efektem rozpoczęcia amortyzacji po jej premierze <span class="lsc wse">doda<span class="_ _3"/>tk<span class="_ _3"/>u<span class="ls0 ws0"> <span class="ff4 lsb ws1d">Widmo Wolności</span> <span class="lsb ws1d">i zwiększenie bieżących współczynników </span></span></span></div><div class="t m1 x8 h19 y184 ff1 fs2 fc0 sc0 lse wsc">amortyz<span class="_ _2"/>acji pozostał<span class="_ _2"/>ych aktywów dot<span class="_ _2"/>yczących pod<span class="_ _2"/>stawowej <span class="ls18 ws14">gry <span class="ff4 ls13 wsd">Cyber<span class="_ _2"/>punk 2077</span><span class="ls0 ws0">. <span class="fs9"> </span></span></span></div><div class="t m1 x8 h5 y185 ff1 fs2 fc0 sc0 lse ws74">Ponadto G<span class="_ _2"/>rupa w ramach akt<span class="_ _2"/>ywów trwały<span class="_ _2"/>ch zanotow<span class="_ _2"/>ała w omawianym okre<span class="_ _2"/>sie wzros<span class="_ _2"/>t salda <span class="ff3 ls13 ws75">Rzeczow<span class="_ _2"/>ych aktywów<span class="_ _2"/> trwałych<span class="_ _2"/></span><span class="ls29 ws76">, </span></div><div class="t m1 x8 h5 y186 ff1 fs2 fc0 sc0 lse wsc">związan<span class="_ _2"/>y głównie z nakład<span class="_ _2"/>ami na prace budow<span class="_ _2"/>lane na tere<span class="_ _2"/>nie kampusu CD PR<span class="_ _2"/>OJEKT w Warsz<span class="_ _2"/>awie (środki trw<span class="_ _2"/>ałe w <span class="lsc wse">budow<span class="_ _3"/>ie).</span></div><div class="t m1 x39 h19 y187 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y188 ff1 fs2 fc0 sc0 lsb ws77">Zmniejszenie wartości pozycji <span class="ff3 ls13 ws78">Akcj<span class="_ _2"/>e i udzi<span class="_ _2"/>ały w je<span class="_ _2"/>dnostk<span class="_ _2"/>ach podporządk<span class="_ _2"/>owanych</span><span class="ls0 ws0"> <span class="_ _60"> </span><span class="lsd ws79">wynika głó</span>w<span class="lsa ws7a">nie z końcowego rozliczenia </span></span></div><div class="t m1 x8 h5 y189 ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a spółki Spokko sp. z o<span class="_ _2"/>.o. z CD<span class="_ _2"/> PROJEKT S.A.<span class="ls0 ws0"> </span></div><div class="t m1 x30 h19 y18a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y18b ff1 fs2 fc0 sc0 lse ws23">Na wartość pozy<span class="_ _2"/>cji <span class="ff3 ls13 ws7b">Pozostał<span class="_ _2"/>e aktywa fi<span class="_ _2"/>nansowe</span><span class="ls0 ws0"> <span class="_ _32"/></span>d<span class="_ _2"/>ługoterminowe oraz krót<span class="_ _2"/>kote<span class="lsb ws22">rminowe składają się przede wszystkim na<span class="_ _3"/>byte </span></div><div class="t m1 x8 h5 y18c ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">ramach dywe<span class="_ _2"/>rsyfikacji ryz<span class="_ _2"/>yka kred<span class="_ _2"/>ytowego krajowe i z<span class="_ _2"/>agraniczne obligacj<span class="_ _2"/>e skarbowe<span class="_ _2"/>.</span> </div><div class="t m1 x45 h19 y18d ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y18e ff1 fs2 fc0 sc0 lse ws7c">Na rozpoznan<span class="_ _2"/>ą na konie<span class="_ _2"/>c analiz<span class="_ _2"/>owanego okres<span class="_ _2"/>u skonsolidow<span class="_ _2"/>aną wartość <span class="ff3 lsa ws7d">Rozliczeń międzyokresowych</span><span class="ls0 ws0"> <span class="_ _7f"> </span><span class="lsb wsd">czynnych </span></span></div><div class="t m1 x8 h5 y18f ff1 fs2 fc0 sc0 lsb ws41">krótkoterminowych oraz długoterminowych główny wpływ miała w<span class="_ _2"/>ykazana w segmencie GOG<span class="_ _2"/>.COM wartość tzw. minimalnych </div><div class="t m1 x8 h5 y190 ff1 fs2 fc0 sc0 lse ws28">gwarancji, t<span class="lsa wsc">j.<span class="ls0 ws0"> </span></span>zalicz<span class="_ _2"/>ek i prze<span class="_ _2"/>dpłat d<span class="_ _2"/>okonanych prz<span class="_ _2"/>ez GOG.COM na r<span class="_ _2"/>zecz d<span class="_ _2"/>ostawców na poc<span class="_ _2"/>zet opłat<span class="_ _2"/> związanych z<span class="_ _2"/> dystrybu<span class="_ _2"/>cją gier </div><div class="t m1 x8 h5 y191 ff1 fs2 fc0 sc0 lse ws23">oferowany<span class="_ _2"/>ch na platfor<span class="_ _2"/>mie GOG.COM. W omawian<span class="_ _2"/>ej pozycj<span class="_ _2"/>i Grupa ujm<span class="_ _2"/>uje również<span class="_ _2"/> rozliczen<span class="_ _2"/>ie subskrypcji na opr<span class="_ _2"/>ogramowanie<span class="_ _2"/> </div><div class="t m1 x8 h5 y192 ff1 fs2 fc0 sc0 ls24 ws52">użyt<span class="_ _2"/>kow<span class="_ _2"/>e.<span class="ls0 ws0"> </span></div><div class="t m1 x46 h19 y193 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y194 ff3 fs2 fc0 sc0 ls18 ws7e">Pozost<span class="_ _2"/>ałe nal<span class="_ _2"/>eżności<span class="ff1 ls0 ws0"> <span class="_ _80"> </span><span class="lse ws3c">Grupy n<span class="_ _2"/>a koniec września 2023 r. ob<span class="_ _2"/>ejmują w<span class="_ _2"/> szczegól<span class="_ _2"/>ności należn<span class="_ _2"/>ości z tytułu podat<span class="_ _2"/>ków oraz zalicz<span class="_ _2"/>ki </span></span></div><div class="t m1 x8 h5 y195 ff1 fs2 fc0 sc0 lse wsc">wypłacone pr<span class="_ _2"/>zez CD PROJ<span class="_ _2"/>EKT RED na poczet<span class="_ _2"/> prac rozwojowyc<span class="_ _2"/>h, towarów i usług.</div><div class="t m1 x47 h19 y196 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y197 ff1 fs2 fc0 sc0 lse ws40">Skonsolidowan<span class="_ _2"/>e saldo <span class="ff3 ls13 ws7f">N<span class="_ _2"/>ależności<span class="_ _2"/> handlow<span class="_ _2"/>ych</span><span class="ls0 ws0"> <span class="lsb ws80">wzrosło względem 30 czerwca 2023 r.<span class="_ _3"/> przede wsz<span class="_ _2"/>ystkim w konsekwencji dużego, </span></span></div><div class="t m1 x8 h5 y198 ff1 fs2 fc0 sc0 lse ws5a">związanego z<span class="_ _2"/> premier<span class="_ _2"/>ą gry <span class="ff4 ls2a ws81">Wi<span class="_ _2"/>dmo <span class="_ _60"> </span><span class="ls0 ws0">W<span class="lse ws10">oln<span class="_ _2"/>ości</span></span></span>, wzrost<span class="_ _2"/>u sprzedaż<span class="_ _2"/>y w trakcie b<span class="_ _2"/>ieżącego kwartału<span class="_ _2"/>, <span class="lsb ws82">szczególnie w premierowym </span></div><div class="t m1 x8 h5 y199 ff1 fs2 fc0 sc0 lsb ws6c">wrześniu 2023 r., co naturalnie skutkowało wzrostem salda otwartych na dzień bilansowy należności licencyjnych w segmencie </div><div class="t m1 x8 h5 y19a ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="ls17">PROJEKT RED<span class="_ _2"/>.</span></span></div><div class="t m1 x48 h19 y19b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y19c ff1 fs2 fc0 sc0 lse ws28">Łączna wart<span class="_ _2"/>ość rezerw finan<span class="_ _2"/>sowych w postaci <span class="ff3 ls1b ws15">Ś<span class="_ _2"/>rod<span class="_ _2"/>ków<span class="_ _2"/> pi<span class="_ _2"/>eni<span class="_ _2"/>ężn<span class="_ _2"/>ych<span class="_ _2"/> i ek<span class="_ _2"/>wiw<span class="_ _2"/>al<span class="_ _2"/>ent<span class="_ _2"/>ów</span><span class="ls13 ws18">, <span class="ff3 ws19">Lokat ban<span class="_ _2"/>ko<span class="lsa ws83">wych powyżej 3 mi<span class="_ _3"/>esięcy<span class="ff1 ls0 ws0"> <span class="_ _3"/><span class="lse ws10">oraz </span></span></span></span></span></div><div class="t m1 x8 h5 y19d ff1 fs2 fc0 sc0 lse ws40">płynnyc<span class="_ _2"/>h aktywów finansow<span class="_ _2"/>ych w formie nabyty<span class="_ _2"/>ch obligacji skarb<span class="_ _2"/>owych (łącznie ujęty<span class="_ _2"/>ch w krótkoterminowych i<span class="_ _2"/> długotermin<span class="_ _2"/>owych </div><div class="t m1 x8 h5 y19e ff1 fs2 fc0 sc0 lse wsc">Pozostały<span class="_ _2"/>ch aktywach f<span class="_ _2"/>inansowych) w posiad<span class="_ _2"/>aniu Grupy na dz<span class="_ _2"/>ień 30.09.2023 r. w<span class="_ _2"/>yniosła 1 01<span class="_ _2"/>4 652 t<span class="_ _2"/>ys. zł.</div><div class="t m1 x49 h19 y19f ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pfa" style="content-visibility: auto;"><div class="pc pca w0 h0"><img alt="" class="bi x0 y1a0 w1 h1e" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w12 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">10<span class="ls0 ws0"> </span></div></div><div class="t m1 x41 h5 y1a1 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _65"> </span><span class="ls18 ws14">Nota</span> <span class="_ _66"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31<span class="_ _2"/>.12.2022*</span> </div><div class="t m1 x13 h5 y1a2 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _61"> </span> <span class="_ _7d"> </span><span class="lsd ws28">2 20<span class="_ _2"/>8 144</span> <span class="_ _81"> </span><span class="lsc ws36">2 030 808<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19"> </span><span class="lsc ws34">2 031 4<span class="_ _3"/>66<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y1a3 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _49"> </span> <span class="_ _3"/> <span class="_ _7d"> </span><span class="lsd ws28">2 <span class="_ _2"/>208 144</span> <span class="_ _81"> </span><span class="lsc ws36">2 030 808<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19"> </span><span class="lsc ws34">2 031 4<span class="_ _3"/>66<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y1a4 ff1 fs2 fc0 sc0 lse wsc">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _82"> </span><span class="ls13 ws18">11,22</span> <span class="_ _6d"> </span><span class="ls16 ws1b">99 911<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _2b"> </span><span class="ws1e">100 771</span> </span></span></span></div><div class="t m1 x2c h5 y1a5 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _83"> </span> <span class="_ _23"> </span><span class="ls11 ws12">1 714 604</span> <span class="_ _14"> </span><span class="ls11 ws12">1 714 <span class="lsf ws33">604</span></span> <span class="_ _17"> </span><span class="lsc ws19">1 567 3<span class="_ _3"/>25<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y1a6 w10 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 ls15 ws15">nominalnej<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x42 h5 y1a7 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _6b"> </span><span class="ls11 ws35">116<span class="_ _2"/> 700</span> <span class="_ _4c"> </span><span class="ls11 ws35">116<span class="_ _2"/> 700</span> <span class="_ _4c"> </span><span class="ls11 ws35">116<span class="_ _2"/> 700</span> </div><div class="t m1 x2c h5 y1a8 ff1 fs2 fc0 sc0 lsd ws15">Akcje własne<span class="ls0 ws0"> <span class="_ _84"> </span> <span class="_ _85"> </span>- <span class="_ _4d"> </span>- <span class="_ _f"> </span><span class="ls16 ws16">(9<span class="_ _3"/>9 993)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y1a9 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _86"> </span> <span class="_ _87"> </span><span class="ls1a ws2b">15<span class="_ _2"/> 9<span class="_ _2"/>30</span> <span class="_ _88"> </span><span class="ls13 wsd">12 984</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 255</span> </span></div><div class="t m1 x2c h5 y1aa ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z prz<span class="_ _3"/>eliczen<span class="_ _3"/>ia<span class="ls0 ws0"> <span class="_ _89"> </span> <span class="_ _8a"> </span><span class="ls14 ws14">1 815</span> <span class="_ _15"> </span><span class="ls13 ws18">208</span> <span class="_ _8b"> </span><span class="ws1e">1 904</span> </span></div><div class="t m1 x2c h5 y1ab ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik <span class="ls15 ws15">finansowy<span class="ls0 ws0"> <span class="_ _8c"> </span> <span class="_ _8d"> </span><span class="ls18 wsf">(30 79<span class="_ _2"/>7)</span> <span class="_ _55"> </span><span class="ls19 ws20">(3 81<span class="_ _2"/>8)</span> <span class="_ _42"> </span><span class="ls16 ws16">(3 987)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y1ac ff1 fs2 fc0 sc0 lse wsc">Wynik fin<span class="_ _2"/>ansowy bieżące<span class="_ _2"/>go okresu<span class="ls0 ws0"> <span class="_ _8e"> </span> <span class="_ _8d"> </span><span class="ls16 ws16">289 981<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _42"> </span><span class="ls13 wsd">90 21<span class="_ _2"/>9</span> <span class="_ _43"> </span><span class="ls13 wsd">346 49<span class="_ _2"/>1</span> </span></span></span></div><div class="t m1 x13 h5 y1ad ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8f"> </span> <span class="_ _85"> </span>- <span class="_ _4d"> </span>- <span class="_ _4d"> </span>- </span></div><div class="t m1 x13 h5 y60 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _90"> </span> <span class="_ _6b"> </span><span class="lsd wsc">40<span class="_ _2"/> 252</span> <span class="_ _4b"> </span><span class="lsc ws34">30 041</span> <span class="_ _4b"> </span><span class="lsf ws14">36<span class="_ _2"/> 186</span> </span></div><div class="t m1 x2c h5 y1ae ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _91"> </span><span class="ls11 ws1e">16</span> <span class="_ _6b"> </span><span class="ls16 ws16">19 640<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls13 wsd">18 206</span> <span class="_ _88"> </span><span class="ls15 ws1c">18 883</span> </span></span></span></div><div class="t m1 x2c h5 y1af ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _1b"> </span><span class="ls11 ws1e">14</span> <span class="_ _92"> </span><span class="ls13 wsd">2 501</span> <span class="_ _23"> </span><span class="ls13 wsd">2 5<span class="_ _2"/>00</span> <span class="_ _23"> </span><span class="ls13 wsd">2 6<span class="_ _2"/>20</span> </span></div><div class="t m1 x2c h5 y1b0 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu od<span class="_ _2"/>roczonego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _81"> </span><span class="ls11 ws1e">10</span> <span class="_ _93"> </span><span class="ls13 ws18">49</span> <span class="_ _94"> </span><span class="ls13 ws18">46</span> <span class="_ _95"> </span><span class="lsc wse">50</span> </span></div><div class="t m1 x2c h5 y1b1 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _96"> </span><span class="ls11 ws1e">15</span> <span class="_ _97"> </span><span class="ls13 wsd">2 069</span> <span class="_ _22"> </span><span class="lsc ws19">2 753</span> <span class="_ _1f"> </span><span class="ls16 ws16">3 669</span> </span></div><div class="t m1 x2c h5 y1b2 ff1 fs2 fc0 sc0 ls11 ws12">Rezerwa<span class="_ _3"/> na świa<span class="_ _3"/>dczenia<span class="_ _3"/> emery<span class="_ _33"/>talne i<span class="ls0 ws0"> <span class="lse ws10">podobne</span> <span class="_ _97"> </span></span><span class="ws1e">12<span class="ls0 ws0"> <span class="_ _57"> </span><span class="lse ws10">366</span> <span class="_ _15"> </span><span class="lse ws10">366</span> <span class="_ _75"> </span><span class="lse ws10">366</span> </span></span></div><div class="t m1 x2c h5 y1b3 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _98"> </span><span class="ls11 ws1e">13</span> <span class="_ _11"> </span><span class="ls11 ws1e">15 <span class="ls29 ws76">6<span class="_ _2"/>27</span></span> <span class="_ _8b"> </span><span class="ls18 wsf">6<span class="_ _2"/> 170</span> <span class="_ _42"> </span><span class="ls12 ws13">1<span class="_ _2"/>0 598</span> </span></div><div class="t m1 x13 h5 y1b4 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _99"> </span> <span class="_ _63"> </span><span class="lse wsf">16<span class="_ _2"/>4 335</span> <span class="_ _f"> </span><span class="ls14 ws33">123 658</span> <span class="_ _b"> </span><span class="ls12 ws34">208<span class="_ _2"/> 679</span> </span></div><div class="t m1 x2c h5 y1b5 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _9a"> </span><span class="ls11 ws1e">16</span> <span class="_ _11"> </span><span class="ls13 wsd">14 239</span> <span class="_ _22"> </span><span class="ls13 wsd">8 47<span class="_ _2"/>8</span> <span class="_ _22"> </span><span class="ls12 ws13">9 578</span> </span></div><div class="t m1 x2c h5 y1b6 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _69"> </span><span class="ls11 ws1e">16</span> <span class="_ _1e"> </span></span>67 302<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">49 87<span class="_ _2"/>0</span> <span class="_ _1f"> </span><span class="ls14 ws14">72 119</span> </span></div><div class="c x8 y1b7 w10 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu bieżącego podatku </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">dochod<span class="_ _2"/>owego<span class="ls0 ws0"> </span></div></div><div class="t m1 x42 h5 y1b8 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _9b"> </span><span class="ls13 ws18">147</span> <span class="_ _4d"> </span>- <span class="_ _1e"> </span><span class="ls11 ws12">2<span class="_ _3"/> 116<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y3d ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _9c"> </span><span class="ls11 ws1e">14</span> <span class="_ _15"> </span><span class="ls13 wsd">13 722</span> <span class="_ _13"> </span><span class="ls18 wsf">10 76<span class="_ _2"/>0</span> <span class="_ _13"> </span><span class="ls13 wsd">1<span class="_ _2"/>0 244</span> </span></div><div class="t m1 x2c h5 y1b9 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _9d"> </span><span class="ls11 ws1e">15</span> <span class="_ _97"> </span><span class="ls11 ws12">13 107</span> <span class="_ _9e"> </span><span class="ls14 ws14">25 6<span class="_ _2"/>11</span> <span class="_ _7d"> </span><span class="ls13 wsd">22 425</span> </span></div><div class="t m1 x2c h5 y1ba ff1 fs2 fc0 sc0 ls11 ws12">Rezerwa<span class="_ _3"/> na świa<span class="_ _3"/>dczenia<span class="_ _3"/> emery<span class="_ _33"/>talne i<span class="ls0 ws0"> <span class="lse ws10">podobne </span> <span class="_ _11"> </span></span><span class="ws1e">12<span class="ls0 ws0"> <span class="_ _41"> </span><span class="lsc ws19">7 156</span> <span class="_ _23"> </span><span class="ls16 ws16">6 909<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ls13 wsd">4 155</span> </span></span></span></span></div><div class="t m1 x2c h5 y1bb ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _9f"> </span><span class="ls11 ws1e">13</span> <span class="_ _1e"> </span><span class="ls16 ws16">4<span class="_ _3"/>8 662<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _2b"> </span><span class="ls13 wsd">22 030</span> <span class="_ _2b"> </span><span class="ls15 ws1c">88 042</span> </span></span></span></div><div class="t m1 x13 h5 y1bc ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a0"> </span> <span class="_ _2c"> </span><span class="lsd wsc">2 412 731</span> <span class="_ _16"> </span><span class="lsd wsf">2 <span class="ls12 ws34">1<span class="_ _2"/>84 5<span class="_ _2"/>07</span></span> <span class="_ _3c"> </span><span class="lse wsf">2<span class="_ _2"/> 276 331</span> </span></div><div class="c x43 y1bd w11 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y1be ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y1bf ff1 fs2 fc0 sc0 lse ws4e">Na koniec trz<span class="_ _2"/>eciego kwart<span class="_ _2"/>ału 2023 r<span class="_ _2"/>. wartość <span class="ff3 ls13 ws86">K<span class="_ _2"/>apitał<span class="_ _2"/>ów wł<span class="_ _2"/>asnych</span><span class="ls0 ws0"> <span class="_ _2"/><span class="ls1e ws87">Grupy CD PROJEK<span class="_ _3"/>T wynios<span class="_ _3"/>ła 2 208 14<span class="_ _3"/>4 tys. zł i był<span class="_ _3"/>a wyższa<span class="_ _3"/> </span></span></div><div class="t m1 x8 h5 y1c0 ff1 fs2 fc0 sc0 ls0 ws0">o <span class="lse ws6b">177 336<span class="_ _2"/> tys. zł w stos<span class="_ _2"/>unku do stanu z 30<span class="_ _2"/> czerwca 20<span class="_ _2"/>23 r., na co najw<span class="_ _2"/>iększy dod<span class="_ _2"/>atni wpływ miał wy<span class="_ _2"/>pracowany w omawi<span class="_ _2"/>anym </span></div><div class="t m1 x8 h5 y1c1 ff1 fs2 fc0 sc0 lse ws42">okresie Wy<span class="_ _2"/>nik finans<span class="_ _2"/>owy bieżącego okresu. Najwi<span class="_ _2"/>ększy u<span class="_ _2"/>jemny wpływ na w<span class="_ _2"/>artość Kapitałów w<span class="_ _2"/>łasnyc<span class="_ _2"/>h miało rozpoz<span class="_ _2"/>nanie </div><div class="t m1 x8 h5 y1c2 ff1 fs2 fc0 sc0 lse wsc">history<span class="_ _2"/>cznych wyników prz<span class="_ _2"/>ejętej spółki Spok<span class="_ _2"/>ko sp. z o.o.<span class="_ _2"/>, które zost<span class="_ _2"/>ały ujęte<span class="_ _2"/> w pozycji Nie<span class="_ _2"/>podzielony wynik f<span class="_ _2"/>inansowy.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y1c3 ff1 fs2 fc0 sc0 lsb ws41">Wzrost wartości pozycji <span class="ff3 ls15 ws88">Pozostałe zo<span class="_ _3"/>bowiązania fina<span class="_ _3"/>nsowe<span class="ff1 ls0 ws0"> <span class="_ _32"/><span class="lse ws3c">długotermin<span class="_ _2"/>owe i krótkote<span class="_ _2"/>rminowe w omawian<span class="_ _2"/>ym okresie<span class="_ _2"/> wynika </span></span></span></div><div class="t m1 x8 h5 y1c4 ff1 fs2 fc0 sc0 lsb ws4a">przede wszystkim z aktualizacji z<span class="_ _2"/> wyceny instrumentów zabezpieczających ryzyko kursowe związane<span class="_ _2"/> z posiadaniem zagranicznych </div><div class="t m1 x8 h5 y1c5 ff1 fs2 fc0 sc0 lse ws3c">obligacji skar<span class="_ _2"/>bowych d<span class="_ _2"/>enominowanyc<span class="_ _2"/>h w walutach<span class="_ _2"/> obcych. W omaw<span class="_ _2"/>ianej pozy<span class="_ _2"/>cji Gru<span class="_ _2"/>pa ujmuje równie<span class="_ _2"/>ż zobowiąz<span class="_ _2"/>ania tytułem </div><div class="t m1 x8 h5 y1c6 ff1 fs2 fc0 sc0 lse ws57">wieczy<span class="_ _2"/>stego użytkowania grun<span class="_ _2"/>tów w kompleksach Jagie<span class="_ _2"/>llońska 74 i Jagie<span class="_ _2"/>llońska 76 w Warszawi<span class="_ _2"/>e oraz zobowiązan<span class="_ _2"/>ia z tytułu </div><div class="t m1 x8 h5 y1c7 ff1 fs2 fc0 sc0 lse wsc">zapłaty c<span class="_ _2"/>zęści ceny<span class="_ _2"/> nabycia udzi<span class="_ _2"/>ałów w spółce The Molasse<span class="_ _2"/>s Flood o od<span class="_ _2"/>roczony<span class="_ _2"/>m terminie płat<span class="lsb wsd">n<span class="_ _2"/>ości.</span></div><div class="t m1 x4c h19 y1c8 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1c9 ff1 fs2 fc0 sc0 lse ws74">Zwiększeni<span class="_ _2"/>e salda <span class="ff3 ls13 ws75">Zobow<span class="_ _2"/>iązań handlowych<span class="_ _2"/></span><span class="ls0 ws0"> <span class="_ _32"/></span>G<span class="_ _2"/>rupy wynika z bież<span class="_ _2"/>ącej działalności se<span class="_ _2"/>gmentu GOG.COM i wzr<span class="_ _2"/>ostu zobowiązań </div><div class="t m1 x8 h5 y1ca ff1 fs2 fc0 sc0 lse wsc">głównie z<span class="_ _2"/> tytułu tanti<span class="_ _2"/>em dotyczących sprz<span class="_ _2"/>edaży zre<span class="_ _2"/>alizowanej w b<span class="_ _2"/>ieżącym okresie<span class="_ _2"/>.</div><div class="t m1 x4d h19 y1cb ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1cc ff1 fs2 fc0 sc0 lsb ws89">Na sumę <span class="ff3 ls18 ws8a">Pozost<span class="_ _2"/>ałych zobow<span class="_ _2"/>iązań</span><span class="ls0 ws0"> <span class="_ _32"/><span class="lse ws65">Grupy w omawianym okre<span class="_ _2"/>sie składały si<span class="_ _2"/>ę głównie bież<span class="_ _2"/>ące zobowiązania z<span class="_ _2"/> tytułu podat<span class="_ _2"/>ków </span></span></div><div class="t m1 x8 h5 y1cd ff1 fs2 fc0 sc0 lse wsc">(VAT, PIT, pod<span class="_ _2"/>atku u źr<span class="_ _2"/>ódła) i ubezpie<span class="_ _2"/>czeń społecz<span class="_ _2"/>nych.<span class="ls0 ws0"> </span></div><div class="t m1 x4e h19 y1ce ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y1cf ff1 fs2 fc0 sc0 lse wsc">Na saldo pozy<span class="_ _2"/>cji <span class="ff3 lsa ws15">Rozliczenia międzyokresowe przycho<span class="_ _3"/>dów<span class="ff1 ls0 ws0"> <span class="lse wsc">Grupy CD PROJ<span class="_ _2"/>EKT na koniec wr<span class="_ _2"/>ześnia 2023 r. skład<span class="_ _2"/>ają się <span class="lsd wsf">głównie:</span></span><span class="fs9"> </span></span></span></div><div class="t m1 x8 h5 y1d0 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17 ws13">GOG.COM <span class="ls0 ws0">– <span class="lsa ws1a">rozliczenia międzyokresowe z klientami s<span class="_ _3"/>półki (w tym udzielony Store credit i Wallet);<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 h5 y1d1 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17">CD PROJEKT RE<span class="_ _2"/>D i GOG.COM <span class="ls0">– <span class="lse wsc">rozliczenia międ<span class="_ _2"/>zyokresowe d<span class="_ _2"/>otyczące dot<span class="_ _2"/>acji;</span> </span></span></span></div><div class="t m1 x8 h5 y1d2 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17 ws8b">CD PROJEKT RE<span class="_ _2"/>D <span class="ls0 ws0">– <span class="_ _60"> </span><span class="lsb ws39">sprzedaż przyszłych okresów </span>- <span class="_ _60"> </span><span class="lsb ws39">tzw. minimalne gwarancje, t<span class="lsa wsc">j.</span></span> <span class="_ _60"> </span><span class="lse ws3a">otrzy<span class="_ _2"/>mane lub<span class="_ _2"/> należne od<span class="_ _2"/> wydawców </span></span></span></span></div><div class="t m1 x1c h5 y1d3 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse wsc">partnerów d<span class="_ _2"/>ystrybucy<span class="_ _2"/>jnych zaliczki na pocze<span class="_ _2"/>t tant<span class="_ _2"/>iem związanych<span class="_ _2"/> ze sprzedażą w prz<span class="_ _2"/>yszłych okre<span class="_ _2"/>sach;</span> </div><div class="t m1 x8 h5 y1d4 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17 ws13">GOG.COM <span class="ls0 ws0">– <span class="_ _2"/><span class="lsb ws1d">sprzedaż przyszły<span class="_ _2"/>ch okresów </span>- <span class="lse ws2b">wartoś<span class="_ _2"/>ć złożony<span class="_ _2"/>ch przez klie<span class="_ _2"/>ntów z<span class="_ _2"/>amówień przedpre<span class="_ _2"/>mierowych na gry, któr<span class="_ _2"/>ych </span></span></span></span></div><div class="t m1 x1c h5 y1d5 ff1 fs2 fc0 sc0 lse ws10">data<span class="ls0 ws0"> </span><span class="wsc">prem<span class="_ _2"/>iery przypada na pr<span class="_ _2"/>zyszłe okre<span class="_ _2"/>sy.<span class="ls0 ws0"> </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pfb" style="content-visibility: auto;"><div class="pc pcb w0 h0"><img alt="" class="bi x0 y107 w1 h1a" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 w13 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">11<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lse ws44">Saldo omawian<span class="_ _2"/>ej pozycj<span class="_ _2"/>i zmniejszyło się względ<span class="_ _2"/>em końca czerw<span class="_ _2"/>ca 2023 r. ze względu<span class="_ _2"/> na realizację<span class="_ _2"/> zamówień przed<span class="_ _2"/>premierowych </div><div class="t m1 x8 h5 y109 ff1 fs2 fc0 sc0 lse ws10">na dodatek<span class="ls0 ws0"> <span class="ff4 lsb wsd">Wid<span class="_ _2"/>mo </span><span class="ff4">W</span></span><span class="ff4">olności</span><span class="ls0 ws0"> <span class="ls17">zarówno w segmenci<span class="_ _2"/>e CD PROJEKT RED jak i GOG.COM.</span></span></div><div class="t m1 x4f h19 y1d6 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1d7 ff1 fs2 fc0 sc0 lse ws28">Na saldo pozy<span class="_ _2"/>cji <span class="ff3 lsa ws83">Rezerwy na ś<span class="_ _3"/>wiadczenia emerytal<span class="_ _3"/>ne i podobne<span class="ff1 ls0 ws0"> <span class="_ _3"/><span class="lsb ws71">długoterminowe i krótkoterminowe sk<span class="_ _3"/>łada się przede wszystkim </span></span></span></div><div class="t m1 x8 h5 y1d8 ff1 fs2 fc0 sc0 ls11 ws12">rezerw<span class="_ _3"/>a na urlo<span class="_ _3"/>py wyp<span class="_ _3"/>oczynko<span class="_ _3"/>we w s<span class="_ _3"/>egmenci<span class="_ _3"/>e CD P<span class="_ _3"/>ROJEKT RE<span class="_ _33"/>D.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y1d9 ff1 fs2 fc0 sc0 lsb ws54">Wzrost salda <span class="ff3 ls18 ws14">Pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> <span class="lsa wsc">rezerw <span class="_ _60"> </span></span></span></span>Grupy CD PROJEKT dotyczył w omawianym trzecim kwartale 2023 r. głównie segmentu </div><div class="t m1 x8 h5 y1da ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse ws2b">PROJEKT RED i<span class="_ _2"/> wynikał przede wszyst<span class="_ _2"/>kim z utworzonych rez<span class="_ _2"/>erw na wynagrodzenia uzależn<span class="_ _2"/>ione od wyniku bieżące<span class="_ _2"/>go okresu </span></span></div><div class="t m1 x8 h5 y1db ff1 fs2 fc0 sc0 lse ws40">oraz z wy<span class="_ _2"/>nikającego z akt<span class="_ _2"/>ualizacj<span class="_ _2"/>i szacu<span class="_ _2"/>nków zwię<span class="_ _2"/>kszenia wartośc<span class="_ _2"/>i rezerwy n<span class="_ _2"/>a zobowiązani<span class="_ _2"/>a dotyczące<span class="_ _2"/> rozliczeń z d<span class="_ _2"/>ystrybut<span class="_ _2"/>orami </div><div class="t m1 x8 h5 y1dc ff1 fs2 fc0 sc0 lsb ws1d">sprzedaży i kosztów fizycznych egzemplarzy gry <span class="ff4 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077</span><span class="ls0 ws0">. </span></div><div class="t m1 x8 h5 y1dd ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pfc" style="content-visibility: auto;"><div class="pc pcc w14 h1f"><img alt="" class="bi x50 y1de w15 h20" src="data:image/png;base64,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"/><div class="t m1 x8 h7 y1df ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x54 yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls2b ws84">12<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y1e1 ff3 fs8 fc2 sc0 ls0 ws32">Śródroczne skrócone sprawozdanie ze zmian w skons<span class="_ _2"/>olidowanym kapitale własnym<span class="_ _2"/><span class="ws0"> </span></div><div class="t m1 x55 h5 y1e2 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x41 h5 y1e3 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x56 h5 y1e4 ff3 fs2 fc0 sc0 ls13 ws18">zakładow<span class="_ _2"/>y<span class="ls0 ws0"> </span></div><div class="t m1 x57 h5 y1e3 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x58 h5 y1e4 ff3 fs2 fc0 sc0 ls13 ws18">zapasowy<span class="ls0 ws0"> </span></div><div class="c x59 y1e5 w17 h22"><div class="t m1 x5a h5 y1e6 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div></div><div class="t m1 x2f h5 y1e7 ff3 fs2 fc0 sc0 lsa ws15">zapasowy ze </div><div class="t m1 x5b h5 y1e8 ff3 fs2 fc0 sc0 lsa wsc">sprzedaży </div><div class="t m1 x5c h5 y1e9 ff3 fs2 fc0 sc0 ls13 ws18">akcji </div><div class="t m1 xd h5 y1ea ff3 fs2 fc0 sc0 lsa wsc">powyżej </div><div class="t m1 x28 h5 y1eb ff3 fs2 fc0 sc0 ls13 ws18">wartoś<span class="_ _2"/>ci </div><div class="c x59 y1e5 w17 h22"><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 ls1e ws1a">nominalne<span class="_ _3"/>j<span class="ls0 ws0"> </span></div></div><div class="t m1 x5d h5 y1ec ff3 fs2 fc0 sc0 ls13 ws18">Akcje </div><div class="t m1 xc h5 y1ed ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="ls0 ws0"> </span></div><div class="t m1 x5e h5 y1ec ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m1 x5f h5 y1ed ff3 fs2 fc0 sc0 ls13 ws18">kapit<span class="_ _2"/>ały<span class="ls0 ws0"> </span></div><div class="t m1 x60 h5 y1ee ff3 fs2 fc0 sc0 lsa wsc">Różnice </div><div class="t m1 x61 h5 y1ef ff3 fs2 fc0 sc0 ls12 ws1f">kurs<span class="_ _2"/>owe </div><div class="t m1 x4c h5 y1f0 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="lsa wsc">przeliczenia</span> </div><div class="t m1 x62 h5 y1ee ff3 fs2 fc0 sc0 lsa wsc">Niepodzielony </div><div class="t m1 x63 h5 y1ef ff3 fs2 fc0 sc0 lse ws10">wynik<span class="_ _2"/> </div><div class="t m1 x3b h5 y1f0 ff3 fs2 fc0 sc0 ls15 ws15">finansowy<span class="ls0 ws0"> </span></div><div class="t m1 x64 h5 y1f1 ff3 fs2 fc0 sc0 lse ws10">Wynik<span class="_ _2"/> </div><div class="t m1 x65 h5 y1ec ff3 fs2 fc0 sc0 ls15 ws15">finansowy </div><div class="t m1 x65 h5 y1ed ff3 fs2 fc0 sc0 lsa wsc">bieżącego </div><div class="t m1 x66 h5 y1f2 ff3 fs2 fc0 sc0 ls18 ws14">okresu<span class="ls0 ws0"> </span></div><div class="t m1 x67 h5 y1f3 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ały </div><div class="t m1 x68 h5 y1ee ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="_ _2"/> </div><div class="t m1 x69 h5 y1ef ff3 fs2 fc0 sc0 ls13 ws18">akcjonari<span class="_ _2"/>uszy </div><div class="t m1 x69 h5 y1f0 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEK<span class="ls0 ws0">T </span></div><div class="t m1 x6a h5 y1f4 ff3 fs2 fc0 sc0 lsd wsf">S.A.<span class="ls0 ws0"> </span></div><div class="t m1 x6b h5 y1ec ff3 fs2 fc0 sc0 ls13 ws18">Udziały </div><div class="t m1 x6c h5 y1ed ff3 fs2 fc0 sc0 ls15 ws15">niekontrolując<span class="_ _3"/>e</div><div class="c x6d y1e5 w18 h22"><div class="t m1 x44 h5 y1f5 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x6e h5 y1f6 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x6e h5 y1f7 ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asny<span class="_ _2"/> </div><div class="t m1 x6f h5 y1f8 ff3 fs2 fc0 sc0 ls18 ws14">ogółem<span class="ls0 ws0"> </span></div><div class="c x8 y1f9 w19 hd"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="c x8 y1fa w1a hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x70 h5 y1fb ff3 fs2 fc0 sc0 lsc ws36">100 771<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="lsc ws34">1 567 3<span class="_ _3"/>25<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls12 ws18">116 700</span> <span class="_ _a2"> </span><span class="ls11 ws8d">(99 993)</span> <span class="_ _2f"> </span><span class="lsd wsc">2 255</span> <span class="_ _42"> </span></span>1 904<span class="ls0 ws0"> <span class="_ _a3"> </span><span class="ws1d">344 442</span> <span class="_ _3e"> </span>- <span class="_ _a4"> </span><span class="lse wsf">2 033 404</span> <span class="_ _57"> </span>- <span class="_ _a5"> </span><span class="lse wsf">2 033 404</span> </span></span></span></div><div class="t m1 x2c h5 y1fc ff1 fs2 fc0 sc0 ls13 wsd">Korekty<span class="_ _2"/> z tyt. b<span class="_ _2"/>łędów<span class="ls0 ws0"> <span class="_ _8d"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _42"> </span>- <span class="_ _a6"> </span>- <span class="_ _a7"> </span>- <span class="_ _13"> </span><span class="ls16 ws16">(1 938<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _2b"> </span></span>(1 938<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _8a"> </span>- <span class="_ _a8"> </span></span>(1 938<span class="_ _3"/>)<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y1fd w1a ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y po </div></div><div class="t m1 x13 h5 y1fe ff3 fs2 fc0 sc0 ls13 ws18">korekt<span class="_ _2"/>ach<span class="ls0 ws0"> </span></div><div class="t m1 x70 h5 y1ff ff3 fs2 fc0 sc0 lsc ws36">100 771<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="lsc ws34">1 567 3<span class="_ _3"/>25<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls12 ws18">116 700</span> <span class="_ _a2"> </span><span class="ls11 ws8d">(99 993)</span> <span class="_ _2f"> </span><span class="lsd wsc">2 255</span> <span class="_ _42"> </span></span>1 904<span class="ls0 ws0"> <span class="_ _1a"> </span><span class="lse wsf">342 504</span> <span class="_ _6b"> </span>- <span class="_ _a9"> </span></span>2 031 4<span class="_ _33"/>66<span class="ls0 ws0"> <span class="_ _57"> </span>- <span class="_ _aa"> </span></span>2 031 4<span class="_ _33"/>66<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y200 w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> programu </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">motywacy<span class="_ _2"/>jnego<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y201 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _a9"> </span><span class="ls11 ws12">13 816</span> <span class="_ _a7"> </span>- <span class="_ _ab"> </span>- <span class="_ _6b"> </span>- <span class="_ _6f"> </span><span class="ls11 ws12">13 816</span> <span class="_ _57"> </span>- <span class="_ _19"> </span><span class="ls11 ws12">13 816</span> </div><div class="c x8 ybf w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Podział z<span class="_ _2"/>ysku </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">netto/pokry<span class="_ _2"/>cie straty<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y202 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _ac"> </span><span class="ls13 wsd">246 412</span> <span class="_ _94"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _12"> </span><span class="ls13 wsd">(246<span class="_ _2"/> 412)</span> <span class="_ _6b"> </span>- <span class="_ _57"> </span>- <span class="_ _57"> </span>- <span class="_ _6d"> </span>- </div><div class="t m1 x2c h5 y203 ff1 fs2 fc0 sc0 lse wsc">Wypłata d<span class="_ _2"/>ywidendy<span class="ls0 ws0"> <span class="_ _ad"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _4c"> </span><span class="ls16 ws16">(99 91<span class="_ _3"/>1)<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _e"> </span></span>(99 91<span class="_ _3"/>1)<span class="ls0 ws0"> <span class="_ _8a"> </span>- <span class="_ _a4"> </span></span>(99 911)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y204 w1a hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">Umorzenie akcji </div></div><div class="t m1 x2c h5 y205 ff1 fs2 fc0 sc0 lsd wsf">własnych<span class="ls0 ws0"> </span></div><div class="t m1 x71 h5 y206 ff1 fs2 fc0 sc0 lsf ws33">(860<span class="_ _2"/>)<span class="ls0 ws0"> <span class="_ _ae"> </span><span class="lse wsc">(99 133)</span> <span class="_ _94"> </span>- <span class="_ _27"> </span><span class="ls16 ws1b">99 993</span> <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _ab"> </span>- <span class="_ _6b"> </span>- <span class="_ _57"> </span>- <span class="_ _57"> </span>- <span class="_ _6d"> </span>- </span></div><div class="c x8 y207 w1a h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik </div></div><div class="t m1 x2c h5 y209 ff1 fs2 fc0 sc0 ls15 ws1c">finansowy je<span class="_ _3"/>dnostki </div><div class="c x8 y207 w1a h23"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls11 ws1e">przeję<span class="_ _3"/>tej<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y209 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _6"> </span><span class="ls16 ws16">(2<span class="_ _3"/>6 978<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _1a"> </span></span>(26 978<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _57"> </span>- <span class="_ _67"> </span></span>(26 978)<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="c x8 y20a w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Suma dochod<span class="_ _2"/>ów </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">całkowitych<span class="_ _2"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y20b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _a3"> </span><span class="ls14 ws11">(<span class="_ _2"/>141)</span> <span class="_ _af"> </span><span class="lsf ws33">(89)</span> <span class="_ _b0"> </span>- <span class="_ _b1"> </span><span class="ls16 ws16">289 98<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls18 wsf">289 751</span> <span class="_ _57"> </span>- <span class="_ _b2"> </span><span class="ls18 wsf">289 75<span class="_ _2"/>1</span> </span></span></div><div class="c x8 y20c w1a h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2023<span class="ls0 ws0"> </span></div></div><div class="t m1 x72 h5 y20d ff3 fs2 fc0 sc0 ls11 ws29">99 911<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _27"> </span><span class="lsc ws34">1 714 604<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls12 ws18">116<span class="_ _2"/> 700</span> <span class="_ _6f"> </span>- <span class="_ _b2"> </span><span class="ls11 ws29">15 930</span> <span class="_ _55"> </span><span class="lsc ws34">1 815<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7"> </span><span class="ls12 ws18">(<span class="_ _2"/>30 79<span class="_ _2"/>7)</span> <span class="_ _b2"> </span><span class="ls14 ws33">289<span class="_ _2"/> 981</span> <span class="_ _a9"> </span><span class="lsd ws28">2 208<span class="_ _2"/> 144</span> <span class="_ _57"> </span>- <span class="_ _aa"> </span><span class="lsd ws28">2 208 1<span class="_ _2"/>44</span> </span></span></span></span></span></div><div class="t m1 x73 h5 y20e ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y20f ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y210 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y211 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y212 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y213 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y214 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y215 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y216 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y217 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y218 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y219 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pfd" style="content-visibility: auto;"><div class="pc pcd w14 h1f"><img alt="" class="bi x50 y21a w15 h24" src="data:image/png;base64,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"/><div class="t m1 x8 h7 y1df ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x54 yd0 w1b h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls2b ws84">13<span class="ls0 ws0"> </span></div></div><div class="t m1 x55 h5 y21b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x41 h5 y21c ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x56 h5 y21d ff3 fs2 fc0 sc0 ls13 ws18">zakładow<span class="_ _2"/>y<span class="ls0 ws0"> </span></div><div class="t m1 x57 h5 y21c ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x58 h5 y21d ff3 fs2 fc0 sc0 ls13 ws18">zapasowy<span class="ls0 ws0"> </span></div><div class="c x59 y21e w17 h25"><div class="t m1 x5a h5 y1e6 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div></div><div class="t m1 x2f h5 y21f ff3 fs2 fc0 sc0 lsa ws15">zapasowy ze </div><div class="t m1 x5b h5 y220 ff3 fs2 fc0 sc0 lsa wsc">sprzedaży </div><div class="t m1 x5c h5 y221 ff3 fs2 fc0 sc0 ls13 ws18">akcji </div><div class="t m1 xd h5 y222 ff3 fs2 fc0 sc0 lsa wsc">powyżej </div><div class="t m1 x28 h5 y223 ff3 fs2 fc0 sc0 ls13 ws18">wartoś<span class="_ _2"/>ci </div><div class="c x59 y21e w17 h25"><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">nominalne<span class="_ _3"/>j<span class="ls0 ws0"> </span></div></div><div class="t m1 x5d h5 y224 ff3 fs2 fc0 sc0 ls13 ws18">Akcje </div><div class="t m1 xc h5 y225 ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="ls0 ws0"> </span></div><div class="t m1 x5e h5 y224 ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m1 x5f h5 y225 ff3 fs2 fc0 sc0 ls13 ws18">kapit<span class="_ _2"/>ały<span class="ls0 ws0"> </span></div><div class="t m1 x60 h5 y226 ff3 fs2 fc0 sc0 lsa wsc">Różnice </div><div class="t m1 x61 h5 y227 ff3 fs2 fc0 sc0 ls12 ws1f">kurs<span class="_ _2"/>owe </div><div class="t m1 x4c h5 y228 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="lsa wsc">przeliczenia</span> </div><div class="t m1 x62 h5 y226 ff3 fs2 fc0 sc0 lsa wsc">Niepodzielony </div><div class="t m1 x63 h5 y227 ff3 fs2 fc0 sc0 lse ws10">wynik<span class="_ _2"/> </div><div class="t m1 x3b h5 y228 ff3 fs2 fc0 sc0 ls15 ws15">finansowy<span class="ls0 ws0"> </span></div><div class="t m1 x64 h5 y229 ff3 fs2 fc0 sc0 lse ws10">Wynik<span class="_ _2"/> </div><div class="t m1 x65 h5 y224 ff3 fs2 fc0 sc0 ls15 ws15">finansowy </div><div class="t m1 x65 h5 y225 ff3 fs2 fc0 sc0 lsa wsc">bieżącego </div><div class="t m1 x66 h5 y22a ff3 fs2 fc0 sc0 ls18 ws14">okresu<span class="ls0 ws0"> </span></div><div class="t m1 x67 h5 y22b ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ały </div><div class="t m1 x68 h5 y226 ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="_ _2"/> </div><div class="t m1 x69 h5 y227 ff3 fs2 fc0 sc0 ls13 ws18">akcjonari<span class="_ _2"/>uszy </div><div class="t m1 x69 h5 y228 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT </div><div class="t m1 x6a h5 y22c ff3 fs2 fc0 sc0 lsd wsf">S.A.<span class="ls0 ws0"> </span></div><div class="t m1 x6b h5 y224 ff3 fs2 fc0 sc0 ls13 ws18">Udziały </div><div class="t m1 x6c h5 y225 ff3 fs2 fc0 sc0 ls15 ws15">niekontrolując<span class="_ _3"/>e</div><div class="c x6d y21e w18 h25"><div class="t m1 x44 h5 y22d ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x6e h5 y22e ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x6e h5 y22f ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asny<span class="_ _2"/> </div><div class="t m1 x6f h5 y230 ff3 fs2 fc0 sc0 ls18 ws14">ogółem<span class="ls0 ws0"> </span></div><div class="c x8 y231 w19 h18"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="c x8 y232 w1c h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>022<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y233 ff3 fs2 fc0 sc0 lsc ws36">100 739<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="ws71">1 425 647</span> <span class="_ _b3"> </span><span class="lsc ws34">115 9<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _6f"> </span>- <span class="_ _b4"> </span><span class="ls14 ws33">47 99<span class="_ _2"/>4</span> <span class="_ _55"> </span><span class="ls14 ws33">1<span class="_ _2"/> 591</span> <span class="_ _7"> </span><span class="lsd wsc">202 476</span> <span class="_ _6b"> </span>-<span class="_ _3"/> <span class="_ _a9"> </span><span class="ls14 ws33">1 89<span class="_ _2"/>4 356</span> <span class="_ _57"> </span>- <span class="_ _aa"> </span><span class="ls14 ws33">1<span class="_ _2"/> 894<span class="_ _2"/> 356</span> </span></span></span></div><div class="t m1 x2c h5 y234 ff1 fs2 fc0 sc0 ls13 wsd">Korekty<span class="_ _2"/> z tyt. b<span class="_ _2"/>łędów<span class="ls0 ws0"> <span class="_ _8d"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _42"> </span>- <span class="_ _a6"> </span>- <span class="_ _a7"> </span>- <span class="_ _13"> </span><span class="lse wsc">(1<span class="_ _2"/> 336)</span> <span class="_ _6b"> </span>- <span class="_ _2b"> </span><span class="lse wsc">(<span class="_ _2"/>1 336)</span> <span class="_ _57"> </span>- <span class="_ _a8"> </span><span class="lse wsc">(1 336<span class="_ _2"/>)</span> </span></div><div class="c x8 y235 w1a ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y po </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls13 ws18">korekt<span class="_ _2"/>ach<span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y236 ff3 fs2 fc0 sc0 lsc ws36">100 739<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="ws71">1 425 647</span> <span class="_ _b3"> </span><span class="lsc ws34">115 9<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _6f"> </span>- <span class="_ _b4"> </span>47 <span class="ls14 ws11">994</span> <span class="_ _7c"> </span><span class="ls14 ws33">1 591</span> <span class="_ _e"> </span></span><span class="ws36">201 14<span class="_ _33"/>0<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _2f"> </span></span><span class="ws34">1 893 02<span class="_ _33"/>0<span class="ls0 ws0"> <span class="_ _57"> </span>- <span class="_ _aa"> </span></span>1 893<span class="_ _3"/> 020<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y237 w1a ha"><div class="t m1 x2d h5 y238 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> programu </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">motywacy<span class="_ _2"/>jnego<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y239 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _b5"> </span><span class="ls13 wsd">3 285</span> <span class="_ _a7"> </span>- <span class="_ _b0"> </span>- <span class="_ _6b"> </span>- <span class="_ _13"> </span><span class="ls13 wsd">3 285</span> <span class="_ _57"> </span>- <span class="_ _3d"> </span><span class="ls13 wsd">3 285</span> </div><div class="c x8 y23a w1a hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Podział z<span class="_ _2"/>ysku </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">netto/pokry<span class="_ _2"/>cie straty<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y23b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _ac"> </span><span class="ls13 wsd">104 388</span> <span class="_ _94"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _12"> </span><span class="ls19 ws20">(1<span class="_ _2"/>04 3<span class="_ _2"/>88)</span> <span class="_ _6b"> </span>- <span class="_ _57"> </span>- <span class="_ _57"> </span>- <span class="_ _8d"> </span>- </div><div class="t m1 x2c h5 y23c ff1 fs2 fc0 sc0 lse wsc">Wypłata d<span class="_ _2"/>ywidendy<span class="ls0 ws0"> <span class="_ _ad"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _12"> </span><span class="ws8e">(100 7<span class="_ _2"/>39)</span> <span class="_ _3e"> </span>- <span class="_ _d"> </span><span class="ws8e">(<span class="_ _2"/>100 739)</span> <span class="_ _57"> </span>- <span class="_ _b6"> </span><span class="ws8e">(100 739)</span> </span></div><div class="c x8 y23d w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">Suma dochod<span class="_ _2"/>ów </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">całkowitych<span class="_ _2"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y23e ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _66"> </span><span class="ls13 wsd">(1<span class="_ _2"/>4 289)</span> <span class="_ _42"> </span><span class="ls13 wsd">3 448</span> <span class="_ _ab"> </span>- <span class="_ _a8"> </span><span class="ls11 ws12">211 861</span> <span class="_ _1a"> </span><span class="ls13 wsd">20<span class="_ _2"/>1 020</span> <span class="_ _57"> </span>- <span class="_ _45"> </span><span class="ls13 wsd">201<span class="_ _2"/> 020</span> </div><div class="c x8 y23f w1c ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y240 ff3 fs2 fc0 sc0 lsc ws36">100 739<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _b7"> </span><span class="lsc ws34">1 530 03<span class="_ _3"/>5<span class="ls0 ws0"> <span class="_ _3d"> </span></span>115 9<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _6f"> </span>- <span class="_ _67"> </span><span class="ls11 ws29">36 99<span class="_ _3"/>0<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="lse wsf">5<span class="_ _2"/> 039</span> <span class="_ _4c"> </span><span class="lsf ws14">(3<span class="_ _2"/> 987)</span> <span class="_ _2f"> </span><span class="lsc ws36">211 861</span> <span class="_ _2f"> </span><span class="ls14 ws33">1 996 58<span class="_ _2"/>6</span> <span class="_ _57"> </span>- <span class="_ _b8"> </span><span class="ls14 ws33">1 9<span class="_ _2"/>96 586</span> </span></span></span></span></span></div><div class="t m1 x73 h5 y241 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y242 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pfe" style="content-visibility: auto;"><div class="pc pce w0 h0"><img alt="" class="bi x0 y243 w1 h26" src="data:image/png;base64,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"/><div class="t m1 x47 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w1d h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">14<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y165 ff3 fs8 fc2 sc0 ls0 ws32">Śródroczne skrócone skonsolidowane <span class="ls22 ws31">spr<span class="_ _2"/>awoz<span class="_ _2"/>danie<span class="_ _2"/> </span></div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws0">z <span class="ws8f">przepływów pieniężnych</span> </div><div class="t m1 x75 h5 y244 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _b9"> </span><span class="ls18 ws14">Nota</span> </div><div class="c x28 y245 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x29 y245 wc hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x2a y245 w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x2b y245 w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y246 ff3 fs2 fc0 sc0 lsa ws15">DZIAŁALNOŚĆ OPERACY<span class="_ _3"/>JNA<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y247 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _56"> </span> <span class="_ _16"> </span><span class="lsd wsc">20<span class="_ _2"/>2 864</span> <span class="_ _7"> </span><span class="ls16 ws35">98 88<span class="_ _3"/>9<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls14 ws33">28<span class="_ _2"/>9 981</span> <span class="_ _7"> </span><span class="lsc ws36">211 861<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y248 ff3 fs2 fc0 sc0 lsa ws15">Korekty razem:<span class="ls0 ws0"> <span class="_ _ba"> </span><span class="lse ws10">30</span> <span class="_ _9"> </span><span class="ls12 ws18">(1<span class="_ _2"/>11 979)</span> <span class="_ _3d"> </span><span class="lsd wsf">(42 <span class="lse ws10">358)</span></span> <span class="_ _16"> </span><span class="ls11 ws8d">(85 935)</span> <span class="_ _1c"> </span><span class="lsc ws36">(17 467)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y249 wd h27"><div class="t m1 x2d h5 y24a ff1 fs2 fc0 sc0 lsb ws1d">Amortyzacja rzeczowych aktywów trwałych, </div></div><div class="t m1 x2c h5 y24b ff1 fs2 fc0 sc0 lse wsc">aktywów nie<span class="_ _2"/>materialny<span class="_ _2"/>ch, nakładów na </div><div class="t m1 x2c h5 y24c ff1 fs2 fc0 sc0 lse wsc">prace rozw<span class="_ _2"/>ojowe oraz ni<span class="_ _2"/>eruchomości </div><div class="c x8 y249 wd h27"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls1e ws1a">inwestyc<span class="_ _3"/>yjnych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x30 h5 y24d ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _bb"> </span><span class="ls13 wsd">3 271</span> <span class="_ _7d"> </span><span class="ls13 wsd">3 425</span> <span class="_ _2b"> </span><span class="ls16 ws16">9 942</span> <span class="_ _2b"> </span><span class="ls18 wsf">10 771</span> </div><div class="c x8 y24e wd h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Amortyz<span class="_ _2"/>acja prac rozwoj<span class="_ _2"/>owych ujęta jako </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lse wsc">koszt własn<span class="_ _2"/>y sprzedaży<span class="ls0 ws0"> </span></div></div><div class="t m1 x30 h5 y24f ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="lse wsc">93 935</span> <span class="_ _6"> </span><span class="ls13 ws18">48 325</span> <span class="_ _10"> </span><span class="ls11 ws12">137 148</span> <span class="_ _8"> </span><span class="ls13 wsd">84 541</span> </div><div class="t m1 x2c h5 y250 ff1 fs2 fc0 sc0 lsb ws1d">(Zysk)/strata z tytułu różnic kursowych<span class="ls0 ws0"> <span class="_ _7c"> </span> <span class="_ _25"> </span><span class="ls16 ws16">(14 819)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1a"> </span><span class="ls15 ws85">(19 888)</span> <span class="_ _2b"> </span><span class="ls13 wsd">4 024</span> <span class="_ _1c"> </span><span class="ls13 wsd">(24 769)</span> </span></span></span></div><div class="t m1 x2c h5 y251 ff1 fs2 fc0 sc0 lsb ws1d">Odsetki i udziały w zyskach<span class="ls0 ws0"> <span class="_ _bc"> </span> <span class="_ _14"> </span><span class="ls16 ws16">(10 46<span class="_ _33"/>6)<span class="ls0 ws0"> <span class="_ _43"> </span></span>(9 168)<span class="ls0 ws0"> <span class="_ _1a"> </span><span class="lse wsc">(35 831)</span> <span class="_ _a3"> </span></span>(26 7<span class="_ _3"/>19)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y252 ff1 fs2 fc0 sc0 lse wsc">(Zysk)<span class="_ _2"/>/strata z dzi<span class="_ _2"/>ałalności inwe<span class="_ _2"/>stycyjnej<span class="ls0 ws0"> <span class="_ _63"> </span> <span class="_ _b"> </span><span class="ls11 ws12">(14 501)</span> <span class="_ _8"> </span><span class="lsf ws10">13<span class="_ _2"/> 796</span> <span class="_ _1c"> </span><span class="lsc ws19">(57 543<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _e"> </span><span class="ls13 wsd">15<span class="_ _2"/> 282</span> </span></span></span></div><div class="t m1 x2c h5 y253 ff1 fs2 fc0 sc0 lse ws10">Zmiana <span class="lsb ws1d">stanu rezerw<span class="ls0 ws0"> <span class="_ _3b"> </span> <span class="_ _8"> </span><span class="ls13 wsd">36 41<span class="_ _2"/>3</span> <span class="_ _e"> </span></span></span><span class="wsc">1<span class="_ _2"/>3 066<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls11 ws35">(11 526)</span> <span class="_ _1a"> </span></span>(36 231)<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y254 ff1 fs2 fc0 sc0 lse wsc">Zmiana stan<span class="_ _2"/>u zapasów<span class="ls0 ws0"> <span class="_ _c"> </span> <span class="_ _bd"> </span><span class="ls12 ws1f">655</span> <span class="_ _8b"> </span><span class="ls13 ws18">644</span> <span class="_ _7d"> </span><span class="ls13 wsd">5 238</span> <span class="_ _88"> </span></span>1 394<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y255 ff1 fs2 fc0 sc0 lse wsc">Zmiana stan<span class="_ _2"/>u należności<span class="ls0 ws0"> <span class="_ _54"> </span> <span class="_ _2f"> </span><span class="ls13 wsd">(205 052)</span> <span class="_ _be"> </span><span class="ls15 ws85">(87 658)</span> <span class="_ _3d"> </span><span class="ls16 ws16">(126 12<span class="_ _3"/>9)<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="ls14 ws14">(15<span class="_ _2"/> 016)</span> </span></span></span></div><div class="c x8 y256 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Zmiana stan<span class="_ _2"/>u zobowiązań<span class="_ _2"/> z<span class="ls0 ws0"> <span class="ls25 ws66">wyj<span class="_ _2"/>ąt<span class="_ _2"/>kie<span class="_ _2"/>m </span></span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">pożyczek i<span class="ls0 ws0"> <span class="ls24 ws52">kr<span class="_ _2"/>ed<span class="_ _2"/>ytów<span class="_ _2"/></span> </span></div></div><div class="t m1 x2f h5 y257 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ls14 ws14">1<span class="_ _2"/>7 197<span class="_ _2"/></span> <span class="_ _4b"> </span><span class="ls13 wsd">4 762</span> <span class="_ _88"> </span><span class="lsf ws10">1 7<span class="_ _2"/>68</span> <span class="_ _9"> </span><span class="ls13 wsd">12 285</span> </div><div class="c x8 y258 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">Zmiana <span class="wsc">stanu<span class="_ _2"/> pozostałyc<span class="_ _2"/>h aktywów </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">pasywów</span> </div></div><div class="t m1 x2f h5 y259 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ls16 ws16">(23 916)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e"> </span><span class="ls11 ws12">(11 201)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls13 wsd">(3<span class="_ _2"/>2 028)</span> <span class="_ _1c"> </span><span class="ls13 wsd">(45<span class="_ _2"/> 874)</span> </span></span></span></span></div><div class="t m1 x2c h5 y25a ff1 fs2 fc0 sc0 ls13 wsd">Inne kor<span class="_ _2"/>ekty<span class="ls0 ws0"> <span class="_ _c0"> </span> <span class="_ _2b"> </span><span class="lse wsc">5 304</span> <span class="_ _13"> </span><span class="lse wsc">1 539</span> <span class="_ _e"> </span><span class="ws1e">19 002</span> <span class="_ _3f"> </span><span class="lsf ws10">6 8<span class="_ _2"/>69</span> </span></div><div class="t m1 x13 h5 y25b ff3 fs2 fc0 sc0 ls13 ws13">Gotówk<span class="_ _2"/>a z działal<span class="_ _2"/>ności operacyj<span class="_ _2"/>nej<span class="ls0 ws0"> <span class="_ _c1"> </span> <span class="_ _7"> </span><span class="lsf ws12">90 885</span> <span class="_ _f"> </span><span class="ls11 ws29">56 53<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _19"> </span><span class="ws1d">204 046</span> <span class="_ _17"> </span></span>194 394<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y25c wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy od zy<span class="_ _2"/>sku/(straty)<span class="_ _2"/> </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls14 ws11">prz<span class="_ _2"/>ed<span class="ls0 ws0"> <span class="lse ws10">opodatkow<span class="_ _2"/>aniem</span> </span></div></div><div class="t m1 x2f h5 y25d ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _4c"> </span><span class="ls11 ws12">2<span class="_ _3"/>1 150<span class="ls0 ws0"> <span class="_ _3f"> </span><span class="ls16 ws16">6 636</span> <span class="_ _6"> </span><span class="ls13 wsd">34 7<span class="_ _2"/>69</span> <span class="_ _2b"> </span><span class="ls13 wsd">21 741</span> </span></span></div><div class="t m1 x2c h5 y25e ff1 fs2 fc0 sc0 lse wsc">Podatek u<span class="_ _2"/> źródła zapłacon<span class="_ _2"/>y za granicą<span class="ls0 ws0"> <span class="_ _4e"> </span> <span class="_ _3f"> </span><span class="lsf ws10">9<span class="_ _2"/> 655</span> <span class="_ _7d"> </span><span class="ls13 wsd">6<span class="_ _2"/> 722</span> <span class="_ _9"> </span><span class="ls13 wsd">25<span class="_ _2"/> 614</span> <span class="_ _8"> </span></span>31 356<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y25f ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy (zapłacon<span class="_ _2"/>y)/zwrócony<span class="ls0 ws0"> <span class="_ _8"> </span> <span class="_ _13"> </span><span class="ls13 wsd">1 649</span> <span class="_ _55"> </span><span class="ls13 ws18">(454)</span> <span class="_ _b"> </span><span class="ls16 ws1b">(19 661)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _be"> </span><span class="ls18 wsf">(35<span class="_ _2"/> 407)</span> </span></span></span></div><div class="c x8 y260 wd h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto z d<span class="_ _3"/>ziałalności </div></div><div class="t m1 x13 h5 y261 ff3 fs2 fc0 sc0 lsa wsc">operacyjnej<span class="ls0 ws0"> </span></div><div class="t m1 x2f h5 y262 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _17"> </span><span class="lse wsf">12<span class="_ _2"/>3 339</span> <span class="_ _7"> </span><span class="ls11 ws29">69 435</span> <span class="_ _c2"> </span><span class="ws1d">244 768</span> <span class="_ _d"> </span><span class="lsd wsc">212 08<span class="_ _2"/>4</span> </div><div class="c x8 y263 w1e h28"><div class="t m1 x0 h5 y264 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="t m1 x76 h5 y265 ff4 fs2 fc3 sc0 ls0 ws0"> </div><div class="c x8 y263 w1e h28"><div class="t m1 x77 h5 y0 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x78 h8 y266 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _c3"> </span> <span class="_ _57"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> </div><div class="c x8 y267 w1e hd"><div class="t m1 x77 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y267 w1f hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y267 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y267 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y267 w20 hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y267 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y269 w1e hd"><div class="t m1 x77 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y269 w1f hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y269 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y269 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y269 w20 hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y269 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x7a h8 y26a ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26b ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26c ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26d ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26e ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26f ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y270 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y271 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y272 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y273 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y274 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y275 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y276 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y277 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="c x8 y278 w1e hd"><div class="t m1 x77 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y278 w1f hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y278 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y278 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y278 w20 hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y278 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pff" style="content-visibility: auto;"><div class="pc pcf w0 h0"><img alt="" class="bi x0 y279 w1 h29" src="data:image/png;base64,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"/><div class="t m1 x47 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w16 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">15<span class="ls0 ws0"> </span></div></div><div class="t m1 x75 h5 y27a ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _b9"> </span><span class="ls18 ws14">Nota</span> </div><div class="c x28 y27b w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x29 y27b wc hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x2a y27b w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x2b y27b w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y27c ff3 fs2 fc0 sc0 ls0 ws1d">DZIAŁALNOŚĆ IN<span class="_ _3"/>WESTYCYJNA<span class="_ _3"/><span class="ws0"> </span></div><div class="t m1 x13 h5 y27d ff3 fs2 fc0 sc0 lsc wse">Wpły<span class="_ _3"/>wy<span class="ls0 ws0"> <span class="_ _a0"> </span> <span class="_ _5"> </span><span class="ws71">1<span class="_ _2"/>44 830</span> <span class="_ _7"> </span><span class="ls11 ws29">92 054<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _3c"> </span><span class="ls11 ws8d">565 856</span> <span class="_ _d"> </span><span class="ls11 ws29">553 821</span> </span></span></span></div><div class="t m1 x2c h5 y27e ff1 fs2 fc0 sc0 lsa ws1a">Zbycie aktywów niematerialnych </div><div class="c x8 y27f wd h9"><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">oraz<span class="ls0 ws0"> <span class="lsd ws15">rzeczowych akt<span class="_ _2"/>ywów trwałych</span> </span></div></div><div class="t m1 x2f h5 y280 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _8d"> </span><span class="ls13 ws18">129</span> <span class="_ _25"> </span><span class="ls13 ws18">260</span> <span class="_ _25"> </span><span class="ls13 ws18">6<span class="_ _2"/>42</span> <span class="_ _63"> </span><span class="ls13 ws18">274</span> </div><div class="t m1 x2c h5 yd3 ff1 fs2 fc0 sc0 lse wsc">Spłata udz<span class="_ _2"/>ielonych pożyc<span class="_ _2"/>zek<span class="ls0 ws0"> <span class="_ _c4"> </span> <span class="_ _c5"> </span><span class="ws1e">1 002</span> <span class="_ _58"> </span>- <span class="_ _c5"> </span><span class="ws1e">1 002</span> <span class="_ _e"> </span><span class="ls13 wsd">12 202</span> </span></div><div class="t m1 x2c h5 y281 ff1 fs2 fc0 sc0 ls16 ws29">Sprzeda<span class="_ _33"/>ż <span class="lse wsc">udzi<span class="_ _2"/>ałów w spółce zal<span class="_ _2"/>eżnej<span class="ls0 ws0"> <span class="_ _c6"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _75"> </span><span class="lsc wse">76</span> </span></span></div><div class="c x8 y282 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wygaśnięc<span class="_ _2"/>ie lokat b<span class="_ _2"/>ankowych powyże<span class="_ _2"/>j </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">3 <span class="lsb wsd">miesięcy</span> </div></div><div class="t m1 x2f h5 y283 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c"> </span><span class="ls13 wsd">1<span class="_ _2"/>24 680</span> <span class="_ _58"> </span>- <span class="_ _b3"> </span><span class="ls13 wsd">45<span class="_ _2"/>4 650</span> <span class="_ _3c"> </span><span class="ws1e">265 000</span> </div><div class="t m1 x2c h5 y284 ff1 fs2 fc0 sc0 lse wsc">Wykup obli<span class="_ _2"/>gacji<span class="ls0 ws0"> <span class="_ _ba"> </span> <span class="_ _58"> </span>- <span class="_ _6"> </span><span class="ls15 ws1c">84<span class="_ _3"/> 853<span class="ls0 ws0"> <span class="_ _4c"> </span><span class="ls14 ws14">5<span class="_ _2"/>6 411</span> <span class="_ _17"> </span><span class="ls13 ws90">257<span class="_ _2"/> 943</span> </span></span></span></div><div class="t m1 x2c h5 ydb ff1 fs2 fc0 sc0 lsa ws1a">Odsetki od obligacji<span class="ls0 ws0"> <span class="_ _6c"> </span> <span class="_ _2c"> </span><span class="lse wsc">1 637</span> <span class="_ _1f"> </span><span class="ls11 ws12">1 147</span> <span class="_ _7c"> </span><span class="ls11 ws12">8 116</span> <span class="_ _3f"> </span><span class="ls13 wsd">3 250</span> </span></div><div class="t m1 x2c h5 y285 ff1 fs2 fc0 sc0 lse wsc">Odsetki od<span class="_ _2"/> lokat<span class="ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _42"> </span><span class="ls11 ws12">5 912</span> <span class="_ _7d"> </span><span class="ls18 wsf">5<span class="_ _2"/> 794</span> <span class="_ _10"> </span><span class="ls13 wsd">23 249<span class="_ _2"/></span> <span class="_ _c5"> </span><span class="ls11 ws12">14 811</span> </span></div><div class="c x8 y286 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wpływy z<span class="_ _2"/> realizacji kont<span class="_ _2"/>raktów </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lsb wsd">terminowych<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y287 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3f"> </span><span class="ls11 ws12">11 470</span> <span class="_ _58"> </span>- <span class="_ _43"> </span><span class="ls13 wsd">21<span class="_ _2"/> 743</span> <span class="_ _58"> </span>- </div><div class="t m1 x2c h5 y288 ff1 fs2 fc0 sc0 lsd ws15">Inne wpływy inwestycyj<span class="_ _2"/>ne<span class="ls0 ws0"> <span class="_ _90"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _75"> </span><span class="ls13 ws18">43</span> <span class="_ _25"> </span><span class="ls13 ws18">265</span> </span></div><div class="t m1 x13 h5 y289 ff3 fs2 fc0 sc0 ls13 ws18">Wydatk<span class="_ _2"/>i<span class="ls0 ws0"> <span class="_ _c8"> </span> <span class="_ _d"> </span><span class="lsc ws34">180 594<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _44"> </span><span class="ls11 ws8d">546 181</span> <span class="_ _c2"> </span><span class="lsd ws28">7<span class="_ _2"/>49 824</span> <span class="_ _17"> </span><span class="ls12 ws18">875<span class="_ _2"/> 014</span> </span></span></span></div><div class="c x8 y28a wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Nabycie<span class="_ _2"/> aktywów niemateri<span class="_ _2"/>alnych </div></div><div class="t m1 x2c h5 y28b ff1 fs2 fc0 sc0 lse ws10">oraz<span class="ls0 ws0"> <span class="lsd ws15">rzeczowych akt<span class="_ _2"/>ywów trwałych</span> </span></div><div class="t m1 x2f h5 y28c ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _4c"> </span><span class="ls11 ws12">10 310<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8"> </span><span class="lse wsc">10 333</span> <span class="_ _b"> </span><span class="ws1e">40 004</span> <span class="_ _10"> </span><span class="lsc ws19">35 953<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y28d ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _c4"> </span> <span class="_ _8"> </span><span class="ls13 wsd">6<span class="_ _2"/>4 831</span> <span class="_ _8"> </span><span class="lsc ws19">55 83<span class="_ _33"/>1<span class="ls0 ws0"> <span class="_ _17"> </span><span class="ls13 wsd">227 448<span class="_ _2"/></span> <span class="_ _12"> </span><span class="ls13 wsd">145<span class="_ _2"/> 542</span> </span></span></span></div><div class="t m1 x2c h5 y28e ff1 fs2 fc0 sc0 lse wsc">Nakłady na wart<span class="_ _2"/>ości niem<span class="_ _2"/>aterialne<span class="ls0 ws0"> <span class="_ _53"> </span> <span class="_ _8b"> </span><span class="ls13 ws18">345</span> <span class="_ _58"> </span>- <span class="_ _63"> </span><span class="ls13 ws18">724</span> <span class="_ _c9"> </span>- </span></div><div class="c x8 y28f wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">Nabycie nieruchomości inwestycyjnych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">oraz aktyw<span class="_ _2"/>owanie nakład<span class="_ _2"/>ów<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 ye6 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _75"> </span><span class="lsc wse">57</span> <span class="_ _58"> </span>- <span class="_ _8d"> </span><span class="ls12 ws1f">155</span> <span class="_ _af"> </span><span class="ls13 ws18">1<span class="_ _2"/>45</span> </div><div class="t m1 x2c h5 ye8 ff1 fs2 fc0 sc0 lse wsc">Udziel<span class="_ _2"/>one pożyczki<span class="ls0 ws0"> <span class="_ _6e"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _13"> </span><span class="ls13 wsd">4 215</span> <span class="_ _2b"> </span><span class="ls13 wsd">3 400</span> </span></div><div class="t m1 x2c h5 y290 ff1 fs2 fc0 sc0 lse wsc">Nabycie<span class="_ _2"/> udziałów w spółce<span class="_ _2"/> <span class="ls16 ws29">zale<span class="_ _3"/>żnej<span class="ls0 ws0"> <span class="_ _ca"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _7d"> </span><span class="ls13 wsd">3 488</span> <span class="_ _c9"> </span>- </span></span></div><div class="t m1 x2c h5 y291 ff1 fs2 fc0 sc0 lse wsc">Dokapitaliz<span class="_ _2"/>owanie spółki z<span class="_ _2"/>ależnej<span class="ls0 ws0"> <span class="_ _cb"> </span> <span class="_ _58"> </span>- <span class="_ _2b"> </span><span class="ls13 wsd">2 308</span> <span class="_ _58"> </span>- <span class="_ _8"> </span><span class="ls13 wsd">28 318</span> </span></div><div class="t m1 x2c h5 y292 ff1 fs2 fc0 sc0 lse wsc">Zakup obligacj<span class="_ _2"/>i oraz koszt<span class="_ _2"/>y ich nabyci<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _15"> </span> <span class="_ _10"> </span><span class="ls13 wsd">34 246<span class="_ _2"/></span> <span class="_ _6"> </span><span class="lsc ws19">57 3<span class="_ _3"/>80<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="ls13 wsd">9<span class="_ _2"/>3 220</span> <span class="_ _c2"> </span><span class="ls13 wsd">225 500</span> </span></span></span></div><div class="c x8 y293 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Założeni<span class="_ _2"/>e lokat bankowyc<span class="_ _2"/>h powyżej </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">3 <span class="lsb wsd">miesięcy</span> </div></div><div class="t m1 x2f h5 y294 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _10"> </span><span class="ls10 ws11">70 8<span class="_ _2"/>05</span> <span class="_ _12"> </span><span class="ls13 wsd">41<span class="_ _2"/>0 544</span> <span class="_ _d"> </span><span class="ls18 wsf">380<span class="_ _2"/> 570</span> <span class="_ _12"> </span><span class="ls13 wsd">410 5<span class="_ _2"/>44</span> </div><div class="c x8 y295 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 ls13 wsd">Wydat<span class="_ _2"/>ki z <span class="lse wsc">realiz<span class="_ _2"/>acji kontraktów<span class="_ _2"/> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">terminowych<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y296 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _58"> </span>- <span class="_ _7d"> </span><span class="ls19 ws20">9<span class="_ _2"/> 785</span> <span class="_ _58"> </span>- <span class="_ _10"> </span><span class="ls13 wsd">25 5<span class="_ _2"/>48</span> </div><div class="t m1 x2c h5 y297 ff1 fs2 fc0 sc0 ls15 ws1c">Inne wydatki inw<span class="_ _3"/>estycyjne<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _90"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _15"> </span><span class="ls16 ws29">64<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y298 wd hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto z<span class="ls0 ws0"> <span class="_ _3"/><span class="ls15 ws15">działalno<span class="_ _3"/>ści </span></span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">inwestycyjnej<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y299 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3d"> </span><span class="ls11 ws29">(35 764)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _29"> </span><span class="ws71">(454 127)</span> <span class="_ _a9"> </span><span class="ls16 ws35">(183 968)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a8"> </span><span class="lse wsf">(321 193)</span> </span></span></span></span></div><div class="t m1 x13 h5 y29a ff3 fs2 fc0 sc0 ls1e ws1c">DZIAŁAL<span class="_ _3"/>NOŚĆ FIN<span class="_ _33"/>ANSOWA <span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y29b ff3 fs2 fc0 sc0 lsc wse">Wpły<span class="_ _3"/>wy <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _cc"> </span> <span class="_ _20"> </span>1 <span class="_ _4e"> </span><span class="lsc wse">10</span> <span class="_ _97"> </span><span class="lse ws10">31</span> <span class="_ _11"> </span><span class="lse ws10">30</span> </span></div><div class="c x8 y29c wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">Płatności <span class="ls15 ws1c">należności z tytułu umów<span class="_ _3"/> leasingu </span></div></div><div class="t m1 x2c h5 y29d ff1 fs2 fc0 sc0 ls15 ws15">finansowego<span class="_ _33"/><span class="ls0 ws0"> </span></div><div class="t m1 x2f h5 y29e ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _cd"> </span><span class="ff1">1 <span class="_ _87"> </span><span class="ls11 ws1e">10</span> <span class="_ _87"> </span><span class="lse ws10">31</span> <span class="_ _15"> </span><span class="lse ws10">30</span> </span></div><div class="t m1 x13 h5 y29f ff3 fs2 fc0 sc0 ls13 ws18">Wydatk<span class="_ _2"/>i <span class="ls0 ws0"> <span class="_ _ce"> </span> <span class="_ _24"> </span><span class="lsf ws33">6<span class="_ _2"/>80</span> <span class="_ _44"> </span><span class="lsc ws34">101 6<span class="_ _3"/>58<span class="ls0 ws0"> <span class="_ _d"> </span></span>102 426<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _12"> </span><span class="lsc ws36">103 818</span> </span></span></span></div><div class="c x8 y2a0 wd ha"><div class="t m1 x2d h5 y238 ff1 fs2 fc0 sc0 lse wsc">Dywidendy<span class="_ _2"/> i inne wpłaty<span class="_ _2"/> na rzecz </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">właścicieli<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y2a1 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _58"> </span>- <span class="_ _12"> </span><span class="ws1e">100 739</span> <span class="_ _4c"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _44"> </span><span class="ws1e">100 739</span> </div><div class="c x8 y2a2 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Płatności z<span class="_ _2"/>obowiązań<span class="_ _2"/> z tytułu umów </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y2a3 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ls13 ws18">480</span> <span class="_ _63"> </span><span class="ls15 ws15">782</span> <span class="_ _c5"> </span><span class="ls13 wsd">1 9<span class="_ _2"/>20</span> <span class="_ _7d"> </span><span class="ls18 wsf">2 675</span> </div><div class="t m1 x2c h5 y2a4 ff1 fs2 fc0 sc0 ls14 ws11">Ods<span class="_ _2"/>etki <span class="ls0 ws0"> <span class="_ _cf"> </span> <span class="_ _24"> </span><span class="ls13 ws18">20<span class="_ _2"/>0</span> <span class="_ _62"> </span><span class="lse ws10">137</span> <span class="_ _25"> </span><span class="lsf ws33">595</span> <span class="_ _8b"> </span><span class="ls13 ws18">404</span> </span></div><div class="c x8 y2a5 wd ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto z<span class="ls0 ws0"> <span class="_ _3"/><span class="ls15 ws15">działalno<span class="_ _3"/>ści </span></span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">finansowej<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x2e h5 y2a6 ff3 fs2 fc0 sc0 lse ws10">31<span class="ls0 ws0"> <span class="_ _6b"> </span><span class="ls11 ws1e">(67<span class="_ _3"/>9)<span class="ls0 ws0"> <span class="_ _81"> </span><span class="lsc ws34">(101 64<span class="_ _3"/>8)<span class="ls0 ws0"> <span class="_ _2f"> </span><span class="ls11 ws29">(102 395)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls16 ws35">(103 7<span class="_ _3"/>88)<span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m1 x13 h5 y2a7 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto ra<span class="_ _3"/>zem<span class="ls0 ws0"> <span class="_ _d0"> </span> <span class="_ _7"> </span><span class="ls16 ws35">86 896<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _ac"> </span><span class="ls10 ws56">(4<span class="_ _2"/>86<span class="_ _2"/> 340<span class="_ _2"/>)</span> <span class="_ _5"> </span><span class="ls14 ws33">(<span class="_ _2"/>41 59<span class="_ _2"/>5)</span> <span class="_ _29"> </span><span class="lsd wsc">(21<span class="_ _2"/>2 897)</span> </span></span></span></div><div class="t m1 x13 h5 y2a8 ff3 fs2 fc0 sc0 ls13 ws13">Bilansow<span class="_ _2"/>a zmiana st<span class="_ _2"/>anu środk<span class="_ _2"/>ów pieniężnych<span class="ls0 ws0"> <span class="_ _6"> </span> <span class="_ _7"> </span><span class="ls16 ws35">86 896</span> <span class="_ _ac"> </span><span class="ls10 ws56">(4<span class="_ _2"/>86<span class="_ _2"/> 340<span class="_ _2"/>)</span> <span class="_ _5"> </span><span class="ls14 ws33">(<span class="_ _2"/>41 59<span class="_ _2"/>5)</span> <span class="_ _29"> </span><span class="lsd wsc">(21<span class="_ _2"/>2 897)</span> </span></div><div class="t m1 x13 h5 y2a9 ff3 fs2 fc0 sc0 lsa ws15">Środki pieniężne na początek okr<span class="_ _3"/>esu<span class="ls0 ws0"> <span class="_ _d1"> </span> <span class="_ _5"> </span><span class="lse wsf">1<span class="_ _2"/>49 336</span> <span class="_ _16"> </span><span class="ls11 ws29">685 029</span> <span class="_ _d"> </span><span class="lsc ws36">277 827<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _44"> </span><span class="lsc ws36">411 586</span> </span></span></span></div><div class="t m1 x13 h5 y2aa ff3 fs2 fc0 sc0 lsa ws15">Środki pieniężne na koniec o<span class="_ _3"/>kresu<span class="ls0 ws0"> <span class="_ _d2"> </span> <span class="_ _3c"> </span><span class="lse wsf">2<span class="_ _2"/>36 232</span> <span class="_ _d"> </span><span class="ls14 ws33">1<span class="_ _2"/>98 68<span class="_ _2"/>9</span> <span class="_ _c2"> </span><span class="lse wsf">236 232</span> <span class="_ _5"> </span><span class="ls14 ws33">198<span class="_ _2"/> 689</span> </span></div><div class="c x8 y2ab w1e h18"><div class="t m1 x77 h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y2ab w1f h18"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x7b h5 y2ac ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x29 y2ab wc h18"><div class="t m1 x1b h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y2ab w20 h18"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x27 h8 y2ad ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2b y2ab wc h18"><div class="t m1 x1b h8 y2ae ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y2af ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf10" style="content-visibility: auto;"><div class="pc pc10 w0 h0"><img alt="" class="bi x0 y2b0 w1 h2a" src="data:image/png;base64,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"/><div class="t m1 x47 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w21 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">16<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lse ws69">W trze<span class="_ _2"/>cim kwartale<span class="_ _2"/> 2023 r. Grupa CD PR<span class="_ _2"/>OJEKT wykaz<span class="_ _2"/>ała dodat<span class="_ _2"/>nie <span class="ff3 lsa ws91">Przepływy netto z działalnośc<span class="_ _3"/>i operacyjnej<span class="ff1 ls0 ws0"> <span class="_ _60"> </span><span class="lsd ws91">w kwocie<span class="_ _2"/> </span></span></span></div><div class="t m1 x8 h5 y109 ff1 fs2 fc0 sc0 ls13 ws18">123<span class="ls0 ws0"> <span class="lse ws10">339</span> </span><span class="wsd">ty<span class="_ _2"/>s. zł.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y2b1 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y wynik n<span class="_ _2"/>etto, skorygowano o:<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y2b2 ff1 fs2 fc0 sc0 lse ws10">a)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="ls11 ws12">Po<span class="_ _3"/>zycje ni<span class="_ _3"/>egotów<span class="_ _3"/>kowe (łą<span class="_ _3"/>czni<span class="_ _3"/>e zwięk<span class="_ _3"/>szenie):<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x5 h5 y2b3 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws18">A<span class="_ _2"/>mortyzację<span class="_ _2"/></span><span class="ff1 fc0">; </span></span></div><div class="t m1 x5 h5 y2b4 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws92">A<span class="_ _2"/>mortyzację<span class="_ _2"/> prac <span class="lsa ws93">rozwojowych ujętą jako ko<span class="_ _3"/>szt własny sprzedaży<span class="_ _3"/><span class="ff1 lse ws63">, na którą skład<span class="_ _2"/>ają się amorty<span class="_ _2"/>zacja nakładów<span class="_ _2"/> </span></span></span></span></div><div class="t m1 x7c h5 y2b5 ff1 fs2 fc0 sc0 lse ws6b">na prace roz<span class="_ _2"/>wojowe proje<span class="_ _2"/>któw <span class="ff4 lsc ws92">Cyberp<span class="_ _3"/>unk<span class="_ _3"/> 2077 <span class="ff1 lse ws63">wraz z dod<span class="_ _2"/>atkiem <span class="_ _2"/></span><span class="lsb ws6c">Widmo Wolności<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lse ws10">oraz <span class="_ _d3"/></span></span><span class="lsa ws94">Wiedźmin 3: Dziki Gon </span></span></span></div><div class="t m1 x7c h5 y2b6 ff4 fs2 fc0 sc0 lsb ws1d">Edycja Kompletna <span class="ff1">na konsole nowej generacji Xbox Series X|S ora<span class="lse wsc">z PlaySt<span class="_ _2"/>ation 5;</span></span><span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y2b7 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls23 ws95">Zysk/(stra<span class="_ _3"/>tę) z ty<span class="_ _33"/>tułu różnic<span class="_ _3"/> kurso<span class="_ _3"/>wych<span class="ff1 lsa ws50">,<span class="_ _3"/> zmniejszenie wynikające głównie z eliminacji ujętych w rachunku wyników<span class="_ _3"/> </span></span></span></div><div class="t m1 x7c h5 y2b8 ff1 fs2 fc0 sc0 lsb ws1d">różnic kursowych z wyceny zagranicznych obligacji skarbowych posiadanych przez segment CD PROJEKT RED,<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y2b9 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 lsa ws15">Z<span class="_ _2"/>mianę stanu rezerw<span class="ff1 ls13 wsd">, zw<span class="lse wsc">iększenie związ<span class="_ _2"/>ane ze wzroste<span class="_ _2"/>m rezerw na zob<span class="_ _2"/>owiązania,<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x5 h5 y2ba ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 lsa ws96">Inne k<span class="_ _2"/>orekty<span class="ff1 lse ws97">, zwiększenie wynikające<span class="_ _2"/> głównie z e<span class="_ _2"/>liminacji r<span class="_ _2"/>achunkowego rozlic<span class="_ _2"/>zenia kosztów programu<span class="_ _2"/> </span></span></span></div><div class="t m1 x7c h5 y2bb ff1 fs2 fc0 sc0 lse wsc">motywacy<span class="_ _2"/>jnego oraz rozli<span class="_ _2"/>czenia połącze<span class="_ _2"/>nia spółki Spokko s<span class="_ _2"/>p. z o.o. <span class="_ _2"/><span class="ls16 ws29">z <span class="ls17 ws0">CD P<span class="ws13">ROJEKT</span><span class="ls0"> <span class="ls13 ws18">S.A.</span> </span></span></span></div><div class="t m1 x32 h5 y2bc ff1 fs2 fc0 sc0 lsc wse">b)<span class="ff6 ls0 ws0"> <span class="_ _5b"> </span></span><span class="lse wsc">Pozycje zw<span class="_ _2"/>iązane<span class="ls0 ws0"> </span>ze zmianami majątku<span class="_ _2"/> obrotowe<span class="_ _2"/>go i zobowiązań krót<span class="_ _2"/>kotermin<span class="_ _2"/>owych (łącznie z<span class="_ _2"/>mniejszenie)<span class="_ _2"/>:<span class="ls0 ws0"> </span></span></div><div class="t m1 x5 h5 y2bd ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws13">Z<span class="_ _2"/>mianę stan<span class="_ _2"/>u zapasów<span class="ff1 lse wsc">, z<span class="_ _2"/>większenie sald<span class="_ _2"/>a przepływów wy<span class="_ _2"/>nikające ze spad<span class="_ _2"/>ku zapasów,<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x5 h5 y2be ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls1e ws5f">Zmianę stanu należ<span class="_ _33"/>ności<span class="ff1 lse ws5e">, zmnie<span class="_ _2"/>jszenie salda pr<span class="_ _2"/>zepływów w<span class="_ _2"/>ynikające prze<span class="_ _2"/>de wszyst<span class="_ _2"/>kim ze zwię<span class="_ _2"/>kszenia salda<span class="_ _2"/> </span></span></span></div><div class="t m1 x7c h5 y2bf ff1 fs2 fc0 sc0 lse ws44">należn<span class="_ _2"/>ości handlowyc<span class="_ _2"/>h segmentu CD PR<span class="_ _2"/>OJEKT RED n<span class="_ _2"/>a koniec trz<span class="_ _2"/>eciego kwartału<span class="_ _2"/> 2023 r. zwi<span class="_ _2"/>ązanego ze<span class="_ _2"/> wzroste<span class="_ _2"/>m </div><div class="t m1 x7c h5 y2c0 ff1 fs2 fc0 sc0 lsb ws1d">sprzedaży w związku z mającą miejsce 26 września b.r. premierą dodatk<span class="ls15 ws15">u </span><span class="ff4">Widmo Wolności</span><span class="ls0 ws0">, </span></div><div class="t m1 x5 h5 y2c1 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 lsa ws79">Z<span class="_ _2"/>mianę stanu zob<span class="_ _3"/>owiązań z wyjątkiem pożyc<span class="_ _3"/>zek i kredytów<span class="ff1 lsd">, zwiększenie salda przepływów w konsekwencji </span></span></span></div><div class="t m1 x7c h5 y2c2 ff1 fs2 fc0 sc0 lse wsc">zwiększe<span class="_ _2"/>nia salda z<span class="_ _2"/>obowiązań Grupy,<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y2c3 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws13">Z<span class="_ _2"/>mianę stan<span class="_ _2"/>u pozostał<span class="_ _2"/>ych aktywów i pas<span class="_ _2"/>ywów<span class="ff1 lse wsc">, zmniej<span class="_ _2"/>szenie salda prz<span class="_ _2"/>epływów wy<span class="_ _2"/>nikające główni<span class="_ _2"/>e z rozlic<span class="ls14 ws11">zen<span class="_ _2"/>ia </span></span></span></span></div><div class="t m1 x7c h5 y2c4 ff1 fs2 fc0 sc0 lse ws23">przez<span class="_ _2"/> segmenty CD PROJEKT R<span class="_ _2"/>ED oraz GOG.COM z<span class="_ _2"/>amówień przedprem<span class="_ _2"/>ierowych na <span class="ws10">dod<span class="_ _2"/>atek<span class="ls0 ws0"> <span class="_ _d3"/><span class="ff4 lsb ws22">Wid<span class="_ _2"/>mo Wolności</span> </span></span></div><div class="t m1 x7c h5 y2c5 ff1 fs2 fc0 sc0 lsb ws1d">oraz ze zwiększenia w segmencie GOG.COM salda rozliczeń międzyokresowych czynnych.<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y2c6 ff1 fs2 fc0 sc0 lsb wsd">c)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="ws1d">Pozycje ujęte<span class="_ _2"/> w innych częściach rachunku przepływów <span class="ls0 ws0">- <span class="ff3 ls15 ws1a">Odsetki i udział<span class="ls13 ws13">y w zyskach<span class="_ _2"/></span></span> <span class="lse ws10">oraz <span class="ff3 ls15 ws1a">(Zysk)/stratę z dzia<span class="_ _3"/>łalności </span></span></span></span></div><div class="t m1 x5 h5 y2c7 ff3 fs2 fc0 sc0 ls15 ws15">inwestycyjnej<span class="ff1 ls13 wsd">, skutkujące<span class="ls0 ws0"> <span class="lse wsc">zmniejsze<span class="_ _2"/>niem salda przepły<span class="_ _2"/>wów z działalności<span class="_ _2"/> operacyjne<span class="_ _2"/></span>j, </span></span></div><div class="t m1 x32 h5 y2c8 ff1 fs2 fc0 sc0 lsc wse">d)<span class="ff6 ls0 ws0"> <span class="_ _5b"> </span></span><span class="lse ws74">Różnicę międz<span class="_ _2"/>y podatkie<span class="_ _2"/>m dochodowy<span class="_ _2"/>m ujętym w rach<span class="_ _2"/>unku wyni<span class="_ _2"/>ków, a fakty<span class="_ _2"/>cznie z<span class="_ _2"/>apłaconym w t<span class="_ _2"/>rakcie <span class="lsb wsd">trze<span class="_ _2"/>ciego<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x5 h5 y2c9 ff1 fs2 fc0 sc0 ls13 wsd">kwartału 20<span class="_ _2"/>23 r. z<span class="ls0 ws0"> <span class="ls16 ws16">uwzględni<span class="_ _33"/>eniem ro<span class="_ _3"/>zlicze<span class="_ _3"/>ń zwią<span class="_ _3"/>zany<span class="_ _3"/>ch z po<span class="_ _33"/>datkiem<span class="_ _3"/> u źródła<span class="_ _3"/>. <span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y2ca ff1 fs2 fc0 sc0 lse ws74">Największy<span class="_ _2"/> wpływ na ujemne saldo <span class="ff3 lsa ws51">Przepływów pieniężnych netto z dzia<span class="_ _3"/>łalności inwestycyjnej <span class="ff1 lse ws74">w trakcie t<span class="_ _2"/>rzeciego kwartału<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y2cb ff1 fs2 fc0 sc0 lse wsc">bieżące<span class="_ _2"/>go roku miały uje<span class="_ _2"/>mne przepływy z<span class="_ _2"/>wiązane z<span class="_ _2"/> ponoszonymi nakładami n<span class="_ _2"/>a prace rozwoj<span class="_ _2"/>owe.</div><div class="t m1 x7d h19 y160 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2cc ff1 fs2 fc0 sc0 lse ws42">W omawianym t<span class="_ _2"/>rzecim<span class="_ _2"/> kwartale 2023 r. Gru<span class="_ _2"/>pa CD PROJ<span class="_ _2"/>EKT nie wygen<span class="_ _2"/>erowała istot<span class="_ _2"/>nych <span class="ff3 lsa ws43">Przepływów pieniężnych netto </span></div><div class="t m1 x8 h5 y2cd ff3 fs2 fc0 sc0 ls0 ws0">z <span class="ls15 ws1a">działalnośc<span class="_ _3"/>i finansowej<span class="ff1 ls0 ws0">.</span></span></div><div class="t m1 x7e h19 y2ce ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2cf ff1 fs2 fc0 sc0 lse ws98">Łącznie w<span class="_ _2"/> trzecim kwart<span class="_ _2"/>ale 2023 Grupa CD PR<span class="_ _2"/>OJEKT wygenerowała d<span class="_ _2"/>odatnie <span class="ff3 lsa ws99">Przepływy pieniężn<span class="ls23 ws9a">e netto<span class="_ _3"/><span class="ff1 ls0 ws0"> <span class="_ _5f"> </span><span class="lsb ws9b">w wysokości </span></span></span></span></div><div class="t m1 x8 h5 y2d0 ff1 fs2 fc0 sc0 ls15 ws15">86<span class="ls0 ws0"> <span class="ls19 ws8c">896<span class="_ _2"/></span> <span class="ls28 ws20">tys.</span> <span class="lsd wsf">zł.</span></span></div><div class="t m1 x34 hf y2d1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2d2 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf11" style="content-visibility: auto;"><div class="pc pc11 w0 h0"><img alt="" class="bi x0 y2d3 w1 h2b" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKYAAARqCAIAAAD9Vup+AAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde5hddWHo/d/a97nkpuE45yQtkUZPtLGOL6lBChJOQxsKyEVQ8hheY4WCPlDhgAZFBDXQUqVAg1DENKFJ36gBEwqW9IWWvE3K5QFLLNSgoMJpbKNEcpnLvu/1/jEmneyZTOayJ5MZPp+HxyfZs+e316zZGfPNb63fL4TREUWRYQ1rWMMa1rCGNaxhDWtYwxp2bIdNBAAAACYoyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJLPKQAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSzykAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8HGFJpwAAAJB8E9JxieRxCdEHAABIvonovFT2pVrVeQAAACTfRLM4nSs7CwAAgOSbeE5Mpr+Qbf3HSsmpAAAAJN+EclwieXfTlJ/Uqs/XKs4GAAAg+SaO6VHi601TmqNoZTnvbAAAAJJv4kiGcGdu8rGJ5Gu12oPlghMCAABIvonj5tyk41PpEMI9pW4rdQIAAJJv4vhkpvm8dC6EsC+ufccUHwAAIPkmjEWp7FXZlp5frysVOkLsnAAAAJJvIpibSN2Sm9Tz62Icr7ZwCwAAIPkmhrb9S3T2/PbBSmFXXHNaAAAAyTfuNYfo601Tjkn813fn6yVTfAAAgOQb/5Ih3N406R3J1IFHHq0UX61ZqhMAAJB8499V2ZZTU9nej9xV7HZaAAAAyTfuXZDOXZpp7v3I05XSC7WKMwMAAEi+8W1+Mv2lbGvdgyst1AkAAEi+8e64RPKupsmp/Ut09therTxeKTk5AACA5BvHpkXRXU2TJ0f13w578QEAAJJvfEuGsCI3+TcSqbrHd9aqD5YLzg8AACD5xrGbc5PmpzJ9H/9GKW9nBgAAQPKNY3+UaT4vnev7+L64tt4UHwAAIPnGr4WpzFUHb8lwwOpSvjvEThEAACD5xqV3JJK35uqX6OxRjON1pvgAAADJN05NjxIrm6Y299d7IYRvlwu74pqzBAAASL7xpzlEX2+afEyi/5NfieP77M0AAABIvnHq1qZJ70qmD/XRxyqlV2uW6gQAACTfOHRNtmVhKjvAE+4qdTtLAACA5Bt/zkvlLj3EEp09nq6UttcqThQAACD5xpnjk6mbcq0DP+eekrv4AAAAyTfeHBsl726akjrEEp09tlcrW6ol5woAAJB8jZQa5fEnheie5snTosOc7ZXu4gMAACRfw73v0OtnjlwyhDubJv9G4jBd+Wqt+nCl6HsBAABIvgZ7fyozeoN/Kdd64iDGX1PK25kBAACQfA2WDOF3B9w1YSQ+nmn6ULrpsE/bHdfW2X4dAACQfA13aiozIxqV8/CbidQ1mZbBPHNNKW/ZFgAAQPI13mmjNsV3USY38BKdB3zXXXwAAIDka7hMCKeOzo18x0bJhYOLye3Vyk9q7uMDAAAkX6Odk85NG4WrOptDdE/z5ElhUFN899ibAQAAkHyjYckg1lYZqmQIdw9iV4Yer9aqm1zVCQAASL6Ga0+k3pFs/DbsN2QHtStDD3szAAAAkm9UfDTT3PAxl6abFmcGO3NobwYAAEDyjYrpUWJRoxduOTWZWZZtGfzz7c0AAABIvlFxUXqwOygM0tsSydubJg9+zGIcry6Z4gMAACRfo2VCuKChC7dMjxJ/1TSleSgNua6c7wixtyAAACD5Guz0VPaYRMO+9kwIdzdNbkskB/8pFVN8AACA5BslSzKNnOL7s9yk9mR6SJ/y3UrxZ3HN+w8AAJB8DTY3kepbaMnhjnZFpvmMdG6on7XSFB8AACD5RsPS/qb42qLhnIqzU9k/HsoSnT3+qVLaXqt48wEAAJKvwaZHiUWpbEOGOj6Zuik3aRif+PVSt3ceAAAg+RrvQ+lcthF7M8yIEityU4Yx1PZq5elq2TsPAACQfA2WDGHx0O+766s5RCubpwxvzc+/KHV52wEAAJKv8U5LZYa0lcKhunFF0+TfSKSG8bmv1qqPV0redgAAgORrvKWZ5pEPcl229f2pzPA+d2Wpu+pNBwAASL6Ge0cidfwQd8/ra3E6d9Fw9/R7rVZ7oFzwngMAACRf4y3JjPQuvpOT6S9kW4f96WvLedd0AgAAkq/xpkXR2akRJd9xieSdTVNSw13tszuO19h+HQAAkHyj4byR7c0wPUqsbJrSPIIRvl3Od4R4zM9DMoRJIfK+BwCAN4jUG+GLTIZwUbpp2J+eCeHO3OSZI1jqsxLHK8d6iu/XE8kPpXK7Q221yUYAAJB8E8mpqcyMEQTbzblJx6dGtO7L31aKO+PamHztmRBOS2UXp3PHJVLLCvu22AUeAAAk3wQzmCm+bBT1e93lJzPNZ4949/ZhTKwlQxjhdg7vSKQuSOfOTmcnR4knKqUPdO/eNUbZCQAASL7R8rZE8sRBbKN3TJT4SZ/IOiOVvSrbMsIDeLRS3F6rDCn2Pplp3lQpvlQbTvQ1h+jsdPaCdO5dyXQIoRLHXy123VPq9l4HAADJNwEN+y6+9mTq5tykkR/AfUOZ4psRJb6am7w71FYMPdLaE6nFmaYzUtkDC9XsqFWvyO97YSjBCQAASL5xY1KIhndZZluUuCs3oiU6e2yrlp8e9O1zZ6SyX8q1To4SH+jaPfiXmBZF56VzH0rnjksc9N38brlwfaHzaFgmFAAAkHyj4rx0bhjZ1hyilU1Tjkk0YAeLQV5R2Ryiz+daLkg3haFcCHpyMvOhdG5hKlO3W2B3HC8vdq4vF7y/AQBA8k1kF2WGfFVnMoTbmya9PdmAM7Mrjh+rlA77tLmJ1O1Nk4/dv6boiuJhKnFKiC7KNH0onWvrbxnS7dXK1YV9w7sPEAAAkHzjxqmpzLFD35vh2mzLqalsQw7gsUrxsM/5eLrpmmzLgWm6gaf4ZkSJxemmxdmmyYfYTn1tKf8nxc6S9zUAADDhk2/JIRZu6YrjVM+uDH1ckM4tzTQ36gD+ccApvrYocUtuUt1qov1O8R3YW29+KhNC/zfn7Ytrywodg5lUBAAAJN948u5k6vvV+pmxYxPJ9/e3N0NXHK8odV2bbQ0hPFUpndDrOScm01/KtjbqqPbFtX+uHjLATk1mbmmaNC066HbBvlN8b0skF6ebevbWG+C1nq2Uryrs22nbPQAAYOIl3zmp3PernXUPLulvoc5KHF+a33t+OtfTe4/3Sr7jEsneF1iO3OpSvt8LNDMhfDbbuqS/mwwPTPHV7a03gEoc31XqvqvU7dY9AABgAibfcYnk2/ostdIcovP6S75lhY7t1cqZTdkfVCsX5/f+Q8ubDnzoumxrtnG9V4zjdf0tmPm2RPL23OR+14bpmeLr2VtvUSo7mIVGd9aqVxY6vjfoTSAAAADJN868P5lp63PR43n9XQn5zVL+byvFJencnji+NL/31FTmLb0Wd2lg74UQ1pXzu+JadPCYS9JN12ZbDvVC3XH89y3T6vbWG8BjleLnCh27Y9vuAQAAEzf5Tk5l+i6v2Xdvhn+tlm8sdoYQfiuZvrywd2dcu6hxy7TUqcTx2oOn+KZF0c25SQsHXAh08FvGV0K4udC5tpz39gUAACZy8mVCmJdM110DeXIyUzdXVozjq/L7eu52e7pa/l618rZE8r29bpP797jWFIeG7L0eQthUKb3aa1u8E5PpW3KT2oa+XcShevJzxc6NtlkHAAAGITGuj759f+9N6rVP3eJM/XTZLcXO/7N/NcvvlAshhPN7TakV4/j/LRcb1XshhK+Xug+c3GuyLfc1T21U7+2sVT+e3/vgILb7OzKSIRwbJU9Mpo9PpvxZAgCAo9D4/pv6+5O/Wm9zchR1xHEIYUaUODV50N4Mz1bKvS+zjENIhnDO/uTriuOPdu/5UtOkRh3SE5XSgY0Wbs5OOi+dbdTI/1QpXVPYtzuOo4bedjgYmRBmJpIzouTMRGJGIjkjSvz3RHJGlGhLJJ+olNaU809XLCEDAACSr9FOTP3q4sy2RPJn1VoI4aJMU91GC18sdtStcHJyKvOmKBFC+HmtujS/933J9DsSDTsP95S6QwjTo8StuUnv629jwGGoxPEtxa7Vo3/z3qQQtSUSPXU3I5GY2fO/ieS0PmvhFOP4wUphdT7/Us32EAAAIPlGwbQoOrBtXc9UWiaECw5eBOXbpfyLfZrk5GQmhPByrfKJ7n21EC9r3Pbr26uVJ6rlA9usN2QxzVdr1Svye7c3tKySIfTkXFsiOSNKzEwkZySSsxOpNw9uZ4g15cL6ct5ioQAAIPlG0Ym9LuBsSyRDtfzBdK733gzFOF6x/7a63v5XKvOjauUj+T174/j+5qnZKIp7fcpflfJ/mGka3p4Nq8v5Gw6xzfrwPFgufKHQ2R2GGVd1F2S29dRdlOj33sLDvsa2anl1Kb+pUjSvBwAAkm/UndzrssnJIQohLEkf1Fpry/md+1dt6V1BO2rVj+f3lkL4WLrpt3qt2/mv1fKn8x3Lc/+1J/trtdqQlnW5KtPcqJVauuP4+kLH3w5upZZ+L8hsi5INWZOmGMebKsXVpfwL++9RBAAAJN+o+51etTYpio5Ppt7ea93IShzfV+rn5rdqCH+Y31sO4dejxNXZlgOPf6PU/dVi14fSud9OZUIIT1RKf13On5DMLB3KlF2jeu/5avmqfMercf10Ws8FmbOTqV+LEjMSiRmJZE/d9d13viFeq9XWl/NryoVdfcoZAACQfKPouESyd18dEyWWpg/aWv3BSvE/+wuVagg9IfWl3KQDs3k3FTvvK+WnRNEVmZY1pfzflPM/rlU/k2lZ2rhLNAdvdSl/W7GrLZE4OZHp94LMOITRXrLz+Wr5vlL+kUqx5I8IAABIviPv/QfvxHBcInl8r0m/EMJflwZa33JRKvM7qUwIYV9cuybfsblWDiFMCYmFXa/33Dj3mUzLJdnmI/91dcfxGansmKRmCKESx49VSqvL3d+ruoYTAAAk39g5+eD9D+Yf/Nvt1coPDn3jWTKEz2ZbQwj/XCl9utDxWlzr2enu/+y/kPJ/j1HvhRCao6j5iG+71+OhSvErhc6druEEAADJN+bemRzoyP+/6kAXJJ6czPyPRPLZavkP83v79s3cROoTY9R7Y6UYx18odm6oFGP7LgAAgOQbczOixPQBFyzZPOBCl+eks39fLl5b6Ojbe1Oj6JbcpDfOt39fXFtfLqwp5X+2f6oTAACQfGPsxIMv46zzelz7l0PfitYcwj9VSt/prwmnRtHfNE19ezL1RvjG/6RWWVPKf7tcsEALAABIvqNL3dotdR4uFwe4PLE7hDd47z1eKa4pFbZUtR4AAEi+o08yhBNT6QGe8OTQY6YlhAnfe91x/EC5sLac/0mt6n0PAACS7yj1rkRq4J3Ht1SGnHzLsq0TuPderVXXlPLfKRc6gtVZAABA8h3dTh7wRr7vV8vFIQ54YTr34XRuQn53n6iU1pTzj1dK5vUAAEDyjQ8Dr93ydLU8pNHOSmW/nJs0wSa/inH8nXJhTTn/kms4AQBA8o0jmRDaEwMd8/ZDr9XZ1ynJzJ9NrC0Zdtaqa8qF9eX8bjvsAQAA4y75/mcilRpw+7htg57lOyWZ+cumyamJshndtmp5Zan7UddwAgAA4zf53jHgIisrS93/GdfeUL1XjONNleLqUv6FWsW7GQAAGN/J9z8TyUN96B8rxVuKXYO5nHF2InnH+O+912q1deX8unJh1+AqFwAAkHxHu7f3uZGvK45XlbrvK+f3DPrutdtzk1vGc+/9e1z7i0LnI5WizdQBAIAJlXx1F3Y+VC5+sdixdyhLlWRCmHXoqcKj3M9q1VWl/PpKodvqLAAAwCAkxtGxvi2RnBR+NTvXFcefzO/934V9e4cYP6UQPp7f+/PD7V7w3BA3exhtT1RKn8jv/d2u1+8r5/OHe/JxieTZqey0ibIyDQAAMGzjaZbv/ft35Pt5rfpH+X0/qFUmh+gD6ez/lUyfkMwck0jsi2undL7eGQ4TgU9Xy2d3736wedpb+pvu64rjqwv7/qFS+kpu0jljvUV7MY4frBTWlgrbD7c6y3GJ5Pxk+r3J9PxkZldcW1bYZ58GAABgPCXficlMT+8t6d5bCPGXs63np3O9V2GZHCU+mW3+s2LXYYfaHcc3F7vuaJpc9/hz1fIf5/ftjGshhOsKHe9Jpo8do6tAB7PD3jsSqfnJ9HtT6fnJ9OQoEUKoxPF95fyfF7vc5gcAAIyn5MuEMD+ZroTwyfy+k1PpZdnWbH8XLv7f6aZ7St0DXO355ij689zk1+LatYWOug99rdh1R6n7wGeWQvhMYd+3mqcd4a90W7W8upTfVCn2e+3p9Cjxe+nsgmTm+GSqJ/MO2FGrXlPo+N5RdkkqAAAg+Q5vXjKdjaK15fwnss0LU9lDPS0bRZdmBproK4dwYirzaKVYCWF3XJsWJUIIe+P48vzep/vE0r9UKw+UCx88Ipd3VuL4u4fYYW9GlJifTLcn0/NT6eMSqTiEvrG7vpxfXujqDi7mBAAAxmHynZjMVOJ4SpQYoPd61E30vTVKnpHO3lnq7vltPo4fLRd/UKukQ+jpva44vjS/918OMTn2J8XOM1PZ7GguhfJarba+nF9z8A57xyWS7YnUe1OZ+cn0zAEvLt0d15blOx6vupYTAAAYt8n3/lRme63yB4frvRBCNoqWpJu+tr/xfhpX26LEuansxkoxDuHXE8lUFFaV8memsiGEf62Wr8zv23HoybFpIbEnrr0lGpU7+rZXKytL3Qd22Ou9BMsxiUEtpvpYpfi5QoeVWgAAgH6N1uRVFEVx4zpkepR4svXNIYQ4hJ/Xqq/Wqscmkm2HnvvaF9dO6PxludcXeUE6d3oqOyVK/Eu1fGepa2pIfLtl6gPlwleLXdVDH+2sKLm2ecpbEslKHKeGPtEXH+L8VuL4sUppdbn7e9VK3yVYBjnsvrh2U7HrO+XC0fktM6xhDWtYwxrWsIY1rGENezQMOz5m+X4nmQ4hPF0pfanY9aP9t7pNCdHvp7NvTSRnRMlaiP8jrv24Wn01rt6ca31rIvXBdO6b+3MoDuHvysVvlwshhHQIf5DKXpJpvjq/b8uAK50c6L2tldKLtcrFmeaRfyH74tr6cmFbtXJsInFppqXvEiyD9HSltKzQ8bNeF4ICAAD0U32jNW5DI/WPMs0vVMtPVMsHho1CaI2iEEJ3HNetbNkSor9smvymKHFG9+4DD+ZCODGV+e9R8pgosa1W3lIpVQc82ncnUvc2T+m52W9p956Xa9WtrW8e6mHXzfLtrFVfrVXflUw3j+zOwPXlwuf6LDfqX0EMa1jDGtawhjWsYQ1rWMP2HXZ8zPJ9vdSdDGF+Mn1KKnt8MjU7kew9OdYVxy/XKt+rlu8pdb8ex10h/nh+74Mt096ZSP1g/5RgIYR/rAx2gZN3J1L3NU9tiaIQwg+q5X+ulkMIj5aLp6WzI/kq2ga8GHUwKnG8otR9Tznv3yoAAIDBGAfJ1xTCRZmmT2ZaWqKo37vjWqLo3cn0u5Pp/xYlPlvoKIRQCuGrxa7z0tkfFCtDfbnevRdCuLf0q77aWCmMMPlG6Ce1ypX5fdtr1Wg0lw8FAAAmkvFxYWcI4eRk5qJMbkEqO/ARF+P4+Vrlp7VqCGF+Mv27Xa8P6Wjreu/nteopXa/3XAKaDOF7rdNbhkv5TQYAACAASURBVJJbcePO78pS958Xu0qjc26DYQ1rWMMa1rCGNaxhDWvYCTrsuNmkYUu1tCVf+u1U+jOZlvZk+lBPy0bRvGR63qGfMIC63gshrCrnD9zyVw3h4Urhw+mmI/yF76hVry10PD3gSjMAAAD9Soyvw322Wrmge8+5XbsfLBeKh47gGwodb+947b2du0bSe11x/Delg+6ae6xypLc7/0658IGu3XoPAAB4QyRfjxdqlWsKHQu6Xr+t2PVarZ+NCr5VLsQhDH6D8mOjRF3vhRD+n3K+bs+7f66Uikdq0/Pdce2K/L5lhY6OYJt1AADgjZR8PXbFtbtK3Sd3/fK0ztdXlbp7x1h1KONEIdzSNLmu9ypx/Fel7rpnlkPYekQm+h6vlP6ga/emStEbFAAAeIMm34G6eyWu3lzsmte5a3mh82e1agihedDLpkQh3J6b9J5E/T2ND1aKu/qb0Hu2NrrXWHbH8ecKHX+U37vLNusAAMCIpSbMV1II4b5y/q/L+f+VykyOou7BXYH5pWzrH6RzfZ96b58pvhBCUwjzk5nR+xKerZSvKez7mdgDAAAkX7/iEP5h0NdefibTcmGmnxU4t1ZKP67VXxz6zkTqL5omHzuyvdQPpRLHXy12re61QOgRMGvWrFmzZvX8es+ePS+99FJXV5c/Eket1tbWWbNmTZ8+vee3r7zyyquvvuq0AADwxkq+wftMpuWSbHO/H/pGnym+c1LZ5blJ2dHZA317tbKssG977Ujk3qxZsz7ykY+ceeaZ7e3tuVyu94cKhcLmzZsfeOCB+++/f8+ePYcd6qMf/ejSpUv7Pr5z585CodDZ2bljx44f/vCHTzzxxC9+8Ysj/M1tb2+/7bbb6h7ctWtXZ2dnoVDoObCnnnpqx44dQx153bp1bW1tdeet50t+5ZVXfvjDH27evHkwZ2/wFi5c+MEPfnDBggVz5syp+9AvfvGLv/u7v3vggQc2bdpUqVQa/9Mhlbruuut+/OMfr127djDPb2trW7du3VBf5Y477ti4cWMDD2nOnDkrVqxIpep/uF111VXbtm2re3DRokXLli0bxsnZtGnTLbfc4v9CAIA3rmh06mgYw87qb17uwnTupUnHHPjvR71+/WDz1N7PzITwldyk3k8e/H8/OtwTtrdOvzbbkjwi53bu3LkbNmyID61Wq/X8Ip/P33bbbXVh09cNN9wQD0KxWNywYcM555xzJN8JCxYsGMyxPfrooyeccMKQzu1Pf/rTgccsl8uPPvpo3dc7vG/ZkiVLtm/fPphv2UsvvbR06dK+kTOScztr1qwnn3wyjuN+w/5Q/6AwmKPtrW+ZDzx+30OqO7dz5sz5z//8z74v9KlPfarfMZcuXTr4o+1t1apV4/oHo2ENa1jDGtawhn3jDDvul28Z2Cczzeenc3UPnp/OfTk36VCfcm+vvfjeGiU3NE87p88IDbGjVl2S3/unxa7Rnt1LpVJ/8id/8txzzw2yu3K53JVXXnnvvfc25NXT6fQ555yzYcOG559/fuHChUfV22PhwoVbtmy54YYbGnu2Fy5cuGHDhoceeqi1tXV4g8yaNevxxx9fs2ZN35m9fs2ePXvVqlVbtmyZPXt2Q76Kiy+++Pnnn6/r4Ya7/fbbr7rqqgYe0pw5cx5//PG+/1px5ZVX3nHHHf4lDgB4Y5rIyfeZTMtV2ZbnD97H/JRk5svZQ/5F/Oe16iP7t0Y4PZXd0DLt7clRufZ1fTl/Rtfu743+HutTp0599NFHr7322iFNAVUqlS9+8YuNPZK5c+c++uijd999d6MmoxpVaDfeeOOXv/zlho985plnbtmyZRjVt3Dhwueee27BggVD/cQTTjjhueeeO/PMM0d45J/73OfuvffeYfdqw3svl8tt2LDhsIek9wAA3ljJ99F0U8+tes/2yqr3JFN/2TQ5deg501XlfDWEZAhfzrb+RZ/N+hpid1z7o+69nyt0do/+HuvTp09/8sknhxEPq1evfvbZZ0fjkC677LJHH310tHNiqD7/+c8P4ywdVnt7+9133z2kTzn//PMfeeSRqVOnDu8VW1tbN2zYcP7554/ksI/AZOw3vvGNwc/vtbW1HXaCuq2tTe8BAPRrYi7f8nupzOdzrSGE1+PaL/fv1jA7kVzVNHWA3uuK478p5X8tStzeNPm3kunROLBN5eIXih274/hIfGtTqQ0bNvR7ZeCmTZu+9a1vbd269eWXX/7VyZk9+8Mf/vDll1/e1ta2Z8+e66+/fhiveOONN/a87syZM9va2ubNm3dgecneFixY8NBDD5122mmjseLIoSxevPipp57qiaJ58+adffbZdRVx2223vec97xnqsPfff/+nP/3pnl/PmTPnlFNOWbp0ae/wWLJkyde+9rWnn356kK21bt26vrOgnZ2d3/zmNx944IFnn312165dPQ/OnTv3vPPOu+qqq+r6MJVKrVu3rlAoPPzww2P+J3Hjxo0HVkyJoiiO454vp7EZNpLe27ZtW8/7tq7Vzz777N7P6bvATN+VYAAA3ljG8KbG2YnkC63Te9ZH+fP99+wdEyW2trxp4HVWPpNtOSWZ2bb/c0f+X+/lW77X+ubzGnRP4CDP7YoVK/quOfHcc88d6m6oKIpyudzVV1996aWXDmb8vsu39H1Oe3v72rVr+139Ykjrdgz1JPRdvqXvJN7ChQs7Ojp6P+ekk04a6vItfdfwmDp16pYtW3o/Z82aNYP5ls2aNWv37t19T9Tdd999qEm/KIqmTp36la98pVwu131WR0fHgR04hurxxx/vPdRIlm8ZYJ2VwRt42KlTp/a7yM2h1msZjKVLl/ZevmV4K7UcbT8YDWtYwxrWsIY17Bt22Il2YWcuhLuaJh/YTeFHtUoIIRPC6qYpbznclnrHRslvNE8ZjYs5n66UPtC1+zvlwhE7DwsWLLj88svrHrz//vvf97739Ux29atQKNx666333HNPow5j27ZtF1100VlnnbVz5866D1155ZUnnXTSGL5VHnvssQMTdD1+//d/f+TD7tmz56yzzuq9T8MgLxldtWpVXdp1dnYuXrz4E5/4xAC7PuzZs+fTn/70WWed1dnZ2fvx1tbWNWvWvBH+dem2227rO5Xtek4AgAMmWvJ9Ptv61sR/XRf3r9VKFMJdTVMGswrL76WzDT+eYhz/aaFzSX7vz+LaEf57cN/eW7x4caFQOPLflIcffvjkk0/uW30rVqwY23dL3d5uc+fObciwe/bs6X0d4MyZM7PZw7y1LrzwwroyrFQq55577je/+c3BvOKmTZtOP/30um/uSSedtGTJkon98+tTn/rURz/6Ub0HAPBGSb4Tk+kPZ5p6P/K9avlL2dZTUpkxOZ6fxbVzu3evLOeP8Ouec8457e3tvR958cUXP/axjx3Je+fqvPzyy6eddlpdk7S3ty9atGgM3zCdnZ2vvPLKgd8Oe9GUvnoPG0KYPHnywM+/7rrr6h655pprHnvsscG/4tatW6+44oq6B4e3yfh4sXTp0ttvv13vAQC8UZIvHcLyg3fb+2mtck46d+HBEXjE/Khauah7z0u16pF/6b43433iE5+ou/DvyHvhhRf6rpPxkY98ZGyPqoGZ11sud9B9m9XqQG+Dk046qW6C8amnnhpGt3zjG9/YvHlz70fmzp07tlfPjp7zzz+/79aReg8AoK+Js2LnpZnmXzv4br3WkLgxOzabAawsdf95sas8OrdgHrZh6hbZ37p1a10JjJU77rjjmmuu6b2M58g3kRuJ9vb23sm3Y8eORo3c+yrNQqHw+uuvD/Dk3otD9rjpppuG97o33XRT3QWiZ5999tatW8fqDM+ZM6ffWxk7OztHsgvIOeecc8YZZ9Qtbar3AAAmZvJNjaI9cfzfosRlmea6Dx2TGIM5zB216rWFjqer5RBCNBYnZMGCBXV/FV65cuVR8s0qFAobN268+OKLewfq3LlzX3jhhTE5nrrLKRu1FeGiRYt6L4s6wHo5ffswhLBr165NmzYN76Ufe+yxHTt2zJw581CDH2HLli07cHFpHMc961B1dnaefvrpIxm2byTrPQCAQxnfF3b+ZiKVj+MQwhWZ5mwUjfnxfKdc+EDX7qd7bf4+BufkN3+zbwYcPd+yv//7v697ZPbs2Uf+MKZPn75mzZreW5ZXKpUHH3xw5CNfeOGF69ev7/3It771rYE/pe6qzs2bN4/krsu+13YeVX9me3qvsROPeg8AYMIm37uTqWIIiRDObdCWdyPsvWWFjo4Qj+1h9C2oBl6vOHIHNn8/YJTuphvAZZdd9tJLL9WtZvnCCy/UrbkyVO3t7Zs3b163bl1r60GXEw+86mYul6u78W+Ec551ZziXyx35MzyA66+/vrG998wzz+g9AIABjOMLOxemMp1xHEI4K5Ud2ym+ShzfVeq+q9R9FJ6lEWZMw/XdYu4tb3nLEXjddevW9awXOnPmzLoLX3vccsstwxj2/PPP77lycurUqf2W1Z133rlnz54BNtZsa2ure2SEC+388pe/7BvVA+zsdyTdf//9d955Z2PHLJfLAQCAiZd806PEzblJ/16r3pBrnTzWG8p/srDv8UrpKDkzs2bNGl/fyro5rlHSt6x6u/322we5A16d1tbWujm93rZu3Vq32/vwmm1Ixnxp1kN5+umnFy9e3PCdQk488cTrrrtu2AveAABIvqPULblJ06JENhEdJQfzhULnpkrxaDiYvjueH+XGZHf43pYvX3799dc3fNiNGzdedNFFw/jqRjjtOUCCHnkrV648cBnnCO9RHPg7+G//9m8bN270Ax0AYIIkXyaELxQ6XotrpRA2t7ypOUqO7fFMixIrmiY/WC58sdA55vfy1U3y9FzHOIabsNfpOwn585//fKwOZvPmzQ2/tSyEsHXr1ltvvXWQBdL3ytve620Ow7HHHlv3yK5du8bqDG/dunX16tU9v44ad/V1pVKpuzp3zZo1J5988rZt2/xMBwCYCMlXCuFncS2EcHIyMyORPEqO6ux0bn4yvazQ8cSYrthZt3pHKpVqb29v1PYDI3f88cfXPfLiiy8egdfduXNnoVDo7OzctWvXK6+8sm3btu9+97t915IZqj179tTdwrdr167FixcPacmcV155pXcJ997gYRjq9l7ftWvXUXup57BdddVV8+fP770AT2tr60MPPfTbv/3b426WGwBgtI3vFTs/dBQs1NlbWyJ5X/PUG7KtzWHMrjj9/ve/X/fIGWeccfScot77IvQ4MpvyLV68+K1vfeu73vWuU0899WMf+9gdd9wx8t4LIWzcuLFuNm/69OmrVq3qd4WYQ6mbm5o3b96wJ/pmzpw5b9683o8cdlfA8aizs/OSSy6p+4eMmTNnbtiwYUhnHgBA8h3VmkN0aipzFB7YkkzT37ZMa0+OzV89N2/eXHf/2GWXXXZklkg5rHnz5tVNYW3dunW8z0FdcskldTNLCxcuvPrqqwc/Qt+9Cof06b1deumldc0z7F3dj3KFQuHcc8+tO/MnnHDCvffe68c6AMAESb7TUpmjYfv1fh2bSK5rmnp2KjsmfxWum3dqa2tbtmzZmJ+TVCp199131z14//33j/c/Qrt27brkkkvqHly+fPngr8/cuHFj3c2Wl1122Zw5c4Z6JLNmzbrmmmt6P1KpVB544IEh/1BIjI8fCzt27Fi8eHGtVuv94NKlS4+GdzsAgORrgN8fi6AaQuFE0Z/mJl2RaT7y9xp+7Wtfq3vk85//fN0tXkfeihUr6q453LNnz3333TcB/hQ9/PDDddvNpVKpdevWDXIP9J07d9ZVei6XW79+/ZDW3uz5lLrp3LVr1w7j3rY3v/nNvX97NE/Dbt68ue+03vLly88880w/3AEAxnfyZUL4naPyqs66k/vH2Zb1zVOPO7JrzGzdurXucr5UKrV+/fq5c+eOTf2mUvfee+9ll11W9/hXv/rVo2SL8JH77Gc/W3dz4KxZs/rOah7K9ddfXzfRN3fu3EceeWSQ1ZfL5dasWVNX1IVCYXi71c2YMaOuSI/mM798+fK6KO3p7bF6twMASL7GmJdMNx+tV3XWeVcy/bfN05amm47ki15xxRV1fw9ua2t78skn+66eUmf69OmzZ89u4JG8853vfOaZZy6++OK6x1944YVbb711wvxB6uzsvOiii+qy7cILL+z7hffrxRdfvP322+sePOmkk5555pn29vaBP3fWrFlbtmzp+51dvnz5MJaomT179pQpU+qO7Wg+8//xH//Rd4f3ngU829ra/IgHABivyXdiMjOOjjYbRdflWtc2TZkRHaET/vLLL1955ZV1D7a2tq5fv/6RRx5ZsGBB309pbm7+1Kc+9dJLL61Zs2aEr97W1tbe3r5kyZJVq1Y9++yzfaOls7PzggsuGPNN2BvrqaeeWr58ed2Dt9122yCnmz772c/2XV1zzpw5zzzzzIoVK/rt8De96U233Xbb9u3b6+b3QgiPPfbYLbfcctgXXbhw4dKlS3s/ct1119W9kcZwW79Bevjhh2+88ca+Jbx+/XoLeAIAbxBviRIzEokZicRbE8n3JtM9//1BOntuOjte/z40P5Ueh8ec+buWN32x2Pmd8pFInZUrV86ZM6duPY8QwqJFixYtWrRjx46tW7cemMCZNWvWokWLemZFTjjhhCVLlqxdu3aorxjH8WAe7OzsPP3004/yuaPhuemmmxYtWtR74ZbW1tY1a9bMnz+/VCoN/LmVSuXcc899/PHH6xZuSaVSl19++eWXX75t27annnqq5zLLXC43Z86c0047raWlpe9QW7duPffcc+smvvpKpVIrVqyYM2fO1VdfvWnTps7OzoULF5500km9v2UjXF9n1apVq1atOvBO6Lsbe8+bYevWrSM/8+3t7XVTnSeddNLdd9/dd3EdAICxNWP/anmTQjR5/5zQ/0gmoziEEI5JRNkQhRAyUXTM/o9Oi6IDFzke2Jl8cvRfn37Iv6KP063YMyHMTfz/7d15gF1lffDx59z9zp3JZCMLCRDZqphqEJBoXcBCBcEFRFmjpBArYlhe4wu2ilq1Yu0rWLCaIhQqaLRakAbBFsUFcSFKiggBAmQjCQlZZt/uvef945LJZDKZzOTOJDPh8/krmeWXm5M7M+eb557njMpHXhNFX8rVnZLKXtXeuKWvQBpaH//4x0MIO1dfCGH69OnnnHPOrtrsi1/84l133TUc+3asX7/+jDPO2Ps3ixumFcVeY4vF4pw5cx555JGe1+DNmjVrzpw5N99880AOzoknnnjvvff2+WLOWbNm9Xp7n4394IMPnnrqqQP5t7v88ssreTlz5sw+lyLb29u/+tWvDt8/SrFYPPfcc/eg9/r815w7d+7hhx/e6xBdfPHFjz32WJV/i/1sORoAGFR3HJDojq5E5ebbNYlo3LYXS07f9t6aKBq3rb4mRolsFEII2RBN7PHphX4vTIvDcN3ae1SG01GJVGqYL+R7plQ8JJEcpj/lxFTmx4Xx17Q331fs2AvVt2zZshtvvHFQt+abPn36VVdd9alPfWpoH8zixYt3vovdcHvxxRfnzp07HJF54403VqK6p+XLl1999dW9NvBMpwe6KL1+/fo3v/nN11133QAvAuzlG9/4xpVXXjmQRJk4ceInP/nJ/j/mk5/85PD9Y1V6b/HixYP6rObm5gULFixatKjPd51xxhkPP/zwxIkTe/4pVV7Rd/3113/iE5/wAw8ARr6aEI1LRNujK0RRFCZEicqKWSqEKd1raz0Wx7oX3GpCNG7brw+IEv3cDW742myYjMrkm5kc9ld11keJj7U3vSGZPiudG47wGxclbsiP+c+u9s+3NzeF4V3uu/nmm3/1q1/dcMMNJ5100gA/ZevWrUN7rr9kyZLPfvazgz2/H5LInDt37pBfjbZmzZp58+bt6i7nX/va10455ZTKfQK2bt16ySWXfPe73x1U1cybN++HP/zhddddN/CtdJYvXz5//vyB33j9c5/7XP/3kLj++uuHb3+dSu8N9lWjS5YsmTNnTj8vCV6xYsW555577733Vi7hW7ZsWTW13/+/MgBQjbooGtP9MsUoGUUhjsOURCIZohBCNgrdL2icmHip2ZI9mm1MlKjb9unTd703/qhrM8m33ZHDf8+DiYnEP+TqLm1ruL6z5aJMzQfS+eG47fuZ6dwbk+mr2pseKnUN619n2bJlJ5988gknnHDppZeefvrp/az4LV++/Jvf/ObChQurv31CsVhctmzZAw88cMsttyxdunQvP0mam5uvvvrqnW9RWL277rpr3rx5/WfkvHnz/vjHPy5btmzOnDkrVqyIBv/kWbx48X333XfBBRdcdNFF/d9T8cEHH1y4cOGiRYt2e/Fer/8IOPzww/v8X4CGhob58+fvwcWcA7dgwYJB9V6xWLz22ms/+9nP7vbveP/9919xxRU33nhjZXVuj1+TuWTJkne84x0jf+saANgLul+mmAzR1ESicmXJjpeTvXSqMzmRSL10EVqPZtu2YpYKYcouTuO12bAarmMbRVE8DNeqVcb+R83YWUO60LerJ1kxji9vb/zvYmd9FP3N4MNv4M/d2zvbvtzR0jqw5b4qj21tbe1JJ510zDHHzJgxY/r06ZU3rlmzZunSpffcc8/Ad1WZMWPGjBkzdn77mjVrisVic3Nz5XR5WJ8J/Ty2XC63BzvE7PbRnnLKKQNc9pk5c+ayZcsqiVLlQZg+ffpJJ5302te+dsaMGZWlufb29jVr1jz88MN33313Neuxhx9++GmnnXbsscdWngkvvvji0qVLv/Wtb61atWoPpuVyuZ5b1/RT40uWLBn42LFjx77yla/c1WJdn8d25syZjz322B4flpkzZ65bt27Tpk2j6xujscYaa6yxxoYQJkeJVFQpsUTdthWzidFLoTUuigo7bQHSc8FtSpRMbrsIrfsatr3QZsaOurHD/iXx+9oJY4b0bgf9H4hPtTct6moPIdSG6IJMfl4mP8A/fVDH99ly8ar2pqWl4v7x7cZYY4011lhjjTXW2P5tu4os6r6PV88tQKrctlGWGDuKk29sCL+rnbiXD8RNHa3/2NlS+XUuhAszNXMz+fED2BF1UMe3GMc3d7Vd19FS8s3RWGONNdZYY401dsSM3bZtY5QMYUrUfTlZVBcNwbaN+sFYydd77Kuj5J2FcXv/QHy/q/1v25u6/0rJEM5O5z6SqZk81BeMPlEqXtXe+ES55HuuscYaa6yxxhpr7GBt23cxzoRo5y1Aqtm20Ym+scbupe8Lf5lMfz1fv08OxI+7Ov5Pe2PPO2onQ3hfOndhOn9YMjWEx7cjjq/raLm1q63kW7mxxhprrLHGGrv/jh2fSOQr9dXjhtTVb9vojNxYY0d38p2Tyv59rm5fHYjfFDs/1NbQ1utRhXBaKvvRTE2v8Kvy+C4tdV3R1vh8XPYTwlhjjTXWWGON3bdj01E0aVtcdd+QOlS9baNTZ2ONlXx9jP1oOn9ZtrAPD8RTpeL5bVu39vW3e2syMz9b89ptu4lWf3xb4/jLHS23d7X5wWOsscYaa6yxxg5wbD4OvW5IHarettE5rrHGjoqxycmTEtns9m8IhUJy/PjRl3yfzxTen8nv2+O7tlz6YGvDirjvy+1mJ9N/k6l5UyozVM+GB4qd17Q3rd+23OfnmbHGGmusscbuN2N73ZC68otqtm106myssft2bOrAA6PU9pcZJydMiArb16uiXDY1aVLPj8+/cXb6pTufxSFEifoxPd+bKBRCavsLCaNMOpHfIYUS9bu/5G30Jd+12doz07l9/mx4oVz6SFvjo+Vd3lPh6GTqE9m6o5NDc7P7xrh8TXvzPcUOPyaNNdZYY401dl+N7XlD6uq3bayJIqfOxho7HGOTE8YnCoUQQhzHURQlJ0+KstvzIVFbSI4fv/0LPJWqe/9ZO3zJF2qinpWVTkc1Ndt/m4gSdWNC9/20U6lEoRBGttGXfN/K1x8/pPdh3+MnWUscX9y2dcmu76SXjKKzU9m5mZoZu97Vc1Du6+q4pqNpawh++hprrLHGGmts/2O7b0hd/baNkxNDfebhRN/Y/X1sr5WuRH19z8WoKJVMHXhgz4+v+csTU5Mn9/j4HVa6onw+ymR6fnqvyhrIStfLmeSr6kuiGMcfbmv8eamzn4NQ2dzlkkzNkUOx4re+XLqkvfGxAdyx3bmCscYaa6yxo2Vsd2hVuW1jPkpMGIaVMyf6xo7GsYmJE5I91qZ6vbyw10pXCGHMeefsWFm5HSqr10pXNpvIZXv8YYlEXV1A8g3V2O/l62eNmOSr+FR706Ku9t0ehF6bu+yxrXF8eVvDQ6Uu5wrGGmusscbu5bHbbkgdQrXbNkY9dxBxom/sfjm2j400Jkzo+QHpgw8KIcQhjkIU5bJ1Z56xQ7PV1YZtX26Vyopy21+d2MdK15gxIRquc3sk3179wfNAzbhpQ/Q6ySH8vnBDR8s/d7YO5CAcnUxdlim8KZWp8tHe3tn25Y6W1hCP/H8yY4011lhj98nYmhANxbaNUQhxrxtSO9E3drSMrWIjjRB2XunKZXteErZnG2mA5Bto8j1RKk5LJLpf+zESvt0s6my7pqM5HthBOCyRnJ+pOW2P9qHpfrTPlotXtTctHaIXeTphMtZYY43dh2OHYtvGVGU7gelD+h+j+sHYKsd2b6SxrZpyyR6VFdXkUxMnbv/tbjfS6LXSlYh6vZ4wUVfXc2UMGJXJd1/N2B90td/c2fav+fq3VLFWNhzfHH/U1b6gvalrwAdhapT4cKbmvencoP7rtOejLcbxzV1t13W0lJwwGWusscburbFVbttYFyXG7HRDav1g7PCNHexGGr1XunLZqOerE22kAaMu+eI4bli/vmHT5sbm5ubOjsf/8MjP77zzmeeeW7lx45q21hH403dsCFviOIQwpLZNFgAAGntJREFUP1MzVPdkH8Lvub8pdl7U1tA5mINQH0UXp2vmZPIDvKRh50f7RKl4VXvjE+VSlcfW6Z2xxhq7/42tbtvGaEqU6HVDav1g7B5I1Ncne+xA+NJKVxxXrrza/UYa/W4ZH0LoOTxEicQYG2kAOyZfP+/ursGWzo6n//jYz+68c/mzzz6zbt369rZiv5+4F36oH5NML6oZOwJ/QjxeKn6wbevWOB7UQciF8MFMzZx0bvLu/se3z0fbEcfXdbTc2tVWGopj66zRWGON3Sdjq9i2MQoh7nVDalli7A5R1O9GGjuvdOWOPy5z2GHdg3u9XNBGGsD+k3z9aNq4sWHT5sampqb2tp1rcO+cK/yudsK4EflDfXm5eElr48pQHuxBSIbwvnTuwnT+sF3f0aGfR7uk2LWgvfH5uOxk1FhjjR3WsVVs25gMIe51Q+rqt21UO6NibM+VrjiOUxMn9r+RRv9bxu98++NEXW2USL50f2RbxgNUn3z91+CWjRs3bdnS1NW1+BsLn3ryyRVrn1+9devmzs6hPQW5Jls7J5MfmT8mXyiXzm1rWL1HL7aMQjg5lflQpu87OvT/aFvj+MsdLbd3tTnHNdZYYyv63LYx2eMqsj63baxPJGq3f/q2HUSq3rZRRO3bsb030tjFlvHdcse+LnPkEd2DbaQBIPl2o1wsbl67rnHL5obm5j2rwV5nNjMTqTsL40bsT98/lIvntWyp5gK7Y5LpD2fyJ6Syg320DxQ7r2lvWj+Y5T6nzsYaOxLG7rg//ksvaOxz28buZktE0dRtn9J9Q+rKp6eqyDMRNUxjE4VCYvy4aNs/TZUbafRay7JlPAD7OPmqr8GdT5gW1Yw9puqbmw/fucJve+zmsscOSyTnZWrencpWzt4G+Ggb4/LftTffV+xwRm6sscM0duy2xbFdbds4JZGoLIhUmi2OQjaEHtvrJ2qGYttGETXYsf1vGR9CSE2bGiVTYdv9kavaSMNKFwCSb1A1+NyKFT+69baeFw2elMp8PV/tf2EO6ynIH0tdf93WsLXq4zw1SszJ5D+QzmeiQfy//X1dHdd0NG0ZwJ/uRN/Y/Xtsn9s27hhd27dtrEskorjSaT1vSB1Cdds2arPusdVtpBFCr7WsXitdNtIAgNGVfP2obCHT+aFLy0sfHcknTE+Vipe2Na6Iq795XsiFcHWu7vzB3MN9fbl0TXvzA6VO/WDsaBnbvW1jTdj+gsZdbNuYzL4Ubz1vSJ3s/vTxe5RnL4c267VlfEilelVWauqUKL39NRSD3Uij90pXbW1IJgMAIPn2QPH5tSteNWuEn4e9UC5d2NawvDwE1RdF0aFR4sJ0/qx0buAX6nyns+3ajpbWEMsSY4dwbLLH4lif2zbWRNH4qNJpiYlRjx1Eum9jXd22jaO6zfZoI40jt/9+x5Wu3W+kYaULACTf6LX16ze9eNXfjfDTu5Y4/mDr1v8tF4fqjLw+iv46nb8gkx/g7afWlEtXtzf9ttSldl6eYwe6bWMU1YWw4y3Ruj99z7dtHJltligUkhN2uP1x6uCDQwiV+yPvvGX8bjbS6HvL+ESP37qmCwCQfHumVFr52td3rVo9kpMvhFCM4w+3Nf68VNV+Lr1O9HMhnJnOfShTM20A2z8U4/i2rravdLR0iqiRPXZA2zZGiRDHY7ctjvVccKtm28a93GYD30jjpSf8jitdUTYb5XpcErbjRhq2jAcA2F+SL4TiuvUrX/26uLgna2h78xy3GMef6mj+flf70PZDFMLbU5mLd3Erv16eKhUXtDc+seOrTLXZHo/d7baNByaTiTgOvW9IXe22jUP1vO29llVTk5o4cft7d7eRRv9bxocQEoVClEqGEFXuj+zlhQAAkm8Ptf74/rXvO2+EJ1/Flzqav9nZtof/Zv1mydHJ1AfT+dN2t79LMY7/pbP1XzpbSy+z5Ot/28baRDS2r6vRqty2cbdPsN1vpLHjSlf26NdmX/Wq7sG9NtLY/ZbxNtIAAJB8o1Tjrd/acNnHRn7yhRBu6mj9cmfLHhz9gdTO1CgxN5M/L53v/4KrpaWuq9qbni2XRmby9bNtYxSFiVHU59Voe7ZtY2WlK47jyi0wdr+RRv9bxve6/XEUJcfYSAMAAMk3FBr+9eaNCz4x8pMvhPCjYufHOpuLpcFt4znwiKoJ0fmZ3AfT+cm7frlgRxxf29Fye1dbNW3Wz7aNURTiuPcNqSvv7bVtY7JQSE+YUN/dbDuvdE2e1P0CwjjENW98QzUbaUSFQs+bKQMAgOQbNVa/6W0djz428pMvhPD1RPkrDZuGKfkqMiFcnxtzcjrbz8fc0NFyQ1dbr7HTEonuhbJZyVRlSW1ilDh02ysMX5VM9twsNFFfn5356p4Tcscd071rfCKbzR13zA7vPfbYnhtvAAAAkm9grdXatur1bxr4Bp77MPmKcbwgUbyncevwJV/FW5OZi/O1s6NdLvc1/flR077y5WQ6XZvetvbl3soAACD5Rmj1dXY+f+q72x/+/QhPvoovRMVbG7cMa/JVHJXLz0nn3xn3cVO1OJGY9P+urf/rD7rGDAAAJN+oyL644aZbBnJd30i4SfTNcde1zQNa66t+n5XJ+fz7k9lzE5kDesypPNrsa2Ye+INFycmTfG0AAIDkGwW6Vq1e+66zup59boQnXwjhe+XOT7dv381l9uzZ559//rHHHlssFu+44477779/+fLlIYREIlEul6t/eLl0+u3JzAdyhdeU4p6PNkqlJi28se6sMyz3AQCA5BsN4rjlnntfuOTyckPDSE6+EMK95a4bJ9Z/4jOfOfPMM8eMGdPrvWvWrJk/f/7B9//ssGz2gdaWB+PSi+1t1T/O4wp1F2Tyby/GPS/Lyx13zLTFd0b5nC8SAACQfKOh+zo7N16+oOm734+LxRGbfCGE5ITxB/7w+9nXzNzVB6z61a+7znh/3N5RjOPfZJI/a23+RSrxXHNTlY/2Nbn8/HzdCcXtz4dEoTD5pq8VTn+HrxMAAJB8o0PphQ0brvx4y+J7R2zyhRCiVGrqd/695u0n7XJye8cLH/pI813/1f2WZ5LR/3R1PJSIH25tGeyN/l76Q6MojuPD8jXnZ/JnlqLCtld11pz4lqnf+3aUzfhqAQAAyTeawq/1vv+prPjt5eTriOPsLi6TS04YX3PS28ZdeVnmz47Y7f0PulasXHfWeZ1PPd3zjS1x/PNs8sHGht/m0quaBrH013NXmEI6fUY6d046/2flOISQqK+fcttNNW87wRcMAABIvlGj3NDQ9P07N3/+2uKmzXst+b5a6lhU7vp8ru4vS9uPfPrQV4y74qM1J52YmjZtcJumxHHznXdvuHxBn5cpPpOMfh3Ff2hv+0Wpq6GzY+DJ1+34Qu3Z6fypxTgVRbXveefkm78RpdO+bAAAQPKNovIrtz7w840fu7r/XT2HKvkuKLf9tqX55Hzh67kxuTccX3/RhfkT35IcN66qP6izc+PlCxrvWNTPxzwehT8kwx/a2/43FfW5+tfPvR8m5/PvilLnJbOHTJ489Y5bc68/1lcOAABIvlGm9MKG1vt/2nDLbQO8gfueJd9/ZBJ/u+mF2nx+04svZmpqhvDxF59fu+68CzseWbrbj1xfLv1vbf6RLZuXp1N/LBc3t7WFgd3u7635wnuzNWedffbUr12/29edAgAAkm8kiovFrmefa/vZL5p+cFfno4+VW1qGMPk2lstvbNkUQli3bt2UKVOG+qHHLf99/4YPzy9t2tz9tsyRR0y794etP/tF03e+1/7r3+7819lYLv+pkF3W2vpkV+eafHZtsbhh1/t/FjKZUw6ZccPChVNPPMFTBQAAJN+oV9r44h/uvvsz8y+bXipPHTPm+PpxR+VqimvX7XyzhxBCcvKkZH19cvKk9MEHhVyu8eZbd/6Y2aWWTa2tf/rTn4466qhhStaGm/5t0999uvsRznhiaWragZUmLG3Y2LVmTeOtt3c8srTzqafj9o4+A3VNudSRTGzosQ45/YADDn7Lmw9ecEX6kIPdpR0AAEaFlEOwW8kDJtbXFKaXymuj6JFM6pTb/+2Q2bO731tuagrlcmLMmJ0rqPUnD/SZfIVsdlNra2dn53B1fCo19pJ5dWedse6Cue2//m0IYfPnr5309X8OIYQoSk6elJw8KXfM614K2i1bylu2lpuaOp9+pu0nD4QQyi0tcXvHURPGhxByxx+X+fNXJ8eNS02dEuXzngwAADC6WOXbveYf/tf6OReFEDJHvfKgX9wfZQZ6h7rOJ59addyber2xI45ntW0plkpPP/304YcfPtwPvu3nv9xw6RWlTZsPXbPc1XcAAPByk3AIBth7uTccf/CvHhh474UQUtOn7fzGn6aiyq3Sh/5Cvr7k3/rmQx59+IB/+mLnE0/61wQAAMlH3703/Ud3DXaVLFEoFE75q55vKcbxjW1NIYTZs2fX1tburX/kRN3552RmHuUfFAAAJB9D03sVU26/Jfuamd2/vSMdPdXRHkK47bbbHGEAAEDy7RstP/px9b0XQogymYN++ZMp/35z5bfvi5NHHHroDTfccOSRRzrIAADAcLNjZx/aHnxo/QVzq++9bdkXNd+9uPLLQ770+ccunJMZzAWBAAAAe54jduzcuffWvuusuFgcmt4Lofj82hWvmhVCSE6eNOOJpVFKZgMAAHuJF3buoPNPT6w98+y4WMwcecS0xf85JHc1eOFDl1Z+Mem6f9R7AADA3mSVb7vi82tXHfsX5ZaWzJFHHPTQ4O7HsCtdq1avnHlMCCF96CsOeeQ3O9+uHQAAYPhY5XtJ3Nq2+oS/Kre0JCdPOuiXP4mG6HK7DZdcVvnFAV/+ot4DAAD2Mqt8IYQQyuWVrzmua9XqRH39K558NKrJD83U5pZnD3xFsMQHAADsI1b5Qghh8z9+pWvV6kShMP2+u4eq90IIbb94sPILS3wAAMA+YZUvtP9uyeq/Oj2RSEy7587cG44fwslrTnlX+0O/SU6e9IonHw0JdQ0AAOxtL/cNJIvPr1377veFcnnqf3x7aHsv7uxs+83vohAO+NIX9B4AALBPvKxTpPTChsqWLeMu+0jNyW8b2uFN3/5uKJcThULhXad5ngEAAPvEy++FnaVS59PLGxZ+s/V/ftq1anXlbYe9sDLK54fyTymXnzvsqOKmzQd86QtjL5nneQYAAOwTL48XdsZxce26tp/9ouHf7+h4+PdxsdjznemDDxri3guh8/FlpU2bQwh173+vJxkAACD5hrryisXi2nWldeu3fPXGtl8+VG5o2NVHFjdsCHE8tDtqbrj8YyGE7KtflZww3pMMAACQfENUeh2djbd/u+HrN3U+9XSvdyXq6zNHvXLnVb64vaPU0JgcWz9Uj6G08cX2h38fQhh72aWeYQAAwD60f23fUiqtnPX6jVf+3569F+WyY84/55BHH57x+B/KmzZ3916USqUPPihKpUIIbQ/8fAgfRfPdiyu/yB9/nGcYAACwD+1Xq3zN//Wj4vNrt+dsff0B136u9v3vjdLpUCqt+osTO596Okqlat/7ngmf/tvUtGkhikIcd61c9eI1f197xruG5kHE8ebPX1tJzfSMQzzDAAAAyTcEobXhI5c33rGo8rsolz3gn75Ud977K4t4IYSGW7/V+fiy9KGvmHbPnalpB27/xChKzzhk6q03xR2dUTZT/QNpvf+BysYthdPf4XZ8AADAvrWf3KSh8dZvbbjsY5VfF04/dcot/xrlstvfXSo9M3VG9uhZ0+65szsCq1UqFTdsjLu6QgiJbDZ5wMQQx13PrVhz6rtLL2x4qadnHJI79nXjrpifnXmU/AMAACTfnig3NT13yJ/FxWJq2oFTblmYe8PxvT6ga/kz6y+65KCf3huSyWr/sDhuvnvxlq/c0PHI0p5vThQKcakYt3fs8LEhVLYBTU078OAlDyUKNZ5wAACA5BuczseXrZr9ltr3vHPyLQv7XMTrWrEydeDUKFPt6zaL69avfed7d94LdJd5uC35QgiZI484eMmvPOEAAADJNzhdzz7XueypwjvePqx/StuDD6098+y4vSNRKIQQyi0tfX5Y9uhZYz5wXv4NsxP1YxK1tZ2PP7Hm7e+svOuwDat3eLkpAACA5BsJiuvWr3ztcTUnvHXcgiuavveDxltu63Vzv+xrZo77+JU1bzshUVfX8+3lhoZnDzoihJAoFA5d95wjCQAA7E0ph2D3yuUNH/7otMV3pg6a/vzJp3WtWr29mFOpwnveOfFzn95hF9AeEvX1iUKh3NKSP/EtDiQAALCX2UZy90pbtk79/nfKDY0rX/267t6LUqkx558z45k/Tbll4a56r6Jw+qkhhPEfv9KRBAAA9jIv7ByQlsU/Wnfehd2/HXP+ORP+4bPJceMG8rnFNWtWHPW6V6x8coAfDwAAMFS8sHP3ulatXv+Biyu/zr/5L6bcsjA5edIgDvH06XXnna33AACAvc8q3+7E8cqjZ3c9+1xq2oGTv3FD/q1v3pMh5bJbsQMAAHufVb7d6Hx6eXHV6olf+kL9vLl93vRvQPQeAAAg+Uagtp/98pA/Lul/gxYAAICRyQs7AQAA9ltecAgAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJLPIQAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSzyEAAACQfAAAAIwyKYdgH3pmzCQHAQCA/dthjRschH3IKh8AAIDkAwAAQPIBAAAg+QAAAJB8AAAA7JH/D+EpWGjSxKMHAAAAAElFTkSuQmCC"/><div class="t m1 x76 h7 y2d4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x22 h13 y2d5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x23 y2 wb h2c"><div class="t m1 x0 h2d y2d6 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x7f h14 y2d7 ff3 fs6 fc2 sc0 ls0 ws0"> <span class="_ _d4"> </span><span class="fsa"> </span></div><div class="t m1 x3 h14 y2d8 ff3 fs6 fc2 sc0 ls2c ws9c">Informacje objaśniające </div><div class="t m1 x3 h14 y2d9 ff3 fs6 fc2 sc0 ls2c ws9d">do<span class="ls0 ws0"> <span class="_ _2"/><span class="ls2d">śródr<span class="_ _3"/>oczne<span class="_ _3"/>go sk<span class="_ _3"/>róconeg<span class="_ _33"/>o </span></span></div><div class="t m1 x3 h14 y2da ff3 fs6 fc2 sc0 ls1f ws2f">skons<span class="_ _3"/>olidowanego<span class="_ _3"/> sprawozdania<span class="_ _3"/> </div><div class="t m1 x3 h14 y2db ff3 fs6 fc2 sc0 ls1f ws9e">finansow<span class="_ _3"/>ego<span class="ls0 ws0"> </span></div><div class="t m1 x3 h15 y2dc ff3 fs7 fc2 sc0 ls0 ws0">2<span class="_ _d3"/> <span class="_ _d5"/> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf12" style="content-visibility: auto;"><div class="pc pc12 w0 h0"><img alt="" class="bi x0 y2dd w1 h2e" src="data:image/png;base64,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"/><div class="t m1 x80 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x4b yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls2b ws84">18<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y2df ff3 fs8 fc2 sc0 ls0 ws32">Informacje ogólne<span class="ws0"> </span></div><div class="t m1 x13 h5 y2e0 ff1 fs2 fc0 sc0 ls13 ws18">Nazwa<span class="ls0 ws0"> <span class="lse wsc">jed<span class="_ _2"/>nostki sprawozd<span class="_ _2"/>awczej</span>: </span></div><div class="c x81 y2e1 w22 h2f"><div class="t m1 x15 h5 y2e2 ff1 fs2 fc0 sc0 ls17 ws0">CD PROJEKT S.A.<span class="ls0"> </span></div></div><div class="t m1 x82 h5 y2e3 ff1 fs2 fc0 sc0 lse wsc">(w nazw<span class="_ _2"/>ie jednostki spraw<span class="_ _2"/>ozdawczej nie<span class="_ _2"/> nastąpiły żad<span class="_ _2"/>ne zmiany od zakońc<span class="_ _2"/>zenia </div><div class="t m1 x82 h5 y2e4 ff1 fs2 fc0 sc0 lse wsc">poprzednie<span class="_ _2"/>go okresu sprawoz<span class="_ _2"/>dawczego)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2e5 ff1 fs2 fc0 sc0 lse wsc">Forma prawna:<span class="ls0 ws0"> <span class="_ _d6"> </span></span>Spółka Akcyjna<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2e6 ff1 fs2 fc0 sc0 lsa wsc">Siedziba:<span class="ls0 ws0"> <span class="_ _d7"> </span></span><span class="lse">ul. Jagiel<span class="_ _2"/>lońska 74, Warsz<span class="_ _2"/>awa 03<span class="ls0 ws0">-</span><span class="ws10">301<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y2e7 ff1 fs2 fc0 sc0 lse ws10">Kraj <span class="lsb wsd">rejestracji:<span class="ls0 ws0"> <span class="_ _d8"> </span></span></span>Polska<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2e8 ff1 fs2 fc0 sc0 lse wsc">Podstawowy<span class="_ _2"/> przedmiot dzi<span class="_ _2"/>ałalności:<span class="ls0 ws0"> </span></div><div class="t m1 x82 h5 y2e9 ff1 fs2 fc0 sc0 lse wsc">CD PROJEKT<span class="_ _2"/> S.A. jest spółką hol<span class="_ _2"/>dingową Gru<span class="_ _2"/>py Kapitałowe<span class="_ _2"/>j CD PROJEKT </div><div class="t m1 x82 h5 y2ea ff1 fs2 fc0 sc0 lse wsc">działaj<span class="_ _2"/>ącej w segment<span class="_ _2"/>ach CD PROJEKT R<span class="_ _2"/>ED oraz GOG.<span class="ls17 ws13">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y2eb ff1 fs2 fc0 sc0 lse wsc">Podstawowe<span class="_ _2"/> miejsce prowadz<span class="_ _2"/>enia </div><div class="t m1 x13 h5 y2ec ff1 fs2 fc0 sc0 lse ws10">działal<span class="_ _2"/>ności:<span class="ls0 ws0"> </span></div><div class="t m1 x82 h5 y2ed ff1 fs2 fc0 sc0 lsb wsd">Warszawa<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2ee ff1 fs2 fc0 sc0 ls18 ws14">Organ <span class="lse wsc">prowad<span class="_ _2"/>zący rej<span class="_ _2"/>estr:<span class="ls0 ws0"> </span></span></div><div class="t m1 x82 h5 y2ef ff1 fs2 fc0 sc0 lse wsc">Sąd Re<span class="_ _2"/>jonowy dla m.st. War<span class="_ _2"/>szawy w Warszawi<span class="_ _2"/>e, XIV Wydz<span class="_ _2"/>iał Gospodarczy </div><div class="t m1 x82 h5 y2f0 ff1 fs2 fc0 sc0 lse wsc">Krajowego Re<span class="_ _2"/>jestru Sąd<span class="_ _2"/>owego<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2f1 ff1 fs2 fc0 sc0 lsb ws71">Numer staty<span class="_ _2"/>styczny REGON:<span class="ls0 ws0"> <span class="_ _94"> </span><span class="ls13 ws18">492707333</span> </span></div><div class="t m1 x13 h30 y2f2 ff1 fsb fc0 sc0 ls2e ws9f">Numer <span class="fs2 lsa wsc">identy<span class="_ _2"/>fikacji</span><span class="ls0 ws0"> <span class="wsa0">podatkowej NIP:</span><span class="fs2"> </span></span></div><div class="t m1 x82 h5 y2f3 ff1 fs2 fc0 sc0 ls13 ws18">7342867<span class="_ _2"/>148<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2f4 ff1 fs2 fc0 sc0 lsb ws1d">Numer rejestrowy BDO:<span class="ls0 ws0"> <span class="_ _d9"> </span>000141053 </span></div><div class="t m1 x13 h5 y2f5 ff1 fs2 fc0 sc0 lse wsc">Czas trwan<span class="_ _2"/>ia <span class="ls1e ws1a">Grupy:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _c4"> </span>n<span class="lse ws10">ieoznaczon<span class="_ _2"/>y</span> </span></span></div><div class="t m1 x13 h5 y2f6 ff1 fs2 fc0 sc0 lse wsc">Nazwa jed<span class="_ _2"/>nostki dominu<span class="_ _2"/>jącej:<span class="ls0 ws0"> <span class="_ _15"> </span><span class="ls17">CD PROJ<span class="_ _2"/>EKT S.A.</span> </span></div><div class="t m1 x13 h5 y2f7 ff1 fs2 fc0 sc0 lse wsc">Nazwa jed<span class="_ _2"/>nostki dominu<span class="_ _2"/>jącej </div><div class="t m1 x13 h5 y2f8 ff1 fs2 fc0 sc0 lse wsc">najwyższe<span class="_ _2"/>go szczebla Gr<span class="_ _2"/>upy:<span class="ls0 ws0"> </span></div><div class="t m1 x82 h5 y2f9 ff1 fs2 fc0 sc0 ls17 ws0">CD PROJEKT S.A.<span class="ls0"> </span></div><div class="t m1 x8 h17 y2fa ff3 fs8 fc2 sc0 ls0 ws32">Prezentacja Grupy Kapitałowej<span class="ws0"> </span></div><div class="t m1 x8 h8 y2fb ff3 fs4 fc2 sc0 ls9 wsa1">Spół<span class="_ _2"/>ki powią<span class="_ _2"/>zane<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y2fc ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x20 h5 y2fd ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2fe ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x20 h5 y2ff ff1 fs2 fc6 sc0 ls0 ws0"> </div><div class="t m1 x83 h31 y300 ff1 fsc fc0 sc0 ls2f wsa2">CD <span class="_ _2"/>PROJE<span class="_ _2"/>KT S.A.</div><div class="t m1 x84 h31 y301 ff1 fsc fc0 sc0 ls30 ws32">GOG sp. z o.o.<span class="_ _da"> </span><span class="ls4 wsa3">CD PROJEKT RED Inc.</span></div><div class="t m1 x56 h31 y302 ff1 fsc fc0 sc0 ls31 wsa4">The <span class="_ _2"/>Molass<span class="_ _2"/>es Flood <span class="_ _2"/>LLC</div><div class="t m1 x85 h8 y303 ff1 fsc fc0 sc0 ls30 ws32">CD PROJEKT SILVER Inc<span class="fs4 ls0 ws0">.</span></div><div class="t m1 x86 h31 y304 ff1 fsc fc0 sc0 ls4 wsa3">CD PROJEKT RED </div><div class="t m1 x87 h31 y305 ff1 fsc fc0 sc0 ls32 wsa5">Vancouver<span class="_ _2"/> Studi<span class="_ _2"/>o Ltd.</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf13" style="content-visibility: auto;"><div class="pc pc13 w0 h0"><img alt="" class="bi x0 y306 w1 h32" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x4b yd0 w21 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">19<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y2df ff3 fs8 fc2 sc0 ls26 ws6f">Zasady konsolida<span class="_ _3"/>cji<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y307 ff3 fsd fc2 sc0 ls33 wsa6">Spółki o<span class="_ _2"/>bjęte<span class="_ _2"/> kons<span class="_ _2"/>olidacją<span class="_ _2"/><span class="ls0 ws0"> – <span class="ls34">stan na dzień 30.0<span class="_ _3"/>9.2023 r.<span class="ls0"> </span></span></span></div><div class="t m1 x75 h5 y308 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x89 h5 y309 ff3 fs2 fc0 sc0 ls13 ws19">udział<span class="_ _2"/> w k<span class="_ _2"/>apitale<span class="ls0 ws0"> <span class="_ _a4"> </span></span><span class="ws13">udz<span class="_ _2"/>iał w praw<span class="_ _2"/>ach głosu<span class="ls0 ws0"> <span class="_ _db"> </span><span class="ls15 ws1a">metoda konso<span class="_ _3"/>lidacji<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y30a ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT S.A.<span class="ls0 ws0"> <span class="_ _dc"> </span><span class="ff1 lse wsc">jedn<span class="_ _2"/>ostka dominująca</span><span class="ff1"> <span class="_ _dd"> </span>- <span class="_ _de"> </span>- </span></span></div><div class="t m1 x13 h5 y24b ff3 fs2 fc0 sc0 ls17 wsd">GOG sp. z o.o. <span class="ls0 ws0"> <span class="_ _df"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _e1"> </span><span class="lse ws10">pełna</span> </span></span></div><div class="t m1 x13 h5 y30b ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT<span class="ls0 ws0"> <span class="ls1b ws2b">RED</span> <span class="ls13 ws18">In<span class="_ _2"/>c.</span> <span class="_ _e2"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _e1"> </span><span class="lse ws10">pełna</span> </span></span></div><div class="t m1 x13 h5 y30c ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED Vancouver St<span class="_ _3"/>udio Ltd.<span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _94"> </span> <span class="lse ws10">niekonsolid<span class="_ _2"/>owana</span> </span></span></div><div class="t m1 x13 h5 y30d ff3 fs2 fc0 sc0 ls15 ws1a">The Molasses Flo<span class="_ _3"/>od LLC<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e3"> </span><span class="ff1 lsc wse">71</span><span class="ff1">% <span class="_ _e4"> </span><span class="lsc wse">71</span>% <span class="_ _dd"> </span> <span class="lse ws10">ni<span class="_ _2"/>ekonsolid<span class="_ _2"/>owana</span> </span></span></div><div class="t m1 x13 h5 y30e ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT SILVER Inc.<span class="ls0 ws0"> <span class="_ _e5"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _20"> </span><span class="lse ws10">niekon<span class="_ _2"/>solidowana</span> </span></span></div><div class="t m1 x8 h5 y30f ff1 fs2 fc0 sc0 lse ws65">Zgodnie<span class="_ _2"/> z przyjętą przez G<span class="_ _2"/>rupę polityką rach<span class="_ _2"/>unkowości jedn<span class="_ _2"/>ostka dominująca m<span class="_ _2"/>oże nie obej<span class="_ _2"/>mować konsolidacją <span class="ws10">peł<span class="_ _2"/>ną <span class="_ _d3"/>spółe<span class="_ _2"/>k </span></div><div class="t m1 x8 h5 y310 ff1 fs2 fc0 sc0 lsa ws1a">zależnych o ile:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y311 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse wsc">udzi<span class="_ _2"/>ał w sumie bilan<span class="_ _2"/>sowej jednostki dom<span class="_ _2"/>inującej<span class="_ _2"/> nie przekracz<span class="_ _2"/>a 2%,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y312 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse wsc">udzi<span class="_ _2"/>ał w przychodach<span class="_ _2"/> ze sprzedaży oraz ope<span class="_ _2"/>racji finan<span class="_ _2"/>sowych jedn<span class="_ _2"/>ostki dominuj<span class="_ _2"/>ącej nie przekracz<span class="_ _2"/>a 1%,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y313 ff1 fs2 fc0 sc0 lse ws98">przy czym w<span class="_ _2"/> ramach ustalania prz<span class="_ _2"/>ekroczeni<span class="_ _2"/>a progów nie uwzglę<span class="_ _2"/>dnia się tr<span class="_ _2"/>ansakcji między s<span class="_ _2"/>półką zależną, a<span class="ls0 ws0"> </span><span class="ws10">pod<span class="_ _2"/>miotem </span></div><div class="t m1 x8 h5 y314 ff1 fs2 fc0 sc0 lse wsc">dominu<span class="_ _2"/>jącym, które podl<span class="_ _2"/>egałyby wyłącze<span class="_ _2"/>niu w ramach konsolid<span class="_ _2"/>acji.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y315 ff1 fs2 fc0 sc0 lse wsc">Łącznie d<span class="_ _2"/>ane finansowe spół<span class="_ _2"/>ek zależ<span class="_ _2"/>nych wyłączonyc<span class="_ _2"/>h z konsolid<span class="_ _2"/>acji nie mogą prze<span class="_ _2"/>kraczać:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y316 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lsa ws1a">5% udziału w sumie bilansowej jedno<span class="_ _3"/>stki dominującej,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y317 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse wsc">2% udz<span class="_ _2"/>iału w przychod<span class="_ _2"/>ach ze sprzed<span class="_ _2"/>aży oraz operacj<span class="_ _2"/>i finansowy<span class="_ _2"/>ch jednostki d<span class="_ _2"/>ominującej,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y318 ff1 fs2 fc0 sc0 lsb ws9b">przy czym w ramach ustalania przekroczeni<span class="lse ws98">a progów nie u<span class="_ _2"/>względnia się t<span class="_ _2"/>ransakcji między<span class="_ _2"/> spółką zależną, a<span class="ls0 ws0"> </span><span class="ws10">pod<span class="_ _2"/>miotem </span></span></div><div class="t m1 x8 h5 y319 ff1 fs2 fc0 sc0 lse wsc">dominu<span class="_ _2"/>jącym, które podl<span class="_ _2"/>egałyby wyłącze<span class="_ _2"/>niu w ramach konsolid<span class="_ _2"/>acji.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y31a ff3 fsd fc2 sc0 ls34 ws0">Jednostki z<span class="_ _3"/>ależne<span class="ls0"> </span></div><div class="t m1 x8 h5 y31b ff1 fs2 fc0 sc0 lse wsc">Jednost<span class="_ _2"/>ki zależne to ws<span class="_ _2"/>zelkie jednostki, w<span class="_ _2"/> odniesi<span class="_ _2"/>eniu do który<span class="_ _2"/>ch Grupa sprawuje<span class="_ _2"/> kontrolę<span class="_ _2"/>, przejawiającą się<span class="_ _2"/> w<span class="ls0 ws0"> <span class="lsb wsd">jednoczesnym:</span> </span></div><div class="t m1 x8 h5 y31c ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws3d">sprawowaniu wład<span class="_ _2"/>zy, pole<span class="_ _2"/>gającym na dyspon<span class="_ _2"/>owaniu aktualny<span class="_ _2"/>mi prawami dającymi<span class="_ _2"/> możliwość bieżąc<span class="_ _2"/>ego kierowania istot<span class="_ _2"/>nymi </span></span></div><div class="t m1 x32 h5 y31d ff1 fs2 fc0 sc0 lse wsc">działan<span class="_ _2"/>iami, tj. dział<span class="_ _2"/>aniami, które<span class="_ _2"/> znacząco wpływają n<span class="_ _2"/>a wyniki fin<span class="_ _2"/>ansowe jednost<span class="_ _2"/>ki,<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y31e ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws28">podlegani<span class="_ _2"/>u ekspozycji n<span class="_ _2"/>a zmienne wyniki fi<span class="_ _2"/>nansowe lub posi<span class="_ _2"/>adaniu prawa do zmi<span class="_ _2"/>ennych wyników fi<span class="_ _2"/>nansowych, polegający<span class="_ _2"/>m </span></span></div><div class="t m1 x32 h5 y31f ff1 fs2 fc0 sc0 lse wsc">na istni<span class="_ _2"/>eniu możliwoś<span class="_ _2"/>ci zmiany wyników fi<span class="_ _2"/>nansowych G<span class="_ _2"/>rupy w zależności od<span class="_ _2"/><span class="ls0 ws0"> <span class="lsa ws1a">wyników tej jednostki,</span> </span></div><div class="t m1 x8 h5 y320 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws3d">posiadaniu<span class="_ _2"/> możliwości w<span class="_ _2"/>ykorzyst<span class="_ _2"/>ania sprawowanej wład<span class="_ _2"/>zy d<span class="_ _2"/>o wywierania wpływ<span class="_ _2"/>u na wysokość<span class="_ _2"/> swoich <span class="_ _2"/>wyników fin<span class="_ _2"/>ansowych, </span></span></div><div class="t m1 x32 h5 y321 ff1 fs2 fc0 sc0 lse ws6b">polegającym n<span class="_ _2"/>a korzystan<span class="_ _2"/>iu ze swoje<span class="_ _2"/>j władzy<span class="_ _2"/> w celu wywier<span class="_ _2"/>ania wpływu n<span class="_ _2"/>a<span class="ls0 ws0"> </span>przypisan<span class="_ _2"/>e Grupie wyn<span class="_ _2"/>iki finansowe z<span class="_ _2"/>wiązane </div><div class="t m1 x32 h5 y322 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">zaangażowan<span class="_ _2"/>iem w tą jednost<span class="_ _2"/>kę.</span> </div><div class="t m1 x8 h5 y323 ff1 fs2 fc0 sc0 lse ws65">Jednost<span class="_ _2"/>ki zależne podl<span class="_ _2"/>egają pełnej konsol<span class="_ _2"/>idacji od<span class="_ _2"/> dnia przejęc<span class="_ _2"/>ia nad nimi kont<span class="_ _2"/>roli przez G<span class="_ _2"/>rupę. Przestaje<span class="_ _2"/> się je kon<span class="_ _2"/>solidować </div><div class="t m1 x8 h5 y324 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">dniem ust<span class="_ _2"/>ania kontrol<span class="_ _2"/>i.</span> </div><div class="t m1 x8 h5 y325 ff1 fs2 fc0 sc0 lse ws2b">Przychody<span class="_ _2"/> i koszty, rozrac<span class="_ _2"/>hunki i niez<span class="_ _2"/>realizowane<span class="_ _2"/> zyski na transakcjach pom<span class="_ _2"/>iędzy spółkami<span class="_ _2"/> Grupy dla potr<span class="_ _2"/>zeb skonsoli<span class="_ _2"/>dowanego </div><div class="t m1 x8 h5 y326 ff1 fs2 fc0 sc0 lse ws6b">sprawozd<span class="_ _2"/>ania finansow<span class="_ _2"/>ego są elimin<span class="_ _2"/>owane.<span class="ls0 ws0"> <span class="_ _d3"/></span>Niez<span class="_ _2"/>realizowane<span class="_ _2"/> straty również<span class="_ _2"/> podlegają e<span class="_ _2"/>liminacji, ch<span class="_ _2"/>yba że<span class="_ _2"/> transakcja d<span class="_ _2"/>ostarcza </div><div class="t m1 x8 h5 y327 ff1 fs2 fc0 sc0 lse ws5a">dowodów na ut<span class="_ _2"/>ratę wartości przez<span class="ls0 ws0"> </span>prze<span class="_ _2"/>kazany składni<span class="_ _2"/>k aktywów. Zasady rachunkowości st<span class="_ _2"/>osowane przez jednost<span class="_ _2"/>ki zależne </div><div class="t m1 x8 h5 y328 ff1 fs2 fc0 sc0 lse ws28">zostały<span class="_ _2"/> zmienione, tam<span class="ls0 ws0"> </span>gd<span class="_ _2"/>zie było to koniecz<span class="_ _2"/>ne, dla zap<span class="lsb ws71">e<span class="_ _2"/>wnienia zgodności z zasadami rachunkowośc<span class="_ _3"/>i stosowanymi przez Grupę<span class="ls0 ws0">. </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf14" style="content-visibility: auto;"><div class="pc pc14 w0 h0"><img alt="" class="bi x0 y329 w1 h34" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x8b yd0 w23 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">20<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y32a ff3 fs8 fc2 sc0 ls26 ws6f">Podstawa sporządzenia<span class="_ _3"/> śródrocznego skróconego </div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws32">skonsolidowanego sprawozdania finansowego<span class="ws0"> </span></div><div class="t m1 x8 h5 y32b ff1 fs2 fc0 sc0 lse wsa8">Niniejsze<span class="_ _2"/> śródroczne s<span class="_ _2"/>krócone skonsolidowane<span class="_ _2"/> sprawozdanie finansowe<span class="_ _2"/> zostało sporz<span class="_ _2"/>ądzone zgodnie z<span class="ls0 ws0"> </span><span class="ws10">Międzyn<span class="_ _2"/>arodowym </span></div><div class="t m1 x8 h5 y32c ff1 fs2 fc0 sc0 lse wsc">Standarde<span class="_ _2"/>m Rachunkowości n<span class="_ _2"/>r 34 <span class="ff4 lsb ws1d">Śródroczna Sprawozdawczość Finansowa</span><span class="ls0 ws0"> <span class="lsb ws1d">zatwierdzonym przez UE („MSR 34”).</span> </span></div><div class="t m1 x8 h5 y32d ff1 fs2 fc0 sc0 lsb wsd">Śródroczne <span class="_ _32"/>skrócone <span class="_ _d3"/><span class="lse ws23">skon<span class="_ _2"/>solidowane sprawozdani<span class="_ _2"/>e finansowe nie obejmu<span class="_ _2"/>je wszystkich inform<span class="_ _2"/>acji oraz ujawnień wymagany<span class="_ _2"/>ch </span></div><div class="t m1 x8 h5 y32e ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws65">rocznym spr<span class="_ _2"/>awozdaniu finansowym i<span class="_ _2"/> należy je<span class="_ _2"/> czytać łącznie<span class="_ _2"/> ze skonsolidowanym<span class="_ _2"/> sprawozdanie<span class="_ _2"/>m finansowym Grupy z<span class="_ _2"/>a rok </span></div><div class="t m1 x8 h5 y32f ff1 fs2 fc0 sc0 lse wsc">zakończon<span class="_ _2"/>y 31 grudnia 20<span class="_ _2"/><span class="ls0 ws0">22 </span>zatwierdzonym do pu<span class="_ _2"/>blikacji w d<span class="_ _2"/>n<span class="ls1b ws2b">iu<span class="ls0 ws0"> </span></span><span class="ws10">30<span class="ls0 ws0"> <span class="lsb wsd">marca</span> <span class="ls13 ws18">20</span>23 r. </span></span></div><div class="t m1 x8 h17 y5e ff3 fs8 fc2 sc0 ls26 ws6f">Założenie ko<span class="_ _3"/>ntynuowania działa<span class="_ _3"/>lności<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y330 ff1 fs2 fc0 sc0 lse ws3a">Niniejsze<span class="_ _2"/> śródroczne s<span class="_ _2"/>krócone skonsoli<span class="_ _2"/>dowane spr<span class="_ _2"/>awozdanie finansowe z<span class="_ _2"/>ostało sporz<span class="_ _2"/>ądzone przy założ<span class="_ _2"/>eniu kont<span class="_ _2"/>ynuowania </div><div class="t m1 x8 h5 y331 ff1 fs2 fc0 sc0 lse ws24">działal<span class="_ _2"/>ności gospodarcze<span class="_ _2"/>j przez Grupę i Spółkę domi<span class="_ _2"/>nującą w dającej się<span class="_ _2"/> <span class="lsb wsa9">przewidzieć przyszłości,<span class="_ _3"/> tj. w okresie co<span class="ls0 ws0"> <span class="lsa wsc">najmniej </span></span></span></div><div class="t m1 x8 h5 y332 ff1 fs2 fc0 sc0 ls11 ws1e">12<span class="ls0 ws0"> <span class="lsb ws1d">miesięcy po</span> <span class="lsa ws1a">dniu bilansowym.<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y333 ff1 fs2 fc0 sc0 lse ws28">Zarząd Spółki<span class="_ _2"/> dominuj<span class="_ _2"/>ącej nie stwierdz<span class="_ _2"/>a na dzień<span class="_ _2"/> podpisania spr<span class="_ _2"/>awozdania istnie<span class="_ _2"/>nia faktów i okoli<span class="_ _2"/>czności, które<span class="_ _2"/><span class="ls0 ws0"> <span class="lsd ws83">wskazywałyby na </span></span></div><div class="t m1 x8 h5 y334 ff1 fs2 fc0 sc0 lse ws40">zagroże<span class="_ _2"/>nia dla<span class="ls0 ws0"> </span><span class="ws28">moż<span class="_ _2"/>liwości konty<span class="_ _2"/>nuowania działaln<span class="_ _2"/>ości w okresie<span class="_ _2"/> 12 miesięcy<span class="_ _2"/> po zakończeniu<span class="_ _2"/> okresu sprawozd<span class="_ _2"/>awczego na skute<span class="_ _2"/>k </span></div><div class="t m1 x8 h5 y335 ff1 fs2 fc0 sc0 lse wsc">zamierzon<span class="_ _2"/>ego lub przym<span class="_ _2"/>usowego zaniec<span class="_ _2"/>hania bądź ist<span class="_ _2"/>otnego ogranicze<span class="_ _2"/>nia dotychczas<span class="_ _2"/>owej działaln<span class="_ _2"/>ości.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y336 ff1 fs2 fc0 sc0 lse ws65">Do dnia s<span class="_ _2"/>porządzenia skonsol<span class="_ _2"/>idowanego sprawoz<span class="_ _2"/>dania fin<span class="_ _2"/>ansowego za okres od 1<span class="_ _2"/> <span class="lsa wsc">li</span><span class="ws10">pca<span class="ls0 ws0"> <span class="_ _d3"/></span></span>do 30<span class="_ _2"/> września 20<span class="ls0 ws0">23 <span class="_ _d3"/></span>r. Zarząd<span class="_ _2"/> Spółki </div><div class="t m1 x8 h5 y337 ff1 fs2 fc0 sc0 lse ws5a">dominu<span class="_ _2"/>jącej nie powzi<span class="_ _2"/>ął informacji<span class="_ _2"/> o zdarze<span class="_ _2"/>niach, które<span class="_ _2"/> nie z<span class="_ _2"/>ostały, a pow<span class="_ _2"/>inny b<span class="_ _2"/>yć ujęte w ksi<span class="_ _2"/>ęgach rac<span class="_ _2"/>hunkowych okr<span class="_ _2"/>esu </div><div class="t m1 x8 h5 y338 ff1 fs2 fc0 sc0 lse ws44">sprawozd<span class="_ _2"/>awczego. Jednocześn<span class="_ _2"/>ie w niniej<span class="_ _2"/>szym sprawozdani<span class="_ _2"/>u finansowym nie wyst<span class="_ _2"/>ępują istotne zd<span class="_ _2"/>arzenia doty<span class="_ _2"/>czące lat ubiegłyc<span class="_ _2"/>h<span class="ls0 ws0">. </span></div><div class="t m1 x8 h17 y339 ff3 fs8 fc2 sc0 ls26 ws6f">Zgodność z Międzynarodow<span class="_ _3"/>ymi Standardami </div><div class="t m1 x8 h17 y33a ff3 fs8 fc2 sc0 ls0 ws32">Sprawozdawczości Finansowej<span class="ws0"> </span></div><div class="t m1 x8 h5 y33b ff1 fs2 fc0 sc0 lse wsa8">Niniejsze<span class="_ _2"/> śródroczne s<span class="_ _2"/>krócone skonsolidowane<span class="_ _2"/> sprawozdanie finansowe<span class="_ _2"/> zostało sporz<span class="_ _2"/>ądzone zgodnie z<span class="ls0 ws0"> </span><span class="ws10">Międzyn<span class="_ _2"/>arodowym </span></div><div class="t m1 x8 h5 y33c ff1 fs2 fc0 sc0 lse ws74">Standarde<span class="_ _2"/>m Rachunkowości n<span class="_ _2"/>r 34 <span class="ff4 lsb wsaa">Śródroczna sprawozdawczość finansowa</span><span class="ls0 ws0"> <span class="_ _32"/></span><span class="ws3c">oraz z<span class="_ _2"/>godnie <span class="_ _2"/>z<span class="ls0 ws0"> </span></span>odpowiedn<span class="_ _2"/>imi Międzynarodow<span class="_ _2"/>ymi </div><div class="t m1 x8 h5 y33d ff1 fs2 fc0 sc0 lse wsab">Standardam<span class="_ _2"/>i Sprawozdawczoś<span class="_ _2"/>ci <span class="ws5b">Finansowej (<span class="_ _2"/>MSSF), <span class="_ _2"/>mającymi z<span class="_ _2"/>astosowanie d<span class="_ _2"/>o<span class="ls0 ws0"> </span></span>śródrocznej<span class="_ _2"/> sprawozdawczości fi<span class="_ _2"/>nansowej, </div><div class="t m1 x8 h5 y33e ff1 fs2 fc0 sc0 lse wsac">zaakceptow<span class="_ _2"/>anymi przez<span class="_ _2"/> Radę Międzyn<span class="_ _2"/>arodowych Stan<span class="_ _2"/>dardów Rachunkowości<span class="_ _2"/> (RMSR)<span class="_ _2"/> i Komite<span class="_ _2"/>t ds. Inte<span class="_ _2"/>rpretacji </div><div class="t m1 x8 h5 y33f ff1 fs2 fc0 sc0 lse wsc">Międzyn<span class="_ _2"/>arodowych Stand<span class="_ _2"/>ardów Rachunkowości, w<span class="ls0 ws0"> </span>ksz<span class="_ _2"/>tałcie ob<span class="_ _2"/>owiązujący<span class="_ _2"/>m na dzień 30 wrz<span class="_ _2"/>eśnia 2023 r.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y340 ff1 fs2 fc0 sc0 lse ws6e">Grupa zam<span class="_ _2"/>ierza zastos<span class="_ _2"/>ować opublikowane, le<span class="_ _2"/>cz nie obowiązu<span class="_ _2"/>jące do dni<span class="_ _2"/>a publikacji nin<span class="_ _2"/>iejszego śródrocz<span class="_ _2"/>nego skróconego </div><div class="t m1 x8 h5 y341 ff1 fs2 fc0 sc0 lse ws44">skonsolidow<span class="_ _2"/>anego sprawozd<span class="_ _2"/>ania finansowe<span class="_ _2"/>go zmiany MSSF<span class="_ _2"/>, zgodnie z d<span class="_ _2"/>atą ich wej<span class="_ _2"/>ścia w życie. In<span class="_ _2"/>formacje d<span class="_ _2"/>otyczące<span class="_ _2"/> standardów </div><div class="t m1 x8 h5 y342 ff1 fs2 fc0 sc0 lse ws6b">i inte<span class="_ _2"/>rpretacji stosow<span class="_ _2"/>anych po raz<span class="_ _2"/> pierwszy, wcześn<span class="_ _2"/>iejszego zastos<span class="_ _2"/>owania standardów, st<span class="_ _2"/>andardów jakie we<span class="_ _2"/>szły w<span class="ls0 ws0"> <span class="ls15 wsad">życie w d<span class="_ _2"/>niu </span></span></div><div class="t m1 x8 h5 y343 ff1 fs2 fc0 sc0 lse ws63">lub po 1<span class="_ _2"/> stycznia 2023 r. oraz<span class="_ _2"/> oszacowanie wpły<span class="_ _2"/>wu zmian w<span class="ls0 ws0"> </span>MSSF<span class="_ _2"/> na przyszłe skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>dania fin<span class="_ _2"/>ansowe Grup<span class="ls13 ws18">y, </span></div><div class="t m1 x8 h5 y344 ff1 fs2 fc0 sc0 lse wsc">zostały<span class="_ _2"/> przedstawione<span class="_ _2"/> w części drugie<span class="_ _2"/>j Skonsolidowan<span class="_ _2"/>ego Sprawozdani<span class="_ _2"/>a Finansowego za rok 20<span class="_ _2"/>22.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y18b ff3 fsd fc2 sc0 ls34 ws0">Zmiany standar<span class="_ _3"/>dów lub interp<span class="_ _3"/>retacji ob<span class="_ _3"/>owiązujące i zastoso<span class="_ _33"/>wane przez </div><div class="t m1 x8 h33 y345 ff3 fsd fc2 sc0 ls34 ws0">Grupę, które wes<span class="_ _3"/>zły w ży<span class="_ _3"/>cie od 1 styc<span class="_ _3"/>znia 2023 r.<span class="ls0"> </span></div><div class="t m1 x8 h5 y346 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ffa fc0 ls17 wsae">MSSF 17</span><span class="ff1 fc0"> <span class="_ _e7"> </span><span class="ff4 ls11 wsaf">Umowy ub<span class="_ _3"/>ezpi<span class="_ _3"/>eczenio<span class="_ _33"/>we<span class="ff1 ls0 ws0"> <span class="_ _e7"> </span>- <span class="_ _e7"> </span><span class="lse ws10">zatwierd<span class="ws53">zone 19<span class="_ _2"/> listopad<span class="_ _2"/>a 2021 r., obowiąz<span class="_ _2"/>ujące w od<span class="_ _2"/>niesie<span class="_ _2"/>niu do okresów<span class="_ _2"/> </span></span></span></span></span></span></div><div class="t m1 x1c h5 y347 ff1 fs2 fc0 sc0 lse wsc">sprawozd<span class="_ _2"/>awczych rozpoczyn<span class="_ _2"/>ających się w d<span class="_ _2"/>niu lub po 1<span class="_ _2"/> stycznia 2023 r.,<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y348 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse wsb0">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb1">MSR 1</span><span class="ls0 ws0"> <span class="_ _e8"> </span><span class="lsa wsc">i <span class="_ _31"> </span><span class="ff4 lsb wsb2">Sta<span class="_ _2"/>nowiska Praktycznego 2: Ujawnianie informacji dotyczących zasad (polityki) ra<span class="_ _2"/>chunkowości</span></span> </span></span></span></div><div class="t m1 x1c h5 y349 ff1 fs2 fc0 sc0 lse ws10">(opubl<span class="_ _2"/>ikow<span class="ws98">ano dnia 12 lu<span class="_ _2"/>tego 2021 r.) <span class="ls0 ws0">- <span class="_ _5f"> </span></span>zat<span class="_ _2"/>wierdzone 2 mar<span class="_ _2"/>ca 2022 r., mające<span class="_ _2"/> zastosowani<span class="_ _2"/>e dla okresów rocz<span class="_ _2"/>nych </span></div><div class="t m1 x1c h5 y34a ff1 fs2 fc0 sc0 lse wsc">rozpoczy<span class="_ _2"/>nających się d<span class="_ _2"/>nia 1 stycznia 2023<span class="ls0 ws0"> <span class="lsa ws1a">r. lub później,</span> </span></div><div class="t m1 x8 h5 y34b ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws23">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb3">MSR 8</span><span class="ls0 ws0"> <span class="_ _32"/><span class="ff4 lsb ws22">Zasady (polityka) rachunkowości, zmiany wartości szacunkowych i korygowanie błędó</span><span class="ff4">w</span> <span class="_ _d3"/>- <span class="_ _32"/></span><span class="ws10">zat<span class="_ _2"/>wierdzone </span></span></span></div><div class="t m1 x1c h5 y34c ff1 fs2 fc0 sc0 ls0 ws0">2 <span class="lse wsc">marca 2022 r., mające<span class="_ _2"/> zastosow<span class="_ _2"/>anie d<span class="_ _2"/>la okresów roz<span class="_ _2"/>poczynających się d<span class="_ _2"/>nia 1 styczn<span class="_ _2"/>ia 2023 r. lub póź<span class="_ _2"/>niej,</span> </div><div class="t m1 x8 h5 y34d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws4e">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 ws4f">MSR 12</span><span class="ls0 ws0"> <span class="_ _2"/><span class="ff4 lsc ws86">Podat<span class="_ _3"/>ek o<span class="_ _3"/>droc<span class="_ _3"/>zony do<span class="_ _33"/>tyczący <span class="_ _3"/>aktyw<span class="_ _3"/>ów i zo<span class="_ _33"/>bowiązań<span class="_ _3"/> z poj<span class="_ _3"/>edync<span class="_ _33"/>zej trans<span class="_ _33"/>akcji<span class="ff1 ls0 ws0"> - <span class="_ _d3"/><span class="ls11 wsb4">zatw<span class="_ _3"/>ierdzone 1<span class="_ _33"/>1 sierpnia </span></span></span></span></span></span></div><div class="t m1 x1c h5 y34e ff1 fs2 fc0 sc0 ls13 wsd">2022 r., maj<span class="_ _2"/>ąc<span class="lse wsc">e zast<span class="_ _2"/>osowanie d<span class="_ _2"/>o okresów rozpoczy<span class="_ _2"/>nających się 1<span class="_ _2"/> stycznia 2023 r. l<span class="_ _2"/>ub późni<span class="_ _2"/>ej,<span class="ls0 ws0"> </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf15" style="content-visibility: auto;"><div class="pc pc15 w0 h0"><img alt="" class="bi x0 y34f w1 h35" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x4b yd0 w16 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">21<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws98">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb5">MSSF 17</span><span class="ls0 ws0"> <span class="_ _5f"> </span></span><span class="ff4">Umowy ube<span class="_ _2"/>zpieczeniowe<span class="_ _2"/> dotyczące pi<span class="_ _2"/>erwszego za<span class="_ _2"/>stosowania MSSF<span class="_ _2"/> 17</span><span class="ls0 ws0"> <span class="_ _5f"> </span><span class="lsa wsc">i <span class="_ _5f"> </span><span class="ff4 ls17 wsb6">MSSF 9</span></span> <span class="_ _5f"> </span>- <span class="_ _5f"> </span><span class="ff4 lsb wsd">informacje </span></span></span></span></div><div class="t m1 x1c h5 y109 ff4 fs2 fc0 sc0 lse ws10">porównawcze<span class="_ _2"/> <span class="_ _2"/><span class="ff1 ls0 ws0">- <span class="_ _d3"/><span class="lse ws63">zatwierdzone 8<span class="_ _2"/> września 2022 r., maj<span class="_ _2"/>ące zastos<span class="_ _2"/>owanie do okr<span class="_ _2"/>esów rozpoczy<span class="_ _2"/>nających się 1<span class="_ _2"/> stycznia 2023 r<span class="_ _2"/>. </span></span></div><div class="t m1 x1c h5 y10a ff1 fs2 fc0 sc0 lse wsc">lub póź<span class="_ _2"/>niej.,<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y350 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws44">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 ws4b">MSR 12<span class="ls0 ws0"> <span class="_ _3"/><span class="ff4 lse ws44">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _3"/><span class="lse ws44">dotyczący<span class="_ _2"/> międzynarod<span class="_ _2"/>owej reformy pod<span class="_ _2"/>atkowej <span class="ls0 ws0">- <span class="lsc ws73">M<span class="_ _3"/>odelo<span class="_ _3"/>we Z<span class="_ _3"/>asady<span class="_ _3"/> Fil<span class="_ _3"/>aru Dru<span class="_ _3"/>gieg<span class="_ _3"/>o </span></span></span></span></span></span></span></span></span></div><div class="t m1 x1c h5 y351 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _3"/><span class="lse ws40">zatwie<span class="_ _2"/>rdzone 8 list<span class="_ _2"/>opada 2023 r., obowi<span class="_ _2"/>ązujące w<span class="_ _2"/><span class="ls0 ws0"> <span class="lsb ws4a">odniesieniu do rocznych <span class="_ _2"/></span></span>okresów sprawozd<span class="_ _2"/>awczych rozpoczy<span class="_ _2"/>nających się </span></div><div class="t m1 x1c h5 y352 ff1 fs2 fc0 sc0 lse wsc">w dniu l<span class="_ _2"/>ub po 1 styczn<span class="_ _2"/>ia 2023 r.<span class="ff4 ls0 ws0"> </span></div><div class="t m1 x8 h5 y353 ff1 fs2 fc0 sc0 lse ws3d">Zmiany ni<span class="_ _2"/>e mają istot<span class="_ _2"/>nego wpływu<span class="_ _2"/> na stos<span class="_ _2"/>owane prze<span class="_ _2"/>z Grupę<span class="_ _2"/> zasady (polity<span class="_ _2"/>kę) rachu<span class="_ _2"/>nkowości w odn<span class="_ _2"/>iesieniu d<span class="_ _2"/>o dział<span class="_ _2"/>alności Gru<span class="_ _2"/>py<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y354 ff1 fs2 fc0 sc0 lsa ws1a">lub jej wyników finansowych.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y355 ff3 fs4 fc2 sc0 ls8 wsb7">Standardy o<span class="_ _2"/>publikowane <span class="ls36 wsb8">i <span class="_ _2"/>zatwierdzone przez UE, które jeszcze nie weszł<span class="_ _2"/>y w życie oraz ich wpływ na </span></div><div class="t m1 x8 h8 y356 ff3 fs4 fc2 sc0 ls8 wsa">sprawozdanie<span class="_ _2"/> finansowe G<span class="_ _2"/>rupy<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y16d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws3a">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb9">MSSF 16 <span class="ff4 lsb ws39">Leasing: Zobowiązanie leasingowe w transakcjach sprzedaży i leasingu zwrotnego</span></span><span class="ls0 ws0"> <span class="_ _60"> </span>- <span class="_ _80"> </span></span><span class="ws10">ob<span class="_ _2"/>owiązujące </span></span></span></div><div class="t m1 x1c h5 y357 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">odniesien<span class="_ _2"/>iu do okresów sprawoz<span class="_ _2"/>dawczych roz<span class="_ _2"/>poczynającyc<span class="_ _2"/>h się w dniu lub po 1<span class="_ _2"/> stycznia 2024 r</span> </div><div class="t m1 x8 h5 y358 ff1 fs2 fc0 sc0 lse ws57">Grupa nie<span class="_ _2"/> spodziewa się is<span class="_ _2"/>totnego wpływu wprowad<span class="_ _2"/>zenia zmi<span class="_ _2"/>an na stosowane przez G<span class="_ _2"/>rupę zasady (polit<span class="_ _2"/>ykę) rachun<span class="_ _2"/>kowości </div><div class="t m1 x8 h5 y359 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsa ws1a">odniesieniu do działalności Grup<span class="_ _3"/>y lub jej wyników finansowych.<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h8 y35a ff3 fs4 fc2 sc0 ls8 wsba">Standardy i<span class="_ _2"/> interpr<span class="ls36 wsbb">eta<span class="_ _2"/>cje przyjęte przez<span class="_ _2"/> RMSR, które<span class="_ _2"/> nie zostały jesz<span class="_ _2"/>cze zatwier<span class="_ _2"/>dzone przez UE do<span class="_ _2"/> </span></div><div class="t m1 x8 h8 y35b ff3 fs4 fc2 sc0 ls8 ws9">stosow<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y154 ff1 fs2 fc0 sc0 lse wsbc">Zatwierdz<span class="_ _2"/>ając ninie<span class="_ _2"/>jsze sprawozdan<span class="_ _2"/>ie finans<span class="_ _2"/>owe Grupa nie z<span class="_ _2"/>astosowała nastę<span class="_ _2"/>pujących st<span class="_ _2"/>andardów, z<span class="_ _2"/>mian stand<span class="_ _2"/>ardów </div><div class="t m1 x8 h5 y35c ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse wsc">interpret<span class="_ _2"/>acji, które n<span class="_ _2"/>ie zostały je<span class="_ _2"/>szcze zatwier<span class="_ _2"/>dzon<span class="ws28">e do <span class="_ _2"/>stosowani<span class="_ _2"/>a w UE:</span></span> </div><div class="t m1 x8 h5 y35d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws2b">Zmiany d<span class="_ _2"/>o <span class="ffa ls1b wsbd">MSR 1<span class="_ _2"/></span><span class="ls0 ws0"> <span class="ff4 lsb ws56">Prezentacja sprawozdań finansowych: Klasyfikacja zobowiązań jako krótkotermino<span class="_ _3"/>we lub długoterminowe </span></span></span></span></div><div class="t m1 x1c h5 y35e ff1 fs2 fc0 sc0 lse ws10">oraz <span class="_ _e9"> </span><span class="ff4 wsbe">Zobowiązan<span class="_ _2"/>ia długoterminowe z<span class="_ _2"/> kowenantami </span><span class="ls0 ws0">- <span class="_ _e9"> </span></span><span class="wsbe">obowiązujące w odn<span class="_ _2"/>iesieniu do okre<span class="_ _2"/>sów sprawozdawczych<span class="_ _2"/> </span></div><div class="t m1 x1c h5 y35f ff1 fs2 fc0 sc0 lse ws10">rozpoczy<span class="_ _2"/>nającyc<span class="ls13 wsd">h się<span class="_ _2"/> w dniu lub<span class="_ _2"/> po 1 stycz<span class="_ _2"/>nia 2024 r.,<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y360 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws69">Zmiany<span class="_ _2"/> do <span class="ffa ls1b wsbf">MS<span class="_ _2"/>R 7 <span class="ff4 ls15 ws68">Sprawozdani<span class="_ _3"/>e z przep<span class="_ _3"/>ływów pieni<span class="_ _3"/>ężnych i MS<span class="_ _3"/>SF 7 Instrum<span class="_ _3"/>enty finansow<span class="_ _3"/>e Uja<span class="_ _3"/>wnienia<span class="ff1 ls0 ws0"> <span class="_ _60"> </span></span><span class="ls2a ws81">d<span class="_ _2"/>oty<span class="_ _2"/>czą<span class="_ _2"/>cy<span class="_ _2"/>ch </span></span></span></span></span></div><div class="t m1 x32 h5 y361 ff4 fs2 fc0 sc0 ls0 ws0">u<span class="ls15 wsc0">stalenia finansowa<span class="_ _3"/>nia dostawców<span class="ls0 ws0"> <span class="_ _37"/><span class="ff1">- <span class="_ _33"/><span class="lse ws3d">ob<span class="_ _2"/>owiązując<span class="_ _2"/>e w<span class="ls0 ws0"> </span>odniesie<span class="_ _2"/>niu do okresów s<span class="_ _2"/>prawozdawcz<span class="_ _2"/>ych rozpoczynaj<span class="_ _2"/>ących si<span class="ls11 wsc1">ę w<span class="ls0 ws0"> <span class="ls1b ws2b">d<span class="_ _2"/>niu </span></span></span></span></span></span></span></div><div class="t m1 x32 h5 y362 ff1 fs2 fc0 sc0 ls13 wsd">lub po 1<span class="_ _2"/> styczni<span class="_ _2"/>a 2024 r.,<span class="ff4 ls0 ws0"> </span></div><div class="t m1 x8 h5 y363 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws3a">Zmiany d<span class="_ _2"/>o <span class="ffa ls25 ws66">MSR <span class="_ _60"> </span>21<span class="_ _2"/> <span class="_ _60"> </span><span class="ff4 lsb ws39">Skutki zmian kursów wymiany w<span class="_ _3"/>alut obcych<span class="ffa ls0 ws0"> <span class="_ _80"> </span></span>dotyczący<span class="_ _2"/>ch braku możliwości wy<span class="_ _3"/>miany<span class="ff1 ls0 ws0"> <span class="_ _60"> </span>- <span class="_ _80"> </span><span class="lse ws10">ob<span class="_ _2"/>owiązujące </span></span></span></span></span></span></div><div class="t m1 x1c h5 y364 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">odniesien<span class="_ _2"/>iu do okresów sprawoz<span class="_ _2"/>dawczych roz<span class="_ _2"/>poczynającyc<span class="_ _2"/>h się w dniu lub po 1<span class="_ _2"/> stycznia 2025<span class="_ _2"/> r.</span> </div><div class="t m1 x8 h5 y365 ff1 fs2 fc0 sc0 lse ws3a">Grupa je<span class="_ _2"/>st w trakcie anali<span class="_ _2"/>zy szacunków, jak ist<span class="_ _2"/>otny wpływ<span class="_ _2"/> na sprawozd<span class="_ _2"/>anie finansowe Gr<span class="_ _2"/>upy będą miały wymie<span class="_ _2"/>nione wyżej </div><div class="t m1 x8 h5 y366 ff1 fs2 fc0 sc0 lse wsc">standard<span class="_ _2"/>y i zmiany d<span class="_ _2"/>o stand<span class="ws10">ardów.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h17 y367 ff3 fs8 fc2 sc0 ls0 ws32">Waluta funkcjonalna i waluta prezentacji<span class="ws0"> </span></div><div class="t m1 x8 h33 y2d3 ff3 fsd fc2 sc0 ls34 ws0">Waluta funkcj<span class="_ _3"/>onalna i wal<span class="_ _3"/>uta prezentacji<span class="_ _3"/><span class="ls0"> </span></div><div class="t m1 x8 h5 y368 ff1 fs2 fc0 sc0 lse wsc">Walutą fu<span class="_ _2"/>nkcjonalną Grupy<span class="_ _2"/> i Spółki<span class="ls0 ws0"> </span><span class="ws10">dominującej<span class="ls0 ws0"> </span></span>i walut<span class="_ _2"/>ą prezentacji ninie<span class="_ _2"/>jszego sprawozd<span class="_ _2"/>ania finansowego je<span class="_ _2"/>st złoty polski (<span class="_ _2"/>PLN). </div><div class="t m1 x8 h5 y369 ff1 fs2 fc0 sc0 lse wsc">Wszyst<span class="_ _2"/>kie dane, o ile ni<span class="_ _2"/>e podano inacz<span class="_ _2"/>ej, zaprezent<span class="_ _2"/>owano w tysi<span class="_ _2"/>ącach <span class="ws10">złotych<span class="ls0 ws0"> <span class="lsf ws33">(t<span class="_ _2"/>ys. <span class="ls16 ws29">zł).</span></span> </span></span></div><div class="t m1 x8 h33 y36a ff3 fsd fc2 sc0 ls33 wsa6">Tran<span class="_ _2"/>sakc<span class="_ _2"/>je i salda<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y36b ff1 fs2 fc0 sc0 lse ws65">Transakcje wy<span class="_ _2"/>rażone w<span class="_ _2"/> walutach obcy<span class="_ _2"/>ch przelicz<span class="_ _2"/>a się na walut<span class="_ _2"/>ę funkcjonaln<span class="_ _2"/>ą według ku<span class="_ _2"/>rsu obowiązuj<span class="_ _2"/>ącego w dniu<span class="_ _2"/> transakcji. </div><div class="t m1 x8 h5 y36c ff1 fs2 fc0 sc0 lsb ws54">Zyski i straty kursowe z rozli<span class="_ _2"/>czenia tych transakcji oraz wyceny<span class="ls0 ws0"> <span class="_ _60"> </span><span class="lse ws69">bi<span class="_ _2"/>lansowej akty<span class="_ _2"/>wów i zobowiąz<span class="_ _2"/>ań pieniężnyc<span class="_ _2"/>h wyrażonych </span></span></div><div class="t m1 x8 h5 y36d ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws3d">walutach ob<span class="_ _2"/>cych ujmu<span class="_ _2"/>je się w Rachunku<span class="_ _2"/> zysków i st<span class="_ _2"/>rat, o ile ni<span class="_ _2"/>e odracz<span class="_ _2"/>a się ich w Kapi<span class="_ _2"/>tale własny<span class="_ _2"/>m, gdy kwalif<span class="_ _2"/>ikują się d<span class="_ _2"/>o uz<span class="ws10">nan<span class="_ _2"/>ia </span></span></div><div class="t m1 x8 h5 y36e ff1 fs2 fc0 sc0 ls16 ws29">za<span class="ls0 ws0"> <span class="ls11 ws12">zab<span class="_ _3"/>ezpiec<span class="_ _3"/>zenie pr<span class="_ _33"/>zepływów pie<span class="_ _3"/>niężn<span class="_ _3"/>ych i za<span class="_ _3"/>bezpiec<span class="_ _33"/>zenie udziałó<span class="_ _33"/>w <span class="ls0 ws0">w <span class="lse wsc">aktywach<span class="_ _2"/> netto.</span><span class="ff7"> <span class="_ _5c"> </span></span> </span></span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf16" style="content-visibility: auto;"><div class="pc pc16 w0 h0"><img alt="" class="bi x0 y36f w1 h36" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">22<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y32a ff3 fs8 fc2 sc0 ls0 ws32">Założenie porównywalności sprawozdań finansowych<span class="ws0"> </span></div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws0">i <span class="ls26 ws6f">zmiany poli<span class="_ _3"/>tyk rachunkowości<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y32b ff1 fs2 fc0 sc0 lsb ws22">Zastosowana w niniejszym śródrocznym <span class="wsd">skróconym <span class="_ _32"/><span class="lse ws23">skonsol<span class="_ _2"/>idowanym sprawoz<span class="_ _2"/>daniu fi<span class="_ _2"/>nansowym polity<span class="_ _2"/>ka księgowa, dokonan<span class="_ _2"/>e </span></span></div><div class="t m1 x8 h5 y32c ff1 fs2 fc0 sc0 lse ws10">przez<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws26">Zarząd istot<span class="_ _2"/>ne osądy w zakre<span class="_ _2"/>sie stos<span class="_ _2"/>owanych prz<span class="_ _2"/>ez Grupę z<span class="_ _2"/>asad rachunkowośc<span class="_ _2"/>i i główne<span class="_ _2"/> źródła sz<span class="_ _2"/>acowania nie<span class="_ _2"/>pewności </span></div><div class="t m1 x8 h5 y370 ff1 fs2 fc0 sc0 lse ws57">są we<span class="ls0 ws0"> </span>wszy<span class="_ _2"/>stkich istotnyc<span class="_ _2"/>h aspektach zgodne z polit<span class="_ _2"/>yką przyjętą do sporząd<span class="_ _2"/>zenia skonsol<span class="_ _2"/>idowanego rocznego spr<span class="_ _2"/>awozdania </div><div class="t m1 x8 h5 y371 ff1 fs2 fc0 sc0 lse ws65">finansowe<span class="_ _2"/>go Grupy Kapitałowe<span class="_ _2"/>j CD PROJEKT za 2<span class="ls0 ws0">022 <span class="_ _d3"/>r.</span>, za wyjątkiem pon<span class="_ _2"/>iżej opisanych zmian<span class="_ _2"/> polityki rachunkowoś<span class="_ _2"/>ci<span class="ls0 ws0"> <span class="_ _d3"/><span class="lsa wsc">i <span class="_ _32"/><span class="ls1c ws2c">zm<span class="_ _2"/>ian </span></span></span></div><div class="t m1 x8 h5 y372 ff1 fs2 fc0 sc0 lsb wsc2">prezentacyjnych. Niniejsze <span class="wsd">śródroczne <span class="lse wsa8">skrócon<span class="_ _2"/>e skonsolid<span class="_ _2"/>owane sprawozd<span class="_ _2"/>anie finan<span class="_ _2"/>sowe powinno by<span class="_ _2"/>ć czytane ł<span class="_ _2"/>ącznie ze </span></span></div><div class="t m1 x8 h5 y373 ff1 fs2 fc0 sc0 lse wsc">skonsolidow<span class="_ _2"/>anym sprawozdan<span class="_ _2"/>iem finansowy<span class="_ _2"/>m za rok zakończ<span class="_ _2"/>ony 31 gr<span class="ls15 ws1c">udnia 20<span class="ls0 ws0">22. </span></span></div><div class="t m1 x8 h33 y374 ff3 fsd fc2 sc0 ls34 ws0">Zmiany p<span class="_ _3"/>rezentacyjne oraz korekty<span class="_ _3"/> błędów<span class="ls0"> </span></div><div class="t m1 x8 h5 y375 ff1 fs2 fc0 sc0 lsb ws89">W niniejszym śródrocznym skróconym skonsolidowanym sprawozdaniu finansowym za okres od 1 lipca do 30 września 2023 r. </div><div class="t m1 x8 h5 y376 ff1 fs2 fc0 sc0 lse wsab">dokonano kore<span class="_ _2"/>kty<span class="ls0 ws0"> <span class="_ _31"> </span></span>wybranych<span class="_ _2"/> danych finansowy<span class="_ _2"/>ch. W celu zape<span class="_ _2"/>wnienia porówny<span class="_ _2"/>walności dan<span class="_ _2"/><span class="lsb wsc3">ych finansowych w<span class="ls0 ws0"> </span><span class="wsd">okresie </span></span></div><div class="t m1 x8 h5 y377 ff1 fs2 fc0 sc0 lse wsc">sprawozd<span class="_ _2"/>awczym skorygowano dane<span class="_ _2"/> za okres od 1 lipca do 30 września 2022 r., od<span class="_ _2"/> 1 stycznia do 30 wrześni<span class="_ _2"/>a 2022 oraz na dzień </div><div class="t m1 x8 h5 y378 ff1 fs2 fc0 sc0 lse wsc">31 grudn<span class="_ _2"/>ia 2022 i 30 cze<span class="_ _2"/>rwca 2023 r. Dane<span class="_ _2"/> prezentow<span class="_ _2"/>ane są po następu<span class="_ _2"/>jących korekt<span class="_ _2"/>ach:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y379 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse wsc">W sprawozd<span class="_ _2"/>aniu z sytu<span class="_ _2"/>acji finans<span class="_ _2"/>owej na dzień 31<span class="_ _2"/> grudnia 2022 r. wp<span class="_ _2"/>rowadzon<span class="_ _2"/>o rezerwy na url<span class="_ _2"/>opy wypoczynkowe<span class="_ _2"/>. W wyniku </span></span></div><div class="t m1 x1c h5 y37a ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y37b ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Nakłady na prace roz<span class="_ _2"/>wojowe <span class="ls0 ws0">– <span class="ls11 ws12">zwiększeni<span class="_ _3"/>e o kw<span class="_ _3"/>otę 1<span class="ls0 ws0"> <span class="lsf ws33">967</span> <span class="ls13 wsd">tys. z<span class="_ _2"/>ł</span> </span></span></span></span></span></div><div class="t m1 x34 h5 y37c ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Aktywa z tytu<span class="_ _2"/>łu odroczone<span class="_ _2"/>go podatku docho<span class="ws10">d<span class="_ _2"/>owego <span class="ls0 ws0">– <span class="ls13 wsd">zwiększeni<span class="_ _2"/>e o kwotę 240 t<span class="_ _2"/>ys. zł</span> </span></span></span></span></div><div class="t m1 x34 h5 y37d ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Niepodzielony<span class="_ _2"/> wynik finansowy<span class="_ _2"/> <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x78 hf y37e ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 lse wsc">zmniejszenie<span class="_ _2"/> o kwotę 1 336<span class="_ _2"/> tys. zł</span><span class="fs2"> </span></div><div class="t m1 x34 h5 y37f ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Wynik finansow<span class="_ _2"/>y bieżącego okres<span class="_ _2"/>u <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x4e hf y380 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 ls13 wsd">zmniej<span class="_ _2"/>szenie o kwotę<span class="_ _2"/> 602 tys. z<span class="_ _2"/>ł</span><span class="fs2"> </span></div><div class="t m1 x34 h5 y381 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Rezerwa na świad<span class="_ _2"/>czenia emer<span class="_ _2"/>ytalne i podobne <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x42 hf y382 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 ls11 ws12">zwięk<span class="_ _3"/>szenie o<span class="_ _3"/> kwotę 4<span class="_ _3"/><span class="ls0 ws0"> <span class="ls13 wsd">145 tys. z<span class="_ _2"/>ł.</span> </span></span></div><div class="t m1 x1c h5 y383 ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartość<span class="_ _2"/> Wyniku finansow<span class="_ _2"/>ego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y384 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws40">W sprawozd<span class="_ _2"/>aniu z sytu<span class="_ _2"/>acji finansowej na dz<span class="_ _2"/>ień 30 czerw<span class="_ _2"/>ca 2023 r. wprowadz<span class="_ _2"/>ono rezerwy na ur<span class="_ _2"/>lopy wypoczynkowe<span class="_ _2"/>. W wyniku </span></span></div><div class="t m1 x1c h5 y385 ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y386 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Nakłady na prace r<span class="_ _2"/>ozwojowe <span class="ls0 ws0">– <span class="ls11 ws12">zwiększeni<span class="_ _3"/>e o kw<span class="_ _3"/>otę 3<span class="ls0 ws0"> <span class="ls13 ws18">524</span> <span class="ls13 wsd">tys. zł</span> </span></span></span></span></span></div><div class="t m1 x34 h5 y387 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Aktywa z tytu<span class="_ _2"/>łu odroczone<span class="_ _2"/>go podatku dochod<span class="_ _2"/>owego <span class="ls0 ws0">– <span class="ls16 ws16">zwi<span class="_ _3"/>ększe<span class="_ _3"/>nie o<span class="_ _3"/> kwo<span class="_ _3"/>tę 386 tys<span class="_ _3"/>. zł<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y388 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Niepodzielony<span class="_ _2"/> wynik finansowy<span class="_ _2"/> <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x78 hf yef ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 lsa ws1a">zmniejszenie o kwotę 1</span><span class="fs2"> <span class="ls16 ws16">93<span class="_ _3"/>7 tys<span class="_ _3"/>. zł<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y389 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Wynik finansow<span class="_ _2"/>y bieżącego okres<span class="_ _2"/>u <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x4e hf y23c ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 lsa ws1a">zmniejszenie o kwotę 1</span><span class="fs2"> <span class="ls13 wsd">052 tys. zł</span> </span></div><div class="t m1 x34 h5 y38a ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Rezerwa na świad<span class="_ _2"/>czenia emer<span class="_ _2"/>ytalne i podobne <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x42 hf y201 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 ls11 ws12">zwięk<span class="_ _3"/>szenie o<span class="_ _3"/> kwotę 6<span class="ls0 ws0"> <span class="ls16 ws16">8<span class="_ _33"/>99 tys. zł.<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x1c h5 y38b ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartość<span class="_ _2"/> Wyniku finansow<span class="_ _2"/>ego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y38c ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws40">W sprawozd<span class="_ _2"/>aniu z przepływów pi<span class="_ _2"/>eniężnych za okre<span class="_ _2"/>s od 1 lipca do 30<span class="_ _2"/> września 2022 r. u<span class="_ _2"/>jęto rezerwy na urlopy w<span class="_ _2"/>ypoczynkowe. </span></span></div><div class="t m1 x1c h5 y38d ff1 fs2 fc0 sc0 lse wsc">W wyniku powy<span class="_ _2"/>ższej kore<span class="_ _2"/>kty zmianie ule<span class="_ _2"/>gły następując<span class="_ _2"/>e pozycje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y38e ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls23 ws34">Zysk<span class="_ _3"/>/(stra<span class="_ _3"/>ta) ne<span class="_ _33"/>tto <span class="ls0 ws0">– <span class="ls11 ws12">zwiększ<span class="_ _3"/>enie o<span class="_ _3"/> kwotę 185 <span class="_ _3"/>tys. zł <span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y38f ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Zmiana stanu rezerw <span class="ls0 ws0">– <span class="ls16 ws16">zmni<span class="_ _3"/>ejs<span class="_ _3"/>zeni<span class="_ _33"/>e o kwotę 20<span class="_ _3"/>9 tys. zł<span class="_ _3"/> <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y390 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy od zysku/(<span class="_ _2"/>straty) przed opod<span class="_ _2"/>atkowanie<span class="_ _2"/>m <span class="ls0 ws0">– <span class="ls13 wsd">zwiększen<span class="_ _2"/>ie o kwotę 24 t<span class="_ _2"/>ys. zł.</span> </span></span></span></div><div class="t m1 x8 h5 y391 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws6a">W sprawozd<span class="_ _2"/>aniu z przepł<span class="_ _2"/>ywów pieniężny<span class="_ _2"/>ch za okres od 1<span class="_ _2"/> stycznia do 30 w<span class="_ _2"/>rześnia 20<span class="_ _2"/>22 r. ujęto rez<span class="_ _2"/>erwy na urlopy<span class="_ _2"/> </span></span></div><div class="t m1 x1c h5 y392 ff1 fs2 fc0 sc0 lse wsc">wypoczyn<span class="_ _2"/>kowe. W wyniku<span class="_ _2"/> powyższej korekt<span class="_ _2"/>y zmianie u<span class="_ _2"/>legły następujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y393 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls23 ws34">Zysk<span class="_ _3"/>/(stra<span class="_ _3"/>ta) ne<span class="_ _33"/>tto <span class="ls0 ws0">– <span class="ls11 ws12">zmniejs<span class="_ _3"/>zenie <span class="_ _3"/>o kwo<span class="_ _3"/>tę 601 tys.<span class="_ _3"/> zł <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y394 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Zmiana stanu rezerw <span class="ls0 ws0">– <span class="ls11 ws12">zwięk<span class="_ _3"/>szeni<span class="_ _33"/>e o kwotę 683 ty<span class="_ _3"/>s. zł <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y395 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy od zysku/(<span class="_ _2"/>straty) przed opod<span class="_ _2"/>atkowanie<span class="_ _2"/>m <span class="ls0 ws0">– <span class="ls13 wsd">zmniejszeni<span class="_ _2"/>e o kwotę<span class="_ _2"/> 82 tys. zł.</span> </span></span></span></div><div class="t m1 x1c h5 y396 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf17" style="content-visibility: auto;"><div class="pc pc17 w0 h0"><img alt="" class="bi x0 y397 w1 h37" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">23<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws3c">W rachunku z<span class="_ _2"/>ysków i str<span class="_ _2"/>at za okr<span class="_ _2"/>es od 1 l<span class="_ _2"/>ipca do 30<span class="ls0 ws0"> <span class="_ _80"> </span></span>wrześn<span class="_ _2"/>ia 2022 r. uję<span class="_ _2"/>to rez<span class="_ _2"/>erwy na u<span class="_ _2"/>rlopy wypocz<span class="_ _2"/>ynkowe. W wyn<span class="_ _2"/>iku </span></span></div><div class="t m1 x1c h5 y109 ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y398 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws12">zmniej<span class="_ _3"/>szenie o<span class="_ _3"/> kwotę 2<span class="_ _3"/>09 tys.<span class="_ _3"/> zł <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y399 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy <span class="ls0 ws0">– <span class="ls13 wsd">zwiększe<span class="_ _2"/>nie o kwotę 24 t<span class="_ _2"/>ys. zł.</span> </span></span></span></div><div class="t m1 x1c h5 y39a ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartoś<span class="_ _2"/>ć Wyniku finans<span class="_ _2"/>owego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y39b ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws63">W rachunku zy<span class="_ _2"/>sków i strat za okres od 1 sty<span class="_ _2"/>cznia do 30 września 2022 r. ujęt<span class="_ _2"/>o rezerwy na urlopy wy<span class="_ _2"/>poczynkowe. W wyniku<span class="_ _2"/> </span></span></div><div class="t m1 x1c h5 y39c ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y39d ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws1e">zwięks<span class="_ _3"/>zenie <span class="lse wsc">o kwotę 683 tys. zł <span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x34 h5 y39e ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy <span class="ls0 ws0">– <span class="ls11 ws12">zmni<span class="_ _3"/>ejszeni<span class="_ _33"/>e o kwotę 82 tys.<span class="_ _3"/> zł.<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1c h5 y39f ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartość<span class="_ _2"/> Wyniku finansow<span class="_ _2"/>ego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3a0 ff1 fs2 fc0 sc0 lsb ws89">W niniejszym śródrocznym skróconym skonsolidowanym sprawozdaniu finansowym za okres od 1 lipca do 30 <span class="ls13 wsc4">września 2023 r. </span></div><div class="t m1 x8 h5 y3a1 ff1 fs2 fc0 sc0 lse ws63">wprowadzon<span class="_ _2"/>o zmiany w prezentacji wyb<span class="_ _2"/>ranych danych fin<span class="_ _2"/>ansowych. W celu zapewnien<span class="_ _2"/>ia porównywalności dany<span class="_ _2"/>ch finansowych<span class="_ _2"/> </div><div class="t m1 x8 h5 y3a2 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws28">okresie sprawoz<span class="_ _2"/>dawczy<span class="_ _2"/>m dokonano zmian<span class="_ _2"/>y preze<span class="_ _2"/>ntacji dany<span class="_ _2"/>ch za okres od<span class="_ _2"/> 1 lipca<span class="_ _2"/> do 30<span class="_ _2"/> wrześn<span class="_ _2"/>ia 2022 r. oraz<span class="_ _2"/> od 1 s<span class="_ _2"/>tyczn<span class="_ _2"/>ia <span class="ws10">do </span></span></div><div class="t m1 x8 h5 y3a3 ff1 fs2 fc0 sc0 lse wsc">30 wrześ<span class="_ _2"/>nia 2022 r. Dane<span class="_ _2"/> prezentowane s<span class="_ _2"/>ą po następuj<span class="_ _2"/>ącej korekcie:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3a4 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lsb ws71">W rachunku zysków i strat za okres od 1 lipca do 30 września 2022 r. zmieniono prezentację rezerw na poczet zmiennej części </span></span></div><div class="t m1 x1c h5 y3a5 ff1 fs2 fc0 sc0 lse wsa8">wynagrodze<span class="_ _2"/>nia członków Zarządu<span class="_ _2"/> uzależnione<span class="_ _2"/>go od wyniku finansowe<span class="_ _2"/>go. W wyniku powyższe<span class="_ _2"/>j korekty zmian<span class="_ _2"/>ie uległy </div><div class="t m1 x1c h5 y3a6 ff1 fs2 fc0 sc0 lse wsc">następu<span class="_ _2"/>jące pozycje: <span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y3a7 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Koszty sprzedaży <span class="ls0 ws0">– <span class="ls11 ws12">zmni<span class="_ _3"/>ejsz<span class="_ _3"/>enie o k<span class="_ _3"/>wotę 9 315 <span class="_ _3"/>tys. zł <span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y3a8 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws12">zwięks<span class="_ _3"/>zenie o k<span class="_ _3"/>wotę 9 31<span class="_ _3"/>5 tys. zł.<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1c h5 y3a9 ff1 fs2 fc0 sc0 lse wsc">Zmiana nie<span class="_ _2"/> wpłynęła n<span class="_ _2"/>a wartość Wyniku fi<span class="_ _2"/>nansowego oraz<span class="_ _2"/> Kapitału własne<span class="ls18 ws14">go<span class="_ _2"/>.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y3aa ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lsb wsc5">W rachunku zysków i strat za okres od 1 stycznia do 30 września 2022 r. zmieniono prezentację rezerw na poczet zmiennej<span class="_ _3"/> </span></span></div><div class="t m1 x1c h5 y3ab ff1 fs2 fc0 sc0 lse wsc">części<span class="_ _2"/> wynagrodzenia cz<span class="_ _2"/>łonków Zarząd<span class="_ _2"/>u uzależnion<span class="_ _2"/>ego od wyni<span class="_ _2"/>ku finansowego. W wy<span class="_ _2"/>niku powyżs<span class="_ _2"/>zej korekty<span class="_ _2"/> zmianie u<span class="_ _2"/>legły </div><div class="t m1 x1c h5 y3ac ff1 fs2 fc0 sc0 lse wsc">następu<span class="_ _2"/>jące poz<span class="ls13 ws18">ycje<span class="_ _2"/>: <span class="ls0 ws0"> </span></span></div><div class="t m1 x34 h5 y3ad ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Koszty sprzedaży <span class="ls0 ws0">– <span class="ls11 ws12">zmni<span class="_ _3"/>ejsz<span class="_ _3"/>enie o k<span class="_ _3"/>wotę 2<span class="_ _3"/>0<span class="ls0 ws0"> <span class="ls13 wsd">023 tys. z<span class="_ _2"/>ł </span> </span></span></span></span></span></div><div class="t m1 x34 h5 y3ae ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws12">zwięks<span class="_ _3"/>zenie o k<span class="_ _3"/>wotę 20<span class="_ _3"/><span class="ls0 ws0"> <span class="ls13 wsd">023 tys. z<span class="_ _2"/>ł.</span> </span></span></span></span></span></div><div class="t m1 x1c h5 y3af ff1 fs2 fc0 sc0 lse wsc">Zmiana nie<span class="_ _2"/> wpłynęła n<span class="_ _2"/>a wartość Wyniku fi<span class="_ _2"/>nansowego oraz<span class="_ _2"/> Kapitału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h17 y3b0 ff3 fs8 fc2 sc0 ls0 ws8f">Badanie przez biegłego rew<span class="_ _3"/>identa<span class="ws0"> </span></div><div class="t m1 x8 h5 y3b1 ff1 fs2 fc0 sc0 lsb ws4a">Niniejsze śródroczne skrócone skonsolidowane sprawozdanie finansowe wraz z wybranymi elem<span class="_ _3"/>entami śródrocznego skróconego </div><div class="t m1 x8 h5 y3b2 ff1 fs2 fc0 sc0 lse wsc">jedn<span class="_ _2"/>ostkowego sprawozdan<span class="_ _2"/>ia finansowego ni<span class="_ _2"/>e podlegało b<span class="_ _2"/>adaniu <span class="ws28">i prz<span class="_ _2"/>eglądowi <span class="_ _2"/><span class="ls11 ws12">przez ni<span class="_ _3"/>ezal<span class="_ _3"/>eżnego<span class="_ _3"/> biegł<span class="_ _3"/>ego rew<span class="_ _3"/>identa.<span class="_ _3"/> </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf18" style="content-visibility: auto;"><div class="pc pc18 w0 h0"><img alt="" class="bi x0 y148 w1 h1b" src="data:image/png;base64,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"/><div class="t m1 x36 h7 yc7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x3 h7 y3b3 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1e h5 ycb ff3 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h14 y3b4 ff3 fs6 fc2 sc0 ls1f ws2d">Informacj<span class="_ _3"/>a dodatk<span class="_ _33"/>owa<span class="ls0 ws0"> <span class="_ _2"/>–<span class="_ _2"/> <span class="_ _2"/><span class="ls20 ws2e">segmenty </span></span></div><div class="t m1 x3 h14 y3b5 ff3 fs6 fc2 sc0 ls2c ws9c">operacyjne Grupy <span class="ls1f ws9e">K<span class="_ _33"/>apitałowej </span></div><div class="t m1 x3 h14 y3b6 ff3 fs6 fc2 sc0 ls2c ws9d">CD<span class="ls0 ws0"> <span class="_ _2"/><span class="ls21 ws30">PRO<span class="_ _33"/>JE<span class="_ _2"/>KT <span class="_ _2"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x3 h15 y3b7 ff3 fs7 fc2 sc0 ls0 ws0">3 </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf19" style="content-visibility: auto;"><div class="pc pc19 w0 h0"><img alt="" class="bi x0 y3b8 w26 h38" src="data:image/png;base64,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"/><div class="t m1 x8c h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">25<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y3b9 ff3 fs8 fc2 sc0 ls0 ws32">Segmenty operacyjne<span class="ws0"> </span></div><div class="t m1 x8 h8 y3ba ff3 fs4 fc2 sc0 ls8 wsa">Prezentacja s<span class="_ _2"/>prawozd<span class="_ _2"/>ań z uwzg<span class="_ _2"/>lędnieniem seg<span class="_ _2"/>mentów<span class="_ _2"/> działalnoś<span class="_ _2"/>ci<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3bb ff1 fs2 fc0 sc0 lse ws42">Zakres inf<span class="_ _2"/>ormacji finan<span class="_ _2"/>sowych w sprawozdawcz<span class="_ _2"/>ości dotyczącej segmen<span class="_ _2"/>tów działalności w G<span class="_ _2"/>rupie określony<span class="_ _2"/> jest w<span class="ls0 ws0"> </span><span class="ws10">oparciu </span></div><div class="t m1 x8 h5 y3bc ff1 fs2 fc0 sc0 ls0 ws0">o <span class="lse wsc">wymogi MSSF 8. Wy<span class="_ _2"/>nik dla d<span class="_ _2"/>anego segment<span class="_ _2"/>u jest ustal<span class="_ _2"/>any na poziomie zy<span class="_ _2"/>sku netto.</span> </div><div class="t m1 x8 h8 y3bd ff3 fs4 fc2 sc0 ls8 wsa">Opis różnic<span class="_ _2"/> w zakres<span class="_ _2"/>ie pods<span class="_ _2"/>tawy wyodr<span class="_ _2"/>ębnienia seg<span class="_ _2"/>mentów lub<span class="_ _2"/><span class="ls0 ws0"> </span>wyceny zy<span class="_ _2"/>sku <span class="_ _2"/>lub straty se<span class="_ _2"/>gmentu </div><div class="t m1 x8 h8 y3be ff3 fs4 fc2 sc0 ls0 ws0">w <span class="ls8 wsa">porównaniu z<span class="_ _2"/> ostatnim<span class="_ _2"/> rocznym<span class="_ _2"/> <span class="wsc6">skonsolido<span class="_ _2"/>wanym sprawo<span class="_ _2"/>zdaniem finansow<span class="_ _2"/>ym</span></span> </div><div class="t m1 x8 h5 y3bf ff1 fs2 fc0 sc0 lse ws40">W stosunku<span class="_ _2"/> do sprawozdania za rok zakończ<span class="_ _2"/>ony 31 grudnia 202<span class="ls13 ws18">2 </span>r. Grupa nie dokonała w nin<span class="_ _2"/>iejszym sprawozdan<span class="_ _2"/>iu żadnych zmian </div><div class="t m1 x8 h5 y3c0 ff1 fs2 fc0 sc0 lsb ws1d">w zakresie wyodrębniania segmentów i wyceny zysku lub straty segmentu.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3c1 ff1 fs2 fc0 sc0 lse wsc">Nie wyst<span class="_ _2"/>ępują żadne róż<span class="_ _2"/>nice pomiędz<span class="_ _2"/>y wyceną aktyw<span class="_ _2"/>ów, zobowiązań oraz z<span class="_ _2"/>ysków i str<span class="_ _2"/>at segmentów sprawoz<span class="_ _2"/>dawczych G<span class="_ _2"/>rupy.<span class="ls0 ws0"> </span></div><div class="t m1 x8 hf y3c2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c8 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _ea"> </span> </div><div class="t m1 x8 hf y3c9 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _ea"> </span> </div><div class="t m1 x8 hf y3ca ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3cb ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _eb"> </span> </div><div class="t m1 x8 hf y3cc ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf1a" style="content-visibility: auto;"><div class="pc pc1a w0 h0"><img alt="" class="bi x0 y3cd w26 h39" src="data:image/png;base64,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"/><div class="t m1 x8c h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">26<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y92 ff3 fsd fc2 sc0 ls34 ws0">Informacj<span class="_ _3"/>e o poszczegól<span class="_ _3"/>nych segmentach op<span class="_ _3"/>eracyjny<span class="_ _3"/>ch<span class="ls0"> </span></div><div class="t m1 x8 hf y3ce ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8d h5 y3cf ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3d0 ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3d1 ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3d2 ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3d1 ff3 fs2 fc0 sc0 ls13 ws13">Ogółem dz<span class="_ _2"/>iałalnoś<span class="_ _2"/>ć </div><div class="t m1 x92 h5 y3d2 ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y3d3 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 yd4 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsb wsd">30.09.2<span class="_ _3"/>023<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y3d4 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze <span class="wsc">sprzedaży<span class="ls0 ws0"> <span class="_ _9d"> </span><span class="lse wsf">382 042</span> <span class="_ _97"> </span><span class="ls12 ws18">83 70<span class="_ _2"/>0</span> <span class="_ _ec"> </span><span class="lsc ws34">(23 06<span class="_ _33"/>0)<span class="ls0 ws0"> <span class="_ _ed"> </span><span class="ws1d">442 682</span> </span></span></span></span></div><div class="t m1 x2c h5 y3d5 ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _ee"> </span><span class="ls15 ws1c">358 982</span> <span class="_ _ad"> </span><span class="lse wsc">83 700</span> <span class="_ _7b"> </span>- <span class="_ _95"> </span><span class="ls13 wsd">442 682</span> </span></div><div class="t m1 x2c h5 y3d6 ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _d2"> </span><span class="ls13 wsd">23 060</span> <span class="_ _59"> </span>- <span class="_ _ef"> </span><span class="ws1e">(23 060)</span> <span class="_ _f0"> </span>- </span></div><div class="t m1 x13 h5 y3d7 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> seg<span class="_ _3"/>men<span class="_ _3"/>tu<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="ls11 ws29">195 256</span> <span class="_ _74"> </span><span class="ls14 ws33">7<span class="_ _2"/> 590</span> <span class="_ _f1"> </span></span><span class="lsc">18<span class="ls0 ws0"> <span class="_ _f2"> </span><span class="lsd wsc">202 864</span> </span></span></div><div class="c x94 y3d8 w27 h18"><div class="t m1 x95 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3d9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y3da ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8d h5 y3db ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3dc ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3dd ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3de ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3dd ff3 fs2 fc0 sc0 lsa wsc">Ogółem <span class="ls13 ws18">działaln<span class="_ _2"/>ość </span></div><div class="t m1 x92 h5 y3de ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y3df ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 y3e0 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2*<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y30e ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _46"> </span><span class="lsc ws36">205 157</span> <span class="_ _4e"> </span><span class="ws1d">44 022</span> <span class="_ _f3"> </span><span class="ls11 ws29">(3 665)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _94"> </span><span class="ls14 ws33">245<span class="_ _2"/> 514</span> </span></span></span></div><div class="t m1 x2c h5 y3e1 ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _bb"> </span><span class="lsf ws10">201 5<span class="_ _2"/>60</span> <span class="_ _bb"> </span><span class="ls13 wsd">43 954</span> <span class="_ _7b"> </span>- <span class="_ _cd"> </span><span class="ls13 wsd">245 51<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y3e2 ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _f4"> </span><span class="lsf ws10">3 597</span> <span class="_ _cb"> </span><span class="ls16 ws29">68<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _40"> </span><span class="ls16 ws16">(3 665)</span> <span class="_ _f0"> </span>- </span></span></span></div><div class="t m1 x13 h5 y3e3 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> <span class="lsa wsc">segmentu<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _cd"> </span><span class="ls11 ws8d">97 562<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _dd"> </span><span class="ls12 ws18">1 306</span> <span class="_ _c3"> </span><span class="lsd wsf">21</span> <span class="_ _a7"> </span><span class="ls16 ws35">98 889</span> </span></span></span></span></div><div class="c x94 y3e4 w27 hd"><div class="t m1 x95 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3e5 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3e6 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8d h5 y3e7 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3e8 ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3e9 ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3ea ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3e9 ff3 fs2 fc0 sc0 ls13 ws13">Ogółem dz<span class="_ _2"/>iałalnoś<span class="_ _2"/>ć </div><div class="t m1 x92 h5 y3ea ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y17c ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 y3eb ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsd wsf">30.09.2023</span> </span></div><div class="t m1 x13 h5 y3ec ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _f5"> </span><span class="ls12 ws18">626 109</span> <span class="_ _62"> </span><span class="lsd wsc">168<span class="_ _2"/> 222</span> <span class="_ _ec"> </span><span class="ls11 ws29">(26 639)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls14 ws33">767<span class="_ _2"/> 692</span> </span></span></span></div><div class="t m1 x2c h5 y3ed ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _4e"> </span></span><span class="ws19">599 538<span class="ls0 ws0"> <span class="_ _ee"> </span><span class="ls14 ws14">168<span class="_ _2"/> 154</span> <span class="_ _7b"> </span>- <span class="_ _94"> </span><span class="lsf ws10">767<span class="_ _2"/> 692</span> </span></span></div><div class="t m1 x2c h5 y3ee ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ls12 ws13">26 57<span class="_ _2"/>1</span> <span class="_ _f8"> </span><span class="ls16 ws29">68</span> <span class="_ _ef"> </span><span class="ls16 ws16">(26 639)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f0"> </span>- </span></span></span></div><div class="t m1 x13 h5 y3ef ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> seg<span class="_ _3"/>men<span class="_ _3"/>tu<span class="ls0 ws0"> <span class="_ _4f"> </span><span class="lsd wsc">282 521</span> <span class="_ _cd"> </span><span class="ws1d">7 449</span> <span class="_ _c4"> </span></span><span class="lsc">11<span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls14 ws33">2<span class="_ _2"/>89<span class="_ _2"/> 981</span> </span></span></div><div class="c x94 y3f0 w27 hd"><div class="t m1 x95 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3f1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y3f2 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x13 h5 y3f3 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3f4 ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3f5 ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3f6 ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3f5 ff3 fs2 fc0 sc0 ls13 ws13">Ogółem dz<span class="_ _2"/>iałalnoś<span class="_ _2"/>ć </div><div class="t m1 x92 h5 y3f6 ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y3f7 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 y3f8 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2*<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y3f9 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _9d"> </span><span class="lsc ws34">500 722<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f9"> </span><span class="lsc ws34">132 7<span class="_ _3"/>73<span class="ls0 ws0"> <span class="_ _fa"> </span><span class="ls16 ws12">(9 988)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _92"> </span><span class="ls11 ws29">623 507</span> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y3fa ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _ee"> </span><span class="ls16 ws16">490 938<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f9"> </span><span class="lsf ws10">132<span class="_ _2"/> 569</span> <span class="_ _7b"> </span>- <span class="_ _95"> </span><span class="ls10 ws11">623<span class="_ _2"/> 507</span> </span></span></span></div><div class="t m1 x2c h5 y3fb ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _f4"> </span><span class="ls15 ws1c">9 784</span> <span class="_ _93"> </span><span class="ls13 ws18">204</span> <span class="_ _fb"> </span><span class="ls15 ws1c">(9 988)</span> <span class="_ _f0"> </span>- </span></div><div class="t m1 x13 h5 y3fc ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> seg<span class="_ _3"/>men<span class="_ _3"/>tu<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="lsc ws34">210 264<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _c9"> </span><span class="ls14 ws33">1<span class="_ _2"/> 659</span> <span class="_ _fc"> </span><span class="lsd wsf">(62)</span> <span class="_ _a7"> </span><span class="lsc ws36">211 86<span class="_ _3"/>1<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x94 y3fd w27 hd"><div class="t m1 x95 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3fe ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1b" style="content-visibility: auto;"><div class="pc pc1b w14 h1f"><img alt="" class="bi x0 y3ff w28 h3a" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w29 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">27<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y400 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na segmenty za okr<span class="_ _3"/>es od 0<span class="_ _3"/>1.07.20<span class="ls0">23 <span class="wsc7">do 30.09.20</span>23 r. </span></div><div class="t m1 x93 h5 y401 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne<span class="_ _2"/> </span> <span class="_ _bd"> </span><span class="ls18 ws14">Ogółem</span> </div><div class="t m1 x13 h5 y402 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="lse wsf">382 042</span> <span class="_ _c4"> </span><span class="ls12 ws18">83 70<span class="_ _2"/>0</span> <span class="_ _f7"> </span><span class="lsc ws34">(23 06<span class="_ _33"/>0)<span class="ls0 ws0"> <span class="_ _f7"> </span>442 <span class="ls11 ws1e">682</span> </span></span></span></div><div class="t m1 x2c h5 y403 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _ff"> </span><span class="ls13 wsd">380 646</span> <span class="_ _100"> </span>- <span class="_ _101"> </span><span class="ls15 ws1c">9 888</span> <span class="_ _d0"> </span></span>390<span class="_ _2"/> 534<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y404 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _102"> </span><span class="ls11 ws1e">191</span> <span class="_ _b9"> </span><span class="lse ws10">307</span> <span class="_ _103"> </span><span class="ls13 ws18">(43)</span> <span class="_ _8e"> </span><span class="ls13 ws18">45<span class="_ _2"/>5</span> </span></div><div class="t m1 x2c h5 y405 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _104"> </span><span class="ls13 wsd">1 205</span> <span class="_ _105"> </span></span>83 393<span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls16 ws16">(32 905<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="lsf ws10">5<span class="_ _2"/>1 693</span> </span></span></span></div><div class="t m1 x13 h5 y406 ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, towarów i materiałó<span class="_ _3"/>w<span class="ls0 ws0"> <span class="_ _107"> </span><span class="ls14 ws33">105<span class="_ _2"/> 689</span> <span class="_ _c4"> </span><span class="ls11 ws1e">60 <span class="ls12 ws1f">579</span></span> <span class="_ _f4"> </span><span class="lsc ws34">(23 101)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _c3"> </span><span class="ls12 ws18">143 167</span> </span></span></span></div><div class="t m1 x2c h5 y407 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _69"> </span><span class="ls13 wsd">104 494</span> <span class="_ _100"> </span>- <span class="_ _da"> </span><span class="ls13 ws18">(84)</span> <span class="_ _e4"> </span><span class="ls13 wsd">10<span class="_ _2"/>4 410</span> </span></div><div class="t m1 x2c h5 y1fb ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _c8"> </span><span class="ls11 ws12">1 195</span> <span class="_ _108"> </span><span class="ls12 ws13">60 579</span> <span class="_ _109"> </span><span class="ls18 wsf">(23 01<span class="_ _2"/>7)</span> <span class="_ _10a"> </span><span class="ls12 ws13">38 757</span> </span></div><div class="t m1 x13 h5 y2fb ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10b"> </span><span class="ls11 ws29">276 353<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10c"> </span><span class="lsd wsc">23 121</span> <span class="_ _d6"> </span>41 <span class="_ _d0"> </span><span class="ls11 ws29">299 515</span> </span></span></span></div><div class="t m1 x2c h5 y408 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="lsc ws19">53 275<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls13 ws18">12 <span class="ls15 ws15">883</span></span> <span class="_ _10f"> </span><span class="ls19 ws8c">(1<span class="_ _2"/>8)</span> <span class="_ _1d"> </span><span class="ls16 ws16">66 140</span> </span></span></span></div><div class="t m1 x2c h5 y409 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _110"> </span><span class="ls13 wsd">49 031</span> <span class="_ _39"> </span><span class="ls11 ws12">2 119</span> <span class="_ _111"> </span><span class="ls11 ws1e">150</span> <span class="_ _1d"> </span></span>51 300<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y40a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _112"> </span><span class="lsc ws19">7 578<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b9"> </span><span class="ls13 ws18">449</span> <span class="_ _91"> </span><span class="ls16 ws29">(615<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls13 wsd">7 412</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y40b ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _114"> </span><span class="ls12 ws13">3 555</span> <span class="_ _da"> </span></span><span class="ws10">372<span class="ls0 ws0"> <span class="_ _115"> </span><span class="ls16 ws29">(684<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _bc"> </span><span class="ls13 wsd">3 243</span> </span></span></span></span></div><div class="c x8 y40c w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x98 h5 y40d ff1 fs2 fc0 sc0 ls12 ws1f">(5)<span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _117"> </span></span>(5)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y40e ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _118"> </span><span class="ls12 ws18">178 06<span class="_ _2"/>5</span> <span class="_ _119"> </span><span class="ls12 ws18">8 196</span> <span class="_ _8e"> </span><span class="lsd wsf">(22)</span> <span class="_ _106"> </span><span class="lsf ws14">186 239</span> </span></div><div class="t m1 x2c h5 y40f ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="lsc ws17">57 186</span> <span class="_ _11b"> </span></span>3 238<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">6<span class="_ _2"/>0 424</span> </span></div><div class="t m1 x2c h5 y410 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _11c"> </span><span class="ws1e">10 015</span> <span class="_ _11d"> </span></span>3 019<span class="ls0 ws0"> <span class="_ _da"> </span><span class="ls13 ws18">(40)</span> <span class="_ _10e"> </span><span class="ls16 ws16">12 994</span> </span></div><div class="t m1 x13 h5 yfd ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _11e"> </span><span class="lsd wsc">225 236</span> <span class="_ _119"> </span><span class="ls12 ws18">8 4<span class="_ _2"/>15</span> <span class="_ _e5"> </span><span class="lsc wse">18</span> <span class="_ _11f"> </span><span class="lse wsf">233 669</span> </span></div><div class="t m1 x2c h5 y411 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _120"> </span><span class="ls16 ws16">29 980<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8e"> </span><span class="ls13 ws18">825</span> <span class="_ _116"> </span>- <span class="_ _c4"> </span><span class="lse ws10">30<span class="_ _2"/> </span>805 </span></span></span></div><div class="t m1 x13 h5 y412 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _121"> </span><span class="ls11 ws29">195 256<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _122"> </span><span class="ls14 ws33">7 59<span class="_ _2"/>0</span> <span class="_ _e5"> </span><span class="lsc wse">18</span> <span class="_ _f7"> </span><span class="lsd wsc">202 864</span> </span></span></span></div><div class="t m1 x2c h5 y413 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb ws1d">właścicielom CD PROJEKT S.A.</span> <span class="_ _a"> </span><span class="lsf ws10">195<span class="_ _2"/> 256</span> <span class="_ _11b"> </span><span class="ls12 ws13">7 590</span> <span class="_ _d8"> </span><span class="ls11 ws1e">18</span> <span class="_ _21"> </span><span class="ls13 wsd">202 864</span> </span></div><div class="c x6d y414 w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y415 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1c" style="content-visibility: auto;"><div class="pc pc1c w14 h1f"><img alt="" class="bi x0 y416 w28 h3b" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w2c h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">28<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y1b2 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na segmenty za okr<span class="_ _3"/>es od 0<span class="_ _3"/>1.0<span class="ls0">7<span class="ls37 wsc8">.20</span>22 <span class="wsc9">do 30.0</span>9<span class="ls37 wsc8">.20</span>22<span class="_ _2"/> r.* </span></div><div class="t m1 x93 h5 y417 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y6b ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _123"> </span><span class="lsc ws36">205 15<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _48"> </span><span class="ws1d">44 022</span> <span class="_ _e4"> </span><span class="ls11 ws29">(3 665)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls14 ws33">245<span class="_ _2"/> 514</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y418 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _124"> </span><span class="ls13 wsd">201 745</span> <span class="_ _100"> </span>- <span class="_ _113"> </span><span class="ls13 wsd">1<span class="_ _2"/> 444</span> <span class="_ _f4"> </span><span class="ls13 wsd">203 189</span> </span></div><div class="t m1 x2c h5 y419 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls18 ws14">576</span> <span class="_ _126"> </span><span class="ls16 ws29">68</span> <span class="_ _9a"> </span><span class="lse ws10">(<span class="_ _2"/>336)</span> <span class="_ _8e"> </span><span class="lse ws10">308</span> </span></div><div class="t m1 x2c h5 y41a ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _127"> </span><span class="ls13 wsd">2 836</span> <span class="_ _105"> </span><span class="ls13 wsd">43 95<span class="_ _2"/>4</span> <span class="_ _10e"> </span><span class="lsc ws19">(4 773<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls13 wsd">42 0<span class="_ _2"/>17</span> </span></span></span></div><div class="t m1 x13 h5 y41b ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, towarów i materiałó<span class="_ _3"/>w<span class="ls0 ws0"> <span class="_ _8c"> </span><span class="ls11 ws8d">50 916</span> <span class="_ _10a"> </span><span class="lsc ws34">31 672<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e4"> </span><span class="lse wsf">(3 38<span class="_ _2"/>8)</span> <span class="_ _e4"> </span><span class="lsc ws34">79 200<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y41c ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _56"> </span><span class="ls12 ws13">48 6<span class="_ _2"/>57</span> <span class="_ _128"> </span>4 <span class="_ _b9"> </span><span class="ls16 ws29">(59)</span> <span class="_ _c4"> </span><span class="ls13 wsd">48<span class="_ _2"/> 602</span> </span></div><div class="t m1 x2c h5 y41d ff1 fs2 fc0 sc0 lsb ws1d">Wartość sprzedanych towarów i <span class="lse ws10">materiałów<span class="ls0 ws0"> <span class="_ _70"> </span><span class="ls13 wsd">2 259</span> <span class="_ _10e"> </span></span><span class="lsf">31 6<span class="_ _2"/>68<span class="ls0 ws0"> <span class="_ _10a"> </span></span></span><span class="wsc">(3 329)<span class="ls0 ws0"> <span class="_ _c4"> </span></span>30 5<span class="_ _2"/>98<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y41e ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _129"> </span><span class="ls10 ws56">15<span class="_ _2"/>4 241<span class="_ _2"/></span> <span class="_ _105"> </span><span class="ls14 ws33">1<span class="_ _2"/>2 350</span> <span class="_ _113"> </span><span class="ls12 ws1f">(2<span class="_ _2"/>77)</span> <span class="_ _12a"> </span><span class="lsc ws34">166 3<span class="_ _3"/>14<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y148 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">34 989</span> <span class="_ _10c"> </span><span class="lse wsc">10 387</span> <span class="_ _91"> </span><span class="ls13 ws18">(31<span class="_ _2"/>2)</span> <span class="_ _108"> </span><span class="ls13 wsd">45 06<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y41f ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _110"> </span><span class="ls13 wsd">25 391</span> <span class="_ _12b"> </span><span class="ls14 ws14">1 6<span class="_ _2"/>11</span> <span class="_ _b9"> </span><span class="ls16 ws29">(29)</span> <span class="_ _105"> </span><span class="ls16 ws16">26 973<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y420 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _12c"> </span><span class="ls14 ws14">7 817<span class="_ _2"/></span> <span class="_ _11d"> </span><span class="ls13 wsd">2 891</span> <span class="_ _9a"> </span><span class="ls16 ws29">(889)</span> <span class="_ _11d"> </span><span class="ls14 ws14">9 819</span> </span></div><div class="t m1 x2c h5 y421 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls15 ws1c">6<span class="_ _2"/> 810</span> <span class="_ _12d"> </span>808 <span class="_ _9a"> </span><span class="ls12 ws1f">(8<span class="_ _2"/>35)</span> <span class="_ _bc"> </span><span class="ls15 ws1c">6 783</span> </span></div><div class="c x8 y422 w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x98 h5 y423 ff1 fs2 fc0 sc0 lsf ws33">(9)<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _117"> </span></span>(9)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y424 ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _12e"> </span><span class="ls11 ws29">94 859<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _122"> </span><span class="lse wsf">2 435</span> <span class="_ _e5"> </span><span class="lsc wse">10</span> <span class="_ _c4"> </span><span class="lsc ws34">97 304<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y425 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _12f"> </span></span>33 984<span class="ls0 ws0"> <span class="_ _11b"> </span></span>3 5<span class="_ _2"/>63<span class="ls0 ws0"> <span class="_ _10a"> </span><span class="ls13 wsd">(4 328)</span> <span class="_ _10e"> </span></span>33 21<span class="_ _2"/>9<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y426 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _130"> </span><span class="ls13 wsd">18 245</span> <span class="_ _99"> </span><span class="ls13 wsd">4 37<span class="_ _2"/>4</span> <span class="_ _1d"> </span><span class="ls13 wsd">(4 343)</span> <span class="_ _10c"> </span><span class="ls18 wsf">18 276</span> </span></div><div class="t m1 x13 h5 y427 ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _131"> </span><span class="lsc ws34">110 5<span class="_ _3"/>98<span class="ls0 ws0"> <span class="_ _bc"> </span><span class="lsd wsc">1<span class="_ _2"/> 624</span> <span class="_ _132"> </span><span class="lsd wsf">25</span> <span class="_ _c3"> </span><span class="lsd wsc">112 247</span> </span></span></span></div><div class="t m1 x2c h5 y428 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _133"> </span></span>13 036<span class="ls0 ws0"> <span class="_ _134"> </span></span><span class="ws10">318<span class="ls0 ws0"> <span class="_ _128"> </span>4 <span class="_ _10e"> </span></span></span>1<span class="_ _2"/>3 358<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y429 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _135"> </span><span class="ls11 ws8d">97 562</span> <span class="_ _bc"> </span><span class="ls12 ws18">1<span class="_ _2"/> 306</span> <span class="_ _d6"> </span><span class="lsd wsf">21</span> <span class="_ _48"> </span><span class="ls16 ws35">98 889<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y42a ff1 fs2 fc0 sc0 lsb ws1d">Zysk/(strata) netto przypisana właścicielom CD PROJEKT S.A.<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls16 ws29">97 <span class="_ _3"/>562<span class="ls0 ws0"> <span class="_ _11d"> </span><span class="lse wsc">1 306</span> <span class="_ _136"> </span><span class="ls13 ws18">21</span> <span class="_ _108"> </span><span class="ls15 ws1c">98 889</span> </span></span></span></div><div class="c x6d y42b w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y42c ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y42d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y42e ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y42f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y430 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1d" style="content-visibility: auto;"><div class="pc pc1d w14 h1f"><img alt="" class="bi x0 y431 w28 h3c" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">29<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y432 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na<span class="ls0"> </span>segmenty za okres od<span class="_ _3"/> 01.0<span class="_ _3"/><span class="ls0">1<span class="ls37 wsc8">.20</span>23 <span class="wsc9">do 30.09.<span class="_ _2"/>20</span>23 r. </span></div><div class="t m1 x93 h5 y433 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 yae ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls12 ws18">626 109</span> <span class="_ _106"> </span><span class="lsd wsc">1<span class="_ _2"/>68 222</span> <span class="_ _f7"> </span><span class="lsd wsf">(26 <span class="ls14 ws11">6<span class="_ _2"/>39)</span></span> <span class="_ _21"> </span><span class="ls14 ws33">7<span class="_ _2"/>67 69<span class="_ _2"/>2</span> </span></div><div class="t m1 x2c h5 y434 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _11e"> </span><span class="ls14 ws14">617 257</span> <span class="_ _100"> </span>- <span class="_ _bc"> </span><span class="ls11 ws12">11 377</span> <span class="_ _d0"> </span><span class="ls16 ws16">628 634<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y435 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls13 ws18">484</span> <span class="_ _da"> </span><span class="ls13 ws18">746</span> <span class="_ _91"> </span><span class="ls16 ws29">(189)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls13 wsd">1<span class="_ _2"/> 041</span> </span></span></span></div><div class="t m1 x2c h5 y436 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _127"> </span></span>8 36<span class="_ _2"/>8<span class="ls0 ws0"> <span class="_ _f1"> </span><span class="lsf ws10">167 4<span class="_ _2"/>76</span> <span class="_ _f4"> </span><span class="lsc ws19">(37 82<span class="_ _33"/>7)<span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls14 ws14">138 0<span class="_ _2"/>17</span> </span></span></span></div><div class="t m1 x13 h5 y70 ff3 fs2 fc0 sc0 lsb ws0">Koszty sprzedanych produktów, usług, towarów i <span class="lsa wsc">materiałów<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _138"> </span><span class="ls14 ws33">157<span class="_ _2"/> 588</span> <span class="_ _12a"> </span><span class="lsc ws34">120 331<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ls11 ws29">(26 563)</span> <span class="_ _106"> </span><span class="ls14 ws33">251 356</span> </span></span></span></span></div><div class="t m1 x2c h5 y3e ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _139"> </span><span class="ls13 wsd">148 210</span> <span class="_ _128"> </span>4 <span class="_ _b9"> </span><span class="ls11 ws1e">(113)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10a"> </span><span class="ls11 ws12">148 101<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y437 ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _13a"> </span></span>9 378<span class="ls0 ws0"> <span class="_ _c3"> </span><span class="ls13 wsd">120 327</span> <span class="_ _106"> </span><span class="ls13 wsd">(26 450)</span> <span class="_ _f0"> </span><span class="ls13 wsd">10<span class="_ _2"/>3 255</span> </span></div><div class="t m1 x13 h5 y15f ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _13b"> </span><span class="ls11 ws8d">468 521</span> <span class="_ _10a"> </span><span class="lsf ws14">47 891</span> <span class="_ _8e"> </span><span class="ls14 ws11">(<span class="_ _2"/>76)</span> <span class="_ _13c"> </span><span class="lse wsf">516 336</span> </span></div><div class="t m1 x2c h5 y438 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _13d"> </span><span class="ls11 ws12">119 431</span> <span class="_ _105"> </span><span class="lse wsc">33 067</span> <span class="_ _b9"> </span><span class="ls13 ws18">(<span class="_ _2"/>28)</span> <span class="_ _12a"> </span><span class="ls13 wsd">15<span class="_ _2"/>2 470</span> </span></div><div class="t m1 x2c h5 y1be ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _13e"> </span><span class="ls13 ws90">105 9<span class="_ _2"/>26</span> <span class="_ _122"> </span><span class="ls13 wsd">6<span class="_ _2"/> 045</span> <span class="_ _103"> </span><span class="lsf ws33">(67)</span> <span class="_ _10a"> </span><span class="ls11 ws35">111 904</span> </span></div><div class="t m1 x2c h5 y439 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _13f"> </span><span class="ls13 wsd">41 294</span> <span class="_ _140"> </span><span class="ls11 ws12">1 140</span> <span class="_ _141"> </span><span class="lsf ws10">(1 68<span class="_ _2"/>7)</span> <span class="_ _10a"> </span><span class="ls13 wsd">40 747</span> </span></div><div class="t m1 x2c h5 y43a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _142"> </span><span class="ls11 ws12">12 160</span> <span class="_ _115"> </span><span class="ws1e">1 001</span> <span class="_ _10c"> </span><span class="ls16 ws16">(1 60<span class="_ _3"/>5)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7b"> </span><span class="ls12 ws13">11 556</span> </span></span></span></div><div class="c x8 y43b w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">(Utrat<span class="_ _2"/>a wartości)/<span class="lsb ws1d">odwrócenie utraty wartości <span class="ls0 ws0"> </span></span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x9a h5 y43c ff1 fs2 fc0 sc0 ls11 ws1e">(1)<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _143"> </span></span>(1)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y43d ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _3a"> </span><span class="lsd wsc">272 297</span> <span class="_ _bc"> </span><span class="ls14 ws33">8<span class="_ _2"/> 918</span> <span class="_ _8e"> </span><span class="lse ws10">(63)</span> <span class="_ _f4"> </span><span class="lsc ws36">281 152</span> </span></div><div class="t m1 x2c h5 y43e ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _12f"> </span><span class="lsc ws17">75 98<span class="_ _3"/>6<span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">4 019</span> <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ws1e">80 005</span> </span></span></span></div><div class="t m1 x2c h5 y43f ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _121"> </span><span class="ls13 wsd">6 325</span> <span class="_ _101"> </span><span class="ls13 wsd">4 596</span> <span class="_ _91"> </span><span class="ls13 ws18">(128<span class="_ _2"/>)</span> <span class="_ _10c"> </span><span class="ls18 wsf">10 793</span> </span></div><div class="t m1 x13 h5 y440 ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _144"> </span><span class="ls14 ws33">341<span class="_ _2"/> 958</span> <span class="_ _99"> </span><span class="lse wsf">8 341</span> <span class="_ _132"> </span><span class="ls11 ws1e">65</span> <span class="_ _f7"> </span><span class="lse wsf">35<span class="_ _2"/>0 364</span> </span></div><div class="t m1 x2c h5 y441 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _145"> </span><span class="ls13 wsd">59 437</span> <span class="_ _8e"> </span><span class="ls15 ws15">892</span> <span class="_ _126"> </span><span class="lsc wse">54</span> <span class="_ _108"> </span></span>6<span class="_ _2"/>0 383<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y442 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _121"> </span><span class="lsd wsc">28<span class="_ _2"/>2 521</span> <span class="_ _122"> </span><span class="ws1d">7 449</span> <span class="_ _143"> </span><span class="lsc wse">11</span> <span class="_ _106"> </span><span class="ls14 ws33">289<span class="_ _2"/> 981</span> </span></div><div class="t m1 x2c h5 y443 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb ws1d">właścicielom CD PROJEKT S.A.</span> <span class="_ _a"> </span><span class="ls13 wsd">28<span class="_ _2"/>2 521</span> <span class="_ _119"> </span><span class="ls13 wsd">7 449</span> <span class="_ _138"> </span><span class="ls11 ws1e">11</span> <span class="_ _f0"> </span><span class="ls16 ws16">289 981<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x6d y444 w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y445 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y446 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y447 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y448 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1e" style="content-visibility: auto;"><div class="pc pc1e w14 h1f"><img alt="" class="bi x0 y431 w28 h3c" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w2c h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">30<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y432 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na segmenty za okr<span class="_ _3"/>es od 0<span class="_ _3"/>1.01.20<span class="ls0">22 <span class="ls33 wscb">do 3</span>0</span><span class="wscc">.09.20</span><span class="ls0">22 r.* </span></div><div class="t m1 x93 h5 y433 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 yae ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="lsc ws34">500 722<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f4"> </span><span class="lsc ws34">132<span class="_ _3"/> 773<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls16 ws12">(9 988)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11f"> </span><span class="ls11 ws29">623 507</span> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y434 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży <span class="ws10">pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _146"> </span><span class="ls13 wsd">485 216</span> <span class="_ _100"> </span>- <span class="_ _113"> </span><span class="ls13 wsd">3 841</span> <span class="_ _106"> </span><span class="ls12 ws13">489 057</span> </span></span></div><div class="t m1 x2c h5 y435 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _147"> </span><span class="ls13 wsd">2 582</span> <span class="_ _8e"> </span><span class="ls13 ws18">204</span> <span class="_ _11b"> </span><span class="ls16 ws16">(1 164)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">1 622</span> </span></span></span></div><div class="t m1 x2c h5 y436 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _86"> </span><span class="ls13 wsd">12 924</span> <span class="_ _f4"> </span><span class="lsf ws10">1<span class="_ _2"/>32 569</span> <span class="_ _c3"> </span><span class="ls16 ws16">(12 6<span class="_ _3"/>65)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f4"> </span><span class="ls13 wsd">132 8<span class="_ _2"/>28</span> </span></span></span></div><div class="t m1 x13 h5 y70 ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, towarów i materiałó<span class="_ _3"/>w<span class="ls0 ws0"> <span class="_ _148"> </span><span class="lse wsf">94 733</span> <span class="_ _48"> </span><span class="lsf ws14">94<span class="_ _2"/> 880</span> <span class="_ _48"> </span><span class="ls11 ws29">(9 052)</span> <span class="_ _f0"> </span><span class="lsc ws34">180 561</span> </span></div><div class="t m1 x2c h5 y3e ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _149"> </span><span class="ls15 ws1c">85 821</span> <span class="_ _117"> </span><span class="ls13 ws18">47</span> <span class="_ _9a"> </span><span class="ls13 ws18">(228)</span> <span class="_ _108"> </span><span class="ls13 wsd">85 640</span> </span></div><div class="t m1 x2c h5 y437 ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _ce"> </span><span class="ls15 ws1c">8 912</span> <span class="_ _105"> </span><span class="ls13 wsd">94 833</span> <span class="_ _10a"> </span><span class="ls13 wsd">(8 824)</span> <span class="_ _10e"> </span><span class="ls13 wsd">94 921</span> </span></div><div class="t m1 x13 h5 y15f ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _14a"> </span><span class="ls11 ws8d">405 989</span> <span class="_ _c4"> </span><span class="lsf ws14">37 89<span class="_ _2"/>3</span> <span class="_ _11d"> </span><span class="ls11 ws1e">(93<span class="_ _3"/>6)<span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ws1d">442 946</span> </span></span></span></div><div class="t m1 x2c h5 y438 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _14b"> </span><span class="lsf ws10">104 8<span class="_ _2"/>67</span> <span class="_ _7b"> </span><span class="ls13 wsd">31 26<span class="_ _2"/>1</span> <span class="_ _de"> </span><span class="ls13 ws18">(431)</span> <span class="_ _c3"> </span><span class="lsf ws10">135 697</span> </span></div><div class="t m1 x2c h5 y1be ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _14c"> </span><span class="ls16 ws16">69 343<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _14d"> </span><span class="ls18 wsf">4 775</span> <span class="_ _9a"> </span><span class="ls16 ws29">(256)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _105"> </span><span class="lse wsc">7<span class="_ _2"/>3 862</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y439 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _10b"> </span><span class="ls11 ws12">13 178</span> <span class="_ _11b"> </span><span class="lsc ws19">5 074</span> <span class="_ _105"> </span><span class="ls13 wsd">(<span class="_ _2"/>3 048)</span> <span class="_ _10e"> </span><span class="ls13 wsd">15 204</span> </span></div><div class="t m1 x2c h5 y43a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _142"> </span><span class="ls14 ws14">1<span class="_ _2"/>5 18<span class="_ _2"/>9</span> <span class="_ _122"> </span><span class="ls13 wsd">2 68<span class="_ _2"/>0</span> <span class="_ _7b"> </span><span class="ls18 wsf">(3 177)</span> <span class="_ _10e"> </span><span class="ls16 ws16">14 692</span> </span></div><div class="c x8 y43b w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x9b h5 y43c ff1 fs2 fc0 sc0 ls14 ws11">(17<span class="_ _2"/>)<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _dc"> </span></span>(17)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y43d ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _118"> </span><span class="lsd wsc">229<span class="_ _2"/> 751</span> <span class="_ _119"> </span><span class="lsd wsc">4 251</span> <span class="_ _115"> </span><span class="ls12 ws1f">(120)</span> <span class="_ _11f"> </span><span class="lse wsf">233 8<span class="_ _2"/>82</span> </span></div><div class="t m1 x2c h5 y43e ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="ls14 ws14">7<span class="_ _2"/>0 316</span> <span class="_ _11b"> </span><span class="ws1e">8 007</span> <span class="_ _1d"> </span><span class="ls16 ws1b">(9 734<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _c4"> </span><span class="ls15 ws1c">68 589</span> </span></span></span></div><div class="t m1 x2c h5 y43f ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _14e"> </span><span class="ls13 wsd">37 244</span> <span class="_ _1d"> </span><span class="ws1e">10 068</span> <span class="_ _105"> </span><span class="ls16 ws1b">(9 799)</span> <span class="_ _141"> </span><span class="lsc ws19">3<span class="_ _3"/>7 513<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y440 ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _11e"> </span><span class="lsd wsc">262 823</span> <span class="_ _119"> </span><span class="ls14 ws33">2 190</span> <span class="_ _12d"> </span><span class="ls11 ws1e">(55)</span> <span class="_ _f7"> </span><span class="ls11 ws29">264 9<span class="_ _3"/>58<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y441 ff1 fs2 fc0 sc0 lse ws10">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _120"> </span><span class="lsc ws19">52 559<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a"> </span><span class="lse ws10">5<span class="_ _2"/>31</span> <span class="_ _14f"> </span>7 <span class="_ _150"> </span><span class="lsf ws10">53 097</span> </span></span></span></div><div class="t m1 x13 h5 y442 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _121"> </span><span class="lsc ws34">210 264<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _119"> </span><span class="ls14 ws33">1<span class="_ _2"/> 659</span> <span class="_ _12d"> </span><span class="lsd wsf">(62)</span> <span class="_ _48"> </span><span class="lsc ws36">211 861</span> </span></span></span></div><div class="t m1 x2c h5 y443 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb ws1d">właścicielom CD PROJEKT S.A.</span> <span class="_ _a"> </span><span class="ls13 wsd">210 26<span class="_ _2"/>4</span> <span class="_ _11d"> </span><span class="ls12 ws13">1 659</span> <span class="_ _da"> </span><span class="ls16 ws29">(62)</span> <span class="_ _10a"> </span><span class="ls11 ws12">2<span class="_ _3"/>11 861<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x6d y444 w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y194 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1f" style="content-visibility: auto;"><div class="pc pc1f w14 h1f"><img alt="" class="bi x0 y449 w28 h3d" src="data:image/png;base64,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"/><div class="t m1 x9c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x54 yd0 w1b h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">31<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y400 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owane sprawozdanie z<span class="_ _3"/> sytuacji f<span class="_ _3"/>inansowej z po<span class="_ _3"/>działem na segmenty<span class="_ _3"/> na dzień 3<span class="_ _3"/>0.0<span class="ls0">9<span class="ls37 wsc8">.20</span>23 r. </span></div><div class="t m1 x93 h5 y401 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y402 ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _151"> </span><span class="lsc ws36">1 241 119<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _150"> </span><span class="lsc ws36">51 089</span> <span class="_ _13c"> </span><span class="lsc ws34">(17 284)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _152"> </span><span class="lsd ws28">1 27<span class="_ _2"/>4 924</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y403 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _153"> </span><span class="lsc ws17">170 522<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _122"> </span><span class="ls12 ws13">2 5<span class="_ _2"/>59</span> <span class="_ _141"> </span><span class="ls13 wsd">(1 462)</span> <span class="_ _1d"> </span><span class="ls11 ws35">171 619</span> </span></span></span></div><div class="t m1 x2c h5 y404 ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne <span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls16 ws1b">67 982<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">2 015</span> <span class="_ _9a"> </span><span class="ls16 ws29">(490)</span> <span class="_ _108"> </span><span class="ls16 ws1b">69 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y405 ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _154"> </span><span class="lsc ws17">572 913<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls13 wsd">2 27<span class="_ _2"/>1</span> <span class="_ _b9"> </span><span class="ls13 ws18">234</span> <span class="_ _c3"> </span><span class="lsc ws19">575 4<span class="_ _3"/>18<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y406 ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _155"> </span><span class="ls13 wsd">34 612</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls13 wsd">34 6<span class="_ _2"/>12</span> </span></div><div class="t m1 x2c h5 y407 ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _156"> </span><span class="ls13 wsd">56 438</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="t m1 x2c h5 y1fb ff1 fs2 fc0 sc0 lse wsc">Inwestycj<span class="_ _2"/>e w jednost<span class="_ _2"/>kach podporządkowanyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _157"> </span><span class="lsc ws17">15 552</span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lsc ws19">(15 5<span class="_ _3"/>52)<span class="ls0 ws0"> <span class="_ _116"> </span>- </span></span></span></div><div class="c x8 y44a w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsa ws1a">Akcje i <span class="lse wsc">udział<span class="_ _2"/>y w jednostkach podporz<span class="_ _2"/>ądkowanych<span class="_ _2"/> nieobjętych </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div></div><div class="t m1 x11 h5 y44b ff1 fs2 fc0 sc0 ls13 wsd">40 863<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _108"> </span></span>40 8<span class="_ _2"/>63<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y44c ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _142"> </span></span>5<span class="_ _2"/> 390<span class="ls0 ws0"> <span class="_ _122"> </span><span class="ls11 ws12">43 113</span> <span class="_ _116"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">48 503</span> </span></div><div class="t m1 x2c h5 ybc ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _158"> </span><span class="ls13 wsd">254 687</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _106"> </span><span class="ls13 wsd">254 687</span> </span></div><div class="t m1 x2c h5 y44d ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _ba"> </span><span class="ls13 wsd">21 78<span class="_ _2"/>0</span> <span class="_ _12b"> </span><span class="ls11 ws12">1 131</span> <span class="_ _10f"> </span><span class="ls13 ws18">(14)</span> <span class="_ _105"> </span><span class="ls13 ws18">22 <span class="ls15 ws15">897</span></span> </span></div><div class="t m1 x2c h5 y44e ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _159"> </span></span><span class="ws10">380<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _12d"> </span></span>38<span class="_ _2"/>0<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y44f ff3 fs2 fc0 sc0 ls17 wsd">AKTYWA OBROTOWE<span class="ls0 ws0"> <span class="_ _15a"> </span><span class="lsc ws34">1 075 4<span class="_ _3"/>61<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _48"> </span><span class="ls14 ws33">82<span class="_ _2"/> 995</span> <span class="_ _f7"> </span><span class="ls11 ws29">(20 649)</span> <span class="_ _d2"> </span><span class="lsc ws34">1 13<span class="_ _33"/>7 807<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y40e ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _15b"> </span><span class="ls13 wsd">7 463</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _119"> </span><span class="ls13 wsd">7 46<span class="_ _2"/>3</span> </span></div><div class="t m1 x2c h5 y40f ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="ls1a ws2b">29<span class="_ _2"/>7 0<span class="_ _2"/>37</span> <span class="_ _122"> </span><span class="ls13 wsd">11<span class="_ _2"/> 445</span> <span class="_ _106"> </span><span class="ls13 wsd">(20 649)</span> <span class="_ _13c"> </span><span class="ls15 ws1c">287 833</span> </span></div><div class="t m1 x2c h5 y410 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ls13 wsd">14 85<span class="_ _2"/>3</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _10c"> </span><span class="ls13 wsd">14 853</span> </span></div><div class="t m1 x2c h5 yfd ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _15c"> </span><span class="ls13 wsd">31 943</span> <span class="_ _15d"> </span><span class="ws1e">1 804</span> <span class="_ _116"> </span>- <span class="_ _1d"> </span></span>33 7<span class="_ _2"/>47<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y411 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls16 ws16">9 682<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10c"> </span><span class="ls18 wsf">16 704</span> <span class="_ _116"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">26 386</span> </span></span></span></div><div class="t m1 x2c h5 y412 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _154"> </span><span class="ls10 ws11">267<span class="_ _2"/> 106</span> <span class="_ _da"> </span></span><span class="ws10">937<span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _d0"> </span><span class="ls13 wsd">268 043</span> </span></span></div><div class="t m1 x2c h5 y450 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _28"> </span><span class="ls13 wsd">263 25<span class="_ _2"/>0</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _21"> </span><span class="ls13 wsd">263 25<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y451 ff1 fs2 fc0 sc0 lse wsc">Środki pie<span class="_ _2"/>niężne i e<span class="_ _2"/>kwiwalenty środ<span class="_ _2"/>ków <span class="lsa">pieniężnych<span class="ls0 ws0"> <span class="_ _15f"> </span><span class="ls13 wsd">184 127</span> <span class="_ _1d"> </span><span class="ls10 ws11">5<span class="_ _2"/>2 1<span class="_ _2"/>05</span> <span class="_ _116"> </span>- <span class="_ _106"> </span><span class="ls13 wsd">236 232</span> </span></span></div><div class="t m1 x13 h5 y452 ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _151"> </span><span class="ls14 ws33">2<span class="_ _2"/> 316<span class="_ _2"/> 580</span> <span class="_ _106"> </span><span class="ls12 ws18">134 08<span class="_ _2"/>4</span> <span class="_ _21"> </span><span class="lse wsf">(37<span class="_ _2"/> 933)</span> <span class="_ _d2"> </span><span class="lsd wsc">2 412 731</span> </span></div><div class="c x6d y453 w2b hd"><div class="t m1 x5 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y454 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y455 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf20" style="content-visibility: auto;"><div class="pc pc20 w14 h1f"><img alt="" class="bi x0 y456 w28 h3e" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">32<span class="ls0 ws0"> </span></div></div><div class="t m1 x93 h5 y457 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y458 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _160"> </span><span class="lsd wsc">2 177 266</span> <span class="_ _e4"> </span><span class="ls11 ws29">46 623<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _13c"> </span><span class="ls11 ws8d">(15 7<span class="_ _2"/>45)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _161"> </span><span class="lsd ws28">2 208<span class="_ _2"/> 144</span> </span></span></span></span></span></div><div class="t m1 x13 h5 y459 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _5c"> </span><span class="lsd wsc">2 177 266</span> <span class="_ _e4"> </span><span class="ls11 ws29">46 623<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _13c"> </span><span class="ls11 ws8d">(15 745)</span> <span class="_ _161"> </span><span class="lsd ws28">2 208<span class="_ _2"/> 144</span> </span></span></span></div><div class="t m1 x2c h5 y45a ff1 fs2 fc0 sc0 lse ws10">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _a"> </span></span>1<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _91"> </span><span class="lsf ws33">(1<span class="_ _2"/>36)</span> <span class="_ _7b"> </span><span class="ls16 ws1b">99 911<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y45b ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _162"> </span><span class="ls15 ws85">1 681 86<span class="_ _2"/>8</span> <span class="_ _10e"> </span><span class="ls13 wsd">38 251</span> <span class="_ _10c"> </span><span class="lsc ws17">(5 515)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e1"> </span><span class="ls11 ws12">1 714 604</span> </span></span></span></div><div class="t m1 x2c h5 y45c ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci nominalnej<span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> </span></div><div class="t m1 x2c h5 y45d ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _163"> </span><span class="ls16 ws16">16 943<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls15 ws15">850</span> <span class="_ _141"> </span><span class="ls16 ws16">(1 8<span class="_ _33"/>63)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="ls1a ws2b">1<span class="_ _2"/>5<span class="_ _2"/> 930<span class="_ _2"/></span> </span></span></span></span></span></div><div class="t m1 x2c h5 y45e ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z <span class="lsa wsc">przeliczenia<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _164"> </span><span class="ls15 ws15">866</span> <span class="_ _b9"> </span><span class="lsf ws33">(<span class="_ _2"/>65)</span> <span class="_ _140"> </span><span class="ls11 ws12">1 014<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls14 ws14">1<span class="_ _2"/> 815</span> </span></span></span></span></div><div class="t m1 x2c h5 y45f ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik fin<span class="_ _2"/>ansowy<span class="ls0 ws0"> <span class="_ _165"> </span><span class="ls13 wsd">(21 5<span class="_ _2"/>43)</span> <span class="_ _166"> </span>2 <span class="_ _150"> </span><span class="ls16 ws16">(9 256)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f0"> </span><span class="ls18 wsf">(3<span class="_ _2"/>0 797)</span> </span></span></span></div><div class="t m1 x2c h5 y460 ff1 fs2 fc0 sc0 lse wsc">Wynik fin<span class="_ _2"/>ansowy bieżące<span class="_ _2"/>go okresu<span class="ls0 ws0"> <span class="_ _11e"> </span><span class="ls13 wsd">282 521</span> <span class="_ _119"> </span><span class="ls13 wsd">7<span class="_ _2"/> 449</span> <span class="_ _167"> </span><span class="ls11 ws1e">11</span> <span class="_ _f0"> </span><span class="ls16 ws16">289 981</span> </span></div><div class="t m1 x13 h5 y461 ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _168"> </span>- <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _100"> </span>- </span></div><div class="t m1 x13 h5 y462 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _169"> </span><span class="lsd wsc">40 225</span> <span class="_ _14d"> </span><span class="lsc ws34">1 03<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls12 ws18">(1 010<span class="_ _2"/>)</span> <span class="_ _48"> </span><span class="lsd wsc">40 252</span> </span></span></span></div><div class="t m1 x2c h5 y163 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _16a"> </span><span class="ls16 ws16">19 640<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls11 ws12">1 0<span class="_ _3"/>10<span class="ls0 ws0"> <span class="_ _7b"> </span></span>(1 010)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="ls16 ws16">19 640<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y463 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="ls13 wsd">2 501</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _11d"> </span><span class="ls13 wsd">2 501</span> </span></div><div class="t m1 x2c h5 y464 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu od<span class="_ _2"/>roczonego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls13 ws18">49</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _126"> </span><span class="ls13 ws18">49</span> </span></div><div class="t m1 x2c h5 y465 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _16c"> </span><span class="ls13 wsd">2 069</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">2 069</span> </span></div><div class="t m1 x2c h5 y466 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i pod<span class="_ _2"/>obne<span class="ls0 ws0"> <span class="_ _16d"> </span></span><span class="ws10">339<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls13 ws18">27</span> <span class="_ _116"> </span>- <span class="_ _8e"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y467 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _159"> </span><span class="ls29 ws81">1<span class="_ _2"/>5<span class="_ _2"/> 6<span class="_ _2"/>27</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _10c"> </span><span class="ls29 ws81">15<span class="_ _2"/> 627<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y468 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _16e"> </span><span class="ls11 ws8d">99 089</span> <span class="_ _48"> </span><span class="lsd wsc">86 424</span> <span class="_ _c3"> </span><span class="ls12 ws18">(21 178<span class="_ _2"/>)</span> <span class="_ _106"> </span><span class="lse wsf">16<span class="_ _2"/>4 335</span> </span></div><div class="t m1 x2c h5 y469 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _77"> </span><span class="ls13 wsd">14 239</span> <span class="_ _8e"> </span><span class="ls13 ws18">529</span> <span class="_ _113"> </span><span class="ls16 ws29">(529)</span> <span class="_ _10e"> </span><span class="ls13 wsd">14 239</span> </span></div><div class="t m1 x2c h5 y46a ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _0"> </span><span class="ls13 wsd">22 1<span class="_ _2"/>94</span> <span class="_ _150"> </span><span class="ls16 ws16">65 3<span class="_ _3"/>94<span class="ls0 ws0"> <span class="_ _d0"> </span><span class="ls13 wsd">(20<span class="_ _2"/> 286)</span> <span class="_ _150"> </span><span class="lse wsc">6<span class="_ _2"/>7 302</span> </span></span></span></div><div class="t m1 x2c h5 y46b ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _16f"> </span>- <span class="_ _10f"> </span><span class="ls13 ws18">147</span> <span class="_ _116"> </span>- <span class="_ _10f"> </span><span class="ls13 ws18">147</span> </span></div><div class="t m1 x2c h5 y46c ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _170"> </span><span class="lsc ws19">4 774<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _101"> </span><span class="ls13 wsd">8<span class="_ _2"/> 948</span> <span class="_ _116"> </span>- <span class="_ _10c"> </span><span class="ls13 wsd">1<span class="_ _2"/>3 722</span> </span></span></span></div><div class="t m1 x2c h5 y46d ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _171"> </span><span class="ls12 ws13">7 051</span> <span class="_ _122"> </span><span class="ls12 ws13">6<span class="_ _2"/> 056</span> <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls11 ws12">13 107</span> </span></div><div class="t m1 x2c h5 y46e ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e <span class="ls0 ws0"> <span class="_ _172"> </span><span class="lsc ws19">7 155<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>1 <span class="_ _116"> </span>- <span class="_ _15d"> </span><span class="lsc ws19">7 156</span> </span></span></span></div><div class="t m1 x2c h5 y46f ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _173"> </span><span class="ls13 wsd">43 676</span> <span class="_ _bc"> </span><span class="ls13 wsd">5 349</span> <span class="_ _115"> </span></span><span class="ws10">(363)<span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls16 ws16">48 662</span> </span></span></div><div class="t m1 x13 h5 y470 ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _151"> </span><span class="ls14 ws33">2<span class="_ _2"/> 316<span class="_ _2"/> 580</span> <span class="_ _106"> </span><span class="ls12 ws18">134 08<span class="_ _2"/>4</span> <span class="_ _21"> </span><span class="lse wsf">(37<span class="_ _2"/> 933)</span> <span class="_ _d2"> </span><span class="lsd wsc">2 412 731</span> </span></div><div class="c x6d y471 w2b hd"><div class="t m1 x5 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y472 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _6"> </span> </div><div class="t m1 x8 hf y473 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf21" style="content-visibility: auto;"><div class="pc pc21 w14 h1f"><img alt="" class="bi x0 y474 w28 h3f" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABpIAAANzCAIAAAAlXBwgAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde2DddX0//vf7c665Nim9RChSAbU4ttVZJ2oZZYOfMMtXvk6kKFUYqDjFy5QBQ6Z4mXXCT/yiAm4F1DpwdIIDL8xugNR5Y1+7DbRKhYIFApZLm6S5neTz/eO04SQ5SW+pfEoej7+Sz3mfc/J55ZPknGfer/c7hAnEGMOuMdKJK6ZiGqlEiqmYimmksiumYhqpmIqpmEY68akdmQQAAAAAIGPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZE6MMaoCAAAAAOwfdj3OM9KJK6ZiGqlEiqmYimmksiumYhqpmIqpmEY68akdqUkWAAAAADJHbLfPtYR4UFRnAAAAAHaDOGnfyoXw4XLzY+mwUgAAAACw68R2+9ZHy80/H65UFAIAAACA3ZFXgn3nrGLDCfnSku4ng916AQAAANgdZtvtK8fmih8sNt042NcVUtUAAAAAYLeI7faJI5Lc5Q2tQyH8w0CvagAAAACwu8R2U29WTL7YMKMxxm9U+jbbjAIAAACA3Se2m2KNIX6xobUjyYUQvmiqHQAAAAB7RGw3xf623Py7uUII4buV/geHhxQEAAAAgD0gtptK7y82vrZQrn78xf5tCgIAAADAnhHbTZnX5Ut/UWqqfvyjysC64YqaAAAAALBnxHZT42W5/Ipyy8in1w1a1Q4AAACAPSe2mwKHxNwV5Rn5GKuf/nKosqYyoCwAAAAA7DGx3d5qDPHqxtbZyTOVXGmqHQAAAAB7R2y3V0VJQriyofWwJD9ypHN46BuDfWoIAAAAwN4Q29Xx6lxhF0e+oVB+Vb5Ye+QfBnqHVBAAAACAvSO2q+OPRidxE2mP8dxiY+2RrenwjabaAQAAALDXxHZjHZrkFtQ0vU4kF8IV5dY5cVQBVw30bgupGgIAAACwl8R2Y51eaNiVYX9bbnnF6El5/Wn6FVPtAAAAAJgKYrtRWkL8s0J5p8PeXmx8/bhhXx/s25wOqyEAAAAAe09sN8rrCqXGGCcfc1y+eF6paczBSpquHOxVQAAAAACmhNhulOXFnXTIHpnkLyu3jj9++9DAg8O2kAUAAABgaojtnnF0rnjopJtRzIrJFxtm1J2O94X+bQoIAAAAwFSJcWc9odNEEsLqxrbfSfIhhPuGh5Zue2rMgCOS3BUNMw6OdYLOmyr9F/R1qSEAAAAAUyWfpmndG2KME930nBx5Qr505I6pdjGEMSMPTXLXN7SNn2eXhjCQpp/u6578a5huxdynI5VIMRVTMY1UTMVUdiMVUzEV00gnrpiKOR1GapLd7oyJV7WbFZOVE/TGhhD+yQayAAAAAEw1sV0IIRyR5BfmCnVvKobwuXLrvCRX99bhEL60RxvI5kI4IV98Y6GcU30AAAAAxhHbhRDC6cXyRDf9bbnlZfnCRLf+z3Cl7gayL0wmjOMOTXIXlJrWNM1sj8k/DfbZfRYAAACA8cR2oT3G1+Xrx3bnFhtfVyhPct9/Hewfc6QjJl9qmJEPYztqiyG8Pl9e1TDjtqaZR+eKb+/dcv1gn+IDAAAAUFdeCU4pNJTqrVv32nzpPaWmye97x9BA7afH5oqfamj55VDl58OVkYONIZ5dbHxrodwakxDC9QO9K/p7toVU5QEAAACYyDSN7XIhDO34YPmO+XQ9aToU0sYQQwgLc/lPlVsmf5B1Q4MbdnTIFkO4sNR8erEhhHDFwLbqwYVJ/pRieWm+3BBjDGFrOnxRX/d3Kv0uOwAAAAAmN01ju+PzpWp8dmy+2JHkQgiVNP1YX9dbio2PpkNH5gpfKM8oTbB17Iird8RzL0xyl5Vbj8jlQwg/qgz8crhyRqHhlEL5Rbnt5U1DWDc0+L7erQ/bcxYAAACAXTAdY7tcCK8vlKux3fJCQ/XgR/u7kxA/2Lf1XxrbczHuLLILDw4PrakMxBhPLzRcUGoayfhmJ8ldTQeMifz+tTLw3t4tdp8AAAAAYBdNxy0pFuYKHTEJIbwwyb0qXwwhfLfSf/1g3zcrfX+aL+VjvLdmZbqJfGFgWwjhfcXGD5eba0O6Q5P8mMzu64N9H+jbuseZXTGEQ2LOlQoAAAAwrUzH2XavyhVaYww7ptr1p+lH+7pDCNtC+N+F8rcG+5uTnaSZvxkevr3S/7fl5jfsmKxX17Y0/eu+rm9W+nc+eS+EEEJHTA7P5Q+OyUFJ7qCYzEty7TH5XmVg1WCvHSwAAAAAppXpGNv9Ub44KyYtIb6+UA4hfH5gW2c6HEJ4fkzWVgZuqvRd39i+NR3eNDz8klz9+vzH0MCNje2HJLlJwrT/GRo8d4LF7KqRXDWb66j5OB9jGkI14XtweOgrA71fH+zrktgBAAAATD/TLrZrCfHIJJ+P8bRiuRRjT5peu2NniZ6QXtLf/e2mmRuGhy7q3fqpcstn+3uWFxtmxrGT7163Y/PZiVw9sO0z/T2tMR6Z5OcluUNzuUNjriPJzYvJQclOOl7/ozLwlcHe2ysD1sIDAAAAmLamXWz36nwxH2MI4R3FxhDC1wZ7+3bc9ESavrfYuCUdfmff1uE0PWnbU//QMGN8ZrdTT6XDx+eLZxQaRha5G5lDN7lfDlU+NdDzvcqA6xIAAABgmpt2sd2rcoXqB60xCSF8bXAktQszYkxCeOO2p4djLKTpyoYZR+WLe/AU7TFp352wr5Kmtw8NrBro/Y+hwV1cBQ8AAACA57ZpF9sdXZPE/Wqocv/wM62oXWn6mYFtIYRCCHuc2e2Wrenw1wf7rhvorbsEHgAAAADT1vSK7Z6f5ObVLC1359CodtSR5OzcYuO+zuzuH658ZaD364P92+w4AQAAAMA40yu2e/WODtmq/zs0OH7MS3P5txcb993X8L3KwHUDvXcNWcAOAAAAgAlNr9iutkP2qXT47nGx3e8n+Wsb2pJ98NTb0vSfB/tWDfbWtuUCAAAAkH0HJSNxUSzGMHv0rgYH1TR3hhBmJ7EUYogxpGkIYW6S5Gs2K22PsbFmb4PGENuTXNjRjtkek6Ydt06j2C4J4dW57bHdNwf7rhrY9kQ6qkG1OcSrGmY0xTi1bauVNP1qpe+zfT1d+mEBAAAA9tSsmJRiCCGGmIYQOmKSGxWHJaPisBhnJknYEf601cRh1Vvbaz5tiMnMmk9LIc5O6k/rSkPYxe1E937kNIrt5sdcY4yPDQ+9p2/rT4cqzeP2bK2EdKgmWduaDm9Ohw9N9rxET6XD/zTQt2qw97GQpiENIRRDWJgrPDY8/GBqzh0AAACw/2kMsT2JI9lZe0waw5g47JnAqzGJM2tuLcY4bp7aM7PYSiHMGh2WzRs9i63qtxmcPbumUWz3olzuseGh8/q6lubL1zSUm2I8e9uW2l0p+kN4W++Wf2maGUL46dDge3q3FkK4pWlmU9ztb9wvhyqrBnv/ebCv+ugLc4XjcsWFufwhSe4T/T0/Tgf9kAMAAAB748CYhB0dg8UQJ2nbLMY4Z3S4Maaps6ZtM4aQdsRcLtbemozPRnYx59rfg7Nn1zSK7V6c5K8f7LuyYcbIpXZuqfHObQMhhHIIfSEcmy/Oiclv0uGfDA2+r3dr9cL/TH/Ph8rNu/4s3630rxro/Y+hwSOS/BsLDS/L5V+RK85KkhjC7ZWBU7Y93ZkOu+wAAADgOSAfwpzRs8MOimPisO1tm9VVzjqSUT19E7RtxuoyZ2NbPkOcOfq5ps+ks+l8gU0XHTH3ukKxv+bI7+cKx+SKdw4NPC/JzY+5wTS9d7hy52D/3wz0jPTKPrpr3axb0+FvDPb/eGiwIyanFxuuyLW21oTc/SGs6OteNdjrggMAAIApNzcm+dGzw+q2bVazs/YYx4Vl4+epbQ8GSiFO0rYpOGOfmkax3aZ06MjuzUMhPC8mL8sVnkyHu9N0ebHhzqGBB4aHOsNwe4wdMbmwvzvu+Ok9Pl/861Lz3/V3/1Vpsgl3ncNDD6fDf1YoLy82jL+1P03f29f1b5V+VxsAAADPYW2j47C6bZs7ttYMpZ3txTknyRVqFqAf19T5zDy1KU/EBGdkxHSJ7YohDIf0643tL0py+Rj70/SOysAH+7auHOidE5PH0+HekPam6SM1HazLCuWPlVsu6+/56kDfe4tNpYlXuOtIch0hV/emnw9VPtC3dYPGWAAAAH5b739nT9q2OTeXyz+ThoV5owfXtm2mMTwvjkrLJmrbNOkM9oUY43T5KTggxj/Nl47OF1+ZKxZ3HLxiYNtdlYH/Gq7UjiyFcFGp+dRC+aF06LU9Tw2E8DelpjcXGnbr6e4drqwc6P12pV9iBwAAsJ9qr3nLXAixdfQ76JmjJ4u1xjhq2bJkVB7WHGKx5u5NMZbCmE+fUYyxuXZwiKVRX0loGf3UM6OAC56DJvzBjjGmabpLD7G/jWwJ8eX5wv/Kl16TL72ke/P4O3+s3LKsUA4hvK936zcr/SGElyT5bzS1j3/Mutn/tjRd0d99/WDfdCjmb3+kEimmYiqmkYqpmMpupGIq5nQr5qyYlGIcWWusIya5mrdiY+Z/tSdJU212Vn/J/+3PX7N7ZgghlEIcM09tkrd+dT2LI/eLL1IxFdPI3Ro5jda2G9EV0n+vDPx7ZWBW7M6HMDj61j/OFU8tlEMIDw8PfWvHgnRH5na1UOuGBt/Xu/Xh3eyKnT9/fmdnZ19f3/5b1Xnz5m3evHm/PgUAAGASjSG2xyTE7dnZREv+VzUnsa3m1mIcv8ZZ9dMYQjr5kv9ZeEcN8KzIT+eT3zzuvzrH5Iqfb2itfvzFgW1pCIUQPlxqPrW48w7ZSppePrDtHwa2De3as7e1tb3jHe9YtmzZwoULq0fWr1//yU9+8stf/vIzf6vmzbvrrruqH3d3d2/evHnTpk133nnn6tWrt2zZsutn+ulPf/oNb3jDyINs3Ljxa1/72ne+850xw17xildcf/31IYRKpbJp06YNGzbcdtttq1evnvDqyeerp3DUUUfl8/kQwsaNG2+99dbLLrts48aNk39JixYtOuuss975zneO+ttcc761Ojs7TzrppM2bN9ceXLZs2dy5cz/72c+OfDHXXnvt4sWLQwjf//73Tz/99BDCUUcdVT2j8X74wx+edtppfgUAALB/KYcwsybhqrvkf/WDGEMx7GTJ/1kxKcVQzc5CCB0xlxu9F2fT6NZLC/8D/Nbk5s6Zjk2yY/xVsenygZ6BEF6Wy69qaMvHmIbQlQ6/uvuJ58Xc5Q2tL5l4qt3I35ifD1XO79v68+GhXXzqo4466sYbb5w3b96YkZ2dnS94wQtG5qzNnz//gQceGP+ATz/99Ote97rvfe97u3ji11xzzRlnnDHm+KWXXnreeefVHlmyZMntt98+ZtiaNWtOOumkMdPoYoyHHXbYjTfeOJI51urr63vnO9953XXXTVT2D3zgAytWrFi7du2xxx5b+5iHHHLI+PPt7u4++uij161bNzKsVCpde+21y5Yt+8hHPnLJJZeEEPL5/PXXX1+NJteuXXviiSd2d3fHGI855pjxZ1R1xx13jDy7lgQjFVMxFdNIJ67simnkbhWzkKaTL/k/K0lKIY7smNmRJKOWPKvTtpmMdIBOtOT/PgrOgu45xTTSiT/Xi5nMmJGb0VonFzvggNi0o6s+TUOMIYSkuSk3c+b4waWX/n7piCPGPn+SJC3NdZ44n0+amsYfTlqaY71O/GTGjLpf/7SebRdCOLvYcEy++HcDPS9J8isb2vI7/jquGug9Ol/8dLm1aWfrelbS9EuDvf9/f8/ALj/pokWLvvvd7zY3N4cQ1q1bt3r16ocffviwww47+eSTv/3tb9ftM123bt26desOP/zwhQsXNjc3t7W1/eM//uOiRYs6Ozt363w/8pGP5PP5pUuXLly48IMf/OA3v/nNO+64Y/yw6667buPGjYsWLVq6dOlxxx13/vnnV9OxEbNnz77rrrs6OjpCCBs3bly9evW99957wAEHnHDCCccdd1y5XL722mtLpdLVV19d98t497vfXZ2dN5G1a9du2LCh+vHKlStHMruqjo6OZcuW1fws1MnsRmLQanoYQqgGlxs2bFi7dm0IYf369QEAgP3c3JjkR88OG9+2OZKdtcdYLyx7xkFJbiQ7m6RtU7cmMJ3lDzww5nMhhDRNR7Y5TWbMqBs85Q6YGZsa4+jfcLFcann9/x4/ODY2xEJh7NEkSVpaxg9OmpqqX8bY462t4Tm0Q8u0ju1ekSucX2r+6kBvR0y+2DAqoTsil/+LUtNOH+HJNH1v75YfDQ3u+pOWy+Xrr7++mtldcMEFn/rUp0Zuuvjii9va2ure6+abb64GZ+Vy+V3veteKFSsOPPDAv//7vz/ppJN265SrD3LJJZfcfvvtixcvfvOb31w3tvvSl75UPf7JT37yggsuWLZs2ZjY7j3veU81s7vqqqve//73j0SNl1122XHHHXfTTTc1Nzd/7nOf+/73v3/vvffuwbdm5cqVI3HbTq7giTO7EML69evPPPPM6sfV2G7t2rUjRwAAmBJtY+KwMDYOm5fLjUxiK8XJ2jbzMc4d/XZrTFPn7O1bE8jOgP1ebu6cpFSqc/ygA+O4tr/cjNY6uVguaT31jfXeKufqT/Wql6zFJI7OxbZ3zSctLaHevDB+m6ZvbNcQwt+VW0IIj6TDKxtmzB39auDYfGmnj9A5PPSOvq0/G6rs1vOeddZZhx9+eAjh0ksvrc3sqna6Yl1fX99ll1322GOPffnLX166dOmiRYvuvvvu3T33SqWyZs2axYsXV7+SSdx2220XXHDBggULxhxfvnx5CGHVqlVjFqcLIaxZs+a000675ZZb8vn8hz/84Te+8Y379Pt4xRVXTJTZAQBMK8UQJmnbLMQ4Z0yUNnrwSNtmGkNMQ0cy6vVx3bZNwRmQEUlDQ372rPHHc3PnxFJ59G+ZNGlp3lkLZM1voylpgZxgvhjs1HSM7XIhDIXw/lLTgUkuhHBGoWH27ufH3xzsu7ivu3v3X1OMbA1x8cUX7/EprFq16qKLLlqwYMFrX/vaPYjtQgiLFi0KIYzZ5GG8l73sZSGEkX7VqgULFhx88MGVSuXCCy+se69bb711zZo1xx133NKlS0ul0h5sL3vWWWcdc8wx1Y+vvvrqH/7wh3WHnXPOOdVJfzI7ACA7Dhr92rK2bTPGMDcmuZpgaqK2zWp21h7jmLCsfVzb5rO4tBDw3IwJdrRAhpouyElaIKvpVRrSkUbIpLmp+X/V6QyL5VIcP7lsgkgr5nNJU/NI3/ozw59bLZCwk5/HaXjOL0zyW9Lh5YXtm8Pubma3NR2+qK/7O5X+EELc/Zc01bxszZo1exBm1Vq3bt2CBQuOPPLI3brXkiVLmpubTz311KVLl4YQvvGNb9QdtnDhwnw+f8wxx3zwgx8MIdx8881jbg0h3HPPPZs2bZroiW699dbqIncHHXTQr371q909u8WLF1f3hL388ssnyuxCCNXM7p577pHZAQBjTNS2WV3mbOzcsRhnjmvMrAZnIYRi3MlenHOTXGHXvirZGUwrE7VA5g88MOTzI+vfbx9ctwUyhPKiPyi+6IVjfyXsVQtkqHZBaoGE7Jt2sd2RSf6iUnNbjPk9iucrafr23q3/uTuL2Y1RXdXu6aef3ssTeeKJJ0IIs2bN2q171W6runr16lWrVtUd9pnPfGbk47vvvnvMwnblcnmnpzDS7VsdvLs2b97c3d29evXqMXvd1jV//vwFCxbs2axDAGCfmqhts5qdlWKYNXrzzTFtm3NyuULNNIs6s9ieeUUXO3btBd4+6usE9rXCwfPiuJ/xOi2QIcRSMT937vhHGN0CuePHN8lpgQQya9rFdttCumqw9/KG1j2sV4zXNMxY0d99/eAezpXr7u5ubm7e3bhtvOpEs93dSTaE0NfXt27duuuuu27lypU7HbxixYpLLrlkzMTA6ry26hcwkbk7/kz29PTswdmdd955u7IlxcaNG+fPn9/c3HzLLbe89KUv3YNqAMA0MSbwmhWTcowjWwSMmTs2pm2zLUmaRjd1Tty2GcfcdyL6OuHZfBNY0wK5/ScoTXNtbZO3QO74WUtjiFPXAtk0svj9M8O1QAKM/Maebid8//DQGTvaY/dMY4wfLbccmy/9TV/XY7v/v9V169YtXrx4yZIlbW1tezPn7uUvf3n10XbrXnHX/v7dcMMNy5YtCyEsWLBgfDNvdV7bggULFixYsH79+rqPUL17X1/fI488su++m9ddd11HR0d1hbtbbrnl2GOP1SoLQJaNadtsi2PisInbNmNsC6PuO3HbZgwhLYW402VAbCYAe28nLZAh1HZBTtoC+aKxP0DFQtJQ521LLJXiuHaWei2QIYQQGxtjoeDbBLD/yv/8J3d39fbev379nTff/LP16x987LFHtvUMpM/lmf4nFEp7/yDH5ov/0tT+jt6tP93Nhtkbbrhh8eLFzc3Nn/70p9/2trft2bOff/751U0hvva1r+2LEl199dXNzc1Lly49+eST3/Wud33+85+vvXXjxo3333//YYcdduWVVx5//PGVyti9dM8+++zq+nc33HDD4GCd+uTzU5YXn3vuuQsWLFiyZMmiRYuuvPLK6ha3ADCJxhDbk2feGzfHZEbNW+UJ2zZjDGlajHFcWDZ2FlspJiMzRzpiMknbpuAMRsR8Pn/g80LN+vdVdVsgQwj5g54XcrkxK03Xa4EMIYTY1BjHv/6coAUyN6NeX44WSACeDfkFi14WQnj50YtPfdvZI0d7nnrqqcce2/zkk92Dgz+7++47v37Trx588KEnNj+6d7soZMHCJN8ep2bRzfaYXNM447zerWsqA7t+r5UrV7773e9esGDB2WefXalU3v/+949MZ2tra2tra9u4ceMkd583b95FF110zjnnpGl61VVXTT54b5x55pk///nPZ82ademll37/+98fM61v1apVH/7wh5csWXLLLbeceeaZI92p+Xz+He94x+WXXx5C6O7uHr8oXl9fX0dHx7x588K4DWr3TKVSOe20037yk5/Mmzfv9NNPX79+/Sc+8Qk/2AD7hZrAK+50yf/ZSSyFuH1FtBDmJkl+J22buZHsrD0mTXudnQnO2J9e4o9rgQwhhMbGfL11WvJz54zpakxDmmtunroWyO2fjfxIaoEEgF39m173aFN7e1N7+7wQQgiLjznm7R/4wMhNTz788NYnn9ra0901MHDvT35y59dvuve++zY8+UTP0NB+ccKvyE/lLPGmEK9smPH1wb6P93V37VrDbF9f3ymnnPKDH/ygubn5nHPOecMb3vCd73xnw4YNhx9++NKlS2+88ca3v/3t4+91xhlnLFmyZN68eYcffnj1yC9+8Ytd2a5hj23evPnMM8+85ZZbyuXyV77ylVe+8pW1/aeXX375qaeeumDBghNOOOGBBx649dZb169f39HRcdxxx82fPz+EUKlUli9fvnHjxpF/lh511FHf/e53b7jhhupeuiGEf/u3f5vo2c8///y3vvWtI592d3efeeaZmzdvrju4s7PzpJNOuuuuu5qbmz/+8Y/fe++9Y7a+BWASs2JSiiGE7VtmdsQkN3nbZpKEHbPy20bHYY0xttd82hSTtppPJ2nbNOmMzNp5C+T2Cy4NMe6sBXL0tTkVLZATzRcDAJ4bYjpF/bCD/f1PbNq09ektW3u3dVcq//TpSzds2LCxs/ORnu6RRC/GXX26fTfyCw2tx+dLu/hC/47KwCtzhdIu/H9+0/DQBX1dP5qgYXb8F7lgwYKbbrppwYIFY0Y+/fTT7e3tI5/Onz//gQceGP+A99xzz8knn/yrX/1qF0/8mmuuWbZs2Yc+9KHLLrtskpFLliy5/fbbr7vuunPPPbca0l155ZXnnHPOpk2bjj/++Npl7GKMc+fOvfbaa0844YTxj7Np06YzzzxzzZo1tef+gx/84KijjhoZs3bt2mOPPba2wTbGeMghh4w/3+7u7hNPPHHt2rVjhq1bt+6UU04ZmbJ3+umnf+UrXwkhrFix4sILLxxf9jRN169ff9ppp41fEDALV+azMnLanrhiKmYGR+5o29w+G6U9Jo1hTBw2KvCal8uNZGeTtm3GUgizRodl85LcJH/RdmrajlSivRw50gI58ne5+r+9SVogYy5fXfx+5OCELZAN5Vgs7mKklTQ2xsK4f11rgQQAsmfKlhgrlEodhx3WURMAjdw0kug9ta3nv37842e35fYlyW6c8hFJ7s3bnn5NofSWQkNp0pn885Lcqsa2VQO9n+zv3pWO2fXr1//u7/7usmXLTj311COPPLKjo6Ozs/Puu+++4ooraod1d3eP2VB106ZNd95555o1a+LudBbcc889r3zlK3e6f0VXV9cpp5yyevXqkSPnnXdepVK55JJLxs906+zsPPHEE5cuXXrqqaceddRR8+bN6+zs3LBhw80337xy5coxG1nk8/kbbrghn88vWLCgs7Pz1ltvvfjii8cvijf+fEMIK1euHMnsqiqVyooVK8Y8wqpVqw466KAf/ehHd9xxR92z+9znPnfhhRfaswKY3IExqU46CyEUQ5ykbbMY45zRv4rHNHXumMUWqmFcR8zlaobXbdt8FpMm9rMXcHVbIEPIP//5tevfbz84rgWyqvG4P87PmTPmYP0WyBiT1jqrfY1ugXzmatcCCQAwJaZstt2eGd9yW030Ovv798Vkh0Ka3tsye7fe5GxNh/9825aN6dCfFxpOLza0jn7/Nv7t0P3DlfP7utYNVfb4izTSiSumYk7zkYXxcdjo/QFmJUkpxLB9h4DQkYz6hzqu9JUAACAASURBVMwEbZs1s9hGr4A2M9nJL/Zd+WOR2ZGmfe38siyXcrNnj/9n2NgWyBBCmubaZtRvgXzFy4uHHTb2ybVAAgCwd57l2G4iw0NDj2/cOHnL7R68XXxBTG5rmrm7L/R70vTdvVvWDg2WQzij2Pi2mvCu7luCSpp+YWDbFwa2DXmXLhxRTMXcn0fOCTE/enZY3bbNanbWHuO4sGx82+b27KwU4iRtm5KmKRz523zqMS2QYUcX5OQtkDsec3sj5G61QMZCITY21hlcKiXlUu369yFogQQAYP+T0dhuEmMW0bvuko+uv+++XWm5jTH+YZJf1di2B29IKmn6gb6ub1X6QwjlEF5fKP9FsXFukpvkTc7Phyof6Nt63/CQyEM4opiKuTcj28bEYWF8HJbbsbVmKO1sL845Sa5QE2SMubW2bdMEsWd3ZP0WyHw+f+CBO4Y+0wg5UQtkw6uOKsw/ZMyT12+BDCFpaho7uax+C2QIISYzWr2EAgCAfW3/i+0mMb7l9sFNmx78zW829W6rvgH+01zx8oadv9OY6P3VxX1dNwxuDwdzIZxSKL+71DQ3JhM9Tn+afqa/57rB3mGRx/4QjiimkZOMLIYwZgfMMW2bc3O5fM3jzRs9uLZtM43heXFUWjZR26YJYlMyMpZL+TlzRha/H1GnBbJ6/Pnz4rhHHdcCWR1aN9LSAgkAAEyN51RsN4ktnZ1P/uY3j//LrQd86jN78z7w7/u3/d1AT+2b7XcWG9406YYVP6oMvLe/64nhYeHIlIxUomlezINGx2Fj2jbbk9GfTty2mcYwM8TasGyitk0TxJ75Roxrgdx+vLU111ZnInNtC+SOx0zLL104dS2QYVQXpBZIAADguWW6xHZV/f99z6bjTkz7+vfmbe3qwb6/7utKa9KEGTGeXWh8U7HcOsHMu/uGh/5829Od6c6TO0mTE98vijlJ22aMoS2Mmjs2UdtmGkNMQ3FnTZ2zY1Lc5Y2T96MJYoXnH1znttoWyPBMF+SkLZDzxzz/RC2QsaGhTi420XyxpqaYn7KtxgEAANgD0yu2qzzamWtvf+CFRw5v2bI3b7//rdL/nt6tA6OzjHIIy4sNby00zE1y4x+wKx3+RH/P1wd3vgCfpMmJ7+LISdo2YwzFEGaN7uIc07Y5K0mKMcYdj1dnFltNVtaWJM27lkr99oOzagvk9pE1jZB1WyBjPlfNxUbWv9/+81u3BTKEpKU5JGPj+LotkCHGXKsWSAAAAKbM9Irtqh572190fW31XqYJPxqqvGew56nK4JgCVte8O6PQcFhNa9jIA35nsP9v+ruemrjmMqn98YscE3jNikkpxJEtAjqSJDdp22ZbkoxkZ+0xjlnjrL3mwZti0h6nMjsbM2zCFshyOTd7dhj31ONbIEMIhRfMb3jlUXUepKlx/OytXWiB3H4ghFQLJAAAANPKdIzthp7ecv/8F4ddW2xuEo8l8T29W9cN1m+5/b0k/5piw5Ji+fDhURXuCekNA33XDfY+ng67/molIcwYHQwdMLp3siXGQk3K1BZH3dwUY2n0OmW16VhzjMWa+xZjqM4dK7e3x1yuNDosKzU2zhg9PWpGTEIIuebmpFzKh1C7elooFpuO++M6p9PQEArjUqoYk+bmOj+HjY0xlxt/PH/g85LWcZuo5HJ19pcMIeQLMTeuTTtJ6rY6xkJh/CQyAAAAIDumY2wXQnj6c1dt/uu/mejWXe/d2xLDm/q7ftk/WevrSxubL8w3vHR0mYeS5BcLjzz4E5dsGRy8+bP/57777nvg0Uce3trVNVR51qeSzY1Jvub8xyz5X13Uf2Qq2cjcsda5c/PlckOMtdFbLoRDDj54JJAqhDgjiSGE/IwZ+RkzQggza5O3XNJ66hvrfFkTrL2VtLTU6V4ctVfjM2vV1x0MAAAAkFnTNLZLK5WNRywceuzx+rfuzpJb29L0rMGe/+zvnWRYkiQnFRvOLDf9ztCoajcc/eoD//mGWNMM2N/T89jGB7d2d3cP9G/4n3vuuOmmDfff/6tHH23O5+fMaIvFwsjIF7XPDCEkDeWktbWlVPy9A2bXPvLBL/uD5h17NSYhNFejtBhDsRhCmFEo1A5uKpUK9XoPk5bmWC/qSmbM8JMDAAAAsE9N09guhND/0//a9CcnppXK+Jt2d6X8/jT9QBy8rWvCbS5G5ru9uqlleaHhT2rCu2TGjI5rrm48/o9diwAAAACMmL6xXQih51u3Pbps+fjje7DBZSVNP5oMX7/1yfpVHt2m+uLGpuWFhpOHwshabE0n/H8dX702jp4EBwAAAMC0Na1juxDCtu/++6Onnj5mzt0exHZVnwmDX+h6uk6V660uN7eh4fVJYXmuPDtNQwi5A2Z2fOWahsWvclECAAAAMN1juxBC5dHOR076s4Ff3jdyZI9juxDCl9LBj3c/nc/nFy5c2NzcfM8992zevHmSTSHKhcJrcsW3lJt+bygNIcz5/OWty9/kugQAAACY5sR2IYQQ0rT7X259/N1/ObxlS9i72C6EcHdD8TV3/6D94INDCGmarr3tti3vfO9XH37oe8XcIz09Ez3USxublxcb/nQotL/19DmXfzrs2H0VAAAAgGlIbPeMtFLp/trqzR/6SOWJJ3crtutJ09/k4vzhEEKI5VLD4lfPWvGx4oteODJsuKtr0/GvHfjZ+p8l4d+HBn8ch3/a19s3ODj+AX+nWDq3ccYJB8078Fs3F55/sG8KAAAAwPQkthtneLjnO/+6+a8uGnzo1zsdW43trkoHf5QL/7z8zLZz31k87ND6E+XStOeb337sne+tTujrSdOfNBR+2t3137nkpwN9PQMD278fMaZpenBD42mlxvde9ukDz3hLSBLfEwAAAIDpRmw3oaEnnqw89NCWL17zsx/88MlfP3TYwFBTHDUJL3fAzOq8vF8kcdnQtq6urp0+Zjo4+Ju/PH/rl1aFEDq+vHLo8ce3fvmrAz9bv2FocH1D6dfd3Q8M9D/e2hxCSIeHf3/+oZ/44lVti17mewEAAAAw3YjtdmZo6Duvee39lcHl/3RDU6m4/WCSJC0tw11dvzrosBjCg8NDx/U8ueuVrDza2Xn6ma1vXd76ljeFEEKaDm1+YnjLluFtvSGGkIaktSU/d05saFB+AAAAgOlJbDepoaFNf3pyCGHet26u2/q68Xf+oPLrTf+QDN/2goN/+tOf7tZjDz70a6vXAQAAAFCXddMmtrPMLoRw4E1fCyE81Nz4hS98YXcfXmYHAAAAwETySlBfmj562lvDpJldCCEdGEhmzPjq/T+LhYKaAQAAADBVxHb1db717MH7Hzj4h3dOktmFELas/NLsFR+T2QEAAAAwtaxtV0f//9zTufys5//4rlgsTjIsHRi4/9CXHLpxfcxLPwEAAACYSta2GysdGOh8y9nP/487Js/sQgjdN369dflpMjsAAAAAppzY7hmVRzu7brjxoT88+oCPfTg2NuxkdJpu/sjHW990qroBAAAAMOWm90yxNK10PlZ55JGnP3917+13Dj3xZPVw8cUv3OldB37+i6HHHi++6IWuIQAAAACm3LSebffro/9k44t/7+ETXxdzuabXnhhCKL5kQcPRr+7/73t2et/NF36o8bg/jqWSawgAAACAKTddZ9ul6SMnn9L/3/e0vnnZ7M9eGkJ46A9eOW/Nt8p/uCiEkPb2Tni/vv5YLg3ct2Hb7d874OILh3t6kqYmlxEAAAAAU2ua7iQ78LP1nW8568Bv3Jg/6MAQwsAv78u1t+dmz5pofOXhRzr//B39P/nPtFJJmpqGe3q231AoHPKTtYVDX+BKAgAAAGAKTdPYLu3ti8VCyOV2ZXDfj+9+/D1/WXn40eEtW0II+YMObP/g+xqPOTo3e9YTH18R0jD70k+6kgAAAACYQtO0STY2lHd9cP+6/4r5/PCWLaXfO3LuNVcXX3h4iLF6U/moV5R+5wiXEQAAAABTa5rOttsNQ0MPveKP0r6+OVdd0bD4VWNuHPz1pvzzOmI+r04AAAAATCGx3U703vX93AEHFI948cgMOwAAAADY18R2AAAAAJA5iRIAAAAAQNaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAWdTV1aUIuDLBlYkrE5jOxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGROTNNUFfYLv2qdowgAAADAXjps6+OKsF8w2w4AAAAAMsdsu/1GV1eXIgAAAAB7qaWlRRH2C2bbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZE5M01QVACBrurq6Wlpa1AFXJrgycWUC05bZdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZE5M01QV9gtdXV2KAAAAAOyllpYWRdgviO0AIIu6urq8nMKVCa5MXJnAdKZJFgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzIlpmqrCfqGrq0sRAAAAgL3U0tKiCPsFsR0AZFFXV5eXU7gywZWJKxOYzjTJAgAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMicmKapKuwXurq6FAEAAADYSy0tLYqwXxDbAUAWdXV1eTmFKxNcmbgygelMkywAAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkT0zRVhf1CV1eXIgAAAAB7qaWlRRH2C2I7AMiirq4uL6dwZYIrE1cmMJ1pkgUAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHNimqaqsF/o6upSBAAAAGAvtbS0KMJ+QWwHAFnU1dXl5RSuTHBl4soEpjNNsgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZI7YDgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgAAAACQOWI7AAAAAMgcsR0AAAAAZE5M01QV9gtdXV2KAAAAAOyllpYWRdgviO0AIIu6urq8nMKVCa5MXJnAdKZJFgAAAAAyR2wHAAAAAJkjtgMAAACAzBHbAQAAAEDmiO0AAAAAIHPEdgD8v/btoAZiIAaCoALA/IEagA9EPh1dFYSRH6tWAgAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAOc/dWeETdtcIAAAAwEszY4RPkO0AoGh3PadwmeAycZnAP/OTLAAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAEDOc3dW+ITdNQIAAADw0swY4RNkOwAo2l3PKVwmuExcJvDP/CQLAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkPPcnRU+YXeNAAAAALw0M0b4BNkOAIp213MKlwkuE5cJ/DM/yQIAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkPHdnhU/YXSMAAAAAL82MET5BtgOAot31nMJlgsvEZQL/zE+yAAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkPHdnhU/YXSMAAAAAL82MET7B13YAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQ89ydFQCgZndnxg64THCZuEzgb/naDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACDnuTsrfMLuGgEAAAB4aWaM8AmyHQAU7a7nFC4TXCYuE/hnfpIFAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACDnuTsrfMLuGgEAAAB4aWaM8AmyHQAU7a7nFC4TXCYuE/hnfpIFAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyHnuzgqfsLtGAAAAAF6aGSN8gmwHAEW76zmFywSXicsE/pmfZAEAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAABynruzwifsrhEAAACAl2bGCJ8g2wFA0e56TuEywWXiMoF/5idZAAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YD47LSZQAAA/5JREFUAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAABynruzwifsrhEAAACAl2bGCJ8g2wFA0e56TuEywWXiMoF/5idZAAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgJzn7qzwCbtrBAAAAOClmTHCJ8h2AFC0u55TuExwmbhM4J/5SRYAAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAg57k7K3zC7hoBAAAAeGlmjPAJsh0AFO2u5xQuE1wmLhP4Z36SBQAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMh57s4Kn7C7RgAAAABemhkjfIKv7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACDnB6ZUYmnjLWLnAAAAAElFTkSuQmCC"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w29 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">33<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y432 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owane sprawozdanie z<span class="_ _3"/> sytuacji f<span class="_ _3"/>inansowej z po<span class="_ _3"/>działem na segmenty<span class="_ _3"/> na dzień <span class="wscc">3<span class="_ _3"/>0.06.20<span class="ls0 ws0">23 <span class="ls39 wscd">r.</span>* </span></span></div><div class="t m1 x93 h5 y433 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 yae ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _14b"> </span><span class="lse wsf">1<span class="_ _2"/> 273 234</span> <span class="_ _c4"> </span><span class="ws1d">44 633</span> <span class="_ _c3"> </span><span class="lsc ws34">(17 2<span class="_ _33"/>81)<span class="ls0 ws0"> <span class="_ _174"> </span></span>1 300 5<span class="_ _33"/>86<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y434 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _175"> </span><span class="ls12 ws13">159 8<span class="_ _2"/>37</span> <span class="_ _119"> </span><span class="lsc ws19">2 778</span> <span class="_ _10e"> </span><span class="ls16 ws16">(1 606)</span> <span class="_ _f1"> </span><span class="ls11 ws12">161 009</span> </span></div><div class="t m1 x2c h5 y435 ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne <span class="ls0 ws0"> <span class="_ _15a"> </span><span class="ls16 ws16">69 14<span class="_ _33"/>6<span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls11 ws12">1 129</span> <span class="_ _9a"> </span></span><span class="ws29">(490<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _150"> </span></span><span class="ws1b">69 785<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y436 ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> <span class="ws10">rozwojowe<span class="ls0 ws0"> <span class="_ _176"> </span><span class="lsc ws19">597 6<span class="_ _3"/>53<span class="ls0 ws0"> <span class="_ _14d"> </span><span class="ls13 wsd">2 21<span class="_ _2"/>2</span> <span class="_ _b9"> </span><span class="ls13 ws18">234</span> <span class="_ _11f"> </span><span class="ws1e">600 099</span> </span></span></span></span></div><div class="t m1 x2c h5 y70 ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls13 wsd">37 429</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _10a"> </span><span class="ls13 wsd">37 429</span> </span></div><div class="t m1 x2c h5 y3e ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _156"> </span><span class="ls13 wsd">56 438</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="t m1 x2c h5 y437 ff1 fs2 fc0 sc0 lse wsc">Inwestycj<span class="_ _2"/>e w jednost<span class="_ _2"/>kach podporządkowanyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _157"> </span><span class="ls10 ws11">1<span class="_ _2"/>5 405<span class="_ _2"/></span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lsc ws19">(15 405)</span> <span class="_ _116"> </span>- </span></div><div class="c x8 y2fb w2a h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych nieob<span class="_ _2"/>jętych </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div></div><div class="t m1 x9d h5 y1fa ff1 fs2 fc0 sc0 ls13 wsd">43 477<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _1d"> </span></span>43 477<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y44a ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _177"> </span><span class="ws1e">6 100</span> <span class="_ _150"> </span><span class="ls16 ws16">36 627</span> <span class="_ _116"> </span>- <span class="_ _10a"> </span><span class="ls13 wsd">42 727</span> </span></div><div class="t m1 x2c h5 y475 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _154"> </span><span class="ls13 wsd">242 203</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _d0"> </span><span class="ls13 wsd">242 203<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y476 ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _178"> </span><span class="ls18 wsf">45 171</span> <span class="_ _113"> </span><span class="ls15 ws1c">1 887</span> <span class="_ _179"> </span><span class="ls13 ws18">(14)</span> <span class="_ _10a"> </span><span class="ls13 wsd">47 044</span> </span></div><div class="t m1 x2c h5 y477 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _163"> </span></span><span class="ws10">37<span class="_ _2"/>5<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _da"> </span></span>375<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y478 ff3 fs2 fc0 sc0 ls1e ws1a">AKTYWA <span class="ls17 ws13">OBROTOWE<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="ws1d">840 247</span> <span class="_ _105"> </span><span class="lsc ws36">51 078</span> <span class="_ _c4"> </span><span class="lsc ws34">(7 404<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls16 ws12">883<span class="_ _3"/> 921<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x2c h5 y43d ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _17a"> </span><span class="ls11 ws12">8 118</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _39"> </span><span class="ls11 ws12">8 118</span> </span></div><div class="t m1 x2c h5 y43e ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="ls18 wsf">83 176</span> <span class="_ _122"> </span></span>5<span class="_ _2"/> 035<span class="ls0 ws0"> <span class="_ _10a"> </span><span class="ls16 ws16">(4<span class="_ _3"/> 654)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _150"> </span><span class="ls12 ws13">8<span class="_ _2"/>3 557</span> </span></span></span></div><div class="t m1 x2c h5 y43f ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ws1e">10 7<span class="_ _2"/>84</span> <span class="_ _15d"> </span><span class="ls12 ws13">1 57<span class="_ _2"/>2</span> <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls13 wsd">12 356</span> </span></div><div class="t m1 x2c h5 y440 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _15a"> </span><span class="ls13 wsd">40 432</span> <span class="_ _113"> </span><span class="ls13 wsd">1 927</span> <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">42 359</span> </span></div><div class="t m1 x2c h5 y441 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _164"> </span><span class="ls13 wsd">9 484</span> <span class="_ _10c"> </span><span class="ls13 wsd">14 76<span class="_ _2"/>0</span> <span class="_ _105"> </span><span class="ls12 ws13">(<span class="_ _2"/>2 750)</span> <span class="_ _10c"> </span><span class="ls13 wsd">21 494</span> </span></div><div class="t m1 x2c h5 y442 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _17b"> </span><span class="ls13 wsd">249 576</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _106"> </span><span class="ls13 wsd">249 576</span> </span></div><div class="t m1 x2c h5 y479 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _17c"> </span><span class="ls11 ws12">317 125<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls11 ws12">317 125<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y47a ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i ekwiwalenty środków pienię<span class="_ _3"/>żnych<span class="ls0 ws0"> <span class="_ _2a"> </span><span class="ls11 ws12">121 552<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _10a"> </span><span class="lsc ws19">27 784</span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lse wsc">149<span class="_ _2"/> 336</span> </span></span></span></div><div class="t m1 x13 h5 y47b ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17d"> </span><span class="lsd wsf">2 <span class="lsc ws34">113 4<span class="_ _3"/>81<span class="ls0 ws0"> <span class="_ _10c"> </span><span class="ls11 ws8d">95 711</span> <span class="_ _f7"> </span><span class="ls11 ws29">(24 685)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17e"> </span><span class="ls12 ws34">2 1<span class="_ _2"/>84 5<span class="_ _2"/>07</span> </span></span></span></span></span></span></div><div class="c x6d y47c w2b hd"><div class="t m1 x5 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 hf y47d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y47e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y47f ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf22" style="content-visibility: auto;"><div class="pc pc22 w14 h1f"><img alt="" class="bi x0 y480 w28 h40" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w29 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">34<span class="ls0 ws0"> </span></div></div><div class="t m1 x93 h5 y457 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y458 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _17f"> </span><span class="lsc ws34">2 007 53<span class="_ _33"/>9<span class="ls0 ws0"> <span class="_ _c4"> </span><span class="ls16 ws12">38 887</span> <span class="_ _f4"> </span><span class="ls11 ws8d">(15 618)</span> <span class="_ _4a"> </span></span><span class="ws36">2<span class="_ _3"/> 030 808<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y481 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _180"> </span><span class="lsc ws34">2 007 53<span class="_ _33"/>9<span class="ls0 ws0"> <span class="_ _c4"> </span><span class="ls16 ws12">38 887</span> <span class="_ _f4"> </span><span class="ls11 ws8d">(15 618)</span> <span class="_ _4a"> </span></span><span class="ws36">2<span class="_ _3"/> 030 808<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y482 ff1 fs2 fc0 sc0 lse ws10">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _a"> </span></span>1<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _91"> </span><span class="lsf ws33">(1<span class="_ _2"/>36)</span> <span class="_ _7b"> </span><span class="ls16 ws1b">99 911<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y483 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _162"> </span><span class="ls15 ws85">1 681 86<span class="_ _2"/>8</span> <span class="_ _10e"> </span><span class="ls13 wsd">38 251</span> <span class="_ _10c"> </span><span class="lsc ws17">(5 515)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e1"> </span><span class="ls11 ws12">1 714 604</span> </span></span></span></div><div class="t m1 x2c h5 y484 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci nominalnej<span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> </span></div><div class="t m1 x2c h5 y485 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _181"> </span><span class="lsf ws10">13 9<span class="_ _2"/>97</span> <span class="_ _b9"> </span>7<span class="_ _2"/>04 <span class="_ _119"> </span><span class="ls18 wsf">(1 71<span class="_ _2"/>7)</span> <span class="_ _10e"> </span><span class="ls13 wsd">12 98<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y486 ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z <span class="lsa wsc">przeliczenia<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _182"> </span><span class="ls14 ws11">(7<span class="_ _2"/>41)</span> <span class="_ _da"> </span><span class="lsf ws33">(65)</span> <span class="_ _140"> </span><span class="ls11 ws12">1 014<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 ws18">208</span> </span></span></span></span></div><div class="t m1 x2c h5 y487 ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik fin<span class="_ _2"/>ansowy<span class="ls0 ws0"> <span class="_ _183"> </span><span class="ls13 wsd">5 436</span> <span class="_ _166"> </span>2 <span class="_ _150"> </span><span class="ls16 ws16">(9 256)</span> <span class="_ _141"> </span><span class="ls19 ws20">(3 81<span class="_ _2"/>8)</span> </span></div><div class="t m1 x2c h5 y488 ff1 fs2 fc0 sc0 lse wsc">Wynik fin<span class="_ _2"/>ansowy bieżące<span class="_ _2"/>go okresu<span class="ls0 ws0"> <span class="_ _131"> </span><span class="ls16 ws16">90 368<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8e"> </span><span class="ls14 ws11">(<span class="_ _2"/>141)<span class="_ _2"/></span> <span class="_ _117"> </span><span class="ls15 ws15">(8)</span> <span class="_ _10a"> </span><span class="ls13 wsd">9<span class="_ _2"/>0 219</span> </span></span></span></div><div class="t m1 x13 h5 y489 ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _168"> </span>- <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _100"> </span>- </span></div><div class="t m1 x13 h5 y23b ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _184"> </span><span class="lsc ws34">30 014<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _115"> </span><span class="lsc ws34">1 174<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _141"> </span><span class="lsc ws34">(1 1<span class="_ _3"/>47)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _105"> </span><span class="lsc ws34">30 041<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y48a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _16a"> </span><span class="ls13 wsd">18 206</span> <span class="_ _91"> </span><span class="ls11 ws12">1 147<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _bc"> </span><span class="ls11 ws12">(1 147)</span> <span class="_ _1d"> </span><span class="ls13 wsd">18 206</span> </span></span></span></div><div class="t m1 x2c h5 y48b ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _170"> </span><span class="ls13 wsd">2 500</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">2 50<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y48c ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu od<span class="_ _2"/>roczonego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls13 ws18">46</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _126"> </span><span class="ls13 ws18">46</span> </span></div><div class="t m1 x2c h5 y48d ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _185"> </span><span class="lsc ws19">2 753<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _119"> </span><span class="lsc ws19">2 753<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y48e ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i pod<span class="_ _2"/>obne<span class="ls0 ws0"> <span class="_ _16d"> </span></span><span class="ws10">339<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls13 ws18">27</span> <span class="_ _116"> </span>- <span class="_ _8e"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y206 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _11c"> </span><span class="ls18 wsf">6 170</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _113"> </span><span class="ls18 wsf">6 170</span> </span></div><div class="t m1 x13 h5 y48f ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _ff"> </span><span class="ls11 ws8d">75 928</span> <span class="_ _109"> </span><span class="ls11 ws29">55 650</span> <span class="_ _e4"> </span><span class="lsc ws34">(7 920)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls14 ws33">1<span class="_ _2"/>23 6<span class="_ _2"/>58</span> </span></span></span></div><div class="t m1 x2c h5 y490 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _186"> </span><span class="ls13 wsd">8 251</span> <span class="_ _50"> </span><span class="ls13 ws18">743</span> <span class="_ _91"> </span><span class="lsf ws33">(51<span class="_ _2"/>6)</span> <span class="_ _119"> </span><span class="ls13 wsd">8 478</span> </span></div><div class="t m1 x2c h5 y491 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls12 ws13">19 50<span class="_ _2"/>1</span> <span class="_ _105"> </span><span class="ls13 wsd">34 9<span class="_ _2"/>72</span> <span class="_ _105"> </span><span class="ls16 ws16">(4 603)</span> <span class="_ _108"> </span><span class="ls13 wsd">49<span class="_ _2"/> 870</span> </span></div><div class="t m1 x2c h5 y492 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _188"> </span><span class="ls13 wsd">5 415</span> <span class="_ _11b"> </span><span class="ls13 wsd">5<span class="_ _2"/> 345</span> <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls18 wsf">10 76<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y493 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _cc"> </span><span class="ls18 wsf">18 479</span> <span class="_ _101"> </span><span class="ls15 ws1c">9 882</span> <span class="_ _105"> </span><span class="ls12 ws13">(<span class="_ _2"/>2 750)</span> <span class="_ _7b"> </span><span class="ls14 ws14">25<span class="_ _2"/> 611</span> </span></div><div class="t m1 x2c h5 y494 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e <span class="ls0 ws0"> <span class="_ _189"> </span><span class="ls16 ws16">6 908</span> <span class="_ _18a"> </span>1 <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls16 ws16">6 909</span> </span></div><div class="t m1 x2c h5 y495 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _14b"> </span><span class="lsc ws19">17 374<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _119"> </span><span class="ls13 wsd">4 7<span class="_ _2"/>07</span> <span class="_ _10f"> </span><span class="ls12 ws1f">(51)</span> <span class="_ _c4"> </span><span class="ls13 wsd">22 03<span class="_ _2"/>0</span> </span></span></span></div><div class="t m1 x13 h5 y496 ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17d"> </span><span class="lsc ws34">2 113 4<span class="_ _33"/>81<span class="ls0 ws0"> <span class="_ _141"> </span><span class="ls11 ws8d">95 711<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ls11 ws29">(24 685)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17e"> </span><span class="ls12 ws34">2 1<span class="_ _2"/>84 5<span class="_ _2"/>07</span> </span></span></span></span></span></span></span></div><div class="c x6d y497 w2b hd"><div class="t m1 x5 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y498 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf23" style="content-visibility: auto;"><div class="pc pc23 w14 h1f"><img alt="" class="bi x0 y449 w28 h3d" src="data:image/png;base64,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"/><div class="t m1 x9e h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">35<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y400 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owane sprawozdanie z<span class="_ _3"/> sytuacji f<span class="_ _3"/>inansowej z po<span class="_ _3"/>działem na segmenty<span class="_ _3"/> na dzień 3<span class="_ _3"/><span class="ls3a wsce">1.12<span class="_ _2"/><span class="ls34 wscc">.2<span class="ls0 ws0">022 r.* </span></span></span></div><div class="t m1 x93 h5 y401 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y402 ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _163"> </span><span class="lsc ws36">1 106 752<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws29">32 593</span> <span class="_ _12a"> </span><span class="lsc ws36">(17 160)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _fc"> </span><span class="lsc ws36">1 <span class="_ _2"/>122 185<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y403 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _14c"> </span></span>1<span class="_ _2"/>43 837<span class="ls0 ws0"> <span class="_ _101"> </span><span class="ls13 wsd">3 26<span class="_ _2"/>9</span> <span class="_ _141"> </span><span class="ls19 ws20">(1 85<span class="_ _2"/>4)</span> <span class="_ _f4"> </span><span class="ls13 wsd">145<span class="_ _2"/> 252</span> </span></div><div class="t m1 x2c h5 y404 ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne <span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls16 ws16">69 476<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _126"> </span><span class="ls11 ws1e">171</span> <span class="_ _113"> </span><span class="ls16 ws29">(490)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10c"> </span><span class="ls16 ws16">69 1<span class="_ _3"/>57<span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y405 ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _17b"> </span><span class="ls13 wsd">47<span class="_ _2"/>3 495</span> <span class="_ _15d"> </span><span class="ls13 wsd">1<span class="_ _2"/> 439</span> <span class="_ _8e"> </span><span class="ls13 ws18">23<span class="_ _2"/>5</span> <span class="_ _c3"> </span><span class="lsc ws19">4<span class="_ _3"/>75 16<span class="_ _3"/>9<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y406 ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _18b"> </span><span class="ls13 wsd">42 560</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">42 560</span> </span></div><div class="t m1 x2c h5 y407 ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _156"> </span><span class="ls13 wsd">56 438</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="t m1 x2c h5 y1fb ff1 fs2 fc0 sc0 lse wsc">Inwestycj<span class="_ _2"/>e w jednost<span class="_ _2"/>kach podporządkowanyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _157"> </span><span class="ls10 ws11">15 09<span class="_ _2"/>2</span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="ls16 ws16">(15 092)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _100"> </span>- </span></span></span></div><div class="c x8 y44a w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych nieob<span class="_ _2"/>jętych </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div></div><div class="t m1 x9d h5 y44b ff1 fs2 fc0 sc0 ls13 wsd">41 607<span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _10c"> </span></span>41 607<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y44c ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _125"> </span></span>5<span class="_ _2"/> 314<span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls18 wsf">25 76<span class="_ _2"/>0</span> <span class="_ _116"> </span>- <span class="_ _141"> </span></span>31 074<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 ybc ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _18c"> </span><span class="ls13 wsd">207 437</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _f0"> </span><span class="ls13 wsd">207 437</span> </span></div><div class="t m1 x2c h5 y44d ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _139"> </span><span class="ls11 ws12">51 107<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls11 ws12">1 954</span> <span class="_ _d8"> </span><span class="ls13 ws18">41</span> <span class="_ _10e"> </span><span class="lse wsc">53 102</span> </span></span></span></div><div class="t m1 x2c h5 y44e ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _159"> </span></span><span class="ws10">38<span class="_ _2"/>9<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _b9"> </span></span>389<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y44f ff3 fs2 fc0 sc0 ls17 wsd">AKTYWA OBROTOWE<span class="ls0 ws0"> <span class="_ _18d"> </span><span class="lsd wsc">1 095 224</span> <span class="_ _e4"> </span><span class="lse wsf">6<span class="_ _2"/>4 332</span> <span class="_ _105"> </span><span class="ls12 ws18">(5 4<span class="_ _2"/>10)</span> <span class="_ _fc"> </span><span class="ls12 ws18">1 15<span class="_ _2"/>4 146</span> </span></div><div class="t m1 x2c h5 y40e ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _18e"> </span><span class="ls13 wsd">12 701</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">12 701</span> </span></div><div class="t m1 x2c h5 y40f ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls18 wsf">164 079</span> <span class="_ _11d"> </span><span class="ls16 ws16">6 621</span> <span class="_ _10c"> </span><span class="ls10 ws11">(5<span class="_ _2"/> 41<span class="_ _2"/>0)</span> <span class="_ _f0"> </span><span class="lsf ws10">165<span class="_ _2"/> 290</span> </span></div><div class="t m1 x2c h5 y410 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _c0"> </span></span><span class="ws10">38<span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">1 420</span> <span class="_ _100"> </span>- <span class="_ _15d"> </span><span class="ls13 wsd">1 45<span class="_ _2"/>8</span> </span></span></div><div class="t m1 x2c h5 yfd ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _18f"> </span><span class="lsc ws19">55 340<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _113"> </span><span class="lsf ws10">1 7<span class="_ _2"/>99</span> <span class="_ _116"> </span>- <span class="_ _141"> </span><span class="lsc ws17">57 1<span class="_ _3"/>39<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y411 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls10 ws11">6 508</span> <span class="_ _141"> </span><span class="ls18 wsf">16 378</span> <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">22 88<span class="_ _2"/>6</span> </span></div><div class="t m1 x2c h5 y412 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _154"> </span><span class="lsc ws17">279 515<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lsc ws17">279 515</span> </span></span></span></div><div class="t m1 x2c h5 y450 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _12e"> </span></span>337 330<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _190"> </span></span>337 330<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y451 ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i ekwiwalenty środków pienię<span class="_ _3"/>żnych<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ls13 wsd">239 713</span> <span class="_ _122"> </span><span class="ls11 ws12">38 114</span> <span class="_ _116"> </span>- <span class="_ _190"> </span><span class="lsc ws19">277 827<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y452 ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _191"> </span><span class="lsd ws28">2 201<span class="_ _2"/> 976</span> <span class="_ _48"> </span><span class="ls11 ws29">96 925</span> <span class="_ _11f"> </span><span class="lsd wsc">(22 570)</span> <span class="_ _152"> </span><span class="lse wsf">2 276 331</span> </span></div><div class="c x6d y453 w2b hd"><div class="t m1 x5 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y499 ff4 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y49a ff4 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf24" style="content-visibility: auto;"><div class="pc pc24 w14 h1f"><img alt="" class="bi x0 y49b w28 h41" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">36<span class="ls0 ws0"> </span></div></div><div class="t m1 x93 h5 y457 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y458 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _173"> </span><span class="ls12 ws18">2 008<span class="_ _2"/> 048</span> <span class="_ _10a"> </span><span class="ls12 ws18">38<span class="_ _2"/> 715</span> <span class="_ _190"> </span><span class="ls11 ws29">(15 297<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _174"> </span><span class="lsd wsf">2 <span class="lsc ws34">031 466<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x13 h5 y481 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls12 ws18">2 008 04<span class="_ _2"/>8</span> <span class="_ _10a"> </span><span class="ls12 ws18">38 71<span class="_ _2"/>5</span> <span class="_ _13c"> </span><span class="ls11 ws29">(15 297)</span> <span class="_ _174"> </span><span class="lsc ws34">2 031 466<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y482 ff1 fs2 fc0 sc0 lse wsc">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _192"> </span><span class="ws1e">100 771</span> <span class="_ _a"> </span></span><span class="ws10">136<span class="ls0 ws0"> <span class="_ _de"> </span><span class="lsf ws33">(136)</span> <span class="_ _108"> </span><span class="ws1e">100 771</span> </span></span></div><div class="t m1 x2c h5 y483 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _120"> </span><span class="ls1a ws2b">1<span class="_ _2"/> 5<span class="_ _2"/>39<span class="_ _2"/> 839<span class="_ _2"/></span> <span class="_ _10e"> </span></span>33 001<span class="ls0 ws0"> <span class="_ _10c"> </span><span class="lsc ws17">(5 515)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _193"> </span><span class="lsc ws19">1 567 32<span class="_ _33"/>5<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y484 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci <span class="ws10">nominalnej<span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> </span></span></div><div class="t m1 x2c h5 y485 ff1 fs2 fc0 sc0 lsd ws15">Akcje własne<span class="ls0 ws0"> <span class="_ _168"> </span><span class="ls16 ws16">(9<span class="_ _3"/>9 993)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _106"> </span><span class="ls16 ws16">(99 993)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y486 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _13d"> </span><span class="ls13 wsd">3 268</span> <span class="_ _134"> </span></span><span class="ws10">391<span class="ls0 ws0"> <span class="_ _141"> </span><span class="ls13 wsd">(1 404)</span> <span class="_ _101"> </span><span class="ls13 wsd">2 255</span> </span></span></div><div class="t m1 x2c h5 y487 ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z prz<span class="_ _3"/>eliczen<span class="_ _3"/>ia<span class="ls0 ws0"> <span class="_ _164"> </span><span class="ls12 ws1f">955</span> <span class="_ _b9"> </span><span class="lsf ws33">(<span class="_ _2"/>65)</span> <span class="_ _140"> </span></span>1 014<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ws1e">1 904</span> </span></div><div class="t m1 x2c h5 y488 ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik fin<span class="_ _2"/>ansowy<span class="ls0 ws0"> <span class="_ _154"> </span><span class="ls14 ws14">5<span class="_ _2"/> 015</span> <span class="_ _128"> </span>4 <span class="_ _108"> </span><span class="ls16 ws16">(9 006)</span> <span class="_ _10a"> </span><span class="ls16 ws16">(3 98<span class="_ _3"/>7)<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y489 ff1 fs2 fc0 sc0 lse ws28">Wynik <span class="_ _2"/>finansowy b<span class="_ _2"/>ieżącego <span class="_ _2"/><span class="lsb wsd">okresu<span class="ls0 ws0"> <span class="_ _169"> </span></span><span class="ls13">341 493<span class="ls0 ws0"> <span class="_ _11b"> </span></span>5 248<span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls10 wscf">(<span class="_ _2"/>25<span class="_ _2"/>0)</span> <span class="_ _12a"> </span></span>346<span class="_ _2"/> 491<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y23b ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _168"> </span>- <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _100"> </span>- </span></div><div class="t m1 x13 h5 y48a ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _184"> </span><span class="ls14 ws33">36<span class="_ _2"/> 156</span> <span class="_ _14d"> </span><span class="ls14 ws33">1<span class="_ _2"/> 367</span> <span class="_ _1d"> </span><span class="lse wsf">(1 337)</span> <span class="_ _194"> </span><span class="lsf ws14">36 1<span class="_ _2"/>86</span> </span></div><div class="t m1 x2c h5 y48b ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _195"> </span><span class="ls15 ws1c">18 883</span> <span class="_ _9a"> </span></span>1 337<span class="ls0 ws0"> <span class="_ _7b"> </span></span>(1 337)<span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls15 ws1c">18 883</span> </span></div><div class="t m1 x2c h5 y48c ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _170"> </span><span class="ls13 wsd">2 620<span class="_ _2"/></span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">2 620<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y48d ff1 fs2 fc0 sc0 ls11 ws35">Rezerwy z tytuł<span class="_ _3"/>u <span class="lse wsc">odroczone<span class="_ _2"/>go podatku doch<span class="_ _2"/>odowego<span class="ls0 ws0"> <span class="_ _df"> </span><span class="lsc wse">50</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _126"> </span><span class="lsc wse">50<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y48e ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _171"> </span><span class="ls16 ws16">3<span class="_ _3"/> 666<span class="ls0 ws0"> <span class="_ _166"> </span>3 <span class="_ _116"> </span>- <span class="_ _101"> </span></span>3 669<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y206 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e<span class="ls0 ws0"> <span class="_ _16d"> </span></span><span class="ws10">339<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls13 ws18">27</span> <span class="_ _116"> </span>- <span class="_ _8e"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y48f ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _14b"> </span><span class="ls12 ws13">1<span class="_ _2"/>0 598</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _1d"> </span><span class="ls12 ws13">10 59<span class="_ _2"/>8</span> </span></div><div class="t m1 x13 h5 y490 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _12e"> </span><span class="lsc ws34">157 772</span> <span class="_ _48"> </span><span class="ls11 ws29">56 843</span> <span class="_ _48"> </span><span class="ls11 ws29">(5 936)</span> <span class="_ _f7"> </span><span class="ls12 ws34">20<span class="_ _2"/>8 6<span class="_ _2"/>79</span> </span></div><div class="t m1 x2c h5 y491 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _196"> </span><span class="ls19 ws20">8 6<span class="_ _2"/>87</span> <span class="_ _91"> </span><span class="ls11 ws12">1 417<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls16 ws29">(526)</span> <span class="_ _11b"> </span><span class="ls12 ws13">9 578</span> </span></span></span></div><div class="t m1 x2c h5 y492 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _197"> </span><span class="ls19 ws20">38 7<span class="_ _2"/>87</span> <span class="_ _150"> </span></span>38 236<span class="ls0 ws0"> <span class="_ _194"> </span><span class="ls13 wsd">(4 90<span class="_ _2"/>4)</span> <span class="_ _122"> </span><span class="ls14 ws14">72 1<span class="_ _2"/>19</span> </span></div><div class="t m1 x2c h5 y493 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _198"> </span><span class="ls11 ws12">2 116</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _39"> </span><span class="ls11 ws12">2 116</span> </span></div><div class="t m1 x2c h5 y494 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls13 wsd">4 382</span> <span class="_ _122"> </span><span class="ls15 ws1c">5 862</span> <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls13 wsd">10<span class="_ _2"/> 244</span> </span></div><div class="t m1 x2c h5 y495 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _cc"> </span><span class="ls18 wsf">16 379</span> <span class="_ _122"> </span><span class="ls13 wsd">6<span class="_ _2"/> 046</span> <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">22 425<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y496 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e <span class="ls0 ws0"> <span class="_ _172"> </span><span class="ls13 wsd">4 154</span> <span class="_ _116"> </span>1 <span class="_ _116"> </span>- <span class="_ _11d"> </span><span class="ls13 wsd">4 15<span class="_ _2"/>5</span> </span></div><div class="t m1 x2c h5 y49c ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _173"> </span><span class="ls13 wsd">83 267</span> <span class="_ _11d"> </span><span class="ls13 wsd">5<span class="_ _2"/> 281</span> <span class="_ _15d"> </span><span class="ls16 ws29">(5<span class="_ _2"/>06)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls15 ws1c">88 042</span> </span></span></span></div><div class="t m1 x13 h5 y49d ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _191"> </span><span class="lsd ws28">2 201 9<span class="_ _2"/>76</span> <span class="_ _48"> </span><span class="ls11 ws29">96 925<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11f"> </span><span class="lsd wsc">(<span class="_ _2"/>22 570)</span> <span class="_ _152"> </span><span class="lse wsf">2 276 331</span> </span></span></span></div><div class="c x6d y49e w2b h18"><div class="t m1 x5 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y49f ff4 fs2 fc3 sc0 ls12 ws13">* dan<span class="_ _2"/>e <span class="lsb wsd">przekształcone</span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf25" style="content-visibility: auto;"><div class="pc pc25 w0 h0"><img alt="" class="bi x0 y4a0 w1 h42" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x9f yd0 w2d h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">37<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4a1 ff3 fsd fc2 sc0 ls34 ws0">Segmenty oper<span class="_ _3"/>acyjne<span class="ls0"> </span></div><div class="t m1 x8 h5 y2df ff1 fs2 fc0 sc0 lsb wsd">W trzecim<span class="ls0 ws0"> </span><span class="ls13">kwarta<span class="_ _2"/>le 20<span class="ls0 ws0">23 <span class="lse wsc">r. działalność<span class="_ _2"/> Grupy Kapit<span class="_ _2"/>ałowej prowad<span class="_ _2"/>zona była w d<span class="_ _2"/>wóch segmentach<span class="_ _2"/> biznesowych:</span> </span></span></div><div class="t m1 xa0 h5 y4a2 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 ls17">CD PROJ<span class="_ _2"/>EKT RED,<span class="ls0"> </span></span></span></div><div class="t m1 xa0 h5 y4a3 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 ls1e ws1a">GOG.<span class="ls17 ws13">COM<span class="ls0 ws0">. </span></span></span></span></div><div class="t m1 x8 h8 y9d ff3 fs4 fc2 sc0 ls3b wsd0">CD PRO<span class="_ _3"/>JEKT RE<span class="_ _3"/>D<span class="ls0 ws0"> </span></div><div class="t m1 x8 h31 y4a4 ff1 fsc fc2 sc0 ls26 wsd1">Przedmiot i model prowadz<span class="_ _3"/>onej działalności<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4a5 ff1 fs2 fc0 sc0 lsb ws41">Działalność segmentu CD <span class="lse ws3c">PROJEKT RE<span class="_ _2"/>D realiz<span class="_ _2"/>owana jest w<span class="_ _2"/> struktu<span class="_ _2"/>rach CD PROJE<span class="_ _2"/>KT S.A. (kraj<span class="_ _2"/>owa spółka hold<span class="_ _2"/>ingowa Grupy<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4a6 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse wsc">PROJEKT)<span class="_ _2"/>, CD PROJEKT RED<span class="_ _2"/> Inc. (USA) oraz<span class="_ _2"/> CD PROJEKT RED<span class="_ _2"/> Vancouver St<span class="_ _2"/>udio Ltd. (Kanad<span class="_ _2"/>a).</span> </span></div><div class="t m1 x8 h5 y4a7 ff1 fs2 fc0 sc0 lse ws28">Działaln<span class="_ _2"/>ość ta polega na<span class="_ _2"/> tworz<span class="_ _2"/>eniu i wydaw<span class="_ _2"/>aniu gier wi<span class="_ _2"/>deo, sprz<span class="_ _2"/>edaży lice<span class="_ _2"/><span class="lsb ws71">ncji na ich dyst<span class="_ _2"/>rybucję, koordynacji promocji sprzedaży, </span></div><div class="t m1 x8 h5 y4a8 ff1 fs2 fc0 sc0 lse wsc">a także n<span class="_ _2"/>a produkcji, spr<span class="_ _2"/>zedaży, l<span class="_ _2"/>icencjonowaniu<span class="_ _2"/> i wydawaniu produ<span class="_ _2"/>któw towarz<span class="_ _2"/>yszących wykorzy<span class="_ _2"/>stujących posiad<span class="_ _2"/>ane marki.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4a9 ff1 fs2 fc0 sc0 lse ws6b">Produkcja i w<span class="_ _2"/>ydawanie<span class="_ _2"/> gier komput<span class="_ _2"/>erowych realiz<span class="_ _2"/>owane je<span class="_ _2"/>st przez stud<span class="_ _2"/>io CD PROJ<span class="_ _2"/>EKT RED i<span class="_ _2"/> opiera się n<span class="_ _2"/>a posiadanyc<span class="_ _2"/>h przez </div><div class="t m1 x8 h5 y4aa ff1 fs2 fc0 sc0 lse ws65">Spółkę domin<span class="_ _2"/>ującą markach <span class="ls0 ws0">- <span class="_ _32"/><span class="lsb ws89">Wiedźmin i Cyberpunk. Studio znane jest</span> <span class="_ _d3"/><span class="ls18 wsd2">z gr<span class="_ _2"/>y <span class="ff4 ls13 wsc4">Cyberpunk 20<span class="_ _2"/>77</span></span> <span class="_ _d3"/><span class="lsa wsd3">i serii gier <span class="ff4 lsb wsd">Wiedźmin</span></span></span>, flagowych<span class="_ _2"/> </div><div class="t m1 x8 h5 y4ab ff1 fs2 fc0 sc0 lse ws26">marek CD PRO<span class="_ _2"/>JEKT RED. Poz<span class="_ _2"/>a rozwoj<span class="_ _2"/>em wspomnian<span class="_ _2"/>ych franczyz stud<span class="_ _2"/>io rozpocz<span class="_ _2"/>ęło <span class="ls11 wsd4">wewnętr<span class="_ _3"/>zne p<span class="_ _3"/>race ko<span class="_ _3"/>ncepcyj<span class="_ _3"/>ne nad tr<span class="_ _3"/>zecią<span class="_ _3"/> </span></div><div class="t m1 x8 h5 y4ac ff1 fs2 fc0 sc0 lse wsc">franczyz<span class="_ _2"/>ą, w ramach której<span class="_ _2"/> w przyszłości pl<span class="_ _2"/>anowane je<span class="_ _2"/>st stworzenie<span class="_ _2"/> gry wideo o krypt<span class="_ _2"/>onimie Hadar.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ad ff1 fs2 fc0 sc0 lse ws44">W ramach prowadzon<span class="_ _2"/>ej działalności w<span class="_ _2"/>ydawniczej Spółka d<span class="_ _2"/>ominująca odpowiad<span class="_ _2"/>a za kształt kampanii<span class="_ _2"/> promujących w<span class="_ _2"/>łasne prod<span class="ls24 ws52">ukty </span></div><div class="t m1 x8 h5 y4ae ff1 fs2 fc0 sc0 lse wsab">oraz samod<span class="_ _2"/>zielnie re<span class="_ _2"/>alizuje bezpośr<span class="_ _2"/>ednią komu<span class="_ _2"/>nikację z<span class="_ _2"/> graczami za pośr<span class="_ _2"/>ednict<span class="_ _2"/>wem kanałów e<span class="_ _2"/>lektroniczn<span class="_ _2"/>ych i mediów </div><div class="t m1 x8 h5 y4af ff1 fs2 fc0 sc0 lse wsc">społeczn<span class="_ _2"/>ościowych oraz<span class="_ _2"/> poprzez udz<span class="_ _2"/>iał w wydarzeniach<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws10">branżowych.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y37e ff1 fsc fc2 sc0 ls3c ws2">Podstawowe produkty<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4b0 ff1 fs2 fc0 sc0 lse ws2b">Obecn<span class="_ _2"/>ie w portfolio g<span class="_ _2"/>łównych pro<span class="_ _2"/>duktów<span class="_ _2"/> studia znaj<span class="_ _2"/>du<span class="lsa ws52">ją się gry wideo stanowiące trylogię wiedźmińską: <span class="ff4 lsb wsd">Wiedźmin</span><span class="ls13 ws18">, <span class="ff4 lsb ws56">Wi<span class="_ _2"/>edźmin 2</span>: </span></span></div><div class="t m1 x8 h5 y4b1 ff4 fs2 fc0 sc0 lse ws6b">Zabójcy Król<span class="_ _2"/>ów<span class="ff1 ls13 ws18">, <span class="_ _d3"/></span><span class="lsa ws94">Wiedźmin 3: Dziki Gon<span class="ff1 ls0 ws0"> <span class="_ _d3"/></span></span><span class="ff1">wraz z<span class="_ _2"/> dwoma d<span class="_ _2"/>odatkami <span class="ls0 ws0">- <span class="_ _d3"/></span></span><span class="lsb ws6c">Serca<span class="_ _2"/> z Kamienia<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lsa wsc">i <span class="_ _d3"/></span></span>Krew i Wino<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lse ws10">oraz <span class="_ _d3"/></span></span><span class="ls13 wsd5">Cy<span class="_ _2"/>berpunk 20<span class="_ _2"/>77<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lsf ws33">wr<span class="_ _2"/>az </span></span></span></span></div><div class="t m1 x8 h5 y4b2 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsc wse">doda<span class="_ _3"/>tkiem<span class="_ _3"/> <span class="ls0 ws0">- <span class="ff4 lsb ws1d">Widmo Wolności</span><span class="ls13 wsd">, który zadeb<span class="_ _2"/>iutował 26 wr<span class="_ _2"/>ześnia 2023</span> <span class="lsb wsd">r.<span class="_ _2"/></span> </span></span></div><div class="t m1 x8 h5 y4b3 ff1 fs2 fc0 sc0 lse ws6b">Od 2018<span class="_ _2"/> r. dostępn<span class="_ _2"/>a jest gra si<span class="_ _2"/>eciowa G<span class="_ _2"/>WINT: Wied<span class="_ _2"/>źmińska Gr<span class="_ _2"/>a Karciana (<span class="_ _2"/>PC, macOS, iO<span class="_ _2"/>S, And<span class="_ _2"/>roid). Ponad<span class="_ _2"/>to w oferc<span class="_ _2"/>ie Spółki </div><div class="t m1 x8 h5 y4b4 ff1 fs2 fc0 sc0 lsa wsd6">dominującej znajduje si<span class="_ _3"/>ę bazująca na jej mechanic<span class="_ _3"/>e Wojna Krwi: Wi<span class="_ _3"/>edźmińskie Opowieści<span class="_ _3"/> (PC, iOS, Nin<span class="_ _3"/>tendo Switch, Xbox O<span class="_ _3"/>ne, </div><div class="t m1 x8 h5 y4b5 ff1 fs2 fc0 sc0 lse ws10">PlaySta<span class="ws40">t<span class="_ _2"/>ion 4, Android)<span class="_ _2"/> oraz GWINT: Mag Rene<span class="_ _2"/>gat <span class="ls0 ws0">- </span>dodatek do GWINTA: Wiedźmiń<span class="_ _2"/>skiej Gry Karci<span class="_ _2"/>anej dla jednego gracz<span class="_ _2"/>a (PC, iOS,<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4b6 ff1 fs2 fc0 sc0 lsc wse">Andro<span class="_ _3"/>id).<span class="_ _33"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y295 ff3 fs4 fc2 sc0 ls3d wsd7">GOG.<span class="ls3e wsd8">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y4b7 ff1 fsc fc2 sc0 ls26 wsd1">Przedmiot i model prowadz<span class="_ _3"/>onej działalności<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4b8 ff1 fs2 fc0 sc0 lse ws28">Serwis GO<span class="_ _2"/>G.COM to jedna z n<span class="_ _2"/>ajpopularniejszyc<span class="_ _2"/>h na świecie niez<span class="_ _2"/>ależnych platf<span class="_ _2"/>o<span class="lsb ws71">rm cyfrowej dystrybucji gier komputerowych, którą </span></div><div class="t m1 x8 h5 y4b9 ff1 fs2 fc0 sc0 lse ws40">wyróżni<span class="_ _2"/>a oferowanie<span class="_ _2"/> produktów cyfrowyc<span class="_ _2"/>h bez zabe<span class="_ _2"/>zpieczeń ut<span class="_ _2"/>rudniających uż<span class="_ _2"/>ytkownikom kor<span class="_ _2"/>zystan<span class="_ _2"/>ie z<span class="ls0 ws0"> </span>zakupiony<span class="_ _2"/>ch gier (<span class="_ _2"/>DRM).<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ba ff1 fs2 fc0 sc0 lsb ws71">Platforma dostępna jest w angielskiej, francuskiej, niemieckiej, rosyjskiej, chińsk<span class="lsa wsd9">iej i polskiej wersji języko<span class="_ _3"/>wej, oferując klientom nie </span></div><div class="t m1 x8 h5 y4bb ff1 fs2 fc0 sc0 ls13 wsda">tylko w<span class="ls0 ws0"> <span class="lse ws24">pe<span class="_ _2"/>łni zlokaliz<span class="_ _2"/>owaną stronę cz<span class="_ _2"/>y gry, ale t<span class="_ _2"/>akże (z wy<span class="_ _2"/>łączeniem wers<span class="_ _2"/>ji rosyjskie<span class="_ _2"/>j) dedykowaną obs<span class="_ _2"/>ługę klient<span class="_ _2"/>a, pomoc </span></span></div><div class="t m1 x8 h5 y4bc ff1 fs2 fc0 sc0 lse ws28">techn<span class="_ _2"/>iczną, bezpośred<span class="_ _2"/>nią aktywność marketi<span class="_ _2"/>ngową w danym języ<span class="_ _2"/>ku i popularne, lokaln<span class="_ _2"/>e metody pł<span class="_ _2"/>atności (w dwunas<span class="_ _2"/>tu walutach)<span class="_ _2"/>. </div><div class="t m1 x8 h5 y4bd ff1 fs2 fc0 sc0 lse wsc">Na GOG.COM d<span class="_ _2"/>ostępne są gry n<span class="_ _2"/>a komputery<span class="_ _2"/> PC z systemem Wi<span class="_ _2"/>ndows, a także n<span class="_ _2"/>a systemy ope<span class="_ _2"/>racyjne macOS i Li<span class="_ _2"/>nux.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4be ff1 fs2 fc0 sc0 lse ws63">Realiz<span class="_ _2"/>owana w ramach se<span class="_ _2"/>gmentu G<span class="_ _2"/>OG.COM dz<span class="_ _2"/>iałalność pole<span class="_ _2"/>ga na cyf<span class="_ _2"/>rowym dystryb<span class="_ _2"/>uowaniu gie<span class="_ _2"/>r za pomocą włas<span class="_ _2"/><span class="ls11 wsdb">nego skl<span class="_ _3"/>epu </span></div><div class="t m1 x8 h5 y4bf ff1 fs2 fc0 sc0 lse ws6b">GOG.COM oraz<span class="_ _2"/> aplikacji GOG<span class="_ _2"/> GALAXY. Pl<span class="_ _2"/>atforma umoż<span class="_ _2"/>liwia dokonanie<span class="_ _2"/> zakupu gry, z<span class="_ _2"/>apłatę za grę<span class="_ _2"/> oraz jej<span class="_ _2"/> pobranie n<span class="_ _2"/>a własny </div><div class="t m1 x8 h5 y4c0 ff1 fs2 fc0 sc0 lse ws3d">komputer, d<span class="_ _2"/>odatkowo apli<span class="_ _2"/>kacja GOG<span class="_ _2"/> GALAXY u<span class="_ _2"/>możliwia m.in. aut<span class="_ _2"/>omatycz<span class="_ _2"/>ne aktualizac<span class="_ _2"/>je, zapis gry<span class="_ _2"/> w chmu<span class="_ _2"/>rze, grę si<span class="_ _2"/>eciową, w<span class="ls0 ws0"> <span class="ls1e ws1a">tym</span> </span></div><div class="t m1 x8 h5 y4c1 ff1 fs2 fc0 sc0 lse ws44">również<span class="_ _2"/> pomiędzy platf<span class="_ _2"/>ormami, a także od<span class="_ _2"/>powiada za funkcjonaln<span class="_ _2"/>ości sieciowe GWINTA, ob<span class="_ _2"/>sługę sprzedażową i<span class="_ _2"/> obsługę płatnośc<span class="_ _2"/>i </div><div class="t m1 x8 h5 y4c2 ff1 fs2 fc0 sc0 lse wsc">realizow<span class="_ _2"/>anych w grze w we<span class="_ _2"/>rsji na kompute<span class="_ _2"/>ry PC.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h31 y4c3 ff1 fsc fc2 sc0 ls3c ws2">Podstawowe produkty<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y20e ff1 fs2 fc0 sc0 lse ws42">Na dzie<span class="_ _2"/>ń publikacji ni<span class="_ _2"/>niejszego sprawozd<span class="_ _2"/>ania na plat<span class="_ _2"/>formie cyfro<span class="lsb wsdc">wej<span class="_ _2"/> dystrybucji GOG.COM dostępnych jest ponad 9 000 </span></div><div class="t m1 x8 h5 y4c4 ff1 fs2 fc0 sc0 lse ws69">produktów<span class="_ _2"/> od ponad 1 200 par<span class="_ _2"/>tnerów. Znajd<span class="_ _2"/>ują się wśród n<span class="_ _2"/>ich zarówno ponadcz<span class="_ _2"/>asowe klasyki, jak i najnow<span class="_ _2"/>sze tytu<span class="_ _2"/>ły tak </div><div class="t m1 x8 h5 y4c5 ff1 fs2 fc0 sc0 lsb wsc5">rozpoznawalnych firm jak Bethesda, Disney, Electronic Arts, Ubisoft, <span class="_ _3"/>Konami czy Warner Bros. Gry dystrybuowane są równi<span class="_ _3"/>eż za </div><div class="t m1 x8 h5 y4c6 ff1 fs2 fc0 sc0 lse wsdd">pomocą autorskie<span class="_ _2"/>j aplikacji<span class="_ _2"/> GOG GAL<span class="_ _2"/>AXY zaprojekt<span class="_ _2"/>owanej tak, aby z<span class="_ _2"/>apewnić maks<span class="_ _2"/>ymalnie komfort<span class="_ _2"/>owe i funkcj<span class="_ _2"/>onalne </div><div class="t m1 x8 h5 y4c7 ff1 fs2 fc0 sc0 lse ws28">doświad<span class="_ _2"/>czenia związane z<span class="_ _2"/> zakupem, graniem i akt<span class="_ _2"/>ualizowani<span class="_ _2"/>em gier oferowan<span class="_ _2"/>ych w katalogu G<span class="_ _2"/>OG.COM oraz umoż<span class="_ _2"/>li<span class="lsa wsd9">wiającej m.in. </span></div><div class="t m1 x8 h5 y4c8 ff1 fs2 fc0 sc0 lse wsc">granie onli<span class="_ _2"/>ne pomiędzy pl<span class="_ _2"/>atformami.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4c9 ff1 fs2 fc0 sc0 lsb ws82">Za pośrednictwem serwisu GOG.COM Grupa sprzedaje bez<span class="_ _2"/>pośrednio klientom detalicznym również własne produkty, tj. gry </div><div class="t m1 x8 h5 y4ca ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsb ws1d">uniwersum wiedźmińskiego oraz <span class="ff4 lsc ws19">Cyberp<span class="_ _33"/>unka 20<span class="_ _33"/>77<span class="ff1 ls0 ws0">. </span></span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf26" style="content-visibility: auto;"><div class="pc pc26 w0 h0"><img alt="" class="bi x0 y4cb w1 h43" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">38<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls33 wsde">Opis is<span class="_ _2"/>tot<span class="_ _2"/>nych dok<span class="_ _2"/>onań<span class="_ _2"/> lub <span class="ls0 wsdf">niepowodze<span class="_ _2"/>ń emitenta w trz<span class="_ _2"/>ecim kwartale 2023<span class="ws0"> <span class="ls3f wsa6">r<span class="_ _2"/>. </span></span></span></div><div class="t m1 x8 h33 y4cd ff3 fsd fc2 sc0 ls34 ws0">w podzi<span class="_ _3"/>ale na segmenty dział<span class="_ _3"/>alności<span class="ls0"> </span></div><div class="t m1 x8 h8 y4ce ff3 fs4 fc2 sc0 ls3b wsd0">CD PRO<span class="_ _3"/>JEKT RE<span class="_ _3"/>D<span class="ls0 ws0"> </span></div><div class="t m1 x8 h31 y4cf ff1 fsc fc2 sc0 ls40 wse0">Wydarz<span class="_ _3"/>enia z<span class="_ _3"/>wiąz<span class="_ _3"/>ane z grą Cy<span class="_ _3"/>berpu<span class="_ _3"/>nk 2077<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4d0 ff1 fs2 fc0 sc0 lse ws4e">6 lipca 2023 r<span class="_ _2"/>. CD PROJEKT<span class="_ _2"/> RED ogłosił d<span class="_ _2"/>aty i mie<span class="_ _2"/>jsca na mapie se<span class="_ _2"/>rii wy<span class="_ _2"/>darzeń d<span class="_ _2"/>la społeczn<span class="_ _2"/>ości <span class="ls0 ws0">– <span class="_ _2"/></span><span class="ff4">Phant<span class="_ _2"/>om Liberty Tou<span class="_ _2"/>r</span><span class="lsa wse1">. W jej </span></div><div class="t m1 x8 h5 y4d1 ff1 fs2 fc0 sc0 lse ws57">ramach odbył<span class="_ _2"/>o się łącznie 8 wydarze<span class="_ _2"/>ń na całym świec<span class="_ _2"/>ie, podczas których fani<span class="_ _2"/> mogli zagrać przedpre<span class="_ _2"/>mierowo w dod<span class="_ _2"/>atek do </div><div class="t m1 x8 h5 y4d2 ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunka 20<span class="lsc wse">77<span class="ff1 ls0 ws0"> <span class="lsb ws1d">oraz spotkać się z twórcami z CD PROJEKT RED.</span> </span></span></div><div class="t m1 xa1 h19 y4d3 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y4d4 ff1 fs2 fc0 sc0 lse ws40">14 lipca gra <span class="ff4 ls13 ws4d">Cyb<span class="_ _2"/>erpun<span class="_ _2"/>k 2077</span><span class="ls0 ws0"> </span>przekroczyła na platform<span class="_ _2"/>ie Steam próg ocen<span class="_ _2"/> na “Bardzo poz<span class="_ _2"/>ytywny” <span class="ls0 ws0">– </span>o<span class="_ _3"/>znacza to, ż<span class="_ _2"/>e co najmniej 80% </div><div class="t m1 x8 h5 y4d5 ff1 fs2 fc0 sc0 lse wsc">wystawion<span class="_ _2"/>ych recenzji<span class="_ _2"/> zaklasyfikowano jako poz<span class="_ _2"/>ytywne<span class="_ _2"/>.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4d6 ff1 fs2 fc0 sc0 lsb wse2">W dniach 8<span class="ls0 ws0">–<span class="lse ws4e">10 sierpnia 20<span class="_ _2"/>23 r. odbył<span class="_ _2"/>a się globaln<span class="_ _2"/>a premiera powieści <span class="ff4 lsc ws86">Cyberpu<span class="_ _3"/>nk 2<span class="_ _3"/>077:<span class="_ _3"/> Bez pr<span class="_ _33"/>zypadk<span class="_ _3"/>u<span class="ff1 lse ws4e">, autorstwa popul<span class="_ _2"/>arnego </span></span></span></span></div><div class="t m1 x8 h5 y4d7 ff1 fs2 fc0 sc0 lse wsc">polskiego pisarz<span class="_ _2"/>a science<span class="_ _2"/> fiction <span class="ls0 ws0">— </span>Rafała K<span class="_ _2"/>osika.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4d8 ff1 fs2 fc0 sc0 lse wsc">22 sierpnia pod<span class="_ _2"/>czas imprez<span class="_ _2"/>y otwarcia targów game<span class="_ _2"/>scom w Kolonii, O<span class="_ _2"/>pening Nigh<span class="_ _2"/>t Live, stud<span class="_ _2"/>io CD PROJEKT RED z<span class="_ _2"/><span class="ws10">aprezentowało </span></div><div class="t m1 x8 h5 y4d9 ff1 fs2 fc7 sc0 lse ws23">New Ways t<span class="_ _2"/>o Play</div><div class="t m1 x48 h5 y4da ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _d3"/>–<span class="_ _2"/> <span class="_ _d3"/><span class="lse ws65">wide<span class="_ _2"/>o zapowiadające <span class="_ _2"/>nowości, <span class="_ _2"/>które tr<span class="_ _2"/>afiły do gry<span class="_ _2"/> <span class="ff4 ls13 wsb3">Cybe<span class="_ _2"/>rpunk 2077<span class="_ _2"/> </span><span class="lsc ws7b">i do<span class="_ _33"/>datku <span class="ff4 lsb wsd">Widmo <span class="_ _d3"/><span class="ls0 ws0">W<span class="lse ws10">olności <span class="_ _32"/></span></span><span class="ff1 ws22">w ramach </span></span></span></span></div><div class="t m1 x8 h5 y4db ff1 fs2 fc0 sc0 lse ws2b">największ<span class="_ _2"/>ej do tej<span class="_ _2"/> pory aktualiz<span class="_ _2"/>acji 2.0. Tego same<span class="_ _2"/>go dnia NVID<span class="_ _2"/>IA, bliski par<span class="_ _2"/>tner st<span class="_ _2"/>udia CD PR<span class="_ _2"/>OJEKT RED, zaprez<span class="_ _2"/>entowała <span class="fc7 lsa wsc">trailer</span><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4dc ff1 fs2 fc0 sc0 lse ws63">ogłaszający i pr<span class="_ _2"/>ezentu<span class="_ _2"/>jący innowacyjną te<span class="_ _2"/>chnologię DLSS 3.5<span class="_ _2"/>. Wśród tytułów, kt<span class="_ _2"/>óre jako pie<span class="_ _2"/>rwsze wspierają tę<span class="_ _2"/> technologię<span class="_ _2"/>, jest </div><div class="t m1 x8 h5 y4dd ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077<span class="ff1 ls0 ws0">. </span></div><div class="t m1 x8 h5 y4de ff1 fs2 fc0 sc0 lsb ws80">W dniach 23<span class="ls0 ws0">–</span>27 sierpnia 2023 r. uczestnicy targów gamescom w Kolonii mieli okazję zagrać przedpremierowo w <span class="ff4 wsd">Widmo <span class="_ _3"/><span class="ls0 ws0">W<span class="lse ws10">olności<span class="ff1 ls13 ws18">, </span></span></span></span></div><div class="t m1 x8 h5 y4df ff1 fs2 fc0 sc0 lse wsc">dzięki współpr<span class="_ _2"/>acy z Xb<span class="_ _2"/>ox.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e0 ff1 fs2 fc0 sc0 lse ws2b">14 wrze<span class="_ _2"/>śnia 2023 r. studi<span class="_ _2"/>o wyemitowało spe<span class="lsb ws56">cjalny od<span class="_ _2"/>cinek Night City Wire, promujący <span class="ff4 wsd">Widmo <span class="ls0 ws0">W<span class="lse ws10">olności</span></span></span></span>, który by<span class="_ _2"/>ł skupiony wokół </div><div class="t m1 x8 h5 y4e1 ff1 fs2 fc0 sc0 lse wsc">Idrisa El<span class="_ _2"/>by i grane<span class="_ _2"/>j przez niego post<span class="_ _2"/>aci, jak równie<span class="_ _2"/>ż wokół muzy<span class="_ _2"/>ki.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e2 ff1 fs2 fc0 sc0 lsb ws1d">20 września pojawiły się pierwsze<span class="_ _2"/> recenzje d<span class="_ _2"/>odatku<span class="ff4 ls0 ws0"> <span class="lsb wsd">Widmo </span>W<span class="lse ws10">olności</span></span>. 21 września do gry <span class="ff4 ls13 wsd">Cy<span class="_ _2"/>berpu<span class="_ _2"/>nk 2077<span class="_ _2"/></span><span class="ls0 ws0"> <span class="lse wsc">trafiła aktual<span class="_ _2"/>izacja 2.0,<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y4e3 ff1 fs2 fc0 sc0 lse ws57">wprowadzaj<span class="_ _2"/>ąca wiele zmian d<span class="_ _2"/>o bazowej rozgrywki<span class="_ _2"/>. 5 dni później, 26 wr<span class="_ _2"/>ześnia dodatek <span class="ff4 lsb wsd">Wid<span class="_ _2"/>mo <span class="_ _32"/><span class="ls0 ws0">W<span class="lse ws10">oln<span class="_ _2"/>ości</span><span class="ff1"> <span class="_ _80"> </span></span></span></span>miał swoją glob<span class="_ _2"/>alną </div><div class="t m1 x8 h5 y4e4 ff1 fs2 fc0 sc0 lsb wsd">premierę.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e5 ff1 fs2 fc0 sc0 lse ws65">29 wrześni<span class="_ _2"/>a 2023 r. zadebiut<span class="_ _2"/>ował specjalnie s<span class="_ _2"/>komponowany na potrze<span class="ls1e ws1a">by <span class="_ _32"/><span class="ff4 lsc wse">Widm<span class="_ _33"/>a <span class="_ _32"/><span class="ls0 ws0">W<span class="lse ws10">olności</span><span class="ff1"> <span class="_ _32"/><span class="fc7 lse ws65">utwór autorstwa D<span class="_ _2"/>awida Podsiadło</span></span></span></span></span></div><div class="t m1 xa2 h5 y1ec ff1 fs2 fc0 sc0 ls29 ws76">. </div><div class="t m1 x8 h5 y25a ff1 fs2 fc0 sc0 lsb ws1d">Premierowy teledysk pojawił się w napisach końcowych do gry (tzw. credit song).<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e6 ff1 fs2 fc0 sc0 lse ws5b">Po omawianym okre<span class="_ _2"/>sie, 5 paździ<span class="_ _2"/>ernika 2023 r., od<span class="_ _2"/>był się Dz<span class="_ _2"/>ień Inwestora CD PROJ<span class="_ _2"/>EKT. W trakcie wyd<span class="_ _2"/>arzenia Zarz<span class="_ _2"/>ąd </div><div class="t m1 x8 h5 y4e7 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="ls13 ws18">S.A.</span> <span class="_ _60"> </span><span class="lsb ws82">m.in. podsumował premie<span class="_ _2"/>rę <span class="ff4 lsc wse">Wi<span class="_ _3"/>dma <span class="_ _80"> </span><span class="ls0 ws0">W<span class="lse ws10">ol<span class="_ _2"/>ności</span><span class="ff1"> <span class="_ _60"> </span><span class="lse ws5a">i poinformował<span class="_ _2"/>, że do dni<span class="_ _2"/>a 3 październ<span class="_ _2"/>ika 2023 r. włączni<span class="_ _2"/>e </span></span></span></span></span></span></div><div class="t m1 x8 h5 y4e8 ff1 fs2 fc0 sc0 lse ws26">sprzedaż<span class="_ _2"/> dodatku przekroczy<span class="_ _2"/>ła 3 miliony egzempl<span class="_ _2"/>arzy. Z kolei pods<span class="_ _2"/>tawowa wersja gry <span class="ls0 ws0">- <span class="_ _2"/><span class="ff4 ls13 ws62">Cyber<span class="_ _2"/>punk 2077</span></span>, s<span class="_ _2"/>przedała się w liczb<span class="_ _2"/>ie </div><div class="t m1 x8 h5 y4e9 ff1 fs2 fc0 sc0 lse wsc">ponad 25 m<span class="_ _2"/>ilionów kopii.<span class="ls0 ws0"> <span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4ea ff1 fs2 fc0 sc0 lse wsc">Tego dni<span class="_ _2"/>a ogłoszono takż<span class="_ _2"/>e nawiązanie<span class="_ _2"/> współpracy CD PRO<span class="_ _2"/>JEKT ze stu<span class="_ _2"/>diem produkcy<span class="_ _2"/>jnym Anonymous Conte<span class="_ _2"/>nt, w ramach które<span class="_ _2"/>j </div><div class="t m1 x8 h5 y4eb ff1 fs2 fc0 sc0 lse wsc">wspólnie b<span class="_ _2"/>ędzie tworzon<span class="_ _2"/>y projekt live<span class="_ _2"/><span class="ls0 ws0">-</span>action w<span class="ls0 ws0"> <span class="lsb ws1d">świecie Cyberpunka.</span> </span></div><div class="t m1 x8 h5 y4ec ff1 fs2 fc0 sc0 lse wsc">10 list<span class="_ _2"/>opada 2023 r. <span class="ff4 ls13 wsd">Cy<span class="_ _2"/>berpu<span class="_ _2"/>nk 2077<span class="_ _2"/><span class="ff1 ws18">: </span><span class="lsb">Widmo <span class="ls0 ws0">W<span class="lse ws10">olności</span><span class="ff1"> </span></span></span></span>zd<span class="_ _2"/>obyło nagrodę<span class="_ _2"/> dla najle<span class="_ _2"/>pszego dodat<span class="_ _2"/>ku i najle<span class="_ _2"/>pszego zwi<span class="_ _2"/>astuna na gali<span class="_ _2"/> </div><div class="t m1 x8 h5 y4ed ff1 fs2 fc0 sc0 ls13 wsd">Golden J<span class="_ _2"/>oystic<span class="_ _2"/>k 2023.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ee ff1 fs2 fc0 sc0 lse ws26">13 listopad<span class="_ _2"/>a<span class="ls0 ws0"> <span class="ff4 ls13 ws62">Cyberpu<span class="_ _2"/>nk 2077</span> </span>zdobył 5<span class="_ _2"/> nominacji<span class="_ _2"/> w The Game<span class="_ _2"/> Awards 2023. Dodat<span class="_ _2"/>ek <span class="ls0 ws0">- </span><span class="ff4 ws10">Cyber<span class="_ _2"/>pun<span class="lsb ws49">k 2077: Widmo Wolności</span></span><span class="ls0 ws0"> </span><span class="ws10">został </span></div><div class="t m1 x8 h5 y4ef ff1 fs2 fc0 sc0 lse ws28">nominowany<span class="_ _2"/> w kategoriach najle<span class="_ _2"/>psza narracja, najl<span class="_ _2"/>epszy występ akt<span class="_ _2"/>orski dla Idris<span class="_ _2"/>a Elby (w grze jako agent Solom<span class="_ _2"/>on Reed), a ta<span class="ls14 ws11">kż<span class="_ _2"/>e </span></div><div class="t m1 x8 h5 y4f0 ff1 fs2 fc0 sc0 lse wsab">w kategorii Pl<span class="_ _2"/>ayer’s Voice<span class="_ _2"/>, gdzie zwy<span class="_ _2"/>cięzcę wybier<span class="_ _2"/>ają w głosowaniu wy<span class="_ _2"/>łącznie gracze<span class="_ _2"/>. Z kolei podstaw<span class="_ _2"/>owa wersja gry </div><div class="t m1 x8 h5 y4f1 ff1 fs2 fc0 sc0 ls0 ws0">– <span class="ff4 ls15 ws15">Cyberpunk</span><span class="ff4"> <span class="ls18 ws14">2077</span></span> <span class="lse wsc">zdobyła nominacje z<span class="_ _2"/>a najlepsze ws<span class="_ _2"/>parcie społeczn<span class="_ _2"/>ości oraz dl<span class="_ _2"/>a najlepszej s<span class="_ _2"/>tale rozwijan<span class="_ _2"/>ej gry.</span> </div><div class="t m1 x8 h5 y4f2 ff1 fs2 fc0 sc0 lse ws63">21 listopad<span class="_ _2"/>a CD PROJE<span class="_ _2"/>KT zapowiedzi<span class="_ _2"/>ał premierę<span class="_ _2"/><span class="ff4 ls0 ws0"> <span class="_ _2"/><span class="lsa wsd6">Cyberpunk 2077: Ultimate Edition</span></span>. To z<span class="_ _2"/>biorcze wydan<span class="_ _2"/>ie <span class="ff4 ls13 ws64">Cyb<span class="_ _2"/>erpunka 2077<span class="_ _2"/><span class="ff1">, na </span></span></div><div class="t m1 x8 h5 y4f3 ff1 fs2 fc0 sc0 ls13 ws18">które <span class="lse ws69">składa się pods<span class="_ _2"/>tawowa wersja gry, d<span class="_ _2"/>odatek f<span class="_ _2"/>abularny <span class="ff4 lsb ws54">Widmo Wolności</span>, Aktualiz<span class="_ _2"/>acja 2.0, a takż<span class="_ _2"/>e komplet<span class="_ _2"/> zawartości </span></div><div class="t m1 x8 h5 y4f4 ff1 fs2 fc0 sc0 lse ws98">dodat<span class="_ _2"/>kowej i<span class="ls0 ws0"> </span>dostęp d<span class="_ _2"/>o pakietu prze<span class="_ _2"/>dmiotów<span class="_ _2"/> z programu “Moje<span class="_ _2"/> nagrody”<span class="_ _2"/>. Tytuł ukaż<span class="_ _2"/>e się na <span class="_ _2"/>konsole X<span class="_ _2"/>box Se<span class="_ _2"/>ries X|S </div><div class="t m1 x8 h5 y4f5 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">PlayStation<span class="_ _2"/></span> <span class="lse ws6b">5 oraz PC </span>w <span class="ls11 wse3">dystrybucj<span class="_ _3"/>i cyfrow<span class="_ _3"/>ej ora<span class="_ _3"/>z pudełkow<span class="_ _3"/>ej. Będ<span class="_ _3"/>zie to jednoc<span class="_ _33"/>ześnie pierws<span class="_ _3"/>ze fizyc<span class="_ _33"/>z<span class="_ _2"/>ne wy<span class="_ _3"/>danie gry w<span class="_ _3"/> wersji </span></div><div class="t m1 x8 h5 y4f6 ff1 fs2 fc0 sc0 lse wsc">dedykowan<span class="_ _2"/>ej na konsole<span class="_ _2"/> najnowszej gene<span class="_ _2"/>racji. Premie<span class="_ _2"/>ra zaplanowana jest n<span class="_ _2"/>a 5 grudnia 2023<span class="ls0 ws0"> r.<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4f7 ff1 fs2 fc0 sc0 lse ws28">28 listopad<span class="_ _2"/>a CD PROJEKT<span class="_ _2"/> ogłosił r<span class="_ _2"/>ównież, i<span class="_ _2"/>ż według najn<span class="_ _2"/>owszych<span class="_ _2"/><span class="ls0 ws0"> </span>szacunków do dnia pub<span class="_ _2"/>likacji ni<span class="_ _2"/>niejszego spraw<span class="_ _2"/>ozdania łącz<span class="_ _2"/>na </div><div class="t m1 x8 h5 y4f8 ff1 fs2 fc0 sc0 lse ws10">sprzedaż<span class="_ _2"/> <span class="lsc ws17">do<span class="_ _3"/>datku<span class="_ _3"/> do <span class="ff4">Cyber<span class="_ _3"/>punk<span class="_ _3"/>a 2077 <span class="ls0 ws0">- <span class="lsb ws1d">Widmo Wolności</span><span class="ff1"> <span class="lsb wsd">p<span class="_ _3"/>rzekroczyła<span class="ls0 ws0"> <span class="ls13 ws18">4,</span>3 <span class="lse wsc">mln kopii.<span class="_ _2"/></span> </span></span></span></span></span></span></div><div class="t m1 x8 h31 y4f9 ff1 fsc fc2 sc0 ls26 wsd1">Wydarzenia związ<span class="_ _3"/>ane z grami z serii wiedźmińskiej<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4fa ff1 fs2 fc0 sc0 lse ws23">Po omawianym okre<span class="_ _2"/>sie, 19<span class="_ _2"/> października 2023 r., na plat<span class="_ _2"/>formie G<span class="_ _2"/>amefound ruszyła kampan<span class="_ _2"/>ia crowdfund<span class="_ _2"/>ingowa gry plansz<span class="_ _2"/>owej </div><div class="t m1 x8 h5 y4fb ff4 fs2 fc0 sc0 lsb ws1d">Wiedźmin: Ścieżka Przeznaczenia<span class="ff1 lse wsc">, tworzone<span class="_ _2"/>j<span class="ls0 ws0"> </span>we współpracy z G<span class="_ _2"/>o On Board.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y4fc ff7 fsc fc2 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div><span class="d m2 gs6a"/><span class="d m2 gs6b"/><span class="d m2 gs6c"/></div><div class="pi"/></div> <div class="pf w0 h0" id="pf27" style="content-visibility: auto;"><div class="pc pc27 w0 h0"><img alt="" class="bi x0 y4fd w1 h44" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">39<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h31 y4fe ff1 fsc fc2 sc0 ls32 wse4">Inne<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ff ff1 fs2 fc0 sc0 lsb wse2">3 lipca 2023 r. w studiu CD PROJEKT RED rozpoc<span class="_ _3"/>zął się wakacyjny program <span class="_ _3"/>stażowy. Wybrani uczestnicy przez 3 miesiące miel<span class="ls1b ws2b">i </span></div><div class="t m1 x8 h5 y500 ff1 fs2 fc0 sc0 lse wsc">możliwość poz<span class="_ _2"/>nać pracę st<span class="_ _2"/>udia od środka i u<span class="_ _2"/>czestniczyć<span class="_ _2"/> w ostatnie<span class="_ _2"/>j fazie przygot<span class="_ _2"/>owań do prem<span class="_ _2"/>iery dodatku <span class="ff4 lsb wsd">Widmo <span class="ls0 ws0">W<span class="lse ws10">olności<span class="_ _2"/></span><span class="ff1">. </span></span></span></div><div class="t m1 x39 h19 y501 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y502 ff1 fs2 fc0 sc0 lse ws3c">18 lipca 2023 r<span class="_ _2"/>. nastąpił<span class="_ _2"/>o ponow<span class="_ _2"/>ne otwarci<span class="_ _2"/>e <span class="fc7 ls17 wse5">CD PROJEKT R<span class="_ _2"/>ED GEAR Store<span class="_ _2"/></span><span class="ls0 ws0"> <span class="_ _32"/>– <span class="_ _32"/></span>skle<span class="_ _2"/>pu wysyłkowe<span class="_ _2"/>go z gadże<span class="_ _2"/>tami z u<span class="_ _2"/>niwersów </div><div class="t m1 x8 h5 y503 ff1 fs2 fc0 sc0 lse ws40">Wiedźmin<span class="_ _2"/>a i Cyberpunka skie<span class="_ _2"/>rowanego do fan<span class="_ _2"/>ów gier stud<span class="_ _2"/>ia. Sklep prowadzony<span class="_ _2"/> jest obecnie prze<span class="_ _2"/>z zewnętrznego part<span class="_ _2"/>nera <span class="ls0 ws0">– <span class="ls2a ws81">firmę<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y504 ff1 fs2 fc0 sc0 lsb ws1d">DPI Merchandising.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y505 ff1 fs2 fc0 sc0 lsb ws89">W dniach 2<span class="ls0 ws0">–<span class="ls13 wsc4">6 września 20<span class="_ _2"/>23 r. o<span class="lse ws65">dbył się<span class="_ _2"/> organizowany prze<span class="_ _2"/>z CD PROJEKT RED oraz EC1 w Łodz<span class="_ _2"/>i Promised Land Art Fest<span class="_ _2"/>ival. </span></span></span></div><div class="t m1 x8 h5 y506 ff1 fs2 fc0 sc0 lsa ws1a">Przez 4 dni przedstawiciele i przedstawicielki branży gier wideo,<span class="_ _3"/> filmów i sztuki mieli okazję uczestniczyć w cieka<span class="_ _3"/>wych wykła<span class="ls13 ws18">dach, </span></div><div class="t m1 x8 h5 y507 ff1 fs2 fc0 sc0 lse wsc">panelach dy<span class="_ _2"/>skusyjnych, warszt<span class="_ _2"/>atach i <span class="lsb ws1d">networkingu, by wymienić się d<span class="_ _3"/>oświadczeniami i zyskać nowe kon<span class="_ _3"/>takty. Wśród prelegentów </span></div><div class="t m1 x8 h5 y508 ff1 fs2 fc0 sc0 lse wsc">i wykładowców<span class="_ _2"/> na wydarze<span class="_ _2"/>niu byli także<span class="_ _2"/> przedstawicie<span class="_ _2"/>le CD PROJEKT RED<span class="_ _2"/>.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y509 ff3 fs4 fc2 sc0 ls3d wsd7">GOG.<span class="ls3e wsd8">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y50a ff1 fsc fc2 sc0 ls41 ws6f">Cyfrowa dystrybu<span class="_ _3"/>cja gier<span class="ls0 ws0"> </span></div><div class="t m1 x8 h19 y30b ff1 fs2 fc0 sc0 lse wsc">Na dzie<span class="_ _2"/>ń publikacji ni<span class="_ _2"/>niejszego sprawozd<span class="_ _2"/>ania oferta prod<span class="_ _2"/>uktowa w serwis<span class="_ _2"/>ie GOG.COM l<span class="_ _2"/>iczy ponad 9<span class="_ _2"/> 000 pozycji.<span class="fs9 ls0 ws0"> </span></div><div class="t m1 x8 h5 y50b ff1 fs2 fc0 sc0 lse ws40">W trze<span class="_ _2"/>cim kwartale<span class="_ _2"/> 2023 r. katalog<span class="_ _2"/> GOG<span class="_ _2"/>.COM powiększy<span class="_ _2"/>ł się o m.in.<span class="_ _2"/> <span class="ff4 lsc ws7f">Cyberp<span class="_ _3"/>unk 2<span class="_ _3"/>077: W<span class="_ _3"/>idmo <span class="ls0 ws0">W<span class="lse ws40">olności, Baldur's Ga<span class="_ _2"/>te 3, Fall<span class="_ _2"/>out</span> <span class="ls13 ws18">4: </span></span></span></div><div class="t m1 x8 h5 y50c ff4 fs2 fc0 sc0 lsb wsc5">Game of the Year Ed<span class="_ _2"/>ition, Jagged Alliance 3, Warhammer 40,000: Dawn of Wa<span class="_ _2"/><span class="ls0 wse6">r II <span class="ws0">- <span class="_ _2"/></span></span>Gra<span class="_ _2"/>nd Master Collection <span class="ff1 lse ws10">oraz <span class="_ _d3"/></span><span class="ls13 ws64">Yakuza<span class="_ _2"/>: Like </span></div><div class="t m1 x8 h5 y50d ff4 fs2 fc0 sc0 ls0 ws0">a <span class="lse ws28">Dragon H<span class="_ _2"/>ero Edi<span class="_ _2"/>tion</span><span class="ff1">. </span></div><div class="t m1 x8 h31 y50e ff1 fsc fc2 sc0 ls40 ws32">Aktywi<span class="_ _3"/>zacja <span class="ls2f wse7">sprzedaży<span class="ls0 ws0"> <span class="_ _199"> </span> </span></span></div><div class="t m1 x8 h5 y30e ff1 fs2 fc0 sc0 lse ws40">Aktywiz<span class="_ _2"/>acja sprzedaży<span class="_ _2"/> w cyfrowej<span class="_ _2"/> dystrybucji gie<span class="_ _2"/>r polega głównie n<span class="_ _2"/>a dodawan<span class="_ _2"/>iu nowych, intere<span class="_ _2"/>sujących dla uż<span class="_ _2"/>ytkowników pozyc<span class="_ _2"/>ji<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y50f ff1 fs2 fc0 sc0 lse wsc">do katalogu i<span class="_ _2"/> prowadze<span class="_ _2"/>niu sezonowyc<span class="lsb ws1d">h akcji promocyjnych.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y510 ff1 fs2 fc0 sc0 lse ws5a">W omawianym okre<span class="_ _2"/>sie na G<span class="_ _2"/>OG.COM poza cotygod<span class="_ _2"/>niowymi promocjami od<span class="_ _2"/>bywały<span class="_ _2"/> się specjalne<span class="_ _2"/> akcje promocyjne<span class="_ _2"/> <span class="ls0 ws0">- <span class="_ _60"> </span><span class="lsa wse8">w lipcu </span></span></div><div class="t m1 x8 h5 y511 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lsb ws6c">sierpniu miały miejsce m.in. wyprzedaż klasycznych gier “Make the classics last forever”, Tydzień Gier Francuskich, wypr<span class="lsf ws33">zedaż </span></span></div><div class="t m1 x8 h5 y512 ff1 fs2 fc0 sc0 lsb ws89">gier Made in Ukraine czy też Wyprzedaż Jesienna. Z kolei we wrześniu, w ramach celeb<span class="_ _2"/>racji 15 rocznicy powstania GOG.COM, </div><div class="t m1 x8 h5 y513 ff1 fs2 fc0 sc0 lse wsc">zorganiz<span class="_ _2"/>owano specjaln<span class="_ _2"/>e wydarzenie promoc<span class="_ _2"/>yjne.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y514 ff1 fs2 fc0 sc0 lse wsc">Kluczowy<span class="_ _2"/>m wydarzenie<span class="_ _2"/>m na GOG.COM w trakci<span class="_ _2"/>e omawianego<span class="_ _2"/> okres<span class="_ _2"/>u była pre<span class="_ _2"/>miera <span class="ff4 lsc ws19">Cyberp<span class="_ _3"/>unk 2<span class="_ _3"/>077: W<span class="_ _3"/>idmo <span class="ls0 ws0">W<span class="lse ws10">olności<span class="ff1 wsc">. Dodatek </span></span></span></span></div><div class="t m1 x8 h5 y515 ff1 fs2 fc0 sc0 lsb ws89">zadebiutował na platformie 26 wrześn<span class="_ _2"/>ia stając się absolutnym bestsellerem <span class="ls0 ws0">- <span class="_ _d3"/><span class="lse ws65">d<span class="_ _2"/>o dnia 3 paźd<span class="_ _2"/>ziernika 2023 r.<span class="_ _2"/> włączni<span class="_ _2"/>e, ok. 10%<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y516 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsa8">ponad 3 mili<span class="_ _2"/>onów sprze<span class="_ _2"/>danych kopii dodat<span class="_ _2"/>ku do gry <span class="ff4 ls19 wse9">C<span class="_ _2"/>yb<span class="_ _2"/>erp<span class="_ _2"/>unk 207<span class="_ _2"/>7<span class="_ _2"/></span></span> <span class="lse wsa8">zostało zakupi<span class="_ _2"/>onych za pośred<span class="_ _2"/>nictwem plat<span class="_ _2"/>formy </span></div><div class="t m1 x8 h5 y517 ff1 fs2 fc0 sc0 ls17 ws13">GOG.COM.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y72 ff3 fs4 fc2 sc0 ls8 wsa">Pozostał<span class="_ _2"/>e wydarze<span class="_ _2"/>nia korpo<span class="_ _2"/>racyjne<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y518 ff1 fs2 fc0 sc0 ls11 wse3">10 lipca<span class="_ _3"/> 2023 r.<span class="_ _3"/>, w rezultacie d<span class="_ _3"/>ecyzji<span class="_ _3"/> podjęty<span class="_ _3"/>ch prze<span class="_ _3"/>z Radę Dyrek<span class="_ _3"/>tor<span class="_ _3"/>ów CD P<span class="_ _3"/>ROJEKT<span class="_ _3"/> Inc. (obecni<span class="_ _3"/>e CD PRO<span class="_ _3"/>JEKT RED I<span class="_ _3"/>nc<span class="lse ws6b">.) oraz </span></div><div class="t m1 x8 h5 y519 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse ws28">PROJEKT S.A. (<span class="_ _2"/>jedynego wspólnika te<span class="_ _2"/>j spółki), d<span class="_ _2"/>oszło do zmiany nazwy spółki z<span class="_ _2"/> “CD PROJEKT Inc.” na “CD PR<span class="_ _2"/>OJEKT RED Inc.” </span></span></div><div class="t m1 x8 h5 y51a ff1 fs2 fc0 sc0 lse wsc">oraz prze<span class="_ _2"/>niesienia jej<span class="_ _2"/> głównego miejs<span class="_ _2"/>ca prowadzeni<span class="_ _2"/>a działalności d<span class="_ _2"/>o Bostonu (<span class="_ _2"/>Waltham) w st<span class="_ _2"/>anie Massachuse<span class="_ _2"/>tts.</div><div class="t m1 xa3 h19 y51b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1fe ff1 fs2 fc0 sc0 ls13 wsb3">26 lipca 20<span class="_ _2"/>23 <span class="lse ws23">r. Zarząd Spółki<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _d3"/><span class="lsa wsc">d<span class="_ _2"/>ominującej <span class="_ _d3"/></span></span>poin<span class="_ _2"/>formował o decyzji<span class="_ _2"/> w sprawie dostos<span class="_ _2"/>owywania skali i stru<span class="_ _2"/>ktury zes<span class="_ _2"/>połu Spółki<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y51c ff1 fs2 fc0 sc0 lse ws10">dominu<span class="_ _2"/>jącej<span class="ls0 ws0"> <span class="_ _5f"> </span></span><span class="ws98">do jej potr<span class="_ _2"/>zeb operacyjn<span class="_ _2"/>ych oraz plan<span class="_ _2"/>ów projektowo<span class="ls0 ws0">-<span class="lsb ws9b">wydawniczych re<span class="_ _2"/>alizowanych w ramach strategii Grupy </span></span></span></div><div class="t m1 x8 h5 y51d ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse wsc">PROJEKT. W je<span class="_ _2"/>j wyniku pr<span class="_ _2"/>zeprowad<span class="_ _2"/>zana jest<span class="_ _2"/> redukcja z<span class="_ _2"/>atrudnienia, <span class="ws10">obe<span class="_ _2"/>jmująca</span></span> <span class="lsb ws1d">ok. 9% persone<span class="_ _2"/>lu w studiu CD PROJEKT R<span class="_ _2"/>ED, </span></span></div><div class="t m1 x8 h5 y51e ff1 fs2 fc0 sc0 lse ws2b">w tym m.in. zespoły<span class="_ _2"/> produkcyjne<span class="_ _2"/>, wydawnicze, jak i back<span class="ls0 ws0">-</span>off<span class="_ _2"/>ice. Podjęta decyzj<span class="_ _2"/>a związana jest z trwającą trans<span class="_ _2"/>formacją, w ramach </div><div class="t m1 x8 h5 y51f ff1 fs2 fc0 sc0 lse ws4e">której st<span class="_ _2"/>udio CD<span class="ls0 ws0"> <span class="ls13 ws4f">PROJE<span class="_ _2"/>KT RED m.in. wd<span class="_ _2"/></span></span>rożyło met<span class="_ _2"/>odyki Agile, uspr<span class="_ _2"/>awnia metody<span class="_ _2"/> produkcji oraz<span class="_ _2"/> optymalizuje or<span class="_ _2"/>ganizację pracy. </div><div class="t m1 x8 h5 y520 ff1 fs2 fc0 sc0 lse wsc">Zakończen<span class="_ _2"/>ie procesu planow<span class="_ _2"/>ane jest na I<span class="_ _2"/> kwartał 2024 r.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y521 ff1 fs2 fc0 sc0 lse ws6b">31 sierpn<span class="_ _2"/>ia 2023 r. Sąd Re<span class="_ _2"/>jonowy d<span class="_ _2"/>la m.st. Warsz<span class="_ _2"/>awy dokonał wpis<span class="_ _2"/>u do reje<span class="_ _2"/>stru przedsi<span class="_ _2"/>ębiorców połącze<span class="_ _2"/>nia CD PROJ<span class="_ _2"/><span class="ls17 ws13">EKT <span class="_ _d3"/><span class="ls13 ws18">S.A. </span></span></div><div class="t m1 x8 h5 y522 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse ws23">jej spółką z<span class="_ _2"/>ależną </span>- <span class="_ _32"/>S<span class="ls13 ws18">pokko</span> <span class="_ _32"/><span class="lse ws23">sp. z o.o., jako spó<span class="_ _2"/>łką przej<span class="_ _2"/>mowaną. Połącze<span class="_ _2"/>nie przeprowadz<span class="_ _2"/>one zostało zgodn<span class="_ _2"/>ie z </span></div><div class="t m1 xa4 h5 y523 ff1 fs2 fc7 sc0 lse ws10">ogłoszonym </div><div class="t m1 x8 h5 y48f ff1 fs2 fc7 sc0 ls0 ws0">w <span class="ls13 wsd">dniu 20<span class="_ _2"/> kwietnia 2023 <span class="lse wsc">r<span class="_ _2"/>. planem połącze<span class="_ _2"/>nia</span></span><span class="fc0">. </span></div><div class="t m1 x8 h5 y524 ff1 fs2 fc0 sc0 lse ws4e">21 wrze<span class="_ _2"/>śnia 2023 r. Rad<span class="_ _2"/>a Nadzorcza CD PR<span class="_ _2"/>O<span class="ls17 ws13">JEKT<span class="ls0 ws0"> <span class="_ _2"/><span class="ls13 ws18">S.A.</span></span></span>, w ce<span class="_ _2"/>lu ujed<span class="_ _2"/>nolicenia korporacy<span class="_ _2"/>jnych naz<span class="_ _2"/>w stanowisk Człon<span class="_ _2"/>ków Zarządu </div><div class="t m1 x8 h5 y525 ff1 fs2 fc0 sc0 lse wsc">postanowiła, ż<span class="_ _2"/>e z dn<span class="_ _2"/>iem rejestracj<span class="_ _2"/>i zmian Statutu<span class="_ _2"/> Spółki, do które<span class="_ _2"/>j doszło fina<span class="ls13 wsd">l<span class="_ _2"/>nie 9<span class="_ _2"/> październi<span class="_ _2"/>ka 2023 r.:<span class="ls0 ws0"> </span></span></div><div class="t m1 x32 h5 y526 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lse ws28">Adam Kiciń<span class="_ _2"/>ski, doty<span class="_ _2"/>chczas pełniący st<span class="_ _2"/>anowisko Prez<span class="_ _2"/>esa Zarządu Spółki<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws10">dominującej</span>, pe<span class="_ _2"/>łnić będzie<span class="_ _2"/> stanowisko Człon<span class="_ _2"/>ka </span></span></div><div class="t m1 x33 h5 y527 ff1 fs2 fc0 sc0 lse wsc">Zarządu<span class="_ _2"/> Spółki<span class="ls0 ws0"> </span><span class="ws10">dominuj<span class="_ _2"/>ącej<span class="ls0 ws0"> <span class="lsa ws1a">bieżącej kadencji;<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y528 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lse ws74">Piotr Niel<span class="_ _2"/>ubowicz, dotyc<span class="_ _2"/>hczas pełniący stan<span class="_ _2"/>owisko Wiceprezesa Z<span class="_ _2"/>arządu ds. finansowy<span class="_ _2"/>ch, pełnić będzie st<span class="_ _2"/>anowisko </span></span></div><div class="t m1 x33 h5 y529 ff1 fs2 fc0 sc0 lse wsc">Członka Zarz<span class="_ _2"/>ądu Spółki <span class="lsa">dominującej <span class="ws1a">bieżącej kadencji.<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y52a ff1 fs2 fc0 sc0 lse ws6b">Dodatkowo, w t<span class="_ _2"/>ym samym dn<span class="_ _2"/>iu Zarząd CD PR<span class="_ _2"/>OJEKT<span class="ls0 ws0"> <span class="_ _d3"/><span class="ls13 ws18">S.A.</span></span>, dzi<span class="_ _2"/>ałając na podst<span class="_ _2"/>awie Regulamin<span class="_ _2"/>u Zarządu, zde<span class="_ _2"/>cydował o przy<span class="_ _2"/>jęciu </div><div class="t m1 x8 h5 y52b ff1 fs2 fc0 sc0 lse ws5e">dodat<span class="_ _2"/>kowych określeń funkcyj<span class="_ _2"/>nych Członków Zarz<span class="_ _2"/>ądu, odpowiadających akt<span class="_ _2"/>ualnemu, wewnęt<span class="_ _2"/>rznemu podziałowi kom<span class="_ _2"/>petencji </div><div class="t m1 x8 h5 y52c ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws6b">zakresie pos<span class="_ _2"/>zczególnyc<span class="_ _2"/>h obszarów dz<span class="_ _2"/>iałalności Spółki<span class="_ _2"/></span> <span class="_ _d3"/><span class="lse ws10">domin<span class="_ _2"/>ującej</span> <span class="_ _d3"/><span class="lse ws6b">i pełni<span class="_ _2"/>onym prze<span class="_ _2"/>z Członków Zar<span class="_ _2"/>ząd<span class="_ _2"/>u rolom. W rez<span class="_ _2"/>ultacie </span></div><div class="t m1 x8 h5 y52d ff1 fs2 fc0 sc0 lse wsc">Członkowie<span class="_ _2"/> Zarządu będ<span class="_ _2"/>ą posługiwali się<span class="_ _2"/> dodatkow<span class="_ _2"/>o następu<span class="lsb ws71">jącymi określeniami:</span></div><div class="t m1 x47 h19 y52e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x32 h5 y52f ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsa ws1a">Adam Kiciński <span class="ls0 ws0">- <span class="lsb ws1d">Chief Executive Officer (CEO),</span> </span></span></span></div><div class="t m1 x32 h5 y530 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsa ws1a">Piotr Nielubowicz <span class="ls0 ws0">- </span>Chief Financial Officer (CFO),<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x32 h5 y531 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Adam B<span class="_ _2"/>adowski <span class="ls0 ws0">- <span class="ls17">Chief Cr<span class="_ _2"/>eative Officer (<span class="_ _2"/>CCO),</span> </span></span></span></div><div class="t m1 x32 h5 y532 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Michał Nowakowski<span class="_ _2"/> <span class="ls0 ws0">- <span class="ls17">Chief Comme<span class="_ _2"/>rcial Officer<span class="_ _2"/> (CCO),</span> </span></span></span></div><span class="d m2 gs6d"/><span class="d m2 gs6e"/><span class="d m2 gs6f"/></div><div class="pi"/></div> <div class="pf w0 h0" id="pf28" style="content-visibility: auto;"><div class="pc pc28 w0 h0"><img alt="" class="bi x0 y533 w1 h45" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">40<span class="ls0 ws0"> </span></div></div><div class="t m1 x32 h5 y108 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Piotr Kar<span class="_ _2"/>wowski <span class="ls0 ws0">- </span>Joint Ch<span class="_ _2"/>ief Operatin<span class="_ _2"/>g<span class="ls0 ws0"> <span class="ls17">Officer (Joint<span class="_ _2"/> COO),</span> </span></span></span></div><div class="t m1 x32 h5 y534 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Paweł Zawod<span class="_ _2"/>ny <span class="ls0 ws0">- <span class="ls17">Joint<span class="_ _2"/> Chief Operating Office<span class="_ _2"/>r (Joint COO),</span> </span></span></span></div><div class="t m1 x32 h5 y2b1 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Jer<span class="_ _2"/>emiah Cohn <span class="ls0 ws0">- <span class="ls17">Chief Marke<span class="_ _2"/>ting Officer (CMO)<span class="_ _2"/>.</span> </span></span></span></div><div class="t m1 x8 h5 y350 ff1 fs2 fc0 sc0 lsb ws3f">5 października 2023 r. Adam Kiciński, CEO CD PROJEKT<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">S.A.<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">zaw<span class="_ _2"/>iadomił Spółkę o z<span class="_ _2"/>amiarze<span class="_ _2"/> przyszłego kandydow<span class="_ _2"/>ania do <span class="lsa wsc">pełnienia </span></span></span></span></span></div><div class="t m1 x8 h5 y351 ff1 fs2 fc0 sc0 lse ws63">funkcji Cz<span class="_ _2"/>łonka Rady Nadzorcze<span class="_ _2"/>j Spółki od 2025 r., a co z<span class="_ _2"/>a tym idzie <span class="ls0 ws0">- <span class="_ _d3"/><span class="lsa wsd6">zamiarze przyszłej r<span class="_ _3"/>ezygnacji z pełnienia funkcji C<span class="_ _33"/>z<span class="_ _2"/>łonka </span></span></div><div class="t m1 x8 h5 y352 ff1 fs2 fc0 sc0 lse ws6b">Zarządu<span class="_ _2"/> na koniec 2024 r.<span class="_ _2"/> Pełna t<span class="_ _2"/>reść l<span class="_ _2"/>istu Ad<span class="_ _2"/>ama Kicińskiego d<span class="_ _2"/>o Spółki<span class="ls0 ws0"> <span class="_ _d3"/></span><span class="ws10">d<span class="_ _2"/>ominujące<span class="_ _2"/>j<span class="ls0 ws0"> <span class="_ _d3"/></span></span>dołączon<span class="_ _2"/>a jest jako z<span class="_ _2"/>ałącznik d<span class="_ _2"/>o </div><div class="t m1 xa5 h5 y535 ff1 fs2 fc7 sc0 lse ws10">raportu </div><div class="t m1 x8 h19 y536 ff1 fs2 fc7 sc0 lse wsc">bieżące<span class="_ _2"/>go nr 39/2023<span class="fc0 ls0 ws0">.<span class="fs9"> </span></span></div><div class="t m1 x8 h5 y3bb ff1 fs2 fc0 sc0 lse ws24">Ponadto <span class="_ _2"/>w związ<span class="_ _2"/>ku z ww<span class="_ _2"/>. decyzją Zarz<span class="_ _2"/>ąd <span class="ls17 wseb">CD PROJ<span class="_ _2"/>EKT<span class="ls0 ws0"> <span class="_ _60"> </span><span class="ls13 ws18">S.A. </span></span></span><span class="ws69">zdecydował, iż<span class="_ _2"/> od dnia 1 stycznia 2024<span class="ls0 ws0"> <span class="lsc wsec">r<span class="_ _3"/>. doj<span class="_ _3"/>dzie <span class="_ _33"/>do zmian<span class="_ _3"/>y </span></span></span></div><div class="t m1 x8 h5 y3bc ff1 fs2 fc0 sc0 lse wsc">wewnętrzne<span class="_ _2"/>go podziału<span class="_ _2"/> kompetencji w zakre<span class="_ _2"/>sie poszcze<span class="_ _2"/>gólnych obszarów d<span class="_ _2"/>ziałalności<span class="_ _2"/> Spółki pomiędzy Człon<span class="_ _2"/>ków Zarządu<span class="_ _2"/>, a co </div><div class="t m1 x8 h5 y537 ff1 fs2 fc0 sc0 ls1b ws52">za<span class="_ _2"/> ty<span class="_ _2"/>m id<span class="_ _2"/>zie<span class="_ _2"/> <span class="ls0 ws0">- <span class="lse wsc">do nastę<span class="_ _2"/>pujących zmian w z<span class="_ _2"/>akresie ról i<span class="_ _2"/> określeń f<span class="_ _2"/>unkcyjnych Cz<span class="_ _2"/>łonków Zarządu:</span> </span></div><div class="t m1 x32 h5 y538 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsa ws1a">Adam Kiciński pełni<span class="ls11 ws12">ć będzie r<span class="_ _3"/>olę C<span class="_ _3"/>hief Stra<span class="_ _3"/>tegy O<span class="_ _3"/>fficer <span class="_ _3"/>(CSO);<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y539 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls11 wsdb">rolę Chief E<span class="_ _33"/>xecutive Off<span class="_ _3"/>icer<span class="_ _3"/> (CEO<span class="_ _3"/>) pełni<span class="_ _3"/>ć będą ł<span class="_ _3"/>ączni<span class="_ _3"/>e: Ada<span class="_ _3"/>m Ba<span class="_ _3"/>dows<span class="_ _3"/>ki, p<span class="_ _3"/>ełniąc<span class="_ _3"/>y aktual<span class="_ _3"/>nie rol<span class="_ _3"/>ę Chi<span class="_ _3"/>ef C<span class="_ _3"/>reativ<span class="_ _3"/>e Officer<span class="_ _3"/>, </span></span></div><div class="t m1 x5 h5 y53a ff1 fs2 fc0 sc0 lse ws6b">od 20 lat z<span class="_ _2"/>wiązany ze<span class="_ _2"/> Spółką<span class="ls0 ws0"> <span class="_ _d3"/><span class="lsb wsd">dominującą</span> <span class="_ _2"/></span>or<span class="_ _2"/>az Michał Nowakowski<span class="_ _2"/>, pełniący<span class="_ _2"/> aktualnie<span class="_ _2"/> rolę Chie<span class="_ _2"/>f<span class="ls0 ws0"> <span class="_ _d3"/><span class="lsb ws6c">Commercial Officer, </span></span></div><div class="t m1 x5 h5 y53b ff1 fs2 fc0 sc0 lse ws5e">związan<span class="_ _2"/>y ze <span class="_ _2"/>Spółką <span class="ws10">dom<span class="_ _2"/>inującą <span class="_ _60"> </span><span class="ws3a">od 1<span class="_ _2"/>8 lat. Adam<span class="_ _2"/> Badowski i Michał Nowakows<span class="_ _2"/>ki posługiwać<span class="_ _2"/> się bę<span class="_ _2"/>dą tym samy<span class="_ _2"/>m </span></span></div><div class="t m1 x5 h5 y53c ff1 fs2 fc0 sc0 lsb ws1d">określeniem funkcyjnym: Joint Chief Executive Officer (Joint CEO).<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y53d ff3 fsd fc2 sc0 ls0 wsc9">Czynniki mające wpł<span class="_ _2"/>yw na wyniki Grupy w przysz<span class="_ _2"/>łości<span class="ws0"> </span></div><div class="t m1 x8 h5 y53e ff1 fs2 fc0 sc0 lse ws6b">Dla dalsz<span class="_ _2"/>ego rozwoju<span class="_ _2"/> Spółki <span class="ws10">dominujące<span class="_ _2"/>j <span class="_ _d3"/><span class="lsb ws6c">i Grupy krytyczna jest umiejętność utrzymania i rozwoju zespołu najlepszych twórców </span></span></div><div class="t m1 x8 h5 y53f ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws63">specjalist<span class="_ _2"/>ów, a także prz<span class="_ _2"/>yciągania do pracy<span class="_ _2"/> nad real<span class="_ _2"/>izowanymi w Grupie proje<span class="_ _2"/>ktami kolejn<span class="_ _2"/>ych ekspertów. Str<span class="_ _2"/>ategiczne ki<span class="_ _2"/>erunki </span></div><div class="t m1 x8 h5 y540 ff1 fs2 fc0 sc0 lse ws5e">związane z<span class="_ _2"/><span class="ls0 ws0"> <span class="ls28 ws20">temat<span class="_ _2"/></span></span>yką pozyskan<span class="_ _2"/>ia talentu, r<span class="_ _2"/>ozwojem i wsparcie<span class="_ _2"/>m zespołu zost<span class="_ _2"/>ały przed<span class="_ _2"/>stawione w </div><div class="t m1 xa6 h5 y28a ff1 fs2 fc7 sc0 lsa ws7a">Aktualizacji Strategii Grupy<span class="_ _3"/> </div><div class="t m1 x8 h5 y541 ff1 fs2 fc7 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span><span class="wsed">PROJEKT w 2021 r.<span class="fc0 ls0 ws0"> <span class="_ _80"> </span><span class="lse ws74">(w tym w jej omówien<span class="_ _2"/>iu w formie </span></span><span class="lsd wsee">materiału wideo<span class="fc0 lse ws74">) oraz w <span class="fc7">Raporcie Zr<span class="_ _2"/>ównoważonego Rozwoju<span class="_ _2"/> Grupy </span></span></span></span></div><div class="t m1 x8 h19 y542 ff1 fs2 fc7 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="ls13 wsd">PROJEKT<span class="_ _2"/> za 2022 r.</span><span class="fc0"> <span class="fs9"> </span></span></span></div><div class="t m1 x8 h5 y543 ff1 fs2 fc0 sc0 ls11 ws1e">Jednoc<span class="_ _3"/>ześnie <span class="_ _19b"> </span><span class="ls25 ws66">klu<span class="_ _2"/>cz<span class="_ _2"/>owy<span class="_ _2"/>m<span class="ls0 ws0"> <span class="_ _19c"> </span><span class="lse ws10">aspektem<span class="_ _2"/> <span class="_ _19b"> </span><span class="wsef">d<span class="_ _2"/>la dalszego roz<span class="_ _2"/>woju</span></span> <span class="_ _19c"> </span><span class="lse wsef">Grupy będzie skut<span class="_ _2"/>eczna real<span class="_ _2"/>izacja planu prod<span class="_ _2"/><span class="ls15 ws15">ukcyjnego </span></span></span></span></div><div class="t m1 x8 h5 y544 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="lse wsab">RED<span class="_ _2"/> przedstawionego w paźdz<span class="_ _2"/>ierniku<span class="_ _2"/> 2022 r., w ramach <span class="fc7 lsa wsf0">Aktu<span class="_ _2"/>alizacji Strategii</span></span></span></div><div class="t m1 x7d h5 y35 ff1 fs2 fc0 sc0 lse wsab">, a także d<span class="_ _2"/>als<span class="lsf ws33">ze<span class="ls0 ws0"> <span class="_ _31"> </span><span class="ls16 ws29">zwięk<span class="_ _3"/>szanie<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x8 h5 yae ff1 fs2 fc0 sc0 lse ws2b">rozpoznaw<span class="_ _2"/>alności i<span class="ls0 ws0"> </span>popularn<span class="_ _2"/>ości franczyz (<span class="_ _2"/>w tym poprzez współpr<span class="_ _2"/>acę z zewnętrzny<span class="_ _2"/>mi podmiotami)<span class="_ _2"/> oraz wzbogacanie o ele<span class="_ _2"/>menty </div><div class="t m1 x8 h5 y545 ff1 fs2 fc0 sc0 lse wsc">rozgrywki mu<span class="_ _2"/>ltiplaye<span class="_ _2"/>r wybranych tyt<span class="_ _2"/>ułów rozwijanych<span class="_ _2"/> w ramach posiad<span class="_ _2"/>anych IP.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y546 ff1 fs2 fc0 sc0 lse wsab">Zidenty<span class="_ _2"/>fikowane prze<span class="_ _2"/>z Zarząd spec<span class="_ _2"/>yficzne d<span class="_ _2"/>la działalnoś<span class="_ _2"/>ci Grupy is<span class="_ _2"/>totne ze<span class="_ _2"/>wnętrzne oraz<span class="_ _2"/> wew<span class="ls15 wsf1">nętrzne czynniki mo<span class="_ _3"/>gące </span></div><div class="t m1 x8 h5 y547 ff1 fs2 fc0 sc0 lse ws23">negatyw<span class="_ _2"/>nie wpłynąć na je<span class="_ _2"/>j dzi<span class="_ _2"/>ałalność i rozw<span class="_ _2"/>ój, jak równie<span class="_ _2"/>ż fun<span class="_ _2"/>kcjonujący w Spółc<span class="_ _2"/>e <span class="lsa wsc">dominującej <span class="_ _32"/><span class="lsb ws22">system zarządzania ry<span class="_ _2"/>zykiem </span></span></div><div class="t m1 x8 h5 y548 ff1 fs2 fc0 sc0 lse wsc">zostały<span class="_ _2"/> opisane w sekc<span class="_ _2"/>ji ryzyk <span class="fc7">Sprawoz<span class="_ _2"/>dania Zarz<span class="_ _2"/>ądu z działaln<span class="_ _2"/>ości Grupy CD PR<span class="_ _2"/>OJEKT za 2022 r.</span></div><div class="t m1 x35 h5 y485 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y549 ff1 fsc fc2 sc0 ls4 wsf2">CD PROJEKT RED<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y54a ff1 fs2 fc0 sc0 lsb wsc5">W ramach segmentu CD PROJEKT RED rozwój prowadzone<span class="_ _2"/>j działalności jest <span class="lse ws63">związ<span class="_ _2"/>any bezpoś<span class="_ _2"/>rednio z kolejny<span class="_ _2"/>mi realiz<span class="_ _2"/>owanymi </span></div><div class="t m1 x8 h5 y54b ff1 fs2 fc0 sc0 lse ws24">projektami<span class="_ _2"/>, skalą ich produ<span class="_ _2"/>kcji i popularnością wśród<span class="_ _2"/> graczy. W tym kont<span class="_ _2"/>ekście największy<span class="_ _2"/> wpływ na obecne wyni<span class="_ _2"/>ki Grupy </div><div class="t m1 x8 h5 y54c ff1 fs2 fc0 sc0 lse ws5e">Kapitałowej<span class="_ _2"/> CD PROJEKT ma popularn<span class="_ _2"/>ość wydanych j<span class="_ _2"/>uż przez Spółkę<span class="ls0 ws0"> <span class="_ _60"> </span></span><span class="ws10">dominującą<span class="ls0 ws0"> <span class="_ _60"> </span><span class="lsb ws77">gier z cyberpu<span class="lsa ws7a">nkowego i wiedźmińskiego </span></span></span></span></div><div class="t m1 x8 h5 y54d ff1 fs2 fc0 sc0 lsb ws1d">uniwersum. W<span class="ls0 ws0"> <span class="lse wsc">kolejnych okre<span class="_ _2"/>sach kluczowe znaczen<span class="_ _2"/>ie dla rozwoju i osiąganych wyn<span class="_ _2"/>ików będą miały postępy<span class="_ _2"/> prac produkcyjn<span class="_ _2"/>ych </span></span></div><div class="t m1 x8 h5 y54e ff1 fs2 fc0 sc0 lse ws26">i rynkowe pr<span class="_ _2"/>zyjęcie kol<span class="_ _2"/>ejnych realizow<span class="_ _2"/>anych przez<span class="_ _2"/> Spółkę<span class="ls0 ws0"> </span><span class="ws10">dom<span class="_ _2"/>inującą </span>pr<span class="_ _2"/>odukcji, a t<span class="_ _2"/>akże tworze<span class="_ _2"/>nie i wydawanie<span class="_ _2"/> <span class="lsa ws61">wysokiej jak<span class="_ _3"/>ości </span></div><div class="t m1 x8 h5 y54f ff1 fs2 fc0 sc0 lse ws69">produktów<span class="_ _2"/> wspierającyc<span class="_ _2"/>h w ramach posiad<span class="_ _2"/>anych fran<span class="_ _2"/>czyz, które<span class="_ _2"/> przyczyni<span class="_ _2"/>ą się do wz<span class="_ _2"/>rostu rozpoznawalności m<span class="_ _2"/>arek Spółki<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y550 ff1 fs2 fc0 sc0 lse ws10">dominu<span class="_ _2"/>jącej<span class="ls0 ws0">.</span></div><div class="t m1 xa7 h19 y551 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y552 ff1 fs2 fc0 sc0 lse ws44">W perspekt<span class="_ _2"/>ywie najbl<span class="_ _2"/>iższych kwartałów sz<span class="_ _2"/>czególn<span class="_ _2"/>ie ważnymi dz<span class="_ _2"/>iałaniami d<span class="_ _2"/>la studi<span class="_ _2"/>a CD PROJEKT R<span class="_ _2"/>ED będ<span class="lsb ws4a">zie pre<span class="_ _2"/>mie</span>ra zbiorczego </div><div class="t m1 x8 h5 y553 ff1 fs2 fc0 sc0 lse ws10">wydani<span class="_ _2"/>a <span class="_ _32"/><span class="ff4 ls13 wsf3">Cybe<span class="_ _2"/>rpunka 2077</span><span class="ws74">, na które<span class="_ _2"/> składa się pod<span class="_ _2"/>stawowa wersja gry, dod<span class="_ _2"/>atek fabu<span class="_ _2"/>larny <span class="ff4 lsb wsd">Widmo <span class="_ _32"/><span class="ls0 ws0">W</span></span></span><span class="ff4">olności</span><span class="ws74">, a t<span class="_ _2"/>akże komplet<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y554 ff1 fs2 fc0 sc0 lse wsc">zawartości<span class="_ _2"/> dodatkowej<span class="_ _2"/><span class="ls0 ws0">. </span></div><div class="t m1 x8 h5 y555 ff1 fs2 fc0 sc0 lsb ws22">Kolejnym ważnym procesem w kontekście rozwoju studia CD PROJ<span class="_ _3"/>EKT RED, który jest realizowany i którego<span class="ls0 ws0"> <span class="_ _d3"/><span class="lse ws23">real<span class="_ _2"/>izacja będz<span class="_ _2"/>ie </span></span></div><div class="t m1 x8 h5 y556 ff1 fs2 fc0 sc0 lse ws23">kontynu<span class="_ _2"/>owana w kolejnych kwar<span class="_ _2"/>tałach, jest in<span class="_ _2"/>tegracja prac de<span class="_ _2"/>weloperskich z<span class="_ _2"/> nowym silnikie<span class="_ _2"/>m Unreal Engine 5<span class="_ _2"/>, po podpisaniu </div><div class="t m1 x8 h5 y557 ff1 fs2 fc0 sc0 lsb ws56">umowy licencyjnej i partnerskiej z Epic Games w marcu 2022 r. Wy<span class="_ _2"/>korzystanie nowego silnika powinno wpłynąć na uspra<span class="lsa wsc">wnienie </span></div><div class="t m1 x8 h5 y558 ff1 fs2 fc0 sc0 lse ws65">procesu t<span class="_ _2"/>worzeni<span class="_ _2"/>a gier. Strat<span class="_ _2"/>egiczne part<span class="_ _2"/>nerstwo zakład<span class="_ _2"/>a ulepsz<span class="_ _2"/>anie silnika UE5<span class="_ _2"/> w zakresi<span class="_ _2"/>e obsługi gie<span class="_ _2"/>r typu ope<span class="_ _2"/>n world or<span class="_ _2"/>az </div><div class="t m1 x8 h5 y559 ff1 fs2 fc0 sc0 lse ws6b">adaptację<span class="_ _2"/> i optymalizacj<span class="_ _2"/>ę jego element<span class="_ _2"/>ów pod kątem założe<span class="_ _2"/>ń twórczych kole<span class="_ _2"/>jnych projektów<span class="_ _2"/>. Przewiduje równ<span class="_ _2"/>ież dedykowane </div><div class="t m1 x8 h5 y55a ff1 fs2 fc0 sc0 lsd wsf">wsp<span class="lsb ws89">arcie techniczne ze strony Epic Games <span class="_ _3"/>dla wydawanych przez C<span class="_ _3"/>D PROJEKT RED tytułów. Rozpoczęcie prac na silniku<span class="_ _3"/> UE5 </span></div><div class="t m1 x8 h5 y55b ff1 fs2 fc0 sc0 lse ws65">otworzy<span class="_ _2"/>ło również szersze<span class="_ _2"/> perspektywy re<span class="_ _2"/>krutacji do zespołów<span class="_ _2"/> deweloperskich st<span class="_ _2"/>udia ze względu n<span class="_ _2"/>a dużą znajomość sil<span class="_ _2"/>ników </div><div class="t m1 x8 h5 y55c ff1 fs2 fc0 sc0 lsb ws1d">Unreal Engine wśród twórców gier.</div><div class="t m1 xa8 h19 y4d ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y55d ff1 fs2 fc0 sc0 lsb ws1d">Czynnikiem kluczowym dla utrzym<span class="_ _3"/>ania w przyszłości dotychczasowej wysokiej dynamiki ro<span class="_ _3"/>zwoju segmentu CD PROJEKT RE<span class="_ _3"/>D jest </div><div class="t m1 x8 h5 y55e ff1 fs2 fc0 sc0 lse ws4e">dalsze roz<span class="_ _2"/>wijanie we<span class="_ _2"/>wnętrznej<span class="_ _2"/> umiejętności prod<span class="_ _2"/>ukowania gie<span class="_ _2"/>r najwyższe<span class="_ _2"/>j światowe<span class="_ _2"/>j klasy i ja<span class="_ _2"/>kości, w <span class="_ _2"/>połączeniu<span class="_ _2"/> ze zdoln<span class="_ _2"/>oś<span class="ws10">cią </span></div><div class="t m1 x8 h5 y55f ff1 fs2 fc0 sc0 lsb ws89">efektywnej komunikacji z graczami na całym świecie. Oba te elem<span class="_ _3"/>enty są częścią trwającej transformacji studia RED 2.0, k<span class="_ _3"/>tórej<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y560 ff1 fs2 fc0 sc0 lse ws44">celem j<span class="_ _2"/>est m.in. zmian<span class="_ _2"/>a sposobu tworz<span class="_ _2"/>enia gier n<span class="_ _2"/>a bardziej e<span class="_ _2"/>lastyczny, oparty<span class="_ _2"/> o metod<span class="_ _2"/>ykę agile, oraz<span class="_ _2"/> wspierający<span class="_ _2"/> jakość przys<span class="_ _2"/><span class="ls0 ws0">z<span class="ls10 wscf">ły<span class="_ _2"/>ch </span></span></div><div class="t m1 x8 h5 y561 ff1 fs2 fc0 sc0 lse ws10">produktów<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _32"/><span class="lsb ws41">Istotnym elementem strategii CD PROJEKT RED jest również rozwój nowo powstającego<span class="_ _3"/> studia CD PROJEKT RED </span></span></div><div class="t m1 x8 h5 y562 ff1 fs2 fc0 sc0 lsb ws3f">North America<span class="ls0 ws0">, <span class="_ _33"/><span class="lsb ws3f">w tym otwarcie biura w Bostonie.<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">Zmiana dz<span class="_ _2"/>iałalności na mode<span class="_ _2"/>l wydawniczy opar<span class="_ _2"/>ty o dwie funkcjonuj<span class="_ _2"/>ące równolegle </span></span></span></span></div><div class="t m1 x8 h5 y563 ff1 fs2 fc0 sc0 lsb wse2">marki i k<span class="lse ws4e">ilka równocześ<span class="_ _2"/>nie realizowanych proje<span class="_ _2"/>któw potencjal<span class="_ _2"/>nie pozwoli na optymaliz<span class="_ _2"/>ację produkcyjną i finan<span class="_ _2"/>sową, zwiększenie<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y564 ff1 fs2 fc0 sc0 lsb ws54">częstotliwości premier i<span class="ls0 ws0"> </span>łącznej wysokości przychodów oraz d<span class="_ _2"/>alszą dywersyfikację ryzyk, zaś przed twórcami zatrudnionymi </div><div class="t m1 x8 h5 y565 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws10">Spółce</span> <span class="lse ws10">dominu<span class="_ _2"/>jąc<span class="ls11 ws1e">ej</span></span> <span class="lse wsc">otworzy więcej m<span class="_ _2"/>ożliwości sam<span class="_ _2"/>orealizacj<span class="_ _2"/>i zawodowej.</span></div><div class="t m1 x7b h19 y566 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y567 ff7 fsc fc2 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div><span class="d m2 gs70"/><span class="d m2 gs71"/><span class="d m2 gs72"/><span class="d m2 gs73"/><span class="d m2 gs74"/><span class="d m2 gs75"/><span class="d m2 gs76"/><span class="d m2 gs77"/><span class="d m2 gs78"/></div><div class="pi"/></div> <div class="pf w0 h0" id="pf29" style="content-visibility: auto;"><div class="pc pc29 w0 h0"><img alt="" class="bi x0 y4a0 w1 h42" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x4b yd0 w1d h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">41<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h31 y4fe ff1 fsc fc2 sc0 ls22 ws31">GOG.<span class="ls2f wse7">COM<span class="_ _2"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y4ff ff1 fs2 fc0 sc0 lsb wsf4">W segmencie GOG.COM elementem wspierającym rozwój była rosnąca w ostatnich latach skłonność konsumentów do </div><div class="t m1 x8 h5 y500 ff1 fs2 fc0 sc0 lse wsc">dokonywan<span class="_ _2"/>ia zakupów gier<span class="_ _2"/> bezpośredni<span class="_ _2"/>o przez internet.<span class="ls0 ws0"> </span></div><div class="t m1 x59 h19 y501 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y502 ff1 fs2 fc0 sc0 lse ws40">Dla dalsze<span class="_ _2"/>go rozwoju platform<span class="_ _2"/>y GOG.COM istotna będzie<span class="_ _2"/> dalsza popularyz<span class="_ _2"/>acja serwisu wśród<span class="_ _2"/> graczy oraz pozyskiwan<span class="_ _2"/>ie kolejnych<span class="_ _2"/>, </div><div class="t m1 x8 h5 y568 ff1 fs2 fc0 sc0 lse ws44">premier<span class="_ _2"/>owych produktów. G<span class="_ _2"/>OG sp. z o.o.<span class="_ _2"/> aktywnie<span class="_ _2"/> prowadzi r<span class="_ _2"/>ozmowy z czołowy<span class="_ _2"/>mi międzynar<span class="_ _2"/>odowymi produ<span class="_ _2"/>centami i wyd<span class="_ _2"/>awcami </div><div class="t m1 x8 h5 y569 ff1 fs2 fc0 sc0 lse ws6a">gier komput<span class="_ _2"/>erowych, stale<span class="_ _2"/> poszerzając grono dos<span class="_ _2"/>tawców oraz oferowanyc<span class="_ _2"/>h produktów. Kole<span class="_ _2"/>jne premiery nowych gier<span class="_ _2"/> na </div><div class="t m1 x8 h5 y56a ff1 fs2 fc0 sc0 lse ws3a">GOG.COM każd<span class="_ _2"/>orazowo wpły<span class="_ _2"/>wają na wzrost akty<span class="_ _2"/>wności uż<span class="_ _2"/>ytkowników i idący z<span class="_ _2"/>a tym wz<span class="_ _2"/>rost sprzedaży<span class="_ _2"/>. Wzrost działaln<span class="_ _2"/>ości </div><div class="t m1 x8 h5 y56b ff1 fs2 fc0 sc0 ls17 ws13">GOG<span class="ls0 ws0"> <span class="lse ws4e">sp. z o.o.<span class="_ _2"/> poza stałym<span class="_ _2"/> powiększ<span class="_ _2"/>aniem katal<span class="_ _2"/>ogu oferowany<span class="_ _2"/>ch produkt<span class="_ _2"/>ów, wymaga równie<span class="_ _2"/>ż zwię<span class="_ _2"/>kszania bazy<span class="_ _2"/> użytkowników </span></span></div><div class="t m1 x8 h5 y56c ff1 fs2 fc0 sc0 lse ws57">poprzez<span class="_ _2"/> docieranie do nowyc<span class="_ _2"/>h graczy na całym świe<span class="_ _2"/>cie, dotychczas nie<span class="_ _2"/>posiadający<span class="_ _2"/>ch konta na platformie<span class="_ _2"/> GOG.COM. W tym </div><div class="t m1 x8 h5 y56d ff1 fs2 fc0 sc0 lsb ws77">zakresie w<span class="ls0 ws0"> <span class="lse ws5e">ostatnich<span class="_ _2"/> latach zar<span class="_ _2"/>ówno dzięki inten<span class="_ _2"/>sywnym własnym<span class="_ _2"/> działaniom PR, ws<span class="_ _2"/>półpracy</span> <span class="_ _60"> </span><span class="lse ws5e">z partnerami b<span class="_ _2"/>iznesowymi oraz </span></span></div><div class="t m1 x8 h5 y56e ff1 fs2 fc0 sc0 lse ws4e">aktywny<span class="_ _2"/>m poszukiwaniu<span class="_ _2"/> nowych, jak i syne<span class="_ _2"/>rgii wynikaj<span class="_ _2"/>ącej ze w<span class="_ _2"/>spółpracy z<span class="_ _2"/> CD PROJEKT S.A<span class="_ _2"/>., osiągan<span class="_ _2"/>y jest ci<span class="_ _2"/>ągły wzrost<span class="_ _2"/> liczby </div><div class="t m1 x8 h5 y56f ff1 fs2 fc0 sc0 lsd ws15">użytkowników serwisu.<span class="ls0 ws0"> </span></div><div class="t m1 xa9 h19 y570 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y571 ff1 fs2 fc0 sc0 lse ws44">Na wyniki i roz<span class="_ _2"/>wój prowadzone<span class="_ _2"/>j w ramach segmentu GOG.COM dz<span class="_ _2"/>iałalności, w tym zd<span class="_ _2"/>obywanie unikatowej wied<span class="_ _2"/>zy i doświadczen<span class="_ _2"/>ia </div><div class="t m1 x8 h5 y572 ff1 fs2 fc0 sc0 lse ws74">oraz wykorz<span class="_ _2"/>ystanie w pełni<span class="_ _2"/> posiadanych rozwiąz<span class="_ _2"/>ań technologiczn<span class="_ _2"/>ych wpływ będą m<span class="_ _2"/>iały rozwój funkcjonaln<span class="_ _2"/>ości wspieraj<span class="_ _2"/>ących </div><div class="t m1 x8 h5 y573 ff1 fs2 fc0 sc0 lse ws28">sprzedaż<span class="_ _2"/> gier na platf<span class="_ _2"/>ormie, w tym także<span class="_ _2"/> większa int<span class="_ _2"/>egracja mechanizmów mon<span class="_ _2"/>etyzacy<span class="_ _2"/>jnych w a<span class="lsa wsd9">plikacji GOG GALAXY ze sklepem </span></div><div class="t m1 x8 h5 y574 ff1 fs2 fc0 sc0 lse wsc">GOG.COM, jak i z<span class="_ _2"/>większe<span class="_ _2"/>nie działań w ce<span class="_ _2"/>lu posze<span class="_ _2"/>rzania oferty gie<span class="_ _2"/>r klasyczn<span class="_ _2"/>ych na platformi<span class="_ _2"/>e.</div><div class="t m1 xaa h19 y575 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y576 ff1 fsc fc2 sc0 ls32 wse4">Inne<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y577 ff1 fs2 fc0 sc0 lse ws44">Na rozwój Gru<span class="_ _2"/>py CD PROJ<span class="_ _2"/>EKT wpływ b<span class="_ _2"/>ędą miały rów<span class="_ _2"/>nież prace<span class="_ _2"/> rozwojowe<span class="_ _2"/> realizowan<span class="_ _2"/>e przez spół<span class="_ _2"/>kę zależ<span class="_ _2"/>ną The Molass<span class="_ _2"/>es Flood.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y67 ff3 fsd fc2 sc0 ls0 wsf5">Wpływ sytuacji pol<span class="_ _2"/>ityczno<span class="ws0">-<span class="ls34 wsf6">gospodarczej w Ukrai<span class="_ _3"/>nie na sprzedaż w okresie </span></span></div><div class="t m1 x8 h33 y578 ff3 fsd fc2 sc0 ls0 ws0">sprawozdawczy<span class="_ _2"/>m </div><div class="t m1 x8 h31 y157 ff1 fsc fc2 sc0 ls40 wse0">Wpływ n<span class="_ _3"/>a sprze<span class="_ _3"/>daż<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y579 ff1 fs2 fc0 sc0 lse ws74">W odpowiedz<span class="_ _2"/>i na inwazję sił zb<span class="_ _2"/>rojnych Rosji na Ukrai<span class="_ _2"/>nę, 3 marca 2022 r. Zarząd<span class="_ _2"/> CD PROJEKT podjął de<span class="_ _2"/>cyzję o wstrzyman<span class="_ _2"/>iu </div><div class="t m1 x8 h5 y57a ff1 fs2 fc0 sc0 lse wsc">sprzedaż<span class="_ _2"/>y produktów Grupy<span class="_ _2"/> CD PROJEKT oraz sprzedaży gie<span class="_ _2"/>r dostępnych na pl<span class="_ _2"/>atformie GOG.COM na te<span class="_ _2"/>rytorium Rosj<span class="_ _2"/>i i Białorusi.</div><div class="t m1 x20 h19 y57b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y57c ff1 fs2 fc0 sc0 lsb ws82">Z szacunków Spółki wynikało, że w okresie 12 miesię<span class="_ _2"/>cy od marca 2021 r. do lutego 2022 r. łączn<span class="_ _2"/>y udział Rosji i Białorusi </div><div class="t m1 x8 h5 y57d ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws3c">przychod<span class="_ _2"/>ach ze sprzedaży produkt<span class="_ _2"/>ów segm<span class="lsb ws41">entu CD PROJEKT RED oraz w przychodach ze sprz<span class="_ _3"/>edaży segmentu GOG.COM </span></span></div><div class="t m1 x8 h5 y57e ff1 fs2 fc0 sc0 lse wsc">wyniósł od<span class="_ _2"/>powiednio ok. 5<span class="_ _2"/>,4% i ok. 3,7%.</div><div class="t m1 xab h19 y57f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y580 ff1 fsc fc2 sc0 ls40 wse0">Ryzyka z<span class="_ _3"/>wiązan<span class="_ _3"/>e z syt<span class="_ _3"/>uacją p<span class="_ _3"/>olit<span class="_ _3"/>yczn<span class="_ _3"/>o<span class="ls0 ws0">-</span>gospod<span class="_ _3"/>arczą w<span class="_ _3"/> Ukraini<span class="_ _33"/>e<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y581 ff1 fs2 fc0 sc0 lse ws5b">Spółka na bie<span class="_ _2"/>żąco monitor<span class="_ _2"/>uje wpływ syt<span class="_ _2"/>uacji polit<span class="_ _2"/>yczno<span class="ls0 ws0">-</span>gospodarcze<span class="_ _2"/>j w Ukrainie<span class="_ _2"/>, Rosji<span class="ls0 ws0"> <span class="_ _5f"> </span></span>i Bi<span class="_ _2"/>ałorusi na dział<span class="_ _2"/>alność Grupy </div><div class="t m1 x8 h5 y582 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT.<span class="ls0 ws0"> </span></div><div class="t m1 xac h19 y12e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y12f ff1 fs2 fc0 sc0 lse wsc">Spółka zakończy<span class="_ _2"/>ła współpracę z<span class="_ _2"/> rosyjskimi oraz<span class="_ _2"/> białorus<span class="_ _2"/>kimi dostawcami i ob<span class="_ _2"/>ecnie<span class="_ _2"/> nie rozważa podję<span class="_ _2"/>cia nowej.<span class="ls0 ws0"> <span class="fs9"> </span></span></div><div class="t m1 x8 h5 y583 ff1 fs2 fc0 sc0 lse ws74">Na dzień pu<span class="_ _2"/>blikacji ninie<span class="_ _2"/>jszego sprawozdan<span class="_ _2"/>ia działalność ope<span class="_ _2"/>racyjna Grupy prowadz<span class="_ _2"/>ona jest bez zakłó<span class="lsb wsaa">ceń<span class="_ _2"/>, a skutki rosyjskiej </span></div><div class="t m1 x8 h5 y584 ff1 fs2 fc0 sc0 lse wsc">inwazji n<span class="_ _2"/>a Ukrainę n<span class="_ _2"/>ie mają bezpośre<span class="_ _2"/>dniego, istot<span class="_ _2"/>nego negatywnego wpł<span class="_ _2"/>ywu na fun<span class="_ _2"/>kcjonowanie G<span class="_ _2"/>rupy.<span class="ls0 ws0"> </span></div><div class="t m1 x60 h19 y585 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y586 ff1 fs2 fc0 sc0 lse ws23">W ocenie<span class="_ _2"/> Zarządu Spółki<span class="ls0 ws0"> <span class="_ _32"/></span><span class="ws10">dominu<span class="_ _2"/>jącej</span>, obecn<span class="_ _2"/>a sytuacja polity<span class="_ _2"/>czno<span class="ls0 ws0">-</span>gospodarcza w Ukrai<span class="_ _2"/>nie nie wpły<span class="_ _2"/>wa materialnie<span class="_ _2"/> na wartości </div><div class="t m1 x8 h5 y587 ff1 fs2 fc0 sc0 lsa wsf7">liczbowe z<span class="lse ws69">aprezentowane<span class="_ _2"/> w sprawozdaniu fi<span class="_ _2"/>nansowym, nie spow<span class="_ _2"/>odowała prze<span class="_ _2"/>słanek mogących<span class="_ _2"/> uzasadniać utratę<span class="_ _2"/> wartości </span></div><div class="t m1 x8 h5 y588 ff1 fs2 fc0 sc0 lse ws24">aktywów, nie<span class="_ _2"/> powinna mie<span class="_ _2"/>ć znacząc<span class="_ _2"/>ego negaty<span class="_ _2"/>wnego wpływu na wy<span class="_ _2"/>niki Grupy<span class="_ _2"/> w kolejnym<span class="_ _2"/> kwartale 2023 r.<span class="_ _2"/> i nie z<span class="_ _2"/>agraża </div><div class="t m1 x8 h5 y589 ff1 fs2 fc0 sc0 lse ws57">kontynu<span class="_ _2"/>acji dzi<span class="_ _2"/>ałalności <span class="_ _2"/>Spółki w okre<span class="ws5e">s<span class="_ _2"/>ie 12 miesię<span class="_ _2"/>cy od końca okresu sprawozd<span class="_ _2"/>awczego. Ze względu n<span class="_ _2"/>a bezprecedensowy </span></div><div class="t m1 x8 h5 y58a ff1 fs2 fc0 sc0 lsb ws49">charakter obecnej sytuacji i<span class="ls0 ws0"> <span class="lse ws26">d<span class="_ _2"/>użą niepewność z<span class="_ _2"/> nią związ<span class="_ _2"/>aną, w tym mi<span class="_ _2"/>ędzy inn<span class="_ _2"/>ymi nieznaną prz<span class="_ _2"/>yszłą skalę i</span> <span class="_ _2"/><span class="lse ws26">czas<span class="_ _2"/> trwania inw<span class="_ _2"/>azji </span></span></div><div class="t m1 x8 h5 y58b ff1 fs2 fc0 sc0 lsa ws59">rosyjskiej na Ukrainę, na mo<span class="_ _3"/>ment publikacji ninie<span class="lse ws57">jszego sprawozdania nie ma możliwośc<span class="_ _2"/>i wiarygodnego oszacowan<span class="_ _2"/>ia wpływu </span></div><div class="t m1 x8 h5 y58c ff1 fs2 fc0 sc0 lsa wsf8">inwazji sił zbrojnych Rosji na Ukrainę na wyniki i<span class="ls0 ws0"> <span class="lsb ws3f">sytuację Spółki i Grupy w długim okresie. Wszelkie<span class="_ _2"/> oceny i prognozy w tym zakresie </span></span></div><div class="t m1 x8 h5 y58d ff1 fs2 fc0 sc0 lse wsc">są obarcz<span class="_ _2"/>one niepewn<span class="_ _2"/>ością i będą podle<span class="_ _2"/>gały monitor<span class="_ _2"/>ingowi i analiz<span class="_ _2"/>ie przez<span class="_ _2"/> Grupę.<span class="ls0 ws0"> </span></div><div class="t m1 xad h19 y58e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y58f ff1 fs2 fc0 sc0 lse wsf9">Powyższ<span class="_ _2"/>a ocena została sporz<span class="_ _2"/>ądzona zgodnie z<span class="_ _2"/> najlepszą wiedzą Spółki<span class="_ _2"/> <span class="lsa wsc">dominującej <span class="_ _e7"> </span><span class="wsfa">na <span class="_ _3"/>dzień publikacji niniejszego </span></span></div><div class="t m1 x8 h5 y590 ff1 fs2 fc0 sc0 lse ws10">sprawozd<span class="_ _2"/>ania.</div><div class="t m1 xac h19 y412 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h33 y591 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2a" style="content-visibility: auto;"><div class="pc pc2a w0 h0"><img alt="" class="bi x0 y592 w1 h46" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">42<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls33 wsa6">Infor<span class="_ _2"/>macje do<span class="_ _2"/>tyczą<span class="_ _2"/>ce s<span class="_ _2"/>ezon<span class="_ _2"/>owości lu<span class="_ _2"/>b cyklicz<span class="_ _2"/>ności <span class="_ _2"/>działa<span class="_ _2"/>lno<span class="_ _2"/>ści<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y593 ff3 fs4 fc2 sc0 ls3b wsd0">CD PRO<span class="_ _3"/>JEKT RE<span class="_ _3"/>D<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y594 ff1 fs2 fc0 sc0 lse ws2b">Duży wpływ n<span class="_ _2"/>a przychody i wyniki segme<span class="_ _2"/>ntu mają premiery<span class="_ _2"/> nowych tytułów. Cykl prod<span class="_ _2"/>ukcji gry komputerowe<span class="_ _2"/>j realizowane<span class="_ _2"/>j przez </div><div class="t m1 x8 h5 y595 ff1 fs2 fc0 sc0 lse wsc">segment CD PROJ<span class="_ _2"/>EKT RED wynosi zwykle od 2 do 5 lat. Stand<span class="_ _2"/>ardowo pierwsze prace<span class="_ _2"/> produkcyjne nad kolejn<span class="_ _2"/>ą grą rozpoczynane </div><div class="t m1 x8 h5 y596 ff1 fs2 fc0 sc0 lse wsc">są jeszc<span class="_ _2"/>ze przed zakoń<span class="_ _2"/>czeniem produkcji i<span class="_ _2"/> premierą ry<span class="_ _2"/>nkową poprzedn<span class="_ _2"/>iej gry.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y597 ff1 fs2 fc0 sc0 ls11 wsfb">CD PROJE<span class="_ _3"/>KT RE<span class="_ _3"/>D anga<span class="_ _3"/>żuje si<span class="_ _33"/>ę również w <span class="_ _3"/>mniejs<span class="_ _33"/>ze produkcje <span class="ls0 ws0">-<span class="_ _3"/> <span class="_ _60"> </span><span class="lse ws24">np. dodat<span class="_ _2"/>ki do własnych gie<span class="_ _2"/>r lub adaptacje w<span class="_ _2"/>ydanych już </span></span></div><div class="t m1 x8 h5 y598 ff1 fs2 fc0 sc0 lse ws26">produktów<span class="_ _2"/> na nowe platf<span class="_ _2"/>ormy. Projekty t<span class="_ _2"/>akie mogą by<span class="_ _2"/>ć realizowane zar<span class="_ _2"/>ówno bezpośred<span class="_ _2"/>nio przez Spółk<span class="ls0 ws0">ę <span class="_ _2"/></span><span class="ws10">dom<span class="_ _2"/>inującą<span class="ls13 ws62">, jak i pr<span class="_ _2"/>zez </span></span></div><div class="t m1 x8 h5 y599 ff1 fs2 fc0 sc0 lse wsc">zewnęt<span class="_ _2"/>rznych partner<span class="_ _2"/>ów<span class="ls0 ws0">. </span></div><div class="t m1 x8 h5 y59a ff1 fs2 fc0 sc0 lse wsc">W odniesie<span class="_ _2"/>niu do wydanych już gier na rozkład<span class="_ _2"/> ich sprzedaży w ciągu roku ma wpł<span class="_ _2"/>yw udział w cykliczn<span class="_ _2"/>ie organizowany<span class="_ _2"/>ch akcjach </div><div class="t m1 x8 h5 y59b ff1 fs2 fc0 sc0 lsb ws54">promocyjnych. Zwykle najbardziej intensy<span class="_ _2"/>wnym okresem jest drugi i czwarty kwartał<span class="lse ws69">, z<span class="_ _2"/>aś niższ<span class="_ _2"/>a sprzedaż ge<span class="_ _2"/>nerowana je<span class="_ _2"/>st </span></div><div class="t m1 x8 h5 y59c ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsb ws1d">pierwszym i wakacyjnym, trzecim kwartale roku.</span> </div><div class="t m1 x8 h5 y59d ff1 fs2 fc0 sc0 lse ws4e">Poza działaln<span class="_ _2"/>ością stricte de<span class="_ _2"/>weloperską Spółka<span class="ls0 ws0"> <span class="_ _2"/></span><span class="ws10">d<span class="_ _2"/>ominująca<span class="ls0 ws0"> <span class="_ _2"/></span></span>akt<span class="_ _2"/>ywnie rozwija posiad<span class="_ _2"/>ane franczyzy na innych pol<span class="_ _2"/>ach eksploatacj<span class="_ _2"/>i, </div><div class="t m1 x8 h5 y59e ff1 fs2 fc0 sc0 lsb ws1d">chcąc stale poszerzać grono swoich odbiorcó<span class="lse wsc">w i eksplor<span class="_ _2"/>ując inne<span class="_ _2"/> typy mediów i produ<span class="_ _2"/>któw.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y59f ff3 fs2 fc2 sc0 ls19 ws8c">Wyk<span class="_ _2"/>re<span class="_ _2"/>s <span class="ls0 ws0">1<span class="fc8"> <span class="ff1 fc0 lsb ws1d">Kwartały pr<span class="_ _3"/>emierowe segmentu CD PROJEKT <span class="_ _3"/>RED <span class="ls0 ws0">– <span class="lse wsc">przychody ze sprzedaży<span class="_ _2"/> produktów, towarów i mate<span class="_ _2"/>riałów w latach </span></span></span></span></span></div><div class="t m1 x8 h5 y5a0 ff1 fs2 fc0 sc0 ls13 ws18">2011<span class="ls0 ws0">-</span>20<span class="_ _2"/>2<span class="ls0 ws0">3 <span class="lsd ws15">(w tys.</span> <span class="ls25 ws66">zł)<span class="_ _2"/></span> </span></div><div class="t m1 x20 hf y5a1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h8 y5a2 ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div><div class="t m1 xae h2 y5a3 ff1 fs0 fc0 sc0 ls0 ws0">0</div><div class="t m1 x24 h2 y5a4 ff1 fs0 fc0 sc0 ls2 wsfc">2000<span class="_ _3"/>00</div><div class="t m1 x13 h2 y5a5 ff1 fs0 fc0 sc0 ls43 ws8f">400<span class="_ _2"/>000</div><div class="t m1 x24 h2 y5a6 ff1 fs0 fc0 sc0 ls43 ws8f">600<span class="_ _2"/>000</div><div class="t m1 x24 h2 y5a7 ff1 fs0 fc0 sc0 ls43 ws8f">800<span class="_ _2"/>000</div><div class="t m1 xaf h2 y5a8 ff1 fs0 fc0 sc0 ls2 wsfc">10000<span class="_ _33"/>00</div><div class="t m1 xaf h2 y5a9 ff1 fs0 fc0 sc0 ls2 wsfc">1200<span class="_ _3"/>000</div><div class="t m1 xaf h2 y5aa ff1 fs0 fc0 sc0 ls44 wsfd">1400000</div><div class="t m1 xaf h2 y5ab ff1 fs0 fc0 sc0 ls2 wsfc">16000<span class="_ _33"/>00</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2b" style="content-visibility: auto;"><div class="pc pc2b w0 h0"><img alt="" class="bi x0 y5ac w1 h47" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w2e h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">43<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y5ad ff3 fs4 fc2 sc0 ls3d wsd7">GOG.<span class="ls3e wsd8">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y5ae ff1 fs2 fc0 sc0 lsb wsfe">Branża cyfrowej dystrybucji gier, w której fu<span class="_ _2"/>nkcjonuje GOG.COM, charakteryzuje się sez<span class="_ _2"/>onowością <span class="lse ws57">przychodów. W skali r<span class="_ _2"/>oku </span></div><div class="t m1 x8 h5 y5af ff1 fs2 fc0 sc0 lsb ws1d">zazwyczaj najwyższe przychody wykazywane są w drugim i czwartym kwartale, a niższe w pierwszym i trzecim kwartale. Sprzedaż </div><div class="t m1 x8 h5 y5b0 ff1 fs2 fc0 sc0 lsb ws1d">w drugim i czwartym kwartale wzmacniana jest okresowo przez standardowo występujące w tych kwartałach akcje<span class="ls0 ws0"> <span class="lse ws10">promocyjne.</span></span></div><div class="t m1 x9f h19 y5b1 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y5b2 ff1 fs2 fc0 sc0 lse wsc">Znaczny<span class="_ _2"/> wpływ na pozi<span class="_ _2"/>om sprzedaży może<span class="_ _2"/> mieć również<span class="_ _2"/> katalog produkt<span class="_ _2"/>ów wprowadzony<span class="_ _2"/>ch do oferty ser<span class="_ _2"/>wisu w danym okre<span class="_ _2"/>sie.<span class="fs9 ls0 ws0"> </span></div><div class="t m1 x8 h5 y5b3 ff3 fs2 fc2 sc0 lse wsf">Wykres<span class="_ _2"/> 2<span class="fc8 ls0 ws0"> </span><span class="ff1 fc0 wsc">Rozkład kwartaln<span class="_ _2"/>y sprzedaży<span class="_ _2"/> towarów i materiał<span class="_ _2"/>ów segmentu G<span class="_ _2"/>OG.<span class="ls17 ws13">COM<span class="ls0 ws0"> </span></span>w latach 2018<span class="_ _2"/><span class="ls0 ws0">-<span class="ls13 ws18">20</span>23 <span class="lsd ws15">(w tys. zł)</span> </span></span></div><div class="t m1 xa3 hf y5b4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h33 y5b5 ff3 fsd fc2 sc0 ls34 ws0">Informacj<span class="_ _3"/>a dotycząca głó<span class="_ _3"/>wnych klientów<span class="ls0"> </span></div><div class="t m1 x8 h5 y5b6 ff1 fs2 fc0 sc0 lse ws27">Grupa Kapit<span class="_ _2"/>ałowa CD PROJEKT w<span class="_ _2"/>spółpracuje z<span class="_ _2"/> zewnętrzn<span class="_ _2"/>ymi odbiorcami, któr<span class="_ _2"/>ych udział<span class="_ _2"/> w przychodach pr<span class="_ _2"/>zekracza 10%<span class="_ _2"/> </div><div class="t m1 x8 h5 y5b7 ff1 fs2 fc0 sc0 lse wsc">skonsolidow<span class="_ _2"/>anych przy<span class="_ _2"/>chodów Grupy Kapit<span class="_ _2"/>ałowej.</div><div class="t m1 x89 h19 y5b8 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y5b9 ff1 fs2 fc0 sc0 lsb wsfe">W ramach segmentu CD PROJEKT RED dz<span class="_ _2"/>iałalność handlowa real<span class="lse ws57">izowana prze<span class="_ _2"/>z CD PROJE<span class="_ _2"/>KT S.A. we ws<span class="_ _2"/>półpracy z <span class="ws10">d<span class="_ _2"/>woma<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y5ba ff1 fs2 fc0 sc0 lse ws28">odbior<span class="_ _2"/>cami wygenerowała n<span class="_ _2"/>arastająco d<span class="_ _2"/>o końca trz<span class="_ _2"/>eciego kwart<span class="_ _2"/>ału 202<span class="_ _2"/><span class="ls0 ws0">3 <span class="lsb ws71">r. przychody ze sprzedaży przekraczające 10% łączn<span class="_ _2"/>ych </span></span></div><div class="t m1 x8 h5 y5bb ff1 fs2 fc0 sc0 lse ws63">skonsolidow<span class="_ _2"/>anych przychod<span class="_ _2"/>ów ze sprzedaż<span class="_ _2"/>y Grupy, wynoszące<span class="_ _2"/> <span class="ws10">303<span class="ls0 ws0"> <span class="ls15 wsad">887 tys. zł <span class="lsa wsc">i <span class="_ _2"/><span class="ls11 wsdb">131 4<span class="_ _3"/><span class="ls13 ws18">22<span class="ls0 ws0"> <span class="_ _2"/></span><span class="ws64">ty<span class="_ _2"/>s. zł, t<span class="lsa wsc">j.<span class="ls0 ws0"> <span class="_ _d3"/><span class="lse ws10">odpowied<span class="_ _2"/>nio <span class="_ _2"/><span class="ls1a ws25">39<span class="_ _2"/>,5<span class="_ _2"/>8%<span class="_ _2"/> <span class="_ _2"/></span></span></span><span class="wsd6">i 1</span></span></span>7,1<span class="_ _2"/>2<span class="ls10 wscf">% </span></span></span></span></span></span></span></div><div class="t m1 x8 h5 y5bc ff1 fs2 fc0 sc0 lse wsc">łącznyc<span class="_ _2"/>h przychodów Grupy. Wskaz<span class="_ _2"/>ani odbiorcy<span class="_ _2"/> nie są podmiotami powiązan<span class="_ _2"/>ymi z CD PROJEKT S.A. ani z<span class="_ _2"/> jej spółkami zależn<span class="_ _2"/>ymi.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y5bd ff1 fs2 fc0 sc0 lse ws3d">Żaden z poz<span class="_ _2"/>ostałych zewnętr<span class="_ _2"/>znych odbiorc<span class="_ _2"/>ów Grupy nie prze<span class="_ _2"/>kroczył progu<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">10%<span class="_ _2"/> skonsolidowan<span class="_ _2"/>ych przychodów Grupy<span class="_ _2"/> Kapitałowej.</span></span></div><div class="t m1 xa9 h2 y5be ff1 fs0 fc9 sc0 ls0 ws0">0</div><div class="t m1 xb0 h2 y5bf ff1 fs0 fc9 sc0 ls2 wsfc">40000</div><div class="t m1 xb0 h2 y5c0 ff1 fs0 fc9 sc0 ls2 wsfc">80000</div><div class="t m1 x48 h2 y5c1 ff1 fs0 fc9 sc0 ls2 wsfc">1200<span class="_ _3"/>00</div><div class="t m1 x48 h2 y5c2 ff1 fs0 fc9 sc0 ls43 ws8f">160<span class="_ _2"/>000</div><div class="t m1 xb1 h2 y5c3 ff1 fs0 fc9 sc0 ls2 wsfc">2000<span class="_ _3"/>00</div><div class="t m1 xb2 h5 y5c4 ff1 fs2 fc9 sc0 ls17 ws13">Q1<span class="_ _fa"> </span>Q2<span class="_ _9b"> </span>Q3<span class="_ _9b"> </span>Q4</div><div class="t m1 xb3 h5 y5c5 ff1 fs2 fc9 sc0 ls13 ws18">2018<span class="_ _19a"> </span>20<span class="_ _2"/>19<span class="_ _19a"> </span>2020<span class="_ _b7"> </span>2021<span class="_ _19a"> </span>2022<span class="_ _b7"> </span>2023</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2c" style="content-visibility: auto;"><div class="pc pc2c w0 h0"><img alt="" class="bi x0 y5c6 w1 h48" src="data:image/png;base64,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"/><div class="t m1 xb4 h7 yc7 ff2 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m1 x3 hf y5c7 ff1 fs3 fc1 sc0 ls0 ws0"> </div><div class="c x23 y5c8 wb h49"><div class="t m1 x0 h2d y2d6 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5c9 w2e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc1 sc0 ls42 wsea">44<span class="ls0 ws0"> </span></div></div><div class="t m1 xb6 h14 y5ca ff3 fs6 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h14 y5cb ff3 fs6 fc2 sc0 ls1f ws2d">Informacj<span class="_ _3"/>a dodatk<span class="_ _33"/>owa <span class="ls0 ws0">–<span class="_ _2"/> <span class="_ _2"/><span class="ls21 ws30">pozostał<span class="_ _2"/>e </span></span></div><div class="t m1 x3 h14 y5cc ff3 fs6 fc2 sc0 ls2d ws0">noty obj<span class="_ _33"/>aśniając<span class="_ _3"/>e do<span class="ls0"> <span class="ls2c ws9d">śródrocznego </span></span></div><div class="t m1 x3 h14 y5cd ff3 fs6 fc2 sc0 ls2d wsff">skróco<span class="_ _3"/>nego sk<span class="_ _33"/>onsoli<span class="_ _3"/>dowane<span class="_ _33"/>go </div><div class="t m1 x3 h14 y5ce ff3 fs6 fc2 sc0 ls1f ws2d">sprawozdania<span class="_ _3"/> finansowe<span class="_ _3"/>go<span class="ls0 ws0"> </span></div><div class="t m1 x3 h15 y5cf ff3 fs7 fc2 sc0 ls0 ws0">4<span class="_ _d3"/> <span class="_ _d5"/> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2d" style="content-visibility: auto;"><div class="pc pc2d w0 h0"><img alt="" class="bi x0 y4a0 w1 h42" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x41 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span>.<span class="fs3"> </span></span></div><div class="c x27 y5d0 wb h49"><div class="t m1 x0 h2d y2d6 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb7 y5d1 w2f h21"><div class="t m1 xf h4 y1e0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">45<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y92 ff3 fsd fc2 sc0 ls34 ws100">Nota 1. <span class="ls33 ws101">Opis pozycji </span>wpływających na aktywa, pa<span class="_ _3"/>sywa, kapi<span class="_ _3"/>tał, wyni<span class="_ _3"/>k </div><div class="t m1 x8 h33 y5d2 ff3 fsd fc2 sc0 ls34 ws102">finansowy<span class="_ _3"/> netto oraz przepły<span class="_ _3"/>wy środków pi<span class="_ _3"/>eniężnych, które są ni<span class="_ _3"/>etypowe ze </div><div class="t m1 x8 h33 y5d3 ff3 fsd fc2 sc0 ls33 wsa6">względu<span class="_ _2"/> na ich<span class="_ _2"/> rodz<span class="_ _2"/>aj, wielk<span class="_ _2"/>ość i wy<span class="_ _2"/>wier<span class="_ _2"/>any wp<span class="_ _2"/>ływ<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y5d4 ff3 fs4 fc2 sc0 ls8 wsa">Istotne zd<span class="_ _2"/>arzenia<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y5d5 ff1 fs2 fc0 sc0 lsb ws71">Istotnym wydarzeniem nie obse<span class="_ _2"/>rwowanym w okresie porównawczym a mają<span class="lse ws28">cym wpływ na w<span class="_ _2"/>yniki, akt<span class="_ _2"/>ywa, pasywa<span class="_ _2"/> oraz prze<span class="_ _2"/>pływy </span></div><div class="t m1 x8 h5 y5d6 ff1 fs2 fc0 sc0 lse ws26">środków pie<span class="_ _2"/>niężnych Grupy Kapi<span class="_ _2"/>tałowej CD PROJEKT w trzeci<span class="_ _2"/>m kwartale 2023 r. była pre<span class="_ _2"/>miera dodatku <span class="ff4 lsb ws49">Widmo Wolności</span><span class="ls0 ws0"> <span class="ls18 ws103">do gry</span><span class="ff4"> </span></span></div><div class="t m1 x8 h5 y5d7 ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077<span class="ff1 ls0 ws0"> <span class="lse wsc">i zw<span class="_ _2"/>iązane z nią:</span></span></div><div class="t m1 x70 h19 y5d8 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x32 h5 y5d9 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 ls11 ws1e">zwiększ<span class="_ _3"/>enie <span class="_ _3"/><span class="ff3 lsa ws15">Przychodów ze sprzedaży<span class="_ _3"/><span class="ff1 ls0 ws0"> <span class="lsb ws1d">w obu segmentach</span> <span class="ls1e ws1a">Grupy,<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x32 h5 y5da ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb wsfe">zmniejszenie w segmencie CD PR<span class="_ _2"/>OJEKT RED salda <span class="ff3 ls18 ws104">Nakł<span class="_ _2"/>adów n<span class="_ _2"/>a prace rozwoj<span class="_ _2"/>owe</span><span class="ls0 ws0"> <span class="_ _80"> </span></span>oraz wz<span class="_ _2"/>rost wartości <span class="ff3 ls45 wsd4">K<span class="_ _2"/>os<span class="_ _2"/>zt<span class="_ _2"/>ów<span class="_ _2"/> </span></span></span></div><div class="t m1 x33 h5 y5db ff3 fs2 fc0 sc0 lsa ws93">wytworzenia sprzedanych pro<span class="_ _3"/>duktów i usług<span class="ff1 ls0 ws0"> <span class="_ _2"/><span class="lse ws63">wynikające<span class="_ _2"/> z rozliczenia nakład<span class="_ _2"/>ów na produ<span class="_ _2"/>kcję dodatku i roz<span class="_ _2"/>poczęcie </span></span></div><div class="t m1 x33 h5 y5dc ff1 fs2 fc0 sc0 lsb ws1d">ich amortyzacji,<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y5dd ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb ws56">wzrost w segmencie CD PROJEKT RED wartości <span class="ff3 lsa ws8c">K<span class="_ _2"/>osztów wytworzenia<span class="_ _3"/> sprzedanych produktów i usług<span class="ff1 ls0 ws0"> <span class="lse ws2b">wynikający z<span class="_ _2"/>e </span></span></span></span></span></div><div class="t m1 x33 h5 y5de ff1 fs2 fc0 sc0 lsb ws1d">zmiany ścieżki amortyzacji podstawowej gry <span class="ff4 ls13 wsd">Cyberpu<span class="_ _2"/>nk 2077</span><span class="ls0 ws0">, </span></div><div class="t m1 x32 h5 y5df ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lse wsc">wzrost n<span class="_ _2"/>akładów na promocję<span class="_ _2"/> (<span class="ff3 lsa ws15">Koszty sprzedaży</span><span class="lsb ws1d">) w segmencie CD PROJEKT RED,<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y5e0 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb wsd">wzrost <span class="_ _80"> </span><span class="ff3 ls15 ws15">Należnośc<span class="_ _3"/>i <span class="_ _32"/><span class="ls13 ws18">h<span class="_ _2"/>andlowych<span class="_ _2"/><span class="ff1 ls0 ws0"> <span class="_ _32"/>w <span class="lse ws74">konsekwen<span class="_ _2"/>cji wysokie<span class="_ _2"/>j sprzedaży związ<span class="_ _2"/>anej z prem<span class="_ _2"/>ierą dodatku <span class="ff4 lsb wsaa">Widmo Wolności</span></span> </span></span></span></span></span></div><div class="t m1 x33 h5 y5e1 ff1 fs2 fc0 sc0 ls13 ws18">26<span class="ls0 ws0"> </span><span class="wsd">wrze<span class="_ _2"/>śnia b.r. t<span class="lsa wsc">j.<span class="ls0 ws0"> </span><span class="lse">pod<span class="_ _2"/> koniec okresu<span class="_ _2"/> sprawozdaw<span class="_ _2"/>czego, <span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y5e2 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb ws80">zmniejszenie w segmentach CD PROJEKT RED oraz GOG.COM salda po<span class="_ _3"/>zycji <span class="ff3 lsa ws105">Rozliczenia międzyokresowe przychodó<span class="_ _3"/>w </span></span></span></div><div class="t m1 x33 h5 y5e3 ff1 fs2 fc0 sc0 lsd wsf">wyni<span class="lse wsc">kające z<span class="_ _2"/> rozliczen<span class="_ _2"/>ia zamówień przed<span class="_ _2"/>premierowych na d<span class="_ _2"/>odatek.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y5e4 ff1 fs2 fc0 sc0 lse ws63">W związku<span class="_ _2"/> z dokonaniem w dniu<span class="_ _2"/> 31 sierpnia 2023 r. prz<span class="_ _2"/>ez Sąd Rejonowy d<span class="_ _2"/>la m.st. Warsz<span class="_ _2"/>awy wpisu do rejest<span class="_ _2"/>ru przedsiębior<span class="_ _2"/>ców </div><div class="t m1 x8 h5 y5e5 ff1 fs2 fc0 sc0 lse ws40">połączeni<span class="_ _2"/>a CD PROJEKT S.A. z je<span class="_ _2"/>j spółką zależn<span class="_ _2"/>ą <span class="ls0 ws0">- <span class="_ _3"/><span class="ls13 ws4d">Spokko sp. z o.o., ja<span class="_ _2"/>ko <span class="lse ws40">spółką przej<span class="_ _2"/>mowaną, CD PROJ<span class="_ _2"/>EKT dokonał księ<span class="_ _2"/>gowego </span></span></span></div><div class="t m1 x8 h5 y5e6 ff1 fs2 fc0 sc0 lse ws65">rozlicz<span class="_ _2"/>enia połączen<span class="_ _2"/>ia, co skutkow<span class="_ _2"/>ało międz<span class="_ _2"/>y innymi: z<span class="_ _2"/>większeniem poz<span class="_ _2"/>ycji <span class="ff3 ls15 wsd3">Przychody finanso<span class="_ _3"/>we<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lsb ws89">w konsekwencji<span class="_ _2"/> odwrócenia </span></span></span></div><div class="t m1 x8 h5 y5e7 ff1 fs2 fc0 sc0 lse ws3d">dokonane<span class="_ _2"/>go w 2022 r. od<span class="_ _2"/>pisu wart<span class="_ _2"/>ości udz<span class="_ _2"/>iałów w spółce<span class="_ _2"/> przeję<span class="_ _2"/>tej, ujęcie<span class="_ _2"/>m history<span class="_ _2"/>cznych wyników Spok<span class="_ _2"/>ko sp. z<span class="_ _2"/> o.o. w <span class="ff3 ls13 ws18">K<span class="_ _2"/>apitał<span class="_ _2"/>ach </span></div><div class="t m1 x8 h5 y5e8 ff3 fs2 fc0 sc0 ls13 ws18">własnych<span class="_ _2"/><span class="ff1 ls0 ws0"> <span class="_ _5f"> </span><span class="lse wsab">Spółki d<span class="_ _2"/>ominujące<span class="_ _2"/>j w pozycji<span class="_ _2"/> </span></span><span class="ls15 wsf0">Niepodzielo<span class="_ _3"/>ny wynik fina<span class="_ _3"/>nsowy<span class="ff1 ls0 ws0"> <span class="_ _5f"> </span><span class="lse wsab">oraz u<span class="_ _2"/>jęciem bież<span class="_ _2"/>ących przychodów i<span class="_ _2"/> kosztów </span></span></span></div><div class="t m1 x8 h5 y5e9 ff1 fs2 fc0 sc0 ls13 ws18">Spokko<span class="ls0 ws0"> <span class="lsb wsd">sp.</span> z <span class="lse wsc">o.o. w b<span class="_ _2"/>ieżącym<span class="_ _2"/> rachunku wyników S<span class="_ _2"/>półki dominuj<span class="_ _2"/>ącej.</span> </span></div><div class="t m1 x8 h5 y5ea ff1 fs2 fc0 sc0 lse wsa8">Na koniec omawian<span class="_ _2"/>ego okresu segmen<span class="_ _2"/>t CD PROJEKT RED dokonał<span class="ls0 ws0"> </span>weryf<span class="_ _2"/>ikacji szacunków z<span class="_ _2"/>obowiązań umownych wobec </div><div class="t m1 x8 h5 y5eb ff1 fs2 fc0 sc0 ls1e ws106">dystryb<span class="_ _3"/>utorów fizyc<span class="_ _33"/>znych egzempl<span class="_ _3"/>arzy gry <span class="ff4 lsc ws107">C<span class="_ _3"/>yberpu<span class="_ _33"/>nk 2077 <span class="ff1 lse ws63">zwiększając poziom <span class="ff3 lsa ws93">Pozostałych rezerw</span>, co prz<span class="_ _2"/>ełożył<span class="_ _2"/>o się równie<span class="_ _2"/>ż </span></span></div><div class="t m1 x8 h5 y5ec ff1 fs2 fc0 sc0 lse wsc">na wzrost<span class="_ _2"/> wartości poz<span class="_ _2"/>ycji <span class="ff3 lsa ws15">Koszty wytworzenia sprzeda<span class="_ _3"/>nych produktów i usług<span class="ff1 ls0 ws0">.</span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2e" style="content-visibility: auto;"><div class="pc pc2e w0 h0"><img alt="" class="bi x0 y5ed w1 h4a" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">46<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls34 ws0">Nota 2. Rzeczowe ak<span class="_ _33"/>tywa trwałe<span class="ls0"> </span></div><div class="t m1 x8 h8 y5ee ff3 fs4 fc2 sc0 ls47 ws10a">Zmiany rzeczowych aktywów trwałych (wg grup rodz<span class="_ _2"/>ajowych) <span class="ls9 ws2a">za okr<span class="_ _2"/>es <span class="_ _2"/>01.01<span class="_ _2"/>.20<span class="ls0 ws0">23<span class="_ _2"/> – </span><span class="wsb">30.0<span class="ls0 ws0">9<span class="_ _2"/><span class="ls48 ws10b">.20</span>23 r. </span></span></span></div><div class="t m1 x13 h5 y5ef ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m3 x71 h5 y5f0 ff3 fs2 fc0 sc0 ls1e ws1a">Grunty<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="c xb8 y5f1 w30 h4b"><div class="t m3 x2d h5 y5f2 ff3 fs2 fc0 sc0 ls1e ws1a">Budynki </div></div><div class="t m3 xb9 h5 y5f3 ff3 fs2 fc0 sc0 ls0 ws0">i </div><div class="c xb8 y5f1 w30 h4b"><div class="t m3 xba h5 y5f4 ff3 fs2 fc0 sc0 ls17 ws13">budowle</div></div><div class="t m3 xb9 h5 y5f5 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xbb y5f1 w31 h4b"><div class="t m3 xf h5 y5f6 ff3 fs2 fc0 sc0 ls17 ws13">Obiekty </div><div class="t m3 x2d h5 y24 ff3 fs2 fc0 sc0 ls15 ws15">inżynierii </div><div class="t m3 xba h5 y5f7 ff3 fs2 fc0 sc0 ls18 ws14">lądowe<span class="_ _2"/>j</div></div><div class="t m3 x22 h5 y5f8 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xbb y5f1 w31 h4b"><div class="t m3 xbc h5 y5f9 ff3 fs2 fc0 sc0 ls18 ws10">i wodn<span class="_ _2"/>ej</div></div><div class="t m3 xbd h5 y5fa ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xbe y5f1 w30 h4b"><div class="t m3 x2d h5 y5fb ff3 fs2 fc0 sc0 lse ws10">Maszyny </div></div><div class="t m3 xbf h5 y5fc ff3 fs2 fc0 sc0 ls0 ws0">i </div><div class="c xbe y5f1 w30 h4b"><div class="t m3 xba h5 y5fd ff3 fs2 fc0 sc0 lsa wsc">urządzenia</div></div><div class="t m3 xbf h5 y5fe ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xc0 y5f1 w32 h4b"><div class="t m3 x2d h5 y5ff ff3 fs2 fc0 sc0 ls18 ws14">Środki </div><div class="t m3 xba h5 y600 ff3 fs2 fc0 sc0 lsb wsd">transportu</div></div><div class="t m3 xc1 h5 y601 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x36 y5f1 w30 h4b"><div class="t m3 x2d h5 y602 ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m3 xba h5 y603 ff3 fs2 fc0 sc0 lsb ws0">środki trwałe</div></div><div class="t m3 x87 h5 y604 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x60 y5f1 w30 h4b"><div class="t m3 x2d h5 y605 ff3 fs2 fc0 sc0 ls18 ws14">Środki </div></div><div class="t m3 xc2 h5 y606 ff3 fs2 fc0 sc0 ls23 ws1c">trwałe<span class="_ _3"/> </div><div class="t m3 x2b h5 y607 ff3 fs2 fc0 sc0 ls0 ws0">w </div><div class="c x60 y5f1 w30 h4b"><div class="t m3 xba h5 y608 ff3 fs2 fc0 sc0 ls17 ws13">budowie</div></div><div class="t m3 x2b h5 y609 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m3 xc3 h5 y60a ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="c x8 y308 w33 hb"><div class="t m0 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div><div class="t m0 x15 h5 yd5 ff3 fs2 fc0 sc0 lsc ws36">brutto<span class="_ _3"/> na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m0 xc4 h5 y60b ff3 fs2 fc0 sc0 ls0 ws1d">40 435<span class="ws0"> <span class="_ _b6"> </span><span class="lsd wsc">82 297</span> <span class="_ _ac"> </span><span class="lsd wsc">1 925</span> <span class="_ _b6"> </span><span class="ls16 ws35">58 856<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a4"> </span><span class="lse wsf">3 251</span> <span class="_ _b1"> </span><span class="ls12 ws18">5 776</span> <span class="_ _26"> </span><span class="ls16 ws12">28 089</span> <span class="_ _a5"> </span><span class="lsd wsc">220<span class="_ _2"/> 629</span> </span></span></span></div><div class="t m0 x13 h5 y60c ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu:<span class="ls0 ws0"> <span class="_ _f2"> </span>- <span class="_ _67"> </span><span class="ls12 ws18">30 181</span> <span class="_ _19e"> </span><span class="ls14 ws33">2 867</span> <span class="_ _b6"> </span><span class="lsd wsc">25 8<span class="_ _2"/>42</span> <span class="_ _3c"> </span><span class="ls11 ws1e">956</span> <span class="_ _19f"> </span><span class="lse wsf">2 360</span> <span class="_ _67"> </span><span class="lsc ws34">14 104</span> <span class="_ _1a0"> </span><span class="lsc ws34">76 310<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m0 x2c h5 y60d ff1 fs2 fc0 sc0 lse ws10">nabyci<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _101"> </span>- <span class="_ _12"> </span><span class="ls11 ws1e">163</span> <span class="_ _2b"> </span>2 <span class="_ _67"> </span><span class="ls13 wsd">18 249</span> <span class="_ _b3"> </span><span class="ls13 ws18">29<span class="_ _2"/>5</span> <span class="_ _d"> </span></span>393<span class="ls0 ws0"> <span class="_ _19f"> </span><span class="ls11 ws12">14 104</span> <span class="_ _b6"> </span></span><span class="wsc">33 20<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="c x8 y60e w33 ha"><div class="t m0 x2d h5 y238 ff1 fs2 fc0 sc0 lse ws10">połączeni<span class="_ _2"/>a <span class="ls14 ws11">jedn<span class="_ _2"/>ostek<span class="_ _2"/> </span></div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y60f ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _b"> </span><span class="lsc wse">52</span> <span class="_ _13"> </span>- <span class="_ _1c"> </span><span class="lse ws10">737</span> <span class="_ _88"> </span>- <span class="_ _10"> </span><span class="ls16 ws29">64</span> <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls15 ws15">853</span> </div><div class="c x8 y610 w33 hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">zawarty<span class="_ _2"/>ch umów </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y611 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _2f"> </span><span class="ls13 wsd">2 813</span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">642</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _19e"> </span><span class="ls13 wsd">3 455</span> </div><div class="c x8 y612 w33 h4c"><div class="t m0 x2d h5 y613 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y614 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsb wsd">nieruchomości </span></div><div class="t m0 x2c h5 y615 ff1 fs2 fc0 sc0 ls1e ws1a">inwestyc<span class="_ _3"/>yjnych<span class="_ _33"/><span class="ls0 ws0"> </span></div><div class="t m0 x26 h5 y614 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _ac"> </span><span class="ls12 ws13">6 577</span> <span class="_ _88"> </span>- <span class="_ _14"> </span><span class="lse ws10">316</span> <span class="_ _88"> </span>- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _19e"> </span><span class="ls16 ws16">6 893<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="c x8 y616 w33 h23"><div class="t m0 x2d h5 y208 ff1 fs2 fc0 sc0 lsb ws1d">przesunięcia ze </div></div><div class="t m0 x2c h5 y617 ff1 fs2 fc0 sc0 lsb ws1d">środków trwałych </div><div class="c x8 y616 w33 h23"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsc wse">budow<span class="_ _3"/>ie<span class="_ _3"/><span class="ls0 ws0"> </span></span></div></div><div class="t m0 x26 h5 y617 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1a1"> </span><span class="ls13 wsd">20 148</span> <span class="_ _19e"> </span><span class="ls13 wsd">2 865</span> <span class="_ _2f"> </span><span class="ls11 ws12">6 512<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _2f"> </span><span class="lse wsc">1 359</span> <span class="_ _88"> </span>- <span class="_ _1a2"> </span><span class="ls15 ws1c">30 884</span> </span></span></div><div class="t m0 x2c h5 y618 ff1 fs2 fc0 sc0 lse ws10">przekwali<span class="_ _2"/>fikowania<span class="ls0 ws0"> <span class="_ _75"> </span>- <span class="_ _10"> </span><span class="ls13 ws18">49</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">5<span class="_ _2"/>44</span> <span class="_ _13"> </span>- <span class="_ _b3"> </span><span class="ls16 ws29">593</span> </span></div><div class="t m0 x2c h5 y619 ff1 fs2 fc0 sc0 ls15 ws15">inne<span class="ls0 ws0"> <span class="_ _117"> </span>- <span class="_ _17"> </span><span class="lse ws10">379</span> <span class="_ _13"> </span>- <span class="_ _6"> </span><span class="ls13 ws18">28</span> <span class="_ _e"> </span><span class="ls11 ws1e">19</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">426</span> </span></div><div class="t m0 x13 h5 y61a ff3 fs2 fc0 sc0 lsa ws83">Zmniejszenia, z tytułu:<span class="ls0 ws0"> <span class="_ _15"> </span>- <span class="_ _19e"> </span><span class="ws1d">4 497</span> <span class="_ _c2"> </span><span class="ls14 ws11">859</span> <span class="_ _a4"> </span><span class="lse wsf">1 396</span> <span class="_ _3d"> </span>46<span class="_ _2"/>2 <span class="_ _bf"> </span><span class="lse ws10">35<span class="_ _2"/></span> <span class="_ _b6"> </span><span class="lse wsf">30 939</span> <span class="_ _db"> </span><span class="ls16 ws12">38 188</span> </span></div><div class="t m0 x2c h5 y4b0 ff1 fs2 fc0 sc0 lse ws10">sprzedaż<span class="_ _2"/>y<span class="ls0 ws0"> <span class="_ _13c"> </span>- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _17"> </span></span>367<span class="ls0 ws0"> <span class="_ _12"> </span></span>1<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span>503 </span></div><div class="t m0 x2c h5 y61b ff1 fs2 fc0 sc0 lsa wsc">likwidacji<span class="ls0 ws0"> <span class="_ _150"> </span>- <span class="_ _ae"> </span></span><span class="lse">1 0<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _b3"> </span></span><span class="ws10">366<span class="ls0 ws0"> <span class="_ _b3"> </span><span class="ls16 ws29">660</span> <span class="_ _2b"> </span>5 <span class="_ _10"> </span></span>35<span class="ls0 ws0"> <span class="_ _13"> </span>1 <span class="_ _ae"> </span><span class="ls13 wsd">2 103</span> </span></span></span></div><div class="c x8 y405 w33 h23"><div class="t m0 x2d h5 y208 ff1 fs2 fc0 sc0 lsb ws1d">przesunięcia ze </div></div><div class="t m0 x2c h5 y61c ff1 fs2 fc0 sc0 lsb ws1d">środków trwałych </div><div class="c x8 y405 w33 h23"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsc wse">budow<span class="_ _3"/>ie <span class="_ _33"/><span class="ls0 ws0"> </span></span></div></div><div class="t m0 x26 h5 y61c ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _13"> </span>- <span class="_ _db"> </span><span class="ls15 ws1c">30 884</span> <span class="_ _1a2"> </span><span class="ls15 ws1c">30 884</span> </div><div class="t m0 x2c h5 y61d ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _6d"> </span>- <span class="_ _13"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">493</span> <span class="_ _44"> </span>100 <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _10"> </span><span class="lsc wse">54</span> <span class="_ _5"> </span><span class="ls13 ws18">647</span> </span></div><div class="t m0 x2c h5 y61e ff1 fs2 fc0 sc0 lse ws28">zakończon<span class="_ _2"/>ych umów </div><div class="c x8 y61f w33 ha"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y620 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _2f"> </span><span class="ls13 wsd">3 461</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _12"> </span><span class="ls13 ws18">321<span class="_ _2"/></span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b1"> </span><span class="lse wsc">3 78<span class="_ _2"/>2</span> </div><div class="c x8 y621 w33 hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse ws10">nieod<span class="_ _2"/>płatnego </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">przekaz<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y622 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">269</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">269</span> </div><div class="c x8 y623 w34 ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1c">brutto na <span class="lsd wsf">3<span class="_ _3"/>0.09.2023<span class="ls0 ws0"> </span></span></div></div><div class="t m0 xc4 h5 y624 ff3 fs2 fc0 sc0 ls0 ws1d">40 435<span class="ws0"> <span class="_ _a1"> </span><span class="lsc ws34">107 9<span class="_ _3"/>81<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19f"> </span><span class="lse wsf">3 9<span class="_ _2"/>33</span> <span class="_ _b6"> </span><span class="lse wsf">83 302</span> <span class="_ _19e"> </span><span class="lse wsf">3 745</span> <span class="_ _2f"> </span><span class="ls12 ws18">8 10<span class="_ _2"/>1</span> <span class="_ _45"> </span><span class="lsc ws34">11 254<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5d"> </span><span class="ls14 ws29">258<span class="_ _2"/> 751</span> </span></span></span></span></span></div><div class="c x8 y625 w33 ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m0 xa8 h5 y409 ff3 fs2 fc0 sc0 lsc ws34">1 817<span class="ls0 ws0"> <span class="_ _db"> </span><span class="ls11 ws29">25 351</span> <span class="_ _44"> </span><span class="ls12 ws1f">7<span class="_ _2"/>17</span> <span class="_ _b6"> </span><span class="ws1d">42 482</span> <span class="_ _ae"> </span><span class="ls1a ws66">1 5<span class="_ _2"/>37</span> <span class="_ _b1"> </span><span class="lse wsf">3 473</span> <span class="_ _88"> </span>- <span class="_ _db"> </span></span>75 377<span class="ls0 ws0"> </span></div><div class="t m0 x13 h5 y626 ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu: <span class="ls0 ws0"> <span class="_ _7d"> </span><span class="lsd wsf">425</span> <span class="_ _ac"> </span><span class="ls11 ws29">6 351</span> <span class="_ _17"> </span><span class="ls14 ws11">1<span class="_ _2"/>55</span> <span class="_ _19f"> </span><span class="lsf ws14">9 880</span> <span class="_ _3d"> </span>488 <span class="_ _3d"> </span><span class="lsd wsf">822</span> <span class="_ _13"> </span>- <span class="_ _b2"> </span><span class="lsc ws36">18 121</span> </span></div><div class="t m0 x2c h5 y627 ff1 fs2 fc0 sc0 lse ws10">amortyz<span class="_ _2"/>acji<span class="ls0 ws0"> <span class="_ _53"> </span><span class="ls13 ws18">425</span> <span class="_ _19f"> </span><span class="ws1e">5 062</span> <span class="_ _44"> </span><span class="ls12 ws1f">155</span> <span class="_ _b1"> </span><span class="ls13 wsd">9<span class="_ _2"/> 227</span> <span class="_ _17"> </span><span class="ls13 ws18">475</span> <span class="_ _5"> </span><span class="lsf ws33">765</span> <span class="_ _88"> </span>- <span class="_ _1a3"> </span><span class="ls11 ws12">16 109</span> </span></div><div class="c x8 y628 w33 h1c"><div class="t m0 x2d h5 y158 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y629 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsb wsd">nieruchomości </span></div><div class="c x8 y628 w33 h1c"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 ls1e wse">inwestyc<span class="_ _3"/>yjnych <span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y629 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _3d"> </span><span class="ls15 ws15">890</span> <span class="_ _13"> </span>- <span class="_ _6"> </span><span class="ls13 ws18">48</span> <span class="_ _88"> </span>- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="lse ws10">9<span class="_ _2"/>38</span> </div><div class="c x8 y62a w33 hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a jednostek </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch <span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y62b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span><span class="ls13 ws18">21</span> <span class="_ _88"> </span>- <span class="_ _5"> </span><span class="ls18 ws14">5<span class="_ _2"/>79</span> <span class="_ _13"> </span>- <span class="_ _8"> </span><span class="lsc wse">51<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _1c"> </span><span class="ls12 ws1f">651</span> </span></span></div><div class="t m0 x2c h5 y62c ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _24"> </span>- <span class="_ _bf"> </span><span class="ls15 ws15">80</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _2b"> </span>6 <span class="_ _88"> </span>- <span class="_ _b"> </span><span class="ls15 ws15">86</span> </span></div><div class="t m0 x2c h5 y62d ff1 fs2 fc0 sc0 ls15 ws1c">inne <span class="ls0 ws0"> <span class="_ _103"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">298</span> <span class="_ _88"> </span>- <span class="_ _10"> </span><span class="ls13 ws18">26</span> <span class="_ _8"> </span><span class="ls11 ws1e">13</span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _17"> </span><span class="lse ws10">337</span> </span></div><div class="t m0 x13 h5 y62e ff3 fs2 fc0 sc0 lsa ws83">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _3e"> </span>- <span class="_ _19e"> </span><span class="lse wsf">4 37<span class="_ _2"/>7</span> <span class="_ _c2"> </span><span class="lsd wsf">209</span> <span class="_ _a4"> </span><span class="lse wsf">1<span class="_ _2"/> 363</span> <span class="_ _3d"> </span><span class="lse ws10">382</span> <span class="_ _b"> </span><span class="lse ws10">35<span class="_ _2"/></span> <span class="_ _13"> </span>- <span class="_ _19f"> </span><span class="ls11 ws1e">6 <span class="lse ws10">366</span></span> </span></div><div class="t m0 x2c h5 y62f ff1 fs2 fc0 sc0 lse ws10">sprzedaż<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _f7"> </span>- <span class="_ _13"> </span>- <span class="_ _13"> </span>- <span class="_ _d"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> <span class="_ _6"> </span><span class="lsc wse">57</span> <span class="_ _13"> </span>- <span class="_ _13"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">423<span class="_ _2"/></span> </span></div><div class="t m0 x2c h5 y630 ff1 fs2 fc0 sc0 lsa wsc">likwidacji <span class="ls0 ws0"> <span class="_ _c3"> </span>- <span class="_ _44"> </span><span class="ls14 ws11">916</span> <span class="_ _d"> </span><span class="ls13 ws18">203</span> <span class="_ _d"> </span><span class="ls13 ws18">6<span class="_ _2"/>48</span> <span class="_ _2b"> </span>5 <span class="_ _10"> </span><span class="lse ws10">35</span> <span class="_ _88"> </span>- <span class="_ _2f"> </span><span class="ws1e">1 807</span> </span></div><div class="t m0 x2c h5 y631 ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _7c"> </span>- <span class="_ _13"> </span>- <span class="_ _2b"> </span>6 <span class="_ _10"> </span><span class="ls15 ws15">80</span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _b"> </span><span class="ls15 ws15">86</span> </span></div><div class="c x8 y632 w33 h9"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse ws28">zakończon<span class="_ _2"/>ych umów </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y633 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _2f"> </span><span class="ls13 wsd">3 461</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">320</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _a9"> </span><span class="lse wsc">3 781</span> </div><div class="c x8 y634 w33 ha"><div class="t m0 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">nieod<span class="_ _2"/>płatnego </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">przekaz<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y635 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">269</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">269</span> </div><div class="c x8 y636 w33 h9"><div class="t m0 x15 h5 y29 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m0 xc5 h5 y637 ff3 fs2 fc0 sc0 lsd wsc">2 242<span class="ls0 ws0"> <span class="_ _1a2"> </span></span><span class="wsf">27 <span class="lse ws10">325<span class="ls0 ws0"> <span class="_ _c2"> </span><span class="ls11 ws1e">663</span> <span class="_ _26"> </span><span class="ls11 ws8d">50 999</span> <span class="_ _ac"> </span><span class="ws1d">1<span class="_ _2"/> 643</span> <span class="_ _b2"> </span></span></span></span>4 260<span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _66"> </span><span class="lsc ws36">87 132<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m0 x13 h5 y638 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _178"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _23"> </span> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2f" style="content-visibility: auto;"><div class="pc pc2f w0 h0"><img alt="" class="bi x0 y639 w1 h4d" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x9f yd0 w2d h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">47<span class="ls0 ws0"> </span></div></div><div class="c x8 y63a w33 ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m1 x26 h5 y63b ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _13"> </span>- </div><div class="c x8 y501 w33 hb"><div class="t m1 x15 h5 y1e ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m1 x26 h5 y63c ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _13"> </span>- </div><div class="c x8 y63d w35 ha"><div class="t m1 x15 h5 y238 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa n<span class="_ _2"/>etto </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y63e ff3 fs2 fc0 sc0 ls12 ws18">38 618<span class="ls0 ws0"> <span class="_ _b6"> </span><span class="ls11 ws29">56 9<span class="_ _33"/>46<span class="ls0 ws0"> <span class="_ _ac"> </span><span class="ls12 ws18">1 2<span class="_ _2"/>08</span> <span class="_ _66"> </span><span class="lsc ws34">16 374</span> <span class="_ _29"> </span><span class="lsc ws34">1 714<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19f"> </span><span class="lse wsf">2 303</span> <span class="_ _26"> </span><span class="ls16 ws12">28 089</span> <span class="_ _e6"> </span><span class="ls11 ws29">145 252</span> </span></span></span></span></span></div><div class="c x8 y63f w35 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa n<span class="_ _2"/>etto </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2023<span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y640 ff3 fs2 fc0 sc0 lse wsf">38 19<span class="_ _2"/>3<span class="ls0 ws0"> <span class="_ _27"> </span><span class="ls14 ws29">8<span class="_ _2"/>0 656</span> <span class="_ _19e"> </span></span>3 270<span class="ls0 ws0"> <span class="_ _b6"> </span></span>32 30<span class="_ _2"/>3<span class="ls0 ws0"> <span class="_ _ac"> </span><span class="lsc ws34">2 102</span> <span class="_ _ac"> </span></span>3 841<span class="ls0 ws0"> <span class="_ _45"> </span><span class="lsc ws34">11 254<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _26"> </span><span class="lsc ws34">171 619<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 xc6 h5 y20 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h8 y641 ff3 fs4 fc2 sc0 ls8 wsa">Kwoty zo<span class="_ _2"/>bowiązań <span class="ls49 ws10c">umownych do nabycia<span class="_ _3"/> w przyszłości<span class="ls0 ws0"> <span class="_ _3"/><span class="ls47 ws10a">rzeczowych aktywów trwałych<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y642 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1a4"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y643 ff1 fs2 fc0 sc0 ls15 ws1c">Budowa budynk<span class="_ _3"/>u biurowego<span class="_ _3"/> na terenie <span class="lse wsc">kampusu CD PROJEKT<span class="ls0 ws0"> <span class="_ _ad"> </span><span class="ls16 ws1b">97 657</span> <span class="_ _6f"> </span><span class="lsc ws19">97 0<span class="_ _3"/>72<span class="ls0 ws0"> <span class="_ _ef"> </span>- </span></span></span></span></div><div class="t m1 x2c h5 y644 ff1 fs2 fc0 sc0 lse wsc">Leasing samoch<span class="_ _2"/>odów osobowy<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _1a5"> </span><span class="ls13 ws18">450</span> <span class="_ _15"> </span><span class="lsc wse">554</span> <span class="_ _15"> </span><span class="lsf ws33">599</span> </span></div><div class="t m1 x13 h5 y645 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _135"> </span><span class="ls12 ws34">98 1<span class="_ _2"/>07</span> <span class="_ _2b"> </span><span class="ls11 ws8d">97 626<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11"> </span><span class="ls11 ws1e">599</span> </span></span></span></div><div class="c x43 y646 w11 h18"><div class="t m1 x44 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y647 ff3 fs4 fc2 sc0 ls8 wsa">Prawa do uży<span class="_ _2"/>tkowania<span class="_ _2"/> rzeczo<span class="_ _2"/>wych aktywów<span class="_ _2"/> trwały<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y648 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _165"> </span><span class="lsd wsf">30<span class="_ _2"/>.09.2023</span> </div><div class="t m1 xc7 h5 y649 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _139"> </span><span class="ls13 ws13">Wartość brutt<span class="_ _2"/>o</span> <span class="_ _b6"> </span><span class="lsa wsc">Umorzenie</span> <span class="_ _66"> </span><span class="ls23 wse">Wa<span class="_ _3"/>rtość<span class="_ _3"/> netto<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y616 ff1 fs2 fc0 sc0 ls15 ws15">Grunt<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">14 540</span> <span class="_ _15"> </span><span class="ls13 ws18">822</span> <span class="_ _a6"> </span><span class="ls11 ws12">13 718</span> </span></div><div class="t m1 x2c h5 y64a ff1 fs2 fc0 sc0 lsb wsd">Nieruchomości<span class="ls0 ws0"> <span class="_ _13e"> </span><span class="ls11 ws12">11 996</span> <span class="_ _6b"> </span><span class="ls14 ws14">5<span class="_ _2"/> 111</span> <span class="_ _a6"> </span><span class="ls19 ws20">6 8<span class="_ _2"/>85</span> </span></div><div class="t m1 x2c h5 y64b ff1 fs2 fc0 sc0 ls15 ws1c">Maszyny i urząd<span class="_ _3"/>zenia<span class="ls0 ws0"> <span class="_ _147"> </span><span class="ls13 ws18">48</span> <span class="_ _94"> </span><span class="ls13 ws18">24</span> <span class="_ _c6"> </span><span class="ls13 ws18">24</span> </span></div><div class="t m1 x2c h5 y64c ff1 fs2 fc0 sc0 lse wsc">Środki tr<span class="_ _2"/>ansportu<span class="ls0 ws0"> <span class="_ _1a6"> </span><span class="ls13 wsd">2 250</span> <span class="_ _ee"> </span><span class="ls13 ws18">433</span> <span class="_ _62"> </span><span class="ls14 ws14">1<span class="_ _2"/> 817</span> </span></div><div class="t m1 x13 h5 y64d ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1a7"> </span><span class="ls16 ws12">28 834<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _9e"> </span><span class="ls11 ws29">6 390</span> <span class="_ _3f"> </span><span class="lsd wsc">22 44<span class="_ _2"/>4</span> </span></span></span></div><div class="c x43 y64e w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y64f ff3 fsd fc2 sc0 ls0 ws0"> </div><div class="c x8 y650 w37 h18"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x2a h5 y15c ff3 fs2 fc0 sc0 lsd wsf">30.06.2023<span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y2fa ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _139"> </span><span class="ls13 ws13">Wartość brutt<span class="_ _2"/>o</span> <span class="_ _b6"> </span><span class="lsa wsc">Umorzenie</span> <span class="_ _66"> </span><span class="ls23 wse">Wa<span class="_ _3"/>rtość<span class="_ _3"/> netto<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y651 ff1 fs2 fc0 sc0 ls15 ws15">Grunt<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">14 540</span> <span class="_ _ed"> </span><span class="ls18 ws14">771</span> <span class="_ _1a8"> </span><span class="lsf ws10">13 7<span class="_ _2"/>69</span> </span></div><div class="t m1 x2c h5 yf0 ff1 fs2 fc0 sc0 lsb wsd">Nieruchomości<span class="ls0 ws0"> <span class="_ _102"> </span><span class="lse wsc">9<span class="_ _2"/> 385</span> <span class="_ _1f"> </span></span><span class="ls13">4 606<span class="ls0 ws0"> <span class="_ _bd"> </span><span class="ls18 wsf">4 779</span> </span></span></div><div class="t m1 x2c h5 y652 ff1 fs2 fc0 sc0 ls13 ws18">Środki <span class="lse ws10">tr<span class="_ _2"/>ansportu<span class="ls0 ws0"> <span class="_ _164"> </span></span></span><span class="wsd">2 464<span class="ls0 ws0"> <span class="_ _4e"> </span><span class="ls16 ws29">674</span> <span class="_ _63"> </span><span class="lsf ws10">1 790</span> </span></span></div><div class="t m1 x13 h5 y653 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1a7"> </span><span class="lse wsf">26 389</span> <span class="_ _22"> </span><span class="ls11 ws29">6 051</span> <span class="_ _3f"> </span><span class="lse wsf">20 338</span> </span></div><div class="c x43 y654 w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y655 ff3 fsd fc2 sc0 ls0 ws0"> </div><div class="c x8 y656 w37 h18"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x11 h5 y242 ff3 fs2 fc0 sc0 lsc wse">31.12<span class="_ _3"/>.202<span class="_ _3"/>2<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y657 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _139"> </span><span class="ls13 ws13">Wartość brutt<span class="_ _2"/>o</span> <span class="_ _b6"> </span><span class="lsa wsc">Umorzenie</span> <span class="_ _66"> </span><span class="ls23 wse">Wa<span class="_ _3"/>rtość<span class="_ _3"/> netto<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y658 ff1 fs2 fc0 sc0 ls15 ws15">Grunt<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">14 540</span> <span class="_ _15"> </span><span class="lsf ws33">669</span> <span class="_ _a6"> </span><span class="lse wsc">13 871</span> </span></div><div class="t m1 x2c h5 y659 ff1 fs2 fc0 sc0 lsb wsd">Nieruchomości<span class="ls0 ws0"> <span class="_ _1a9"> </span><span class="lse wsc">14 332</span> <span class="_ _22"> </span><span class="lse wsc">8 7<span class="_ _2"/>35</span> <span class="_ _a6"> </span><span class="ls12 ws13">5<span class="_ _2"/> 597</span> </span></div><div class="t m1 x2c h5 y65a ff1 fs2 fc0 sc0 lsa ws1a">Obiekty inżynierii lądowej i<span class="ls0 ws0"> <span class="ls19 ws8c">wodne<span class="_ _2"/>j</span> <span class="_ _61"> </span><span class="ls16 ws29">99</span> <span class="_ _f6"> </span><span class="ls16 ws29">99</span> <span class="_ _4d"> </span>- </span></div><div class="t m1 x2c h5 y65b ff1 fs2 fc0 sc0 lse wsc">Środki tr<span class="_ _2"/>ansportu<span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls13 wsd">2 26<span class="_ _2"/>4</span> <span class="_ _15"> </span><span class="ls13 ws18">625</span> <span class="_ _8b"> </span></span>1 6<span class="_ _2"/>39<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y65c ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _135"> </span><span class="lse wsf">31 235</span> <span class="_ _13"> </span><span class="lsc ws36">10 128</span> <span class="_ _1a8"> </span><span class="lsc ws34">21 107<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y65d w36 hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf30" style="content-visibility: auto;"><div class="pc pc30 w0 h0"><img alt="" class="bi x0 y65e w1 h4e" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">48<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">3</span>. <span class="ls3a wsce">Akt<span class="_ _2"/>ywa<span class="ls0 ws0"> <span class="ls34">niematerialne oraz nakła<span class="_ _3"/>dy na pr<span class="_ _3"/>ace rozwojowe<span class="ls0"> </span></span></span></span></div><div class="t m1 x8 h8 y65f ff3 fs4 fc2 sc0 ls8 wsa">Zmiany akty<span class="_ _2"/>wów niem<span class="_ _2"/>aterialnych<span class="_ _2"/> oraz nakład<span class="_ _2"/>ów na p<span class="_ _2"/>race rozwojo<span class="_ _2"/>we za okres<span class="_ _2"/> </div><div class="t m1 x8 h8 y660 ff3 fs4 fc2 sc0 ls9 wsb">01.01<span class="_ _2"/>.20<span class="ls0 ws0">23 – </span>3<span class="_ _2"/>0.09<span class="_ _2"/>.20<span class="ls0 ws0">23<span class="_ _2"/> <span class="ls4a ws10d">r.</span> </span></div><div class="t m1 x34 h5 y661 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xc8 y662 w38 h4f"><div class="t m3 xc9 h5 y663 ff3 fs2 fc0 sc0 ls13 ws13">Nakłady n<span class="_ _2"/>a prace </div><div class="t m3 xca h5 y664 ff3 fs2 fc0 sc0 ls18 ws16">rozwoj<span class="_ _2"/>owe w <span class="_ _2"/>toku</div></div><div class="t m3 xc7 h5 y665 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xcb y662 w39 h4f"><div class="t m3 xc9 h5 y663 ff3 fs2 fc0 sc0 ls13 ws13">Nakłady n<span class="_ _2"/>a prace </div><div class="t m3 xca h5 y666 ff3 fs2 fc0 sc0 ls18 ws10">rozwoj<span class="_ _2"/>owe ukończ<span class="_ _2"/>one<span class="ls0 ws0"> </span></div></div><div class="c x79 y662 w39 h4f"><div class="t m3 xcc h5 y667 ff3 fs2 fc0 sc0 ls18 ws16">Znak<span class="_ _2"/>i towar<span class="_ _2"/>owe</div></div><div class="t m3 x59 h5 y668 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x22 y662 w38 h4f"><div class="t m3 xcc h5 y669 ff3 fs2 fc0 sc0 ls15 ws1a">Patenty i licenc<span class="_ _3"/>je</div></div><div class="t m3 x42 h5 y66a ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x99 y662 w39 h4f"><div class="t m3 xc9 h5 y66b ff3 fs2 fc0 sc0 ls13 ws13">Autor<span class="_ _2"/>skie prawa </div><div class="t m3 xca h5 y66c ff3 fs2 fc0 sc0 ls13 ws18">majątk<span class="_ _2"/>owe</div></div><div class="t m3 xcd h5 y66d ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xce y662 w3a h4f"><div class="t m3 xc9 h5 y66e ff3 fs2 fc0 sc0 lsa wsc">Oprogramowanie </div><div class="t m3 xca h5 y66f ff3 fs2 fc0 sc0 lsa wsc">komputerowe</div></div><div class="t m3 x38 h5 y670 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x11 y662 w3b h4f"><div class="t m3 xcc h5 y66f ff3 fs2 fc0 sc0 ls15 ws1a">Wartość firmy</div></div><div class="t m3 xa6 h5 y670 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m3 x92 h5 y671 ff3 fs2 fc0 sc0 ls1a ws25">Ak<span class="_ _2"/>t<span class="_ _2"/>ywa<span class="_ _2"/> <span class="ls0 ws0"> </span></div><div class="c x91 y662 w3c h4f"><div class="t m3 x2d h5 y672 ff3 fs2 fc0 sc0 lsa wsc">niematerialne </div></div><div class="t m3 xcf h5 y673 ff3 fs2 fc0 sc0 ls0 ws0">w <span class="ls17 ws13">budowie</span> </div><div class="t m3 xc3 h5 y674 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="c x8 y675 w3d ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 lsc ws36">brutto<span class="_ _3"/> na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/>*<span class="ls0 ws0"> </span></div></div><div class="t m0 x56 h5 y676 ff3 fs2 fc0 sc0 lsd wsc">249 244<span class="ls0 ws0"> <span class="_ _1aa"> </span><span class="lsc ws36">930 087<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5d"> </span><span class="lse wsf">33 199</span> <span class="_ _db"> </span><span class="ls14 ws33">4 1<span class="_ _2"/>60</span> <span class="_ _1ab"> </span><span class="ls10 ws56">18<span class="_ _2"/> 469</span> <span class="_ _1ac"> </span><span class="lsc ws36">50 078<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1ac"> </span><span class="ls11 ws29">56 4<span class="_ _3"/>38<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19e"> </span><span class="lsc wse">172</span> <span class="_ _1ad"> </span><span class="lsc ws36">1 341 847<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x13 h5 y5f ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z<span class="ls0 ws0"> <span class="ls23 ws1c">tyt<span class="_ _3"/>ułu:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19e"> </span><span class="ls14 ws29">21<span class="_ _2"/>8 9<span class="_ _2"/>61</span> <span class="_ _1aa"> </span><span class="lsd wsc">27<span class="_ _2"/>2 682</span> <span class="_ _c2"> </span><span class="lsd wsf">23</span> <span class="_ _66"> </span><span class="lsf ws14">1 287</span> <span class="_ _29"> </span><span class="ls14 ws11">159</span> <span class="_ _1a0"> </span><span class="lsc ws34">1 02<span class="_ _3"/>6<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _5d"> </span><span class="lse wsf">3 249</span> <span class="_ _1ac"> </span><span class="ls1a ws66">49<span class="_ _2"/>7 38<span class="_ _2"/>7</span> </span></span></span></span></span></div><div class="t m0 x2c h5 y286 ff1 fs2 fc0 sc0 lse ws10">nabyci<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _108"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _67"> </span><span class="ls13 wsd">1 287</span> <span class="_ _1ae"> </span><span class="ls13 ws18">129</span> <span class="_ _a8"> </span><span class="ls18 ws14">571</span> <span class="_ _9"> </span>- <span class="_ _19a"> </span><span class="ls13 wsd">2 49<span class="_ _2"/>3</span> <span class="_ _b2"> </span><span class="ls13 wsd">4 480<span class="_ _2"/></span> </span></div><div class="c x8 y677 w3d h9"><div class="t m0 x2d h5 y1e ff1 fs2 fc0 sc0 lse ws10">wytworzen<span class="_ _2"/>ia </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lsd wsf">we<span class="ls0 ws0"> <span class="lsb ws1d">własnym zakresie</span> </span></div></div><div class="t m0 xd0 h5 y678 ff1 fs2 fc0 sc0 lsf ws10">218 9<span class="_ _2"/>61<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _1a3"> </span><span class="ls12 ws1f">7<span class="_ _2"/>56</span> <span class="_ _b6"> </span><span class="ls11 ws12">2<span class="_ _3"/>19 717<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y679 w3d h27"><div class="t m0 x2d h5 y24a ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y50e ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse ws10">aktywów </span></div><div class="t m0 x2c h5 y67a ff1 fs2 fc0 sc0 lsb wsd">niematerialnych </div><div class="c x8 y679 w3d h27"><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsc wse">budow<span class="_ _3"/>ie<span class="_ _3"/><span class="ls0 ws0"> </span></span></div></div><div class="t m0 xd1 h5 y67b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _2f"> </span><span class="ls13 ws18">343<span class="_ _2"/></span> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _c2"> </span><span class="ls13 ws18">3<span class="_ _2"/>43</span> </div><div class="c x8 y67c w3d h23"><div class="t m0 x2d h5 y208 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y67d ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">nakładów na pr<span class="_ _2"/>ace </span></div><div class="c x8 y67c w3d h23"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">rozwojowe<span class="_ _2"/> w toku<span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y67d ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1af"> </span><span class="ls13 wsd">272 68<span class="_ _2"/>2</span> <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _1ac"> </span><span class="ls13 wsd">272 68<span class="_ _2"/>2</span> </div><div class="c x8 y67e w3d hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a jednostek </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y67f ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">23</span> <span class="_ _9"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">25</span> <span class="_ _14"> </span><span class="lsc wse">71</span> <span class="_ _e"> </span>- <span class="_ _7"> </span>- <span class="_ _1a"> </span><span class="ls11 ws1e">119</span> </div><div class="t m0 x2c h5 y680 ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _4b"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _b"> </span>5 <span class="_ _44"> </span><span class="ls13 ws18">41</span> <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _bf"> </span><span class="ls13 ws18">46</span> </span></div><div class="t m0 x13 h5 y681 ff3 fs2 fc0 sc0 ls15 ws1a">Zmniejszenia, z<span class="ls0 ws0"> <span class="_ _33"/><span class="ls23 ws1c">tytułu:<span class="ls0 ws0"> <span class="_ _b6"> </span><span class="lsc ws34">287 272<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _c2"> </span>46 <span class="_ _9"> </span>- <span class="_ _b6"> </span><span class="ls11 ws29">4<span class="_ _3"/> 552<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _b4"> </span><span class="lse ws10">360</span> <span class="_ _a2"> </span><span class="lsd wsc">292 230</span> </span></span></span></span></span></span></span></div><div class="t m0 x2c h5 y682 ff1 fs2 fc0 sc0 lsa wsc">likwidacji<span class="ls0 ws0"> <span class="_ _1b0"> </span><span class="ls13 wsd">2 745</span> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _1a2"> </span><span class="lsc ws19">4 552<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _19e"> </span><span class="lsf ws10">7<span class="_ _2"/> 297</span> </span></span></span></div><div class="c x8 y683 w3d h1c"><div class="t m0 x2d h5 y158 ff1 fs2 fc0 sc0 lse ws10">wykorzys<span class="_ _2"/>tania </div></div><div class="t m0 x2c h5 y684 ff1 fs2 fc0 sc0 lse ws10">odpisów </div><div class="c x8 y683 w3d h1c"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">aktualiz<span class="_ _2"/>ujących<span class="ls0 ws0"> </span></div></div><div class="t m0 xc4 h5 y684 ff1 fs2 fc0 sc0 ls11 ws12">11 844<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _1b1"> </span></span>11 844<span class="ls0 ws0"> </span></div><div class="c x8 y685 w3d h50"><div class="t m0 x2d h5 y24a ff1 fs2 fc0 sc0 lsb wsd">przesunięcia <span class="ls0 ws0"> </span></div></div><div class="t m0 x2c h5 y686 ff1 fs2 fc0 sc0 lse wsc">z aktywów </div><div class="t m0 x2c h5 y687 ff1 fs2 fc0 sc0 lsb wsd">niematerialnych <span class="ls0 ws0"> </span></div><div class="c x8 y685 w3d h50"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lsd ws15">w budowie <span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y688 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _b2"> </span><span class="ls13 ws18">344</span> <span class="_ _3d"> </span><span class="ls13 ws18">344<span class="_ _2"/></span> </div><div class="c x8 y689 w3d h1c"><div class="t m0 x2d h5 y158 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia <span class="ls0 ws0"> </span></div></div><div class="t m0 x2c h5 y68a ff1 fs2 fc0 sc0 lse wsc">z nakładów<span class="_ _2"/> na prace </div><div class="c x8 y689 w3d h1c"><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">rozwojowe<span class="_ _2"/><span class="ls0 ws0"> <span class="ls13 wsd">w toku </span> </span></div></div><div class="t m0 x56 h5 y68a ff1 fs2 fc0 sc0 ls13 wsd">272 68<span class="_ _2"/>3<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _b8"> </span></span>272 6<span class="_ _2"/>83<span class="ls0 ws0"> </span></div><div class="t m0 x2c h5 y464 ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _4c"> </span>- <span class="_ _e"> </span>- <span class="_ _8"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">46</span> <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _19"> </span><span class="ls11 ws1e">16</span> <span class="_ _7"> </span><span class="ls16 ws29">62</span> </span></div><div class="c x8 y68b w3e ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div></div><div class="t m0 x13 h5 y68c ff3 fs2 fc0 sc0 lsb ws0">brutto na 30.09.2023<span class="ls0"> </span></div><div class="t m0 x56 h5 y68d ff3 fs2 fc0 sc0 lsc ws34">180 933<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _e7"> </span><span class="lsc ws36">1 202 769</span></span></div><div class="c xcb y68b w39 ha"><div class="t m0 xd2 h5 y68e ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xd3 h5 y68d ff3 fs2 fc0 sc0 lse wsf">33 222<span class="ls0 ws0"> <span class="_ _1a0"> </span><span class="ls11 ws1e">5 <span class="ls12 ws1f">401</span></span> <span class="_ _e6"> </span><span class="lsd ws28">18 6<span class="_ _2"/>28</span> <span class="_ _1b2"> </span><span class="ls11 ws29">46 552<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1b2"> </span><span class="ls11 ws29">56 438</span> <span class="_ _b7"> </span><span class="ls14 ws33">3 0<span class="_ _2"/>61</span> <span class="_ _19c"> </span><span class="lsc ws34">1 547 0<span class="_ _3"/>04<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y68f w3d ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m0 xd1 h5 y690 ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1b3"> </span><span class="lsc ws34">657 0<span class="_ _3"/>11<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _1a2"> </span><span class="ls14 ws33">2 767<span class="_ _2"/></span> <span class="_ _a9"> </span><span class="lse ws10">30<span class="_ _2"/>1</span> <span class="_ _1ac"> </span><span class="lse wsf">33 853</span> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _a2"> </span><span class="ls11 ws29">693 932</span> </span></span></div><div class="t m0 x13 h5 y691 ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z<span class="ls0 ws0"> <span class="ls1e ws1a">tytułu<span class="_ _33"/>: <span class="ls0 ws0"> <span class="_ _6d"> </span>- <span class="_ _30"> </span><span class="lsc ws34">137 49<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _67"> </span></span>1 5<span class="_ _3"/>15<span class="ls0 ws0"> <span class="_ _a4"> </span><span class="lse ws10">396</span> <span class="_ _b6"> </span><span class="ls12 ws18">3 076</span> <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _aa"> </span><span class="ls10 ws56">1<span class="_ _2"/>42<span class="_ _2"/> 484</span> </span></span></span></span></span></div><div class="t m0 x2c h5 y692 ff1 fs2 fc0 sc0 lse ws10">amortyz<span class="_ _2"/>acji<span class="ls0 ws0"> <span class="_ _4a"> </span>- <span class="_ _a5"> </span></span><span class="lsf">13<span class="_ _2"/>7 497<span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _1b1"> </span><span class="ls14 ws14">1<span class="_ _2"/> 515</span> <span class="_ _a8"> </span></span></span>37<span class="_ _2"/>1<span class="ls0 ws0"> <span class="_ _b6"> </span><span class="ws1e">3 009<span class="_ _3"/><span class="ws0"> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _5d"> </span><span class="ls13 wsd">142 39<span class="_ _2"/>2</span> </span></span></span></div><div class="c x8 y693 w3d hb"><div class="t m0 x2d h5 y1e ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a jednostek </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch <span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y694 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _c2"> </span><span class="ls13 ws18">25</span> <span class="_ _d"> </span><span class="ls16 ws29">67</span> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _7"> </span><span class="ls16 ws29">92<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m0 x13 h5 y695 ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _1a0"> </span><span class="ls14 ws33">4 551</span> <span class="_ _8"> </span>- <span class="_ _1b4"> </span>- <span class="_ _19e"> </span><span class="ls14 ws33">4 551</span> </span></div><div class="t m0 x2c h5 y696 ff1 fs2 fc0 sc0 lsa ws1a">likwidacji <span class="ls0 ws0"> <span class="_ _193"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _1a1"> </span><span class="lsc ws19">4<span class="_ _3"/> 551<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _1b4"> </span>- <span class="_ _a4"> </span></span>4 551<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y697 w3d hb"><div class="t m0 x15 h5 y29 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 yda ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m0 xd1 h5 y698 ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1aa"> </span><span class="ls11 ws8d">794 508</span> <span class="_ _e"> </span>- <span class="_ _b6"> </span><span class="lsd wsc">4 282</span> <span class="_ _ae"> </span><span class="ls14 ws11">697</span> <span class="_ _b8"> </span><span class="lse wsf">32 37<span class="_ _2"/>8</span> <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _aa"> </span><span class="ls16 ws35">831 865<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m0 x13 h5 y699 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69a ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69b ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69c ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69d ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69e ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf31" style="content-visibility: auto;"><div class="pc pc31 w0 h0"><img alt="" class="bi x0 y69f w1 h51" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">49<span class="ls0 ws0"> </span></div></div><div class="c x8 y63a w3d ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m1 xd4 h5 y63b ff3 fs2 fc0 sc0 lse wsf">33 375<span class="ls0 ws0"> <span class="_ _19a"> </span><span class="lsc ws34">13 776<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _1a1"> </span><span class="ls12 ws18">4<span class="_ _2"/>7 151</span> </span></span></span></div><div class="t m1 x13 h5 y6a0 ff3 fs2 fc0 sc0 lsa wsc">Zwiększenia<span class="ls0 ws0"> <span class="_ _190"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _42"> </span>- </span></div><div class="t m1 x13 h5 y6a1 ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1b5"> </span><span class="lse wsf">33 375</span> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _1b6"> </span><span class="lse wsf">33 375</span> </span></div><div class="c x8 y6a2 w3d hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">odwrócen<span class="_ _2"/>ia odpisów </div></div><div class="t m1 x2c h5 y167 ff1 fs2 fc0 sc0 lse ws10">aktualiz<span class="_ _2"/>ujących<span class="ls0 ws0"> </span></div><div class="t m1 xc4 h5 y6a3 ff1 fs2 fc0 sc0 ls13 wsd">21 531<span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _1b1"> </span></span>21 5<span class="_ _2"/>31<span class="ls0 ws0"> </span></div><div class="c x8 yd4 w3d h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">rozwiązan<span class="_ _2"/>ia odpisów </div></div><div class="t m1 x2c h5 y6a4 ff1 fs2 fc0 sc0 lse ws10">aktualiz<span class="_ _2"/>ujących </div><div class="c x8 yd4 w3d h23"><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lse ws10">(spisanie<span class="_ _2"/>)<span class="ls0 ws0"> </span></div></div><div class="t m1 xc4 h5 y6a4 ff1 fs2 fc0 sc0 ls11 ws12">11 844<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _1a3"> </span></span>11 844<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="c x8 y6a5 w3d ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m1 xd1 h5 y6a6 ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _19a"> </span><span class="lsc ws34">13 776<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _1a0"> </span><span class="lsc ws34">13 776</span> </span></span></div><div class="c x8 y6a7 w3f hb"><div class="t m1 x15 h5 y1e ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa n<span class="_ _2"/>etto </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x56 h5 y6a8 ff3 fs2 fc0 sc0 ls14 ws29">215<span class="_ _2"/> 869<span class="ls0 ws0"> <span class="_ _1b7"> </span></span><span class="ls11">259 300<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1ab"> </span><span class="lse wsf">33 19<span class="_ _2"/>9</span> <span class="_ _1a0"> </span><span class="lse wsf">1 393</span> <span class="_ _b7"> </span><span class="lsc ws36">18 168</span> <span class="_ _e6"> </span><span class="lsd wsc">1<span class="_ _2"/>6 225</span> <span class="_ _1b2"> </span><span class="ls11 ws29">56 438</span> <span class="_ _19e"> </span><span class="lsc wse">172<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a5"> </span><span class="ls12 ws18">600<span class="_ _2"/> 764</span> </span></span></span></span></div><div class="c x8 y6a9 w3f ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws18">Wartoś<span class="_ _2"/>ć <span class="ls15 ws1a">bilanso<span class="_ _3"/>wa netto </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2023<span class="ls0 ws0"> </span></div></div><div class="t m1 x56 h5 y6aa ff3 fs2 fc0 sc0 lsc ws34">180 933<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1aa"> </span><span class="ws1d">394 485</span> <span class="_ _1ac"> </span><span class="lse wsf">33 222</span> <span class="_ _1a3"> </span><span class="lsc ws34">1 119</span> <span class="_ _a1"> </span><span class="lsc ws36">17 931<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="lsc ws34">14 174<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1b2"> </span><span class="ls11 ws29">56 438</span> <span class="_ _b7"> </span><span class="ls14 ws33">3<span class="_ _2"/> 061</span> <span class="_ _1ab"> </span><span class="lsc ws34">701 3<span class="_ _3"/>63<span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 xc6 h5 ya3 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y6ab ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y6ac ff3 fs4 fc2 sc0 ls8 wsa">Kwoty zo<span class="_ _2"/>bowiązań <span class="ls49 ws10c">umownych do nabycia<span class="_ _3"/> w przyszłości <span class="ls47 wsa">aktywów <span class="ls8 ws9">niematerialnych<span class="_ _2"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x8 h5 y6ad ff1 fs2 fc0 sc0 ls13 ws18">Nie<span class="ls0 ws0"> <span class="lse ws10">wyst<span class="_ _2"/>ąpiły</span>. </span></div><div class="t m1 x8 h33 y6ae ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">4<span class="ls39 ws10e">. Wartość firmy</span> </span></div><div class="t m1 x8 h5 y6af ff1 fs2 fc0 sc0 lsb ws1d">W okresie od 1 <span class="lsa wsc">lipca<span class="ls0 ws0"> </span><span class="lse">do 30 wrze<span class="_ _2"/>śnia 20<span class="ls0 ws0">23 </span></span></span>r. nie wystąpiły zmiany w zakresie wartości firmy.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y67f ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">5<span class="ls34">. Nieruchomo<span class="_ _3"/>ści inwesty<span class="_ _3"/>cyjne<span class="ls0"> </span></span></span></div><div class="t m1 x8 h5 y6b0 ff1 fs2 fc0 sc0 lse ws63">Spółka dominu<span class="_ _2"/>jąca jest właś<span class="_ _2"/>cicielem komple<span class="_ _2"/>ksu nieruchomoś<span class="_ _2"/>ci położonych<span class="_ _2"/> przy ul.<span class="ls0 ws0"> <span class="lsa wsd6">Jagiellońskiej 74 i 76 w Warszawie. Z uwag<span class="_ _3"/>i </span></span></div><div class="t m1 x8 h5 y6b1 ff1 fs2 fc0 sc0 lse ws10">na <span class="_ _2"/><span class="ws26">fakt, że cz<span class="_ _2"/>ęść zaku<span class="_ _2"/>pionych nie<span class="_ _2"/>ruchomości wyn<span class="_ _2"/>ajmowana jest<span class="_ _2"/> innym podmiot<span class="_ _2"/>om, w tym in<span class="_ _2"/>nym spółk<span class="_ _2"/>om z Grupy<span class="_ _2"/> CD PROJEKT,<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y6b2 ff1 fs2 fc0 sc0 lsb ws10f">Grupa zdecydowała o ich częściowym zakwalifikowaniu do nieruchomości inwestycyjnych. Pozostała część nieruchomości </div><div class="t m1 x8 h5 y6b3 ff1 fs2 fc0 sc0 lse wsc">wykorzys<span class="_ _2"/>tywana jest<span class="_ _2"/> na potrzeby własne pr<span class="_ _2"/>owadzonej dz<span class="_ _2"/>iałalności.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6b4 ff1 fs2 fc0 sc0 lse wsc">Grupa wyce<span class="_ _2"/>nia nabyte n<span class="_ _2"/>ieruchomości wed<span class="_ _2"/>ług kosztu nab<span class="_ _2"/>ycia pomniejszone<span class="_ _2"/>go o umorzenie<span class="_ _2"/>.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6b5 ff1 fs2 fc0 sc0 lse ws44">Ostatni<span class="_ _2"/> operat szac<span class="_ _2"/>unkowy rzecz<span class="_ _2"/>oznawcy, dla b<span class="_ _2"/>udynków uj<span class="_ _2"/>ętych jako nie<span class="_ _2"/>ruchomości i<span class="_ _2"/>nwesty<span class="_ _2"/>cyjne, wykonany b<span class="_ _2"/>ył w oparciu o ce<span class="_ _2"/>ny </div><div class="t m1 x8 h5 y6b6 ff1 fs2 fc0 sc0 ls2a ws81">je<span class="_ _2"/>dn<span class="_ _2"/>ost<span class="_ _2"/>k<span class="lse ws27">owe wy<span class="_ _2"/>konania obie<span class="_ _2"/>któw o najbard<span class="_ _2"/>ziej zbl<span class="_ _2"/>iżonych parametrac<span class="_ _2"/>h zawartych w Kat<span class="_ _2"/>alogu Cen j<span class="_ _2"/>ednostkowych<span class="_ _2"/> Robót </span></div><div class="t m1 x8 h5 y6b7 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws26">Obiektów<span class="_ _2"/> Inwestycyjny<span class="_ _2"/>ch 2021 roku Bisty<span class="_ _2"/>p. Wycena posz<span class="_ _2"/>czególnych skład<span class="_ _2"/>ników majątku wy<span class="_ _2"/>niosła 60 6<span class="_ _2"/>92 ty<span class="_ _2"/>s. zł dla b<span class="_ _2"/>udynków </span></div><div class="t m1 x8 h5 y6b8 ff1 fs2 fc0 sc0 lsa ws1a">przy ul. Jagiellońskiej 74 or<span class="lse wsc">az 13<span class="ls0 ws0"> </span></span>212 tys. zł dla budynków przy ul. Jagiellońskiej 76.<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y6b9 ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf32" style="content-visibility: auto;"><div class="pc pc32 w0 h0"><img alt="" class="bi x0 y6ba w1 h52" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKYAAAMMCAIAAADmXDi3AAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde5ycZWHo8ed557qX2WySDYkQNAoKVKrRYoMYJSiUWEHUokALQhQVq1Y5ShGlVAUrFCy2oEIFgUqFWrRUU4QDFtB8LBzxCB4Q1MjNIBGSkGQ2m93ZmXnPH5OdzF6zucEmfL8f/9jLPLO7z7uY+e37vM8bwjaJMRo4RQaaGQfRQAfRQAfRQDPjIBroIBo43sAkAAAAsJuSfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAzwtxm2/qBwAAwG5bigZOkYFmxkE00EE00EE00Mw4iAY6iAaON9DCTgAAgN2W5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAz54YYzQLAAAADCtFA6fIQDPjIBroIBroIBpoZhxEAx1EA8cbaGEnAADAbkvyPTdKwXpaAABA8u2O3pItzErMPAAAIPl2O/Mz2cOy+YfrNVMBAABIvt3KnJh8pTjtusGNpgIAAJB8u5X2EK9sm/Z4WvtprWo2AAAAybf7yITwpbbSyzLZKyp9ZgMAAJB8u5VPFjoOyxZ+VaveVq2YDQAAQPLtPk7IFU/Jt4cQrnQVHwAAIPl2J4dkcucUOkMIT9fr/znYb0IAAADJt5t4SZK5pK0rG2MI4fJKnzszAAAAz6YYYzQLO8lBSe4f20o9MQkhLK/Xju17xrJOAABg1yhFAyce+EeZ7IOdPb8uzWr87/Bsfid9RcdiNxhoZhxEAx1EAx1EA82Mg2jgThpoYedO8aKYuaQ4LTt0YGzUCQAAPCck346XD+Hy9q5Zyea5tVEnAAAg+aauzNY8+AP59n2SbPPdlfWajToBAADJN3WdkCtO8pEvSTLvzbe3fuSKykYbdQIAAJJvipqfZP8wk5vMI6fH+JW2rraWj6xP6//uFB8AACD5pqyTh5+1G08mhEuKXa1LOkMI11Y29oXUHAIAAJJvKuqJyeJJ3F8hhPB3xdKC4Y8cSNNvOMUHAABIvinrpFwxO4mbYLw/3/6OUdf7fWewf1VaN4cAAIDkm4oyIbwz17bFhx2ezZ9R6BjxwWqaujcDAAAg+aauxdlC6+31xnRgkv1isWv0x2+vVR6r26oTAACQfFPVKfktnOLrick/t01rH2vl51cG+kwgAADw3MrGSVyoNqbdfuAfJtlXZnKN3TZfkGRGP8kBSeaStmk9MRm9I+d3qgMPpLVt+Lrb9q06iLvBQDPjIBroIBroIBpoZhxEA3fGwGyaptv29Xb7gW/NFZqTmoQw4klekmSua+se8/zeYAgX9vduwxfdtm/1+XAsdvuBZsZBNNBBNNBBNNDMOIgG7qSBFnaO69Dx783QE5Mrx1nPGUL4n9qgjToBAICpQPKN7YAk+6KYGfNT+RAuLXbNTTLjjb29OrBtX/TVSfZduWLG7AMAAJJvpzoxXxzvU39XLP1RNjfB2P+uVkZ/8KXjJ2I+hLdkC9e0TTs6V/zWYL9dPgEAAMm3E02P8Zjs2Mn3kXz7MbniBGNvrQ48OXxV55yYXNM2LRvimB346ULnss6ZFxVL99QGzx3oNfkAAMAOlDUFo70z11aIcfTVkW/JFv5q1C3XR7imMuz264dl8he0lX5Vqz5YrzY/2B7iMbnCO3LF+ZlcCGFlvfaR/vV31wa3eRMeAAAAyTeRTAi1oTdOGjqPt7Je64lJNsYQwvxM9oJiaeInubc22Cy3fAhnFTpPzLeFEC6pbLpH3/wk+8588ahssbn1y23VgU/1l5/Zpu13AAAAJN+kHJEt3FwdCCEcls3PSTIhhF/Waw/VBn9br32k0DErxq8UpxW2dBbu8qG0e2mS+WKx64BMNoRwd7Xyq3r1lFzbO3PFl2U2T/hAml40sOHqwY0mHwAAkHw7USaEd+SKjeQ7KdfW+OBFA737xswLkkwI4SXJlifqsXrttmolhPD6TO4rxa5mH85Kkh91zByRiw/Xqx/buP7Bur1aAACAncj2LSGEMD+TmxOTEMJLk8wh2XwI4dbqwF21wW8Objw+V6ym6Q/H2oRzhK9U+kIIi7OFS9qGnQ98SZId0XvfGex/+4a129N7PTGZ7sI/AABgS5zlCyGEQzK5rhjD0Cm+gTT9XH9vJYR3ZIvVEM7qL3+m2DnxMzxdr99eHfi7Yuc7c20TXJbXl6af6i//16Rv3DcnJnslmbkxmZ0kc2NmryQzN0meSdPrKhu/v613/wMAACTf88sbsvmemJRCfEeuGEL4cqVvZVqPMb4kyby7b+3phY6umKxP6yvq9T/IjD1jP65V/r19+ouSie6j/v9qgx/ZuP6J4bdwaCiFODfJvDiT3Scmc2IyN8nslWT2Gto5pqGapjdXK2duLN/bsvknAADABKIbA+wVk9s6ZiQhfGuw/1254iNp7egNzwyGEELoDPHD+fZ35IrfGNx4Z7Xy1lxhfZqekm/rCFs3aRtC+p+DA/9Tq3SFOCNJZsZkekxmxDgjJt0xmRGTtvHHrknTH9UqP6pWflitrAs29gQAALZCNt2m2wPEGHebgW/J5Rvn5o7LFUMIX+3fUEnTxsBXJ9m9k+Sw3tW9IQ0hdId4WVtXdku9l4aRj+gM8S9yxb+Y8B7uowf+tDZ4daXv1mql9rw5Fs/bgWbGQTTQQTTQQTTQzDiIBu6kgRZ2hkMy+ebbA2naeqHdU2n9Lzeub7x9aCZ/WVtXduefFB1I0/+s9l9b6X/QAk4AAGD7PN+TLx/CH2VyzXdvr1YGWz7bjK5np/fKIb1yoO9bg/2rxrreDwAAQPJtnQWZXOsdFO6rD45+zMJMbmf33vq0/p3B/n8e3Ph0XewBAACSbwd5XTbf+u7d1ZHJ98oke2nbtJ3Xe4/Va9+obPzOYH85pLbSAQAAJN+O9PqW5PvW4Mb7h18+t2+Suaa9u2PnlNiPq5WrBzfePombvAMAAM8T3TE2A2SvuOkmcNOTpD3EEEJ7jDOGPtuTJIUQQwiZEOYkyaZHxqR96AFzk0z6PE++npi8LMmGEJZVK+cN9P6mPnJrzHfn2nZ47w2k6XcG+78xuPHX9ZpfaAAA2KWDohBDCCET4py4Kbq6YiwNvT13qMTaY5wekzSGjhCnN5stJo2rzLIhzJnwFt+jbwowec/r5HtDJhdC+NpA39cH+96WKx4fM5dWNqxr2fz065WNb8zmZw/N/hWVvnVp+vFCx7Z9uZX12tWDG79V6S8P3V7vhTFzUCb7R9n8T6uD36n2+28GAAB2kvYQpyctrRVijGFm3HSiLNtyoqwUY9dQs+3VbLYQpw+9PTtp2QFya2xPuW2z53XyHZLNf7OyMR/jjzpmNq7WGwzp3w9saD7gT3L5qwY3frLQuapeP7O//MNaJYRwSCb32uFXAG5R6x32XpJkjsrk/jiTW5DJz0qSh+vVj21c/6AzfgAAMKQUY9eoxY2NE2WNt2clsZFq+Rh7kiSmwxY3dsWk1LK4cYcHWLpLTebzOvlelGTSEF7VkujvzrVdXulbl6b7JZlfpfX1adoZ413Vysf6168eOvv39wMb/mNyyTeQpjdXB66sbAwhLMjkLmnrOiiTa/6ahhCurmy8cKDXxXwAAOy68iHMarmQrCPGNJ1ocWPj7eaSyEKIPUkSQkhi3LPlpfJWBZhdECXfGA5IsnvHzPWDG2+pDuybZF+dya1J671p+t5c2z9U+pbXa2/MFh6oVfdLsu+urEtbfqHPLHQ8UBt8+YTncp9J6/fWqo/Vq3slmWvbp3WN+t1dWa99or98d23QryAAAM+a0YsbQwiFGHqa24S07B2yZyYT0xDGWdw4a+g6tB0VYKnDI/l2rMGQHtP3zB9msi9Lsr+r1x6pV++qDv68Xv1wvj0TQi2Ee2qD1TT9fy17eHbHeEXbtKfq9b8f2PCdjukT/7d0WDYfwtgnA/9zsP+z/b1lv9UAAEyo2VqlEKclSZqOu7hxVmyeZ4vNDRv32rSmMTbPs21tgzl7thuIz9t7wc2JyVuzhUOz+fmZXCN8qyHcWa38ol69tza4bNT5t0Myub8rlmbF5OgNzzyc1v6lbdqCrbxosx7CbdXKlZW+e4ffCgIAgCmrublie4htQ293x5iEGELoirHxSjIXY/Pisc4Q80NvzxgqsbYY20IIIWRbrlIrxZgLMYSQC6G5DLIzxrx5Zwcm3zaXYpqmu8fAnpiclCsemi28PJMNIby8/HRl1MDjc8Vzi6UQwtcrfV8Y2BBCeFu2cGFb15hPOOafQx6r1z7Rv/7eWnWH/4y707F43g40Mw6igQ6igQ6igdv/5XJp2npFWXsYcaYrdLW01uwkyYYYQiglSeMlXfOKsjB0QdrEX3F7li/u3gPNzFQb+Hy/FXsIYVVav7jSd3Glb58k8xe5ttFT+bZsodF71TS9urKx8cEfb81leNdWNl44sKHPSk4AgCGzY5KNIYSQD5sXJc7OZLJpI7pa7kY91GytuzjOiZnM0OYfs5Lk2X8lDbsKybfZb+q1zw30jvjgoZn8F4qlxtu3VAeeTOshhBfHzFfauybznCvrtXP6e2+vTXZXzmKxuHjx4le+8pXz5s1buXLlfffdt3Tp0t7eYd/VwoUL991338bbK1aseOqpp37+859vw8975JFHzpkzp/Ekvb299957b3//GPcG3HfffRcuXBhCqFarK1asWL58+RNPPLGF36psdtGiRQsWLJg3b96qVat++ctf3nzzzStXrpzMd3XwwQffdddd432rIyxdunTVqlUTP8P8+fPnz5/f+P6vvfbaxgcXL1485hOGECb/rQLA80frFWXNfenmJElmaPOPZrP1JJt2BOlIku7Nw1vPsyUCDCTfc2xezPwurQ2GcGgmf1lbV3boj0mXVfpCCG/OFr5QLHVM4hrImwcHzhkoPzPpxQlHH330Nddc093d3frBtWvXvu9977vhhhuaH3nve997yimnbP5/xjR94oknrrjiigsuuGDMZhvPmWeeuWjRoua7vb29559//uc///kRD1u4cOFVV13V+pEbb7zxpJNOGhGiTccee+wll1wyIqiq1eoVV1xx+umnT/Ad9vT0fO1rX+vu7j7ssMMm/lYbLr300quvvnpEan76058+++yzc7lNl1nut99+P/rRjzo7O6vV6gknnDDxEzYcdthhkg+AXVpz7/tMiHOG+mpmkhSHrj0bvbgx39psQ9swZkOYk2ScPYNdSO6Fe7e+m5m9R8wXJN9Ie8fkn9u7/mTDM/Ni8o8tvffjauU39dp5hc7j8m1bfJL1af2c/t7/qg5M/usuXLjw3/7t34rFYgihv79/5cqVc+fOzWazxWLx3nvvnXjs3LlzP/OZzxx77LFHHHHENudKZ2fneeed19/f/8UvfnHiRx5zzDHXXXfd0UcfPfpTF1544Sc+8Ynmu48++mhPT09nZ2c2mz3ttNNyudypp5463tPeeuut8+fPv+OOOybz3d5www2nn3766K/+sY99rLUAr7rqqmbvtWYzAEwRYy5ubJ4oy7bcWroUY1dM0hi6wriLGwUYPOcys/dICoXmu7GjIzNz5uZ329uyPT2b3y0WSu94e+vwpNQZWv5bjoVCLBY3f7ajI2Y331k+5vOxbcttIvmGyYdwWdu05bVaCOGc4afybq9Wrm/vfsUkdun8Vb12at/alWl98l933rx53/ve9wqFwqOPPnr66acvXbq0Wq0Wi8Wjjjpq9uzZy5cvH3PUi1/84u7u7te97nVnn332nDlzDjzwwFtvvfU1r3nNVp3r+8xnPvPZz3527ty5l1xyydve9razzz77y1/+8pjPcNhhh91xxx0HHXTQjTfeeNRRR41egfnRj3600Xtr164966yzrr322saZwIULF5577rmLFi16z3ves3Tp0htvvHHM72TE6c3RzjjjjGa2rVixolqtTvAM2Wz2uuuuW7BgwZi9d8IJJzTq+qMf/WijEl//+tevWLEihOAUHwDjab2QbK+YCSHEGGbHiRY3ZlqarSsmpZaL05w6g50k6ejIzJwRWl8X7rnnsASavUcsFEIIaUhjiG2HHJybN29zR7UVYz7fOjzp6BhRZTHJbLqPYJIkpdIUnxDJN8w5hc6XZbI/qFZOzrUtHF53ZxY6spNYzHlPdfDDA+tXb03vhRAuvPDC7u7ulStXvva1r20mR39//8Qnph599NEQwn333XfNNdd8//vfX7hw4YEHHvjxj3989OLMLVqxYsWSJUve9ra3dXd3H3jggffcc8+4P+A993zzm98844wzFixY0Jp8c+fOPf/88xvJdNhhhz300EPNTy1btuyII47493//92OOOearX/3qzTffvFVR2rRq1arGjzwZ3/jGN4499tharTbm+b3mJK9du7Y5A5N/cgCmvjEXN3bF2NwHv3mbsvYYu5MkphMtbtzhAWZLN3ZvMZvN7vmC1o9kZu8RC5vPVmWmdSXTprU+vvSuYzf/J5XNjKyslgeHEJK2tpjf/Fo9trfHXM60S74te20m11i0uUeSfDDXPuL/i7fYewNpevHAhqsHN9a38laHc+fOPfbYY0MIl1566badYurt7X3729/+61//uru7+9RTT92G5GsUZuONYsu54zFVKpXGn0taP/iBD3ygMfAjH/lIa+81VKvVJUuWPPLII3PmzDn22GOb26hs3T/ePT3zhv4As3bt2matjXbxxRcff/zxIYR/+Id/sJ4TYOprD3F6Eje3Vogxhplx3MWNjbebG4q0hzg9SUIIuRhnR/ebhqEuGjrZlaZpjDGZNm14ZWVGnPsaebKrWIitCxTb2lrPfcV8Lhm+pHBElSH5ppaemKxJ658udDbe/bNccWuf4cFa9cz+9Q/Wa2Hr/81o7iPygx/8YJt/hFWrVl1//fWnnXbavHnz5syZs7XpmM1mv/CFLzTa7P7775/gkd3d3X/2Z38WQvjpT386+qdYtWrVeOs2165de9dddy1evPhNb3rTtiXfhRdeeOGFF4ahE4kTJF9jreayZcvOOeccv94AO9boxY0hhPYYpw+11qwkFjbtCBJ7kiSm4y5unLujz545dcYUNOZ2GmHov4LsXi+Imc0vyAuvemXhgANaXqINO9kVs9k4/NxXZtqwPeSTzs6QyZhzJN9ImRAWZnLTY7JfZltmo5qm1wxuvHBgQ21bv4F99tmn8cbDDz+8PT/Ifffd13hj3333nXzynXLKKYsWLdp///0be2xedtll46XUxRdf3NvbO3/+/I6Ojttuu23EPitz584NIdx///2jL7Fr+s1vfhNCmNfy16NtMHrh6Hi++MUvDgwM+A0Hns/yIcwafmvpNB13ceP0YWsaQ2i5M3US457OnrHrvtibeDuNzo7sjM3XfW15O43hJ7u2bTsNkHzPqsXZwp/kCkdkC9s4gzEWQiyEuP13Wk+SZLuO5dBKywmia7R58+Y1G6xxH4XxHtm4u10I4Sc/+UnrDQ/G/B7G/j/c7fuz05VXXrls2bJly5aNt5/NCFddddWBBx64xbsIAkwRoxc3hhAKMfQMnUlr3pm6LUlmhOYuICMXN4YQZg1dh7ajAszZM7b3Rc60acPOR21pO42uPz++9bO733YaIPmeVf9VHeiKcZuTL4RwYr7t9dn8J/rX31urbsPwxx57rFlf27Nd5IIFCxpvTLKIGu6444477rjjiSeeuO222ybev2TVqlU9PT0hhE984hOjb4C+fPnyefPmzZ8/v1gsjrc7y0tf+tIQwmRO0I1p2bJlI27EN57zzz//k5/8ZHd399/+7d++//3v90sO7AzN1poZM43rAcZb3NjcEWR6jO0tGzaGEENIJ1jcOEGAOXXG1ldXkpu717BXgXvuGVr+VjvOdhpDv3FbunBrxHYao6sMeM6Sb+1TT1UGByv1+mMPPLBmzZp169eX+/sfe/jhe3+0bMXvfvfUurVrBgbGXLIY4zb+czMFB56cb0/H+Td1kl6YZK5vn/7f1crXKn331qtb9a1+73vfW7t27bRp0z74wQ/efffdk/rHPk1bf64Y4zHHHPOud70rTdObbrpp9erVk/wG0jS98847P/e5z008UY0vd9ppp5111lmvfvWrL7744te97nUj1kxef/31b3rTmzo6Oi666KKPfvSj9frIPUvf+MY3HnroobVa7brrrhvzC2UymRE/1wQ/8sQz86lPfaq3t/ezn/3se9/73uXLlzeuABzvd6MxZPSTP8u/qLvTf1DP24Fm5tkfOH3os+0htg293R1jMnS/6caL2VyMzYvHOkPMD709Y6jE2mJsvJLNx9g59NlSjLkQQwi5EJrLIDtjzO/of4nTZ3HU82Hgzv5yMZdLWs5WxVxuRPlkW1YMhhAKLz8g+6IXtTw+27rqL+bzrQsOQyaTtLcPr7IXJF1drQ9oXUMYsrmYSVqjLg5fbtO69wbw/E2+abNmNd7aa+7c8R604Zln1q1atX7d+vLGjRtq1W9deNH9v/jF8pVPPrn1W+23vsKeIgPnJ9l9xvoL69b+DTUTwhHZ/BHZ/D9W+i4d2DD5gatXrz799NOvuuqqk046qa+v7/TTT2+eJevu7p43b97oW7E3XgM1fq6ZM2eed955p512Wgiht7f3wx/+8OQnqjE5W3x848utXr168eLFDz744Kte9aqrrrpqxNrOK6+88sQTT1y0aNGHPvShffbZZ8mSJc0zltls9gMf+MCXvvSlTCbz5S9/+Yc//GHrwMZZwTlz5uy9994hhOXLl4/5/bT+yFv8VtM0bWxbeu65515wwQW5XG68XUwbG1i15uJz8os6Bf+7MNAPuGMH5tK09Yqy9tB6pis08qy5I8jsJMmGGEIoJUnjpW7zirIwdEHaFl+7b9vOH8/yfdIM3OaB2T33bC2fzMyZm/a0SNMQY3OJ4KYO6uzofOvRrV2UlDpbny3p6Gg92ZWUOmPLpRb2wwB2+eSbzIM6pk/vmD69ueC6ucNkCGHNE0+sX/PM+g295UrlgZ/85M7v/MdvHnvs8dWrntymG689JxZkd/BNPP4q3753TM7r7y1P+k+NV1999aGHHnryySefdtppxx577M0337x8+fJ99933qKOOWrt27QEHHDDmUsnbb7+9s7PzgAMO6OjoCCFUq9WTTjppp95cbtWqVUuWLPnud797/PHH33LLLSOWWZ5wwgm33377/vvvv3jx4kceeWTp0qUPPfTQnDlzDj/88Mblgg899NAZZ5zROuTggw++9dZbr7/++oMOOqjxkQm2LT3zzDNPPvnk5ru9vb1LliwZvcS06fOf//yRRx75+te//rzzznvggQfG20oUGG12TLIxhBDyYfOixNmZTDZtRFfsiCObrXUXxzkxkxna/GNWkjz7tcCzIDNzxrCNBIvFzB57tD6gsUth47qsliWCQ4/vaG89HxULhdhyi6CYxKTUtfnEmyWCADs7+SYwY6+9Zuy1aV34697whvd//OMT1+CvnnrqmcHKlJqCV2a2IvnuqFZem8kVtvQH5nfkin+cyX2yv3x3bXCSz7xkyZKOjo53vvOdPT09J554YvPj3d3dp5xyymWXXTZ6SKO9G390v//++5csWTLBLdTHdNddd/3rv/7rJKO08eRLly697bbbjjjiiJe//OUjHtPYS/Oqq65avHhxsVhs3GywacWKFccdd9yIdr344os7OztPPfXUxrvLli2b4DZ6+++///7779/svTe/+c2je69arZ599tnNd88+++w777wzhLBgwYLxkq9arV500UUrVqzwfwfsoppXlJXC5vuVzUmSzNDmH5tvLZ0khRDTGGaEEVeUhbDpPFsiwHYhzTtubf5H/YUvnKDKks6Ozrce1TyMI+64NXrHi+H7EMZk+F7wAOwqtnGVzvYYHBhYvWLF+rXr1m/s661Wv3XhRcuXL3905crfbejdUBv3Tgc7byXSHR0z9pr0ws7f12sf2rj+yFzh3bm28cKvdeC1lY1fGOidZONmMpkTTjjhuOOOO/DAAxv31rvnnnu+/e1v33DDDa2bcL73ve9duHBh893Vq1fffPPNt91229bOzIc+9KHLL798i9t7HnXUUcVisbXEFi1a1NPTM0GbHXXUUccdd9zBBx88d+7clStXLl++/MYbb7zyyisHBgZaj0U2m/3Qhz504okn7r///itXrly6dOnf/M3f9Pb2jn7CT37yk/vtt1/rRxq7d4542JlnnnnLLbe0roONMf71X//13XffPeKWEk0nn3zyY489Nvqz1gQauJNGNfe+z4Q4JyYhhBjDnnGixY351mYb2oYxG8LsJGNN4I4duG2jkmnTkq5Sc4l4ZvYesVBsrazMjGFVNmwfwtErDEulYXvBFwpJcaIqA4CpmHzbVoN99frOePWWD+GB0qyt+rd/fVp/T9+6R9Pae3JtJ+bbRv9RfMTAh+vVM/vLk9nMUy2oBQOn1MAxFzc2TpQ1oqt5a+lSjKUkielEixsF2M4bGIuF7PAlhZm99mze2jhmMyP2gi8ueE1+6IaoIYQR+xCOXGE4/D7IIYSkqytE5zsBkHw7Wn9v78pHHt2GiwYnftn3kiRzS8eMrX2psSFNP7xx3bLaYDGEU/Lt7xsefqMHVtP0K5W+r1T6amrBQDOzcwYOb60kE2KMYXYcY3Fj99DmH5mWZuuKSalloaOdP7ZhYOPCrc3R1dxOI4SQptk5s1vXEBZe9crCAQe0VJTtNADgeZ98E5h4C5mJXy8uyOSube/ehhc31TT9eH/5pupACKEYwjtyxb/Mt89OMhMMfLBW/Xj/+l/Xd/DiVS/6Jd8uN7B7aPOP5uLGEEJXjKWW69AaL/bbY+xOkpgOW9w4PSbtsXmeLTNFimgqBNjI7TQ6OjLDN4u3nQYASL7dzZonnnjm6aef6e1tLhNdserpJ9aX11c37arylmzhS21d2/w67G/6y9cPbjrNmAnhnbniKbm2l2Sy4w0cSESgKVsAABctSURBVNOLBzZcPbixphYM3EW+z/YQpyebfqN7YlKMMU1HRNfmxY3D9w5pDk9CCLkYZ0+4NchUTqnJj9ridhpj7R2/NdtpDDvZZTsNAOB5n3zjqQ0Orl6xYv3atatvunnmBRdvz8u+rw30/X1l8134YghL8u3/K98+wa6ed1crZ/aXn0jrks/AHfvlRi9uDCG0xzh9qLVmJbFxHVpnkkwLEy1unBOT7Fi/w7tEgDVOdjVvurh122mEEDs7YsuiwS1sp+FkFwAg+aaygZ/fv+LwN6f9A9vzQvOGwf5P9ZfTllfhXSGcmmv/83xxvB3P+9L0/IHe6wb7Jd/zdmBra81KMvm0EV1jL26cPmzDxsbwOCdJQojZkE6wuPG5CrDR22lk9967uePFVm+n0dYW8/nN79pOAwBA8k1S9cmVmenTH3npgfV167bnNfEPqgN/tXF9ZfiL/mIIJ+XbTs61zR7nFfnt1co5/eWVQ6f7JN+UHThicWNh8/mxTUe2eWfqtiSZMfSLM3pxYwhh1tAm+89CgO3U7TQyw5cU2k4DAEDyTV2/f99flv/thu18FX53rfpXgxvWDFZG1ELzGr99MmPc+P6ZtH5Of+/N1QHJtwMHNu9M3R2TjvEXN45otuF3po4hpOMtbpx8g23ndhpJqXPEksIJttOI+XxsOTMGAACSb5Pa2nUPz9sv1Ovbm45J/EJlw/f7+8b87CuS7JH5tkX54r71kXN+X7162UDf7bXKbnMwpg+VUiHEzqG3u4f2neiKsZG/SYzdQ5/tDDE/9PaMoTzLx9AZYrG7u5DLdQx9dvqM6blMNoSQhFCKSaazMykW2kLMbRqT7zj8jZt/xXPZESGUGb4fRmxvb71wK+Ry+X1e0vLoTMy2fDZJYi43bHjLgsNN71phCACA5Jtq1l562apPndP6kW1ea3dWdeMNG3sneMCr2jtPzRbfWA8jziA9us+8mZdevG5w8MZ//Kdf//rXjzz5u9bNRcc9hNt36qz1irLpMWkPrWe6QgihPcYZMbZ1T2ub1t2TxGyIaUj37NmjvbMjhJCEOCOJSaGYn71HR9x09iyE0HbIwbl58zZ/rbZiaxqNWCIYh1+4NXqXQgAAQPJtl7RaffSA+bXfP7X9yTcQwsmV3p8ObJz4YS8qFE/Ot78r3XxlVxpC++tft+e3r48t+wE2Nxct9/WtGxy86bLLf/XLXz76uyc29PXN7ZmVJkkmxn26p4cQsrP3eGn39D3a2zc9/x+/pv1lLwsh5GJoCzEkScjlStls0tjDMMZSywrDmMRRe8EP26UQAACQfLu2gZ/dt+JNb06r1e1MvjSESpp+PA7eUl63xQf3FNvemcmdlCnOStNN9/WaNm3O1y9vP+KNjggAACD5dqQNN93y5PEnbX/yxRCqafq5pH7d+jWTGVLIZo8ptH8oW9xz6DK/jsV/Mudfrxpx2RgAAIDk2y59t/73k8edmFarO2Tf/IvD4FfKayc5cFou9+f5tsYZvxBCZuaMOd/4etvCQxwUAABA8u0w1SdX/u7oPxv41a93yK3SrkkHz+tdm81m58+f39nZef/9969atWrsgxFjmqbFXO7ITP7dxY5X1NIQQtdfHD/rkn+I2azjAgAASL4dJE3XXHTxmnPP3/7kCyHc05Y/8p7/mb733iGENE2X3XJL5iMf/6+nf39ntXJ3f1+1VmtNvuaoV7V3npRve3M1Lc7d6wXfvKbwqlc6LAAAgOTbYQYf/+3THzm97/Yfbm3y9aXp05k4rx5CCLFYaFv4up7zz82/7KWbH1Otlq+97un/dWbv4OAPCpkf95Z/ks/8trd39OGYXSi8M1v880zhgPPP637/e0LrHeQAAAAk33aqPb2q97tL1158yeDjv51k8l2eDt6dCd8+aUn3Rz6Y3+cl43VabfWa37/vL/tu++/Gu/83m9zZv+HnmeRnlf4NlUrrI7OZzBH54nteMf9t3/5Wdq89HRQAAEDy7ej2W72m+vjj6/7567/4n7vW/PbxfSq1juH3Us/MnFFbvSYN4VdJPL7WVy6XJ/O0/f9z9+/f95eDj/92+ic+lp0ze/2//GvlFw8trw0+1Fb4bW/v45WBNfncQLEQQuhOsie9/e3v+uql7pgHAABIvp1UfrWbj3zLw9XBk751fUchv+mDSZKUSvVy+eG99klDeLxeO3zDmq2Y23q9/K1vD9z/QM95nwkhhDStrVpdX7eu3rfpfu4xn8tMn57ZY1aI0REAAAAk387qvRV/+rYQwtybbhxzueZvF76x/+f3X5nUb3nx3j/72c+26rnr5XJSKpljAABgR7E+cCtUV/7+sdcu6jjqzXNv/u54l+fNveN/Z2fvcdAH3nfTTTdt9cHQewAAwA7lbm+TVXngwRWH/+kLrv+XtkNfP8HDBh9+JJk+/dgLvmDGAACA55yzfJNSe3rVisP/dI/L/mni3gsh/P49H5h51hlmDAAAkHy7hrR/4PFDFvVc8PnOY46e+JGDDz8y8PP72w8/zKQBAACSbxdQe+aZ3y584/QPf7Dr3X++xQc//Ymziq/5I5fkAQAAU4QdO8cpvdVrNi778Zpzv1D51a8zM2e8+OEHt3h3hNozzzzyov1eeNcP83+wvwkEAACmAtu3DLPxzh+t/fLl/T+5p7Z6TWbuXrUVTzTyr97bu8Vzd73f+c/M7D3yB+xnGgEAgCnCws7NBh//7e/eflzfbf8946wzXvzYLzM9M/e49Esvuv+nL/w/P9r447u2MDhN15x/0cxPn+lW6QAAwNRhYecmtadXPbrfK9oWvWH2lV/NTJ8++Ohjg48+1r7oDRMl4qOPVX/35Ibv/lfn29/6zD9eumHp9zMzZxRfc9DsK76SdHWZUgAAQPJNFZWHfjn42OMdRx7ReDfd2B/biuMHYu3JE07ecPP/3jyP2Wz+Dw8s/MH+A794qHDQq/b44gWmFAAAeM65lm+T/P775ffffBneRL0XwurP/V3saE+mTauvW1d4xYEzPvXX7X9yeMxmQwgDP7u3/B/fNZ8AAIDk21UlnZ29376x8IoDZ3/9pvzLXtr6qdy++7QdcrApAgAAJN8uqf///qy6evWL7vs/uRfPG6MGS6Xm6lAAAIDnlmv5AAAAdltu0gAAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAMAUkjUFu4rfdO1hEgAAmFL2Wf+USZjinOUDAADYbcU0Tc3CLqFcLpsEAACmlFKpZBKmOGf5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAMDUEtM0NQsAAGytcrlcKpXMA0xxzvIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAgKklpmlqFnYJ5XLZJAAAMKWUSiWTIPkAANgNlctlL/dh6rOwEwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAA2EXFNE3Nwi6hXC6bBAAAppRSqWQSJB8AALuhcrns5T5MfRZ2AgAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAu6iYpqlZ2CWUy2WTAADAlFIqlUyC5AMAYDdULpe93Iepz8JOAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAADC1xDRNzcIuoVwumwQAAKaUUqlkEiQfAAC7oXK57OU+TH0WdgIAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAALuomKapWdgllMtlkwAAwJRSKpVMwhTnLB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAmFpimqZmAQAAYLfkLB8AAMBuK2sKdhXlctkkAAAwpZRKJZMwxTnLBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAACmlpimqVkAAGBrlcvlUqlkHmCKc5YPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEwtMU1Ts7BLKJfLJgEAgCmlVCqZBMkHAMBuqFwue7kPU5+FnQAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAwC4qpmlqFnYJ5XLZJAAAMKWUSiWTIPkAANgNlctlL/dh6rOwEwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAA2EXFNE3Nwi6hXC6bBAAAppRSqWQSJB8AALuhcrns5T5MfRZ2AgAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAICpJaZpahZ2CeVy2SQAADCllEolkyD5AADYDZXLZS/3YeqzsBMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAANhFxTRNzcIuoVwumwQAAKaUUqlkEqY4Z/kAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAwNQS0zQ1CwAAALslZ/kAAAB2W1lTsKsol8smAQCAKaVUKpmEKc5ZPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gHw/9u1YxsIYhgGgjBwqfovlAXwa/iL5MNMCYy8kAEAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAAHY5ba0AAMC/ksyMHWA5Vz4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAsMtpa4UrJDECAACrzIwRJB8AAB+UxHMf9vOxEwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAuNRpa4UrJDECAACrzIwRlnPlAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAAC7nLZWAAAA+CRXPgAAgM96THCLJEYAAGCVmTHCcq58AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAGCXxwT7JTECAADwwg+pXTYGWGxOvwAAAABJRU5ErkJggg=="/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w23 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">50<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y5ad ff3 fs4 fc2 sc0 ls8 wsa">Zmiany war<span class="_ _2"/>tości nieruc<span class="_ _2"/>homo<span class="_ _2"/>ści inwestycyjny<span class="_ _2"/>ch za o<span class="_ _2"/>kres 01.<span class="_ _2"/>01.202<span class="ls0 ws0">3 <span class="_ _2"/>– <span class="ls9 wsb">30.0</span>9<span class="_ _2"/><span class="ls9 wsb">.202<span class="_ _2"/></span>3 </span><span class="ls47">r.<span class="ls0 ws0"> </span></span></div><div class="c x8 y6bb w40 h18"><div class="t m1 xd5 h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x13 h5 y6bc ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa br<span class="_ _2"/>utto na 01.<span class="_ _2"/>01.2023<span class="ls0 ws0"> <span class="_ _1b8"> </span><span class="ls10 ws56">47<span class="_ _2"/> 946</span> </span></div><div class="t m1 x13 h5 y6bd ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu:<span class="ls0 ws0"> <span class="_ _1b9"> </span><span class="lsc wse">102</span> </span></div><div class="t m1 x2c h5 y6be ff1 fs2 fc0 sc0 lsb ws1d">nabycia nieruchomości<span class="ls0 ws0"> <span class="_ _1ba"> </span>102 </span></div><div class="t m1 x13 h5 y6bf ff3 fs2 fc0 sc0 lsa ws83">Zmniejszenia, z tytułu:<span class="ls0 ws0"> <span class="_ _1bb"> </span><span class="ls12 ws18">7 757</span> </span></div><div class="t m1 x2c h5 y6c0 ff1 fs2 fc0 sc0 lsa wsc">likwidacji<span class="ls0 ws0"> <span class="_ _1bc"> </span><span class="ls15 ws15">864</span> </span></div><div class="t m1 x2c h5 y6c1 ff1 fs2 fc0 sc0 lsa ws1a">reklasyfikacji do innej kategorii aktywów<span class="ls0 ws0"> <span class="_ _1bd"> </span><span class="ls16 ws16">6 893</span> </span></div><div class="t m1 x13 h5 y6c2 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa br<span class="_ _2"/>utto na 30<span class="_ _2"/>.09.2023<span class="ls0 ws0"> <span class="_ _1be"> </span><span class="ls14 ws33">40 2<span class="_ _2"/>91</span> </span></div><div class="t m1 x13 h5 y6c3 ff3 fs2 fc0 sc0 lsc ws36">Umor<span class="_ _3"/>zeni<span class="_ _3"/>e na 01.01.<span class="_ _3"/>202<span class="_ _3"/>3<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1bf"> </span><span class="lse wsf">5 386</span> </span></div><div class="t m1 x13 h5 y6c4 ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1c0"> </span><span class="lse wsf">1 358</span> </span></div><div class="t m1 x2c h5 y6c5 ff1 fs2 fc0 sc0 lse ws10">amortyz<span class="_ _2"/>acji<span class="ls0 ws0"> <span class="_ _1c1"> </span></span><span class="wsc">1 358<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y330 ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1c2"> </span><span class="ls12 ws18">1 065</span> </span></div><div class="t m1 x2c h5 y6c6 ff1 fs2 fc0 sc0 lsa wsc">likwidacji <span class="ls0 ws0"> <span class="_ _1bc"> </span><span class="ls13 ws18">1<span class="_ _2"/>27</span> </span></div><div class="t m1 x2c h5 y6c7 ff1 fs2 fc0 sc0 lsa ws1a">reklasyfikacji do innej kategorii aktywów <span class="ls0 ws0"> <span class="_ _1b8"> </span><span class="lse ws10">938</span> </span></div><div class="t m1 x13 h5 y6c8 ff3 fs2 fc0 sc0 lsb ws0">Umorzenie na 30.09.2023<span class="ls0"> <span class="_ _1c3"> </span><span class="ls14 ws33">5 67<span class="_ _2"/>9</span> </span></div><div class="t m1 x13 h5 y6c9 ff3 fs2 fc0 sc0 ls13 ws13">Odpisy akt<span class="_ _2"/>ualizuj<span class="_ _2"/>ące na 01.01<span class="_ _2"/>.2023<span class="ls0 ws0"> <span class="_ _1c4"> </span>- </span></div><div class="t m1 x13 h5 y6ca ff3 fs2 fc0 sc0 lsa wsc">Zwiększenia<span class="ls0 ws0"> <span class="_ _1c5"> </span>- </span></div><div class="t m1 x13 h5 y6cb ff3 fs2 fc0 sc0 ls15 ws15">Zmniejszenia<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1c6"> </span>- </span></div><div class="t m1 x13 h5 y6cc ff3 fs2 fc0 sc0 ls13 ws13">Odpisy akt<span class="_ _2"/>ualizuj<span class="_ _2"/>ące na 30.09<span class="_ _2"/>.2023<span class="ls0 ws0"> <span class="_ _1c7"> </span>- </span></div><div class="t m1 x13 h5 y6cd ff3 fs2 fc0 sc0 ls13 ws18">Wartoś<span class="_ _2"/>ć <span class="ws13">bilansowa n<span class="_ _2"/>etto na 30.09.2<span class="_ _2"/>023<span class="ls0 ws0"> <span class="_ _1c8"> </span><span class="lse wsf">34 612</span> </span></span></div><div class="c x94 y61b w41 h18"><div class="t m1 xd6 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y6ce ff3 fs4 fc2 sc0 ls8 wsa">Kwoty zo<span class="_ _2"/>bowiązań umo<span class="_ _2"/>wnych z tyt<span class="_ _2"/>ułu naby<span class="_ _2"/>cia nieruc<span class="_ _2"/>homości inwes<span class="_ _2"/>tycyjnych<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6cf ff1 fs2 fc0 sc0 lse wsc">Nie wyst<span class="_ _2"/>ąpiły.<span class="ls0 ws0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf33" style="content-visibility: auto;"><div class="pc pc33 w42 h53"><img alt="" class="bi x0 y6d0 w43 h54" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x4b yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">51<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y6d2 ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">6<span class="ls34">. Zapasy</span> </span></div><div class="t m1 xc7 h5 y6d3 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y6d4 ff1 fs2 fc0 sc0 lse ws10">Towary<span class="ls0 ws0"> <span class="_ _14b"> </span><span class="ls13 wsd">7 460</span> <span class="_ _af"> </span><span class="ls14 ws14">8 1<span class="_ _2"/>15</span> <span class="_ _88"> </span></span><span class="lsf">1<span class="_ _2"/>2 697<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y6d5 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> materiały<span class="ls0 ws0"> <span class="_ _102"> </span>3 <span class="_ _1ca"> </span>3 <span class="_ _1ca"> </span>4 </span></div><div class="t m1 x13 h5 y6d6 ff3 fs2 fc0 sc0 ls23 wse">Zapas<span class="_ _3"/>y brutto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1cb"> </span><span class="ws1d">7 463</span> <span class="_ _8b"> </span><span class="ls12 ws18">8<span class="_ _2"/> 118</span> <span class="_ _1a8"> </span><span class="lsc ws34">12 701<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y6d7 ff1 fs2 fc0 sc0 lse wsc">Odpis aktu<span class="_ _2"/>alizujący<span class="_ _2"/> wartość zapasów<span class="ls0 ws0"> <span class="_ _1a5"> </span>- <span class="_ _4d"> </span>- <span class="_ _1cc"> </span>- </span></div><div class="t m1 x13 h5 y6d8 ff3 fs2 fc0 sc0 ls13 ws13">Zapasy n<span class="_ _2"/>etto<span class="ls0 ws0"> <span class="_ _1cd"> </span><span class="ws1d">7 463</span> <span class="_ _8b"> </span><span class="ls12 ws18">8<span class="_ _2"/> 118</span> <span class="_ _1a8"> </span><span class="lsc ws34">12 701<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y674 w11 hd"><div class="t m1 x44 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y6d9 ff3 fs4 fc2 sc0 ls8 wsa">Zmiany stan<span class="_ _2"/>u odpisów <span class="_ _2"/>aktualizują<span class="_ _2"/>cych za<span class="_ _2"/>pasy<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6da ff1 fs2 fc0 sc0 lse wsc">Nie wyst<span class="_ _2"/>ąpiły.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y286 ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">7<span class="ls34">. Należności<span class="_ _3"/> handlowe i<span class="_ _3"/> pozostałe<span class="ls0"> </span></span></span></div><div class="t m1 xc7 h5 y6db ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y6dc ff3 fs2 fc0 sc0 lsa ws15">Należności handlowe i pozostałe b<span class="_ _3"/>rutto<span class="ls0 ws0"> <span class="_ _1ce"> </span><span class="lsd wsc">322 047</span> <span class="_ _52"> </span><span class="lsc ws36">127 10<span class="_ _3"/>5<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="lse wsf">223 636</span> </span></span></span></div><div class="t m1 x13 h5 y6dd ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące<span class="ls0 ws0"> <span class="_ _1cf"> </span><span class="ls16 ws29">87</span> <span class="_ _ee"> </span><span class="ls16 ws29">814</span> <span class="_ _ee"> </span><span class="ls12 ws1f">818</span> </span></div><div class="t m1 x13 h5 y6de ff3 fs2 fc0 sc0 ls15 ws1a">Należności hand<span class="_ _3"/>lowe i pozo<span class="_ _3"/>stałe<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1d0"> </span><span class="ls14 ws33">321<span class="_ _2"/> 960</span> <span class="_ _8"> </span><span class="lsd wsc">1<span class="_ _2"/>26 291</span> <span class="_ _6"> </span><span class="lsd wsc">222 8<span class="_ _2"/>18</span> </span></div><div class="t m1 x2c h5 y6df ff1 fs2 fc0 sc0 lse wsc">od jednos<span class="_ _2"/>tek powiązanych<span class="ls0 ws0"> <span class="_ _1d1"> </span><span class="ls13 wsd">2 384</span> <span class="_ _75"> </span><span class="ls13 ws18">423<span class="_ _2"/></span> <span class="_ _25"> </span><span class="ls12 ws13">1<span class="_ _2"/> 855</span> </span></div><div class="t m1 x2c h5 y6e0 ff1 fs2 fc0 sc0 lse wsc">od jednos<span class="_ _2"/>tek pozostałych<span class="ls0 ws0"> <span class="_ _1d2"> </span><span class="ls12 ws13">319 576</span> <span class="_ _8"> </span><span class="ls19 ws20">12<span class="_ _2"/>5 86<span class="_ _2"/>8</span> <span class="_ _10"> </span><span class="ls13 wsd">220 963</span> </span></div><div class="c x43 y6e1 w11 h18"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 ye9 ff3 fs4 fc2 sc0 ls8 wsa">Zmiana stanu<span class="_ _2"/> odpisów<span class="_ _2"/> aktualizują<span class="_ _2"/>cych warto<span class="_ _2"/>ści nal<span class="_ _2"/>eżności<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y6e2 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x99 y6e3 w44 hb"><div class="t m1 xd8 h5 y29 ff3 fs2 fc0 sc0 ls15 ws15">Należności </div><div class="t m1 xd9 h5 y1f ff3 fs2 fc0 sc0 ls18 ws14">handl<span class="_ _2"/>owe<span class="ls0 ws0"> </span></div></div><div class="c x38 y6e3 w11 hb"><div class="t m1 xd9 h5 y29 ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m1 xd8 h5 y1f ff3 fs2 fc0 sc0 ls13 ws18">należn<span class="_ _2"/>ości<span class="ls0 ws0"> </span></div></div><div class="t m1 xda h5 y6e2 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="c x8 y6e4 w45 h55"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls10 ws56">JE<span class="_ _2"/>DNO<span class="_ _2"/>STK<span class="_ _2"/>I POZ<span class="_ _2"/>OST<span class="_ _2"/>AŁE<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y1ba ff3 fs2 fc0 sc0 ls13 ws13">Stan odpi<span class="_ _2"/>sów aktu<span class="_ _2"/>alizujących na 0<span class="_ _2"/>1.01<span class="_ _2"/>.2023<span class="ls0 ws0"> <span class="_ _1d3"> </span><span class="ls16 ws29">86</span> <span class="_ _15"> </span><span class="lse ws10">7<span class="_ _2"/>32</span> <span class="_ _ee"> </span><span class="ls12 ws1f">8<span class="_ _2"/>18</span> </span></div><div class="t m1 x13 h5 y6e5 ff3 fs2 fc0 sc0 lsa ws83">Zwiększenia, w tym:<span class="ls0 ws0"> <span class="_ _188"> </span>7 <span class="_ _ef"> </span>- <span class="_ _ec"> </span>7 </span></div><div class="t m1 x2c h5 y6e6 ff1 fs2 fc0 sc0 lse wsc">dokonanie<span class="_ _2"/> odpisów na n<span class="_ _2"/>ależności przete<span class="_ _2"/>rminowane i sporne<span class="ls0 ws0"> <span class="_ _106"> </span>7 <span class="_ _4d"> </span>- <span class="_ _ec"> </span>7 </span></div><div class="t m1 x13 h5 y6e7 ff3 fs2 fc0 sc0 ls15 wsd9">Zmniejszenia, w tym:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1d4"> </span>6 <span class="_ _75"> </span><span class="lse ws10">732</span> <span class="_ _75"> </span><span class="lse ws10">738</span> </span></div><div class="t m1 x2c h5 y2d1 ff1 fs2 fc0 sc0 lse wsc">rozwiązan<span class="_ _2"/>ie odpisów aktu<span class="_ _2"/>alizujących (<span class="_ _2"/>spisanie)<span class="ls0 ws0"> <span class="_ _69"> </span>- <span class="_ _4e"> </span></span><span class="ws10">732<span class="ls0 ws0"> <span class="_ _ee"> </span></span>732<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y6e8 ff1 fs2 fc0 sc0 lse wsc">rozwiązan<span class="_ _2"/>ie odpisów aktu<span class="_ _2"/>alizujących<span class="ls0 ws0"> <span class="_ _1d5"> </span>6 <span class="_ _4d"> </span>- <span class="_ _1ca"> </span>6 </span></div><div class="t m1 x13 h5 y6e9 ff3 fs2 fc0 sc0 ls13 ws13">Stan odpi<span class="_ _2"/>sów aktu<span class="_ _2"/>alizujących na 3<span class="_ _2"/>0.09.20<span class="_ _2"/>23<span class="ls0 ws0"> <span class="_ _16f"> </span><span class="ls16 ws29">87</span> <span class="_ _4d"> </span>- <span class="_ _94"> </span><span class="ls16 ws29">87</span> </span></div><div class="c x43 y6d0 w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y6ea ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf34" style="content-visibility: auto;"><div class="pc pc34 w42 h53"><img alt="" class="bi x0 y6eb w43 h56" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">52<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y6ec ff3 fs4 fc2 sc0 ls0 wsd7">Bieżące i <span class="ls8 wsa">prz<span class="_ _2"/>eterminowa<span class="_ _2"/>ne należno<span class="_ _2"/>ści ha<span class="ls9 ws2a">n<span class="_ _2"/>dlow<span class="_ _2"/>e na<span class="_ _2"/> 30.<span class="_ _2"/>09<span class="ls48 ws10b">.20</span></span></span><span class="ws0">23<span class="_ _2"/> <span class="ls47 wsa">r.</span> </span></div><div class="t m1 x34 h5 y65f ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x7 h5 y6ed ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 xdb h5 y6ee ff3 fs2 fc0 sc0 ls15 ws15">Nie<span class="ls0 ws0">-</span></div><div class="t m1 xd5 h5 y6ef ff3 fs2 fc0 sc0 lsa wsc">przeterminowane<span class="ls0 ws0"> </span></div><div class="t m1 x4d h5 y6f0 ff3 fs2 fc0 sc0 lsa ws15">Przeterminowane w dniach<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x40 h5 y6f1 ff3 fs2 fc0 sc0 lsc wse">1 <span class="ls0 ws0">– <span class="ls14 ws11">60</span> <span class="_ _67"> </span><span class="ls11 ws1e">61 </span>– <span class="ls14 ws11">90</span> <span class="_ _a1"> </span><span class="ls11 ws1e">91 </span>– <span class="ls12 ws1f">180</span> <span class="_ _e6"> </span></span>181 <span class="ls0 ws0">– <span class="ls14 ws11">360</span> <span class="_ _db"> </span><span class="ls11 ws1e">>360</span> </span></div><div class="c x8 y6f2 w45 h57"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lse wsf">JEDNOSTKI P<span class="_ _2"/>OWIĄZANE<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y6f3 ff1 fs2 fc0 sc0 lsb ws71">należności brutto<span class="ls0 ws0"> <span class="_ _58"> </span><span class="ls13 wsd">2 382</span> <span class="_ _57"> </span><span class="ls13 wsd">2 381</span> <span class="_ _1a8"> </span>1 <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>- <span class="_ _c5"> </span>- </span></div><div class="c x8 y355 w1a h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>k </div></div><div class="t m1 x2c h5 y6f4 ff1 fs2 fc0 sc0 lsa wsc">niewypełnienia </div><div class="t m1 x2c h5 y6f5 ff1 fs2 fc0 sc0 lse ws10">zobowiąz<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div><div class="t m1 x3a h5 y6f4 ff1 fs2 fc1 sc0 ls0 ws0">- <span class="_ _fb"> </span><span class="fc0">0% <span class="_ _b"> </span>0% <span class="_ _b"> </span>0% <span class="_ _bf"> </span>0% <span class="_ _43"> </span>0% <span class="_ _12"> </span>0% </span></div><div class="c x8 y6f6 w1a h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">odpis aktu<span class="_ _2"/>alizujący<span class="_ _2"/> </div></div><div class="t m1 x2c h5 y6f7 ff1 fs2 fc0 sc0 lse wsc">wynikający<span class="_ _2"/> ze </div><div class="c x8 y6f6 w1a h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>ka<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y6f7 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="c x8 y6f8 w1a h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">odpis ust<span class="_ _2"/>alony </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls15 ws15">indywidualni<span class="_ _3"/>e<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y6f9 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="c x8 y6fa w1a ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">razem oczekiwane straty </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 ls24 ws52">kre<span class="_ _2"/>dyto<span class="_ _2"/>we<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y6fb ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="t m1 x13 h5 y6fc ff3 fs2 fc0 sc0 ls15 ws1a">Należności ne<span class="_ _3"/>tto<span class="ls0 ws0"> <span class="_ _c6"> </span><span class="lse wsf">2 382</span> <span class="_ _dd"> </span><span class="lse wsf">2 38<span class="_ _2"/>1</span> <span class="_ _88"> </span>1 <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _bd"> </span>- <span class="_ _c5"> </span>- </span></div><div class="c x8 y6fd w46 hd"><div class="t m1 x1f h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xdc y6fd w47 hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y6fd w48 hd"><div class="t m1 xaf h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6fd w49 hd"><div class="t m1 xbc h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdd y6fd w4a hd"><div class="t m1 xbc h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xde y6fd w4a hd"><div class="t m1 xbc h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdf y6fd w4b hd"><div class="t m1 xe0 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa4 y6fd w4c hd"><div class="t m1 xe1 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6fe w46 hd"><div class="t m1 x1f h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdc y6fe w47 hd"><div class="t m1 xe2 h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y6fe w48 hd"><div class="t m1 xbc h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6fe w4d hd"><div class="t m1 xe3 h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x34 h5 y700 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x7 h5 y701 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 xdb h5 y702 ff3 fs2 fc0 sc0 ls15 ws15">Nie<span class="ls0 ws0">-</span></div><div class="t m1 xd5 h5 y703 ff3 fs2 fc0 sc0 lsa wsc">przeterminowane<span class="ls0 ws0"> </span></div><div class="t m1 x4d h5 y704 ff3 fs2 fc0 sc0 lsa ws15">Przeterminowane w dniach<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x40 h5 y28d ff3 fs2 fc0 sc0 lsc wse">1 <span class="ls0 ws0">– <span class="ls14 ws11">60</span> <span class="_ _67"> </span><span class="ls11 ws1e">61 </span>– <span class="ls14 ws11">90</span> <span class="_ _a1"> </span><span class="ls11 ws1e">91 </span>– <span class="ls12 ws1f">180</span> <span class="_ _e6"> </span></span>181 <span class="ls0 ws0">– <span class="ls14 ws11">360</span> <span class="_ _db"> </span><span class="ls11 ws1e">>360</span> </span></div><div class="c x8 y705 w45 h58"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls10 ws56">JE<span class="_ _2"/>DNO<span class="_ _2"/>STK<span class="_ _2"/>I POZ<span class="_ _2"/>OST<span class="_ _2"/>AŁE<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y417 ff1 fs2 fc0 sc0 lse ws28">należn<span class="_ _2"/>ości brutt<span class="_ _2"/>o <span class="ls0 ws0"> <span class="_ _25"> </span><span class="lsc ws19">285 538<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls13 wsd">284 7<span class="_ _2"/>64</span> <span class="_ _be"> </span><span class="ls18 ws14">6<span class="_ _2"/>75</span> <span class="_ _1d6"> </span><span class="ls11 ws1e">12</span> <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>1 <span class="_ _a3"> </span><span class="ls15 ws15">86</span> </span></span></span></div><div class="c x8 y706 w1a h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>k </div></div><div class="t m1 x2c h5 y707 ff1 fs2 fc0 sc0 lsa wsc">niewypełnienia </div><div class="c x8 y706 w1a h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">zobowiąz<span class="_ _2"/>ania <span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y707 ff1 fs2 fc1 sc0 ls0 ws0">- <span class="_ _fb"> </span><span class="fc0">0% <span class="_ _b"> </span>0% <span class="_ _b"> </span>0% <span class="_ _bf"> </span>0% <span class="_ _43"> </span>0% <span class="_ _12"> </span>0% </span></div><div class="c x8 y708 w1a h4c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">odpis aktu<span class="_ _2"/>alizujący<span class="_ _2"/> </div></div><div class="t m1 x2c h5 y25a ff1 fs2 fc0 sc0 lse wsc">wynikający<span class="_ _2"/> ze </div><div class="c x8 y708 w1a h4c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>ka <span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y25a ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="c x8 y45f w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">odpis ust<span class="_ _2"/>alony </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws15">indywidualni<span class="_ _3"/>e <span class="ls0 ws0"> </span></div></div><div class="t m1 x8a h5 y549 ff1 fs2 fc0 sc0 ls15 ws15">87<span class="ls0 ws0"> <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>1 <span class="_ _a3"> </span></span>86<span class="ls0 ws0"> </span></div><div class="c x8 y709 w1a ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">razem oczekiwane straty </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 ls11 ws1e">kredyto<span class="_ _3"/>we <span class="ls0 ws0"> </span></div></div><div class="t m1 x8a h5 y1ba ff1 fs2 fc0 sc0 ls15 ws15">87<span class="ls0 ws0"> <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>1 <span class="_ _a3"> </span></span>86<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y70a ff3 fs2 fc0 sc0 ls15 ws1a">Należności ne<span class="_ _3"/>tto <span class="ls0 ws0"> <span class="_ _25"> </span><span class="ls11 ws29">285 451</span> <span class="_ _6d"> </span><span class="ls12 ws18">284 764</span> <span class="_ _be"> </span><span class="ls12 ws1f">675</span> <span class="_ _8"> </span><span class="lsc wse">12</span> <span class="_ _55"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </span></div><div class="c x8 y70b w45 h59"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsa wsc">Ogółem <span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y70c ff1 fs2 fc0 sc0 lse ws28">należn<span class="_ _2"/>ości brutt<span class="_ _2"/>o <span class="ls0 ws0"> <span class="_ _b3"> </span><span class="ls13 wsd">287<span class="_ _2"/> 920</span> <span class="_ _15"> </span><span class="ls13 wsd">287 145</span> <span class="_ _be"> </span><span class="ls18 ws14">6<span class="_ _2"/>76</span> <span class="_ _1d6"> </span><span class="ls11 ws1e">12</span> <span class="_ _1a8"> </span>- <span class="_ _24"> </span>1<span class="_ _2"/> <span class="_ _1b4"> </span><span class="ls15 ws15">86</span> </span></div><div class="t m1 x2c h5 y70d ff1 fs2 fc0 sc0 lse wsc">odpisy akt<span class="_ _2"/>ualizuj<span class="_ _2"/>ące <span class="ls0 ws0"> <span class="_ _1a8"> </span><span class="ls15 ws15">87</span> <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>1 <span class="_ _a3"> </span><span class="ls15 ws15">86</span> </span></div><div class="t m1 x13 h5 y70e ff3 fs2 fc0 sc0 ls15 ws1a">Należności ne<span class="_ _3"/>tto <span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls16 ws35">287 833</span> <span class="_ _62"> </span><span class="lsc ws36">287 145</span> <span class="_ _17"> </span><span class="ls12 ws1f">676</span> <span class="_ _43"> </span><span class="lsc wse">12</span> <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </span></div><div class="c xa4 y48e w4c hd"><div class="t m1 xe1 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y7e ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf35" style="content-visibility: auto;"><div class="pc pc35 w42 h53"><img alt="" class="bi x0 y70f w43 h5a" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">53<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y6ec ff3 fs4 fc2 sc0 ls8 wsa">Pozostał<span class="_ _2"/>e należności<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _30"> </span> </span></div><div class="t m1 xc7 h5 y710 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y711 ff3 fs2 fc0 sc0 ls18 ws10">Pozost<span class="_ _2"/>ałe nal<span class="_ _2"/>eżności bru<span class="_ _2"/>tto, w<span class="_ _2"/> tym:<span class="ls0 ws0"> <span class="_ _104"> </span><span class="lse wsf">34 127</span> <span class="_ _3f"> </span><span class="ws1d">43 466</span> <span class="_ _4c"> </span><span class="ls14 ws33">58<span class="_ _2"/> 260</span> </span></div><div class="c x8 y712 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> podatków, z w<span class="_ _2"/>yjątkiem podat<span class="_ _2"/>ku dochodowe<span class="_ _2"/>go od osób </div></div><div class="t m1 x2c h5 y713 ff1 fs2 fc0 sc0 lse ws10">prawnych<span class="ls0 ws0"> </span></div><div class="t m1 x90 h5 y714 ff1 fs2 fc0 sc0 ls13 wsd">24 102<span class="ls0 ws0"> <span class="_ _4b"> </span></span>26 0<span class="_ _2"/>74<span class="ls0 ws0"> <span class="_ _2c"> </span></span>43 41<span class="_ _2"/>4<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y715 ff1 fs2 fc0 sc0 lse wsc">zalicz<span class="_ _2"/>ki na dostawy <span class="ls0 ws0"> <span class="_ _129"> </span><span class="ls13 wsd">8<span class="_ _2"/> 428</span> <span class="_ _23"> </span><span class="ls13 wsd">1<span class="_ _2"/>4 142</span> <span class="_ _1f"> </span><span class="ls16 ws16">6 940</span> </span></div><div class="t m1 x2c h5 y716 ff1 fs2 fc0 sc0 lse wsc">zalicz<span class="_ _2"/>ki na nakłady n<span class="_ _2"/>a prace rozwojowe<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _1d7"> </span></span><span class="ws10">633<span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls14 ws14">1<span class="_ _2"/> 718</span> <span class="_ _63"> </span><span class="ls13 wsd">1<span class="_ _2"/> 433</span> </span></span></div><div class="t m1 x2c h5 y717 ff1 fs2 fc0 sc0 ls15 ws1c">z tytułu kaucji <span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls13 ws18">468</span> <span class="_ _4e"> </span><span class="ls13 ws18">47<span class="_ _2"/>5</span> <span class="_ _1e"> </span><span class="ws1e">1 071</span> </span></div><div class="t m1 x2c h5 y718 ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwy na przychody<span class="_ _2"/> ze sprzedaży <span class="ls0 ws0">– </span><span class="lsa">zaliczki<span class="ls0 ws0"> <span class="_ _1d8"> </span><span class="ls13 ws18">123</span> <span class="_ _94"> </span><span class="lsc wse">53</span> <span class="_ _4f"> </span></span></span><span class="ws10">137<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y284 ff1 fs2 fc0 sc0 lsa ws1a">zaliczki na nieruchomości inwestyc<span class="_ _3"/>yjne<span class="ls0 ws0"> <span class="_ _189"> </span><span class="lsc wse">54<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _4d"> </span>- <span class="_ _4d"> </span>- </span></span></span></div><div class="t m1 x2c h5 ydb ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> rozliczeń<span class="_ _2"/> pracowniczych <span class="ls0 ws0"> <span class="_ _1d9"> </span><span class="lsc wse">51</span> <span class="_ _f6"> </span><span class="lsc wse">59</span> <span class="_ _4d"> </span>- </span></div><div class="c x8 y5f w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">zalicz<span class="_ _2"/>ki na poczet nab<span class="_ _2"/>ycia środków tr<span class="_ _2"/>wałych oraz war<span class="_ _2"/>tości </div></div><div class="t m1 x2c h5 y719 ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div><div class="t m1 x8c h5 y71a ff1 fs2 fc0 sc0 lse ws10">30<span class="ls0 ws0"> <span class="_ _95"> </span></span>30<span class="ls0 ws0"> <span class="_ _bb"> </span></span>135<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y71b ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> rozrachunków z<span class="_ _2"/> członkami zarz<span class="_ _2"/>ądu <span class="ls0 ws0"> <span class="_ _df"> </span>2 <span class="_ _4d"> </span>- <span class="_ _1ca"> </span>2 </span></div><div class="t m1 x2c h5 y288 ff1 fs2 fc0 sc0 lsb ws1d">z tytułu rozrachunków z dostawcami środków trwałych <span class="ls0 ws0"> <span class="_ _e5"> </span>- <span class="_ _1cc"> </span>- <span class="_ _25"> </span><span class="ls13 wsd">4 1<span class="_ _2"/>60</span> </span></div><div class="t m1 x2c h5 y677 ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> rozliczeń<span class="_ _2"/> z operatorami płat<span class="_ _2"/>ności<span class="ls0 ws0"> <span class="_ _189"> </span>- <span class="_ _ef"> </span>- <span class="_ _ec"> </span>7 </span></div><div class="t m1 x2c h5 y71c ff1 fs2 fc0 sc0 ls15 ws15">inne<span class="ls0 ws0"> <span class="_ _1da"> </span><span class="ls13 ws18">236</span> <span class="_ _ad"> </span><span class="ls14 ws11">9<span class="_ _2"/>15</span> <span class="_ _ad"> </span><span class="lsf ws33">961</span> </span></div><div class="t m1 x13 h5 y71d ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące<span class="ls0 ws0"> <span class="_ _1db"> </span>- <span class="_ _75"> </span><span class="lse ws10">732</span> <span class="_ _75"> </span><span class="lse ws10">732</span> </span></div><div class="t m1 x13 h5 y71e ff3 fs2 fc0 sc0 lsa ws15">Pozostałe należności, w tym:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1d1"> </span><span class="lse wsf">34 127</span> <span class="_ _2b"> </span><span class="lsd wsf">42 <span class="lse ws10">7<span class="_ _2"/>34</span></span> <span class="_ _3f"> </span><span class="ls11 ws8d">57 528</span> </span></div><div class="t m1 x2c h5 y71f ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _1dc"> </span></span><span class="wsc">33 747<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">42 359</span> <span class="_ _2c"> </span><span class="lsc ws17">57 139</span> </span></span></div><div class="t m1 x2c h5 y720 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _153"> </span></span>380<span class="ls0 ws0"> <span class="_ _4e"> </span></span>375<span class="ls0 ws0"> <span class="_ _75"> </span></span>389<span class="ls0 ws0"> </span></div><div class="c x43 y721 w11 hd"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y722 ff3 fsd fc2 sc0 ls34 ws0">Nota 8. Pozo<span class="_ _3"/>stałe aktyw<span class="_ _3"/>a finansowe<span class="ls0"> </span></div><div class="t m1 xc7 h5 y64f ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y723 ff1 fs2 fc0 sc0 lse wsc">Pożycz<span class="_ _2"/>ki udzielone<span class="ls0 ws0"> <span class="_ _183"> </span><span class="ls13 wsd">4 236</span> <span class="_ _24"> </span><span class="ls13 wsd">4 789</span> <span class="_ _4e"> </span></span><span class="ws10">7<span class="_ _2"/>39<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y724 ff1 fs2 fc0 sc0 lsa wsc">Obligacje<span class="ls0 ws0"> <span class="_ _137"> </span><span class="lsc ws19">515 170</span> <span class="_ _8"> </span><span class="ls13 wsd">464 196</span> <span class="_ _f"> </span><span class="ls13 wsd">47<span class="_ _2"/>5 848</span> </span></div><div class="t m1 x2c h5 y725 ff1 fs2 fc0 sc0 ls15 ws1c">Pochodne ins<span class="_ _3"/>trumenty <span class="ws15">finans<span class="_ _3"/>owe<span class="ls0 ws0"> <span class="_ _70"> </span><span class="lse ws10">937</span> <span class="_ _7d"> </span><span class="ls13 wsd">20 534</span> <span class="_ _22"> </span><span class="ls10 ws11">7 8<span class="_ _2"/>09</span> </span></span></div><div class="t m1 x2c h5 y622 ff1 fs2 fc0 sc0 lse wsc">Udziały w pr<span class="_ _2"/>ivate e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym<span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 wsd">2 3<span class="_ _2"/>87</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 260</span> <span class="_ _1f"> </span><span class="ls12 ws13">2 556</span> </span></div><div class="t m1 x13 h5 y726 ff3 fs2 fc0 sc0 ls13 ws13">Pozostał<span class="_ _2"/>e aktywa f<span class="_ _2"/>inansowe,<span class="_ _2"/> w tym:<span class="ls0 ws0"> <span class="_ _9f"> </span><span class="lsd wsc">522 730</span> <span class="_ _e"> </span><span class="lsc ws36">491 779</span> <span class="_ _1b4"> </span><span class="ls11 ws8d">486 952</span> </span></div><div class="t m1 x2c h5 y727 ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ls13 wsd">268 043</span> <span class="_ _f"> </span><span class="ls13 wsd">249 576</span> <span class="_ _43"> </span><span class="lsc ws17">279 515</span> </span></div><div class="t m1 x2c h5 y728 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _1de"> </span><span class="ls13 wsd">254 687</span> <span class="_ _6"> </span><span class="ls13 wsd">242 203</span> <span class="_ _e"> </span><span class="ls13 wsd">207 437</span> </span></div><div class="c x43 y729 w11 h18"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y2d2 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf36" style="content-visibility: auto;"><div class="pc pc36 w42 h53"><img alt="" class="bi x0 y72a w43 h5b" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">54<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">9</span>. <span class="ws0">Rozliczeni<span class="_ _3"/>a międzyokreso<span class="_ _3"/>we<span class="ls0"> </span></span></div><div class="t m1 xc7 h5 y72c ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y72d ff1 fs2 fc0 sc0 lsa ws1a">Minimalne gwarancje, zaliczki i przedpłaty GOG.COM<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _141"> </span><span class="lsc ws19">59 251<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6f"> </span><span class="lsc ws19">47 706<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1a8"> </span><span class="ls13 wsd">41 45<span class="_ _2"/>7</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y72e ff1 fs2 fc0 sc0 lse wsc">Oprogramowanie, l<span class="_ _2"/>icencje<span class="_ _2"/> <span class="ls0 ws0"> <span class="_ _7e"> </span><span class="ws1e">9 804</span> <span class="_ _42"> </span><span class="ws1e">1<span class="_ _2"/>0 042</span> <span class="_ _25"> </span><span class="ls19 ws20">6 1<span class="_ _2"/>86</span> </span></div><div class="t m1 x2c h5 y72f ff1 fs2 fc0 sc0 lsb ws1d">Koszty przyszłych usług marketingowych<span class="ls0 ws0"> <span class="_ _1df"> </span><span class="ls13 wsd">1 489</span> <span class="_ _25"> </span><span class="ls13 wsd">1<span class="_ _2"/> 522</span> <span class="_ _63"> </span><span class="lsf ws10">1 597</span> </span></div><div class="t m1 x2c h5 y730 ff1 fs2 fc0 sc0 lse wsc">Opłaty z t<span class="_ _2"/>ytułu prawa pie<span class="_ _2"/>rwokupu<span class="ls0 ws0"> <span class="_ _1e0"> </span><span class="ls11 ws12">1 191</span> <span class="_ _8d"> </span><span class="ls11 ws12">1 218</span> <span class="_ _62"> </span><span class="ls13 wsd">1 271</span> </span></div><div class="t m1 x2c h5 y731 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> napraw i remon<span class="_ _2"/>tów<span class="ls0 ws0"> <span class="_ _77"> </span><span class="ls15 ws15">891</span> <span class="_ _4e"> </span><span class="ls16 ws29">974</span> <span class="_ _af"> </span><span class="ls11 ws12">1 142</span> </span></div><div class="t m1 x2c h5 y732 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> związane z rel<span class="_ _2"/>okacją pracowników<span class="ls0 ws0"> <span class="_ _1e1"> </span><span class="ls12 ws1f">555</span> <span class="_ _75"> </span></span><span class="ws10">365<span class="ls0 ws0"> <span class="_ _94"> </span></span>39<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y733 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> zasobów ochrony<span class="_ _2"/> informatyczne<span class="_ _2"/>j<span class="ls0 ws0"> <span class="_ _19d"> </span></span><span class="ws10">352<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="ls13 ws18">451</span> <span class="_ _15"> </span></span>380<span class="_ _2"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y734 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> w związku z prze<span class="_ _2"/>budową parkingu<span class="ls0 ws0"> <span class="_ _1e2"> </span><span class="ls13 ws18">260</span> <span class="_ _15"> </span><span class="ls13 ws18">260</span> <span class="_ _15"> </span><span class="ls13 ws18">260</span> </span></div><div class="t m1 x2c h5 y735 ff1 fs2 fc0 sc0 lse ws10">Podróże<span class="_ _2"/> <span class="ls11 ws12">słu<span class="_ _3"/>żbowe (<span class="_ _3"/>bilety<span class="_ _3"/>, hotel<span class="_ _3"/>e, ubezp<span class="_ _3"/>ieczeni<span class="_ _3"/>a)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1e3"> </span><span class="ls18 ws14">177</span> <span class="_ _75"> </span><span class="ls13 ws18">235</span> <span class="_ _95"> </span><span class="ls15 ws15">85</span> </span></span></div><div class="t m1 x2c h5 y736 ff1 fs2 fc0 sc0 lse wsc">Ubezpie<span class="_ _2"/>czenia majątkowe i<span class="_ _2"/> osobowe <span class="ls0 ws0"> <span class="_ _76"> </span></span><span class="ws10">132<span class="ls0 ws0"> <span class="_ _75"> </span><span class="ls13 ws18">263</span> <span class="_ _4e"> </span><span class="ls19 ws8c">7<span class="_ _2"/>85</span> </span></span></div><div class="t m1 x2c h5 y737 ff1 fs2 fc0 sc0 lsb ws1d">Domeny, serwery<span class="ls0 ws0"> <span class="_ _1e4"> </span><span class="lsc wse">72</span> <span class="_ _87"> </span><span class="ls13 ws18">1<span class="_ _2"/>25</span> <span class="_ _15"> </span><span class="ls13 ws18">235<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y738 ff1 fs2 fc0 sc0 lse wsc">Użytkowanie<span class="_ _2"/> wieczyste<span class="ls0 ws0"> <span class="_ _176"> </span><span class="lsc wse">71</span> <span class="_ _f6"> </span><span class="ls13 ws18">141</span> <span class="_ _4d"> </span>- </span></div><div class="t m1 x2c h5 y739 ff1 fs2 fc0 sc0 lsb ws1d">Koszty transakcyjne<span class="ls0 ws0"> <span class="_ _1e5"> </span>- <span class="_ _bb"> </span><span class="ls13 ws18">143</span> <span class="_ _1cc"> </span>- </span></div><div class="t m1 x2c h5 y73a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rozliczen<span class="_ _2"/>ia międzyokresowe<span class="ls0 ws0"> <span class="_ _82"> </span><span class="ls13 ws18">644</span> <span class="_ _97"> </span><span class="ls18 ws14">776</span> <span class="_ _75"> </span><span class="ls13 ws18">523</span> </span></div><div class="t m1 x13 h5 y73b ff3 fs2 fc0 sc0 lsa ws15">Czynne rozliczenia międzyokreso<span class="_ _33"/>w<span class="_ _2"/>e kosztów, w tym: <span class="ls0 ws0"> <span class="_ _115"> </span><span class="lsf ws14">74 88<span class="_ _2"/>9</span> <span class="_ _6f"> </span><span class="lsd wsc">64 221</span> <span class="_ _3f"> </span><span class="ls11 ws29">53<span class="_ _3"/> 960<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y73c ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _1e6"> </span><span class="ls13 wsd">26 386</span> <span class="_ _88"> </span><span class="ls13 wsd">21<span class="_ _2"/> 494</span> <span class="_ _2b"> </span><span class="ls13 wsd">22 8<span class="_ _2"/>86</span> </span></div><div class="t m1 x2c h5 y73d ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _1e7"> </span><span class="ls13 wsd">48 503</span> <span class="_ _c5"> </span><span class="ls13 wsd">42 7<span class="_ _2"/>27</span> <span class="_ _1a8"> </span></span><span class="wsc">31 074<span class="ls0 ws0"> </span></span></div><div class="c x43 y73e w11 hd"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y73f ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf37" style="content-visibility: auto;"><div class="pc pc37 w42 h53"><img alt="" class="bi x0 y740 w43 h5c" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">55<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls3a wsce">10<span class="ls0 wsc9">. Odroczon<span class="_ _2"/>y podatek dochodowy<span class="ws0"> </span></span></span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 wsa">Ujemne różni<span class="_ _2"/>ce przejś<span class="_ _2"/>ciowe bę<span class="_ _2"/>dące pods<span class="_ _2"/>tawą do two<span class="_ _2"/>rzenia a<span class="_ _2"/>ktywa z ty<span class="_ _2"/>tułu pod<span class="_ _2"/>atku odroczo<span class="_ _2"/>nego<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y742 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1e8"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="c xe4 y743 w50 h5d"><div class="t m1 xe h5 y744 ff3 fs2 fc0 sc0 ls13 ws13">Różnice w<span class="_ _2"/>pływające<span class="_ _2"/> </div></div><div class="t m1 x4f h5 y745 ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsa wsc">podatek </span></span></div><div class="t m1 x90 h5 y746 ff3 fs2 fc0 sc0 ls18 ws10">odroczony u<span class="_ _2"/>jęty <span class="ls0 ws0"> </span></div><div class="t m1 xc1 h5 y747 ff3 fs2 fc0 sc0 ls1e ws1c">w wyniku </div><div class="c xe4 y743 w50 h5d"><div class="t m1 xcc h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">finansowym<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xe5 h5 y742 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div><div class="c x8 y748 w51 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a pozostałe ś<span class="_ _2"/>wiadczenia </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">pracownicz<span class="_ _2"/>e<span class="ls0 ws0"> </span></div></div><div class="t m1 xe6 h5 y749 ff1 fs2 fc0 sc0 ls13 wsd">2 382<span class="ls0 ws0"> <span class="_ _cb"> </span></span>1 343<span class="ls0 ws0"> <span class="_ _fb"> </span></span>3 725<span class="ls0 ws0"> </span></div><div class="c x8 y74a w51 h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a koszty wynagrodz<span class="_ _2"/>eń uzależn<span class="_ _2"/>ionych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">od wyni<span class="_ _2"/>ku oraz <span class="ws10">pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> </span></span></div></div><div class="t m1 x85 h5 y74b ff1 fs2 fc0 sc0 lsf ws10">49 5<span class="_ _2"/>65<span class="ls0 ws0"> <span class="_ _ca"> </span><span class="ls16 ws16">(17 9<span class="_ _3"/>95)<span class="ls0 ws0"> <span class="_ _93"> </span><span class="ls18 wsf">31 570</span> </span></span></span></div><div class="t m1 x2c h5 y74c ff1 fs2 fc0 sc0 lse wsc">Strata pod<span class="_ _2"/>atkowa<span class="ls0 ws0"> <span class="_ _84"> </span><span class="lsf ws10">5 467</span> <span class="_ _1cc"> </span><span class="ls13 wsd">(4 440<span class="_ _2"/>)</span> <span class="_ _f8"> </span><span class="ls13 wsd">1 027</span> </span></div><div class="t m1 x2c h5 y50a ff1 fs2 fc0 sc0 lsb ws1d">Ujemne różnice kursowe <span class="ls0 ws0"> <span class="_ _8f"> </span><span class="lsc ws19">7 573<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _d1"> </span><span class="ls13 wsd">1<span class="_ _2"/> 486</span> <span class="_ _f3"> </span><span class="ls12 ws13">9 059</span> </span></span></span></div><div class="c x8 y74d w51 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">wartością nakład<span class="_ _2"/>ów na prace r<span class="_ _2"/>ozwojowe<span class="ls0 ws0"> </span></div></div><div class="t m1 x85 h5 y74e ff1 fs2 fc0 sc0 lse wsc">34 836<span class="ls0 ws0"> <span class="_ _ef"> </span><span class="ls13 wsd">(14 184)</span> <span class="_ _ab"> </span><span class="ls13 wsd">20 652</span> </span></div><div class="t m1 x2c h5 y74f ff1 fs2 fc0 sc0 lse wsc">Wynagrodze<span class="_ _2"/>nia i <span class="ls11 ws12">ubezpiec<span class="_ _3"/>zenia<span class="_ _3"/> spo<span class="_ _3"/>łeczne </span></div><div class="t m1 x2c h5 y750 ff1 fs2 fc0 sc0 lse wsc">płatne w<span class="ls0 ws0"> <span class="lsb ws1d">nast<span class="_ _2"/>ępnych okresach</span> </span></div><div class="t m1 x7b h5 y751 ff1 fs2 fc0 sc0 ls13 ws18">47<span class="ls0 ws0"> <span class="_ _f0"> </span>3 <span class="_ _fc"> </span><span class="lsc wse">50<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y752 w51 h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów </div></div><div class="t m1 x2c h5 y65 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">tytułu z<span class="_ _2"/>asileń wirtu<span class="_ _2"/>alnego portfela i programu<span class="_ _2"/> </span></div><div class="c x8 y752 w51 h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">dodat<span class="_ _2"/>kowych korzyści<span class="ls0 ws0"> </span></div></div><div class="t m1 xe6 h5 y65 ff1 fs2 fc0 sc0 ls12 ws13">3 955<span class="ls0 ws0"> <span class="_ _59"> </span><span class="lse ws10">317</span> <span class="_ _fb"> </span><span class="ls13 wsd">4 272</span> </span></div><div class="t m1 x2c h5 y753 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _1e9"> </span><span class="ls13 wsd">34 167</span> <span class="_ _f3"> </span><span class="ls16 ws16">9 092</span> <span class="_ _b0"> </span><span class="ls13 wsd">43 259</span> </span></div><div class="t m1 x2c h5 y754 ff1 fs2 fc0 sc0 lse wsc">Wartość pod<span class="_ _2"/>atkowa <span class="lsd ws15">aktywów trwałych </span></div><div class="c x8 y705 w51 h9"><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsa wsc">leasingu</span> </div></div><div class="t m1 x85 h5 y254 ff1 fs2 fc0 sc0 lsf ws10">20 697<span class="ls0 ws0"> <span class="_ _9d"> </span><span class="ls16 ws29">(563<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _1b0"> </span><span class="ls13 wsd">20<span class="_ _2"/> 134</span> </span></span></span></div><div class="t m1 x2c h5 y755 ff1 fs2 fc0 sc0 lse wsc">Ulga bad<span class="_ _2"/>awczo <span class="ls0 ws0">– </span><span class="ws10">rozwojowa<span class="ls0 ws0"> <span class="_ _1ea"> </span><span class="ls11 ws12">318 126<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _49"> </span><span class="lsc ws19">(65 015)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1cc"> </span><span class="ls11 ws12">253 111</span> </span></span></span></span></span></span></div><div class="t m1 x2c h5 y257 ff1 fs2 fc0 sc0 lse wsc">Zaliczki u<span class="_ _2"/>jęte jako przy<span class="_ _2"/>chód podatkowy<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _8e"> </span><span class="lsc ws19">7 523</span> <span class="_ _4d"> </span><span class="ls13 wsd">(<span class="_ _2"/>3 424)</span> <span class="_ _f3"> </span><span class="ls13 wsd">4 0<span class="_ _2"/>99</span> </span></div><div class="c x8 y756 w51 h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div></div><div class="t m1 x2c h5 y757 ff1 fs2 fc0 sc0 lse wsc">wartością ne<span class="_ _2"/>tto środków t<span class="_ _2"/>rwałych i aktywów </div><div class="c x8 y756 w51 h23"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div></div><div class="t m1 x7b h5 y757 ff1 fs2 fc0 sc0 ls11 ws1e">12<span class="ls0 ws0"> <span class="_ _e1"> </span><span class="lsf ws33">(9)</span> <span class="_ _190"> </span>3 </span></div><div class="t m1 x2c h5 y758 ff1 fs2 fc0 sc0 lse wsc">Wycena kon<span class="_ _2"/>traktów forwar<span class="_ _2"/>d<span class="ls0 ws0"> <span class="_ _1eb"> </span><span class="ls15 ws15">892</span> <span class="_ _cb"> </span><span class="ls16 ws29">(892<span class="_ _33"/>)<span class="ls0 ws0"> <span class="_ _48"> </span>- </span></span></span></div><div class="t m1 x13 h5 y759 ff3 fs2 fc0 sc0 lsa ws15">Suma ujemnych różnic przejściow<span class="_ _3"/>ych, w tym:<span class="ls0 ws0"> <span class="_ _17e"> </span><span class="ws1d">485 242</span> <span class="_ _58"> </span><span class="lsf ws14">(9<span class="_ _2"/>4 281)</span> <span class="_ _58"> </span><span class="ls11 ws29">390 961<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y75a ff1 fs2 fc0 sc0 lse wsc">podlegające<span class="_ _2"/> stawce podat<span class="_ _2"/>kowej 5%<span class="ls0 ws0"> <span class="_ _143"> </span><span class="ls16 ws16">72 663</span> <span class="_ _1b0"> </span></span>13 580<span class="ls0 ws0"> <span class="_ _b0"> </span><span class="ls13 wsd">8<span class="_ _2"/>6 243</span> </span></div><div class="t m1 x2c h5 y12a ff1 fs2 fc0 sc0 lse wsc">podlegające<span class="_ _2"/> stawce podat<span class="_ _2"/>kowej 19%<span class="ls0 ws0"> <span class="_ _132"> </span><span class="ls13 wsd">411 344</span> <span class="_ _f6"> </span><span class="lsc ws19">(107 852<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _cd"> </span><span class="lse wsc">303 492</span> </span></span></span></div><div class="t m1 x2c h5 y75b ff1 fs2 fc0 sc0 lse wsc">podatek od<span class="_ _2"/>roczony nali<span class="_ _2"/>czony za granicą<span class="ls0 ws0"> <span class="_ _90"> </span><span class="ls13 wsd">1 235</span> <span class="_ _e1"> </span><span class="lsf ws33">(9)</span> <span class="_ _d1"> </span><span class="ls13 wsd">1 226</span> </span></div><div class="t m1 x13 h5 y44a ff3 fs2 fc0 sc0 ls18 ws10">Akt<span class="_ _2"/>ywa z tytuł<span class="_ _2"/>u odroczon<span class="_ _2"/>ego podatk<span class="_ _2"/>u<span class="ls0 ws0"> <span class="_ _128"> </span><span class="ls10 ws56">8<span class="_ _2"/>2 1<span class="_ _2"/>40</span> <span class="_ _8a"> </span><span class="ls12 ws34">(19<span class="_ _2"/> 814)</span> <span class="_ _ec"> </span><span class="lsd wsc">6<span class="_ _2"/>2 326</span> </span></div><div class="c xe7 y408 w52 hd"><div class="t m1 x1e h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y75c ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y75d ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf38" style="content-visibility: auto;"><div class="pc pc38 w42 h53"><img alt="" class="bi x0 y75e w43 h5e" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">56<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y75f ff3 fs4 fc2 sc0 ls8 wsa">Dodatnie ró<span class="_ _2"/>żnice przejś<span class="_ _2"/>ciowe<span class="_ _2"/> będące pod<span class="_ _2"/>stawą do<span class="_ _2"/> tworz<span class="_ _2"/>enia rezerwy z <span class="_ _2"/>tytułu <span class="_ _2"/>podatku od<span class="_ _2"/>roczonego<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y760 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1e8"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="c xe4 y761 w50 h5d"><div class="t m1 xe h5 y744 ff3 fs2 fc0 sc0 ls13 ws13">Różnice w<span class="_ _2"/>pływające<span class="_ _2"/> </div></div><div class="t m1 x4f h5 y762 ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsa wsc">podatek </span></span></div><div class="t m1 x90 h5 y763 ff3 fs2 fc0 sc0 ls18 ws10">odroczony u<span class="_ _2"/>jęty <span class="ls0 ws0"> </span></div><div class="t m1 xc1 h5 y764 ff3 fs2 fc0 sc0 ls1e ws1c">w wyniku </div><div class="c xe4 y761 w50 h5d"><div class="t m1 xcc h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">finansowym<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xe5 h5 y760 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div><div class="c x8 y743 w51 h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div></div><div class="t m1 x2c h5 y765 ff1 fs2 fc0 sc0 lse wsc">wartością ne<span class="_ _2"/>tto środków t<span class="_ _2"/>rwałych i aktywów </div><div class="c x8 y743 w51 h23"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div></div><div class="t m1 x3f h5 y765 ff1 fs2 fc0 sc0 lsc ws17">17 780<span class="ls0 ws0"> <span class="_ _53"> </span><span class="ls13 wsd">2 726</span> <span class="_ _ec"> </span><span class="ws1e">20 506</span> </span></div><div class="t m1 x2c h5 y766 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> bieżącego okresu<span class="_ _2"/> <span class="ws10">zafakturow<span class="_ _2"/>ane </span></div><div class="t m1 x2c h5 y767 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">okresie nast<span class="_ _2"/>ępnym/nali<span class="_ _2"/>czone przychody</span> </div><div class="t m1 xe8 h5 y768 ff1 fs2 fc0 sc0 ls13 wsd">132 427<span class="ls0 ws0"> <span class="_ _a7"> </span><span class="ls16 ws16">156 980<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _58"> </span><span class="ls13 wsd">289 407</span> </span></span></span></div><div class="t m1 x2c h5 y769 ff1 fs2 fc0 sc0 lse wsc">Dodatn<span class="_ _2"/>ie różnice kursowe<span class="ls0 ws0"> <span class="_ _6a"> </span><span class="ls13 wsd">8 722</span> <span class="_ _fa"> </span></span>(3 7<span class="_ _2"/>31)<span class="ls0 ws0"> <span class="_ _d1"> </span><span class="ls16 ws16">4 991<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y76a ff1 fs2 fc0 sc0 lse wsc">Wycena kon<span class="_ _2"/>traktów forwar<span class="_ _2"/>d<span class="ls0 ws0"> <span class="_ _1ec"> </span>- <span class="_ _85"> </span></span><span class="ws10">937<span class="ls0 ws0"> <span class="_ _85"> </span></span>937<span class="ls0 ws0"> </span></span></div><div class="c x8 y76b w51 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">wartością nakład<span class="_ _2"/>ów na prace r<span class="_ _2"/>ozwojowe<span class="ls0 ws0"> </span></div></div><div class="t m1 xe9 h5 y76c ff1 fs2 fc0 sc0 ls13 wsd">254 638<span class="ls0 ws0"> <span class="_ _57"> </span></span>134 546<span class="ls0 ws0"> <span class="_ _8a"> </span><span class="ls15 ws1c">389 184</span> </span></div><div class="c x8 y286 w51 hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Wartość księ<span class="_ _2"/>gowa aktywów tr<span class="_ _2"/>wałych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsa wsc">leasingu</span> </div></div><div class="t m1 x85 h5 y287 ff1 fs2 fc0 sc0 ls13 wsd">20 844<span class="ls0 ws0"> <span class="_ _93"> </span><span class="ws1e">(1 060)<span class="_ _3"/><span class="ws0"> <span class="_ _93"> </span><span class="ls18 wsf">1<span class="_ _2"/>9 784</span> </span></span></span></div><div class="t m1 x2c h5 y76d ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> tytuły<span class="ls0 ws0"> <span class="_ _124"> </span><span class="ls11 ws1e">151</span> <span class="_ _e1"> </span><span class="ls15 ws15">(8)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _152"> </span><span class="ls13 ws18">143</span> </span></span></span></div><div class="t m1 x13 h5 y76e ff3 fs2 fc0 sc0 ls13 ws13">Suma dodat<span class="_ _2"/>nich różn<span class="_ _2"/>ic przejś<span class="_ _2"/>ciowych, w tym:<span class="ls0 ws0"> <span class="_ _161"> </span><span class="ws1d">434 562</span> <span class="_ _94"> </span><span class="ls14 ws33">290<span class="_ _2"/> 390</span> <span class="_ _74"> </span><span class="ls14 ws33">7<span class="_ _2"/>24 952</span> </span></div><div class="t m1 x2c h5 y76f ff1 fs2 fc0 sc0 lse wsc">podlegające<span class="_ _2"/> stawce podat<span class="_ _2"/>kowej 5%<span class="ls0 ws0"> <span class="_ _d6"> </span><span class="ls13 wsd">382 91<span class="_ _2"/>1</span> <span class="_ _49"> </span><span class="ls15 ws1c">319 882</span> <span class="_ _58"> </span><span class="ls18 wsf">7<span class="_ _2"/>02 793</span> </span></div><div class="t m1 x2c h5 y770 ff1 fs2 fc0 sc0 lse ws10">podlegające<span class="_ _2"/> <span class="wsc">stawce podat<span class="_ _2"/>kowej 19%<span class="ls0 ws0"> <span class="_ _d6"> </span><span class="ls13 wsd">50 214</span> <span class="_ _58"> </span><span class="ls13 wsd">(29<span class="_ _2"/> 482)</span> <span class="_ _ef"> </span><span class="ls13 wsd">20 732</span> </span></span></div><div class="t m1 x2c h5 y771 ff1 fs2 fc0 sc0 lse wsc">podatek od<span class="_ _2"/>roczony nali<span class="_ _2"/>czony za granicą<span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 wsd">1 437</span> <span class="_ _152"> </span><span class="ls10 wscf">(1<span class="_ _2"/>0)</span> <span class="_ _cb"> </span><span class="ls13 wsd">1 427</span> </span></div><div class="t m1 x13 h5 y772 ff3 fs2 fc0 sc0 lsa ws15">Rezerwy z tytułu podatku odro<span class="_ _3"/>czonego<span class="ls0 ws0"> <span class="_ _54"> </span><span class="ls12 ws18">29<span class="_ _2"/> 088</span> <span class="_ _ef"> </span><span class="lsc ws34">10 390</span> <span class="_ _ab"> </span><span class="ls12 ws18">39 478</span> </span></div><div class="c xe7 y773 w52 hd"><div class="t m1 x1e h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y28f ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y774 ff1 fs2 fc0 sc0 lse ws26">Część od<span class="_ _2"/>roczona podatku<span class="_ _2"/> dochodowego us<span class="_ _2"/>talona zost<span class="_ _2"/>ała albo wed<span class="_ _2"/>ług stawki pod<span class="_ _2"/>atku doch<span class="_ _2"/>odowego od<span class="_ _2"/> osób prawnych<span class="_ _2"/> równej </div><div class="t m1 x8 h5 y775 ff1 fs2 fc0 sc0 lse ws3d">19% d<span class="_ _2"/>la pod<span class="_ _2"/>stawy opodat<span class="_ _2"/>kowania odpowiad<span class="_ _2"/>ającej d<span class="_ _2"/>ochodom z<span class="_ _2"/> innych ź<span class="_ _2"/>ródeł<span class="ls0 ws0">, <span class="_ _3"/><span class="lse ws44">albo według st<span class="_ _2"/>awki 5% dla podstawy opod<span class="_ _2"/>atkowania </span></span></div><div class="t m1 x8 h5 y776 ff1 fs2 fc0 sc0 lse ws44">odpowiadaj<span class="_ _2"/>ącej doch<span class="_ _2"/>odom z kwalifikowan<span class="_ _2"/>ych praw własnośc<span class="_ _2"/>i int<span class="_ _2"/>elektualne<span class="_ _2"/>j (tzw. IP BOX<span class="_ _2"/>). Okreś<span class="_ _2"/>lając wła<span class="_ _2"/>ściwą stawkę<span class="_ _2"/> podatku d<span class="_ _2"/>la </div><div class="t m1 x8 h5 y777 ff1 fs2 fc0 sc0 lse ws40">różnic prz<span class="_ _2"/>ejściowy<span class="_ _2"/>ch Grupa opierała si<span class="_ _2"/>ę na progn<span class="_ _2"/>ozach dot<span class="_ _2"/>yczących tego, w ram<span class="_ _2"/>ach jakie<span class="_ _2"/>j podstawy<span class="_ _2"/> opodat<span class="_ _2"/>kowania w<span class="ls0 ws0"> <span class="lsb wsd">przyszłości </span></span></div><div class="t m1 x8 h5 y778 ff1 fs2 fc0 sc0 lse wsc">dojdzie<span class="_ _2"/> do realizacj<span class="_ _2"/>i wykazanych różn<span class="_ _2"/>ic przejśc<span class="_ _2"/>iowych<span class="ls0 ws0">. </span></div><div class="t m1 x8 h8 y1b9 ff3 fs4 fc2 sc0 ls47 wsa">Aktywa/Rezerwy<span class="ls0 ws0"> </span><span class="ls8">netto z ty<span class="_ _2"/>tułu podat<span class="_ _2"/>ku odroczo<span class="_ _2"/>nego<span class="ls0 ws0"> </span></span></div><div class="t m1 xc7 h5 y3ec ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="t m1 x2c h5 yf0 ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu pod<span class="_ _2"/>atku odroczonego<span class="ls0 ws0"> <span class="_ _78"> </span><span class="ls13 wsd">62 326<span class="_ _2"/></span> <span class="_ _7d"> </span><span class="ls13 wsd">6<span class="_ _2"/>5 483</span> <span class="_ _13"> </span><span class="ls13 wsd">82 140<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y652 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu pod<span class="_ _2"/>atku odroczonego<span class="ls0 ws0"> <span class="_ _149"> </span><span class="ls13 wsd">39 478</span> <span class="_ _13"> </span><span class="ls15 ws1c">1<span class="_ _2"/>8 485</span> <span class="_ _3f"> </span><span class="ls13 wsd">29<span class="_ _2"/> 088</span> </span></div><div class="c x43 y779 w11 hd"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y77a ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h8 y421 ff3 fs4 fc2 sc0 ls8 wsa">Podatek doc<span class="_ _2"/>hodowy<span class="_ _2"/> ujęty w rac<span class="_ _2"/>hunku <span class="ls49 ws10c">zysków i strat<span class="ls0 ws0"> </span></span></div><div class="t m1 x3e h5 y77b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y77c w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y77c w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y77c w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y77c w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y77d ff1 fs2 fc0 sc0 lse wsc">Bieżący<span class="_ _2"/> podatek doch<span class="_ _2"/>odowy, w tym:<span class="ls0 ws0"> <span class="_ _126"> </span><span class="ls13 wsd">6 425</span> <span class="_ _1d6"> </span><span class="ls18 wsf">1<span class="_ _2"/>4 776</span> <span class="_ _10"> </span><span class="ls13 wsd">29<span class="_ _2"/> 944</span> <span class="_ _f"> </span><span class="ls13 wsd">47 638</span> </span></div><div class="t m1 xea h5 y77e ff1 fs2 fc0 sc0 lse wsc">podatek u<span class="_ _2"/> źródła zapłacon<span class="_ _2"/>y za granicą<span class="ls0 ws0"> <span class="_ _f7"> </span><span class="lsf ws10">9<span class="_ _2"/> 653</span> <span class="_ _7d"> </span><span class="ls13 wsd">6 7<span class="_ _2"/>22</span> <span class="_ _9"> </span><span class="ls13 wsd">25 61<span class="_ _2"/>4</span> <span class="_ _8"> </span></span>31 356<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y77f ff1 fs2 fc0 sc0 lse ws10">Zmiana <span class="wsc">stanu<span class="_ _2"/> podatku od<span class="_ _2"/>roczonego<span class="ls0 ws0"> <span class="_ _103"> </span><span class="ls13 wsd">24 380</span> <span class="_ _2b"> </span><span class="ls11 ws12">(<span class="_ _2"/>1 418<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _10"> </span><span class="lse wsc">30 439</span> <span class="_ _2b"> </span><span class="ls12 ws13">5<span class="_ _2"/> 459</span> </span></span></span></span></div><div class="t m1 x13 h5 y780 ff3 fs2 fc0 sc0 ls18 ws10">Podate<span class="_ _2"/>k dochodow<span class="_ _2"/>y ujęt<span class="_ _2"/>y w rachunku zys<span class="_ _2"/>ków i<span class="_ _2"/><span class="ls0 ws0"> <span class="ls13 ws18">strat</span> <span class="_ _af"> </span><span class="lsc ws34">30 805</span> <span class="_ _6"> </span><span class="lse wsf">1<span class="_ _2"/>3 358</span> <span class="_ _7"> </span><span class="ls1a ws66">6<span class="_ _2"/>0 38<span class="_ _2"/>3</span> <span class="_ _b"> </span><span class="ls14 ws33">53 0<span class="_ _2"/>97</span> </span></div><div class="c x12 y781 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y782 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h33 y783 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf39" style="content-visibility: auto;"><div class="pc pc39 w42 h53"><img alt="" class="bi x0 y784 w43 h5f" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x9f yd0 w54 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">57<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y785 ff3 fsd fc2 sc0 ls34 ws0">Nota 11. Kapi<span class="_ _3"/>tał zakłado<span class="_ _3"/>wy<span class="ls0"> </span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 wsa">Kapitał zakł<span class="_ _2"/>adowy <span class="ls0 ws0">- </span>stru<span class="_ _2"/>ktura na<span class="_ _2"/> 30.09.2023<span class="_ _2"/> r.<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y503 ff3 fs2 fc0 sc0 lsd wsf">Seria<span class="ls0 ws0"> <span class="_ _f3"> </span><span class="ls13 ws13">L<span class="_ _2"/>iczba akcji w<span class="_ _2"/> <span class="lsa wsc">szt.</span></span> </span></div><div class="c xd y6f2 w55 hb"><div class="t m1 xca h5 y29 ff3 fs2 fc0 sc0 ls15 ws1a">Wartość serii/e<span class="_ _3"/>misji </div><div class="t m1 x2d h5 yda ff3 fs2 fc0 sc0 lsc wse">wg<span class="ls0 ws0"> <span class="ls13 ws13">wartości nomi<span class="_ _2"/>nalnej</span> </span></div></div><div class="t m1 x87 h5 y503 ff3 fs2 fc0 sc0 ls13 ws13">Sposób pokr<span class="_ _2"/>ycia kapit<span class="_ _2"/>ału<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y786 ff1 fs2 fc0 sc0 lsa wsc">A <span class="ls0 ws0">- M <span class="_ _6c"> </span><span class="ls16 ws29">99</span> <span class="ls11 ws35">910 510</span> <span class="_ _194"> </span><span class="ls16 ws29">99</span> <span class="ls11 ws35">910 510<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a8"> </span><span class="lse wsc">W całości opłacony<span class="_ _2"/></span> </span></span></span></div><div class="t m1 xeb h5 y787 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _47"> </span><span class="ls11 ws1e">99</span> <span class="ls14 ws33">910 51<span class="_ _2"/>0</span> <span class="_ _e4"> </span><span class="ls11 ws1e">99</span> <span class="ls14 ws33">910 51<span class="_ _2"/>0</span> <span class="_ _ec"> </span>- </span></div><div class="c xec y788 w56 h18"><div class="t m1 xed h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y6c1 ff1 fs2 fc0 sc0 lse ws26">Na dzień publ<span class="_ _2"/>ikacji ninie<span class="_ _2"/>jszego raportu kapitał z<span class="_ _2"/>akładowy Spółki d<span class="_ _2"/>ominującej w<span class="_ _2"/>ynosi 99<span class="ls0 ws0"> <span class="ws111">910 510 zł i </span></span>składa się z 99<span class="ls0 ws0"> <span class="ws11">910 510 akcji </span></span></div><div class="t m1 x8 h5 y789 ff1 fs2 fc0 sc0 lse ws2b">zwykłych<span class="_ _2"/> na okazicie<span class="_ _2"/>la o wartości nom<span class="_ _2"/>inalnej 1<span class="_ _2"/> zł każda, ozn<span class="_ _2"/>aczonych jako akcje<span class="_ _2"/> serii A <span class="ls0 ws0">– <span class="_ _2"/></span>M. Ogólna li<span class="_ _2"/>czb<span class="_ _2"/>a głosów wynikająca z<span class="_ _2"/>e </div><div class="t m1 x8 h5 y78a ff1 fs2 fc0 sc0 lsa ws1a">wszystkich akcji Spółki dominującej to 99<span class="ls0 ws0"> <span class="lse ws28">910 510 głos<span class="_ _2"/>ów.</span> </span></div><div class="t m1 x8 h5 y78b ff1 fs2 fc0 sc0 lse wsc">W okresie s<span class="_ _2"/>prawozdawczy<span class="_ _2"/>m oraz po dniu b<span class="_ _2"/>ilansowym nie<span class="_ _2"/> doszło do zmian wy<span class="_ _2"/>sokości kapitału z<span class="_ _2"/>akładowego Spółki d<span class="_ _2"/>ominując<span class="_ _2"/>ej.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y78c ff3 fs4 fc2 sc0 ls8 wsa">Zmiany kap<span class="_ _2"/>itału zakład<span class="_ _2"/>oweg<span class="_ _2"/>o<span class="ls0 ws0"> <span class="ls9 ws2a">za okr<span class="_ _2"/>es <span class="_ _2"/>01.01<span class="_ _2"/>.2023<span class="_ _2"/> </span>– <span class="ls9 ws2a">30.<span class="_ _2"/>09.2<span class="_ _2"/>023 r<span class="_ _2"/>.</span> </span></div><div class="t m1 x13 h5 y78d ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał <span class="ls29 ws76">zak<span class="_ _2"/>ł<span class="_ _2"/>ad<span class="_ _2"/>ow<span class="_ _2"/>y </span>na <span class="lsc wse">01.01.2<span class="_ _33"/>023<span class="ls0 ws0"> <span class="_ _15b"> </span></span><span class="ws36">100 771<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y78e ff3 fs2 fc0 sc0 lsa wsc">Zwiększenia<span class="ls0 ws0"> <span class="_ _1ed"> </span>- </span></div><div class="t m1 x13 h5 y78f ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1ee"> </span><span class="ls14 ws11">860</span> </span></div><div class="t m1 x2c h5 y790 ff1 fs2 fc0 sc0 lse wsc">umorzenia akcj<span class="_ _2"/>i <span class="lsd wsf">własnych<span class="ls0 ws0"> <span class="_ _1ef"> </span><span class="ls15 ws15">860</span> </span></span></div><div class="t m1 x13 h5 y791 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał <span class="ls29 ws76">zak<span class="_ _2"/>ł<span class="_ _2"/>ad<span class="_ _2"/>ow<span class="_ _2"/>y <span class="lsd wsc">na 30.09.2023<span class="ls0 ws0"> <span class="_ _1f0"> </span><span class="ls11 ws29">99 911<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 h33 y792 ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">12<span class="ls34">. Rezerwa na<span class="_ _3"/> świadczeni<span class="_ _3"/>a emerytalne i<span class="_ _3"/> podobne<span class="ls0"> </span></span></span></div><div class="t m1 xc7 h5 y793 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="t m1 x2c h5 y794 ff1 fs2 fc0 sc0 ls11 ws12">Rezerwy na<span class="_ _3"/> odp<span class="_ _3"/>rawy em<span class="_ _3"/>erytaln<span class="_ _33"/>e i rentowe <span class="ls0 ws0"> <span class="_ _1f1"> </span><span class="lse ws10">376</span> <span class="_ _4e"> </span><span class="lse ws10">37<span class="_ _2"/>6</span> <span class="_ _4e"> </span><span class="lse ws10">376</span> </span></div><div class="t m1 x2c h5 y795 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> na urlopy wypocz<span class="_ _2"/>ynkowe<span class="ls0 ws0"> <span class="_ _1f2"> </span><span class="ls13 wsd">7 146</span> <span class="_ _1f"> </span><span class="lsf ws10">6 8<span class="_ _2"/>99</span> <span class="_ _8b"> </span><span class="ls13 wsd">4 145<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y796 ff3 fs2 fc0 sc0 lsa ws15">Razem, w tym: <span class="ls0 ws0"> <span class="_ _1f3"> </span><span class="lsd wsc">7 522</span> <span class="_ _a6"> </span><span class="ls12 ws18">7<span class="_ _2"/> 275</span> <span class="_ _24"> </span><span class="lsd wsc">4 521</span> </span></div><div class="t m1 x2c h5 y797 ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _155"> </span><span class="lsc ws19">7 156</span> <span class="_ _23"> </span><span class="ls16 ws16">6 909</span> <span class="_ _25"> </span><span class="ls13 wsd">4 15<span class="_ _2"/>5</span> </span></div><div class="t m1 x2c h5 y798 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _102"> </span></span>366<span class="ls0 ws0"> <span class="_ _15"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> <span class="_ _15"> </span></span>366<span class="ls0 ws0"> </span></div><div class="c x43 y799 w11 h60"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y79a ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y79b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 xee h5 y79c ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x83 y132 w57 h1c"><div class="t m1 x15 h5 y158 ff3 fs2 fc0 sc0 lsa ws15">Rezerwy na odprawy </div></div><div class="t m1 x28 h5 y79d ff3 fs2 fc0 sc0 lsa wsc">emerytalne </div><div class="c x83 y132 w57 h1c"><div class="t m1 xca h5 y1f ff3 fs2 fc0 sc0 ls0 ws0">i <span class="ls45 wsd4">re<span class="_ _2"/>nt<span class="_ _2"/>ow<span class="_ _2"/>e</span> </div></div><div class="t m1 x47 h5 y79e ff3 fs2 fc0 sc0 lsa ws15">Rezerwy na urlopy </div><div class="t m1 xef h5 y79f ff3 fs2 fc0 sc0 ls18 ws14">wypoczyn<span class="_ _2"/>kowe<span class="ls0 ws0"> </span></div><div class="t m1 xa3 h5 y7a0 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y6d0 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 01.<span class="_ _33"/>01.2023<span class="_ _3"/><span class="ls0 ws0">* <span class="_ _118"> </span><span class="lse ws10">376</span> <span class="_ _40"> </span><span class="ws1d">4 145</span> <span class="_ _fb"> </span><span class="lsd wsc">4 5<span class="_ _2"/>21</span> </span></div><div class="t m1 x2c h5 y7a1 ff1 fs2 fc0 sc0 ls11 ws12">Utworz<span class="_ _3"/>enie rez<span class="_ _33"/>erwy <span class="ls0 ws0"> <span class="_ _2e"> </span>- <span class="_ _f8"> </span><span class="ls13 wsd">7<span class="_ _2"/> 146</span> <span class="_ _cb"> </span><span class="ls13 wsd">7 146</span> </span></div><div class="t m1 x2c h5 y7a2 ff1 fs2 fc0 sc0 lse wsc">Rozwiąz<span class="_ _2"/>anie rezerwy<span class="ls0 ws0"> <span class="_ _1f4"> </span>- <span class="_ _f8"> </span><span class="ls13 wsd">4 145</span> <span class="_ _f8"> </span><span class="ls13 wsd">4 145<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y7a3 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 30.<span class="_ _33"/>09.2023<span class="_ _3"/>, w ty<span class="_ _3"/>m:<span class="ls0 ws0"> <span class="_ _189"> </span><span class="lse ws10">37<span class="_ _2"/>6</span> <span class="_ _1f5"> </span></span>7 146<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f3"> </span><span class="lsd wsc">7 5<span class="_ _2"/>22</span> </span></div><div class="t m1 x2c h5 y7a4 ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _12e"> </span><span class="ls11 ws1e">10</span> <span class="_ _f8"> </span><span class="ls13 wsd">7<span class="_ _2"/> 146</span> <span class="_ _f8"> </span><span class="lsc ws19">7 156</span> </span></div><div class="t m1 x2c h5 y7a5 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _1f6"> </span></span>366<span class="ls0 ws0"> <span class="_ _48"> </span>- <span class="_ _1f7"> </span></span>366<span class="ls0 ws0"> </span></div><div class="c x60 y7a6 w58 h60"><div class="t m1 x1e h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y7a7 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h33 y7a8 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3a" style="content-visibility: auto;"><div class="pc pc3a w42 h53"><img alt="" class="bi x0 y7a9 w43 h61" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w59 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">58<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">3</span>. Po<span class="_ _3"/>zostałe rezerwy<span class="ls0"> </span></div><div class="t m1 xc7 h5 y72c ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y72d ff3 fs2 fc0 sc0 lsa ws15">Rezerwa na zobowiązania, w tym<span class="_ _3"/>: <span class="ls0 ws0"> <span class="_ _1f8"> </span><span class="lsf ws14">64 289</span> <span class="_ _3f"> </span><span class="lsd wsc">28 200</span> <span class="_ _4c"> </span><span class="ls14 ws33">98<span class="_ _2"/> 640</span> </span></div><div class="t m1 x2c h5 y72e ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na koszty b<span class="_ _2"/>adania i przeglądu<span class="_ _2"/> sprawozdań fin<span class="_ _2"/>ansowych<span class="ls0 ws0"> <span class="_ _53"> </span><span class="lsc wse">71</span> <span class="_ _c6"> </span><span class="lsc wse">73</span> <span class="_ _bb"> </span><span class="lsf ws33">1<span class="_ _2"/>67</span> </span></div><div class="t m1 x2c h5 y72f ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na koszty usł<span class="_ _2"/>ug obcych <span class="ls0 ws0"> <span class="_ _61"> </span><span class="ls11 ws12">1 104<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _87"> </span><span class="ls11 ws1e">910</span> <span class="_ _15"> </span><span class="ls15 ws15">850</span> </span></span></span></div><div class="c x8 y7aa w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na koszty wyn<span class="_ _2"/>agrodzeń uzależnion<span class="_ _2"/>ych od <span class="lsd wsf">wyników </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">oraz<span class="ls0 ws0"> </span>pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> </span></div></div><div class="t m1 xef h5 y7ab ff1 fs2 fc0 sc0 lsf ws10">31 5<span class="_ _2"/>69<span class="ls0 ws0"> <span class="_ _1f"> </span><span class="ls13 wsd">9<span class="_ _2"/> 254</span> <span class="_ _7d"> </span><span class="ls16 ws1b">67 966</span> </span></div><div class="t m1 x2c h5 y7ac ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na pozostałe kosz<span class="_ _2"/>ty<span class="ls0 ws0"> <span class="_ _185"> </span><span class="ls13 wsd">31 545</span> <span class="_ _2c"> </span><span class="lsf ws10">1<span class="_ _2"/>7 96<span class="_ _2"/>3</span> <span class="_ _7d"> </span><span class="ls16 ws16">29 657</span> </span></div><div class="t m1 x13 h5 y7ad ff3 fs2 fc0 sc0 lsa ws15">Razem, w tym: <span class="ls0 ws0"> <span class="_ _1d4"> </span><span class="lsf ws14">64 289</span> <span class="_ _1f9"> </span><span class="lsd wsc">28 200</span> <span class="_ _4c"> </span><span class="ls14 ws33">9<span class="_ _2"/>8 640<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y7ae ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _1de"> </span><span class="ls16 ws16">48 662</span> <span class="_ _3f"> </span><span class="ls13 wsd">22 030</span> <span class="_ _7d"> </span><span class="ls15 ws1c">88 042</span> </span></div><div class="t m1 x2c h5 y7af ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _1e7"> </span><span class="ls29 ws81">1<span class="_ _2"/>5 6<span class="_ _2"/>27</span> <span class="_ _63"> </span><span class="ls18 wsf">6 170</span> <span class="_ _13"> </span><span class="ls12 ws13">10 598</span> </span></div><div class="c x43 y6da w11 h18"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y7b0 ff3 fs4 fc2 sc0 ls8 wsa">Zmiana stanu<span class="_ _2"/> pozostał<span class="_ _2"/>ych r<span class="_ _2"/>ezerw<span class="ls0 ws0"> </span></div><div class="t m1 xee h5 y7b1 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x83 y7b2 w57 h5d"><div class="t m1 xf0 h5 y7b3 ff3 fs2 fc0 sc0 lsa ws15">Rezerwa na<span class="ls0 ws0"> <span class="ls1b ws2b">kos<span class="_ _2"/>zty<span class="_ _2"/> </span></span></div></div><div class="t m1 xf1 h5 y7b4 ff3 fs2 fc0 sc0 lsa wsc">wynagrodzeń </div><div class="t m1 xf2 h5 y7b5 ff3 fs2 fc0 sc0 lsa wsc">zależnych </div><div class="t m1 xf3 h5 y7b6 ff3 fs2 fc0 sc0 ls18 ws14">od<span class="ls0 ws0"> <span class="lsc wse">wynikó<span class="_ _3"/>w </span></span></div><div class="t m1 xf4 h5 y7b7 ff3 fs2 fc0 sc0 ls18 ws14">oraz<span class="ls0 ws0"> </span>pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> </span></div><div class="t m1 xf5 h5 y7b1 ff3 fs2 fc0 sc0 lsa ws15">Inne rezerwy<span class="ls0 ws0"> <span class="_ _75"> </span></span><span class="wsc">Razem<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7b8 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 01.<span class="_ _33"/>01.2023<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a0"> </span><span class="ls11 ws8d">67 966</span> <span class="_ _ab"> </span><span class="lsc ws34">30 6<span class="_ _3"/>74<span class="ls0 ws0"> <span class="_ _1ca"> </span><span class="ls14 ws33">98 64<span class="_ _2"/>0</span> </span></span></span></div><div class="t m1 x2c h5 y7b9 ff1 fs2 fc0 sc0 lse wsc">Utworz<span class="_ _2"/>one rezerwy w ci<span class="_ _2"/>ągu roku obrot<span class="_ _2"/>owego<span class="ls0 ws0"> <span class="_ _1fa"> </span><span class="lsf ws10">31 5<span class="_ _2"/>69</span> <span class="_ _9b"> </span><span class="ls13 wsd">74 271</span> <span class="_ _a7"> </span><span class="ls13 wsd">105<span class="_ _2"/> 840</span> </span></div><div class="t m1 x2c h5 y7ba ff1 fs2 fc0 sc0 lsb ws1d">Wykorzystane/rozwiązane rezerwy<span class="ls0 ws0"> <span class="_ _128"> </span><span class="ls16 ws1b">67 966</span> <span class="_ _b0"> </span><span class="ls13 wsd">7<span class="_ _2"/>2 225</span> <span class="_ _1cc"> </span><span class="ls11 ws12">140 191<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y3e4 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 30.<span class="_ _33"/>09.2023<span class="_ _3"/>, w ty<span class="_ _3"/>m:<span class="ls0 ws0"> <span class="_ _180"> </span><span class="ls14 ws33">31<span class="_ _2"/> 569</span> <span class="_ _ab"> </span><span class="lsd wsc">32 720</span> <span class="_ _ec"> </span><span class="lsf ws14">64 289</span> </span></div><div class="t m1 x2c h5 y7bb ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _cc"> </span></span><span class="lsf">31 569<span class="ls0 ws0"> <span class="_ _93"> </span><span class="ls10 ws11">1<span class="_ _2"/>7 09<span class="_ _2"/>3</span> <span class="_ _b0"> </span><span class="ls16 ws16">48 662<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y7bc ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _1fb"> </span>- <span class="_ _93"> </span><span class="ls29 ws81">15<span class="_ _2"/> 627<span class="_ _2"/></span> <span class="_ _93"> </span><span class="ls29 ws81">15<span class="_ _2"/> 6<span class="_ _2"/>27</span> </span></div><div class="c x60 y7bd w58 h60"><div class="t m1 x1e h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y7be ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">4</span>. Po<span class="_ _3"/>zostałe zobowiąz<span class="_ _3"/>ania<span class="ls0"> </span></div><div class="t m1 xc7 h5 y7bf ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="c x8 y7c0 w4f h4c"><div class="t m1 x15 h5 y158 ff3 fs2 fc0 sc0 lsa ws15">Zobowiązania z tytułu pozostałyc<span class="_ _3"/>h podatków, ceł, ubezpieczeń </div></div><div class="t m1 x13 h5 y7c1 ff3 fs2 fc0 sc0 ls18 ws10">społe<span class="_ _2"/>cznych i i<span class="_ _2"/>nnych, z w<span class="_ _2"/>yjątkie<span class="_ _2"/>m podatku d<span class="_ _2"/>ochodoweg<span class="_ _2"/>o od osób </div><div class="t m1 x13 h5 y7c2 ff3 fs2 fc0 sc0 ls13 ws18">prawn<span class="_ _2"/>ych <span class="ls0 ws0"> </span></div><div class="t m1 xef h5 y7c1 ff3 fs2 fc0 sc0 lse wsf">13 334<span class="ls0 ws0"> <span class="_ _a6"> </span><span class="ls12 ws18">9 77<span class="_ _2"/>5</span> <span class="_ _1f"> </span><span class="ls11 ws29">9 547</span> </span></div><div class="t m1 x2c h5 y43 ff1 fs2 fc0 sc0 lse wsc">Podatek V<span class="_ _2"/>AT<span class="ls0 ws0"> <span class="_ _1fc"> </span><span class="ls13 wsd">8 290</span> <span class="_ _a6"> </span><span class="ls13 wsd">4 309</span> <span class="_ _1f"> </span></span>5 302<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y7c3 ff1 fs2 fc0 sc0 lse wsc">Podatek z<span class="_ _2"/>ryczałtowany u ź<span class="_ _2"/>ródła <span class="ls0 ws0"> <span class="_ _1fd"> </span> <span class="ls13 ws18">433</span> <span class="_ _62"> </span> 504 <span class="_ _f2"> </span> </span><span class="ws10">32<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7c4 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy od os<span class="_ _2"/>ób fizyczny<span class="_ _2"/>ch <span class="ls0 ws0"> <span class="_ _1fe"> </span><span class="ls11 ws12">1 162</span> <span class="_ _af"> </span><span class="ws1e">1 07<span class="_ _2"/>1</span> <span class="_ _8b"> </span><span class="ls13 wsd">1 944</span> </span></div><div class="t m1 x2c h5 y478 ff1 fs2 fc0 sc0 ls11 ws12">Skła<span class="_ _3"/>dki na ubezpi<span class="_ _33"/>eczenie społ<span class="_ _3"/>ecz<span class="_ _3"/>ne (ZUS<span class="_ _3"/>) <span class="ls0 ws0"> <span class="_ _1ff"> </span><span class="lse wsc">3 197</span> <span class="_ _24"> </span><span class="lse wsc">3 76<span class="_ _2"/>4</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 043</span> </span></div><div class="t m1 x2c h5 y7c5 ff1 fs2 fc0 sc0 lse ws10">PFRON<span class="ls0 ws0"> <span class="_ _200"> </span> <span class="ls15 ws15">85</span> <span class="_ _f6"> </span> <span class="ls16 ws29">91</span> <span class="_ _ed"> </span> <span class="lsc wse">75</span> </span></div><div class="t m1 x2c h5 y7c6 ff1 fs2 fc0 sc0 ls15 ws1c">Rozrachunki <span class="_ _3"/>z tytułu PIT<span class="ls0 ws0">-<span class="lsa wsc">8AR</span> <span class="_ _201"> </span> <span class="ls11 ws1e">16</span> <span class="_ _4f"> </span> <span class="lse ws10">36</span> <span class="_ _4e"> </span> <span class="lse ws10">134</span> </span></div><div class="t m1 x2c h5 y81 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="ls0 ws0"> <span class="_ _192"> </span> <span class="ls11 ws1e">151<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _4d"> </span>- <span class="_ _c6"> </span> <span class="ls11 ws1e">17<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y7c7 ff3 fs2 fc0 sc0 ls18 ws10">Pozost<span class="_ _2"/>ałe zobow<span class="_ _2"/>iązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _202"> </span><span class="lsf ws14">2 889</span> <span class="_ _1f"> </span><span class="lse wsf">3 485</span> <span class="_ _bd"> </span><span class="lse wsf">3 317</span> </span></div><div class="c x8 y7c8 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu prawa pierwokupu oraz<span class="_ _2"/> kosztów prz<span class="_ _2"/>yszłych </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">usług marketingowych<span class="ls0 ws0"> </span></div></div><div class="t m1 xf6 h5 y693 ff1 fs2 fc0 sc0 ls13 wsd">2 440<span class="ls0 ws0"> <span class="_ _1f"> </span></span>2 500<span class="ls0 ws0"> <span class="_ _23"> </span></span>2 620<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y7c9 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rozrachunki z<span class="_ _2"/> pracownikami <span class="ls0 ws0"> <span class="_ _203"> </span> </span><span class="ws10">133<span class="ls0 ws0"> <span class="_ _75"> </span> <span class="ls13 ws18">148</span> <span class="_ _75"> </span> <span class="ls13 ws18">241</span> </span></span></div><div class="t m1 x2c h5 y2a7 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rozrachunki z<span class="_ _2"/> członkami zarządu<span class="ls0 ws0"> <span class="_ _df"> </span> 3 <span class="_ _ca"> </span> 1 <span class="_ _f2"> </span> </span><span class="ws10">32<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7ca ff1 fs2 fc0 sc0 lse wsc">Zaliczki ot<span class="_ _2"/>rzymane od<span class="_ _2"/> odbiorców <span class="lsb wsd">zagranicznych<span class="ls0 ws0"> <span class="_ _1ea"> </span>- <span class="_ _ef"> </span>- <span class="_ _dd"> </span> 8 </span></span></div><div class="t m1 x2c h5 y7cb ff1 fs2 fc0 sc0 lse wsc">Inne z<span class="_ _2"/>obowiązania<span class="ls0 ws0"> <span class="_ _204"> </span> </span><span class="ws10">313<span class="ls0 ws0"> <span class="_ _3e"> </span> </span>836<span class="ls0 ws0"> <span class="_ _15"> </span> <span class="ls13 ws18">416</span> </span></span></div><div class="t m1 x13 h5 y7cc ff3 fs2 fc0 sc0 lsa ws15">Razem pozostałe zobowiązania <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a0"> </span><span class="lsd wsc">1<span class="_ _2"/>6 223</span> <span class="_ _6f"> </span><span class="ls14 ws33">13 260</span> <span class="_ _6f"> </span><span class="lsf ws14">12 86<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y7cd ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _18b"> </span><span class="ls13 wsd">1<span class="_ _2"/>3 722</span> <span class="_ _13"> </span><span class="ls18 wsf">1<span class="_ _2"/>0 760</span> <span class="_ _88"> </span><span class="ls13 wsd">10 244</span> </span></div><div class="t m1 x2c h5 y7ce ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls13 wsd">2 5<span class="_ _2"/>01</span> <span class="_ _23"> </span><span class="ls13 wsd">2 500</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 620</span> </span></div><div class="c x43 y7cf w5a h18"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3b" style="content-visibility: auto;"><div class="pc pc3b w42 h53"><img alt="" class="bi x0 y7d0 w43 h62" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">59<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y75f ff3 fs4 fc2 sc0 ls8 wsa">Bieżące i <span class="_ _2"/>przeterminowa<span class="_ _2"/>ne poz<span class="_ _2"/>ostałe zo<span class="_ _2"/>bowiązania<span class="_ _2"/> na 30.0<span class="_ _2"/>9.2023 r.<span class="ls0 ws0"> </span></div><div class="t m1 x13 h19 y65f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x7 h5 y7d1 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 xdb h5 y7d2 ff3 fs2 fc0 sc0 ls15 ws15">Nie<span class="ls0 ws0">-</span></div><div class="t m1 xd5 h5 y7d3 ff3 fs2 fc0 sc0 lsa wsc">przeterminowane<span class="ls0 ws0"> </span></div><div class="t m1 x4d h5 y7d4 ff3 fs2 fc0 sc0 lsa ws15">Przeterminowane w dniach<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x40 h5 y6f1 ff3 fs2 fc0 sc0 lsc wse">1 <span class="ls0 ws0">– <span class="ls14 ws11">60</span> <span class="_ _67"> </span><span class="ls11 ws1e">61 </span>– <span class="ls14 ws11">90</span> <span class="_ _a1"> </span><span class="ls11 ws1e">91 </span>– <span class="ls12 ws1f">180</span> <span class="_ _e6"> </span></span>181 <span class="ls0 ws0">– <span class="ls14 ws11">360</span> <span class="_ _db"> </span><span class="ls11 ws1e">>360</span> </span></div><div class="c x8 y712 w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wobec jed<span class="_ _2"/>nostek </div></div><div class="t m1 x2c h5 y713 ff1 fs2 fc0 sc0 lse ws10">powiązanyc<span class="_ _2"/>h<span class="ls0 ws0"> </span></div><div class="t m1 x6 h5 y714 ff1 fs2 fc0 sc0 ls0 ws0">3 <span class="_ _17e"> </span>1 <span class="_ _6f"> </span>2 <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>- <span class="_ _c5"> </span>- </div><div class="c x8 y7d5 w1a hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Wobec jed<span class="_ _2"/>nostek </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">pozostały<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div></div><div class="t m1 x72 h5 y60a ff1 fs2 fc0 sc0 ls13 wsd">16 220<span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls19 ws20">15<span class="_ _2"/> 887<span class="_ _2"/></span> <span class="_ _1a"> </span></span><span class="ws18">125<span class="ls0 ws0"> <span class="_ _c5"> </span>3 <span class="_ _1a8"> </span>1 <span class="_ _24"> </span>1 <span class="_ _16"> </span></span>20<span class="_ _2"/>3<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7d6 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _205"> </span></span><span class="lsd">16 223<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="lsf ws12">1<span class="_ _2"/>5 888</span> <span class="_ _1a"> </span></span><span class="wsf">127<span class="ls0 ws0"> <span class="_ _6f"> </span>3 <span class="_ _88"> </span>1 <span class="_ _22"> </span>1 <span class="_ _19"> </span></span>203<span class="ls0 ws0"> </span></span></span></div><div class="c xa4 y7d7 w4c hd"><div class="t m1 xe1 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y7d8 ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">5</span><span class="wscc">. </span>Rozli<span class="_ _3"/>czenia międ<span class="_ _3"/>zyokresowe przycho<span class="_ _3"/>dów<span class="ls0"> </span></div><div class="t m1 x93 h5 y7d9 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1e2"> </span><span class="lsd wsf">30.09.20<span class="_ _2"/>23</span> <span class="_ _19f"> </span><span class="lsd wsf">30<span class="_ _2"/>.06.2023</span> <span class="_ _ae"> </span><span class="lsc wse">31.12<span class="_ _3"/>.2<span class="_ _3"/>022<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7da ff1 fs2 fc0 sc0 lse ws10">Dotacje<span class="_ _2"/> <span class="ls0 ws0"> <span class="_ _206"> </span></span><span class="lsf">3 667<span class="ls0 ws0"> <span class="_ _bd"> </span><span class="ls13 wsd">4 586</span> <span class="_ _3e"> </span><span class="ls12 ws13">5 511</span> </span></span></div><div class="t m1 x2c h5 y7db ff1 fs2 fc0 sc0 lsb ws1d">Sprzedaż przyszłych okresów<span class="ls0 ws0"> <span class="_ _207"> </span><span class="ls16 ws16">6 633<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a6"> </span><span class="lsf ws10">18 99<span class="_ _2"/>1</span> <span class="_ _1a8"> </span><span class="ls19 ws20">16<span class="_ _2"/> 088</span> </span></span></span></div><div class="t m1 x2c h5 y7dc ff1 fs2 fc0 sc0 lse wsc">Portfel<span class="_ _2"/> GOG<span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls13 wsd">4 8<span class="_ _2"/>32</span> <span class="_ _8b"> </span><span class="ls13 wsd">4 746</span> <span class="_ _24"> </span><span class="ls13 wsd">4 460<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y612 ff1 fs2 fc0 sc0 lse wsc">Wypożycze<span class="_ _2"/>nie telefon<span class="_ _2"/>ów służbowych i poz<span class="_ _2"/>ostałe<span class="ls0 ws0"> <span class="_ _1e3"> </span><span class="ls13 ws18">44</span> <span class="_ _49"> </span><span class="ls13 ws18">41</span> <span class="_ _20"> </span></span><span class="ws10">35<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7dd ff3 fs2 fc0 sc0 lsa ws15">Rozliczenia międzyokresowe przy<span class="_ _33"/>chodów, w t<span class="_ _2"/>ym:<span class="ls0 ws0"> <span class="_ _89"> </span><span class="lsc ws36">15 176<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _4b"> </span><span class="lse wsf">2<span class="_ _2"/>8 364</span> <span class="_ _7d"> </span><span class="ls11 ws29">26 094</span> </span></span></span></div><div class="t m1 x2c h5 y7de ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _208"> </span><span class="ls11 ws12">13 107</span> <span class="_ _1f"> </span><span class="ls14 ws14">25<span class="_ _2"/> 611</span> <span class="_ _c5"> </span><span class="ls13 wsd">22 425<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y68 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _182"> </span><span class="ls13 wsd">2 069</span> <span class="_ _25"> </span><span class="lsc ws19">2 753</span> <span class="_ _24"> </span><span class="ls16 ws16">3 669<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y28e w5b h18"><div class="t m1 xf7 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y7df ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">16<span class="ls34">. Informacja <span class="_ _33"/>o instrumentach finansowy<span class="_ _3"/>ch<span class="ls0"> </span></span></span></div><div class="t m1 x8 h8 y546 ff3 fs4 fc2 sc0 ls8 wsa">Wartości g<span class="_ _2"/>odziwe i hier<span class="_ _2"/>archia <span class="_ _2"/>poszczegól<span class="_ _2"/>nych klas i<span class="_ _2"/>nstrumentó<span class="_ _2"/>w finansow<span class="_ _2"/>ych<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7e0 ff1 fs2 fc0 sc0 lse ws5a">Zarząd G<span class="_ _2"/>rupy dokonał anali<span class="_ _2"/>zy poszczególny<span class="_ _2"/>ch klas inst<span class="_ _2"/>rumentów finansowych<span class="_ _2"/>, na podstawie kt<span class="_ _2"/>órej stwierdz<span class="_ _2"/>ono, że wartość </div><div class="t m1 x8 h5 y7e1 ff1 fs2 fc0 sc0 lse wsc">bilansow<span class="_ _2"/>a instrumentów n<span class="_ _2"/>ie odbiega <span class="lsa">istotnie </span>od<span class="_ _2"/> ich wartości<span class="_ _2"/> godziwej zarówno n<span class="_ _2"/>a dzień 30 <span class="lsb wsd">wrześn<span class="_ _2"/>ia<span class="ls0 ws0"> <span class="ls29 ws76">20</span>23 r</span><span class="ls13">., 30 cz</span><span class="ws1d">erwca 20<span class="ls0 ws0">23 <span class="ls4c ws90">r.<span class="ls4d ws34">, </span></span></span></span></span></div><div class="t m1 x8 h5 y7e2 ff1 fs2 fc0 sc0 lse wsc">jak i 31 grud<span class="_ _2"/>nia 20<span class="ls0 ws0">22 <span class="lsb wsd">r.</span> </span></div><div class="t m1 xc7 h5 y7e3 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b2"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="c x8 y7e4 w45 h63"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls17 wsd">POZIOM 1<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y262 ff3 fs2 fc0 sc0 lsc ws34">Akty<span class="_ _3"/>wa wyc<span class="_ _3"/>enio<span class="_ _33"/>ne w wart<span class="_ _3"/>ości<span class="_ _3"/> go<span class="_ _3"/>dzi<span class="_ _3"/>wej<span class="ls0 ws0"> </span></div><div class="c x8 y7e5 w5c hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws83">Aktywa finansowe wycenione w wartości <span class="_ _2"/>godziwej przez <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls18 ws10">inne<span class="_ _2"/> dochody całk<span class="_ _2"/>owite<span class="ls0 ws0"> </span></div></div><div class="t m1 x47 h5 y7e6 ff3 fs2 fc0 sc0 ls12 ws18">234 677<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="lsd wsc">220 4<span class="_ _2"/>83</span> <span class="_ _f"> </span><span class="ls14 ws33">243 091</span> </span></div><div class="t m1 x2c h5 y7e7 ff1 fs2 fc0 sc0 lse wsc">obligacje<span class="_ _2"/> rządów państw ob<span class="_ _2"/>cych <span class="ls0 ws0">- <span class="lsb wsd">EUR </span> <span class="_ _209"> </span><span class="ls13 wsd">16 327</span> <span class="_ _42"> </span><span class="lsf ws10">1<span class="_ _2"/>5 60<span class="_ _2"/>9</span> <span class="_ _24"> </span><span class="ls11 ws12">25 111</span> </span></div><div class="t m1 x2c h5 y7e8 ff1 fs2 fc0 sc0 lse wsc">obligacje<span class="_ _2"/> rządów państw ob<span class="_ _2"/>cych <span class="ls0 ws0">- <span class="ls1d ws1d">USD </span> <span class="_ _9c"> </span><span class="ls13 wsd">21<span class="_ _2"/>8 350</span> <span class="_ _f"> </span><span class="ls13 wsd">204 874</span> <span class="_ _43"> </span><span class="lsf ws10">21<span class="_ _2"/>7 980</span> </span></div><div class="c x8 y7e9 w45 h64"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls17 wsd">POZIOM 2<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y7ea ff3 fs2 fc0 sc0 lsa ws15">Aktywa wycenione w wartości go<span class="_ _33"/>dziw<span class="_ _2"/>ej przez wynik finansowy<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y7eb ff3 fs2 fc0 sc0 ls1e ws1c">Instrum<span class="_ _3"/>enty poc<span class="_ _3"/>hodne<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _208"> </span> <span class="lse ws10">937</span> <span class="_ _1f9"> </span><span class="lse wsf">20 5<span class="_ _2"/>34</span> <span class="_ _1f"> </span><span class="lsc ws34">7 8<span class="_ _33"/>09<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y7ec ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="lsb wsd">EUR </span> <span class="_ _1d5"> </span> <span class="ls11 ws1e">116</span> <span class="_ _6b"> </span> <span class="ls16 ws29">973<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ls13 wsd">1 249</span> </span></span></span></div><div class="t m1 x2c h5 y7ed ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="ls1d ws1d">USD </span> <span class="_ _16d"> </span> <span class="ls13 ws18">821</span> <span class="_ _7c"> </span><span class="ls16 ws16">19 561</span> <span class="_ _23"> </span><span class="ls16 ws16">6 560</span> </span></div><div class="t m1 x13 h5 y7ee ff3 fs2 fc0 sc0 lsa ws15">Udziały w private equity w segme<span class="_ _3"/>ncie gamingowym<span class="ls0 ws0"> <span class="_ _4"> </span><span class="lsd wsc">2 414</span> <span class="_ _23"> </span><span class="lsd wsc">2 260</span> <span class="_ _23"> </span><span class="ls11 ws29">2 556</span> </span></div><div class="t m1 x2c h5 y55d ff1 fs2 fc0 sc0 lse wsc">udzi<span class="_ _2"/>ały w private e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym <span class="ls0 ws0">- <span class="ls17 ws13">SEK </span> <span class="_ _e0"> </span> <span class="ls15 ws15">985</span> <span class="_ _11"> </span> <span class="ls11 ws1e">919</span> <span class="_ _25"> </span><span class="ws1e">1 085</span> </span></div><div class="t m1 x2c h5 y3fe ff1 fs2 fc0 sc0 lse wsc">udzi<span class="_ _2"/>ały w private e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym <span class="ls0 ws0">- <span class="ls17 ws13">USD</span> <span class="_ _d2"> </span><span class="ls13 wsd">1 429</span> <span class="_ _1e"> </span><span class="ls13 wsd">1<span class="_ _2"/> 341</span> <span class="_ _3e"> </span><span class="ls13 wsd">1 471</span> </span></div><div class="t m1 x13 h5 y7ef ff3 fs2 fc0 sc0 ls15 ws1a">Zobowiązania wy<span class="_ _3"/>cenione <span class="_ _3"/>w wartości g<span class="_ _3"/>odziwej przez <span class="_ _3"/>wynik finan<span class="_ _3"/>sowy<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y7f0 ff3 fs2 fc0 sc0 ls1e ws1c">Instrum<span class="_ _3"/>enty poc<span class="_ _3"/>hodne <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _112"> </span><span class="lse wsf">3 6<span class="_ _2"/>32</span> <span class="_ _15"> </span><span class="lsd wsf">227</span> <span class="_ _97"> </span><span class="ls14 ws11">8<span class="_ _2"/>91</span> </span></div><div class="t m1 x2c h5 y7f1 ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="lsb ws71">EUR </span> <span class="_ _20a"> </span><span class="ls11 ws1e">192</span> <span class="_ _f6"> </span><span class="lsc wse">56</span> <span class="_ _c6"> </span><span class="lsc wse">72</span> </span></div><div class="t m1 x2c h5 y7f2 ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="ls1d ws8d">USD </span> <span class="_ _20b"> </span><span class="ls13 wsd">3 440</span> <span class="_ _95"> </span><span class="ls11 ws1e">171</span> <span class="_ _ad"> </span><span class="ls15 ws15">819</span> </span></div><div class="c x43 y7f3 w36 hd"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y7f4 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7f5 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3c" style="content-visibility: auto;"><div class="pc pc3c w42 h53"><img alt="" class="bi x0 y7f6 w43 h65" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w5d h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">60<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y7f7 ff1 fs2 fc0 sc0 lse wsc">Instru<span class="_ _2"/>menty finansowe<span class="_ _2"/> wyceniane w wartości god<span class="_ _2"/>ziwej<span class="_ _2"/> klasyfikowane są we<span class="_ _2"/>dług trzys<span class="_ _2"/>topniowej h<span class="_ _2"/>ierarchii wartości god<span class="_ _2"/>ziwej: <span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7f8 ff1 fs2 fc0 sc0 lse wsc">Poziom 1 <span class="ls0 ws0">– </span>ce<span class="_ _2"/>ny notowane<span class="_ _2"/> na aktywnych ry<span class="_ _2"/>nkach dla ident<span class="_ _2"/>ycznych aktyw<span class="_ _2"/>ów i zobowi<span class="_ _2"/>ązań. <span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7f9 ff1 fs2 fc0 sc0 lse wsc">Poziom 2 <span class="ls0 ws0">– </span>wart<span class="_ _2"/>ość godziwa opart<span class="_ _2"/>a o możliwe<span class="_ _2"/> do zaob<span class="_ _2"/>serwowania dane ry<span class="_ _2"/>nkowe.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7fa ff1 fs2 fc0 sc0 lse wsc">Poziom 3 <span class="ls0 ws0">– </span>wart<span class="_ _2"/>ość godziwa opar<span class="_ _2"/>ta o dane<span class="_ _2"/> rynkowe, któr<span class="_ _2"/>e nie są możli<span class="_ _2"/>we do zaobserwowan<span class="_ _2"/>ia na rynku.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y7fb ff3 fs4 fc2 sc0 ls8 wsa">Aktywa finans<span class="_ _2"/>owe <span class="ls0 ws0">– <span class="_ _2"/><span class="ls9 ws2a">klasy<span class="_ _2"/>fika<span class="_ _2"/>cja i<span class="_ _2"/> wycen<span class="_ _2"/>a</span> </span></div><div class="t m1 xc7 h5 y7fc ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7fd ff3 fs2 fc0 sc0 lsa ws15">Aktywa finansowe wyceniane <span class="_ _3"/>w zamortyzowanym koszcie <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _93"> </span><span class="lsd wsc">1<span class="_ _2"/> 072 424</span> <span class="_ _bf"> </span><span class="ls14 ws33">7<span class="_ _2"/>98 89<span class="_ _2"/>5</span> <span class="_ _d"> </span><span class="lse wsf">1 01<span class="_ _2"/>4 332</span> </span></div><div class="t m1 x2c h5 y7fe ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności d<span class="_ _2"/>ługoterminowe<span class="ls0 ws0"> <span class="_ _20c"> </span></span><span class="ws10">380<span class="ls0 ws0"> <span class="_ _4e"> </span></span>37<span class="_ _2"/>5<span class="ls0 ws0"> <span class="_ _75"> </span></span>389<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7ff ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _20d"> </span><span class="ls15 ws1c">287 833</span> <span class="_ _4b"> </span><span class="ls12 ws13">83 557</span> <span class="_ _9"> </span><span class="lsf ws10">165<span class="_ _2"/> 290</span> </span></div><div class="t m1 x2c h5 y800 ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i ekwiwalenty środków pienię<span class="_ _3"/>żnych<span class="ls0 ws0"> <span class="_ _c3"> </span><span class="ls13 wsd">236<span class="_ _2"/> 232</span> <span class="_ _43"> </span><span class="lse wsc">1<span class="_ _2"/>49 336</span> <span class="_ _9"> </span><span class="lsc ws19">277 82<span class="_ _3"/>7<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y801 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _16f"> </span><span class="ls13 wsd">263 25<span class="_ _2"/>0</span> <span class="_ _2b"> </span><span class="ls11 ws12">317 125</span> <span class="_ _f"> </span></span>337 330<span class="ls0 ws0"> </span></div><div class="c x8 y802 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Obligacje<span class="_ _2"/> Skarbu Państ<span class="_ _2"/>wa oraz obligacje<span class="_ _2"/> zabezpie<span class="_ _2"/>czone </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa<span class="ls0 ws0"> </span></div></div><div class="t m1 x47 h5 y803 ff1 fs2 fc0 sc0 ls13 wsd">280 493<span class="ls0 ws0"> <span class="_ _4c"> </span></span>243 713<span class="ls0 ws0"> <span class="_ _e"> </span></span>232 757<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y804 ff1 fs2 fc0 sc0 lse wsc">Pożycz<span class="_ _2"/>ki udzielone<span class="ls0 ws0"> <span class="_ _183"> </span><span class="ls13 wsd">4 236</span> <span class="_ _24"> </span><span class="ls13 wsd">4 789</span> <span class="_ _4e"> </span></span><span class="ws10">7<span class="_ _2"/>39<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y805 ff3 fs2 fc0 sc0 ls13 ws13">Aktywa f<span class="_ _2"/>inansowe wyce<span class="_ _2"/>niane w cenie<span class="_ _2"/> nabycia<span class="ls0 ws0"> <span class="_ _65"> </span><span class="lsf ws14">40 863</span> <span class="_ _4b"> </span><span class="lse ws10">43 <span class="ls12 ws1f">477</span></span> <span class="_ _42"> </span><span class="ls14 ws33">41 607</span> </span></div><div class="c x8 y7b2 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych nieob<span class="_ _2"/>jętych </div></div><div class="t m1 x2c h5 y806 ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div><div class="t m1 xad h5 y807 ff1 fs2 fc0 sc0 ls13 wsd">40 863<span class="ls0 ws0"> <span class="_ _13"> </span></span>43 477<span class="ls0 ws0"> <span class="_ _88"> </span></span>41<span class="_ _2"/> 607<span class="ls0 ws0"> </span></div><div class="c x8 y808 w4f h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws83">Aktywa finansowe wyceniane w wartości <span class="_ _2"/>godziwej przez <span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y809 ff3 fs2 fc0 sc0 ls18 ws10">inne<span class="_ _2"/> dochody całk<span class="_ _2"/>owite<span class="ls0 ws0"> </span></div><div class="t m1 x47 h5 y80a ff3 fs2 fc0 sc0 ls12 ws18">234 677<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="lsd wsc">220 4<span class="_ _2"/>83</span> <span class="_ _6"> </span><span class="ls14 ws33">2<span class="_ _2"/>43 091<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y64b ff1 fs2 fc0 sc0 lse wsc">Obligacje<span class="_ _2"/> rządów państw<span class="_ _2"/> obcych<span class="ls0 ws0"> <span class="_ _76"> </span><span class="ls13 wsd">234 67<span class="_ _2"/>7</span> <span class="_ _6"> </span><span class="ls13 ws18">220 483</span> <span class="_ _9"> </span><span class="ls13 wsd">243 0<span class="_ _2"/>91</span> </span></div><div class="c x8 y80b w4f ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsa ws83">Aktywa finansowe wyceniane w wartości <span class="_ _2"/>godziwej przez <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 wsd9">wynik finansowy<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xce h5 y34 ff3 fs2 fc0 sc0 lse wsf">3 324<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="lsd wsc">22 794</span> <span class="_ _6f"> </span><span class="lsc ws34">10 3<span class="_ _33"/>65<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y6cd ff1 fs2 fc0 sc0 ls15 ws1c">Pochodne ins<span class="_ _3"/>trumenty finans<span class="_ _3"/>owe<span class="ls0 ws0"> <span class="_ _70"> </span><span class="lse ws10">937</span> <span class="_ _7d"> </span><span class="ls13 wsd">20 534</span> <span class="_ _22"> </span><span class="ls10 ws11">7 8<span class="_ _2"/>09</span> </span></div><div class="t m1 x2c h5 y80c ff1 fs2 fc0 sc0 lse wsc">Udziały w pr<span class="_ _2"/>ivate e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym<span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 wsd">2 3<span class="_ _2"/>87</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 260</span> <span class="_ _1f"> </span><span class="ls12 ws13">2 556</span> </span></div><div class="t m1 x13 h5 y80d ff3 fs2 fc0 sc0 ls13 ws13">Razem akt<span class="_ _2"/>ywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _16e"> </span><span class="lsc ws34">1 3<span class="_ _3"/>51 28<span class="_ _3"/>8<span class="ls0 ws0"> <span class="_ _20e"> </span></span><span class="wse">1 <span class="ls11 ws8d">085 649<span class="ls0 ws0"> <span class="_ _20e"> </span><span class="lse wsf">1<span class="_ _2"/> 309 395</span> </span></span></span></span></span></div><div class="c x43 y80e w5a hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y80f ff3 fs4 fc2 sc0 ls8 wsc6">Zobowiązania finans<span class="_ _2"/>owe <span class="ls0 ws0">– <span class="ls9 ws2a">kla<span class="_ _2"/>syfi<span class="_ _2"/>kacj<span class="_ _2"/>a i w<span class="_ _2"/>ycen<span class="_ _2"/>a</span> </span></div><div class="t m1 xc7 h5 y709 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y810 ff3 fs2 fc0 sc0 lsa ws15">Zobowiązania finansowe wycenia<span class="_ _3"/>ne w zamortyzowanym koszcie <span class="_ _33"/><span class="ls0 ws0"> <span class="_ _4e"> </span><span class="ls11 ws8d">97 549</span> <span class="_ _7d"> </span><span class="ls25 ws2b">76<span class="_ _2"/> 327<span class="_ _2"/></span> <span class="_ _4c"> </span><span class="ls11 ws29">99 689</span> </span></div><div class="t m1 x2c h5 y811 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _20f"> </span></span>67 302<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">49 8<span class="_ _2"/>70</span> <span class="_ _1f"> </span><span class="ls14 ws14">72 119</span> </span></div><div class="t m1 x2c h5 y812 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="_ _2"/> <span class="wsc">zobowiązania f<span class="_ _2"/>inansowe<span class="ls0 ws0"> <span class="_ _9f"> </span><span class="ls13 wsd">30 247<span class="_ _2"/></span> <span class="_ _4b"> </span><span class="ls13 wsd">26 45<span class="_ _2"/>7</span> <span class="_ _6f"> </span><span class="lsc ws19">27 5<span class="_ _3"/>70<span class="ls0 ws0"> </span></span></span></span></div><div class="c x8 y813 w4f h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws15">Zobowiązania finansowe wycenia<span class="_ _3"/>ne w wartości godziwej przez <span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 ls15 wsd9">wynik finansowy<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xce h5 y814 ff3 fs2 fc0 sc0 lse wsf">3 632<span class="ls0 ws0"> <span class="_ _75"> </span></span><span class="lsd">227<span class="ls0 ws0"> <span class="_ _ee"> </span><span class="ls14 ws11">891<span class="_ _2"/></span> </span></span></div><div class="t m1 x2c h5 yf5 ff1 fs2 fc0 sc0 ls15 ws1c">Pochodne ins<span class="_ _3"/>trumenty finans<span class="_ _3"/>owe<span class="ls0 ws0"> <span class="_ _210"> </span><span class="lse wsc">3 632</span> <span class="_ _4e"> </span><span class="ls13 ws18">227</span> <span class="_ _ad"> </span></span><span class="ws15">891<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y815 ff3 fs2 fc0 sc0 lsa ws15">Razem zobowiązania finansowe<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a0"> </span><span class="ls12 ws18">101 181</span> <span class="_ _2b"> </span><span class="ls11 ws8d">76 554</span> <span class="_ _10"> </span><span class="lsc ws34">100 580<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y816 w11 hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y817 ff1 fs2 fc0 sc0 lse ws57">Zgodnie<span class="_ _2"/> z wym<span class="_ _2"/>ogami <span class="ffa ls17 wsb9">MSSF 9</span><span class="ls0 ws0"> <span class="_ _60"> </span><span class="ff4 lsb wsfe">Instrumenty Finansowe</span> <span class="_ _60"> </span></span><span class="ws5e">Spółka dominująca dokon<span class="_ _2"/>ała analizy m<span class="_ _2"/>odelu biznesowego w z<span class="_ _2"/>akresie </span></div><div class="t m1 x8 h5 y818 ff1 fs2 fc0 sc0 lse ws3c">zarządz<span class="_ _2"/>ania aktywami finan<span class="_ _2"/>sowymi oraz zbadała charakte<span class="_ _2"/>rystykę wynikających<span class="_ _2"/> z umowy przepływ<span class="_ _2"/>ów <span class="_ _3"/>pieniężn<span class="_ _2"/>ych dla każdego </div><div class="t m1 x8 h5 y819 ff1 fs2 fc0 sc0 lse wsc">składnika port<span class="_ _2"/>fela obl<span class="_ _2"/>igacji, stwie<span class="_ _2"/>rdzając, że<span class="_ _2"/>:<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y81a ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb ws41">celem zrealizowanych in<span class="lse ws3c">west<span class="_ _2"/>ycji w krajowe i<span class="_ _2"/> zagranicz<span class="_ _2"/>ne obl<span class="_ _2"/>igacje skarbowe oraz<span class="_ _2"/> krajowe <span class="_ _2"/>obligacje z<span class="_ _2"/>abez<span class="_ _2"/>pieczone </span></span></span></div><div class="t m1 x33 h5 y81b ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa RP j<span class="_ _2"/>est ich utr<span class="_ _2"/>zymanie do dn<span class="_ _2"/>ia zapadalności i otr<span class="_ _2"/>zymanie<span class="_ _2"/> umownych przepływów;<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y81c ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse ws28">mand<span class="_ _2"/>aty inwestycyjne<span class="_ _2"/>, w ramach których zarządzan<span class="_ _2"/>y jest portfel o<span class="lsa wsd9">bligacji zagranicznych, dopuszczają sp<span class="_ _3"/>rzedaż obligacji </span></span></span></div><div class="t m1 x5 h5 y81d ff1 fs2 fc0 sc0 lsb ws1d">przed terminem wykupu w ramach przyjętej strategii;<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y81e ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">wszy<span class="_ _2"/>stkie zakupion<span class="_ _2"/>e obligacje spełniaj<span class="_ _2"/>ą test SPPI<span class="_ _2"/>.<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y81f ff1 fs2 fc0 sc0 lse ws4e">W następs<span class="_ _2"/>twie przeprow<span class="_ _2"/>adzonej anal<span class="_ _2"/>izy zakwal<span class="_ _2"/>ifikowano nab<span class="_ _2"/>yte obligacje d<span class="_ _2"/>o dwóch mod<span class="_ _2"/>eli zarz<span class="_ _2"/>ądzania<span class="ls0 ws0"> <span class="_ _2"/></span>aktyw<span class="_ _2"/>ami finansowy<span class="_ _2"/>mi, </div><div class="t m1 x8 h5 y820 ff1 fs2 fc0 sc0 lse ws4e">które roz<span class="_ _2"/>różnia podmiot<span class="_ _2"/> zarządzający portfe<span class="_ _2"/>lem obligacji<span class="_ _2"/>. Obligacje Skarbu<span class="_ _2"/> Państwa RP oraz<span class="_ _2"/> obligacje zabez<span class="_ _2"/>pieczone gwarancją </div><div class="t m1 x8 h5 y821 ff1 fs2 fc0 sc0 lse ws112">Skarbu Państ<span class="_ _2"/>wa RP, ze<span class="_ _2"/> względu na docelowe<span class="_ _2"/> utrzymanie i<span class="_ _2"/>ch do realiz<span class="_ _2"/>acji umownych przepływów<span class="_ _2"/>, wyceniane są </div><div class="t m1 x8 h5 y822 ff1 fs2 fc0 sc0 ls0 ws0">w z<span class="lse ws3a">amortyzowany<span class="_ _2"/>m koszcie. Ob<span class="_ _2"/>ligacje skarbowe<span class="_ _2"/> zagranicz<span class="_ _2"/>ne, ze<span class="_ _2"/> względu na m<span class="_ _2"/>andat in<span class="_ _2"/>westycyjny dopusz<span class="_ _2"/>czający m<span class="_ _2"/>ożliwość </span></div><div class="t m1 x8 h5 y823 ff1 fs2 fc0 sc0 lse wsc">zarządz<span class="_ _2"/>ania portfelem<span class="_ _2"/> przez Asset Manager<span class="_ _2"/>a, wycenian<span class="_ _2"/>e są w wartości godz<span class="_ _2"/>iwej przez<span class="_ _2"/> <span class="ls19 ws8c">inne<span class="_ _2"/><span class="ls0 ws0"> </span></span>dochody<span class="_ _2"/> całkowite.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y824 ff1 fs2 fc0 sc0 lse ws98">Zgodnie<span class="_ _2"/> z wym<span class="_ _2"/>ogami <span class="ffa ls17 ws113">MSSF 13</span><span class="ls0 ws0"> <span class="_ _5f"> </span><span class="ff4 ls1b ws2b">U<span class="_ _2"/>st<span class="_ _2"/>ale<span class="_ _2"/>nie<span class="_ _2"/></span><span class="ff4"> <span class="_ _5f"> </span><span class="lsb ws5d">Wartości Godziwej</span></span> <span class="_ _5f"> </span></span><span class="ws5b">Grupa dokon<span class="_ _2"/>ała analizy w<span class="_ _2"/>yceny instrumen<span class="_ _2"/>tów finansowych </span></div><div class="t m1 x8 h5 y825 ff1 fs2 fc0 sc0 lse ws6b">wyceni<span class="_ _2"/>onych w skonsolid<span class="_ _2"/>owanym sprawoz<span class="_ _2"/>daniu z<span class="_ _2"/> sytuacj<span class="_ _2"/>i finansowej w z<span class="_ _2"/>amortyz<span class="_ _2"/>owanym koszci<span class="_ _2"/>e w ce<span class="_ _2"/>lu ustale<span class="_ _2"/>nia ich wart<span class="_ _2"/>ości </div><div class="t m1 x8 h5 y826 ff1 fs2 fc0 sc0 lsa ws1a">godziwej oraz ich klasyfikacji w hierarchii wartości g<span class="_ _3"/>odziwej.<span class="ls0 ws0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3d" style="content-visibility: auto;"><div class="pc pc3d w42 h53"><img alt="" class="bi x0 y827 w43 h66" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x4b yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">61<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y7f7 ff1 fs2 fc0 sc0 lse ws63">Notowane papie<span class="_ _2"/>ry dłużne zost<span class="_ _2"/>ały zakwalifikowane d<span class="_ _2"/>o poziomu 1. Są to Obli<span class="_ _2"/>gacje Skarbu Państwa oraz ob<span class="_ _2"/>ligacje zabezpi<span class="_ _2"/>eczone </div><div class="t m1 x8 h5 y828 ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa, któr<span class="_ _2"/>ych wartość godz<span class="_ _2"/>iwa została określ<span class="_ _2"/>ona na podstawie wyceny<span class="_ _2"/> rynkowej udostępn<span class="_ _2"/>ionej przez biur<span class="_ _2"/>o </div><div class="t m1 x8 h5 y829 ff1 fs2 fc0 sc0 lsb wsd">maklerskie<span class="ls0 ws0"> <span class="lse wsc">w ramach obowi<span class="_ _2"/>ązującej umowy<span class="_ _2"/> o świadczen<span class="_ _2"/>ie usług maklerski<span class="_ _2"/>ch.</span> </span></div><div class="c x8 y82a w5c hd"><div class="t m1 x15 h19 y82b ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs9"> </span></div></div><div class="t m1 xf8 h5 y82c ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> <span class="_ _1a3"> </span></span>30.06.2023<span class="ls0 ws0"> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y82d ff3 fs2 fc0 sc0 ls17 wsd">POZIOM 1<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y66d ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _211"> </span> <span class="_ _1cc"> </span> <span class="_ _212"> </span> </div><div class="c x8 y82e w5c hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć godziwa aktyw<span class="_ _2"/>ów wycenion<span class="_ _2"/>ych w zamort<span class="_ _2"/>yzowanym </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">koszcie<span class="ls0 ws0"> </span></div></div><div class="t m1 xf9 h5 y281 ff3 fs2 fc0 sc0 lsf ws12">278<span class="_ _2"/> 985<span class="ls0 ws0"> <span class="_ _7"> </span><span class="ls14 ws33">2<span class="_ _2"/>36 0<span class="_ _2"/>96</span> <span class="_ _52"> </span><span class="lsc ws36">219 713</span> </span></div><div class="c x8 y82f w5c ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Obligacje<span class="_ _2"/> Skarbu Państ<span class="_ _2"/>wa oraz obligacje<span class="_ _2"/> <span class="ws10">zabezpie<span class="_ _2"/>czone </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa<span class="ls0 ws0"> </span></div></div><div class="t m1 x47 h5 y718 ff1 fs2 fc0 sc0 ls19 ws20">278<span class="_ _2"/> 985<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls16 ws16">236 096</span> <span class="_ _2b"> </span><span class="ls11 ws12">219 713<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 xc6 h5 y830 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y831 ff1 fs2 fc0 sc0 lse ws5a">Pozostałe<span class="_ _2"/> pozycje aktywów i zobowiąz<span class="_ _2"/>ań finansowy<span class="_ _2"/>ch wycenionych w zam<span class="_ _2"/>ortyzowanym koszcie z<span class="_ _2"/>ostały zakwalif<span class="_ _2"/>ikowane do </div><div class="t m1 x8 h5 y832 ff1 fs2 fc0 sc0 lse wsc">poziomu 3.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y833 ff1 fs2 fc0 sc0 lse ws44">W odnie<span class="_ _2"/>sieniu do udziałów kapitał<span class="_ _2"/>owych w innych j<span class="_ _2"/>ednostkach Gru<span class="_ _2"/>pa dokonuje szacunku<span class="_ _2"/> wartości godziwej<span class="_ _2"/> posiadanych udz<span class="_ _2"/>iałów </div><div class="t m1 x8 h5 y834 ff1 fs2 fc0 sc0 lse ws57">metodą, która pol<span class="_ _2"/>ega na z<span class="_ _2"/>aprognoz<span class="_ _2"/>owaniu przy<span class="_ _2"/>szłych prze<span class="_ _2"/>pływów pienięż<span class="_ _2"/>nych gene<span class="_ _2"/>rowanych przez ośr<span class="_ _2"/>odek wypracow<span class="_ _2"/>ujący </div><div class="t m1 x8 h5 y835 ff1 fs2 fc0 sc0 lse ws65">środki pie<span class="_ _2"/>niężne i w<span class="_ _2"/>ymaga ustalenia stopy<span class="_ _2"/> dyskont<span class="_ _2"/>owej do zastosowani<span class="_ _2"/>a w celu ob<span class="_ _2"/>liczenia b<span class="_ _2"/>ieżącej wartości t<span class="_ _2"/>ych przepły<span class="_ _2"/>wów. </div><div class="t m1 x8 h5 y836 ff1 fs2 fc0 sc0 ls0 ws0">W <span class="lse wsc">uzasadn<span class="_ _2"/>ionych przypadkach G<span class="_ _2"/>rupa przyjmuj<span class="_ _2"/>e koszt hist<span class="_ _2"/>oryczny jako akceptowal<span class="_ _2"/>ne przy<span class="_ _2"/>bliżenie wartości<span class="_ _2"/> godziwe<span class="_ _2"/>j.</span> </div><div class="t m1 x8 h5 y837 ff1 fs2 fc0 sc0 lse ws5b">Grupa nie<span class="_ _2"/> dokonywała wy<span class="_ _2"/>ceny wartośc<span class="_ _2"/>i godziwe<span class="_ _2"/>j należności<span class="_ _2"/>, zobowiąz<span class="_ _2"/>ań z tytuł<span class="_ _2"/>u dostaw i<span class="_ _2"/> <span class="lsb ws5d">usług, środków pieniężnych </span></div><div class="t m1 x8 h5 y838 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws114">ekwiwalent<span class="_ _2"/>ów środków pieni<span class="_ _2"/>ężnych, lokat ban<span class="_ _2"/>kowych powyżej 3 mie<span class="_ _2"/>sięcy oraz<span class="_ _2"/> pożyczek udz<span class="_ _2"/>ielonych o zmie<span class="_ _2"/>nnym </span></div><div class="t m1 x8 h5 y839 ff1 fs2 fc0 sc0 lse wsc">oprocentow<span class="_ _2"/>aniu, poniew<span class="_ _2"/>aż ich wartość b<span class="_ _2"/>ilansowa uznawan<span class="_ _2"/>a jest przez G<span class="_ _2"/>rupę za rozsądne<span class="_ _2"/> przybliże<span class="_ _2"/>nie wartości godz<span class="_ _2"/>iwej. <span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y83a ff1 fs2 fc0 sc0 lsb ws89">W okresie sprawozdawczym i w okresie porównawczym w G<span class="_ _2"/>rupie nie wystąpiły przesunięcia pomiędzy Poziomami w hierarchii </div><div class="t m1 x8 h5 y83b ff1 fs2 fc0 sc0 lse wsc">wartości god<span class="_ _2"/>ziwej.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y6cc ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">7</span>. Przy<span class="_ _3"/>chody ze sprzed<span class="_ _3"/>aży<span class="ls0"> </span></div><div class="t m1 x8 h8 y83c ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls8 wsa">struktura geog<span class="_ _2"/>raficzna</span> <span class="ls4e ws116">20</span>23 <span class="ls47 wsa">r.</span>* </span></div><div class="t m1 xfa h5 y83d ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3b"> </span><span class="lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsb wsd">3<span class="_ _3"/>0.09.2023<span class="ls0 ws0"> <span class="_ _1d6"> </span><span class="lsc wse">01.01.2<span class="_ _33"/>023 <span class="ls0 ws0">– <span class="lsd wsf">30.09.2023</span> </span></span></span></span></span></span></div><div class="t m1 xfa h5 y83e ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _213"> </span><span class="ls10 ws56">w P<span class="_ _2"/>LN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> <span class="_ _25"> </span><span class="ls10 ws56">w<span class="_ _2"/> PLN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> </div><div class="t m1 x13 h5 y620 ff3 fs2 fc0 sc0 ls13 ws18">Kraj<span class="ls0 ws0"> <span class="_ _158"> </span><span class="lse wsf">9 37<span class="_ _2"/>2</span> <span class="_ _23"> </span><span class="lsd wsf">2,1<span class="_ _2"/>2%</span> <span class="_ _3f"> </span><span class="lse wsf">23 238</span> <span class="_ _55"> </span><span class="lse ws10">3,0<span class="_ _2"/>3%</span> </span></div><div class="t m1 x13 h5 y83f ff3 fs2 fc0 sc0 lsa ws83">Eksport, w t<span class="_ _2"/>ym:<span class="ls0 ws0"> <span class="_ _1f8"> </span><span class="lse wsf">433 310</span> <span class="_ _1d6"> </span><span class="ls2a ws81">9<span class="_ _2"/>7<span class="_ _2"/>,88%<span class="_ _2"/></span> <span class="_ _b"> </span><span class="ws1d">7<span class="_ _2"/>44 454<span class="_ _3"/><span class="ws0"> <span class="_ _214"> </span><span class="ls11 ws1e">96,97<span class="_ _3"/>%<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y687 ff1 fs2 fc0 sc0 lse ws10">Europa<span class="ls0 ws0"> <span class="_ _215"> </span></span><span class="wsc">76 338<span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls13 ws18">17,24%</span> <span class="_ _6f"> </span><span class="ls14 ws14">147<span class="_ _2"/> 317</span> <span class="_ _55"> </span><span class="ls16 ws29">19,19%<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y840 ff1 fs2 fc0 sc0 lse wsc">Ameryka Półn<span class="_ _2"/>ocna<span class="ls0 ws0"> <span class="_ _216"> </span><span class="ls13 wsd">329 828</span> <span class="_ _13"> </span><span class="ls13 ws18">74,51<span class="_ _2"/>%</span> <span class="_ _6"> </span><span class="ls13 wsd">540 442</span> <span class="_ _3f"> </span><span class="ls13 ws18">70,40<span class="_ _2"/>%</span> </span></div><div class="t m1 x2c h5 y841 ff1 fs2 fc0 sc0 lse wsc">Ameryka Połu<span class="_ _2"/>dniowa<span class="ls0 ws0"> <span class="_ _73"> </span><span class="ls12 ws13">1<span class="_ _2"/> 577</span> <span class="_ _9e"> </span><span class="ls13 ws18">0,36<span class="_ _2"/>%</span> <span class="_ _a6"> </span></span>3 323<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _23"> </span><span class="ls13 ws18">0,43%</span> </span></div><div class="t m1 x2c h5 y842 ff1 fs2 fc0 sc0 lsa wsc">Azja<span class="ls0 ws0"> <span class="_ _217"> </span><span class="ls13 wsd">22 270</span> <span class="_ _9e"> </span><span class="ls13 ws18">5,0<span class="_ _2"/>3%</span> <span class="_ _4b"> </span><span class="ls13 wsd">46 435</span> <span class="_ _7c"> </span><span class="ls13 ws18">6,05<span class="_ _2"/>%</span> </span></div><div class="t m1 x2c h5 y843 ff1 fs2 fc0 sc0 lsa wsc">Australia<span class="ls0 ws0"> <span class="_ _218"> </span><span class="ls13 wsd">3 042</span> <span class="_ _7c"> </span><span class="ls16 ws29">0,69%<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a6"> </span><span class="ls13 wsd">6 449</span> <span class="_ _23"> </span><span class="ls13 ws18">0,84%</span> </span></span></span></div><div class="t m1 x2c h5 y844 ff1 fs2 fc0 sc0 ls13 ws18">Afryka<span class="ls0 ws0"> <span class="_ _219"> </span></span>255<span class="ls0 ws0"> <span class="_ _55"> </span>0,05% <span class="_ _75"> </span></span>488<span class="ls0 ws0"> <span class="_ _7c"> </span>0,06% </span></div><div class="t m1 x13 h5 y845 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _21a"> </span><span class="ws1d">442 682</span> <span class="_ _bd"> </span><span class="lsc wse">100%<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls14 ws33">767 692</span> <span class="_ _25"> </span><span class="lsc wse">100%<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x43 y846 w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y847 ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3e" style="content-visibility: auto;"><div class="pc pc3e w42 h53"><img alt="" class="bi x0 y848 w43 h67" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKcAAAQOCAIAAACB8cwMAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde4DcVWHo8XN+89xnEkjIQgIibypK1FAQQaDQa1CpVtGCEoGKCrUIFGzgigareFHsBS6giKaBQi9cpYq3qFRAQVNBhWtQVApRAgQIEEKS2efszPzuH5PdTPadV92Ez+ev3Xntzpnd7HzzO79zQpiAGGOYmAnecvI/oOfiuRgcz8Vz8QvouXgunovB8Vw8lx3guZx88slJAAAAYMel+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVxzbRFqJBAAAAVN+OKR/C+/JF4wAAAKi+HdMpuaafVvqNAwAAoPp2QB0xOTab/12tYigAAADVtwP6dLH1sVrVOAAAAKpvB3RMJn9MJr+0anonAACg+nY4ByaZK5vaqyH8sFI2GgAAgOrboUyPyfVNU5pj/E6ltxRSAwIAAKi+HUdziNc3tXckmRDC9eUeAwIAAKi+Hcrni62vzeRCCHdV+p60lAsAAKD6diTn5Zvfnlu/J/v1fd0GBAAAUH07jndmC39TaKl//LNKealt+gAAANW3w3hjJntZsW3w0xv6ndEHAACovh3Fq2Lm6uKUbIz1Tx+rVu62YQMAAKD6dgzNIX61uX1GsmFUFznQBwAAqL7JLLMpt/xKU/veSXbwkpW16nf6e40hAACg+iavkwfW4RzXwkLr4dl84yVfL/fYrgEAAFB9k9ecJFvfcG9cp+SaTs43NV6yLq1904E+AABA9U1mp+abJ3KzIzO5Tw7s0zDo5nJPd0iNIQAAoPomqbYQ5208Y3NEu8bkmqYNi3bW9aXpTQ70AQAAqm8ye0s2P6TlRnR+oaV52M2+1d+7Kq0ZQwAAQPVNXq9pWI1zNNNjckK2MPzy71b6DCAAAKD6JrWDM+NUXyaELxTbhl++slZ9sNpvAAEAANU3eU2PyZzxVu9cWGh9y0gn/tmwAQAAUH2T3ftyxfqRvuYw8ql9J+eKQ7ZqqLNhAwAAoPomu0wIp+TWF920ZIQhOjKT+3ShdcT73mDDBgAAQPVNcvOyhRnJqCOzV5IZvlVDXV+a3uJAHwAAoPomudNGmrpZNz0mi5qmNI+yo8M3bNgAAACovknuwCQ72jou+RCuKbbPTjIjXltJ0xv7ezbjK2ZCmJfNvy9XzBh9AABA9W1rp+SLo131+WLbG7OjLux5d6X8ZG2ExTv3TUatub2SzIWFlrtbdpoWk2/091r5EwAAUH3b1rQY35kdufrOzje/M1cc475fLncPuaQjJjc2TckOWwU0H8K7s8Wbm6b8e8tOR2byH+lZ62xAAABgG8kagkbvzTUVRjpn7+3ZwscLLWPc8WeV8u9qlcZLjsnkv9DU9li10nj5QUn2fbni23OF9piEEG4p91zW12XNTwAAQPVtQ5kQqgMfzB84mteVpmkMrSGGEOZksl8oto39IF8tbzijLx/CRYXWU/JNIYSrBw4AzkmyHyu2HJ1Zv6v7urT2yd7OOyt9xh8AAFB929afZwv1+jomm+9IMiGESpp+trd0VK54fDY/I8YvF6cURlm0s+531cpPquX6x/smmX8sth+YyYYQflYpP1arnJZrem+uuF8mO3hEb2m1/9yedc9Y7RMAAFB921omhHfnivXqmz+wM/s/9HUmIf6/av/x2fxeyfhDtGjggN4puaYLCy2DiTgjSX7SsnNjMVbSdFF/zxV9XRZuAQAAVN9/hTmZXEdMQgj7JpnDs/kQwl2Vvlv6e5tD+EJTeyVNf1rtf0s2P8YjrErTOyp902L8fLHtuGyh8aohxVgK6dk9a39a7d/s7zYfwq4x82SqGQEAANU3MYdncu0xhoEDfX1p+g+9nSGE7hAOzuT+vrd0SbF17Ef4cbV8aCb3hWJbRzLWfnvdafqRnrUPTSz5mkOclSSzk0xHTGYlmVkxmZ1kpsXkx5Xyzf09Fn8BAABU30S9JZufHpO2EN+dK4YQri13r0xrIYQ9YvKVcve7c8X2mKxLaytqtT/JZEcptHBj89Sxv8qvq/1n96x7dqRcqxddPe06YjI7yeydyc6MG+2o8WStelO551v9vSXBBwAAqL6JawvxoCSbjfHkfLEQY1eaLh44Q68rpMtr1SMK+Qcq5f/Z1/WFYttVfV3z8007xaE7HM7beFbncF8td1/R19Ue4xuS7N5JZlZMZiWZjiQzOyazRjo82Bh2P62Ub+rv+VGlbE4nAACg+jbZn2Sy2RhDCO/PNYUQ7q70De6V/lKavjVb+FW1/9SetfsnmXndL5+XbxmefOP6Q62yd5L5eevO7TFJQ4gTvmNfmi7oLX3X1g4AAIDq22xzBiZt1o+5LamUG69tj/HU7rW1EH5Xqx6VyZ+Rb9qML7FXkp3IKqCNekK4pdx9U7nH1g4AAIDq2yKHZzYsztmXpo0H1qbF+A+9nZ0hDSEclclf19SejXFbfz99afqdSu9Xyj0ramZ0AgAAqm/L5EN4YyY3+OmPKuXG5TVfTtN65f3XJN+LtdrN/T3f6O9dldbits9LAABA9e34Ds3kGvdPf7g2wp4KR2Ry2zr5llb7byj33Fnpc3QPAABQfVvTmzfee/1nlaHV96qYXNM0ZRslXyVN76yUbyx3L61V/BQCAACboTnEaUkMIRRiMn1g7cjpSVIIsR57HUnyxlzhlVt9RzZU3zf6ex4ZVl+fLba1bIPkezmt3VLuuam/d5XFWgAA4BUjE0JHsn5TgJ1jpljPthinDewU0JGsXwcyH+OMmIQQkhh3HUiSaTFpHvh49rAd4MbYL6DtFVt902OyX5INISyplD/X1/n7YaunzIjJoQ1n/W0Vz6S1r/R13d7fW/YjDwAAkz4ZCrFea3HXJEnTEAYW/w8htMfYPtBgM5MkG2IIYUqStIYQQiiEOH0g8KbFZPjBpAlu6rZJe7+N4RVafW/J5EIIX+vr/qf+7nfliifFzDXlrrXphg3SX0xrP6yUjx04Hvj1cvfaND2/0LJ5X25lrXpDf88t/b3daRpCaA7xoEz20EyuPSY3l3ueTJ3TBwAAm29womMIYWaSyaYhDJvoWL+2Lcb2gWNrs5JMCGkIoSNmMnF9rc1Iks2ur60VaVvdK7T6Ds/m/3e5Jx/jT1p2rp+51x/SL/Z1Dd7gT5Lsr2uVY0N+Va22oLf042o5hHB4Jvemjc8GHNdD1f4byt13VcrVEOZkcsdl8odmcwcl2RDCov6ey/o6BR8AAK80swYbLMQpSZKmG010nJHEeq0NTnQMIUyLsTkmIaTtMWkbfaLjJqXXpI001bd1vCrJpCG8vmEO5wdzTV8td69N0/2TzH/WqiGEnjR9oFI+t3fdSwPHAL/Y1/XtiVVfX5reWelbVO4JIRyayV3d1D43k5sa1///w4pa9bzedUur1nEBAGCya5zo2BGTGEOajjPRMR/DjJiEEAshjD3RUaSpvm3lwCS7e8zc2t/z75W+fZLsGzK51WmtM00/lGv6n+XuZbXqMZn8y2ltVVr7YM/awUmf+RAWFFp+U+1/zZjn+72c1pZWK0/WKrOSzM3NUwYPH9d/TEMIt5R7Luvr6g6pHz4AALauxomO02NSCDHGsHMcd6JjEkIMIR13oqNIU33bjf6QvrP75ddmsvsl2Wdr1SdqlQcq/b+qVf4235wJoRrCA9X+9hgfrvQNltnUGL/eNOWFWu2LfV3fapk29m/aMdl8CCMcEiyF9ILudT+qWswFAIDB3AohhLawvsGKMe48/kTHGEJsj3HsiY6blF4KTfXtaGIIny22HpMtDF7Sl0//ub/nyVr1TZnckmp/T0h70jQO/BZNjfFfmqbul8me1Lfm17XK76uVvTOjjlthlM0eXk5rH+1Z98tqv585AIDt0ZCJjiGEGMNucSITHUM2xplxnImOIg3VtzU9Xqt+pGfdq5LMKbni+3JNzTEWYvxwvvnve9Y9VRu6h95g8j1c7X+o2h9CuKPSd05m08btR5Xyf+8tvWRWJwDAf4nhEx1DCO1J0jb+RMcQQpiaZOpLt48x0TGY64jqm/yerFUv7ev6X33dh2Rzf5EtvDVbuL1hSueQ5AshLC731C/8YaV8zoS3cOhO08v6Om/p7w0hxOiXHQBgBMMnOoYQdstkYhrCOBMd63fP1pdQGGOio0hD9b1ylUL6w0r5h5Xy9NiZDaF/46H5atOUevI9U6t+r9JXv/ygCR/oW1rtP7dn3TNpbZO+pd122+2ZZ57Zrkd19uzZq1at6u3t9QsGADue4RMdQ31+Y5Kk6TgTHUMIuyTrV8Ybe6KjSAPVt/WtSodOv5yXLbxhYLnOOwYOA/5ZJn9psW2CyXdK95q+CX8DU6dOvfLKK0899dQ0TZ9//vmLLrrohhtuaLxBR0fHrbfeWv945cqVjz766O2337506dJNfaYXXnjhvHnzBh/k3nvvvffee4ffbN68eRdeeGEIobe394EHHrjzzjsfeOCBsR+5WCxecskl55xzTrFYDCHcd999p5122vLlyyfyXb3tbW/77ne/O9rzbfTYY4995CMfGT5673rXuxpHbOHChUcffXQI4brrrqs/zpw5c6688soR/k6k6XnnnbcZIwkAO5JZSTK4Fv+hA2+Bpsfk1ZlsDKE9xgPH+49vJ6SB6ts+7Bkzz6bVcgi5EM7MNw9efkd/bwjh+Gzhf0ws+e7s7/t0X2niyXf++edffPHFU6dOHQyexYsXf+ADHzjhhBMGj5gVi8Wjjjqq8V4XX3zxXXfd9ZnPfGbcHmu0//77Nz7OwoULH3jggdNPP/3RRx8dEl2DN3vrW9+6cOHCRx555Oyzzx4xEUMIJ5544tVXX93R0TF4yVFHHXX//ffPnz//7rvvHuP7mT59+te+9rWHH354SPUNf751N91005BL5syZs3jx4ttvv33wkiOOOGLBggXFYnHJkiV33HHHYBmO+IBpmg6OPABsF/IhzGjYA605DE50zNT3Ups9cG3jzteDx+gKIU5PkhBiNqQdY06JFGkwSeT22L3x08zMXWKhOPhp0tqS7DQtDvyyFl5/cOHAAzfceJcZqm+D3WNyfXP7f+t6OYbwpWLbvgP/CP60Uv59rfq5Qutf5ZvGfZB1ae3TvZ3frUy0+LLZ7C233HLiiSfWP+3t7V2zZk29nZYvXz72JMkkSebNm3fcccddcMEFV1111WY/8cMOO+yuu+567Wtfu3bt2jFudtBBB911111HHnnk8Mi8/PLLL7jggsFPly9fPn369NbW1pkzZ37/+98f+9u766675syZ8/DDD0/kW73tttuGHwK9//77i8XiYPUdccQR3//+9wuFwpIlS44//vjOzk4/2wD8cc2MSTbWa23DaWnTk/V7qU0NsWXD+Wnr3360NcyTHNhCLc6IsTDeMgFmRcI2EouF7C67bPROfrfdQnZDT2WmtMcp7YPpVTz0kPzee2+4dT6XNG2oiZjLxeYNB5liNpO0bLR0SNLeHrbesiCqb+BVCOG6pinLqtUQwqcLrW/LFQdnfP6oUr61eerrxtycfbAPF/SWVm7KiXyXX355PfmWL19+3nnn3XHHHdVqde+99/7Yxz526aWXjniXK6+88qqrrtpnn33e8573nHnmmdls9sorr3zppZduvvnmTfvBjTGbzb7rXe9avHjx7NmzP/rRj37xi18cfrNjjjnm3nvvnTt37k033XTAAQcsXLjw+OOPb7zBOeecU0++NWvWXHTRRTfffHM9tI444ojrrrvuNa95zZVXXvnkk082HotrNO5xtk984hO33XZb/eMVK1bUNl5ntVgs1ieUNiZfa2vro48+OiT5HnjggVe/+tX1j5944ol6Q37iE58IIaxcudKvAADDc2vWwKL8g0fM8jHuMnBtPdtCCJmGBSHbY9K2fi+1MLgqiUiDrSVpacnsvFNDzWSzu+22Ud7M3CUU8oPp1XT4Ybk999zwBripGPP5xpBrPGIWNw6zkCRJW9uOMW6qb71PF1r3y2TvqZRPzTWdsvExvQWFlux4nd2Xppf1dd3c37NJX3TOnDl/+7d/G0JYtmzZkUceWW+PGOOyZcvOO++80e61Zs2a5cuXL1++/J577rnnnntuueWWbDZ79dVX33777Zt6XKtSqdx2221vfvObzz333COOOGLE6qt78MEHL7room9/+9uHHXZY4+WzZ8++7LLL6uF0zDHHNE4TXbJkyYknnvjLX/6yWCx+5StfufPOOzdvfZdVq1Y1nhw4xlKoc+fOrSdfpVI5/fTTh4xGb2/vkJMMOzs7ly9fHmNMU5tqAGyXxpjoWP9g5yRp2jjbwggTHUMS424TKLTg1DUIIYSQ2XmnxgNTsVjMbHwQrD4dMQ1pDDFms23vO7Hx2tjSHBsOkcXm5pjbcHwlaWqK+Vxj1w05CIbq20xvyuTqszd3SZKzcs1Dx2i85Fta7V/QW/pDrbqpX/djH/tYNpsNIcyfP3/zDjfddtttBx98cP2cwBNPPHHI7McJqsdY4xGzMW6WzW70M/PRj360fsezzz57yJmBIYT//M//vOSSSy677LKOjo4TTzxxU49Grv/bPH36ngP/Q7NmzZrRpqEecMABZ555Zj35Tj755J/97Gd+sAEmmzEmOoYQWpM4NUxkomNoj0n7xCY+TTzSYPt7H7/bbjG74bTMZMqUZMqUDSmVzdQPgtXTK2ltaf2LExrvnkxp3+jTlpbGyYpJW2ts2KgwtrTErHBQfdut6TFZndY+WWitf/qeXHFTH+G7lb4LetZVN+ur1xeZfOSRRzZpOZYhrr322osvvjiEcOihh25G9R1wwAFnnHFGCGHsRSynTp36yU9+MoTw4IMPDn8Kq1atGm0C56JFi+oHA4899tjNq77LL7/88ssvDwOHE0ervpNOOimEUE++2267ze6IAFto7ImOIYSOTJJNN8q2kSY6rk+4rXt8TKQxeYy7xkZmp50G02vIGhth+KlcbW2hobUyQ8KstTVkMsYc1bdpMiEckclNi8n+mc0Zh0qa3tjfc3m5u7q538A+++wzvKM21cqVK1euXNnR0VF/tIn70Y9+1NraOmfOnGw229nZee211454syuuuKKzs3POnDn1w2if+cxnGq+dPXt2PVwrlcqId6/Pz9xzzz33bJhRvXlPsz6DdOycW7p06Wj9CbADG3eiY30vtZCmY090XH/3if3PmUhjEr2j3bUjaZgiOHSNjYHpiPX0GnuNjSGncm3rNTZA9W1z87KF/5Yr/Hm2sJljF2MhxGwI1S18Dbb4cHn9EUbrrtHUD9OFEFasWHHyySfXz3AbfrM5c+YM9ttoOzeM/RS28AkuWrRoyZIlS5YsWbZs2bg3njt37tVXX33WWWf53QYms7EnOmbrR8xiDGk69kTHeq1t9bVARBqbJ7f77A3vJUZaYyMWCoPp1f7+kxqvHbLGxpBTuXbgNTZA9W1z3630tce42dUXQjgl37RrJvPx7rXlzbp7/SDYYFZtnn322Wf69OkhhIlEUaNLLrmkt7f34Ycfvvvuu8coxlWrVtUf/7zzzhu+bfqyZcvqT6FYLI64WMvs2bPrxwOHn/U3QUuWLJnIzNUbbrhh3rx5HR0dZ5555tKlS6+//nq/3sBWMe5ExxlJLIQYYpwe49gTHWcnma2+YKNCY6N2ymazu3YMpldsacnsvPNGYdY4HTGTtP/V+xqvTdpaG6cXxkIhNpz2b40N2I6r75f/8R+d/f13/tPixx599PdPPfX06pdeLJdfOc//Lzb9RL4h/iyT/7eWaef2rPvdpq/mcvfdd59xxhkHHXTQcccdN/ZW5mM4//zz6x/cc889m3THIXM1R3PeeeddffXVU6dOvfrqq5csWTJkGcx77733uOOOa21t/dCHPjTiHNEFCxbUP7jvvvu26Uu5fPnyE0444Sc/+UmxWLzmmmvuv//+X/3qV37D4RX3Vy2EXcad6BhjiLE5hHEnOrbEaFV9NkPS0pLsNG0wvYausTFky69Cof09f7nR3Tc+lSs2NTUeBLPGBrA5fx/nHH54COGIo47a8HerVnv5uefWrFq1rqurHoS/enjpr5f9/tnurvKOtcD9tBjnTmAXvnHtlWS/1Tzty+XuL2/iOX7XXnvtaaedls1mb7rppiHbHkzQggULzjzzzBDCsmXL7rjjjm0xSitWrDjrrLNuueWWqVOn1r/PxgODixYtuvDCC1tbWy+77LLf/OY3Q+Z/HnrooYPf3uCee0PUDyR2dXVt+bf64IMPnnXWWYsXL85ms5///Off8Y53+A2HSW5KXL859VgTHUMIMc4auHa0iY71s9qsqs+g+qlcaZrW62u0NTbqcnvv1XTonza8P9rENTY2vhZg0lXf8Itikuw0a9ZOs2bVP20Mwv6+vpdWrFi3Zu26nu7OSuUbl39p2bJly1eufLars6ta3e6e/OGZ/FYbxxg/Xmg5Jpu/YFO2cFi6dOlll1128cUXd3R03H///Z/73Oe+853vrFix4uijjz7//PPPOuusESdt7rnnnkcfffTs2bM/8IEPzJs3L4RQ355uU8/rm7hbb731ne9850knnXTEEUcsXLjwU5/61OBVK1euPPfcc7/+9a+3trbedddd11xzzaJFix599NGOjo558+Zdeuml2Wx2+LdXLBbPP//8G2+88R3veEdra2sI4emnnx7tqx9wwAGDpyCGELq7u3/+85+PduMbbrjh4IMPPvfcc9/2trd96EMfWrRokV9y2Ip2i0mIaRh7omMI7UnSNt5Ex02qL5G2HafXzF2SQmEwvbJ77DE8zAY/ze+7T/GQuRuutsYGwFay1fanrgfh6tWrX+7p+c0vfnHft779+yeffOqlVc+NdK7XxPfFnuAtN+8BP11onb/xhuxjvMmopOmIG/cNuVlfmn6pr+uGkbZrH/GbzGazX/nKV+p7J6x/wIE/jXfccccJJ5zQGHtPPPHERl86TWOMa9asmT9//tgH+hq/9OLFi0877bQVK1bsvvvuY9zstNNOW7x4cW9v7yGHHPLII49MnTr117/+9ezZsyuVypve9KaHHnqo8bmcc845X/rSl4av2pKmaVdX1+mnnz7kQN/ChQsvueSSDWNbqey+++5Ddiwc/nzrFixY0Lib/ODNzjjjjHrjZbPZ73//+8cee2y1Wj3kkENG3JGi/s1fcskln/nMZ7bpz9h/5QP+Eb+05zI5v/TMJJMNaRh7omMIIYSOTCZTX39/9ImO2yjSdpgHnOTPZf12yfW/L6OvsVFXeP3BhQMPGHzUcdbYKBSSYmG0MANgkthqE8FzhULH3nt37L13COHNb3nLRwZONgshrH7mmXWrX17X1Vkql+tB+JvHH1+2+qU/+uHBOZuyYcN3+vtWh9oHc02FMf8fsRDjJ4utx2XzC3pLz6S1cR+2Uql8+MMfvu+++xYuXNi49UJvb++qVavGvu/atWtvvvnmSy+9dFN3eL/11lsnssrl0qVLTz755Pq803pb3nXXXRdffPGDDz44ZLXPq6666qGHHrriiivmzp3bePkvfvGLU089dcjM1Ww2e9pppzU+0/nz5z///PMT+c5vu+22f/zHfxxy4apVq84666zBsKxv2ffQQw998YtfHG0Tws7OzvPOO+/rX/+6fwKYJJpDnBaTENNxJjqG0BZjW5LEdJyJjtsobNhsg6dy1dNrnDU2QijOfUN+v30HX5lNWmMj5vOxqcmYA7DhT0P6xztVbyLzRbfp/5E/3Dq9efSEG/426OZyz1Xlro/kmxvbb7R3S91p+pm+zm/19078m5w7d+5BBx00derU5cuX33333Z2dnUNiqb4Y5qBnn322PLGldxq/9D777DPaap+NN5s9e/bKlSuHzBrt6OioF+Zoz2WfffY57LDDZs2a9fzzzy9btuz++++vjtT2xWLxuOOO23///Z9//vm777575cqVwx9w+PMNIaxYsaJarTbesrW1derUqStWrBhyy6lTp65Zs2a0Adlzzz0Hl6VxTMlz2YybzUqSEGII6dgTHfMxzohJGkM2HWeiY3A467/kAZOWlszOOw2m1zhrbITQdPhhuT1ftSG9hpzK1dLSuCFYsvExMWtsAKD6JhqEL3d3Pfzzn489X3Tz3vlNj8n9rTtv6luH7/X3/l1vqRDiB/NNH843tcdk7HcYP6qUF/SuezlNvYH2XAzOH+tLT12/XkicFuPYEx1nJkkmxpiOP9ExmMS4BTdrPJUrTdNsx8wx1tiI2Wzb+07c8JDjrbGRtLTEbGa0awFA9W0f/v3qa+7/wQ9+9vDDDz2/cnCTic14K3lgkv2/LdM2413LdX3d/1juCiFMi/FbzdNmJZmx3wP9oVb5i66X+8SA52JwtuotZyVJvdymx2TvgYQ7OJOrH4dvj/HAjadwOz62FW+Z22P3bMOJwbFY2GgFjhCKb3h90rxhhmHTEW/25xYAVN9m2tRDgo1vJQ/N5G5unroZb4MqaXp+b+l7lb4QQjGEjxdaP5wf5/SJ31Ur5/euW5bWxIDn8socnMGFHDMxdoTBiY6xbWBKZEeS1BNtcJ5kNsaZAwfWpsWkPhk7G0JHw5TI8MqeFTlk8cPh54ll95gdBxfkWH/ErOFVa2lunH/YONEx2IsZAFTfdmH4EjJPrljx5IsvPtPbU3/Kb88Wrmxq3+x3YJ/qLd3a31t/v7tXTD6Ua/rLXDE7+lmCfWl6Xm/prkqfGPBcJv/gzIxJNtbDrHH9/cxAg8XBiY71o21pDLvG9Vc3hzhtYELdjJgMWf1oxzs+lt1tt43mE450nlga0np9Ja0trX9xwkZx1XieWIxJ+5AdwOzFDACovk2X1movPvnkujVrXvrenTt/4YotefP3tb7uL5a7Bt9A7xqT0/NN7x99kc++EC7r7bx5pIwtQwoAABvrSURBVE0dlJLq2+xbNi7kuFuSiWkIIXQkSSbEEEIhhsEFIacOnJbWkiSDh7kHT29rDnGnYac/bRfHx5JsNrvbro0XjrgX82B6FV5/cOHAAzfceuPzxGI2Gzc+qGUvZgBA9W2v+n71yIrjjk97+7bkTedt/b3/va+zcQynxHhGrvn9+WJ7HPkN9M8q5Qt6SytH39RBKe3Az6Vxx+oZSSafhjDeRMcQwi5JJje469ooEx3/uJGWhpAMW/xwxL2YB9OreOgh+b333nC1vZgBAFTfVld5bmVm2rQn9j2otnbtlrzfvaLc/eW+riEXFkOYn286Ndc0c6Rl2deltUv7uho3dVBKk/NLD050zIe4S5Kk6TgTHRtqLR17omPYNsfHYlNTdsb0hvAaeS/mwfRqf/9JG9/dXswAAKpvh/P8h/+m9H9u25K32tUQLqj23tFdGn5VJoT35oqn5Zr2zmSHP+Cd/X2f7iu9PGz8Vd/m3XLjHauTbIxpOs5Ex4EjbzGEdOyJjpuWXq2t2Z02LA872l7M9fQavsaGvZgBAFB9W1P/st8/+YY3bUn11W92aazcsO7lEW+QxHhcJndWc/tr0qGHe15Oa/+9t3R3pfxKq77GiY7TYtIcYoyhLYwz0XFgC7U4LcaxJzqGEJJp0zJtrRs+HX0v5jSkmdbWsdbYGL4XszU2AABQfduRJ+cc2v+HJ7aw+kIIN6b9n+tcM8YtT2yb+ncxP2PYgP9brf+Oqa2PrV69oqd7clZf40TH+hGzTIwdcTDbRpvoGJt2mdnSVJwycMuZHR354sh7MachbZr7xvx++234qmPuxRyTOGR6oTU2AABA9Y2s/w9PPDnn0C2vvhDCbaHyqe51lWp1tKbKZzJ/mW/6UK5pz9pGw57bY/fdvnd7bo/d165cufrFF9esW7e2v//2q/7X448//sRzzz6zrrSu0j/BSBsy0TETYra1ZUZzS1s2E0JoipnX7r++rFpjUoyxaeedi60tU+p3ScOsNx1W2HuvEEIuxKYYY7EQC6OeymWNDQAAUH3bhxfO+vi6f7l1y6svhPCDWuXvy51d/eNE2p83tZ5WbPnTykYrec740v+YcsbpIx6wqlUqq599bt3Lq9d2djbn87l8PoSQz2SbcrmQz2UKhfbB+rLGBgAAoPqGqlaf/rPj+365dMurL4TwixjO6lm7tr88RvXVva655Yx8859X0sHt3fP77Tv73h8krS1eEwAAQPVtTWm5/PRbjiv/9tEtr74QwrIkntqz5oXyhJZp2b2peX6+6T3VUN/iL7v77N1/eGdm5i5eFAAAQPVtVdXqc/P/uuuO72959YUQngvpX/euW9ZwxG/sJVVacrn3Fpo/kCm8qpYm2ewuX72m7cS/dI4cAACg+ray7h/e+8LHzq088+wWVl8I4cUYL0wq777k08cff3w+n//Xf/3Xb3/6knKS/KJz3RgPeFLr1I8n+RlpWjzkjbt+418yO+/kRQEAAFTfVlWtlm795gt/tyDt6dmS6qvrWHx963veVf+45/kXVv/1R5+67yf35DM/7u36abW/qzzC6X+FbPatmfwHiy1zis0zv3Ztyzve5jUBAABU31ZW6+x84W/O6brzB2lv38Sr787+vieT8NFMofC6g6Z85IzmY4/OztptyF167vvJ82eeXXnm2b40/X+F7P293T/PJA93lepbPjROBH1dc8v7c01/9ZajXvXN/x0LeS8KAACg+ray6kurV87/654lP51g9X0zn/yffOaB7/zf4iFvHKsVe/uemnt4/1NPD16yLq3d2lq8sXPdi12dQ16UPdraF+2577E//49YLHhFAAAA1bdN2q/y1FNrr/+n397/wOqnn9q7XG0ZWGclDSEpFmImW+vqCiH8ZxJPqnaXSqVxHzPt73/x7xasu/HmEELHPy+qvvDCun/+l/JvH/1VqC1N0mdKpRdrtdVT2kIIaa128J57XXr9dVPnvtFrAQAAqL5tF3/VO9/69j9U+ud/49aWgfmWsakp5vMvnP139X57slY9rmv1xEe18tzKlaec3n7q/PYPvj+EENK08vwLtVUvpbX1G7gn7W3ZmbvEpibDDwAAqL5tm3wr3vauEMLs790eMpkhV5Yfe/ypuW8OIXw9qf37q3f/5S9/uUmP3f/U07k9djfGAADAVpcYgi1PvhBCfr99Zy66LoTwVGvzl7/85U19eMkHAABsI1lDML40fe7kU8dIvrraunXJlCn/8offxlzOmAEAAKpvu0m+laee0f+HJ3Z/4L4xki8tl1dd9Kldrrhc8gEAAKpve7L2a//U96tH9vj5T2J2rLFad8NNsVBs/asTjRgAAKD6thulb35r9eVX7PnwL2J+rB3S00rlpc9eNuOyz45dhgAAAKpvsqg8t7J06zdWf/ayV/36wdg8zq4J3Xf+IO3rbX3vu40bAACg+iarNK2sfL7y7LNrrv1qz4/uq760Og0hM2VKdrddx73rS5dc2vrOE8Y+HggAAPBHYeeG9Z4+8tjl+7/umePfGTOZlrcfH0IozHlddtau5ceXjX3HWmdn+bHHd77kYmMIAABMQo71hZCmz77rvX2/eqT9AyfNuOpLIYSn3vCm2Xd/r/inc0MI1RdXjXq/3r5YLHR+6ztJS0utqyvt77eAJwAAMNnENE1f4UNQ/u2jKz/4od2+883srN1CCOXHHs9Mm5aZMX2021eeeXblX3+07xcPpZVK0tJS7eqK9aEsFvZ44Me5vV7tpwoAAJg8zPAMuVfvucfPflxPvhBCfr99x0i+3p8/+Ox7Tir/9tG0UgkhJFOn7Hrz4lc//sheTz8eQljz5euNJwAAMKmY4RliU3HiN+5b+nDMZmtr1xZed9DMf/pqft99Qqwf6guF18+ZcsZpxhMAAJhcyWOG5yaoVp869C1pb+8u113ddMThQ67s/uG9TW85wpZ9AACA6ttedf3bd6svr20/5aSQmBkLAACoPgAAAP7YHLMCAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAmq1KpZBDA7wKg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAALZrMU1TowDA2EqlkkEAoFFbW5tB2F5kDQEA/rpvL+3tVfAq4FWAzWCGJwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAQF1M09QobBd+376LQQAAYJLYe90LBmF74VgfAADAjsyxPgDGVyqV2trajINXAa+CVwG2R471AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAIAdX0zT1ChsF0qlkkEAAGCSaGtrMwiqD4AdR6lU8tfdq4BXwasA2ykzPAEAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAOpimqZGYbtQKpUMAgAAk0RbW5tBUH0A7DhKpZK/7l4FvApeBdhOmeEJAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAABQF9M0NQrbhVKpZBAAAJgk2traDILqA2DHUSqV/HX3KuBV8CrAdsoMTwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACw44tpmhqF7UKpVDIIAABMEm1tbQZB9QGw4yiVSv66exXwKngVYDtlhicAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAEBdTNPUKGwXSqWSQQAAYJJoa2szCKoPgB1HqVTy192rgFfBqwDbKTM8AQAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA6mKapkZhu1AqlQwCAACTRFtbm0FQfQDsOEqlkr/uXgW8Cl4F2E6Z4QkAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAFAX0zQ1CtuFUqlkEAAAmCTa2toMguoDYMdRKpX8dfcq4FXwKsB2ygxPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAALDji2maGoXtQqlUMggAAEwSbW1tBmF74VgfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAbM9imqZGAQAAYEflWB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgB2BKVSySAYZ+OMcQbVBwAA/P927dhGgSAIoqhGwm1MEiD/kEgAkwqgzyACdo3rWb0XQlnzNQ2qDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAADAv1jdbYUtvO4PIwAAMNDz8zaC6gOAs5JUlR3sbGfsDL9y4QkAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAArm91txW2kMQIAAAMVFVGUH0AcFYSrwo72xk7wwEuPAEAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAL5Wd1thC0mMAADAQFVlBNUHAGcl8aqws52xMxzgwhMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAOBrdbcVtpDECAAADFRVRpjMXx8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAADs7GaC+ZIYAQAAOGZ1txUAAACuyoUnAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gDgV0mMYGc7Y2dQfQAAAKg+AAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAgOoDAABQfQAAAKg+AAAABlvdbYUtvO4PIwAAMNDz8zbCZP76AAAArsxfHwB7SFJVdrCznbEz/MpfHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAADVBwAAwNfqbitsIYkRAAAYqKqMoPoA4KwkXhV2tjN2hgNceAIAAKg+AAAAVB8AAACqDwAAANUHAACA6gMAAED1AQAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFQfAAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACqDwAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAHyt7rbCFpIYAQCAgarKCKoPAM5K4lVhZztjZzjAhScAAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAAFQfAAAAqg8AAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAACqDwAAANUHAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAAAA1QcAAIDqAwAAuL7V3VbYQhIjAAAwUFUZYTJ/fQAAAKoPAAAA1QcAAIDqAwAAQPUBAACg+gAAAFB9AAAAqg8AAADVBwAAgOoDAABA9QEAAKD6AAAAUH0AAACoPgAAANUHAACA6gMAAED1AQAAoPoAAABQfQAAAKg+AAAAVB8AAIDqAwAAQPUBAACg+gAAAFB9AAAAqD4AAABUHwAAAKoPAADg+m4mmC+JEQAAgGP+AJXVYGf9FkCWAAAAAElFTkSuQmCC"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">62<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y6ec ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls8 wsa">struktura geog<span class="_ _2"/>raficzna 2<span class="_ _2"/>0</span>22 <span class="ls47 wsa">r.</span>* </span></div><div class="c x8 y849 w5e hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x5b h5 y710 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _52"> </span><span class="lsc wse">01.01.2<span class="_ _3"/>022 <span class="ls0 ws0">– </span>3<span class="_ _33"/>0.09.2<span class="_ _3"/>022<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 xfa h5 y6f1 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _213"> </span><span class="ls10 ws56">w P<span class="_ _2"/>LN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> <span class="_ _25"> </span><span class="ls10 ws56">w<span class="_ _2"/> PLN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> </div><div class="t m1 x13 h5 y84a ff3 fs2 fc0 sc0 ls13 ws18">Kraj<span class="ls0 ws0"> <span class="_ _18c"> </span></span><span class="ls12">7 474<span class="ls0 ws0"> <span class="_ _1a8"> </span><span class="lse ws10">3,0<span class="_ _2"/>4%</span> <span class="_ _2b"> </span><span class="lse wsf">22 337<span class="_ _2"/></span> <span class="_ _1a8"> </span><span class="lse ws10">3,5<span class="_ _2"/>8%</span> </span></span></div><div class="t m1 x13 h5 y84b ff3 fs2 fc0 sc0 lsa ws83">Eksport, w t<span class="_ _2"/>ym:<span class="ls0 ws0"> <span class="_ _21b"> </span><span class="ls10 ws56">238<span class="_ _2"/> 040<span class="_ _2"/></span> <span class="_ _43"> </span><span class="ls11 ws1e">96,96%</span> <span class="_ _43"> </span><span class="ls12 ws18">601 170</span> <span class="_ _1d6"> </span><span class="ls11 ws1e">96,42%</span> </span></div><div class="t m1 x2c h5 yd3 ff1 fs2 fc0 sc0 lse ws10">Europa<span class="ls0 ws0"> <span class="_ _199"> </span><span class="lsc ws19">35 513<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _42"> </span><span class="ls13 ws18">14,46%</span> <span class="_ _55"> </span><span class="ls11 ws35">111 951</span> <span class="_ _42"> </span><span class="lsf ws33">17,96<span class="_ _2"/>%</span> </span></span></span></div><div class="t m1 x2c h5 y281 ff1 fs2 fc0 sc0 lse wsc">Ameryka Półn<span class="_ _2"/>ocna<span class="ls0 ws0"> <span class="_ _1c9"> </span><span class="lsc ws17">185 753</span> <span class="_ _2b"> </span><span class="lsc wse">75,67%<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _e"> </span><span class="lse wsc">433 7<span class="_ _2"/>94</span> <span class="_ _3f"> </span><span class="ls16 ws29">69,57%</span> </span></span></span></div><div class="t m1 x2c h5 y84c ff1 fs2 fc0 sc0 lse wsc">Ameryka Połu<span class="_ _2"/>dniowa<span class="ls0 ws0"> <span class="_ _8f"> </span><span class="ls15 ws15">881</span> <span class="_ _7c"> </span><span class="ls13 ws18">0,36<span class="_ _2"/>%</span> <span class="_ _af"> </span><span class="ls13 wsd">2 411<span class="_ _2"/></span> <span class="_ _9e"> </span><span class="ls13 ws18">0,39%</span> </span></div><div class="t m1 x2c h5 y84d ff1 fs2 fc0 sc0 lsa wsc">Azja<span class="ls0 ws0"> <span class="_ _20d"> </span><span class="ls12 ws13">1<span class="_ _2"/>4 055</span> <span class="_ _23"> </span><span class="ls13 ws18">5<span class="_ _2"/>,72%</span> <span class="_ _4b"> </span><span class="ls13 wsd">47 029</span> <span class="_ _1f"> </span><span class="ls13 ws18">7,5<span class="_ _2"/>4%</span> </span></div><div class="t m1 x2c h5 y84e ff1 fs2 fc0 sc0 lsa wsc">Australia<span class="ls0 ws0"> <span class="_ _1d1"> </span><span class="ls15 ws1c">1 788</span> <span class="_ _23"> </span><span class="ls13 ws18">0,7<span class="_ _2"/>3%</span> <span class="_ _22"> </span><span class="lsc ws19">5 735<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls13 ws18">0,92%</span> </span></span></span></div><div class="t m1 x2c h5 y84f ff1 fs2 fc0 sc0 ls13 ws18">Afryka<span class="ls0 ws0"> <span class="_ _21c"> </span><span class="lsc wse">50</span> <span class="_ _1a8"> </span></span>0<span class="_ _2"/>,02%<span class="ls0 ws0"> <span class="_ _15"> </span></span>250<span class="ls0 ws0"> <span class="_ _7c"> </span></span>0,04%<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y850 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1fb"> </span><span class="ls14 ws33">24<span class="_ _2"/>5 514</span> <span class="_ _bd"> </span><span class="lsc wse">100%</span> <span class="_ _bf"> </span><span class="ls11 ws29">623 507</span> <span class="_ _bd"> </span><span class="lsc wse">100%<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y851 w36 hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y852 ff4 fs2 fc3 sc0 lsc ws92">* Prez<span class="_ _33"/>entowan<span class="_ _3"/>e dan<span class="_ _3"/>e odno<span class="_ _3"/>szą s<span class="_ _3"/>ię<span class="_ _33"/> do miejsc<span class="_ _33"/>a siedzi<span class="_ _3"/>by kli<span class="_ _3"/>entó<span class="_ _3"/>w sp<span class="_ _3"/>ół<span class="_ _3"/>ek z Gru<span class="_ _3"/>py<span class="_ _3"/>: dla C<span class="_ _33"/>D PROJEKT<span class="_ _3"/> S.A<span class="_ _3"/>. <span class="ls0 ws0">- <span class="_ _2"/></span>dystr<span class="_ _3"/>ybuto<span class="_ _3"/>rów<span class="_ _3"/>, zaś<span class="_ _3"/> dla </div><div class="t m1 x8 h5 y853 ff4 fs2 fc3 sc0 lsb wsd">sprzedaży <span class="_ _32"/><span class="lse ws74">d<span class="_ _2"/>etalicznej prowad<span class="_ _2"/>zonej przez<span class="_ _2"/> GOG sp. z o.o., CD PROJEKT R<span class="_ _2"/>ED STORE sp. z o.o., CD PR<span class="_ _2"/>OJEKT Inc. <span class="ls0 ws0">- <span class="_ _80"> </span></span><span class="ws10">odbior<span class="_ _2"/>ców </span></span></div><div class="t m1 x8 h5 y854 ff4 fs2 fc3 sc0 lse ws10">końcowych.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y855 ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls4f ws117">podział na ka<span class="_ _3"/>tegorie według rodzajów p<span class="_ _3"/>rodukcji<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x3e h5 y856 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y857 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y857 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y857 w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lse ws10">30.<span class="lsd wsf">09.2023<span class="ls0 ws0"> </span></span></div></div><div class="c x12 y857 w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y858 ff1 fs2 fc0 sc0 lse wsc">Produkcje<span class="_ _2"/> własne<span class="ls0 ws0"> <span class="_ _cf"> </span></span>390 5<span class="_ _2"/>34<span class="ls0 ws0"> <span class="_ _1c"> </span><span class="ls13 wsd">203 1<span class="_ _2"/>89</span> <span class="_ _d"> </span><span class="ls16 ws16">628 634<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls12 ws13">489<span class="_ _2"/> 057</span> </span></span></span></div><div class="t m1 x2c h5 y2d4 ff1 fs2 fc0 sc0 lse wsc">Produkcje<span class="_ _2"/> obce<span class="ls0 ws0"> <span class="_ _c8"> </span><span class="lsf ws10">5<span class="_ _2"/>1 693</span> <span class="_ _43"> </span><span class="ls13 wsd">42 017</span> <span class="_ _b"> </span><span class="ls14 ws14">1<span class="_ _2"/>38 0<span class="_ _2"/>17</span> <span class="_ _12"> </span><span class="ls13 wsd">132 828</span> </span></div><div class="t m1 x2c h5 y859 ff1 fs2 fc0 sc0 lse wsc">Inne przy<span class="_ _2"/>chody<span class="ls0 ws0"> <span class="_ _21d"> </span><span class="ls13 ws18">455</span> <span class="_ _25"> </span></span><span class="ws10">308<span class="ls0 ws0"> <span class="_ _9e"> </span><span class="ls13 wsd">1<span class="_ _2"/> 041</span> <span class="_ _42"> </span><span class="ls13 wsd">1 622</span> </span></span></div><div class="t m1 x13 h5 y85a ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ws1d">442 682</span> <span class="_ _5"> </span><span class="ls14 ws33">24<span class="_ _2"/>5 514</span> <span class="_ _b3"> </span><span class="ls14 ws33">7<span class="_ _2"/>67 69<span class="_ _2"/>2</span> <span class="_ _c2"> </span><span class="ls11 ws29">623 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x12 y258 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y85b ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls8 wsa">podział na k<span class="_ _2"/>ategorie wed<span class="_ _2"/>ług kanał<span class="_ _2"/>ów dystry<span class="_ _2"/>bucji</span> </span></div><div class="t m1 x3e h5 y620 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y61f w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y61f w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y61f w53 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y61f w7 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y85c ff1 fs2 fc0 sc0 lsb ws1d">Gry dystrybucja pudełkowa<span class="ls0 ws0"> <span class="_ _15f"> </span><span class="lse wsc">10<span class="_ _2"/> 364</span> <span class="_ _42"> </span><span class="ls13 wsd">1 6<span class="_ _2"/>40</span> <span class="_ _b"> </span><span class="lse wsc">32 306<span class="_ _2"/></span> <span class="_ _8"> </span><span class="ls10 ws11">19 07<span class="_ _2"/>6</span> </span></div><div class="t m1 x2c h5 y85d ff1 fs2 fc0 sc0 lsb ws1d">Gry dystrybucja cyfrowa<span class="ls0 ws0"> <span class="_ _21e"> </span><span class="ls13 wsd">428 659</span> <span class="_ _14"> </span><span class="ls13 wsd">194 033</span> <span class="_ _12"> </span><span class="ls15 ws1c">716 880</span> <span class="_ _d"> </span><span class="lsc ws19">540 872</span> </span></div><div class="t m1 x2c h5 y85e ff1 fs2 fc0 sc0 ls15 ws15">Inne <span class="lse ws10">przychody<span class="ls0 ws0"> <span class="_ _1d9"> </span><span class="ls12 ws13">3 6<span class="_ _2"/>59</span> <span class="_ _8"> </span><span class="ls13 wsd">49 841</span> <span class="_ _9"> </span><span class="ls10 ws11">18 5<span class="_ _2"/>06</span> <span class="_ _10"> </span><span class="ls12 ws13">63 559</span> </span></span></div><div class="t m1 x13 h5 y85f ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ws1d">442 682</span> <span class="_ _5"> </span><span class="ls14 ws33">24<span class="_ _2"/>5 514</span> <span class="_ _b3"> </span><span class="ls14 ws33">7<span class="_ _2"/>67 69<span class="_ _2"/>2</span> <span class="_ _c2"> </span><span class="ls11 ws29">623 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x12 y860 w7 hd"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y23d ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3f" style="content-visibility: auto;"><div class="pc pc3f w42 h53"><img alt="" class="bi x0 y861 w43 h68" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">63<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">8</span>. Koszty d<span class="_ _3"/>ziałalności<span class="_ _3"/> operacyj<span class="_ _3"/>nej<span class="ls0"> </span></div><div class="t m1 x3e h5 y862 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y863 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y863 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y863 w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y863 w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x8 y84b w8 h4c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lsb ws1d">Amortyzacja rzeczowych <span class="lsd ws83">aktywów trwałych, <span class="_ _2"/>aktywów </span></div></div><div class="t m1 x2c h5 y864 ff1 fs2 fc0 sc0 lse wsc">niemateri<span class="_ _2"/>alnych, nakład<span class="_ _2"/>ów na prace roz<span class="_ _2"/>wojowe oraz<span class="_ _2"/> </div><div class="c x8 y84b w8 h4c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">nieruchomości inwestycyjnych, w tym:<span class="ls0 ws0"> </span></div></div><div class="t m1 x17 h5 y864 ff1 fs2 fc0 sc0 ls13 wsd">3 271<span class="ls0 ws0"> <span class="_ _7d"> </span></span>3 425<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="ls16 ws16">9 942</span> <span class="_ _2b"> </span><span class="ls18 wsf">10 771</span> </span></div><div class="t m1 xea h5 y245 ff1 fs2 fc0 sc0 lse wsc">amortyz<span class="_ _2"/>acja leasingowan<span class="_ _2"/>ych budynków<span class="ls0 ws0"> <span class="_ _12a"> </span><span class="ls13 ws18">244</span> <span class="_ _8b"> </span></span><span class="ws10">39<span class="_ _2"/>4<span class="ls0 ws0"> <span class="_ _25"> </span>803 <span class="_ _7c"> </span><span class="ls13 wsd">1 29<span class="_ _2"/>1</span> </span></span></div><div class="t m1 xea h5 y7fc ff1 fs2 fc0 sc0 lse wsc">amortyz<span class="_ _2"/>acja leasingowan<span class="_ _2"/>ych środków transport<span class="_ _2"/>u<span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls11 ws1e">110</span> <span class="_ _6b"> </span><span class="ls11 ws1e">115</span> <span class="_ _63"> </span><span class="ls13 ws18">347</span> <span class="_ _25"> </span><span class="ls13 ws18">28<span class="_ _2"/>8</span> </span></div><div class="t m1 x2c h5 y865 ff1 fs2 fc0 sc0 lsb ws1d">Zużycie materiałów i energii<span class="ls0 ws0"> <span class="_ _178"> </span><span class="lse wsc">1<span class="_ _2"/> 737</span> <span class="_ _25"> </span><span class="ls16 ws29">964</span> <span class="_ _3f"> </span><span class="ls13 wsd">3 5<span class="_ _2"/>20</span> <span class="_ _9e"> </span><span class="ls13 wsd">2 181</span> </span></div><div class="t m1 x2c h5 y866 ff1 fs2 fc0 sc0 lsb ws1d">Usługi obce, w tym:<span class="ls0 ws0"> <span class="_ _83"> </span><span class="lsc ws19">53 0<span class="_ _3"/>72<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10"> </span><span class="ls13 wsd">28<span class="_ _2"/> 345</span> <span class="_ _1c"> </span><span class="lsf ws16">106<span class="_ _2"/> 595</span> <span class="_ _9"> </span><span class="ls13 wsd">84 01<span class="_ _2"/>9</span> </span></span></span></div><div class="c x8 ydb w8 hb"><div class="t m1 xfb h5 y29 ff1 fs2 fc0 sc0 lse wsc">koszty l<span class="_ _2"/>easingu krót<span class="_ _2"/>koterminowego i leasi<span class="_ _2"/>ngu </div><div class="t m1 xfb h5 y1f ff1 fs2 fc0 sc0 lse wsc">aktywów o nis<span class="_ _2"/>kiej wartośc<span class="_ _2"/>i<span class="ls0 ws0"> </span></div></div><div class="t m1 x3c h5 y867 ff1 fs2 fc0 sc0 ls13 ws18">121<span class="ls0 ws0"> <span class="_ _af"> </span></span>1<span class="_ _2"/>23<span class="ls0 ws0"> <span class="_ _8b"> </span><span class="lse ws10">363</span> <span class="_ _8b"> </span><span class="lse ws10">362</span> </span></div><div class="t m1 x2c h5 y868 ff1 fs2 fc0 sc0 lse wsc">Podatki i opłat<span class="_ _2"/>y<span class="ls0 ws0"> <span class="_ _21d"> </span>704 <span class="_ _8b"> </span></span><span class="ws10">533<span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls13 wsd">1 645</span> <span class="_ _42"> </span><span class="ws1e">1 086</span> </span></span></div><div class="c x8 y869 w8 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wynagrodze<span class="_ _2"/>nia, ubezpiecze<span class="_ _2"/>nia społecz<span class="_ _2"/>ne i inne </div></div><div class="t m1 x2c h5 y86a ff1 fs2 fc0 sc0 lsb wsd">świadczenia<span class="ls0 ws0"> </span></div><div class="t m1 xe9 h5 y86b ff1 fs2 fc0 sc0 lsc ws19">56 854<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls13 wsd">36 723</span> <span class="_ _1a"> </span><span class="ls13 wsd">138<span class="_ _2"/> 274</span> <span class="_ _14"> </span><span class="lsc ws19">107 279</span> </span></div><div class="t m1 x2c h5 y86c ff1 fs2 fc0 sc0 lse wsc">Podróże<span class="_ _2"/> służbowe<span class="ls0 ws0"> <span class="_ _70"> </span><span class="ls11 ws12">1 125</span> <span class="_ _13"> </span><span class="ws1e">1 078</span> <span class="_ _2b"> </span><span class="ls13 wsd">2 942</span> <span class="_ _13"> </span><span class="ls13 wsd">1 640</span> </span></div><div class="t m1 x2c h5 y86d ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> używania samochod<span class="_ _2"/>ów służbowy<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _101"> </span><span class="ls16 ws29">63</span> <span class="_ _11"> </span><span class="lsc wse">55</span> <span class="_ _8d"> </span><span class="ls15 ws15">180</span> <span class="_ _1e"> </span><span class="ls11 ws1e">17<span class="_ _2"/>2</span> </span></div><div class="t m1 x2c h5 y86e ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _85"> </span><span class="ls12 ws13">38 757</span> <span class="_ _10"> </span></span>30 598<span class="ls0 ws0"> <span class="_ _1c"> </span><span class="ls13 wsd">1<span class="_ _2"/>03 255</span> <span class="_ _8"> </span><span class="ls13 wsd">94 921</span> </span></div><div class="t m1 x2c h5 y28a ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls13 wsd">104 41<span class="_ _2"/>0</span> <span class="_ _b"> </span><span class="ls13 wsd">48 602</span> <span class="_ _f"> </span><span class="ls11 ws12">148 101</span> <span class="_ _b"> </span><span class="ls13 wsd">85 6<span class="_ _2"/>40</span> </span></div><div class="t m1 x2c h5 y86f ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty<span class="ls0 ws0"> <span class="_ _2e"> </span><span class="ls11 ws1e">614</span> <span class="_ _af"> </span><span class="ls11 ws1e">914</span> <span class="_ _13"> </span><span class="ls13 wsd">1<span class="_ _2"/> 276</span> <span class="_ _9e"> </span><span class="ls13 wsd">2 411<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y870 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ls11 ws8d">260 607</span> <span class="_ _14"> </span><span class="lsc ws34">151 237<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17"> </span><span class="ls11 ws29">515 730</span> <span class="_ _b3"> </span><span class="lsc ws36">390 120</span> </span></span></span></div><div class="t m1 x2c h5 y871 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _1a5"> </span><span class="ls16 ws16">66 140</span> <span class="_ _b"> </span><span class="ls13 wsd">45<span class="_ _2"/> 064</span> <span class="_ _12"> </span><span class="ls13 wsd">1<span class="_ _2"/>52 470</span> <span class="_ _14"> </span><span class="lsf ws10">1<span class="_ _2"/>35 697</span> </span></div><div class="t m1 x2c h5 y872 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu, w tym:<span class="ls0 ws0"> <span class="_ _21f"> </span></span>51 300<span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws16">26 973</span> <span class="_ _f"> </span><span class="ls11 ws35">111 904<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="lse wsc">7<span class="_ _2"/>3 862</span> </span></span></span></div><div class="t m1 xea h5 y3e5 ff1 fs2 fc0 sc0 lse wsc">koszty pr<span class="_ _2"/>ac badawczyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ls13 wsd">4 602</span> <span class="_ _8b"> </span><span class="ls13 ws18">404</span> <span class="_ _6f"> </span><span class="ls18 wsf">7 875</span> <span class="_ _7d"> </span><span class="ls13 wsd">4 308</span> </span></div><div class="t m1 x2c h5 y873 ff1 fs2 fc0 sc0 lsb ws1d">Koszt własny sprzedaży<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls11 ws12">143 16<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 wsd">79<span class="_ _2"/> 200</span> <span class="_ _44"> </span><span class="ls12 ws13">25<span class="_ _2"/>1 356</span> <span class="_ _1b4"> </span><span class="ls12 ws13">180<span class="_ _2"/> 561</span> </span></span></span></div><div class="t m1 x13 h5 y874 ff3 fs2 fc0 sc0 lsa wsc">Razem <span class="ls0 ws0"> <span class="_ _13b"> </span><span class="ls11 ws8d">260 607</span> <span class="_ _14"> </span><span class="lsc ws34">151 237</span> <span class="_ _17"> </span><span class="ls11 ws29">515 73<span class="_ _33"/>0<span class="ls0 ws0"> <span class="_ _5"> </span><span class="lsc ws36">390 120<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x12 y875 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y876 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h33 y1f9 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf40" style="content-visibility: auto;"><div class="pc pc40 w42 h53"><img alt="" class="bi x0 y877 w43 h69" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">64<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">9</span>. Pozostał<span class="_ _3"/>e przy<span class="_ _3"/>chody i koszty<span class="_ _3"/> operacyjne<span class="ls0"> </span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 ws9">Pozostał<span class="_ _2"/>e <span class="ls9 ws2a">przych<span class="_ _2"/>ody<span class="_ _2"/> oper<span class="_ _2"/>acyjne<span class="_ _2"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x3e h5 y503 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y6f2 w53 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y6f2 w7 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y786 ff1 fs2 fc0 sc0 lse wsc">Ulga na inn<span class="_ _2"/>owacyjnego pracow<span class="_ _2"/>nika<span class="ls0 ws0"> <span class="_ _107"> </span><span class="ls13 wsd">4 635</span> <span class="_ _58"> </span>- <span class="_ _8"> </span><span class="ls13 wsd">1<span class="_ _2"/>2 353</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y787 ff1 fs2 fc0 sc0 lse wsc">Sprzed<span class="_ _2"/>aż pozostała<span class="ls0 ws0"> <span class="_ _16d"> </span><span class="ws1e">1 082</span> <span class="_ _2b"> </span><span class="ls13 wsd">3 296</span> <span class="_ _13"> </span><span class="ls13 wsd">1 428</span> <span class="_ _6f"> </span></span>3 337<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y878 ff1 fs2 fc0 sc0 lse ws10">Dotacje<span class="ls0 ws0"> <span class="_ _1de"> </span><span class="ls14 ws11">919</span> <span class="_ _13"> </span><span class="ls13 wsd">1<span class="_ _2"/> 823</span> <span class="_ _88"> </span><span class="ls13 wsd">1 843</span> <span class="_ _4b"> </span><span class="lsc ws19">2 754</span> </span></div><div class="t m1 x2c h5 y879 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> z najmu<span class="ls0 ws0"> <span class="_ _207"> </span></span><span class="ws10">138<span class="ls0 ws0"> <span class="_ _42"> </span></span><span class="lsf">1 6<span class="_ _2"/>96<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="ls13 wsd">2 294</span> <span class="_ _2b"> </span><span class="ls13 wsd">5 046</span> </span></span></span></div><div class="t m1 x2c h5 y87a ff1 fs2 fc0 sc0 lse ws28">Dochody<span class="_ _2"/> z re<span class="_ _2"/>fakturowani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _203"> </span></span><span class="ws10">131<span class="ls0 ws0"> <span class="_ _62"> </span><span class="lsf ws33">197</span> <span class="_ _25"> </span><span class="lsc wse">553</span> <span class="_ _bd"> </span><span class="lsf ws33">5<span class="_ _2"/>95</span> </span></span></div><div class="t m1 x2c h5 y87b ff1 fs2 fc0 sc0 lse wsc">Zysk na sprz<span class="_ _2"/>edaży mająt<span class="_ _2"/>ku trwałego<span class="ls0 ws0"> <span class="_ _220"> </span><span class="ls13 ws18">48</span> <span class="_ _25"> </span><span class="ls13 ws18">256</span> <span class="_ _4e"> </span><span class="lsc wse">73</span> <span class="_ _bd"> </span><span class="ls13 ws18">265</span> </span></div><div class="t m1 x2c h5 y87c ff1 fs2 fc0 sc0 lse wsc">Rozwiąz<span class="_ _2"/>anie niewykorzy<span class="_ _2"/>stanych rezerw n<span class="_ _2"/>a koszty<span class="ls0 ws0"> <span class="_ _40"> </span></span><span class="ws10">38<span class="ls0 ws0"> <span class="_ _c9"> </span>- <span class="_ _1e"> </span><span class="ls11 ws1e">178</span> <span class="_ _25"> </span><span class="ls13 ws18">23<span class="_ _2"/>2</span> </span></span></div><div class="c x8 y87d w8 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Spisanie h<span class="_ _2"/>istoryczny<span class="_ _2"/>ch zobowiązań se<span class="_ _2"/>gmentu </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls17 ws13">GOG.COM<span class="ls0 ws0"> </span></div></div><div class="t m1 x7b h5 y87e ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _3f"> </span><span class="ls13 wsd">2 230<span class="_ _2"/></span> <span class="_ _58"> </span>- <span class="_ _2b"> </span><span class="ls13 wsd">2 230</span> </div><div class="t m1 x2c h5 y87f ff1 fs2 fc0 sc0 lse wsc">Nieodpłat<span class="_ _2"/>nie otrzymane<span class="_ _2"/> środki tr<span class="_ _2"/>wałe oraz towary<span class="ls0 ws0"> <span class="_ _1f7"> </span>- <span class="_ _8b"> </span></span><span class="ws10">306<span class="ls0 ws0"> <span class="_ _8d"> </span><span class="ls11 ws1e">168</span> <span class="_ _bd"> </span></span>30<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="c x8 y880 w8 hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Odwrócen<span class="_ _2"/>ie odpisu aktu<span class="_ _2"/>alizującego nakłady<span class="_ _2"/> na prace </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">rozwojowe<span class="_ _2"/> w toku<span class="ls0 ws0"> </span></div></div><div class="t m1 x7b h5 y881 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _58"> </span>- <span class="_ _1f9"> </span><span class="ls13 wsd">21 5<span class="_ _2"/>31</span> <span class="_ _58"> </span>- </div><div class="t m1 x2c h5 y882 ff1 fs2 fc0 sc0 lse wsc">Zwrot nad<span class="_ _2"/>płaty podatku PCC<span class="ls0 ws0"> <span class="_ _8f"> </span>- <span class="_ _58"> </span>- <span class="_ _15"> </span><span class="ls16 ws29">94</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y30e ff1 fs2 fc0 sc0 lse wsc">Wpłaty od<span class="_ _2"/> komorników<span class="ls0 ws0"> <span class="_ _61"> </span>- <span class="_ _cd"> </span>- <span class="_ _75"> </span><span class="ls13 ws18">27</span> <span class="_ _c9"> </span>- </span></div><div class="t m1 x2c h5 y883 ff1 fs2 fc0 sc0 lse wsc">Rozwiąz<span class="_ _2"/>anie odpisu n<span class="_ _2"/>a <span class="lsb ws71">minimalne gwarancje<span class="ls0 ws0"> <span class="_ _119"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _63"> </span></span></span><span class="ws10">37<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y884 ff1 fs2 fc0 sc0 lse wsc">Otrzy<span class="_ _2"/>mane odszkodowani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _157"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _95"> </span>2 </span></div><div class="t m1 x2c h5 y885 ff1 fs2 fc0 sc0 lse wsc">Inne poz<span class="_ _2"/>ostałe przyc<span class="_ _2"/>hody operacyjne<span class="ls0 ws0"> <span class="_ _14f"> </span><span class="ls13 ws18">421</span> <span class="_ _87"> </span><span class="ls11 ws1e">15</span> <span class="_ _bd"> </span><span class="ls13 ws18">20<span class="_ _2"/>5</span> <span class="_ _87"> </span><span class="ls16 ws29">61</span> </span></div><div class="t m1 x13 h5 y886 ff3 fs2 fc0 sc0 lsa ws15">Razem pozostałe przychody o<span class="_ _3"/>peracyjne <span class="ls0 ws0"> <span class="_ _a"> </span><span class="lsc ws34">7 412</span> <span class="_ _4b"> </span><span class="lsf ws14">9 81<span class="_ _2"/>9</span> <span class="_ _10"> </span><span class="ws1d">40 747</span> <span class="_ _6"> </span><span class="lsc ws34">15 2<span class="_ _3"/>04<span class="ls0 ws0"> </span></span></span></div><div class="c x12 y7bb w7 hd"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y887 ff3 fs4 fc2 sc0 ls49 ws10c">Pozostałe k<span class="_ _3"/>oszty ope<span class="_ _3"/>racyjne<span class="ls0 ws0"> </span></div><div class="t m1 x3e h5 y888 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y889 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y889 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y889 w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y889 w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y88a ff1 fs2 fc0 sc0 lse wsc">Koszt własn<span class="_ _2"/>y sprzedaży<span class="_ _2"/> pozostałej<span class="ls0 ws0"> <span class="_ _221"> </span><span class="ls14 ws14">1 7<span class="_ _2"/>19</span> <span class="_ _2b"> </span><span class="ls13 wsd">3 925</span> <span class="_ _13"> </span><span class="ls13 wsd">2 214</span> <span class="_ _4b"> </span><span class="ls12 ws13">3 9<span class="_ _2"/>57</span> </span></div><div class="t m1 x2c h5 y74 ff1 fs2 fc0 sc0 lse wsc">Koszt własn<span class="_ _2"/>y najmu<span class="ls0 ws0"> <span class="_ _61"> </span><span class="lsc wse">552<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ls16 ws29">994<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _3f"> </span><span class="ls13 wsd">2 26<span class="_ _2"/>5</span> <span class="_ _3f"> </span><span class="ls13 wsd">2 8<span class="_ _2"/>25</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y161 ff1 fs2 fc0 sc0 lsb ws1d">Koszty amortyzacji nieruchomości inwestycyjnych<span class="ls0 ws0"> <span class="_ _fa"> </span><span class="ls13 ws18">413</span> <span class="_ _25"> </span><span class="ls13 ws18">462</span> <span class="_ _23"> </span><span class="ls13 wsd">1 3<span class="_ _2"/>41</span> <span class="_ _9e"> </span><span class="lse wsc">1 39<span class="_ _2"/>1</span> </span></div><div class="c x8 y88b w8 h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Likwidacja ś<span class="_ _2"/>rodków <span class="lsb ws1d">trwałych i wartości </span></div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div></div><div class="t m1 x99 h5 y44c ff1 fs2 fc0 sc0 ls11 ws1e">163<span class="ls0 ws0"> <span class="_ _cd"> </span>- <span class="_ _2b"> </span><span class="ls13 wsd">3 0<span class="_ _2"/>42</span> <span class="_ _8b"> </span><span class="ls13 ws18">48<span class="_ _2"/>3</span> </span></div><div class="t m1 x2c h5 y88c ff1 fs2 fc0 sc0 lse ws28">Koszty<span class="_ _2"/> dotyczące<span class="_ _2"/> refaktur<span class="_ _2"/>owania <span class="ls0 ws0"> <span class="_ _d7"> </span></span><span class="ws10">131<span class="ls0 ws0"> <span class="_ _1e"> </span><span class="lsf ws33">1<span class="_ _2"/>97</span> <span class="_ _25"> </span><span class="lsc wse">553</span> <span class="_ _bd"> </span><span class="lsf ws33">5<span class="_ _2"/>95</span> </span></span></div><div class="t m1 x2c h5 y88d ff1 fs2 fc0 sc0 lsa ws1a">Spisanie VAT<span class="ls0 ws0"> <span class="_ _222"> </span><span class="lsc wse">73</span> <span class="_ _cd"> </span>- <span class="_ _8b"> </span><span class="ls13 ws18">328</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y88e ff1 fs2 fc0 sc0 lse wsc">Darowizn<span class="_ _2"/>y i działalnoś<span class="_ _2"/>ć charytatywna<span class="ls0 ws0"> <span class="_ _47"> </span><span class="ls13 ws18">41<span class="_ _2"/></span> <span class="_ _15"> </span><span class="ls15 ws15">89</span> <span class="_ _25"> </span><span class="ls13 ws18">445<span class="_ _2"/></span> <span class="_ _9e"> </span><span class="ls11 ws12">1 312</span> </span></div><div class="t m1 x2c h5 y88f ff1 fs2 fc0 sc0 lsa ws1a">Należności nieściągalne<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _223"> </span><span class="ls11 ws1e">16</span> <span class="_ _58"> </span>- <span class="_ _15"> </span><span class="lsc wse">70</span> <span class="_ _58"> </span>- </span></div><div class="c x8 y62a w8 h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">Odpisy akt<span class="_ _2"/>ualizujące w<span class="_ _2"/>artość rzeczowyc<span class="_ _2"/>h aktywów </div></div><div class="t m1 x2c h5 y890 ff1 fs2 fc0 sc0 lse wsc">trwałych<span class="_ _2"/>, aktywów nie<span class="_ _2"/>materialnych oraz nakład<span class="_ _2"/>ów </div><div class="c x8 y62a w8 h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws15">na<span class="ls0 ws0"> <span class="lse wsc">prace rozwojowe</span> </span></div></div><div class="t m1 x7b h5 y890 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span><span class="ls11 ws1e">911</span> <span class="_ _58"> </span>- <span class="_ _6b"> </span><span class="ls11 ws1e">911</span> </div><div class="t m1 x2c h5 y62c ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> kasacji materi<span class="_ _2"/>ałów i towarów (<span class="_ _2"/>zniszczeni<span class="_ _2"/>a)<span class="ls0 ws0"> <span class="_ _152"> </span>- <span class="_ _87"> </span><span class="ls11 ws1e">12</span> <span class="_ _11"> </span><span class="ls11 ws1e">171</span> <span class="_ _2c"> </span><span class="lsc ws19">2 771</span> </span></div><div class="t m1 x2c h5 y62d ff1 fs2 fc0 sc0 lsb ws1d">Likwidacja nieruchomości inwestycyjnych<span class="ls0 ws0"> <span class="_ _d6"> </span>- <span class="_ _cd"> </span>- <span class="_ _6d"> </span><span class="lse ws10">737</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y891 ff1 fs2 fc0 sc0 lse wsc">Inne poz<span class="_ _2"/>ostałe koszty<span class="_ _2"/> <span class="ws10">operacyjne<span class="ls0 ws0"> <span class="_ _18"> </span></span>1<span class="_ _2"/>35<span class="ls0 ws0"> <span class="_ _af"> </span><span class="ls11 ws1e">193</span> <span class="_ _25"> </span></span>390<span class="ls0 ws0"> <span class="_ _63"> </span><span class="ls13 ws18">447<span class="_ _2"/></span> </span></span></div><div class="t m1 x13 h5 y3fc ff3 fs2 fc0 sc0 lsa ws15">Razem pozostałe koszty opera<span class="_ _3"/>cyjne<span class="ls0 ws0"> <span class="_ _220"> </span><span class="lse wsf">3 24<span class="_ _2"/>3</span> <span class="_ _2b"> </span><span class="ls12 ws18">6 783</span> <span class="_ _8"> </span><span class="lsc ws36">11 556<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls14 ws33">1<span class="_ _2"/>4 692</span> </span></span></span></div><div class="c x12 y50 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y414 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf41" style="content-visibility: auto;"><div class="pc pc41 w42 h53"><img alt="" class="bi x0 y827 w43 h66" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">65<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls37 wsc8">20</span><span class="ws0">. Przycho<span class="_ _3"/>dy i koszty f<span class="_ _3"/>inansowe<span class="ls0"> </span></span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 wsa">Przychody<span class="_ _2"/> finansowe<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x3e h5 y503 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y6f2 w53 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y6f2 w7 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y786 ff3 fs2 fc0 sc0 lse wsf">Przychody z t<span class="_ _2"/>ytułu odset<span class="_ _2"/>ek<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="lsc ws36">10 666<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _3f"> </span><span class="lse wsf">9 344</span> <span class="_ _bf"> </span><span class="ws1d">36 443</span> <span class="_ _b"> </span><span class="lse wsf">27<span class="_ _2"/> 363</span> </span></span></span></div><div class="t m1 x2c h5 y787 ff1 fs2 fc0 sc0 lse wsc">od krótkot<span class="_ _2"/>erminowych depoz<span class="_ _2"/>ytów bankowy<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _1fa"> </span><span class="ls11 ws12">5 913</span> <span class="_ _4b"> </span><span class="ls18 wsf">5 794</span> <span class="_ _10"> </span><span class="ls13 wsd">23 249<span class="_ _2"/></span> <span class="_ _c5"> </span><span class="ls11 ws12">14 811</span> </span></div><div class="t m1 x2c h5 y878 ff1 fs2 fc0 sc0 lse wsc">od obli<span class="_ _2"/>gacji<span class="ls0 ws0"> <span class="_ _124"> </span><span class="ls16 ws16">4 668</span> <span class="_ _3f"> </span><span class="lsc ws19">3 550</span> <span class="_ _9"> </span><span class="ws1e">1<span class="_ _2"/>3 007</span> <span class="_ _43"> </span></span>1<span class="_ _2"/>2 337<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y879 ff1 fs2 fc0 sc0 lse wsc">od pożyc<span class="_ _2"/>zek<span class="ls0 ws0"> <span class="_ _196"> </span><span class="ls15 ws15">85</span> <span class="_ _cd"> </span>- <span class="

BZ7qCdYB/Zr2cpQVCQTdxtshoTXYONJhIe0zILc3Els=oqM3+sntM8InT2vvzj1ixn2vo1htyDyG8rVysgAe+yY=Wy+bRmHONfNRsiVknmbr2O5LvkmFo/5TaaYuvwkWzr4E0cV/WN8LkFxuRBEE5F3r JEhQl/OoCXDGyB7VhzF0mHVlr5Fn0hwFqblI1TzkzdROwNq5Twevx0+rJIp8XuSw WCYZc55U6RdLubwtXhoQB8mGV2PWptH8wMtUdOZeWtslmIM4g/47frJ0IpV171oc vUzIvSJAIBrgysdY2iEtedJbETuRBv3ev8reuD7ulrAYddoae/Malok3Kc5ME24I h7NgVocagbFtkhkrQW/R21ceVm5neXZuQ7ixONtjK7/6BtYZ/YDfODIsnLOa+V6W yFtcxtgDdohFLLwpqPBE/A==MIIGhjCCBG6gAwIBAgIQbJ7mTOSc/sEDPOm+N0Ta2TANBgkqhkiG9w0BAQsFADBl MQswCQYDVQQGEwJQTDEhMB8GA1UECgwYQXNzZWNvIERhdGEgU3lzdGVtcyBTLkEu MRgwFgYDVQQDDA9DZXJ0dW0gUUNBIDIwMTcxGTAXBgNVBGEMEFZBVFBMLTUxNzAz NTk0NTgwHhcNMjIxMjE3MDg0MzQ2WhcNMjQxMjE2MDg0MzQ2WjBrMRowGAYDVQQD DBFLcnlzdHluYSBDeWJ1bHNrYTERMA8GA1UEKgwIS3J5c3R5bmExETAPBgNVBAQM CEN5YnVsc2thMRowGAYDVQQFExFQTk9QTC03MjAzMTYwNzMyOTELMAkGA1UEBhMC UEwwggEiMA0GCSqGSIb3DQEBAQUAA4IBDwAwggEKAoIBAQC9fnd2GIDunfV/sFFd YVx6g1iwF723ymC0KXas1oWVZ1SvywlD0Wr6/307g2xH2xYccGtxkFzj+bMoeZvc ZHEvaxhJTb2ntkc15TvcXN56fa32eNBogsKwrso1erD0dPheS1WmhfeDnqIoWpFO KvUgg8zTKMB3sXGBU09bFAxVymmt5e3Wg/36ggiZL91bONAS/0qAT8FXXDmE2MDx tDVMPqCpgxOW3M7nGzp7At57WmQ9yfqOoVrrwIWDivIJc2KBarCvx7rJvXeXfigY iADpXF7Mz9WFiCBOJgbyezJeXNvWnpLJp0+uFEdMSo4M26JuRCxpqyfvIo6tINH1 pX2tAgMBAAGjggIqMIICJjAMBgNVHRMBAf8EAjAAMDYGA1UdHwQvMC0wK6ApoCeG JWh0dHA6Ly9xY2EuY3JsLmNlcnR1bS5wbC9xY2FfMjAxNy5jcmwwcgYIKwYBBQUH AQEEZjBkMCwGCCsGAQUFBzABhiBodHRwOi8vcWNhLTIwMTcucW9jc3AtY2VydHVt LmNvbTA0BggrBgEFBQcwAoYoaHR0cDovL3JlcG9zaXRvcnkuY2VydHVtLnBsL3Fj YV8yMDE3LmNlcjAfBgNVHSMEGDAWgBQn8dhOYFBotmH+aBsobG3kC3MJTTAdBgNV HQ4EFgQUqWIw0QuDhiBExlASjq9V/O1qNvwwDgYDVR0PAQH/BAQDAgbAMFUGA1Ud IAROMEwwCQYHBACL7EABAjA/BgwqhGgBhvZ3AgQBDAEwLzAtBggrBgEFBQcCARYh aHR0cDovL3d3dy5jZXJ0dW0ucGwvcmVwb3p5dG9yaXVtMIHCBggrBgEFBQcBAwSB tTCBsjAIBgYEAI5GAQEwCAYGBACORgEEMIGGBgYEAI5GAQUwfDA8FjZodHRwczov L3JlcG9zaXRvcnkuY2VydHVtLnBsL1BEUy9DZXJ0dW1fUUNBLVBEU19FTi5wZGYT AmVuMDwWNmh0dHBzOi8vcmVwb3NpdG9yeS5jZXJ0dW0ucGwvUERTL0NlcnR1bV9R Q0EtUERTX1BMLnBkZhMCcGwwEwYGBACORgEGMAkGBwQAjkYBBgEwDQYJKoZIhvcN AQELBQADggIBAGO9sSdWzl3pQMUjfmEiypjXY2QWrcJee1QiVqI6ptW2W6+aqhKn Blh6KlmpankgcGv9U/lDiGN8BMmmIR1SEAAH+2lpUOWRdWPQ3AncPjt0RTiYHHAy mPTiRimbIUh/V9nHW8MaRdGxRj0zn2p1fPkTZ6Y8oBlmX+Wh/D3zCe1VgsoQuWS7 1jIm6BJ3V1ArquMKYTVIjclpdvKZOHt8/KAGOCEde1eyylRrAQgiHczmMLtFJTcT +4oh/mbGqa3ZSNT4FhxEQajkv1xtFdWGYtgm84F1m1w7pVDCZ6V/rnD+MDj+t4Bq 2BOCmdid33wlfadDh4F8aS18+ZMLCp4Tmr3VanO7TIsIwnzyNixl/5eSceHmfecc wOV2G/8RieOBwPTnbmLPOLddWJaUFAwlfv2rGP3b5te2LYdZNZVVqlfuJ8p4XzXm NgUXZL6U6Y8dK8/nR8/BVL62Kpo/7iBI38ZAkmp+lHi3O7qWdp/qMWsfC8Qri4ko EIk5dInwX0Sc55xOmR2Bu4VOmPd0jLgshpFLgAV4v56yHit2va+jpgODRm8gw0+v jxuytyrLAqd5pAQlkVjIEfh9KUo1xVBg5CcAyTwHwrx5OREwXTBrApu+4S7+mMDE fjVLWS3BTsGVQ+hTQ+olkCTqlvi33ApkIloSXeKFf56u9B285Czm4mY42023-11-28T12:42:15ZlU5/wmSXSPfKXCdLtxxWHEi46sfuJQIlO9hL2P9s1JQ=2.5.4.97=#0C10564154504C2D35313730333539343538,CN=Certum QCA 2017,O=Asseco Data Systems S.A.,C=PL144381677494720985715874277127658724057MIME-Version: 1.0 Content-Type: application/octet-stream Content-Transfer-Encoding: binary Content-Disposition: filename="Skonsolidowane sprawozdanie finansowe Grupy CD PROJEKT za 3Q 2023.xhtml"http://www.certum.pl/OIDAsURI/signedFile/1.2.616.1.113527.3.1.1.3.1Opis formatu dokumentu oraz jego pełna nazwahttp://www.certum.pl/OIDAsURI/signedFile.pdfapplication/octet-streamMIIL/gYJKoZIhvcNAQcCoIIL7zCCC+sCAQMxDTALBglghkgBZQMEAgEwggEOBgsq hkiG9w0BCRABBKCB/gSB+zCB+AIBAQYLKoRoAYb2dwIEAQ4wMTANBglghkgBZQME AgEFAAQgqAXJ/dRE4FhH0JSeKyf7p+HvEm6KMt/a+EHRD5uiHyUCBxHDeeEzunEY DzIwMjMxMTI4MTI0MzU1WjADAgEBAgheLtLJJNt0O6BqpGgwZjELMAkGA1UEBhMC UEwxITAfBgNVBAoMGEFzc2VjbyBEYXRhIFN5c3RlbXMgUy5BLjEZMBcGA1UEAwwQ Q2VydHVtIFFUU1QgMjAxNzEZMBcGA1UEYQwQVkFUUEwtNTE3MDM1OTQ1OKEeMBwG CCsGAQUFBwEDAQEABA0wCzAJBgcEAIGXXgEBoIIGpDCCBqAwggSIoAMCAQICFBGT c18XwX4UTT+Sj2Gbv9UCfbHpMA0GCSqGSIb3DQEBDQUAMG8xCzAJBgNVBAYTAlBM MR0wGwYDVQQKDBROYXJvZG93eSBCYW5rIFBvbHNraTEmMCQGA1UEAwwdTmFyb2Rv d2UgQ2VudHJ1bSBDZXJ0eWZpa2FjamkxGTAXBgNVBGEMEFZBVFBMLTUyNTAwMDgx OTgwHhcNMTcwMzE1MTAyMzE4WhcNMjgwMzE1MjM1OTU5WjBmMQswCQYDVQQGEwJQ TDEhMB8GA1UECgwYQXNzZWNvIERhdGEgU3lzdGVtcyBTLkEuMRkwFwYDVQQDDBBD ZXJ0dW0gUVRTVCAyMDE3MRkwFwYDVQRhDBBWQVRQTC01MTcwMzU5NDU4MIICIjAN BgkqhkiG9w0BAQEFAAOCAg8AMIICCgKCAgEAyFQRTZ7zNxErQLcN+0f5Nwh2dPqM F3dZ9OodSJC1f5oOBOj5rq1IZVwAJoxX3s2x7E/yM81DZjd4duZQPAvxf5cdAAEp Y13kvGAnRUkPREytTY7MhKt8D0VWjBZBTZrLhI4jbYkosnLpzgVeAYE+GeDY9Exb MTsZSOxdfBPGFtB0/QqwzFK7jAywPz1uSHemMlEAnyTqLiDNrqA8ZzmMvx5+8vna FhWh5vLbFLI7urd2SybD7YcScKNWH1zW/p6a0FtMT1lN3GQbXAIx5Hs3UVLRObgL pv3zdgko9syOOpckrZf93EBz95W9QlrkeklHk7qQfqkbUhbv8wnhKjBox4ifxGkg MDxkGt7SerLzA6xWS33f0qSmCy+m4DRxiRxoTPNscLuksNw9hzEnv4/rFBMg5NkV pvkXLKKBWgi/Nb7gbnq4XAaUEKPoH46nmYrVhnhV9dRDJPcItBhRtTAp6yrO09bK LDWhaMcnX5o+yPCG+h/9cAe/l04lYscGaLwELCXwxFhR8cEp27Q5hNBEIzA1MeBK zF+626Poj+b/rKgds5b1oQFJ0Je0GvEBvo4ADtX8tp1tDoGgzN/zokwijZ5fzgsI v3FrpcAVI36Of84bjk6k4jPjbJE96uRyMjTiHWbePuMAfAOx1xYAQG9mVj2lZV6E 4WUCaKaV985C2eMCAwEAAaOCATswggE3MBYGA1UdJQEB/wQMMAoGCCsGAQUFBwMI MAwGA1UdEwEB/wQCMAAwgawGA1UdIwSBpDCBoYAUKbPIxN+jh/hmBRJY/UYquJgN eYehc6RxMG8xCzAJBgNVBAYTAlBMMR0wGwYDVQQKDBROYXJvZG93eSBCYW5rIFBv bHNraTEmMCQGA1UEAwwdTmFyb2Rvd2UgQ2VudHJ1bSBDZXJ0eWZpa2FjamkxGTAX BgNVBGEMEFZBVFBMLTUyNTAwMDgxOTiCFED494qw42QQVpHI2eAs+MHGQApGMDEG A1UdIAEB/wQnMCUwIwYEVR0gADAbMBkGCCsGAQUFBwIBFg13d3cubmNjZXJ0LnBs MA4GA1UdDwEB/wQEAwIGwDAdBgNVHQ4EFgQUsr0SyweB4nujsGEdSkN5qIf00HYw DQYJKoZIhvcNAQENBQADggIBAJEejdQcHyIDufbffB3rYzfqQjtTTpV6EcYkDFEZ otUJz3iiWWIOEzzzs7DOZUM6PbPdV7mCBxpUbwmnLZPGdhSvQz6SSOu9F34STfoz aAAwtPSbqSofGDXxXSzSJwx46+VitaqHHyoML74DB9Us46bhAgwK9j6M8J5nUs3e 4TOkpRumJ9JhFm/FiOxJVXQGuZ6PUe45ScFIDzKS90zOEsz43x1WZcJ2p+ZFF7q0 y00+vXbknNoaqLKxEr8O5urzvjtPkIg1KVddBAQte2PGHhsA0BcocBy+hAudLjbT sknhts+wZwa6mnpXj9lJyZUJpIMZmKs/deSW3F/X9idd01OvR9PHyr6BeJ923Z/X hJf0U0kP5QL+qe5DLgxjPjwPcnL6Pa+pREvj3geSAtvSUcTfwvnmnzfPpvW9MX1B fBoElzr6sQOiiH2g/hDIaVocwGNtOinAx5qNmwURVgydmd+qliu44XDquTP5k+Jm OULqHk8W0zB4jCqmc1LphvlIRBt4yTsUfXVbYTEvg8a22DbB+M9pd1PtA6flPSh/ qgYqMc+NiHWzmQJM80eXTGWof+hF1uRbexBUdFYF1B96QDk8ivzdTwKM/vUrkEJ+ 9RVv238IXpWjnn0oevo5GDvU861TyQEMNFdkAEXeGPQOqhdl8Ik8o83sCx3Y/KbT Ed1WMYIEGzCCBBcCAQEwgYcwbzELMAkGA1UEBhMCUEwxHTAbBgNVBAoMFE5hcm9k b3d5IEJhbmsgUG9sc2tpMSYwJAYDVQQDDB1OYXJvZG93ZSBDZW50cnVtIENlcnR5 ZmlrYWNqaTEZMBcGA1UEYQwQVkFUUEwtNTI1MDAwODE5OAIUEZNzXxfBfhRNP5KP YZu/1QJ9sekwDQYJYIZIAWUDBAIBBQCgggFkMBoGCSqGSIb3DQEJAzENBgsqhkiG 9w0BCRABBDAcBgkqhkiG9w0BCQUxDxcNMjMxMTI4MTI0MzU1WjAvBgkqhkiG9w0B CQQxIgQguBvLJel3/6rdI8+0a/v0P98ZBrterRMYXaC4duV2rGUwNwYLKoZIhvcN AQkQAi8xKDAmMCQwIgQgZzvoodqSfbY8yrfLPnrDUtw662qNo+KjWcoVjQpEDbgw gb0GCyqGSIb3DQEJEAIMMYGtMIGqMIGnMIGkBBRuI825Z/BtP9qFMWxbRzYc1VVC rDCBizBzpHEwbzELMAkGA1UEBhMCUEwxHTAbBgNVBAoMFE5hcm9kb3d5IEJhbmsg UG9sc2tpMSYwJAYDVQQDDB1OYXJvZG93ZSBDZW50cnVtIENlcnR5ZmlrYWNqaTEZ MBcGA1UEYQwQVkFUUEwtNTI1MDAwODE5OAIUEZNzXxfBfhRNP5KPYZu/1QJ9sekw DQYJKoZIhvcNAQELBQAEggIAReANlGXXPCGf0PvgACKMRp7dcEkU1oN3cMvGQrl6 Jc/CtKwhK5x6PUbcoZ8TGH02dbFbOhSCYpu9sBcZNTuPwtRvZUoi87oSmNFXy1nk 4LJ7khjZbzBfkg7uqatI5tPaAxZ60T0IUIEyOF5KjjQuOYLYHrANMvEPGbpqCXJv 5+6ezre2aVoiNdnxSH8HrRpHPuvs6VOv8RWN4w9wzFE46prfLvetQX9YDNJmkO/E epsVlTiF5jtkoeO6HMp5RVtpTNCy+hl68Qb9xo17Jh/Rft1CpJjoqkx4afDOmjfX kSjJuBBHucNVu1QDCOZmlTxKhc17ZANEWemGFB+21FwzFsZn6sxpv4AaKFOnc4LW REFsfLvfNdJ7xwIJLQy5hoOdjTN/y+dJGs98KxgPBRpyzKkmO4Z8VgREyyVKEEg1 RcLCheQ/vcpMN5W/3Qyh7JCEcLVcxQ6jIvij8pdgufT14gwEneZRyfWLu/ERNp9o iQupkB/k6HuynkzY5EKUCkOMaGK+YI6Q/umiH2CVqPKNZyQnEXLqbWIWQc86iJs5 AJszaHUrJmNy9bXOg7EkWvsZ6ybZrh4dQZj9s4QG2rEGD8iiiAX4wg1WiSBVJFoi 5c1DewZ1Vl/FOGy3Z2dqpXXxAShK7hc65Luz3Dp69QljKOGEm6vKl77DWKlxPijla78= <style type="text/css"> div.c, td.c, th.c, div.tbw {pointer-events: none;} div.c>*, td.c>*, th.c>* {pointer-events: auto; padding-right: 100px;} table.s {display: block; position: absolute;} table.s > th, table.s > td {display: block;} table.s > tr {display: contents;} .n {overflow: visible;}</style><style type="text/css">.gs1{border-style:none;position:absolute;left:89.180130px;bottom:952.363100px;width:457.799900px;height:13.516000px;background-color:rgba(255,255,255,0.000001);} .gs2{border-style:none;position:absolute;left:103.545130px;bottom:938.693600px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs3{border-style:none;position:absolute;left:103.545130px;bottom:925.022800px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4{border-style:none;position:absolute;left:103.545130px;bottom:911.353300px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs5{border-style:none;position:absolute;left:103.545130px;bottom:897.682500px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs6{border-style:none;position:absolute;left:103.545130px;bottom:884.011700px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs7{border-style:none;position:absolute;left:89.180130px;bottom:858.642200px;width:457.799900px;height:19.515000px;background-color:rgba(255,255,255,0.000001);} .gs8{border-style:none;position:absolute;left:103.545130px;bottom:844.971400px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs9{border-style:none;position:absolute;left:103.545130px;bottom:831.300600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gsa{border-style:none;position:absolute;left:103.545130px;bottom:817.631100px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gsb{border-style:none;position:absolute;left:117.910260px;bottom:803.960300px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gsc{border-style:none;position:absolute;left:117.910260px;bottom:790.290800px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gsd{border-style:none;position:absolute;left:103.545130px;bottom:776.620000px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gse{border-style:none;position:absolute;left:103.545130px;bottom:762.949200px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gsf{border-style:none;position:absolute;left:103.545130px;bottom:749.279700px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs10{border-style:none;position:absolute;left:117.910260px;bottom:735.608900px;width:435.699800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs11{border-style:none;position:absolute;left:89.180130px;bottom:721.938100px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs12{border-style:none;position:absolute;left:103.545130px;bottom:708.268600px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs13{border-style:none;position:absolute;left:117.910260px;bottom:694.597800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs14{border-style:none;position:absolute;left:117.910260px;bottom:680.928300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs15{border-style:none;position:absolute;left:103.545130px;bottom:667.257500px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs16{border-style:none;position:absolute;left:117.910260px;bottom:653.586700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs17{border-style:none;position:absolute;left:103.545130px;bottom:639.917200px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs18{border-style:none;position:absolute;left:89.180130px;bottom:614.546400px;width:457.799900px;height:19.516000px;background-color:rgba(255,255,255,0.000001);} .gs19{border-style:none;position:absolute;left:103.545130px;bottom:600.875600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1a{border-style:none;position:absolute;left:117.910260px;bottom:587.206100px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs1b{border-style:none;position:absolute;left:117.910260px;bottom:573.535300px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1c{border-style:none;position:absolute;left:117.910260px;bottom:559.865800px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs1d{border-style:none;position:absolute;left:117.910260px;bottom:546.195000px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1e{border-style:none;position:absolute;left:117.910260px;bottom:532.524200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs1f{border-style:none;position:absolute;left:117.910260px;bottom:518.854700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs20{border-style:none;position:absolute;left:117.910260px;bottom:505.183900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs21{border-style:none;position:absolute;left:117.910260px;bottom:491.513100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs22{border-style:none;position:absolute;left:117.910260px;bottom:477.843600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs23{border-style:none;position:absolute;left:117.910260px;bottom:464.172800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs24{border-style:none;position:absolute;left:117.910260px;bottom:450.503300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs25{border-style:none;position:absolute;left:117.910260px;bottom:436.832500px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs26{border-style:none;position:absolute;left:117.910260px;bottom:423.161700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs27{border-style:none;position:absolute;left:117.910260px;bottom:409.492200px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs28{border-style:none;position:absolute;left:117.910260px;bottom:395.821400px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs29{border-style:none;position:absolute;left:117.910260px;bottom:382.150600px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs2a{border-style:none;position:absolute;left:89.180130px;bottom:360.681100px;width:457.799900px;height:16.515000px;background-color:rgba(255,255,255,0.000001);} .gs2b{border-style:none;position:absolute;left:89.180130px;bottom:343.110300px;width:457.799900px;height:13.516000px;background-color:rgba(255,255,255,0.000001);} .gs2c{border-style:none;position:absolute;left:117.910260px;bottom:329.440800px;width:435.699800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs2d{border-style:none;position:absolute;left:89.180130px;bottom:315.770000px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs2e{border-style:none;position:absolute;left:117.910260px;bottom:302.099200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs2f{border-style:none;position:absolute;left:117.910260px;bottom:288.429700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs30{border-style:none;position:absolute;left:117.910260px;bottom:274.758900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs31{border-style:none;position:absolute;left:117.910260px;bottom:261.088100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs32{border-style:none;position:absolute;left:117.910260px;bottom:247.418600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs33{border-style:none;position:absolute;left:117.910260px;bottom:233.747800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs34{border-style:none;position:absolute;left:117.910260px;bottom:220.078300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs35{border-style:none;position:absolute;left:117.910260px;bottom:206.407500px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs36{border-style:none;position:absolute;left:117.910260px;bottom:192.736700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs37{border-style:none;position:absolute;left:117.910260px;bottom:179.067200px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs38{border-style:none;position:absolute;left:117.910260px;bottom:165.396400px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs39{border-style:none;position:absolute;left:117.910260px;bottom:151.725600px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs3a{border-style:none;position:absolute;left:117.910260px;bottom:138.056100px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs3b{border-style:none;position:absolute;left:117.910260px;bottom:124.385560px;width:435.199800px;height:10.515800px;background-color:rgba(255,255,255,0.000001);} .gs3c{border-style:none;position:absolute;left:117.910260px;bottom:110.715280px;width:435.199800px;height:10.515600px;background-color:rgba(255,255,255,0.000001);} .gs3d{border-style:none;position:absolute;left:117.910260px;bottom:97.045000px;width:435.199800px;height:10.515600px;background-color:rgba(255,255,255,0.000001);} .gs3e{border-style:none;position:absolute;left:117.910260px;bottom:987.472200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs3f{border-style:none;position:absolute;left:117.910260px;bottom:973.802700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs40{border-style:none;position:absolute;left:117.910260px;bottom:960.131900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs41{border-style:none;position:absolute;left:117.910260px;bottom:946.461100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs42{border-style:none;position:absolute;left:117.910260px;bottom:932.791600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs43{border-style:none;position:absolute;left:117.910260px;bottom:919.120800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs44{border-style:none;position:absolute;left:117.910260px;bottom:905.451300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs45{border-style:none;position:absolute;left:117.910260px;bottom:891.780500px;width:455.615800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs46{border-style:none;position:absolute;left:89.180130px;bottom:878.109700px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs47{border-style:none;position:absolute;left:117.910260px;bottom:864.440200px;width:435.699800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs48{border-style:none;position:absolute;left:89.180130px;bottom:850.769400px;width:457.299900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs49{border-style:none;position:absolute;left:117.910260px;bottom:837.098600px;width:435.699800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4a{border-style:none;position:absolute;left:89.180130px;bottom:823.429100px;width:457.299900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs4b{border-style:none;position:absolute;left:117.910260px;bottom:809.758300px;width:435.699800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4c{border-style:none;position:absolute;left:89.180130px;bottom:796.088800px;width:457.299900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs4d{border-style:none;position:absolute;left:117.910260px;bottom:782.418000px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4e{border-style:none;position:absolute;left:117.910260px;bottom:768.747200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs4f{border-style:none;position:absolute;left:117.910260px;bottom:755.077700px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs50{border-style:none;position:absolute;left:117.910260px;bottom:741.406900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs51{border-style:none;position:absolute;left:89.180130px;bottom:716.036100px;width:457.799900px;height:19.516000px;background-color:rgba(255,255,255,0.000001);} .gs52{border-style:none;position:absolute;left:117.910260px;bottom:702.366600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs53{border-style:none;position:absolute;left:103.545130px;bottom:688.695800px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs54{border-style:none;position:absolute;left:117.910260px;bottom:675.026300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs55{border-style:none;position:absolute;left:103.545130px;bottom:661.355500px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs56{border-style:none;position:absolute;left:89.180130px;bottom:635.984700px;width:457.799900px;height:19.516000px;background-color:rgba(255,255,255,0.000001);} .gs57{border-style:none;position:absolute;left:103.545130px;bottom:622.315200px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs58{border-style:none;position:absolute;left:103.545130px;bottom:608.644400px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs59{border-style:none;position:absolute;left:103.545130px;bottom:594.973600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5a{border-style:none;position:absolute;left:103.545130px;bottom:581.304100px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs5b{border-style:none;position:absolute;left:103.545130px;bottom:567.633300px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5c{border-style:none;position:absolute;left:103.545130px;bottom:553.963800px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs5d{border-style:none;position:absolute;left:117.910260px;bottom:540.293000px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5e{border-style:none;position:absolute;left:117.910260px;bottom:526.622200px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs5f{border-style:none;position:absolute;left:103.545130px;bottom:512.952700px;width:446.249900px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs60{border-style:none;position:absolute;left:117.910260px;bottom:499.281900px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs61{border-style:none;position:absolute;left:117.910260px;bottom:485.611100px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs62{border-style:none;position:absolute;left:117.910260px;bottom:471.941600px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs63{border-style:none;position:absolute;left:117.910260px;bottom:458.270800px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs64{border-style:none;position:absolute;left:117.910260px;bottom:444.601300px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs65{border-style:none;position:absolute;left:117.910260px;bottom:430.930500px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs66{border-style:none;position:absolute;left:117.910260px;bottom:417.259700px;width:435.199800px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs67{border-style:none;position:absolute;left:117.910260px;bottom:403.590200px;width:435.199800px;height:10.515000px;background-color:rgba(255,255,255,0.000001);} .gs68{border-style:none;position:absolute;left:103.545130px;bottom:389.919400px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs69{border-style:none;position:absolute;left:103.545130px;bottom:376.248600px;width:446.249900px;height:10.516000px;background-color:rgba(255,255,255,0.000001);} .gs6a{border-style:none;position:absolute;left:89.180130px;bottom:737.133800px;width:69.598900px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6b{border-style:none;position:absolute;left:652.533700px;bottom:724.466600px;width:24.451000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6c{border-style:none;position:absolute;left:515.140600px;bottom:566.592000px;width:128.298000px;height:9.745000px;background-color:rgba(255,255,255,0.000001);} .gs6d{border-style:none;position:absolute;left:301.566200px;bottom:925.490800px;width:115.308000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6e{border-style:none;position:absolute;left:622.696100px;bottom:335.058100px;width:49.467000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs6f{border-style:none;position:absolute;left:89.180130px;bottom:314.589600px;width:166.230900px;height:15.745000px;background-color:rgba(255,255,255,0.000001);} .gs70{border-style:none;position:absolute;left:645.440900px;bottom:909.538500px;width:31.971000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs71{border-style:none;position:absolute;left:89.180130px;bottom:889.071300px;width:82.513900px;height:15.744000px;background-color:rgba(255,255,255,0.000001);} .gs72{border-style:none;position:absolute;left:553.073300px;bottom:680.557800px;width:103.023000px;height:9.745000px;background-color:rgba(255,255,255,0.000001);} .gs73{border-style:none;position:absolute;left:89.180130px;bottom:667.890600px;width:87.593900px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs74{border-style:none;position:absolute;left:360.709700px;bottom:667.890600px;width:61.832000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs75{border-style:none;position:absolute;left:477.256000px;bottom:667.890600px;width:161.344000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs76{border-style:none;position:absolute;left:89.180130px;bottom:647.423400px;width:88.640900px;height:15.744000px;background-color:rgba(255,255,255,0.000001);} .gs77{border-style:none;position:absolute;left:440.898900px;bottom:622.089000px;width:77.782000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs78{border-style:none;position:absolute;left:228.421700px;bottom:543.151700px;width:243.269000px;height:15.744000px;background-color:rgba(255,255,255,0.000001);} .gs79{border-style:none;position:absolute;left:239.024500px;bottom:938.804100px;width:109.454000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7a{border-style:none;position:absolute;left:239.382000px;bottom:842.332400px;width:109.652000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7b{border-style:none;position:absolute;left:500.561100px;bottom:707.857800px;width:109.593000px;height:15.745000px;background-color:rgba(255,255,255,0.000001);} .gs7c{border-style:none;position:absolute;left:290.777500px;bottom:527.582900px;width:116.670000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7d{border-style:none;position:absolute;left:468.852800px;bottom:527.582900px;width:114.198000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs7e{border-style:none;position:absolute;left:345.001800px;bottom:520.642200px;width:94.585000px;height:23.206000px;background-color:rgba(255,255,255,0.000001);} .gs7f{border-style:none;position:absolute;left:590.636800px;bottom:662.389000px;width:74.128000px;height:9.744000px;background-color:rgba(255,255,255,0.000001);} .gs80{border-style:none;position:absolute;left:89.180130px;bottom:645.821800px;width:43.922900px;height:12.744000px;background-color:rgba(255,255,255,0.000001);} </style> </head> <body> <div id="sidebar"> <div id="outline"> <ul><li><a class="l" href="#pf2">Grupa Kapitałowa CD PROJEKT - Wybrane dane finansowe w przeliczeniu na euro</a></li><li><a class="l" href="#pf3">Spis treści</a></li><li><a class="l" href="#pf6">Śródroczny skrócony skonsolidowany rachunek zysków i strat</a></li><li><a class="l" href="#pf8">Śródroczne skrócone skonsolidowane sprawozdanie z całkowitych dochodów</a></li><li><a class="l" href="#pf9">Śródroczne skrócone skonsolidowane sprawozdanie z sytuacji finansowej</a></li><li><a class="l" href="#pfc">Śródroczne skrócone sprawozdanie ze zmian w skonsolidowanym kapitale własnym</a></li><li><a class="l" href="#pfe">Śródroczne skrócone skonsolidowane sprawozdanie z przepływów pieniężnych</a></li><li><a class="l" href="#pf12">Informacje ogólne</a></li><li><a class="l" href="#pf12">Prezentacja Grupy Kapitałowej</a><ul><li><a class="l" href="#pf12">Spółki powiązane</a></li></ul></li><li><a class="l" href="#pf13">Zasady konsolidacji</a><ul><li><a class="l" href="#pf13">Spółki objęte konsolidacją – stan na dzień 30.09.2023 r.</a></li><li><a class="l" href="#pf13">Jednostki zależne</a></li></ul></li><li><a class="l" href="#pf14">Podstawa sporządzenia śródrocznego skróconego skonsolidowanego sprawozdania finansowego</a></li><li><a class="l" href="#pf14">Założenie kontynuowania działalności</a></li><li><a class="l" href="#pf14">Zgodność z Międzynarodowymi Standardami Sprawozdawczości Finansowej</a><ul><li><a class="l" href="#pf14">Zmiany standardów lub interpretacji obowiązujące i zastosowane przez Grupę, które weszły w życie od 1 stycznia 2023 r.</a></li><li><a class="l" href="#pf15"> Zmiany do MSR 12 Podatek dochodowy dotyczący międzynarodowej reformy podatkowej - Modelowe Zasady Filaru Drugiego - zatwierdzone 8 listopada 2023 r., obowiązujące w odniesieniu do rocznych okresów sprawozdawczych rozpoczynających się w dniu lub po 1...</a></li><li><a class="l" href="#pf15">Standardy opublikowane i zatwierdzone przez UE, które jeszcze nie weszły w życie oraz ich wpływ na sprawozdanie finansowe Grupy</a></li><li><a class="l" href="#pf15">Standardy i interpretacje przyjęte przez RMSR, które nie zostały jeszcze zatwierdzone przez UE do stosowania</a></li><li><a class="l" href="#pf15"> Zmiany do MSR 7 Sprawozdanie z przepływów pieniężnych i MSSF 7 Instrumenty finansowe Ujawnienia dotyczących ustalenia finansowania dostawców - obowiązujące w odniesieniu do okresów sprawozdawczych rozpoczynających się w dniu lub po 1 stycznia 2024 r.,</a></li></ul></li><li><a class="l" href="#pf15">Waluta funkcjonalna i waluta prezentacji</a><ul><li><a class="l" href="#pf15">Waluta funkcjonalna i waluta prezentacji</a></li><li><a class="l" href="#pf15">Transakcje i salda</a></li></ul></li><li><a class="l" href="#pf16">Założenie porównywalności sprawozdań finansowych i zmiany polityk rachunkowości</a><ul><li><a class="l" href="#pf16">Zmiany prezentacyjne oraz korekty błędów</a></li></ul></li><li><a class="l" href="#pf17">Badanie przez biegłego rewidenta</a></li><li><a class="l" href="#pf19">Segmenty operacyjne</a><ul><li><a class="l" href="#pf19">Prezentacja sprawozdań z uwzględnieniem segmentów działalności</a></li><li><a class="l" href="#pf19">Opis różnic w zakresie podstawy wyodrębnienia segmentów lub wyceny zysku lub straty segmentu w porównaniu z ostatnim rocznym skonsolidowanym sprawozdaniem finansowym</a></li><li><a class="l" href="#pf1a">Informacje o poszczególnych segmentach operacyjnych</a></li><li><a class="l" href="#pf1b">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.07.2023 do 30.09.2023 r.</a></li><li><a class="l" href="#pf1c">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.07.2022 do 30.09.2022 r.*</a></li><li><a class="l" href="#pf1d">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.01.2023 do 30.09.2023 r.</a></li><li><a class="l" href="#pf1e">Skonsolidowany rachunek zysków i strat z podziałem na segmenty za okres od 01.01.2022 do 30.09.2022 r.*</a></li><li><a class="l" href="#pf1f">Skonsolidowane sprawozdanie z sytuacji finansowej z podziałem na segmenty na dzień 30.09.2023 r.</a></li><li><a class="l" href="#pf21">Skonsolidowane sprawozdanie z sytuacji finansowej z podziałem na segmenty na dzień 30.06.2023 r.*</a></li><li><a class="l" href="#pf23">Skonsolidowane sprawozdanie z sytuacji finansowej z podziałem na segmenty na dzień 31.12.2022 r.*</a></li><li><a class="l" href="#pf25">Segmenty operacyjne</a></li><li><a class="l" href="#pf25">CD PROJEKT RED</a></li><li><a class="l" href="#pf25">GOG.COM</a></li><li><a class="l" href="#pf26">Opis istotnych dokonań lub niepowodzeń emitenta w trzecim kwartale 2023 r. w podziale na segmenty działalności</a></li><li><a class="l" href="#pf26">CD PROJEKT RED</a></li><li><a class="l" href="#pf27">GOG.COM</a></li><li><a class="l" href="#pf27">Pozostałe wydarzenia korporacyjne</a></li><li><a class="l" href="#pf28">Czynniki mające wpływ na wyniki Grupy w przyszłości</a></li><li><a class="l" href="#pf29">Wpływ sytuacji polityczno-gospodarczej w Ukrainie na sprzedaż w okresie sprawozdawczym</a></li><li><a class="l" href="#pf29">Wpływ na sprzedaż</a></li><li><a class="l" href="#pf29">Ryzyka związane z sytuacją polityczno-gospodarczą w Ukrainie</a></li><li><a class="l" href="#pf2a">Informacje dotyczące sezonowości lub cykliczności działalności</a></li><li><a class="l" href="#pf2a">CD PROJEKT RED</a></li><li><a class="l" href="#pf2b">GOG.COM</a></li><li><a class="l" href="#pf2b">Informacja dotycząca głównych klientów</a></li><li><a class="l" href="#pf2d">Nota 1. Opis pozycji wpływających na aktywa, pasywa, kapitał, wynik finansowy netto oraz przepływy środków pieniężnych, które są nietypowe ze względu na ich rodzaj, wielkość i wywierany wpływ</a></li><li><a class="l" href="#pf2d">Istotne zdarzenia</a></li><li><a class="l" href="#pf2e">Nota 2. Rzeczowe aktywa trwałe</a></li><li><a class="l" href="#pf2e">Zmiany rzeczowych aktywów trwałych (wg grup rodzajowych) za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf2f">Kwoty zobowiązań umownych do nabycia w przyszłości rzeczowych aktywów trwałych</a></li><li><a class="l" href="#pf2f">Prawa do użytkowania rzeczowych aktywów trwałych</a></li><li><a class="l" href="#pf30">Nota 3. Aktywa niematerialne oraz nakłady na prace rozwojowe</a></li><li><a class="l" href="#pf30">Zmiany aktywów niematerialnych oraz nakładów na prace rozwojowe za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf31">Kwoty zobowiązań umownych do nabycia w przyszłości aktywów niematerialnych</a></li><li><a class="l" href="#pf31">Nota 4. Wartość firmy</a></li><li><a class="l" href="#pf31">Nota 5. Nieruchomości inwestycyjne</a></li><li><a class="l" href="#pf32">Zmiany wartości nieruchomości inwestycyjnych za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf32">Kwoty zobowiązań umownych z tytułu nabycia nieruchomości inwestycyjnych</a></li><li><a class="l" href="#pf33">Nota 6. Zapasy</a></li><li><a class="l" href="#pf33">Zmiany stanu odpisów aktualizujących zapasy</a></li><li><a class="l" href="#pf33">Nota 7. Należności handlowe i pozostałe</a></li><li><a class="l" href="#pf33">Zmiana stanu odpisów aktualizujących wartości należności</a></li><li><a class="l" href="#pf34">Bieżące i przeterminowane należności handlowe na 30.09.2023 r.</a></li><li><a class="l" href="#pf35">Pozostałe należności</a></li><li><a class="l" href="#pf35">Nota 8. Pozostałe aktywa finansowe</a></li><li><a class="l" href="#pf36">Nota 9. Rozliczenia międzyokresowe</a></li><li><a class="l" href="#pf37">Nota 10. Odroczony podatek dochodowy</a></li><li><a class="l" href="#pf37">Ujemne różnice przejściowe będące podstawą do tworzenia aktywa z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf38">Dodatnie różnice przejściowe będące podstawą do tworzenia rezerwy z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf38">Aktywa/Rezerwy netto z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf38">Podatek dochodowy ujęty w rachunku zysków i strat</a></li><li><a class="l" href="#pf39">Nota 11. Kapitał zakładowy</a></li><li><a class="l" href="#pf39">Kapitał zakładowy - struktura na 30.09.2023 r.</a></li><li><a class="l" href="#pf39">Zmiany kapitału zakładowego za okres 01.01.2023 – 30.09.2023 r.</a></li><li><a class="l" href="#pf39">Nota 12. Rezerwa na świadczenia emerytalne i podobne</a></li><li><a class="l" href="#pf3a">Nota 13. Pozostałe rezerwy</a></li><li><a class="l" href="#pf3a">Zmiana stanu pozostałych rezerw</a></li><li><a class="l" href="#pf3a">Nota 14. Pozostałe zobowiązania</a></li><li><a class="l" href="#pf3b">Bieżące i przeterminowane pozostałe zobowiązania na 30.09.2023 r.</a></li><li><a class="l" href="#pf3b">Nota 15. Rozliczenia międzyokresowe przychodów</a></li><li><a class="l" href="#pf3b">Nota 16. Informacja o instrumentach finansowych</a></li><li><a class="l" href="#pf3b">Wartości godziwe i hierarchia poszczególnych klas instrumentów finansowych</a></li><li><a class="l" href="#pf3c">Aktywa finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf3c">Zobowiązania finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf3d">Nota 17. Przychody ze sprzedaży</a></li><li><a class="l" href="#pf3d">Przychody ze sprzedaży - struktura geograficzna 2023 r.*</a></li><li><a class="l" href="#pf3e">Przychody ze sprzedaży - struktura geograficzna 2022 r.*</a></li><li><a class="l" href="#pf3e">Przychody ze sprzedaży - podział na kategorie według rodzajów produkcji</a></li><li><a class="l" href="#pf3e">Przychody ze sprzedaży - podział na kategorie według kanałów dystrybucji</a></li><li><a class="l" href="#pf3f">Nota 18. Koszty działalności operacyjnej</a></li><li><a class="l" href="#pf40">Nota 19. Pozostałe przychody i koszty operacyjne</a></li><li><a class="l" href="#pf40">Pozostałe przychody operacyjne</a></li><li><a class="l" href="#pf40">Pozostałe koszty operacyjne</a></li><li><a class="l" href="#pf41">Nota 20. Przychody i koszty finansowe</a></li><li><a class="l" href="#pf41">Przychody finansowe</a></li><li><a class="l" href="#pf41">Koszty finansowe</a></li><li><a class="l" href="#pf41">Nota 21. Umowy leasingu aktywów o niskiej wartości oraz leasingu krótkoterminowego</a></li><li><a class="l" href="#pf42">Nota 22. Emisja, wykup i spłata dłużnych i kapitałowych papierów wartościowych</a></li><li><a class="l" href="#pf42">Emisja dłużnych papierów wartościowych</a></li><li><a class="l" href="#pf42">Emisja kapitałowych papierów wartościowych</a></li><li><a class="l" href="#pf42">Nota 23. Dywidendy wypłacone (lub zadeklarowane) i otrzymane</a></li><li><a class="l" href="#pf42">Nota 24. Transakcje z podmiotami powiązanymi</a></li><li><a class="l" href="#pf42">Warunki transakcji z podmiotami powiązanymi</a></li><li><a class="l" href="#pf43">Transakcje z podmiotami powiązanymi po wyłączeniach konsolidacyjnych</a></li><li><a class="l" href="#pf45">Nota 25. Niespłacone pożyczki, kredyty lub naruszenia postanowień umów pożyczkowych i kredytowych, w sprawach, w których nie podjęto żadnych działań naprawczych do dnia bilansowego</a></li><li><a class="l" href="#pf46">Nota 26. Zmiana zobowiązań warunkowych lub aktywów warunkowych, które nastąpiły od czasu zakończenia ostatniego roku obrotowego</a></li><li><a class="l" href="#pf46">Zobowiązania warunkowe z tytułu udzielonych gwarancji i poręczeń</a></li><li><a class="l" href="#pf48">Nota 27. Zmiany w strukturze Grupy Kapitałowej i jednostek gospodarczych wchodzących w jej skład dokonane w ciągu okresu sprawozdawczego</a></li><li><a class="l" href="#pf48">Nota 28. Umowy, w wyniku których mogą w przyszłości nastąpić zmiany w proporcjach akcji posiadanych przez akcjonariuszy i obligatariuszy</a></li><li><a class="l" href="#pf48">Założenia przyjęte do wyceny programu motywacyjnego A na lata 2023–2027</a></li><li><a class="l" href="#pf48">Zmiany przyznanych uprawnień w ramach programu motywacyjnego A na lata 2023–2027</a></li><li><a class="l" href="#pf49">Założenia przyjęte do wyceny programu motywacyjnego B 2023–2027</a></li><li><a class="l" href="#pf49">Zmiany przyznanych uprawnień w ramach programu motywacyjnego B na lata 2023–2027</a></li><li><a class="l" href="#pf4a">Nota 29. Rozliczenia podatkowe</a></li><li><a class="l" href="#pf4b">Nota 30. Objaśnienia do skróconego skonsolidowanego sprawozdania z przepływów pieniężnych</a></li><li><a class="l" href="#pf4e">Nota 31. Przepływy pieniężne i zmiany niepieniężne wynikające ze zmian zobowiązań w działalności finansowej</a></li><li><a class="l" href="#pf50">Nota 32. Zdarzenia po dacie bilansu</a></li><li><a class="l" href="#pf52">Sprawy sądowe</a></li></ul></li><li><a class="l" href="#pf53">Struktura akcjonariatu</a><ul><li><a class="l" href="#pf53">Akcjonariusze posiadający bezpośrednio lub pośrednio przez podmioty zależne co najmniej 5% ogólnej liczby głosów na Walnym Zgromadzeniu Akcjonariuszy jednostki dominującej na dzień publikacji raportu kwartalnego</a></li><li><a class="l" href="#pf53">Kapitał zakładowy Spółki dominującej wynosi 99.910.510 zł i dzieli się na 99.910.510 akcji o wartości nominalnej 1 zł każda. Struktura akcjonariatu, w tym udział procentowy w kapitale zakładowym oraz na Walnym Zgromadzeniu Spółki dominującej, uaktualn...</a></li><li><a class="l" href="#pf53">Zmiany w strukturze akcjonariatu jednostki dominującej</a></li><li><a class="l" href="#pf54">Akcje Spółki dominującej w posiadaniu członków Zarządu i Rady Nadzorczej</a></li><li><a class="l" href="#pf54">Zmiany w stanie posiadania akcji przez Członków Zarządu i Rady Nadzorczej*</a></li></ul></li><li><a class="l" href="#pf54">Odniesienie do publikowanych szacunków</a></li><li><a class="l" href="#pf56">Śródroczny skrócony jednostkowy rachunek zysków i strat</a></li><li><a class="l" href="#pf57">Śródroczne skrócone jednostkowe sprawozdanie z całkowitych dochodów</a></li><li><a class="l" href="#pf57">Śródroczne skrócone jednostkowe sprawozdanie z sytuacji finansowej</a></li><li><a class="l" href="#pf59">Śródroczne skrócone jednostkowe sprawozdanie ze zmian w kapitale własnym</a></li><li><a class="l" href="#pf5b">Śródroczne skrócone jednostkowe sprawozdanie z przepływów pieniężnych</a><ul><li><a class="l" href="#pf5d">Objaśnienia do skróconego jednostkowego sprawozdania z przepływów pieniężnych</a></li></ul></li><li><a class="l" href="#pf5d">Założenie porównywalności sprawozdań finansowych i zmiany polityk rachunkowości</a><ul><li><a class="l" href="#pf5d">Zmiana polityki rachunkowości</a></li><li><a class="l" href="#pf5d">Zmiany prezentacyjne oraz korekty błędów</a></li></ul></li><li><a class="l" href="#pf5f">Informacje dodatkowe dotyczące sprawozdania jednostkowego CD PROJEKT S.A.</a><ul><li><a class="l" href="#pf5f">A. Podatek odroczony</a></li><li><a class="l" href="#pf5f">Ujemne różnice przejściowe będące podstawą do tworzenia aktywa z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf5f">Dodatnie różnice przejściowe będące podstawą do tworzenia rezerwy z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf60">Aktywa/Rezerwy netto z tytułu podatku odroczonego</a></li><li><a class="l" href="#pf60">* dane przekształcone</a></li><li><a class="l" href="#pf60">Podatek dochodowy ujęty w rachunku zysków i strat</a></li><li><a class="l" href="#pf60">* dane przekształcone</a></li><li><a class="l" href="#pf60">B. Pozostałe rezerwy</a></li><li><a class="l" href="#pf60">Zmiana stanu pozostałych rezerw</a></li><li><a class="l" href="#pf60">C. Wartość firmy</a></li><li><a class="l" href="#pf61">D. Połączenia jednostek gospodarczych</a></li><li><a class="l" href="#pf65">E. Dywidendy wypłacone (lub zadeklarowane) i otrzymane</a></li><li><a class="l" href="#pf65">F. Należności handlowe i pozostałe</a></li><li><a class="l" href="#pf65">Zmiana stanu odpisów aktualizujących wartość należności</a></li><li><a class="l" href="#pf66">Bieżące i przeterminowane należności handlowe na 30.09.2023 r.</a></li><li><a class="l" href="#pf67">Pozostałe należności</a></li><li><a class="l" href="#pf67">G. Informacja o instrumentach finansowych</a></li><li><a class="l" href="#pf67">Wartości godziwe i hierarchia poszczególnych klas instrumentów finansowych</a></li><li><a class="l" href="#pf68">Aktywa finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf68">Zobowiązania finansowe – klasyfikacja i wycena</a></li><li><a class="l" href="#pf6a">H. Transakcje z podmiotami powiązanymi</a></li></ul></li><li><a class="l" href="#pf6c">Oświadczenie Zarządu jednostki dominującej</a><ul><li><a class="l" href="#pf6c">W sprawie rzetelności sporządzenia śródrocznego skróconego skonsolidowanego sprawozdania finansowego</a></li><li><a class="l" href="#pf6c">W sprawie podmiotu uprawnionego do przeglądu rzetelności sporządzenia śródrocznego skróconego skonsolidowanego sprawozdania finansowego</a></li></ul></li><li><a class="l" href="#pf6d">Zatwierdzenie sprawozdania finansowego</a></li></ul></div> </div> <div id="page-container"> <div class="pf w0 h0" id="pf1" style="content-visibility: auto;"><div class="pc pc1 w0 h0"><img alt="" class="bi x0 y0 w1 h1" src="data:image/png;base64,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"/><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x2 y2 w2 h3"><div class="t m0 x0 h4 y3 ff1 fs1 fc1 sc0 ls0 ws0">1 </div></div><div class="t m0 x3 h5 y4 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y6 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 yc ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div><div class="t m0 x3 h5 yd ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 ye ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 yf ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y10 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y11 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h5 y12 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x3 h5 y13 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2" style="content-visibility: auto;"><div class="pc pc2 w0 h0"><img alt="" class="bi x0 y14 w1 h6" src="data:image/png;base64,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"/><div class="t m1 x4 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> </span></span><span class="ws4">do 30 wr<span class="_ _3"/>ze<span class="ls0 ws0">ś<span class="ls3 ws5">nia 202</span>3 r. </span></span></span></div><div class="t m1 x6 h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8 y18 w3 h3"><div class="t m1 x0 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x9 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x8 y18 w3 h3"><div class="t m1 xa h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="t m1 x8 h8 y1a ff3 fs4 fc2 sc0 ls8 ws9">Grupa <span class="wsa">Kapitał<span class="_ _2"/>owa CD P<span class="_ _2"/>ROJEK<span class="_ _2"/>T <span class="ls0 ws0">- </span>Wybrane da<span class="_ _2"/>ne finan<span class="_ _2"/>sowe w <span class="ls9 wsb">pr<span class="_ _2"/>zeli<span class="_ _2"/>czeni<span class="_ _2"/>u<span class="ls0 ws0"> </span></span>na<span class="_ _2"/> euro<span class="ls0 ws0"> </span></span></div><div class="t m1 xb h5 y1b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 xc h5 y1c ff3 fs2 fc0 sc0 lsa wsc">PLN<span class="ls0 ws0"> <span class="_ _4"> </span><span class="lsb wsd">EUR</span> </span></div><div class="c xd y1d w4 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y1d w5 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y1d w6 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y1d w7 h9"><div class="t m1 xe h5 y1e ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y20 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów, usług, tow<span class="_ _2"/>arów <span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y21 ff1 fs2 fc0 sc0 lse wsc">i materi<span class="_ _2"/>ałów<span class="ls0 ws0"> </span></div><div class="t m1 x14 h5 y22 ff1 fs2 fc0 sc0 lsf ws10">767<span class="_ _2"/> 692<span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls10 ws11">623<span class="_ _2"/> 507<span class="_ _2"/></span> <span class="_ _6"> </span><span class="ls11 ws12">167 717<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7"> </span><span class="lse wsc">133 001</span> </span></span></span></div><div class="c x8 y23 w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Koszt sprz<span class="_ _2"/>edanych prod<span class="_ _2"/>uktów, usług, towarów <span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lse wsc">i materi<span class="_ _2"/>ałów<span class="ls0 ws0"> </span></div></div><div class="t m1 x16 h5 y25 ff1 fs2 fc0 sc0 ls12 ws13">251 3<span class="_ _2"/>56<span class="ls0 ws0"> <span class="_ _7"> </span></span>180 561<span class="ls0 ws0"> <span class="_ _8"> </span><span class="ls13 wsd">54 91<span class="_ _2"/>4</span> <span class="_ _9"> </span><span class="ls14 ws14">38 5<span class="_ _2"/>16</span> </span></div><div class="t m1 x13 h5 y26 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) na dział<span class="_ _2"/>alności operacy<span class="_ _2"/>jnej<span class="ls0 ws0"> <span class="_ _a"> </span><span class="ls11 ws12">281 152<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="lse ws10">233 <span class="ls15 ws15">882</span></span> <span class="_ _9"> </span><span class="ls13 wsd">6<span class="_ _2"/>1 423</span> <span class="_ _b"> </span><span class="ls16 ws16">49 890<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y27 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) przed<span class="_ _2"/> opodatkowaniem<span class="ls0 ws0"> <span class="_ _c"> </span></span>350 364<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls13 wsd">264 958</span> <span class="_ _6"> </span><span class="lsc ws17">76 544</span> <span class="_ _e"> </span><span class="lsc ws17">56 518</span> </span></div><div class="c x8 y28 w8 hb"><div class="t m1 x15 h5 y29 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb wsd">właścicielom </span></span></div></div><div class="t m1 x13 h5 y2a ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="ls13 ws18">S.A.</span> </span></div><div class="t m1 x16 h5 y2b ff1 fs2 fc0 sc0 ls16 ws16">289 98<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls11 ws12">211 861<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10"> </span><span class="lse wsc">63 352</span> <span class="_ _9"> </span><span class="ls13 wsd">45 1<span class="_ _2"/>92</span> </span></span></span></div><div class="t m1 x13 h5 y2c ff1 fs2 fc0 sc0 lse wsc">Przepły<span class="_ _2"/>wy pieniężne<span class="_ _2"/> netto z działalności ope<span class="_ _2"/>racyjne<span class="_ _2"/>j<span class="ls0 ws0"> <span class="_ _11"> </span><span class="ls13 wsd">244 768</span> <span class="_ _12"> </span><span class="ls13 wsd">212 084</span> <span class="_ _f"> </span><span class="lsc ws19">53 474<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 ws18">45 240<span class="_ _2"/></span> </span></span></span></div><div class="t m1 x13 h5 y2d ff1 fs2 fc0 sc0 lsa ws1a">Przepływy pieniężne netto z działa<span class="_ _3"/>lności inwestycyjnej<span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls16 ws16">(183 9<span class="_ _3"/>68)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls11 ws12">(321 193)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls11 ws12">(40 19<span class="_ _3"/>1)<span class="ls0 ws0"> <span class="_ _14"> </span><span class="ls16 ws1b">(68 514)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m1 x13 h5 y2e ff1 fs2 fc0 sc0 lse wsc">Przepły<span class="_ _2"/>wy pieniężne<span class="_ _2"/> netto z działalności f<span class="_ _2"/>inansowej<span class="ls0 ws0"> <span class="_ _15"> </span><span class="lsf ws10">(10<span class="_ _2"/>2 395)</span> <span class="_ _16"> </span><span class="ls15 ws1c">(103 788)</span> <span class="_ _17"> </span><span class="ls13 wsd">(22 370<span class="_ _2"/>)</span> <span class="_ _14"> </span><span class="ls13 wsd">(22 139<span class="_ _2"/>)</span> </span></div><div class="t m1 x13 h5 y2f ff1 fs2 fc0 sc0 lse wsc">Przepły<span class="_ _2"/>wy pieniężne<span class="_ _2"/> netto razem<span class="ls0 ws0"> <span class="_ _18"> </span><span class="ls12 ws13">(41 59<span class="_ _2"/>5)</span> <span class="_ _19"> </span><span class="ls13 wsd">(212 897<span class="_ _2"/>)</span> <span class="_ _6"> </span><span class="ls16 ws16">(9 087)</span> <span class="_ _1a"> </span><span class="ls13 ws18">(45 41<span class="_ _2"/>3)</span> </span></div><div class="t m1 x13 h5 y30 ff1 fs2 fc0 sc0 lsb ws1d">Liczba akcji w tysiącach sztuk<span class="ls0 ws0"> <span class="_ _1b"> </span><span class="ws1e">100 388</span> <span class="_ _12"> </span><span class="ws1e">100 739</span> <span class="_ _1c"> </span><span class="ws1e">100 388</span> <span class="_ _12"> </span><span class="ws1e">100 739<span class="_ _3"/><span class="ws0"> </span></span></span></div><div class="t m1 x13 h5 y31 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o na jedną akcję<span class="_ _2"/> (w PLN/EUR)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,63</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,45</span> </span></div><div class="t m1 x13 h5 y32 ff1 fs2 fc0 sc0 lse wsc">Rozwodnion<span class="_ _2"/>y zysk/(strat<span class="_ _2"/>a) na jedną akcję<span class="_ _2"/> (w PLN/EUR<span class="_ _2"/>) <span class="ls0 ws0"> <span class="_ _20"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,63</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,4</span>5 </span></div><div class="t m1 x13 h5 y33 ff1 fs2 fc0 sc0 lse wsc">Wartość księ<span class="_ _2"/>gowa na jedn<span class="_ _2"/>ą akcję (w <span class="lsb wsd">PLN/EUR)<span class="ls0 ws0"> <span class="_ _21"> </span><span class="ls13 ws18">22,00</span> <span class="_ _13"> </span><span class="ls13 ws18">1<span class="_ _2"/>9,82</span> <span class="_ _22"> </span><span class="ls13 ws18">4,75</span> <span class="_ _22"> </span><span class="ls13 ws18">4,07</span> </span></span></div><div class="c x8 y34 w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Rozwodnion<span class="_ _2"/>a wartość księ<span class="_ _2"/>gowa na jedn<span class="_ _2"/>ą akcję<span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">(w PLN/EUR)<span class="ls0 ws0"> </span></div></div><div class="t m1 x17 h5 y35 ff1 fs2 fc0 sc0 ls13 ws18">21,99<span class="ls0 ws0"> <span class="_ _23"> </span></span>19,81<span class="ls0 ws0"> <span class="_ _24"> </span></span>4,74<span class="ls0 ws0"> <span class="_ _22"> </span></span>4,07<span class="ls0 ws0"> </span></div><div class="c x8 y36 w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zadeklarow<span class="_ _2"/>ana lub wy<span class="_ _2"/>płacona dywidenda n<span class="_ _2"/>a jedną akcję </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">(w PLN/EUR)<span class="ls0 ws0"> </span></div></div><div class="t m1 x18 h5 y37 ff1 fs2 fc0 sc0 ls13 ws18">1,00<span class="ls0 ws0"> <span class="_ _25"> </span></span>1,00<span class="ls0 ws0"> <span class="_ _1f"> </span></span>0,22<span class="ls0 ws0"> <span class="_ _25"> </span></span>0,21<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y38 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="c x10 y39 w7 hc"><div class="t m1 x15 h8 y3a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 y39 w9 hc"><div class="t m1 x15 h8 y3a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x13 h5 y3b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 xc h5 y3c ff3 fs2 fc0 sc0 lsa wsc">PLN<span class="ls0 ws0"> <span class="_ _4"> </span><span class="lsb wsd">EUR</span> </span></div><div class="t m1 x19 h5 y3d ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> <span class="_ _26"> </span></span>31.12.2022*<span class="ls0 ws0"> <span class="_ _26"> </span></span>30.09.2023<span class="ls0 ws0"> <span class="_ _27"> </span></span>31.12.2022*<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y3e ff1 fs2 fc0 sc0 lse wsc">Aktywa raz<span class="_ _2"/>em<span class="ls0 ws0"> <span class="_ _28"> </span><span class="ls13 wsd">2 412 731<span class="_ _2"/></span> <span class="_ _29"> </span><span class="ls13 wsd">2 276 331</span> <span class="_ _d"> </span><span class="ls13 wsd">5<span class="_ _2"/>20 479</span> <span class="_ _d"> </span><span class="lsf ws10">485 369</span> </span></div><div class="c x8 y3f w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania i rezerwy<span class="_ _2"/> na zobowiązania <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 ls12 ws1f">(bez<span class="_ _2"/><span class="ls0 ws0"> <span class="lsb ws1d">rozliczeń międzyokresowych)</span> </span></div></div><div class="t m1 x1a h5 y40 ff1 fs2 fc0 sc0 ls14 ws14">189<span class="_ _2"/> 411<span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls18 wsf">218 771</span> <span class="_ _b"> </span><span class="ls13 wsd">40 860</span> <span class="_ _6"> </span><span class="ls13 wsd">46 6<span class="_ _2"/>47</span> </span></div><div class="t m1 x13 h5 y41 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania długoterm<span class="_ _2"/>inowe<span class="ls0 ws0"> <span class="_ _2a"> </span><span class="ls13 wsd">40 252</span> <span class="_ _8"> </span><span class="ls19 ws20">36<span class="_ _2"/> 186<span class="_ _2"/></span> <span class="_ _2b"> </span><span class="ls15 ws1c">8 683</span> <span class="_ _2c"> </span><span class="ls18 wsf">7 716</span> </span></div><div class="t m1 x13 h5 y42 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania krótkote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _2d"> </span></span>164 335<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls18 wsf">208<span class="_ _2"/> 679</span> <span class="_ _8"> </span><span class="lsc ws19">35 4<span class="_ _3"/>51<span class="ls0 ws0"> <span class="_ _10"> </span><span class="ls13 wsd">44 495</span> </span></span></span></div><div class="t m1 x13 h5 y43 ff1 fs2 fc0 sc0 lse wsc">Kapitał własny<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _2e"> </span><span class="ls13 wsd">2 208 144</span> <span class="_ _2f"> </span><span class="ls13 wsd">2 031 466</span> <span class="_ _17"> </span><span class="ls13 wsd">47<span class="_ _2"/>6 345</span> <span class="_ _14"> </span></span>433 15<span class="_ _2"/>8<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y44 ff1 fs2 fc0 sc0 lse wsc">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _2e"> </span><span class="ls16 ws1b">99 911<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1e">100 771</span> <span class="_ _9"> </span><span class="lsc ws19">21 553</span> <span class="_ _8"> </span><span class="ls13 wsd">21 487</span> </span></span></span></div><div class="c x12 y45 w7 hd"><div class="t m1 x1b h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y47 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h5 y48 ff1 fs2 fc0 sc0 lse wsc">Powyższe d<span class="_ _2"/>ane finansowe<span class="_ _2"/> zostały przeli<span class="_ _2"/>czone na EUR wedł<span class="_ _2"/>ug następujący<span class="_ _2"/>ch zasad:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y49 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws21">Pozycje<span class="_ _2"/> skonsolidowan<span class="_ _2"/>ego rachunku zy<span class="_ _2"/>sków i strat<span class="_ _2"/> oraz skons<span class="_ _2"/>olidowane<span class="_ _2"/>go sprawozdan<span class="_ _2"/>ia z<span class="ls0 ws0"> </span><span class="ws10">przepływów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _31"> </span><span class="lsa wsc">pieniężnych </span></span></span></span></span></div><div class="t m1 x1c h5 y4a ff1 fs2 fc0 sc0 lsb ws22">przeliczono według kursów stanowiących śred<span class="_ _2"/>nią arytmetyczną kursów ogłoszonych przez<span class="ls0 ws0"> <span class="lse ws23">Narodowy Bank Pols<span class="_ _2"/>ki</span> <span class="_ _32"/><span class="lsa wsc">dla</span> <span class="lse ws10">euro </span></span></div><div class="t m1 x1c h5 y4b ff1 fs2 fc0 sc0 lse ws24">obowiązu<span class="_ _2"/>jących na ostat<span class="_ _2"/>ni dzień każde<span class="_ _2"/>go miesiąca w<span class="ls0 ws0"> </span>d<span class="_ _2"/>anym okresie sprawozd<span class="_ _2"/>awczym. Kursy<span class="_ _2"/> te wynosiły odpowi<span class="_ _2"/>ednio: </div><div class="t m1 x1c h5 y4c ff1 fs2 fc0 sc0 lse ws10">od<span class="ls0 ws0"> 1 </span><span class="wsc">styczn<span class="_ _2"/>ia do 30 <span class="lsb wsd">września <span class="ls13 ws18">20<span class="ls0 ws0">23 </span></span>r.<span class="ls0 ws0"> <span class="ls13 ws18">4,<span class="lsc wse">5773</span></span> </span></span></span>PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR</span> </span>oraz<span class="ls0 ws0"> <span class="ls1a ws25">od</span> </span><span class="wsc">1<span class="_ _2"/> stycznia do 30<span class="ls0 ws0"> <span class="lsb wsd">wrze<span class="_ _2"/>śnia <span class="ls13 ws18">20</span></span>22 r. <span class="ls13 ws18">4,688 </span></span></span>PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR</span>, </span></div><div class="t m1 x8 h5 y4d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws26">Pozycje<span class="_ _2"/> aktywów i pasyw<span class="_ _2"/>ów skonsolidowanego spr<span class="_ _2"/>awozdania z syt<span class="_ _2"/>uacji finansowe<span class="_ _2"/>j przeliczon<span class="_ _2"/>o według kursów ogłoszony<span class="_ _2"/>ch </span></span></div><div class="t m1 x1c h5 y4e ff1 fs2 fc0 sc0 lse ws27">przez<span class="_ _2"/> Narodowy Bank Pol<span class="_ _2"/>ski dla e<span class="_ _2"/>uro obowiąz<span class="_ _2"/>ujących<span class="_ _2"/> na ostatni dz<span class="_ _2"/>ień okre<span class="_ _2"/>su sprawozd<span class="_ _2"/>awczego. Kursy te w<span class="_ _2"/>ynosiły<span class="_ _2"/> </div><div class="t m1 x1c h5 y4f ff1 fs2 fc0 sc0 lse wsc">odpowiedni<span class="_ _2"/>o 4,<span class="ls12 ws1f">6356<span class="ls0 ws0"> </span></span><span class="ws10">PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR<span class="_ _2"/></span> </span><span class="ws28">na dzień <span class="_ _2"/>30 <span class="lsb wsd">września <span class="ls13 ws18">20<span class="ls0 ws0">23 </span></span>r.<span class="ls0 ws0"> i <span class="ls13 ws18">4,<span class="ls16 ws29">6899</span></span> </span></span></span>PLN<span class="ls0 ws0">/<span class="lsb wsd">EUR</span> <span class="ls15 ws15">na</span> d<span class="_ _3"/><span class="lsa wsc">zień<span class="ls0 ws0"> <span class="lse ws10">31</span> <span class="ls19 ws20">gr<span class="_ _2"/>udn<span class="_ _2"/>ia 20<span class="_ _2"/></span>22 <span class="lsb wsd">r.</span><span class="ff7"> </span></span></span></span></span></div><div class="t m1 x1d h5 y50 ff3 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf3" style="content-visibility: auto;"><div class="pc pc3 w0 h0"><img alt="" class="bi x0 y51 w1 he" src="data:image/png;base64,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"/><div class="t m1 x4 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> </span></span><span class="ws4">do 30 wr<span class="_ _3"/>ze<span class="ls0 ws0">ś<span class="ls3 ws5">nia 202</span>3 r. </span></span></span></div><div class="t m1 x6 h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8 y18 w3 h3"><div class="t m1 x0 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x9 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x8 y18 w3 h3"><div class="t m1 xa h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">3 </div></div><div class="t m1 x8 h8 y52 ff3 fs4 fc2 sc0 ls9 ws2a">Spis t<span class="_ _2"/>reści<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 hf y53 ff1 fs2 fc0 sc0 lse wsc">Podstawowe<span class="_ _2"/> dane finan<span class="_ _2"/>sowe Grupy<span class="ls0 ws0"> </span>Kapitałowe<span class="_ _2"/>j CD<span class="ls0 ws0"> <span class="ls17 ws13">PROJEKT</span> <span class="_ _33"/><span class="ls13 ws18">...............................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/>5<span class="fs3"> </span></span></span></span></div><div class="t m1 x1e hf y1b ff1 fs2 fc0 sc0 lsb ws1d">Śródroczny skrócony skonsolidowany rachunek zysków i<span class="ls0 ws0"> </span><span class="wsd">strat<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>6<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1e hf y54 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>danie z<span class="ls0 ws0"> </span><span class="ws28">całkowit<span class="_ _2"/>ych dochod<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................<span class="ls0 ws0"> <span class="_ _36"/>8<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1e hf y55 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>danie z<span class="ls0 ws0"> <span class="ls15 ws1c">sytuacji finans<span class="_ _3"/>owej<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">..................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>9<span class="fs3"> </span></span></span></span></span></span></div><div class="t m1 x1e hf y56 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone sprawoz<span class="_ _2"/>danie ze<span class="_ _2"/> zmian w skonsolid<span class="_ _2"/>owanym kapitale<span class="_ _2"/> własnym<span class="ls13 ws18">.............................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">12<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1e hf y57 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>danie z<span class="ls0 ws0"> </span>przepły<span class="_ _2"/>wów pieniężny<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">.....................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">14<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 hf y58 ff1 fs2 fc0 sc0 lse ws28">Informacje<span class="_ _2"/> obj<span class="_ _2"/>aśniające d<span class="_ _2"/>o<span class="ls0 ws0"> </span><span class="wsc">śródrocznego skr<span class="_ _2"/>óconego skonsolid<span class="_ _2"/>owanego sprawozd<span class="_ _2"/>ania finan<span class="_ _2"/>sowego<span class="ls13 ws18">...................................................<span class="ls0 ws0"> <span class="_ _36"/><span class="ls11 ws1e">17<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y59 ff1 fs2 fc0 sc0 lse wsc">Informacje<span class="_ _2"/> ogólne<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.............................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls11 ws1e">18<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5a ff1 fs2 fc0 sc0 lse wsc">Prezent<span class="_ _2"/>acja Grupy Kapi<span class="_ _2"/>tałowej<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">....................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">18<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5b ff1 fs2 fc0 sc0 lse wsc">Zasady kons<span class="_ _2"/>olidacji<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">..........................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">19<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y5c ff1 fs2 fc0 sc0 lse wsc">Spółki objęt<span class="_ _2"/>e konsolid<span class="_ _2"/>acją <span class="ls0 ws0">– <span class="ls13 wsd">stan<span class="_ _2"/> na dzień 30.0<span class="_ _2"/>9.2023 r.</span> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls11 ws1e">19<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y5d ff1 fs2 fc0 sc0 lse wsc">Jednost<span class="_ _2"/>ki zależne<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.......................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls11 ws1e">19<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5e ff1 fs2 fc0 sc0 lse wsc">Podstawa spor<span class="_ _2"/>ządzeni<span class="_ _2"/>a śródrocznego skrócone<span class="_ _2"/>go skonsolidowan<span class="_ _2"/>ego sprawozd<span class="_ _2"/>ania finan<span class="_ _2"/>sowego<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y5f ff1 fs2 fc0 sc0 lse ws28">Założeni<span class="_ _2"/>e kontyn<span class="_ _2"/>uowania dz<span class="_ _2"/>iałalności<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.....................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y60 ff1 fs2 fc0 sc0 lse wsc">Zgodność z<span class="_ _2"/> Międzynarod<span class="_ _2"/>owymi Standardam<span class="_ _2"/>i Sprawozdawczośc<span class="_ _2"/>i Finansowej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f h5 y61 ff1 fs2 fc0 sc0 lse wsc">Zmiany st<span class="_ _2"/>andardów lub in<span class="_ _2"/>terpretacji ob<span class="_ _2"/>owiązujące<span class="_ _2"/> i zastosowane<span class="_ _2"/> przez Grupę, kt<span class="_ _2"/>óre weszły w ż<span class="_ _2"/>ycie od 1 sty<span class="_ _2"/>cznia 2023 r.</div><div class="t m1 x1f h5 y62 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.........................................................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">20</span></span></span></div><div class="t m1 x20 hf y63 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1e hf y64 ff1 fs2 fc0 sc0 lse wsc">Waluta fu<span class="_ _2"/>nkcjonalna i wal<span class="_ _2"/>uta prezentac<span class="_ _2"/>ji<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">..................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">21<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y65 ff1 fs2 fc0 sc0 lse wsc">Waluta fu<span class="_ _2"/>nkcjonalna i wal<span class="_ _2"/>uta prezentac<span class="_ _2"/>ji<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">21<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y66 ff1 fs2 fc0 sc0 lsb ws1d">Transakcje i salda<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.......................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">21<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y67 ff1 fs2 fc0 sc0 lse wsc">Założeni<span class="_ _2"/>e porównywalności<span class="_ _2"/> sprawozdań<span class="_ _2"/> finansowych i<span class="ls0 ws0"> </span>z<span class="_ _2"/>miany polityk rachun<span class="_ _2"/>kowości<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.........................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">22<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y68 ff1 fs2 fc0 sc0 lse wsc">Zmiany pre<span class="_ _2"/>zentacyjne<span class="_ _2"/> oraz korekty błęd<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.....................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">22<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y69 ff1 fs2 fc0 sc0 lse ws28">Badanie<span class="_ _2"/> przez b<span class="_ _2"/>iegłego <span class="_ _2"/><span class="ls1b ws2b">re<span class="_ _2"/>wid<span class="_ _2"/>ent<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">23<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x8 hf y6a ff1 fs2 fc0 sc0 lse wsc">Informacja d<span class="_ _2"/>odatkowa <span class="ls0 ws0">–<span class="_ _2"/> </span>segmenty operacyjne<span class="_ _2"/> Grupy Kapitałowe<span class="_ _2"/>j CD<span class="ls0 ws0"> <span class="ls17 ws13">PROJEKT</span> <span class="_ _37"/><span class="ls13 ws18">............................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">24<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf y6b ff1 fs2 fc0 sc0 lse wsc">Segmenty ope<span class="_ _2"/>racyjne<span class="ls13 ws18">.....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">25<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf y6c ff1 fs2 fc0 sc0 lsb ws1d">Informacje o poszczególnych segmentach operacyjnych<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">............................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">26<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y6d ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.07<span class="_ _2"/>.2023 do 30.09<span class="_ _2"/>.2023 r.<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">.......................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">27<span class="_ _2"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y6e ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.07<span class="_ _2"/>.2022 do 30.09.2022 r.<span class="fc1 ls0 ws0">*<span class="_ _2"/><span class="fc0"> <span class="_ _36"/><span class="ls13 ws18">.....................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">28<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf y6f ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.01<span class="_ _2"/>.2023 do 30.09.20<span class="_ _2"/>23 r.<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.......................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">29<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y70 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y rachunek z<span class="_ _2"/>ysków i strat<span class="_ _2"/> z podziałe<span class="_ _2"/>m na segmenty<span class="_ _2"/> za okres od 01.01<span class="_ _2"/>.2022 do <span class="ls13 wsd">30.09<span class="_ _2"/>.2022 r.<span class="fc1 ls0 ws0">*<span class="fc0"> <span class="_ _35"/><span class="ls13 ws18">......................<span class="ls0 ws0"> <span class="_ _37"/><span class="lse ws10">30<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x1f hf y71 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>e sprawozd<span class="_ _2"/>anie z sytuac<span class="_ _2"/>ji finansowej z<span class="_ _2"/> podziałem n<span class="_ _2"/>a segmenty na dz<span class="ls13 wsd">ie<span class="_ _2"/>ń 30.09.2023 r<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">....................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lse ws10">31<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf y72 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>e sprawozd<span class="_ _2"/>anie z sytuac<span class="_ _2"/>ji finansowej z<span class="_ _2"/> podziałem n<span class="_ _2"/>a segmenty n<span class="ls13 wsd">a dzi<span class="_ _2"/>eń 30.06.2023<span class="_ _2"/> r.<span class="fc1 ls0 ws0">*<span class="fc0"> <span class="_ _33"/><span class="ls13 ws18">................................<span class="ls0 ws0">. <span class="_ _3"/><span class="lse ws10">33<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x1f hf y73 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>e sprawozd<span class="_ _2"/>anie z sytuac<span class="_ _2"/>ji finansowej z<span class="_ _2"/> podziałem n<span class="_ _2"/>a <span class="ls13 wsd">segmenty na dz<span class="_ _2"/>ień 31.12.20<span class="_ _2"/>22 r.<span class="fc1 ls0 ws0">*<span class="fc0"> <span class="_ _36"/><span class="ls13 ws18">....................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lse ws10">35<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x1f hf y74 ff1 fs2 fc0 sc0 lse wsc">Segmenty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...............................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="lse ws10">37<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y75 ff1 fs2 fc0 sc0 lse wsc">Opis istot<span class="_ _2"/>nych dokonań lu<span class="_ _2"/>b niepowodze<span class="_ _2"/>ń emitenta w t<span class="_ _2"/>rzecim kwartale 20<span class="_ _2"/>23<span class="ls0 ws0"> </span>r. w podziale<span class="_ _2"/> na segmenty<span class="_ _2"/> działalności<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.........<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws10">38<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y76 ff1 fs2 fc0 sc0 lse wsc">Czynn<span class="_ _2"/>iki mające wpływ<span class="_ _2"/> na wyniki Grupy<span class="_ _2"/> w przyszłości<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">40<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y77 ff1 fs2 fc0 sc0 lse wsc">Wpływ syt<span class="_ _2"/>uacji polity<span class="_ _2"/>czno<span class="ls0 ws0">-</span>gospodarczej<span class="_ _2"/> w Ukrainie n<span class="_ _2"/>a sprzedaż w okres<span class="_ _2"/>ie sprawozd<span class="_ _2"/>awczym<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">......................................................<span class="ls0 ws0"> <span class="_ _3"/><span class="ls13 ws18">41<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y78 ff1 fs2 fc0 sc0 lse wsc">Wpływ na sprz<span class="_ _2"/>edaż<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">41<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y79 ff1 fs2 fc0 sc0 lse wsc">Ryzyka zw<span class="_ _2"/>iązane z sytuac<span class="_ _2"/>ją polityczno<span class="ls0 ws0">-</span>gospod<span class="_ _2"/>arczą w Ukr<span class="_ _2"/>ainie<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">...............................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">41<span class="_ _2"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y7a ff1 fs2 fc0 sc0 lsb ws1d">Informacje dotyczące sezonowości lub cykliczności działalności<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.............................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">42<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y7b ff1 fs2 fc0 sc0 lse wsc">Informacja d<span class="_ _2"/>otycząca główny<span class="_ _2"/>ch klient<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">43<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 h5 y7c ff1 fs2 fc0 sc0 lse wsc">Informacja d<span class="_ _2"/>odatkowa <span class="ls0 ws0">–<span class="_ _2"/> </span>pozostałe noty obj<span class="_ _2"/>aśniające do<span class="ls0 ws0"> </span>śród<span class="_ _2"/>rocznego skróconego skonsol<span class="_ _2"/>idowane<span class="_ _2"/>go sprawozdani<span class="_ _2"/>a </div><div class="t m1 x8 h5 y7d ff1 fs2 fc0 sc0 ls15 ws15">finansowego<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.............................................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">44</span></span></span></span></div><div class="t m1 x20 hf y7e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 y7f ff1 fs2 fc0 sc0 lse wsc">Nota 1. Opis poz<span class="_ _2"/>ycji wpływaj<span class="_ _2"/>ących na akty<span class="_ _2"/>wa, pasywa, kapitał<span class="_ _2"/>, wynik f<span class="_ _2"/>inansowy<span class="_ _2"/> netto oraz prze<span class="_ _2"/>pływy <span class="_ _2"/> <span class="ls0 ws1e"> <span class="_ _2"/> </span></div><div class="t m1 x1f h5 y80 ff1 fs2 fc0 sc0 lse wsc">środków pie<span class="_ _2"/>niężnych<span class="_ _2"/>, które są nietypowe<span class="_ _2"/> ze względu n<span class="_ _2"/>a ich rodzaj, wie<span class="_ _2"/>lkość i wywie<span class="_ _2"/>rany wpływ<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">...............................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">45</span></span></span></span></div><div class="t m1 x20 hf y81 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f hf y82 ff1 fs2 fc0 sc0 lse wsc">Nota 2. Rze<span class="_ _2"/>czowe aktywa t<span class="_ _2"/>rwałe<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">..........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">46<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y83 ff1 fs2 fc0 sc0 lse wsc">Nota 3. Aktywa n<span class="_ _2"/>iemate<span class="_ _2"/>rialne oraz<span class="ls0 ws0"> </span>nakład<span class="_ _2"/>y na prace roz<span class="_ _2"/>wojowe<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.............................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">48<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y84 ff1 fs2 fc0 sc0 lsb ws1d">Nota 4. Wartość firmy<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">...............................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">49<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y4d ff1 fs2 fc0 sc0 lsb ws1d">Nota 5. Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">..................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">49<span class="_ _2"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y85 ff1 fs2 fc0 sc0 lse wsc">Nota 6. Zapasy<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">.............................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lsc wse">51<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y86 ff1 fs2 fc0 sc0 lse wsc">Nota 7. Należ<span class="_ _2"/>ności hand<span class="_ _2"/>lowe i pozostałe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">51<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y87 ff1 fs2 fc0 sc0 lse wsc">Nota 8. Pozost<span class="_ _2"/>ałe aktywa f<span class="_ _2"/>inansowe<span class="ls0 ws0"> <span class="ls13 ws18">..................................................................................................................................................................</span> <span class="_ _34"/><span class="lsc wse">53<span class="fs3 ls0 ws0"> </span></span></span></div><div class="t m1 x1f hf y88 ff1 fs2 fc0 sc0 lse wsc">Nota 9. Roz<span class="_ _2"/>liczenia mi<span class="_ _2"/>ędzyokresowe<span class="ls13 ws18">..................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">54<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf y89 ff1 fs2 fc0 sc0 lse wsc">Nota 10. Od<span class="_ _2"/>roczony pod<span class="_ _2"/>atek do<span class="ws10">chodowy<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">55<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf y8a ff1 fs2 fc0 sc0 lse wsc">Nota 11. Kapit<span class="_ _2"/>ał zakładowy<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">......................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">57<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8b ff1 fs2 fc0 sc0 lse wsc">Nota 12. Re<span class="_ _2"/>zerwa na św<span class="_ _2"/>iadczenia emery<span class="_ _2"/>talne i podobne<span class="ls0 ws0"> <span class="_ _3"/><span class="ls13 ws18">............................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">57<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8c ff1 fs2 fc0 sc0 lse wsc">Nota 13. Pozost<span class="_ _2"/>ałe rez<span class="_ _2"/>erwy<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">....................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">58<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8d ff1 fs2 fc0 sc0 lse wsc">Nota 14. Pozost<span class="_ _2"/>ałe zob<span class="_ _2"/>owiązania<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="lsc wse">58<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8e ff1 fs2 fc0 sc0 lse wsc">Nota 15. R<span class="_ _2"/>ozliczen<span class="_ _2"/>ia międzyokresowe prz<span class="_ _2"/>ychodów<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.......................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">59<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y8f ff1 fs2 fc0 sc0 lse wsc">Nota 16. I<span class="_ _2"/>nformacja o ins<span class="_ _2"/>trumentach fin<span class="_ _2"/>ansowych<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="lsc wse">59<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y90 ff1 fs2 fc0 sc0 lse wsc">Nota 17. Pr<span class="_ _2"/>zychod<span class="lsb ws1d">y ze sprzedaży<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">..........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">61<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><a class="l" href="#pf5"><span class="d m2 gs1"/></a><a class="l" href="#pf6"><span class="d m2 gs2"/></a><a class="l" href="#pf8"><span class="d m2 gs3"/></a><a class="l" href="#pf9"><span class="d m2 gs4"/></a><a class="l" href="#pfc"><span class="d m2 gs5"/></a><a class="l" href="#pfe"><span class="d m2 gs6"/></a><a class="l" href="#pf11"><span class="d m2 gs7"/></a><a class="l" href="#pf12"><span class="d m2 gs8"/></a><a class="l" href="#pf12"><span class="d m2 gs9"/></a><a class="l" href="#pf13"><span class="d m2 gsa"/></a><a class="l" href="#pf13"><span class="d m2 gsb"/></a><a class="l" href="#pf13"><span class="d m2 gsc"/></a><a class="l" href="#pf14"><span class="d m2 gsd"/></a><a class="l" href="#pf14"><span class="d m2 gse"/></a><a class="l" href="#pf14"><span class="d m2 gsf"/></a><a class="l" href="#pf14"><span class="d m2 gs10"/></a><a class="l" href="#pf14"><span class="d m2 gs11"/></a><a class="l" href="#pf15"><span class="d m2 gs12"/></a><a class="l" href="#pf15"><span class="d m2 gs13"/></a><a class="l" href="#pf15"><span class="d m2 gs14"/></a><a class="l" href="#pf16"><span class="d m2 gs15"/></a><a class="l" href="#pf16"><span class="d m2 gs16"/></a><a class="l" href="#pf17"><span class="d m2 gs17"/></a><a class="l" href="#pf18"><span class="d m2 gs18"/></a><a class="l" href="#pf19"><span class="d m2 gs19"/></a><a class="l" href="#pf1a"><span class="d m2 gs1a"/></a><a class="l" href="#pf1b"><span class="d m2 gs1b"/></a><a class="l" href="#pf1c"><span class="d m2 gs1c"/></a><a class="l" href="#pf1d"><span class="d m2 gs1d"/></a><a class="l" href="#pf1e"><span class="d m2 gs1e"/></a><a class="l" href="#pf1f"><span class="d m2 gs1f"/></a><a class="l" href="#pf21"><span class="d m2 gs20"/></a><a class="l" href="#pf23"><span class="d m2 gs21"/></a><a class="l" href="#pf25"><span class="d m2 gs22"/></a><a class="l" href="#pf26"><span class="d m2 gs23"/></a><a class="l" href="#pf28"><span class="d m2 gs24"/></a><a class="l" href="#pf29"><span class="d m2 gs25"/></a><a class="l" href="#pf29"><span class="d m2 gs26"/></a><a class="l" href="#pf29"><span class="d m2 gs27"/></a><a class="l" href="#pf2a"><span class="d m2 gs28"/></a><a class="l" href="#pf2b"><span class="d m2 gs29"/></a><a class="l" href="#pf2c"><span class="d m2 gs2a"/></a><a class="l" href="#pf2c"><span class="d m2 gs2b"/></a><a class="l" href="#pf2d"><span class="d m2 gs2c"/></a><a class="l" href="#pf2d"><span class="d m2 gs2d"/></a><a class="l" href="#pf2e"><span class="d m2 gs2e"/></a><a class="l" href="#pf30"><span class="d m2 gs2f"/></a><a class="l" href="#pf31"><span class="d m2 gs30"/></a><a class="l" href="#pf31"><span class="d m2 gs31"/></a><a class="l" href="#pf33"><span class="d m2 gs32"/></a><a class="l" href="#pf33"><span class="d m2 gs33"/></a><a class="l" href="#pf35"><span class="d m2 gs34"/></a><a class="l" href="#pf36"><span class="d m2 gs35"/></a><a class="l" href="#pf37"><span class="d m2 gs36"/></a><a class="l" href="#pf39"><span class="d m2 gs37"/></a><a class="l" href="#pf39"><span class="d m2 gs38"/></a><a class="l" href="#pf3a"><span class="d m2 gs39"/></a><a class="l" href="#pf3a"><span class="d m2 gs3a"/></a><a class="l" href="#pf3b"><span class="d m2 gs3b"/></a><a class="l" href="#pf3b"><span class="d m2 gs3c"/></a><a class="l" href="#pf3d"><span class="d m2 gs3d"/></a></div><div class="pi"/></div> <div class="pf w0 h0" id="pf4" style="content-visibility: auto;"><div class="pc pc4 w0 h0"><img alt="" class="bi x0 y51 w1 he" src="data:image/png;base64,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"/><div class="t m1 x4 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> </span></span><span class="ws4">do 30 wr<span class="_ _3"/>ze<span class="ls0 ws0">ś<span class="ls3 ws5">nia 202</span>3 r. </span></span></span></div><div class="t m1 x6 h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8 y18 w3 h3"><div class="t m1 x0 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x9 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x8 y18 w3 h3"><div class="t m1 xa h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">4 </div></div><div class="t m1 x1f hf y91 ff1 fs2 fc0 sc0 lse wsc">Nota 18. Kosz<span class="_ _2"/>ty działal<span class="_ _2"/>ności operacy<span class="_ _2"/>jnej<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...........................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">63<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y92 ff1 fs2 fc0 sc0 lse wsc">Nota 19. Poz<span class="_ _2"/>ostałe prz<span class="_ _2"/>ychody i koszty<span class="_ _2"/> operacyjne<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.........................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">64<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y93 ff1 fs2 fc0 sc0 lse wsc">Nota 20. Przy<span class="_ _2"/>chody i kosz<span class="_ _2"/>ty finansowe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">65<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y94 ff1 fs2 fc0 sc0 lse wsc">Nota 21. Umowy<span class="_ _2"/> leasingu akt<span class="_ _2"/>ywów o niskiej wart<span class="_ _2"/>ości oraz le<span class="_ _2"/>asingu krótkot<span class="_ _2"/>erminowego<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">................................................................<span class="ls0 ws0">. <span class="_ _34"/><span class="ls16 ws29">65<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y95 ff1 fs2 fc0 sc0 lse wsc">Nota 22. Emisja,<span class="_ _2"/> wykup i spłata d<span class="_ _2"/>łużny<span class="_ _2"/>ch i kapitałowy<span class="_ _2"/>ch papierów wart<span class="_ _2"/>ościowych<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...........................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">66<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y96 ff1 fs2 fc0 sc0 lse wsc">Nota 23. Dywid<span class="_ _2"/>endy wypł<span class="_ _2"/>acone (lub zade<span class="_ _2"/>klarowane) i otr<span class="_ _2"/>zymane<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">66<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf y97 ff1 fs2 fc0 sc0 lse wsc">Nota 24. Transakcje<span class="_ _2"/> z podmiot<span class="_ _2"/>ami powiązany<span class="_ _2"/>mi<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">............................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">66<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f h5 y98 ff1 fs2 fc0 sc0 lse wsc">Nota 25. Nies<span class="_ _2"/>płacone poży<span class="_ _2"/>czki, kred<span class="_ _2"/>yty lub narusze<span class="_ _2"/>nia postanowień<span class="_ _2"/> umów pożyczkowy<span class="_ _2"/>ch i kredytowych, <span class="_ _2"/> <span class="_ _2"/> <span class="ls0 ws1e"> <span class="_ _2"/> </span></div><div class="t m1 x1f h5 y99 ff1 fs2 fc0 sc0 lse wsc">w sprawach, w któr<span class="_ _2"/>ych nie pod<span class="_ _2"/>jęto żad<span class="_ _2"/>nych działań napr<span class="_ _2"/>awczych do d<span class="_ _2"/>nia bilan<span class="_ _2"/>sowego<span class="ls13 ws18">................................................................<span class="ls0 ws0">. <span class="_ _34"/><span class="ls16 ws29">69</span></span></span></div><div class="t m1 x20 hf y9a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 y9b ff1 fs2 fc0 sc0 lse wsc">Nota 26. Zmian<span class="_ _2"/>a zobowiąz<span class="_ _2"/>ań warunkowych lu<span class="_ _2"/>b aktywów w<span class="_ _2"/>arunkowych, które<span class="ls0 ws0"> </span>nast<span class="_ _2"/>ąpiły od cz<span class="_ _2"/>asu zakończen<span class="_ _2"/>ia </div><div class="t m1 x1f h5 y9c ff1 fs2 fc0 sc0 lse wsc">ostatni<span class="_ _2"/>ego roku obrot<span class="_ _2"/>owego<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">70</span></span></span></span></div><div class="t m1 x20 hf y9d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 y9e ff1 fs2 fc0 sc0 lse wsc">Nota 27. Zmian<span class="_ _2"/>y w strukt<span class="_ _2"/>urze Grupy Kapit<span class="_ _2"/>ałowej i je<span class="_ _2"/>dnostek gospod<span class="_ _2"/>arczych wc<span class="_ _2"/>hodzących w jej<span class="_ _2"/> skład dokonane <span class="_ _2"/> </div><div class="t m1 x1f h5 y9f ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">ciągu okresu spraw<span class="_ _2"/>ozdawcz<span class="_ _2"/>ego</span> <span class="_ _36"/><span class="ls13 ws18">......................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _3"/><span class="lsc wse">72</span></span></span></div><div class="t m1 x20 hf ya0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f h5 ya1 ff1 fs2 fc0 sc0 lse wsc">Nota 28. Umowy<span class="_ _2"/>, w wyniku któr<span class="_ _2"/>ych mogą w przy<span class="_ _2"/>szłości nast<span class="_ _2"/>ąpić zmiany w<span class="ls0 ws0"> </span>proporc<span class="_ _2"/>jach akcji posi<span class="_ _2"/>adanych prz<span class="_ _2"/>ez </div><div class="t m1 x1f h5 ya2 ff1 fs2 fc0 sc0 lse wsc">akcjonariusz<span class="_ _2"/>y i obli<span class="_ _2"/>gatariuszy<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">72</span></span></span></span></div><div class="t m1 x20 hf ya3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1f hf ya4 ff1 fs2 fc0 sc0 lse wsc">Nota 29. Roz<span class="_ _2"/>liczenia pod<span class="_ _2"/>atkowe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="lsc wse">74<span class="_ _3"/><span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf ya5 ff1 fs2 fc0 sc0 lse wsc">Nota 30. Objaś<span class="_ _2"/>nienia d<span class="_ _2"/>o skróconego skonsolid<span class="_ _2"/>owanego sprawoz<span class="_ _2"/>dania z<span class="ls0 ws0"> </span>prze<span class="_ _2"/>pływów pieniężny<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">...........................................<span class="ls0 ws0"> <span class="_ _33"/><span class="lsc wse">75<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf ya6 ff1 fs2 fc0 sc0 lse wsc">Nota 31. Prze<span class="_ _2"/>pływy pie<span class="_ _2"/>niężne i zmiany<span class="_ _2"/> niepieniężn<span class="_ _2"/>e wynikające z<span class="_ _2"/>e zmian zobowiąz<span class="_ _2"/>ań w działaln<span class="_ _2"/>ości finansowej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..................<span class="lsc wse">78<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf ya7 ff1 fs2 fc0 sc0 lse wsc">Nota 32. Zdarz<span class="_ _2"/>enia po daci<span class="_ _2"/>e bilan<span class="_ _2"/>su<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">...................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">80<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 hf y2f ff1 fs2 fc0 sc0 lse wsc">Informacje<span class="_ _2"/> dodatkowe<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">............................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/><span class="ls15 ws15">81<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf ya8 ff1 fs2 fc0 sc0 lse wsc">Sprawy sądow<span class="_ _2"/>e<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">..........................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">82<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf ya9 ff1 fs2 fc0 sc0 lse wsc">Struktu<span class="_ _2"/>ra akcjonariatu<span class="ls13 ws18">.....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls15 ws15">83<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1f hf yaa ff1 fs2 fc0 sc0 lse wsc">Akcje Spółki d<span class="_ _2"/>ominujące<span class="_ _2"/>j w posiadaniu cz<span class="_ _2"/>łonków Zarząd<span class="_ _2"/>u i Rady Nadzorc<span class="_ _2"/>zej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">....................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls15 ws15">84<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yab ff1 fs2 fc0 sc0 lse wsc">Odnie<span class="_ _2"/>sienie do publikowany<span class="_ _2"/>ch szacunków<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls15 ws15">84<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 hf yac ff1 fs2 fc0 sc0 lsb ws1d">Śródroczne skrócone jedno<span class="lse wsc">stkowe sprawozd<span class="_ _2"/>anie fi<span class="_ _2"/>nansowe CD<span class="ls0 ws0"> <span class="ls1c ws2c">PR<span class="_ _2"/>OJ<span class="_ _2"/>EKT<span class="_ _2"/></span> <span class="ls13 ws18">S.A.</span> <span class="_ _33"/><span class="ls13 ws18">.............................................................................................<span class="ls15 ws15">85<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yad ff1 fs2 fc0 sc0 lsb ws1d">Śródroczny skrócony jednostkowy rachunek zysków i<span class="ls0 ws0"> </span><span class="wsd">strat<span class="ls0 ws0"> <span class="_ _35"/><span class="ls13 ws18">..............................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">86<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1e hf yae ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie z<span class="ls0 ws0"> </span>całkowity<span class="_ _2"/>ch dochodów<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">...............................................................................................<span class="ls15 ws15">87<span class="fs3 ls0 ws0"> </span></span></span></span></div><div class="t m1 x1e hf yaf ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie z<span class="ls0 ws0"> <span class="ls15 ws1c">sytuacji finanso<span class="_ _3"/>wej<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.......................................................................................................<span class="ls15 ws15">87<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1e hf yb0 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie ze zmian<span class="_ _2"/> w kapitale własn<span class="_ _2"/>ym<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">.....................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls15 ws15">89<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yb1 ff1 fs2 fc0 sc0 lse wsc">Śródrocz<span class="_ _2"/>ne skrócone je<span class="_ _2"/>dnostkowe sprawozd<span class="_ _2"/>anie z<span class="ls0 ws0"> </span>prze<span class="_ _2"/>pływów pieniężnych<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">...........................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">91<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yb2 ff1 fs2 fc0 sc0 lse wsc">Założeni<span class="_ _2"/>e porównywalności<span class="_ _2"/> sprawozdań<span class="_ _2"/> finansowych i<span class="ls0 ws0"> </span>z<span class="_ _2"/>miany polityk rachun<span class="_ _2"/>kowości<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.........................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">93<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf yb3 ff1 fs2 fc0 sc0 lse wsc">Zmiana polit<span class="_ _2"/>yki rachunkowoś<span class="_ _2"/>ci<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">.............................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">93<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf yb4 ff1 fs2 fc0 sc0 lse wsc">Zmiany pre<span class="_ _2"/>zentacyjne<span class="_ _2"/> oraz korekty błęd<span class="_ _2"/>ów<span class="ls0 ws0"> <span class="_ _36"/><span class="ls13 ws18">.....................................................................................................................................................<span class="ls0 ws0"> <span class="_ _37"/><span class="ls16 ws29">93<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1e hf yb5 ff1 fs2 fc0 sc0 lse wsc">Informacje<span class="_ _2"/> dodatkowe dot<span class="_ _2"/>yczące sprawozd<span class="_ _2"/>ania jednost<span class="_ _2"/>kowego CD<span class="ls0 ws0"> <span class="ls17">PROJEKT S.A.</span> <span class="_ _3"/><span class="ls13 ws18">...............................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">95<span class="fs3 ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1f hf yb6 ff1 fs2 fc0 sc0 lsa wsc">A.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse">Podatek odr<span class="_ _2"/>oczony<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">.........................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _36"/><span class="ls16 ws29">95<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yb7 ff1 fs2 fc0 sc0 lsb wsd">B.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Pozostałe reze<span class="_ _2"/>rwy<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...........................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">96<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yb8 ff1 fs2 fc0 sc0 ls17 ws13">C.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">....................................................................................................................................................................................................<span class="ls0 ws0"> <span class="_ _34"/><span class="ls16 ws29">96<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yb9 ff1 fs2 fc0 sc0 ls1d ws1d">D.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Połączenia jedn<span class="_ _2"/>ostek gospodarcz<span class="_ _2"/>ych<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">......................................................................................................................................................<span class="ls0 ws0"> <span class="_ _33"/><span class="ls16 ws29">97<span class="fs3 ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x1f hf yba ff1 fs2 fc0 sc0 lsb wsd">E.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Dywidendy wy<span class="_ _2"/>płacone (lub z<span class="_ _2"/>adeklarowane) i ot<span class="_ _2"/>rzymane<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>101<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1f hf ybb ff1 fs2 fc0 sc0 ls1d ws1d">F.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Należności hand<span class="_ _2"/>lowe i pozost<span class="_ _2"/>ałe<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">...............................................................................................................................................................<span class="ls0 ws0"> <span class="_ _35"/>101<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1f hf ybc ff1 fs2 fc0 sc0 ls1e ws1a">G.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lsb ws1d">Informacja o instrumentach finansowych<span class="ls0 ws0"> <span class="_ _38"/><span class="ls13 ws18">................................................................................................................................................<span class="ls0 ws0"> <span class="_ _38"/>103<span class="fs3"> </span></span></span></span></span></div><div class="t m1 x1f hf ybd ff1 fs2 fc0 sc0 ls11 ws1e">H.<span class="fs3 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse wsc">Transakcje z pod<span class="_ _2"/>miotami powiąz<span class="_ _2"/>anymi<span class="ls13 ws18">...................................................................................................................................................<span class="ls0 ws0">106<span class="fs3"> </span></span></span></span></div><div class="t m1 x1e hf ybe ff1 fs2 fc0 sc0 lse wsc">Oświadczen<span class="_ _2"/>ie Zarządu jed<span class="_ _2"/>nostki dominując<span class="_ _2"/>ej<span class="ls0 ws0"> <span class="_ _34"/><span class="ls13 ws18">......................................................................................................................................................<span class="ls0 ws0"> <span class="_ _38"/>108<span class="fs3"> </span></span></span></span></div><div class="t m1 x1e hf ybf ff1 fs2 fc0 sc0 lse wsc">Zatwierdz<span class="_ _2"/>enie sprawozdan<span class="_ _2"/>ia finansowego<span class="ls0 ws0"> <span class="_ _37"/><span class="ls13 ws18">............................................................................................................................................................<span class="ls0 ws0">109<span class="fs3"> </span></span></span></span></div><div class="t m1 x8 h5 yc0 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x9 h5 yc1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yc2 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yc3 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yc4 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _39"> </span> </div><div class="t m1 x8 h5 yc5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><a class="l" href="#pf3f"><span class="d m2 gs3e"/></a><a class="l" href="#pf40"><span class="d m2 gs3f"/></a><a class="l" href="#pf41"><span class="d m2 gs40"/></a><a class="l" href="#pf41"><span class="d m2 gs41"/></a><a class="l" href="#pf42"><span class="d m2 gs42"/></a><a class="l" href="#pf42"><span class="d m2 gs43"/></a><a class="l" href="#pf42"><span class="d m2 gs44"/></a><a class="l" href="#pf45"><span class="d m2 gs45"/></a><a class="l" href="#pf45"><span class="d m2 gs46"/></a><a class="l" href="#pf46"><span class="d m2 gs47"/></a><a class="l" href="#pf46"><span class="d m2 gs48"/></a><a class="l" href="#pf48"><span class="d m2 gs49"/></a><a class="l" href="#pf48"><span class="d m2 gs4a"/></a><a class="l" href="#pf48"><span class="d m2 gs4b"/></a><a class="l" href="#pf48"><span class="d m2 gs4c"/></a><a class="l" href="#pf4a"><span class="d m2 gs4d"/></a><a class="l" href="#pf4b"><span class="d m2 gs4e"/></a><a class="l" href="#pf4e"><span class="d m2 gs4f"/></a><a class="l" href="#pf50"><span class="d m2 gs50"/></a><a class="l" href="#pf51"><span class="d m2 gs51"/></a><a class="l" href="#pf52"><span class="d m2 gs52"/></a><a class="l" href="#pf53"><span class="d m2 gs53"/></a><a class="l" href="#pf54"><span class="d m2 gs54"/></a><a class="l" href="#pf54"><span class="d m2 gs55"/></a><a class="l" href="#pf55"><span class="d m2 gs56"/></a><a class="l" href="#pf56"><span class="d m2 gs57"/></a><a class="l" href="#pf57"><span class="d m2 gs58"/></a><a class="l" href="#pf57"><span class="d m2 gs59"/></a><a class="l" href="#pf59"><span class="d m2 gs5a"/></a><a class="l" href="#pf5b"><span class="d m2 gs5b"/></a><a class="l" href="#pf5d"><span class="d m2 gs5c"/></a><a class="l" href="#pf5d"><span class="d m2 gs5d"/></a><a class="l" href="#pf5d"><span class="d m2 gs5e"/></a><a class="l" href="#pf5f"><span class="d m2 gs5f"/></a><a class="l" href="#pf5f"><span class="d m2 gs60"/></a><a class="l" href="#pf60"><span class="d m2 gs61"/></a><a class="l" href="#pf60"><span class="d m2 gs62"/></a><a class="l" href="#pf61"><span class="d m2 gs63"/></a><a class="l" href="#pf65"><span class="d m2 gs64"/></a><a class="l" href="#pf65"><span class="d m2 gs65"/></a><a class="l" href="#pf67"><span class="d m2 gs66"/></a><a class="l" href="#pf6a"><span class="d m2 gs67"/></a><a class="l" href="#pf6c"><span class="d m2 gs68"/></a><a class="l" href="#pf6d"><span class="d m2 gs69"/></a></div><div class="pi"/></div> <div class="pf w0 h0" id="pf5" style="content-visibility: auto;"><div class="pc pc5 w0 h0"><img alt="" class="bi x0 yc6 w1 h10" src="data:image/png;base64,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"/><div class="t m1 x21 h7 yc7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x22 h11 yc8 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m1 x3 h7 yc9 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="c x23 yca wa h12"><div class="t m1 x0 h13 y46 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x24 h5 ycb ff3 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h5 ycc ff3 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h14 y39 ff3 fs6 fc2 sc0 ls1f ws2d">P<span class="_ _33"/>odstawowe dane f<span class="_ _33"/>inansowe<span class="ls0 ws0"> </span></div><div class="t m1 x3 h14 ycd ff3 fs6 fc2 sc0 ls20 ws2e">Grupy<span class="ls0 ws0"> <span class="_ _2"/><span class="ls1f ws2f">Ka<span class="_ _3"/>pitałowej CD<span class="ls0 ws0"> <span class="ls21 ws30">PRO<span class="_ _33"/>JE<span class="_ _2"/>KT<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x3 h15 yce ff3 fs7 fc2 sc0 ls0 ws0">1</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf6" style="content-visibility: auto;"><div class="pc pc6 w0 h0"><img alt="" class="bi x0 ycf w1 h16" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 wb h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">6 </div></div><div class="t m1 x8 h17 yd1 ff3 fs8 fc2 sc0 ls0 ws32">Śródroczny skrócony skonsolidowany rachunek zysków </div><div class="t m1 x8 h17 yd2 ff3 fs8 fc2 sc0 ls0 ws0">i <span class="ls22 ws31">strat<span class="_ _2"/></span> </div><div class="t m1 x13 h5 yd3 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3a"> </span><span class="ls18 ws14">Nota</span> </div><div class="c x28 yd4 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x29 yd4 wc h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x2a yd4 w6 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x2b yd4 w6 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 yd6 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze <span class="wsc">sprzedaży<span class="ls0 ws0"> <span class="_ _3b"> </span> <span class="_ _3c"> </span><span class="ws1d">442 682</span> <span class="_ _5"> </span><span class="ls14 ws33">245<span class="_ _2"/> 514</span> <span class="_ _d"> </span><span class="ls14 ws33">767 692</span> <span class="_ _3d"> </span><span class="ls11 ws29">623 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 yd7 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _3e"> </span><span class="ls11 ws1e">17</span> <span class="_ _3f"> </span></span>390 534<span class="ls0 ws0"> <span class="_ _12"> </span><span class="ls13 wsd">203 189</span> <span class="_ _d"> </span><span class="ls16 ws16">628 634<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls12 ws13">489<span class="_ _2"/> 057</span> </span></span></span></div><div class="t m1 x2c h5 yd8 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _40"> </span><span class="ls11 ws1e">17</span> <span class="_ _41"> </span><span class="ls13 ws18">455</span> <span class="_ _25"> </span><span class="lse ws10">308</span> <span class="_ _23"> </span><span class="ls13 wsd">1 041</span> <span class="_ _42"> </span><span class="ls13 wsd">1 622</span> </span></div><div class="c x8 yd9 wd hb"><div class="t m1 x2d h5 y1e ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">materiałów</span> </div></div><div class="t m1 x2e h5 ydb ff1 fs2 fc0 sc0 ls11 ws1e">17<span class="ls0 ws0"> <span class="_ _24"> </span><span class="lsf ws10">51<span class="_ _2"/> 693</span> <span class="_ _43"> </span><span class="ls13 wsd">42 017</span> <span class="_ _b"> </span><span class="ls14 ws14">1<span class="_ _2"/>38 017<span class="_ _2"/></span> <span class="_ _12"> </span><span class="ls13 wsd">132 828</span> </span></div><div class="c x8 ydc wd ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, </div><div class="t m1 x15 h5 ydd ff3 fs2 fc0 sc0 ls18 ws10">towar<span class="_ _2"/>ów i<span class="ls0 ws0"> <span class="lsa wsc">materiałów</span> </span></div></div><div class="t m1 x2f h5 yde ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ls12 ws18">1<span class="_ _2"/>43 167</span> <span class="_ _b"> </span><span class="lsc ws34">79 2<span class="_ _33"/>00<span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls14 ws33">2<span class="_ _2"/>51 3<span class="_ _2"/>56</span> <span class="_ _44"> </span></span>180 5<span class="_ _3"/>61<span class="ls0 ws0"> </span></span></div><div class="c x8 ydf wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">produktów<span class="_ _2"/> i<span class="ls0 ws0"> <span class="ls15 ws15">usług</span> </span></div></div><div class="t m1 x2e h5 ye0 ff1 fs2 fc0 sc0 ls11 ws1e">18<span class="ls0 ws0"> <span class="_ _2c"> </span><span class="ls13 wsd">1<span class="_ _2"/>04 410</span> <span class="_ _b"> </span><span class="ls13 wsd">48 6<span class="_ _2"/>02</span> <span class="_ _f"> </span></span><span class="ws12">148 101<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 wsd">85 640</span> </span></span></div><div class="t m1 x2c h5 ye1 ff1 fs2 fc0 sc0 lsb ws1d">Wartość sprzedanych towarów i<span class="ls0 ws0"> <span class="lse ws10">materiałów</span> <span class="_ _45"> </span><span class="ls11 ws1e">18</span> <span class="_ _1f"> </span><span class="ls12 ws13">38<span class="_ _2"/> 757</span> <span class="_ _b"> </span><span class="lse wsc">30 5<span class="_ _2"/>98</span> <span class="_ _1c"> </span><span class="ls13 wsd">10<span class="_ _2"/>3 255</span> <span class="_ _9"> </span><span class="ls13 wsd">9<span class="_ _2"/>4 921</span> </span></div><div class="t m1 x13 h5 ye2 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _46"> </span> <span class="_ _13"> </span><span class="ls11 ws29">299 515</span> <span class="_ _44"> </span><span class="lsc ws34">166 314</span> <span class="_ _5"> </span><span class="lse wsf">516 336</span> <span class="_ _3c"> </span><span class="ws1d">442 946</span> </span></div><div class="t m1 x2c h5 ye3 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _47"> </span><span class="ls11 ws1e">18</span> <span class="_ _22"> </span><span class="ls16 ws16">66 140<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 wsd">45<span class="_ _2"/> 064</span> <span class="_ _14"> </span><span class="ls13 wsd">152 470</span> <span class="_ _14"> </span><span class="lsf ws10">1<span class="_ _2"/>35 697</span> </span></span></span></div><div class="t m1 x2c h5 ye4 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _48"> </span><span class="ls11 ws1e">18</span> <span class="_ _22"> </span></span>51 300<span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws16">26 973<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls11 ws35">111 904</span> <span class="_ _6"> </span><span class="lse wsc">73 86<span class="_ _2"/>2</span> </span></span></span></div><div class="t m1 x2c h5 ye5 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _49"> </span><span class="ls11 ws1e">19</span> <span class="_ _11"> </span><span class="ls13 wsd">7 412</span> <span class="_ _13"> </span><span class="ls14 ws14">9 819</span> <span class="_ _f"> </span><span class="ls13 wsd">40<span class="_ _2"/> 747</span> <span class="_ _9"> </span><span class="ls13 wsd">15<span class="_ _2"/> 204</span> </span></div><div class="t m1 x2c h5 ye6 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="_ _2"/> <span class="wsc">koszty oper<span class="_ _2"/>acyjne<span class="ls0 ws0"> <span class="_ _4a"> </span><span class="ls11 ws1e">19</span> <span class="_ _1e"> </span><span class="ls13 wsd">3 243</span> <span class="_ _4b"> </span><span class="ls15 ws1c">6 783</span> <span class="_ _4c"> </span><span class="ls12 ws13">11 556</span> <span class="_ _8"> </span><span class="ls16 ws16">14 692<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="c x8 ye7 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x30 h5 ye8 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _4d"> </span><span class="ls12 ws1f">(5)</span> <span class="_ _4e"> </span><span class="lsf ws33">(9)</span> <span class="_ _4f"> </span><span class="ls11 ws1e">(1)</span> <span class="_ _3e"> </span><span class="ls14 ws11">(17)<span class="_ _2"/></span> </div><div class="t m1 x13 h5 ye9 ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _24"> </span> <span class="_ _2c"> </span><span class="lsf ws14">186 239</span> <span class="_ _b"> </span><span class="lsc ws34">97 304<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _12"> </span><span class="lsc ws36">281 152</span> <span class="_ _3c"> </span><span class="lse wsf">233 8<span class="_ _2"/>82</span> </span></span></span></div><div class="t m1 x2c h5 yea ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _50"> </span><span class="ls13 ws18">20</span> <span class="_ _2c"> </span><span class="ls13 wsd">60 424</span> <span class="_ _8"> </span></span>33 219<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _7"> </span>80 005 <span class="_ _b"> </span><span class="ls15 ws1c">68 589</span> </span></div><div class="t m1 x2c h5 yeb ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _51"> </span><span class="ls13 ws18">20</span> <span class="_ _1f"> </span><span class="ls16 ws16">12 994<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _43"> </span><span class="ls18 wsf">18<span class="_ _2"/> 276</span> <span class="_ _8"> </span><span class="ls18 wsf">1<span class="_ _2"/>0 793</span> <span class="_ _52"> </span><span class="lsc ws19">37 513<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 yec ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _53"> </span> <span class="_ _3c"> </span><span class="lse wsf">233 66<span class="_ _2"/>9</span> <span class="_ _14"> </span><span class="lsd wsc">11<span class="_ _2"/>2 247</span> <span class="_ _16"> </span><span class="lse wsf">35<span class="_ _2"/>0 364</span> <span class="_ _16"> </span><span class="ls11 ws29">264 958</span> </span></div><div class="t m1 x2c h5 yed ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _54"> </span><span class="ls11 ws1e">10</span> <span class="_ _55"> </span><span class="ws1e">30 805</span> <span class="_ _8"> </span></span>13 358<span class="ls0 ws0"> <span class="_ _10"> </span></span>60<span class="_ _2"/> 383<span class="ls0 ws0"> <span class="_ _10"> </span><span class="lsf ws10">5<span class="_ _2"/>3 097</span> </span></div><div class="t m1 x13 h5 yee ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _56"> </span> <span class="_ _16"> </span><span class="lsd wsc">20<span class="_ _2"/>2 864</span> <span class="_ _7"> </span><span class="ls16 ws35">98 88<span class="_ _3"/>9<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls14 ws33">28<span class="_ _2"/>9 981</span> <span class="_ _7"> </span><span class="lsc ws36">211 861<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 yef wd h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">Zysk/(strata) netto przypisana właścicielom </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls17 ws0">CD PROJEKT S.A.<span class="ls0"> </span></div></div><div class="t m1 x2f h5 yf0 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3d"> </span><span class="ls13 wsd">202 86<span class="_ _2"/>4</span> <span class="_ _b"> </span><span class="ls15 ws1c">9<span class="_ _2"/>8 889<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _44"> </span><span class="ls16 ws16">289 98<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls11 ws12">211 86<span class="_ _3"/>1<span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x13 h5 yf1 ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) net<span class="_ _2"/>to na jedną ak<span class="_ _2"/>cję (w zł)<span class="ls0 ws0"> <span class="_ _57"> </span><span class="ff1"> <span class="_ _58"> </span></span><span class="fc5">- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- </span></span></div><div class="t m1 x2c h5 yf2 ff1 fs2 fc0 sc0 lse wsc">Podstawowy<span class="_ _2"/> za okres ob<span class="_ _2"/>rotowy<span class="ls0 ws0"> <span class="_ _59"> </span> <span class="_ _1f"> </span><span class="ls13 ws18">2,03</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,98</span> <span class="_ _1f"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> </span></div><div class="t m1 x2c h5 yf3 ff1 fs2 fc0 sc0 lse wsc">Rozwodnion<span class="_ _2"/>y za okres obrot<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _4a"> </span> <span class="_ _1f"> </span><span class="ls13 ws18">2,03</span> <span class="_ _1f"> </span><span class="ls13 ws18">0,98</span> <span class="_ _1f"> </span><span class="ls13 ws18">2,89</span> <span class="_ _1e"> </span><span class="ls13 ws18">2,11</span> </span></div><div class="c x2b y7a wc h18"><div class="t m1 x1b h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 yf5 ff4 fs2 fc3 sc0 ls1e ws1a">* <span class="lsb ws1d">dane przekształcone<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 yf6 ff1 fs2 fc0 sc0 lse ws23">Znaczący<span class="_ _2"/> względem okresu porównawcze<span class="_ _2"/>go wzrost wartości <span class="ff3 lsa ws37">Przychodów ze sprzedaży</span><span class="ls0 ws0"> <span class="_ _32"/><span class="lsb ws22">Grupy w trzecim kwartale 2023<span class="_ _3"/> r. jest </span></span></div><div class="t m1 x8 h5 yf7 ff1 fs2 fc0 sc0 ls11 ws38">efektem<span class="_ _3"/> udanej p<span class="_ _3"/>remi<span class="_ _3"/>ery gry <span class="ff4 lsb ws39">Wid<span class="_ _3"/>mo Wolności<span class="ff1 lse ws3a">, dodatku<span class="_ _2"/> fabularnego do gry<span class="_ _2"/> </span><span class="ls13 ws3b">Cyber<span class="_ _2"/>punk 2077<span class="ff1 lse ws3a">. Pr<span class="_ _2"/>emiera wspieran<span class="_ _2"/>a <span class="ws10">kampanią </span></span></span></span></div><div class="t m1 x8 h5 yf8 ff1 fs2 fc0 sc0 lse ws3c">marketin<span class="_ _2"/>gową i komunikacyjn<span class="_ _2"/>ą miała miejsce 26<span class="_ _2"/> września i w omawianym okre<span class="_ _2"/>sie Grupa ujęła w prz<span class="_ _2"/>ychodach łącz<span class="_ _2"/>ną wartość </div><div class="t m1 x8 h5 yf9 ff1 fs2 fc0 sc0 lsb wsd">sprzed<span class="lse ws2b">aży z<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws26">pre<span class="_ _2"/>orderów zebranych do dnia pr<span class="_ _2"/>emiery oraz sprzed<span class="_ _2"/>aż z pierwszych dni po pr<span class="_ _2"/>emierze. Wydarzen<span class="_ _2"/>ie to przełoży<span class="_ _2"/>ło się </span></span></div><div class="t m1 x8 h5 yfa ff1 fs2 fc0 sc0 lse ws3d">na wz<span class="lsb wsd">rost <span class="_ _3"/><span class="ff3 lsa ws3e">Przychodów ze sprzedaży pro<span class="_ _3"/>duktów<span class="ff1 ls0 ws0"> <span class="_ _33"/><span class="lsb ws3f">w segmen<span class="_ _2"/>cie CD PROJEKT RED, gdzie przychody ze sprzedaż<span class="_ _2"/>y dodatku stanowiły </span></span></span></span></div><div class="t m1 x8 h5 yfb ff1 fs2 fc0 sc0 lse ws40">ponad połowę<span class="_ _2"/>, a łączni<span class="_ _2"/>e z wartoś<span class="_ _2"/>cią sprzed<span class="_ _2"/>aży gry podst<span class="_ _2"/>awowej prawie<span class="_ _2"/> 90% ich<span class="_ _2"/> wartości. Ponad<span class="_ _2"/>to na o<span class="_ _2"/>mawianej poz<span class="_ _2"/>ycji segme<span class="_ _2"/>nt </div><div class="t m1 x8 h5 yfc ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="lsb ws1d">RED ują<span class="lsd wsf">ł:</span></span></span></div><div class="t m1 x31 h19 yfd ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 yfe ff1 fs2 fc0 sc0 lse ws10">a)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="lsb ws41">przychody licencyjne wynikające ze sprzedaży gry Wiedźmin 3: Dziki Gon wraz z dodatkami Serca z Kamienia oraz Krew </span></div><div class="t m1 x32 h5 yff ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">Wino;</span> </div><div class="t m1 x8 h5 y100 ff1 fs2 fc0 sc0 lsc wse">b)<span class="ff6 ls0 ws0"> <span class="_ _5b"> </span></span><span class="lsb ws41">przychody związane z grami GWINT: Wiedź<span class="_ _2"/>mińska Gra Karciana, Wiedźmin 2: Zabójcy Królów, Wojna Krwi: Wiedź<span class="_ _2"/>mińskie </span></div><div class="t m1 x32 h5 y101 ff1 fs2 fc0 sc0 lsb ws1d">Opowieści oraz Wiedźmin;<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y102 ff1 fs2 fc0 sc0 lsb wsd">c)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="lse wsc">prz<span class="_ _2"/>ychody lic<span class="_ _2"/>encyjne związ<span class="_ _2"/>ane z franczyzam<span class="_ _2"/>i studia CD PR<span class="_ _2"/>OJEKT RED.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y103 ff1 fs2 fc0 sc0 lse ws42">Wzrost s<span class="_ _2"/>przedaży Grupa od<span class="_ _2"/>notowała w omawianym okresi<span class="_ _2"/>e również w ram<span class="_ _2"/>ach pozycji <span class="ff3 lsa ws43">Przychody ze sprzedaży to<span class="_ _3"/>warów </span></div><div class="t m1 x8 h5 y104 ff3 fs2 fc0 sc0 ls0 ws0">i <span class="ls13 ws18">materi<span class="_ _2"/>ałów<span class="ff1 lse wsc">, na którą skład<span class="_ _2"/>ały się główni<span class="_ _2"/>e przych<span class="_ _2"/>ody z reali<span class="_ _2"/>zowanej za pośred<span class="_ _2"/>nictwem plat<span class="_ _2"/>formy GOG.COM cyfrowe<span class="_ _2"/>j dystrybu<span class="_ _2"/>cji </span></span></div><div class="t m1 x8 h5 y105 ff1 fs2 fc0 sc0 lse wsc">gier od z<span class="_ _2"/>ewnętrznych d<span class="_ _2"/>ostawców do ostat<span class="_ _2"/>ecznych klie<span class="_ _2"/>ntów.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y106 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf7" style="content-visibility: auto;"><div class="pc pc7 w0 h0"><img alt="" class="bi x0 y107 w1 h1a" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 wa h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">7 </div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lse ws44">Pierwsz<span class="_ _2"/>ą składową <span class="ff3 lsb ws45">Kosztów sprzedanych produktów, usług, towarów i materiałów</span><span class="ls0 ws0"> <span class="_ _3"/><span class="ls1e ws46">Grup<span class="_ _3"/>y były <span class="ff3 lsa ws47">Kosz<span class="_ _3"/>ty wytworzenia sprzedanych<span class="_ _3"/> </span></span></span></div><div class="t m1 x8 h5 y109 ff3 fs2 fc0 sc0 ls18 ws14">produk<span class="_ _2"/>t<span class="ls1e ws48">ów i usług<span class="ff1 lse ws42">, gdzie prezentow<span class="_ _2"/>ane są głównie<span class="_ _2"/> koszty amorty<span class="_ _2"/>zacji nakład<span class="_ _2"/>ów na prace roz<span class="_ _2"/>wojowe, przede w<span class="_ _2"/>szystkim </span></span></div><div class="t m1 x8 h5 y10a ff1 fs2 fc0 sc0 lsb ws49">wytwarzanych gier własnych w segmencie C<span class="_ _3"/>D PROJEKT RED. Na wartość omawianej poz<span class="_ _3"/>ycji w trzecim kwartale 2023 r. sk<span class="_ _3"/>ładała </div><div class="t m1 x8 h5 y10b ff1 fs2 fc0 sc0 lsb ws4a">się przede wszyst<span class="_ _2"/>kim amortyza<span class="lse ws44">cja nakładów na grę<span class="_ _2"/> <span class="ff4 ls13 ws4b">Cyb<span class="_ _2"/>erpunk 20<span class="_ _2"/>77</span><span class="ls0 ws0"> <span class="_ _3"/><span class="ls16 ws4c">wra<span class="_ _3"/>z z rozszer<span class="_ _33"/>zeniem <span class="ff4 lsb ws4a">Widmo Wolności</span><span class="lse ws44">. W związ<span class="_ _2"/>ku z premie<span class="_ _2"/>rą </span></span></span></span></div><div class="t m1 x8 h5 y10c ff1 fs2 fc0 sc0 ls16 ws29">rozszer<span class="_ _33"/>zenia <span class="lse ws10">Spółka<span class="ls0 ws0"> </span><span class="ws2b">dokonała oce<span class="_ _2"/>ny okresu<span class="_ _2"/> użytkowania a t<span class="_ _2"/>akże oszacowała spodzi<span class="_ _2"/>ewane korzyś<span class="_ _2"/>ci z aktywów zwi<span class="_ _2"/>ązanych z grą </span></span></div><div class="t m1 x8 h5 y10d ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077 <span class="ff1 lse wsc">i na pod<span class="_ _2"/>stawie prze<span class="_ _2"/>prowadzonej<span class="_ _2"/> analizy zdecydowa<span class="ls15 ws15">no</span></span><span class="ff1">, ż<span class="_ _2"/>e:<span class="ls0 ws0"> </span></span></div><div class="t m1 x32 h5 y10e ff8 fs2 fc2 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse ws40">począwszy<span class="_ _2"/> od trzeciego kwar<span class="_ _2"/>tału 2023 r. nakład<span class="_ _2"/>y na aktywo <span class="ff4 ls13 ws4d">C<span class="_ _2"/>yberp<span class="_ _2"/>unk 2077</span><span class="ls0 ws0"> </span>wraz z nakładami<span class="_ _2"/> na stworzenie we<span class="_ _2"/>rsji gry </span></span></div><div class="t m1 x33 h5 y10f ff1 fs2 fc0 sc0 lse ws3d">dedykowan<span class="_ _2"/>ej konsolom nowej ge<span class="_ _2"/>neracji oraz n<span class="_ _2"/>akładami na prace<span class="_ _2"/> rozwojowe związane z<span class="_ _2"/> rozszerzeniem <span class="ff4 lsb ws3f">Widmo Wolności</span><span class="ls0 ws0"> </span></div><div class="t m1 x33 h5 y110 ff1 fs2 fc0 sc0 lse wsc">będą podl<span class="_ _2"/>egały jednol<span class="_ _2"/>itemu rozkładowi am<span class="_ _2"/>ortyzacji,<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y111 ff8 fs2 fc2 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">ak<span class="_ _3"/>tywa b<span class="_ _2"/>ędą amortyzowane<span class="_ _2"/> do końca 2028 r.,<span class="_ _2"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x32 h5 y112 ff8 fs2 fc2 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse ws10">zastosow<span class="wsc">ana będzie<span class="_ _2"/> degresywna ścieżka am<span class="_ _2"/>ortyzacji z r<span class="_ _2"/>ozkładem:<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x34 h5 y113 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">20% w trzeci<span class="_ _2"/>m kwartale 2023 r<span class="_ _2"/>.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y114 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">20% w czwartym<span class="_ _2"/> kwartale<span class="_ _2"/> 2023 r.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y115 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">5% kwartalnie<span class="_ _2"/> w trakcie 2024 r<span class="_ _2"/>.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y116 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">3,5% kwartalnie<span class="_ _2"/> w trakcie<span class="_ _2"/> 2025 r.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y117 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">2,5% kwartalnie<span class="_ _2"/> w trakcie<span class="_ _2"/> 2026 r.,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y118 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls13 wsd">2% kwartalnie w l<span class="_ _2"/>atach 2027<span class="_ _2"/> i 202<span class="ls15 ws15">8,<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x33 h5 y119 ff1 fs2 fc0 sc0 lse ws4e">gdzie<span class="_ _2"/> podane stawki amor<span class="_ _2"/>tyzacji<span class="_ _2"/> zastosowane będą d<span class="_ _2"/>o salda akty<span class="_ _2"/>wów gry <span class="ff4 ls13 ws4f">Cybe<span class="_ _2"/>rpunk 2077<span class="_ _2"/></span><span class="ls0 ws0"> <span class="_ _2"/></span>oraz jej edycj<span class="_ _2"/>i na konsole<span class="_ _2"/> </div><div class="t m1 x33 h5 y11a ff1 fs2 fc0 sc0 lse ws28">nowej gen<span class="_ _2"/>eracji Xbox<span class="_ _2"/> Series X|S oraz Pl<span class="_ _2"/>ayStation<span class="_ _2"/> 5 na konie<span class="_ _2"/>c czerwca 2023 r. oraz<span class="_ _2"/> do początkow<span class="_ _2"/>ej wartości<span class="_ _2"/> aktywa gry<span class="_ _2"/> </div><div class="t m1 x33 h5 y11b ff4 fs2 fc0 sc0 lsb ws1d">Widmo Wolności<span class="ff1 ls0 ws0">. </span></div><div class="t m1 x8 h5 y11c ff1 fs2 fc0 sc0 lse ws40">Za dodat<span class="_ _2"/>kowy wzrost omawian<span class="_ _2"/>ej pozycji w t<span class="_ _2"/>rzecim kwart<span class="_ _2"/>ale 2023 r. odpowiad<span class="_ _2"/>ało wynikając<span class="_ _2"/>e z aktua<span class="lsa ws50">lizacji szacunków zwiększenie </span></div><div class="t m1 x8 h5 y11d ff1 fs2 fc0 sc0 lse ws27">wartości re<span class="_ _2"/>zerwy na z<span class="_ _2"/>obowiązania doty<span class="_ _2"/>czące rozlic<span class="_ _2"/>zeń z dyst<span class="_ _2"/>rybutorami sprz<span class="_ _2"/>edaży i kosztów<span class="_ _2"/> fizyczny<span class="_ _2"/>ch egzemplarzy<span class="_ _2"/> gry </div><div class="t m1 x8 h5 y11e ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077<span class="ff1 ls0 ws0"> <span class="lsd ws15">w łączne<span class="_ _2"/>j kwocie <span class="ls11 ws12">13 04<span class="_ _3"/>1 tys<span class="ls0 ws0">. <span class="ls16 ws29">zł</span>.<span class="_ _33"/> </span></span></span></span></div><div class="t m1 x8 h5 y11f ff3 fs2 fc0 sc0 ls13 ws19">Wartoś<span class="_ _2"/>ć sprzedan<span class="_ _2"/>ych towarów i<span class="_ _2"/> materiałów<span class="_ _2"/><span class="ff1 ls0 ws0"> <span class="lse ws28">odpowiada głównie kosz<span class="_ _2"/>towi własne<span class="_ _2"/>mu sprzedaży real<span class="_ _2"/>izowanej w ramach<span class="_ _2"/> platformy </span></span></div><div class="t m1 x8 h5 y120 ff1 fs2 fc0 sc0 lsb ws1d">GOG.COM oraz kosztowi własnemu sprzedaży fizycznych produktów segmentu CD PROJEKT RED.</div><div class="t m1 x35 h19 y121 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y122 ff1 fs2 fc0 sc0 lsb ws41">W trzecim kwartale 2023 r. największą część <span class="ff3 lsa ws51">Kosztów sprzed<span class="_ _3"/>aży<span class="ff1 ls0 ws0"> <span class="_ _32"/><span class="lse ws3c">stanowiły wy<span class="_ _2"/>kazane w segmencie CD PROJE<span class="_ _2"/>KT RED kos<span class="ls24 ws52">zty </span></span></span></span></div><div class="t m1 x8 h5 y123 ff1 fs2 fc0 sc0 lse ws53">związane z<span class="_ _2"/> działal<span class="_ _2"/>nością wyd<span class="_ _2"/>awniczą, bież<span class="_ _2"/>ącą reklamą i pr<span class="_ _2"/>omocją ty<span class="_ _2"/>tułów własn<span class="_ _2"/>ych, w tym w<span class="_ _2"/>ynagrodzen<span class="_ _2"/>ia zespołów </div><div class="t m1 x8 h5 y124 ff1 fs2 fc0 sc0 lsb ws54">wewnętrznych działów wydawniczych ora<span class="_ _3"/>z usług obcych związanych z ak<span class="_ _3"/>tywizacją sprzedaży. Ich wzrost względem ok<span class="_ _3"/>resu </div><div class="t m1 x8 h5 y125 ff1 fs2 fc0 sc0 lse wsc">porównawcze<span class="_ _2"/>go wynika głó<span class="lsd wsf">wn</span><span class="lsa">ie <span class="ls16 ws29">z </span>realizacji </span>kampanii promuj<span class="_ _2"/>ącej wydanie<span class="_ _2"/> <span class="ff4 lsb ws1d">Widma Wolności</span><span class="ls0 ws0">.</span></div><div class="t m1 x36 h19 y126 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y127 ff1 fs2 fc0 sc0 lse wsc">Drugą istot<span class="_ _2"/>ną grupą koszt<span class="_ _2"/>ów sprzedaży by<span class="_ _2"/>ły koszty ujęte w s<span class="_ _2"/>egmencie GOG.COM kosz<span class="_ _2"/>ty związane<span class="_ _2"/> z działaniami marketi<span class="_ _2"/>ngowymi </div><div class="t m1 x8 h5 y128 ff1 fs2 fc0 sc0 lse ws3c">dotyczący<span class="_ _2"/>mi serwisu GO<span class="_ _2"/>G.COM, a także<span class="_ _2"/> pracami związ<span class="_ _2"/>anymi z r<span class="_ _2"/>ozwojem i obsłu<span class="_ _2"/>gą sprzed<span class="_ _2"/>aży realizowane<span class="_ _2"/>j za pośred<span class="_ _2"/>nictwem </div><div class="t m1 x8 h5 y129 ff1 fs2 fc0 sc0 lsb wsd">serwisu.</div><div class="t m1 x37 h19 y12a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y12b ff1 fs2 fc0 sc0 lsb ws55">Trzecią istotną grupą kosztów sprzedaży<span class="_ _2"/> były w omawianym okresie koszty serwisu wydanych tyt<span class="_ _2"/>ułów w segmencie </div><div class="t m1 x8 h5 y12c ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="lsb ws56">RED. W porównaniu do trzeciego kwartału 2022 r. wartość kosztów serwisu uległa <span class="lsa ws52">redukcji, głównie ze względu na </span></span></span></div><div class="t m1 x8 h5 y12d ff1 fs2 fc0 sc0 lse ws10">znaczące<span class="ls0 ws0"> </span><span class="wsc">z<span class="_ _2"/>mniejszenie<span class="_ _2"/> kosztów związany<span class="_ _2"/>ch z pracą nad<span class="_ _2"/> aktualizacjami gry <span class="ff4 ls13 wsd">Cy<span class="_ _2"/>berpunk 20<span class="_ _2"/>77</span><span class="ls0 ws0">.</span></span></div><div class="t m1 x38 h19 y12e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y12f ff1 fs2 fc0 sc0 lse ws10">Pozycja <span class="ff3 ls18">K<span class="_ _2"/>oszty ogól<span class="_ _2"/>nego zarz<span class="_ _2"/>ądu</span><span class="ls0 ws0"> </span><span class="wsc">Grupy CD PR<span class="_ _2"/>OJEKT obejmuje głów<span class="_ _2"/>nie:<span class="fs9 ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y130 ff1 fs2 fc0 sc0 lse ws10">a)<span class="fs1 ls0 ws0"> <span class="_ _30"> </span></span><span class="ws57">stałą oraz zależ<span class="_ _2"/>ną od wyniku część wynagrodz<span class="_ _2"/>enia zarządów spółek <span class="ls24 ws58">i<span class="_ _2"/> wyżs<span class="_ _2"/><span class="lsa ws59">zej kadry kierownic<span class="_ _3"/>zej<span class="lse ws57">, gdzie nastąpi<span class="_ _2"/>ł wzrost </span></span></span></span></div><div class="t m1 x32 h5 y131 ff1 fs2 fc0 sc0 lse wsc">względem<span class="_ _2"/> okresu porównawc<span class="_ _2"/>zego wynikający<span class="_ _2"/> głównie z wy<span class="_ _2"/>ższej wartości r<span class="_ _2"/>ezerwy na w<span class="_ _2"/>ynagrodzenia z<span class="_ _2"/>ależne od wyniku;</div><div class="t m1 x39 h19 y132 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y133 ff1 fs2 fc0 sc0 lsc wse">b)<span class="fs1 ls0 ws0"> <span class="_ _5e"> </span></span><span class="lse ws2b">wynagrodze<span class="_ _2"/>nia zespoł<span class="_ _2"/>ów administracyjn<span class="_ _2"/>ych oraz sklas<span class="_ _2"/>yfikowane w t<span class="_ _2"/>ej kate<span class="_ _2"/>gorii koszty<span class="_ _2"/> usłu<span class="lsb ws56">g obcych wykazujące<span class="_ _2"/> stały trend </span></span></div><div class="t m1 x32 h5 y134 ff1 fs2 fc0 sc0 lse ws28">wzrostowy<span class="_ _2"/> wraz<span class="_ _2"/> z roz<span class="_ _2"/>wojem Gru<span class="_ _2"/>py;</div><div class="t m1 x3a h19 y135 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y136 ff1 fs2 fc0 sc0 lsb wsd">c)<span class="fs1 ls0 ws0"> <span class="_ _30"> </span></span><span class="lse ws3d">koszt<span class="_ _2"/>y prac nad pr<span class="_ _2"/>zyszłymi gram<span class="_ _2"/>i w początkowy<span class="_ _2"/>m okresie ich<span class="_ _2"/> trwania (<span class="_ _2"/>faza badawcza)<span class="_ _2"/> przed przejś<span class="_ _2"/>ciem do realizacj<span class="_ _2"/>i projektów </span></div><div class="t m1 x32 h5 y137 ff1 fs2 fc0 sc0 lse ws5a">(faza roz<span class="_ _2"/>wojowa) i roz<span class="_ _2"/>poczęci<span class="_ _2"/>em ich kapitaliz<span class="_ _2"/>acji w ramac<span class="_ _2"/>h Nakładów<span class="_ _2"/> na prace r<span class="_ _2"/>ozwojowe b<span class="_ _2"/>ędący<span class="_ _2"/>ch częścią Akty<span class="_ _2"/>wów </div><div class="t m1 x32 h5 y138 ff1 fs2 fc0 sc0 lse wsc">trwałych<span class="_ _2"/>, gdzie nast<span class="_ _2"/>ąpił wzrost wyni<span class="_ _2"/>kający z powię<span class="_ _2"/>kszania ze<span class="_ _2"/>społów pracujących n<span class="_ _2"/>ad projekt<span class="_ _2"/>ami w fazie bad<span class="_ _2"/>awczej;</div><div class="t m1 x3b h19 y139 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y13a ff1 fs2 fc0 sc0 lsc wse">d)<span class="fs1 ls0 ws0"> <span class="_ _5e"> </span></span><span class="lse wsc">koszt wy<span class="_ _2"/>ceny uprawnień prz<span class="_ _2"/>yznanych w ramach<span class="_ _2"/> programu moty<span class="_ _2"/>wacyjnego na lata 20<span class="_ _2"/>20<span class="ls0 ws0">-<span class="ls13 ws18">2025.</span> </span></span></div><div class="t m1 x8 h5 y13b ff1 fs2 fc0 sc0 ls13 ws18">Najw<span class="lse ws5b">iększ<span class="_ _2"/>y wpływ na saldo<span class="ls0 ws0"> <span class="_ _31"> </span><span class="ff3 ls18 ws5c">Pozostał<span class="_ _2"/>ych przyc<span class="_ _2"/>hodów i kosz<span class="_ _2"/>tów operacyjn<span class="_ _2"/>ych</span> <span class="_ _31"> </span><span class="lsb wsd">Grup</span>y <span class="_ _5f"> </span></span>miała rozpoznana w<span class="_ _2"/>ar<span class="lsb ws5d">tość ulgi na </span></span></div><div class="t m1 x8 h5 y13c ff1 fs2 fc0 sc0 lse ws5e">innowacyj<span class="_ _2"/>nego pracownika, wpły<span class="_ _2"/>wy z<span class="_ _2"/> dotacji, spr<span class="_ _2"/>zedaż poz<span class="_ _2"/>ostała wraz z<span class="_ _2"/> kosztami or<span class="_ _2"/>az przych<span class="_ _2"/>ody i kosz<span class="ls1e ws1a">ty <span class="_ _60"> </span><span class="ls15 ws5f">z tytułu wynajmu </span></span></div><div class="t m1 x8 h5 y13d ff1 fs2 fc0 sc0 lse wsc">powierzc<span class="_ _2"/>hni biurowyc<span class="_ _2"/>h w kompl<span class="lsa ws1a">eksie nieruchomości przy ulicy Jagiellońsk<span class="_ _3"/>iej 74 i 76 w Warszawie.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y13e ff1 fs2 fc0 sc0 lse ws26">W omawianym okre<span class="_ _2"/>sie Gru<span class="_ _2"/>pa wykazała nad<span class="_ _2"/>wyżkę <span class="ff3 ls18 ws60">Prz<span class="_ _2"/>ychodów f<span class="_ _2"/>inansow<span class="_ _2"/>ych</span><span class="ls0 ws0"> <span class="_ _2"/></span><span class="ws10">nad <span class="ff3 ls15 ws61">Kosztami finansowymi</span><span class="ls13 ws62">. Na nadwyżkę skł<span class="_ _2"/>adały </span></span></div><div class="t m1 x8 h5 y13f ff1 fs2 fc0 sc0 lse ws63">się, przed<span class="_ _2"/>e wszystkim<span class="_ _2"/> związane z połączen<span class="_ _2"/>iem spółki Spokko sp. z <span class="_ _2"/>o.o. z CD <span class="ls13 ws64">PR<span class="_ _2"/>OJEKT S.A. od<span class="_ _2"/>wrócenie<span class="_ _2"/> dokonane<span class="_ _2"/>go w 2022 r. </span></div><div class="t m1 x8 h5 y140 ff1 fs2 fc0 sc0 lse ws65">odpisu wart<span class="_ _2"/>ości udz<span class="_ _2"/>iałów w spółce pr<span class="_ _2"/>zejęte<span class="_ _2"/>j, nadwyżka d<span class="_ _2"/>odatnich różnic<span class="_ _2"/> kursowych nad<span class="_ _2"/> ujemnymi<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _32"/><span class="ls25 ws66">wraz<span class="_ _2"/></span> <span class="_ _32"/><span class="lsa wsc">rozliczenie</span>m <span class="_ _2"/><span class="ls14 ws67">i<span class="_ _2"/> wyc<span class="_ _2"/>en</span>ą </span></div><div class="t m1 x8 h5 y141 ff1 fs2 fc0 sc0 ls15 ws68">pochodnych instr<span class="_ _3"/>umentów fina<span class="_ _3"/>nsowych <span class="lse ws69">zabezpieczających<span class="_ _2"/> ryzyko kursowe<span class="ls0 ws0"> </span>oraz odset<span class="_ _2"/>ki od de<span class="_ _2"/>pozytów ban<span class="_ _2"/>kowych oraz od </span></div><div class="t m1 x8 h5 y142 ff1 fs2 fc0 sc0 lsa wsc">obligacji.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y143 ff1 fs2 fc0 sc0 lse ws28">Wskazanem<span class="_ _2"/>u powyżej rozwiązani<span class="_ _2"/>u historyczne<span class="_ _2"/>go odpisu aktualizującego war<span class="_ _2"/>tość udziałów w<span class="_ _2"/> Spokko sp. z o.o. w konsekwencji<span class="_ _2"/> jej </div><div class="t m1 x8 h5 y144 ff1 fs2 fc0 sc0 lse ws5a">przeję<span class="_ _2"/>cia (połączen<span class="_ _2"/>ia ze Spółką <span class="_ _2"/>dominuj<span class="_ _2"/>ącą) towarzyszy<span class="_ _2"/>ło jednocze<span class="_ _2"/>sne ujęcie<span class="_ _2"/> przychodów i kos<span class="_ _2"/>ztów bież<span class="_ _2"/>ącego roku spółki<span class="_ _2"/> </div><div class="t m1 x8 h5 y145 ff1 fs2 fc0 sc0 lse ws23">przejęte<span class="_ _2"/>j w rachun<span class="_ _2"/>ku wyników z<span class="_ _2"/>a trzeci<span class="_ _2"/> kwartał 2023 r.<span class="_ _2"/> Spółki domi<span class="_ _2"/>nującej oraz<span class="_ _2"/> ujęcie<span class="_ _2"/> wyników hi<span class="_ _2"/>storycznych spółki pr<span class="_ _2"/>zejęt<span class="_ _2"/>ej </div><div class="t m1 x8 h5 y146 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">Kapitałach własny<span class="_ _2"/>ch Spółki domi<span class="_ _2"/>nującej w poz<span class="_ _2"/>ycji Nie<span class="_ _2"/>podzielony wynik fin<span class="_ _2"/>ansowy.</span> </div><div class="t m1 x8 h5 y147 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf8" style="content-visibility: auto;"><div class="pc pc8 w0 h0"><img alt="" class="bi x0 y148 w1 h1b" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 we h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">8 </div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lsb wsd">Efe<span class="lse ws28">ktywn<span class="_ _2"/>a stopa <span class="ff3 ls18 ws16">Podatku doch<span class="_ _2"/>odowego</span><span class="ls0 ws0"> </span>ujęte<span class="_ _2"/>go w rachunku wyników za t<span class="_ _2"/>rzeci kwartał bież<span class="_ _2"/>ącego roku wyniosła 1<span class="_ _2"/>3,2% względem </span></div><div class="t m1 x8 h5 y109 ff1 fs2 fc0 sc0 lse ws6a">11,9%<span class="_ _2"/> trzeciego kwartału<span class="_ _2"/> 2022 r., a jej<span class="_ _2"/> wzrost wy<span class="_ _2"/>nika głównie z<span class="_ _2"/>e zmian<span class="_ _2"/>y podejścia w uj<span class="_ _2"/>mowaniu podatku d<span class="_ _2"/>ochodowego </div><div class="t m1 x8 h5 y10a ff1 fs2 fc0 sc0 lse ws6b">niepod<span class="_ _2"/>legającego odlicz<span class="_ _2"/>en<span class="lsb ws6c">iu pobieranego w innych ju<span class="_ _2"/>rysdykcjach z tytułu wypłacanych n<span class="_ _2"/>a rzecz Grupy należności lice<span class="_ _2"/>ncyjnych </span></div><div class="t m1 x8 h5 y10b ff1 fs2 fc0 sc0 lse wsc">(podatek u<span class="_ _2"/> źródła), która zakład<span class="_ _2"/>a jego bieżące rozpoz<span class="_ _2"/>nawanie na podstawi<span class="_ _2"/>e wiarygodnych szacu<span class="_ _2"/>nków. Jest to zmiana w stosun<span class="_ _2"/>ku </div><div class="t m1 x8 h5 y10c ff1 fs2 fc0 sc0 lse ws3d">do dot<span class="_ _2"/>ychczasowego pod<span class="_ _2"/>ejścia<span class="ls0 ws0">, <span class="_ _33"/><span class="lsd ws3e">w ra<span class="lse ws3d">mach<span class="_ _2"/> którego ujmow<span class="_ _2"/>anie nie<span class="_ _2"/>podlegającego od<span class="_ _2"/>liczeniu pod<span class="_ _2"/>atku u ź<span class="_ _2"/>ródła następowało d<span class="_ _2"/>opiero </span></span></span></div><div class="t m1 x8 h5 y10d ff1 fs2 fc0 sc0 lse ws69">po otrzy<span class="_ _2"/>maniu dokum<span class="_ _2"/>entów potwierdzaj<span class="_ _2"/>ących rozl<span class="_ _2"/>iczenie podat<span class="_ _2"/>ku za granicą t<span class="_ _2"/>j. w roku nas<span class="_ _2"/>tępujący<span class="_ _2"/>m po roku fakt<span class="_ _2"/>yczne<span class="_ _2"/>go </div><div class="t m1 x8 h5 y149 ff1 fs2 fc0 sc0 lse wsc">potrąceni<span class="_ _2"/>a podatku u ź<span class="_ _2"/>ródła przez płatnika n<span class="_ _2"/>ależnoś<span class="_ _2"/><span class="lsa ws1a">ci licencyjnych Spó<span class="_ _3"/>łki.</span></div><div class="t m1 x3c h19 y14a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y14b ff1 fs2 fc0 sc0 lse ws6b">Dodatkowo n<span class="_ _2"/>a wzrost Pod<span class="_ _2"/>atku dochodowego wpł<span class="_ _2"/>ynęła zw<span class="_ _2"/>iększona rezerwa z t<span class="_ _2"/>ytułu podat<span class="_ _2"/>ku odroczonego wyn<span class="_ _2"/>ikająca głównie<span class="_ _2"/> </div><div class="t m1 x8 h5 y14c ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse ws69">rozpozn<span class="_ _2"/>ania nakładów <span class="_ _2"/>na dod<span class="_ _2"/>atek</span> <span class="ff4 lsb ws6d">Wi<span class="_ _3"/>dmo Wolności<span class="ff1 ls0 ws0"> <span class="lse ws6e">oraz zwiększonego w stosunku<span class="_ _2"/> do trzeciego kwartału 20<span class="_ _2"/>22 r. salda </span></span></span></div><div class="t m1 x8 h5 y14d ff1 fs2 fc0 sc0 lse ws69">przychod<span class="_ _2"/>ów bieżącego okresu zafakturow<span class="_ _2"/>anych w okres<span class="_ _2"/>ie następnym, które r<span class="_ _2"/>ównież wynika w znaczącej<span class="_ _2"/> części z wydania </div><div class="t m1 x8 h5 y14e ff1 fs2 fc0 sc0 ls16 ws29">rozszer<span class="_ _33"/>zenia <span class="ff4 ls13 wsd">Cyberpunk 2077<span class="_ _2"/></span><span class="ls0 ws0"> <span class="ff4 lsb ws1d">Widmo Wo<span class="_ _3"/>lności<span class="ff1 ls0 ws0">.</span></span></span></div><div class="t m1 x3d h19 y14f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y150 ff1 fs2 fc0 sc0 lse ws10">Skonsolidowan<span class="_ _2"/>y <span class="_ _3"/><span class="ff3 ls23 ws46">Zysk ne<span class="_ _3"/>tto<span class="ff1 ls0 ws0"> <span class="_ _33"/><span class="lse ws10">Grupy<span class="ls0 ws0"> <span class="ls13 ws4b">za trzeci<span class="_ _2"/> kwartał 2023 r<span class="_ _2"/>. wyni<span class="_ _2"/>ósł 20<span class="_ _2"/>2</span> <span class="lsb ws4a">864 tys. zł i<span class="_ _2"/> był istotnie wy<span class="_ _2"/>ższy niż w analogicznym okresie </span></span></span></span></span></div><div class="t m1 x8 h5 y151 ff1 fs2 fc0 sc0 ls11 ws12">ubiegłeg<span class="_ _3"/>o rok<span class="_ _3"/>u, prze<span class="_ _3"/>de wszys<span class="_ _3"/>tkim <span class="_ _3"/>w efekc<span class="_ _3"/>ie udanej<span class="_ _3"/> prem<span class="_ _3"/>iery <span class="lsc wse">do<span class="_ _3"/>da<span class="_ _3"/>tku<span class="ls0 ws0"> <span class="ff4 lsb ws1d">Widmo Wolności</span>. </span></span></div><div class="t m1 x8 h17 y152 ff3 fs8 fc2 sc0 ls26 ws6f">Śródroczne skrócone sko<span class="_ _3"/>nsolidowane sprawozdanie<span class="_ _3"/> </div><div class="t m1 x8 h17 y153 ff3 fs8 fc2 sc0 ls0 ws0">z <span class="ls27 ws70">całkowitych dochodów</span> </div><div class="t m1 x3e h5 y154 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y155 w6 ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y155 wc ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y155 w6 ha"><div class="t m1 xe h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y155 wf ha"><div class="t m1 xe h5 y24 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y156 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _61"> </span><span class="lsd wsc">202 864</span> <span class="_ _7"> </span><span class="ls16 ws35">98 889<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls14 ws33">289<span class="_ _2"/> 981</span> <span class="_ _7"> </span><span class="lsc ws36">211 86<span class="_ _3"/>1<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y157 w8 h1c"><div class="t m1 x15 h5 y158 ff3 fs2 fc0 sc0 ls18 ws10">Inne cał<span class="_ _2"/>kowit<span class="_ _2"/>e dochody, k<span class="_ _2"/>tóre zos<span class="_ _2"/>taną </div></div><div class="t m1 x13 h5 y159 ff3 fs2 fc0 sc0 ls15 ws1a">przekwalifiko<span class="_ _33"/>w<span class="_ _2"/>ane na zyski <span class="_ _3"/>lub<span class="ls0 ws0"> <span class="ls28 ws1f">straty<span class="_ _2"/> po</span> </span><span class="ws15">spełnieniu </span></div><div class="c x8 y157 w8 h1c"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1d ws1e">określony<span class="_ _3"/>ch warunkó<span class="_ _33"/>w<span class="ls0 ws0"> </span></div></div><div class="t m1 x17 h5 y159 ff3 fs2 fc0 sc0 lsc ws34">1 128<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7"> </span><span class="ws1d">(4 402)</span> <span class="_ _55"> </span><span class="lse ws10">(231)</span> <span class="_ _12"> </span><span class="lsc ws36">(10 841)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y15a ff1 fs2 fc0 sc0 ls15 ws1c">Różnice kurso<span class="_ _3"/>we z wyceny jed<span class="_ _3"/>nostek zag<span class="_ _3"/>ranicznych<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls10 ws11">1 6<span class="_ _2"/>07</span> <span class="_ _13"> </span><span class="lsf ws10">1 896</span> <span class="_ _63"> </span><span class="lsf ws33">(89)</span> <span class="_ _4b"> </span><span class="ls13 wsd">3 448<span class="_ _2"/></span> </span></div><div class="c x8 y6f w8 h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 ls15 ws1c">Wycena instrume<span class="_ _3"/>ntów finansow<span class="_ _33"/>ych wycenianych </div></div><div class="t m1 x2c h5 y15b ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">wartości godz<span class="_ _2"/>iwej przez<span class="_ _2"/> inne całkowite d<span class="_ _2"/>ochody </span></div><div class="c x8 y6f w8 h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">po<span class="ls0 ws0"> <span class="ls15 ws1c">uwzględnieni<span class="_ _3"/>u efektu <span class="lse ws10">podatkowego<span class="ls0 ws0"> </span></span></span></span></div></div><div class="t m1 x3f h5 y15b ff1 fs2 fc0 sc0 ls16 ws29">(479)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws16">(6 29<span class="_ _33"/>8)<span class="ls0 ws0"> <span class="_ _1f"> </span><span class="ls13 ws18">(1<span class="_ _2"/>42)</span> <span class="_ _1a"> </span><span class="ls13 wsd">(14 289)</span> </span></span></span></div><div class="c x8 y15c w8 ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls18 ws10">Inne cał<span class="_ _2"/>kowit<span class="_ _2"/>e dochody, k<span class="_ _2"/>tóre ni<span class="_ _2"/>e<span class="ls0 ws0"> <span class="ls13 ws18">zostaną </span></span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws1a">przekwalifiko<span class="_ _33"/>w<span class="_ _2"/>ane na zyski <span class="_ _3"/>lub<span class="ls0 ws0"> <span class="ls28 ws20">straty<span class="_ _2"/></span> </span></div></div><div class="t m1 xc h5 y15d ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- </div><div class="t m1 x13 h5 y15e ff3 fs2 fc0 sc0 ls13 ws13">Suma dochodów<span class="_ _2"/> całkow<span class="_ _2"/>itych<span class="ls0 ws0"> <span class="_ _64"> </span><span class="ls11 ws29">203 992<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1d">94 487</span> <span class="_ _3c"> </span><span class="ls14 ws29">28<span class="_ _2"/>9 7<span class="_ _2"/>50</span> <span class="_ _d"> </span><span class="lsc ws36">201 02<span class="_ _3"/>0<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y15f w8 ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lse wsc">Suma dochod<span class="_ _2"/>ów całkowity<span class="_ _2"/>ch przypisana udz<span class="_ _2"/>iałom </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 lse ws10">niekont<span class="_ _2"/>rolującym<span class="ls0 ws0"> </span></div></div><div class="t m1 xc h5 y160 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- </div><div class="c x8 y42 w8 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Suma dochodów<span class="_ _2"/> całkow<span class="_ _2"/>itych pr<span class="_ _2"/>zypisanych </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsa ws15">właścicielom CD PROJEKT S.<span class="_ _3"/>A.<span class="ls0 ws0"> </span></div></div><div class="t m1 x40 h5 y161 ff3 fs2 fc0 sc0 ls11 ws29">203 992<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1d">94 487</span> <span class="_ _3c"> </span><span class="ls14 ws29">28<span class="_ _2"/>9 7<span class="_ _2"/>50</span> <span class="_ _d"> </span><span class="lsc ws36">201 02<span class="_ _3"/>0<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x27 h5 y162 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y163 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf9" style="content-visibility: auto;"><div class="pc pc9 w0 h0"><img alt="" class="bi x0 y164 w1 h1d" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 wb h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls0 ws0">9 </div></div><div class="t m1 x8 h17 y165 ff3 fs8 fc2 sc0 ls26 ws6f">Śródroczne skrócone sko<span class="_ _3"/>nsolidowane sprawozdanie<span class="_ _3"/> </div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws0">z <span class="ws32">sytuacji finansowej</span> </div><div class="t m1 x41 h5 y167 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _65"> </span><span class="ls18 ws14">Nota</span> <span class="_ _66"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31<span class="_ _2"/>.12.2022*</span> </div><div class="t m1 x13 h5 y168 ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _68"> </span> <span class="_ _3c"> </span><span class="lsd ws28">1 <span class="_ _2"/>274 924</span> <span class="_ _19"> </span><span class="lsc ws34">1 30<span class="_ _3"/>0 586<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1c"> </span><span class="lsc ws36">1 <span class="_ _2"/>122 18<span class="_ _3"/>5<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y169 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _69"> </span>2 <span class="_ _15"> </span><span class="ls11 ws35">171 619</span> <span class="_ _4c"> </span><span class="ls11 ws12">161 0<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _9"> </span><span class="ls13 wsd">1<span class="_ _2"/>45 252</span> </span></span></span></div><div class="t m1 x2c h5 y16a ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne<span class="ls0 ws0"> <span class="_ _6a"> </span>3 <span class="_ _6b"> </span><span class="ls16 ws1b">69 507<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls16 ws1b">69 785<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _2c"> </span><span class="ls16 ws16">69 15<span class="_ _33"/>7<span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y16b ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _6c"> </span>3 <span class="_ _6d"> </span><span class="lsc ws19">575 418<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ws1e">600 0<span class="_ _3"/>99<span class="ws0"> <span class="_ _52"> </span><span class="lsc ws19">475 1<span class="_ _3"/>69<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y16c ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _6e"> </span>5 <span class="_ _4e"> </span><span class="ls13 wsd">34 61<span class="_ _2"/>2</span> <span class="_ _6f"> </span><span class="ls13 wsd">37 429</span> <span class="_ _2b"> </span><span class="ls13 wsd">42 56<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y16d ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _70"> </span><span class="ls13 ws18">3,4</span> <span class="_ _63"> </span><span class="ls13 wsd">56 438</span> <span class="_ _4b"> </span><span class="ls13 wsd">56 438</span> <span class="_ _4b"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="c x8 y16e w10 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lse wsc">nieob<span class="_ _2"/>jętych konsolidac<span class="_ _2"/>ją<span class="ls0 ws0"> </span></div></div><div class="t m1 x42 h5 y16f ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ls13 wsd">40 86<span class="_ _2"/>3</span> <span class="_ _42"> </span><span class="ls13 wsd">43 47<span class="_ _2"/>7</span> <span class="_ _2c"> </span><span class="ls13 wsd">41 607</span> </div><div class="t m1 x2c h5 y170 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _71"> </span>9 <span class="_ _6b"> </span><span class="ls13 wsd">48 503</span> <span class="_ _42"> </span><span class="ls13 wsd">42 727</span> <span class="_ _2c"> </span></span>31 07<span class="_ _2"/>4<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y171 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _72"> </span><span class="ls13 ws18">8,16</span> <span class="_ _42"> </span><span class="ls13 wsd">254 687</span> <span class="_ _10"> </span><span class="ls13 wsd">242 203<span class="_ _2"/></span> <span class="_ _e"> </span><span class="ls13 wsd">207 437</span> </span></div><div class="t m1 x2c h5 y172 ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _1c"> </span><span class="ls11 ws1e">10<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls13 wsd">22 897</span> <span class="_ _6f"> </span><span class="ls13 wsd">47 0<span class="_ _2"/>44</span> <span class="_ _13"> </span><span class="lse wsc">53 102</span> </span></span></span></div><div class="t m1 x2c h5 y173 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _73"> </span><span class="ls13 ws18">7,16</span> <span class="_ _74"> </span></span>380<span class="ls0 ws0"> <span class="_ _4e"> </span></span>37<span class="_ _2"/>5<span class="ls0 ws0"> <span class="_ _75"> </span></span>389<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y174 ff3 fs2 fc0 sc0 ls17 wsd">AKTYWA OBROTOWE<span class="ls0 ws0"> <span class="_ _76"> </span> <span class="_ _2c"> </span><span class="lsc ws34">1 137 807<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws12">883 921</span> <span class="_ _1c"> </span><span class="ls12 ws18">1 154<span class="_ _2"/> 146</span> </span></span></span></div><div class="t m1 x2c h5 y175 ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _77"> </span>6 <span class="_ _41"> </span><span class="ls13 wsd">7 46<span class="_ _2"/>3</span> <span class="_ _1e"> </span><span class="ls11 ws12">8 118<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1f"> </span><span class="ls13 wsd">12 701</span> </span></span></span></div><div class="t m1 x2c h5 y176 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _78"> </span><span class="ls13 ws18">7,16</span> <span class="_ _13"> </span><span class="ls15 ws1c">287 833</span> <span class="_ _4b"> </span><span class="ls12 ws13">83 5<span class="_ _2"/>57</span> <span class="_ _e"> </span><span class="lsf ws10">1<span class="_ _2"/>65 290</span> </span></div><div class="t m1 x2c h5 y177 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _1c"> </span> <span class="_ _4f"> </span><span class="ls13 wsd">14 853</span> <span class="_ _13"> </span><span class="ls13 wsd">12 356</span> <span class="_ _63"> </span><span class="ls13 wsd">1 458</span> </span></div><div class="t m1 x2c h5 y178 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _6a"> </span>7 <span class="_ _75"> </span></span>33 7<span class="_ _2"/>47<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">42 359</span> <span class="_ _2c"> </span><span class="lsc ws17">57 139</span> </span></div><div class="t m1 x2c h5 y179 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _79"> </span>9 <span class="_ _3e"> </span><span class="ls13 wsd">26<span class="_ _2"/> 386</span> <span class="_ _2c"> </span><span class="ls13 wsd">21 494</span> <span class="_ _2b"> </span><span class="ls13 wsd">22 88<span class="_ _2"/>6</span> </span></div><div class="t m1 x2c h5 y17a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _7a"> </span><span class="ls13 ws18">8,16</span> <span class="_ _4b"> </span><span class="ls13 wsd">26<span class="_ _2"/>8 043</span> <span class="_ _f"> </span><span class="ls13 wsd">249 576</span> <span class="_ _43"> </span><span class="lsc ws17">279 515<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y17b ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _7b"> </span><span class="ls11 ws1e">16</span> <span class="_ _7c"> </span><span class="ls13 wsd">263 250</span> <span class="_ _7d"> </span><span class="ls11 ws12">317 125<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f"> </span><span class="lse wsc">337<span class="_ _2"/> 330</span> </span></span></span></div><div class="t m1 x2c h5 y17c ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i <span class="lse wsc">ekwiwalenty śr<span class="_ _2"/>odków pienięż<span class="_ _2"/>nych<span class="ls0 ws0"> <span class="_ _1a"> </span><span class="ls11 ws1e">16</span> <span class="_ _23"> </span><span class="ls13 wsd">236 232</span> <span class="_ _52"> </span></span>149 336<span class="ls0 ws0"> <span class="_ _9"> </span><span class="lsc ws19">277 827<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y17d ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7e"> </span> <span class="_ _17"> </span><span class="lsd wsc">2 412 731</span> <span class="_ _16"> </span><span class="ls12 ws34">2<span class="_ _2"/> 18<span class="_ _2"/>4 507</span> <span class="_ _3d"> </span><span class="lse wsf">2 276 331</span> </span></div><div class="c x43 y17e w11 hd"><div class="t m1 x44 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y17f ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y180 ff1 fs2 fc0 sc0 lse ws3d">Największy<span class="_ _2"/> udział w wart<span class="_ _2"/>ości <span class="ff3 ls23 ws72">Aktywów tr<span class="_ _3"/>wałyc<span class="_ _3"/>h<span class="ff1 ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">Grupy na kon<span class="_ _2"/>iec trz<span class="_ _2"/>eciego kwartału 2023<span class="_ _2"/> r., a t<span class="_ _2"/>akże istot<span class="_ _2"/>ny wpływ n<span class="_ _2"/>a zmnie<span class="_ _2"/>jszenie </span></span></span></div><div class="t m1 x8 h5 y181 ff1 fs2 fc0 sc0 lse ws3d">ich salda, m<span class="_ _2"/>iała pozycja <span class="ff3 ls13 ws73">N<span class="_ _2"/>akłady na p<span class="_ _2"/>race rozwoj<span class="_ _2"/>owe</span>, w które<span class="_ _2"/>j Grupa uj<span class="_ _2"/>muje ponie<span class="_ _2"/>sione i rozli<span class="_ _2"/>czane w czasie nakład<span class="_ _2"/>y na prod<span class="_ _2"/>ukcję </div><div class="t m1 x8 h5 y182 ff1 fs2 fc0 sc0 lse ws65">gier, nowyc<span class="_ _2"/>h technologii i<span class="_ _2"/> innych produktów o pod<span class="_ _2"/>obnym charakterze<span class="_ _2"/>. Zmniejszeni<span class="_ _2"/>e wartości omawiane<span class="_ _2"/>j pozycji<span class="_ _2"/> w omawianym </div><div class="t m1 x8 h5 y183 ff1 fs2 fc0 sc0 lsb ws1d">okresie jest efektem rozpoczęcia amortyzacji po jej premierze <span class="lsc wse">doda<span class="_ _3"/>tk<span class="_ _3"/>u<span class="ls0 ws0"> <span class="ff4 lsb ws1d">Widmo Wolności</span> <span class="lsb ws1d">i zwiększenie bieżących współczynników </span></span></span></div><div class="t m1 x8 h19 y184 ff1 fs2 fc0 sc0 lse wsc">amortyz<span class="_ _2"/>acji pozostał<span class="_ _2"/>ych aktywów dot<span class="_ _2"/>yczących pod<span class="_ _2"/>stawowej <span class="ls18 ws14">gry <span class="ff4 ls13 wsd">Cyber<span class="_ _2"/>punk 2077</span><span class="ls0 ws0">. <span class="fs9"> </span></span></span></div><div class="t m1 x8 h5 y185 ff1 fs2 fc0 sc0 lse ws74">Ponadto G<span class="_ _2"/>rupa w ramach akt<span class="_ _2"/>ywów trwały<span class="_ _2"/>ch zanotow<span class="_ _2"/>ała w omawianym okre<span class="_ _2"/>sie wzros<span class="_ _2"/>t salda <span class="ff3 ls13 ws75">Rzeczow<span class="_ _2"/>ych aktywów<span class="_ _2"/> trwałych<span class="_ _2"/></span><span class="ls29 ws76">, </span></div><div class="t m1 x8 h5 y186 ff1 fs2 fc0 sc0 lse wsc">związan<span class="_ _2"/>y głównie z nakład<span class="_ _2"/>ami na prace budow<span class="_ _2"/>lane na tere<span class="_ _2"/>nie kampusu CD PR<span class="_ _2"/>OJEKT w Warsz<span class="_ _2"/>awie (środki trw<span class="_ _2"/>ałe w <span class="lsc wse">budow<span class="_ _3"/>ie).</span></div><div class="t m1 x39 h19 y187 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y188 ff1 fs2 fc0 sc0 lsb ws77">Zmniejszenie wartości pozycji <span class="ff3 ls13 ws78">Akcj<span class="_ _2"/>e i udzi<span class="_ _2"/>ały w je<span class="_ _2"/>dnostk<span class="_ _2"/>ach podporządk<span class="_ _2"/>owanych</span><span class="ls0 ws0"> <span class="_ _60"> </span><span class="lsd ws79">wynika głó</span>w<span class="lsa ws7a">nie z końcowego rozliczenia </span></span></div><div class="t m1 x8 h5 y189 ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a spółki Spokko sp. z o<span class="_ _2"/>.o. z CD<span class="_ _2"/> PROJEKT S.A.<span class="ls0 ws0"> </span></div><div class="t m1 x30 h19 y18a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y18b ff1 fs2 fc0 sc0 lse ws23">Na wartość pozy<span class="_ _2"/>cji <span class="ff3 ls13 ws7b">Pozostał<span class="_ _2"/>e aktywa fi<span class="_ _2"/>nansowe</span><span class="ls0 ws0"> <span class="_ _32"/></span>d<span class="_ _2"/>ługoterminowe oraz krót<span class="_ _2"/>kote<span class="lsb ws22">rminowe składają się przede wszystkim na<span class="_ _3"/>byte </span></div><div class="t m1 x8 h5 y18c ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">ramach dywe<span class="_ _2"/>rsyfikacji ryz<span class="_ _2"/>yka kred<span class="_ _2"/>ytowego krajowe i z<span class="_ _2"/>agraniczne obligacj<span class="_ _2"/>e skarbowe<span class="_ _2"/>.</span> </div><div class="t m1 x45 h19 y18d ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y18e ff1 fs2 fc0 sc0 lse ws7c">Na rozpoznan<span class="_ _2"/>ą na konie<span class="_ _2"/>c analiz<span class="_ _2"/>owanego okres<span class="_ _2"/>u skonsolidow<span class="_ _2"/>aną wartość <span class="ff3 lsa ws7d">Rozliczeń międzyokresowych</span><span class="ls0 ws0"> <span class="_ _7f"> </span><span class="lsb wsd">czynnych </span></span></div><div class="t m1 x8 h5 y18f ff1 fs2 fc0 sc0 lsb ws41">krótkoterminowych oraz długoterminowych główny wpływ miała w<span class="_ _2"/>ykazana w segmencie GOG<span class="_ _2"/>.COM wartość tzw. minimalnych </div><div class="t m1 x8 h5 y190 ff1 fs2 fc0 sc0 lse ws28">gwarancji, t<span class="lsa wsc">j.<span class="ls0 ws0"> </span></span>zalicz<span class="_ _2"/>ek i prze<span class="_ _2"/>dpłat d<span class="_ _2"/>okonanych prz<span class="_ _2"/>ez GOG.COM na r<span class="_ _2"/>zecz d<span class="_ _2"/>ostawców na poc<span class="_ _2"/>zet opłat<span class="_ _2"/> związanych z<span class="_ _2"/> dystrybu<span class="_ _2"/>cją gier </div><div class="t m1 x8 h5 y191 ff1 fs2 fc0 sc0 lse ws23">oferowany<span class="_ _2"/>ch na platfor<span class="_ _2"/>mie GOG.COM. W omawian<span class="_ _2"/>ej pozycj<span class="_ _2"/>i Grupa ujm<span class="_ _2"/>uje również<span class="_ _2"/> rozliczen<span class="_ _2"/>ie subskrypcji na opr<span class="_ _2"/>ogramowanie<span class="_ _2"/> </div><div class="t m1 x8 h5 y192 ff1 fs2 fc0 sc0 ls24 ws52">użyt<span class="_ _2"/>kow<span class="_ _2"/>e.<span class="ls0 ws0"> </span></div><div class="t m1 x46 h19 y193 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y194 ff3 fs2 fc0 sc0 ls18 ws7e">Pozost<span class="_ _2"/>ałe nal<span class="_ _2"/>eżności<span class="ff1 ls0 ws0"> <span class="_ _80"> </span><span class="lse ws3c">Grupy n<span class="_ _2"/>a koniec września 2023 r. ob<span class="_ _2"/>ejmują w<span class="_ _2"/> szczegól<span class="_ _2"/>ności należn<span class="_ _2"/>ości z tytułu podat<span class="_ _2"/>ków oraz zalicz<span class="_ _2"/>ki </span></span></div><div class="t m1 x8 h5 y195 ff1 fs2 fc0 sc0 lse wsc">wypłacone pr<span class="_ _2"/>zez CD PROJ<span class="_ _2"/>EKT RED na poczet<span class="_ _2"/> prac rozwojowyc<span class="_ _2"/>h, towarów i usług.</div><div class="t m1 x47 h19 y196 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y197 ff1 fs2 fc0 sc0 lse ws40">Skonsolidowan<span class="_ _2"/>e saldo <span class="ff3 ls13 ws7f">N<span class="_ _2"/>ależności<span class="_ _2"/> handlow<span class="_ _2"/>ych</span><span class="ls0 ws0"> <span class="lsb ws80">wzrosło względem 30 czerwca 2023 r.<span class="_ _3"/> przede wsz<span class="_ _2"/>ystkim w konsekwencji dużego, </span></span></div><div class="t m1 x8 h5 y198 ff1 fs2 fc0 sc0 lse ws5a">związanego z<span class="_ _2"/> premier<span class="_ _2"/>ą gry <span class="ff4 ls2a ws81">Wi<span class="_ _2"/>dmo <span class="_ _60"> </span><span class="ls0 ws0">W<span class="lse ws10">oln<span class="_ _2"/>ości</span></span></span>, wzrost<span class="_ _2"/>u sprzedaż<span class="_ _2"/>y w trakcie b<span class="_ _2"/>ieżącego kwartału<span class="_ _2"/>, <span class="lsb ws82">szczególnie w premierowym </span></div><div class="t m1 x8 h5 y199 ff1 fs2 fc0 sc0 lsb ws6c">wrześniu 2023 r., co naturalnie skutkowało wzrostem salda otwartych na dzień bilansowy należności licencyjnych w segmencie </div><div class="t m1 x8 h5 y19a ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="ls17">PROJEKT RED<span class="_ _2"/>.</span></span></div><div class="t m1 x48 h19 y19b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y19c ff1 fs2 fc0 sc0 lse ws28">Łączna wart<span class="_ _2"/>ość rezerw finan<span class="_ _2"/>sowych w postaci <span class="ff3 ls1b ws15">Ś<span class="_ _2"/>rod<span class="_ _2"/>ków<span class="_ _2"/> pi<span class="_ _2"/>eni<span class="_ _2"/>ężn<span class="_ _2"/>ych<span class="_ _2"/> i ek<span class="_ _2"/>wiw<span class="_ _2"/>al<span class="_ _2"/>ent<span class="_ _2"/>ów</span><span class="ls13 ws18">, <span class="ff3 ws19">Lokat ban<span class="_ _2"/>ko<span class="lsa ws83">wych powyżej 3 mi<span class="_ _3"/>esięcy<span class="ff1 ls0 ws0"> <span class="_ _3"/><span class="lse ws10">oraz </span></span></span></span></span></div><div class="t m1 x8 h5 y19d ff1 fs2 fc0 sc0 lse ws40">płynnyc<span class="_ _2"/>h aktywów finansow<span class="_ _2"/>ych w formie nabyty<span class="_ _2"/>ch obligacji skarb<span class="_ _2"/>owych (łącznie ujęty<span class="_ _2"/>ch w krótkoterminowych i<span class="_ _2"/> długotermin<span class="_ _2"/>owych </div><div class="t m1 x8 h5 y19e ff1 fs2 fc0 sc0 lse wsc">Pozostały<span class="_ _2"/>ch aktywach f<span class="_ _2"/>inansowych) w posiad<span class="_ _2"/>aniu Grupy na dz<span class="_ _2"/>ień 30.09.2023 r. w<span class="_ _2"/>yniosła 1 01<span class="_ _2"/>4 652 t<span class="_ _2"/>ys. zł.</div><div class="t m1 x49 h19 y19f ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pfa" style="content-visibility: auto;"><div class="pc pca w0 h0"><img alt="" class="bi x0 y1a0 w1 h1e" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w12 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">10<span class="ls0 ws0"> </span></div></div><div class="t m1 x41 h5 y1a1 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _65"> </span><span class="ls18 ws14">Nota</span> <span class="_ _66"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31<span class="_ _2"/>.12.2022*</span> </div><div class="t m1 x13 h5 y1a2 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _61"> </span> <span class="_ _7d"> </span><span class="lsd ws28">2 20<span class="_ _2"/>8 144</span> <span class="_ _81"> </span><span class="lsc ws36">2 030 808<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19"> </span><span class="lsc ws34">2 031 4<span class="_ _3"/>66<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y1a3 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _49"> </span> <span class="_ _3"/> <span class="_ _7d"> </span><span class="lsd ws28">2 <span class="_ _2"/>208 144</span> <span class="_ _81"> </span><span class="lsc ws36">2 030 808<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19"> </span><span class="lsc ws34">2 031 4<span class="_ _3"/>66<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y1a4 ff1 fs2 fc0 sc0 lse wsc">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _82"> </span><span class="ls13 ws18">11,22</span> <span class="_ _6d"> </span><span class="ls16 ws1b">99 911<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _2b"> </span><span class="ws1e">100 771</span> </span></span></span></div><div class="t m1 x2c h5 y1a5 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _83"> </span> <span class="_ _23"> </span><span class="ls11 ws12">1 714 604</span> <span class="_ _14"> </span><span class="ls11 ws12">1 714 <span class="lsf ws33">604</span></span> <span class="_ _17"> </span><span class="lsc ws19">1 567 3<span class="_ _3"/>25<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y1a6 w10 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 ls15 ws15">nominalnej<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x42 h5 y1a7 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _6b"> </span><span class="ls11 ws35">116<span class="_ _2"/> 700</span> <span class="_ _4c"> </span><span class="ls11 ws35">116<span class="_ _2"/> 700</span> <span class="_ _4c"> </span><span class="ls11 ws35">116<span class="_ _2"/> 700</span> </div><div class="t m1 x2c h5 y1a8 ff1 fs2 fc0 sc0 lsd ws15">Akcje własne<span class="ls0 ws0"> <span class="_ _84"> </span> <span class="_ _85"> </span>- <span class="_ _4d"> </span>- <span class="_ _f"> </span><span class="ls16 ws16">(9<span class="_ _3"/>9 993)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y1a9 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _86"> </span> <span class="_ _87"> </span><span class="ls1a ws2b">15<span class="_ _2"/> 9<span class="_ _2"/>30</span> <span class="_ _88"> </span><span class="ls13 wsd">12 984</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 255</span> </span></div><div class="t m1 x2c h5 y1aa ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z prz<span class="_ _3"/>eliczen<span class="_ _3"/>ia<span class="ls0 ws0"> <span class="_ _89"> </span> <span class="_ _8a"> </span><span class="ls14 ws14">1 815</span> <span class="_ _15"> </span><span class="ls13 ws18">208</span> <span class="_ _8b"> </span><span class="ws1e">1 904</span> </span></div><div class="t m1 x2c h5 y1ab ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik <span class="ls15 ws15">finansowy<span class="ls0 ws0"> <span class="_ _8c"> </span> <span class="_ _8d"> </span><span class="ls18 wsf">(30 79<span class="_ _2"/>7)</span> <span class="_ _55"> </span><span class="ls19 ws20">(3 81<span class="_ _2"/>8)</span> <span class="_ _42"> </span><span class="ls16 ws16">(3 987)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y1ac ff1 fs2 fc0 sc0 lse wsc">Wynik fin<span class="_ _2"/>ansowy bieżące<span class="_ _2"/>go okresu<span class="ls0 ws0"> <span class="_ _8e"> </span> <span class="_ _8d"> </span><span class="ls16 ws16">289 981<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _42"> </span><span class="ls13 wsd">90 21<span class="_ _2"/>9</span> <span class="_ _43"> </span><span class="ls13 wsd">346 49<span class="_ _2"/>1</span> </span></span></span></div><div class="t m1 x13 h5 y1ad ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8f"> </span> <span class="_ _85"> </span>- <span class="_ _4d"> </span>- <span class="_ _4d"> </span>- </span></div><div class="t m1 x13 h5 y60 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _90"> </span> <span class="_ _6b"> </span><span class="lsd wsc">40<span class="_ _2"/> 252</span> <span class="_ _4b"> </span><span class="lsc ws34">30 041</span> <span class="_ _4b"> </span><span class="lsf ws14">36<span class="_ _2"/> 186</span> </span></div><div class="t m1 x2c h5 y1ae ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _91"> </span><span class="ls11 ws1e">16</span> <span class="_ _6b"> </span><span class="ls16 ws16">19 640<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls13 wsd">18 206</span> <span class="_ _88"> </span><span class="ls15 ws1c">18 883</span> </span></span></span></div><div class="t m1 x2c h5 y1af ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _1b"> </span><span class="ls11 ws1e">14</span> <span class="_ _92"> </span><span class="ls13 wsd">2 501</span> <span class="_ _23"> </span><span class="ls13 wsd">2 5<span class="_ _2"/>00</span> <span class="_ _23"> </span><span class="ls13 wsd">2 6<span class="_ _2"/>20</span> </span></div><div class="t m1 x2c h5 y1b0 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu od<span class="_ _2"/>roczonego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _81"> </span><span class="ls11 ws1e">10</span> <span class="_ _93"> </span><span class="ls13 ws18">49</span> <span class="_ _94"> </span><span class="ls13 ws18">46</span> <span class="_ _95"> </span><span class="lsc wse">50</span> </span></div><div class="t m1 x2c h5 y1b1 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _96"> </span><span class="ls11 ws1e">15</span> <span class="_ _97"> </span><span class="ls13 wsd">2 069</span> <span class="_ _22"> </span><span class="lsc ws19">2 753</span> <span class="_ _1f"> </span><span class="ls16 ws16">3 669</span> </span></div><div class="t m1 x2c h5 y1b2 ff1 fs2 fc0 sc0 ls11 ws12">Rezerwa<span class="_ _3"/> na świa<span class="_ _3"/>dczenia<span class="_ _3"/> emery<span class="_ _33"/>talne i<span class="ls0 ws0"> <span class="lse ws10">podobne</span> <span class="_ _97"> </span></span><span class="ws1e">12<span class="ls0 ws0"> <span class="_ _57"> </span><span class="lse ws10">366</span> <span class="_ _15"> </span><span class="lse ws10">366</span> <span class="_ _75"> </span><span class="lse ws10">366</span> </span></span></div><div class="t m1 x2c h5 y1b3 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _98"> </span><span class="ls11 ws1e">13</span> <span class="_ _11"> </span><span class="ls11 ws1e">15 <span class="ls29 ws76">6<span class="_ _2"/>27</span></span> <span class="_ _8b"> </span><span class="ls18 wsf">6<span class="_ _2"/> 170</span> <span class="_ _42"> </span><span class="ls12 ws13">1<span class="_ _2"/>0 598</span> </span></div><div class="t m1 x13 h5 y1b4 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _99"> </span> <span class="_ _63"> </span><span class="lse wsf">16<span class="_ _2"/>4 335</span> <span class="_ _f"> </span><span class="ls14 ws33">123 658</span> <span class="_ _b"> </span><span class="ls12 ws34">208<span class="_ _2"/> 679</span> </span></div><div class="t m1 x2c h5 y1b5 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _9a"> </span><span class="ls11 ws1e">16</span> <span class="_ _11"> </span><span class="ls13 wsd">14 239</span> <span class="_ _22"> </span><span class="ls13 wsd">8 47<span class="_ _2"/>8</span> <span class="_ _22"> </span><span class="ls12 ws13">9 578</span> </span></div><div class="t m1 x2c h5 y1b6 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _69"> </span><span class="ls11 ws1e">16</span> <span class="_ _1e"> </span></span>67 302<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">49 87<span class="_ _2"/>0</span> <span class="_ _1f"> </span><span class="ls14 ws14">72 119</span> </span></div><div class="c x8 y1b7 w10 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu bieżącego podatku </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">dochod<span class="_ _2"/>owego<span class="ls0 ws0"> </span></div></div><div class="t m1 x42 h5 y1b8 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _9b"> </span><span class="ls13 ws18">147</span> <span class="_ _4d"> </span>- <span class="_ _1e"> </span><span class="ls11 ws12">2<span class="_ _3"/> 116<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y3d ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _9c"> </span><span class="ls11 ws1e">14</span> <span class="_ _15"> </span><span class="ls13 wsd">13 722</span> <span class="_ _13"> </span><span class="ls18 wsf">10 76<span class="_ _2"/>0</span> <span class="_ _13"> </span><span class="ls13 wsd">1<span class="_ _2"/>0 244</span> </span></div><div class="t m1 x2c h5 y1b9 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _9d"> </span><span class="ls11 ws1e">15</span> <span class="_ _97"> </span><span class="ls11 ws12">13 107</span> <span class="_ _9e"> </span><span class="ls14 ws14">25 6<span class="_ _2"/>11</span> <span class="_ _7d"> </span><span class="ls13 wsd">22 425</span> </span></div><div class="t m1 x2c h5 y1ba ff1 fs2 fc0 sc0 ls11 ws12">Rezerwa<span class="_ _3"/> na świa<span class="_ _3"/>dczenia<span class="_ _3"/> emery<span class="_ _33"/>talne i<span class="ls0 ws0"> <span class="lse ws10">podobne </span> <span class="_ _11"> </span></span><span class="ws1e">12<span class="ls0 ws0"> <span class="_ _41"> </span><span class="lsc ws19">7 156</span> <span class="_ _23"> </span><span class="ls16 ws16">6 909<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ls13 wsd">4 155</span> </span></span></span></span></div><div class="t m1 x2c h5 y1bb ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _9f"> </span><span class="ls11 ws1e">13</span> <span class="_ _1e"> </span><span class="ls16 ws16">4<span class="_ _3"/>8 662<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _2b"> </span><span class="ls13 wsd">22 030</span> <span class="_ _2b"> </span><span class="ls15 ws1c">88 042</span> </span></span></span></div><div class="t m1 x13 h5 y1bc ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a0"> </span> <span class="_ _2c"> </span><span class="lsd wsc">2 412 731</span> <span class="_ _16"> </span><span class="lsd wsf">2 <span class="ls12 ws34">1<span class="_ _2"/>84 5<span class="_ _2"/>07</span></span> <span class="_ _3c"> </span><span class="lse wsf">2<span class="_ _2"/> 276 331</span> </span></div><div class="c x43 y1bd w11 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y1be ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y1bf ff1 fs2 fc0 sc0 lse ws4e">Na koniec trz<span class="_ _2"/>eciego kwart<span class="_ _2"/>ału 2023 r<span class="_ _2"/>. wartość <span class="ff3 ls13 ws86">K<span class="_ _2"/>apitał<span class="_ _2"/>ów wł<span class="_ _2"/>asnych</span><span class="ls0 ws0"> <span class="_ _2"/><span class="ls1e ws87">Grupy CD PROJEK<span class="_ _3"/>T wynios<span class="_ _3"/>ła 2 208 14<span class="_ _3"/>4 tys. zł i był<span class="_ _3"/>a wyższa<span class="_ _3"/> </span></span></div><div class="t m1 x8 h5 y1c0 ff1 fs2 fc0 sc0 ls0 ws0">o <span class="lse ws6b">177 336<span class="_ _2"/> tys. zł w stos<span class="_ _2"/>unku do stanu z 30<span class="_ _2"/> czerwca 20<span class="_ _2"/>23 r., na co najw<span class="_ _2"/>iększy dod<span class="_ _2"/>atni wpływ miał wy<span class="_ _2"/>pracowany w omawi<span class="_ _2"/>anym </span></div><div class="t m1 x8 h5 y1c1 ff1 fs2 fc0 sc0 lse ws42">okresie Wy<span class="_ _2"/>nik finans<span class="_ _2"/>owy bieżącego okresu. Najwi<span class="_ _2"/>ększy u<span class="_ _2"/>jemny wpływ na w<span class="_ _2"/>artość Kapitałów w<span class="_ _2"/>łasnyc<span class="_ _2"/>h miało rozpoz<span class="_ _2"/>nanie </div><div class="t m1 x8 h5 y1c2 ff1 fs2 fc0 sc0 lse wsc">history<span class="_ _2"/>cznych wyników prz<span class="_ _2"/>ejętej spółki Spok<span class="_ _2"/>ko sp. z o.o.<span class="_ _2"/>, które zost<span class="_ _2"/>ały ujęte<span class="_ _2"/> w pozycji Nie<span class="_ _2"/>podzielony wynik f<span class="_ _2"/>inansowy.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y1c3 ff1 fs2 fc0 sc0 lsb ws41">Wzrost wartości pozycji <span class="ff3 ls15 ws88">Pozostałe zo<span class="_ _3"/>bowiązania fina<span class="_ _3"/>nsowe<span class="ff1 ls0 ws0"> <span class="_ _32"/><span class="lse ws3c">długotermin<span class="_ _2"/>owe i krótkote<span class="_ _2"/>rminowe w omawian<span class="_ _2"/>ym okresie<span class="_ _2"/> wynika </span></span></span></div><div class="t m1 x8 h5 y1c4 ff1 fs2 fc0 sc0 lsb ws4a">przede wszystkim z aktualizacji z<span class="_ _2"/> wyceny instrumentów zabezpieczających ryzyko kursowe związane<span class="_ _2"/> z posiadaniem zagranicznych </div><div class="t m1 x8 h5 y1c5 ff1 fs2 fc0 sc0 lse ws3c">obligacji skar<span class="_ _2"/>bowych d<span class="_ _2"/>enominowanyc<span class="_ _2"/>h w walutach<span class="_ _2"/> obcych. W omaw<span class="_ _2"/>ianej pozy<span class="_ _2"/>cji Gru<span class="_ _2"/>pa ujmuje równie<span class="_ _2"/>ż zobowiąz<span class="_ _2"/>ania tytułem </div><div class="t m1 x8 h5 y1c6 ff1 fs2 fc0 sc0 lse ws57">wieczy<span class="_ _2"/>stego użytkowania grun<span class="_ _2"/>tów w kompleksach Jagie<span class="_ _2"/>llońska 74 i Jagie<span class="_ _2"/>llońska 76 w Warszawi<span class="_ _2"/>e oraz zobowiązan<span class="_ _2"/>ia z tytułu </div><div class="t m1 x8 h5 y1c7 ff1 fs2 fc0 sc0 lse wsc">zapłaty c<span class="_ _2"/>zęści ceny<span class="_ _2"/> nabycia udzi<span class="_ _2"/>ałów w spółce The Molasse<span class="_ _2"/>s Flood o od<span class="_ _2"/>roczony<span class="_ _2"/>m terminie płat<span class="lsb wsd">n<span class="_ _2"/>ości.</span></div><div class="t m1 x4c h19 y1c8 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1c9 ff1 fs2 fc0 sc0 lse ws74">Zwiększeni<span class="_ _2"/>e salda <span class="ff3 ls13 ws75">Zobow<span class="_ _2"/>iązań handlowych<span class="_ _2"/></span><span class="ls0 ws0"> <span class="_ _32"/></span>G<span class="_ _2"/>rupy wynika z bież<span class="_ _2"/>ącej działalności se<span class="_ _2"/>gmentu GOG.COM i wzr<span class="_ _2"/>ostu zobowiązań </div><div class="t m1 x8 h5 y1ca ff1 fs2 fc0 sc0 lse wsc">głównie z<span class="_ _2"/> tytułu tanti<span class="_ _2"/>em dotyczących sprz<span class="_ _2"/>edaży zre<span class="_ _2"/>alizowanej w b<span class="_ _2"/>ieżącym okresie<span class="_ _2"/>.</div><div class="t m1 x4d h19 y1cb ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1cc ff1 fs2 fc0 sc0 lsb ws89">Na sumę <span class="ff3 ls18 ws8a">Pozost<span class="_ _2"/>ałych zobow<span class="_ _2"/>iązań</span><span class="ls0 ws0"> <span class="_ _32"/><span class="lse ws65">Grupy w omawianym okre<span class="_ _2"/>sie składały si<span class="_ _2"/>ę głównie bież<span class="_ _2"/>ące zobowiązania z<span class="_ _2"/> tytułu podat<span class="_ _2"/>ków </span></span></div><div class="t m1 x8 h5 y1cd ff1 fs2 fc0 sc0 lse wsc">(VAT, PIT, pod<span class="_ _2"/>atku u źr<span class="_ _2"/>ódła) i ubezpie<span class="_ _2"/>czeń społecz<span class="_ _2"/>nych.<span class="ls0 ws0"> </span></div><div class="t m1 x4e h19 y1ce ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y1cf ff1 fs2 fc0 sc0 lse wsc">Na saldo pozy<span class="_ _2"/>cji <span class="ff3 lsa ws15">Rozliczenia międzyokresowe przycho<span class="_ _3"/>dów<span class="ff1 ls0 ws0"> <span class="lse wsc">Grupy CD PROJ<span class="_ _2"/>EKT na koniec wr<span class="_ _2"/>ześnia 2023 r. skład<span class="_ _2"/>ają się <span class="lsd wsf">głównie:</span></span><span class="fs9"> </span></span></span></div><div class="t m1 x8 h5 y1d0 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17 ws13">GOG.COM <span class="ls0 ws0">– <span class="lsa ws1a">rozliczenia międzyokresowe z klientami s<span class="_ _3"/>półki (w tym udzielony Store credit i Wallet);<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 h5 y1d1 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17">CD PROJEKT RE<span class="_ _2"/>D i GOG.COM <span class="ls0">– <span class="lse wsc">rozliczenia międ<span class="_ _2"/>zyokresowe d<span class="_ _2"/>otyczące dot<span class="_ _2"/>acji;</span> </span></span></span></div><div class="t m1 x8 h5 y1d2 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17 ws8b">CD PROJEKT RE<span class="_ _2"/>D <span class="ls0 ws0">– <span class="_ _60"> </span><span class="lsb ws39">sprzedaż przyszłych okresów </span>- <span class="_ _60"> </span><span class="lsb ws39">tzw. minimalne gwarancje, t<span class="lsa wsc">j.</span></span> <span class="_ _60"> </span><span class="lse ws3a">otrzy<span class="_ _2"/>mane lub<span class="_ _2"/> należne od<span class="_ _2"/> wydawców </span></span></span></span></div><div class="t m1 x1c h5 y1d3 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse wsc">partnerów d<span class="_ _2"/>ystrybucy<span class="_ _2"/>jnych zaliczki na pocze<span class="_ _2"/>t tant<span class="_ _2"/>iem związanych<span class="_ _2"/> ze sprzedażą w prz<span class="_ _2"/>yszłych okre<span class="_ _2"/>sach;</span> </div><div class="t m1 x8 h5 y1d4 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 ls17 ws13">GOG.COM <span class="ls0 ws0">– <span class="_ _2"/><span class="lsb ws1d">sprzedaż przyszły<span class="_ _2"/>ch okresów </span>- <span class="lse ws2b">wartoś<span class="_ _2"/>ć złożony<span class="_ _2"/>ch przez klie<span class="_ _2"/>ntów z<span class="_ _2"/>amówień przedpre<span class="_ _2"/>mierowych na gry, któr<span class="_ _2"/>ych </span></span></span></span></div><div class="t m1 x1c h5 y1d5 ff1 fs2 fc0 sc0 lse ws10">data<span class="ls0 ws0"> </span><span class="wsc">prem<span class="_ _2"/>iery przypada na pr<span class="_ _2"/>zyszłe okre<span class="_ _2"/>sy.<span class="ls0 ws0"> </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pfb" style="content-visibility: auto;"><div class="pc pcb w0 h0"><img alt="" class="bi x0 y107 w1 h1a" src="data:image/png;base64,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"/><div class="t m1 x25 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x26 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x27 yd0 w13 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">11<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lse ws44">Saldo omawian<span class="_ _2"/>ej pozycj<span class="_ _2"/>i zmniejszyło się względ<span class="_ _2"/>em końca czerw<span class="_ _2"/>ca 2023 r. ze względu<span class="_ _2"/> na realizację<span class="_ _2"/> zamówień przed<span class="_ _2"/>premierowych </div><div class="t m1 x8 h5 y109 ff1 fs2 fc0 sc0 lse ws10">na dodatek<span class="ls0 ws0"> <span class="ff4 lsb wsd">Wid<span class="_ _2"/>mo </span><span class="ff4">W</span></span><span class="ff4">olności</span><span class="ls0 ws0"> <span class="ls17">zarówno w segmenci<span class="_ _2"/>e CD PROJEKT RED jak i GOG.COM.</span></span></div><div class="t m1 x4f h19 y1d6 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1d7 ff1 fs2 fc0 sc0 lse ws28">Na saldo pozy<span class="_ _2"/>cji <span class="ff3 lsa ws83">Rezerwy na ś<span class="_ _3"/>wiadczenia emerytal<span class="_ _3"/>ne i podobne<span class="ff1 ls0 ws0"> <span class="_ _3"/><span class="lsb ws71">długoterminowe i krótkoterminowe sk<span class="_ _3"/>łada się przede wszystkim </span></span></span></div><div class="t m1 x8 h5 y1d8 ff1 fs2 fc0 sc0 ls11 ws12">rezerw<span class="_ _3"/>a na urlo<span class="_ _3"/>py wyp<span class="_ _3"/>oczynko<span class="_ _3"/>we w s<span class="_ _3"/>egmenci<span class="_ _3"/>e CD P<span class="_ _3"/>ROJEKT RE<span class="_ _33"/>D.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y1d9 ff1 fs2 fc0 sc0 lsb ws54">Wzrost salda <span class="ff3 ls18 ws14">Pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> <span class="lsa wsc">rezerw <span class="_ _60"> </span></span></span></span>Grupy CD PROJEKT dotyczył w omawianym trzecim kwartale 2023 r. głównie segmentu </div><div class="t m1 x8 h5 y1da ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse ws2b">PROJEKT RED i<span class="_ _2"/> wynikał przede wszyst<span class="_ _2"/>kim z utworzonych rez<span class="_ _2"/>erw na wynagrodzenia uzależn<span class="_ _2"/>ione od wyniku bieżące<span class="_ _2"/>go okresu </span></span></div><div class="t m1 x8 h5 y1db ff1 fs2 fc0 sc0 lse ws40">oraz z wy<span class="_ _2"/>nikającego z akt<span class="_ _2"/>ualizacj<span class="_ _2"/>i szacu<span class="_ _2"/>nków zwię<span class="_ _2"/>kszenia wartośc<span class="_ _2"/>i rezerwy n<span class="_ _2"/>a zobowiązani<span class="_ _2"/>a dotyczące<span class="_ _2"/> rozliczeń z d<span class="_ _2"/>ystrybut<span class="_ _2"/>orami </div><div class="t m1 x8 h5 y1dc ff1 fs2 fc0 sc0 lsb ws1d">sprzedaży i kosztów fizycznych egzemplarzy gry <span class="ff4 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077</span><span class="ls0 ws0">. </span></div><div class="t m1 x8 h5 y1dd ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pfc" style="content-visibility: auto;"><div class="pc pcc w14 h1f"><img alt="" class="bi x50 y1de w15 h20" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABo8AAAMuCAIAAABHHA1RAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZydVX0/8HOe526zT/aBiRAVKwoIFitaRUOLLRZcUKDyExSKuLS1WsXiUgX6609tcRdBBQwWfKEVES0KKEIo1KIsBmWJECKrDCYsWWa/M8/vj5tM7szcmezwkHm//0rufeb53jlzZjL3k3PON4RpxRi384IdchNVZnIVA6KKiaqKKaSKKiaqKqaQKqqYqKqYQqrMnCpJAAAAAADyQVoHAAAAAHkhrQMAAACAvIhbsucWAAAAAHj6OSxQlae9igFRxURVxRRSRRUTVRVTSBVVTFRVTCFVZk4VO2EBAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IWesAAAAADwDKG1hypPexUDooqJqooppIoqJqoqppAqqpioqphCqsycKnbCAgAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLPWEBAAAA4BlCaw9VnvYqBkQVE1UVU0gVVUxUVUwhVVQxUVUxhVSZOVXshAUAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF3rCAgAAAMAzhNYeqjztVQyIKiaqKqaQKqqYqKqYQqqoYqKqYgqpMnOq2AkLAAAAAHkhrQMAAACAvJDWPaXaglMCAQAAAJiStO6pc3ihPC8x4AAAAABMSU/Yp8hbi5XuJP33wV5DAQAAAMA20tpjh9zkpFLTLa1zattgjZgppIqJqooqBkQVE1UVU0gVVUxUVUwhVVSZ6gIbM3e6Q9LSKaWW7w4PrAuZ0QAAAABgGtK6nesFSfqFpvaREM4b6jcaAAAAAExPWrcTzY3J15s6mmP8QXVgdTZqQAAAAACYnrRuZ2kO8etN7V1JGkL4uoV1AAAAAGwBPWF3ivkx+VJT+4uTQgjhP4b7/59WsAAAAABsP609tuEms2K8umX2PW3z7mmbN9YK1oiZQqqYqKqoYkBUMVFVMYUMiComqiqmkCqqbPYCO2F3sCSEcyodeyZp7a8XD2kFCwAAAMCWktbtYMcWKwcWirU/D2bZBcNOrAMAAABgS0nrdqS5MXlfqWXsr1rBAgAAALBVpHU7THOI5zS1d2zcflzNMq1gAQAAANgqesJOZ5+k8Gg2sjrb/MFz9U1ga7SCBQAAAGAHm+GtPc5v6uge34ij4U1mxXhly6xaE9i7N7aCbQ5xBo6YKaSKiaqKKgZEFRNVFVUMiComqiqmkCqqbM8FdsJO6TlJ+qpCabOXpSF8udL+3LpVdSGEi4b6+7SCBQAAAGArSeumdFyxaUsu+2Sl7aDxod5gll04PGAAAQAAANha0rrG2kJ8c7Gy2cveWWp+06TLLh3WChYAAACAbSGta+wNxXLz5jYSH1oofajcMuHB0RDOH9YKFgAAAIBtoSdsA20h/rhl1vyYhBD+rPfxhxstlDu2WPlouXXysXbXjQy9s3+tMQQAAABgGxSybLpmCDHG7bxgh9zkKa5yXKlpwcb+G00h1H9U7Zpji5Uzyq0Nb3LJ8MAMHDEvVRVVDIgqBkQVE1UVVQyIKiaqKqoYEFV2SBU7YSdKx/eXmD1piA5Oi5+YIqpbm41eXx0yhgAAAABsG2ndRIcVyvOSKYdlfkzOauooTLF9+NLhAUfWAQAAALDNpHUTnVBqmubZfyq3TNV9opplXxsS1gEAAACw7aR147wgKRyQFqd69tBC6fBCeapnf1gdXN2oH8X00hAOK5SOKVZSow8AAAAw4+kJO855Te0Hp+MavR7fv+aXI8MhhGOKlY83agJbsy5kr+t94pHxad1eSdoS4m2j1cnX75Wkr0hLL0uLIYSLhvv/Z2TY4AMAAACgJ+wmz08Lr0onxXFZVmsC+y/l1hBCFkLDdPNrg32/Hx0Zq5KG8I/llmOKlVeuf6y+ZBrCG4uV95aau5O0L8vOGFh/aXXgmTti+umooooBUcWAqGKiqqKKAVHFRFVFFQOiyo6tUhBYjmkQ1YUQpm0CW7M2G7247sS67ph8oan9gLT4pcHesQaxXTE5ulg5plhZkKQxhLtGqu/tX3t/NmLYAQAAABgz09O6thALMTyRZSGEPy1sSOt+Vh18cVrsGR19YVp4TpJ+uNxamHa/8KXDA+vChlj0j5PCN5o6mmNcm41eMNSfhvCaQunoYtOrNt48C+GCof5PD64X1AEAAAAwwUxP615RKD00OvJEVm0L8aC0GEJYNjL84+HBG6pDbys1hxA+Vm4tTxvV1beCPTgtfqG5oznEEML11aG/Kze/qViZFce18vjCUO/Zg31mHgAAAACTzfS07k/T4o+y0RDCMaVKIYS12eh7+9cuiMmsmDw7SatZ1huycpgurau1gk1D+HC59YRS09jO48OLlQlX9mXZvw6uv6Q6aNoBAAAA0NCM7glbCOH6ljlnDq7/WXXoypbZHTG+re/Jm0erIYTvNHVmMfx2pHpMsZJMfYd1ITuy94lXFkonl5q745QXDoXw7eH+bwz1T2gaO5V5Mc6PaWeMs2MyOyZzYmyJ8Z7Rkd+MVO9o1GEWAAAAgF3DjO4J+7K0OCfGOTG+o9g0J8b/qg7eNDIcQtgjJnePDH+/OvDt5lkhhF9Uhw8qFGsfMqEn7LXDg99o6tgzSccemdw09jcjw+/tX/vwxpyu/mV0x2RhknYnaXdMuur+nNZlqPePjlw41P/1uqPxgn46qqhioqpiCqmiiomqiimkiioGRBVTSJVdtMqM3gn7ikIphDArJm8uVkIIP9m4R7U3ZGcMrr+iZfZglp0xsP75aeHx4dGhkL1h0ubWyY9M8LWhvs8P9rbHuG9SWJik3Uny7KSwKEkXxqS7LuOboPZF+3l16MLh/murQ/pRAAAAAMwQMzqtO7hQCiEcU6y0x6SaZddXh2qPP5Zl7ys1r8lGT+5bc182Mmck7pMUv9rUvrX3fyIbfU2hdEKxqb5PxeTFd5NdPzL06YH194yK6QAAAABmlpmb1s2NyR8lhRBCe0xCCFdVNzVq7YgxCeGYvidraVktqits/QF/s2IyKyZbfn01y64dGbpoqP9/R6ubXVoJAAAAwK5n5naZeHux6aPllk1/7V9z48jwhkHZuBe1EMJ7S83vLDUnO/OVrAvZf1eHbqgOLR0ZelxIBwAAADCDzdwuE4cXSmM5ZW+W3VgdChsvqF2UhvCNpo6XFUr1N9nsPtatumDZyPAFQ/1XVgdHngkj9nRVMSCqmKiqmEKqqGKiqmIKqaKKiaqKKaTKzKkyQ3fCtoW4b7Lpc//lyNCElC2G8LlK24SobkepZtmV1aFvDvUtG60GAAAAAJ7hmkOclcQQYohZCGFWTJrroqbmGGunpcUYsizMirElNng2hJDFmXpu3SsKpbFz6B7PRr+w6cy6DT5ZafurzfV73Tbfrw6cOdC7Ohs1jwEAAAB2oDSErmTceWZdMUlDDBtjsu4krX92XhLLY5lajN3j2w/MjUm5bm3X7CRtqv/YmJQnnS+3QzZlztC07k/TYgihN8s+M7j+4uGBCRtR58XkqB0d1Q1m2aXDAxcO96/IRnWQAAAAAHZhpRDmbUjNYohZW4jtdUFYOYa5cVNq1pzE2XURVinGeeNTs92SNNlwbllIQ2yQx21BW4Yde7jZTjVD07qDC6VHR0eO71uzZ5p+oNxy10j18urg2LOrstFzB/tOLjfX/nr/6Mi/DKz/v5XW3cfnr1uoZ3TkguH+/xwaWBeyEEI5xv3T4kFpsT0mFw3135+N+B4GAAAAdobu8cFW/fbMGMOCjevONj47cXtmZ5LEbNOzzfXPhjgrScZadbbHcXncmC1JuHZIjrYrmYk9YfdLCv9SaV02Uj20UJofkxBCNYSj+564c3SkGMJwCPslhbkxObOprS/Lzh/qv3i4fyiE5ybpxU2dHVs8XL8ZrV5fHVpaHXo8G12UpM9JCnsl6V5J4QVpYeVodclQ/4+qg3bDAgAAwDNCIYS28VlVU91fkxA6x68da6nLl5IYO+suLoZYf6s0hI7xOVdnHPf32eMTt7YYi3U3nz3+Y9tnbI+CXchmsqddsunGh8stf1koz4pJfWB828jw0f1rFsVkUUyrIXsyy/5PsXLa4PqhjReUQri4uXO/tDj9kPWF8L2h/l+ODHfF5KWFDWvo6i/41vDA6QPrnlkj9vRWMSCqmKiqmEKqqGKiqmIKqaKKiarK2DULYlKoe2c+tlisdipZVzL1YrEYF8RYqHu2Lcb2umSgHOLcJB1bp9VwsdhTtlJMlZlcZSbmrcUQ392/5rejI8UQ/jgtLojJrSPDJ5aan5ukK0aqPWF0VoxdMfnI4PqxD2kJ8atN7T8aHlyUFtqnHtXBLFuRjby5WDm+1NTw2c8P9n6jOhAAAADgmWz8Wf6xFMOEg8bqz/IvxTh//E61CSf9z0/SYt1exgnP1lbb5CRqgafAjEvrSiGsGK2+r9RyYKFYWyzaMzryiYH1/3dw/QvTQgihP2T9Wfb7up6tnTF+q6mzK0lO7l/zx4XSXxZKU928HON+sdDwG/uukeoHB9beMzoyA7ceAwAAsJNM6Fk54Sz/9iRpq0uf2scvJUtDWJCmY6eSNcc4a9yztbP8N5xK1hzihP2YY55Bh/fDM8KMS+uGQvjB8GAawnPTtJbWdSXp15s7Vo2OfnW4786R6oTra1HdH6WFswd7B0K4aWRomrSuoWqWfX2o70tDfdpJAAAA7Krqt2emMXaF8T0rJ2/PTJKwce/ngiQpjH+2OcaxmGxuTMpxQuKWhDxt/QN2rJm4E7YvZBcND1w0PHBIoXRUofKyQrE9Jt8bHrhweOIe1bGorppl3xjuDyHcNSnOm979oyOnDKxdtpUfBQAAwDZoCaGjbv1Xc4iz6haapSHslqZjx6OVp9i8mcUQszDt1s5YDmHeFAvNwlOVowG7qmhjZhLCS9PiaMh+OT5T2ycpfKWpfbeYhBC+PNR31lBfCOGFSfr95llbctv7R0e+Ptz/w+GBoa15MfPmzXvyySeHh4efoYNZLpcrlcqaNWt8awEAwDNdR11XynR8v8uwoWflhreTMYRZ499ato/vA9A0vntm+/iT/ptirD/5uy0m9d39yiHWdwhsibFc97ETOm8C7AJmYk/YLbng1Wnpq03thRhDCI+Ojry69/GREA5MC19t6uycNt/MQhjJsi8M9Z03xdbXyS+js7PzXe9611ve8pYDDjig9sj111//iU98YunSpWPXLFy48Prrr6/9ef369Y888sgtt9zygx/84MYbb9yqT/bMM8886qijxm5y3XXXfe1rX1u9evWEy4466qgzzzwzhLB69eqenp6bb775/PPPf+ihh6aqsu+++77vfe874ogjurq6QggDAwM33njj+eeff9FFF00/7IVC4YwzzvjYxz421eus19PT87rXvW7Cq507d+6SJUte//rX16oUCoUlS5a88pWvDCH8z//8z3HHHVe77Cc/+cnznve8yS/gxhtvPPbYY5+5E1WVoHeYKqaQKqqYqKqYQrt6ldYQ6g8aK4VYv+CrOYmz6nZcTl4stnvdqWSTF4t1xTSNtTeGWSGErvFH+9e/zZk53RiD9pSqGBBVnsIq6fx5sVyZcIm0bpM3Fis/Hh4YCuHAtHBRU2dh47+Inx3s/dpQ3ztLTe8vtaSbW4v4UDb6t31P3jU6soUv42Uve9l3v/vdhQsXjvuyZNm999673377DQxs2Jy7aNGi3/3ud/UX1F7I5ZdffvLJJ/f09GzhJ7tkyZITTjih/iY9PT0HH3zwihUr6i874YQTlixZMlallu4df/zxl1122eQqp5566r/+678WCg12VS9duvTII4988sknGw7FokWLvv/97xeLxX333Xea11l7qb29vQcffPCyZcvqLzv00EMvvvjiuXPnJkmSZVmhULj44otrMd8NN9zw2te+dv36DY19b7/99n322afhKzzkkEP87qiKAVHFFFJFFQOiiim02QsmnOU/J6b1767mJkn9gq/mGGfXnUrWGZP61WEbz/LfcCrZrJg01z9bd5a/98miFlVMIVW2/ILCs57V4LlCWuzuroULoe6HbaF7t5hO/C+KB9taV7W1Tb5Hy5zZ5dbWsZ/bG+5QLrd3dU36FyR07L572igkmb3nnmHLzMRz6xrqjPGEUtNlwwMvTArn10V1g1n2/eGBc5s6Xl0ohfqvSSMrR6vv6l933+iW9pN4yUte8tOf/rS1tTWEsGzZsksuueThhx9+7nOf+7a3ve1DH/rQWFRXb9myZcuWLTvggANqC/GOOOKIa6+99pBDDpkc2E3v9NNPnzNnzsknn9zV1XXuueeOJVb1Vq1adfbZZ7e2th533HFdXV1LlixZunTphOjtU5/61Ic//OEQQrVavfzyy5cuXdrb27v//vsfddRRXV1dixcv/vd///d3vvOdDV/D4sWLDzjggDvuuGOqF7l+/fpLLrmk9ufzzz9/QlQXQnjrW986d+7cDVN56qguhHDZZZfddNNNtSAyhLBixYobbrghhLB8+XKTHwDgGaQUwtyk/hiy2BUnnuVfiLGWkhVC6Bp/sljtLP/aqWQhhO7xz9ad5R9DyBZOsdDsqXwHC/B0SXfbLRYKE35WJR0daWfH+J9lWSgWirvv1uAWlcqtsxscJjZ7zz0mPRY3xmETtS9YUKyUQ4yh7j9Ryq2tLXPm7IzPekE+Bl9at+Gf4i9X2h/Psq6YfL2pvf5/ve4bHfnP5s7dp/13uuaiof4zB3v7t/jf20qlcvHFF9eiug9/+MP/9m//NvbUZz/72anWo1122WVnnHFGjHH//fc/55xzXvayl+29997nnnvu6173uq36lGs3+fGPf3zFFVcsXrx44cKFkze6rlq16owzzqi9nrvuuquzs/Owww779re/PXbB/vvvX4vqenp6jjzyyPptuR/5yEeWLFly1FFH/c3f/M2XvvSl22+/fRu+LqtXrz7xxBPDFvznZ5Ik00R1IYSPf/zjtTvU0robbrihdmcAALZNZxx3lFhtOdjYr2ztMbbFRtszYwxZ1raxo2XN+O2ZsT3Gtro7l0OsP8tfE0zgmadcKsxfMPnHTKF799hoBVZxj4WTH3x4VuejTU0THixUKu0L5k++uKmjo6mzMxkXcIWkkM6qLTHblIbEkGWtCxaUKpWd9Km/1ld/m0jrQgjhuGLlZYXSD6uD5zd1LBgfzD0/3fwQ9YyOfHRg3fUjwyGEuMX/rJ900kl77bVXCOEzn/lMfVQXQtiSLg3Lli17zWtec/311x9wwAFHHHHES17ykptvvnlrP/Err7yy9oe99tprclq36RPs6Vm2bNnixYuf//znjxu3444LIQwMDLzmNa+ZkMetX7/+2GOPXbhw4UEHHXTaaacdffTRO/UreNJJJ00T1QEA7MI2LAfbeDJZdxz322xte+bYioSFyYQuARu2Z9bWmnUl434VnrA9szNJWsNmTnDWBBPY2WJ7R9rRPvnxdMH8pFwO4w+viq0thUZru25ttBAsKRQ6u3efsNUxhNC2YEGxLsyqRWDllpbWuQ3WdjXNmdPUaIHY9lvgaz+TFDbbE3b7L9ghN9lJVdpDfHaSfqTSloVwaKHctLm9rmH8BQ9no98c6vvP4YH+uptv4cs48cQTsyx78MEHP/axj03+kMmP1JaGxbihjW+Msbe398QTT7z11ltDCMccc8wtt9yyJaNRf5+TTz45y7LR0dGVK1dOuH7sshDCQQcddMABB2RZ9qtf/ar+skMOOSTLss997nN33HHH5HIjIyMnnnjinXfe+frXv37+/PmrVq2a5sU0fKqrq+vaa68NIfT29n7gAx+45557prrD5z73uZGRkc997nOf+MQnBgcHG96w9uDYGr1prpmx3w6qGBBVTCFVVJnhA1IJoWn8YrGmpK5n5fiOloXxB/83xXHPJuO7Z5ZDaKn7axJCfeOyUoytU39sMYS28Ts9Z8enLc7KtvuCHXITVVSZaS81aW+PpWKDfGrjuUDjHmxtjeXyxEdLpd+0Nje4uFwqtTVIvpoa5VCltra0Up78eHXWrL7x/xMQQig3N1daJlaMSdLeaPdiWiy2dnRMfrxtzpxk0p13CAu+yLnCTD719pC09Eg28ulya3HDb2Bb8Z+B1Sz75nD/mYO9I9v6Mg488MAQwjXXXDM0NLQln8tY2FRr/lC7YNmyZY8++mhXV9eLX/zi+g+Z5mXU7nPNNdd0d3fX2qSec845DzzwwOTLFi1adM0113R1de29994hhKuvvvqHP/xh/TULFy6MMf70pz+dqtby5ctXrVo1f/78F77whfUtbqdK0CY8ValUFi9eHEI48cQT77777mk+nebm5ltuueWjH/1otVqdftjHfilvOMIOgVbFgKhiCqmiSh5e6oIkLdS9h52wWGxWTFqSOHaPriSp3wpRWyw2dirZtIvFYleMhamTL0eAGxBVdskqjdovhlgpFxbULV3aeBR9w0PoY6Fwy/x5DaKlBfPrVmBtWJ9VbmlpaZSpNXd0NM3qDON/HiaFQueEjYo7zkL5BzyD0roZ+5mXQji8WD4gLe65BWfSNRi4GMshlkPs26L/Mpn6PoXt/RLU7jBVSjWVxYsX135RPu+88/7xH/+x4TXNzc21sCyEcNlll5188snb8CmkabrNn9rq1as/9KEPrV+//nvf+95mL37JS17y5S9/+T3veY/vagDYIZpDnFW3sqx2lv/YhsrmGGfVLfjadJZ/jCHLSjHOG78crO4s/1ge3yUghDDhLP+cvKUHNv9mZFP7xU3fUumc2UmjnYCF3bpiceJ7h6S15eb2Bmu7Gh1CH5o6O5sarcDq7K5rv7jx51Sxo6Ots3MnfeJWZgE796frjP3Mh0I4dWDd0pbZ23yH40pNBxdKpwysXTZS3YYPv++++xYtWlRr7brN9tprr1pT1BUrVmzVB55++ulPPPHED3/4w/vuu2+qa9atW9fe3h5CWL58+dFHHz05EOzp6Zk/f/5BBx109dVXN7zDwoULZ8+eHba19er69esvuOCCsAU7WX7wgx+88Y1vfPe7371s2bKvfe1rvrEB2JV0xtgSk7FTyebGpFyXMtXO8h8L0eYlsf7Z+rP8sxjmhaRc949qe0zqz/Jvicmszf2b6/B+2EmS5uak4Q7BuXOSlpZJb+PShu0Xfz9vbk9x4n7J6Q+h31B948+QBofQ1y6ePbuprW0nfe6SL4CJP7q/8u9nPt7fN3DvyruX33XvAw88+PjjqyZtzNxVHZQWu5J0e+6wZ5Je3NR5/nD/5ydtid2sq6+++h3veMe+++576KGHTpV2bdYHP/jB2h9+9rOfbdUH1nrCTr8P5cEHH7ziiitOOeWUvffe+8wzz5y8BO/OO+980Yte9I53vOOLX/xiw8YOp556aghh+fLlPT09O/VLecoppxx22GGVSuWss8669957t3k8AWAqpRDmjV8OVtueWYvJyjHMHb9bc9P2zBjTLJvwK8eE7Zlzk7T+HKCumEzYnvmU7UGDXUPS2prOanCufLpgflLbqLhxn2MIIe1oTyafWJ+mtzZKuMYnX5uOou/s7k4m7TgpNze3zWuwBdIh9ABMr/C3HzplwkNDg4PLly1bsXx5zx9WrV239oFbbr1z+fL7H3309329Q9ku9VvcoYXyDhjBGN9Van5VWjp1YO1do1sR2X3lK1854YQTCoXChRdeeMghh2zD6rNTTz313e9+dwhhxYoVl19++c4Yoo9//OOHHnroAQcc8P73v/+qq64a6yFbc8UVV7zlLW9ZtGjRkiVLjj/++IGBgfpnjzrqqNrLm9DxdsycOXNCCL29vdv/OleuXPme97xnyZIlhULh4osvfvnLX761iw0BeKao254ZQ8xmxaS5LoOq354ZY+gMsSU2fjaE0JIk9VukyiFO3p5pSybUtV+sm6qFtDh5BVaWFbrmNzjePoSe3Rb8Pk48Kr5lzuzypNAqLZY6Gq0a29R+cWwpaQghhNl77rmTPnELvgB4ujTYCVsql1900EEvOuigyU898fjjjzz44OpVq9auXz9Qrfbcfc9DDz+06sk166vDa+9Z8UhPz6NPPvnE4MDQFB0Spvsl4CnvHZaE8BfFcjbpd+XNanjN3mnh+y2z/6s6+KXB3ofC6Ja8jNtuu+2EE04477zzFixYcPPNN1966aU33XRTT09PV1fXG9/4xjPPPPOqq64a/8tPFkJYvHhxjLG7u/vQQw/dc889syz77W9/e+SRR46MjEz49DfbE3b6EatdNjg4eOSRR1511VXPe97zvvOd77zhDW+47rrrxq759re/fcghh7z97W9/85vf/NKXvvS73/3uXXfdNTAwsGjRokMPPfTVr351COGSSy755je/WV/otNNOK5fLK1eu/Id/+Icsy26//fapesJ2dnaefvrpY48MDAycffbZ69atm/w6Qwjf/OY30zQ966yz5syZs3Tp0je96U033XTT5AHRE1YVL1UVU2jsmkIIbeOv74ybFnxN6EoZQuiMm/6exNg56WOTqT+2Lcb6rVmtMSnFCc9O2XmzPcan6+SObMt+PdAncder0rD9YixXkrZGR3E12r0Y0vQ3HQ22DVZmzZp8Yn2huanY3KBXY8P2i0mp9GSjDYlts2cnaYPOiR3zGpyF39LRWZh0fFipUtl5Wx0XhLC/914AsGW27rffWbNnz5q9+YPeHnnooZV33nn/fff94bHH1gwN/W7pdcvvufuBxx57ZPzaq/q3DU99h7I/SgoLxr+RmOa/te8fHRnIsuenhWmuSUN4Y6F8cFp6X/+aX4wMb8nL+Na3vnXLLbd8//vf33vvvY8//vjjjz9+wyvJshe+8IW77bbb5DdXixcvrjWIiDFWq9XPfOYzH//4xyefKDfNaAwODv7zP/9zfWPZqV7nkiVLsiy77777Dj/88F/96lft7e2HH354fWvX4eHhE0888brrrvv85z+/xx57jG3LHXoxV8YAACAASURBVHPeeee9973vra9y2GGHnXbaaWN/rVarZ5999lQ9YTs7O2sXZ1nW29v72te+du3atRMuGxkZ+ed//ufaNeeff/7g4OCFF17Y3d195JFH/vKXv5w8IDHG5cuXf/GLX9QTVhUDokp+qmxcLLZhR9VUi8Vqq0naY2yvS7Lqz/LPYmgP456dvFisO0n1FlTlKb1JWihMXCeVhRA3bUic8Ltpo/aLD7a1rpqUIiWFQmf37g3uUC63d3WNX30VQghzJp9YH2PT7Nk7aUNi0H4RANhWO+X/qndbuHC3hQtfMfb3TeFM+PUvfnHfvfc+0vPo473rVz/44CN33Lny/vvu/sOqJ4af6sPyXrA1vUr3TNJzB/vOHOz9eFPrnnG6D5wd40XNnRcN9X9qcP2WfErLly/fb7/93vKWt/z1X//1vvvu29XV1dPTc+WVV372s5+tv2ys30LN8PDwrbfeetlll23teXC33377y1/+8mXLlk1/2erVq48++uixTqwrVqz4+7//+97e3ksuuWTyxRdccMGVV1550kknHXHEEYsWLapUKg899NCNN974la98ZdmyZRNWeTz00EMXXXTR4sWLW1tbb7/99jPOOOPWW2+dfM8bbrhhwiPnn3/+5AeXL1/+J3/yJ/VVLrroou7u7l/84hf1qWK9s8466yMf+UjDU/YAuscHW7Wz/Mfe83ePP3ds3Fn+MXbHSR9b9/OvM0nrTwifFZOWSYvgnrK8hmeuqQ6hTzo60o72MGGVfaVcmN9gUVXDDYlhQ/vFOGGOtMyZM2GjYhJDoVxuX9DgdKxya2tLw1Vm281RXADAjLL59QJPjQnL8R795U33rFhxf0/P73vX946M7Ix1DaeUW95Vat6qNzk/HB74xOD6dxabjis1tTf6Nbf+JitHq6cOrJvcLtZ6EwOiiomqyvTX1J3lH0PI2kKs/5Fbf5Z/jKEpxNl1CUUawoSz/HdL0mRj+pCG2DU+j+uKSbq5vaP5XbKkynbepFwqzJ8/+ZJC9+6x/qj4LAsxNj6Efor2i+XW1pY59XsRNkRgDU/X2tB+cdJKsNYFC0qNlp4BALDLy0taN41HHnrozltvXbHi3vrleJP31W7tW8fPV9qOKFa29o3BF4b6vjLYWwnhhFLzyY0yu/qbVLPs7KG+s4f6RrwbF0+oYqI+A6ssiEmh7sdi/fbMGMOCmKR1PzVnxXFn+XcmSUvds22x4fbMDRFGe4wN/wvEBsNnUJVk9uykpWXCVbFSLjRagRVbWwqzG/RqvLXRufIND6EPIXR2d6fFwoS53NzR0dTZUT+VQ5YlhULn5LPwAQAgr54Bad006vfV9tx9952/vGlsOd5m36Be1Nx5UFrc2jc5IyF8oH/tj6uDIYRKCG8qVv621Lygbh3H5JvcNVL94MDaeza2ixWCCEFUMVG36oI0hPrlYOWYzB3/Y2bC9syuNClkUz47NybluGmn24Rnx7ZnWn711Fepvybdbbdxa7tqCmlx993DpIWAhQXzJrdfTFpbbm5vsBCsqbOjqaNzwlbHCWHW2Bqv9gULipUGjR13XvtFAAAgPNPTuqlM7l3b82jPY2vWPN7f3/+7+x7u6Xn0icf/I5SfNcVu1s36zvDAl4d6V2VZCCEJ4WVp8ZBC6bBCef4UN6yG8KPq4HlDfXePjphz8DTqiOO+S1tDLMdx67/GdaWMsanu4vbxC80m9KwshtBWd+8JHzuhe2Y5jFuGNqF7ZjmGls0HO7uWJEkbrbRKWlpiU9Pkxxu2X3y0teUPkxo4hhDKnZ3JpOQrrZRLjZZrNc2b2+BneHNzX6OX0bD9Yrm5uTJuidkGDdsvFkqllo4O35gAAEC9XTOt2xL373vg8AMP1j+yVQsfHh0dOaF/zYq69C2G8Kq0NH0biouG+j891DtoydIu+lJV2fILuutOJSuFTR0tNz676ZuoFOP8ON1SsrlJUr/4pyum6YTNm5s7lSzsWmu4YlNTOrdB5JTOmZ3U8qksG1ufNdUh9PfM6lw3KZ8a335x0wK9tgULipNO1yo2Vdrnz59852JHR1tnp399AQAApnxbN2PTuocPP/LuQvqsa/97m98n92bZ2/uevG10XB+JphjfXmw6eeo2FD8bGfqHvjXTt4sV6BiQp6bKhJ6V9Wf5xxg6Q9JcF3M1x4ln+S9I05htenbWuGdrZ/lvCHTKIc5LtuVUsvB0R2B17RfHXVLcc48GozrFUVwND6Fv6uxomrSoKibprGctnHyHYqWu/WLdUfQd3d1poRAAAADYhczctG6kWr3rJz+tvOXt2/OWvpplfzew7prq4KYBjTHLsmIIR0860m7sDr8brb6/f+1dU++KFU7NtAGpP8s/jbErjO9ZmYw7y39+kpTqnp2bJOUGZ/lviMk2HlK2wdhZ/k/LUrJ0/rxYnrACK0taW9NGuxobtl+MhcItjRaCtS2YX2zUObGzuzspFCY0WmydM6fcOnGjYloqdey2m38SAAAAeNrN3LQuhDA0MPDQs/ce7e1rmCw0NPmaapZ9Mh29cM3jGwa0LouJIRxRrLyz2LR3Wphwh4btYjd9VaR1T8dLbY2xoy7Ymrw9c2Gajt2jHMPkzZtZDLW1ZqVJz9Ztz4yFkHUl6ZbPsYYXFJ71rAbPFdJi7aj4uq2OIYRC924xnVjxwbbWVW1tk++xsf1irD+HvlAut3d1TRrV0LH77g3XdjmEHgAAALbNjE7rQgg3feCfZp13Qe3P27OY6Euh+uV1T4QpUqFDy80nNre9tDo64Q6/GRk+ZWDdykmL7GZ4Wjd5e2ZHkoxdMmEp2YbtmRtXT3Vu7Gg59uzG7ZkxhKx2hNmmZ0OcnSRhU/vFcV/epKMj7Ry/UTHLQrFQ3L3RCqxK5dZGWyBnN9gvGTfGYRNtaL84fiVYubW1pdHSMwAAAGCXNNPTusdXrVr3F68bunfl9t/qujDy6YH1K6vDU12wqFT+87T0xrT0R3WR0GiSPLToWWvfcvTIXs9ZvfJ3PY/2rH7iiSf6+tat/F2td+3j/f0Do6Pb9pIqIYzvWVnbIxlCjGmlUknT9rpFf+U03WPu3ELd6VptSZKEUKyUK62taYit40/q729uXtO0Ye9hDKGWkaXFYmtHRwihEjedUhZDmDtndlK3mqwcQxJiCKFl7tzaX+sNtrUNlkoTPpe0WGztbNA5sVSpNE1aIJakadusBtlZS2dnoVj0bQ8AAADk1kxP60IIj9xxR/+hh4/29m3/QV29WXbs8Pq7BgemG/EYD620nFBpqS21G7Pm3Sft9y+nlRqdvbV2zZoVv/7NfSvvfbjn0XIh7WxvL5TLteVXLZVKS6UphFBsqjR1dJRLpXmzZ9fK1C6wIREAAADgGURaF0II9333e9WT3rNDjtVfEcNb+tesGZ6y6evYxs8XNbecVGr+i2pW2Lhmrfi8vbJzvrDopS/1FQEAAACYmaR1Gyz/ylfTj50eN7fndEs6ANybxLf3P/mHocaB3YRj2p7V1HR8qfnNI6HWqTOkhf5T/mGfj/xTkiS+KAAAAAAzjbRukxWfPjN88szpr9nCfp2/D9lJA2tXNFph17DrQkuxeFS5+bi0tGg0hBD6jnnzPl/9csNWmwAAAADswqR14/zu29+Jp3+q+vvfT3XBFqZ1IYRVMX44GX7RcW/9y7/8y9bW1ttuu+3cc87Z+74HrxodXj88ZSeKP2tqObbS8upqVnnJgaVzvrDg+c/3RQEAAACYOaR1Ew0NDt5x+Y/CZf/V/rPrRtev39oPfyyEObWRLRZLez9/7UdP2ffwv6o9NTw8vPzKq/o++8Xlt91259Dg7aPVFSFbOTw0Mmn77fOKpdcVyq9sbX/um4/s+Pv37PHCF/i6AAAAAMwE0ropDQ0M3HbpZbt/+5L+/70xDG7Y0zr92rrBLDs+Gb7ybSf2vObPnvdnhzS1tk6+ZnR09J5zv1H8138bXbMmhNCbZTc1FX+1ft2v0+RXQwO9Q0Ohbrfss5qaji23HPG37zno4x9t2C4WAAAAgF2JtG7z+tevv+/n/ztw/c+7lt9zzdJr9h0YbonjIrtk9qzRx5+o/fm4MHTj2ic3e88nV68eOuP/rf3mt0II1U+e0fvAA/N//ovBO5bfOzq8vKl899o1Dw0PP97eFkIYHR094NnP/uC/feo5r3mNrwUAAADArk1atxVWfPfSKz716b+6cMmsjYvmkkKhs7v7yYcfXv2CF9ce+T/9T/5yeGgLb/jALbfGD33s8Ve/cv/TPhZCGKlW//Dbux+7//6+xx6vfV06F3YvfNGLWubOMfgAAAAAM4G0bks98P0fDL3z7ws/unTRS/+kwbOvOGToN3f0Ztnbdpt12913b9Wd7/nv65/3qoONMAAAAACJIdgStaiu9PWzGkZ1IYTkm+eVXrD3o03lN731rVt7c1EdAAAAADUFQzC90dHR+790VrzgW4UfXbrHFFFdCKHvySeSlSsXfuZTp739eIMGAAAAwLaxE3Yz/vCe9/bfdGvr5d+b09U1zWUPvOKQtKOj+8eXGTEAAAAAtpm1ddNZ9okz2n96TevSn0wf1d31k58Wf3NHdvn3jBgAAAAA28PausaGBgbu/dp55U9/Jrn2qkV7P3/6ix9+01+Prln7rJ9dYdwAAAAA2B7W1o3z6G/vvvvaa/f62X/33/A/xd6+oU+evvfmorrV997bf/W1a8/7yrMMHwAAAADbR1oXQgiP9fSMfuYLvT/5WfW++/d4wd69dy2vPT77t/ds9mMfOP+Czvnz9n/TkYYRAAAAgO2UGIIHf7Xst8e8dd2lP1j9tmPbb74hbW8bef/fjVx9eekX1z3y54vXPP54w48a7OsLITz2u991/MfF6xcfvOrBB40kAAAAANvJuXXh/oNe9difv3rfT3ysVKn8+of/Ne+5z9ltn32muvjhFSuyv3v/wC9vDSPVpKV5tLdv7KnKK/504RV6wgIAAACw7aR14eHbft29/4u25MqRarXnDccM/vo3o2vWhBDS3Xd74k2vL73yT3ff54X3n7uk7Utn77byrpa5c8wqAAAAALaNc+vCFkZ1IYQHb7m1PKtjdM2a0n77PHnqB/b5q9c+u7BhAFf92atLV18jqgMAAABge0jrtkL1rt+O/vzG0jfP3ePIN+wx/qm9XnXwve84wRABAAAAsD2kdVuqOjwcfv/7jp9fO6era/KzaaHwR+/4G6MEAAAAwPZwbh0AAAAA5EViCAAAAAAgJ6R1AAAAAJAX0joAAAAAyAtpHQAAAADkhbQOAAAAAPJCWgcAAAAAeSGtAwAAAIC8kNYBAAAAQF5I6wAAAAAgL6R1AAAAAJAX0joAAAAAyAtpHQAAAADkhbQOAAAAAPJCWgcAAAAAeSGtAwAAAIC8kNYBAAAAQF5I6wAAAAAgL6R1AAAAAJAX0joAAAAAyAtpHQAAAADkhbQOAAAAAPJCWgcAAAAAeSGtAwAAAIC8kNYBAAAAQF5I6wAAAAAgL6R1AAAAAJAX0joAAAAAyAtpHQAAAADkhbQOAAAAAPJCWgcAAAAAeSGtAwAAAIC8kNYBAAAAQF5I6wAAAAAgL6R1AAAAAJAX0joAAAAAyAtpHQAAAADkhbQOAAAAAPJCWgcAAAAAeSGtAwAAAIC8kNYBAAAAQF5I6wAAAAAgL6R1AAAAAJAXBUOQW/e2zzcIAAAAwA733LV/MAi5ZW0dAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXsQsy4wCAAAAAOSBtXUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia2DmWXdunUGwVgZN2NrBIwMRtv4zyhLly41CE/xgBtzYw7bQ1oHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyQloHAAAAAHkhrQMAAACAvJDWAQAAAEBeSOsAAAAAIC+kdQAAAACQF9I6AAAAAMgLaR0AAAAA5IW0DgAAAADyImZZZhRy7t72+QYBAAAA2CGeu/YPBiHPrK0DAAAAgLywtg4AAAAA8sLaOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8kJaBwAAAAB5Ia0DAAAAgLyQ1gEAAABAXkjrAAAAACAvpHUAAAAAkBfSOgAAAADIC2kdAAAAAOSFtA4AAAAA8qJgCPJv6dKlBgEAAADYIRYvXmwQ8szaOgAAAADIi5hlmVHIuXXr1hkEAABg29xyyy0HHnigcXgqBzyEYMyNeZ61tbUZhDyztg4AAAAA/n/7dmwCMRAEQdCRO/kHugl8Emc0fFUIwwlxjVSh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAxWeCvm1G4JW7c6JsZTfbWsAyWNv+7hTY3OaQ5ds6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgIrPBH13ZwScKFvZDdtawDLWxv52szk2f2KbEcp8WwcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQ8Zmgb5sReOXunChb2c22FrAM1ra/OwU2tzlk+bYOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACo+EzQd3dGwImyld2wrQUsY23sbzebY/MnthmhTK3zFPF3LzAnylZ2s60FLIO17e9Ogc1tDln+hAUAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACo+E/TdnRFwomxlN2xrActYG/vbzebY/IltRihT6zxF/N0LzImyld1sawHLYG37u1Ngc5tDlj9hAQAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACo+E/TdnRFwomxlN2xrActYG/vbzebY/IltRihT6zxF/N0LzImyld1sawHLYG37u1Ngc5tDlj9hAQAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DHt81AAAABS5JREFUAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACAis8EfXdnBJwoW9kN21rAMtbG/nazOTZ/YpsRytQ6TxF/9wJzomxlN9tawDJY2/7uFNjc5pDlT1gAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACg4jNB390ZASfKVnbDthawjLWxv91sjs2f2GaEMrXOU8TfvcCcKFvZzbYWsAzWtr87BTa3OWT5ExYAAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKhQ6wAAAACgQq0DAAAAgAq1DgAAAAAq1DoAAAAAqFDrAAAAAKBCrQMAAACACrUOAAAAACrUOgAAAACoUOsAAAAAoEKtAwAAAIAKtQ4AAAAAKtQ6AAAAAKj4TNB3d0bAibKV3bCtBSxjbexvN5tj8ye2GaHMt3UAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFWodAAAAAFSodQAAAABQodYBAAAAQIVaBwAAAAAVah0AAAAAVKh1AAAAAFCh1gEAAABAhVoHAAAAABVqHQAAAABUqHUAAAAAUKHWAQAAAECFWgcAAAAAFT+GfIh3m0x7NAAAAABJRU5ErkJggg=="/><div class="t m1 x8 h7 y1df ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x54 yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls2b ws84">12<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y1e1 ff3 fs8 fc2 sc0 ls0 ws32">Śródroczne skrócone sprawozdanie ze zmian w skons<span class="_ _2"/>olidowanym kapitale własnym<span class="_ _2"/><span class="ws0"> </span></div><div class="t m1 x55 h5 y1e2 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x41 h5 y1e3 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x56 h5 y1e4 ff3 fs2 fc0 sc0 ls13 ws18">zakładow<span class="_ _2"/>y<span class="ls0 ws0"> </span></div><div class="t m1 x57 h5 y1e3 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x58 h5 y1e4 ff3 fs2 fc0 sc0 ls13 ws18">zapasowy<span class="ls0 ws0"> </span></div><div class="c x59 y1e5 w17 h22"><div class="t m1 x5a h5 y1e6 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div></div><div class="t m1 x2f h5 y1e7 ff3 fs2 fc0 sc0 lsa ws15">zapasowy ze </div><div class="t m1 x5b h5 y1e8 ff3 fs2 fc0 sc0 lsa wsc">sprzedaży </div><div class="t m1 x5c h5 y1e9 ff3 fs2 fc0 sc0 ls13 ws18">akcji </div><div class="t m1 xd h5 y1ea ff3 fs2 fc0 sc0 lsa wsc">powyżej </div><div class="t m1 x28 h5 y1eb ff3 fs2 fc0 sc0 ls13 ws18">wartoś<span class="_ _2"/>ci </div><div class="c x59 y1e5 w17 h22"><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 ls1e ws1a">nominalne<span class="_ _3"/>j<span class="ls0 ws0"> </span></div></div><div class="t m1 x5d h5 y1ec ff3 fs2 fc0 sc0 ls13 ws18">Akcje </div><div class="t m1 xc h5 y1ed ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="ls0 ws0"> </span></div><div class="t m1 x5e h5 y1ec ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m1 x5f h5 y1ed ff3 fs2 fc0 sc0 ls13 ws18">kapit<span class="_ _2"/>ały<span class="ls0 ws0"> </span></div><div class="t m1 x60 h5 y1ee ff3 fs2 fc0 sc0 lsa wsc">Różnice </div><div class="t m1 x61 h5 y1ef ff3 fs2 fc0 sc0 ls12 ws1f">kurs<span class="_ _2"/>owe </div><div class="t m1 x4c h5 y1f0 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="lsa wsc">przeliczenia</span> </div><div class="t m1 x62 h5 y1ee ff3 fs2 fc0 sc0 lsa wsc">Niepodzielony </div><div class="t m1 x63 h5 y1ef ff3 fs2 fc0 sc0 lse ws10">wynik<span class="_ _2"/> </div><div class="t m1 x3b h5 y1f0 ff3 fs2 fc0 sc0 ls15 ws15">finansowy<span class="ls0 ws0"> </span></div><div class="t m1 x64 h5 y1f1 ff3 fs2 fc0 sc0 lse ws10">Wynik<span class="_ _2"/> </div><div class="t m1 x65 h5 y1ec ff3 fs2 fc0 sc0 ls15 ws15">finansowy </div><div class="t m1 x65 h5 y1ed ff3 fs2 fc0 sc0 lsa wsc">bieżącego </div><div class="t m1 x66 h5 y1f2 ff3 fs2 fc0 sc0 ls18 ws14">okresu<span class="ls0 ws0"> </span></div><div class="t m1 x67 h5 y1f3 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ały </div><div class="t m1 x68 h5 y1ee ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="_ _2"/> </div><div class="t m1 x69 h5 y1ef ff3 fs2 fc0 sc0 ls13 ws18">akcjonari<span class="_ _2"/>uszy </div><div class="t m1 x69 h5 y1f0 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEK<span class="ls0 ws0">T </span></div><div class="t m1 x6a h5 y1f4 ff3 fs2 fc0 sc0 lsd wsf">S.A.<span class="ls0 ws0"> </span></div><div class="t m1 x6b h5 y1ec ff3 fs2 fc0 sc0 ls13 ws18">Udziały </div><div class="t m1 x6c h5 y1ed ff3 fs2 fc0 sc0 ls15 ws15">niekontrolując<span class="_ _3"/>e</div><div class="c x6d y1e5 w18 h22"><div class="t m1 x44 h5 y1f5 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x6e h5 y1f6 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x6e h5 y1f7 ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asny<span class="_ _2"/> </div><div class="t m1 x6f h5 y1f8 ff3 fs2 fc0 sc0 ls18 ws14">ogółem<span class="ls0 ws0"> </span></div><div class="c x8 y1f9 w19 hd"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="c x8 y1fa w1a hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x70 h5 y1fb ff3 fs2 fc0 sc0 lsc ws36">100 771<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="lsc ws34">1 567 3<span class="_ _3"/>25<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls12 ws18">116 700</span> <span class="_ _a2"> </span><span class="ls11 ws8d">(99 993)</span> <span class="_ _2f"> </span><span class="lsd wsc">2 255</span> <span class="_ _42"> </span></span>1 904<span class="ls0 ws0"> <span class="_ _a3"> </span><span class="ws1d">344 442</span> <span class="_ _3e"> </span>- <span class="_ _a4"> </span><span class="lse wsf">2 033 404</span> <span class="_ _57"> </span>- <span class="_ _a5"> </span><span class="lse wsf">2 033 404</span> </span></span></span></div><div class="t m1 x2c h5 y1fc ff1 fs2 fc0 sc0 ls13 wsd">Korekty<span class="_ _2"/> z tyt. b<span class="_ _2"/>łędów<span class="ls0 ws0"> <span class="_ _8d"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _42"> </span>- <span class="_ _a6"> </span>- <span class="_ _a7"> </span>- <span class="_ _13"> </span><span class="ls16 ws16">(1 938<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _2b"> </span></span>(1 938<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _8a"> </span>- <span class="_ _a8"> </span></span>(1 938<span class="_ _3"/>)<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y1fd w1a ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y po </div></div><div class="t m1 x13 h5 y1fe ff3 fs2 fc0 sc0 ls13 ws18">korekt<span class="_ _2"/>ach<span class="ls0 ws0"> </span></div><div class="t m1 x70 h5 y1ff ff3 fs2 fc0 sc0 lsc ws36">100 771<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="lsc ws34">1 567 3<span class="_ _3"/>25<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls12 ws18">116 700</span> <span class="_ _a2"> </span><span class="ls11 ws8d">(99 993)</span> <span class="_ _2f"> </span><span class="lsd wsc">2 255</span> <span class="_ _42"> </span></span>1 904<span class="ls0 ws0"> <span class="_ _1a"> </span><span class="lse wsf">342 504</span> <span class="_ _6b"> </span>- <span class="_ _a9"> </span></span>2 031 4<span class="_ _33"/>66<span class="ls0 ws0"> <span class="_ _57"> </span>- <span class="_ _aa"> </span></span>2 031 4<span class="_ _33"/>66<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y200 w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> programu </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">motywacy<span class="_ _2"/>jnego<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y201 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _a9"> </span><span class="ls11 ws12">13 816</span> <span class="_ _a7"> </span>- <span class="_ _ab"> </span>- <span class="_ _6b"> </span>- <span class="_ _6f"> </span><span class="ls11 ws12">13 816</span> <span class="_ _57"> </span>- <span class="_ _19"> </span><span class="ls11 ws12">13 816</span> </div><div class="c x8 ybf w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Podział z<span class="_ _2"/>ysku </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">netto/pokry<span class="_ _2"/>cie straty<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y202 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _ac"> </span><span class="ls13 wsd">246 412</span> <span class="_ _94"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _12"> </span><span class="ls13 wsd">(246<span class="_ _2"/> 412)</span> <span class="_ _6b"> </span>- <span class="_ _57"> </span>- <span class="_ _57"> </span>- <span class="_ _6d"> </span>- </div><div class="t m1 x2c h5 y203 ff1 fs2 fc0 sc0 lse wsc">Wypłata d<span class="_ _2"/>ywidendy<span class="ls0 ws0"> <span class="_ _ad"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _4c"> </span><span class="ls16 ws16">(99 91<span class="_ _3"/>1)<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _e"> </span></span>(99 91<span class="_ _3"/>1)<span class="ls0 ws0"> <span class="_ _8a"> </span>- <span class="_ _a4"> </span></span>(99 911)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y204 w1a hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">Umorzenie akcji </div></div><div class="t m1 x2c h5 y205 ff1 fs2 fc0 sc0 lsd wsf">własnych<span class="ls0 ws0"> </span></div><div class="t m1 x71 h5 y206 ff1 fs2 fc0 sc0 lsf ws33">(860<span class="_ _2"/>)<span class="ls0 ws0"> <span class="_ _ae"> </span><span class="lse wsc">(99 133)</span> <span class="_ _94"> </span>- <span class="_ _27"> </span><span class="ls16 ws1b">99 993</span> <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _ab"> </span>- <span class="_ _6b"> </span>- <span class="_ _57"> </span>- <span class="_ _57"> </span>- <span class="_ _6d"> </span>- </span></div><div class="c x8 y207 w1a h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik </div></div><div class="t m1 x2c h5 y209 ff1 fs2 fc0 sc0 ls15 ws1c">finansowy je<span class="_ _3"/>dnostki </div><div class="c x8 y207 w1a h23"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls11 ws1e">przeję<span class="_ _3"/>tej<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y209 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _6"> </span><span class="ls16 ws16">(2<span class="_ _3"/>6 978<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _1a"> </span></span>(26 978<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _57"> </span>- <span class="_ _67"> </span></span>(26 978)<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="c x8 y20a w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Suma dochod<span class="_ _2"/>ów </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">całkowitych<span class="_ _2"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y20b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _a3"> </span><span class="ls14 ws11">(<span class="_ _2"/>141)</span> <span class="_ _af"> </span><span class="lsf ws33">(89)</span> <span class="_ _b0"> </span>- <span class="_ _b1"> </span><span class="ls16 ws16">289 98<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls18 wsf">289 751</span> <span class="_ _57"> </span>- <span class="_ _b2"> </span><span class="ls18 wsf">289 75<span class="_ _2"/>1</span> </span></span></div><div class="c x8 y20c w1a h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2023<span class="ls0 ws0"> </span></div></div><div class="t m1 x72 h5 y20d ff3 fs2 fc0 sc0 ls11 ws29">99 911<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _27"> </span><span class="lsc ws34">1 714 604<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls12 ws18">116<span class="_ _2"/> 700</span> <span class="_ _6f"> </span>- <span class="_ _b2"> </span><span class="ls11 ws29">15 930</span> <span class="_ _55"> </span><span class="lsc ws34">1 815<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7"> </span><span class="ls12 ws18">(<span class="_ _2"/>30 79<span class="_ _2"/>7)</span> <span class="_ _b2"> </span><span class="ls14 ws33">289<span class="_ _2"/> 981</span> <span class="_ _a9"> </span><span class="lsd ws28">2 208<span class="_ _2"/> 144</span> <span class="_ _57"> </span>- <span class="_ _aa"> </span><span class="lsd ws28">2 208 1<span class="_ _2"/>44</span> </span></span></span></span></span></div><div class="t m1 x73 h5 y20e ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y20f ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y210 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y211 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y212 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y213 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y214 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y215 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y216 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y217 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y218 ff1 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y219 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pfd" style="content-visibility: auto;"><div class="pc pcd w14 h1f"><img alt="" class="bi x50 y21a w15 h24" src="data:image/png;base64,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"/><div class="t m1 x8 h7 y1df ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x54 yd0 w1b h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls2b ws84">13<span class="ls0 ws0"> </span></div></div><div class="t m1 x55 h5 y21b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x41 h5 y21c ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x56 h5 y21d ff3 fs2 fc0 sc0 ls13 ws18">zakładow<span class="_ _2"/>y<span class="ls0 ws0"> </span></div><div class="t m1 x57 h5 y21c ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x58 h5 y21d ff3 fs2 fc0 sc0 ls13 ws18">zapasowy<span class="ls0 ws0"> </span></div><div class="c x59 y21e w17 h25"><div class="t m1 x5a h5 y1e6 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div></div><div class="t m1 x2f h5 y21f ff3 fs2 fc0 sc0 lsa ws15">zapasowy ze </div><div class="t m1 x5b h5 y220 ff3 fs2 fc0 sc0 lsa wsc">sprzedaży </div><div class="t m1 x5c h5 y221 ff3 fs2 fc0 sc0 ls13 ws18">akcji </div><div class="t m1 xd h5 y222 ff3 fs2 fc0 sc0 lsa wsc">powyżej </div><div class="t m1 x28 h5 y223 ff3 fs2 fc0 sc0 ls13 ws18">wartoś<span class="_ _2"/>ci </div><div class="c x59 y21e w17 h25"><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">nominalne<span class="_ _3"/>j<span class="ls0 ws0"> </span></div></div><div class="t m1 x5d h5 y224 ff3 fs2 fc0 sc0 ls13 ws18">Akcje </div><div class="t m1 xc h5 y225 ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="ls0 ws0"> </span></div><div class="t m1 x5e h5 y224 ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m1 x5f h5 y225 ff3 fs2 fc0 sc0 ls13 ws18">kapit<span class="_ _2"/>ały<span class="ls0 ws0"> </span></div><div class="t m1 x60 h5 y226 ff3 fs2 fc0 sc0 lsa wsc">Różnice </div><div class="t m1 x61 h5 y227 ff3 fs2 fc0 sc0 ls12 ws1f">kurs<span class="_ _2"/>owe </div><div class="t m1 x4c h5 y228 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="lsa wsc">przeliczenia</span> </div><div class="t m1 x62 h5 y226 ff3 fs2 fc0 sc0 lsa wsc">Niepodzielony </div><div class="t m1 x63 h5 y227 ff3 fs2 fc0 sc0 lse ws10">wynik<span class="_ _2"/> </div><div class="t m1 x3b h5 y228 ff3 fs2 fc0 sc0 ls15 ws15">finansowy<span class="ls0 ws0"> </span></div><div class="t m1 x64 h5 y229 ff3 fs2 fc0 sc0 lse ws10">Wynik<span class="_ _2"/> </div><div class="t m1 x65 h5 y224 ff3 fs2 fc0 sc0 ls15 ws15">finansowy </div><div class="t m1 x65 h5 y225 ff3 fs2 fc0 sc0 lsa wsc">bieżącego </div><div class="t m1 x66 h5 y22a ff3 fs2 fc0 sc0 ls18 ws14">okresu<span class="ls0 ws0"> </span></div><div class="t m1 x67 h5 y22b ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ały </div><div class="t m1 x68 h5 y226 ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asne<span class="_ _2"/> </div><div class="t m1 x69 h5 y227 ff3 fs2 fc0 sc0 ls13 ws18">akcjonari<span class="_ _2"/>uszy </div><div class="t m1 x69 h5 y228 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT </div><div class="t m1 x6a h5 y22c ff3 fs2 fc0 sc0 lsd wsf">S.A.<span class="ls0 ws0"> </span></div><div class="t m1 x6b h5 y224 ff3 fs2 fc0 sc0 ls13 ws18">Udziały </div><div class="t m1 x6c h5 y225 ff3 fs2 fc0 sc0 ls15 ws15">niekontrolując<span class="_ _3"/>e</div><div class="c x6d y21e w18 h25"><div class="t m1 x44 h5 y22d ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x6e h5 y22e ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał </div><div class="t m1 x6e h5 y22f ff3 fs2 fc0 sc0 ls19 ws8c">wł<span class="_ _2"/>asny<span class="_ _2"/> </div><div class="t m1 x6f h5 y230 ff3 fs2 fc0 sc0 ls18 ws14">ogółem<span class="ls0 ws0"> </span></div><div class="c x8 y231 w19 h18"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="c x8 y232 w1c h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>022<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y233 ff3 fs2 fc0 sc0 lsc ws36">100 739<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="ws71">1 425 647</span> <span class="_ _b3"> </span><span class="lsc ws34">115 9<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _6f"> </span>- <span class="_ _b4"> </span><span class="ls14 ws33">47 99<span class="_ _2"/>4</span> <span class="_ _55"> </span><span class="ls14 ws33">1<span class="_ _2"/> 591</span> <span class="_ _7"> </span><span class="lsd wsc">202 476</span> <span class="_ _6b"> </span>-<span class="_ _3"/> <span class="_ _a9"> </span><span class="ls14 ws33">1 89<span class="_ _2"/>4 356</span> <span class="_ _57"> </span>- <span class="_ _aa"> </span><span class="ls14 ws33">1<span class="_ _2"/> 894<span class="_ _2"/> 356</span> </span></span></span></div><div class="t m1 x2c h5 y234 ff1 fs2 fc0 sc0 ls13 wsd">Korekty<span class="_ _2"/> z tyt. b<span class="_ _2"/>łędów<span class="ls0 ws0"> <span class="_ _8d"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _42"> </span>- <span class="_ _a6"> </span>- <span class="_ _a7"> </span>- <span class="_ _13"> </span><span class="lse wsc">(1<span class="_ _2"/> 336)</span> <span class="_ _6b"> </span>- <span class="_ _2b"> </span><span class="lse wsc">(<span class="_ _2"/>1 336)</span> <span class="_ _57"> </span>- <span class="_ _a8"> </span><span class="lse wsc">(1 336<span class="_ _2"/>)</span> </span></div><div class="c x8 y235 w1a ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y po </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls13 ws18">korekt<span class="_ _2"/>ach<span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y236 ff3 fs2 fc0 sc0 lsc ws36">100 739<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="ws71">1 425 647</span> <span class="_ _b3"> </span><span class="lsc ws34">115 9<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _6f"> </span>- <span class="_ _b4"> </span>47 <span class="ls14 ws11">994</span> <span class="_ _7c"> </span><span class="ls14 ws33">1 591</span> <span class="_ _e"> </span></span><span class="ws36">201 14<span class="_ _33"/>0<span class="ls0 ws0"> <span class="_ _6b"> </span>- <span class="_ _2f"> </span></span><span class="ws34">1 893 02<span class="_ _33"/>0<span class="ls0 ws0"> <span class="_ _57"> </span>- <span class="_ _aa"> </span></span>1 893<span class="_ _3"/> 020<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y237 w1a ha"><div class="t m1 x2d h5 y238 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> programu </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">motywacy<span class="_ _2"/>jnego<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y239 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _b5"> </span><span class="ls13 wsd">3 285</span> <span class="_ _a7"> </span>- <span class="_ _b0"> </span>- <span class="_ _6b"> </span>- <span class="_ _13"> </span><span class="ls13 wsd">3 285</span> <span class="_ _57"> </span>- <span class="_ _3d"> </span><span class="ls13 wsd">3 285</span> </div><div class="c x8 y23a w1a hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Podział z<span class="_ _2"/>ysku </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">netto/pokry<span class="_ _2"/>cie straty<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y23b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _ac"> </span><span class="ls13 wsd">104 388</span> <span class="_ _94"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _12"> </span><span class="ls19 ws20">(1<span class="_ _2"/>04 3<span class="_ _2"/>88)</span> <span class="_ _6b"> </span>- <span class="_ _57"> </span>- <span class="_ _57"> </span>- <span class="_ _8d"> </span>- </div><div class="t m1 x2c h5 y23c ff1 fs2 fc0 sc0 lse wsc">Wypłata d<span class="_ _2"/>ywidendy<span class="ls0 ws0"> <span class="_ _ad"> </span>- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _22"> </span>- <span class="_ _a7"> </span>- <span class="_ _12"> </span><span class="ws8e">(100 7<span class="_ _2"/>39)</span> <span class="_ _3e"> </span>- <span class="_ _d"> </span><span class="ws8e">(<span class="_ _2"/>100 739)</span> <span class="_ _57"> </span>- <span class="_ _b6"> </span><span class="ws8e">(100 739)</span> </span></div><div class="c x8 y23d w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">Suma dochod<span class="_ _2"/>ów </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">całkowitych<span class="_ _2"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y23e ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span>- <span class="_ _95"> </span>- <span class="_ _6f"> </span>- <span class="_ _66"> </span><span class="ls13 wsd">(1<span class="_ _2"/>4 289)</span> <span class="_ _42"> </span><span class="ls13 wsd">3 448</span> <span class="_ _ab"> </span>- <span class="_ _a8"> </span><span class="ls11 ws12">211 861</span> <span class="_ _1a"> </span><span class="ls13 wsd">20<span class="_ _2"/>1 020</span> <span class="_ _57"> </span>- <span class="_ _45"> </span><span class="ls13 wsd">201<span class="_ _2"/> 020</span> </div><div class="c x8 y23f w1c ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws19">Kapit<span class="_ _2"/>ał własn<span class="_ _2"/>y <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y240 ff3 fs2 fc0 sc0 lsc ws36">100 739<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _b7"> </span><span class="lsc ws34">1 530 03<span class="_ _3"/>5<span class="ls0 ws0"> <span class="_ _3d"> </span></span>115 9<span class="_ _3"/>09<span class="ls0 ws0"> <span class="_ _6f"> </span>- <span class="_ _67"> </span><span class="ls11 ws29">36 99<span class="_ _3"/>0<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="lse wsf">5<span class="_ _2"/> 039</span> <span class="_ _4c"> </span><span class="lsf ws14">(3<span class="_ _2"/> 987)</span> <span class="_ _2f"> </span><span class="lsc ws36">211 861</span> <span class="_ _2f"> </span><span class="ls14 ws33">1 996 58<span class="_ _2"/>6</span> <span class="_ _57"> </span>- <span class="_ _b8"> </span><span class="ls14 ws33">1 9<span class="_ _2"/>96 586</span> </span></span></span></span></span></div><div class="t m1 x73 h5 y241 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y242 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pfe" style="content-visibility: auto;"><div class="pc pce w0 h0"><img alt="" class="bi x0 y243 w1 h26" src="data:image/png;base64,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"/><div class="t m1 x47 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w1d h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">14<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y165 ff3 fs8 fc2 sc0 ls0 ws32">Śródroczne skrócone skonsolidowane <span class="ls22 ws31">spr<span class="_ _2"/>awoz<span class="_ _2"/>danie<span class="_ _2"/> </span></div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws0">z <span class="ws8f">przepływów pieniężnych</span> </div><div class="t m1 x75 h5 y244 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _b9"> </span><span class="ls18 ws14">Nota</span> </div><div class="c x28 y245 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x29 y245 wc hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x2a y245 w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x2b y245 w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yd5 ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y246 ff3 fs2 fc0 sc0 lsa ws15">DZIAŁALNOŚĆ OPERACY<span class="_ _3"/>JNA<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y247 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _56"> </span> <span class="_ _16"> </span><span class="lsd wsc">20<span class="_ _2"/>2 864</span> <span class="_ _7"> </span><span class="ls16 ws35">98 88<span class="_ _3"/>9<span class="ls0 ws0"> <span class="_ _d"> </span><span class="ls14 ws33">28<span class="_ _2"/>9 981</span> <span class="_ _7"> </span><span class="lsc ws36">211 861<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y248 ff3 fs2 fc0 sc0 lsa ws15">Korekty razem:<span class="ls0 ws0"> <span class="_ _ba"> </span><span class="lse ws10">30</span> <span class="_ _9"> </span><span class="ls12 ws18">(1<span class="_ _2"/>11 979)</span> <span class="_ _3d"> </span><span class="lsd wsf">(42 <span class="lse ws10">358)</span></span> <span class="_ _16"> </span><span class="ls11 ws8d">(85 935)</span> <span class="_ _1c"> </span><span class="lsc ws36">(17 467)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y249 wd h27"><div class="t m1 x2d h5 y24a ff1 fs2 fc0 sc0 lsb ws1d">Amortyzacja rzeczowych aktywów trwałych, </div></div><div class="t m1 x2c h5 y24b ff1 fs2 fc0 sc0 lse wsc">aktywów nie<span class="_ _2"/>materialny<span class="_ _2"/>ch, nakładów na </div><div class="t m1 x2c h5 y24c ff1 fs2 fc0 sc0 lse wsc">prace rozw<span class="_ _2"/>ojowe oraz ni<span class="_ _2"/>eruchomości </div><div class="c x8 y249 wd h27"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls1e ws1a">inwestyc<span class="_ _3"/>yjnych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x30 h5 y24d ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _bb"> </span><span class="ls13 wsd">3 271</span> <span class="_ _7d"> </span><span class="ls13 wsd">3 425</span> <span class="_ _2b"> </span><span class="ls16 ws16">9 942</span> <span class="_ _2b"> </span><span class="ls18 wsf">10 771</span> </div><div class="c x8 y24e wd h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Amortyz<span class="_ _2"/>acja prac rozwoj<span class="_ _2"/>owych ujęta jako </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lse wsc">koszt własn<span class="_ _2"/>y sprzedaży<span class="ls0 ws0"> </span></div></div><div class="t m1 x30 h5 y24f ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="lse wsc">93 935</span> <span class="_ _6"> </span><span class="ls13 ws18">48 325</span> <span class="_ _10"> </span><span class="ls11 ws12">137 148</span> <span class="_ _8"> </span><span class="ls13 wsd">84 541</span> </div><div class="t m1 x2c h5 y250 ff1 fs2 fc0 sc0 lsb ws1d">(Zysk)/strata z tytułu różnic kursowych<span class="ls0 ws0"> <span class="_ _7c"> </span> <span class="_ _25"> </span><span class="ls16 ws16">(14 819)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1a"> </span><span class="ls15 ws85">(19 888)</span> <span class="_ _2b"> </span><span class="ls13 wsd">4 024</span> <span class="_ _1c"> </span><span class="ls13 wsd">(24 769)</span> </span></span></span></div><div class="t m1 x2c h5 y251 ff1 fs2 fc0 sc0 lsb ws1d">Odsetki i udziały w zyskach<span class="ls0 ws0"> <span class="_ _bc"> </span> <span class="_ _14"> </span><span class="ls16 ws16">(10 46<span class="_ _33"/>6)<span class="ls0 ws0"> <span class="_ _43"> </span></span>(9 168)<span class="ls0 ws0"> <span class="_ _1a"> </span><span class="lse wsc">(35 831)</span> <span class="_ _a3"> </span></span>(26 7<span class="_ _3"/>19)<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y252 ff1 fs2 fc0 sc0 lse wsc">(Zysk)<span class="_ _2"/>/strata z dzi<span class="_ _2"/>ałalności inwe<span class="_ _2"/>stycyjnej<span class="ls0 ws0"> <span class="_ _63"> </span> <span class="_ _b"> </span><span class="ls11 ws12">(14 501)</span> <span class="_ _8"> </span><span class="lsf ws10">13<span class="_ _2"/> 796</span> <span class="_ _1c"> </span><span class="lsc ws19">(57 543<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _e"> </span><span class="ls13 wsd">15<span class="_ _2"/> 282</span> </span></span></span></div><div class="t m1 x2c h5 y253 ff1 fs2 fc0 sc0 lse ws10">Zmiana <span class="lsb ws1d">stanu rezerw<span class="ls0 ws0"> <span class="_ _3b"> </span> <span class="_ _8"> </span><span class="ls13 wsd">36 41<span class="_ _2"/>3</span> <span class="_ _e"> </span></span></span><span class="wsc">1<span class="_ _2"/>3 066<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls11 ws35">(11 526)</span> <span class="_ _1a"> </span></span>(36 231)<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y254 ff1 fs2 fc0 sc0 lse wsc">Zmiana stan<span class="_ _2"/>u zapasów<span class="ls0 ws0"> <span class="_ _c"> </span> <span class="_ _bd"> </span><span class="ls12 ws1f">655</span> <span class="_ _8b"> </span><span class="ls13 ws18">644</span> <span class="_ _7d"> </span><span class="ls13 wsd">5 238</span> <span class="_ _88"> </span></span>1 394<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y255 ff1 fs2 fc0 sc0 lse wsc">Zmiana stan<span class="_ _2"/>u należności<span class="ls0 ws0"> <span class="_ _54"> </span> <span class="_ _2f"> </span><span class="ls13 wsd">(205 052)</span> <span class="_ _be"> </span><span class="ls15 ws85">(87 658)</span> <span class="_ _3d"> </span><span class="ls16 ws16">(126 12<span class="_ _3"/>9)<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="ls14 ws14">(15<span class="_ _2"/> 016)</span> </span></span></span></div><div class="c x8 y256 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Zmiana stan<span class="_ _2"/>u zobowiązań<span class="_ _2"/> z<span class="ls0 ws0"> <span class="ls25 ws66">wyj<span class="_ _2"/>ąt<span class="_ _2"/>kie<span class="_ _2"/>m </span></span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">pożyczek i<span class="ls0 ws0"> <span class="ls24 ws52">kr<span class="_ _2"/>ed<span class="_ _2"/>ytów<span class="_ _2"/></span> </span></div></div><div class="t m1 x2f h5 y257 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ls14 ws14">1<span class="_ _2"/>7 197<span class="_ _2"/></span> <span class="_ _4b"> </span><span class="ls13 wsd">4 762</span> <span class="_ _88"> </span><span class="lsf ws10">1 7<span class="_ _2"/>68</span> <span class="_ _9"> </span><span class="ls13 wsd">12 285</span> </div><div class="c x8 y258 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">Zmiana <span class="wsc">stanu<span class="_ _2"/> pozostałyc<span class="_ _2"/>h aktywów </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">pasywów</span> </div></div><div class="t m1 x2f h5 y259 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ls16 ws16">(23 916)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e"> </span><span class="ls11 ws12">(11 201)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls13 wsd">(3<span class="_ _2"/>2 028)</span> <span class="_ _1c"> </span><span class="ls13 wsd">(45<span class="_ _2"/> 874)</span> </span></span></span></span></div><div class="t m1 x2c h5 y25a ff1 fs2 fc0 sc0 ls13 wsd">Inne kor<span class="_ _2"/>ekty<span class="ls0 ws0"> <span class="_ _c0"> </span> <span class="_ _2b"> </span><span class="lse wsc">5 304</span> <span class="_ _13"> </span><span class="lse wsc">1 539</span> <span class="_ _e"> </span><span class="ws1e">19 002</span> <span class="_ _3f"> </span><span class="lsf ws10">6 8<span class="_ _2"/>69</span> </span></div><div class="t m1 x13 h5 y25b ff3 fs2 fc0 sc0 ls13 ws13">Gotówk<span class="_ _2"/>a z działal<span class="_ _2"/>ności operacyj<span class="_ _2"/>nej<span class="ls0 ws0"> <span class="_ _c1"> </span> <span class="_ _7"> </span><span class="lsf ws12">90 885</span> <span class="_ _f"> </span><span class="ls11 ws29">56 53<span class="_ _3"/>1<span class="ls0 ws0"> <span class="_ _19"> </span><span class="ws1d">204 046</span> <span class="_ _17"> </span></span>194 394<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y25c wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy od zy<span class="_ _2"/>sku/(straty)<span class="_ _2"/> </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls14 ws11">prz<span class="_ _2"/>ed<span class="ls0 ws0"> <span class="lse ws10">opodatkow<span class="_ _2"/>aniem</span> </span></div></div><div class="t m1 x2f h5 y25d ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _4c"> </span><span class="ls11 ws12">2<span class="_ _3"/>1 150<span class="ls0 ws0"> <span class="_ _3f"> </span><span class="ls16 ws16">6 636</span> <span class="_ _6"> </span><span class="ls13 wsd">34 7<span class="_ _2"/>69</span> <span class="_ _2b"> </span><span class="ls13 wsd">21 741</span> </span></span></div><div class="t m1 x2c h5 y25e ff1 fs2 fc0 sc0 lse wsc">Podatek u<span class="_ _2"/> źródła zapłacon<span class="_ _2"/>y za granicą<span class="ls0 ws0"> <span class="_ _4e"> </span> <span class="_ _3f"> </span><span class="lsf ws10">9<span class="_ _2"/> 655</span> <span class="_ _7d"> </span><span class="ls13 wsd">6<span class="_ _2"/> 722</span> <span class="_ _9"> </span><span class="ls13 wsd">25<span class="_ _2"/> 614</span> <span class="_ _8"> </span></span>31 356<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y25f ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy (zapłacon<span class="_ _2"/>y)/zwrócony<span class="ls0 ws0"> <span class="_ _8"> </span> <span class="_ _13"> </span><span class="ls13 wsd">1 649</span> <span class="_ _55"> </span><span class="ls13 ws18">(454)</span> <span class="_ _b"> </span><span class="ls16 ws1b">(19 661)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _be"> </span><span class="ls18 wsf">(35<span class="_ _2"/> 407)</span> </span></span></span></div><div class="c x8 y260 wd h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto z d<span class="_ _3"/>ziałalności </div></div><div class="t m1 x13 h5 y261 ff3 fs2 fc0 sc0 lsa wsc">operacyjnej<span class="ls0 ws0"> </span></div><div class="t m1 x2f h5 y262 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _17"> </span><span class="lse wsf">12<span class="_ _2"/>3 339</span> <span class="_ _7"> </span><span class="ls11 ws29">69 435</span> <span class="_ _c2"> </span><span class="ws1d">244 768</span> <span class="_ _d"> </span><span class="lsd wsc">212 08<span class="_ _2"/>4</span> </div><div class="c x8 y263 w1e h28"><div class="t m1 x0 h5 y264 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="t m1 x76 h5 y265 ff4 fs2 fc3 sc0 ls0 ws0"> </div><div class="c x8 y263 w1e h28"><div class="t m1 x77 h5 y0 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x78 h8 y266 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _c3"> </span> <span class="_ _57"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> </div><div class="c x8 y267 w1e hd"><div class="t m1 x77 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y267 w1f hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y267 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y267 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y267 w20 hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y267 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y269 w1e hd"><div class="t m1 x77 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y269 w1f hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y269 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y269 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y269 w20 hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y269 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x7a h8 y26a ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26b ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26c ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26d ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26e ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y26f ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y270 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y271 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y272 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y273 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y274 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y275 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y276 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="t m1 x7a h8 y277 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _30"> </span> <span class="_ _c3"> </span> <span class="_ _8a"> </span> <span class="_ _57"> </span> <span class="_ _57"> </span> </div><div class="c x8 y278 w1e hd"><div class="t m1 x77 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y278 w1f hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y278 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y278 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y278 w20 hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y278 wc hd"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pff" style="content-visibility: auto;"><div class="pc pcf w0 h0"><img alt="" class="bi x0 y279 w1 h29" src="data:image/png;base64,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"/><div class="t m1 x47 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w16 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">15<span class="ls0 ws0"> </span></div></div><div class="t m1 x75 h5 y27a ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _b9"> </span><span class="ls18 ws14">Nota</span> </div><div class="c x28 y27b w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x29 y27b wc hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x2a y27b w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x2b y27b w6 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 ydd ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y27c ff3 fs2 fc0 sc0 ls0 ws1d">DZIAŁALNOŚĆ IN<span class="_ _3"/>WESTYCYJNA<span class="_ _3"/><span class="ws0"> </span></div><div class="t m1 x13 h5 y27d ff3 fs2 fc0 sc0 lsc wse">Wpły<span class="_ _3"/>wy<span class="ls0 ws0"> <span class="_ _a0"> </span> <span class="_ _5"> </span><span class="ws71">1<span class="_ _2"/>44 830</span> <span class="_ _7"> </span><span class="ls11 ws29">92 054<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _3c"> </span><span class="ls11 ws8d">565 856</span> <span class="_ _d"> </span><span class="ls11 ws29">553 821</span> </span></span></span></div><div class="t m1 x2c h5 y27e ff1 fs2 fc0 sc0 lsa ws1a">Zbycie aktywów niematerialnych </div><div class="c x8 y27f wd h9"><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">oraz<span class="ls0 ws0"> <span class="lsd ws15">rzeczowych akt<span class="_ _2"/>ywów trwałych</span> </span></div></div><div class="t m1 x2f h5 y280 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _8d"> </span><span class="ls13 ws18">129</span> <span class="_ _25"> </span><span class="ls13 ws18">260</span> <span class="_ _25"> </span><span class="ls13 ws18">6<span class="_ _2"/>42</span> <span class="_ _63"> </span><span class="ls13 ws18">274</span> </div><div class="t m1 x2c h5 yd3 ff1 fs2 fc0 sc0 lse wsc">Spłata udz<span class="_ _2"/>ielonych pożyc<span class="_ _2"/>zek<span class="ls0 ws0"> <span class="_ _c4"> </span> <span class="_ _c5"> </span><span class="ws1e">1 002</span> <span class="_ _58"> </span>- <span class="_ _c5"> </span><span class="ws1e">1 002</span> <span class="_ _e"> </span><span class="ls13 wsd">12 202</span> </span></div><div class="t m1 x2c h5 y281 ff1 fs2 fc0 sc0 ls16 ws29">Sprzeda<span class="_ _33"/>ż <span class="lse wsc">udzi<span class="_ _2"/>ałów w spółce zal<span class="_ _2"/>eżnej<span class="ls0 ws0"> <span class="_ _c6"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _75"> </span><span class="lsc wse">76</span> </span></span></div><div class="c x8 y282 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wygaśnięc<span class="_ _2"/>ie lokat b<span class="_ _2"/>ankowych powyże<span class="_ _2"/>j </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">3 <span class="lsb wsd">miesięcy</span> </div></div><div class="t m1 x2f h5 y283 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c"> </span><span class="ls13 wsd">1<span class="_ _2"/>24 680</span> <span class="_ _58"> </span>- <span class="_ _b3"> </span><span class="ls13 wsd">45<span class="_ _2"/>4 650</span> <span class="_ _3c"> </span><span class="ws1e">265 000</span> </div><div class="t m1 x2c h5 y284 ff1 fs2 fc0 sc0 lse wsc">Wykup obli<span class="_ _2"/>gacji<span class="ls0 ws0"> <span class="_ _ba"> </span> <span class="_ _58"> </span>- <span class="_ _6"> </span><span class="ls15 ws1c">84<span class="_ _3"/> 853<span class="ls0 ws0"> <span class="_ _4c"> </span><span class="ls14 ws14">5<span class="_ _2"/>6 411</span> <span class="_ _17"> </span><span class="ls13 ws90">257<span class="_ _2"/> 943</span> </span></span></span></div><div class="t m1 x2c h5 ydb ff1 fs2 fc0 sc0 lsa ws1a">Odsetki od obligacji<span class="ls0 ws0"> <span class="_ _6c"> </span> <span class="_ _2c"> </span><span class="lse wsc">1 637</span> <span class="_ _1f"> </span><span class="ls11 ws12">1 147</span> <span class="_ _7c"> </span><span class="ls11 ws12">8 116</span> <span class="_ _3f"> </span><span class="ls13 wsd">3 250</span> </span></div><div class="t m1 x2c h5 y285 ff1 fs2 fc0 sc0 lse wsc">Odsetki od<span class="_ _2"/> lokat<span class="ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _42"> </span><span class="ls11 ws12">5 912</span> <span class="_ _7d"> </span><span class="ls18 wsf">5<span class="_ _2"/> 794</span> <span class="_ _10"> </span><span class="ls13 wsd">23 249<span class="_ _2"/></span> <span class="_ _c5"> </span><span class="ls11 ws12">14 811</span> </span></div><div class="c x8 y286 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wpływy z<span class="_ _2"/> realizacji kont<span class="_ _2"/>raktów </div><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lsb wsd">terminowych<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y287 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3f"> </span><span class="ls11 ws12">11 470</span> <span class="_ _58"> </span>- <span class="_ _43"> </span><span class="ls13 wsd">21<span class="_ _2"/> 743</span> <span class="_ _58"> </span>- </div><div class="t m1 x2c h5 y288 ff1 fs2 fc0 sc0 lsd ws15">Inne wpływy inwestycyj<span class="_ _2"/>ne<span class="ls0 ws0"> <span class="_ _90"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _75"> </span><span class="ls13 ws18">43</span> <span class="_ _25"> </span><span class="ls13 ws18">265</span> </span></div><div class="t m1 x13 h5 y289 ff3 fs2 fc0 sc0 ls13 ws18">Wydatk<span class="_ _2"/>i<span class="ls0 ws0"> <span class="_ _c8"> </span> <span class="_ _d"> </span><span class="lsc ws34">180 594<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _44"> </span><span class="ls11 ws8d">546 181</span> <span class="_ _c2"> </span><span class="lsd ws28">7<span class="_ _2"/>49 824</span> <span class="_ _17"> </span><span class="ls12 ws18">875<span class="_ _2"/> 014</span> </span></span></span></div><div class="c x8 y28a wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Nabycie<span class="_ _2"/> aktywów niemateri<span class="_ _2"/>alnych </div></div><div class="t m1 x2c h5 y28b ff1 fs2 fc0 sc0 lse ws10">oraz<span class="ls0 ws0"> <span class="lsd ws15">rzeczowych akt<span class="_ _2"/>ywów trwałych</span> </span></div><div class="t m1 x2f h5 y28c ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _4c"> </span><span class="ls11 ws12">10 310<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8"> </span><span class="lse wsc">10 333</span> <span class="_ _b"> </span><span class="ws1e">40 004</span> <span class="_ _10"> </span><span class="lsc ws19">35 953<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y28d ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _c4"> </span> <span class="_ _8"> </span><span class="ls13 wsd">6<span class="_ _2"/>4 831</span> <span class="_ _8"> </span><span class="lsc ws19">55 83<span class="_ _33"/>1<span class="ls0 ws0"> <span class="_ _17"> </span><span class="ls13 wsd">227 448<span class="_ _2"/></span> <span class="_ _12"> </span><span class="ls13 wsd">145<span class="_ _2"/> 542</span> </span></span></span></div><div class="t m1 x2c h5 y28e ff1 fs2 fc0 sc0 lse wsc">Nakłady na wart<span class="_ _2"/>ości niem<span class="_ _2"/>aterialne<span class="ls0 ws0"> <span class="_ _53"> </span> <span class="_ _8b"> </span><span class="ls13 ws18">345</span> <span class="_ _58"> </span>- <span class="_ _63"> </span><span class="ls13 ws18">724</span> <span class="_ _c9"> </span>- </span></div><div class="c x8 y28f wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lsb ws1d">Nabycie nieruchomości inwestycyjnych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">oraz aktyw<span class="_ _2"/>owanie nakład<span class="_ _2"/>ów<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 ye6 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _75"> </span><span class="lsc wse">57</span> <span class="_ _58"> </span>- <span class="_ _8d"> </span><span class="ls12 ws1f">155</span> <span class="_ _af"> </span><span class="ls13 ws18">1<span class="_ _2"/>45</span> </div><div class="t m1 x2c h5 ye8 ff1 fs2 fc0 sc0 lse wsc">Udziel<span class="_ _2"/>one pożyczki<span class="ls0 ws0"> <span class="_ _6e"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _13"> </span><span class="ls13 wsd">4 215</span> <span class="_ _2b"> </span><span class="ls13 wsd">3 400</span> </span></div><div class="t m1 x2c h5 y290 ff1 fs2 fc0 sc0 lse wsc">Nabycie<span class="_ _2"/> udziałów w spółce<span class="_ _2"/> <span class="ls16 ws29">zale<span class="_ _3"/>żnej<span class="ls0 ws0"> <span class="_ _ca"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _7d"> </span><span class="ls13 wsd">3 488</span> <span class="_ _c9"> </span>- </span></span></div><div class="t m1 x2c h5 y291 ff1 fs2 fc0 sc0 lse wsc">Dokapitaliz<span class="_ _2"/>owanie spółki z<span class="_ _2"/>ależnej<span class="ls0 ws0"> <span class="_ _cb"> </span> <span class="_ _58"> </span>- <span class="_ _2b"> </span><span class="ls13 wsd">2 308</span> <span class="_ _58"> </span>- <span class="_ _8"> </span><span class="ls13 wsd">28 318</span> </span></div><div class="t m1 x2c h5 y292 ff1 fs2 fc0 sc0 lse wsc">Zakup obligacj<span class="_ _2"/>i oraz koszt<span class="_ _2"/>y ich nabyci<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _15"> </span> <span class="_ _10"> </span><span class="ls13 wsd">34 246<span class="_ _2"/></span> <span class="_ _6"> </span><span class="lsc ws19">57 3<span class="_ _3"/>80<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="ls13 wsd">9<span class="_ _2"/>3 220</span> <span class="_ _c2"> </span><span class="ls13 wsd">225 500</span> </span></span></span></div><div class="c x8 y293 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Założeni<span class="_ _2"/>e lokat bankowyc<span class="_ _2"/>h powyżej </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">3 <span class="lsb wsd">miesięcy</span> </div></div><div class="t m1 x2f h5 y294 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _10"> </span><span class="ls10 ws11">70 8<span class="_ _2"/>05</span> <span class="_ _12"> </span><span class="ls13 wsd">41<span class="_ _2"/>0 544</span> <span class="_ _d"> </span><span class="ls18 wsf">380<span class="_ _2"/> 570</span> <span class="_ _12"> </span><span class="ls13 wsd">410 5<span class="_ _2"/>44</span> </div><div class="c x8 y295 wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 ls13 wsd">Wydat<span class="_ _2"/>ki z <span class="lse wsc">realiz<span class="_ _2"/>acji kontraktów<span class="_ _2"/> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">terminowych<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y296 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _58"> </span>- <span class="_ _7d"> </span><span class="ls19 ws20">9<span class="_ _2"/> 785</span> <span class="_ _58"> </span>- <span class="_ _10"> </span><span class="ls13 wsd">25 5<span class="_ _2"/>48</span> </div><div class="t m1 x2c h5 y297 ff1 fs2 fc0 sc0 ls15 ws1c">Inne wydatki inw<span class="_ _3"/>estycyjne<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _90"> </span> <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _15"> </span><span class="ls16 ws29">64<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y298 wd hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto z<span class="ls0 ws0"> <span class="_ _3"/><span class="ls15 ws15">działalno<span class="_ _3"/>ści </span></span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">inwestycyjnej<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y299 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3d"> </span><span class="ls11 ws29">(35 764)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _29"> </span><span class="ws71">(454 127)</span> <span class="_ _a9"> </span><span class="ls16 ws35">(183 968)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a8"> </span><span class="lse wsf">(321 193)</span> </span></span></span></span></div><div class="t m1 x13 h5 y29a ff3 fs2 fc0 sc0 ls1e ws1c">DZIAŁAL<span class="_ _3"/>NOŚĆ FIN<span class="_ _33"/>ANSOWA <span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y29b ff3 fs2 fc0 sc0 lsc wse">Wpły<span class="_ _3"/>wy <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _cc"> </span> <span class="_ _20"> </span>1 <span class="_ _4e"> </span><span class="lsc wse">10</span> <span class="_ _97"> </span><span class="lse ws10">31</span> <span class="_ _11"> </span><span class="lse ws10">30</span> </span></div><div class="c x8 y29c wd ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">Płatności <span class="ls15 ws1c">należności z tytułu umów<span class="_ _3"/> leasingu </span></div></div><div class="t m1 x2c h5 y29d ff1 fs2 fc0 sc0 ls15 ws15">finansowego<span class="_ _33"/><span class="ls0 ws0"> </span></div><div class="t m1 x2f h5 y29e ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _cd"> </span><span class="ff1">1 <span class="_ _87"> </span><span class="ls11 ws1e">10</span> <span class="_ _87"> </span><span class="lse ws10">31</span> <span class="_ _15"> </span><span class="lse ws10">30</span> </span></div><div class="t m1 x13 h5 y29f ff3 fs2 fc0 sc0 ls13 ws18">Wydatk<span class="_ _2"/>i <span class="ls0 ws0"> <span class="_ _ce"> </span> <span class="_ _24"> </span><span class="lsf ws33">6<span class="_ _2"/>80</span> <span class="_ _44"> </span><span class="lsc ws34">101 6<span class="_ _3"/>58<span class="ls0 ws0"> <span class="_ _d"> </span></span>102 426<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _12"> </span><span class="lsc ws36">103 818</span> </span></span></span></div><div class="c x8 y2a0 wd ha"><div class="t m1 x2d h5 y238 ff1 fs2 fc0 sc0 lse wsc">Dywidendy<span class="_ _2"/> i inne wpłaty<span class="_ _2"/> na rzecz </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">właścicieli<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y2a1 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _58"> </span>- <span class="_ _12"> </span><span class="ws1e">100 739</span> <span class="_ _4c"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _44"> </span><span class="ws1e">100 739</span> </div><div class="c x8 y2a2 wd hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Płatności z<span class="_ _2"/>obowiązań<span class="_ _2"/> z tytułu umów </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m1 x2f h5 y2a3 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ls13 ws18">480</span> <span class="_ _63"> </span><span class="ls15 ws15">782</span> <span class="_ _c5"> </span><span class="ls13 wsd">1 9<span class="_ _2"/>20</span> <span class="_ _7d"> </span><span class="ls18 wsf">2 675</span> </div><div class="t m1 x2c h5 y2a4 ff1 fs2 fc0 sc0 ls14 ws11">Ods<span class="_ _2"/>etki <span class="ls0 ws0"> <span class="_ _cf"> </span> <span class="_ _24"> </span><span class="ls13 ws18">20<span class="_ _2"/>0</span> <span class="_ _62"> </span><span class="lse ws10">137</span> <span class="_ _25"> </span><span class="lsf ws33">595</span> <span class="_ _8b"> </span><span class="ls13 ws18">404</span> </span></div><div class="c x8 y2a5 wd ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto z<span class="ls0 ws0"> <span class="_ _3"/><span class="ls15 ws15">działalno<span class="_ _3"/>ści </span></span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">finansowej<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x2e h5 y2a6 ff3 fs2 fc0 sc0 lse ws10">31<span class="ls0 ws0"> <span class="_ _6b"> </span><span class="ls11 ws1e">(67<span class="_ _3"/>9)<span class="ls0 ws0"> <span class="_ _81"> </span><span class="lsc ws34">(101 64<span class="_ _3"/>8)<span class="ls0 ws0"> <span class="_ _2f"> </span><span class="ls11 ws29">(102 395)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls16 ws35">(103 7<span class="_ _3"/>88)<span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m1 x13 h5 y2a7 ff3 fs2 fc0 sc0 lsa ws15">Przepływy pieniężne netto ra<span class="_ _3"/>zem<span class="ls0 ws0"> <span class="_ _d0"> </span> <span class="_ _7"> </span><span class="ls16 ws35">86 896<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _ac"> </span><span class="ls10 ws56">(4<span class="_ _2"/>86<span class="_ _2"/> 340<span class="_ _2"/>)</span> <span class="_ _5"> </span><span class="ls14 ws33">(<span class="_ _2"/>41 59<span class="_ _2"/>5)</span> <span class="_ _29"> </span><span class="lsd wsc">(21<span class="_ _2"/>2 897)</span> </span></span></span></div><div class="t m1 x13 h5 y2a8 ff3 fs2 fc0 sc0 ls13 ws13">Bilansow<span class="_ _2"/>a zmiana st<span class="_ _2"/>anu środk<span class="_ _2"/>ów pieniężnych<span class="ls0 ws0"> <span class="_ _6"> </span> <span class="_ _7"> </span><span class="ls16 ws35">86 896</span> <span class="_ _ac"> </span><span class="ls10 ws56">(4<span class="_ _2"/>86<span class="_ _2"/> 340<span class="_ _2"/>)</span> <span class="_ _5"> </span><span class="ls14 ws33">(<span class="_ _2"/>41 59<span class="_ _2"/>5)</span> <span class="_ _29"> </span><span class="lsd wsc">(21<span class="_ _2"/>2 897)</span> </span></div><div class="t m1 x13 h5 y2a9 ff3 fs2 fc0 sc0 lsa ws15">Środki pieniężne na początek okr<span class="_ _3"/>esu<span class="ls0 ws0"> <span class="_ _d1"> </span> <span class="_ _5"> </span><span class="lse wsf">1<span class="_ _2"/>49 336</span> <span class="_ _16"> </span><span class="ls11 ws29">685 029</span> <span class="_ _d"> </span><span class="lsc ws36">277 827<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _44"> </span><span class="lsc ws36">411 586</span> </span></span></span></div><div class="t m1 x13 h5 y2aa ff3 fs2 fc0 sc0 lsa ws15">Środki pieniężne na koniec o<span class="_ _3"/>kresu<span class="ls0 ws0"> <span class="_ _d2"> </span> <span class="_ _3c"> </span><span class="lse wsf">2<span class="_ _2"/>36 232</span> <span class="_ _d"> </span><span class="ls14 ws33">1<span class="_ _2"/>98 68<span class="_ _2"/>9</span> <span class="_ _c2"> </span><span class="lse wsf">236 232</span> <span class="_ _5"> </span><span class="ls14 ws33">198<span class="_ _2"/> 689</span> </span></div><div class="c x8 y2ab w1e h18"><div class="t m1 x77 h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x79 y2ab w1f h18"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x7b h5 y2ac ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x29 y2ab wc h18"><div class="t m1 x1b h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x2a y2ab w20 h18"><div class="t m1 x1b h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x27 h8 y2ad ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2b y2ab wc h18"><div class="t m1 x1b h8 y2ae ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y2af ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf10" style="content-visibility: auto;"><div class="pc pc10 w0 h0"><img alt="" class="bi x0 y2b0 w1 h2a" src="data:image/png;base64,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"/><div class="t m1 x47 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span> </span></div><div class="c x4b yd0 w21 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">16<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff1 fs2 fc0 sc0 lse ws69">W trze<span class="_ _2"/>cim kwartale<span class="_ _2"/> 2023 r. Grupa CD PR<span class="_ _2"/>OJEKT wykaz<span class="_ _2"/>ała dodat<span class="_ _2"/>nie <span class="ff3 lsa ws91">Przepływy netto z działalnośc<span class="_ _3"/>i operacyjnej<span class="ff1 ls0 ws0"> <span class="_ _60"> </span><span class="lsd ws91">w kwocie<span class="_ _2"/> </span></span></span></div><div class="t m1 x8 h5 y109 ff1 fs2 fc0 sc0 ls13 ws18">123<span class="ls0 ws0"> <span class="lse ws10">339</span> </span><span class="wsd">ty<span class="_ _2"/>s. zł.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y2b1 ff1 fs2 fc0 sc0 lse wsc">Skonsolidowan<span class="_ _2"/>y wynik n<span class="_ _2"/>etto, skorygowano o:<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y2b2 ff1 fs2 fc0 sc0 lse ws10">a)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="ls11 ws12">Po<span class="_ _3"/>zycje ni<span class="_ _3"/>egotów<span class="_ _3"/>kowe (łą<span class="_ _3"/>czni<span class="_ _3"/>e zwięk<span class="_ _3"/>szenie):<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x5 h5 y2b3 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws18">A<span class="_ _2"/>mortyzację<span class="_ _2"/></span><span class="ff1 fc0">; </span></span></div><div class="t m1 x5 h5 y2b4 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws92">A<span class="_ _2"/>mortyzację<span class="_ _2"/> prac <span class="lsa ws93">rozwojowych ujętą jako ko<span class="_ _3"/>szt własny sprzedaży<span class="_ _3"/><span class="ff1 lse ws63">, na którą skład<span class="_ _2"/>ają się amorty<span class="_ _2"/>zacja nakładów<span class="_ _2"/> </span></span></span></span></div><div class="t m1 x7c h5 y2b5 ff1 fs2 fc0 sc0 lse ws6b">na prace roz<span class="_ _2"/>wojowe proje<span class="_ _2"/>któw <span class="ff4 lsc ws92">Cyberp<span class="_ _3"/>unk<span class="_ _3"/> 2077 <span class="ff1 lse ws63">wraz z dod<span class="_ _2"/>atkiem <span class="_ _2"/></span><span class="lsb ws6c">Widmo Wolności<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lse ws10">oraz <span class="_ _d3"/></span></span><span class="lsa ws94">Wiedźmin 3: Dziki Gon </span></span></span></div><div class="t m1 x7c h5 y2b6 ff4 fs2 fc0 sc0 lsb ws1d">Edycja Kompletna <span class="ff1">na konsole nowej generacji Xbox Series X|S ora<span class="lse wsc">z PlaySt<span class="_ _2"/>ation 5;</span></span><span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y2b7 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls23 ws95">Zysk/(stra<span class="_ _3"/>tę) z ty<span class="_ _33"/>tułu różnic<span class="_ _3"/> kurso<span class="_ _3"/>wych<span class="ff1 lsa ws50">,<span class="_ _3"/> zmniejszenie wynikające głównie z eliminacji ujętych w rachunku wyników<span class="_ _3"/> </span></span></span></div><div class="t m1 x7c h5 y2b8 ff1 fs2 fc0 sc0 lsb ws1d">różnic kursowych z wyceny zagranicznych obligacji skarbowych posiadanych przez segment CD PROJEKT RED,<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y2b9 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 lsa ws15">Z<span class="_ _2"/>mianę stanu rezerw<span class="ff1 ls13 wsd">, zw<span class="lse wsc">iększenie związ<span class="_ _2"/>ane ze wzroste<span class="_ _2"/>m rezerw na zob<span class="_ _2"/>owiązania,<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x5 h5 y2ba ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 lsa ws96">Inne k<span class="_ _2"/>orekty<span class="ff1 lse ws97">, zwiększenie wynikające<span class="_ _2"/> głównie z e<span class="_ _2"/>liminacji r<span class="_ _2"/>achunkowego rozlic<span class="_ _2"/>zenia kosztów programu<span class="_ _2"/> </span></span></span></div><div class="t m1 x7c h5 y2bb ff1 fs2 fc0 sc0 lse wsc">motywacy<span class="_ _2"/>jnego oraz rozli<span class="_ _2"/>czenia połącze<span class="_ _2"/>nia spółki Spokko s<span class="_ _2"/>p. z o.o. <span class="_ _2"/><span class="ls16 ws29">z <span class="ls17 ws0">CD P<span class="ws13">ROJEKT</span><span class="ls0"> <span class="ls13 ws18">S.A.</span> </span></span></span></div><div class="t m1 x32 h5 y2bc ff1 fs2 fc0 sc0 lsc wse">b)<span class="ff6 ls0 ws0"> <span class="_ _5b"> </span></span><span class="lse wsc">Pozycje zw<span class="_ _2"/>iązane<span class="ls0 ws0"> </span>ze zmianami majątku<span class="_ _2"/> obrotowe<span class="_ _2"/>go i zobowiązań krót<span class="_ _2"/>kotermin<span class="_ _2"/>owych (łącznie z<span class="_ _2"/>mniejszenie)<span class="_ _2"/>:<span class="ls0 ws0"> </span></span></div><div class="t m1 x5 h5 y2bd ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws13">Z<span class="_ _2"/>mianę stan<span class="_ _2"/>u zapasów<span class="ff1 lse wsc">, z<span class="_ _2"/>większenie sald<span class="_ _2"/>a przepływów wy<span class="_ _2"/>nikające ze spad<span class="_ _2"/>ku zapasów,<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x5 h5 y2be ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls1e ws5f">Zmianę stanu należ<span class="_ _33"/>ności<span class="ff1 lse ws5e">, zmnie<span class="_ _2"/>jszenie salda pr<span class="_ _2"/>zepływów w<span class="_ _2"/>ynikające prze<span class="_ _2"/>de wszyst<span class="_ _2"/>kim ze zwię<span class="_ _2"/>kszenia salda<span class="_ _2"/> </span></span></span></div><div class="t m1 x7c h5 y2bf ff1 fs2 fc0 sc0 lse ws44">należn<span class="_ _2"/>ości handlowyc<span class="_ _2"/>h segmentu CD PR<span class="_ _2"/>OJEKT RED n<span class="_ _2"/>a koniec trz<span class="_ _2"/>eciego kwartału<span class="_ _2"/> 2023 r. zwi<span class="_ _2"/>ązanego ze<span class="_ _2"/> wzroste<span class="_ _2"/>m </div><div class="t m1 x7c h5 y2c0 ff1 fs2 fc0 sc0 lsb ws1d">sprzedaży w związku z mającą miejsce 26 września b.r. premierą dodatk<span class="ls15 ws15">u </span><span class="ff4">Widmo Wolności</span><span class="ls0 ws0">, </span></div><div class="t m1 x5 h5 y2c1 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 lsa ws79">Z<span class="_ _2"/>mianę stanu zob<span class="_ _3"/>owiązań z wyjątkiem pożyc<span class="_ _3"/>zek i kredytów<span class="ff1 lsd">, zwiększenie salda przepływów w konsekwencji </span></span></span></div><div class="t m1 x7c h5 y2c2 ff1 fs2 fc0 sc0 lse wsc">zwiększe<span class="_ _2"/>nia salda z<span class="_ _2"/>obowiązań Grupy,<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y2c3 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff3 fc0 ls13 ws13">Z<span class="_ _2"/>mianę stan<span class="_ _2"/>u pozostał<span class="_ _2"/>ych aktywów i pas<span class="_ _2"/>ywów<span class="ff1 lse wsc">, zmniej<span class="_ _2"/>szenie salda prz<span class="_ _2"/>epływów wy<span class="_ _2"/>nikające główni<span class="_ _2"/>e z rozlic<span class="ls14 ws11">zen<span class="_ _2"/>ia </span></span></span></span></div><div class="t m1 x7c h5 y2c4 ff1 fs2 fc0 sc0 lse ws23">przez<span class="_ _2"/> segmenty CD PROJEKT R<span class="_ _2"/>ED oraz GOG.COM z<span class="_ _2"/>amówień przedprem<span class="_ _2"/>ierowych na <span class="ws10">dod<span class="_ _2"/>atek<span class="ls0 ws0"> <span class="_ _d3"/><span class="ff4 lsb ws22">Wid<span class="_ _2"/>mo Wolności</span> </span></span></div><div class="t m1 x7c h5 y2c5 ff1 fs2 fc0 sc0 lsb ws1d">oraz ze zwiększenia w segmencie GOG.COM salda rozliczeń międzyokresowych czynnych.<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y2c6 ff1 fs2 fc0 sc0 lsb wsd">c)<span class="ff6 ls0 ws0"> <span class="_ _5a"> </span></span><span class="ws1d">Pozycje ujęte<span class="_ _2"/> w innych częściach rachunku przepływów <span class="ls0 ws0">- <span class="ff3 ls15 ws1a">Odsetki i udział<span class="ls13 ws13">y w zyskach<span class="_ _2"/></span></span> <span class="lse ws10">oraz <span class="ff3 ls15 ws1a">(Zysk)/stratę z dzia<span class="_ _3"/>łalności </span></span></span></span></div><div class="t m1 x5 h5 y2c7 ff3 fs2 fc0 sc0 ls15 ws15">inwestycyjnej<span class="ff1 ls13 wsd">, skutkujące<span class="ls0 ws0"> <span class="lse wsc">zmniejsze<span class="_ _2"/>niem salda przepły<span class="_ _2"/>wów z działalności<span class="_ _2"/> operacyjne<span class="_ _2"/></span>j, </span></span></div><div class="t m1 x32 h5 y2c8 ff1 fs2 fc0 sc0 lsc wse">d)<span class="ff6 ls0 ws0"> <span class="_ _5b"> </span></span><span class="lse ws74">Różnicę międz<span class="_ _2"/>y podatkie<span class="_ _2"/>m dochodowy<span class="_ _2"/>m ujętym w rach<span class="_ _2"/>unku wyni<span class="_ _2"/>ków, a fakty<span class="_ _2"/>cznie z<span class="_ _2"/>apłaconym w t<span class="_ _2"/>rakcie <span class="lsb wsd">trze<span class="_ _2"/>ciego<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x5 h5 y2c9 ff1 fs2 fc0 sc0 ls13 wsd">kwartału 20<span class="_ _2"/>23 r. z<span class="ls0 ws0"> <span class="ls16 ws16">uwzględni<span class="_ _33"/>eniem ro<span class="_ _3"/>zlicze<span class="_ _3"/>ń zwią<span class="_ _3"/>zany<span class="_ _3"/>ch z po<span class="_ _33"/>datkiem<span class="_ _3"/> u źródła<span class="_ _3"/>. <span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y2ca ff1 fs2 fc0 sc0 lse ws74">Największy<span class="_ _2"/> wpływ na ujemne saldo <span class="ff3 lsa ws51">Przepływów pieniężnych netto z dzia<span class="_ _3"/>łalności inwestycyjnej <span class="ff1 lse ws74">w trakcie t<span class="_ _2"/>rzeciego kwartału<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y2cb ff1 fs2 fc0 sc0 lse wsc">bieżące<span class="_ _2"/>go roku miały uje<span class="_ _2"/>mne przepływy z<span class="_ _2"/>wiązane z<span class="_ _2"/> ponoszonymi nakładami n<span class="_ _2"/>a prace rozwoj<span class="_ _2"/>owe.</div><div class="t m1 x7d h19 y160 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2cc ff1 fs2 fc0 sc0 lse ws42">W omawianym t<span class="_ _2"/>rzecim<span class="_ _2"/> kwartale 2023 r. Gru<span class="_ _2"/>pa CD PROJ<span class="_ _2"/>EKT nie wygen<span class="_ _2"/>erowała istot<span class="_ _2"/>nych <span class="ff3 lsa ws43">Przepływów pieniężnych netto </span></div><div class="t m1 x8 h5 y2cd ff3 fs2 fc0 sc0 ls0 ws0">z <span class="ls15 ws1a">działalnośc<span class="_ _3"/>i finansowej<span class="ff1 ls0 ws0">.</span></span></div><div class="t m1 x7e h19 y2ce ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2cf ff1 fs2 fc0 sc0 lse ws98">Łącznie w<span class="_ _2"/> trzecim kwart<span class="_ _2"/>ale 2023 Grupa CD PR<span class="_ _2"/>OJEKT wygenerowała d<span class="_ _2"/>odatnie <span class="ff3 lsa ws99">Przepływy pieniężn<span class="ls23 ws9a">e netto<span class="_ _3"/><span class="ff1 ls0 ws0"> <span class="_ _5f"> </span><span class="lsb ws9b">w wysokości </span></span></span></span></div><div class="t m1 x8 h5 y2d0 ff1 fs2 fc0 sc0 ls15 ws15">86<span class="ls0 ws0"> <span class="ls19 ws8c">896<span class="_ _2"/></span> <span class="ls28 ws20">tys.</span> <span class="lsd wsf">zł.</span></span></div><div class="t m1 x34 hf y2d1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2d2 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf11" style="content-visibility: auto;"><div class="pc pc11 w0 h0"><img alt="" class="bi x0 y2d3 w1 h2b" src="data:image/png;base64,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"/><div class="t m1 x76 h7 y2d4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x22 h13 y2d5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x23 y2 wb h2c"><div class="t m1 x0 h2d y2d6 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x7f h14 y2d7 ff3 fs6 fc2 sc0 ls0 ws0"> <span class="_ _d4"> </span><span class="fsa"> </span></div><div class="t m1 x3 h14 y2d8 ff3 fs6 fc2 sc0 ls2c ws9c">Informacje objaśniające </div><div class="t m1 x3 h14 y2d9 ff3 fs6 fc2 sc0 ls2c ws9d">do<span class="ls0 ws0"> <span class="_ _2"/><span class="ls2d">śródr<span class="_ _3"/>oczne<span class="_ _3"/>go sk<span class="_ _3"/>róconeg<span class="_ _33"/>o </span></span></div><div class="t m1 x3 h14 y2da ff3 fs6 fc2 sc0 ls1f ws2f">skons<span class="_ _3"/>olidowanego<span class="_ _3"/> sprawozdania<span class="_ _3"/> </div><div class="t m1 x3 h14 y2db ff3 fs6 fc2 sc0 ls1f ws9e">finansow<span class="_ _3"/>ego<span class="ls0 ws0"> </span></div><div class="t m1 x3 h15 y2dc ff3 fs7 fc2 sc0 ls0 ws0">2<span class="_ _d3"/> <span class="_ _d5"/> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf12" style="content-visibility: auto;"><div class="pc pc12 w0 h0"><img alt="" class="bi x0 y2dd w1 h2e" src="data:image/png;base64,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"/><div class="t m1 x80 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ws3">lip<span class="_ _2"/>c<span class="ls2 ws2">a do 30 <span class="_ _3"/>wrześ<span class="_ _3"/>nia 2<span class="_ _3"/>0<span class="ls0 ws0">23 r. </span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x4b yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls2b ws84">18<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y2df ff3 fs8 fc2 sc0 ls0 ws32">Informacje ogólne<span class="ws0"> </span></div><div class="t m1 x13 h5 y2e0 ff1 fs2 fc0 sc0 ls13 ws18">Nazwa<span class="ls0 ws0"> <span class="lse wsc">jed<span class="_ _2"/>nostki sprawozd<span class="_ _2"/>awczej</span>: </span></div><div class="c x81 y2e1 w22 h2f"><div class="t m1 x15 h5 y2e2 ff1 fs2 fc0 sc0 ls17 ws0">CD PROJEKT S.A.<span class="ls0"> </span></div></div><div class="t m1 x82 h5 y2e3 ff1 fs2 fc0 sc0 lse wsc">(w nazw<span class="_ _2"/>ie jednostki spraw<span class="_ _2"/>ozdawczej nie<span class="_ _2"/> nastąpiły żad<span class="_ _2"/>ne zmiany od zakońc<span class="_ _2"/>zenia </div><div class="t m1 x82 h5 y2e4 ff1 fs2 fc0 sc0 lse wsc">poprzednie<span class="_ _2"/>go okresu sprawoz<span class="_ _2"/>dawczego)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2e5 ff1 fs2 fc0 sc0 lse wsc">Forma prawna:<span class="ls0 ws0"> <span class="_ _d6"> </span></span>Spółka Akcyjna<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2e6 ff1 fs2 fc0 sc0 lsa wsc">Siedziba:<span class="ls0 ws0"> <span class="_ _d7"> </span></span><span class="lse">ul. Jagiel<span class="_ _2"/>lońska 74, Warsz<span class="_ _2"/>awa 03<span class="ls0 ws0">-</span><span class="ws10">301<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y2e7 ff1 fs2 fc0 sc0 lse ws10">Kraj <span class="lsb wsd">rejestracji:<span class="ls0 ws0"> <span class="_ _d8"> </span></span></span>Polska<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2e8 ff1 fs2 fc0 sc0 lse wsc">Podstawowy<span class="_ _2"/> przedmiot dzi<span class="_ _2"/>ałalności:<span class="ls0 ws0"> </span></div><div class="t m1 x82 h5 y2e9 ff1 fs2 fc0 sc0 lse wsc">CD PROJEKT<span class="_ _2"/> S.A. jest spółką hol<span class="_ _2"/>dingową Gru<span class="_ _2"/>py Kapitałowe<span class="_ _2"/>j CD PROJEKT </div><div class="t m1 x82 h5 y2ea ff1 fs2 fc0 sc0 lse wsc">działaj<span class="_ _2"/>ącej w segment<span class="_ _2"/>ach CD PROJEKT R<span class="_ _2"/>ED oraz GOG.<span class="ls17 ws13">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y2eb ff1 fs2 fc0 sc0 lse wsc">Podstawowe<span class="_ _2"/> miejsce prowadz<span class="_ _2"/>enia </div><div class="t m1 x13 h5 y2ec ff1 fs2 fc0 sc0 lse ws10">działal<span class="_ _2"/>ności:<span class="ls0 ws0"> </span></div><div class="t m1 x82 h5 y2ed ff1 fs2 fc0 sc0 lsb wsd">Warszawa<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2ee ff1 fs2 fc0 sc0 ls18 ws14">Organ <span class="lse wsc">prowad<span class="_ _2"/>zący rej<span class="_ _2"/>estr:<span class="ls0 ws0"> </span></span></div><div class="t m1 x82 h5 y2ef ff1 fs2 fc0 sc0 lse wsc">Sąd Re<span class="_ _2"/>jonowy dla m.st. War<span class="_ _2"/>szawy w Warszawi<span class="_ _2"/>e, XIV Wydz<span class="_ _2"/>iał Gospodarczy </div><div class="t m1 x82 h5 y2f0 ff1 fs2 fc0 sc0 lse wsc">Krajowego Re<span class="_ _2"/>jestru Sąd<span class="_ _2"/>owego<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2f1 ff1 fs2 fc0 sc0 lsb ws71">Numer staty<span class="_ _2"/>styczny REGON:<span class="ls0 ws0"> <span class="_ _94"> </span><span class="ls13 ws18">492707333</span> </span></div><div class="t m1 x13 h30 y2f2 ff1 fsb fc0 sc0 ls2e ws9f">Numer <span class="fs2 lsa wsc">identy<span class="_ _2"/>fikacji</span><span class="ls0 ws0"> <span class="wsa0">podatkowej NIP:</span><span class="fs2"> </span></span></div><div class="t m1 x82 h5 y2f3 ff1 fs2 fc0 sc0 ls13 ws18">7342867<span class="_ _2"/>148<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y2f4 ff1 fs2 fc0 sc0 lsb ws1d">Numer rejestrowy BDO:<span class="ls0 ws0"> <span class="_ _d9"> </span>000141053 </span></div><div class="t m1 x13 h5 y2f5 ff1 fs2 fc0 sc0 lse wsc">Czas trwan<span class="_ _2"/>ia <span class="ls1e ws1a">Grupy:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _c4"> </span>n<span class="lse ws10">ieoznaczon<span class="_ _2"/>y</span> </span></span></div><div class="t m1 x13 h5 y2f6 ff1 fs2 fc0 sc0 lse wsc">Nazwa jed<span class="_ _2"/>nostki dominu<span class="_ _2"/>jącej:<span class="ls0 ws0"> <span class="_ _15"> </span><span class="ls17">CD PROJ<span class="_ _2"/>EKT S.A.</span> </span></div><div class="t m1 x13 h5 y2f7 ff1 fs2 fc0 sc0 lse wsc">Nazwa jed<span class="_ _2"/>nostki dominu<span class="_ _2"/>jącej </div><div class="t m1 x13 h5 y2f8 ff1 fs2 fc0 sc0 lse wsc">najwyższe<span class="_ _2"/>go szczebla Gr<span class="_ _2"/>upy:<span class="ls0 ws0"> </span></div><div class="t m1 x82 h5 y2f9 ff1 fs2 fc0 sc0 ls17 ws0">CD PROJEKT S.A.<span class="ls0"> </span></div><div class="t m1 x8 h17 y2fa ff3 fs8 fc2 sc0 ls0 ws32">Prezentacja Grupy Kapitałowej<span class="ws0"> </span></div><div class="t m1 x8 h8 y2fb ff3 fs4 fc2 sc0 ls9 wsa1">Spół<span class="_ _2"/>ki powią<span class="_ _2"/>zane<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y2fc ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x20 h5 y2fd ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y2fe ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x20 h5 y2ff ff1 fs2 fc6 sc0 ls0 ws0"> </div><div class="t m1 x83 h31 y300 ff1 fsc fc0 sc0 ls2f wsa2">CD <span class="_ _2"/>PROJE<span class="_ _2"/>KT S.A.</div><div class="t m1 x84 h31 y301 ff1 fsc fc0 sc0 ls30 ws32">GOG sp. z o.o.<span class="_ _da"> </span><span class="ls4 wsa3">CD PROJEKT RED Inc.</span></div><div class="t m1 x56 h31 y302 ff1 fsc fc0 sc0 ls31 wsa4">The <span class="_ _2"/>Molass<span class="_ _2"/>es Flood <span class="_ _2"/>LLC</div><div class="t m1 x85 h8 y303 ff1 fsc fc0 sc0 ls30 ws32">CD PROJEKT SILVER Inc<span class="fs4 ls0 ws0">.</span></div><div class="t m1 x86 h31 y304 ff1 fsc fc0 sc0 ls4 wsa3">CD PROJEKT RED </div><div class="t m1 x87 h31 y305 ff1 fsc fc0 sc0 ls32 wsa5">Vancouver<span class="_ _2"/> Studi<span class="_ _2"/>o Ltd.</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf13" style="content-visibility: auto;"><div class="pc pc13 w0 h0"><img alt="" class="bi x0 y306 w1 h32" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x4b yd0 w21 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls2b ws84">19<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y2df ff3 fs8 fc2 sc0 ls26 ws6f">Zasady konsolida<span class="_ _3"/>cji<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y307 ff3 fsd fc2 sc0 ls33 wsa6">Spółki o<span class="_ _2"/>bjęte<span class="_ _2"/> kons<span class="_ _2"/>olidacją<span class="_ _2"/><span class="ls0 ws0"> – <span class="ls34">stan na dzień 30.0<span class="_ _3"/>9.2023 r.<span class="ls0"> </span></span></span></div><div class="t m1 x75 h5 y308 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x89 h5 y309 ff3 fs2 fc0 sc0 ls13 ws19">udział<span class="_ _2"/> w k<span class="_ _2"/>apitale<span class="ls0 ws0"> <span class="_ _a4"> </span></span><span class="ws13">udz<span class="_ _2"/>iał w praw<span class="_ _2"/>ach głosu<span class="ls0 ws0"> <span class="_ _db"> </span><span class="ls15 ws1a">metoda konso<span class="_ _3"/>lidacji<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y30a ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT S.A.<span class="ls0 ws0"> <span class="_ _dc"> </span><span class="ff1 lse wsc">jedn<span class="_ _2"/>ostka dominująca</span><span class="ff1"> <span class="_ _dd"> </span>- <span class="_ _de"> </span>- </span></span></div><div class="t m1 x13 h5 y24b ff3 fs2 fc0 sc0 ls17 wsd">GOG sp. z o.o. <span class="ls0 ws0"> <span class="_ _df"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _e1"> </span><span class="lse ws10">pełna</span> </span></span></div><div class="t m1 x13 h5 y30b ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT<span class="ls0 ws0"> <span class="ls1b ws2b">RED</span> <span class="ls13 ws18">In<span class="_ _2"/>c.</span> <span class="_ _e2"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _e1"> </span><span class="lse ws10">pełna</span> </span></span></div><div class="t m1 x13 h5 y30c ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED Vancouver St<span class="_ _3"/>udio Ltd.<span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _94"> </span> <span class="lse ws10">niekonsolid<span class="_ _2"/>owana</span> </span></span></div><div class="t m1 x13 h5 y30d ff3 fs2 fc0 sc0 ls15 ws1a">The Molasses Flo<span class="_ _3"/>od LLC<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e3"> </span><span class="ff1 lsc wse">71</span><span class="ff1">% <span class="_ _e4"> </span><span class="lsc wse">71</span>% <span class="_ _dd"> </span> <span class="lse ws10">ni<span class="_ _2"/>ekonsolid<span class="_ _2"/>owana</span> </span></span></div><div class="t m1 x13 h5 y30e ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT SILVER Inc.<span class="ls0 ws0"> <span class="_ _e5"> </span><span class="ff1">100% <span class="_ _e0"> </span>100% <span class="_ _20"> </span><span class="lse ws10">niekon<span class="_ _2"/>solidowana</span> </span></span></div><div class="t m1 x8 h5 y30f ff1 fs2 fc0 sc0 lse ws65">Zgodnie<span class="_ _2"/> z przyjętą przez G<span class="_ _2"/>rupę polityką rach<span class="_ _2"/>unkowości jedn<span class="_ _2"/>ostka dominująca m<span class="_ _2"/>oże nie obej<span class="_ _2"/>mować konsolidacją <span class="ws10">peł<span class="_ _2"/>ną <span class="_ _d3"/>spółe<span class="_ _2"/>k </span></div><div class="t m1 x8 h5 y310 ff1 fs2 fc0 sc0 lsa ws1a">zależnych o ile:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y311 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse wsc">udzi<span class="_ _2"/>ał w sumie bilan<span class="_ _2"/>sowej jednostki dom<span class="_ _2"/>inującej<span class="_ _2"/> nie przekracz<span class="_ _2"/>a 2%,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y312 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse wsc">udzi<span class="_ _2"/>ał w przychodach<span class="_ _2"/> ze sprzedaży oraz ope<span class="_ _2"/>racji finan<span class="_ _2"/>sowych jedn<span class="_ _2"/>ostki dominuj<span class="_ _2"/>ącej nie przekracz<span class="_ _2"/>a 1%,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y313 ff1 fs2 fc0 sc0 lse ws98">przy czym w<span class="_ _2"/> ramach ustalania prz<span class="_ _2"/>ekroczeni<span class="_ _2"/>a progów nie uwzglę<span class="_ _2"/>dnia się tr<span class="_ _2"/>ansakcji między s<span class="_ _2"/>półką zależną, a<span class="ls0 ws0"> </span><span class="ws10">pod<span class="_ _2"/>miotem </span></div><div class="t m1 x8 h5 y314 ff1 fs2 fc0 sc0 lse wsc">dominu<span class="_ _2"/>jącym, które podl<span class="_ _2"/>egałyby wyłącze<span class="_ _2"/>niu w ramach konsolid<span class="_ _2"/>acji.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y315 ff1 fs2 fc0 sc0 lse wsc">Łącznie d<span class="_ _2"/>ane finansowe spół<span class="_ _2"/>ek zależ<span class="_ _2"/>nych wyłączonyc<span class="_ _2"/>h z konsolid<span class="_ _2"/>acji nie mogą prze<span class="_ _2"/>kraczać:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y316 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lsa ws1a">5% udziału w sumie bilansowej jedno<span class="_ _3"/>stki dominującej,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y317 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse wsc">2% udz<span class="_ _2"/>iału w przychod<span class="_ _2"/>ach ze sprzed<span class="_ _2"/>aży oraz operacj<span class="_ _2"/>i finansowy<span class="_ _2"/>ch jednostki d<span class="_ _2"/>ominującej,<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y318 ff1 fs2 fc0 sc0 lsb ws9b">przy czym w ramach ustalania przekroczeni<span class="lse ws98">a progów nie u<span class="_ _2"/>względnia się t<span class="_ _2"/>ransakcji między<span class="_ _2"/> spółką zależną, a<span class="ls0 ws0"> </span><span class="ws10">pod<span class="_ _2"/>miotem </span></span></div><div class="t m1 x8 h5 y319 ff1 fs2 fc0 sc0 lse wsc">dominu<span class="_ _2"/>jącym, które podl<span class="_ _2"/>egałyby wyłącze<span class="_ _2"/>niu w ramach konsolid<span class="_ _2"/>acji.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y31a ff3 fsd fc2 sc0 ls34 ws0">Jednostki z<span class="_ _3"/>ależne<span class="ls0"> </span></div><div class="t m1 x8 h5 y31b ff1 fs2 fc0 sc0 lse wsc">Jednost<span class="_ _2"/>ki zależne to ws<span class="_ _2"/>zelkie jednostki, w<span class="_ _2"/> odniesi<span class="_ _2"/>eniu do który<span class="_ _2"/>ch Grupa sprawuje<span class="_ _2"/> kontrolę<span class="_ _2"/>, przejawiającą się<span class="_ _2"/> w<span class="ls0 ws0"> <span class="lsb wsd">jednoczesnym:</span> </span></div><div class="t m1 x8 h5 y31c ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws3d">sprawowaniu wład<span class="_ _2"/>zy, pole<span class="_ _2"/>gającym na dyspon<span class="_ _2"/>owaniu aktualny<span class="_ _2"/>mi prawami dającymi<span class="_ _2"/> możliwość bieżąc<span class="_ _2"/>ego kierowania istot<span class="_ _2"/>nymi </span></span></div><div class="t m1 x32 h5 y31d ff1 fs2 fc0 sc0 lse wsc">działan<span class="_ _2"/>iami, tj. dział<span class="_ _2"/>aniami, które<span class="_ _2"/> znacząco wpływają n<span class="_ _2"/>a wyniki fin<span class="_ _2"/>ansowe jednost<span class="_ _2"/>ki,<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y31e ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws28">podlegani<span class="_ _2"/>u ekspozycji n<span class="_ _2"/>a zmienne wyniki fi<span class="_ _2"/>nansowe lub posi<span class="_ _2"/>adaniu prawa do zmi<span class="_ _2"/>ennych wyników fi<span class="_ _2"/>nansowych, polegający<span class="_ _2"/>m </span></span></div><div class="t m1 x32 h5 y31f ff1 fs2 fc0 sc0 lse wsc">na istni<span class="_ _2"/>eniu możliwoś<span class="_ _2"/>ci zmiany wyników fi<span class="_ _2"/>nansowych G<span class="_ _2"/>rupy w zależności od<span class="_ _2"/><span class="ls0 ws0"> <span class="lsa ws1a">wyników tej jednostki,</span> </span></div><div class="t m1 x8 h5 y320 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws3d">posiadaniu<span class="_ _2"/> możliwości w<span class="_ _2"/>ykorzyst<span class="_ _2"/>ania sprawowanej wład<span class="_ _2"/>zy d<span class="_ _2"/>o wywierania wpływ<span class="_ _2"/>u na wysokość<span class="_ _2"/> swoich <span class="_ _2"/>wyników fin<span class="_ _2"/>ansowych, </span></span></div><div class="t m1 x32 h5 y321 ff1 fs2 fc0 sc0 lse ws6b">polegającym n<span class="_ _2"/>a korzystan<span class="_ _2"/>iu ze swoje<span class="_ _2"/>j władzy<span class="_ _2"/> w celu wywier<span class="_ _2"/>ania wpływu n<span class="_ _2"/>a<span class="ls0 ws0"> </span>przypisan<span class="_ _2"/>e Grupie wyn<span class="_ _2"/>iki finansowe z<span class="_ _2"/>wiązane </div><div class="t m1 x32 h5 y322 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">zaangażowan<span class="_ _2"/>iem w tą jednost<span class="_ _2"/>kę.</span> </div><div class="t m1 x8 h5 y323 ff1 fs2 fc0 sc0 lse ws65">Jednost<span class="_ _2"/>ki zależne podl<span class="_ _2"/>egają pełnej konsol<span class="_ _2"/>idacji od<span class="_ _2"/> dnia przejęc<span class="_ _2"/>ia nad nimi kont<span class="_ _2"/>roli przez G<span class="_ _2"/>rupę. Przestaje<span class="_ _2"/> się je kon<span class="_ _2"/>solidować </div><div class="t m1 x8 h5 y324 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">dniem ust<span class="_ _2"/>ania kontrol<span class="_ _2"/>i.</span> </div><div class="t m1 x8 h5 y325 ff1 fs2 fc0 sc0 lse ws2b">Przychody<span class="_ _2"/> i koszty, rozrac<span class="_ _2"/>hunki i niez<span class="_ _2"/>realizowane<span class="_ _2"/> zyski na transakcjach pom<span class="_ _2"/>iędzy spółkami<span class="_ _2"/> Grupy dla potr<span class="_ _2"/>zeb skonsoli<span class="_ _2"/>dowanego </div><div class="t m1 x8 h5 y326 ff1 fs2 fc0 sc0 lse ws6b">sprawozd<span class="_ _2"/>ania finansow<span class="_ _2"/>ego są elimin<span class="_ _2"/>owane.<span class="ls0 ws0"> <span class="_ _d3"/></span>Niez<span class="_ _2"/>realizowane<span class="_ _2"/> straty również<span class="_ _2"/> podlegają e<span class="_ _2"/>liminacji, ch<span class="_ _2"/>yba że<span class="_ _2"/> transakcja d<span class="_ _2"/>ostarcza </div><div class="t m1 x8 h5 y327 ff1 fs2 fc0 sc0 lse ws5a">dowodów na ut<span class="_ _2"/>ratę wartości przez<span class="ls0 ws0"> </span>prze<span class="_ _2"/>kazany składni<span class="_ _2"/>k aktywów. Zasady rachunkowości st<span class="_ _2"/>osowane przez jednost<span class="_ _2"/>ki zależne </div><div class="t m1 x8 h5 y328 ff1 fs2 fc0 sc0 lse ws28">zostały<span class="_ _2"/> zmienione, tam<span class="ls0 ws0"> </span>gd<span class="_ _2"/>zie było to koniecz<span class="_ _2"/>ne, dla zap<span class="lsb ws71">e<span class="_ _2"/>wnienia zgodności z zasadami rachunkowośc<span class="_ _3"/>i stosowanymi przez Grupę<span class="ls0 ws0">. </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf14" style="content-visibility: auto;"><div class="pc pc14 w0 h0"><img alt="" class="bi x0 y329 w1 h34" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKYAAAMUCAIAAAAJ2bhBAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde5xdVWHo8bX22ecx7yQkZCABInA1VL1GwQtiFKi0YisVNIi0PqDYiqXUUuEiiNYH9mpBUZGHpSlQYqFIBYVe8YKAmg+PAja2ERCDEIw6wgB5TOZx5pyz7x8nc3JmJplMQtDJ5Pv98Mc89pyZvXOGnF/W2muFMCLGGLbHLn28k3W8k3W8k3WyLo6TdbyTdbyT3R1ONgkAAABMU5IPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAPzmxBijqwAAADD942/3Od7JOt7JOt7JOlkXx8k63sk63snuDidrYicAAMC0JfkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAwG9OjDG6CgAAANM//naf452s452s452sk3VxnKzjnazjnezucLImdgIAAExbkm8n6wgmygIAAJJvOmoN8Z2FkusAAABIvmnocy0d91SGXQcAAEDyTTdnFlo7Q3ykVnEpAAAAyTetvD0t/UWx7avlfpcCAACQfNPKwbn0M6X2R6qVe6pmdQIAAJJvGtkv5i5v6UpjvKy80dUAAAAk3/TREeJXWztnxmR1rXp7peyCAAAAkm+ayIXwlZbOA5I0hHB1ub/qigAAAJJv2vjbYvvhaSGE8EytdsPwoAsCAABMNTHG6Cpsr0IIf1tsX5LftOv6uYMbvlEZclkAAIApHX+7z/Ev5MFzIfxDS+dPO+bU//tW68xpfLKeCU7WxXGyTtbFcbIujpN1cZzsLn2yJnZut7OLbUelxca7FuoEAACmLMm3fU7Il04ttDbetVAnAAAg+aa03KSPPDyX/1SxvfkjSy3UCQAASL4p66i00D252a37J7lLWjrTpomzz9Rq/2ahTgAAQPJNWe/Ot0zmsLYQL2vp7Bwdh8uGB8zpBAAAJN8UtX+Se2NamMyR7y+01Ldcb+jPsmvLA55AAACA5JuiJjnE9z+S3Publmypu2F4YEPIPIEAAADJNxV1hPiOkb3UJzA7Jv/Q0jVmKLCSZUsN8QEAAJJvynpbvti6rU0MCyFc3tI5Pxm7qOe3KkM9Wc2zBwAAkHxT1HsK257V+feljkW5/PiPX22IDwAAkHxT1kFJbv/Ry7GMd0ah9Q+3NPPzrsrQI7WKpw4AADD1pbFpcmPc1kTHMXbd449NS42lV/bOpb+sDo/p4LMKbacWWpqXZ6m/PRDCheX+yXyjKXVxdp8/WRfHybo4TtbT3sk6WRfHybo4TnZU8mVZ1viyxtuT/Da77vHH5ouNi5Rk2Zgv/FSp/Z2jF/PMQqgff0O5/6fVyq51srvVn6yL42RdHCfrae9kPRNcHCfr4jjZ5oN3x4mdb8gV9tz6if95ofWdW9m8oZJlX3UXHwAAsOvYHZPvpMJW92Y4Oi2cOW4LvoZvVYZ6d2ihznkxOTXf8tJxK38CAAC8qNLd7YTnxeSoXGGLnzooyX2+1JlufV7sP5b7x39wv5j7VVYtb+n4Qgi/lxbfmS8VQjxzcL19HQAAAMn34npPoSWNcfzU19kxWdoyY4Kd+m6vDP20Vh3zwRPypUNz+bMGN4z5+F4xOaXQ8rZ8sSPEy8r9l5X7q55rAACA5HtRFUI4YUv7LrSG+A8tnXOSiaa5XjP6Lr6OED9dav/DfOnd/WubP/6KJH1nvvS2QktrCD216hmD6+8fvRwoAACA5NuZciHUB9nekS91xiSEUA5hKKu1hlifxvn5lo5XbmnL9YbVWbW53A7O5S8qdcxPcvdXyvWPd4T4tnzx7flS/XGyEO6oDJ03uOH57Vl7BwAAQPJtn4OStD/LVmfVEMJJI0txfn144DVJ/ldZ9U1p8YxC66FpYeIHuWO43KjHDxRazyi01lvxknL/obn82/OlP0yLxaZJoTcMD54/brYnAACA5NvJ3pjmV1Qrq6vVg3PpQbk0hLC6Vv1epfwvtYFvtc4MIWyz90IId1bLIYR5Mbmo1HlIumk8cCjLPlVq3z8ZdQ0rWbZ0eODiLS30AgAA8Bs2/TdpODxX6IgxhHByvrWeZH89sP7e6vAfpMU0xv+uVp6pbWMhzdW16g+rw8ekxW+1zWz0XgihGOOY3numVjt1YN1FQxt3eGnO2TGZufUlZAAAALbLNB/lK4RwcC7/zcpQd0yOTgshhOuGB1fWKjHG4/Ol/zs89FxWe2WhZeIHubY88N58y3nFtokP+36lfNbg+knevNca4rwkmZ/kumMyL8ntn6QHJMnzWXZdeeDblSHPSwAAQPJt26G5fDHG2TG+O9+Sxrg+q1041BdCmB3j8kr5psrg9a0zQwj3V4YPTbe8fMv6rDY/Sd639f3ZQwiVLPvc0MarhwfGf6ojxPlJbl6SzI+5uUkyP+bqpTczjhpffaBaOWdgw4paxTMSAADYiWKc1tMIP1NsX5Iv/Xtl6Mi00BbiRwY33FQZCiGUQpgbk39pnfF4rXp5uf9lSZoP4Y1p4X9NuG7nFv13rXLD8ODGLJsV46yY1P+bmySzYzIrJhMMINZC+O9a5XuV8vcr5ZW1ipU9AQCAnZ98zfGXbc+OAlP/+FwIP2yf3dhd/ala9U0bn2sc/E+lzmXDA9+tlEMIhRCWtnQdtvV1XLLmKzUJEx+/Pqt9fXjw2vLAL7Lab+DiTL8/WRfHybo4TtbJujhO1sVxsi6Ok53kwdN5YueiXL61aQzzpuHBxtttIZ47uKEnq02m93aix6qVZcMD/zY8WPavDQAAwItvOiff4aNnaX6naVmUjSHry7LfZO/dVRm6tjz4g6rWAwAAJN/O8MamkNuYZatq1TEH5F783luf1b4xPLhseHD1uO8OAAAg+XZQR4ivaNo07z+q5THTXWMIXyh1vHi9t7pWvbY88I3hwQ3ByiwAAMBO0BrizJiEmG16I4QQwuwkKYZYr7vuZNMHZ8SkLcYsTt/ke31aSEdu5Hsuq31xqH/MAX9X6viDfOnF+NbPZ7Uvlvv/pTzgGQkAALutGTG2jSTJvJjb1Gxxc6p1J0kaQohxdoz1Zss1NdvMmDSWJpmf5BoPu11LS2bTeJSvfiPfxiy7aKjvuuHBMbMqO0Nc8iL03iPVyrLhgZuHB4en9dYXAAAwzRRCmNPcWiNVNS/JxRiyLMwf+eyYZqunWDHE2SMHzElyxe351tu7O8D2mrbJ94a08Ota9T396/bL5f6m2PZItXJr0/It60N25VD/nxU3bbC+ulb91GDfp0vtezfV8+RVsuyuanlpuf+h6qa91OfE+IZc4eC08FBl+BuVQb9CAACwE82NSRrrqRbnxCTGUAhh9shI2szm4bWRV/gdMXbGGEIoxmT2yGfnxKS4rdGaHdiwbUqZnsm3b5IrhfiF8sbLWzoPyKUhhKEs+8HG8rqR/Svmx+SeavmPs5a2GG8ZHvro4PqBEM4a3PAvrTO26xs177DXGuIbcvlDc4VD0/wrc/nVtcpfD6x/xKotAADs3jpi7IxJiFlHiJ2jxsfqARbmjLsnrS1JGq/LG83WGTd/+Qupshd7VG2qmZ7J9/pc/oHq8KeK7Y3b+YoxfqDQ+vdDG1tCnBNjFsKGLCuH7BMDG24eGf17oDp8V2XoqHRSw7A/q1WuLQ/cVikvyqUnF1oOzRX+R5JrfLu7q+XT+9fZkAEAgF3L7JgUYwgh5ELsHumrzhg7Rt7eNL8xxrkxpiGGEArNzTYyaJaG0L2jt5/thlUm+bbbG9JCLQsXlTd2heTgXH5ukjxUHf6jtHjpUP/GkKUxmZPk9gnJiRvXPpFtHoU7IleYtZV/Nmj239Xhn9aqG7PsnfmWvy11jD/guvLAZ8ob9R4AAC+q1hBnJnFza40MmtXnN+Zi3GtkQKKjaXxsXuOetBBnjrw9Nxm9pbUkk3xT3BVD/cMhOzhXGI7ZfdVyT6V2y/Bgd8wdnRa+WRl6olbdELL/qNWaZ9m+I1+8oNhxfP/zHy62H7n1nRuGsuyVufwrt/Ib8Uyt9tHBDXdVy9HyLQAAjNZorfr8xhhDS9M6+3OSTWs2FmJsDJrNjLF18z1paf02sfmTW35ie+c6Ml3F6RcnuRAW5wq/nxbemBb2HPltebxWfag6/HRWu6Q8dreGthDOKbafmC99szL0vwc3vDZJl23nHX0hhF9ltX8uD/zr8OBGvy8AAFPVzJGXvq0htoy8PSPGZGRPs86RD3aOrA7SHmJh5IONGWEtMbaMPGbXyJqNLSOPmQ+hMQ2yPcaC685vN/ma4y/LtiNXdonjj0oLS9LSYWm+MyZXDPV/vrxxzMEzYvxay4yX5tJKlh228dn6+i7fbZu17+h/O5n430iWlvu/MDRqJueUujjT8k/WxXGyLo6TdbIujpOd9hdnUjeVxRiybG6STOamshf7drJd+ngnO41Pdtpu0lB3V6V8V6WcC+H4tFQdN/5WCqHeeyGEG4cHG+t53lMp71tomczjr6lVPzK44f7qsH88AAB2Z1u7qWxOksuyenSNzGmc8KayfIxzJ7G2wg6/VobdULo7nGQ1hBvHbY5XCOHKlq5674UQrh4eCCHEED5YaH3X5HrvG8ODFwz2bZj0TM6FCxe++c1vXrBgQalUWrVq1Xe/+90VK1Y0H7B48eIDDzxwU0yuWdPX17dy5cq+vr7tPd/G4/T19fX29j788MNPP/30+MMOPPDAxYsXhxAqlcqaNWtWrVq1Zs2abTxd0vTII4889NBDFyxY0Nvb+5Of/OS222779a9/PZmf6rDDDrvvvvuaP9Le3r5kyZItHnzrrbf29vaO6vNSaeHChc1XbNGiRYsWLar//MuWLat/8Jhjjunu7h7/gD09PbfddptfeAAY01p7xFypHl1xkjeVxc4YO0YmOm7zprJdfUMzkHy7npcmucdq1VwIS1u6DhtZpuX24aHHa9UZMV5U6jwi3fZ06+ez2scH+25r2tt9YgceeOCVV1555JFHjvn4HXfcceyxxw4ObsrRU0899eSTT24+oFKp3HHHHZ/85CfHxNLExjzO4ODgBRdc8JnPfGZ8GV511VXNH1m5cuUZZ5zxve99b4sPu2TJkksuuWRMUFUqlQ9/+MNf/vKXJ/h5Zs+efeWVV86YMeOoo44a8/ExP0DdV77ylauvvrr5I4sWLbrqqqtuvvnmRvItXrz429/+dnt7e6VSOemkkxpHnnPOOUccccT4O1TvvvtuyQfALmrPmKQxCyHMjElrGLu7dOfI7tIhhPr8xiyGOWHTlMhiiLOTRrMlbeP+irR0PkxN+X33aX43N3fPWCyN/B5m6fy9Y25zyhVf/ariQQdtPjpJko723TT5PlxoWxtqj5UH3ptvOawp7ZYODxycS79U6pw7ieWP7qqUzxlc//ykZ6U34qT+bk9PT5qms2fPDiE8+eSTjd7bcpGn6THHHHP00UefddZZX/rSl3bsrIvF4gUXXDA4OPj5z39+4iNf8YpX3H777S9/+csfe+yxMZ+68MILzzrrrMa7Tz755OzZs9vb29M0/cIXvhBjnODHu/322xctWnT33XdP5qe98cYbzzzzzOaPdHV13XvvvaVS6eabb95i7914443+pwDAFDF3ZM2PQojjd5feNL8xxpBljWbraGq27pjLjaTanJFUU2XwWxFLxXTPPUMIWZbFGGNbW26PPSaostKhry0ccEDjtzDpaA/J5lnKsViMpdLmd9Nc0tbWeC8W8rGl5UU6kd0o+Y5Ni6cVW/9o43MLYu5Dxcb1DT+uDr8ySc8ptqXbWry0P8suGOr7+vDg5L/pggULbrnllnrvXXHFFZ/5zGfqkycPPPDA008/ffzIW91LXvKSGTNmLFy48MQTTzzuuOPSNP3iF7/47LPPNqYvTvZpGmOapp/85CfPO++8888//9JLL91iYR511FF33333IYcccu211y5cuPCEE04Y84N96EMfqvfe2rVrzz333GXLltWnmy5evPjTn/70EUcc8cUvfnH16tWNJBtjxoxtrIB69tlnN7JtzZo1lUql+bOFQqHU9Osxce+ddNJJ9YOfeOKJekCeffbZIYSJ0xqA3VNza82LmwKsNcZZSZJlodi8EMhIs+Wa7knrjEl9fmNLTPbYniXQJRlsR67svXdMN4/K5PbYI24upaYqC1kMMWlva/+jYzd/8ejBrhBC0tYW0s0FlHS0x6YqS9rbQy43Da/hbvJc2Tcm/6fUEULozbLrWmc0F/TLkvSjpW3vPPlgZfiswfW/yGrb9X0vvPDCevCcddZZzYNsq1atGjOW1ezJJ58MIaxYseL6669fsmTJddddl6bpJZdccvPNN2/vrX2VSuXv/u7vzjvvvBkzZrziFa948MEHt3qCDz547rnn3nTTTY37Cevmz5//2c9+NoTQ09Nz1FFHPfroo41PLV++/Pd+7/fuueee1772tZdffvltt922Y2XV29tbP+VtOuSQQyYe3+vp6Wle6auvr2+SjwzAFFcIYc7oCYpZNm7xxpFmmzlqzcYQQpwd45jFG3dikrn9jOktpmm6917NH8nN3TMWimHkXzrGDnYd8prCS1/aFBzNw1njBruSmHR0jKqyjo7mwTEk32R9ttRRjHF1rfrlls79klzz/5rTSfyz3I3Dgx8b3FDdzm86f/78+vIkt9122zYnVW71W99446te9arzzz9/xowZS5YsGXOT22QMD29aULR5rGyL6sGWG/1vGx/4wAfqX3jGGWc0915zUt50003d3d1LlizZ3nHITX8fz569YMGC+ttr165du3btFg9buHDhaaedZj4nwC6hOyZJzMLoxRtnj4ykzYyxLY66Jy2LYX4cu3hjCGHOyDr7L6TKjKoxDSRtbcmsmY0FC5KurqSrq6nKcuneezcf33L4YfkF+zWe+0lX56iKa2mJhc13OcVCPmlpbfzzRWxri2nqmku+XcacmBycS1+bFkII+yW5/cL2jdVWsuyycv9lwwPV7f/WjfVali5d+kJO4dJLLz3//PNDCIceeugOJN973vOeeputXLlygsNmzJjx0Y9+NITws5/9bPxZ9Pb2bm3e5p133ll/401vetOOJd+FF1544YUXhpGBxK0l37ve9a76ieg9gJ2rsXhjR9i8en53kuQa6+zHJMRYCGHc4o2bmy1sWkfE7WdMZxOtqBFCMnNGrmnAauyKGqMHu0IISWdHaNqRIje6yqbrJEMk3052VK7wq6z614W2Hfvyn9UqHx7YsLJWiXFH/ho6YNPtm2GC6ZST0dPT09PT093dPWbK5Tbddddd7e3tr371q0MIV1xxxdZS6uKLL+7r61u0aFF9AO3rX/9682fnz58fQli5cuWYW+waNmzY8OSTTy5YsKAxUrfDpzlm4ugWrVixYmvxCbA7mGBz6hjrzTZq8cawlc2p22Iy0+1n7IIa926NdFUxnTt382fHDXY1ragRQsjGTBocO9g1psrSdEykgeSbWgoh/GG+uCiX3y/J7egjxLa4E/6CS1/wyHj9EbYWXVtTH6DLsuwf//EfJ7h1sL67XQiht7f3jDPOePjhh7f3FF7gCS5dunT58uXLly9ftWrVNg8+5JBDLrnkkg9+8IN+e4Gpb8zm1KUYs2zc4o0hhK1sTj0jydVfbDYv3rizqsztZ7wQYwe7trKiRgghC1np1YsmWD4+7K4raoDk2wnKIZwzuOHutlk7/Ajzk9yy1hlLy/2fL/cPb/+Xr169utFUk4mZrTnwwAPrmzps74N84hOfGBwcvOOOOx566KEJDuvt7a0//plnnnn99dePGdJctWrVggULFi1aVCqVtrg6y6xZs+ojgdscoNua5cuXT2bC6tVXX13faf20005bsWLFV7/6Vb/AwM61d0xCzMLoxRsn2Jw6iXGvkf9nNhZvDFvfnNpcR3ai8StqpHvvvSmcsizEuI0VNQr5pGlFeCtqwHROvubX99s7fXHqH/+WtDh39GItzX+PTtKfFloPTgt/N9i3olbZrh/mlltuWbt2bVdX16c//el77733l7/85TZ/+PpSk80n0tXVddlll2VZVqvVvva1rzU+NfHFqT/Opz71qYkPrh922mmnnXvuua95zWuuuOKK3t7e73znO83HX3/99W9605va2touuuiiD33oQ7Xa2DVLTz/99PqPd911123xG+VyuTHn1XijsbTmZE5n9erVixcv/uY3v/k7v/M7l156aVdXV/0OwC1ezEk+8rR82jtZF2eX/uEbUw1bQ2wZeXtGjMnIsFh91mI+xkZftYdYGHl71kietcRYfzFbiLF95LMdMeZDDCHkQ2gs89geY2Fn/+Wa7dCnfvPHT6kf5rd1sjGfH7OsRW7mzOYxpXT0NlzFlx+U7rdf05enzVtpxUIhKRab/wpMWltHV9leSWdnU2iNfval+ZhryqokaV5CI+bzogvYkeTb8Oyz63p7169b/3z/xv9+4IHvfeOmx1evfurZ3l9ta7X95lfVk/wb/Td//PFpMW7l//vb9XrkVUl6Q+uM24aHzhvcsGESf8XUf5hnn332zDPPvOqqqxYuXPjggw8ef/zx9913X+OYxYsX33ffffW5mo0fvjn80jR961vfevHFF9fvkbv88ssbX77NizMmILd2cP2wZ5999phjjnnkkUdmz5590003HXTQQc0bGyxduvTd7373kUceefrppx9wwAGnnHJKT0/PpmdPmn7gAx/4+Mc/HmO8/PLLv//97zc/eH1UsLu7e5999gkhrFq1avzPM779Jj6dxx9//Oijj37ggQfmz5//uc99Lp/Pj9/bsP74k3/kqf803lnH71Yn6+L8Zh58izeV7ZEkpRDDppU8JnNTWWxevHEyL9xfvHUad6vjp9QPM2YpwglmCW5K+ualCLc1S3DMUoRmCQK7XfK1zZzZNnNm/S7X173xjX/+4Q83PvfcL36x/rnn12/s21Au/3h7anCKyIVwSC6/Ex/wmHxxUS79+GDfXdXyJL/k6quvPuKII04++eTu7u577713+fLl9WxbvHjxYYcddtppp21xdmJ92ZUDDzywsYn58uXL61uKv0h6e3tPOeWUW265pVQqnXXWWX/5l3/Z/NmTTjrprrvuWrhw4THHHPPEE0/ceuutjz76aHd399FHH71gwYIsy8b/eIcddtjtt99+/fXXH3LIIfWPfPe7393adz/nnHPe9773Nd7t6+s75ZRTent7t3hwT0/Pscce+4Mf/KC9vf2CCy748Y9/bDUXmIzGTWX5GPcMY3eXnvCmshhC1h1zuRjCJG4qM3dxF7XlfbealiLM7TGreR2LiffdCiGMWj7eLEGA32LyTfC5WfPmzZo3r/7268fV4PPPPPN8X19fpXLDhRetWrXqyZ6eX27s21itTp1ze2mStk76n41X16qDWfay3DZubuxOcv/Q2rWsPHDh0Mb+yc0oOeWUU9asWfORj3wkTdPFixcvXry48alPfOITW0y+xu4OIYRKpXLRRRd97GMf2661WwYHB+v7OkwmSusLit56661XXHHFaaedtu+++46vrKOOOuqqq6465phjSqVSfbPBhjvvvPO4444bc5vfxRdf3N7e/v73v7+RrBNsq7Bw4cKFCxc2eu8tb3nL+N5bsWLF1772tcbbH/zgB6+99toQwqGHHrq15Hv00Ue/9KUv+SVnV1QKYdbIq+HJ3FSWxZBmm5tt4pvKJNlUlrS15fZougW9tTWdPbupyra479aCzQe0tsT85n/rnHgpwlgqxeYpiADshsk3yRps7pPhoaFn16xZv3bd+oH+MTXYP+4esBfbQdszbWO/JHflUP+FQxvPKLa+altjg+8utByZFs4a3PBQdVKrunzsYx+75pprTj/99COPPLK+0smaNWtuvfXWa665pvmw5cuXj8m2H/3oRzfffHNjIuUkrVy58nWve92KFSsmPqy3t/eEE05oLrGzzz67UqnUd+cbX31vectb3vrWt5544omHHXbY/Pnze3p6Vq1adfPNN1955ZXl8qhhzzRNr7/++jRNFy5c2NPTc+utt24xWfv6+sav2lJfvbP5I9Vq9bOf/eyYR1i2bNm8efPuv//+u+++e4tn95WvfOXcc8/t6+vzS86LrRBCY9RrZkxaw5Z2KkuSkGXNzdaYElkMcXbTl9fnN6qy365t7LvV3pabNWvkyo9binD8YNfo4Sz7bgHwG7Z9d3S8EIN9fT1PPDn5aaIv/G6Ts4ptHyi0btfLo28ND541uOGNucKfFloOTwsTH1/JsmuGB74wtLH8IvzwO/F4d3A5Wc+EZnNjksZ6qsXGTWVzc7k0q0fX5pvKGs3W0XRP2sj8xjgnxuKLc/tZ2J3u4Nra8ePv3WpeijDm0wn33drWUoRb2A25M0TVDIDke9Fs8abBx55++vnh8nacybiXdxeXOt6aL23vK5I7K0NnDKwvh/DqXPpXhbbFaWHi4x+pVs4ZXP9IreqFvgpysjv9+ObW2jvJxSyEELqTJBdiCKHYtBDIjJHxsdzme9LivM0THTffnLbrVtBvPvmSrq5cV2djPaRtrqjR+cfv2vwdJrWiRr3KYgiZwS4AmM7JtzUTTBMdf9Pg+JePy1pnHLqVKZoTv+K5r1I+Y3D92iwLISxMcqcVWv8gX5rg+EqWXVLu/2q5v+qFvgrajU+2PcauTdG1efHGzhgbS+F3J0n99X59fmMWQzFsbraZManffJuG0L2lPc12z4GvifbdCiGEkOvqTLq6spDFEIMVNQCAXSv5tqsGH3700cd/9as1A/2NY77TNnP/JN2xl1+PVSt/MrB27cjFeUNa+Gih7YAJF3dZUR0+Z3DDz2pVVaOCpv7JNhZvDPWbykJjfCw3EmCxLUlCljUv3tidbPp0a4gzR8JgzqZ19qfzwNfYFTVCSPfZpzEPcCvLxy/YfOVLxeZFMsauqDF6CuKYKgMA2E2TbwLrenrWPfvc+r6+sORPSuvW7f30OzUAABW/SURBVPBrwV/Xqu/uX/dktinhQpb9YVo8udAyweIu/Vl24dDGZcMDqkby7dzjGxMUW8Pm9T+6kySNMcs2L944ptlax96TFrtjTHfN289CCLk95yRNt2NNsKJGXecfn7j5O2xrRY2ktTXm0619FgBA8k1Fq19xcOXpp7PBoR1+rdlbq502sO5HtUrzC/EjcoX3F1oOa1rcZYz7K+W/HNywNtuOFUpVzXS6ODNG1v/IhbhXktQPbywE0hrjrK1vTp3EuFccu3jjzqqmF55kW1hRo3lLjyTJz5/X/NltrKhRKMTmd62oAQAg+bbLwPJ7YrG45k1veSGvfTdm2ekD6+6pVcZcqFfn0j/Ntx6T3/KORitrlQ/2r+uZdPVJvt/W8TOSpB4ZzYs3jr6pbNTm1FkMbSHOHLt441Y3p34xBr7qK2psOj7L0tmzJ7eiRgghC0luGytqFItJqfGsjkl7mxU1AAAk39RVff75J/Z72Qt8IV7JsvcMb3xwaGD8pw5IcqfmW47Pl8ZMlstCWJvVPj7Yd1tlSPLtrONHL5S/ac3GLWxOHeOMEMct3jhqc+rumKQv4PazSa6oEUKoL6oxdkWNCe/d2sKKGga7AACQfFvzzNnnrv3q0hf4IOti/Nvhjd8e7N/iZ7tCPKpQ+v1Cy+EhaRn9qR/VKlcM9d9dLdemy/VsDHAVQ2wfGQrrbFqesd49SYwzRo5sD7Ew8vaskSO7Yizk84WurkLTNmgzZ83M59IQQhJCR0xy7e1JqdgWYn2Yqfjyg9L99tv83M2ncXQ45ZpLKZdLWltHV9leSWdn8wExzTU9Wn7UvVtJEtNRq/U0L78BAACSb6rIBod+tu+BY+7o27GxnWuy4c8ObKiM2x9ic/sVisfli+/PFedmox6/p70t+/hH8i//nYd/+J/fu+mmx594YvUzzzQvLvoiDZSN3FQWZ8bYGsbuLl2/qaxlRldL14zZSazfVFbMp/P3nh9iSEKclcSkWCrM3bMtblodJIxfirCl1Lz24Nb33drUUWPGrwAAAMn3Qm34+jd+feppLzz5Qgjfrg3/zeBE1RdCSHO5P23p+KuQFpsm4yVtbXOvvLTtrX/QfGRjcdF1Q4PfvOzyx37ykyd/+YuN/f3zZ8/JkiSE0N3W1lkoJm1tpa6u186duynV8vn9TjwhhJiPoSXEkCQhn+9I06Q+lTHGjj32aP4uSVtb83CWpQgBAEDyTS9Z9svjTui/6/svPPlCCPfG7IMD6zYOD090WWPco1g6IZd/T640p+kKtx3z+93X/lMsFjzzAAAAybfzoq9S+flhR5Qf++kLT74Qwo+S8BcD654ulydIvvqFLabp24qt701LL6ttus5JV9dey/6p5Yg3ePIBAACSb+dVX7n8i2PfMXjv/WFnLJ2/Komn9T23ulqZOPkajmjrOCnf8qbqpg+2H3fs3KVXxHzeUxAAAJB8Oyv7snX/dE3v2efVKpUXvlvaMzG+d2DtquFyd3f3woUL+/r6Hnzwwa0lX90BLa1/kpbeniVtMabz9u6+5h9L/+sQz0IAAEDy7TTVZ5/7xVuPL//4kReYfCGEjVm24i1Hv++G6+rvPvfcc9//0N88/+3vfL1/w+3lwa2t8tJVKB5fKP1JrriglnW+7917fvFCu10DAACSb+ep1TZcd0Pv+Z+oPvvc9ibfwzH7nWzTe/n9XzLjL/6885T3Nk/RHH7q52uO+aP1P1/z3WLunr4NDxRyT23YsMWH/d2W9ncWW4+ZN3+fe++2ewEAACD5dnL4lR9+tPejHx+49/4xG/dtLfmGsuz15Q3LXvu6Iz50RuvvHpnbY9aWjx8c/NUfn9x/x531dx/PxXtjtrJ/438V8z9dv27Mwfu0tJ6zz4IP3Hl7Om9vz0gAAEDy7WzV6vDqpwa+v3zj//3Ov3//ewf29c9PRs20jO3tWV9f/e0PVfo/esf/O/zww7f5qIP33v/rP/uL4ad+3vKG1+/xifOfv/jLg/fe/3xv708K6aMx+8WGDc/Uas91dYQQWmNy6tvf8c7Lv2LHPAAAYCdKXYIQQsjl8vu/JL//S8L+L3l++Q+yKy894Li3ZSN7MCTt7Vm1+vjs+Zsu2XClvPXtGZqVXnfofv/1wIYb/u2Zs88rvWbRXv9yTQhhwcDA/3z22dra9VmttunxOzvS+fNi6s8CAADYyYzybTaw/J5fvv3Evb/xry2LtzCC9/PFvzv0Xys3Ztmbqxvv/uEPFy5cOPlHzobKoVaLLSUXGQAAkHy/Bc9fctn6a6+bd/MN6d57bTnbKpWnXrv4mVr1yY+ds2TJElcMAACY+kwmDCHLet73/uHVP9/v3rsn2Cxh+GdPDD/+s1etfOiQffdxzQAAgF2CUb7w9Af/avCBh/a5565YKExw2M8X/27S1TXv32/ypAEAAHYVu/so3/qrr914x50LVv5w4t6rrVs39F8r91v5kGcMAAAg+XYFtVrfzbf0nvvxlzz+cCwWJj62/3vLS689OG9KJwAAIPmmtGp1ePVT6/552fqv/lNt48buf14aW1u2+UVrL/vqnpdc7OkCAABIvqkoK5d7z/vbwfvuLz/8aNLVWRuuZBs3hhD6v3tX+3HHbuNrh4fLj/20cNDLPF0AAIBdS7JbnGW1+tznPr/uH5Zmlco+y+/c+xv/ms7dc9//+MF+Kx9qOfywbGgb+6r3f+f2jnccF2L0dAEAAHYtu8UoX8+f/UX/7Xfudf21bW/5/RBjz3tP3ecHdyStrSGELd6el5XL5R8/PPjDFTFfiC2l3v99Xm2oXFn989l//5n8gv08aQAAAMk3hSStrS9Z9ePGGi1zLr6w3ntbNHjv/b9857tr69Y1PpKbu2frG15fWf3zp17zuv2ffiqmNjMEAAB2DfblG6X666d7P/qJ8k9XDf3nilgqdv7Ju2aedWY6b+8QwtB/rvjFHxy//y9/ZoYnAACwqzBgNVohP7TiR8NPPTXnov/TefJ7mjfryx94QOvv/a7eAwAAdiFG+Ub51Unv6zjpnW1vPjoWi1v4dLUacjlXCQAAkHwAAAD8liUuAQAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAtiJ1Caa4xzv3dBEAAJiyDlj/tIswlRnlAwAAkHwAAABIPgAAACQfAAAAkg8AAIAdErMscxUAAACmJaN8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+VwCAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAwC4qdQmmuMc793QRAACYsg5Y/7SLMJUZ5QMAAJB8AAAASD4AAAAkHwAAAJIPAACAHRKzLHMVAAAApiWjfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPlcAgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAPz/9uyYCAAQiIFgQ02Jgfcv6Q1QogAPVBlmV0K6mwBIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAADwnWGCcD2XEQAAiFVnGyGZlw8AAEDyAQAAIPkAAACQfAAAAEg+AAAAnlxlkE+KjYvPPAAAAABJRU5ErkJggg=="/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x8b yd0 w23 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">20<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y32a ff3 fs8 fc2 sc0 ls26 ws6f">Podstawa sporządzenia<span class="_ _3"/> śródrocznego skróconego </div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws32">skonsolidowanego sprawozdania finansowego<span class="ws0"> </span></div><div class="t m1 x8 h5 y32b ff1 fs2 fc0 sc0 lse wsa8">Niniejsze<span class="_ _2"/> śródroczne s<span class="_ _2"/>krócone skonsolidowane<span class="_ _2"/> sprawozdanie finansowe<span class="_ _2"/> zostało sporz<span class="_ _2"/>ądzone zgodnie z<span class="ls0 ws0"> </span><span class="ws10">Międzyn<span class="_ _2"/>arodowym </span></div><div class="t m1 x8 h5 y32c ff1 fs2 fc0 sc0 lse wsc">Standarde<span class="_ _2"/>m Rachunkowości n<span class="_ _2"/>r 34 <span class="ff4 lsb ws1d">Śródroczna Sprawozdawczość Finansowa</span><span class="ls0 ws0"> <span class="lsb ws1d">zatwierdzonym przez UE („MSR 34”).</span> </span></div><div class="t m1 x8 h5 y32d ff1 fs2 fc0 sc0 lsb wsd">Śródroczne <span class="_ _32"/>skrócone <span class="_ _d3"/><span class="lse ws23">skon<span class="_ _2"/>solidowane sprawozdani<span class="_ _2"/>e finansowe nie obejmu<span class="_ _2"/>je wszystkich inform<span class="_ _2"/>acji oraz ujawnień wymagany<span class="_ _2"/>ch </span></div><div class="t m1 x8 h5 y32e ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws65">rocznym spr<span class="_ _2"/>awozdaniu finansowym i<span class="_ _2"/> należy je<span class="_ _2"/> czytać łącznie<span class="_ _2"/> ze skonsolidowanym<span class="_ _2"/> sprawozdanie<span class="_ _2"/>m finansowym Grupy z<span class="_ _2"/>a rok </span></div><div class="t m1 x8 h5 y32f ff1 fs2 fc0 sc0 lse wsc">zakończon<span class="_ _2"/>y 31 grudnia 20<span class="_ _2"/><span class="ls0 ws0">22 </span>zatwierdzonym do pu<span class="_ _2"/>blikacji w d<span class="_ _2"/>n<span class="ls1b ws2b">iu<span class="ls0 ws0"> </span></span><span class="ws10">30<span class="ls0 ws0"> <span class="lsb wsd">marca</span> <span class="ls13 ws18">20</span>23 r. </span></span></div><div class="t m1 x8 h17 y5e ff3 fs8 fc2 sc0 ls26 ws6f">Założenie ko<span class="_ _3"/>ntynuowania działa<span class="_ _3"/>lności<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y330 ff1 fs2 fc0 sc0 lse ws3a">Niniejsze<span class="_ _2"/> śródroczne s<span class="_ _2"/>krócone skonsoli<span class="_ _2"/>dowane spr<span class="_ _2"/>awozdanie finansowe z<span class="_ _2"/>ostało sporz<span class="_ _2"/>ądzone przy założ<span class="_ _2"/>eniu kont<span class="_ _2"/>ynuowania </div><div class="t m1 x8 h5 y331 ff1 fs2 fc0 sc0 lse ws24">działal<span class="_ _2"/>ności gospodarcze<span class="_ _2"/>j przez Grupę i Spółkę domi<span class="_ _2"/>nującą w dającej się<span class="_ _2"/> <span class="lsb wsa9">przewidzieć przyszłości,<span class="_ _3"/> tj. w okresie co<span class="ls0 ws0"> <span class="lsa wsc">najmniej </span></span></span></div><div class="t m1 x8 h5 y332 ff1 fs2 fc0 sc0 ls11 ws1e">12<span class="ls0 ws0"> <span class="lsb ws1d">miesięcy po</span> <span class="lsa ws1a">dniu bilansowym.<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y333 ff1 fs2 fc0 sc0 lse ws28">Zarząd Spółki<span class="_ _2"/> dominuj<span class="_ _2"/>ącej nie stwierdz<span class="_ _2"/>a na dzień<span class="_ _2"/> podpisania spr<span class="_ _2"/>awozdania istnie<span class="_ _2"/>nia faktów i okoli<span class="_ _2"/>czności, które<span class="_ _2"/><span class="ls0 ws0"> <span class="lsd ws83">wskazywałyby na </span></span></div><div class="t m1 x8 h5 y334 ff1 fs2 fc0 sc0 lse ws40">zagroże<span class="_ _2"/>nia dla<span class="ls0 ws0"> </span><span class="ws28">moż<span class="_ _2"/>liwości konty<span class="_ _2"/>nuowania działaln<span class="_ _2"/>ości w okresie<span class="_ _2"/> 12 miesięcy<span class="_ _2"/> po zakończeniu<span class="_ _2"/> okresu sprawozd<span class="_ _2"/>awczego na skute<span class="_ _2"/>k </span></div><div class="t m1 x8 h5 y335 ff1 fs2 fc0 sc0 lse wsc">zamierzon<span class="_ _2"/>ego lub przym<span class="_ _2"/>usowego zaniec<span class="_ _2"/>hania bądź ist<span class="_ _2"/>otnego ogranicze<span class="_ _2"/>nia dotychczas<span class="_ _2"/>owej działaln<span class="_ _2"/>ości.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y336 ff1 fs2 fc0 sc0 lse ws65">Do dnia s<span class="_ _2"/>porządzenia skonsol<span class="_ _2"/>idowanego sprawoz<span class="_ _2"/>dania fin<span class="_ _2"/>ansowego za okres od 1<span class="_ _2"/> <span class="lsa wsc">li</span><span class="ws10">pca<span class="ls0 ws0"> <span class="_ _d3"/></span></span>do 30<span class="_ _2"/> września 20<span class="ls0 ws0">23 <span class="_ _d3"/></span>r. Zarząd<span class="_ _2"/> Spółki </div><div class="t m1 x8 h5 y337 ff1 fs2 fc0 sc0 lse ws5a">dominu<span class="_ _2"/>jącej nie powzi<span class="_ _2"/>ął informacji<span class="_ _2"/> o zdarze<span class="_ _2"/>niach, które<span class="_ _2"/> nie z<span class="_ _2"/>ostały, a pow<span class="_ _2"/>inny b<span class="_ _2"/>yć ujęte w ksi<span class="_ _2"/>ęgach rac<span class="_ _2"/>hunkowych okr<span class="_ _2"/>esu </div><div class="t m1 x8 h5 y338 ff1 fs2 fc0 sc0 lse ws44">sprawozd<span class="_ _2"/>awczego. Jednocześn<span class="_ _2"/>ie w niniej<span class="_ _2"/>szym sprawozdani<span class="_ _2"/>u finansowym nie wyst<span class="_ _2"/>ępują istotne zd<span class="_ _2"/>arzenia doty<span class="_ _2"/>czące lat ubiegłyc<span class="_ _2"/>h<span class="ls0 ws0">. </span></div><div class="t m1 x8 h17 y339 ff3 fs8 fc2 sc0 ls26 ws6f">Zgodność z Międzynarodow<span class="_ _3"/>ymi Standardami </div><div class="t m1 x8 h17 y33a ff3 fs8 fc2 sc0 ls0 ws32">Sprawozdawczości Finansowej<span class="ws0"> </span></div><div class="t m1 x8 h5 y33b ff1 fs2 fc0 sc0 lse wsa8">Niniejsze<span class="_ _2"/> śródroczne s<span class="_ _2"/>krócone skonsolidowane<span class="_ _2"/> sprawozdanie finansowe<span class="_ _2"/> zostało sporz<span class="_ _2"/>ądzone zgodnie z<span class="ls0 ws0"> </span><span class="ws10">Międzyn<span class="_ _2"/>arodowym </span></div><div class="t m1 x8 h5 y33c ff1 fs2 fc0 sc0 lse ws74">Standarde<span class="_ _2"/>m Rachunkowości n<span class="_ _2"/>r 34 <span class="ff4 lsb wsaa">Śródroczna sprawozdawczość finansowa</span><span class="ls0 ws0"> <span class="_ _32"/></span><span class="ws3c">oraz z<span class="_ _2"/>godnie <span class="_ _2"/>z<span class="ls0 ws0"> </span></span>odpowiedn<span class="_ _2"/>imi Międzynarodow<span class="_ _2"/>ymi </div><div class="t m1 x8 h5 y33d ff1 fs2 fc0 sc0 lse wsab">Standardam<span class="_ _2"/>i Sprawozdawczoś<span class="_ _2"/>ci <span class="ws5b">Finansowej (<span class="_ _2"/>MSSF), <span class="_ _2"/>mającymi z<span class="_ _2"/>astosowanie d<span class="_ _2"/>o<span class="ls0 ws0"> </span></span>śródrocznej<span class="_ _2"/> sprawozdawczości fi<span class="_ _2"/>nansowej, </div><div class="t m1 x8 h5 y33e ff1 fs2 fc0 sc0 lse wsac">zaakceptow<span class="_ _2"/>anymi przez<span class="_ _2"/> Radę Międzyn<span class="_ _2"/>arodowych Stan<span class="_ _2"/>dardów Rachunkowości<span class="_ _2"/> (RMSR)<span class="_ _2"/> i Komite<span class="_ _2"/>t ds. Inte<span class="_ _2"/>rpretacji </div><div class="t m1 x8 h5 y33f ff1 fs2 fc0 sc0 lse wsc">Międzyn<span class="_ _2"/>arodowych Stand<span class="_ _2"/>ardów Rachunkowości, w<span class="ls0 ws0"> </span>ksz<span class="_ _2"/>tałcie ob<span class="_ _2"/>owiązujący<span class="_ _2"/>m na dzień 30 wrz<span class="_ _2"/>eśnia 2023 r.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y340 ff1 fs2 fc0 sc0 lse ws6e">Grupa zam<span class="_ _2"/>ierza zastos<span class="_ _2"/>ować opublikowane, le<span class="_ _2"/>cz nie obowiązu<span class="_ _2"/>jące do dni<span class="_ _2"/>a publikacji nin<span class="_ _2"/>iejszego śródrocz<span class="_ _2"/>nego skróconego </div><div class="t m1 x8 h5 y341 ff1 fs2 fc0 sc0 lse ws44">skonsolidow<span class="_ _2"/>anego sprawozd<span class="_ _2"/>ania finansowe<span class="_ _2"/>go zmiany MSSF<span class="_ _2"/>, zgodnie z d<span class="_ _2"/>atą ich wej<span class="_ _2"/>ścia w życie. In<span class="_ _2"/>formacje d<span class="_ _2"/>otyczące<span class="_ _2"/> standardów </div><div class="t m1 x8 h5 y342 ff1 fs2 fc0 sc0 lse ws6b">i inte<span class="_ _2"/>rpretacji stosow<span class="_ _2"/>anych po raz<span class="_ _2"/> pierwszy, wcześn<span class="_ _2"/>iejszego zastos<span class="_ _2"/>owania standardów, st<span class="_ _2"/>andardów jakie we<span class="_ _2"/>szły w<span class="ls0 ws0"> <span class="ls15 wsad">życie w d<span class="_ _2"/>niu </span></span></div><div class="t m1 x8 h5 y343 ff1 fs2 fc0 sc0 lse ws63">lub po 1<span class="_ _2"/> stycznia 2023 r. oraz<span class="_ _2"/> oszacowanie wpły<span class="_ _2"/>wu zmian w<span class="ls0 ws0"> </span>MSSF<span class="_ _2"/> na przyszłe skonsol<span class="_ _2"/>idowane sprawoz<span class="_ _2"/>dania fin<span class="_ _2"/>ansowe Grup<span class="ls13 ws18">y, </span></div><div class="t m1 x8 h5 y344 ff1 fs2 fc0 sc0 lse wsc">zostały<span class="_ _2"/> przedstawione<span class="_ _2"/> w części drugie<span class="_ _2"/>j Skonsolidowan<span class="_ _2"/>ego Sprawozdani<span class="_ _2"/>a Finansowego za rok 20<span class="_ _2"/>22.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y18b ff3 fsd fc2 sc0 ls34 ws0">Zmiany standar<span class="_ _3"/>dów lub interp<span class="_ _3"/>retacji ob<span class="_ _3"/>owiązujące i zastoso<span class="_ _33"/>wane przez </div><div class="t m1 x8 h33 y345 ff3 fsd fc2 sc0 ls34 ws0">Grupę, które wes<span class="_ _3"/>zły w ży<span class="_ _3"/>cie od 1 styc<span class="_ _3"/>znia 2023 r.<span class="ls0"> </span></div><div class="t m1 x8 h5 y346 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ffa fc0 ls17 wsae">MSSF 17</span><span class="ff1 fc0"> <span class="_ _e7"> </span><span class="ff4 ls11 wsaf">Umowy ub<span class="_ _3"/>ezpi<span class="_ _3"/>eczenio<span class="_ _33"/>we<span class="ff1 ls0 ws0"> <span class="_ _e7"> </span>- <span class="_ _e7"> </span><span class="lse ws10">zatwierd<span class="ws53">zone 19<span class="_ _2"/> listopad<span class="_ _2"/>a 2021 r., obowiąz<span class="_ _2"/>ujące w od<span class="_ _2"/>niesie<span class="_ _2"/>niu do okresów<span class="_ _2"/> </span></span></span></span></span></span></div><div class="t m1 x1c h5 y347 ff1 fs2 fc0 sc0 lse wsc">sprawozd<span class="_ _2"/>awczych rozpoczyn<span class="_ _2"/>ających się w d<span class="_ _2"/>niu lub po 1<span class="_ _2"/> stycznia 2023 r.,<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y348 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse wsb0">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb1">MSR 1</span><span class="ls0 ws0"> <span class="_ _e8"> </span><span class="lsa wsc">i <span class="_ _31"> </span><span class="ff4 lsb wsb2">Sta<span class="_ _2"/>nowiska Praktycznego 2: Ujawnianie informacji dotyczących zasad (polityki) ra<span class="_ _2"/>chunkowości</span></span> </span></span></span></div><div class="t m1 x1c h5 y349 ff1 fs2 fc0 sc0 lse ws10">(opubl<span class="_ _2"/>ikow<span class="ws98">ano dnia 12 lu<span class="_ _2"/>tego 2021 r.) <span class="ls0 ws0">- <span class="_ _5f"> </span></span>zat<span class="_ _2"/>wierdzone 2 mar<span class="_ _2"/>ca 2022 r., mające<span class="_ _2"/> zastosowani<span class="_ _2"/>e dla okresów rocz<span class="_ _2"/>nych </span></div><div class="t m1 x1c h5 y34a ff1 fs2 fc0 sc0 lse wsc">rozpoczy<span class="_ _2"/>nających się d<span class="_ _2"/>nia 1 stycznia 2023<span class="ls0 ws0"> <span class="lsa ws1a">r. lub później,</span> </span></div><div class="t m1 x8 h5 y34b ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws23">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb3">MSR 8</span><span class="ls0 ws0"> <span class="_ _32"/><span class="ff4 lsb ws22">Zasady (polityka) rachunkowości, zmiany wartości szacunkowych i korygowanie błędó</span><span class="ff4">w</span> <span class="_ _d3"/>- <span class="_ _32"/></span><span class="ws10">zat<span class="_ _2"/>wierdzone </span></span></span></div><div class="t m1 x1c h5 y34c ff1 fs2 fc0 sc0 ls0 ws0">2 <span class="lse wsc">marca 2022 r., mające<span class="_ _2"/> zastosow<span class="_ _2"/>anie d<span class="_ _2"/>la okresów roz<span class="_ _2"/>poczynających się d<span class="_ _2"/>nia 1 styczn<span class="_ _2"/>ia 2023 r. lub póź<span class="_ _2"/>niej,</span> </div><div class="t m1 x8 h5 y34d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws4e">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 ws4f">MSR 12</span><span class="ls0 ws0"> <span class="_ _2"/><span class="ff4 lsc ws86">Podat<span class="_ _3"/>ek o<span class="_ _3"/>droc<span class="_ _3"/>zony do<span class="_ _33"/>tyczący <span class="_ _3"/>aktyw<span class="_ _3"/>ów i zo<span class="_ _33"/>bowiązań<span class="_ _3"/> z poj<span class="_ _3"/>edync<span class="_ _33"/>zej trans<span class="_ _33"/>akcji<span class="ff1 ls0 ws0"> - <span class="_ _d3"/><span class="ls11 wsb4">zatw<span class="_ _3"/>ierdzone 1<span class="_ _33"/>1 sierpnia </span></span></span></span></span></span></div><div class="t m1 x1c h5 y34e ff1 fs2 fc0 sc0 ls13 wsd">2022 r., maj<span class="_ _2"/>ąc<span class="lse wsc">e zast<span class="_ _2"/>osowanie d<span class="_ _2"/>o okresów rozpoczy<span class="_ _2"/>nających się 1<span class="_ _2"/> stycznia 2023 r. l<span class="_ _2"/>ub późni<span class="_ _2"/>ej,<span class="ls0 ws0"> </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf15" style="content-visibility: auto;"><div class="pc pc15 w0 h0"><img alt="" class="bi x0 y34f w1 h35" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKYAAAP3CAIAAACZCdFtAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde5xdVWHo8bX22ecx7yQkZCBBInA1VL1GwQtiFKi0xVYqaBBpfUCxFUuppcJFEK0P7NWCokUelqZAiYUiFRR6xQsCaj48CtjYRkAMQjDqCAPkMZnHmXPOvn+czMmZRyYzEDSZfL8f/pjHnjOzds6Q88tee60QRsQYw3Ts0scbrOMN1vEGa7BOjsE63mAdb7C7w2CTAAAAwAwl+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAADAr0+MMToLAAAAMz/+dp/jDdbxBut4gzVYJ8dgHW+wjjfY3WGwJnYCAADMWJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAPz6xBijswAAADDz42/3Od5gHW+wjjdYg3VyDNbxBut4g90dBmtiJwAAwIwl+XawjmCiLAAAIPlmotYQ31koOQ8AAIDkm4E+19Jxd2XYeQAAACTfTHNGobUzxIdrFacCAACQfDPK29PSnxfbvlLudyoAAADJN6MclEs/U2p/uFq5u2pWJwAAIPlmkH1j7rKWrjTGS8ubnQ0AAEDyzRwdIX6ltXN2TNbWqrdVyk4IAAAg+WaIXAhfbuncP0lDCFeV+6vOCAAAIPlmjL8pth+WFkIIT9dq1w8POiEAAMDOJsYYnYXpKoTwN8X2Zfktu66fM7jp65UhpwUAANip42/3Of6FPHguhH9o6fxJx7z6f99snT2DB+uZYLBOjsEarJNjsE6OwTo5BrtLD9bEzmk7q9h2ZFpsvGuhTgAAYKcl+abn+HzplEJr410LdQIAAJJvp5ab8pGH5fKfKrY3f2S5hToBAADJt9M6Mi10T212635J7uKWzrRp4uzTtdq/WagTAACQfDutd+dbpnJYW4iXtnR2jo7DFcMD5nQCAACSbye1X5J7U1qYypHvL7TUt1xv6M+ya8oDnkAAAIDk20lN8RLf/0hy729asqXu+uGBTSHzBAIAACTfzqgjxHeM7KU+ibkx+YeWrjGXAitZttwlPgAAQPLttN6WL7ZubxPDQgiXtXQuTMYu6vnNylBPVvPsAQAAJN9O6j2F7c/q/LtSx5JcfvzHr3KJDwAAkHw7rQOT3H6jl2MZ7/RC6x9MNPPzzsrQw7WKpw4AALDzS2PT5Ma4vYmOY+y6xx+TlhpLr+ydS39RHR7TwWcW2k4ptDQvz1J/eyCEC8r9U/lGO9XJ2X3+ZJ0cg3VyDNbT3mAN1skxWCfHYEclX5ZljS9rvD3Fb7PrHn9Mvtg4SUmWjfnCT5Xa3zl6Mc8shPrx15f7f1Kt7FqD3a3+ZJ0cg3VyDNbT3mA9E5wcg3VyDLb54N1xYucbc4U9tz3wPyu0vnMbmzdUsuwr7uIDAAB2Hbtj8p1Y2ObeDEelhTPGbcHX8M3KUO/zWqhzQUxOybe8bNzKnwAAAC+qdHcb8IKYHJkrTPipA5Pc50ud6bbnxf5juX/8B/eNuV9m1fJExxdC+J20+M58qRDiGYMb7esAAABIvhfXewotaYzjp77OjcnyllmT7NR3W2XoJ7XqmA8eny8dksufObhpzMf3isnJhZa35YsdIV5a7r+03F/1XAMAACTfi6oQwvET7bvQGuI/tHTOSyab5nr16Lv4OkL8dKn9D/Kld/evb/74K5P0nfnS2wotrSH01KqnD268b/RyoAAAAJJvR8qFUL/I9o58qTMmIYRyCENZrTXE+jTOz7d0vGqiLdcb1mbV5nI7KJe/sNSxMMndVynXP94R4tvyxbfnS/XHyUK4vTJ07uCm56az9g4AAIDkm54Dk7Q/y9Zm1RDCiSNLcX5teOC1Sf6XWfXNafH0QushaWHyB7l9uNyoxw8UWk8vtNZb8eJy/yG5/NvzpT9Ii8WmSaHXDw+eN262JwAAgOTbwd6U5ldVK2ur1YNy6YG5NISwtlb9bqX8L7WBb7bODiFst/dCCHdUyyGEBTG5sNR5cLrleuBQln2q1L5fMuocVrJs+fDARRMt9AIAAPBrNvM3aTgsV+iIMYRwUr61nmR/NbDxnurw76fFNMb/rlaerm1nIc21teoPqsNHp8Vvts1u9F4IoRjjmN57ulY7ZWDDhUObn/fSnHNjMnvbS8gAAABMywy/ylcI4aBc/huVoe6YHJUWQgjXDg+urlVijMflS/93eOjZrPaqQsvkD3JNeeC9+ZZzi22TH/a9SvnMwY1TvHmvNcQFSbIwyXXHZEGS2y9J90+S57Ls2vLAtypDnpcAAIDk275DcvlijHNjfHe+JY1xY1a7YKgvhDA3xpWV8o2VwetaZ4cQ7qsMH5JOvHzLxqy2MEnet+392UMIlSz73NDmq4YHxn+qI8SFSW5BkiyMuflJsjDm6qU3O466vnp/tXL2wKZVtYpnJAAAsAPFOKOnEX6m2L4sX/r3ytARaaEtxI8MbrqxMhRCKIUwPyb/0jrrsVr1snL/y5M0H8Kb0sL/mnTdzgn9d61y/fDg5iybE+OcmNT/m58kc2MyJyaTXECshfDftcp3K+XvVcqraxUrewIAADs++ZrjL5vOjgI7//G5EH7QPrexu/qTteqbNz/bOPifSp0rhge+UymHEAohLG/pOnTb67hkzWdqCiY/fmNW+9rw4DXlgZ9ntV/DyZl5f7JOjsE6OQZrsE6OwTo5BuvkGOwUD57JEzuX5PKtTdcwbxwebLzdFuI5g5t6stpUem8HerRaWTE88G/Dg2X/2gAAALz4ZnLyHTZ6lua3m5ZF2Ryyviz7dfbenZWha8qD369qPQAAQPLtCG9qCrnNWbamVh1zQO7F772NWe3rw4MrhgfXjvvuAAAAku956gjxlU2b5v1HtTxmumsM4Quljhev99bWqteUB74+PLgpWJkFAADYAVpDnB2TELMtb4QQQpibJMUQ63XXnWz54KyYtMWYxZmbfG9IC+nIjXzPZrUvDvWPOeBvSx2/ny+9GN/6uaz2xXL/v5QHPCMBAGC3NSvGtpEkWRBzW5otbk217iRJQwgxzo2x3my5pmabHZPG0iQLk1zjYae1tGQ2g6/y1W/k25xlFw71XTs8OGZWZWeIy16E3nu4WlkxPHDT8ODwjN76AgAAZphCCPOaW2ukqhYkuRhDloWFI58d02z1FCuGOHfkgHlJrjidbz3d3QGma8Ym3xvTwq9q1ff0b9g3l/vrYtvD1cotTcu3bAzZFUP9f1rcssH62lr1U4N9ny61791Uz1NXybI7q+Xl5f4Hq1v2Up8X4xtzhYPSwoOV4a9XBv0KAQDADjQ/Jmmsp1qcF5MYQyGEuSNX0mY3X14beYXfEWNnjCGEYkzmjnx2XkyK27ta8zw2bNupzMzke0mSK4X4hfLmy1o698+lIYShLPv+5vKGkf0rFsbk7mr5j7KWthhvHh766ODGgRDOHNz0L62zpvWNmnfYaw3xjbn8IbnCIWn+Vbn82lrlrwY2PmzVFgAAdm8dMXbGJMSsI8TOUdfH6gEW5o27J60tSRqvyxvN1hm3fvkLqbIX+6razmZmJt8bcvn7q8OfKrY3bucrxviBQuvfDW1uCXFejFkIm7KsHLJPDGy6aeTq3/3V4TsrQ0emU7oM+9Na5ZrywK2V8pJcelKh5ZBc4X8kuca3u6taPq1/gw0ZAADYtcyNSTGGEEIuxO6RvuqMsWPk7S3zG2OcH2MaYgih0NxsIxfN0hC6n+/tZ7thlUm+aXtjWqhl4cLy5q6QHJTLz0+SB6vDf5gWLxnq3xyyNCbzktw+ITlh8/rHs61X4Q7PFeZs458Nmv13dfgntermLHtnvuVvSh3jD7i2PPCZ8ma9BwDAi6o1xNlJ3NpaIxfN6vMbczHuNXJBoqPp+tiCxj1pIc4eeXt+MnpLa0km+XZylw/1D4fsoFxhOGb3Vss9ldrNw4PdMXdUWvhGZejxWnVTyP6jVmueZfuOfPH8Ysdx/c99uNh+xLZ3bhjKslfl8q/axm/E07XaRwc33VktR8u3AAAwWqO16vMbYwwtTevsz0u2rNlYiLFx0Wx2jK1b70lL67eJLZza8hPTnevITBVnXpzkQliaK/xuWnhTWthz5LflsVr1werwU1nt4vLY3RraQji72H5CvvSNytD/Htz0uiRdMc07+kIIv8xq/1we+Nfhwc1+XwAAdlazR176tobYMvL2rBiTkT3NOkc+2DmyOkh7iIWRDzZmhLXE2DLymF0jaza2jDxmPoTGNMj2GAvOO7/Z5GuOvyybRq7sEscfmRaWpaVD03xnTC4f6v98efOYg2fF+NWWWS/LpZUsO3TzM/X1Xb7TNuclo//tZPJ/I1le7v/C0KiZnDvVyZmRf7JOjsE6OQZrsE6Owc74kzOlm8piDFk2P0mmclPZi3072S59vMHO4MHO2E0a6u6slO+slHMhHJeWquOuv5VCqPdeCOGG4cHGep53V8ovKbRM5fHX1aofGdx0X3XYPx4AALuzbd1UNi/JZVk9ukbmNE56U1k+xvlTWFvheb9Wht1QujsMshrCDeM2xyuEcEVLV733QghXDQ+EEGIIHyy0vmtqvff14cHzB/s2TXkm5+LFi3/v935v0aJFpVJpzZo13/nOd1atWtV8wNKlSw844IAtMbluXV9f3+rVq/v6+qY73sbj9PX19fb2PvTQQ0899dT4ww444IClS5eGECqVyrp169asWbNu3brtPF3S9IgjjjjkkEMWLVrU29v74x//+NZbb/3Vr341lZ/q0EMPvffee5s/0t7evmzZsgkPvuWWW3p7e0f1eam0ePHi5jO2ZMmSJUuW1H/+FStW1D949NFHd3d3j3/Anp6eW2+91S88AIxprT1irlSPrjjFm8piZ4wdIxMdt3tT2a6+oRlIvl3Py5Lco7VqLoTlLV2HjizTctvw0GO16qwYLyx1Hp5uf7r1c1nt44N9tzbt7T65Aw444IorrjjiiCPGfPz2228/5phjBge35Ogpp5xy0kknNR9QqVRuv/32T37yk2NiaXJjHmdwcPD888//zGc+M74Mr7zyyuaPrF69+vTTT//ud7874cMuW7bs4osvHhNUlUrlwx/+8N///d9P8vPMnTv3iiuumDVr1pFHHjnm42N+gLovf/nLV111VfNHlixZcuWVV950002N5Fu6dOm3vvWt9vb2SqVy4oknNo48++yzDz/88PF3qN51112SD4Bd1J4xSWMWQpgdk9YwdnfpzpHdpUMI9fmNWQzzwpYpkcUQ5yaNZkvaxv0Vael82DnlX7JP87u5+XvGYmnk9zBLF+4dc1tTrviaVxcPPHDr0UmSdLTvpsn34ULb+lB7tDzw3nzLoU1pt3x44KBc+qVS5/wpLH90Z6V89uDG56Y8K70RJ/V3e3p60jSdO3duCOGJJ55o9N7ERZ6mRx999FFHHXXmmWd+6Utfen6jLhaL559//uDg4Oc///nJj3zlK1952223veIVr3j00UfHfOqCCy4488wzG+8+8cQTc+fObW9vT9P0C1/4Qoxxkh/vtttuW7JkyV133TWVn/aGG24444wzmj/S1dV1zz33lEqlm266acLeu+GGG/xPAYCdxPyRNT8KIY7fXXrL/MYYQ5Y1mq2jqdm6Yy43kmrzRlJNlcFvRCwV0z33DCFkWRZjjG1tuT32mKTKSoe8rrD//o3fwqSjPSRbZynHYjGWSlvfTXNJW1vjvVjIx5aWF2kgu1HyHZMWTy22/uHmZxfF3IeKjfMbflQdflWSnl1sS7e3eGl/lp0/1Pe14cGpf9NFixbdfPPN9d67/PLLP/OZz9QnTx5wwAGnnXba+CtvdS996UtnzZq1ePHiE0444dhjj03T9Itf/OIzzzzTmL441adpjGmafvKTnzz33HPPO++8Sy65ZMLCPPLII++6666DDz74mmuuWbx48fHHHz/mB/vQhz5U773169efc845K1asqE83Xbp06ac//enDDz/8i1/84tq1axtJNsasWdtZAfWss85qZNu6desqlUrzZwuFQqnp12Py3jvxxBPrBz/++OP1gDzrrLNCCJOnNQC7p+bWWhC3BFhrjHOSJMtCsXkhkJFmyzXdk9YZk/r8xpaY7DGdJdAlGUwjV/beO6Zbr8rk9tgjbi2lpioLWQwxaW9r/8Njtn7x6ItdIYSkrS2kWwso6WiPTVWWtLeHXG4GnsPd5Lnykpj8n1JHCKE3y65tndVc0C9P0o+Wtr/z5AOV4TMHN/48q03r+15wwQX14DnzzDObL7KtWbNmzLWsZk888UQIYdWqVdddd92yZcuuvfbaNE0vvvjim266abq39lUqlb/9278999xzZ82a9cpXvvKBBx7Y5gAfeOCcc8658cYbG/cT1i1cuPCzn/1sCKGnp+fII4985JFHGp9auXLl7/zO79x9992ve93rLrvssltvvfX5lVVvb299yNt18MEHT359r6enp3mlr76+vik+MgA7uUII80ZPUMyycYs3jjTb7FFrNoYQ4twYxyzeuAOTzO1nzGwxTdO992r+SG7+nrFQDCP/0jH2YtfBry287GVNwdF8OWvcxa4kJh0do6qso6P54hiSb6o+W+ooxri2Vv37ls59k1zz/5rTKfyz3A3Dgx8b3FSd5jdduHBhfXmSW2+9dbuTKrf5rW+44dWvfvV55503a9asZcuWjbnJbSqGh7csKNp8rWxC9WDLjf63jQ984AP1Lzz99NObe685KW+88cbu7u5ly5ZN9zrklr+P585dtGhR/e3169evX79+wsMWL1586qmnms8JsEvojkkSszB68ca5I1fSZsfYFkfdk5bFsDCOXbwxhDBvZJ39F1JlrqoxAyRtbcmc2Y0FC5KurqSrq6nKcuneezcf33LYoflF+zae+0lX56iKa2mJha13OcVCPmlpbfzzRWxri2nqnEu+Xca8mByUS1+XFkII+ya5fcP0rtVWsuzScv+lwwPV6X/rxnoty5cvfyFDuOSSS84777wQwiGHHPI8ku8973lPvc1Wr149yWGzZs366Ec/GkL46U9/On4Uvb2925q3eccdd9TfePOb3/z8ku+CCy644IILwsiFxG0l37ve9a76QPQewI7VWLyxI2xdPb87SXKNdfZjEmIshDBu8catzRa2rCPi9jNmsslW1AghmT0r13TBauyKGqMvdoUQks6O0LQjRW50lc3USYZIvh3syFzhl1n1rwptz+/Lf1qrfHhg0+paJcbn89fQ/ltu3wyTTKecip6enp6enu7u7jFTLrfrzjvvbG9vf81rXhNCuPzyy7eVUhdddFFfX9+SJUvqF9C+9rWvNX924cKFIYTVq1ePucWuYdOmTU888cSiRYsaV+qe9zDHTByd0KpVq7YVnwC7g0k2p46x3myjFm8M29icui0ms91+xi6oce/WSFcV0/nzt3523MWuphU1QgjZmEmDYy92jamyNB0TaSD5di6FEP4gX1ySy++b5J7vI8S2uAP+gktf8JXx+iNsK7q2pX6BLsuyf/zHf5zk1sH67nYhhN7e3tNPP/2hhx6a7hBe4ACXL1++cuXKlStXrlmzZrsHH3zwwRdffPEHP/hBv73Azm/M5tSlGLNs3OKNIYRtbE49K8nVX2w2L964o6rM7We8EGMvdm1jRY0QQhay0muWTLJ8fNhdV9QAybcDlEM4e3DTXW1znvcjLExyK1pnLS/3f77cPzz9L1+7dm2jqaYSM9tywAEH1Dd1mO6DfOITnxgcHLz99tsffPDBSQ7r7e2tP/4ZZ5xx3XXXjbmkuWbNmkWLFi1ZsqRUKk24OsucOXPqVwK3e4FuW1auXDmVCatXXXVVfaf1U089ddWqVV/5ylf8AgM71t4xCTELoxdvnGRz6iTGvUb+n9lYvDFse3Nqcx3ZgcavqJHuvfeWcMqyEON2VtQo5JOmFeGtqAEzOfmaX99Pd/rizn/8W9Li/NGLtTT/PTpFf1JoPSgt/O1g36paZVo/zM0337x+/fqurq5Pf/rT99xzzy9+8Yvt/vD1pSabB9LV1XXppZdmWVar1b761a82PjX5yak/zqc+9anJD64fduqpp55zzjmvfe1rL7/88t7e3m9/+9vNx1933XVvfvOb29raLrzwwg996EO12tg1S0877bT6j3fttddO+I1yudyYcTXeaCytOZXhrF27dunSpd/4xjd+67d+65JLLunq6qrfATjhyZziI8/Ip73BOjm79A/fmGrYGmLLyNuzYkxGLovVZy3mY2z0VXuIhZG354zkWUuM9RezhRjbRz7bEWM+xBBCPoTGMo/tMRZ29F+u2fP61K//+J3qh/lNDTbm82OWtcjNnt18TSkdvQ1X8RUHpvvu2/TlafNWWrFQSIrF5r8Ck9bW0VW2V9LZ2RRao599aT7mmrIqSZqX0Ij5vOgCnk/ybXrmmQ29vRs3bHyuf/N/33//d79+42Nr1z75TO8vt7fafvOr6in+jf7rP/64tBi38f/9ab0eeXWSXt8669bhoXMHN22awl8x9R/mmWeeOeOMM6688srFixc/8MADxx133L333ts4ZunSpffee299rmbjh28OvzRN3/rWt1500UX1e+Quu+yyxpdv9+SMCchtHVw/7Jlnnjn66KMffvjhuXPn3njjjQceeGDzxgbLly9/97vffcQRR5x22mn777//ySef3NPTs+XZk6Yf+MAHPv7xj8cYL7vssu9973vND16/Ktjd3b3PPvuEENasWTP+5xnffpMP57HHHjvqqKPuv//+hQsXfu5zn8vn8+P3Nqw//tQfeed/Gu+o43erwTo5v54Hn/Cmsj2SpBRi2LKSx1RuKovNizdO5YX7i7dO4251/E71w4xZinCSWYJbkr55KcLtzRIcsxShWYLAbpd8bbNnt82eXb/L9fVvetOfffjDjc89+/Ofb3z2uY2b+zaVyz+aTg3uJHIhHJzL78AHPDpfXJJLPz7Yd2e1PMUvueqqqw4//PCTTjqpu7v7nnvuWblyZT3bli5deuihh5566qkTzk6sL7tywAEHNDYxX7lyZX1L8RdJb2/vySeffPPNN5dKpTPPPPMv/uIvmj974okn3nnnnYsXLz766KMff/zxW2655ZFHHunu7j7qqKMWLVqUZdn4H+/QQw+97bbbrrvuuoMPPrj+ke985zvb+u5nn332+973vsa7fX19J598cm9v74QH9/T0HHPMMd///vfb29vPP//8H/3oR1Zzgalo3FSWj3HPMHZ36UlvKoshZN0xl4shTOGmMnMXd1ET77vVtBRhbo85zetYTL7vVghh1PLxZgkC/AaTb5LPzVmwYM6CBfW33zCuBp97+unn+vr6KpXrL7hwzZo1T/T0/GJz3+ZqdecZ28uStHXK/2y8tlYdzLKX57Zzc2N3kvuH1q4V5YELhjb3T21Gycknn7xu3bqPfOQjaZouXbp06dKljU994hOfmDD5Grs7hBAqlcqFF174sY99bFprtwwODtb3dZhKlNYXFL3lllsuv/zyU0899SUvecn4yjryyCOvvPLKo48+ulQq1TcbbLjjjjuOPfbYMbf5XXTRRe3t7e9///sbyTrJtgqLFy9evHhxo/fe8pa3jO+9VatWffWrX228/cEPfvCaa64JIRxyyCHbSr5HHnnkS1/6kl9ydkWlEOaMvBqeyk1lWQxptrXZJr+pTJLtzJK2ttweTbegt7amc+c2VdmE+24t2npAa0vMb/23zsmXIoylUmyeggjAbph8U6zB5j4ZHhp6Zt26jes3bBzoH1OD/ePuAXuxHTidaRv7JrkrhvovGNp8erH11du7NvjuQssRaeHMwU0PVqe0qsvHPvaxq6+++rTTTjviiCPqK52sW7fulltuufrqq5sPW7ly5Zhs++EPf3jTTTc1JlJO0erVq1//+tevWrVq8sN6e3uPP/745hI766yzKpVKfXe+8dX3lre85a1vfesJJ5xw6KGHLly4sKenZ82aNTfddNMVV1xRLo+67Jmm6XXXXZem6eLFi3t6em655ZYJk7Wvr2/8qi311TubP1KtVj/72c+OeYQVK1YsWLDgvvvuu+uuuyYc3Ze//OVzzjmnr6/PLzkvtkIIjates2PSGibaqSxJQpY1N1tjSmQxxLlNX16f36jKfrO2s+9We1tuzpyRMz9uKcLxF7tGX86y7xYAv2bTu6PjhRjs6+t5/ImpTxN94XebnFls+0ChdVovj745PHjm4KY35Qp/Umg5LC1Mfnwly64eHvjC0Obyi/DD78Dj3cFlsJ4JzebHJI31VIuNm8rm53JpVo+urTeVNZqto+metJH5jXFejMUX5/azsDvdwbWt48ffu9W8FGHMp5Puu7W9pQgn2A25M0TVDIDke9FMeNPgo0899dxweRojGffy7qJSx1vzpem+IrmjMnT6wMZyCK/JpX9ZaFuaFiY//uFq5ezBjQ/Xql7oqyCD3eHHN7fW3kkuZiGE0J0kuRBDCMWmhUBmjVwfy229Jy0u2DrRcevNabtuBf36ky/p6sp1dTbWQ9ruihqdf/Surd9hSitq1KsshpC52AUAMzn5tmWSaaLjbxoc//JxReusQ7YxRXPyVzz3VsqnD25cn2UhhMVJ7tRC6+/nS5McX8myi8v9Xyn3V73QV0G78WDbY+zaEl1bF2/sjLGxFH53ktRf79fnN2YxFMPWZpsdk/rNt2kI3RPtabZ7XviabN+tEEIIua7OpKsrC1kMMVhRAwDYtZJvWjX40COPPPbLX64b6G8c8+222fsl6fN7+fVotfLHA+vXj5ycN6aFjxba9p90cZdV1eGzBzf9tFZVNSpo5x9sY/HGUL+pLDSuj+VGAiy2JUnIsubFG7uTLZ9uDXH2SBjM27LO/ky+8DV2RY0Q0n32acwD3Mby8Yu2nvlSsXmRjLEraoyegjimygAAdtPkm8SGnp4Nzzy7sa8vLPvj0oYNz/u14FqxeqYAABnYSURBVK9q1Xf3b3gi25JwIcv+IC2eVGiZZHGX/iy7YGjziuEBVSP5duzxjQmKrWHr+h/dSZLGmGVbF28c02ytY+9Ji90xprvm7WchhNye85Km27EmWVGjrvOPTtj6Hba3okbS2hrz6bY+CwAg+XZGa195UOWpp7LBoef9WrO3Vjt1YMMPa5XmF+KH5wrvL7Qc2rS4yxj3Vcp/MbhpfTaNFUpVzUw6ObNG1v/IhbhXktQPbywE0hrjnG1vTp3EuFccu3jjjqqmF55kE6yo0bylR5LkFy5o/ux2VtQoFGLzu1bUAACQfNMysPLuWCyue/NbXshr381ZdtrAhrtrlTEn6jW59E/yrUfnJ97RaHWt8sH+DT1Trj7J95s6flaS1COjefHG0TeVjdqcOouhLcTZYxdv3Obm1C/Gha/6ihpbjs+ydO7cqa2oEULIQpLbzooaxWJSajyrY9LeZkUNAADJt/OqPvfc4/u+/AW+EK9k2XuGNz8wNDD+U/snuVPyLcflS2Mmy2UhrM9qHx/su7UyJPl21PGjF8rfsmbjBJtTxzgrxHGLN47anLo7JukLuP1siitqhBDqi2qMXVFj0nu3JlhRw8UuAAAk37Y8fdY567+y/AU+yIYY/2Z487cG+yf8bFeIRxZKv1toOSwkLaM/9cNa5fKh/ruq5dpMOZ+NC1zFENtHLoV1Ni3PWO+eJMZZI0e2h1gYeXvOyJFdMRby+UJXV6FpG7TZc2bnc2kIIQmhIya59vakVGwLsX6ZqfiKA9N999363M2ncXQ45ZpLKZdLWltHV9leSWdn8wExzTU9Wn7UvVtJEtNRq/U0L78BAACSb2eRDQ799CUHjLmj7/ld27k6G/7swKbKuP0htrZfoXhsvvj+XHF+Nurxe9rbso9/JP+K33roB//53RtvfOzxx9c+/XTz4qIv0oWykZvK4uwYW8PY3aXrN5W1zOpq6Zo1N4n1m8qK+XTh3gtDDEmIc5KYFEuF+Xu2xS2rg4TxSxG2lJrXHtz2vltbOmrM9SsAAEDyvVCbvvb1X51y6gtPvhDCt2rDfz04WfWFENJc7k9aOv4ypMWmyXhJW9v8Ky5pe+vvNx/ZWFx0w9DgNy697NEf//iJX/x8c3//wrnzsiQJIXS3tXUWiklbW6mr63Xz529JtXx+3xOODyHmY2gJMSRJyOc70jSpT2WMsWOPPZq/S9LW1nw5y1KEAAAg+WaWLPvFscf33/m9F558IYR7YvbBgQ2bh4cnO60x7lEsHZ/LvydXmtd0htuO/t3ua/4pFgueeQAAgOTbcdFXqfzs0MPLj/7khSdfCOGHSfjzgQ1PlcuTJF/9xBbT9G3F1vempZfXtpznpKtrrxX/1HL4Gz35AAAAybfjqq9c/vkx7xi8576wI5bOX5PEU/ueXVutTJ58DYe3dZyYb3lzdcsH2489Zv7yy2M+7ykIAABIvh2VfdmGf7q696xza5XKC98t7ekY3zuwfs1wubu7e/HixX19fQ888MC2kq9u/5bWP05Lb8+SthjTBXt3X/2Ppf91sGchAAAg+XaY6jPP/vytx5V/9PALTL4QwuYsW/WWo953/bX1d5999tnvfeivn/vWt7/Wv+m28uC2VnnpKhSPK5T+OFdcVMs63/fuPb94gd2uAQAAybfj1Gqbrr2+97xPVJ95drrJ91DMfivb8l5+v5fO+vM/6zz5vc1TNIef/Nm6o/9w48/WfaeYu7tv0/2F3JObNk34sL/d0v7OYuvRCxbuc89ddi8AAAAk3w4Ov/JDj/R+9OMD99w3ZuO+bSXfUJa9obxpxetef/iHTm/97SNye8yZ+PjBwV/+0Un9t99Rf/exXLwnZqv7N/9XMf+TjRvGHLxPS+vZ+yz6wB23pQv29owEAAAk345WrQ6vfXLgeys3/99v//v3vntAX//CZNRMy9jenvX11d/+UKX/o7f/v8MOO2y7jzp4z32/+tM/H37yZy1vfMMenzjvuYv+fvCe+57r7f1xIX0kZj/ftOnpWu3Zro4QQmtMTnn7O9552ZftmAcAAOxAqVMQQgi5XH6/l+b3e2nY76XPrfx+dsUl+x/7tmxkD4akvT2rVh+bu3DLKRuulLe9PUOz0usP2fe/7t90/b89fda5pdcu2etfrg4hLBoY+J/PPFNbvzGr1bY8fmdHunBBTP1ZAAAAO5irfFsNrLz7F28/Ye+v/2vL0gmu4P1s6W8P/dfqzVn2e9XNd/3gB4sXL576I2dD5VCrxZaSkwwAAEi+34DnLr504zXXLrjp+nTvvSbOtkrlydctfbpWfeJjZy9btswZAwAAdn4mE4aQZT3ve//w2p/te89dk2yWMPzTx4cf++mrVz948Ev2cc4AAIBdgqt84akP/uXg/Q/uc/edsVCY5LCfLf3tpKtrwb/f6EkDAADsKnb3q3wbr7pm8+13LFr9g8l7r7Zhw9B/rd539YOeMQAAgOTbFdRqfTfd3HvOx1/62EOxWJj82P7vriy97qC8KZ0AAIDk26lVq8Nrn9zwzys2fuWfaps3d//z8tjast0vWn/pV/a8+CJPFwAAQPLtjLJyuffcvxm8977yQ48kXZ214Uq2eXMIof87d7Yfe8x2vnZ4uPzoTwoHvtzTBQAA2LUku8Uoq9VnP/f5Df+wPKtU9ll5x95f/9d0/p4v+Y/v77v6wZbDDs2GtrOvev+3b+t4x7EhRk8XAABg17JbXOXr+dM/77/tjr2uu6btLb8bYux57yn7fP/2pLU1hDDh7XlZuVz+0UODP1gV84XYUur93+fWhsqVtT+b+3efyS/a15MGAACQfDuRpLX1pWt+1FijZd5FF9R7b0KD99z3i3e+u7ZhQ+Mjufl7tr7xDZW1P3vyta/f76knY2ozQwAAYNdgX75Rqr96qvejnyj/ZM3Qf66KpWLnH79r9plnpAv2DiEM/eeqn//+cfv94qdmeAIAALsKF6xGK+SHVv1w+Mkn5134fzpPek/zZn35A/Zv/Z3f1nsAAMAuxFW+UX554vs6Tnxn2+8dFYvFCT5drYZczlkCAAAkHwAAAL9hiVMAAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJJ9TAAAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACSfUwAAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwDg/7dnh1QAgEAQBQ0aSYHrH4kCSBLQgXdixUyEdf8tAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAABA8gEAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAACD5AAAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAIPkAAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAAAg+QAAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAkHwAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAACQfAAAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAJB8AAAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPhMAAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAAEg+AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAASD4AAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAABIPgAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAJB8AAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAAAkHwAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAACQfAAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAJIPAAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAAkg8AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAACSDwAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAyQcAAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAADJBwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAAMkHAACA5AMAAEDyAQAAIPkAAACQfAAAAEg+AAAAJB8AAIDkAwAAQPIBAAAg+QAAAJB8AAAASD4AAAAkHwAAgOQDAABA8gEAACD5AAAAkHwAAABIPgAAACQfAACA5AMAAEDyAQAAIPkAAACQfAAAAHQbJgi35zICAACx6h4jJPPyAQAASD4AAAAkHwAAAJIPAAAAyQcAAMCXB6JMRVTv21/YAAAAAElFTkSuQmCC"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x4b yd0 w16 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">21<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws98">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb5">MSSF 17</span><span class="ls0 ws0"> <span class="_ _5f"> </span></span><span class="ff4">Umowy ube<span class="_ _2"/>zpieczeniowe<span class="_ _2"/> dotyczące pi<span class="_ _2"/>erwszego za<span class="_ _2"/>stosowania MSSF<span class="_ _2"/> 17</span><span class="ls0 ws0"> <span class="_ _5f"> </span><span class="lsa wsc">i <span class="_ _5f"> </span><span class="ff4 ls17 wsb6">MSSF 9</span></span> <span class="_ _5f"> </span>- <span class="_ _5f"> </span><span class="ff4 lsb wsd">informacje </span></span></span></span></div><div class="t m1 x1c h5 y109 ff4 fs2 fc0 sc0 lse ws10">porównawcze<span class="_ _2"/> <span class="_ _2"/><span class="ff1 ls0 ws0">- <span class="_ _d3"/><span class="lse ws63">zatwierdzone 8<span class="_ _2"/> września 2022 r., maj<span class="_ _2"/>ące zastos<span class="_ _2"/>owanie do okr<span class="_ _2"/>esów rozpoczy<span class="_ _2"/>nających się 1<span class="_ _2"/> stycznia 2023 r<span class="_ _2"/>. </span></span></div><div class="t m1 x1c h5 y10a ff1 fs2 fc0 sc0 lse wsc">lub póź<span class="_ _2"/>niej.,<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y350 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws44">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 ws4b">MSR 12<span class="ls0 ws0"> <span class="_ _3"/><span class="ff4 lse ws44">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _3"/><span class="lse ws44">dotyczący<span class="_ _2"/> międzynarod<span class="_ _2"/>owej reformy pod<span class="_ _2"/>atkowej <span class="ls0 ws0">- <span class="lsc ws73">M<span class="_ _3"/>odelo<span class="_ _3"/>we Z<span class="_ _3"/>asady<span class="_ _3"/> Fil<span class="_ _3"/>aru Dru<span class="_ _3"/>gieg<span class="_ _3"/>o </span></span></span></span></span></span></span></span></span></div><div class="t m1 x1c h5 y351 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _3"/><span class="lse ws40">zatwie<span class="_ _2"/>rdzone 8 list<span class="_ _2"/>opada 2023 r., obowi<span class="_ _2"/>ązujące w<span class="_ _2"/><span class="ls0 ws0"> <span class="lsb ws4a">odniesieniu do rocznych <span class="_ _2"/></span></span>okresów sprawozd<span class="_ _2"/>awczych rozpoczy<span class="_ _2"/>nających się </span></div><div class="t m1 x1c h5 y352 ff1 fs2 fc0 sc0 lse wsc">w dniu l<span class="_ _2"/>ub po 1 styczn<span class="_ _2"/>ia 2023 r.<span class="ff4 ls0 ws0"> </span></div><div class="t m1 x8 h5 y353 ff1 fs2 fc0 sc0 lse ws3d">Zmiany ni<span class="_ _2"/>e mają istot<span class="_ _2"/>nego wpływu<span class="_ _2"/> na stos<span class="_ _2"/>owane prze<span class="_ _2"/>z Grupę<span class="_ _2"/> zasady (polity<span class="_ _2"/>kę) rachu<span class="_ _2"/>nkowości w odn<span class="_ _2"/>iesieniu d<span class="_ _2"/>o dział<span class="_ _2"/>alności Gru<span class="_ _2"/>py<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y354 ff1 fs2 fc0 sc0 lsa ws1a">lub jej wyników finansowych.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y355 ff3 fs4 fc2 sc0 ls8 wsb7">Standardy o<span class="_ _2"/>publikowane <span class="ls36 wsb8">i <span class="_ _2"/>zatwierdzone przez UE, które jeszcze nie weszł<span class="_ _2"/>y w życie oraz ich wpływ na </span></div><div class="t m1 x8 h8 y356 ff3 fs4 fc2 sc0 ls8 wsa">sprawozdanie<span class="_ _2"/> finansowe G<span class="_ _2"/>rupy<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y16d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws3a">Zmiany d<span class="_ _2"/>o <span class="ffa ls17 wsb9">MSSF 16 <span class="ff4 lsb ws39">Leasing: Zobowiązanie leasingowe w transakcjach sprzedaży i leasingu zwrotnego</span></span><span class="ls0 ws0"> <span class="_ _60"> </span>- <span class="_ _80"> </span></span><span class="ws10">ob<span class="_ _2"/>owiązujące </span></span></span></div><div class="t m1 x1c h5 y357 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">odniesien<span class="_ _2"/>iu do okresów sprawoz<span class="_ _2"/>dawczych roz<span class="_ _2"/>poczynającyc<span class="_ _2"/>h się w dniu lub po 1<span class="_ _2"/> stycznia 2024 r</span> </div><div class="t m1 x8 h5 y358 ff1 fs2 fc0 sc0 lse ws57">Grupa nie<span class="_ _2"/> spodziewa się is<span class="_ _2"/>totnego wpływu wprowad<span class="_ _2"/>zenia zmi<span class="_ _2"/>an na stosowane przez G<span class="_ _2"/>rupę zasady (polit<span class="_ _2"/>ykę) rachun<span class="_ _2"/>kowości </div><div class="t m1 x8 h5 y359 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsa ws1a">odniesieniu do działalności Grup<span class="_ _3"/>y lub jej wyników finansowych.<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h8 y35a ff3 fs4 fc2 sc0 ls8 wsba">Standardy i<span class="_ _2"/> interpr<span class="ls36 wsbb">eta<span class="_ _2"/>cje przyjęte przez<span class="_ _2"/> RMSR, które<span class="_ _2"/> nie zostały jesz<span class="_ _2"/>cze zatwier<span class="_ _2"/>dzone przez UE do<span class="_ _2"/> </span></div><div class="t m1 x8 h8 y35b ff3 fs4 fc2 sc0 ls8 ws9">stosow<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y154 ff1 fs2 fc0 sc0 lse wsbc">Zatwierdz<span class="_ _2"/>ając ninie<span class="_ _2"/>jsze sprawozdan<span class="_ _2"/>ie finans<span class="_ _2"/>owe Grupa nie z<span class="_ _2"/>astosowała nastę<span class="_ _2"/>pujących st<span class="_ _2"/>andardów, z<span class="_ _2"/>mian stand<span class="_ _2"/>ardów </div><div class="t m1 x8 h5 y35c ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse wsc">interpret<span class="_ _2"/>acji, które n<span class="_ _2"/>ie zostały je<span class="_ _2"/>szcze zatwier<span class="_ _2"/>dzon<span class="ws28">e do <span class="_ _2"/>stosowani<span class="_ _2"/>a w UE:</span></span> </div><div class="t m1 x8 h5 y35d ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws2b">Zmiany d<span class="_ _2"/>o <span class="ffa ls1b wsbd">MSR 1<span class="_ _2"/></span><span class="ls0 ws0"> <span class="ff4 lsb ws56">Prezentacja sprawozdań finansowych: Klasyfikacja zobowiązań jako krótkotermino<span class="_ _3"/>we lub długoterminowe </span></span></span></span></div><div class="t m1 x1c h5 y35e ff1 fs2 fc0 sc0 lse ws10">oraz <span class="_ _e9"> </span><span class="ff4 wsbe">Zobowiązan<span class="_ _2"/>ia długoterminowe z<span class="_ _2"/> kowenantami </span><span class="ls0 ws0">- <span class="_ _e9"> </span></span><span class="wsbe">obowiązujące w odn<span class="_ _2"/>iesieniu do okre<span class="_ _2"/>sów sprawozdawczych<span class="_ _2"/> </span></div><div class="t m1 x1c h5 y35f ff1 fs2 fc0 sc0 lse ws10">rozpoczy<span class="_ _2"/>nającyc<span class="ls13 wsd">h się<span class="_ _2"/> w dniu lub<span class="_ _2"/> po 1 stycz<span class="_ _2"/>nia 2024 r.,<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y360 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 lse ws69">Zmiany<span class="_ _2"/> do <span class="ffa ls1b wsbf">MS<span class="_ _2"/>R 7 <span class="ff4 ls15 ws68">Sprawozdani<span class="_ _3"/>e z przep<span class="_ _3"/>ływów pieni<span class="_ _3"/>ężnych i MS<span class="_ _3"/>SF 7 Instrum<span class="_ _3"/>enty finansow<span class="_ _3"/>e Uja<span class="_ _3"/>wnienia<span class="ff1 ls0 ws0"> <span class="_ _60"> </span></span><span class="ls2a ws81">d<span class="_ _2"/>oty<span class="_ _2"/>czą<span class="_ _2"/>cy<span class="_ _2"/>ch </span></span></span></span></span></div><div class="t m1 x32 h5 y361 ff4 fs2 fc0 sc0 ls0 ws0">u<span class="ls15 wsc0">stalenia finansowa<span class="_ _3"/>nia dostawców<span class="ls0 ws0"> <span class="_ _37"/><span class="ff1">- <span class="_ _33"/><span class="lse ws3d">ob<span class="_ _2"/>owiązując<span class="_ _2"/>e w<span class="ls0 ws0"> </span>odniesie<span class="_ _2"/>niu do okresów s<span class="_ _2"/>prawozdawcz<span class="_ _2"/>ych rozpoczynaj<span class="_ _2"/>ących si<span class="ls11 wsc1">ę w<span class="ls0 ws0"> <span class="ls1b ws2b">d<span class="_ _2"/>niu </span></span></span></span></span></span></span></div><div class="t m1 x32 h5 y362 ff1 fs2 fc0 sc0 ls13 wsd">lub po 1<span class="_ _2"/> styczni<span class="_ _2"/>a 2024 r.,<span class="ff4 ls0 ws0"> </span></div><div class="t m1 x8 h5 y363 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws3a">Zmiany d<span class="_ _2"/>o <span class="ffa ls25 ws66">MSR <span class="_ _60"> </span>21<span class="_ _2"/> <span class="_ _60"> </span><span class="ff4 lsb ws39">Skutki zmian kursów wymiany w<span class="_ _3"/>alut obcych<span class="ffa ls0 ws0"> <span class="_ _80"> </span></span>dotyczący<span class="_ _2"/>ch braku możliwości wy<span class="_ _3"/>miany<span class="ff1 ls0 ws0"> <span class="_ _60"> </span>- <span class="_ _80"> </span><span class="lse ws10">ob<span class="_ _2"/>owiązujące </span></span></span></span></span></span></div><div class="t m1 x1c h5 y364 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">odniesien<span class="_ _2"/>iu do okresów sprawoz<span class="_ _2"/>dawczych roz<span class="_ _2"/>poczynającyc<span class="_ _2"/>h się w dniu lub po 1<span class="_ _2"/> stycznia 2025<span class="_ _2"/> r.</span> </div><div class="t m1 x8 h5 y365 ff1 fs2 fc0 sc0 lse ws3a">Grupa je<span class="_ _2"/>st w trakcie anali<span class="_ _2"/>zy szacunków, jak ist<span class="_ _2"/>otny wpływ<span class="_ _2"/> na sprawozd<span class="_ _2"/>anie finansowe Gr<span class="_ _2"/>upy będą miały wymie<span class="_ _2"/>nione wyżej </div><div class="t m1 x8 h5 y366 ff1 fs2 fc0 sc0 lse wsc">standard<span class="_ _2"/>y i zmiany d<span class="_ _2"/>o stand<span class="ws10">ardów.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h17 y367 ff3 fs8 fc2 sc0 ls0 ws32">Waluta funkcjonalna i waluta prezentacji<span class="ws0"> </span></div><div class="t m1 x8 h33 y2d3 ff3 fsd fc2 sc0 ls34 ws0">Waluta funkcj<span class="_ _3"/>onalna i wal<span class="_ _3"/>uta prezentacji<span class="_ _3"/><span class="ls0"> </span></div><div class="t m1 x8 h5 y368 ff1 fs2 fc0 sc0 lse wsc">Walutą fu<span class="_ _2"/>nkcjonalną Grupy<span class="_ _2"/> i Spółki<span class="ls0 ws0"> </span><span class="ws10">dominującej<span class="ls0 ws0"> </span></span>i walut<span class="_ _2"/>ą prezentacji ninie<span class="_ _2"/>jszego sprawozd<span class="_ _2"/>ania finansowego je<span class="_ _2"/>st złoty polski (<span class="_ _2"/>PLN). </div><div class="t m1 x8 h5 y369 ff1 fs2 fc0 sc0 lse wsc">Wszyst<span class="_ _2"/>kie dane, o ile ni<span class="_ _2"/>e podano inacz<span class="_ _2"/>ej, zaprezent<span class="_ _2"/>owano w tysi<span class="_ _2"/>ącach <span class="ws10">złotych<span class="ls0 ws0"> <span class="lsf ws33">(t<span class="_ _2"/>ys. <span class="ls16 ws29">zł).</span></span> </span></span></div><div class="t m1 x8 h33 y36a ff3 fsd fc2 sc0 ls33 wsa6">Tran<span class="_ _2"/>sakc<span class="_ _2"/>je i salda<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y36b ff1 fs2 fc0 sc0 lse ws65">Transakcje wy<span class="_ _2"/>rażone w<span class="_ _2"/> walutach obcy<span class="_ _2"/>ch przelicz<span class="_ _2"/>a się na walut<span class="_ _2"/>ę funkcjonaln<span class="_ _2"/>ą według ku<span class="_ _2"/>rsu obowiązuj<span class="_ _2"/>ącego w dniu<span class="_ _2"/> transakcji. </div><div class="t m1 x8 h5 y36c ff1 fs2 fc0 sc0 lsb ws54">Zyski i straty kursowe z rozli<span class="_ _2"/>czenia tych transakcji oraz wyceny<span class="ls0 ws0"> <span class="_ _60"> </span><span class="lse ws69">bi<span class="_ _2"/>lansowej akty<span class="_ _2"/>wów i zobowiąz<span class="_ _2"/>ań pieniężnyc<span class="_ _2"/>h wyrażonych </span></span></div><div class="t m1 x8 h5 y36d ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws3d">walutach ob<span class="_ _2"/>cych ujmu<span class="_ _2"/>je się w Rachunku<span class="_ _2"/> zysków i st<span class="_ _2"/>rat, o ile ni<span class="_ _2"/>e odracz<span class="_ _2"/>a się ich w Kapi<span class="_ _2"/>tale własny<span class="_ _2"/>m, gdy kwalif<span class="_ _2"/>ikują się d<span class="_ _2"/>o uz<span class="ws10">nan<span class="_ _2"/>ia </span></span></div><div class="t m1 x8 h5 y36e ff1 fs2 fc0 sc0 ls16 ws29">za<span class="ls0 ws0"> <span class="ls11 ws12">zab<span class="_ _3"/>ezpiec<span class="_ _3"/>zenie pr<span class="_ _33"/>zepływów pie<span class="_ _3"/>niężn<span class="_ _3"/>ych i za<span class="_ _3"/>bezpiec<span class="_ _33"/>zenie udziałó<span class="_ _33"/>w <span class="ls0 ws0">w <span class="lse wsc">aktywach<span class="_ _2"/> netto.</span><span class="ff7"> <span class="_ _5c"> </span></span> </span></span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf16" style="content-visibility: auto;"><div class="pc pc16 w0 h0"><img alt="" class="bi x0 y36f w1 h36" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">22<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y32a ff3 fs8 fc2 sc0 ls0 ws32">Założenie porównywalności sprawozdań finansowych<span class="ws0"> </span></div><div class="t m1 x8 h17 y166 ff3 fs8 fc2 sc0 ls0 ws0">i <span class="ls26 ws6f">zmiany poli<span class="_ _3"/>tyk rachunkowości<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y32b ff1 fs2 fc0 sc0 lsb ws22">Zastosowana w niniejszym śródrocznym <span class="wsd">skróconym <span class="_ _32"/><span class="lse ws23">skonsol<span class="_ _2"/>idowanym sprawoz<span class="_ _2"/>daniu fi<span class="_ _2"/>nansowym polity<span class="_ _2"/>ka księgowa, dokonan<span class="_ _2"/>e </span></span></div><div class="t m1 x8 h5 y32c ff1 fs2 fc0 sc0 lse ws10">przez<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws26">Zarząd istot<span class="_ _2"/>ne osądy w zakre<span class="_ _2"/>sie stos<span class="_ _2"/>owanych prz<span class="_ _2"/>ez Grupę z<span class="_ _2"/>asad rachunkowośc<span class="_ _2"/>i i główne<span class="_ _2"/> źródła sz<span class="_ _2"/>acowania nie<span class="_ _2"/>pewności </span></div><div class="t m1 x8 h5 y370 ff1 fs2 fc0 sc0 lse ws57">są we<span class="ls0 ws0"> </span>wszy<span class="_ _2"/>stkich istotnyc<span class="_ _2"/>h aspektach zgodne z polit<span class="_ _2"/>yką przyjętą do sporząd<span class="_ _2"/>zenia skonsol<span class="_ _2"/>idowanego rocznego spr<span class="_ _2"/>awozdania </div><div class="t m1 x8 h5 y371 ff1 fs2 fc0 sc0 lse ws65">finansowe<span class="_ _2"/>go Grupy Kapitałowe<span class="_ _2"/>j CD PROJEKT za 2<span class="ls0 ws0">022 <span class="_ _d3"/>r.</span>, za wyjątkiem pon<span class="_ _2"/>iżej opisanych zmian<span class="_ _2"/> polityki rachunkowoś<span class="_ _2"/>ci<span class="ls0 ws0"> <span class="_ _d3"/><span class="lsa wsc">i <span class="_ _32"/><span class="ls1c ws2c">zm<span class="_ _2"/>ian </span></span></span></div><div class="t m1 x8 h5 y372 ff1 fs2 fc0 sc0 lsb wsc2">prezentacyjnych. Niniejsze <span class="wsd">śródroczne <span class="lse wsa8">skrócon<span class="_ _2"/>e skonsolid<span class="_ _2"/>owane sprawozd<span class="_ _2"/>anie finan<span class="_ _2"/>sowe powinno by<span class="_ _2"/>ć czytane ł<span class="_ _2"/>ącznie ze </span></span></div><div class="t m1 x8 h5 y373 ff1 fs2 fc0 sc0 lse wsc">skonsolidow<span class="_ _2"/>anym sprawozdan<span class="_ _2"/>iem finansowy<span class="_ _2"/>m za rok zakończ<span class="_ _2"/>ony 31 gr<span class="ls15 ws1c">udnia 20<span class="ls0 ws0">22. </span></span></div><div class="t m1 x8 h33 y374 ff3 fsd fc2 sc0 ls34 ws0">Zmiany p<span class="_ _3"/>rezentacyjne oraz korekty<span class="_ _3"/> błędów<span class="ls0"> </span></div><div class="t m1 x8 h5 y375 ff1 fs2 fc0 sc0 lsb ws89">W niniejszym śródrocznym skróconym skonsolidowanym sprawozdaniu finansowym za okres od 1 lipca do 30 września 2023 r. </div><div class="t m1 x8 h5 y376 ff1 fs2 fc0 sc0 lse wsab">dokonano kore<span class="_ _2"/>kty<span class="ls0 ws0"> <span class="_ _31"> </span></span>wybranych<span class="_ _2"/> danych finansowy<span class="_ _2"/>ch. W celu zape<span class="_ _2"/>wnienia porówny<span class="_ _2"/>walności dan<span class="_ _2"/><span class="lsb wsc3">ych finansowych w<span class="ls0 ws0"> </span><span class="wsd">okresie </span></span></div><div class="t m1 x8 h5 y377 ff1 fs2 fc0 sc0 lse wsc">sprawozd<span class="_ _2"/>awczym skorygowano dane<span class="_ _2"/> za okres od 1 lipca do 30 września 2022 r., od<span class="_ _2"/> 1 stycznia do 30 wrześni<span class="_ _2"/>a 2022 oraz na dzień </div><div class="t m1 x8 h5 y378 ff1 fs2 fc0 sc0 lse wsc">31 grudn<span class="_ _2"/>ia 2022 i 30 cze<span class="_ _2"/>rwca 2023 r. Dane<span class="_ _2"/> prezentow<span class="_ _2"/>ane są po następu<span class="_ _2"/>jących korekt<span class="_ _2"/>ach:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y379 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse wsc">W sprawozd<span class="_ _2"/>aniu z sytu<span class="_ _2"/>acji finans<span class="_ _2"/>owej na dzień 31<span class="_ _2"/> grudnia 2022 r. wp<span class="_ _2"/>rowadzon<span class="_ _2"/>o rezerwy na url<span class="_ _2"/>opy wypoczynkowe<span class="_ _2"/>. W wyniku </span></span></div><div class="t m1 x1c h5 y37a ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y37b ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Nakłady na prace roz<span class="_ _2"/>wojowe <span class="ls0 ws0">– <span class="ls11 ws12">zwiększeni<span class="_ _3"/>e o kw<span class="_ _3"/>otę 1<span class="ls0 ws0"> <span class="lsf ws33">967</span> <span class="ls13 wsd">tys. z<span class="_ _2"/>ł</span> </span></span></span></span></span></div><div class="t m1 x34 h5 y37c ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Aktywa z tytu<span class="_ _2"/>łu odroczone<span class="_ _2"/>go podatku docho<span class="ws10">d<span class="_ _2"/>owego <span class="ls0 ws0">– <span class="ls13 wsd">zwiększeni<span class="_ _2"/>e o kwotę 240 t<span class="_ _2"/>ys. zł</span> </span></span></span></span></div><div class="t m1 x34 h5 y37d ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Niepodzielony<span class="_ _2"/> wynik finansowy<span class="_ _2"/> <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x78 hf y37e ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 lse wsc">zmniejszenie<span class="_ _2"/> o kwotę 1 336<span class="_ _2"/> tys. zł</span><span class="fs2"> </span></div><div class="t m1 x34 h5 y37f ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Wynik finansow<span class="_ _2"/>y bieżącego okres<span class="_ _2"/>u <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x4e hf y380 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 ls13 wsd">zmniej<span class="_ _2"/>szenie o kwotę<span class="_ _2"/> 602 tys. z<span class="_ _2"/>ł</span><span class="fs2"> </span></div><div class="t m1 x34 h5 y381 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Rezerwa na świad<span class="_ _2"/>czenia emer<span class="_ _2"/>ytalne i podobne <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x42 hf y382 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 ls11 ws12">zwięk<span class="_ _3"/>szenie o<span class="_ _3"/> kwotę 4<span class="_ _3"/><span class="ls0 ws0"> <span class="ls13 wsd">145 tys. z<span class="_ _2"/>ł.</span> </span></span></div><div class="t m1 x1c h5 y383 ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartość<span class="_ _2"/> Wyniku finansow<span class="_ _2"/>ego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y384 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws40">W sprawozd<span class="_ _2"/>aniu z sytu<span class="_ _2"/>acji finansowej na dz<span class="_ _2"/>ień 30 czerw<span class="_ _2"/>ca 2023 r. wprowadz<span class="_ _2"/>ono rezerwy na ur<span class="_ _2"/>lopy wypoczynkowe<span class="_ _2"/>. W wyniku </span></span></div><div class="t m1 x1c h5 y385 ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y386 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Nakłady na prace r<span class="_ _2"/>ozwojowe <span class="ls0 ws0">– <span class="ls11 ws12">zwiększeni<span class="_ _3"/>e o kw<span class="_ _3"/>otę 3<span class="ls0 ws0"> <span class="ls13 ws18">524</span> <span class="ls13 wsd">tys. zł</span> </span></span></span></span></span></div><div class="t m1 x34 h5 y387 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Aktywa z tytu<span class="_ _2"/>łu odroczone<span class="_ _2"/>go podatku dochod<span class="_ _2"/>owego <span class="ls0 ws0">– <span class="ls16 ws16">zwi<span class="_ _3"/>ększe<span class="_ _3"/>nie o<span class="_ _3"/> kwo<span class="_ _3"/>tę 386 tys<span class="_ _3"/>. zł<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y388 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Niepodzielony<span class="_ _2"/> wynik finansowy<span class="_ _2"/> <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x78 hf yef ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 lsa ws1a">zmniejszenie o kwotę 1</span><span class="fs2"> <span class="ls16 ws16">93<span class="_ _3"/>7 tys<span class="_ _3"/>. zł<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x34 h5 y389 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Wynik finansow<span class="_ _2"/>y bieżącego okres<span class="_ _2"/>u <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x4e hf y23c ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 lsa ws1a">zmniejszenie o kwotę 1</span><span class="fs2"> <span class="ls13 wsd">052 tys. zł</span> </span></div><div class="t m1 x34 h5 y38a ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Rezerwa na świad<span class="_ _2"/>czenia emer<span class="_ _2"/>ytalne i podobne <span class="ls0 ws0">–</span></span></span></div><div class="t m1 x42 hf y201 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 ls11 ws12">zwięk<span class="_ _3"/>szenie o<span class="_ _3"/> kwotę 6<span class="ls0 ws0"> <span class="ls16 ws16">8<span class="_ _33"/>99 tys. zł.<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x1c h5 y38b ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartość<span class="_ _2"/> Wyniku finansow<span class="_ _2"/>ego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y38c ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws40">W sprawozd<span class="_ _2"/>aniu z przepływów pi<span class="_ _2"/>eniężnych za okre<span class="_ _2"/>s od 1 lipca do 30<span class="_ _2"/> września 2022 r. u<span class="_ _2"/>jęto rezerwy na urlopy w<span class="_ _2"/>ypoczynkowe. </span></span></div><div class="t m1 x1c h5 y38d ff1 fs2 fc0 sc0 lse wsc">W wyniku powy<span class="_ _2"/>ższej kore<span class="_ _2"/>kty zmianie ule<span class="_ _2"/>gły następując<span class="_ _2"/>e pozycje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y38e ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls23 ws34">Zysk<span class="_ _3"/>/(stra<span class="_ _3"/>ta) ne<span class="_ _33"/>tto <span class="ls0 ws0">– <span class="ls11 ws12">zwiększ<span class="_ _3"/>enie o<span class="_ _3"/> kwotę 185 <span class="_ _3"/>tys. zł <span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y38f ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Zmiana stanu rezerw <span class="ls0 ws0">– <span class="ls16 ws16">zmni<span class="_ _3"/>ejs<span class="_ _3"/>zeni<span class="_ _33"/>e o kwotę 20<span class="_ _3"/>9 tys. zł<span class="_ _3"/> <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y390 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy od zysku/(<span class="_ _2"/>straty) przed opod<span class="_ _2"/>atkowanie<span class="_ _2"/>m <span class="ls0 ws0">– <span class="ls13 wsd">zwiększen<span class="_ _2"/>ie o kwotę 24 t<span class="_ _2"/>ys. zł.</span> </span></span></span></div><div class="t m1 x8 h5 y391 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws6a">W sprawozd<span class="_ _2"/>aniu z przepł<span class="_ _2"/>ywów pieniężny<span class="_ _2"/>ch za okres od 1<span class="_ _2"/> stycznia do 30 w<span class="_ _2"/>rześnia 20<span class="_ _2"/>22 r. ujęto rez<span class="_ _2"/>erwy na urlopy<span class="_ _2"/> </span></span></div><div class="t m1 x1c h5 y392 ff1 fs2 fc0 sc0 lse wsc">wypoczyn<span class="_ _2"/>kowe. W wyniku<span class="_ _2"/> powyższej korekt<span class="_ _2"/>y zmianie u<span class="_ _2"/>legły następujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y393 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls23 ws34">Zysk<span class="_ _3"/>/(stra<span class="_ _3"/>ta) ne<span class="_ _33"/>tto <span class="ls0 ws0">– <span class="ls11 ws12">zmniejs<span class="_ _3"/>zenie <span class="_ _3"/>o kwo<span class="_ _3"/>tę 601 tys.<span class="_ _3"/> zł <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y394 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Zmiana stanu rezerw <span class="ls0 ws0">– <span class="ls11 ws12">zwięk<span class="_ _3"/>szeni<span class="_ _33"/>e o kwotę 683 ty<span class="_ _3"/>s. zł <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y395 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy od zysku/(<span class="_ _2"/>straty) przed opod<span class="_ _2"/>atkowanie<span class="_ _2"/>m <span class="ls0 ws0">– <span class="ls13 wsd">zmniejszeni<span class="_ _2"/>e o kwotę<span class="_ _2"/> 82 tys. zł.</span> </span></span></span></div><div class="t m1 x1c h5 y396 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf17" style="content-visibility: auto;"><div class="pc pc17 w0 h0"><img alt="" class="bi x0 y397 w1 h37" src="data:image/png;base64,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"/><div class="t m1 x88 h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls6 ws7">Śródrocz<span class="ls1 ws1">ne skrócone skonso<span class="_ _2"/>lidowan<span class="_ _2"/>e sprawozdan<span class="_ _2"/>ie finansow<span class="_ _2"/>e Grupy Kap<span class="_ _2"/>itałowej CD<span class="_ _2"/> PROJEKT za okr<span class="_ _2"/>es od 1 <span class="ws3">lipca<span class="ls0 ws0"> <span class="ls2 ws2">do 30 wrze<span class="_ _3"/>śnia<span class="_ _3"/> 20<span class="ls0 ws0">23 r. </span></span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls5 ws31">Załączo<span class="_ _2"/>ne info<span class="_ _2"/>rmacje st<span class="_ _2"/>anow<span class="_ _2"/>ią integral<span class="_ _2"/>ną część <span class="ls1 ws1">n<span class="_ _2"/>iniejszego<span class="_ _2"/> sprawozdan<span class="_ _2"/>ia finansow<span class="_ _2"/>ego<span class="ls0 ws0"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">23<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y108 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws3c">W rachunku z<span class="_ _2"/>ysków i str<span class="_ _2"/>at za okr<span class="_ _2"/>es od 1 l<span class="_ _2"/>ipca do 30<span class="ls0 ws0"> <span class="_ _80"> </span></span>wrześn<span class="_ _2"/>ia 2022 r. uję<span class="_ _2"/>to rez<span class="_ _2"/>erwy na u<span class="_ _2"/>rlopy wypocz<span class="_ _2"/>ynkowe. W wyn<span class="_ _2"/>iku </span></span></div><div class="t m1 x1c h5 y109 ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y398 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws12">zmniej<span class="_ _3"/>szenie o<span class="_ _3"/> kwotę 2<span class="_ _3"/>09 tys.<span class="_ _3"/> zł <span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y399 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy <span class="ls0 ws0">– <span class="ls13 wsd">zwiększe<span class="_ _2"/>nie o kwotę 24 t<span class="_ _2"/>ys. zł.</span> </span></span></span></div><div class="t m1 x1c h5 y39a ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartoś<span class="_ _2"/>ć Wyniku finans<span class="_ _2"/>owego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y39b ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lse ws63">W rachunku zy<span class="_ _2"/>sków i strat za okres od 1 sty<span class="_ _2"/>cznia do 30 września 2022 r. ujęt<span class="_ _2"/>o rezerwy na urlopy wy<span class="_ _2"/>poczynkowe. W wyniku<span class="_ _2"/> </span></span></div><div class="t m1 x1c h5 y39c ff1 fs2 fc0 sc0 lse wsc">powyższej<span class="_ _2"/> korekty z<span class="_ _2"/>mianie uległy nast<span class="_ _2"/>ępujące pozy<span class="_ _2"/>cje:<span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y39d ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws1e">zwięks<span class="_ _3"/>zenie <span class="lse wsc">o kwotę 683 tys. zł <span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x34 h5 y39e ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Podatek doch<span class="_ _2"/>odowy <span class="ls0 ws0">– <span class="ls11 ws12">zmni<span class="_ _3"/>ejszeni<span class="_ _33"/>e o kwotę 82 tys.<span class="_ _3"/> zł.<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1c h5 y39f ff1 fs2 fc0 sc0 lse wsc">Zmiana wpłyn<span class="_ _2"/>ęła na wartość<span class="_ _2"/> Wyniku finansow<span class="_ _2"/>ego oraz Kapit<span class="_ _2"/>ału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3a0 ff1 fs2 fc0 sc0 lsb ws89">W niniejszym śródrocznym skróconym skonsolidowanym sprawozdaniu finansowym za okres od 1 lipca do 30 <span class="ls13 wsc4">września 2023 r. </span></div><div class="t m1 x8 h5 y3a1 ff1 fs2 fc0 sc0 lse ws63">wprowadzon<span class="_ _2"/>o zmiany w prezentacji wyb<span class="_ _2"/>ranych danych fin<span class="_ _2"/>ansowych. W celu zapewnien<span class="_ _2"/>ia porównywalności dany<span class="_ _2"/>ch finansowych<span class="_ _2"/> </div><div class="t m1 x8 h5 y3a2 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws28">okresie sprawoz<span class="_ _2"/>dawczy<span class="_ _2"/>m dokonano zmian<span class="_ _2"/>y preze<span class="_ _2"/>ntacji dany<span class="_ _2"/>ch za okres od<span class="_ _2"/> 1 lipca<span class="_ _2"/> do 30<span class="_ _2"/> wrześn<span class="_ _2"/>ia 2022 r. oraz<span class="_ _2"/> od 1 s<span class="_ _2"/>tyczn<span class="_ _2"/>ia <span class="ws10">do </span></span></div><div class="t m1 x8 h5 y3a3 ff1 fs2 fc0 sc0 lse wsc">30 wrześ<span class="_ _2"/>nia 2022 r. Dane<span class="_ _2"/> prezentowane s<span class="_ _2"/>ą po następuj<span class="_ _2"/>ącej korekcie:<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3a4 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lsb ws71">W rachunku zysków i strat za okres od 1 lipca do 30 września 2022 r. zmieniono prezentację rezerw na poczet zmiennej części </span></span></div><div class="t m1 x1c h5 y3a5 ff1 fs2 fc0 sc0 lse wsa8">wynagrodze<span class="_ _2"/>nia członków Zarządu<span class="_ _2"/> uzależnione<span class="_ _2"/>go od wyniku finansowe<span class="_ _2"/>go. W wyniku powyższe<span class="_ _2"/>j korekty zmian<span class="_ _2"/>ie uległy </div><div class="t m1 x1c h5 y3a6 ff1 fs2 fc0 sc0 lse wsc">następu<span class="_ _2"/>jące pozycje: <span class="ls0 ws0"> </span></div><div class="t m1 x34 h5 y3a7 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Koszty sprzedaży <span class="ls0 ws0">– <span class="ls11 ws12">zmni<span class="_ _3"/>ejsz<span class="_ _3"/>enie o k<span class="_ _3"/>wotę 9 315 <span class="_ _3"/>tys. zł <span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x34 h5 y3a8 ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws12">zwięks<span class="_ _3"/>zenie o k<span class="_ _3"/>wotę 9 31<span class="_ _3"/>5 tys. zł.<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x1c h5 y3a9 ff1 fs2 fc0 sc0 lse wsc">Zmiana nie<span class="_ _2"/> wpłynęła n<span class="_ _2"/>a wartość Wyniku fi<span class="_ _2"/>nansowego oraz<span class="_ _2"/> Kapitału własne<span class="ls18 ws14">go<span class="_ _2"/>.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y3aa ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _30"> </span><span class="ff1 fc0 lsb wsc5">W rachunku zysków i strat za okres od 1 stycznia do 30 września 2022 r. zmieniono prezentację rezerw na poczet zmiennej<span class="_ _3"/> </span></span></div><div class="t m1 x1c h5 y3ab ff1 fs2 fc0 sc0 lse wsc">części<span class="_ _2"/> wynagrodzenia cz<span class="_ _2"/>łonków Zarząd<span class="_ _2"/>u uzależnion<span class="_ _2"/>ego od wyni<span class="_ _2"/>ku finansowego. W wy<span class="_ _2"/>niku powyżs<span class="_ _2"/>zej korekty<span class="_ _2"/> zmianie u<span class="_ _2"/>legły </div><div class="t m1 x1c h5 y3ac ff1 fs2 fc0 sc0 lse wsc">następu<span class="_ _2"/>jące poz<span class="ls13 ws18">ycje<span class="_ _2"/>: <span class="ls0 ws0"> </span></span></div><div class="t m1 x34 h5 y3ad ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsb ws1d">Koszty sprzedaży <span class="ls0 ws0">– <span class="ls11 ws12">zmni<span class="_ _3"/>ejsz<span class="_ _3"/>enie o k<span class="_ _3"/>wotę 2<span class="_ _3"/>0<span class="ls0 ws0"> <span class="ls13 wsd">023 tys. z<span class="_ _2"/>ł </span> </span></span></span></span></span></div><div class="t m1 x34 h5 y3ae ff9 fs2 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Koszty ogólne<span class="_ _2"/>go zarządu <span class="ls0 ws0">– <span class="ls11 ws12">zwięks<span class="_ _3"/>zenie o k<span class="_ _3"/>wotę 20<span class="_ _3"/><span class="ls0 ws0"> <span class="ls13 wsd">023 tys. z<span class="_ _2"/>ł.</span> </span></span></span></span></span></div><div class="t m1 x1c h5 y3af ff1 fs2 fc0 sc0 lse wsc">Zmiana nie<span class="_ _2"/> wpłynęła n<span class="_ _2"/>a wartość Wyniku fi<span class="_ _2"/>nansowego oraz<span class="_ _2"/> Kapitału własnego.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h17 y3b0 ff3 fs8 fc2 sc0 ls0 ws8f">Badanie przez biegłego rew<span class="_ _3"/>identa<span class="ws0"> </span></div><div class="t m1 x8 h5 y3b1 ff1 fs2 fc0 sc0 lsb ws4a">Niniejsze śródroczne skrócone skonsolidowane sprawozdanie finansowe wraz z wybranymi elem<span class="_ _3"/>entami śródrocznego skróconego </div><div class="t m1 x8 h5 y3b2 ff1 fs2 fc0 sc0 lse wsc">jedn<span class="_ _2"/>ostkowego sprawozdan<span class="_ _2"/>ia finansowego ni<span class="_ _2"/>e podlegało b<span class="_ _2"/>adaniu <span class="ws28">i prz<span class="_ _2"/>eglądowi <span class="_ _2"/><span class="ls11 ws12">przez ni<span class="_ _3"/>ezal<span class="_ _3"/>eżnego<span class="_ _3"/> biegł<span class="_ _3"/>ego rew<span class="_ _3"/>identa.<span class="_ _3"/> </span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf18" style="content-visibility: auto;"><div class="pc pc18 w0 h0"><img alt="" class="bi x0 y148 w1 h1b" src="data:image/png;base64,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"/><div class="t m1 x36 h7 yc7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x3 h7 y3b3 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x1e h5 ycb ff3 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h14 y3b4 ff3 fs6 fc2 sc0 ls1f ws2d">Informacj<span class="_ _3"/>a dodatk<span class="_ _33"/>owa<span class="ls0 ws0"> <span class="_ _2"/>–<span class="_ _2"/> <span class="_ _2"/><span class="ls20 ws2e">segmenty </span></span></div><div class="t m1 x3 h14 y3b5 ff3 fs6 fc2 sc0 ls2c ws9c">operacyjne Grupy <span class="ls1f ws9e">K<span class="_ _33"/>apitałowej </span></div><div class="t m1 x3 h14 y3b6 ff3 fs6 fc2 sc0 ls2c ws9d">CD<span class="ls0 ws0"> <span class="_ _2"/><span class="ls21 ws30">PRO<span class="_ _33"/>JE<span class="_ _2"/>KT <span class="_ _2"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x3 h15 y3b7 ff3 fs7 fc2 sc0 ls0 ws0">3 </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf19" style="content-visibility: auto;"><div class="pc pc19 w0 h0"><img alt="" class="bi x0 y3b8 w26 h38" src="data:image/png;base64,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"/><div class="t m1 x8c h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">25<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h17 y3b9 ff3 fs8 fc2 sc0 ls0 ws32">Segmenty operacyjne<span class="ws0"> </span></div><div class="t m1 x8 h8 y3ba ff3 fs4 fc2 sc0 ls8 wsa">Prezentacja s<span class="_ _2"/>prawozd<span class="_ _2"/>ań z uwzg<span class="_ _2"/>lędnieniem seg<span class="_ _2"/>mentów<span class="_ _2"/> działalnoś<span class="_ _2"/>ci<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3bb ff1 fs2 fc0 sc0 lse ws42">Zakres inf<span class="_ _2"/>ormacji finan<span class="_ _2"/>sowych w sprawozdawcz<span class="_ _2"/>ości dotyczącej segmen<span class="_ _2"/>tów działalności w G<span class="_ _2"/>rupie określony<span class="_ _2"/> jest w<span class="ls0 ws0"> </span><span class="ws10">oparciu </span></div><div class="t m1 x8 h5 y3bc ff1 fs2 fc0 sc0 ls0 ws0">o <span class="lse wsc">wymogi MSSF 8. Wy<span class="_ _2"/>nik dla d<span class="_ _2"/>anego segment<span class="_ _2"/>u jest ustal<span class="_ _2"/>any na poziomie zy<span class="_ _2"/>sku netto.</span> </div><div class="t m1 x8 h8 y3bd ff3 fs4 fc2 sc0 ls8 wsa">Opis różnic<span class="_ _2"/> w zakres<span class="_ _2"/>ie pods<span class="_ _2"/>tawy wyodr<span class="_ _2"/>ębnienia seg<span class="_ _2"/>mentów lub<span class="_ _2"/><span class="ls0 ws0"> </span>wyceny zy<span class="_ _2"/>sku <span class="_ _2"/>lub straty se<span class="_ _2"/>gmentu </div><div class="t m1 x8 h8 y3be ff3 fs4 fc2 sc0 ls0 ws0">w <span class="ls8 wsa">porównaniu z<span class="_ _2"/> ostatnim<span class="_ _2"/> rocznym<span class="_ _2"/> <span class="wsc6">skonsolido<span class="_ _2"/>wanym sprawo<span class="_ _2"/>zdaniem finansow<span class="_ _2"/>ym</span></span> </div><div class="t m1 x8 h5 y3bf ff1 fs2 fc0 sc0 lse ws40">W stosunku<span class="_ _2"/> do sprawozdania za rok zakończ<span class="_ _2"/>ony 31 grudnia 202<span class="ls13 ws18">2 </span>r. Grupa nie dokonała w nin<span class="_ _2"/>iejszym sprawozdan<span class="_ _2"/>iu żadnych zmian </div><div class="t m1 x8 h5 y3c0 ff1 fs2 fc0 sc0 lsb ws1d">w zakresie wyodrębniania segmentów i wyceny zysku lub straty segmentu.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3c1 ff1 fs2 fc0 sc0 lse wsc">Nie wyst<span class="_ _2"/>ępują żadne róż<span class="_ _2"/>nice pomiędz<span class="_ _2"/>y wyceną aktyw<span class="_ _2"/>ów, zobowiązań oraz z<span class="_ _2"/>ysków i str<span class="_ _2"/>at segmentów sprawoz<span class="_ _2"/>dawczych G<span class="_ _2"/>rupy.<span class="ls0 ws0"> </span></div><div class="t m1 x8 hf y3c2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3c8 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _ea"> </span> </div><div class="t m1 x8 hf y3c9 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _ea"> </span> </div><div class="t m1 x8 hf y3ca ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y3cb ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _eb"> </span> </div><div class="t m1 x8 hf y3cc ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf1a" style="content-visibility: auto;"><div class="pc pc1a w0 h0"><img alt="" class="bi x0 y3cd w26 h39" src="data:image/png;base64,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"/><div class="t m1 x8c h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">26<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y92 ff3 fsd fc2 sc0 ls34 ws0">Informacj<span class="_ _3"/>e o poszczegól<span class="_ _3"/>nych segmentach op<span class="_ _3"/>eracyjny<span class="_ _3"/>ch<span class="ls0"> </span></div><div class="t m1 x8 hf y3ce ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8d h5 y3cf ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3d0 ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3d1 ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3d2 ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3d1 ff3 fs2 fc0 sc0 ls13 ws13">Ogółem dz<span class="_ _2"/>iałalnoś<span class="_ _2"/>ć </div><div class="t m1 x92 h5 y3d2 ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y3d3 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 yd4 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsb wsd">30.09.2<span class="_ _3"/>023<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y3d4 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze <span class="wsc">sprzedaży<span class="ls0 ws0"> <span class="_ _9d"> </span><span class="lse wsf">382 042</span> <span class="_ _97"> </span><span class="ls12 ws18">83 70<span class="_ _2"/>0</span> <span class="_ _ec"> </span><span class="lsc ws34">(23 06<span class="_ _33"/>0)<span class="ls0 ws0"> <span class="_ _ed"> </span><span class="ws1d">442 682</span> </span></span></span></span></div><div class="t m1 x2c h5 y3d5 ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _ee"> </span><span class="ls15 ws1c">358 982</span> <span class="_ _ad"> </span><span class="lse wsc">83 700</span> <span class="_ _7b"> </span>- <span class="_ _95"> </span><span class="ls13 wsd">442 682</span> </span></div><div class="t m1 x2c h5 y3d6 ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _d2"> </span><span class="ls13 wsd">23 060</span> <span class="_ _59"> </span>- <span class="_ _ef"> </span><span class="ws1e">(23 060)</span> <span class="_ _f0"> </span>- </span></div><div class="t m1 x13 h5 y3d7 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> seg<span class="_ _3"/>men<span class="_ _3"/>tu<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="ls11 ws29">195 256</span> <span class="_ _74"> </span><span class="ls14 ws33">7<span class="_ _2"/> 590</span> <span class="_ _f1"> </span></span><span class="lsc">18<span class="ls0 ws0"> <span class="_ _f2"> </span><span class="lsd wsc">202 864</span> </span></span></div><div class="c x94 y3d8 w27 h18"><div class="t m1 x95 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3d9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y3da ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8d h5 y3db ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3dc ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3dd ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3de ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3dd ff3 fs2 fc0 sc0 lsa wsc">Ogółem <span class="ls13 ws18">działaln<span class="_ _2"/>ość </span></div><div class="t m1 x92 h5 y3de ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y3df ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 y3e0 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2*<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y30e ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _46"> </span><span class="lsc ws36">205 157</span> <span class="_ _4e"> </span><span class="ws1d">44 022</span> <span class="_ _f3"> </span><span class="ls11 ws29">(3 665)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _94"> </span><span class="ls14 ws33">245<span class="_ _2"/> 514</span> </span></span></span></div><div class="t m1 x2c h5 y3e1 ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _bb"> </span><span class="lsf ws10">201 5<span class="_ _2"/>60</span> <span class="_ _bb"> </span><span class="ls13 wsd">43 954</span> <span class="_ _7b"> </span>- <span class="_ _cd"> </span><span class="ls13 wsd">245 51<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y3e2 ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _f4"> </span><span class="lsf ws10">3 597</span> <span class="_ _cb"> </span><span class="ls16 ws29">68<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _40"> </span><span class="ls16 ws16">(3 665)</span> <span class="_ _f0"> </span>- </span></span></span></div><div class="t m1 x13 h5 y3e3 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> <span class="lsa wsc">segmentu<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _cd"> </span><span class="ls11 ws8d">97 562<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _dd"> </span><span class="ls12 ws18">1 306</span> <span class="_ _c3"> </span><span class="lsd wsf">21</span> <span class="_ _a7"> </span><span class="ls16 ws35">98 889</span> </span></span></span></span></div><div class="c x94 y3e4 w27 hd"><div class="t m1 x95 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3e5 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y3e6 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8d h5 y3e7 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3e8 ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3e9 ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3ea ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3e9 ff3 fs2 fc0 sc0 ls13 ws13">Ogółem dz<span class="_ _2"/>iałalnoś<span class="_ _2"/>ć </div><div class="t m1 x92 h5 y3ea ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y17c ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 y3eb ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsd wsf">30.09.2023</span> </span></div><div class="t m1 x13 h5 y3ec ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _f5"> </span><span class="ls12 ws18">626 109</span> <span class="_ _62"> </span><span class="lsd wsc">168<span class="_ _2"/> 222</span> <span class="_ _ec"> </span><span class="ls11 ws29">(26 639)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls14 ws33">767<span class="_ _2"/> 692</span> </span></span></span></div><div class="t m1 x2c h5 y3ed ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _4e"> </span></span><span class="ws19">599 538<span class="ls0 ws0"> <span class="_ _ee"> </span><span class="ls14 ws14">168<span class="_ _2"/> 154</span> <span class="_ _7b"> </span>- <span class="_ _94"> </span><span class="lsf ws10">767<span class="_ _2"/> 692</span> </span></span></div><div class="t m1 x2c h5 y3ee ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ls12 ws13">26 57<span class="_ _2"/>1</span> <span class="_ _f8"> </span><span class="ls16 ws29">68</span> <span class="_ _ef"> </span><span class="ls16 ws16">(26 639)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f0"> </span>- </span></span></span></div><div class="t m1 x13 h5 y3ef ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> seg<span class="_ _3"/>men<span class="_ _3"/>tu<span class="ls0 ws0"> <span class="_ _4f"> </span><span class="lsd wsc">282 521</span> <span class="_ _cd"> </span><span class="ws1d">7 449</span> <span class="_ _c4"> </span></span><span class="lsc">11<span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls14 ws33">2<span class="_ _2"/>89<span class="_ _2"/> 981</span> </span></span></div><div class="c x94 y3f0 w27 hd"><div class="t m1 x95 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3f1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y3f2 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x13 h5 y3f3 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8e h5 y3f4 ff3 fs2 fc0 sc0 ls1e ws1c">Działalno<span class="_ _3"/>ść konty<span class="_ _33"/>nuowana<span class="ls0 ws0"> </span></div><div class="t m1 x8f h5 y3f5 ff3 fs2 fc0 sc0 ls13 ws18">Wyłącze<span class="_ _2"/>nia </div><div class="t m1 x90 h5 y3f6 ff3 fs2 fc0 sc0 ls15 ws15">konsolidac<span class="_ _3"/>yjne<span class="ls0 ws0"> </span></div><div class="t m1 x91 h5 y3f5 ff3 fs2 fc0 sc0 ls13 ws13">Ogółem dz<span class="_ _2"/>iałalnoś<span class="_ _2"/>ć </div><div class="t m1 x92 h5 y3f6 ff3 fs2 fc0 sc0 ls1e ws1a">kontyn<span class="_ _3"/>uowana<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x93 h5 y3f7 ff3 fs2 fc0 sc0 lsa ws15">CD PROJEKT RED<span class="ls0 ws0"> <span class="_ _29"> </span><span class="ls17 ws13">GOG.COM</span> </span></div><div class="t m1 x13 h5 y3f8 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2*<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y3f9 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _9d"> </span><span class="lsc ws34">500 722<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f9"> </span><span class="lsc ws34">132 7<span class="_ _3"/>73<span class="ls0 ws0"> <span class="_ _fa"> </span><span class="ls16 ws12">(9 988)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _92"> </span><span class="ls11 ws29">623 507</span> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y3fa ff1 fs2 fc0 sc0 lsc wse">do<span class="ls0 ws0"> <span class="ls19 ws20">zewn<span class="_ _2"/>ętrz<span class="_ _2"/>nyc<span class="_ _2"/>h kl<span class="_ _2"/>ie<span class="_ _2"/>ntów<span class="_ _2"/></span> <span class="_ _ee"> </span><span class="ls16 ws16">490 938<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f9"> </span><span class="lsf ws10">132<span class="_ _2"/> 569</span> <span class="_ _7b"> </span>- <span class="_ _95"> </span><span class="ls10 ws11">623<span class="_ _2"/> 507</span> </span></span></span></div><div class="t m1 x2c h5 y3fb ff1 fs2 fc0 sc0 lsb ws1d">między segmentami<span class="ls0 ws0"> <span class="_ _f4"> </span><span class="ls15 ws1c">9 784</span> <span class="_ _93"> </span><span class="ls13 ws18">204</span> <span class="_ _fb"> </span><span class="ls15 ws1c">(9 988)</span> <span class="_ _f0"> </span>- </span></div><div class="t m1 x13 h5 y3fc ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _3"/> seg<span class="_ _3"/>men<span class="_ _3"/>tu<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="lsc ws34">210 264<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _c9"> </span><span class="ls14 ws33">1<span class="_ _2"/> 659</span> <span class="_ _fc"> </span><span class="lsd wsf">(62)</span> <span class="_ _a7"> </span><span class="lsc ws36">211 86<span class="_ _3"/>1<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x94 y3fd w27 hd"><div class="t m1 x95 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y3fe ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1b" style="content-visibility: auto;"><div class="pc pc1b w14 h1f"><img alt="" class="bi x0 y3ff w28 h3a" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w29 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">27<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y400 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na segmenty za okr<span class="_ _3"/>es od 0<span class="_ _3"/>1.07.20<span class="ls0">23 <span class="wsc7">do 30.09.20</span>23 r. </span></div><div class="t m1 x93 h5 y401 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne<span class="_ _2"/> </span> <span class="_ _bd"> </span><span class="ls18 ws14">Ogółem</span> </div><div class="t m1 x13 h5 y402 ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="lse wsf">382 042</span> <span class="_ _c4"> </span><span class="ls12 ws18">83 70<span class="_ _2"/>0</span> <span class="_ _f7"> </span><span class="lsc ws34">(23 06<span class="_ _33"/>0)<span class="ls0 ws0"> <span class="_ _f7"> </span>442 <span class="ls11 ws1e">682</span> </span></span></span></div><div class="t m1 x2c h5 y403 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _ff"> </span><span class="ls13 wsd">380 646</span> <span class="_ _100"> </span>- <span class="_ _101"> </span><span class="ls15 ws1c">9 888</span> <span class="_ _d0"> </span></span>390<span class="_ _2"/> 534<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y404 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _102"> </span><span class="ls11 ws1e">191</span> <span class="_ _b9"> </span><span class="lse ws10">307</span> <span class="_ _103"> </span><span class="ls13 ws18">(43)</span> <span class="_ _8e"> </span><span class="ls13 ws18">45<span class="_ _2"/>5</span> </span></div><div class="t m1 x2c h5 y405 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _104"> </span><span class="ls13 wsd">1 205</span> <span class="_ _105"> </span></span>83 393<span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls16 ws16">(32 905<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="lsf ws10">5<span class="_ _2"/>1 693</span> </span></span></span></div><div class="t m1 x13 h5 y406 ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, towarów i materiałó<span class="_ _3"/>w<span class="ls0 ws0"> <span class="_ _107"> </span><span class="ls14 ws33">105<span class="_ _2"/> 689</span> <span class="_ _c4"> </span><span class="ls11 ws1e">60 <span class="ls12 ws1f">579</span></span> <span class="_ _f4"> </span><span class="lsc ws34">(23 101)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _c3"> </span><span class="ls12 ws18">143 167</span> </span></span></span></div><div class="t m1 x2c h5 y407 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _69"> </span><span class="ls13 wsd">104 494</span> <span class="_ _100"> </span>- <span class="_ _da"> </span><span class="ls13 ws18">(84)</span> <span class="_ _e4"> </span><span class="ls13 wsd">10<span class="_ _2"/>4 410</span> </span></div><div class="t m1 x2c h5 y1fb ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _c8"> </span><span class="ls11 ws12">1 195</span> <span class="_ _108"> </span><span class="ls12 ws13">60 579</span> <span class="_ _109"> </span><span class="ls18 wsf">(23 01<span class="_ _2"/>7)</span> <span class="_ _10a"> </span><span class="ls12 ws13">38 757</span> </span></div><div class="t m1 x13 h5 y2fb ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10b"> </span><span class="ls11 ws29">276 353<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10c"> </span><span class="lsd wsc">23 121</span> <span class="_ _d6"> </span>41 <span class="_ _d0"> </span><span class="ls11 ws29">299 515</span> </span></span></span></div><div class="t m1 x2c h5 y408 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="lsc ws19">53 275<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls13 ws18">12 <span class="ls15 ws15">883</span></span> <span class="_ _10f"> </span><span class="ls19 ws8c">(1<span class="_ _2"/>8)</span> <span class="_ _1d"> </span><span class="ls16 ws16">66 140</span> </span></span></span></div><div class="t m1 x2c h5 y409 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _110"> </span><span class="ls13 wsd">49 031</span> <span class="_ _39"> </span><span class="ls11 ws12">2 119</span> <span class="_ _111"> </span><span class="ls11 ws1e">150</span> <span class="_ _1d"> </span></span>51 300<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y40a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _112"> </span><span class="lsc ws19">7 578<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _b9"> </span><span class="ls13 ws18">449</span> <span class="_ _91"> </span><span class="ls16 ws29">(615<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls13 wsd">7 412</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y40b ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _114"> </span><span class="ls12 ws13">3 555</span> <span class="_ _da"> </span></span><span class="ws10">372<span class="ls0 ws0"> <span class="_ _115"> </span><span class="ls16 ws29">(684<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _bc"> </span><span class="ls13 wsd">3 243</span> </span></span></span></span></div><div class="c x8 y40c w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x98 h5 y40d ff1 fs2 fc0 sc0 ls12 ws1f">(5)<span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _117"> </span></span>(5)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y40e ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _118"> </span><span class="ls12 ws18">178 06<span class="_ _2"/>5</span> <span class="_ _119"> </span><span class="ls12 ws18">8 196</span> <span class="_ _8e"> </span><span class="lsd wsf">(22)</span> <span class="_ _106"> </span><span class="lsf ws14">186 239</span> </span></div><div class="t m1 x2c h5 y40f ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="lsc ws17">57 186</span> <span class="_ _11b"> </span></span>3 238<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">6<span class="_ _2"/>0 424</span> </span></div><div class="t m1 x2c h5 y410 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _11c"> </span><span class="ws1e">10 015</span> <span class="_ _11d"> </span></span>3 019<span class="ls0 ws0"> <span class="_ _da"> </span><span class="ls13 ws18">(40)</span> <span class="_ _10e"> </span><span class="ls16 ws16">12 994</span> </span></div><div class="t m1 x13 h5 yfd ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _11e"> </span><span class="lsd wsc">225 236</span> <span class="_ _119"> </span><span class="ls12 ws18">8 4<span class="_ _2"/>15</span> <span class="_ _e5"> </span><span class="lsc wse">18</span> <span class="_ _11f"> </span><span class="lse wsf">233 669</span> </span></div><div class="t m1 x2c h5 y411 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _120"> </span><span class="ls16 ws16">29 980<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8e"> </span><span class="ls13 ws18">825</span> <span class="_ _116"> </span>- <span class="_ _c4"> </span><span class="lse ws10">30<span class="_ _2"/> </span>805 </span></span></span></div><div class="t m1 x13 h5 y412 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _121"> </span><span class="ls11 ws29">195 256<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _122"> </span><span class="ls14 ws33">7 59<span class="_ _2"/>0</span> <span class="_ _e5"> </span><span class="lsc wse">18</span> <span class="_ _f7"> </span><span class="lsd wsc">202 864</span> </span></span></span></div><div class="t m1 x2c h5 y413 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb ws1d">właścicielom CD PROJEKT S.A.</span> <span class="_ _a"> </span><span class="lsf ws10">195<span class="_ _2"/> 256</span> <span class="_ _11b"> </span><span class="ls12 ws13">7 590</span> <span class="_ _d8"> </span><span class="ls11 ws1e">18</span> <span class="_ _21"> </span><span class="ls13 wsd">202 864</span> </span></div><div class="c x6d y414 w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y415 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1c" style="content-visibility: auto;"><div class="pc pc1c w14 h1f"><img alt="" class="bi x0 y416 w28 h3b" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABpIAAANHCAIAAAC6t1mbAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde4BdVX03/LX2uc41MyGXEYJEQA2WtrHGigoP0MIr1PDIY0WCEoWCilW8VClQahUvFSu84osK2AZQY8GSCha8UNMCEuuNvqYtaJQAAQMMGC7JzGRuZ2Y/f5xkcmbmzCU32GE+n79m9lnnnNm/2TNzznfWb60QpifGaOSeGqlEiqmYimmkYiqmYhqp7IqpmEY6ccVUTMU0cvKRSQAAAAAAMkZsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMifGGFUBAAAAAPZJ00/3jHTiiqmYRiqRYiqmYhqp7IqpmEYqpmIqppFOfDdHapIFAAAAgMwR2z3bWkI8ICo7AAAAAJORHz2rciF8tNz8eDqsFAAAAABMQmz3rPp4ufmXw5WKQgAAAAAwqbwSPGvOKjackC8d0/1UsHkvAAAAAJMy2+5Zcmyu+OFi042DfV0hVQ0AAAAAJie2ezYcluQub2gdCuEfBnpVAwAAAIApie32ujkx+XLDrMYYv1Xp22QzCgAAAACmQWy3dzWG+OWG1o4kF0L4sql2AAAAAEyP2G7v+tty8+/mCiGE71f6HxoeUhAAAAAApkNstxd9sNj4+kK5+vGX+7cqCAAAAADTJLbbW96QL/15qan68U8qA2uHK2oCAAAAwDSJ7faKV+Tyl5RbRj69btCqdgAAAADsBLHdnndQzF1RnpWPsfrpr4cqqysDygIAAADA9Int9rDGEK9ubJ2b7CjsClPtAAAAANhJYrs9WaMkhCsbWg9J8iNHOoeHvjXYp4YAAAAA7BSx3dRemytMc+SbCuXX5Iu1R/5hoHdIBQEAAADYSWK7qf2v0UncRNpjPLfYWHtkSzp8o6l2AAAAAOw8sd0UDk5yi2qaXieSC+GKcuu8OKqeKwd6t4ZUDQEAAADYWWK7KZxeaJjOsL8tt7xq9KS8/jT9mql2AAAAAOwSsd1kWkL800J5ymHvLDa+cdywbw72bUqH1RAAAACAXSC2m8wbCqXGGCcfc1y+eF6paczBSpquGOxVQAAAAAB2jdhuMsuLU3TIHp7kLyu3jj9++9DAQ8O2kAUAAABgF4ntJnRUrnjwpJtRzInJlxtm1Z2O96X+rQoIAAAAwC6Lcaom0JkpCWFVY9vvJPkQwn3DQ0u3Pj1mwGFJ7oqGWQfGOrnnTZX+C/q61BAAAACAXZZP03Q642KMM2rkCfnS4dun2sUQxow8OMld39A2fp5dGsJAmn62r3vyr2GmFXOvjlQixVRMxTRSMRVT2Y1UTMVUTCOduGIq5vNypCbZ+s6YeFW7OTFZMUFvbAjhn2wgCwAAAMBuE9vVcViSX5wr1L2pGMIXyq0LklzdW4dD+MoubSCbC+GEfPHNhXJO9QEAAAAQ29V1erE80U1/W255Rb4w0a3/M1ypu4Hsi5MJ47iDk9wFpabVTbPbY/JPg312nwUAAAAgiO3Ga4/xDfn6sd25xcY3FMqT3PdfB/vHHOmIyVcaZuXD2I7aYghvzJdXNsy6rWn2UbniO3s3Xz/Yp/gAAAAAVOWVYIxTCg2leuvWvT5fel+pafL73jE0UPvpsbniZxpafj1U+eVwZeRgY4hnFxvfXii3xiSEcP1A7yX9PVtDqvIAAAAAjBDbhRBCLoSh7R8s3z6fridNh0LaGGIIYXEu/5lyy+QPsnZocP32DtliCBeWmk8vNoQQrhjYWj24OMmfUiwvzZcbYowhbEmHL+rr/l6lX/0BAAAAGENsF0IIx+dL1fjs2HyxI8mFECpp+om+rrcVGx9Lhw7PFb5UnlWaYOvYEVdvj+denOQuK7celsuHEH5SGfj1cOWMQsMphfJLctuqnYawdmjwA71bHrHnLAAAAAD1iO1CLoQ3FsrV2G55oaF68OP93UmIH+7b8i+N7bkYp4rswkPDQ6srAzHG0wsNF5SaRjK+uUlyV9N+YyK/f60MvL93s90nAAAAAJiILSnC4lyhIyYhhBcnudfkiyGE71f6rx/s+3al70/ypXyM99asTDeRLw1sDSF8oNj40XJzbUh3cJIfk9l9c7DvQ31bdjmzK4ZwUMz5rgEAAAA8v5ltF16TK7TGGLZPtetP04/3dYcQtobwfwrl7wz2NydThJu/HR6+vdL/t+XmN22frFfX1jT9q76ub1f6p568F0IIoSMmh+byB8bkgCR3QEwWJLn2mPygMrBysNcOFgAAAADPb2K78L/yxTkxaQnxjYVyCOGLA1s70+EQwgtjsqYycFOl7/rG9i3p8Mbh4Zfl6pfrP4YGbmxsPyjJTRKm/c/Q4LkTLGZXjeSq2VxHzcf5GNMQqgnfQ8NDXxvo/eZgX5fEDgAAAGAGmOmxXUuIhyf5fIynFculGHvS9NrtO0v0hPTi/u7vNs1ePzx0Ue+Wz5RbPt/fs7zYMDuOnXz3hu2bz07k6oGtn+vvaY3x8CS/IMkdnMsdHHMdSW5BTA5Ipuh4/Y/KwNcGe2+vDFgLDwAAAGDmmOmx3WvzxXyMIYR3FRtDCN8Y7O3bftOTafr+YuPmdPjdfVuG0/SkrU//Q8Os8ZndlJ5Oh4/PF88oNIwscjcyh25yvx6qfGag5weVAZcpAAAAwEwz02O71+QK1Q9aYxJC+MbgSGoXZsWYhPDmrc8Mx1hI0xUNs47IF3fhKdpj0r4zYV8lTW8fGlg50PsfQ4PTXAUPAAAAgOeZmR7bHVWTxN0/VHlgeEcraleafm5gawihEMIuZ3Y7ZUs6/M3BvusGeusugQcAAADAzDGjY7sXJrkFNUvL3Tk0qh11JDk7t9i4tzO7B4YrXxvo/eZg/1Y7TgAAAAAww2O7127vkK36/4cGx495eS7/zmLj3vsaflAZuG6g964hC9gBAAAAsMOMju1qO2SfTofvHhfb/X6Sv7ahLdkLT701Tf95sG/lYG9tWy4AAAAA2XdAMhIXxWIMc0fvanBATXNnCGFuEkshhhhDmoYQ5idJvmaz0vYYG2v2NmgMsT3JhZCGmRzbJSG8Nrcttvv2YN9VA1ufTEc1qDaHeFXDrKYY92zbaiVNv17p+3xfT5d+WAAAAIBdNScmpRhCiCGmIYSOmORGxWHJqDgsxtlJEraHP20xaRp9a3vNpw0xmV3zaSnEuUn9aV1pCNPcTnQXRs7c2G5hzDXG+Pjw0Pv6tvx8qNI8bs/WSkiHapK1LenwpnT44GTXK/Z0OvxPA30rB3sfD2ka0hBCMYTFucLjw8MPpebcAQAAAPuexhDbkziSnbXHpDGMicN2BF6NSZxdc2sxxnHz1HbMYiuFMGd0WLZg9Cy2qr0anD23Zm5s95Jc7vHhofP6upbmy9c0lJtiPHvr5tpdKfpDeEfv5n9pmh1C+PnQ4Pt6txRCuKVpdlPc6W/cr4cqKwd7/3mwr/roi3OF43LFxbn8QUnuU/09P00H/ZADAAAAu2P/mITtHYPFECdp2yzGOG90uDGmqbOmbTOGkHbEXC7W3pqMz0ammXPtc8HZc2vmxnYvTfLXD/Zd2TBr5FI7t9R459aBEEI5hL4Qjs0X58Xkt+nwz4YGP9C7pXrhf66/56/LzdN/lu9X+lcO9P7H0OBhSf7NhYZX5PKvyhXnJEkM4fbKwClbn+lMh/1mAQAAgOeBfAjzRs8OOyCOicO2tW1WVznrSEb19E3Qthmry5yNbfkMcfbo53oeTzqbyVfUDNURc28oFPtrjvx+rnB0rnjn0MALktzCmBtM03uHK3cO9v/NQM9Ir+xj0+tm3ZIOf2uw/6dDgx0xOb3YcEWutbUm5O4P4ZK+7pWDva4/AAAA2OPmxyQ/enZY3bbNanbWHuO4sGz8PLVtwUApxEnaNgVn7FkzN7bbmA4d3r1pKIQXxOQVucJT6XB3mi4vNtw5NPDg8FBnGG6PsSMmF/Z3x+0/vcfni39Vav67/u6/LE024a5zeOiRdPhPC+XlxYbxt/an6fv7uv6t0u/iAwAA4HmsbXQcVrdtc/vWmqE01V6c85JcoWYB+nFNnTvmqe3xRExwxnNlhsZ2xRCGQ/rNxvaXJLl8jP1pekdl4MN9W1YM9M6LyRPpcG9Ie9P00ZoO1mWF8ifKLZf193x9oO/9xabSxCvcdSS5jpCre9Mvhyof6tuyXmMsAAAAz9b737mTtm3Oz+XyO9KwsGD04Nq2zTSGF8RRadlEbZsmncEeEWOcoZf9fjH+Sb50VL746lyxuP3gFQNb76oM/NdwpXZkKYSLSs2nFsoPp0Ov73l6IIS/KTW9tdCwU09373BlxUDvdyv9EjsAAIB9VHvNO+hCiK2j31DPHj1ZrDXGUcuWJaPysOYQizV3b4qxFMZ8ukMxxubawSGWRn0loWX0U8+OAi54PpjuT3KMMU3T5+XIlhBfmS/873zpdfnSy7o3jb/zJ8otywrlEMIHerd8u9IfQnhZkv9WU/v4x6yb/W9N00v6u68f7JsJxXz2RyqRYiqmYhqpmIqp7EYqpmLOtGLOiUkpxpG1xjpikqt5KzZm/ld7kjTVZmf1l/zf9vw1u2eGEEIpxDHz1CZ561fXczhyn/giFVMxjZx85Mxd225EV0j/vTLw75WBObE7H8Lg6Fv/KFc8tVAOITwyPPSd7QvSHZ6bbt3WDg1+oHfLIzvZFbtw4cLOzs6+vr59t6oLFizYtGnTPn0KAADAJBpDbI9JiNuys4mW/K9qTmJbza3FOH6Ns+qnMYR08iX/s/COGuDZIbbbYdO4/+ocnSt+saG1+vGXB7amIRRC+Gip+dTi1B2ylTS9fGDrPwxsHZres7e1tb3rXe9atmzZ4sWLq0fWrVv36U9/+qtf/eqOv1ULFtx1113Vj7u7uzdt2rRx48Y777xz1apVmzdvnv6Zfvazn33Tm9408iAbNmz4xje+8b3vfW/MsFe96lXXX399CKFSqWzcuHH9+vW33XbbqlWrJryY8vnqKRxxxBH5fD6EsGHDhltvvfWyyy7bsGHD5F/SkiVLzjrrrHe/+92j/jbXnG+tzs7Ok046adOmTbUHly1bNn/+/M9//vMjX8y111575JFHhhB++MMfnn766SGEI444onpG4/34xz8+7bTT/BQAALBvKYcwuybhqrvkf/WDGEMxTLHk/5yYlGKoZmchhI6Yy43ei7NpdOulhf8B9ipNsmP9ZbHp8oGegRBekcuvbGjLx5iG0JUOv7b7yRfE3OUNrS+beKrdyN+YXw5Vzu/b8svhoWk+9RFHHHHjjTcuWLBgzMjOzs4XvehFI3PWFi5c+OCDD45/wGeeeeYNb3jDD37wg2me+DXXXHPGGWeMOX7ppZeed955tUeOOeaY22+/fcyw1atXn3TSSWOm0cUYDznkkBtvvHEkc6zV19f37ne/+7rrrpuo7B/60IcuueSSNWvWHHvssbWPedBBB40/3+7u7qOOOmrt2rUjw0ql0rXXXrts2bKPfexjF198cQghn89ff/311WhyzZo1J554Ynd3d4zx6KOPHn9GVXfcccfIs2tJMFIxFVMxjXTiyq6YRu5UMQtpOvmS/3OSpBTiyI6ZHUkyasmzOm2byUgH6ERL/u+l4CzonlNMI534872YyaxZuVmt42/N7bdfbNreVZ+mIcYQQtLclJs9e/zg0st/v3TYYWOfP0mSluY6T5zPJ01N4w8nLc2xXid+MmvWtvsFapxdbDg6X/y7gZ6XJfkVDW357X8dVw70HpUvfrbc2jTVup6VNP3KYO//298zMO0nXbJkyfe///3m5uYQwtq1a1etWvXII48ccsghJ5988ne/+926faZr165du3btoYceunjx4ubm5ra2tn/8x39csmRJZ2fnTp3vxz72sXw+v3Tp0sWLF3/4wx/+9re/fccdd4wfdt11123YsGHJkiVLly497rjjzj///Go6NmLu3Ll33XVXR0dHCGHDhg2rVq26995799tvvxNOOOG4444rl8vXXnttqVS6+uqr634Z733ve6uz8yayZs2a9evXVz9esWLFSGZX1dHRsWzZspqfhTqZ3UgMWk0PQwjV4HL9+vVr1qwJIaxbt871DwCwr5sfk/zo2WHj2zZHsrP2GOuFZTsckORGsrNJ2jZ1awIzWX7//WM+F0JI03Rk19Nk1qyR4KlWbr/Zsakxjv4NF8ulljf+n/GDY2NDLBTGHk2SpKVl/OCkqan6ZYw93toa9uUdWsR2O7wqVzi/1Pz1gd6OmHy5YVRCd1gu/+elpikf4ak0fX/v5p8MDU7/Scvl8vXXX1/N7C644ILPfOYzIzd95CMfaWtrq3uvm2++uRqclcvl97znPZdccsn+++//93//9yeddNJOnXL1QS6++OLbb7/9yCOPfOtb31o3tvvKV75SPf7pT3/6ggsuWLZs2ZjY7n3ve181s7vqqqs++MEPjkSNl1122XHHHXfTTTc1Nzd/4Qtf+OEPf3jvvffuwrdmxYoVI3HbFBf0xJldCGHdunVnnnlm9eNqbLdmzZqRIwAA7BFtY+KwMDYOW5DLjUxiK8XJ2jbzMc4f/XZrTFPn3G1bE8jOgH1ebv68pFSqc/yA/eO4tr/crNY6uVguaT31zfXeKufqT/Wql6zFJI7OxbZ1zSctLaHevDD2KrHdNg0h/F25JYTwaDq8omHW/NGvBo7Nl6Z8hM7hoXf1bfnFUGWnnvess8469NBDQwiXXnppbWZXNeWKdX19fZdddtnjjz/+1a9+denSpUuWLLn77rt39twrlcrq1auPPPLI6lcyidtuu+2CCy5YtGjRmOPLly8PIaxcuXLM4nQhhNWrV5922mm33HJLPp//6Ec/+uY3v3mvfh+vuOKKiTI7AIAZpRjCJG2bhRjnjYnSRg8eadtMY4hp6EhGvT6u27YpOAMyImloyM+dM/54bv68WCqP/i2TJi3NU7VA1vw22iMtkBPMF4M6V5YS5EIYCuGDpab9k1wI4YxCw9ydz4+/Pdj3kb7u7p1/TTGyNcRHPvKRXT6FlStXXnTRRYsWLXr961+/C7FdCGHJkiUhhDGbPIz3ile8IoQw0q9atWjRogMPPLBSqVx44YV173XrrbeuXr36uOOOW7p0aalU2oXtZc8666yjjz66+vHVV1/94x//uO6wc845pzrpT2YHAGTHAaNfW9a2bcYY5sckVxNMTdS2Wc3O2mMcE5a1j2vbfA6XFgKen6nB9hbIUNMFOUkLZDW9SkM60giZNDc1/+86nWGxXIrjJ5dNEGnFfC5pah7pW98xfB9vgYQpfgCV4MVJfnM6vLywbXPYnc3stqTDF/V1f6/SH0KIO/+SppqXrV69ehfCrFpr165dtGjR4YcfvlP3OuaYY5qbm0899dSlS5eGEL71rW/VHbZ48eJ8Pn/00Ud/+MMfDiHcfPPNY24NIdxzzz0bN26c6IluvfXW6iJ3BxxwwP3337+zZ3fkkUdW94S9/PLLJ8rsQgjVzO6ee+6R2QEAY0zUtlld5mzs3LEYZ49rzKwGZyGEYpxiL875Sa4wva9KdgYzykQtkPn99w/5/Mj699sG122BDKG85A+KL3nx2F8Ju9UCGapdkFogIYNmemx3eJK/qNTcFmN+l+L5Spq+s3fLf+7MYnZjVFe1e+aZZ3bzRJ588skQwpw5c3bqXrXbqq5atWrlypV1h33uc58b+fjuu+8es7BduVye8hRGun2rg3fWpk2buru7V61aNWav27oWLly4aNGiXZt1CADsVRO1bVazs1IMc0ZvvjmmbXNeLleomWZRZxbbjld0sWN6L/D2Ul8nsLcVDlwQx/2M12mBDCGWivn588c/wugWyO0/vklOCySQHTM9ttsa0pWDvZc3tO5i+WK8pmHWJf3d1w/u4ly57u7u5ubmnY3bxqtONNvZnWRDCH19fWvXrr3uuutWrFgx5eBLLrnk4osvHjMxsDqvrfoFTGT+9j+TPT09u3B255133nS2pNiwYcPChQubm5tvueWWl7/85btQDQCYIcYEXnNiUo5xZIuAMXPHxrRttiVJ0+imzonbNuOY+05EXyc8l+8Ja1ogt/0EpWmurW3yFsjtP2tpDHHPtUA2jSx+v2O4FkhgJv+KPvrgQx56/PFHt/YMpDPx/4IPDA+dsb09dtc0xvjxcsux+dLf9HU9vvP/W127du2RRx55zDHHtLW17c6cu1e+8pXVR9upe8Xp/f274YYbli1bFkJYtGjR+Gbe6ry2RYsWLVq0aN26dXUfoXr3vr6+Rx99dO99N6+77rqOjo7qCne33HLLscceq1UWgCwb07bZFsfEYRO3bcbYFkbdd+K2zRhCWgpxymVAbCYAu2+KFsgQarsgJ22BfMnYH6BiIWmo87YllkpxXDtLvRbIEEKIjY2xUPBtAtiH5O+4f9v2Aj1PP71506Ytm7d09fY+sG7dnTff/It162ZCondCobT7D3JsvvgvTe3v6t3y851smL3hhhuOPPLI5ubmz372s+94xzt27dnPP//86qYQ3/jGN/ZGia6++urm5ualS5eefPLJ73nPe774xS/W3rphw4YHHnjgkEMOufLKK48//vhKZexeumeffXZ1/bsbbrhhcLBOffL5PTbr89xzz120aNExxxyzZMmSK6+8srrFLQBMojHE9mTHe+PmmMyqeas8YdtmjCFNizGOC8vGzmIrxWRk5khHTCZp2xScwYiYz+f3f0GoWf++qm4LZAghf8ALQi43ZqXpei2QIYQQmxrj+NefE7RA5mbV68vRAgnAs2LHn6um9vam9vb9QwghvPKoI099x9kjN/U8/fTTjz++6amnugcHf3H33Xd+86b7H3ro4Sc3PbZ7uyhkweIk3x73zKKb7TG5pnHWeb1bVlcGpn+vFStWvPe97120aNHZZ59dqVQ++MEPjkxna2tra2tr27BhwyR3X7BgwUUXXXTOOeekaXrVVVdNPnh3nHnmmb/85S/nzJlz6aWX/vCHPxwzrW/lypUf/ehHjznmmFtuueXMM88c6U7N5/Pvete7Lr/88hBCd3f3+EXx+vr6Ojo6FixYEMZtULtrKpXKaaed9rOf/WzBggWnn376unXrPvWpT/k5B9gn1AReccol/+cmsRTithXRQpifJPkp2jZzI9lZe0yadjs7E5yxL73iH9cCGUIIjY35euu05OfPG9PVmIY019y851ogt3028iOpBRIAJvwjPp1B1URvQQghhCOPPvqdH/rQyE1PPfLIlqee3tLT3TUwcO/PfnbnN2+697771j/1ZM/Q0D5x/q/K78lZ4k0hXtkw65uDfZ/s6+6aXsNsX1/fKaec8qMf/ai5ufmcc85505ve9L3vfW/9+vWHHnro0qVLb7zxxne+853j73XGGWccc8wxCxYsOPTQQ6tHfvWrX01nu4ZdtmnTpjPPPPOWW24pl8tf+9rXXv3qV9f2n15++eWnnnrqokWLTjjhhAcffPDWW29dt25dR0fHcccdt3DhwhBCpVJZvnz5hg0bRv5ZesQRR3z/+9+/4YYbqnvphhD+7d/+baJnP//889/+9rePfNrd3X3mmWdu2rSp7uDOzs6TTjrprrvuam5u/uQnP3nvvfeO2foWgEnMiUkphhC2bZnZEZPc5G2bSRK2z8pvGx2HNcbYXvNpU0zaaj6dpG3TpDMya+oWyG0XXBpinKoFcvS1uSdaICeaLwYA7KNiuncaYAf7+5/cuHHLM5u39G7trlT+6bOXrl+/fkNn56M93SOJXozTffa9N/JLDa3H50vTfKF/R2Xg1blCaRr/n984PHRBX9dPJmiYHf9FLlq06Kabblq0aNGYkc8880x7e/vIpwsXLnzwwQfHP+A999xz8skn33///dM88WuuuWbZsmV//dd/fdlll00y8phjjrn99tuvu+66c889txrSXXnlleecc87GjRuPP/742mXsYozz58+/9tprTzjhhPGPs3HjxjPPPHP16tW15/6jH/3oiCOOGBmzZs2aY489trbBNsZ40EEHjT/f7u7uE088cc2aNWOGrV279pRTThmZsnf66ad/7WtfCyFccsklF1544fiyp2m6bt260047bfyCgFm4Mp+TkTP2xBVTMTM4cnvb5rbZKO0xaQxj4rBRgdeCXG4kO5u0bTOWQpgzOixbkOQm+Ys2pRk7Uol2c+RIC+TI3+Xq//YmaYGMuXx18fuRgxO2QDaUY7E4zUgraWyMhXH/ydYCCQBkwN7aSbZQKnUcckhHTQA0ctNIovf01p7/+ulPn9uW25clO1GBw5LcW7c+87pC6W2FhtKkM/kXJLmVjW0rB3o/3d89nY7ZdevW/e7v/u6yZctOPfXUww8/vKOjo7Oz8+67777iiitqh3V3d4/ZUHXjxo133nnn6tWr4850Ftxzzz2vfvWrp9y/oqur65RTTlm1atXIkfPOO69SqVx88cXjZ7p1dnaeeOKJS5cuPfXUU4844ogFCxZ0dnauX7/+5ptvXrFixZiNLPL5/A033JDP5xctWtTZ2Xnrrbd+5CMfGb8o3vjzDSGsWLFiJLOrqlQql1xyyZhHWLly5QEHHPCTn/zkjjvuqHt2X/jCFy688EJ7VgCT2z8m1UlnIYRiiJO0bRZjnDf6V/GYps7ts9hCNYzriLlczfC6bZvPYdLEPvZ6rm4LZAj5F76wdv37bQfHtUBWNR73R/l588YcrN8CGWPSWme1r9EtkDuudi2QAAC7Zm/Ntts141tuq4leZ3//3pjsUEjTe1vm7tSbnC3p8J9t3bwhHfqzQsPpxYbW0e/fxr8demC4cn5f19qhylKlJFcAACAASURBVC5/kUY6ccVUzBk+sjA+Dhu9P8CcJCmFGLbtEBA6klH/kJmgbbNmFtvoFdBmJ1P8Yp/OH4vMjjTta+rLslzKzZ07/p9hY1sgQwhpmmubVb8F8lWvLB5yyNgn1wIJAMBOylZsN5HhoaEnNmyYvOV2F94uvigmtzXN3tkX+j1p+t7ezWuGBsshnFFsfEdNeFf3LUElTb80sPVLA1uHvEsXjiimYu7LI+eFmB89O6xu22Y1O2uPcVxYNr5tc1t2VgpxkrZNSdMeHPlsPvWYFsiwvQty8hbI7Y+5rRFyp1ogY6EQGxvrDC6VknKpdv37ELRAAgCwD9g3YrtJjFlE77qLP77uvvum03IbY/zDJL+ysW0X3pBU0vRDfV3fqfSHEMohvLFQ/vNi4/wkN8mbnF8OVT7Ut+W+4SGRh3BEMRVzd0a2jYnDwvg4LLd9a81QmmovznlJrlATZIy5tbZt0wSx53Zk/RbIfD6///7bh+5ohJyoBbLhNUcUFh405snrt0CGkDQ1jZ1cVr8FMoQQk1mtXlEBAMAet8/HdpMY33L70MaND/32txt7t1bfAP9Jrnh5w9TvNCZ6f/WRvq4bBreFg7kQTimU31tqmh+TiR6nP00/199z3WDvsMhjXwhHFNPISUYWQxizA+aYts35uVy+5vEWjB5c27aZxvCCOCotm6ht0wSxPTIylkv5efNGFr8fUacFsnr8hQviuEcd1wJZHVo30tICCQAA7KLnc2w3ic2dnU/99rdP/Mut+33mc7vzPvDv+7f+3UBP7Zvtdxcb3jLphhU/qQy8v7/ryeFh4cgeGalEM7yYB4yOw8a0bbYnoz+duG0zjWF2iLVh2URtmyaI7fhGjGuB3Ha8tTXXVmcic20L5PbHTMsvX7znWiDDqC5ILZAAAMA+bobGdlX9/33PxuNOTPv6d+dt7arBvr/q60pr0oRZMZ5daHxLsdw6wcy7+4aH/mzrM53p1MmdpMmJ7xPFnKRtM8bQFkbNHZuobTONIaahOFVT59yYFKe9cfI+NEGs8MID69xW2wIZdnRBTtoCuXDM80/UAhkbGurkYhPNF2tqivm9tfM4AAAA9d99z+TYrvJYZ669/cEXHz68efPuvP3+t0r/+3q3DIzOMsohLC82vL3QMD/JjX/ArnT4U/093xycegE+SZMTn+bISdo2YwzFEOaM7uIc07Y5J0mKMcbtj1dnFltNVtaWJM3TS6We/eCs2gK5bWRNI2TdFsiYz1VzsZH177f9/NZtgQwhaWkOydg4vm4LZIgx16oFEgAAgF03o2O7qsff8edd31i1m2nCT4Yq7xvseboyOKae1TXvzig0HFLTGjbygN8b7P+b/q6nJ/4WyKT2xS9yTOA1JyalEEe2COhIktykbZttSTKSnbXHOGaNs/aaB2+KSXvck9nZmGETtkCWy7m5c8O4px7fAhlCKLxoYcOrj6jzIE2N42dvTaMFctuBEFItkAAAADy/ie3C0DObH1j40jC9xeYm8XgS39e7Ze1g/Zbb30vyrys2HFMsHzo8quA9Ib1hoO+6wd4n0mGXY60khFmjg6H9RvdOtsRYqEmZ2uKom5tiLI1ep6w2HWuOsVhz32IM1blj5fb2mMuVRodlpcbGWaOnR82KSQgh19yclEv5EGpXTwvFYtNxf1TndBoaQmFcShVj0txc58eysTHmcuOP5/d/QdI6bhOVXK7O/pIhhHwh5sa1aSdJ3VbHWCiMn0QGAAAAPIfEdiGE8MwXrtr0V38z0a3T793bHMNb+rt+3T9Z6+vLG5svzDe8fHTVh5LkV4sPP/BTF28eHLz58//ffffd9+Bjjz6ypatrqPKcTyWbH5N8zfmPWfK/uqj/yFSykbljrfPn58vlhhhro7dcCAcdeOBIIFUIcVYSQwj5WbPys2aFEGbXJm+5pPXUN9f5siZYeytpaanTvThqr8Yda9XXHQwAAACQHWK7EEJIK5UNhy0eevyJ+rfuzJJbW9P0rMGe/+zvnWRYkiQnFRvOLDf9ztCo4jcc9dr9//mGWNMM2N/T8/iGh7Z0d3cP9K//n3vuuOmm9Q88cP9jjzXn8/NmtcViYWTkS9pnhxCShnLS2tpSKv7efnNrH/nAV/xB8/a9GpMQmqtRWoyhWAwhzCoUagc3lUqFer2HSUtzrBd1JbNmuYQAAAAA9iyx3Tb9P/+vjX98YlqpjL9pZ1fK70/TD8XB27om3OZiZL7ba5talhca/rgmvEtmzeq45urG4//IdwQAAABgJhPb7dDzndseW7Z8/PFd2OCykqYfT4av3/JU/aKPblN9aWPT8kLDyUNhZC22phP+n46vXxtHT4IDAAAAYOYQ242y9fv//tipp4+Zc7cLsV3V58Lgl7qeqVP0eqvLzW9oeGNSWJ4rz03TEEJuv9kdX7um4cjX+KYAAAAAzEBiu7Eqj3U+etKfDvz6vpEjuxzbhRC+kg5+svuZfD6/ePHi5ubme+65Z9OmTZNsClEuFF6XK76t3PR7Q2kIYd4XL29d/hbfFAAAAICZRmxXT5p2/8utT7z3L4Y3bw67F9uFEO5uKL7u7h+1H3hgCCFN0zW33bb53e//+iMP/6CYe7SnZ6KHenlj8/Jiw58Mhfa3nz7v8s+G7buvAgAAADATiO0mlFYq3d9YtemvP1Z58qmdiu160vS3ubhwOIQQYrnUcORr51zyieJLXjwybLira+Pxrx/4xbpfJOHfhwZ/God/3tfbNzg4/gF/p1g6t3HWCQcs2P87NxdeeKBvCgAAAMAMIbabyvBwz/f+ddNfXjT48G+mHFuN7a5KB3+SC/+8/My2c99dPOTg+hPl0rTn2999/N3vr07o60nTnzUUft7d9d+55OcDfT0DA9u+PTGmaXpgQ+Nppcb3X/bZ/c94W0gS3xMAAACA5z2x3XQNPflU5eGHN3/5ml/86MdP/ebhQwaGmuKoSXi5/WZX5+X9KonLhrZ2dXVN+Zjp4OBv/+L8LV9ZGULo+OqKoSee2PLVrw/8Yt36ocF1DaXfdHc/OND/RGtzCCEdHv79hQd/6stXtS15he8FAAAAwPOe2G4nDQ1973Wvf6AyuPyfbmgqFbcdTJKkpWW4q+v+Aw6JITw0PHRcz1PTL2zlsc7O089sffvy1re9JYQQ0nRo05PDmzcPb+0NMYQ0JK0t+fnzYkOD8gMAAADMEGK7nTE0tPFPTg4hLPjOzXVbXzf8zh9UfrPxH5Lh21504M9//vOdeuzBh39j9ToAAAAAqiyUNm1TZXYhhP1v+kYI4eHmxi996Us7+/AyOwAAAABG5JVgWtL0sdPeHibN7EII6cBAMmvW1x/4RSwU1AwAAACAXSa2m5bOt589+MCDB/74zkkyuxDC5hVfmXvJJ2R2AAAAAOwma9tNrf9/7ulcftYLf3pXLBYnGZYODDxw8MsO3rAu5oWhAAAAAOwWa9tNIR0Y6Hzb2S/8jzsmz+xCCN03frN1+WkyOwAAAAB2n9huQpXHOrtuuPHhPzxqv098NDY2TDE6TTd97JOtbzlV3QAAAADYfaaG1UjTSufjlUcffeaLV/fefufQk09VDxdf+uIp7zrwy18NPf5E8SUvVkUAAAAAdp/Zdjv85qg/3vDS33vkxDfEXK7p9SeGEIovW9Rw1Gv7//ueKe+76cK/bjzuj2KppIwAAAAA7D6z7UIIIaTpoyef0v/f97S+ddncz18aQnj4D169YPV3yn+4JISQ9vZOeL++/lguDdy3fuvtP9jvIxcO9/QkTU3KCQAAAMBuspNsCCEM/GJd59vO2v9bN+YP2D+EMPDr+3Lt7bm5cyYaX3nk0c4/e1f/z/4zrVSSpqbhnp5tNxQKB/1sTeHgFykpAAAAALtDbBdCCGlvXywWQi43ncF9P737iff9ReWRx4Y3bw4h5A/Yv/3DH2g8+qjc3DlPfvKSkIa5l35aSQEAAADYHZpkQwghNpSnP7h/7X/FfH548+bS7x0+/5qriy8+NMRYval8xKtKv3OYegIAAACwm8y220lDQw+/6n+lfX3zrrqi4cjXjLlx8Dcb8y/oiHlhKAAAAAC7RWy3c3rv+mFuv/2Kh710ZIYdAAAAAOxxYjsAAAAAyJxECQAAAAAga8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAAAAAmSO2AwAAAIDMEdsBAAAAQOaI7QAAAAAgc8R2AAAAAJA5YjsAAAAAyByxHQAAAABkjtgOAAAAADJHbAcAWdTV1aUIuDLBlYkrE5jJxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGROTNNUFfYJ97fOUwQAAABgNx2y5QlF2CeYbQcAAAAAmWO23T6jq6tLEQAAAIDd1NLSogj7BLPtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMiemaaoKAJA1XV1dLS0t6oArE1yZuDKBGctsOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMiemaaoK+4Suri5FAAAAAHZTS0uLIuwTxHYAkEVdXV1eTuHKBFcmrkxgJtMkCwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5sQ0TVVhn9DV1aUIAAAAwG5qaWlRhH2C2A4Asqirq8vLKVyZ4MrElQnMZJpkAQAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGROTNNUFfYJXV1digAAAADsppaWFkXYJ5htBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDkxTVNVAICs6erqamlpUQdcmeDKxJUJzFhm2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDkxTVNV2Cd0dXUpAgAAALCbWlpaFGGfILYDgCzq6urycgpXJrgycWUCM5kmWQAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtAAAAACBzxHYAAAAAkDliOwAAAADIHLEdAAAAAGSO2A4AAAAAMkdsBwAAAACZI7YDAAAAgMwR2wEAAABA5ojtgP/bvh3UQAzEQBBUAJg/UAPwgbhPR6mCMPIjam0AAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAICc5+6s8Aq7awQAAADgTzNjhFfw2g4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyHnuzgoAULO7M2MHXCa4TFwm8Fle2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkPHdnhVfYXSMAAAAAf5oZI7yCbAcARbvrcwqXCS4Tlwl8mZ9kAQAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHKeu7PCK+yuEQAAAIA/zYwRXkG2A4Ci3fU5hcsEl4nLBL7MT7IAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOQ8d2eFV9hdIwAAAAB/mhkjvIJsBwBFu+tzCpcJLhOXCXyZn2QBAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcp67s8Ir7K4RAAAAgD/NjBFeQbYDgKLd9TmFywSXicsEvsxPsgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQM5zd1Z4hd01AgAAAPCnmTHCK3htBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADnP3VkBAGp2d2bsgMsEl4nLBD7LazsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHKeu7PCK+yuEQAAAIA/zYwRXkG2A4Ci3fU5hcsEl4nLBL7MT7IAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAOc/dWeEVdtcIAAAAwJ9mxgiv4LUdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Dx3ZwUAqNndmbEDLhNcJi4T+Cyv7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAhE+hYgAAAkdJREFUAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyHnuzgqvsLtGAAAAAP40M0Z4Ba/tAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIke0AAAAAIEe2AwAAAIAc2Q4AAAAAcmQ7AAAAAMiR7QAAAAAgR7YDAAAAgBzZDgAAAAByZDsAAAAAyJHtAAAAACBHtgMAAACAHNkOAAAAAHJkOwAAAADIee7OCgAAAACQ4rUdAAAAAOTIdgBQtLtGwGWCy8RlAl8m2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkyHYAAAAAkCPbAQAAAECObAcAAAAAObIdAAAAAOTIdgAAAACQI9sBAAAAQI5sBwAAAAA5sh0AAAAA5Mh2AAAAAJAj2wEAAABAjmwHAAAAADmyHQAAAADkPHdnBQAAAABI8doOAAAAAHJ+JnYGrYSbNq4AAAAASUVORK5CYII="/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w2c h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">28<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y1b2 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na segmenty za okr<span class="_ _3"/>es od 0<span class="_ _3"/>1.0<span class="ls0">7<span class="ls37 wsc8">.20</span>22 <span class="wsc9">do 30.0</span>9<span class="ls37 wsc8">.20</span>22<span class="_ _2"/> r.* </span></div><div class="t m1 x93 h5 y417 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y6b ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _123"> </span><span class="lsc ws36">205 15<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _48"> </span><span class="ws1d">44 022</span> <span class="_ _e4"> </span><span class="ls11 ws29">(3 665)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls14 ws33">245<span class="_ _2"/> 514</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y418 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _124"> </span><span class="ls13 wsd">201 745</span> <span class="_ _100"> </span>- <span class="_ _113"> </span><span class="ls13 wsd">1<span class="_ _2"/> 444</span> <span class="_ _f4"> </span><span class="ls13 wsd">203 189</span> </span></div><div class="t m1 x2c h5 y419 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls18 ws14">576</span> <span class="_ _126"> </span><span class="ls16 ws29">68</span> <span class="_ _9a"> </span><span class="lse ws10">(<span class="_ _2"/>336)</span> <span class="_ _8e"> </span><span class="lse ws10">308</span> </span></div><div class="t m1 x2c h5 y41a ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _127"> </span><span class="ls13 wsd">2 836</span> <span class="_ _105"> </span><span class="ls13 wsd">43 95<span class="_ _2"/>4</span> <span class="_ _10e"> </span><span class="lsc ws19">(4 773<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls13 wsd">42 0<span class="_ _2"/>17</span> </span></span></span></div><div class="t m1 x13 h5 y41b ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, towarów i materiałó<span class="_ _3"/>w<span class="ls0 ws0"> <span class="_ _8c"> </span><span class="ls11 ws8d">50 916</span> <span class="_ _10a"> </span><span class="lsc ws34">31 672<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e4"> </span><span class="lse wsf">(3 38<span class="_ _2"/>8)</span> <span class="_ _e4"> </span><span class="lsc ws34">79 200<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y41c ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _56"> </span><span class="ls12 ws13">48 6<span class="_ _2"/>57</span> <span class="_ _128"> </span>4 <span class="_ _b9"> </span><span class="ls16 ws29">(59)</span> <span class="_ _c4"> </span><span class="ls13 wsd">48<span class="_ _2"/> 602</span> </span></div><div class="t m1 x2c h5 y41d ff1 fs2 fc0 sc0 lsb ws1d">Wartość sprzedanych towarów i <span class="lse ws10">materiałów<span class="ls0 ws0"> <span class="_ _70"> </span><span class="ls13 wsd">2 259</span> <span class="_ _10e"> </span></span><span class="lsf">31 6<span class="_ _2"/>68<span class="ls0 ws0"> <span class="_ _10a"> </span></span></span><span class="wsc">(3 329)<span class="ls0 ws0"> <span class="_ _c4"> </span></span>30 5<span class="_ _2"/>98<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y41e ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _129"> </span><span class="ls10 ws56">15<span class="_ _2"/>4 241<span class="_ _2"/></span> <span class="_ _105"> </span><span class="ls14 ws33">1<span class="_ _2"/>2 350</span> <span class="_ _113"> </span><span class="ls12 ws1f">(2<span class="_ _2"/>77)</span> <span class="_ _12a"> </span><span class="lsc ws34">166 3<span class="_ _3"/>14<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y148 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">34 989</span> <span class="_ _10c"> </span><span class="lse wsc">10 387</span> <span class="_ _91"> </span><span class="ls13 ws18">(31<span class="_ _2"/>2)</span> <span class="_ _108"> </span><span class="ls13 wsd">45 06<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y41f ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _110"> </span><span class="ls13 wsd">25 391</span> <span class="_ _12b"> </span><span class="ls14 ws14">1 6<span class="_ _2"/>11</span> <span class="_ _b9"> </span><span class="ls16 ws29">(29)</span> <span class="_ _105"> </span><span class="ls16 ws16">26 973<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y420 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _12c"> </span><span class="ls14 ws14">7 817<span class="_ _2"/></span> <span class="_ _11d"> </span><span class="ls13 wsd">2 891</span> <span class="_ _9a"> </span><span class="ls16 ws29">(889)</span> <span class="_ _11d"> </span><span class="ls14 ws14">9 819</span> </span></div><div class="t m1 x2c h5 y421 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls15 ws1c">6<span class="_ _2"/> 810</span> <span class="_ _12d"> </span>808 <span class="_ _9a"> </span><span class="ls12 ws1f">(8<span class="_ _2"/>35)</span> <span class="_ _bc"> </span><span class="ls15 ws1c">6 783</span> </span></div><div class="c x8 y422 w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x98 h5 y423 ff1 fs2 fc0 sc0 lsf ws33">(9)<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _117"> </span></span>(9)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y424 ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _12e"> </span><span class="ls11 ws29">94 859<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _122"> </span><span class="lse wsf">2 435</span> <span class="_ _e5"> </span><span class="lsc wse">10</span> <span class="_ _c4"> </span><span class="lsc ws34">97 304<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y425 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _12f"> </span></span>33 984<span class="ls0 ws0"> <span class="_ _11b"> </span></span>3 5<span class="_ _2"/>63<span class="ls0 ws0"> <span class="_ _10a"> </span><span class="ls13 wsd">(4 328)</span> <span class="_ _10e"> </span></span>33 21<span class="_ _2"/>9<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y426 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _130"> </span><span class="ls13 wsd">18 245</span> <span class="_ _99"> </span><span class="ls13 wsd">4 37<span class="_ _2"/>4</span> <span class="_ _1d"> </span><span class="ls13 wsd">(4 343)</span> <span class="_ _10c"> </span><span class="ls18 wsf">18 276</span> </span></div><div class="t m1 x13 h5 y427 ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _131"> </span><span class="lsc ws34">110 5<span class="_ _3"/>98<span class="ls0 ws0"> <span class="_ _bc"> </span><span class="lsd wsc">1<span class="_ _2"/> 624</span> <span class="_ _132"> </span><span class="lsd wsf">25</span> <span class="_ _c3"> </span><span class="lsd wsc">112 247</span> </span></span></span></div><div class="t m1 x2c h5 y428 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _133"> </span></span>13 036<span class="ls0 ws0"> <span class="_ _134"> </span></span><span class="ws10">318<span class="ls0 ws0"> <span class="_ _128"> </span>4 <span class="_ _10e"> </span></span></span>1<span class="_ _2"/>3 358<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y429 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _135"> </span><span class="ls11 ws8d">97 562</span> <span class="_ _bc"> </span><span class="ls12 ws18">1<span class="_ _2"/> 306</span> <span class="_ _d6"> </span><span class="lsd wsf">21</span> <span class="_ _48"> </span><span class="ls16 ws35">98 889<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y42a ff1 fs2 fc0 sc0 lsb ws1d">Zysk/(strata) netto przypisana właścicielom CD PROJEKT S.A.<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls16 ws29">97 <span class="_ _3"/>562<span class="ls0 ws0"> <span class="_ _11d"> </span><span class="lse wsc">1 306</span> <span class="_ _136"> </span><span class="ls13 ws18">21</span> <span class="_ _108"> </span><span class="ls15 ws1c">98 889</span> </span></span></span></div><div class="c x6d y42b w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y42c ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y42d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y42e ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y42f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y430 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1d" style="content-visibility: auto;"><div class="pc pc1d w14 h1f"><img alt="" class="bi x0 y431 w28 h3c" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls35 wsa7">29<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y432 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na<span class="ls0"> </span>segmenty za okres od<span class="_ _3"/> 01.0<span class="_ _3"/><span class="ls0">1<span class="ls37 wsc8">.20</span>23 <span class="wsc9">do 30.09.<span class="_ _2"/>20</span>23 r. </span></div><div class="t m1 x93 h5 y433 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 yae ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls12 ws18">626 109</span> <span class="_ _106"> </span><span class="lsd wsc">1<span class="_ _2"/>68 222</span> <span class="_ _f7"> </span><span class="lsd wsf">(26 <span class="ls14 ws11">6<span class="_ _2"/>39)</span></span> <span class="_ _21"> </span><span class="ls14 ws33">7<span class="_ _2"/>67 69<span class="_ _2"/>2</span> </span></div><div class="t m1 x2c h5 y434 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _11e"> </span><span class="ls14 ws14">617 257</span> <span class="_ _100"> </span>- <span class="_ _bc"> </span><span class="ls11 ws12">11 377</span> <span class="_ _d0"> </span><span class="ls16 ws16">628 634<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y435 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls13 ws18">484</span> <span class="_ _da"> </span><span class="ls13 ws18">746</span> <span class="_ _91"> </span><span class="ls16 ws29">(189)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls13 wsd">1<span class="_ _2"/> 041</span> </span></span></span></div><div class="t m1 x2c h5 y436 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _127"> </span></span>8 36<span class="_ _2"/>8<span class="ls0 ws0"> <span class="_ _f1"> </span><span class="lsf ws10">167 4<span class="_ _2"/>76</span> <span class="_ _f4"> </span><span class="lsc ws19">(37 82<span class="_ _33"/>7)<span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls14 ws14">138 0<span class="_ _2"/>17</span> </span></span></span></div><div class="t m1 x13 h5 y70 ff3 fs2 fc0 sc0 lsb ws0">Koszty sprzedanych produktów, usług, towarów i <span class="lsa wsc">materiałów<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _138"> </span><span class="ls14 ws33">157<span class="_ _2"/> 588</span> <span class="_ _12a"> </span><span class="lsc ws34">120 331<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ls11 ws29">(26 563)</span> <span class="_ _106"> </span><span class="ls14 ws33">251 356</span> </span></span></span></span></div><div class="t m1 x2c h5 y3e ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _139"> </span><span class="ls13 wsd">148 210</span> <span class="_ _128"> </span>4 <span class="_ _b9"> </span><span class="ls11 ws1e">(113)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10a"> </span><span class="ls11 ws12">148 101<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y437 ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _13a"> </span></span>9 378<span class="ls0 ws0"> <span class="_ _c3"> </span><span class="ls13 wsd">120 327</span> <span class="_ _106"> </span><span class="ls13 wsd">(26 450)</span> <span class="_ _f0"> </span><span class="ls13 wsd">10<span class="_ _2"/>3 255</span> </span></div><div class="t m1 x13 h5 y15f ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _13b"> </span><span class="ls11 ws8d">468 521</span> <span class="_ _10a"> </span><span class="lsf ws14">47 891</span> <span class="_ _8e"> </span><span class="ls14 ws11">(<span class="_ _2"/>76)</span> <span class="_ _13c"> </span><span class="lse wsf">516 336</span> </span></div><div class="t m1 x2c h5 y438 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _13d"> </span><span class="ls11 ws12">119 431</span> <span class="_ _105"> </span><span class="lse wsc">33 067</span> <span class="_ _b9"> </span><span class="ls13 ws18">(<span class="_ _2"/>28)</span> <span class="_ _12a"> </span><span class="ls13 wsd">15<span class="_ _2"/>2 470</span> </span></div><div class="t m1 x2c h5 y1be ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _13e"> </span><span class="ls13 ws90">105 9<span class="_ _2"/>26</span> <span class="_ _122"> </span><span class="ls13 wsd">6<span class="_ _2"/> 045</span> <span class="_ _103"> </span><span class="lsf ws33">(67)</span> <span class="_ _10a"> </span><span class="ls11 ws35">111 904</span> </span></div><div class="t m1 x2c h5 y439 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _13f"> </span><span class="ls13 wsd">41 294</span> <span class="_ _140"> </span><span class="ls11 ws12">1 140</span> <span class="_ _141"> </span><span class="lsf ws10">(1 68<span class="_ _2"/>7)</span> <span class="_ _10a"> </span><span class="ls13 wsd">40 747</span> </span></div><div class="t m1 x2c h5 y43a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _142"> </span><span class="ls11 ws12">12 160</span> <span class="_ _115"> </span><span class="ws1e">1 001</span> <span class="_ _10c"> </span><span class="ls16 ws16">(1 60<span class="_ _3"/>5)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7b"> </span><span class="ls12 ws13">11 556</span> </span></span></span></div><div class="c x8 y43b w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">(Utrat<span class="_ _2"/>a wartości)/<span class="lsb ws1d">odwrócenie utraty wartości <span class="ls0 ws0"> </span></span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x9a h5 y43c ff1 fs2 fc0 sc0 ls11 ws1e">(1)<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _143"> </span></span>(1)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y43d ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _3a"> </span><span class="lsd wsc">272 297</span> <span class="_ _bc"> </span><span class="ls14 ws33">8<span class="_ _2"/> 918</span> <span class="_ _8e"> </span><span class="lse ws10">(63)</span> <span class="_ _f4"> </span><span class="lsc ws36">281 152</span> </span></div><div class="t m1 x2c h5 y43e ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _12f"> </span><span class="lsc ws17">75 98<span class="_ _3"/>6<span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">4 019</span> <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ws1e">80 005</span> </span></span></span></div><div class="t m1 x2c h5 y43f ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _121"> </span><span class="ls13 wsd">6 325</span> <span class="_ _101"> </span><span class="ls13 wsd">4 596</span> <span class="_ _91"> </span><span class="ls13 ws18">(128<span class="_ _2"/>)</span> <span class="_ _10c"> </span><span class="ls18 wsf">10 793</span> </span></div><div class="t m1 x13 h5 y440 ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _144"> </span><span class="ls14 ws33">341<span class="_ _2"/> 958</span> <span class="_ _99"> </span><span class="lse wsf">8 341</span> <span class="_ _132"> </span><span class="ls11 ws1e">65</span> <span class="_ _f7"> </span><span class="lse wsf">35<span class="_ _2"/>0 364</span> </span></div><div class="t m1 x2c h5 y441 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _145"> </span><span class="ls13 wsd">59 437</span> <span class="_ _8e"> </span><span class="ls15 ws15">892</span> <span class="_ _126"> </span><span class="lsc wse">54</span> <span class="_ _108"> </span></span>6<span class="_ _2"/>0 383<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y442 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _121"> </span><span class="lsd wsc">28<span class="_ _2"/>2 521</span> <span class="_ _122"> </span><span class="ws1d">7 449</span> <span class="_ _143"> </span><span class="lsc wse">11</span> <span class="_ _106"> </span><span class="ls14 ws33">289<span class="_ _2"/> 981</span> </span></div><div class="t m1 x2c h5 y443 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb ws1d">właścicielom CD PROJEKT S.A.</span> <span class="_ _a"> </span><span class="ls13 wsd">28<span class="_ _2"/>2 521</span> <span class="_ _119"> </span><span class="ls13 wsd">7 449</span> <span class="_ _138"> </span><span class="ls11 ws1e">11</span> <span class="_ _f0"> </span><span class="ls16 ws16">289 981<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x6d y444 w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y445 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y446 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y447 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y448 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1e" style="content-visibility: auto;"><div class="pc pc1e w14 h1f"><img alt="" class="bi x0 y431 w28 h3c" src="data:image/png;base64,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"/><div class="t m1 x96 h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w2c h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">30<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y432 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owany rachunek zysków<span class="_ _3"/> i strat<span class="_ _3"/> z podział<span class="_ _3"/>em na segmenty za okr<span class="_ _3"/>es od 0<span class="_ _3"/>1.01.20<span class="ls0">22 <span class="ls33 wscb">do 3</span>0</span><span class="wscc">.09.20</span><span class="ls0">22 r.* </span></div><div class="t m1 x93 h5 y433 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 yae ff3 fs2 fc0 sc0 lsa ws15">Przychody ze sprzedaży<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="lsc ws34">500 722<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f4"> </span><span class="lsc ws34">132<span class="_ _3"/> 773<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls16 ws12">(9 988)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11f"> </span><span class="ls11 ws29">623 507</span> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y434 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży <span class="ws10">pr<span class="_ _2"/>oduktów<span class="ls0 ws0"> <span class="_ _146"> </span><span class="ls13 wsd">485 216</span> <span class="_ _100"> </span>- <span class="_ _113"> </span><span class="ls13 wsd">3 841</span> <span class="_ _106"> </span><span class="ls12 ws13">489 057</span> </span></span></div><div class="t m1 x2c h5 y435 ff1 fs2 fc0 sc0 lsb ws1d">Przychody ze sprzedaży usług<span class="ls0 ws0"> <span class="_ _147"> </span><span class="ls13 wsd">2 582</span> <span class="_ _8e"> </span><span class="ls13 ws18">204</span> <span class="_ _11b"> </span><span class="ls16 ws16">(1 164)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">1 622</span> </span></span></span></div><div class="t m1 x2c h5 y436 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> ze sprzedaży t<span class="_ _2"/>owarów i mate<span class="_ _2"/>riałów<span class="ls0 ws0"> <span class="_ _86"> </span><span class="ls13 wsd">12 924</span> <span class="_ _f4"> </span><span class="lsf ws10">1<span class="_ _2"/>32 569</span> <span class="_ _c3"> </span><span class="ls16 ws16">(12 6<span class="_ _3"/>65)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f4"> </span><span class="ls13 wsd">132 8<span class="_ _2"/>28</span> </span></span></span></div><div class="t m1 x13 h5 y70 ff3 fs2 fc0 sc0 lsa ws15">Koszty sprzedanych produktó<span class="_ _3"/>w, usług, towarów i materiałó<span class="_ _3"/>w<span class="ls0 ws0"> <span class="_ _148"> </span><span class="lse wsf">94 733</span> <span class="_ _48"> </span><span class="lsf ws14">94<span class="_ _2"/> 880</span> <span class="_ _48"> </span><span class="ls11 ws29">(9 052)</span> <span class="_ _f0"> </span><span class="lsc ws34">180 561</span> </span></div><div class="t m1 x2c h5 y3e ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _149"> </span><span class="ls15 ws1c">85 821</span> <span class="_ _117"> </span><span class="ls13 ws18">47</span> <span class="_ _9a"> </span><span class="ls13 ws18">(228)</span> <span class="_ _108"> </span><span class="ls13 wsd">85 640</span> </span></div><div class="t m1 x2c h5 y437 ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _ce"> </span><span class="ls15 ws1c">8 912</span> <span class="_ _105"> </span><span class="ls13 wsd">94 833</span> <span class="_ _10a"> </span><span class="ls13 wsd">(8 824)</span> <span class="_ _10e"> </span><span class="ls13 wsd">94 921</span> </span></div><div class="t m1 x13 h5 y15f ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) bru<span class="_ _3"/>tto na sp<span class="_ _3"/>rze<span class="_ _3"/>daży<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _14a"> </span><span class="ls11 ws8d">405 989</span> <span class="_ _c4"> </span><span class="lsf ws14">37 89<span class="_ _2"/>3</span> <span class="_ _11d"> </span><span class="ls11 ws1e">(93<span class="_ _3"/>6)<span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ws1d">442 946</span> </span></span></span></div><div class="t m1 x2c h5 y438 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _14b"> </span><span class="lsf ws10">104 8<span class="_ _2"/>67</span> <span class="_ _7b"> </span><span class="ls13 wsd">31 26<span class="_ _2"/>1</span> <span class="_ _de"> </span><span class="ls13 ws18">(431)</span> <span class="_ _c3"> </span><span class="lsf ws10">135 697</span> </span></div><div class="t m1 x2c h5 y1be ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu<span class="ls0 ws0"> <span class="_ _14c"> </span><span class="ls16 ws16">69 343<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _14d"> </span><span class="ls18 wsf">4 775</span> <span class="_ _9a"> </span><span class="ls16 ws29">(256)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _105"> </span><span class="lse wsc">7<span class="_ _2"/>3 862</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y439 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> przychody ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _10b"> </span><span class="ls11 ws12">13 178</span> <span class="_ _11b"> </span><span class="lsc ws19">5 074</span> <span class="_ _105"> </span><span class="ls13 wsd">(<span class="_ _2"/>3 048)</span> <span class="_ _10e"> </span><span class="ls13 wsd">15 204</span> </span></div><div class="t m1 x2c h5 y43a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty ope<span class="_ _2"/>racyjne<span class="ls0 ws0"> <span class="_ _142"> </span><span class="ls14 ws14">1<span class="_ _2"/>5 18<span class="_ _2"/>9</span> <span class="_ _122"> </span><span class="ls13 wsd">2 68<span class="_ _2"/>0</span> <span class="_ _7b"> </span><span class="ls18 wsf">(3 177)</span> <span class="_ _10e"> </span><span class="ls16 ws16">14 692</span> </span></div><div class="c x8 y43b w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">(Utrata wartości)/odwrócenie utraty wartości <span class="ls0 ws0"> </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws1c">instrumentów fina<span class="_ _3"/>nsowych<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x9b h5 y43c ff1 fs2 fc0 sc0 ls14 ws11">(17<span class="_ _2"/>)<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _dc"> </span></span>(17)<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y43d ff3 fs2 fc0 sc0 ls13 ws13">Zysk/<span class="_ _2"/>(strata) n<span class="_ _2"/>a działalności<span class="_ _2"/> operacyjnej<span class="ls0 ws0"> <span class="_ _118"> </span><span class="lsd wsc">229<span class="_ _2"/> 751</span> <span class="_ _119"> </span><span class="lsd wsc">4 251</span> <span class="_ _115"> </span><span class="ls12 ws1f">(120)</span> <span class="_ _11f"> </span><span class="lse wsf">233 8<span class="_ _2"/>82</span> </span></div><div class="t m1 x2c h5 y43e ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="ls14 ws14">7<span class="_ _2"/>0 316</span> <span class="_ _11b"> </span><span class="ws1e">8 007</span> <span class="_ _1d"> </span><span class="ls16 ws1b">(9 734<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _c4"> </span><span class="ls15 ws1c">68 589</span> </span></span></span></div><div class="t m1 x2c h5 y43f ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> finansowe<span class="ls0 ws0"> <span class="_ _14e"> </span><span class="ls13 wsd">37 244</span> <span class="_ _1d"> </span><span class="ws1e">10 068</span> <span class="_ _105"> </span><span class="ls16 ws1b">(9 799)</span> <span class="_ _141"> </span><span class="lsc ws19">3<span class="_ _3"/>7 513<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y440 ff3 fs2 fc0 sc0 lsa ws15">Zysk/(strata) przed opodatko<span class="_ _3"/>waniem <span class="ls0 ws0"> <span class="_ _11e"> </span><span class="lsd wsc">262 823</span> <span class="_ _119"> </span><span class="ls14 ws33">2 190</span> <span class="_ _12d"> </span><span class="ls11 ws1e">(55)</span> <span class="_ _f7"> </span><span class="ls11 ws29">264 9<span class="_ _3"/>58<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y441 ff1 fs2 fc0 sc0 lse ws10">Podatek d<span class="_ _2"/>ochodowy<span class="ls0 ws0"> <span class="_ _120"> </span><span class="lsc ws19">52 559<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a"> </span><span class="lse ws10">5<span class="_ _2"/>31</span> <span class="_ _14f"> </span>7 <span class="_ _150"> </span><span class="lsf ws10">53 097</span> </span></span></span></div><div class="t m1 x13 h5 y442 ff3 fs2 fc0 sc0 ls23 wse">Zysk/(s<span class="_ _33"/>trata) netto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _121"> </span><span class="lsc ws34">210 264<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _119"> </span><span class="ls14 ws33">1<span class="_ _2"/> 659</span> <span class="_ _12d"> </span><span class="lsd wsf">(62)</span> <span class="_ _48"> </span><span class="lsc ws36">211 861</span> </span></span></span></div><div class="t m1 x2c h5 y443 ff1 fs2 fc0 sc0 lse wsc">Zysk/(s<span class="_ _2"/>trata) nett<span class="_ _2"/>o przypisana<span class="ls0 ws0"> <span class="lsb ws1d">właścicielom CD PROJEKT S.A.</span> <span class="_ _a"> </span><span class="ls13 wsd">210 26<span class="_ _2"/>4</span> <span class="_ _11d"> </span><span class="ls12 ws13">1 659</span> <span class="_ _da"> </span><span class="ls16 ws29">(62)</span> <span class="_ _10a"> </span><span class="ls11 ws12">2<span class="_ _3"/>11 861<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x6d y444 w2b hd"><div class="t m1 x5 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y194 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf1f" style="content-visibility: auto;"><div class="pc pc1f w14 h1f"><img alt="" class="bi x0 y449 w28 h3d" src="data:image/png;base64,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"/><div class="t m1 x9c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x52 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x54 yd0 w1b h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">31<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y400 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owane sprawozdanie z<span class="_ _3"/> sytuacji f<span class="_ _3"/>inansowej z po<span class="_ _3"/>działem na segmenty<span class="_ _3"/> na dzień 3<span class="_ _3"/>0.0<span class="ls0">9<span class="ls37 wsc8">.20</span>23 r. </span></div><div class="t m1 x93 h5 y401 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y402 ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _151"> </span><span class="lsc ws36">1 241 119<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _150"> </span><span class="lsc ws36">51 089</span> <span class="_ _13c"> </span><span class="lsc ws34">(17 284)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _152"> </span><span class="lsd ws28">1 27<span class="_ _2"/>4 924</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y403 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _153"> </span><span class="lsc ws17">170 522<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _122"> </span><span class="ls12 ws13">2 5<span class="_ _2"/>59</span> <span class="_ _141"> </span><span class="ls13 wsd">(1 462)</span> <span class="_ _1d"> </span><span class="ls11 ws35">171 619</span> </span></span></span></div><div class="t m1 x2c h5 y404 ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne <span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls16 ws1b">67 982<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">2 015</span> <span class="_ _9a"> </span><span class="ls16 ws29">(490)</span> <span class="_ _108"> </span><span class="ls16 ws1b">69 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y405 ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _154"> </span><span class="lsc ws17">572 913<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls13 wsd">2 27<span class="_ _2"/>1</span> <span class="_ _b9"> </span><span class="ls13 ws18">234</span> <span class="_ _c3"> </span><span class="lsc ws19">575 4<span class="_ _3"/>18<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y406 ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _155"> </span><span class="ls13 wsd">34 612</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls13 wsd">34 6<span class="_ _2"/>12</span> </span></div><div class="t m1 x2c h5 y407 ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _156"> </span><span class="ls13 wsd">56 438</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="t m1 x2c h5 y1fb ff1 fs2 fc0 sc0 lse wsc">Inwestycj<span class="_ _2"/>e w jednost<span class="_ _2"/>kach podporządkowanyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _157"> </span><span class="lsc ws17">15 552</span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lsc ws19">(15 5<span class="_ _3"/>52)<span class="ls0 ws0"> <span class="_ _116"> </span>- </span></span></span></div><div class="c x8 y44a w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lsa ws1a">Akcje i <span class="lse wsc">udział<span class="_ _2"/>y w jednostkach podporz<span class="_ _2"/>ądkowanych<span class="_ _2"/> nieobjętych </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div></div><div class="t m1 x11 h5 y44b ff1 fs2 fc0 sc0 ls13 wsd">40 863<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _108"> </span></span>40 8<span class="_ _2"/>63<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y44c ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _142"> </span></span>5<span class="_ _2"/> 390<span class="ls0 ws0"> <span class="_ _122"> </span><span class="ls11 ws12">43 113</span> <span class="_ _116"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">48 503</span> </span></div><div class="t m1 x2c h5 ybc ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _158"> </span><span class="ls13 wsd">254 687</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _106"> </span><span class="ls13 wsd">254 687</span> </span></div><div class="t m1 x2c h5 y44d ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _ba"> </span><span class="ls13 wsd">21 78<span class="_ _2"/>0</span> <span class="_ _12b"> </span><span class="ls11 ws12">1 131</span> <span class="_ _10f"> </span><span class="ls13 ws18">(14)</span> <span class="_ _105"> </span><span class="ls13 ws18">22 <span class="ls15 ws15">897</span></span> </span></div><div class="t m1 x2c h5 y44e ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _159"> </span></span><span class="ws10">380<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _12d"> </span></span>38<span class="_ _2"/>0<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y44f ff3 fs2 fc0 sc0 ls17 wsd">AKTYWA OBROTOWE<span class="ls0 ws0"> <span class="_ _15a"> </span><span class="lsc ws34">1 075 4<span class="_ _3"/>61<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _48"> </span><span class="ls14 ws33">82<span class="_ _2"/> 995</span> <span class="_ _f7"> </span><span class="ls11 ws29">(20 649)</span> <span class="_ _d2"> </span><span class="lsc ws34">1 13<span class="_ _33"/>7 807<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y40e ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _15b"> </span><span class="ls13 wsd">7 463</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _119"> </span><span class="ls13 wsd">7 46<span class="_ _2"/>3</span> </span></div><div class="t m1 x2c h5 y40f ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="ls1a ws2b">29<span class="_ _2"/>7 0<span class="_ _2"/>37</span> <span class="_ _122"> </span><span class="ls13 wsd">11<span class="_ _2"/> 445</span> <span class="_ _106"> </span><span class="ls13 wsd">(20 649)</span> <span class="_ _13c"> </span><span class="ls15 ws1c">287 833</span> </span></div><div class="t m1 x2c h5 y410 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ls13 wsd">14 85<span class="_ _2"/>3</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _10c"> </span><span class="ls13 wsd">14 853</span> </span></div><div class="t m1 x2c h5 yfd ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _15c"> </span><span class="ls13 wsd">31 943</span> <span class="_ _15d"> </span><span class="ws1e">1 804</span> <span class="_ _116"> </span>- <span class="_ _1d"> </span></span>33 7<span class="_ _2"/>47<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y411 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls16 ws16">9 682<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10c"> </span><span class="ls18 wsf">16 704</span> <span class="_ _116"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">26 386</span> </span></span></span></div><div class="t m1 x2c h5 y412 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _154"> </span><span class="ls10 ws11">267<span class="_ _2"/> 106</span> <span class="_ _da"> </span></span><span class="ws10">937<span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _d0"> </span><span class="ls13 wsd">268 043</span> </span></span></div><div class="t m1 x2c h5 y450 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _28"> </span><span class="ls13 wsd">263 25<span class="_ _2"/>0</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _21"> </span><span class="ls13 wsd">263 25<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y451 ff1 fs2 fc0 sc0 lse wsc">Środki pie<span class="_ _2"/>niężne i e<span class="_ _2"/>kwiwalenty środ<span class="_ _2"/>ków <span class="lsa">pieniężnych<span class="ls0 ws0"> <span class="_ _15f"> </span><span class="ls13 wsd">184 127</span> <span class="_ _1d"> </span><span class="ls10 ws11">5<span class="_ _2"/>2 1<span class="_ _2"/>05</span> <span class="_ _116"> </span>- <span class="_ _106"> </span><span class="ls13 wsd">236 232</span> </span></span></div><div class="t m1 x13 h5 y452 ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _151"> </span><span class="ls14 ws33">2<span class="_ _2"/> 316<span class="_ _2"/> 580</span> <span class="_ _106"> </span><span class="ls12 ws18">134 08<span class="_ _2"/>4</span> <span class="_ _21"> </span><span class="lse wsf">(37<span class="_ _2"/> 933)</span> <span class="_ _d2"> </span><span class="lsd wsc">2 412 731</span> </span></div><div class="c x6d y453 w2b hd"><div class="t m1 x5 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y454 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y455 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf20" style="content-visibility: auto;"><div class="pc pc20 w14 h1f"><img alt="" class="bi x0 y456 w28 h3e" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">32<span class="ls0 ws0"> </span></div></div><div class="t m1 x93 h5 y457 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y458 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _160"> </span><span class="lsd wsc">2 177 266</span> <span class="_ _e4"> </span><span class="ls11 ws29">46 623<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _13c"> </span><span class="ls11 ws8d">(15 7<span class="_ _2"/>45)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _161"> </span><span class="lsd ws28">2 208<span class="_ _2"/> 144</span> </span></span></span></span></span></div><div class="t m1 x13 h5 y459 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _5c"> </span><span class="lsd wsc">2 177 266</span> <span class="_ _e4"> </span><span class="ls11 ws29">46 623<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _13c"> </span><span class="ls11 ws8d">(15 745)</span> <span class="_ _161"> </span><span class="lsd ws28">2 208<span class="_ _2"/> 144</span> </span></span></span></div><div class="t m1 x2c h5 y45a ff1 fs2 fc0 sc0 lse ws10">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _a"> </span></span>1<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _91"> </span><span class="lsf ws33">(1<span class="_ _2"/>36)</span> <span class="_ _7b"> </span><span class="ls16 ws1b">99 911<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y45b ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _162"> </span><span class="ls15 ws85">1 681 86<span class="_ _2"/>8</span> <span class="_ _10e"> </span><span class="ls13 wsd">38 251</span> <span class="_ _10c"> </span><span class="lsc ws17">(5 515)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e1"> </span><span class="ls11 ws12">1 714 604</span> </span></span></span></div><div class="t m1 x2c h5 y45c ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci nominalnej<span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> </span></div><div class="t m1 x2c h5 y45d ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _163"> </span><span class="ls16 ws16">16 943<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls15 ws15">850</span> <span class="_ _141"> </span><span class="ls16 ws16">(1 8<span class="_ _33"/>63)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="ls1a ws2b">1<span class="_ _2"/>5<span class="_ _2"/> 930<span class="_ _2"/></span> </span></span></span></span></span></div><div class="t m1 x2c h5 y45e ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z <span class="lsa wsc">przeliczenia<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _164"> </span><span class="ls15 ws15">866</span> <span class="_ _b9"> </span><span class="lsf ws33">(<span class="_ _2"/>65)</span> <span class="_ _140"> </span><span class="ls11 ws12">1 014<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls14 ws14">1<span class="_ _2"/> 815</span> </span></span></span></span></div><div class="t m1 x2c h5 y45f ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik fin<span class="_ _2"/>ansowy<span class="ls0 ws0"> <span class="_ _165"> </span><span class="ls13 wsd">(21 5<span class="_ _2"/>43)</span> <span class="_ _166"> </span>2 <span class="_ _150"> </span><span class="ls16 ws16">(9 256)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f0"> </span><span class="ls18 wsf">(3<span class="_ _2"/>0 797)</span> </span></span></span></div><div class="t m1 x2c h5 y460 ff1 fs2 fc0 sc0 lse wsc">Wynik fin<span class="_ _2"/>ansowy bieżące<span class="_ _2"/>go okresu<span class="ls0 ws0"> <span class="_ _11e"> </span><span class="ls13 wsd">282 521</span> <span class="_ _119"> </span><span class="ls13 wsd">7<span class="_ _2"/> 449</span> <span class="_ _167"> </span><span class="ls11 ws1e">11</span> <span class="_ _f0"> </span><span class="ls16 ws16">289 981</span> </span></div><div class="t m1 x13 h5 y461 ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _168"> </span>- <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _100"> </span>- </span></div><div class="t m1 x13 h5 y462 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _169"> </span><span class="lsd wsc">40 225</span> <span class="_ _14d"> </span><span class="lsc ws34">1 03<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls12 ws18">(1 010<span class="_ _2"/>)</span> <span class="_ _48"> </span><span class="lsd wsc">40 252</span> </span></span></span></div><div class="t m1 x2c h5 y163 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _16a"> </span><span class="ls16 ws16">19 640<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls11 ws12">1 0<span class="_ _3"/>10<span class="ls0 ws0"> <span class="_ _7b"> </span></span>(1 010)<span class="ls0 ws0"> <span class="_ _1d"> </span><span class="ls16 ws16">19 640<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y463 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _fe"> </span><span class="ls13 wsd">2 501</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _11d"> </span><span class="ls13 wsd">2 501</span> </span></div><div class="t m1 x2c h5 y464 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu od<span class="_ _2"/>roczonego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls13 ws18">49</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _126"> </span><span class="ls13 ws18">49</span> </span></div><div class="t m1 x2c h5 y465 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _16c"> </span><span class="ls13 wsd">2 069</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">2 069</span> </span></div><div class="t m1 x2c h5 y466 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i pod<span class="_ _2"/>obne<span class="ls0 ws0"> <span class="_ _16d"> </span></span><span class="ws10">339<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls13 ws18">27</span> <span class="_ _116"> </span>- <span class="_ _8e"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y467 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _159"> </span><span class="ls29 ws81">1<span class="_ _2"/>5<span class="_ _2"/> 6<span class="_ _2"/>27</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _10c"> </span><span class="ls29 ws81">15<span class="_ _2"/> 627<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y468 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _16e"> </span><span class="ls11 ws8d">99 089</span> <span class="_ _48"> </span><span class="lsd wsc">86 424</span> <span class="_ _c3"> </span><span class="ls12 ws18">(21 178<span class="_ _2"/>)</span> <span class="_ _106"> </span><span class="lse wsf">16<span class="_ _2"/>4 335</span> </span></div><div class="t m1 x2c h5 y469 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _77"> </span><span class="ls13 wsd">14 239</span> <span class="_ _8e"> </span><span class="ls13 ws18">529</span> <span class="_ _113"> </span><span class="ls16 ws29">(529)</span> <span class="_ _10e"> </span><span class="ls13 wsd">14 239</span> </span></div><div class="t m1 x2c h5 y46a ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _0"> </span><span class="ls13 wsd">22 1<span class="_ _2"/>94</span> <span class="_ _150"> </span><span class="ls16 ws16">65 3<span class="_ _3"/>94<span class="ls0 ws0"> <span class="_ _d0"> </span><span class="ls13 wsd">(20<span class="_ _2"/> 286)</span> <span class="_ _150"> </span><span class="lse wsc">6<span class="_ _2"/>7 302</span> </span></span></span></div><div class="t m1 x2c h5 y46b ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _16f"> </span>- <span class="_ _10f"> </span><span class="ls13 ws18">147</span> <span class="_ _116"> </span>- <span class="_ _10f"> </span><span class="ls13 ws18">147</span> </span></div><div class="t m1 x2c h5 y46c ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _170"> </span><span class="lsc ws19">4 774<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _101"> </span><span class="ls13 wsd">8<span class="_ _2"/> 948</span> <span class="_ _116"> </span>- <span class="_ _10c"> </span><span class="ls13 wsd">1<span class="_ _2"/>3 722</span> </span></span></span></div><div class="t m1 x2c h5 y46d ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _171"> </span><span class="ls12 ws13">7 051</span> <span class="_ _122"> </span><span class="ls12 ws13">6<span class="_ _2"/> 056</span> <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls11 ws12">13 107</span> </span></div><div class="t m1 x2c h5 y46e ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e <span class="ls0 ws0"> <span class="_ _172"> </span><span class="lsc ws19">7 155<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>1 <span class="_ _116"> </span>- <span class="_ _15d"> </span><span class="lsc ws19">7 156</span> </span></span></span></div><div class="t m1 x2c h5 y46f ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _173"> </span><span class="ls13 wsd">43 676</span> <span class="_ _bc"> </span><span class="ls13 wsd">5 349</span> <span class="_ _115"> </span></span><span class="ws10">(363)<span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls16 ws16">48 662</span> </span></span></div><div class="t m1 x13 h5 y470 ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _151"> </span><span class="ls14 ws33">2<span class="_ _2"/> 316<span class="_ _2"/> 580</span> <span class="_ _106"> </span><span class="ls12 ws18">134 08<span class="_ _2"/>4</span> <span class="_ _21"> </span><span class="lse wsf">(37<span class="_ _2"/> 933)</span> <span class="_ _d2"> </span><span class="lsd wsc">2 412 731</span> </span></div><div class="c x6d y471 w2b hd"><div class="t m1 x5 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y472 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _6"> </span> </div><div class="t m1 x8 hf y473 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf21" style="content-visibility: auto;"><div class="pc pc21 w14 h1f"><img alt="" class="bi x0 y474 w28 h3f" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w29 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">33<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y432 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owane sprawozdanie z<span class="_ _3"/> sytuacji f<span class="_ _3"/>inansowej z po<span class="_ _3"/>działem na segmenty<span class="_ _3"/> na dzień <span class="wscc">3<span class="_ _3"/>0.06.20<span class="ls0 ws0">23 <span class="ls39 wscd">r.</span>* </span></span></div><div class="t m1 x93 h5 y433 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 yae ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _14b"> </span><span class="lse wsf">1<span class="_ _2"/> 273 234</span> <span class="_ _c4"> </span><span class="ws1d">44 633</span> <span class="_ _c3"> </span><span class="lsc ws34">(17 2<span class="_ _33"/>81)<span class="ls0 ws0"> <span class="_ _174"> </span></span>1 300 5<span class="_ _33"/>86<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y434 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _175"> </span><span class="ls12 ws13">159 8<span class="_ _2"/>37</span> <span class="_ _119"> </span><span class="lsc ws19">2 778</span> <span class="_ _10e"> </span><span class="ls16 ws16">(1 606)</span> <span class="_ _f1"> </span><span class="ls11 ws12">161 009</span> </span></div><div class="t m1 x2c h5 y435 ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne <span class="ls0 ws0"> <span class="_ _15a"> </span><span class="ls16 ws16">69 14<span class="_ _33"/>6<span class="ls0 ws0"> <span class="_ _39"> </span><span class="ls11 ws12">1 129</span> <span class="_ _9a"> </span></span><span class="ws29">(490<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _150"> </span></span><span class="ws1b">69 785<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y436 ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> <span class="ws10">rozwojowe<span class="ls0 ws0"> <span class="_ _176"> </span><span class="lsc ws19">597 6<span class="_ _3"/>53<span class="ls0 ws0"> <span class="_ _14d"> </span><span class="ls13 wsd">2 21<span class="_ _2"/>2</span> <span class="_ _b9"> </span><span class="ls13 ws18">234</span> <span class="_ _11f"> </span><span class="ws1e">600 099</span> </span></span></span></span></div><div class="t m1 x2c h5 y70 ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls13 wsd">37 429</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _10a"> </span><span class="ls13 wsd">37 429</span> </span></div><div class="t m1 x2c h5 y3e ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _156"> </span><span class="ls13 wsd">56 438</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="t m1 x2c h5 y437 ff1 fs2 fc0 sc0 lse wsc">Inwestycj<span class="_ _2"/>e w jednost<span class="_ _2"/>kach podporządkowanyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _157"> </span><span class="ls10 ws11">1<span class="_ _2"/>5 405<span class="_ _2"/></span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lsc ws19">(15 405)</span> <span class="_ _116"> </span>- </span></div><div class="c x8 y2fb w2a h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych nieob<span class="_ _2"/>jętych </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div></div><div class="t m1 x9d h5 y1fa ff1 fs2 fc0 sc0 ls13 wsd">43 477<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _1d"> </span></span>43 477<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y44a ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _177"> </span><span class="ws1e">6 100</span> <span class="_ _150"> </span><span class="ls16 ws16">36 627</span> <span class="_ _116"> </span>- <span class="_ _10a"> </span><span class="ls13 wsd">42 727</span> </span></div><div class="t m1 x2c h5 y475 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _154"> </span><span class="ls13 wsd">242 203</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _d0"> </span><span class="ls13 wsd">242 203<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y476 ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _178"> </span><span class="ls18 wsf">45 171</span> <span class="_ _113"> </span><span class="ls15 ws1c">1 887</span> <span class="_ _179"> </span><span class="ls13 ws18">(14)</span> <span class="_ _10a"> </span><span class="ls13 wsd">47 044</span> </span></div><div class="t m1 x2c h5 y477 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _163"> </span></span><span class="ws10">37<span class="_ _2"/>5<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _da"> </span></span>375<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y478 ff3 fs2 fc0 sc0 ls1e ws1a">AKTYWA <span class="ls17 ws13">OBROTOWE<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="ws1d">840 247</span> <span class="_ _105"> </span><span class="lsc ws36">51 078</span> <span class="_ _c4"> </span><span class="lsc ws34">(7 404<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls16 ws12">883<span class="_ _3"/> 921<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x2c h5 y43d ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _17a"> </span><span class="ls11 ws12">8 118</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _39"> </span><span class="ls11 ws12">8 118</span> </span></div><div class="t m1 x2c h5 y43e ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _11a"> </span><span class="ls18 wsf">83 176</span> <span class="_ _122"> </span></span>5<span class="_ _2"/> 035<span class="ls0 ws0"> <span class="_ _10a"> </span><span class="ls16 ws16">(4<span class="_ _3"/> 654)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _150"> </span><span class="ls12 ws13">8<span class="_ _2"/>3 557</span> </span></span></span></div><div class="t m1 x2c h5 y43f ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ws1e">10 7<span class="_ _2"/>84</span> <span class="_ _15d"> </span><span class="ls12 ws13">1 57<span class="_ _2"/>2</span> <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls13 wsd">12 356</span> </span></div><div class="t m1 x2c h5 y440 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _15a"> </span><span class="ls13 wsd">40 432</span> <span class="_ _113"> </span><span class="ls13 wsd">1 927</span> <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">42 359</span> </span></div><div class="t m1 x2c h5 y441 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _164"> </span><span class="ls13 wsd">9 484</span> <span class="_ _10c"> </span><span class="ls13 wsd">14 76<span class="_ _2"/>0</span> <span class="_ _105"> </span><span class="ls12 ws13">(<span class="_ _2"/>2 750)</span> <span class="_ _10c"> </span><span class="ls13 wsd">21 494</span> </span></div><div class="t m1 x2c h5 y442 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _17b"> </span><span class="ls13 wsd">249 576</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _106"> </span><span class="ls13 wsd">249 576</span> </span></div><div class="t m1 x2c h5 y479 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _17c"> </span><span class="ls11 ws12">317 125<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls11 ws12">317 125<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y47a ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i ekwiwalenty środków pienię<span class="_ _3"/>żnych<span class="ls0 ws0"> <span class="_ _2a"> </span><span class="ls11 ws12">121 552<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _10a"> </span><span class="lsc ws19">27 784</span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lse wsc">149<span class="_ _2"/> 336</span> </span></span></span></div><div class="t m1 x13 h5 y47b ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17d"> </span><span class="lsd wsf">2 <span class="lsc ws34">113 4<span class="_ _3"/>81<span class="ls0 ws0"> <span class="_ _10c"> </span><span class="ls11 ws8d">95 711</span> <span class="_ _f7"> </span><span class="ls11 ws29">(24 685)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17e"> </span><span class="ls12 ws34">2 1<span class="_ _2"/>84 5<span class="_ _2"/>07</span> </span></span></span></span></span></span></div><div class="c x6d y47c w2b hd"><div class="t m1 x5 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 hf y47d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y47e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 hf y47f ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf22" style="content-visibility: auto;"><div class="pc pc22 w14 h1f"><img alt="" class="bi x0 y480 w28 h40" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w29 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">34<span class="ls0 ws0"> </span></div></div><div class="t m1 x93 h5 y457 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y458 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _17f"> </span><span class="lsc ws34">2 007 53<span class="_ _33"/>9<span class="ls0 ws0"> <span class="_ _c4"> </span><span class="ls16 ws12">38 887</span> <span class="_ _f4"> </span><span class="ls11 ws8d">(15 618)</span> <span class="_ _4a"> </span></span><span class="ws36">2<span class="_ _3"/> 030 808<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y481 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _180"> </span><span class="lsc ws34">2 007 53<span class="_ _33"/>9<span class="ls0 ws0"> <span class="_ _c4"> </span><span class="ls16 ws12">38 887</span> <span class="_ _f4"> </span><span class="ls11 ws8d">(15 618)</span> <span class="_ _4a"> </span></span><span class="ws36">2<span class="_ _3"/> 030 808<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y482 ff1 fs2 fc0 sc0 lse ws10">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls16 ws1b">99 911</span> <span class="_ _a"> </span></span>1<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _91"> </span><span class="lsf ws33">(1<span class="_ _2"/>36)</span> <span class="_ _7b"> </span><span class="ls16 ws1b">99 911<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y483 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _162"> </span><span class="ls15 ws85">1 681 86<span class="_ _2"/>8</span> <span class="_ _10e"> </span><span class="ls13 wsd">38 251</span> <span class="_ _10c"> </span><span class="lsc ws17">(5 515)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e1"> </span><span class="ls11 ws12">1 714 604</span> </span></span></span></div><div class="t m1 x2c h5 y484 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci nominalnej<span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> </span></div><div class="t m1 x2c h5 y485 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _181"> </span><span class="lsf ws10">13 9<span class="_ _2"/>97</span> <span class="_ _b9"> </span>7<span class="_ _2"/>04 <span class="_ _119"> </span><span class="ls18 wsf">(1 71<span class="_ _2"/>7)</span> <span class="_ _10e"> </span><span class="ls13 wsd">12 98<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y486 ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z <span class="lsa wsc">przeliczenia<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _182"> </span><span class="ls14 ws11">(7<span class="_ _2"/>41)</span> <span class="_ _da"> </span><span class="lsf ws33">(65)</span> <span class="_ _140"> </span><span class="ls11 ws12">1 014<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 ws18">208</span> </span></span></span></span></div><div class="t m1 x2c h5 y487 ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik fin<span class="_ _2"/>ansowy<span class="ls0 ws0"> <span class="_ _183"> </span><span class="ls13 wsd">5 436</span> <span class="_ _166"> </span>2 <span class="_ _150"> </span><span class="ls16 ws16">(9 256)</span> <span class="_ _141"> </span><span class="ls19 ws20">(3 81<span class="_ _2"/>8)</span> </span></div><div class="t m1 x2c h5 y488 ff1 fs2 fc0 sc0 lse wsc">Wynik fin<span class="_ _2"/>ansowy bieżące<span class="_ _2"/>go okresu<span class="ls0 ws0"> <span class="_ _131"> </span><span class="ls16 ws16">90 368<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8e"> </span><span class="ls14 ws11">(<span class="_ _2"/>141)<span class="_ _2"/></span> <span class="_ _117"> </span><span class="ls15 ws15">(8)</span> <span class="_ _10a"> </span><span class="ls13 wsd">9<span class="_ _2"/>0 219</span> </span></span></span></div><div class="t m1 x13 h5 y489 ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _168"> </span>- <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _100"> </span>- </span></div><div class="t m1 x13 h5 y23b ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _184"> </span><span class="lsc ws34">30 014<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _115"> </span><span class="lsc ws34">1 174<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _141"> </span><span class="lsc ws34">(1 1<span class="_ _3"/>47)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _105"> </span><span class="lsc ws34">30 041<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y48a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _16a"> </span><span class="ls13 wsd">18 206</span> <span class="_ _91"> </span><span class="ls11 ws12">1 147<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _bc"> </span><span class="ls11 ws12">(1 147)</span> <span class="_ _1d"> </span><span class="ls13 wsd">18 206</span> </span></span></span></div><div class="t m1 x2c h5 y48b ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _170"> </span><span class="ls13 wsd">2 500</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">2 50<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y48c ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu od<span class="_ _2"/>roczonego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls13 ws18">46</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _126"> </span><span class="ls13 ws18">46</span> </span></div><div class="t m1 x2c h5 y48d ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _185"> </span><span class="lsc ws19">2 753<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _119"> </span><span class="lsc ws19">2 753<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y48e ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i pod<span class="_ _2"/>obne<span class="ls0 ws0"> <span class="_ _16d"> </span></span><span class="ws10">339<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls13 ws18">27</span> <span class="_ _116"> </span>- <span class="_ _8e"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y206 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _11c"> </span><span class="ls18 wsf">6 170</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _113"> </span><span class="ls18 wsf">6 170</span> </span></div><div class="t m1 x13 h5 y48f ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _ff"> </span><span class="ls11 ws8d">75 928</span> <span class="_ _109"> </span><span class="ls11 ws29">55 650</span> <span class="_ _e4"> </span><span class="lsc ws34">(7 920)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _106"> </span><span class="ls14 ws33">1<span class="_ _2"/>23 6<span class="_ _2"/>58</span> </span></span></span></div><div class="t m1 x2c h5 y490 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _186"> </span><span class="ls13 wsd">8 251</span> <span class="_ _50"> </span><span class="ls13 ws18">743</span> <span class="_ _91"> </span><span class="lsf ws33">(51<span class="_ _2"/>6)</span> <span class="_ _119"> </span><span class="ls13 wsd">8 478</span> </span></div><div class="t m1 x2c h5 y491 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls12 ws13">19 50<span class="_ _2"/>1</span> <span class="_ _105"> </span><span class="ls13 wsd">34 9<span class="_ _2"/>72</span> <span class="_ _105"> </span><span class="ls16 ws16">(4 603)</span> <span class="_ _108"> </span><span class="ls13 wsd">49<span class="_ _2"/> 870</span> </span></div><div class="t m1 x2c h5 y492 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _188"> </span><span class="ls13 wsd">5 415</span> <span class="_ _11b"> </span><span class="ls13 wsd">5<span class="_ _2"/> 345</span> <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls18 wsf">10 76<span class="_ _2"/>0</span> </span></div><div class="t m1 x2c h5 y493 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _cc"> </span><span class="ls18 wsf">18 479</span> <span class="_ _101"> </span><span class="ls15 ws1c">9 882</span> <span class="_ _105"> </span><span class="ls12 ws13">(<span class="_ _2"/>2 750)</span> <span class="_ _7b"> </span><span class="ls14 ws14">25<span class="_ _2"/> 611</span> </span></div><div class="t m1 x2c h5 y494 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e <span class="ls0 ws0"> <span class="_ _189"> </span><span class="ls16 ws16">6 908</span> <span class="_ _18a"> </span>1 <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls16 ws16">6 909</span> </span></div><div class="t m1 x2c h5 y495 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _14b"> </span><span class="lsc ws19">17 374<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _119"> </span><span class="ls13 wsd">4 7<span class="_ _2"/>07</span> <span class="_ _10f"> </span><span class="ls12 ws1f">(51)</span> <span class="_ _c4"> </span><span class="ls13 wsd">22 03<span class="_ _2"/>0</span> </span></span></span></div><div class="t m1 x13 h5 y496 ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17d"> </span><span class="lsc ws34">2 113 4<span class="_ _33"/>81<span class="ls0 ws0"> <span class="_ _141"> </span><span class="ls11 ws8d">95 711<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f7"> </span><span class="ls11 ws29">(24 685)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17e"> </span><span class="ls12 ws34">2 1<span class="_ _2"/>84 5<span class="_ _2"/>07</span> </span></span></span></span></span></span></span></div><div class="c x6d y497 w2b hd"><div class="t m1 x5 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y498 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone</div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf23" style="content-visibility: auto;"><div class="pc pc23 w14 h1f"><img alt="" class="bi x0 y449 w28 h3d" src="data:image/png;base64,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"/><div class="t m1 x9e h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">35<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y400 ff3 fsd fc2 sc0 ls34 ws0">Skonsolid<span class="_ _3"/>owane sprawozdanie z<span class="_ _3"/> sytuacji f<span class="_ _3"/>inansowej z po<span class="_ _3"/>działem na segmenty<span class="_ _3"/> na dzień 3<span class="_ _3"/><span class="ls3a wsce">1.12<span class="_ _2"/><span class="ls34 wscc">.2<span class="ls0 ws0">022 r.* </span></span></span></div><div class="t m1 x93 h5 y401 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y402 ff3 fs2 fc0 sc0 ls0 ws71">AKTYWA TRWAŁE<span class="ws0"> <span class="_ _163"> </span><span class="lsc ws36">1 106 752<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws29">32 593</span> <span class="_ _12a"> </span><span class="lsc ws36">(17 160)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _fc"> </span><span class="lsc ws36">1 <span class="_ _2"/>122 185<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y403 ff1 fs2 fc0 sc0 lse wsc">Rzeczowe<span class="_ _2"/> aktywa trwałe<span class="ls0 ws0"> <span class="_ _14c"> </span></span>1<span class="_ _2"/>43 837<span class="ls0 ws0"> <span class="_ _101"> </span><span class="ls13 wsd">3 26<span class="_ _2"/>9</span> <span class="_ _141"> </span><span class="ls19 ws20">(1 85<span class="_ _2"/>4)</span> <span class="_ _f4"> </span><span class="ls13 wsd">145<span class="_ _2"/> 252</span> </span></div><div class="t m1 x2c h5 y404 ff1 fs2 fc0 sc0 lsa ws1a">Aktywa niematerialne <span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls16 ws16">69 476<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _126"> </span><span class="ls11 ws1e">171</span> <span class="_ _113"> </span><span class="ls16 ws29">(490)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10c"> </span><span class="ls16 ws16">69 1<span class="_ _3"/>57<span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 x2c h5 y405 ff1 fs2 fc0 sc0 lse wsc">Nakłady na prace<span class="_ _2"/> rozwojowe<span class="ls0 ws0"> <span class="_ _17b"> </span><span class="ls13 wsd">47<span class="_ _2"/>3 495</span> <span class="_ _15d"> </span><span class="ls13 wsd">1<span class="_ _2"/> 439</span> <span class="_ _8e"> </span><span class="ls13 ws18">23<span class="_ _2"/>5</span> <span class="_ _c3"> </span><span class="lsc ws19">4<span class="_ _3"/>75 16<span class="_ _3"/>9<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y406 ff1 fs2 fc0 sc0 lsb ws1d">Nieruchomości inwestycyjne<span class="ls0 ws0"> <span class="_ _18b"> </span><span class="ls13 wsd">42 560</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">42 560</span> </span></div><div class="t m1 x2c h5 y407 ff1 fs2 fc0 sc0 lsb ws1d">Wartość firmy<span class="ls0 ws0"> <span class="_ _156"> </span><span class="ls13 wsd">56 438</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _150"> </span><span class="ls13 wsd">56 438</span> </span></div><div class="t m1 x2c h5 y1fb ff1 fs2 fc0 sc0 lse wsc">Inwestycj<span class="_ _2"/>e w jednost<span class="_ _2"/>kach podporządkowanyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _157"> </span><span class="ls10 ws11">15 09<span class="_ _2"/>2</span> <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="ls16 ws16">(15 092)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _100"> </span>- </span></span></span></div><div class="c x8 y44a w2a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych nieob<span class="_ _2"/>jętych </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div></div><div class="t m1 x9d h5 y44b ff1 fs2 fc0 sc0 ls13 wsd">41 607<span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _10c"> </span></span>41 607<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y44c ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _125"> </span></span>5<span class="_ _2"/> 314<span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls18 wsf">25 76<span class="_ _2"/>0</span> <span class="_ _116"> </span>- <span class="_ _141"> </span></span>31 074<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 ybc ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _18c"> </span><span class="ls13 wsd">207 437</span> <span class="_ _116"> </span>- <span class="_ _100"> </span>- <span class="_ _f0"> </span><span class="ls13 wsd">207 437</span> </span></div><div class="t m1 x2c h5 y44d ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu odrocz<span class="_ _2"/>onego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _139"> </span><span class="ls11 ws12">51 107<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls11 ws12">1 954</span> <span class="_ _d8"> </span><span class="ls13 ws18">41</span> <span class="_ _10e"> </span><span class="lse wsc">53 102</span> </span></span></span></div><div class="t m1 x2c h5 y44e ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności<span class="ls0 ws0"> <span class="_ _159"> </span></span><span class="ws10">38<span class="_ _2"/>9<span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _b9"> </span></span>389<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y44f ff3 fs2 fc0 sc0 ls17 wsd">AKTYWA OBROTOWE<span class="ls0 ws0"> <span class="_ _18d"> </span><span class="lsd wsc">1 095 224</span> <span class="_ _e4"> </span><span class="lse wsf">6<span class="_ _2"/>4 332</span> <span class="_ _105"> </span><span class="ls12 ws18">(5 4<span class="_ _2"/>10)</span> <span class="_ _fc"> </span><span class="ls12 ws18">1 15<span class="_ _2"/>4 146</span> </span></div><div class="t m1 x2c h5 y40e ff1 fs2 fc0 sc0 lse ws10">Zapasy<span class="ls0 ws0"> <span class="_ _18e"> </span><span class="ls13 wsd">12 701</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">12 701</span> </span></div><div class="t m1 x2c h5 y40f ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _137"> </span><span class="ls18 wsf">164 079</span> <span class="_ _11d"> </span><span class="ls16 ws16">6 621</span> <span class="_ _10c"> </span><span class="ls10 ws11">(5<span class="_ _2"/> 41<span class="_ _2"/>0)</span> <span class="_ _f0"> </span><span class="lsf ws10">165<span class="_ _2"/> 290</span> </span></div><div class="t m1 x2c h5 y410 ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci z tytułu<span class="_ _2"/> bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _c0"> </span></span><span class="ws10">38<span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ls13 wsd">1 420</span> <span class="_ _100"> </span>- <span class="_ _15d"> </span><span class="ls13 wsd">1 45<span class="_ _2"/>8</span> </span></span></div><div class="t m1 x2c h5 yfd ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności <span class="ls0 ws0"> <span class="_ _18f"> </span><span class="lsc ws19">55 340<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _113"> </span><span class="lsf ws10">1 7<span class="_ _2"/>99</span> <span class="_ _116"> </span>- <span class="_ _141"> </span><span class="lsc ws17">57 1<span class="_ _3"/>39<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y411 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls10 ws11">6 508</span> <span class="_ _141"> </span><span class="ls18 wsf">16 378</span> <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">22 88<span class="_ _2"/>6</span> </span></div><div class="t m1 x2c h5 y412 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> aktywa finan<span class="_ _2"/>sowe <span class="ls0 ws0"> <span class="_ _154"> </span><span class="lsc ws17">279 515<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _12a"> </span><span class="lsc ws17">279 515</span> </span></span></span></div><div class="t m1 x2c h5 y450 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _12e"> </span></span>337 330<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _190"> </span></span>337 330<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y451 ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i ekwiwalenty środków pienię<span class="_ _3"/>żnych<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ls13 wsd">239 713</span> <span class="_ _122"> </span><span class="ls11 ws12">38 114</span> <span class="_ _116"> </span>- <span class="_ _190"> </span><span class="lsc ws19">277 827<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y452 ff3 fs2 fc0 sc0 ls1e ws1c">AKTYWA R<span class="_ _3"/>AZEM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _191"> </span><span class="lsd ws28">2 201<span class="_ _2"/> 976</span> <span class="_ _48"> </span><span class="ls11 ws29">96 925</span> <span class="_ _11f"> </span><span class="lsd wsc">(22 570)</span> <span class="_ _152"> </span><span class="lse wsf">2 276 331</span> </span></div><div class="c x6d y453 w2b hd"><div class="t m1 x5 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y499 ff4 fs2 fc3 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y49a ff4 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="pi"/></div> <div class="pf w14 h1f" id="pf24" style="content-visibility: auto;"><div class="pc pc24 w14 h1f"><img alt="" class="bi x0 y49b w28 h41" src="data:image/png;base64,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"/><div class="t m1 x4c h7 y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x51 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x99 h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x53 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x97 yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">36<span class="ls0 ws0"> </span></div></div><div class="t m1 x93 h5 y457 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _fd"> </span><span class="lsa ws15">CD PROJEKT RED</span> <span class="_ _49"> </span><span class="ls17 ws13">GOG.COM</span> <span class="_ _7c"> </span><span class="ls13 ws13">Wył<span class="_ _2"/>ączenia k<span class="_ _2"/>onsolidacyjne</span> <span class="_ _8d"> </span><span class="ls18 ws14">Ogół<span class="_ _2"/>em</span> </div><div class="t m1 x13 h5 y458 ff3 fs2 fc0 sc0 ls1e ws85">KAPITAŁ WŁAS<span class="_ _33"/>NY<span class="ls0 ws0"> <span class="_ _173"> </span><span class="ls12 ws18">2 008<span class="_ _2"/> 048</span> <span class="_ _10a"> </span><span class="ls12 ws18">38<span class="_ _2"/> 715</span> <span class="_ _190"> </span><span class="ls11 ws29">(15 297<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _174"> </span><span class="lsd wsf">2 <span class="lsc ws34">031 466<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x13 h5 y481 ff3 fs2 fc0 sc0 ls13 ws13">Kapit<span class="_ _2"/>ały własne ak<span class="_ _2"/>cjonarius<span class="_ _2"/>zy CD PROJEKT S.A<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls12 ws18">2 008 04<span class="_ _2"/>8</span> <span class="_ _10a"> </span><span class="ls12 ws18">38 71<span class="_ _2"/>5</span> <span class="_ _13c"> </span><span class="ls11 ws29">(15 297)</span> <span class="_ _174"> </span><span class="lsc ws34">2 031 466<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y482 ff1 fs2 fc0 sc0 lse wsc">Kapitał zakład<span class="_ _2"/>owy<span class="ls0 ws0"> <span class="_ _192"> </span><span class="ws1e">100 771</span> <span class="_ _a"> </span></span><span class="ws10">136<span class="ls0 ws0"> <span class="_ _de"> </span><span class="lsf ws33">(136)</span> <span class="_ _108"> </span><span class="ws1e">100 771</span> </span></span></div><div class="t m1 x2c h5 y483 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _120"> </span><span class="ls1a ws2b">1<span class="_ _2"/> 5<span class="_ _2"/>39<span class="_ _2"/> 839<span class="_ _2"/></span> <span class="_ _10e"> </span></span>33 001<span class="ls0 ws0"> <span class="_ _10c"> </span><span class="lsc ws17">(5 515)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _193"> </span><span class="lsc ws19">1 567 32<span class="_ _33"/>5<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y484 ff1 fs2 fc0 sc0 lse wsc">Kapitał zapasow<span class="_ _2"/>y ze sprz<span class="_ _2"/>edaży akcji powyż<span class="_ _2"/>ej wartoś<span class="_ _2"/>ci <span class="ws10">nominalnej<span class="ls0 ws0"> <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _e4"> </span><span class="ls11 ws35">116 700</span> </span></span></div><div class="t m1 x2c h5 y485 ff1 fs2 fc0 sc0 lsd ws15">Akcje własne<span class="ls0 ws0"> <span class="_ _168"> </span><span class="ls16 ws16">(9<span class="_ _3"/>9 993)<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _106"> </span><span class="ls16 ws16">(99 993)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y486 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> kapitały<span class="ls0 ws0"> <span class="_ _13d"> </span><span class="ls13 wsd">3 268</span> <span class="_ _134"> </span></span><span class="ws10">391<span class="ls0 ws0"> <span class="_ _141"> </span><span class="ls13 wsd">(1 404)</span> <span class="_ _101"> </span><span class="ls13 wsd">2 255</span> </span></span></div><div class="t m1 x2c h5 y487 ff1 fs2 fc0 sc0 ls11 ws12">Różnic<span class="_ _3"/>e kurso<span class="_ _3"/>we z prz<span class="_ _3"/>eliczen<span class="_ _3"/>ia<span class="ls0 ws0"> <span class="_ _164"> </span><span class="ls12 ws1f">955</span> <span class="_ _b9"> </span><span class="lsf ws33">(<span class="_ _2"/>65)</span> <span class="_ _140"> </span></span>1 014<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11d"> </span><span class="ws1e">1 904</span> </span></div><div class="t m1 x2c h5 y488 ff1 fs2 fc0 sc0 lse wsc">Niepodz<span class="_ _2"/>ielony wynik fin<span class="_ _2"/>ansowy<span class="ls0 ws0"> <span class="_ _154"> </span><span class="ls14 ws14">5<span class="_ _2"/> 015</span> <span class="_ _128"> </span>4 <span class="_ _108"> </span><span class="ls16 ws16">(9 006)</span> <span class="_ _10a"> </span><span class="ls16 ws16">(3 98<span class="_ _3"/>7)<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y489 ff1 fs2 fc0 sc0 lse ws28">Wynik <span class="_ _2"/>finansowy b<span class="_ _2"/>ieżącego <span class="_ _2"/><span class="lsb wsd">okresu<span class="ls0 ws0"> <span class="_ _169"> </span></span><span class="ls13">341 493<span class="ls0 ws0"> <span class="_ _11b"> </span></span>5 248<span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls10 wscf">(<span class="_ _2"/>25<span class="_ _2"/>0)</span> <span class="_ _12a"> </span></span>346<span class="_ _2"/> 491<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y23b ff3 fs2 fc0 sc0 ls15 ws1a">Udziały niekon<span class="_ _3"/>trolujące <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _168"> </span>- <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _100"> </span>- </span></div><div class="t m1 x13 h5 y48a ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA DŁUGOT<span class="_ _2"/>ERMINOWE<span class="ls0 ws0"> <span class="_ _184"> </span><span class="ls14 ws33">36<span class="_ _2"/> 156</span> <span class="_ _14d"> </span><span class="ls14 ws33">1<span class="_ _2"/> 367</span> <span class="_ _1d"> </span><span class="lse wsf">(1 337)</span> <span class="_ _194"> </span><span class="lsf ws14">36 1<span class="_ _2"/>86</span> </span></div><div class="t m1 x2c h5 y48b ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe<span class="ls0 ws0"> <span class="_ _195"> </span><span class="ls15 ws1c">18 883</span> <span class="_ _9a"> </span></span>1 337<span class="ls0 ws0"> <span class="_ _7b"> </span></span>(1 337)<span class="ls0 ws0"> <span class="_ _10e"> </span><span class="ls15 ws1c">18 883</span> </span></div><div class="t m1 x2c h5 y48c ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _170"> </span><span class="ls13 wsd">2 620<span class="_ _2"/></span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _122"> </span><span class="ls13 wsd">2 620<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y48d ff1 fs2 fc0 sc0 ls11 ws35">Rezerwy z tytuł<span class="_ _3"/>u <span class="lse wsc">odroczone<span class="_ _2"/>go podatku doch<span class="_ _2"/>odowego<span class="ls0 ws0"> <span class="_ _df"> </span><span class="lsc wse">50</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _126"> </span><span class="lsc wse">50<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y48e ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów<span class="ls0 ws0"> <span class="_ _171"> </span><span class="ls16 ws16">3<span class="_ _3"/> 666<span class="ls0 ws0"> <span class="_ _166"> </span>3 <span class="_ _116"> </span>- <span class="_ _101"> </span></span>3 669<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y206 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e<span class="ls0 ws0"> <span class="_ _16d"> </span></span><span class="ws10">339<span class="ls0 ws0"> <span class="_ _117"> </span><span class="ls13 ws18">27</span> <span class="_ _116"> </span>- <span class="_ _8e"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y48f ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy<span class="ls0 ws0"> <span class="_ _14b"> </span><span class="ls12 ws13">1<span class="_ _2"/>0 598</span> <span class="_ _100"> </span>- <span class="_ _116"> </span>- <span class="_ _1d"> </span><span class="ls12 ws13">10 59<span class="_ _2"/>8</span> </span></div><div class="t m1 x13 h5 y490 ff3 fs2 fc0 sc0 ls17 wsd">ZOBOWIĄZANIA KR<span class="_ _2"/>ÓTKOTERMINOWE<span class="ls0 ws0"> <span class="_ _12e"> </span><span class="lsc ws34">157 772</span> <span class="_ _48"> </span><span class="ls11 ws29">56 843</span> <span class="_ _48"> </span><span class="ls11 ws29">(5 936)</span> <span class="_ _f7"> </span><span class="ls12 ws34">20<span class="_ _2"/>8 6<span class="_ _2"/>79</span> </span></div><div class="t m1 x2c h5 y491 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a finansowe <span class="ls0 ws0"> <span class="_ _196"> </span><span class="ls19 ws20">8 6<span class="_ _2"/>87</span> <span class="_ _91"> </span><span class="ls11 ws12">1 417<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _113"> </span><span class="ls16 ws29">(526)</span> <span class="_ _11b"> </span><span class="ls12 ws13">9 578</span> </span></span></span></div><div class="t m1 x2c h5 y492 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _197"> </span><span class="ls19 ws20">38 7<span class="_ _2"/>87</span> <span class="_ _150"> </span></span>38 236<span class="ls0 ws0"> <span class="_ _194"> </span><span class="ls13 wsd">(4 90<span class="_ _2"/>4)</span> <span class="_ _122"> </span><span class="ls14 ws14">72 1<span class="_ _2"/>19</span> </span></div><div class="t m1 x2c h5 y493 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu bieżącego podatku d<span class="_ _2"/>ochodowego<span class="ls0 ws0"> <span class="_ _198"> </span><span class="ls11 ws12">2 116</span> <span class="_ _116"> </span>- <span class="_ _116"> </span>- <span class="_ _39"> </span><span class="ls11 ws12">2 116</span> </span></div><div class="t m1 x2c h5 y494 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> zobowiązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls13 wsd">4 382</span> <span class="_ _122"> </span><span class="ls15 ws1c">5 862</span> <span class="_ _116"> </span>- <span class="_ _10e"> </span><span class="ls13 wsd">10<span class="_ _2"/> 244</span> </span></div><div class="t m1 x2c h5 y495 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów <span class="ls0 ws0"> <span class="_ _cc"> </span><span class="ls18 wsf">16 379</span> <span class="_ _122"> </span><span class="ls13 wsd">6<span class="_ _2"/> 046</span> <span class="_ _116"> </span>- <span class="_ _108"> </span><span class="ls13 wsd">22 425<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y496 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a świadczen<span class="_ _2"/>ia emerytalne i podobn<span class="_ _2"/>e <span class="ls0 ws0"> <span class="_ _172"> </span><span class="ls13 wsd">4 154</span> <span class="_ _116"> </span>1 <span class="_ _116"> </span>- <span class="_ _11d"> </span><span class="ls13 wsd">4 15<span class="_ _2"/>5</span> </span></div><div class="t m1 x2c h5 y49c ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _173"> </span><span class="ls13 wsd">83 267</span> <span class="_ _11d"> </span><span class="ls13 wsd">5<span class="_ _2"/> 281</span> <span class="_ _15d"> </span><span class="ls16 ws29">(5<span class="_ _2"/>06)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _108"> </span><span class="ls15 ws1c">88 042</span> </span></span></span></div><div class="t m1 x13 h5 y49d ff3 fs2 fc0 sc0 ls1e ws1c">PASYWA RA<span class="_ _33"/>Z<span class="_ _2"/>EM<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _191"> </span><span class="lsd ws28">2 201 9<span class="_ _2"/>76</span> <span class="_ _48"> </span><span class="ls11 ws29">96 925<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11f"> </span><span class="lsd wsc">(<span class="_ _2"/>22 570)</span> <span class="_ _152"> </span><span class="lse wsf">2 276 331</span> </span></span></span></div><div class="c x6d y49e w2b h18"><div class="t m1 x5 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y49f ff4 fs2 fc3 sc0 ls12 ws13">* dan<span class="_ _2"/>e <span class="lsb wsd">przekształcone</span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf25" style="content-visibility: auto;"><div class="pc pc25 w0 h0"><img alt="" class="bi x0 y4a0 w1 h42" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x9f yd0 w2d h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">37<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4a1 ff3 fsd fc2 sc0 ls34 ws0">Segmenty oper<span class="_ _3"/>acyjne<span class="ls0"> </span></div><div class="t m1 x8 h5 y2df ff1 fs2 fc0 sc0 lsb wsd">W trzecim<span class="ls0 ws0"> </span><span class="ls13">kwarta<span class="_ _2"/>le 20<span class="ls0 ws0">23 <span class="lse wsc">r. działalność<span class="_ _2"/> Grupy Kapit<span class="_ _2"/>ałowej prowad<span class="_ _2"/>zona była w d<span class="_ _2"/>wóch segmentach<span class="_ _2"/> biznesowych:</span> </span></span></div><div class="t m1 xa0 h5 y4a2 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 ls17">CD PROJ<span class="_ _2"/>EKT RED,<span class="ls0"> </span></span></span></div><div class="t m1 xa0 h5 y4a3 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _e6"> </span><span class="ff1 fc0 ls1e ws1a">GOG.<span class="ls17 ws13">COM<span class="ls0 ws0">. </span></span></span></span></div><div class="t m1 x8 h8 y9d ff3 fs4 fc2 sc0 ls3b wsd0">CD PRO<span class="_ _3"/>JEKT RE<span class="_ _3"/>D<span class="ls0 ws0"> </span></div><div class="t m1 x8 h31 y4a4 ff1 fsc fc2 sc0 ls26 wsd1">Przedmiot i model prowadz<span class="_ _3"/>onej działalności<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4a5 ff1 fs2 fc0 sc0 lsb ws41">Działalność segmentu CD <span class="lse ws3c">PROJEKT RE<span class="_ _2"/>D realiz<span class="_ _2"/>owana jest w<span class="_ _2"/> struktu<span class="_ _2"/>rach CD PROJE<span class="_ _2"/>KT S.A. (kraj<span class="_ _2"/>owa spółka hold<span class="_ _2"/>ingowa Grupy<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4a6 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse wsc">PROJEKT)<span class="_ _2"/>, CD PROJEKT RED<span class="_ _2"/> Inc. (USA) oraz<span class="_ _2"/> CD PROJEKT RED<span class="_ _2"/> Vancouver St<span class="_ _2"/>udio Ltd. (Kanad<span class="_ _2"/>a).</span> </span></div><div class="t m1 x8 h5 y4a7 ff1 fs2 fc0 sc0 lse ws28">Działaln<span class="_ _2"/>ość ta polega na<span class="_ _2"/> tworz<span class="_ _2"/>eniu i wydaw<span class="_ _2"/>aniu gier wi<span class="_ _2"/>deo, sprz<span class="_ _2"/>edaży lice<span class="_ _2"/><span class="lsb ws71">ncji na ich dyst<span class="_ _2"/>rybucję, koordynacji promocji sprzedaży, </span></div><div class="t m1 x8 h5 y4a8 ff1 fs2 fc0 sc0 lse wsc">a także n<span class="_ _2"/>a produkcji, spr<span class="_ _2"/>zedaży, l<span class="_ _2"/>icencjonowaniu<span class="_ _2"/> i wydawaniu produ<span class="_ _2"/>któw towarz<span class="_ _2"/>yszących wykorzy<span class="_ _2"/>stujących posiad<span class="_ _2"/>ane marki.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4a9 ff1 fs2 fc0 sc0 lse ws6b">Produkcja i w<span class="_ _2"/>ydawanie<span class="_ _2"/> gier komput<span class="_ _2"/>erowych realiz<span class="_ _2"/>owane je<span class="_ _2"/>st przez stud<span class="_ _2"/>io CD PROJ<span class="_ _2"/>EKT RED i<span class="_ _2"/> opiera się n<span class="_ _2"/>a posiadanyc<span class="_ _2"/>h przez </div><div class="t m1 x8 h5 y4aa ff1 fs2 fc0 sc0 lse ws65">Spółkę domin<span class="_ _2"/>ującą markach <span class="ls0 ws0">- <span class="_ _32"/><span class="lsb ws89">Wiedźmin i Cyberpunk. Studio znane jest</span> <span class="_ _d3"/><span class="ls18 wsd2">z gr<span class="_ _2"/>y <span class="ff4 ls13 wsc4">Cyberpunk 20<span class="_ _2"/>77</span></span> <span class="_ _d3"/><span class="lsa wsd3">i serii gier <span class="ff4 lsb wsd">Wiedźmin</span></span></span>, flagowych<span class="_ _2"/> </div><div class="t m1 x8 h5 y4ab ff1 fs2 fc0 sc0 lse ws26">marek CD PRO<span class="_ _2"/>JEKT RED. Poz<span class="_ _2"/>a rozwoj<span class="_ _2"/>em wspomnian<span class="_ _2"/>ych franczyz stud<span class="_ _2"/>io rozpocz<span class="_ _2"/>ęło <span class="ls11 wsd4">wewnętr<span class="_ _3"/>zne p<span class="_ _3"/>race ko<span class="_ _3"/>ncepcyj<span class="_ _3"/>ne nad tr<span class="_ _3"/>zecią<span class="_ _3"/> </span></div><div class="t m1 x8 h5 y4ac ff1 fs2 fc0 sc0 lse wsc">franczyz<span class="_ _2"/>ą, w ramach której<span class="_ _2"/> w przyszłości pl<span class="_ _2"/>anowane je<span class="_ _2"/>st stworzenie<span class="_ _2"/> gry wideo o krypt<span class="_ _2"/>onimie Hadar.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ad ff1 fs2 fc0 sc0 lse ws44">W ramach prowadzon<span class="_ _2"/>ej działalności w<span class="_ _2"/>ydawniczej Spółka d<span class="_ _2"/>ominująca odpowiad<span class="_ _2"/>a za kształt kampanii<span class="_ _2"/> promujących w<span class="_ _2"/>łasne prod<span class="ls24 ws52">ukty </span></div><div class="t m1 x8 h5 y4ae ff1 fs2 fc0 sc0 lse wsab">oraz samod<span class="_ _2"/>zielnie re<span class="_ _2"/>alizuje bezpośr<span class="_ _2"/>ednią komu<span class="_ _2"/>nikację z<span class="_ _2"/> graczami za pośr<span class="_ _2"/>ednict<span class="_ _2"/>wem kanałów e<span class="_ _2"/>lektroniczn<span class="_ _2"/>ych i mediów </div><div class="t m1 x8 h5 y4af ff1 fs2 fc0 sc0 lse wsc">społeczn<span class="_ _2"/>ościowych oraz<span class="_ _2"/> poprzez udz<span class="_ _2"/>iał w wydarzeniach<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws10">branżowych.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y37e ff1 fsc fc2 sc0 ls3c ws2">Podstawowe produkty<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4b0 ff1 fs2 fc0 sc0 lse ws2b">Obecn<span class="_ _2"/>ie w portfolio g<span class="_ _2"/>łównych pro<span class="_ _2"/>duktów<span class="_ _2"/> studia znaj<span class="_ _2"/>du<span class="lsa ws52">ją się gry wideo stanowiące trylogię wiedźmińską: <span class="ff4 lsb wsd">Wiedźmin</span><span class="ls13 ws18">, <span class="ff4 lsb ws56">Wi<span class="_ _2"/>edźmin 2</span>: </span></span></div><div class="t m1 x8 h5 y4b1 ff4 fs2 fc0 sc0 lse ws6b">Zabójcy Król<span class="_ _2"/>ów<span class="ff1 ls13 ws18">, <span class="_ _d3"/></span><span class="lsa ws94">Wiedźmin 3: Dziki Gon<span class="ff1 ls0 ws0"> <span class="_ _d3"/></span></span><span class="ff1">wraz z<span class="_ _2"/> dwoma d<span class="_ _2"/>odatkami <span class="ls0 ws0">- <span class="_ _d3"/></span></span><span class="lsb ws6c">Serca<span class="_ _2"/> z Kamienia<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lsa wsc">i <span class="_ _d3"/></span></span>Krew i Wino<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lse ws10">oraz <span class="_ _d3"/></span></span><span class="ls13 wsd5">Cy<span class="_ _2"/>berpunk 20<span class="_ _2"/>77<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lsf ws33">wr<span class="_ _2"/>az </span></span></span></span></div><div class="t m1 x8 h5 y4b2 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsc wse">doda<span class="_ _3"/>tkiem<span class="_ _3"/> <span class="ls0 ws0">- <span class="ff4 lsb ws1d">Widmo Wolności</span><span class="ls13 wsd">, który zadeb<span class="_ _2"/>iutował 26 wr<span class="_ _2"/>ześnia 2023</span> <span class="lsb wsd">r.<span class="_ _2"/></span> </span></span></div><div class="t m1 x8 h5 y4b3 ff1 fs2 fc0 sc0 lse ws6b">Od 2018<span class="_ _2"/> r. dostępn<span class="_ _2"/>a jest gra si<span class="_ _2"/>eciowa G<span class="_ _2"/>WINT: Wied<span class="_ _2"/>źmińska Gr<span class="_ _2"/>a Karciana (<span class="_ _2"/>PC, macOS, iO<span class="_ _2"/>S, And<span class="_ _2"/>roid). Ponad<span class="_ _2"/>to w oferc<span class="_ _2"/>ie Spółki </div><div class="t m1 x8 h5 y4b4 ff1 fs2 fc0 sc0 lsa wsd6">dominującej znajduje si<span class="_ _3"/>ę bazująca na jej mechanic<span class="_ _3"/>e Wojna Krwi: Wi<span class="_ _3"/>edźmińskie Opowieści<span class="_ _3"/> (PC, iOS, Nin<span class="_ _3"/>tendo Switch, Xbox O<span class="_ _3"/>ne, </div><div class="t m1 x8 h5 y4b5 ff1 fs2 fc0 sc0 lse ws10">PlaySta<span class="ws40">t<span class="_ _2"/>ion 4, Android)<span class="_ _2"/> oraz GWINT: Mag Rene<span class="_ _2"/>gat <span class="ls0 ws0">- </span>dodatek do GWINTA: Wiedźmiń<span class="_ _2"/>skiej Gry Karci<span class="_ _2"/>anej dla jednego gracz<span class="_ _2"/>a (PC, iOS,<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4b6 ff1 fs2 fc0 sc0 lsc wse">Andro<span class="_ _3"/>id).<span class="_ _33"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y295 ff3 fs4 fc2 sc0 ls3d wsd7">GOG.<span class="ls3e wsd8">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y4b7 ff1 fsc fc2 sc0 ls26 wsd1">Przedmiot i model prowadz<span class="_ _3"/>onej działalności<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4b8 ff1 fs2 fc0 sc0 lse ws28">Serwis GO<span class="_ _2"/>G.COM to jedna z n<span class="_ _2"/>ajpopularniejszyc<span class="_ _2"/>h na świecie niez<span class="_ _2"/>ależnych platf<span class="_ _2"/>o<span class="lsb ws71">rm cyfrowej dystrybucji gier komputerowych, którą </span></div><div class="t m1 x8 h5 y4b9 ff1 fs2 fc0 sc0 lse ws40">wyróżni<span class="_ _2"/>a oferowanie<span class="_ _2"/> produktów cyfrowyc<span class="_ _2"/>h bez zabe<span class="_ _2"/>zpieczeń ut<span class="_ _2"/>rudniających uż<span class="_ _2"/>ytkownikom kor<span class="_ _2"/>zystan<span class="_ _2"/>ie z<span class="ls0 ws0"> </span>zakupiony<span class="_ _2"/>ch gier (<span class="_ _2"/>DRM).<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ba ff1 fs2 fc0 sc0 lsb ws71">Platforma dostępna jest w angielskiej, francuskiej, niemieckiej, rosyjskiej, chińsk<span class="lsa wsd9">iej i polskiej wersji języko<span class="_ _3"/>wej, oferując klientom nie </span></div><div class="t m1 x8 h5 y4bb ff1 fs2 fc0 sc0 ls13 wsda">tylko w<span class="ls0 ws0"> <span class="lse ws24">pe<span class="_ _2"/>łni zlokaliz<span class="_ _2"/>owaną stronę cz<span class="_ _2"/>y gry, ale t<span class="_ _2"/>akże (z wy<span class="_ _2"/>łączeniem wers<span class="_ _2"/>ji rosyjskie<span class="_ _2"/>j) dedykowaną obs<span class="_ _2"/>ługę klient<span class="_ _2"/>a, pomoc </span></span></div><div class="t m1 x8 h5 y4bc ff1 fs2 fc0 sc0 lse ws28">techn<span class="_ _2"/>iczną, bezpośred<span class="_ _2"/>nią aktywność marketi<span class="_ _2"/>ngową w danym języ<span class="_ _2"/>ku i popularne, lokaln<span class="_ _2"/>e metody pł<span class="_ _2"/>atności (w dwunas<span class="_ _2"/>tu walutach)<span class="_ _2"/>. </div><div class="t m1 x8 h5 y4bd ff1 fs2 fc0 sc0 lse wsc">Na GOG.COM d<span class="_ _2"/>ostępne są gry n<span class="_ _2"/>a komputery<span class="_ _2"/> PC z systemem Wi<span class="_ _2"/>ndows, a także n<span class="_ _2"/>a systemy ope<span class="_ _2"/>racyjne macOS i Li<span class="_ _2"/>nux.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4be ff1 fs2 fc0 sc0 lse ws63">Realiz<span class="_ _2"/>owana w ramach se<span class="_ _2"/>gmentu G<span class="_ _2"/>OG.COM dz<span class="_ _2"/>iałalność pole<span class="_ _2"/>ga na cyf<span class="_ _2"/>rowym dystryb<span class="_ _2"/>uowaniu gie<span class="_ _2"/>r za pomocą włas<span class="_ _2"/><span class="ls11 wsdb">nego skl<span class="_ _3"/>epu </span></div><div class="t m1 x8 h5 y4bf ff1 fs2 fc0 sc0 lse ws6b">GOG.COM oraz<span class="_ _2"/> aplikacji GOG<span class="_ _2"/> GALAXY. Pl<span class="_ _2"/>atforma umoż<span class="_ _2"/>liwia dokonanie<span class="_ _2"/> zakupu gry, z<span class="_ _2"/>apłatę za grę<span class="_ _2"/> oraz jej<span class="_ _2"/> pobranie n<span class="_ _2"/>a własny </div><div class="t m1 x8 h5 y4c0 ff1 fs2 fc0 sc0 lse ws3d">komputer, d<span class="_ _2"/>odatkowo apli<span class="_ _2"/>kacja GOG<span class="_ _2"/> GALAXY u<span class="_ _2"/>możliwia m.in. aut<span class="_ _2"/>omatycz<span class="_ _2"/>ne aktualizac<span class="_ _2"/>je, zapis gry<span class="_ _2"/> w chmu<span class="_ _2"/>rze, grę si<span class="_ _2"/>eciową, w<span class="ls0 ws0"> <span class="ls1e ws1a">tym</span> </span></div><div class="t m1 x8 h5 y4c1 ff1 fs2 fc0 sc0 lse ws44">również<span class="_ _2"/> pomiędzy platf<span class="_ _2"/>ormami, a także od<span class="_ _2"/>powiada za funkcjonaln<span class="_ _2"/>ości sieciowe GWINTA, ob<span class="_ _2"/>sługę sprzedażową i<span class="_ _2"/> obsługę płatnośc<span class="_ _2"/>i </div><div class="t m1 x8 h5 y4c2 ff1 fs2 fc0 sc0 lse wsc">realizow<span class="_ _2"/>anych w grze w we<span class="_ _2"/>rsji na kompute<span class="_ _2"/>ry PC.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h31 y4c3 ff1 fsc fc2 sc0 ls3c ws2">Podstawowe produkty<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y20e ff1 fs2 fc0 sc0 lse ws42">Na dzie<span class="_ _2"/>ń publikacji ni<span class="_ _2"/>niejszego sprawozd<span class="_ _2"/>ania na plat<span class="_ _2"/>formie cyfro<span class="lsb wsdc">wej<span class="_ _2"/> dystrybucji GOG.COM dostępnych jest ponad 9 000 </span></div><div class="t m1 x8 h5 y4c4 ff1 fs2 fc0 sc0 lse ws69">produktów<span class="_ _2"/> od ponad 1 200 par<span class="_ _2"/>tnerów. Znajd<span class="_ _2"/>ują się wśród n<span class="_ _2"/>ich zarówno ponadcz<span class="_ _2"/>asowe klasyki, jak i najnow<span class="_ _2"/>sze tytu<span class="_ _2"/>ły tak </div><div class="t m1 x8 h5 y4c5 ff1 fs2 fc0 sc0 lsb wsc5">rozpoznawalnych firm jak Bethesda, Disney, Electronic Arts, Ubisoft, <span class="_ _3"/>Konami czy Warner Bros. Gry dystrybuowane są równi<span class="_ _3"/>eż za </div><div class="t m1 x8 h5 y4c6 ff1 fs2 fc0 sc0 lse wsdd">pomocą autorskie<span class="_ _2"/>j aplikacji<span class="_ _2"/> GOG GAL<span class="_ _2"/>AXY zaprojekt<span class="_ _2"/>owanej tak, aby z<span class="_ _2"/>apewnić maks<span class="_ _2"/>ymalnie komfort<span class="_ _2"/>owe i funkcj<span class="_ _2"/>onalne </div><div class="t m1 x8 h5 y4c7 ff1 fs2 fc0 sc0 lse ws28">doświad<span class="_ _2"/>czenia związane z<span class="_ _2"/> zakupem, graniem i akt<span class="_ _2"/>ualizowani<span class="_ _2"/>em gier oferowan<span class="_ _2"/>ych w katalogu G<span class="_ _2"/>OG.COM oraz umoż<span class="_ _2"/>li<span class="lsa wsd9">wiającej m.in. </span></div><div class="t m1 x8 h5 y4c8 ff1 fs2 fc0 sc0 lse wsc">granie onli<span class="_ _2"/>ne pomiędzy pl<span class="_ _2"/>atformami.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4c9 ff1 fs2 fc0 sc0 lsb ws82">Za pośrednictwem serwisu GOG.COM Grupa sprzedaje bez<span class="_ _2"/>pośrednio klientom detalicznym również własne produkty, tj. gry </div><div class="t m1 x8 h5 y4ca ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsb ws1d">uniwersum wiedźmińskiego oraz <span class="ff4 lsc ws19">Cyberp<span class="_ _33"/>unka 20<span class="_ _33"/>77<span class="ff1 ls0 ws0">. </span></span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf26" style="content-visibility: auto;"><div class="pc pc26 w0 h0"><img alt="" class="bi x0 y4cb w1 h43" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">38<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls33 wsde">Opis is<span class="_ _2"/>tot<span class="_ _2"/>nych dok<span class="_ _2"/>onań<span class="_ _2"/> lub <span class="ls0 wsdf">niepowodze<span class="_ _2"/>ń emitenta w trz<span class="_ _2"/>ecim kwartale 2023<span class="ws0"> <span class="ls3f wsa6">r<span class="_ _2"/>. </span></span></span></div><div class="t m1 x8 h33 y4cd ff3 fsd fc2 sc0 ls34 ws0">w podzi<span class="_ _3"/>ale na segmenty dział<span class="_ _3"/>alności<span class="ls0"> </span></div><div class="t m1 x8 h8 y4ce ff3 fs4 fc2 sc0 ls3b wsd0">CD PRO<span class="_ _3"/>JEKT RE<span class="_ _3"/>D<span class="ls0 ws0"> </span></div><div class="t m1 x8 h31 y4cf ff1 fsc fc2 sc0 ls40 wse0">Wydarz<span class="_ _3"/>enia z<span class="_ _3"/>wiąz<span class="_ _3"/>ane z grą Cy<span class="_ _3"/>berpu<span class="_ _3"/>nk 2077<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4d0 ff1 fs2 fc0 sc0 lse ws4e">6 lipca 2023 r<span class="_ _2"/>. CD PROJEKT<span class="_ _2"/> RED ogłosił d<span class="_ _2"/>aty i mie<span class="_ _2"/>jsca na mapie se<span class="_ _2"/>rii wy<span class="_ _2"/>darzeń d<span class="_ _2"/>la społeczn<span class="_ _2"/>ości <span class="ls0 ws0">– <span class="_ _2"/></span><span class="ff4">Phant<span class="_ _2"/>om Liberty Tou<span class="_ _2"/>r</span><span class="lsa wse1">. W jej </span></div><div class="t m1 x8 h5 y4d1 ff1 fs2 fc0 sc0 lse ws57">ramach odbył<span class="_ _2"/>o się łącznie 8 wydarze<span class="_ _2"/>ń na całym świec<span class="_ _2"/>ie, podczas których fani<span class="_ _2"/> mogli zagrać przedpre<span class="_ _2"/>mierowo w dod<span class="_ _2"/>atek do </div><div class="t m1 x8 h5 y4d2 ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunka 20<span class="lsc wse">77<span class="ff1 ls0 ws0"> <span class="lsb ws1d">oraz spotkać się z twórcami z CD PROJEKT RED.</span> </span></span></div><div class="t m1 xa1 h19 y4d3 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y4d4 ff1 fs2 fc0 sc0 lse ws40">14 lipca gra <span class="ff4 ls13 ws4d">Cyb<span class="_ _2"/>erpun<span class="_ _2"/>k 2077</span><span class="ls0 ws0"> </span>przekroczyła na platform<span class="_ _2"/>ie Steam próg ocen<span class="_ _2"/> na “Bardzo poz<span class="_ _2"/>ytywny” <span class="ls0 ws0">– </span>o<span class="_ _3"/>znacza to, ż<span class="_ _2"/>e co najmniej 80% </div><div class="t m1 x8 h5 y4d5 ff1 fs2 fc0 sc0 lse wsc">wystawion<span class="_ _2"/>ych recenzji<span class="_ _2"/> zaklasyfikowano jako poz<span class="_ _2"/>ytywne<span class="_ _2"/>.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4d6 ff1 fs2 fc0 sc0 lsb wse2">W dniach 8<span class="ls0 ws0">–<span class="lse ws4e">10 sierpnia 20<span class="_ _2"/>23 r. odbył<span class="_ _2"/>a się globaln<span class="_ _2"/>a premiera powieści <span class="ff4 lsc ws86">Cyberpu<span class="_ _3"/>nk 2<span class="_ _3"/>077:<span class="_ _3"/> Bez pr<span class="_ _33"/>zypadk<span class="_ _3"/>u<span class="ff1 lse ws4e">, autorstwa popul<span class="_ _2"/>arnego </span></span></span></span></div><div class="t m1 x8 h5 y4d7 ff1 fs2 fc0 sc0 lse wsc">polskiego pisarz<span class="_ _2"/>a science<span class="_ _2"/> fiction <span class="ls0 ws0">— </span>Rafała K<span class="_ _2"/>osika.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4d8 ff1 fs2 fc0 sc0 lse wsc">22 sierpnia pod<span class="_ _2"/>czas imprez<span class="_ _2"/>y otwarcia targów game<span class="_ _2"/>scom w Kolonii, O<span class="_ _2"/>pening Nigh<span class="_ _2"/>t Live, stud<span class="_ _2"/>io CD PROJEKT RED z<span class="_ _2"/><span class="ws10">aprezentowało </span></div><div class="t m1 x8 h5 y4d9 ff1 fs2 fc7 sc0 lse ws23">New Ways t<span class="_ _2"/>o Play</div><div class="t m1 x48 h5 y4da ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _d3"/>–<span class="_ _2"/> <span class="_ _d3"/><span class="lse ws65">wide<span class="_ _2"/>o zapowiadające <span class="_ _2"/>nowości, <span class="_ _2"/>które tr<span class="_ _2"/>afiły do gry<span class="_ _2"/> <span class="ff4 ls13 wsb3">Cybe<span class="_ _2"/>rpunk 2077<span class="_ _2"/> </span><span class="lsc ws7b">i do<span class="_ _33"/>datku <span class="ff4 lsb wsd">Widmo <span class="_ _d3"/><span class="ls0 ws0">W<span class="lse ws10">olności <span class="_ _32"/></span></span><span class="ff1 ws22">w ramach </span></span></span></span></div><div class="t m1 x8 h5 y4db ff1 fs2 fc0 sc0 lse ws2b">największ<span class="_ _2"/>ej do tej<span class="_ _2"/> pory aktualiz<span class="_ _2"/>acji 2.0. Tego same<span class="_ _2"/>go dnia NVID<span class="_ _2"/>IA, bliski par<span class="_ _2"/>tner st<span class="_ _2"/>udia CD PR<span class="_ _2"/>OJEKT RED, zaprez<span class="_ _2"/>entowała <span class="fc7 lsa wsc">trailer</span><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4dc ff1 fs2 fc0 sc0 lse ws63">ogłaszający i pr<span class="_ _2"/>ezentu<span class="_ _2"/>jący innowacyjną te<span class="_ _2"/>chnologię DLSS 3.5<span class="_ _2"/>. Wśród tytułów, kt<span class="_ _2"/>óre jako pie<span class="_ _2"/>rwsze wspierają tę<span class="_ _2"/> technologię<span class="_ _2"/>, jest </div><div class="t m1 x8 h5 y4dd ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077<span class="ff1 ls0 ws0">. </span></div><div class="t m1 x8 h5 y4de ff1 fs2 fc0 sc0 lsb ws80">W dniach 23<span class="ls0 ws0">–</span>27 sierpnia 2023 r. uczestnicy targów gamescom w Kolonii mieli okazję zagrać przedpremierowo w <span class="ff4 wsd">Widmo <span class="_ _3"/><span class="ls0 ws0">W<span class="lse ws10">olności<span class="ff1 ls13 ws18">, </span></span></span></span></div><div class="t m1 x8 h5 y4df ff1 fs2 fc0 sc0 lse wsc">dzięki współpr<span class="_ _2"/>acy z Xb<span class="_ _2"/>ox.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e0 ff1 fs2 fc0 sc0 lse ws2b">14 wrze<span class="_ _2"/>śnia 2023 r. studi<span class="_ _2"/>o wyemitowało spe<span class="lsb ws56">cjalny od<span class="_ _2"/>cinek Night City Wire, promujący <span class="ff4 wsd">Widmo <span class="ls0 ws0">W<span class="lse ws10">olności</span></span></span></span>, który by<span class="_ _2"/>ł skupiony wokół </div><div class="t m1 x8 h5 y4e1 ff1 fs2 fc0 sc0 lse wsc">Idrisa El<span class="_ _2"/>by i grane<span class="_ _2"/>j przez niego post<span class="_ _2"/>aci, jak równie<span class="_ _2"/>ż wokół muzy<span class="_ _2"/>ki.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e2 ff1 fs2 fc0 sc0 lsb ws1d">20 września pojawiły się pierwsze<span class="_ _2"/> recenzje d<span class="_ _2"/>odatku<span class="ff4 ls0 ws0"> <span class="lsb wsd">Widmo </span>W<span class="lse ws10">olności</span></span>. 21 września do gry <span class="ff4 ls13 wsd">Cy<span class="_ _2"/>berpu<span class="_ _2"/>nk 2077<span class="_ _2"/></span><span class="ls0 ws0"> <span class="lse wsc">trafiła aktual<span class="_ _2"/>izacja 2.0,<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y4e3 ff1 fs2 fc0 sc0 lse ws57">wprowadzaj<span class="_ _2"/>ąca wiele zmian d<span class="_ _2"/>o bazowej rozgrywki<span class="_ _2"/>. 5 dni później, 26 wr<span class="_ _2"/>ześnia dodatek <span class="ff4 lsb wsd">Wid<span class="_ _2"/>mo <span class="_ _32"/><span class="ls0 ws0">W<span class="lse ws10">oln<span class="_ _2"/>ości</span><span class="ff1"> <span class="_ _80"> </span></span></span></span>miał swoją glob<span class="_ _2"/>alną </div><div class="t m1 x8 h5 y4e4 ff1 fs2 fc0 sc0 lsb wsd">premierę.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e5 ff1 fs2 fc0 sc0 lse ws65">29 wrześni<span class="_ _2"/>a 2023 r. zadebiut<span class="_ _2"/>ował specjalnie s<span class="_ _2"/>komponowany na potrze<span class="ls1e ws1a">by <span class="_ _32"/><span class="ff4 lsc wse">Widm<span class="_ _33"/>a <span class="_ _32"/><span class="ls0 ws0">W<span class="lse ws10">olności</span><span class="ff1"> <span class="_ _32"/><span class="fc7 lse ws65">utwór autorstwa D<span class="_ _2"/>awida Podsiadło</span></span></span></span></span></div><div class="t m1 xa2 h5 y1ec ff1 fs2 fc0 sc0 ls29 ws76">. </div><div class="t m1 x8 h5 y25a ff1 fs2 fc0 sc0 lsb ws1d">Premierowy teledysk pojawił się w napisach końcowych do gry (tzw. credit song).<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4e6 ff1 fs2 fc0 sc0 lse ws5b">Po omawianym okre<span class="_ _2"/>sie, 5 paździ<span class="_ _2"/>ernika 2023 r., od<span class="_ _2"/>był się Dz<span class="_ _2"/>ień Inwestora CD PROJ<span class="_ _2"/>EKT. W trakcie wyd<span class="_ _2"/>arzenia Zarz<span class="_ _2"/>ąd </div><div class="t m1 x8 h5 y4e7 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="ls13 ws18">S.A.</span> <span class="_ _60"> </span><span class="lsb ws82">m.in. podsumował premie<span class="_ _2"/>rę <span class="ff4 lsc wse">Wi<span class="_ _3"/>dma <span class="_ _80"> </span><span class="ls0 ws0">W<span class="lse ws10">ol<span class="_ _2"/>ności</span><span class="ff1"> <span class="_ _60"> </span><span class="lse ws5a">i poinformował<span class="_ _2"/>, że do dni<span class="_ _2"/>a 3 październ<span class="_ _2"/>ika 2023 r. włączni<span class="_ _2"/>e </span></span></span></span></span></span></div><div class="t m1 x8 h5 y4e8 ff1 fs2 fc0 sc0 lse ws26">sprzedaż<span class="_ _2"/> dodatku przekroczy<span class="_ _2"/>ła 3 miliony egzempl<span class="_ _2"/>arzy. Z kolei pods<span class="_ _2"/>tawowa wersja gry <span class="ls0 ws0">- <span class="_ _2"/><span class="ff4 ls13 ws62">Cyber<span class="_ _2"/>punk 2077</span></span>, s<span class="_ _2"/>przedała się w liczb<span class="_ _2"/>ie </div><div class="t m1 x8 h5 y4e9 ff1 fs2 fc0 sc0 lse wsc">ponad 25 m<span class="_ _2"/>ilionów kopii.<span class="ls0 ws0"> <span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4ea ff1 fs2 fc0 sc0 lse wsc">Tego dni<span class="_ _2"/>a ogłoszono takż<span class="_ _2"/>e nawiązanie<span class="_ _2"/> współpracy CD PRO<span class="_ _2"/>JEKT ze stu<span class="_ _2"/>diem produkcy<span class="_ _2"/>jnym Anonymous Conte<span class="_ _2"/>nt, w ramach które<span class="_ _2"/>j </div><div class="t m1 x8 h5 y4eb ff1 fs2 fc0 sc0 lse wsc">wspólnie b<span class="_ _2"/>ędzie tworzon<span class="_ _2"/>y projekt live<span class="_ _2"/><span class="ls0 ws0">-</span>action w<span class="ls0 ws0"> <span class="lsb ws1d">świecie Cyberpunka.</span> </span></div><div class="t m1 x8 h5 y4ec ff1 fs2 fc0 sc0 lse wsc">10 list<span class="_ _2"/>opada 2023 r. <span class="ff4 ls13 wsd">Cy<span class="_ _2"/>berpu<span class="_ _2"/>nk 2077<span class="_ _2"/><span class="ff1 ws18">: </span><span class="lsb">Widmo <span class="ls0 ws0">W<span class="lse ws10">olności</span><span class="ff1"> </span></span></span></span>zd<span class="_ _2"/>obyło nagrodę<span class="_ _2"/> dla najle<span class="_ _2"/>pszego dodat<span class="_ _2"/>ku i najle<span class="_ _2"/>pszego zwi<span class="_ _2"/>astuna na gali<span class="_ _2"/> </div><div class="t m1 x8 h5 y4ed ff1 fs2 fc0 sc0 ls13 wsd">Golden J<span class="_ _2"/>oystic<span class="_ _2"/>k 2023.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ee ff1 fs2 fc0 sc0 lse ws26">13 listopad<span class="_ _2"/>a<span class="ls0 ws0"> <span class="ff4 ls13 ws62">Cyberpu<span class="_ _2"/>nk 2077</span> </span>zdobył 5<span class="_ _2"/> nominacji<span class="_ _2"/> w The Game<span class="_ _2"/> Awards 2023. Dodat<span class="_ _2"/>ek <span class="ls0 ws0">- </span><span class="ff4 ws10">Cyber<span class="_ _2"/>pun<span class="lsb ws49">k 2077: Widmo Wolności</span></span><span class="ls0 ws0"> </span><span class="ws10">został </span></div><div class="t m1 x8 h5 y4ef ff1 fs2 fc0 sc0 lse ws28">nominowany<span class="_ _2"/> w kategoriach najle<span class="_ _2"/>psza narracja, najl<span class="_ _2"/>epszy występ akt<span class="_ _2"/>orski dla Idris<span class="_ _2"/>a Elby (w grze jako agent Solom<span class="_ _2"/>on Reed), a ta<span class="ls14 ws11">kż<span class="_ _2"/>e </span></div><div class="t m1 x8 h5 y4f0 ff1 fs2 fc0 sc0 lse wsab">w kategorii Pl<span class="_ _2"/>ayer’s Voice<span class="_ _2"/>, gdzie zwy<span class="_ _2"/>cięzcę wybier<span class="_ _2"/>ają w głosowaniu wy<span class="_ _2"/>łącznie gracze<span class="_ _2"/>. Z kolei podstaw<span class="_ _2"/>owa wersja gry </div><div class="t m1 x8 h5 y4f1 ff1 fs2 fc0 sc0 ls0 ws0">– <span class="ff4 ls15 ws15">Cyberpunk</span><span class="ff4"> <span class="ls18 ws14">2077</span></span> <span class="lse wsc">zdobyła nominacje z<span class="_ _2"/>a najlepsze ws<span class="_ _2"/>parcie społeczn<span class="_ _2"/>ości oraz dl<span class="_ _2"/>a najlepszej s<span class="_ _2"/>tale rozwijan<span class="_ _2"/>ej gry.</span> </div><div class="t m1 x8 h5 y4f2 ff1 fs2 fc0 sc0 lse ws63">21 listopad<span class="_ _2"/>a CD PROJE<span class="_ _2"/>KT zapowiedzi<span class="_ _2"/>ał premierę<span class="_ _2"/><span class="ff4 ls0 ws0"> <span class="_ _2"/><span class="lsa wsd6">Cyberpunk 2077: Ultimate Edition</span></span>. To z<span class="_ _2"/>biorcze wydan<span class="_ _2"/>ie <span class="ff4 ls13 ws64">Cyb<span class="_ _2"/>erpunka 2077<span class="_ _2"/><span class="ff1">, na </span></span></div><div class="t m1 x8 h5 y4f3 ff1 fs2 fc0 sc0 ls13 ws18">które <span class="lse ws69">składa się pods<span class="_ _2"/>tawowa wersja gry, d<span class="_ _2"/>odatek f<span class="_ _2"/>abularny <span class="ff4 lsb ws54">Widmo Wolności</span>, Aktualiz<span class="_ _2"/>acja 2.0, a takż<span class="_ _2"/>e komplet<span class="_ _2"/> zawartości </span></div><div class="t m1 x8 h5 y4f4 ff1 fs2 fc0 sc0 lse ws98">dodat<span class="_ _2"/>kowej i<span class="ls0 ws0"> </span>dostęp d<span class="_ _2"/>o pakietu prze<span class="_ _2"/>dmiotów<span class="_ _2"/> z programu “Moje<span class="_ _2"/> nagrody”<span class="_ _2"/>. Tytuł ukaż<span class="_ _2"/>e się na <span class="_ _2"/>konsole X<span class="_ _2"/>box Se<span class="_ _2"/>ries X|S </div><div class="t m1 x8 h5 y4f5 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws10">PlayStation<span class="_ _2"/></span> <span class="lse ws6b">5 oraz PC </span>w <span class="ls11 wse3">dystrybucj<span class="_ _3"/>i cyfrow<span class="_ _3"/>ej ora<span class="_ _3"/>z pudełkow<span class="_ _3"/>ej. Będ<span class="_ _3"/>zie to jednoc<span class="_ _33"/>ześnie pierws<span class="_ _3"/>ze fizyc<span class="_ _33"/>z<span class="_ _2"/>ne wy<span class="_ _3"/>danie gry w<span class="_ _3"/> wersji </span></div><div class="t m1 x8 h5 y4f6 ff1 fs2 fc0 sc0 lse wsc">dedykowan<span class="_ _2"/>ej na konsole<span class="_ _2"/> najnowszej gene<span class="_ _2"/>racji. Premie<span class="_ _2"/>ra zaplanowana jest n<span class="_ _2"/>a 5 grudnia 2023<span class="ls0 ws0"> r.<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y4f7 ff1 fs2 fc0 sc0 lse ws28">28 listopad<span class="_ _2"/>a CD PROJEKT<span class="_ _2"/> ogłosił r<span class="_ _2"/>ównież, i<span class="_ _2"/>ż według najn<span class="_ _2"/>owszych<span class="_ _2"/><span class="ls0 ws0"> </span>szacunków do dnia pub<span class="_ _2"/>likacji ni<span class="_ _2"/>niejszego spraw<span class="_ _2"/>ozdania łącz<span class="_ _2"/>na </div><div class="t m1 x8 h5 y4f8 ff1 fs2 fc0 sc0 lse ws10">sprzedaż<span class="_ _2"/> <span class="lsc ws17">do<span class="_ _3"/>datku<span class="_ _3"/> do <span class="ff4">Cyber<span class="_ _3"/>punk<span class="_ _3"/>a 2077 <span class="ls0 ws0">- <span class="lsb ws1d">Widmo Wolności</span><span class="ff1"> <span class="lsb wsd">p<span class="_ _3"/>rzekroczyła<span class="ls0 ws0"> <span class="ls13 ws18">4,</span>3 <span class="lse wsc">mln kopii.<span class="_ _2"/></span> </span></span></span></span></span></span></div><div class="t m1 x8 h31 y4f9 ff1 fsc fc2 sc0 ls26 wsd1">Wydarzenia związ<span class="_ _3"/>ane z grami z serii wiedźmińskiej<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4fa ff1 fs2 fc0 sc0 lse ws23">Po omawianym okre<span class="_ _2"/>sie, 19<span class="_ _2"/> października 2023 r., na plat<span class="_ _2"/>formie G<span class="_ _2"/>amefound ruszyła kampan<span class="_ _2"/>ia crowdfund<span class="_ _2"/>ingowa gry plansz<span class="_ _2"/>owej </div><div class="t m1 x8 h5 y4fb ff4 fs2 fc0 sc0 lsb ws1d">Wiedźmin: Ścieżka Przeznaczenia<span class="ff1 lse wsc">, tworzone<span class="_ _2"/>j<span class="ls0 ws0"> </span>we współpracy z G<span class="_ _2"/>o On Board.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y4fc ff7 fsc fc2 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div><span class="d m2 gs6a"/><span class="d m2 gs6b"/><span class="d m2 gs6c"/></div><div class="pi"/></div> <div class="pf w0 h0" id="pf27" style="content-visibility: auto;"><div class="pc pc27 w0 h0"><img alt="" class="bi x0 y4fd w1 h44" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls38 wsca">39<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h31 y4fe ff1 fsc fc2 sc0 ls32 wse4">Inne<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y4ff ff1 fs2 fc0 sc0 lsb wse2">3 lipca 2023 r. w studiu CD PROJEKT RED rozpoc<span class="_ _3"/>zął się wakacyjny program <span class="_ _3"/>stażowy. Wybrani uczestnicy przez 3 miesiące miel<span class="ls1b ws2b">i </span></div><div class="t m1 x8 h5 y500 ff1 fs2 fc0 sc0 lse wsc">możliwość poz<span class="_ _2"/>nać pracę st<span class="_ _2"/>udia od środka i u<span class="_ _2"/>czestniczyć<span class="_ _2"/> w ostatnie<span class="_ _2"/>j fazie przygot<span class="_ _2"/>owań do prem<span class="_ _2"/>iery dodatku <span class="ff4 lsb wsd">Widmo <span class="ls0 ws0">W<span class="lse ws10">olności<span class="_ _2"/></span><span class="ff1">. </span></span></span></div><div class="t m1 x39 h19 y501 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y502 ff1 fs2 fc0 sc0 lse ws3c">18 lipca 2023 r<span class="_ _2"/>. nastąpił<span class="_ _2"/>o ponow<span class="_ _2"/>ne otwarci<span class="_ _2"/>e <span class="fc7 ls17 wse5">CD PROJEKT R<span class="_ _2"/>ED GEAR Store<span class="_ _2"/></span><span class="ls0 ws0"> <span class="_ _32"/>– <span class="_ _32"/></span>skle<span class="_ _2"/>pu wysyłkowe<span class="_ _2"/>go z gadże<span class="_ _2"/>tami z u<span class="_ _2"/>niwersów </div><div class="t m1 x8 h5 y503 ff1 fs2 fc0 sc0 lse ws40">Wiedźmin<span class="_ _2"/>a i Cyberpunka skie<span class="_ _2"/>rowanego do fan<span class="_ _2"/>ów gier stud<span class="_ _2"/>ia. Sklep prowadzony<span class="_ _2"/> jest obecnie prze<span class="_ _2"/>z zewnętrznego part<span class="_ _2"/>nera <span class="ls0 ws0">– <span class="ls2a ws81">firmę<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y504 ff1 fs2 fc0 sc0 lsb ws1d">DPI Merchandising.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y505 ff1 fs2 fc0 sc0 lsb ws89">W dniach 2<span class="ls0 ws0">–<span class="ls13 wsc4">6 września 20<span class="_ _2"/>23 r. o<span class="lse ws65">dbył się<span class="_ _2"/> organizowany prze<span class="_ _2"/>z CD PROJEKT RED oraz EC1 w Łodz<span class="_ _2"/>i Promised Land Art Fest<span class="_ _2"/>ival. </span></span></span></div><div class="t m1 x8 h5 y506 ff1 fs2 fc0 sc0 lsa ws1a">Przez 4 dni przedstawiciele i przedstawicielki branży gier wideo,<span class="_ _3"/> filmów i sztuki mieli okazję uczestniczyć w cieka<span class="_ _3"/>wych wykła<span class="ls13 ws18">dach, </span></div><div class="t m1 x8 h5 y507 ff1 fs2 fc0 sc0 lse wsc">panelach dy<span class="_ _2"/>skusyjnych, warszt<span class="_ _2"/>atach i <span class="lsb ws1d">networkingu, by wymienić się d<span class="_ _3"/>oświadczeniami i zyskać nowe kon<span class="_ _3"/>takty. Wśród prelegentów </span></div><div class="t m1 x8 h5 y508 ff1 fs2 fc0 sc0 lse wsc">i wykładowców<span class="_ _2"/> na wydarze<span class="_ _2"/>niu byli także<span class="_ _2"/> przedstawicie<span class="_ _2"/>le CD PROJEKT RED<span class="_ _2"/>.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y509 ff3 fs4 fc2 sc0 ls3d wsd7">GOG.<span class="ls3e wsd8">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h31 y50a ff1 fsc fc2 sc0 ls41 ws6f">Cyfrowa dystrybu<span class="_ _3"/>cja gier<span class="ls0 ws0"> </span></div><div class="t m1 x8 h19 y30b ff1 fs2 fc0 sc0 lse wsc">Na dzie<span class="_ _2"/>ń publikacji ni<span class="_ _2"/>niejszego sprawozd<span class="_ _2"/>ania oferta prod<span class="_ _2"/>uktowa w serwis<span class="_ _2"/>ie GOG.COM l<span class="_ _2"/>iczy ponad 9<span class="_ _2"/> 000 pozycji.<span class="fs9 ls0 ws0"> </span></div><div class="t m1 x8 h5 y50b ff1 fs2 fc0 sc0 lse ws40">W trze<span class="_ _2"/>cim kwartale<span class="_ _2"/> 2023 r. katalog<span class="_ _2"/> GOG<span class="_ _2"/>.COM powiększy<span class="_ _2"/>ł się o m.in.<span class="_ _2"/> <span class="ff4 lsc ws7f">Cyberp<span class="_ _3"/>unk 2<span class="_ _3"/>077: W<span class="_ _3"/>idmo <span class="ls0 ws0">W<span class="lse ws40">olności, Baldur's Ga<span class="_ _2"/>te 3, Fall<span class="_ _2"/>out</span> <span class="ls13 ws18">4: </span></span></span></div><div class="t m1 x8 h5 y50c ff4 fs2 fc0 sc0 lsb wsc5">Game of the Year Ed<span class="_ _2"/>ition, Jagged Alliance 3, Warhammer 40,000: Dawn of Wa<span class="_ _2"/><span class="ls0 wse6">r II <span class="ws0">- <span class="_ _2"/></span></span>Gra<span class="_ _2"/>nd Master Collection <span class="ff1 lse ws10">oraz <span class="_ _d3"/></span><span class="ls13 ws64">Yakuza<span class="_ _2"/>: Like </span></div><div class="t m1 x8 h5 y50d ff4 fs2 fc0 sc0 ls0 ws0">a <span class="lse ws28">Dragon H<span class="_ _2"/>ero Edi<span class="_ _2"/>tion</span><span class="ff1">. </span></div><div class="t m1 x8 h31 y50e ff1 fsc fc2 sc0 ls40 ws32">Aktywi<span class="_ _3"/>zacja <span class="ls2f wse7">sprzedaży<span class="ls0 ws0"> <span class="_ _199"> </span> </span></span></div><div class="t m1 x8 h5 y30e ff1 fs2 fc0 sc0 lse ws40">Aktywiz<span class="_ _2"/>acja sprzedaży<span class="_ _2"/> w cyfrowej<span class="_ _2"/> dystrybucji gie<span class="_ _2"/>r polega głównie n<span class="_ _2"/>a dodawan<span class="_ _2"/>iu nowych, intere<span class="_ _2"/>sujących dla uż<span class="_ _2"/>ytkowników pozyc<span class="_ _2"/>ji<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y50f ff1 fs2 fc0 sc0 lse wsc">do katalogu i<span class="_ _2"/> prowadze<span class="_ _2"/>niu sezonowyc<span class="lsb ws1d">h akcji promocyjnych.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y510 ff1 fs2 fc0 sc0 lse ws5a">W omawianym okre<span class="_ _2"/>sie na G<span class="_ _2"/>OG.COM poza cotygod<span class="_ _2"/>niowymi promocjami od<span class="_ _2"/>bywały<span class="_ _2"/> się specjalne<span class="_ _2"/> akcje promocyjne<span class="_ _2"/> <span class="ls0 ws0">- <span class="_ _60"> </span><span class="lsa wse8">w lipcu </span></span></div><div class="t m1 x8 h5 y511 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lsb ws6c">sierpniu miały miejsce m.in. wyprzedaż klasycznych gier “Make the classics last forever”, Tydzień Gier Francuskich, wypr<span class="lsf ws33">zedaż </span></span></div><div class="t m1 x8 h5 y512 ff1 fs2 fc0 sc0 lsb ws89">gier Made in Ukraine czy też Wyprzedaż Jesienna. Z kolei we wrześniu, w ramach celeb<span class="_ _2"/>racji 15 rocznicy powstania GOG.COM, </div><div class="t m1 x8 h5 y513 ff1 fs2 fc0 sc0 lse wsc">zorganiz<span class="_ _2"/>owano specjaln<span class="_ _2"/>e wydarzenie promoc<span class="_ _2"/>yjne.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y514 ff1 fs2 fc0 sc0 lse wsc">Kluczowy<span class="_ _2"/>m wydarzenie<span class="_ _2"/>m na GOG.COM w trakci<span class="_ _2"/>e omawianego<span class="_ _2"/> okres<span class="_ _2"/>u była pre<span class="_ _2"/>miera <span class="ff4 lsc ws19">Cyberp<span class="_ _3"/>unk 2<span class="_ _3"/>077: W<span class="_ _3"/>idmo <span class="ls0 ws0">W<span class="lse ws10">olności<span class="ff1 wsc">. Dodatek </span></span></span></span></div><div class="t m1 x8 h5 y515 ff1 fs2 fc0 sc0 lsb ws89">zadebiutował na platformie 26 wrześn<span class="_ _2"/>ia stając się absolutnym bestsellerem <span class="ls0 ws0">- <span class="_ _d3"/><span class="lse ws65">d<span class="_ _2"/>o dnia 3 paźd<span class="_ _2"/>ziernika 2023 r.<span class="_ _2"/> włączni<span class="_ _2"/>e, ok. 10%<span class="_ _2"/> </span></span></div><div class="t m1 x8 h5 y516 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsa8">ponad 3 mili<span class="_ _2"/>onów sprze<span class="_ _2"/>danych kopii dodat<span class="_ _2"/>ku do gry <span class="ff4 ls19 wse9">C<span class="_ _2"/>yb<span class="_ _2"/>erp<span class="_ _2"/>unk 207<span class="_ _2"/>7<span class="_ _2"/></span></span> <span class="lse wsa8">zostało zakupi<span class="_ _2"/>onych za pośred<span class="_ _2"/>nictwem plat<span class="_ _2"/>formy </span></div><div class="t m1 x8 h5 y517 ff1 fs2 fc0 sc0 ls17 ws13">GOG.COM.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y72 ff3 fs4 fc2 sc0 ls8 wsa">Pozostał<span class="_ _2"/>e wydarze<span class="_ _2"/>nia korpo<span class="_ _2"/>racyjne<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y518 ff1 fs2 fc0 sc0 ls11 wse3">10 lipca<span class="_ _3"/> 2023 r.<span class="_ _3"/>, w rezultacie d<span class="_ _3"/>ecyzji<span class="_ _3"/> podjęty<span class="_ _3"/>ch prze<span class="_ _3"/>z Radę Dyrek<span class="_ _3"/>tor<span class="_ _3"/>ów CD P<span class="_ _3"/>ROJEKT<span class="_ _3"/> Inc. (obecni<span class="_ _3"/>e CD PRO<span class="_ _3"/>JEKT RED I<span class="_ _3"/>nc<span class="lse ws6b">.) oraz </span></div><div class="t m1 x8 h5 y519 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse ws28">PROJEKT S.A. (<span class="_ _2"/>jedynego wspólnika te<span class="_ _2"/>j spółki), d<span class="_ _2"/>oszło do zmiany nazwy spółki z<span class="_ _2"/> “CD PROJEKT Inc.” na “CD PR<span class="_ _2"/>OJEKT RED Inc.” </span></span></div><div class="t m1 x8 h5 y51a ff1 fs2 fc0 sc0 lse wsc">oraz prze<span class="_ _2"/>niesienia jej<span class="_ _2"/> głównego miejs<span class="_ _2"/>ca prowadzeni<span class="_ _2"/>a działalności d<span class="_ _2"/>o Bostonu (<span class="_ _2"/>Waltham) w st<span class="_ _2"/>anie Massachuse<span class="_ _2"/>tts.</div><div class="t m1 xa3 h19 y51b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y1fe ff1 fs2 fc0 sc0 ls13 wsb3">26 lipca 20<span class="_ _2"/>23 <span class="lse ws23">r. Zarząd Spółki<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _d3"/><span class="lsa wsc">d<span class="_ _2"/>ominującej <span class="_ _d3"/></span></span>poin<span class="_ _2"/>formował o decyzji<span class="_ _2"/> w sprawie dostos<span class="_ _2"/>owywania skali i stru<span class="_ _2"/>ktury zes<span class="_ _2"/>połu Spółki<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y51c ff1 fs2 fc0 sc0 lse ws10">dominu<span class="_ _2"/>jącej<span class="ls0 ws0"> <span class="_ _5f"> </span></span><span class="ws98">do jej potr<span class="_ _2"/>zeb operacyjn<span class="_ _2"/>ych oraz plan<span class="_ _2"/>ów projektowo<span class="ls0 ws0">-<span class="lsb ws9b">wydawniczych re<span class="_ _2"/>alizowanych w ramach strategii Grupy </span></span></span></div><div class="t m1 x8 h5 y51d ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="lse wsc">PROJEKT. W je<span class="_ _2"/>j wyniku pr<span class="_ _2"/>zeprowad<span class="_ _2"/>zana jest<span class="_ _2"/> redukcja z<span class="_ _2"/>atrudnienia, <span class="ws10">obe<span class="_ _2"/>jmująca</span></span> <span class="lsb ws1d">ok. 9% persone<span class="_ _2"/>lu w studiu CD PROJEKT R<span class="_ _2"/>ED, </span></span></div><div class="t m1 x8 h5 y51e ff1 fs2 fc0 sc0 lse ws2b">w tym m.in. zespoły<span class="_ _2"/> produkcyjne<span class="_ _2"/>, wydawnicze, jak i back<span class="ls0 ws0">-</span>off<span class="_ _2"/>ice. Podjęta decyzj<span class="_ _2"/>a związana jest z trwającą trans<span class="_ _2"/>formacją, w ramach </div><div class="t m1 x8 h5 y51f ff1 fs2 fc0 sc0 lse ws4e">której st<span class="_ _2"/>udio CD<span class="ls0 ws0"> <span class="ls13 ws4f">PROJE<span class="_ _2"/>KT RED m.in. wd<span class="_ _2"/></span></span>rożyło met<span class="_ _2"/>odyki Agile, uspr<span class="_ _2"/>awnia metody<span class="_ _2"/> produkcji oraz<span class="_ _2"/> optymalizuje or<span class="_ _2"/>ganizację pracy. </div><div class="t m1 x8 h5 y520 ff1 fs2 fc0 sc0 lse wsc">Zakończen<span class="_ _2"/>ie procesu planow<span class="_ _2"/>ane jest na I<span class="_ _2"/> kwartał 2024 r.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y521 ff1 fs2 fc0 sc0 lse ws6b">31 sierpn<span class="_ _2"/>ia 2023 r. Sąd Re<span class="_ _2"/>jonowy d<span class="_ _2"/>la m.st. Warsz<span class="_ _2"/>awy dokonał wpis<span class="_ _2"/>u do reje<span class="_ _2"/>stru przedsi<span class="_ _2"/>ębiorców połącze<span class="_ _2"/>nia CD PROJ<span class="_ _2"/><span class="ls17 ws13">EKT <span class="_ _d3"/><span class="ls13 ws18">S.A. </span></span></div><div class="t m1 x8 h5 y522 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse ws23">jej spółką z<span class="_ _2"/>ależną </span>- <span class="_ _32"/>S<span class="ls13 ws18">pokko</span> <span class="_ _32"/><span class="lse ws23">sp. z o.o., jako spó<span class="_ _2"/>łką przej<span class="_ _2"/>mowaną. Połącze<span class="_ _2"/>nie przeprowadz<span class="_ _2"/>one zostało zgodn<span class="_ _2"/>ie z </span></div><div class="t m1 xa4 h5 y523 ff1 fs2 fc7 sc0 lse ws10">ogłoszonym </div><div class="t m1 x8 h5 y48f ff1 fs2 fc7 sc0 ls0 ws0">w <span class="ls13 wsd">dniu 20<span class="_ _2"/> kwietnia 2023 <span class="lse wsc">r<span class="_ _2"/>. planem połącze<span class="_ _2"/>nia</span></span><span class="fc0">. </span></div><div class="t m1 x8 h5 y524 ff1 fs2 fc0 sc0 lse ws4e">21 wrze<span class="_ _2"/>śnia 2023 r. Rad<span class="_ _2"/>a Nadzorcza CD PR<span class="_ _2"/>O<span class="ls17 ws13">JEKT<span class="ls0 ws0"> <span class="_ _2"/><span class="ls13 ws18">S.A.</span></span></span>, w ce<span class="_ _2"/>lu ujed<span class="_ _2"/>nolicenia korporacy<span class="_ _2"/>jnych naz<span class="_ _2"/>w stanowisk Człon<span class="_ _2"/>ków Zarządu </div><div class="t m1 x8 h5 y525 ff1 fs2 fc0 sc0 lse wsc">postanowiła, ż<span class="_ _2"/>e z dn<span class="_ _2"/>iem rejestracj<span class="_ _2"/>i zmian Statutu<span class="_ _2"/> Spółki, do które<span class="_ _2"/>j doszło fina<span class="ls13 wsd">l<span class="_ _2"/>nie 9<span class="_ _2"/> październi<span class="_ _2"/>ka 2023 r.:<span class="ls0 ws0"> </span></span></div><div class="t m1 x32 h5 y526 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lse ws28">Adam Kiciń<span class="_ _2"/>ski, doty<span class="_ _2"/>chczas pełniący st<span class="_ _2"/>anowisko Prez<span class="_ _2"/>esa Zarządu Spółki<span class="_ _2"/><span class="ls0 ws0"> </span><span class="ws10">dominującej</span>, pe<span class="_ _2"/>łnić będzie<span class="_ _2"/> stanowisko Człon<span class="_ _2"/>ka </span></span></div><div class="t m1 x33 h5 y527 ff1 fs2 fc0 sc0 lse wsc">Zarządu<span class="_ _2"/> Spółki<span class="ls0 ws0"> </span><span class="ws10">dominuj<span class="_ _2"/>ącej<span class="ls0 ws0"> <span class="lsa ws1a">bieżącej kadencji;<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y528 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lse ws74">Piotr Niel<span class="_ _2"/>ubowicz, dotyc<span class="_ _2"/>hczas pełniący stan<span class="_ _2"/>owisko Wiceprezesa Z<span class="_ _2"/>arządu ds. finansowy<span class="_ _2"/>ch, pełnić będzie st<span class="_ _2"/>anowisko </span></span></div><div class="t m1 x33 h5 y529 ff1 fs2 fc0 sc0 lse wsc">Członka Zarz<span class="_ _2"/>ądu Spółki <span class="lsa">dominującej <span class="ws1a">bieżącej kadencji.<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y52a ff1 fs2 fc0 sc0 lse ws6b">Dodatkowo, w t<span class="_ _2"/>ym samym dn<span class="_ _2"/>iu Zarząd CD PR<span class="_ _2"/>OJEKT<span class="ls0 ws0"> <span class="_ _d3"/><span class="ls13 ws18">S.A.</span></span>, dzi<span class="_ _2"/>ałając na podst<span class="_ _2"/>awie Regulamin<span class="_ _2"/>u Zarządu, zde<span class="_ _2"/>cydował o przy<span class="_ _2"/>jęciu </div><div class="t m1 x8 h5 y52b ff1 fs2 fc0 sc0 lse ws5e">dodat<span class="_ _2"/>kowych określeń funkcyj<span class="_ _2"/>nych Członków Zarz<span class="_ _2"/>ądu, odpowiadających akt<span class="_ _2"/>ualnemu, wewnęt<span class="_ _2"/>rznemu podziałowi kom<span class="_ _2"/>petencji </div><div class="t m1 x8 h5 y52c ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws6b">zakresie pos<span class="_ _2"/>zczególnyc<span class="_ _2"/>h obszarów dz<span class="_ _2"/>iałalności Spółki<span class="_ _2"/></span> <span class="_ _d3"/><span class="lse ws10">domin<span class="_ _2"/>ującej</span> <span class="_ _d3"/><span class="lse ws6b">i pełni<span class="_ _2"/>onym prze<span class="_ _2"/>z Członków Zar<span class="_ _2"/>ząd<span class="_ _2"/>u rolom. W rez<span class="_ _2"/>ultacie </span></div><div class="t m1 x8 h5 y52d ff1 fs2 fc0 sc0 lse wsc">Członkowie<span class="_ _2"/> Zarządu będ<span class="_ _2"/>ą posługiwali się<span class="_ _2"/> dodatkow<span class="_ _2"/>o następu<span class="lsb ws71">jącymi określeniami:</span></div><div class="t m1 x47 h19 y52e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x32 h5 y52f ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsa ws1a">Adam Kiciński <span class="ls0 ws0">- <span class="lsb ws1d">Chief Executive Officer (CEO),</span> </span></span></span></div><div class="t m1 x32 h5 y530 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsa ws1a">Piotr Nielubowicz <span class="ls0 ws0">- </span>Chief Financial Officer (CFO),<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x32 h5 y531 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Adam B<span class="_ _2"/>adowski <span class="ls0 ws0">- <span class="ls17">Chief Cr<span class="_ _2"/>eative Officer (<span class="_ _2"/>CCO),</span> </span></span></span></div><div class="t m1 x32 h5 y532 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Michał Nowakowski<span class="_ _2"/> <span class="ls0 ws0">- <span class="ls17">Chief Comme<span class="_ _2"/>rcial Officer<span class="_ _2"/> (CCO),</span> </span></span></span></div><span class="d m2 gs6d"/><span class="d m2 gs6e"/><span class="d m2 gs6f"/></div><div class="pi"/></div> <div class="pf w0 h0" id="pf28" style="content-visibility: auto;"><div class="pc pc28 w0 h0"><img alt="" class="bi x0 y533 w1 h45" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w24 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">40<span class="ls0 ws0"> </span></div></div><div class="t m1 x32 h5 y108 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Piotr Kar<span class="_ _2"/>wowski <span class="ls0 ws0">- </span>Joint Ch<span class="_ _2"/>ief Operatin<span class="_ _2"/>g<span class="ls0 ws0"> <span class="ls17">Officer (Joint<span class="_ _2"/> COO),</span> </span></span></span></div><div class="t m1 x32 h5 y534 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Paweł Zawod<span class="_ _2"/>ny <span class="ls0 ws0">- <span class="ls17">Joint<span class="_ _2"/> Chief Operating Office<span class="_ _2"/>r (Joint COO),</span> </span></span></span></div><div class="t m1 x32 h5 y2b1 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">Jer<span class="_ _2"/>emiah Cohn <span class="ls0 ws0">- <span class="ls17">Chief Marke<span class="_ _2"/>ting Officer (CMO)<span class="_ _2"/>.</span> </span></span></span></div><div class="t m1 x8 h5 y350 ff1 fs2 fc0 sc0 lsb ws3f">5 października 2023 r. Adam Kiciński, CEO CD PROJEKT<span class="ls0 ws0"> <span class="_ _33"/><span class="ls13 ws18">S.A.<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">zaw<span class="_ _2"/>iadomił Spółkę o z<span class="_ _2"/>amiarze<span class="_ _2"/> przyszłego kandydow<span class="_ _2"/>ania do <span class="lsa wsc">pełnienia </span></span></span></span></span></div><div class="t m1 x8 h5 y351 ff1 fs2 fc0 sc0 lse ws63">funkcji Cz<span class="_ _2"/>łonka Rady Nadzorcze<span class="_ _2"/>j Spółki od 2025 r., a co z<span class="_ _2"/>a tym idzie <span class="ls0 ws0">- <span class="_ _d3"/><span class="lsa wsd6">zamiarze przyszłej r<span class="_ _3"/>ezygnacji z pełnienia funkcji C<span class="_ _33"/>z<span class="_ _2"/>łonka </span></span></div><div class="t m1 x8 h5 y352 ff1 fs2 fc0 sc0 lse ws6b">Zarządu<span class="_ _2"/> na koniec 2024 r.<span class="_ _2"/> Pełna t<span class="_ _2"/>reść l<span class="_ _2"/>istu Ad<span class="_ _2"/>ama Kicińskiego d<span class="_ _2"/>o Spółki<span class="ls0 ws0"> <span class="_ _d3"/></span><span class="ws10">d<span class="_ _2"/>ominujące<span class="_ _2"/>j<span class="ls0 ws0"> <span class="_ _d3"/></span></span>dołączon<span class="_ _2"/>a jest jako z<span class="_ _2"/>ałącznik d<span class="_ _2"/>o </div><div class="t m1 xa5 h5 y535 ff1 fs2 fc7 sc0 lse ws10">raportu </div><div class="t m1 x8 h19 y536 ff1 fs2 fc7 sc0 lse wsc">bieżące<span class="_ _2"/>go nr 39/2023<span class="fc0 ls0 ws0">.<span class="fs9"> </span></span></div><div class="t m1 x8 h5 y3bb ff1 fs2 fc0 sc0 lse ws24">Ponadto <span class="_ _2"/>w związ<span class="_ _2"/>ku z ww<span class="_ _2"/>. decyzją Zarz<span class="_ _2"/>ąd <span class="ls17 wseb">CD PROJ<span class="_ _2"/>EKT<span class="ls0 ws0"> <span class="_ _60"> </span><span class="ls13 ws18">S.A. </span></span></span><span class="ws69">zdecydował, iż<span class="_ _2"/> od dnia 1 stycznia 2024<span class="ls0 ws0"> <span class="lsc wsec">r<span class="_ _3"/>. doj<span class="_ _3"/>dzie <span class="_ _33"/>do zmian<span class="_ _3"/>y </span></span></span></div><div class="t m1 x8 h5 y3bc ff1 fs2 fc0 sc0 lse wsc">wewnętrzne<span class="_ _2"/>go podziału<span class="_ _2"/> kompetencji w zakre<span class="_ _2"/>sie poszcze<span class="_ _2"/>gólnych obszarów d<span class="_ _2"/>ziałalności<span class="_ _2"/> Spółki pomiędzy Człon<span class="_ _2"/>ków Zarządu<span class="_ _2"/>, a co </div><div class="t m1 x8 h5 y537 ff1 fs2 fc0 sc0 ls1b ws52">za<span class="_ _2"/> ty<span class="_ _2"/>m id<span class="_ _2"/>zie<span class="_ _2"/> <span class="ls0 ws0">- <span class="lse wsc">do nastę<span class="_ _2"/>pujących zmian w z<span class="_ _2"/>akresie ról i<span class="_ _2"/> określeń f<span class="_ _2"/>unkcyjnych Cz<span class="_ _2"/>łonków Zarządu:</span> </span></div><div class="t m1 x32 h5 y538 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lsa ws1a">Adam Kiciński pełni<span class="ls11 ws12">ć będzie r<span class="_ _3"/>olę C<span class="_ _3"/>hief Stra<span class="_ _3"/>tegy O<span class="_ _3"/>fficer <span class="_ _3"/>(CSO);<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y539 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 ls11 wsdb">rolę Chief E<span class="_ _33"/>xecutive Off<span class="_ _3"/>icer<span class="_ _3"/> (CEO<span class="_ _3"/>) pełni<span class="_ _3"/>ć będą ł<span class="_ _3"/>ączni<span class="_ _3"/>e: Ada<span class="_ _3"/>m Ba<span class="_ _3"/>dows<span class="_ _3"/>ki, p<span class="_ _3"/>ełniąc<span class="_ _3"/>y aktual<span class="_ _3"/>nie rol<span class="_ _3"/>ę Chi<span class="_ _3"/>ef C<span class="_ _3"/>reativ<span class="_ _3"/>e Officer<span class="_ _3"/>, </span></span></div><div class="t m1 x5 h5 y53a ff1 fs2 fc0 sc0 lse ws6b">od 20 lat z<span class="_ _2"/>wiązany ze<span class="_ _2"/> Spółką<span class="ls0 ws0"> <span class="_ _d3"/><span class="lsb wsd">dominującą</span> <span class="_ _2"/></span>or<span class="_ _2"/>az Michał Nowakowski<span class="_ _2"/>, pełniący<span class="_ _2"/> aktualnie<span class="_ _2"/> rolę Chie<span class="_ _2"/>f<span class="ls0 ws0"> <span class="_ _d3"/><span class="lsb ws6c">Commercial Officer, </span></span></div><div class="t m1 x5 h5 y53b ff1 fs2 fc0 sc0 lse ws5e">związan<span class="_ _2"/>y ze <span class="_ _2"/>Spółką <span class="ws10">dom<span class="_ _2"/>inującą <span class="_ _60"> </span><span class="ws3a">od 1<span class="_ _2"/>8 lat. Adam<span class="_ _2"/> Badowski i Michał Nowakows<span class="_ _2"/>ki posługiwać<span class="_ _2"/> się bę<span class="_ _2"/>dą tym samy<span class="_ _2"/>m </span></span></div><div class="t m1 x5 h5 y53c ff1 fs2 fc0 sc0 lsb ws1d">określeniem funkcyjnym: Joint Chief Executive Officer (Joint CEO).<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y53d ff3 fsd fc2 sc0 ls0 wsc9">Czynniki mające wpł<span class="_ _2"/>yw na wyniki Grupy w przysz<span class="_ _2"/>łości<span class="ws0"> </span></div><div class="t m1 x8 h5 y53e ff1 fs2 fc0 sc0 lse ws6b">Dla dalsz<span class="_ _2"/>ego rozwoju<span class="_ _2"/> Spółki <span class="ws10">dominujące<span class="_ _2"/>j <span class="_ _d3"/><span class="lsb ws6c">i Grupy krytyczna jest umiejętność utrzymania i rozwoju zespołu najlepszych twórców </span></span></div><div class="t m1 x8 h5 y53f ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws63">specjalist<span class="_ _2"/>ów, a także prz<span class="_ _2"/>yciągania do pracy<span class="_ _2"/> nad real<span class="_ _2"/>izowanymi w Grupie proje<span class="_ _2"/>ktami kolejn<span class="_ _2"/>ych ekspertów. Str<span class="_ _2"/>ategiczne ki<span class="_ _2"/>erunki </span></div><div class="t m1 x8 h5 y540 ff1 fs2 fc0 sc0 lse ws5e">związane z<span class="_ _2"/><span class="ls0 ws0"> <span class="ls28 ws20">temat<span class="_ _2"/></span></span>yką pozyskan<span class="_ _2"/>ia talentu, r<span class="_ _2"/>ozwojem i wsparcie<span class="_ _2"/>m zespołu zost<span class="_ _2"/>ały przed<span class="_ _2"/>stawione w </div><div class="t m1 xa6 h5 y28a ff1 fs2 fc7 sc0 lsa ws7a">Aktualizacji Strategii Grupy<span class="_ _3"/> </div><div class="t m1 x8 h5 y541 ff1 fs2 fc7 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span><span class="wsed">PROJEKT w 2021 r.<span class="fc0 ls0 ws0"> <span class="_ _80"> </span><span class="lse ws74">(w tym w jej omówien<span class="_ _2"/>iu w formie </span></span><span class="lsd wsee">materiału wideo<span class="fc0 lse ws74">) oraz w <span class="fc7">Raporcie Zr<span class="_ _2"/>ównoważonego Rozwoju<span class="_ _2"/> Grupy </span></span></span></span></div><div class="t m1 x8 h19 y542 ff1 fs2 fc7 sc0 ls17 ws13">CD<span class="ls0 ws0"> <span class="ls13 wsd">PROJEKT<span class="_ _2"/> za 2022 r.</span><span class="fc0"> <span class="fs9"> </span></span></span></div><div class="t m1 x8 h5 y543 ff1 fs2 fc0 sc0 ls11 ws1e">Jednoc<span class="_ _3"/>ześnie <span class="_ _19b"> </span><span class="ls25 ws66">klu<span class="_ _2"/>cz<span class="_ _2"/>owy<span class="_ _2"/>m<span class="ls0 ws0"> <span class="_ _19c"> </span><span class="lse ws10">aspektem<span class="_ _2"/> <span class="_ _19b"> </span><span class="wsef">d<span class="_ _2"/>la dalszego roz<span class="_ _2"/>woju</span></span> <span class="_ _19c"> </span><span class="lse wsef">Grupy będzie skut<span class="_ _2"/>eczna real<span class="_ _2"/>izacja planu prod<span class="_ _2"/><span class="ls15 ws15">ukcyjnego </span></span></span></span></div><div class="t m1 x8 h5 y544 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT<span class="ls0 ws0"> <span class="lse wsab">RED<span class="_ _2"/> przedstawionego w paźdz<span class="_ _2"/>ierniku<span class="_ _2"/> 2022 r., w ramach <span class="fc7 lsa wsf0">Aktu<span class="_ _2"/>alizacji Strategii</span></span></span></div><div class="t m1 x7d h5 y35 ff1 fs2 fc0 sc0 lse wsab">, a także d<span class="_ _2"/>als<span class="lsf ws33">ze<span class="ls0 ws0"> <span class="_ _31"> </span><span class="ls16 ws29">zwięk<span class="_ _3"/>szanie<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x8 h5 yae ff1 fs2 fc0 sc0 lse ws2b">rozpoznaw<span class="_ _2"/>alności i<span class="ls0 ws0"> </span>popularn<span class="_ _2"/>ości franczyz (<span class="_ _2"/>w tym poprzez współpr<span class="_ _2"/>acę z zewnętrzny<span class="_ _2"/>mi podmiotami)<span class="_ _2"/> oraz wzbogacanie o ele<span class="_ _2"/>menty </div><div class="t m1 x8 h5 y545 ff1 fs2 fc0 sc0 lse wsc">rozgrywki mu<span class="_ _2"/>ltiplaye<span class="_ _2"/>r wybranych tyt<span class="_ _2"/>ułów rozwijanych<span class="_ _2"/> w ramach posiad<span class="_ _2"/>anych IP.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y546 ff1 fs2 fc0 sc0 lse wsab">Zidenty<span class="_ _2"/>fikowane prze<span class="_ _2"/>z Zarząd spec<span class="_ _2"/>yficzne d<span class="_ _2"/>la działalnoś<span class="_ _2"/>ci Grupy is<span class="_ _2"/>totne ze<span class="_ _2"/>wnętrzne oraz<span class="_ _2"/> wew<span class="ls15 wsf1">nętrzne czynniki mo<span class="_ _3"/>gące </span></div><div class="t m1 x8 h5 y547 ff1 fs2 fc0 sc0 lse ws23">negatyw<span class="_ _2"/>nie wpłynąć na je<span class="_ _2"/>j dzi<span class="_ _2"/>ałalność i rozw<span class="_ _2"/>ój, jak równie<span class="_ _2"/>ż fun<span class="_ _2"/>kcjonujący w Spółc<span class="_ _2"/>e <span class="lsa wsc">dominującej <span class="_ _32"/><span class="lsb ws22">system zarządzania ry<span class="_ _2"/>zykiem </span></span></div><div class="t m1 x8 h5 y548 ff1 fs2 fc0 sc0 lse wsc">zostały<span class="_ _2"/> opisane w sekc<span class="_ _2"/>ji ryzyk <span class="fc7">Sprawoz<span class="_ _2"/>dania Zarz<span class="_ _2"/>ądu z działaln<span class="_ _2"/>ości Grupy CD PR<span class="_ _2"/>OJEKT za 2022 r.</span></div><div class="t m1 x35 h5 y485 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y549 ff1 fsc fc2 sc0 ls4 wsf2">CD PROJEKT RED<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y54a ff1 fs2 fc0 sc0 lsb wsc5">W ramach segmentu CD PROJEKT RED rozwój prowadzone<span class="_ _2"/>j działalności jest <span class="lse ws63">związ<span class="_ _2"/>any bezpoś<span class="_ _2"/>rednio z kolejny<span class="_ _2"/>mi realiz<span class="_ _2"/>owanymi </span></div><div class="t m1 x8 h5 y54b ff1 fs2 fc0 sc0 lse ws24">projektami<span class="_ _2"/>, skalą ich produ<span class="_ _2"/>kcji i popularnością wśród<span class="_ _2"/> graczy. W tym kont<span class="_ _2"/>ekście największy<span class="_ _2"/> wpływ na obecne wyni<span class="_ _2"/>ki Grupy </div><div class="t m1 x8 h5 y54c ff1 fs2 fc0 sc0 lse ws5e">Kapitałowej<span class="_ _2"/> CD PROJEKT ma popularn<span class="_ _2"/>ość wydanych j<span class="_ _2"/>uż przez Spółkę<span class="ls0 ws0"> <span class="_ _60"> </span></span><span class="ws10">dominującą<span class="ls0 ws0"> <span class="_ _60"> </span><span class="lsb ws77">gier z cyberpu<span class="lsa ws7a">nkowego i wiedźmińskiego </span></span></span></span></div><div class="t m1 x8 h5 y54d ff1 fs2 fc0 sc0 lsb ws1d">uniwersum. W<span class="ls0 ws0"> <span class="lse wsc">kolejnych okre<span class="_ _2"/>sach kluczowe znaczen<span class="_ _2"/>ie dla rozwoju i osiąganych wyn<span class="_ _2"/>ików będą miały postępy<span class="_ _2"/> prac produkcyjn<span class="_ _2"/>ych </span></span></div><div class="t m1 x8 h5 y54e ff1 fs2 fc0 sc0 lse ws26">i rynkowe pr<span class="_ _2"/>zyjęcie kol<span class="_ _2"/>ejnych realizow<span class="_ _2"/>anych przez<span class="_ _2"/> Spółkę<span class="ls0 ws0"> </span><span class="ws10">dom<span class="_ _2"/>inującą </span>pr<span class="_ _2"/>odukcji, a t<span class="_ _2"/>akże tworze<span class="_ _2"/>nie i wydawanie<span class="_ _2"/> <span class="lsa ws61">wysokiej jak<span class="_ _3"/>ości </span></div><div class="t m1 x8 h5 y54f ff1 fs2 fc0 sc0 lse ws69">produktów<span class="_ _2"/> wspierającyc<span class="_ _2"/>h w ramach posiad<span class="_ _2"/>anych fran<span class="_ _2"/>czyz, które<span class="_ _2"/> przyczyni<span class="_ _2"/>ą się do wz<span class="_ _2"/>rostu rozpoznawalności m<span class="_ _2"/>arek Spółki<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y550 ff1 fs2 fc0 sc0 lse ws10">dominu<span class="_ _2"/>jącej<span class="ls0 ws0">.</span></div><div class="t m1 xa7 h19 y551 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y552 ff1 fs2 fc0 sc0 lse ws44">W perspekt<span class="_ _2"/>ywie najbl<span class="_ _2"/>iższych kwartałów sz<span class="_ _2"/>czególn<span class="_ _2"/>ie ważnymi dz<span class="_ _2"/>iałaniami d<span class="_ _2"/>la studi<span class="_ _2"/>a CD PROJEKT R<span class="_ _2"/>ED będ<span class="lsb ws4a">zie pre<span class="_ _2"/>mie</span>ra zbiorczego </div><div class="t m1 x8 h5 y553 ff1 fs2 fc0 sc0 lse ws10">wydani<span class="_ _2"/>a <span class="_ _32"/><span class="ff4 ls13 wsf3">Cybe<span class="_ _2"/>rpunka 2077</span><span class="ws74">, na które<span class="_ _2"/> składa się pod<span class="_ _2"/>stawowa wersja gry, dod<span class="_ _2"/>atek fabu<span class="_ _2"/>larny <span class="ff4 lsb wsd">Widmo <span class="_ _32"/><span class="ls0 ws0">W</span></span></span><span class="ff4">olności</span><span class="ws74">, a t<span class="_ _2"/>akże komplet<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y554 ff1 fs2 fc0 sc0 lse wsc">zawartości<span class="_ _2"/> dodatkowej<span class="_ _2"/><span class="ls0 ws0">. </span></div><div class="t m1 x8 h5 y555 ff1 fs2 fc0 sc0 lsb ws22">Kolejnym ważnym procesem w kontekście rozwoju studia CD PROJ<span class="_ _3"/>EKT RED, który jest realizowany i którego<span class="ls0 ws0"> <span class="_ _d3"/><span class="lse ws23">real<span class="_ _2"/>izacja będz<span class="_ _2"/>ie </span></span></div><div class="t m1 x8 h5 y556 ff1 fs2 fc0 sc0 lse ws23">kontynu<span class="_ _2"/>owana w kolejnych kwar<span class="_ _2"/>tałach, jest in<span class="_ _2"/>tegracja prac de<span class="_ _2"/>weloperskich z<span class="_ _2"/> nowym silnikie<span class="_ _2"/>m Unreal Engine 5<span class="_ _2"/>, po podpisaniu </div><div class="t m1 x8 h5 y557 ff1 fs2 fc0 sc0 lsb ws56">umowy licencyjnej i partnerskiej z Epic Games w marcu 2022 r. Wy<span class="_ _2"/>korzystanie nowego silnika powinno wpłynąć na uspra<span class="lsa wsc">wnienie </span></div><div class="t m1 x8 h5 y558 ff1 fs2 fc0 sc0 lse ws65">procesu t<span class="_ _2"/>worzeni<span class="_ _2"/>a gier. Strat<span class="_ _2"/>egiczne part<span class="_ _2"/>nerstwo zakład<span class="_ _2"/>a ulepsz<span class="_ _2"/>anie silnika UE5<span class="_ _2"/> w zakresi<span class="_ _2"/>e obsługi gie<span class="_ _2"/>r typu ope<span class="_ _2"/>n world or<span class="_ _2"/>az </div><div class="t m1 x8 h5 y559 ff1 fs2 fc0 sc0 lse ws6b">adaptację<span class="_ _2"/> i optymalizacj<span class="_ _2"/>ę jego element<span class="_ _2"/>ów pod kątem założe<span class="_ _2"/>ń twórczych kole<span class="_ _2"/>jnych projektów<span class="_ _2"/>. Przewiduje równ<span class="_ _2"/>ież dedykowane </div><div class="t m1 x8 h5 y55a ff1 fs2 fc0 sc0 lsd wsf">wsp<span class="lsb ws89">arcie techniczne ze strony Epic Games <span class="_ _3"/>dla wydawanych przez C<span class="_ _3"/>D PROJEKT RED tytułów. Rozpoczęcie prac na silniku<span class="_ _3"/> UE5 </span></div><div class="t m1 x8 h5 y55b ff1 fs2 fc0 sc0 lse ws65">otworzy<span class="_ _2"/>ło również szersze<span class="_ _2"/> perspektywy re<span class="_ _2"/>krutacji do zespołów<span class="_ _2"/> deweloperskich st<span class="_ _2"/>udia ze względu n<span class="_ _2"/>a dużą znajomość sil<span class="_ _2"/>ników </div><div class="t m1 x8 h5 y55c ff1 fs2 fc0 sc0 lsb ws1d">Unreal Engine wśród twórców gier.</div><div class="t m1 xa8 h19 y4d ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y55d ff1 fs2 fc0 sc0 lsb ws1d">Czynnikiem kluczowym dla utrzym<span class="_ _3"/>ania w przyszłości dotychczasowej wysokiej dynamiki ro<span class="_ _3"/>zwoju segmentu CD PROJEKT RE<span class="_ _3"/>D jest </div><div class="t m1 x8 h5 y55e ff1 fs2 fc0 sc0 lse ws4e">dalsze roz<span class="_ _2"/>wijanie we<span class="_ _2"/>wnętrznej<span class="_ _2"/> umiejętności prod<span class="_ _2"/>ukowania gie<span class="_ _2"/>r najwyższe<span class="_ _2"/>j światowe<span class="_ _2"/>j klasy i ja<span class="_ _2"/>kości, w <span class="_ _2"/>połączeniu<span class="_ _2"/> ze zdoln<span class="_ _2"/>oś<span class="ws10">cią </span></div><div class="t m1 x8 h5 y55f ff1 fs2 fc0 sc0 lsb ws89">efektywnej komunikacji z graczami na całym świecie. Oba te elem<span class="_ _3"/>enty są częścią trwającej transformacji studia RED 2.0, k<span class="_ _3"/>tórej<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y560 ff1 fs2 fc0 sc0 lse ws44">celem j<span class="_ _2"/>est m.in. zmian<span class="_ _2"/>a sposobu tworz<span class="_ _2"/>enia gier n<span class="_ _2"/>a bardziej e<span class="_ _2"/>lastyczny, oparty<span class="_ _2"/> o metod<span class="_ _2"/>ykę agile, oraz<span class="_ _2"/> wspierający<span class="_ _2"/> jakość przys<span class="_ _2"/><span class="ls0 ws0">z<span class="ls10 wscf">ły<span class="_ _2"/>ch </span></span></div><div class="t m1 x8 h5 y561 ff1 fs2 fc0 sc0 lse ws10">produktów<span class="_ _2"/>.<span class="ls0 ws0"> <span class="_ _32"/><span class="lsb ws41">Istotnym elementem strategii CD PROJEKT RED jest również rozwój nowo powstającego<span class="_ _3"/> studia CD PROJEKT RED </span></span></div><div class="t m1 x8 h5 y562 ff1 fs2 fc0 sc0 lsb ws3f">North America<span class="ls0 ws0">, <span class="_ _33"/><span class="lsb ws3f">w tym otwarcie biura w Bostonie.<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">Zmiana dz<span class="_ _2"/>iałalności na mode<span class="_ _2"/>l wydawniczy opar<span class="_ _2"/>ty o dwie funkcjonuj<span class="_ _2"/>ące równolegle </span></span></span></span></div><div class="t m1 x8 h5 y563 ff1 fs2 fc0 sc0 lsb wse2">marki i k<span class="lse ws4e">ilka równocześ<span class="_ _2"/>nie realizowanych proje<span class="_ _2"/>któw potencjal<span class="_ _2"/>nie pozwoli na optymaliz<span class="_ _2"/>ację produkcyjną i finan<span class="_ _2"/>sową, zwiększenie<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y564 ff1 fs2 fc0 sc0 lsb ws54">częstotliwości premier i<span class="ls0 ws0"> </span>łącznej wysokości przychodów oraz d<span class="_ _2"/>alszą dywersyfikację ryzyk, zaś przed twórcami zatrudnionymi </div><div class="t m1 x8 h5 y565 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws10">Spółce</span> <span class="lse ws10">dominu<span class="_ _2"/>jąc<span class="ls11 ws1e">ej</span></span> <span class="lse wsc">otworzy więcej m<span class="_ _2"/>ożliwości sam<span class="_ _2"/>orealizacj<span class="_ _2"/>i zawodowej.</span></div><div class="t m1 x7b h19 y566 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y567 ff7 fsc fc2 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div><span class="d m2 gs70"/><span class="d m2 gs71"/><span class="d m2 gs72"/><span class="d m2 gs73"/><span class="d m2 gs74"/><span class="d m2 gs75"/><span class="d m2 gs76"/><span class="d m2 gs77"/><span class="d m2 gs78"/></div><div class="pi"/></div> <div class="pf w0 h0" id="pf29" style="content-visibility: auto;"><div class="pc pc29 w0 h0"><img alt="" class="bi x0 y4a0 w1 h42" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x4b yd0 w1d h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">41<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h31 y4fe ff1 fsc fc2 sc0 ls22 ws31">GOG.<span class="ls2f wse7">COM<span class="_ _2"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y4ff ff1 fs2 fc0 sc0 lsb wsf4">W segmencie GOG.COM elementem wspierającym rozwój była rosnąca w ostatnich latach skłonność konsumentów do </div><div class="t m1 x8 h5 y500 ff1 fs2 fc0 sc0 lse wsc">dokonywan<span class="_ _2"/>ia zakupów gier<span class="_ _2"/> bezpośredni<span class="_ _2"/>o przez internet.<span class="ls0 ws0"> </span></div><div class="t m1 x59 h19 y501 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y502 ff1 fs2 fc0 sc0 lse ws40">Dla dalsze<span class="_ _2"/>go rozwoju platform<span class="_ _2"/>y GOG.COM istotna będzie<span class="_ _2"/> dalsza popularyz<span class="_ _2"/>acja serwisu wśród<span class="_ _2"/> graczy oraz pozyskiwan<span class="_ _2"/>ie kolejnych<span class="_ _2"/>, </div><div class="t m1 x8 h5 y568 ff1 fs2 fc0 sc0 lse ws44">premier<span class="_ _2"/>owych produktów. G<span class="_ _2"/>OG sp. z o.o.<span class="_ _2"/> aktywnie<span class="_ _2"/> prowadzi r<span class="_ _2"/>ozmowy z czołowy<span class="_ _2"/>mi międzynar<span class="_ _2"/>odowymi produ<span class="_ _2"/>centami i wyd<span class="_ _2"/>awcami </div><div class="t m1 x8 h5 y569 ff1 fs2 fc0 sc0 lse ws6a">gier komput<span class="_ _2"/>erowych, stale<span class="_ _2"/> poszerzając grono dos<span class="_ _2"/>tawców oraz oferowanyc<span class="_ _2"/>h produktów. Kole<span class="_ _2"/>jne premiery nowych gier<span class="_ _2"/> na </div><div class="t m1 x8 h5 y56a ff1 fs2 fc0 sc0 lse ws3a">GOG.COM każd<span class="_ _2"/>orazowo wpły<span class="_ _2"/>wają na wzrost akty<span class="_ _2"/>wności uż<span class="_ _2"/>ytkowników i idący z<span class="_ _2"/>a tym wz<span class="_ _2"/>rost sprzedaży<span class="_ _2"/>. Wzrost działaln<span class="_ _2"/>ości </div><div class="t m1 x8 h5 y56b ff1 fs2 fc0 sc0 ls17 ws13">GOG<span class="ls0 ws0"> <span class="lse ws4e">sp. z o.o.<span class="_ _2"/> poza stałym<span class="_ _2"/> powiększ<span class="_ _2"/>aniem katal<span class="_ _2"/>ogu oferowany<span class="_ _2"/>ch produkt<span class="_ _2"/>ów, wymaga równie<span class="_ _2"/>ż zwię<span class="_ _2"/>kszania bazy<span class="_ _2"/> użytkowników </span></span></div><div class="t m1 x8 h5 y56c ff1 fs2 fc0 sc0 lse ws57">poprzez<span class="_ _2"/> docieranie do nowyc<span class="_ _2"/>h graczy na całym świe<span class="_ _2"/>cie, dotychczas nie<span class="_ _2"/>posiadający<span class="_ _2"/>ch konta na platformie<span class="_ _2"/> GOG.COM. W tym </div><div class="t m1 x8 h5 y56d ff1 fs2 fc0 sc0 lsb ws77">zakresie w<span class="ls0 ws0"> <span class="lse ws5e">ostatnich<span class="_ _2"/> latach zar<span class="_ _2"/>ówno dzięki inten<span class="_ _2"/>sywnym własnym<span class="_ _2"/> działaniom PR, ws<span class="_ _2"/>półpracy</span> <span class="_ _60"> </span><span class="lse ws5e">z partnerami b<span class="_ _2"/>iznesowymi oraz </span></span></div><div class="t m1 x8 h5 y56e ff1 fs2 fc0 sc0 lse ws4e">aktywny<span class="_ _2"/>m poszukiwaniu<span class="_ _2"/> nowych, jak i syne<span class="_ _2"/>rgii wynikaj<span class="_ _2"/>ącej ze w<span class="_ _2"/>spółpracy z<span class="_ _2"/> CD PROJEKT S.A<span class="_ _2"/>., osiągan<span class="_ _2"/>y jest ci<span class="_ _2"/>ągły wzrost<span class="_ _2"/> liczby </div><div class="t m1 x8 h5 y56f ff1 fs2 fc0 sc0 lsd ws15">użytkowników serwisu.<span class="ls0 ws0"> </span></div><div class="t m1 xa9 h19 y570 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y571 ff1 fs2 fc0 sc0 lse ws44">Na wyniki i roz<span class="_ _2"/>wój prowadzone<span class="_ _2"/>j w ramach segmentu GOG.COM dz<span class="_ _2"/>iałalności, w tym zd<span class="_ _2"/>obywanie unikatowej wied<span class="_ _2"/>zy i doświadczen<span class="_ _2"/>ia </div><div class="t m1 x8 h5 y572 ff1 fs2 fc0 sc0 lse ws74">oraz wykorz<span class="_ _2"/>ystanie w pełni<span class="_ _2"/> posiadanych rozwiąz<span class="_ _2"/>ań technologiczn<span class="_ _2"/>ych wpływ będą m<span class="_ _2"/>iały rozwój funkcjonaln<span class="_ _2"/>ości wspieraj<span class="_ _2"/>ących </div><div class="t m1 x8 h5 y573 ff1 fs2 fc0 sc0 lse ws28">sprzedaż<span class="_ _2"/> gier na platf<span class="_ _2"/>ormie, w tym także<span class="_ _2"/> większa int<span class="_ _2"/>egracja mechanizmów mon<span class="_ _2"/>etyzacy<span class="_ _2"/>jnych w a<span class="lsa wsd9">plikacji GOG GALAXY ze sklepem </span></div><div class="t m1 x8 h5 y574 ff1 fs2 fc0 sc0 lse wsc">GOG.COM, jak i z<span class="_ _2"/>większe<span class="_ _2"/>nie działań w ce<span class="_ _2"/>lu posze<span class="_ _2"/>rzania oferty gie<span class="_ _2"/>r klasyczn<span class="_ _2"/>ych na platformi<span class="_ _2"/>e.</div><div class="t m1 xaa h19 y575 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y576 ff1 fsc fc2 sc0 ls32 wse4">Inne<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y577 ff1 fs2 fc0 sc0 lse ws44">Na rozwój Gru<span class="_ _2"/>py CD PROJ<span class="_ _2"/>EKT wpływ b<span class="_ _2"/>ędą miały rów<span class="_ _2"/>nież prace<span class="_ _2"/> rozwojowe<span class="_ _2"/> realizowan<span class="_ _2"/>e przez spół<span class="_ _2"/>kę zależ<span class="_ _2"/>ną The Molass<span class="_ _2"/>es Flood.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y67 ff3 fsd fc2 sc0 ls0 wsf5">Wpływ sytuacji pol<span class="_ _2"/>ityczno<span class="ws0">-<span class="ls34 wsf6">gospodarczej w Ukrai<span class="_ _3"/>nie na sprzedaż w okresie </span></span></div><div class="t m1 x8 h33 y578 ff3 fsd fc2 sc0 ls0 ws0">sprawozdawczy<span class="_ _2"/>m </div><div class="t m1 x8 h31 y157 ff1 fsc fc2 sc0 ls40 wse0">Wpływ n<span class="_ _3"/>a sprze<span class="_ _3"/>daż<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y579 ff1 fs2 fc0 sc0 lse ws74">W odpowiedz<span class="_ _2"/>i na inwazję sił zb<span class="_ _2"/>rojnych Rosji na Ukrai<span class="_ _2"/>nę, 3 marca 2022 r. Zarząd<span class="_ _2"/> CD PROJEKT podjął de<span class="_ _2"/>cyzję o wstrzyman<span class="_ _2"/>iu </div><div class="t m1 x8 h5 y57a ff1 fs2 fc0 sc0 lse wsc">sprzedaż<span class="_ _2"/>y produktów Grupy<span class="_ _2"/> CD PROJEKT oraz sprzedaży gie<span class="_ _2"/>r dostępnych na pl<span class="_ _2"/>atformie GOG.COM na te<span class="_ _2"/>rytorium Rosj<span class="_ _2"/>i i Białorusi.</div><div class="t m1 x20 h19 y57b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y57c ff1 fs2 fc0 sc0 lsb ws82">Z szacunków Spółki wynikało, że w okresie 12 miesię<span class="_ _2"/>cy od marca 2021 r. do lutego 2022 r. łączn<span class="_ _2"/>y udział Rosji i Białorusi </div><div class="t m1 x8 h5 y57d ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse ws3c">przychod<span class="_ _2"/>ach ze sprzedaży produkt<span class="_ _2"/>ów segm<span class="lsb ws41">entu CD PROJEKT RED oraz w przychodach ze sprz<span class="_ _3"/>edaży segmentu GOG.COM </span></span></div><div class="t m1 x8 h5 y57e ff1 fs2 fc0 sc0 lse wsc">wyniósł od<span class="_ _2"/>powiednio ok. 5<span class="_ _2"/>,4% i ok. 3,7%.</div><div class="t m1 xab h19 y57f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h31 y580 ff1 fsc fc2 sc0 ls40 wse0">Ryzyka z<span class="_ _3"/>wiązan<span class="_ _3"/>e z syt<span class="_ _3"/>uacją p<span class="_ _3"/>olit<span class="_ _3"/>yczn<span class="_ _3"/>o<span class="ls0 ws0">-</span>gospod<span class="_ _3"/>arczą w<span class="_ _3"/> Ukraini<span class="_ _33"/>e<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y581 ff1 fs2 fc0 sc0 lse ws5b">Spółka na bie<span class="_ _2"/>żąco monitor<span class="_ _2"/>uje wpływ syt<span class="_ _2"/>uacji polit<span class="_ _2"/>yczno<span class="ls0 ws0">-</span>gospodarcze<span class="_ _2"/>j w Ukrainie<span class="_ _2"/>, Rosji<span class="ls0 ws0"> <span class="_ _5f"> </span></span>i Bi<span class="_ _2"/>ałorusi na dział<span class="_ _2"/>alność Grupy </div><div class="t m1 x8 h5 y582 ff1 fs2 fc0 sc0 ls17 ws13">CD<span class="ls0 ws0"> </span>PROJEKT.<span class="ls0 ws0"> </span></div><div class="t m1 xac h19 y12e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y12f ff1 fs2 fc0 sc0 lse wsc">Spółka zakończy<span class="_ _2"/>ła współpracę z<span class="_ _2"/> rosyjskimi oraz<span class="_ _2"/> białorus<span class="_ _2"/>kimi dostawcami i ob<span class="_ _2"/>ecnie<span class="_ _2"/> nie rozważa podję<span class="_ _2"/>cia nowej.<span class="ls0 ws0"> <span class="fs9"> </span></span></div><div class="t m1 x8 h5 y583 ff1 fs2 fc0 sc0 lse ws74">Na dzień pu<span class="_ _2"/>blikacji ninie<span class="_ _2"/>jszego sprawozdan<span class="_ _2"/>ia działalność ope<span class="_ _2"/>racyjna Grupy prowadz<span class="_ _2"/>ona jest bez zakłó<span class="lsb wsaa">ceń<span class="_ _2"/>, a skutki rosyjskiej </span></div><div class="t m1 x8 h5 y584 ff1 fs2 fc0 sc0 lse wsc">inwazji n<span class="_ _2"/>a Ukrainę n<span class="_ _2"/>ie mają bezpośre<span class="_ _2"/>dniego, istot<span class="_ _2"/>nego negatywnego wpł<span class="_ _2"/>ywu na fun<span class="_ _2"/>kcjonowanie G<span class="_ _2"/>rupy.<span class="ls0 ws0"> </span></div><div class="t m1 x60 h19 y585 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y586 ff1 fs2 fc0 sc0 lse ws23">W ocenie<span class="_ _2"/> Zarządu Spółki<span class="ls0 ws0"> <span class="_ _32"/></span><span class="ws10">dominu<span class="_ _2"/>jącej</span>, obecn<span class="_ _2"/>a sytuacja polity<span class="_ _2"/>czno<span class="ls0 ws0">-</span>gospodarcza w Ukrai<span class="_ _2"/>nie nie wpły<span class="_ _2"/>wa materialnie<span class="_ _2"/> na wartości </div><div class="t m1 x8 h5 y587 ff1 fs2 fc0 sc0 lsa wsf7">liczbowe z<span class="lse ws69">aprezentowane<span class="_ _2"/> w sprawozdaniu fi<span class="_ _2"/>nansowym, nie spow<span class="_ _2"/>odowała prze<span class="_ _2"/>słanek mogących<span class="_ _2"/> uzasadniać utratę<span class="_ _2"/> wartości </span></div><div class="t m1 x8 h5 y588 ff1 fs2 fc0 sc0 lse ws24">aktywów, nie<span class="_ _2"/> powinna mie<span class="_ _2"/>ć znacząc<span class="_ _2"/>ego negaty<span class="_ _2"/>wnego wpływu na wy<span class="_ _2"/>niki Grupy<span class="_ _2"/> w kolejnym<span class="_ _2"/> kwartale 2023 r.<span class="_ _2"/> i nie z<span class="_ _2"/>agraża </div><div class="t m1 x8 h5 y589 ff1 fs2 fc0 sc0 lse ws57">kontynu<span class="_ _2"/>acji dzi<span class="_ _2"/>ałalności <span class="_ _2"/>Spółki w okre<span class="ws5e">s<span class="_ _2"/>ie 12 miesię<span class="_ _2"/>cy od końca okresu sprawozd<span class="_ _2"/>awczego. Ze względu n<span class="_ _2"/>a bezprecedensowy </span></div><div class="t m1 x8 h5 y58a ff1 fs2 fc0 sc0 lsb ws49">charakter obecnej sytuacji i<span class="ls0 ws0"> <span class="lse ws26">d<span class="_ _2"/>użą niepewność z<span class="_ _2"/> nią związ<span class="_ _2"/>aną, w tym mi<span class="_ _2"/>ędzy inn<span class="_ _2"/>ymi nieznaną prz<span class="_ _2"/>yszłą skalę i</span> <span class="_ _2"/><span class="lse ws26">czas<span class="_ _2"/> trwania inw<span class="_ _2"/>azji </span></span></div><div class="t m1 x8 h5 y58b ff1 fs2 fc0 sc0 lsa ws59">rosyjskiej na Ukrainę, na mo<span class="_ _3"/>ment publikacji ninie<span class="lse ws57">jszego sprawozdania nie ma możliwośc<span class="_ _2"/>i wiarygodnego oszacowan<span class="_ _2"/>ia wpływu </span></div><div class="t m1 x8 h5 y58c ff1 fs2 fc0 sc0 lsa wsf8">inwazji sił zbrojnych Rosji na Ukrainę na wyniki i<span class="ls0 ws0"> <span class="lsb ws3f">sytuację Spółki i Grupy w długim okresie. Wszelkie<span class="_ _2"/> oceny i prognozy w tym zakresie </span></span></div><div class="t m1 x8 h5 y58d ff1 fs2 fc0 sc0 lse wsc">są obarcz<span class="_ _2"/>one niepewn<span class="_ _2"/>ością i będą podle<span class="_ _2"/>gały monitor<span class="_ _2"/>ingowi i analiz<span class="_ _2"/>ie przez<span class="_ _2"/> Grupę.<span class="ls0 ws0"> </span></div><div class="t m1 xad h19 y58e ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y58f ff1 fs2 fc0 sc0 lse wsf9">Powyższ<span class="_ _2"/>a ocena została sporz<span class="_ _2"/>ądzona zgodnie z<span class="_ _2"/> najlepszą wiedzą Spółki<span class="_ _2"/> <span class="lsa wsc">dominującej <span class="_ _e7"> </span><span class="wsfa">na <span class="_ _3"/>dzień publikacji niniejszego </span></span></div><div class="t m1 x8 h5 y590 ff1 fs2 fc0 sc0 lse ws10">sprawozd<span class="_ _2"/>ania.</div><div class="t m1 xac h19 y412 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h33 y591 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2a" style="content-visibility: auto;"><div class="pc pc2a w0 h0"><img alt="" class="bi x0 y592 w1 h46" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w25 h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">42<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls33 wsa6">Infor<span class="_ _2"/>macje do<span class="_ _2"/>tyczą<span class="_ _2"/>ce s<span class="_ _2"/>ezon<span class="_ _2"/>owości lu<span class="_ _2"/>b cyklicz<span class="_ _2"/>ności <span class="_ _2"/>działa<span class="_ _2"/>lno<span class="_ _2"/>ści<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y593 ff3 fs4 fc2 sc0 ls3b wsd0">CD PRO<span class="_ _3"/>JEKT RE<span class="_ _3"/>D<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y594 ff1 fs2 fc0 sc0 lse ws2b">Duży wpływ n<span class="_ _2"/>a przychody i wyniki segme<span class="_ _2"/>ntu mają premiery<span class="_ _2"/> nowych tytułów. Cykl prod<span class="_ _2"/>ukcji gry komputerowe<span class="_ _2"/>j realizowane<span class="_ _2"/>j przez </div><div class="t m1 x8 h5 y595 ff1 fs2 fc0 sc0 lse wsc">segment CD PROJ<span class="_ _2"/>EKT RED wynosi zwykle od 2 do 5 lat. Stand<span class="_ _2"/>ardowo pierwsze prace<span class="_ _2"/> produkcyjne nad kolejn<span class="_ _2"/>ą grą rozpoczynane </div><div class="t m1 x8 h5 y596 ff1 fs2 fc0 sc0 lse wsc">są jeszc<span class="_ _2"/>ze przed zakoń<span class="_ _2"/>czeniem produkcji i<span class="_ _2"/> premierą ry<span class="_ _2"/>nkową poprzedn<span class="_ _2"/>iej gry.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y597 ff1 fs2 fc0 sc0 ls11 wsfb">CD PROJE<span class="_ _3"/>KT RE<span class="_ _3"/>D anga<span class="_ _3"/>żuje si<span class="_ _33"/>ę również w <span class="_ _3"/>mniejs<span class="_ _33"/>ze produkcje <span class="ls0 ws0">-<span class="_ _3"/> <span class="_ _60"> </span><span class="lse ws24">np. dodat<span class="_ _2"/>ki do własnych gie<span class="_ _2"/>r lub adaptacje w<span class="_ _2"/>ydanych już </span></span></div><div class="t m1 x8 h5 y598 ff1 fs2 fc0 sc0 lse ws26">produktów<span class="_ _2"/> na nowe platf<span class="_ _2"/>ormy. Projekty t<span class="_ _2"/>akie mogą by<span class="_ _2"/>ć realizowane zar<span class="_ _2"/>ówno bezpośred<span class="_ _2"/>nio przez Spółk<span class="ls0 ws0">ę <span class="_ _2"/></span><span class="ws10">dom<span class="_ _2"/>inującą<span class="ls13 ws62">, jak i pr<span class="_ _2"/>zez </span></span></div><div class="t m1 x8 h5 y599 ff1 fs2 fc0 sc0 lse wsc">zewnęt<span class="_ _2"/>rznych partner<span class="_ _2"/>ów<span class="ls0 ws0">. </span></div><div class="t m1 x8 h5 y59a ff1 fs2 fc0 sc0 lse wsc">W odniesie<span class="_ _2"/>niu do wydanych już gier na rozkład<span class="_ _2"/> ich sprzedaży w ciągu roku ma wpł<span class="_ _2"/>yw udział w cykliczn<span class="_ _2"/>ie organizowany<span class="_ _2"/>ch akcjach </div><div class="t m1 x8 h5 y59b ff1 fs2 fc0 sc0 lsb ws54">promocyjnych. Zwykle najbardziej intensy<span class="_ _2"/>wnym okresem jest drugi i czwarty kwartał<span class="lse ws69">, z<span class="_ _2"/>aś niższ<span class="_ _2"/>a sprzedaż ge<span class="_ _2"/>nerowana je<span class="_ _2"/>st </span></div><div class="t m1 x8 h5 y59c ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsb ws1d">pierwszym i wakacyjnym, trzecim kwartale roku.</span> </div><div class="t m1 x8 h5 y59d ff1 fs2 fc0 sc0 lse ws4e">Poza działaln<span class="_ _2"/>ością stricte de<span class="_ _2"/>weloperską Spółka<span class="ls0 ws0"> <span class="_ _2"/></span><span class="ws10">d<span class="_ _2"/>ominująca<span class="ls0 ws0"> <span class="_ _2"/></span></span>akt<span class="_ _2"/>ywnie rozwija posiad<span class="_ _2"/>ane franczyzy na innych pol<span class="_ _2"/>ach eksploatacj<span class="_ _2"/>i, </div><div class="t m1 x8 h5 y59e ff1 fs2 fc0 sc0 lsb ws1d">chcąc stale poszerzać grono swoich odbiorcó<span class="lse wsc">w i eksplor<span class="_ _2"/>ując inne<span class="_ _2"/> typy mediów i produ<span class="_ _2"/>któw.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y59f ff3 fs2 fc2 sc0 ls19 ws8c">Wyk<span class="_ _2"/>re<span class="_ _2"/>s <span class="ls0 ws0">1<span class="fc8"> <span class="ff1 fc0 lsb ws1d">Kwartały pr<span class="_ _3"/>emierowe segmentu CD PROJEKT <span class="_ _3"/>RED <span class="ls0 ws0">– <span class="lse wsc">przychody ze sprzedaży<span class="_ _2"/> produktów, towarów i mate<span class="_ _2"/>riałów w latach </span></span></span></span></span></div><div class="t m1 x8 h5 y5a0 ff1 fs2 fc0 sc0 ls13 ws18">2011<span class="ls0 ws0">-</span>20<span class="_ _2"/>2<span class="ls0 ws0">3 <span class="lsd ws15">(w tys.</span> <span class="ls25 ws66">zł)<span class="_ _2"/></span> </span></div><div class="t m1 x20 hf y5a1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h8 y5a2 ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div><div class="t m1 xae h2 y5a3 ff1 fs0 fc0 sc0 ls0 ws0">0</div><div class="t m1 x24 h2 y5a4 ff1 fs0 fc0 sc0 ls2 wsfc">2000<span class="_ _3"/>00</div><div class="t m1 x13 h2 y5a5 ff1 fs0 fc0 sc0 ls43 ws8f">400<span class="_ _2"/>000</div><div class="t m1 x24 h2 y5a6 ff1 fs0 fc0 sc0 ls43 ws8f">600<span class="_ _2"/>000</div><div class="t m1 x24 h2 y5a7 ff1 fs0 fc0 sc0 ls43 ws8f">800<span class="_ _2"/>000</div><div class="t m1 xaf h2 y5a8 ff1 fs0 fc0 sc0 ls2 wsfc">10000<span class="_ _33"/>00</div><div class="t m1 xaf h2 y5a9 ff1 fs0 fc0 sc0 ls2 wsfc">1200<span class="_ _3"/>000</div><div class="t m1 xaf h2 y5aa ff1 fs0 fc0 sc0 ls44 wsfd">1400000</div><div class="t m1 xaf h2 y5ab ff1 fs0 fc0 sc0 ls2 wsfc">16000<span class="_ _33"/>00</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2b" style="content-visibility: auto;"><div class="pc pc2b w0 h0"><img alt="" class="bi x0 y5ac w1 h47" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x7 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span><span class="fs3"> </span></span></div><div class="c x8b yd0 w2e h3"><div class="t m1 x0 h4 y3 ff1 fs1 fc0 sc0 ls42 wsea">43<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y5ad ff3 fs4 fc2 sc0 ls3d wsd7">GOG.<span class="ls3e wsd8">COM<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y5ae ff1 fs2 fc0 sc0 lsb wsfe">Branża cyfrowej dystrybucji gier, w której fu<span class="_ _2"/>nkcjonuje GOG.COM, charakteryzuje się sez<span class="_ _2"/>onowością <span class="lse ws57">przychodów. W skali r<span class="_ _2"/>oku </span></div><div class="t m1 x8 h5 y5af ff1 fs2 fc0 sc0 lsb ws1d">zazwyczaj najwyższe przychody wykazywane są w drugim i czwartym kwartale, a niższe w pierwszym i trzecim kwartale. Sprzedaż </div><div class="t m1 x8 h5 y5b0 ff1 fs2 fc0 sc0 lsb ws1d">w drugim i czwartym kwartale wzmacniana jest okresowo przez standardowo występujące w tych kwartałach akcje<span class="ls0 ws0"> <span class="lse ws10">promocyjne.</span></span></div><div class="t m1 x9f h19 y5b1 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h19 y5b2 ff1 fs2 fc0 sc0 lse wsc">Znaczny<span class="_ _2"/> wpływ na pozi<span class="_ _2"/>om sprzedaży może<span class="_ _2"/> mieć również<span class="_ _2"/> katalog produkt<span class="_ _2"/>ów wprowadzony<span class="_ _2"/>ch do oferty ser<span class="_ _2"/>wisu w danym okre<span class="_ _2"/>sie.<span class="fs9 ls0 ws0"> </span></div><div class="t m1 x8 h5 y5b3 ff3 fs2 fc2 sc0 lse wsf">Wykres<span class="_ _2"/> 2<span class="fc8 ls0 ws0"> </span><span class="ff1 fc0 wsc">Rozkład kwartaln<span class="_ _2"/>y sprzedaży<span class="_ _2"/> towarów i materiał<span class="_ _2"/>ów segmentu G<span class="_ _2"/>OG.<span class="ls17 ws13">COM<span class="ls0 ws0"> </span></span>w latach 2018<span class="_ _2"/><span class="ls0 ws0">-<span class="ls13 ws18">20</span>23 <span class="lsd ws15">(w tys. zł)</span> </span></span></div><div class="t m1 xa3 hf y5b4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h33 y5b5 ff3 fsd fc2 sc0 ls34 ws0">Informacj<span class="_ _3"/>a dotycząca głó<span class="_ _3"/>wnych klientów<span class="ls0"> </span></div><div class="t m1 x8 h5 y5b6 ff1 fs2 fc0 sc0 lse ws27">Grupa Kapit<span class="_ _2"/>ałowa CD PROJEKT w<span class="_ _2"/>spółpracuje z<span class="_ _2"/> zewnętrzn<span class="_ _2"/>ymi odbiorcami, któr<span class="_ _2"/>ych udział<span class="_ _2"/> w przychodach pr<span class="_ _2"/>zekracza 10%<span class="_ _2"/> </div><div class="t m1 x8 h5 y5b7 ff1 fs2 fc0 sc0 lse wsc">skonsolidow<span class="_ _2"/>anych przy<span class="_ _2"/>chodów Grupy Kapit<span class="_ _2"/>ałowej.</div><div class="t m1 x89 h19 y5b8 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y5b9 ff1 fs2 fc0 sc0 lsb wsfe">W ramach segmentu CD PROJEKT RED dz<span class="_ _2"/>iałalność handlowa real<span class="lse ws57">izowana prze<span class="_ _2"/>z CD PROJE<span class="_ _2"/>KT S.A. we ws<span class="_ _2"/>półpracy z <span class="ws10">d<span class="_ _2"/>woma<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y5ba ff1 fs2 fc0 sc0 lse ws28">odbior<span class="_ _2"/>cami wygenerowała n<span class="_ _2"/>arastająco d<span class="_ _2"/>o końca trz<span class="_ _2"/>eciego kwart<span class="_ _2"/>ału 202<span class="_ _2"/><span class="ls0 ws0">3 <span class="lsb ws71">r. przychody ze sprzedaży przekraczające 10% łączn<span class="_ _2"/>ych </span></span></div><div class="t m1 x8 h5 y5bb ff1 fs2 fc0 sc0 lse ws63">skonsolidow<span class="_ _2"/>anych przychod<span class="_ _2"/>ów ze sprzedaż<span class="_ _2"/>y Grupy, wynoszące<span class="_ _2"/> <span class="ws10">303<span class="ls0 ws0"> <span class="ls15 wsad">887 tys. zł <span class="lsa wsc">i <span class="_ _2"/><span class="ls11 wsdb">131 4<span class="_ _3"/><span class="ls13 ws18">22<span class="ls0 ws0"> <span class="_ _2"/></span><span class="ws64">ty<span class="_ _2"/>s. zł, t<span class="lsa wsc">j.<span class="ls0 ws0"> <span class="_ _d3"/><span class="lse ws10">odpowied<span class="_ _2"/>nio <span class="_ _2"/><span class="ls1a ws25">39<span class="_ _2"/>,5<span class="_ _2"/>8%<span class="_ _2"/> <span class="_ _2"/></span></span></span><span class="wsd6">i 1</span></span></span>7,1<span class="_ _2"/>2<span class="ls10 wscf">% </span></span></span></span></span></span></span></div><div class="t m1 x8 h5 y5bc ff1 fs2 fc0 sc0 lse wsc">łącznyc<span class="_ _2"/>h przychodów Grupy. Wskaz<span class="_ _2"/>ani odbiorcy<span class="_ _2"/> nie są podmiotami powiązan<span class="_ _2"/>ymi z CD PROJEKT S.A. ani z<span class="_ _2"/> jej spółkami zależn<span class="_ _2"/>ymi.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y5bd ff1 fs2 fc0 sc0 lse ws3d">Żaden z poz<span class="_ _2"/>ostałych zewnętr<span class="_ _2"/>znych odbiorc<span class="_ _2"/>ów Grupy nie prze<span class="_ _2"/>kroczył progu<span class="ls0 ws0"> <span class="_ _33"/><span class="lse ws3d">10%<span class="_ _2"/> skonsolidowan<span class="_ _2"/>ych przychodów Grupy<span class="_ _2"/> Kapitałowej.</span></span></div><div class="t m1 xa9 h2 y5be ff1 fs0 fc9 sc0 ls0 ws0">0</div><div class="t m1 xb0 h2 y5bf ff1 fs0 fc9 sc0 ls2 wsfc">40000</div><div class="t m1 xb0 h2 y5c0 ff1 fs0 fc9 sc0 ls2 wsfc">80000</div><div class="t m1 x48 h2 y5c1 ff1 fs0 fc9 sc0 ls2 wsfc">1200<span class="_ _3"/>00</div><div class="t m1 x48 h2 y5c2 ff1 fs0 fc9 sc0 ls43 ws8f">160<span class="_ _2"/>000</div><div class="t m1 xb1 h2 y5c3 ff1 fs0 fc9 sc0 ls2 wsfc">2000<span class="_ _3"/>00</div><div class="t m1 xb2 h5 y5c4 ff1 fs2 fc9 sc0 ls17 ws13">Q1<span class="_ _fa"> </span>Q2<span class="_ _9b"> </span>Q3<span class="_ _9b"> </span>Q4</div><div class="t m1 xb3 h5 y5c5 ff1 fs2 fc9 sc0 ls13 ws18">2018<span class="_ _19a"> </span>20<span class="_ _2"/>19<span class="_ _19a"> </span>2020<span class="_ _b7"> </span>2021<span class="_ _19a"> </span>2022<span class="_ _b7"> </span>2023</div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2c" style="content-visibility: auto;"><div class="pc pc2c w0 h0"><img alt="" class="bi x0 y5c6 w1 h48" src="data:image/png;base64,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"/><div class="t m1 xb4 h7 yc7 ff2 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m1 x3 hf y5c7 ff1 fs3 fc1 sc0 ls0 ws0"> </div><div class="c x23 y5c8 wb h49"><div class="t m1 x0 h2d y2d6 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5c9 w2e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc1 sc0 ls42 wsea">44<span class="ls0 ws0"> </span></div></div><div class="t m1 xb6 h14 y5ca ff3 fs6 fc2 sc0 ls0 ws0"> </div><div class="t m1 x3 h14 y5cb ff3 fs6 fc2 sc0 ls1f ws2d">Informacj<span class="_ _3"/>a dodatk<span class="_ _33"/>owa <span class="ls0 ws0">–<span class="_ _2"/> <span class="_ _2"/><span class="ls21 ws30">pozostał<span class="_ _2"/>e </span></span></div><div class="t m1 x3 h14 y5cc ff3 fs6 fc2 sc0 ls2d ws0">noty obj<span class="_ _33"/>aśniając<span class="_ _3"/>e do<span class="ls0"> <span class="ls2c ws9d">śródrocznego </span></span></div><div class="t m1 x3 h14 y5cd ff3 fs6 fc2 sc0 ls2d wsff">skróco<span class="_ _3"/>nego sk<span class="_ _33"/>onsoli<span class="_ _3"/>dowane<span class="_ _33"/>go </div><div class="t m1 x3 h14 y5ce ff3 fs6 fc2 sc0 ls1f ws2d">sprawozdania<span class="_ _3"/> finansowe<span class="_ _3"/>go<span class="ls0 ws0"> </span></div><div class="t m1 x3 h15 y5cf ff3 fs7 fc2 sc0 ls0 ws0">4<span class="_ _d3"/> <span class="_ _d5"/> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2d" style="content-visibility: auto;"><div class="pc pc2d w0 h0"><img alt="" class="bi x0 y4a0 w1 h42" src="data:image/png;base64,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"/><div class="t m1 x5e h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls1 ws1">Śródro<span class="_ _2"/>czne skróc<span class="_ _2"/>one skonsolid<span class="_ _2"/>owane spraw<span class="_ _2"/>ozdanie fin<span class="_ _2"/>ansowe Grup<span class="_ _2"/>y Kapitało<span class="_ _2"/>wej CD PROJEKT za o<span class="_ _2"/>kres od 1 <span class="ls2 ws2">lipca do 30 <span class="_ _33"/>września 2<span class="_ _3"/>02<span class="ls0 ws0">3 r. </span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls2 ws2">(wszys<span class="_ _3"/>tkie kw<span class="_ _3"/>oty po<span class="_ _3"/>dane są<span class="_ _3"/> w tys. zł<span class="_ _3"/>otyc<span class="_ _3"/>h o ile<span class="_ _3"/> nie podan<span class="_ _3"/>o inacze<span class="_ _3"/>j)<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x41 hf y1 ff1 fs0 fc0 sc0 ls1 ws1">Załączon<span class="_ _2"/>e informac<span class="_ _2"/>je stanow<span class="_ _2"/>ią integralną c<span class="_ _2"/>zęść niniejsz<span class="_ _2"/>ego<span class="ls0 ws0"> <span class="ls5 ws31">spraw<span class="_ _2"/>ozdania f<span class="_ _2"/>inanso<span class="_ _2"/>wego</span>.<span class="fs3"> </span></span></div><div class="c x27 y5d0 wb h49"><div class="t m1 x0 h2d y2d6 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb7 y5d1 w2f h21"><div class="t m1 xf h4 y1e0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">45<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y92 ff3 fsd fc2 sc0 ls34 ws100">Nota 1. <span class="ls33 ws101">Opis pozycji </span>wpływających na aktywa, pa<span class="_ _3"/>sywa, kapi<span class="_ _3"/>tał, wyni<span class="_ _3"/>k </div><div class="t m1 x8 h33 y5d2 ff3 fsd fc2 sc0 ls34 ws102">finansowy<span class="_ _3"/> netto oraz przepły<span class="_ _3"/>wy środków pi<span class="_ _3"/>eniężnych, które są ni<span class="_ _3"/>etypowe ze </div><div class="t m1 x8 h33 y5d3 ff3 fsd fc2 sc0 ls33 wsa6">względu<span class="_ _2"/> na ich<span class="_ _2"/> rodz<span class="_ _2"/>aj, wielk<span class="_ _2"/>ość i wy<span class="_ _2"/>wier<span class="_ _2"/>any wp<span class="_ _2"/>ływ<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y5d4 ff3 fs4 fc2 sc0 ls8 wsa">Istotne zd<span class="_ _2"/>arzenia<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y5d5 ff1 fs2 fc0 sc0 lsb ws71">Istotnym wydarzeniem nie obse<span class="_ _2"/>rwowanym w okresie porównawczym a mają<span class="lse ws28">cym wpływ na w<span class="_ _2"/>yniki, akt<span class="_ _2"/>ywa, pasywa<span class="_ _2"/> oraz prze<span class="_ _2"/>pływy </span></div><div class="t m1 x8 h5 y5d6 ff1 fs2 fc0 sc0 lse ws26">środków pie<span class="_ _2"/>niężnych Grupy Kapi<span class="_ _2"/>tałowej CD PROJEKT w trzeci<span class="_ _2"/>m kwartale 2023 r. była pre<span class="_ _2"/>miera dodatku <span class="ff4 lsb ws49">Widmo Wolności</span><span class="ls0 ws0"> <span class="ls18 ws103">do gry</span><span class="ff4"> </span></span></div><div class="t m1 x8 h5 y5d7 ff4 fs2 fc0 sc0 ls13 wsd">Cybe<span class="_ _2"/>rpunk 2077<span class="ff1 ls0 ws0"> <span class="lse wsc">i zw<span class="_ _2"/>iązane z nią:</span></span></div><div class="t m1 x70 h19 y5d8 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x32 h5 y5d9 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 ls11 ws1e">zwiększ<span class="_ _3"/>enie <span class="_ _3"/><span class="ff3 lsa ws15">Przychodów ze sprzedaży<span class="_ _3"/><span class="ff1 ls0 ws0"> <span class="lsb ws1d">w obu segmentach</span> <span class="ls1e ws1a">Grupy,<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></div><div class="t m1 x32 h5 y5da ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb wsfe">zmniejszenie w segmencie CD PR<span class="_ _2"/>OJEKT RED salda <span class="ff3 ls18 ws104">Nakł<span class="_ _2"/>adów n<span class="_ _2"/>a prace rozwoj<span class="_ _2"/>owe</span><span class="ls0 ws0"> <span class="_ _80"> </span></span>oraz wz<span class="_ _2"/>rost wartości <span class="ff3 ls45 wsd4">K<span class="_ _2"/>os<span class="_ _2"/>zt<span class="_ _2"/>ów<span class="_ _2"/> </span></span></span></div><div class="t m1 x33 h5 y5db ff3 fs2 fc0 sc0 lsa ws93">wytworzenia sprzedanych pro<span class="_ _3"/>duktów i usług<span class="ff1 ls0 ws0"> <span class="_ _2"/><span class="lse ws63">wynikające<span class="_ _2"/> z rozliczenia nakład<span class="_ _2"/>ów na produ<span class="_ _2"/>kcję dodatku i roz<span class="_ _2"/>poczęcie </span></span></div><div class="t m1 x33 h5 y5dc ff1 fs2 fc0 sc0 lsb ws1d">ich amortyzacji,<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y5dd ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb ws56">wzrost w segmencie CD PROJEKT RED wartości <span class="ff3 lsa ws8c">K<span class="_ _2"/>osztów wytworzenia<span class="_ _3"/> sprzedanych produktów i usług<span class="ff1 ls0 ws0"> <span class="lse ws2b">wynikający z<span class="_ _2"/>e </span></span></span></span></span></div><div class="t m1 x33 h5 y5de ff1 fs2 fc0 sc0 lsb ws1d">zmiany ścieżki amortyzacji podstawowej gry <span class="ff4 ls13 wsd">Cyberpu<span class="_ _2"/>nk 2077</span><span class="ls0 ws0">, </span></div><div class="t m1 x32 h5 y5df ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lse wsc">wzrost n<span class="_ _2"/>akładów na promocję<span class="_ _2"/> (<span class="ff3 lsa ws15">Koszty sprzedaży</span><span class="lsb ws1d">) w segmencie CD PROJEKT RED,<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y5e0 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb wsd">wzrost <span class="_ _80"> </span><span class="ff3 ls15 ws15">Należnośc<span class="_ _3"/>i <span class="_ _32"/><span class="ls13 ws18">h<span class="_ _2"/>andlowych<span class="_ _2"/><span class="ff1 ls0 ws0"> <span class="_ _32"/>w <span class="lse ws74">konsekwen<span class="_ _2"/>cji wysokie<span class="_ _2"/>j sprzedaży związ<span class="_ _2"/>anej z prem<span class="_ _2"/>ierą dodatku <span class="ff4 lsb wsaa">Widmo Wolności</span></span> </span></span></span></span></span></div><div class="t m1 x33 h5 y5e1 ff1 fs2 fc0 sc0 ls13 ws18">26<span class="ls0 ws0"> </span><span class="wsd">wrze<span class="_ _2"/>śnia b.r. t<span class="lsa wsc">j.<span class="ls0 ws0"> </span><span class="lse">pod<span class="_ _2"/> koniec okresu<span class="_ _2"/> sprawozdaw<span class="_ _2"/>czego, <span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x32 h5 y5e2 ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb ws80">zmniejszenie w segmentach CD PROJEKT RED oraz GOG.COM salda po<span class="_ _3"/>zycji <span class="ff3 lsa ws105">Rozliczenia międzyokresowe przychodó<span class="_ _3"/>w </span></span></span></div><div class="t m1 x33 h5 y5e3 ff1 fs2 fc0 sc0 lsd wsf">wyni<span class="lse wsc">kające z<span class="_ _2"/> rozliczen<span class="_ _2"/>ia zamówień przed<span class="_ _2"/>premierowych na d<span class="_ _2"/>odatek.<span class="ls0 ws0"> </span></span></div><div class="t m1 x8 h5 y5e4 ff1 fs2 fc0 sc0 lse ws63">W związku<span class="_ _2"/> z dokonaniem w dniu<span class="_ _2"/> 31 sierpnia 2023 r. prz<span class="_ _2"/>ez Sąd Rejonowy d<span class="_ _2"/>la m.st. Warsz<span class="_ _2"/>awy wpisu do rejest<span class="_ _2"/>ru przedsiębior<span class="_ _2"/>ców </div><div class="t m1 x8 h5 y5e5 ff1 fs2 fc0 sc0 lse ws40">połączeni<span class="_ _2"/>a CD PROJEKT S.A. z je<span class="_ _2"/>j spółką zależn<span class="_ _2"/>ą <span class="ls0 ws0">- <span class="_ _3"/><span class="ls13 ws4d">Spokko sp. z o.o., ja<span class="_ _2"/>ko <span class="lse ws40">spółką przej<span class="_ _2"/>mowaną, CD PROJ<span class="_ _2"/>EKT dokonał księ<span class="_ _2"/>gowego </span></span></span></div><div class="t m1 x8 h5 y5e6 ff1 fs2 fc0 sc0 lse ws65">rozlicz<span class="_ _2"/>enia połączen<span class="_ _2"/>ia, co skutkow<span class="_ _2"/>ało międz<span class="_ _2"/>y innymi: z<span class="_ _2"/>większeniem poz<span class="_ _2"/>ycji <span class="ff3 ls15 wsd3">Przychody finanso<span class="_ _3"/>we<span class="ff1 ls0 ws0"> <span class="_ _d3"/><span class="lsb ws89">w konsekwencji<span class="_ _2"/> odwrócenia </span></span></span></div><div class="t m1 x8 h5 y5e7 ff1 fs2 fc0 sc0 lse ws3d">dokonane<span class="_ _2"/>go w 2022 r. od<span class="_ _2"/>pisu wart<span class="_ _2"/>ości udz<span class="_ _2"/>iałów w spółce<span class="_ _2"/> przeję<span class="_ _2"/>tej, ujęcie<span class="_ _2"/>m history<span class="_ _2"/>cznych wyników Spok<span class="_ _2"/>ko sp. z<span class="_ _2"/> o.o. w <span class="ff3 ls13 ws18">K<span class="_ _2"/>apitał<span class="_ _2"/>ach </span></div><div class="t m1 x8 h5 y5e8 ff3 fs2 fc0 sc0 ls13 ws18">własnych<span class="_ _2"/><span class="ff1 ls0 ws0"> <span class="_ _5f"> </span><span class="lse wsab">Spółki d<span class="_ _2"/>ominujące<span class="_ _2"/>j w pozycji<span class="_ _2"/> </span></span><span class="ls15 wsf0">Niepodzielo<span class="_ _3"/>ny wynik fina<span class="_ _3"/>nsowy<span class="ff1 ls0 ws0"> <span class="_ _5f"> </span><span class="lse wsab">oraz u<span class="_ _2"/>jęciem bież<span class="_ _2"/>ących przychodów i<span class="_ _2"/> kosztów </span></span></span></div><div class="t m1 x8 h5 y5e9 ff1 fs2 fc0 sc0 ls13 ws18">Spokko<span class="ls0 ws0"> <span class="lsb wsd">sp.</span> z <span class="lse wsc">o.o. w b<span class="_ _2"/>ieżącym<span class="_ _2"/> rachunku wyników S<span class="_ _2"/>półki dominuj<span class="_ _2"/>ącej.</span> </span></div><div class="t m1 x8 h5 y5ea ff1 fs2 fc0 sc0 lse wsa8">Na koniec omawian<span class="_ _2"/>ego okresu segmen<span class="_ _2"/>t CD PROJEKT RED dokonał<span class="ls0 ws0"> </span>weryf<span class="_ _2"/>ikacji szacunków z<span class="_ _2"/>obowiązań umownych wobec </div><div class="t m1 x8 h5 y5eb ff1 fs2 fc0 sc0 ls1e ws106">dystryb<span class="_ _3"/>utorów fizyc<span class="_ _33"/>znych egzempl<span class="_ _3"/>arzy gry <span class="ff4 lsc ws107">C<span class="_ _3"/>yberpu<span class="_ _33"/>nk 2077 <span class="ff1 lse ws63">zwiększając poziom <span class="ff3 lsa ws93">Pozostałych rezerw</span>, co prz<span class="_ _2"/>ełożył<span class="_ _2"/>o się równie<span class="_ _2"/>ż </span></span></div><div class="t m1 x8 h5 y5ec ff1 fs2 fc0 sc0 lse wsc">na wzrost<span class="_ _2"/> wartości poz<span class="_ _2"/>ycji <span class="ff3 lsa ws15">Koszty wytworzenia sprzeda<span class="_ _3"/>nych produktów i usług<span class="ff1 ls0 ws0">.</span></span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2e" style="content-visibility: auto;"><div class="pc pc2e w0 h0"><img alt="" class="bi x0 y5ed w1 h4a" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">46<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls34 ws0">Nota 2. Rzeczowe ak<span class="_ _33"/>tywa trwałe<span class="ls0"> </span></div><div class="t m1 x8 h8 y5ee ff3 fs4 fc2 sc0 ls47 ws10a">Zmiany rzeczowych aktywów trwałych (wg grup rodz<span class="_ _2"/>ajowych) <span class="ls9 ws2a">za okr<span class="_ _2"/>es <span class="_ _2"/>01.01<span class="_ _2"/>.20<span class="ls0 ws0">23<span class="_ _2"/> – </span><span class="wsb">30.0<span class="ls0 ws0">9<span class="_ _2"/><span class="ls48 ws10b">.20</span>23 r. </span></span></span></div><div class="t m1 x13 h5 y5ef ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m3 x71 h5 y5f0 ff3 fs2 fc0 sc0 ls1e ws1a">Grunty<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="c xb8 y5f1 w30 h4b"><div class="t m3 x2d h5 y5f2 ff3 fs2 fc0 sc0 ls1e ws1a">Budynki </div></div><div class="t m3 xb9 h5 y5f3 ff3 fs2 fc0 sc0 ls0 ws0">i </div><div class="c xb8 y5f1 w30 h4b"><div class="t m3 xba h5 y5f4 ff3 fs2 fc0 sc0 ls17 ws13">budowle</div></div><div class="t m3 xb9 h5 y5f5 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xbb y5f1 w31 h4b"><div class="t m3 xf h5 y5f6 ff3 fs2 fc0 sc0 ls17 ws13">Obiekty </div><div class="t m3 x2d h5 y24 ff3 fs2 fc0 sc0 ls15 ws15">inżynierii </div><div class="t m3 xba h5 y5f7 ff3 fs2 fc0 sc0 ls18 ws14">lądowe<span class="_ _2"/>j</div></div><div class="t m3 x22 h5 y5f8 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xbb y5f1 w31 h4b"><div class="t m3 xbc h5 y5f9 ff3 fs2 fc0 sc0 ls18 ws10">i wodn<span class="_ _2"/>ej</div></div><div class="t m3 xbd h5 y5fa ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xbe y5f1 w30 h4b"><div class="t m3 x2d h5 y5fb ff3 fs2 fc0 sc0 lse ws10">Maszyny </div></div><div class="t m3 xbf h5 y5fc ff3 fs2 fc0 sc0 ls0 ws0">i </div><div class="c xbe y5f1 w30 h4b"><div class="t m3 xba h5 y5fd ff3 fs2 fc0 sc0 lsa wsc">urządzenia</div></div><div class="t m3 xbf h5 y5fe ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xc0 y5f1 w32 h4b"><div class="t m3 x2d h5 y5ff ff3 fs2 fc0 sc0 ls18 ws14">Środki </div><div class="t m3 xba h5 y600 ff3 fs2 fc0 sc0 lsb wsd">transportu</div></div><div class="t m3 xc1 h5 y601 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x36 y5f1 w30 h4b"><div class="t m3 x2d h5 y602 ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m3 xba h5 y603 ff3 fs2 fc0 sc0 lsb ws0">środki trwałe</div></div><div class="t m3 x87 h5 y604 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x60 y5f1 w30 h4b"><div class="t m3 x2d h5 y605 ff3 fs2 fc0 sc0 ls18 ws14">Środki </div></div><div class="t m3 xc2 h5 y606 ff3 fs2 fc0 sc0 ls23 ws1c">trwałe<span class="_ _3"/> </div><div class="t m3 x2b h5 y607 ff3 fs2 fc0 sc0 ls0 ws0">w </div><div class="c x60 y5f1 w30 h4b"><div class="t m3 xba h5 y608 ff3 fs2 fc0 sc0 ls17 ws13">budowie</div></div><div class="t m3 x2b h5 y609 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m3 xc3 h5 y60a ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="c x8 y308 w33 hb"><div class="t m0 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div><div class="t m0 x15 h5 yd5 ff3 fs2 fc0 sc0 lsc ws36">brutto<span class="_ _3"/> na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m0 xc4 h5 y60b ff3 fs2 fc0 sc0 ls0 ws1d">40 435<span class="ws0"> <span class="_ _b6"> </span><span class="lsd wsc">82 297</span> <span class="_ _ac"> </span><span class="lsd wsc">1 925</span> <span class="_ _b6"> </span><span class="ls16 ws35">58 856<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a4"> </span><span class="lse wsf">3 251</span> <span class="_ _b1"> </span><span class="ls12 ws18">5 776</span> <span class="_ _26"> </span><span class="ls16 ws12">28 089</span> <span class="_ _a5"> </span><span class="lsd wsc">220<span class="_ _2"/> 629</span> </span></span></span></div><div class="t m0 x13 h5 y60c ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu:<span class="ls0 ws0"> <span class="_ _f2"> </span>- <span class="_ _67"> </span><span class="ls12 ws18">30 181</span> <span class="_ _19e"> </span><span class="ls14 ws33">2 867</span> <span class="_ _b6"> </span><span class="lsd wsc">25 8<span class="_ _2"/>42</span> <span class="_ _3c"> </span><span class="ls11 ws1e">956</span> <span class="_ _19f"> </span><span class="lse wsf">2 360</span> <span class="_ _67"> </span><span class="lsc ws34">14 104</span> <span class="_ _1a0"> </span><span class="lsc ws34">76 310<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m0 x2c h5 y60d ff1 fs2 fc0 sc0 lse ws10">nabyci<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _101"> </span>- <span class="_ _12"> </span><span class="ls11 ws1e">163</span> <span class="_ _2b"> </span>2 <span class="_ _67"> </span><span class="ls13 wsd">18 249</span> <span class="_ _b3"> </span><span class="ls13 ws18">29<span class="_ _2"/>5</span> <span class="_ _d"> </span></span>393<span class="ls0 ws0"> <span class="_ _19f"> </span><span class="ls11 ws12">14 104</span> <span class="_ _b6"> </span></span><span class="wsc">33 20<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="c x8 y60e w33 ha"><div class="t m0 x2d h5 y238 ff1 fs2 fc0 sc0 lse ws10">połączeni<span class="_ _2"/>a <span class="ls14 ws11">jedn<span class="_ _2"/>ostek<span class="_ _2"/> </span></div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y60f ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _b"> </span><span class="lsc wse">52</span> <span class="_ _13"> </span>- <span class="_ _1c"> </span><span class="lse ws10">737</span> <span class="_ _88"> </span>- <span class="_ _10"> </span><span class="ls16 ws29">64</span> <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls15 ws15">853</span> </div><div class="c x8 y610 w33 hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">zawarty<span class="_ _2"/>ch umów </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y611 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _2f"> </span><span class="ls13 wsd">2 813</span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">642</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _19e"> </span><span class="ls13 wsd">3 455</span> </div><div class="c x8 y612 w33 h4c"><div class="t m0 x2d h5 y613 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y614 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsb wsd">nieruchomości </span></div><div class="t m0 x2c h5 y615 ff1 fs2 fc0 sc0 ls1e ws1a">inwestyc<span class="_ _3"/>yjnych<span class="_ _33"/><span class="ls0 ws0"> </span></div><div class="t m0 x26 h5 y614 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _ac"> </span><span class="ls12 ws13">6 577</span> <span class="_ _88"> </span>- <span class="_ _14"> </span><span class="lse ws10">316</span> <span class="_ _88"> </span>- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _19e"> </span><span class="ls16 ws16">6 893<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="c x8 y616 w33 h23"><div class="t m0 x2d h5 y208 ff1 fs2 fc0 sc0 lsb ws1d">przesunięcia ze </div></div><div class="t m0 x2c h5 y617 ff1 fs2 fc0 sc0 lsb ws1d">środków trwałych </div><div class="c x8 y616 w33 h23"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsc wse">budow<span class="_ _3"/>ie<span class="_ _3"/><span class="ls0 ws0"> </span></span></div></div><div class="t m0 x26 h5 y617 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1a1"> </span><span class="ls13 wsd">20 148</span> <span class="_ _19e"> </span><span class="ls13 wsd">2 865</span> <span class="_ _2f"> </span><span class="ls11 ws12">6 512<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _2f"> </span><span class="lse wsc">1 359</span> <span class="_ _88"> </span>- <span class="_ _1a2"> </span><span class="ls15 ws1c">30 884</span> </span></span></div><div class="t m0 x2c h5 y618 ff1 fs2 fc0 sc0 lse ws10">przekwali<span class="_ _2"/>fikowania<span class="ls0 ws0"> <span class="_ _75"> </span>- <span class="_ _10"> </span><span class="ls13 ws18">49</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">5<span class="_ _2"/>44</span> <span class="_ _13"> </span>- <span class="_ _b3"> </span><span class="ls16 ws29">593</span> </span></div><div class="t m0 x2c h5 y619 ff1 fs2 fc0 sc0 ls15 ws15">inne<span class="ls0 ws0"> <span class="_ _117"> </span>- <span class="_ _17"> </span><span class="lse ws10">379</span> <span class="_ _13"> </span>- <span class="_ _6"> </span><span class="ls13 ws18">28</span> <span class="_ _e"> </span><span class="ls11 ws1e">19</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">426</span> </span></div><div class="t m0 x13 h5 y61a ff3 fs2 fc0 sc0 lsa ws83">Zmniejszenia, z tytułu:<span class="ls0 ws0"> <span class="_ _15"> </span>- <span class="_ _19e"> </span><span class="ws1d">4 497</span> <span class="_ _c2"> </span><span class="ls14 ws11">859</span> <span class="_ _a4"> </span><span class="lse wsf">1 396</span> <span class="_ _3d"> </span>46<span class="_ _2"/>2 <span class="_ _bf"> </span><span class="lse ws10">35<span class="_ _2"/></span> <span class="_ _b6"> </span><span class="lse wsf">30 939</span> <span class="_ _db"> </span><span class="ls16 ws12">38 188</span> </span></div><div class="t m0 x2c h5 y4b0 ff1 fs2 fc0 sc0 lse ws10">sprzedaż<span class="_ _2"/>y<span class="ls0 ws0"> <span class="_ _13c"> </span>- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _17"> </span></span>367<span class="ls0 ws0"> <span class="_ _12"> </span></span>1<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span>503 </span></div><div class="t m0 x2c h5 y61b ff1 fs2 fc0 sc0 lsa wsc">likwidacji<span class="ls0 ws0"> <span class="_ _150"> </span>- <span class="_ _ae"> </span></span><span class="lse">1 0<span class="_ _2"/>36<span class="ls0 ws0"> <span class="_ _b3"> </span></span><span class="ws10">366<span class="ls0 ws0"> <span class="_ _b3"> </span><span class="ls16 ws29">660</span> <span class="_ _2b"> </span>5 <span class="_ _10"> </span></span>35<span class="ls0 ws0"> <span class="_ _13"> </span>1 <span class="_ _ae"> </span><span class="ls13 wsd">2 103</span> </span></span></span></div><div class="c x8 y405 w33 h23"><div class="t m0 x2d h5 y208 ff1 fs2 fc0 sc0 lsb ws1d">przesunięcia ze </div></div><div class="t m0 x2c h5 y61c ff1 fs2 fc0 sc0 lsb ws1d">środków trwałych </div><div class="c x8 y405 w33 h23"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsc wse">budow<span class="_ _3"/>ie <span class="_ _33"/><span class="ls0 ws0"> </span></span></div></div><div class="t m0 x26 h5 y61c ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _13"> </span>- <span class="_ _db"> </span><span class="ls15 ws1c">30 884</span> <span class="_ _1a2"> </span><span class="ls15 ws1c">30 884</span> </div><div class="t m0 x2c h5 y61d ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _6d"> </span>- <span class="_ _13"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">493</span> <span class="_ _44"> </span>100 <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _10"> </span><span class="lsc wse">54</span> <span class="_ _5"> </span><span class="ls13 ws18">647</span> </span></div><div class="t m0 x2c h5 y61e ff1 fs2 fc0 sc0 lse ws28">zakończon<span class="_ _2"/>ych umów </div><div class="c x8 y61f w33 ha"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y620 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _2f"> </span><span class="ls13 wsd">3 461</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _12"> </span><span class="ls13 ws18">321<span class="_ _2"/></span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b1"> </span><span class="lse wsc">3 78<span class="_ _2"/>2</span> </div><div class="c x8 y621 w33 hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse ws10">nieod<span class="_ _2"/>płatnego </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">przekaz<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y622 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">269</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">269</span> </div><div class="c x8 y623 w34 ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1c">brutto na <span class="lsd wsf">3<span class="_ _3"/>0.09.2023<span class="ls0 ws0"> </span></span></div></div><div class="t m0 xc4 h5 y624 ff3 fs2 fc0 sc0 ls0 ws1d">40 435<span class="ws0"> <span class="_ _a1"> </span><span class="lsc ws34">107 9<span class="_ _3"/>81<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19f"> </span><span class="lse wsf">3 9<span class="_ _2"/>33</span> <span class="_ _b6"> </span><span class="lse wsf">83 302</span> <span class="_ _19e"> </span><span class="lse wsf">3 745</span> <span class="_ _2f"> </span><span class="ls12 ws18">8 10<span class="_ _2"/>1</span> <span class="_ _45"> </span><span class="lsc ws34">11 254<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5d"> </span><span class="ls14 ws29">258<span class="_ _2"/> 751</span> </span></span></span></span></span></div><div class="c x8 y625 w33 ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m0 xa8 h5 y409 ff3 fs2 fc0 sc0 lsc ws34">1 817<span class="ls0 ws0"> <span class="_ _db"> </span><span class="ls11 ws29">25 351</span> <span class="_ _44"> </span><span class="ls12 ws1f">7<span class="_ _2"/>17</span> <span class="_ _b6"> </span><span class="ws1d">42 482</span> <span class="_ _ae"> </span><span class="ls1a ws66">1 5<span class="_ _2"/>37</span> <span class="_ _b1"> </span><span class="lse wsf">3 473</span> <span class="_ _88"> </span>- <span class="_ _db"> </span></span>75 377<span class="ls0 ws0"> </span></div><div class="t m0 x13 h5 y626 ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu: <span class="ls0 ws0"> <span class="_ _7d"> </span><span class="lsd wsf">425</span> <span class="_ _ac"> </span><span class="ls11 ws29">6 351</span> <span class="_ _17"> </span><span class="ls14 ws11">1<span class="_ _2"/>55</span> <span class="_ _19f"> </span><span class="lsf ws14">9 880</span> <span class="_ _3d"> </span>488 <span class="_ _3d"> </span><span class="lsd wsf">822</span> <span class="_ _13"> </span>- <span class="_ _b2"> </span><span class="lsc ws36">18 121</span> </span></div><div class="t m0 x2c h5 y627 ff1 fs2 fc0 sc0 lse ws10">amortyz<span class="_ _2"/>acji<span class="ls0 ws0"> <span class="_ _53"> </span><span class="ls13 ws18">425</span> <span class="_ _19f"> </span><span class="ws1e">5 062</span> <span class="_ _44"> </span><span class="ls12 ws1f">155</span> <span class="_ _b1"> </span><span class="ls13 wsd">9<span class="_ _2"/> 227</span> <span class="_ _17"> </span><span class="ls13 ws18">475</span> <span class="_ _5"> </span><span class="lsf ws33">765</span> <span class="_ _88"> </span>- <span class="_ _1a3"> </span><span class="ls11 ws12">16 109</span> </span></div><div class="c x8 y628 w33 h1c"><div class="t m0 x2d h5 y158 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y629 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lsb wsd">nieruchomości </span></div><div class="c x8 y628 w33 h1c"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 ls1e wse">inwestyc<span class="_ _3"/>yjnych <span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y629 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _3d"> </span><span class="ls15 ws15">890</span> <span class="_ _13"> </span>- <span class="_ _6"> </span><span class="ls13 ws18">48</span> <span class="_ _88"> </span>- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="lse ws10">9<span class="_ _2"/>38</span> </div><div class="c x8 y62a w33 hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a jednostek </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch <span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y62b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span><span class="ls13 ws18">21</span> <span class="_ _88"> </span>- <span class="_ _5"> </span><span class="ls18 ws14">5<span class="_ _2"/>79</span> <span class="_ _13"> </span>- <span class="_ _8"> </span><span class="lsc wse">51<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _1c"> </span><span class="ls12 ws1f">651</span> </span></span></div><div class="t m0 x2c h5 y62c ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _24"> </span>- <span class="_ _bf"> </span><span class="ls15 ws15">80</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _2b"> </span>6 <span class="_ _88"> </span>- <span class="_ _b"> </span><span class="ls15 ws15">86</span> </span></div><div class="t m0 x2c h5 y62d ff1 fs2 fc0 sc0 ls15 ws1c">inne <span class="ls0 ws0"> <span class="_ _103"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">298</span> <span class="_ _88"> </span>- <span class="_ _10"> </span><span class="ls13 ws18">26</span> <span class="_ _8"> </span><span class="ls11 ws1e">13</span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _17"> </span><span class="lse ws10">337</span> </span></div><div class="t m0 x13 h5 y62e ff3 fs2 fc0 sc0 lsa ws83">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _3e"> </span>- <span class="_ _19e"> </span><span class="lse wsf">4 37<span class="_ _2"/>7</span> <span class="_ _c2"> </span><span class="lsd wsf">209</span> <span class="_ _a4"> </span><span class="lse wsf">1<span class="_ _2"/> 363</span> <span class="_ _3d"> </span><span class="lse ws10">382</span> <span class="_ _b"> </span><span class="lse ws10">35<span class="_ _2"/></span> <span class="_ _13"> </span>- <span class="_ _19f"> </span><span class="ls11 ws1e">6 <span class="lse ws10">366</span></span> </span></div><div class="t m0 x2c h5 y62f ff1 fs2 fc0 sc0 lse ws10">sprzedaż<span class="_ _2"/>y <span class="ls0 ws0"> <span class="_ _f7"> </span>- <span class="_ _13"> </span>- <span class="_ _13"> </span>- <span class="_ _d"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> <span class="_ _6"> </span><span class="lsc wse">57</span> <span class="_ _13"> </span>- <span class="_ _13"> </span>- <span class="_ _d"> </span><span class="ls13 ws18">423<span class="_ _2"/></span> </span></div><div class="t m0 x2c h5 y630 ff1 fs2 fc0 sc0 lsa wsc">likwidacji <span class="ls0 ws0"> <span class="_ _c3"> </span>- <span class="_ _44"> </span><span class="ls14 ws11">916</span> <span class="_ _d"> </span><span class="ls13 ws18">203</span> <span class="_ _d"> </span><span class="ls13 ws18">6<span class="_ _2"/>48</span> <span class="_ _2b"> </span>5 <span class="_ _10"> </span><span class="lse ws10">35</span> <span class="_ _88"> </span>- <span class="_ _2f"> </span><span class="ws1e">1 807</span> </span></div><div class="t m0 x2c h5 y631 ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _7c"> </span>- <span class="_ _13"> </span>- <span class="_ _2b"> </span>6 <span class="_ _10"> </span><span class="ls15 ws15">80</span> <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _b"> </span><span class="ls15 ws15">86</span> </span></div><div class="c x8 y632 w33 h9"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse ws28">zakończon<span class="_ _2"/>ych umów </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lsa wsc">leasingu<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y633 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _2f"> </span><span class="ls13 wsd">3 461</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">320</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _a9"> </span><span class="lse wsc">3 781</span> </div><div class="c x8 y634 w33 ha"><div class="t m0 x2d h5 y24 ff1 fs2 fc0 sc0 lse ws10">nieod<span class="_ _2"/>płatnego </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">przekaz<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div></div><div class="t m0 x26 h5 y635 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">269</span> <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">269</span> </div><div class="c x8 y636 w33 h9"><div class="t m0 x15 h5 y29 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m0 xc5 h5 y637 ff3 fs2 fc0 sc0 lsd wsc">2 242<span class="ls0 ws0"> <span class="_ _1a2"> </span></span><span class="wsf">27 <span class="lse ws10">325<span class="ls0 ws0"> <span class="_ _c2"> </span><span class="ls11 ws1e">663</span> <span class="_ _26"> </span><span class="ls11 ws8d">50 999</span> <span class="_ _ac"> </span><span class="ws1d">1<span class="_ _2"/> 643</span> <span class="_ _b2"> </span></span></span></span>4 260<span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _66"> </span><span class="lsc ws36">87 132<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m0 x13 h5 y638 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _178"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span> <span class="_ _23"> </span> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf2f" style="content-visibility: auto;"><div class="pc pc2f w0 h0"><img alt="" class="bi x0 y639 w1 h4d" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x9f yd0 w2d h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">47<span class="ls0 ws0"> </span></div></div><div class="c x8 y63a w33 ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m1 x26 h5 y63b ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _13"> </span>- </div><div class="c x8 y501 w33 hb"><div class="t m1 x15 h5 y1e ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m1 x26 h5 y63c ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _13"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _88"> </span>- <span class="_ _13"> </span>- </div><div class="c x8 y63d w35 ha"><div class="t m1 x15 h5 y238 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa n<span class="_ _2"/>etto </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y63e ff3 fs2 fc0 sc0 ls12 ws18">38 618<span class="ls0 ws0"> <span class="_ _b6"> </span><span class="ls11 ws29">56 9<span class="_ _33"/>46<span class="ls0 ws0"> <span class="_ _ac"> </span><span class="ls12 ws18">1 2<span class="_ _2"/>08</span> <span class="_ _66"> </span><span class="lsc ws34">16 374</span> <span class="_ _29"> </span><span class="lsc ws34">1 714<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19f"> </span><span class="lse wsf">2 303</span> <span class="_ _26"> </span><span class="ls16 ws12">28 089</span> <span class="_ _e6"> </span><span class="ls11 ws29">145 252</span> </span></span></span></span></span></div><div class="c x8 y63f w35 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa n<span class="_ _2"/>etto </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2023<span class="ls0 ws0"> </span></div></div><div class="t m1 x74 h5 y640 ff3 fs2 fc0 sc0 lse wsf">38 19<span class="_ _2"/>3<span class="ls0 ws0"> <span class="_ _27"> </span><span class="ls14 ws29">8<span class="_ _2"/>0 656</span> <span class="_ _19e"> </span></span>3 270<span class="ls0 ws0"> <span class="_ _b6"> </span></span>32 30<span class="_ _2"/>3<span class="ls0 ws0"> <span class="_ _ac"> </span><span class="lsc ws34">2 102</span> <span class="_ _ac"> </span></span>3 841<span class="ls0 ws0"> <span class="_ _45"> </span><span class="lsc ws34">11 254<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _26"> </span><span class="lsc ws34">171 619<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 xc6 h5 y20 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h8 y641 ff3 fs4 fc2 sc0 ls8 wsa">Kwoty zo<span class="_ _2"/>bowiązań <span class="ls49 ws10c">umownych do nabycia<span class="_ _3"/> w przyszłości<span class="ls0 ws0"> <span class="_ _3"/><span class="ls47 ws10a">rzeczowych aktywów trwałych<span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x13 h5 y642 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1a4"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y643 ff1 fs2 fc0 sc0 ls15 ws1c">Budowa budynk<span class="_ _3"/>u biurowego<span class="_ _3"/> na terenie <span class="lse wsc">kampusu CD PROJEKT<span class="ls0 ws0"> <span class="_ _ad"> </span><span class="ls16 ws1b">97 657</span> <span class="_ _6f"> </span><span class="lsc ws19">97 0<span class="_ _3"/>72<span class="ls0 ws0"> <span class="_ _ef"> </span>- </span></span></span></span></div><div class="t m1 x2c h5 y644 ff1 fs2 fc0 sc0 lse wsc">Leasing samoch<span class="_ _2"/>odów osobowy<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _1a5"> </span><span class="ls13 ws18">450</span> <span class="_ _15"> </span><span class="lsc wse">554</span> <span class="_ _15"> </span><span class="lsf ws33">599</span> </span></div><div class="t m1 x13 h5 y645 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _135"> </span><span class="ls12 ws34">98 1<span class="_ _2"/>07</span> <span class="_ _2b"> </span><span class="ls11 ws8d">97 626<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _11"> </span><span class="ls11 ws1e">599</span> </span></span></span></div><div class="c x43 y646 w11 h18"><div class="t m1 x44 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y647 ff3 fs4 fc2 sc0 ls8 wsa">Prawa do uży<span class="_ _2"/>tkowania<span class="_ _2"/> rzeczo<span class="_ _2"/>wych aktywów<span class="_ _2"/> trwały<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y648 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _165"> </span><span class="lsd wsf">30<span class="_ _2"/>.09.2023</span> </div><div class="t m1 xc7 h5 y649 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _139"> </span><span class="ls13 ws13">Wartość brutt<span class="_ _2"/>o</span> <span class="_ _b6"> </span><span class="lsa wsc">Umorzenie</span> <span class="_ _66"> </span><span class="ls23 wse">Wa<span class="_ _3"/>rtość<span class="_ _3"/> netto<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y616 ff1 fs2 fc0 sc0 ls15 ws15">Grunt<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">14 540</span> <span class="_ _15"> </span><span class="ls13 ws18">822</span> <span class="_ _a6"> </span><span class="ls11 ws12">13 718</span> </span></div><div class="t m1 x2c h5 y64a ff1 fs2 fc0 sc0 lsb wsd">Nieruchomości<span class="ls0 ws0"> <span class="_ _13e"> </span><span class="ls11 ws12">11 996</span> <span class="_ _6b"> </span><span class="ls14 ws14">5<span class="_ _2"/> 111</span> <span class="_ _a6"> </span><span class="ls19 ws20">6 8<span class="_ _2"/>85</span> </span></div><div class="t m1 x2c h5 y64b ff1 fs2 fc0 sc0 ls15 ws1c">Maszyny i urząd<span class="_ _3"/>zenia<span class="ls0 ws0"> <span class="_ _147"> </span><span class="ls13 ws18">48</span> <span class="_ _94"> </span><span class="ls13 ws18">24</span> <span class="_ _c6"> </span><span class="ls13 ws18">24</span> </span></div><div class="t m1 x2c h5 y64c ff1 fs2 fc0 sc0 lse wsc">Środki tr<span class="_ _2"/>ansportu<span class="ls0 ws0"> <span class="_ _1a6"> </span><span class="ls13 wsd">2 250</span> <span class="_ _ee"> </span><span class="ls13 ws18">433</span> <span class="_ _62"> </span><span class="ls14 ws14">1<span class="_ _2"/> 817</span> </span></div><div class="t m1 x13 h5 y64d ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1a7"> </span><span class="ls16 ws12">28 834<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _9e"> </span><span class="ls11 ws29">6 390</span> <span class="_ _3f"> </span><span class="lsd wsc">22 44<span class="_ _2"/>4</span> </span></span></span></div><div class="c x43 y64e w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y64f ff3 fsd fc2 sc0 ls0 ws0"> </div><div class="c x8 y650 w37 h18"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x2a h5 y15c ff3 fs2 fc0 sc0 lsd wsf">30.06.2023<span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y2fa ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _139"> </span><span class="ls13 ws13">Wartość brutt<span class="_ _2"/>o</span> <span class="_ _b6"> </span><span class="lsa wsc">Umorzenie</span> <span class="_ _66"> </span><span class="ls23 wse">Wa<span class="_ _3"/>rtość<span class="_ _3"/> netto<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y651 ff1 fs2 fc0 sc0 ls15 ws15">Grunt<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">14 540</span> <span class="_ _ed"> </span><span class="ls18 ws14">771</span> <span class="_ _1a8"> </span><span class="lsf ws10">13 7<span class="_ _2"/>69</span> </span></div><div class="t m1 x2c h5 yf0 ff1 fs2 fc0 sc0 lsb wsd">Nieruchomości<span class="ls0 ws0"> <span class="_ _102"> </span><span class="lse wsc">9<span class="_ _2"/> 385</span> <span class="_ _1f"> </span></span><span class="ls13">4 606<span class="ls0 ws0"> <span class="_ _bd"> </span><span class="ls18 wsf">4 779</span> </span></span></div><div class="t m1 x2c h5 y652 ff1 fs2 fc0 sc0 ls13 ws18">Środki <span class="lse ws10">tr<span class="_ _2"/>ansportu<span class="ls0 ws0"> <span class="_ _164"> </span></span></span><span class="wsd">2 464<span class="ls0 ws0"> <span class="_ _4e"> </span><span class="ls16 ws29">674</span> <span class="_ _63"> </span><span class="lsf ws10">1 790</span> </span></span></div><div class="t m1 x13 h5 y653 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1a7"> </span><span class="lse wsf">26 389</span> <span class="_ _22"> </span><span class="ls11 ws29">6 051</span> <span class="_ _3f"> </span><span class="lse wsf">20 338</span> </span></div><div class="c x43 y654 w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y655 ff3 fsd fc2 sc0 ls0 ws0"> </div><div class="c x8 y656 w37 h18"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x11 h5 y242 ff3 fs2 fc0 sc0 lsc wse">31.12<span class="_ _3"/>.202<span class="_ _3"/>2<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y657 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _139"> </span><span class="ls13 ws13">Wartość brutt<span class="_ _2"/>o</span> <span class="_ _b6"> </span><span class="lsa wsc">Umorzenie</span> <span class="_ _66"> </span><span class="ls23 wse">Wa<span class="_ _3"/>rtość<span class="_ _3"/> netto<span class="_ _33"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y658 ff1 fs2 fc0 sc0 ls15 ws15">Grunt<span class="ls0 ws0"> <span class="_ _10d"> </span><span class="ls13 wsd">14 540</span> <span class="_ _15"> </span><span class="lsf ws33">669</span> <span class="_ _a6"> </span><span class="lse wsc">13 871</span> </span></div><div class="t m1 x2c h5 y659 ff1 fs2 fc0 sc0 lsb wsd">Nieruchomości<span class="ls0 ws0"> <span class="_ _1a9"> </span><span class="lse wsc">14 332</span> <span class="_ _22"> </span><span class="lse wsc">8 7<span class="_ _2"/>35</span> <span class="_ _a6"> </span><span class="ls12 ws13">5<span class="_ _2"/> 597</span> </span></div><div class="t m1 x2c h5 y65a ff1 fs2 fc0 sc0 lsa ws1a">Obiekty inżynierii lądowej i<span class="ls0 ws0"> <span class="ls19 ws8c">wodne<span class="_ _2"/>j</span> <span class="_ _61"> </span><span class="ls16 ws29">99</span> <span class="_ _f6"> </span><span class="ls16 ws29">99</span> <span class="_ _4d"> </span>- </span></div><div class="t m1 x2c h5 y65b ff1 fs2 fc0 sc0 lse wsc">Środki tr<span class="_ _2"/>ansportu<span class="ls0 ws0"> <span class="_ _15e"> </span><span class="ls13 wsd">2 26<span class="_ _2"/>4</span> <span class="_ _15"> </span><span class="ls13 ws18">625</span> <span class="_ _8b"> </span></span>1 6<span class="_ _2"/>39<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y65c ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _135"> </span><span class="lse wsf">31 235</span> <span class="_ _13"> </span><span class="lsc ws36">10 128</span> <span class="_ _1a8"> </span><span class="lsc ws34">21 107<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y65d w36 hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf30" style="content-visibility: auto;"><div class="pc pc30 w0 h0"><img alt="" class="bi x0 y65e w1 h4e" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">48<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y4cc ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">3</span>. <span class="ls3a wsce">Akt<span class="_ _2"/>ywa<span class="ls0 ws0"> <span class="ls34">niematerialne oraz nakła<span class="_ _3"/>dy na pr<span class="_ _3"/>ace rozwojowe<span class="ls0"> </span></span></span></span></div><div class="t m1 x8 h8 y65f ff3 fs4 fc2 sc0 ls8 wsa">Zmiany akty<span class="_ _2"/>wów niem<span class="_ _2"/>aterialnych<span class="_ _2"/> oraz nakład<span class="_ _2"/>ów na p<span class="_ _2"/>race rozwojo<span class="_ _2"/>we za okres<span class="_ _2"/> </div><div class="t m1 x8 h8 y660 ff3 fs4 fc2 sc0 ls9 wsb">01.01<span class="_ _2"/>.20<span class="ls0 ws0">23 – </span>3<span class="_ _2"/>0.09<span class="_ _2"/>.20<span class="ls0 ws0">23<span class="_ _2"/> <span class="ls4a ws10d">r.</span> </span></div><div class="t m1 x34 h5 y661 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xc8 y662 w38 h4f"><div class="t m3 xc9 h5 y663 ff3 fs2 fc0 sc0 ls13 ws13">Nakłady n<span class="_ _2"/>a prace </div><div class="t m3 xca h5 y664 ff3 fs2 fc0 sc0 ls18 ws16">rozwoj<span class="_ _2"/>owe w <span class="_ _2"/>toku</div></div><div class="t m3 xc7 h5 y665 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xcb y662 w39 h4f"><div class="t m3 xc9 h5 y663 ff3 fs2 fc0 sc0 ls13 ws13">Nakłady n<span class="_ _2"/>a prace </div><div class="t m3 xca h5 y666 ff3 fs2 fc0 sc0 ls18 ws10">rozwoj<span class="_ _2"/>owe ukończ<span class="_ _2"/>one<span class="ls0 ws0"> </span></div></div><div class="c x79 y662 w39 h4f"><div class="t m3 xcc h5 y667 ff3 fs2 fc0 sc0 ls18 ws16">Znak<span class="_ _2"/>i towar<span class="_ _2"/>owe</div></div><div class="t m3 x59 h5 y668 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x22 y662 w38 h4f"><div class="t m3 xcc h5 y669 ff3 fs2 fc0 sc0 ls15 ws1a">Patenty i licenc<span class="_ _3"/>je</div></div><div class="t m3 x42 h5 y66a ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x99 y662 w39 h4f"><div class="t m3 xc9 h5 y66b ff3 fs2 fc0 sc0 ls13 ws13">Autor<span class="_ _2"/>skie prawa </div><div class="t m3 xca h5 y66c ff3 fs2 fc0 sc0 ls13 ws18">majątk<span class="_ _2"/>owe</div></div><div class="t m3 xcd h5 y66d ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xce y662 w3a h4f"><div class="t m3 xc9 h5 y66e ff3 fs2 fc0 sc0 lsa wsc">Oprogramowanie </div><div class="t m3 xca h5 y66f ff3 fs2 fc0 sc0 lsa wsc">komputerowe</div></div><div class="t m3 x38 h5 y670 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x11 y662 w3b h4f"><div class="t m3 xcc h5 y66f ff3 fs2 fc0 sc0 ls15 ws1a">Wartość firmy</div></div><div class="t m3 xa6 h5 y670 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m3 x92 h5 y671 ff3 fs2 fc0 sc0 ls1a ws25">Ak<span class="_ _2"/>t<span class="_ _2"/>ywa<span class="_ _2"/> <span class="ls0 ws0"> </span></div><div class="c x91 y662 w3c h4f"><div class="t m3 x2d h5 y672 ff3 fs2 fc0 sc0 lsa wsc">niematerialne </div></div><div class="t m3 xcf h5 y673 ff3 fs2 fc0 sc0 ls0 ws0">w <span class="ls17 ws13">budowie</span> </div><div class="t m3 xc3 h5 y674 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="c x8 y675 w3d ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 lsc ws36">brutto<span class="_ _3"/> na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/>*<span class="ls0 ws0"> </span></div></div><div class="t m0 x56 h5 y676 ff3 fs2 fc0 sc0 lsd wsc">249 244<span class="ls0 ws0"> <span class="_ _1aa"> </span><span class="lsc ws36">930 087<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5d"> </span><span class="lse wsf">33 199</span> <span class="_ _db"> </span><span class="ls14 ws33">4 1<span class="_ _2"/>60</span> <span class="_ _1ab"> </span><span class="ls10 ws56">18<span class="_ _2"/> 469</span> <span class="_ _1ac"> </span><span class="lsc ws36">50 078<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1ac"> </span><span class="ls11 ws29">56 4<span class="_ _3"/>38<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19e"> </span><span class="lsc wse">172</span> <span class="_ _1ad"> </span><span class="lsc ws36">1 341 847<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x13 h5 y5f ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z<span class="ls0 ws0"> <span class="ls23 ws1c">tyt<span class="_ _3"/>ułu:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _19e"> </span><span class="ls14 ws29">21<span class="_ _2"/>8 9<span class="_ _2"/>61</span> <span class="_ _1aa"> </span><span class="lsd wsc">27<span class="_ _2"/>2 682</span> <span class="_ _c2"> </span><span class="lsd wsf">23</span> <span class="_ _66"> </span><span class="lsf ws14">1 287</span> <span class="_ _29"> </span><span class="ls14 ws11">159</span> <span class="_ _1a0"> </span><span class="lsc ws34">1 02<span class="_ _3"/>6<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _5d"> </span><span class="lse wsf">3 249</span> <span class="_ _1ac"> </span><span class="ls1a ws66">49<span class="_ _2"/>7 38<span class="_ _2"/>7</span> </span></span></span></span></span></div><div class="t m0 x2c h5 y286 ff1 fs2 fc0 sc0 lse ws10">nabyci<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _108"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _67"> </span><span class="ls13 wsd">1 287</span> <span class="_ _1ae"> </span><span class="ls13 ws18">129</span> <span class="_ _a8"> </span><span class="ls18 ws14">571</span> <span class="_ _9"> </span>- <span class="_ _19a"> </span><span class="ls13 wsd">2 49<span class="_ _2"/>3</span> <span class="_ _b2"> </span><span class="ls13 wsd">4 480<span class="_ _2"/></span> </span></div><div class="c x8 y677 w3d h9"><div class="t m0 x2d h5 y1e ff1 fs2 fc0 sc0 lse ws10">wytworzen<span class="_ _2"/>ia </div><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lsd wsf">we<span class="ls0 ws0"> <span class="lsb ws1d">własnym zakresie</span> </span></div></div><div class="t m0 xd0 h5 y678 ff1 fs2 fc0 sc0 lsf ws10">218 9<span class="_ _2"/>61<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _1a3"> </span><span class="ls12 ws1f">7<span class="_ _2"/>56</span> <span class="_ _b6"> </span><span class="ls11 ws12">2<span class="_ _3"/>19 717<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y679 w3d h27"><div class="t m0 x2d h5 y24a ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y50e ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse ws10">aktywów </span></div><div class="t m0 x2c h5 y67a ff1 fs2 fc0 sc0 lsb wsd">niematerialnych </div><div class="c x8 y679 w3d h27"><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsc wse">budow<span class="_ _3"/>ie<span class="_ _3"/><span class="ls0 ws0"> </span></span></div></div><div class="t m0 xd1 h5 y67b ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _2f"> </span><span class="ls13 ws18">343<span class="_ _2"/></span> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _c2"> </span><span class="ls13 ws18">3<span class="_ _2"/>43</span> </div><div class="c x8 y67c w3d h23"><div class="t m0 x2d h5 y208 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia </div></div><div class="t m0 x2c h5 y67d ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">nakładów na pr<span class="_ _2"/>ace </span></div><div class="c x8 y67c w3d h23"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">rozwojowe<span class="_ _2"/> w toku<span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y67d ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1af"> </span><span class="ls13 wsd">272 68<span class="_ _2"/>2</span> <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _1ac"> </span><span class="ls13 wsd">272 68<span class="_ _2"/>2</span> </div><div class="c x8 y67e w3d hb"><div class="t m0 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a jednostek </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y67f ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _b3"> </span><span class="ls13 ws18">23</span> <span class="_ _9"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">25</span> <span class="_ _14"> </span><span class="lsc wse">71</span> <span class="_ _e"> </span>- <span class="_ _7"> </span>- <span class="_ _1a"> </span><span class="ls11 ws1e">119</span> </div><div class="t m0 x2c h5 y680 ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _4b"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _b"> </span>5 <span class="_ _44"> </span><span class="ls13 ws18">41</span> <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _bf"> </span><span class="ls13 ws18">46</span> </span></div><div class="t m0 x13 h5 y681 ff3 fs2 fc0 sc0 ls15 ws1a">Zmniejszenia, z<span class="ls0 ws0"> <span class="_ _33"/><span class="ls23 ws1c">tytułu:<span class="ls0 ws0"> <span class="_ _b6"> </span><span class="lsc ws34">287 272<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _c2"> </span>46 <span class="_ _9"> </span>- <span class="_ _b6"> </span><span class="ls11 ws29">4<span class="_ _3"/> 552<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _b4"> </span><span class="lse ws10">360</span> <span class="_ _a2"> </span><span class="lsd wsc">292 230</span> </span></span></span></span></span></span></span></div><div class="t m0 x2c h5 y682 ff1 fs2 fc0 sc0 lsa wsc">likwidacji<span class="ls0 ws0"> <span class="_ _1b0"> </span><span class="ls13 wsd">2 745</span> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _1a2"> </span><span class="lsc ws19">4 552<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _19e"> </span><span class="lsf ws10">7<span class="_ _2"/> 297</span> </span></span></span></div><div class="c x8 y683 w3d h1c"><div class="t m0 x2d h5 y158 ff1 fs2 fc0 sc0 lse ws10">wykorzys<span class="_ _2"/>tania </div></div><div class="t m0 x2c h5 y684 ff1 fs2 fc0 sc0 lse ws10">odpisów </div><div class="c x8 y683 w3d h1c"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">aktualiz<span class="_ _2"/>ujących<span class="ls0 ws0"> </span></div></div><div class="t m0 xc4 h5 y684 ff1 fs2 fc0 sc0 ls11 ws12">11 844<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _1b1"> </span></span>11 844<span class="ls0 ws0"> </span></div><div class="c x8 y685 w3d h50"><div class="t m0 x2d h5 y24a ff1 fs2 fc0 sc0 lsb wsd">przesunięcia <span class="ls0 ws0"> </span></div></div><div class="t m0 x2c h5 y686 ff1 fs2 fc0 sc0 lse wsc">z aktywów </div><div class="t m0 x2c h5 y687 ff1 fs2 fc0 sc0 lsb wsd">niematerialnych <span class="ls0 ws0"> </span></div><div class="c x8 y685 w3d h50"><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lsd ws15">w budowie <span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y688 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _b2"> </span><span class="ls13 ws18">344</span> <span class="_ _3d"> </span><span class="ls13 ws18">344<span class="_ _2"/></span> </div><div class="c x8 y689 w3d h1c"><div class="t m0 x2d h5 y158 ff1 fs2 fc0 sc0 lsb wsd">przesunięcia <span class="ls0 ws0"> </span></div></div><div class="t m0 x2c h5 y68a ff1 fs2 fc0 sc0 lse wsc">z nakładów<span class="_ _2"/> na prace </div><div class="c x8 y689 w3d h1c"><div class="t m0 x2d h5 yda ff1 fs2 fc0 sc0 lse ws10">rozwojowe<span class="_ _2"/><span class="ls0 ws0"> <span class="ls13 wsd">w toku </span> </span></div></div><div class="t m0 x56 h5 y68a ff1 fs2 fc0 sc0 ls13 wsd">272 68<span class="_ _2"/>3<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _b8"> </span></span>272 6<span class="_ _2"/>83<span class="ls0 ws0"> </span></div><div class="t m0 x2c h5 y464 ff1 fs2 fc0 sc0 lse wsc">przekwali<span class="_ _2"/>fikowania <span class="ls0 ws0"> <span class="_ _4c"> </span>- <span class="_ _e"> </span>- <span class="_ _8"> </span>- <span class="_ _3d"> </span><span class="ls13 ws18">46</span> <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _19"> </span><span class="ls11 ws1e">16</span> <span class="_ _7"> </span><span class="ls16 ws29">62</span> </span></div><div class="c x8 y68b w3e ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa </div></div><div class="t m0 x13 h5 y68c ff3 fs2 fc0 sc0 lsb ws0">brutto na 30.09.2023<span class="ls0"> </span></div><div class="t m0 x56 h5 y68d ff3 fs2 fc0 sc0 lsc ws34">180 933<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _e7"> </span><span class="lsc ws36">1 202 769</span></span></div><div class="c xcb y68b w39 ha"><div class="t m0 xd2 h5 y68e ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xd3 h5 y68d ff3 fs2 fc0 sc0 lse wsf">33 222<span class="ls0 ws0"> <span class="_ _1a0"> </span><span class="ls11 ws1e">5 <span class="ls12 ws1f">401</span></span> <span class="_ _e6"> </span><span class="lsd ws28">18 6<span class="_ _2"/>28</span> <span class="_ _1b2"> </span><span class="ls11 ws29">46 552<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1b2"> </span><span class="ls11 ws29">56 438</span> <span class="_ _b7"> </span><span class="ls14 ws33">3 0<span class="_ _2"/>61</span> <span class="_ _19c"> </span><span class="lsc ws34">1 547 0<span class="_ _3"/>04<span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x8 y68f w3d ha"><div class="t m0 x15 h5 y24 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m0 xd1 h5 y690 ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1b3"> </span><span class="lsc ws34">657 0<span class="_ _3"/>11<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _1a2"> </span><span class="ls14 ws33">2 767<span class="_ _2"/></span> <span class="_ _a9"> </span><span class="lse ws10">30<span class="_ _2"/>1</span> <span class="_ _1ac"> </span><span class="lse wsf">33 853</span> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _a2"> </span><span class="ls11 ws29">693 932</span> </span></span></div><div class="t m0 x13 h5 y691 ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z<span class="ls0 ws0"> <span class="ls1e ws1a">tytułu<span class="_ _33"/>: <span class="ls0 ws0"> <span class="_ _6d"> </span>- <span class="_ _30"> </span><span class="lsc ws34">137 49<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _67"> </span></span>1 5<span class="_ _3"/>15<span class="ls0 ws0"> <span class="_ _a4"> </span><span class="lse ws10">396</span> <span class="_ _b6"> </span><span class="ls12 ws18">3 076</span> <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _aa"> </span><span class="ls10 ws56">1<span class="_ _2"/>42<span class="_ _2"/> 484</span> </span></span></span></span></span></div><div class="t m0 x2c h5 y692 ff1 fs2 fc0 sc0 lse ws10">amortyz<span class="_ _2"/>acji<span class="ls0 ws0"> <span class="_ _4a"> </span>- <span class="_ _a5"> </span></span><span class="lsf">13<span class="_ _2"/>7 497<span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _1b1"> </span><span class="ls14 ws14">1<span class="_ _2"/> 515</span> <span class="_ _a8"> </span></span></span>37<span class="_ _2"/>1<span class="ls0 ws0"> <span class="_ _b6"> </span><span class="ws1e">3 009<span class="_ _3"/><span class="ws0"> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _5d"> </span><span class="ls13 wsd">142 39<span class="_ _2"/>2</span> </span></span></span></div><div class="c x8 y693 w3d hb"><div class="t m0 x2d h5 y1e ff1 fs2 fc0 sc0 lse wsc">połączeni<span class="_ _2"/>a jednostek </div><div class="t m0 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">gospodarczy<span class="_ _2"/>ch <span class="ls0 ws0"> </span></div></div><div class="t m0 xd1 h5 y694 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _c2"> </span><span class="ls13 ws18">25</span> <span class="_ _d"> </span><span class="ls16 ws29">67</span> <span class="_ _9"> </span>- <span class="_ _7"> </span>- <span class="_ _7"> </span><span class="ls16 ws29">92<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m0 x13 h5 y695 ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _88"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _1a0"> </span><span class="ls14 ws33">4 551</span> <span class="_ _8"> </span>- <span class="_ _1b4"> </span>- <span class="_ _19e"> </span><span class="ls14 ws33">4 551</span> </span></div><div class="t m0 x2c h5 y696 ff1 fs2 fc0 sc0 lsa ws1a">likwidacji <span class="ls0 ws0"> <span class="_ _193"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _1a1"> </span><span class="lsc ws19">4<span class="_ _3"/> 551<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _1b4"> </span>- <span class="_ _a4"> </span></span>4 551<span class="ls0 ws0"> </span></span></span></div><div class="c x8 y697 w3d hb"><div class="t m0 x15 h5 y29 ff3 fs2 fc0 sc0 lsa wsc">Umorzenie </div><div class="t m0 x15 h5 yda ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m0 xd1 h5 y698 ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _1aa"> </span><span class="ls11 ws8d">794 508</span> <span class="_ _e"> </span>- <span class="_ _b6"> </span><span class="lsd wsc">4 282</span> <span class="_ _ae"> </span><span class="ls14 ws11">697</span> <span class="_ _b8"> </span><span class="lse wsf">32 37<span class="_ _2"/>8</span> <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _aa"> </span><span class="ls16 ws35">831 865<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m0 x13 h5 y699 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69a ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69b ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69c ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69d ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div><div class="t m0 x13 h5 y69e ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _c7"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _2b"> </span> <span class="_ _3f"> </span> <span class="_ _3f"> </span> <span class="_ _f"> </span> <span class="_ _9e"> </span> </div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf31" style="content-visibility: auto;"><div class="pc pc31 w0 h0"><img alt="" class="bi x0 y69f w1 h51" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w25 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls42 wsea">49<span class="ls0 ws0"> </span></div></div><div class="c x8 y63a w3d ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsc wse">01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div></div><div class="t m1 xd4 h5 y63b ff3 fs2 fc0 sc0 lse wsf">33 375<span class="ls0 ws0"> <span class="_ _19a"> </span><span class="lsc ws34">13 776<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _1a1"> </span><span class="ls12 ws18">4<span class="_ _2"/>7 151</span> </span></span></span></div><div class="t m1 x13 h5 y6a0 ff3 fs2 fc0 sc0 lsa wsc">Zwiększenia<span class="ls0 ws0"> <span class="_ _190"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _42"> </span>- </span></div><div class="t m1 x13 h5 y6a1 ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1b5"> </span><span class="lse wsf">33 375</span> <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _1b6"> </span><span class="lse wsf">33 375</span> </span></div><div class="c x8 y6a2 w3d hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">odwrócen<span class="_ _2"/>ia odpisów </div></div><div class="t m1 x2c h5 y167 ff1 fs2 fc0 sc0 lse ws10">aktualiz<span class="_ _2"/>ujących<span class="ls0 ws0"> </span></div><div class="t m1 xc4 h5 y6a3 ff1 fs2 fc0 sc0 ls13 wsd">21 531<span class="ls0 ws0"> <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _1b1"> </span></span>21 5<span class="_ _2"/>31<span class="ls0 ws0"> </span></div><div class="c x8 yd4 w3d h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">rozwiązan<span class="_ _2"/>ia odpisów </div></div><div class="t m1 x2c h5 y6a4 ff1 fs2 fc0 sc0 lse ws10">aktualiz<span class="_ _2"/>ujących </div><div class="c x8 yd4 w3d h23"><div class="t m1 x2d h5 ydd ff1 fs2 fc0 sc0 lse ws10">(spisanie<span class="_ _2"/>)<span class="ls0 ws0"> </span></div></div><div class="t m1 xc4 h5 y6a4 ff1 fs2 fc0 sc0 ls11 ws12">11 844<span class="ls0 ws0"> <span class="_ _e"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _1b4"> </span>- <span class="_ _1a3"> </span></span>11 844<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="c x8 y6a5 w3d ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsd wsf">30.09.2023</span> </span></div></div><div class="t m1 xd1 h5 y6a6 ff3 fs2 fc0 sc0 ls0 ws0">- <span class="_ _19a"> </span><span class="lsc ws34">13 776<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _9"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _9"> </span>- <span class="_ _8"> </span>- <span class="_ _a3"> </span>- <span class="_ _1a0"> </span><span class="lsc ws34">13 776</span> </span></span></div><div class="c x8 y6a7 w3f hb"><div class="t m1 x15 h5 y1e ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa n<span class="_ _2"/>etto </div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 lsc ws34">na 01.<span class="_ _3"/>01.2<span class="_ _3"/>023<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 x56 h5 y6a8 ff3 fs2 fc0 sc0 ls14 ws29">215<span class="_ _2"/> 869<span class="ls0 ws0"> <span class="_ _1b7"> </span></span><span class="ls11">259 300<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1ab"> </span><span class="lse wsf">33 19<span class="_ _2"/>9</span> <span class="_ _1a0"> </span><span class="lse wsf">1 393</span> <span class="_ _b7"> </span><span class="lsc ws36">18 168</span> <span class="_ _e6"> </span><span class="lsd wsc">1<span class="_ _2"/>6 225</span> <span class="_ _1b2"> </span><span class="ls11 ws29">56 438</span> <span class="_ _19e"> </span><span class="lsc wse">172<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a5"> </span><span class="ls12 ws18">600<span class="_ _2"/> 764</span> </span></span></span></span></div><div class="c x8 y6a9 w3f ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 ls13 ws18">Wartoś<span class="_ _2"/>ć <span class="ls15 ws1a">bilanso<span class="_ _3"/>wa netto </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsd wsc">na 30.09.2023<span class="ls0 ws0"> </span></div></div><div class="t m1 x56 h5 y6aa ff3 fs2 fc0 sc0 lsc ws34">180 933<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1aa"> </span><span class="ws1d">394 485</span> <span class="_ _1ac"> </span><span class="lse wsf">33 222</span> <span class="_ _1a3"> </span><span class="lsc ws34">1 119</span> <span class="_ _a1"> </span><span class="lsc ws36">17 931<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a1"> </span><span class="lsc ws34">14 174<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1b2"> </span><span class="ls11 ws29">56 438</span> <span class="_ _b7"> </span><span class="ls14 ws33">3<span class="_ _2"/> 061</span> <span class="_ _1ab"> </span><span class="lsc ws34">701 3<span class="_ _3"/>63<span class="ls0 ws0"> </span></span></span></span></span></span></span></div><div class="t m1 xc6 h5 ya3 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y6ab ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y6ac ff3 fs4 fc2 sc0 ls8 wsa">Kwoty zo<span class="_ _2"/>bowiązań <span class="ls49 ws10c">umownych do nabycia<span class="_ _3"/> w przyszłości <span class="ls47 wsa">aktywów <span class="ls8 ws9">niematerialnych<span class="_ _2"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x8 h5 y6ad ff1 fs2 fc0 sc0 ls13 ws18">Nie<span class="ls0 ws0"> <span class="lse ws10">wyst<span class="_ _2"/>ąpiły</span>. </span></div><div class="t m1 x8 h33 y6ae ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">4<span class="ls39 ws10e">. Wartość firmy</span> </span></div><div class="t m1 x8 h5 y6af ff1 fs2 fc0 sc0 lsb ws1d">W okresie od 1 <span class="lsa wsc">lipca<span class="ls0 ws0"> </span><span class="lse">do 30 wrze<span class="_ _2"/>śnia 20<span class="ls0 ws0">23 </span></span></span>r. nie wystąpiły zmiany w zakresie wartości firmy.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y67f ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">5<span class="ls34">. Nieruchomo<span class="_ _3"/>ści inwesty<span class="_ _3"/>cyjne<span class="ls0"> </span></span></span></div><div class="t m1 x8 h5 y6b0 ff1 fs2 fc0 sc0 lse ws63">Spółka dominu<span class="_ _2"/>jąca jest właś<span class="_ _2"/>cicielem komple<span class="_ _2"/>ksu nieruchomoś<span class="_ _2"/>ci położonych<span class="_ _2"/> przy ul.<span class="ls0 ws0"> <span class="lsa wsd6">Jagiellońskiej 74 i 76 w Warszawie. Z uwag<span class="_ _3"/>i </span></span></div><div class="t m1 x8 h5 y6b1 ff1 fs2 fc0 sc0 lse ws10">na <span class="_ _2"/><span class="ws26">fakt, że cz<span class="_ _2"/>ęść zaku<span class="_ _2"/>pionych nie<span class="_ _2"/>ruchomości wyn<span class="_ _2"/>ajmowana jest<span class="_ _2"/> innym podmiot<span class="_ _2"/>om, w tym in<span class="_ _2"/>nym spółk<span class="_ _2"/>om z Grupy<span class="_ _2"/> CD PROJEKT,<span class="_ _2"/> </span></div><div class="t m1 x8 h5 y6b2 ff1 fs2 fc0 sc0 lsb ws10f">Grupa zdecydowała o ich częściowym zakwalifikowaniu do nieruchomości inwestycyjnych. Pozostała część nieruchomości </div><div class="t m1 x8 h5 y6b3 ff1 fs2 fc0 sc0 lse wsc">wykorzys<span class="_ _2"/>tywana jest<span class="_ _2"/> na potrzeby własne pr<span class="_ _2"/>owadzonej dz<span class="_ _2"/>iałalności.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6b4 ff1 fs2 fc0 sc0 lse wsc">Grupa wyce<span class="_ _2"/>nia nabyte n<span class="_ _2"/>ieruchomości wed<span class="_ _2"/>ług kosztu nab<span class="_ _2"/>ycia pomniejszone<span class="_ _2"/>go o umorzenie<span class="_ _2"/>.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6b5 ff1 fs2 fc0 sc0 lse ws44">Ostatni<span class="_ _2"/> operat szac<span class="_ _2"/>unkowy rzecz<span class="_ _2"/>oznawcy, dla b<span class="_ _2"/>udynków uj<span class="_ _2"/>ętych jako nie<span class="_ _2"/>ruchomości i<span class="_ _2"/>nwesty<span class="_ _2"/>cyjne, wykonany b<span class="_ _2"/>ył w oparciu o ce<span class="_ _2"/>ny </div><div class="t m1 x8 h5 y6b6 ff1 fs2 fc0 sc0 ls2a ws81">je<span class="_ _2"/>dn<span class="_ _2"/>ost<span class="_ _2"/>k<span class="lse ws27">owe wy<span class="_ _2"/>konania obie<span class="_ _2"/>któw o najbard<span class="_ _2"/>ziej zbl<span class="_ _2"/>iżonych parametrac<span class="_ _2"/>h zawartych w Kat<span class="_ _2"/>alogu Cen j<span class="_ _2"/>ednostkowych<span class="_ _2"/> Robót </span></div><div class="t m1 x8 h5 y6b7 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws26">Obiektów<span class="_ _2"/> Inwestycyjny<span class="_ _2"/>ch 2021 roku Bisty<span class="_ _2"/>p. Wycena posz<span class="_ _2"/>czególnych skład<span class="_ _2"/>ników majątku wy<span class="_ _2"/>niosła 60 6<span class="_ _2"/>92 ty<span class="_ _2"/>s. zł dla b<span class="_ _2"/>udynków </span></div><div class="t m1 x8 h5 y6b8 ff1 fs2 fc0 sc0 lsa ws1a">przy ul. Jagiellońskiej 74 or<span class="lse wsc">az 13<span class="ls0 ws0"> </span></span>212 tys. zł dla budynków przy ul. Jagiellońskiej 76.<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y6b9 ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w0 h0" id="pf32" style="content-visibility: auto;"><div class="pc pc32 w0 h0"><img alt="" class="bi x0 y6ba w1 h52" src="data:image/png;base64,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"/><div class="t m1 x19 h7 y2de ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">20</span>23 r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w23 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">50<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y5ad ff3 fs4 fc2 sc0 ls8 wsa">Zmiany war<span class="_ _2"/>tości nieruc<span class="_ _2"/>homo<span class="_ _2"/>ści inwestycyjny<span class="_ _2"/>ch za o<span class="_ _2"/>kres 01.<span class="_ _2"/>01.202<span class="ls0 ws0">3 <span class="_ _2"/>– <span class="ls9 wsb">30.0</span>9<span class="_ _2"/><span class="ls9 wsb">.202<span class="_ _2"/></span>3 </span><span class="ls47">r.<span class="ls0 ws0"> </span></span></div><div class="c x8 y6bb w40 h18"><div class="t m1 xd5 h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x13 h5 y6bc ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa br<span class="_ _2"/>utto na 01.<span class="_ _2"/>01.2023<span class="ls0 ws0"> <span class="_ _1b8"> </span><span class="ls10 ws56">47<span class="_ _2"/> 946</span> </span></div><div class="t m1 x13 h5 y6bd ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu:<span class="ls0 ws0"> <span class="_ _1b9"> </span><span class="lsc wse">102</span> </span></div><div class="t m1 x2c h5 y6be ff1 fs2 fc0 sc0 lsb ws1d">nabycia nieruchomości<span class="ls0 ws0"> <span class="_ _1ba"> </span>102 </span></div><div class="t m1 x13 h5 y6bf ff3 fs2 fc0 sc0 lsa ws83">Zmniejszenia, z tytułu:<span class="ls0 ws0"> <span class="_ _1bb"> </span><span class="ls12 ws18">7 757</span> </span></div><div class="t m1 x2c h5 y6c0 ff1 fs2 fc0 sc0 lsa wsc">likwidacji<span class="ls0 ws0"> <span class="_ _1bc"> </span><span class="ls15 ws15">864</span> </span></div><div class="t m1 x2c h5 y6c1 ff1 fs2 fc0 sc0 lsa ws1a">reklasyfikacji do innej kategorii aktywów<span class="ls0 ws0"> <span class="_ _1bd"> </span><span class="ls16 ws16">6 893</span> </span></div><div class="t m1 x13 h5 y6c2 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć bilansowa br<span class="_ _2"/>utto na 30<span class="_ _2"/>.09.2023<span class="ls0 ws0"> <span class="_ _1be"> </span><span class="ls14 ws33">40 2<span class="_ _2"/>91</span> </span></div><div class="t m1 x13 h5 y6c3 ff3 fs2 fc0 sc0 lsc ws36">Umor<span class="_ _3"/>zeni<span class="_ _3"/>e na 01.01.<span class="_ _3"/>202<span class="_ _3"/>3<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1bf"> </span><span class="lse wsf">5 386</span> </span></div><div class="t m1 x13 h5 y6c4 ff3 fs2 fc0 sc0 lsa ws15">Zwiększenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1c0"> </span><span class="lse wsf">1 358</span> </span></div><div class="t m1 x2c h5 y6c5 ff1 fs2 fc0 sc0 lse ws10">amortyz<span class="_ _2"/>acji<span class="ls0 ws0"> <span class="_ _1c1"> </span></span><span class="wsc">1 358<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y330 ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1c2"> </span><span class="ls12 ws18">1 065</span> </span></div><div class="t m1 x2c h5 y6c6 ff1 fs2 fc0 sc0 lsa wsc">likwidacji <span class="ls0 ws0"> <span class="_ _1bc"> </span><span class="ls13 ws18">1<span class="_ _2"/>27</span> </span></div><div class="t m1 x2c h5 y6c7 ff1 fs2 fc0 sc0 lsa ws1a">reklasyfikacji do innej kategorii aktywów <span class="ls0 ws0"> <span class="_ _1b8"> </span><span class="lse ws10">938</span> </span></div><div class="t m1 x13 h5 y6c8 ff3 fs2 fc0 sc0 lsb ws0">Umorzenie na 30.09.2023<span class="ls0"> <span class="_ _1c3"> </span><span class="ls14 ws33">5 67<span class="_ _2"/>9</span> </span></div><div class="t m1 x13 h5 y6c9 ff3 fs2 fc0 sc0 ls13 ws13">Odpisy akt<span class="_ _2"/>ualizuj<span class="_ _2"/>ące na 01.01<span class="_ _2"/>.2023<span class="ls0 ws0"> <span class="_ _1c4"> </span>- </span></div><div class="t m1 x13 h5 y6ca ff3 fs2 fc0 sc0 lsa wsc">Zwiększenia<span class="ls0 ws0"> <span class="_ _1c5"> </span>- </span></div><div class="t m1 x13 h5 y6cb ff3 fs2 fc0 sc0 ls15 ws15">Zmniejszenia<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1c6"> </span>- </span></div><div class="t m1 x13 h5 y6cc ff3 fs2 fc0 sc0 ls13 ws13">Odpisy akt<span class="_ _2"/>ualizuj<span class="_ _2"/>ące na 30.09<span class="_ _2"/>.2023<span class="ls0 ws0"> <span class="_ _1c7"> </span>- </span></div><div class="t m1 x13 h5 y6cd ff3 fs2 fc0 sc0 ls13 ws18">Wartoś<span class="_ _2"/>ć <span class="ws13">bilansowa n<span class="_ _2"/>etto na 30.09.2<span class="_ _2"/>023<span class="ls0 ws0"> <span class="_ _1c8"> </span><span class="lse wsf">34 612</span> </span></span></div><div class="c x94 y61b w41 h18"><div class="t m1 xd6 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y6ce ff3 fs4 fc2 sc0 ls8 wsa">Kwoty zo<span class="_ _2"/>bowiązań umo<span class="_ _2"/>wnych z tyt<span class="_ _2"/>ułu naby<span class="_ _2"/>cia nieruc<span class="_ _2"/>homości inwes<span class="_ _2"/>tycyjnych<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6cf ff1 fs2 fc0 sc0 lse wsc">Nie wyst<span class="_ _2"/>ąpiły.<span class="ls0 ws0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf33" style="content-visibility: auto;"><div class="pc pc33 w42 h53"><img alt="" class="bi x0 y6d0 w43 h54" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x4b yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">51<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y6d2 ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">6<span class="ls34">. Zapasy</span> </span></div><div class="t m1 xc7 h5 y6d3 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y6d4 ff1 fs2 fc0 sc0 lse ws10">Towary<span class="ls0 ws0"> <span class="_ _14b"> </span><span class="ls13 wsd">7 460</span> <span class="_ _af"> </span><span class="ls14 ws14">8 1<span class="_ _2"/>15</span> <span class="_ _88"> </span></span><span class="lsf">1<span class="_ _2"/>2 697<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y6d5 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> materiały<span class="ls0 ws0"> <span class="_ _102"> </span>3 <span class="_ _1ca"> </span>3 <span class="_ _1ca"> </span>4 </span></div><div class="t m1 x13 h5 y6d6 ff3 fs2 fc0 sc0 ls23 wse">Zapas<span class="_ _3"/>y brutto<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _1cb"> </span><span class="ws1d">7 463</span> <span class="_ _8b"> </span><span class="ls12 ws18">8<span class="_ _2"/> 118</span> <span class="_ _1a8"> </span><span class="lsc ws34">12 701<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y6d7 ff1 fs2 fc0 sc0 lse wsc">Odpis aktu<span class="_ _2"/>alizujący<span class="_ _2"/> wartość zapasów<span class="ls0 ws0"> <span class="_ _1a5"> </span>- <span class="_ _4d"> </span>- <span class="_ _1cc"> </span>- </span></div><div class="t m1 x13 h5 y6d8 ff3 fs2 fc0 sc0 ls13 ws13">Zapasy n<span class="_ _2"/>etto<span class="ls0 ws0"> <span class="_ _1cd"> </span><span class="ws1d">7 463</span> <span class="_ _8b"> </span><span class="ls12 ws18">8<span class="_ _2"/> 118</span> <span class="_ _1a8"> </span><span class="lsc ws34">12 701<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y674 w11 hd"><div class="t m1 x44 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y6d9 ff3 fs4 fc2 sc0 ls8 wsa">Zmiany stan<span class="_ _2"/>u odpisów <span class="_ _2"/>aktualizują<span class="_ _2"/>cych za<span class="_ _2"/>pasy<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y6da ff1 fs2 fc0 sc0 lse wsc">Nie wyst<span class="_ _2"/>ąpiły.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y286 ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">7<span class="ls34">. Należności<span class="_ _3"/> handlowe i<span class="_ _3"/> pozostałe<span class="ls0"> </span></span></span></div><div class="t m1 xc7 h5 y6db ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y6dc ff3 fs2 fc0 sc0 lsa ws15">Należności handlowe i pozostałe b<span class="_ _3"/>rutto<span class="ls0 ws0"> <span class="_ _1ce"> </span><span class="lsd wsc">322 047</span> <span class="_ _52"> </span><span class="lsc ws36">127 10<span class="_ _3"/>5<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="lse wsf">223 636</span> </span></span></span></div><div class="t m1 x13 h5 y6dd ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące<span class="ls0 ws0"> <span class="_ _1cf"> </span><span class="ls16 ws29">87</span> <span class="_ _ee"> </span><span class="ls16 ws29">814</span> <span class="_ _ee"> </span><span class="ls12 ws1f">818</span> </span></div><div class="t m1 x13 h5 y6de ff3 fs2 fc0 sc0 ls15 ws1a">Należności hand<span class="_ _3"/>lowe i pozo<span class="_ _3"/>stałe<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1d0"> </span><span class="ls14 ws33">321<span class="_ _2"/> 960</span> <span class="_ _8"> </span><span class="lsd wsc">1<span class="_ _2"/>26 291</span> <span class="_ _6"> </span><span class="lsd wsc">222 8<span class="_ _2"/>18</span> </span></div><div class="t m1 x2c h5 y6df ff1 fs2 fc0 sc0 lse wsc">od jednos<span class="_ _2"/>tek powiązanych<span class="ls0 ws0"> <span class="_ _1d1"> </span><span class="ls13 wsd">2 384</span> <span class="_ _75"> </span><span class="ls13 ws18">423<span class="_ _2"/></span> <span class="_ _25"> </span><span class="ls12 ws13">1<span class="_ _2"/> 855</span> </span></div><div class="t m1 x2c h5 y6e0 ff1 fs2 fc0 sc0 lse wsc">od jednos<span class="_ _2"/>tek pozostałych<span class="ls0 ws0"> <span class="_ _1d2"> </span><span class="ls12 ws13">319 576</span> <span class="_ _8"> </span><span class="ls19 ws20">12<span class="_ _2"/>5 86<span class="_ _2"/>8</span> <span class="_ _10"> </span><span class="ls13 wsd">220 963</span> </span></div><div class="c x43 y6e1 w11 h18"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 ye9 ff3 fs4 fc2 sc0 ls8 wsa">Zmiana stanu<span class="_ _2"/> odpisów<span class="_ _2"/> aktualizują<span class="_ _2"/>cych warto<span class="_ _2"/>ści nal<span class="_ _2"/>eżności<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 xc7 h5 y6e2 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x99 y6e3 w44 hb"><div class="t m1 xd8 h5 y29 ff3 fs2 fc0 sc0 ls15 ws15">Należności </div><div class="t m1 xd9 h5 y1f ff3 fs2 fc0 sc0 ls18 ws14">handl<span class="_ _2"/>owe<span class="ls0 ws0"> </span></div></div><div class="c x38 y6e3 w11 hb"><div class="t m1 xd9 h5 y29 ff3 fs2 fc0 sc0 ls18 ws14">Pozost<span class="_ _2"/>ałe </div><div class="t m1 xd8 h5 y1f ff3 fs2 fc0 sc0 ls13 ws18">należn<span class="_ _2"/>ości<span class="ls0 ws0"> </span></div></div><div class="t m1 xda h5 y6e2 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="c x8 y6e4 w45 h55"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls10 ws56">JE<span class="_ _2"/>DNO<span class="_ _2"/>STK<span class="_ _2"/>I POZ<span class="_ _2"/>OST<span class="_ _2"/>AŁE<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y1ba ff3 fs2 fc0 sc0 ls13 ws13">Stan odpi<span class="_ _2"/>sów aktu<span class="_ _2"/>alizujących na 0<span class="_ _2"/>1.01<span class="_ _2"/>.2023<span class="ls0 ws0"> <span class="_ _1d3"> </span><span class="ls16 ws29">86</span> <span class="_ _15"> </span><span class="lse ws10">7<span class="_ _2"/>32</span> <span class="_ _ee"> </span><span class="ls12 ws1f">8<span class="_ _2"/>18</span> </span></div><div class="t m1 x13 h5 y6e5 ff3 fs2 fc0 sc0 lsa ws83">Zwiększenia, w tym:<span class="ls0 ws0"> <span class="_ _188"> </span>7 <span class="_ _ef"> </span>- <span class="_ _ec"> </span>7 </span></div><div class="t m1 x2c h5 y6e6 ff1 fs2 fc0 sc0 lse wsc">dokonanie<span class="_ _2"/> odpisów na n<span class="_ _2"/>ależności przete<span class="_ _2"/>rminowane i sporne<span class="ls0 ws0"> <span class="_ _106"> </span>7 <span class="_ _4d"> </span>- <span class="_ _ec"> </span>7 </span></div><div class="t m1 x13 h5 y6e7 ff3 fs2 fc0 sc0 ls15 wsd9">Zmniejszenia, w tym:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1d4"> </span>6 <span class="_ _75"> </span><span class="lse ws10">732</span> <span class="_ _75"> </span><span class="lse ws10">738</span> </span></div><div class="t m1 x2c h5 y2d1 ff1 fs2 fc0 sc0 lse wsc">rozwiązan<span class="_ _2"/>ie odpisów aktu<span class="_ _2"/>alizujących (<span class="_ _2"/>spisanie)<span class="ls0 ws0"> <span class="_ _69"> </span>- <span class="_ _4e"> </span></span><span class="ws10">732<span class="ls0 ws0"> <span class="_ _ee"> </span></span>732<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y6e8 ff1 fs2 fc0 sc0 lse wsc">rozwiązan<span class="_ _2"/>ie odpisów aktu<span class="_ _2"/>alizujących<span class="ls0 ws0"> <span class="_ _1d5"> </span>6 <span class="_ _4d"> </span>- <span class="_ _1ca"> </span>6 </span></div><div class="t m1 x13 h5 y6e9 ff3 fs2 fc0 sc0 ls13 ws13">Stan odpi<span class="_ _2"/>sów aktu<span class="_ _2"/>alizujących na 3<span class="_ _2"/>0.09.20<span class="_ _2"/>23<span class="ls0 ws0"> <span class="_ _16f"> </span><span class="ls16 ws29">87</span> <span class="_ _4d"> </span>- <span class="_ _94"> </span><span class="ls16 ws29">87</span> </span></div><div class="c x43 y6d0 w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y6ea ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf34" style="content-visibility: auto;"><div class="pc pc34 w42 h53"><img alt="" class="bi x0 y6eb w43 h56" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">52<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y6ec ff3 fs4 fc2 sc0 ls0 wsd7">Bieżące i <span class="ls8 wsa">prz<span class="_ _2"/>eterminowa<span class="_ _2"/>ne należno<span class="_ _2"/>ści ha<span class="ls9 ws2a">n<span class="_ _2"/>dlow<span class="_ _2"/>e na<span class="_ _2"/> 30.<span class="_ _2"/>09<span class="ls48 ws10b">.20</span></span></span><span class="ws0">23<span class="_ _2"/> <span class="ls47 wsa">r.</span> </span></div><div class="t m1 x34 h5 y65f ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x7 h5 y6ed ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 xdb h5 y6ee ff3 fs2 fc0 sc0 ls15 ws15">Nie<span class="ls0 ws0">-</span></div><div class="t m1 xd5 h5 y6ef ff3 fs2 fc0 sc0 lsa wsc">przeterminowane<span class="ls0 ws0"> </span></div><div class="t m1 x4d h5 y6f0 ff3 fs2 fc0 sc0 lsa ws15">Przeterminowane w dniach<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x40 h5 y6f1 ff3 fs2 fc0 sc0 lsc wse">1 <span class="ls0 ws0">– <span class="ls14 ws11">60</span> <span class="_ _67"> </span><span class="ls11 ws1e">61 </span>– <span class="ls14 ws11">90</span> <span class="_ _a1"> </span><span class="ls11 ws1e">91 </span>– <span class="ls12 ws1f">180</span> <span class="_ _e6"> </span></span>181 <span class="ls0 ws0">– <span class="ls14 ws11">360</span> <span class="_ _db"> </span><span class="ls11 ws1e">>360</span> </span></div><div class="c x8 y6f2 w45 h57"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lse wsf">JEDNOSTKI P<span class="_ _2"/>OWIĄZANE<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y6f3 ff1 fs2 fc0 sc0 lsb ws71">należności brutto<span class="ls0 ws0"> <span class="_ _58"> </span><span class="ls13 wsd">2 382</span> <span class="_ _57"> </span><span class="ls13 wsd">2 381</span> <span class="_ _1a8"> </span>1 <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>- <span class="_ _c5"> </span>- </span></div><div class="c x8 y355 w1a h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>k </div></div><div class="t m1 x2c h5 y6f4 ff1 fs2 fc0 sc0 lsa wsc">niewypełnienia </div><div class="t m1 x2c h5 y6f5 ff1 fs2 fc0 sc0 lse ws10">zobowiąz<span class="_ _2"/>ania<span class="ls0 ws0"> </span></div><div class="t m1 x3a h5 y6f4 ff1 fs2 fc1 sc0 ls0 ws0">- <span class="_ _fb"> </span><span class="fc0">0% <span class="_ _b"> </span>0% <span class="_ _b"> </span>0% <span class="_ _bf"> </span>0% <span class="_ _43"> </span>0% <span class="_ _12"> </span>0% </span></div><div class="c x8 y6f6 w1a h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">odpis aktu<span class="_ _2"/>alizujący<span class="_ _2"/> </div></div><div class="t m1 x2c h5 y6f7 ff1 fs2 fc0 sc0 lse wsc">wynikający<span class="_ _2"/> ze </div><div class="c x8 y6f6 w1a h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>ka<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y6f7 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="c x8 y6f8 w1a h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">odpis ust<span class="_ _2"/>alony </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls15 ws15">indywidualni<span class="_ _3"/>e<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y6f9 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="c x8 y6fa w1a ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">razem oczekiwane straty </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 ls24 ws52">kre<span class="_ _2"/>dyto<span class="_ _2"/>we<span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y6fb ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="t m1 x13 h5 y6fc ff3 fs2 fc0 sc0 ls15 ws1a">Należności ne<span class="_ _3"/>tto<span class="ls0 ws0"> <span class="_ _c6"> </span><span class="lse wsf">2 382</span> <span class="_ _dd"> </span><span class="lse wsf">2 38<span class="_ _2"/>1</span> <span class="_ _88"> </span>1 <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _bd"> </span>- <span class="_ _c5"> </span>- </span></div><div class="c x8 y6fd w46 hd"><div class="t m1 x1f h5 y268 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xdc y6fd w47 hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y6fd w48 hd"><div class="t m1 xaf h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6fd w49 hd"><div class="t m1 xbc h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdd y6fd w4a hd"><div class="t m1 xbc h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xde y6fd w4a hd"><div class="t m1 xbc h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdf y6fd w4b hd"><div class="t m1 xe0 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa4 y6fd w4c hd"><div class="t m1 xe1 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6fe w46 hd"><div class="t m1 x1f h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdc y6fe w47 hd"><div class="t m1 xe2 h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y6fe w48 hd"><div class="t m1 xbc h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6fe w4d hd"><div class="t m1 xe3 h8 y6ff ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x34 h5 y700 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x7 h5 y701 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 xdb h5 y702 ff3 fs2 fc0 sc0 ls15 ws15">Nie<span class="ls0 ws0">-</span></div><div class="t m1 xd5 h5 y703 ff3 fs2 fc0 sc0 lsa wsc">przeterminowane<span class="ls0 ws0"> </span></div><div class="t m1 x4d h5 y704 ff3 fs2 fc0 sc0 lsa ws15">Przeterminowane w dniach<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x40 h5 y28d ff3 fs2 fc0 sc0 lsc wse">1 <span class="ls0 ws0">– <span class="ls14 ws11">60</span> <span class="_ _67"> </span><span class="ls11 ws1e">61 </span>– <span class="ls14 ws11">90</span> <span class="_ _a1"> </span><span class="ls11 ws1e">91 </span>– <span class="ls12 ws1f">180</span> <span class="_ _e6"> </span></span>181 <span class="ls0 ws0">– <span class="ls14 ws11">360</span> <span class="_ _db"> </span><span class="ls11 ws1e">>360</span> </span></div><div class="c x8 y705 w45 h58"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls10 ws56">JE<span class="_ _2"/>DNO<span class="_ _2"/>STK<span class="_ _2"/>I POZ<span class="_ _2"/>OST<span class="_ _2"/>AŁE<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y417 ff1 fs2 fc0 sc0 lse ws28">należn<span class="_ _2"/>ości brutt<span class="_ _2"/>o <span class="ls0 ws0"> <span class="_ _25"> </span><span class="lsc ws19">285 538<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls13 wsd">284 7<span class="_ _2"/>64</span> <span class="_ _be"> </span><span class="ls18 ws14">6<span class="_ _2"/>75</span> <span class="_ _1d6"> </span><span class="ls11 ws1e">12</span> <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>1 <span class="_ _a3"> </span><span class="ls15 ws15">86</span> </span></span></span></div><div class="c x8 y706 w1a h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>k </div></div><div class="t m1 x2c h5 y707 ff1 fs2 fc0 sc0 lsa wsc">niewypełnienia </div><div class="c x8 y706 w1a h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">zobowiąz<span class="_ _2"/>ania <span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y707 ff1 fs2 fc1 sc0 ls0 ws0">- <span class="_ _fb"> </span><span class="fc0">0% <span class="_ _b"> </span>0% <span class="_ _b"> </span>0% <span class="_ _bf"> </span>0% <span class="_ _43"> </span>0% <span class="_ _12"> </span>0% </span></div><div class="c x8 y708 w1a h4c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">odpis aktu<span class="_ _2"/>alizujący<span class="_ _2"/> </div></div><div class="t m1 x2c h5 y25a ff1 fs2 fc0 sc0 lse wsc">wynikający<span class="_ _2"/> ze </div><div class="c x8 y708 w1a h4c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls13 ws18">wskaźni<span class="_ _2"/>ka <span class="ls0 ws0"> </span></div></div><div class="t m1 x3a h5 y25a ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </div><div class="c x8 y45f w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">odpis ust<span class="_ _2"/>alony </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws15">indywidualni<span class="_ _3"/>e <span class="ls0 ws0"> </span></div></div><div class="t m1 x8a h5 y549 ff1 fs2 fc0 sc0 ls15 ws15">87<span class="ls0 ws0"> <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>1 <span class="_ _a3"> </span></span>86<span class="ls0 ws0"> </span></div><div class="c x8 y709 w1a ha"><div class="t m1 x15 h5 y24 ff1 fs2 fc0 sc0 lsb ws1d">razem oczekiwane straty </div><div class="t m1 x15 h5 y1f ff1 fs2 fc0 sc0 ls11 ws1e">kredyto<span class="_ _3"/>we <span class="ls0 ws0"> </span></div></div><div class="t m1 x8a h5 y1ba ff1 fs2 fc0 sc0 ls15 ws15">87<span class="ls0 ws0"> <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>1 <span class="_ _a3"> </span></span>86<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y70a ff3 fs2 fc0 sc0 ls15 ws1a">Należności ne<span class="_ _3"/>tto <span class="ls0 ws0"> <span class="_ _25"> </span><span class="ls11 ws29">285 451</span> <span class="_ _6d"> </span><span class="ls12 ws18">284 764</span> <span class="_ _be"> </span><span class="ls12 ws1f">675</span> <span class="_ _8"> </span><span class="lsc wse">12</span> <span class="_ _55"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </span></div><div class="c x8 y70b w45 h59"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 lsa wsc">Ogółem <span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y70c ff1 fs2 fc0 sc0 lse ws28">należn<span class="_ _2"/>ości brutt<span class="_ _2"/>o <span class="ls0 ws0"> <span class="_ _b3"> </span><span class="ls13 wsd">287<span class="_ _2"/> 920</span> <span class="_ _15"> </span><span class="ls13 wsd">287 145</span> <span class="_ _be"> </span><span class="ls18 ws14">6<span class="_ _2"/>76</span> <span class="_ _1d6"> </span><span class="ls11 ws1e">12</span> <span class="_ _1a8"> </span>- <span class="_ _24"> </span>1<span class="_ _2"/> <span class="_ _1b4"> </span><span class="ls15 ws15">86</span> </span></div><div class="t m1 x2c h5 y70d ff1 fs2 fc0 sc0 lse wsc">odpisy akt<span class="_ _2"/>ualizuj<span class="_ _2"/>ące <span class="ls0 ws0"> <span class="_ _1a8"> </span><span class="ls15 ws15">87</span> <span class="_ _152"> </span>- <span class="_ _55"> </span>- <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>1 <span class="_ _a3"> </span><span class="ls15 ws15">86</span> </span></div><div class="t m1 x13 h5 y70e ff3 fs2 fc0 sc0 ls15 ws1a">Należności ne<span class="_ _3"/>tto <span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls16 ws35">287 833</span> <span class="_ _62"> </span><span class="lsc ws36">287 145</span> <span class="_ _17"> </span><span class="ls12 ws1f">676</span> <span class="_ _43"> </span><span class="lsc wse">12</span> <span class="_ _1a8"> </span>- <span class="_ _bd"> </span>- <span class="_ _6f"> </span>- </span></div><div class="c xa4 y48e w4c hd"><div class="t m1 xe1 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y7e ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf35" style="content-visibility: auto;"><div class="pc pc35 w42 h53"><img alt="" class="bi x0 y70f w43 h5a" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">53<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y6ec ff3 fs4 fc2 sc0 ls8 wsa">Pozostał<span class="_ _2"/>e należności<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _30"> </span> </span></div><div class="t m1 xc7 h5 y710 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y711 ff3 fs2 fc0 sc0 ls18 ws10">Pozost<span class="_ _2"/>ałe nal<span class="_ _2"/>eżności bru<span class="_ _2"/>tto, w<span class="_ _2"/> tym:<span class="ls0 ws0"> <span class="_ _104"> </span><span class="lse wsf">34 127</span> <span class="_ _3f"> </span><span class="ws1d">43 466</span> <span class="_ _4c"> </span><span class="ls14 ws33">58<span class="_ _2"/> 260</span> </span></div><div class="c x8 y712 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> podatków, z w<span class="_ _2"/>yjątkiem podat<span class="_ _2"/>ku dochodowe<span class="_ _2"/>go od osób </div></div><div class="t m1 x2c h5 y713 ff1 fs2 fc0 sc0 lse ws10">prawnych<span class="ls0 ws0"> </span></div><div class="t m1 x90 h5 y714 ff1 fs2 fc0 sc0 ls13 wsd">24 102<span class="ls0 ws0"> <span class="_ _4b"> </span></span>26 0<span class="_ _2"/>74<span class="ls0 ws0"> <span class="_ _2c"> </span></span>43 41<span class="_ _2"/>4<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y715 ff1 fs2 fc0 sc0 lse wsc">zalicz<span class="_ _2"/>ki na dostawy <span class="ls0 ws0"> <span class="_ _129"> </span><span class="ls13 wsd">8<span class="_ _2"/> 428</span> <span class="_ _23"> </span><span class="ls13 wsd">1<span class="_ _2"/>4 142</span> <span class="_ _1f"> </span><span class="ls16 ws16">6 940</span> </span></div><div class="t m1 x2c h5 y716 ff1 fs2 fc0 sc0 lse wsc">zalicz<span class="_ _2"/>ki na nakłady n<span class="_ _2"/>a prace rozwojowe<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _1d7"> </span></span><span class="ws10">633<span class="ls0 ws0"> <span class="_ _62"> </span><span class="ls14 ws14">1<span class="_ _2"/> 718</span> <span class="_ _63"> </span><span class="ls13 wsd">1<span class="_ _2"/> 433</span> </span></span></div><div class="t m1 x2c h5 y717 ff1 fs2 fc0 sc0 ls15 ws1c">z tytułu kaucji <span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls13 ws18">468</span> <span class="_ _4e"> </span><span class="ls13 ws18">47<span class="_ _2"/>5</span> <span class="_ _1e"> </span><span class="ws1e">1 071</span> </span></div><div class="t m1 x2c h5 y718 ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwy na przychody<span class="_ _2"/> ze sprzedaży <span class="ls0 ws0">– </span><span class="lsa">zaliczki<span class="ls0 ws0"> <span class="_ _1d8"> </span><span class="ls13 ws18">123</span> <span class="_ _94"> </span><span class="lsc wse">53</span> <span class="_ _4f"> </span></span></span><span class="ws10">137<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y284 ff1 fs2 fc0 sc0 lsa ws1a">zaliczki na nieruchomości inwestyc<span class="_ _3"/>yjne<span class="ls0 ws0"> <span class="_ _189"> </span><span class="lsc wse">54<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _4d"> </span>- <span class="_ _4d"> </span>- </span></span></span></div><div class="t m1 x2c h5 ydb ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> rozliczeń<span class="_ _2"/> pracowniczych <span class="ls0 ws0"> <span class="_ _1d9"> </span><span class="lsc wse">51</span> <span class="_ _f6"> </span><span class="lsc wse">59</span> <span class="_ _4d"> </span>- </span></div><div class="c x8 y5f w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">zalicz<span class="_ _2"/>ki na poczet nab<span class="_ _2"/>ycia środków tr<span class="_ _2"/>wałych oraz war<span class="_ _2"/>tości </div></div><div class="t m1 x2c h5 y719 ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div><div class="t m1 x8c h5 y71a ff1 fs2 fc0 sc0 lse ws10">30<span class="ls0 ws0"> <span class="_ _95"> </span></span>30<span class="ls0 ws0"> <span class="_ _bb"> </span></span>135<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y71b ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> rozrachunków z<span class="_ _2"/> członkami zarz<span class="_ _2"/>ądu <span class="ls0 ws0"> <span class="_ _df"> </span>2 <span class="_ _4d"> </span>- <span class="_ _1ca"> </span>2 </span></div><div class="t m1 x2c h5 y288 ff1 fs2 fc0 sc0 lsb ws1d">z tytułu rozrachunków z dostawcami środków trwałych <span class="ls0 ws0"> <span class="_ _e5"> </span>- <span class="_ _1cc"> </span>- <span class="_ _25"> </span><span class="ls13 wsd">4 1<span class="_ _2"/>60</span> </span></div><div class="t m1 x2c h5 y677 ff1 fs2 fc0 sc0 lse wsc">z tytułu<span class="_ _2"/> rozliczeń<span class="_ _2"/> z operatorami płat<span class="_ _2"/>ności<span class="ls0 ws0"> <span class="_ _189"> </span>- <span class="_ _ef"> </span>- <span class="_ _ec"> </span>7 </span></div><div class="t m1 x2c h5 y71c ff1 fs2 fc0 sc0 ls15 ws15">inne<span class="ls0 ws0"> <span class="_ _1da"> </span><span class="ls13 ws18">236</span> <span class="_ _ad"> </span><span class="ls14 ws11">9<span class="_ _2"/>15</span> <span class="_ _ad"> </span><span class="lsf ws33">961</span> </span></div><div class="t m1 x13 h5 y71d ff3 fs2 fc0 sc0 ls15 ws1a">Odpisy aktualiz<span class="_ _3"/>ujące<span class="ls0 ws0"> <span class="_ _1db"> </span>- <span class="_ _75"> </span><span class="lse ws10">732</span> <span class="_ _75"> </span><span class="lse ws10">732</span> </span></div><div class="t m1 x13 h5 y71e ff3 fs2 fc0 sc0 lsa ws15">Pozostałe należności, w tym:<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1d1"> </span><span class="lse wsf">34 127</span> <span class="_ _2b"> </span><span class="lsd wsf">42 <span class="lse ws10">7<span class="_ _2"/>34</span></span> <span class="_ _3f"> </span><span class="ls11 ws8d">57 528</span> </span></div><div class="t m1 x2c h5 y71f ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _1dc"> </span></span><span class="wsc">33 747<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">42 359</span> <span class="_ _2c"> </span><span class="lsc ws17">57 139</span> </span></span></div><div class="t m1 x2c h5 y720 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _153"> </span></span>380<span class="ls0 ws0"> <span class="_ _4e"> </span></span>375<span class="ls0 ws0"> <span class="_ _75"> </span></span>389<span class="ls0 ws0"> </span></div><div class="c x43 y721 w11 hd"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y722 ff3 fsd fc2 sc0 ls34 ws0">Nota 8. Pozo<span class="_ _3"/>stałe aktyw<span class="_ _3"/>a finansowe<span class="ls0"> </span></div><div class="t m1 xc7 h5 y64f ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y723 ff1 fs2 fc0 sc0 lse wsc">Pożycz<span class="_ _2"/>ki udzielone<span class="ls0 ws0"> <span class="_ _183"> </span><span class="ls13 wsd">4 236</span> <span class="_ _24"> </span><span class="ls13 wsd">4 789</span> <span class="_ _4e"> </span></span><span class="ws10">7<span class="_ _2"/>39<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y724 ff1 fs2 fc0 sc0 lsa wsc">Obligacje<span class="ls0 ws0"> <span class="_ _137"> </span><span class="lsc ws19">515 170</span> <span class="_ _8"> </span><span class="ls13 wsd">464 196</span> <span class="_ _f"> </span><span class="ls13 wsd">47<span class="_ _2"/>5 848</span> </span></div><div class="t m1 x2c h5 y725 ff1 fs2 fc0 sc0 ls15 ws1c">Pochodne ins<span class="_ _3"/>trumenty <span class="ws15">finans<span class="_ _3"/>owe<span class="ls0 ws0"> <span class="_ _70"> </span><span class="lse ws10">937</span> <span class="_ _7d"> </span><span class="ls13 wsd">20 534</span> <span class="_ _22"> </span><span class="ls10 ws11">7 8<span class="_ _2"/>09</span> </span></span></div><div class="t m1 x2c h5 y622 ff1 fs2 fc0 sc0 lse wsc">Udziały w pr<span class="_ _2"/>ivate e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym<span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 wsd">2 3<span class="_ _2"/>87</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 260</span> <span class="_ _1f"> </span><span class="ls12 ws13">2 556</span> </span></div><div class="t m1 x13 h5 y726 ff3 fs2 fc0 sc0 ls13 ws13">Pozostał<span class="_ _2"/>e aktywa f<span class="_ _2"/>inansowe,<span class="_ _2"/> w tym:<span class="ls0 ws0"> <span class="_ _9f"> </span><span class="lsd wsc">522 730</span> <span class="_ _e"> </span><span class="lsc ws36">491 779</span> <span class="_ _1b4"> </span><span class="ls11 ws8d">486 952</span> </span></div><div class="t m1 x2c h5 y727 ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ls13 wsd">268 043</span> <span class="_ _f"> </span><span class="ls13 wsd">249 576</span> <span class="_ _43"> </span><span class="lsc ws17">279 515</span> </span></div><div class="t m1 x2c h5 y728 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _1de"> </span><span class="ls13 wsd">254 687</span> <span class="_ _6"> </span><span class="ls13 wsd">242 203</span> <span class="_ _e"> </span><span class="ls13 wsd">207 437</span> </span></div><div class="c x43 y729 w11 h18"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y2d2 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf36" style="content-visibility: auto;"><div class="pc pc36 w42 h53"><img alt="" class="bi x0 y72a w43 h5b" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">54<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">9</span>. <span class="ws0">Rozliczeni<span class="_ _3"/>a międzyokreso<span class="_ _3"/>we<span class="ls0"> </span></span></div><div class="t m1 xc7 h5 y72c ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y72d ff1 fs2 fc0 sc0 lsa ws1a">Minimalne gwarancje, zaliczki i przedpłaty GOG.COM<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _141"> </span><span class="lsc ws19">59 251<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6f"> </span><span class="lsc ws19">47 706<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1a8"> </span><span class="ls13 wsd">41 45<span class="_ _2"/>7</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y72e ff1 fs2 fc0 sc0 lse wsc">Oprogramowanie, l<span class="_ _2"/>icencje<span class="_ _2"/> <span class="ls0 ws0"> <span class="_ _7e"> </span><span class="ws1e">9 804</span> <span class="_ _42"> </span><span class="ws1e">1<span class="_ _2"/>0 042</span> <span class="_ _25"> </span><span class="ls19 ws20">6 1<span class="_ _2"/>86</span> </span></div><div class="t m1 x2c h5 y72f ff1 fs2 fc0 sc0 lsb ws1d">Koszty przyszłych usług marketingowych<span class="ls0 ws0"> <span class="_ _1df"> </span><span class="ls13 wsd">1 489</span> <span class="_ _25"> </span><span class="ls13 wsd">1<span class="_ _2"/> 522</span> <span class="_ _63"> </span><span class="lsf ws10">1 597</span> </span></div><div class="t m1 x2c h5 y730 ff1 fs2 fc0 sc0 lse wsc">Opłaty z t<span class="_ _2"/>ytułu prawa pie<span class="_ _2"/>rwokupu<span class="ls0 ws0"> <span class="_ _1e0"> </span><span class="ls11 ws12">1 191</span> <span class="_ _8d"> </span><span class="ls11 ws12">1 218</span> <span class="_ _62"> </span><span class="ls13 wsd">1 271</span> </span></div><div class="t m1 x2c h5 y731 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> napraw i remon<span class="_ _2"/>tów<span class="ls0 ws0"> <span class="_ _77"> </span><span class="ls15 ws15">891</span> <span class="_ _4e"> </span><span class="ls16 ws29">974</span> <span class="_ _af"> </span><span class="ls11 ws12">1 142</span> </span></div><div class="t m1 x2c h5 y732 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> związane z rel<span class="_ _2"/>okacją pracowników<span class="ls0 ws0"> <span class="_ _1e1"> </span><span class="ls12 ws1f">555</span> <span class="_ _75"> </span></span><span class="ws10">365<span class="ls0 ws0"> <span class="_ _94"> </span></span>39<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y733 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> zasobów ochrony<span class="_ _2"/> informatyczne<span class="_ _2"/>j<span class="ls0 ws0"> <span class="_ _19d"> </span></span><span class="ws10">352<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="ls13 ws18">451</span> <span class="_ _15"> </span></span>380<span class="_ _2"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y734 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> w związku z prze<span class="_ _2"/>budową parkingu<span class="ls0 ws0"> <span class="_ _1e2"> </span><span class="ls13 ws18">260</span> <span class="_ _15"> </span><span class="ls13 ws18">260</span> <span class="_ _15"> </span><span class="ls13 ws18">260</span> </span></div><div class="t m1 x2c h5 y735 ff1 fs2 fc0 sc0 lse ws10">Podróże<span class="_ _2"/> <span class="ls11 ws12">słu<span class="_ _3"/>żbowe (<span class="_ _3"/>bilety<span class="_ _3"/>, hotel<span class="_ _3"/>e, ubezp<span class="_ _3"/>ieczeni<span class="_ _3"/>a)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1e3"> </span><span class="ls18 ws14">177</span> <span class="_ _75"> </span><span class="ls13 ws18">235</span> <span class="_ _95"> </span><span class="ls15 ws15">85</span> </span></span></div><div class="t m1 x2c h5 y736 ff1 fs2 fc0 sc0 lse wsc">Ubezpie<span class="_ _2"/>czenia majątkowe i<span class="_ _2"/> osobowe <span class="ls0 ws0"> <span class="_ _76"> </span></span><span class="ws10">132<span class="ls0 ws0"> <span class="_ _75"> </span><span class="ls13 ws18">263</span> <span class="_ _4e"> </span><span class="ls19 ws8c">7<span class="_ _2"/>85</span> </span></span></div><div class="t m1 x2c h5 y737 ff1 fs2 fc0 sc0 lsb ws1d">Domeny, serwery<span class="ls0 ws0"> <span class="_ _1e4"> </span><span class="lsc wse">72</span> <span class="_ _87"> </span><span class="ls13 ws18">1<span class="_ _2"/>25</span> <span class="_ _15"> </span><span class="ls13 ws18">235<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y738 ff1 fs2 fc0 sc0 lse wsc">Użytkowanie<span class="_ _2"/> wieczyste<span class="ls0 ws0"> <span class="_ _176"> </span><span class="lsc wse">71</span> <span class="_ _f6"> </span><span class="ls13 ws18">141</span> <span class="_ _4d"> </span>- </span></div><div class="t m1 x2c h5 y739 ff1 fs2 fc0 sc0 lsb ws1d">Koszty transakcyjne<span class="ls0 ws0"> <span class="_ _1e5"> </span>- <span class="_ _bb"> </span><span class="ls13 ws18">143</span> <span class="_ _1cc"> </span>- </span></div><div class="t m1 x2c h5 y73a ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rozliczen<span class="_ _2"/>ia międzyokresowe<span class="ls0 ws0"> <span class="_ _82"> </span><span class="ls13 ws18">644</span> <span class="_ _97"> </span><span class="ls18 ws14">776</span> <span class="_ _75"> </span><span class="ls13 ws18">523</span> </span></div><div class="t m1 x13 h5 y73b ff3 fs2 fc0 sc0 lsa ws15">Czynne rozliczenia międzyokreso<span class="_ _33"/>w<span class="_ _2"/>e kosztów, w tym: <span class="ls0 ws0"> <span class="_ _115"> </span><span class="lsf ws14">74 88<span class="_ _2"/>9</span> <span class="_ _6f"> </span><span class="lsd wsc">64 221</span> <span class="_ _3f"> </span><span class="ls11 ws29">53<span class="_ _3"/> 960<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y73c ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _1e6"> </span><span class="ls13 wsd">26 386</span> <span class="_ _88"> </span><span class="ls13 wsd">21<span class="_ _2"/> 494</span> <span class="_ _2b"> </span><span class="ls13 wsd">22 8<span class="_ _2"/>86</span> </span></div><div class="t m1 x2c h5 y73d ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _1e7"> </span><span class="ls13 wsd">48 503</span> <span class="_ _c5"> </span><span class="ls13 wsd">42 7<span class="_ _2"/>27</span> <span class="_ _1a8"> </span></span><span class="wsc">31 074<span class="ls0 ws0"> </span></span></div><div class="c x43 y73e w11 hd"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y73f ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf37" style="content-visibility: auto;"><div class="pc pc37 w42 h53"><img alt="" class="bi x0 y740 w43 h5c" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">55<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls3a wsce">10<span class="ls0 wsc9">. Odroczon<span class="_ _2"/>y podatek dochodowy<span class="ws0"> </span></span></span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 wsa">Ujemne różni<span class="_ _2"/>ce przejś<span class="_ _2"/>ciowe bę<span class="_ _2"/>dące pods<span class="_ _2"/>tawą do two<span class="_ _2"/>rzenia a<span class="_ _2"/>ktywa z ty<span class="_ _2"/>tułu pod<span class="_ _2"/>atku odroczo<span class="_ _2"/>nego<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y742 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1e8"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="c xe4 y743 w50 h5d"><div class="t m1 xe h5 y744 ff3 fs2 fc0 sc0 ls13 ws13">Różnice w<span class="_ _2"/>pływające<span class="_ _2"/> </div></div><div class="t m1 x4f h5 y745 ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsa wsc">podatek </span></span></div><div class="t m1 x90 h5 y746 ff3 fs2 fc0 sc0 ls18 ws10">odroczony u<span class="_ _2"/>jęty <span class="ls0 ws0"> </span></div><div class="t m1 xc1 h5 y747 ff3 fs2 fc0 sc0 ls1e ws1c">w wyniku </div><div class="c xe4 y743 w50 h5d"><div class="t m1 xcc h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">finansowym<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xe5 h5 y742 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div><div class="c x8 y748 w51 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a pozostałe ś<span class="_ _2"/>wiadczenia </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">pracownicz<span class="_ _2"/>e<span class="ls0 ws0"> </span></div></div><div class="t m1 xe6 h5 y749 ff1 fs2 fc0 sc0 ls13 wsd">2 382<span class="ls0 ws0"> <span class="_ _cb"> </span></span>1 343<span class="ls0 ws0"> <span class="_ _fb"> </span></span>3 725<span class="ls0 ws0"> </span></div><div class="c x8 y74a w51 h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Rezerwa n<span class="_ _2"/>a koszty wynagrodz<span class="_ _2"/>eń uzależn<span class="_ _2"/>ionych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">od wyni<span class="_ _2"/>ku oraz <span class="ws10">pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> </span></span></div></div><div class="t m1 x85 h5 y74b ff1 fs2 fc0 sc0 lsf ws10">49 5<span class="_ _2"/>65<span class="ls0 ws0"> <span class="_ _ca"> </span><span class="ls16 ws16">(17 9<span class="_ _3"/>95)<span class="ls0 ws0"> <span class="_ _93"> </span><span class="ls18 wsf">31 570</span> </span></span></span></div><div class="t m1 x2c h5 y74c ff1 fs2 fc0 sc0 lse wsc">Strata pod<span class="_ _2"/>atkowa<span class="ls0 ws0"> <span class="_ _84"> </span><span class="lsf ws10">5 467</span> <span class="_ _1cc"> </span><span class="ls13 wsd">(4 440<span class="_ _2"/>)</span> <span class="_ _f8"> </span><span class="ls13 wsd">1 027</span> </span></div><div class="t m1 x2c h5 y50a ff1 fs2 fc0 sc0 lsb ws1d">Ujemne różnice kursowe <span class="ls0 ws0"> <span class="_ _8f"> </span><span class="lsc ws19">7 573<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _d1"> </span><span class="ls13 wsd">1<span class="_ _2"/> 486</span> <span class="_ _f3"> </span><span class="ls12 ws13">9 059</span> </span></span></span></div><div class="c x8 y74d w51 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">wartością nakład<span class="_ _2"/>ów na prace r<span class="_ _2"/>ozwojowe<span class="ls0 ws0"> </span></div></div><div class="t m1 x85 h5 y74e ff1 fs2 fc0 sc0 lse wsc">34 836<span class="ls0 ws0"> <span class="_ _ef"> </span><span class="ls13 wsd">(14 184)</span> <span class="_ _ab"> </span><span class="ls13 wsd">20 652</span> </span></div><div class="t m1 x2c h5 y74f ff1 fs2 fc0 sc0 lse wsc">Wynagrodze<span class="_ _2"/>nia i <span class="ls11 ws12">ubezpiec<span class="_ _3"/>zenia<span class="_ _3"/> spo<span class="_ _3"/>łeczne </span></div><div class="t m1 x2c h5 y750 ff1 fs2 fc0 sc0 lse wsc">płatne w<span class="ls0 ws0"> <span class="lsb ws1d">nast<span class="_ _2"/>ępnych okresach</span> </span></div><div class="t m1 x7b h5 y751 ff1 fs2 fc0 sc0 ls13 ws18">47<span class="ls0 ws0"> <span class="_ _f0"> </span>3 <span class="_ _fc"> </span><span class="lsc wse">50<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x8 y752 w51 h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">Rozlicze<span class="_ _2"/>nia międzyokre<span class="_ _2"/>sowe przychodów </div></div><div class="t m1 x2c h5 y65 ff1 fs2 fc0 sc0 ls0 ws0">z <span class="lse wsc">tytułu z<span class="_ _2"/>asileń wirtu<span class="_ _2"/>alnego portfela i programu<span class="_ _2"/> </span></div><div class="c x8 y752 w51 h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">dodat<span class="_ _2"/>kowych korzyści<span class="ls0 ws0"> </span></div></div><div class="t m1 xe6 h5 y65 ff1 fs2 fc0 sc0 ls12 ws13">3 955<span class="ls0 ws0"> <span class="_ _59"> </span><span class="lse ws10">317</span> <span class="_ _fb"> </span><span class="ls13 wsd">4 272</span> </span></div><div class="t m1 x2c h5 y753 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rezerwy <span class="ls0 ws0"> <span class="_ _1e9"> </span><span class="ls13 wsd">34 167</span> <span class="_ _f3"> </span><span class="ls16 ws16">9 092</span> <span class="_ _b0"> </span><span class="ls13 wsd">43 259</span> </span></div><div class="t m1 x2c h5 y754 ff1 fs2 fc0 sc0 lse wsc">Wartość pod<span class="_ _2"/>atkowa <span class="lsd ws15">aktywów trwałych </span></div><div class="c x8 y705 w51 h9"><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsa wsc">leasingu</span> </div></div><div class="t m1 x85 h5 y254 ff1 fs2 fc0 sc0 lsf ws10">20 697<span class="ls0 ws0"> <span class="_ _9d"> </span><span class="ls16 ws29">(563<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _1b0"> </span><span class="ls13 wsd">20<span class="_ _2"/> 134</span> </span></span></span></div><div class="t m1 x2c h5 y755 ff1 fs2 fc0 sc0 lse wsc">Ulga bad<span class="_ _2"/>awczo <span class="ls0 ws0">– </span><span class="ws10">rozwojowa<span class="ls0 ws0"> <span class="_ _1ea"> </span><span class="ls11 ws12">318 126<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _49"> </span><span class="lsc ws19">(65 015)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _1cc"> </span><span class="ls11 ws12">253 111</span> </span></span></span></span></span></span></div><div class="t m1 x2c h5 y257 ff1 fs2 fc0 sc0 lse wsc">Zaliczki u<span class="_ _2"/>jęte jako przy<span class="_ _2"/>chód podatkowy<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _8e"> </span><span class="lsc ws19">7 523</span> <span class="_ _4d"> </span><span class="ls13 wsd">(<span class="_ _2"/>3 424)</span> <span class="_ _f3"> </span><span class="ls13 wsd">4 0<span class="_ _2"/>99</span> </span></div><div class="c x8 y756 w51 h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div></div><div class="t m1 x2c h5 y757 ff1 fs2 fc0 sc0 lse wsc">wartością ne<span class="_ _2"/>tto środków t<span class="_ _2"/>rwałych i aktywów </div><div class="c x8 y756 w51 h23"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div></div><div class="t m1 x7b h5 y757 ff1 fs2 fc0 sc0 ls11 ws1e">12<span class="ls0 ws0"> <span class="_ _e1"> </span><span class="lsf ws33">(9)</span> <span class="_ _190"> </span>3 </span></div><div class="t m1 x2c h5 y758 ff1 fs2 fc0 sc0 lse wsc">Wycena kon<span class="_ _2"/>traktów forwar<span class="_ _2"/>d<span class="ls0 ws0"> <span class="_ _1eb"> </span><span class="ls15 ws15">892</span> <span class="_ _cb"> </span><span class="ls16 ws29">(892<span class="_ _33"/>)<span class="ls0 ws0"> <span class="_ _48"> </span>- </span></span></span></div><div class="t m1 x13 h5 y759 ff3 fs2 fc0 sc0 lsa ws15">Suma ujemnych różnic przejściow<span class="_ _3"/>ych, w tym:<span class="ls0 ws0"> <span class="_ _17e"> </span><span class="ws1d">485 242</span> <span class="_ _58"> </span><span class="lsf ws14">(9<span class="_ _2"/>4 281)</span> <span class="_ _58"> </span><span class="ls11 ws29">390 961<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y75a ff1 fs2 fc0 sc0 lse wsc">podlegające<span class="_ _2"/> stawce podat<span class="_ _2"/>kowej 5%<span class="ls0 ws0"> <span class="_ _143"> </span><span class="ls16 ws16">72 663</span> <span class="_ _1b0"> </span></span>13 580<span class="ls0 ws0"> <span class="_ _b0"> </span><span class="ls13 wsd">8<span class="_ _2"/>6 243</span> </span></div><div class="t m1 x2c h5 y12a ff1 fs2 fc0 sc0 lse wsc">podlegające<span class="_ _2"/> stawce podat<span class="_ _2"/>kowej 19%<span class="ls0 ws0"> <span class="_ _132"> </span><span class="ls13 wsd">411 344</span> <span class="_ _f6"> </span><span class="lsc ws19">(107 852<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _cd"> </span><span class="lse wsc">303 492</span> </span></span></span></div><div class="t m1 x2c h5 y75b ff1 fs2 fc0 sc0 lse wsc">podatek od<span class="_ _2"/>roczony nali<span class="_ _2"/>czony za granicą<span class="ls0 ws0"> <span class="_ _90"> </span><span class="ls13 wsd">1 235</span> <span class="_ _e1"> </span><span class="lsf ws33">(9)</span> <span class="_ _d1"> </span><span class="ls13 wsd">1 226</span> </span></div><div class="t m1 x13 h5 y44a ff3 fs2 fc0 sc0 ls18 ws10">Akt<span class="_ _2"/>ywa z tytuł<span class="_ _2"/>u odroczon<span class="_ _2"/>ego podatk<span class="_ _2"/>u<span class="ls0 ws0"> <span class="_ _128"> </span><span class="ls10 ws56">8<span class="_ _2"/>2 1<span class="_ _2"/>40</span> <span class="_ _8a"> </span><span class="ls12 ws34">(19<span class="_ _2"/> 814)</span> <span class="_ _ec"> </span><span class="lsd wsc">6<span class="_ _2"/>2 326</span> </span></div><div class="c xe7 y408 w52 hd"><div class="t m1 x1e h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y75c ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y75d ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf38" style="content-visibility: auto;"><div class="pc pc38 w42 h53"><img alt="" class="bi x0 y75e w43 h5e" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">56<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y75f ff3 fs4 fc2 sc0 ls8 wsa">Dodatnie ró<span class="_ _2"/>żnice przejś<span class="_ _2"/>ciowe<span class="_ _2"/> będące pod<span class="_ _2"/>stawą do<span class="_ _2"/> tworz<span class="_ _2"/>enia rezerwy z <span class="_ _2"/>tytułu <span class="_ _2"/>podatku od<span class="_ _2"/>roczonego<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y760 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1e8"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="c xe4 y761 w50 h5d"><div class="t m1 xe h5 y744 ff3 fs2 fc0 sc0 ls13 ws13">Różnice w<span class="_ _2"/>pływające<span class="_ _2"/> </div></div><div class="t m1 x4f h5 y762 ff3 fs2 fc0 sc0 ls1e ws1a">na<span class="ls0 ws0"> <span class="lsa wsc">podatek </span></span></div><div class="t m1 x90 h5 y763 ff3 fs2 fc0 sc0 ls18 ws10">odroczony u<span class="_ _2"/>jęty <span class="ls0 ws0"> </span></div><div class="t m1 xc1 h5 y764 ff3 fs2 fc0 sc0 ls1e ws1c">w wyniku </div><div class="c xe4 y761 w50 h5d"><div class="t m1 xcc h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">finansowym<span class="_ _33"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xe5 h5 y760 ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div><div class="c x8 y743 w51 h23"><div class="t m1 x2d h5 y208 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div></div><div class="t m1 x2c h5 y765 ff1 fs2 fc0 sc0 lse wsc">wartością ne<span class="_ _2"/>tto środków t<span class="_ _2"/>rwałych i aktywów </div><div class="c x8 y743 w51 h23"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div></div><div class="t m1 x3f h5 y765 ff1 fs2 fc0 sc0 lsc ws17">17 780<span class="ls0 ws0"> <span class="_ _53"> </span><span class="ls13 wsd">2 726</span> <span class="_ _ec"> </span><span class="ws1e">20 506</span> </span></div><div class="t m1 x2c h5 y766 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> bieżącego okresu<span class="_ _2"/> <span class="ws10">zafakturow<span class="_ _2"/>ane </span></div><div class="t m1 x2c h5 y767 ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lse wsc">okresie nast<span class="_ _2"/>ępnym/nali<span class="_ _2"/>czone przychody</span> </div><div class="t m1 xe8 h5 y768 ff1 fs2 fc0 sc0 ls13 wsd">132 427<span class="ls0 ws0"> <span class="_ _a7"> </span><span class="ls16 ws16">156 980<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _58"> </span><span class="ls13 wsd">289 407</span> </span></span></span></div><div class="t m1 x2c h5 y769 ff1 fs2 fc0 sc0 lse wsc">Dodatn<span class="_ _2"/>ie różnice kursowe<span class="ls0 ws0"> <span class="_ _6a"> </span><span class="ls13 wsd">8 722</span> <span class="_ _fa"> </span></span>(3 7<span class="_ _2"/>31)<span class="ls0 ws0"> <span class="_ _d1"> </span><span class="ls16 ws16">4 991<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y76a ff1 fs2 fc0 sc0 lse wsc">Wycena kon<span class="_ _2"/>traktów forwar<span class="_ _2"/>d<span class="ls0 ws0"> <span class="_ _1ec"> </span>- <span class="_ _85"> </span></span><span class="ws10">937<span class="ls0 ws0"> <span class="_ _85"> </span></span>937<span class="ls0 ws0"> </span></span></div><div class="c x8 y76b w51 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Różnic<span class="_ _2"/>a między bil<span class="_ _2"/>ansową i podatkową </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">wartością nakład<span class="_ _2"/>ów na prace r<span class="_ _2"/>ozwojowe<span class="ls0 ws0"> </span></div></div><div class="t m1 xe9 h5 y76c ff1 fs2 fc0 sc0 ls13 wsd">254 638<span class="ls0 ws0"> <span class="_ _57"> </span></span>134 546<span class="ls0 ws0"> <span class="_ _8a"> </span><span class="ls15 ws1c">389 184</span> </span></div><div class="c x8 y286 w51 hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Wartość księ<span class="_ _2"/>gowa aktywów tr<span class="_ _2"/>wałych </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 ls0 ws0">w <span class="lsa wsc">leasingu</span> </div></div><div class="t m1 x85 h5 y287 ff1 fs2 fc0 sc0 ls13 wsd">20 844<span class="ls0 ws0"> <span class="_ _93"> </span><span class="ws1e">(1 060)<span class="_ _3"/><span class="ws0"> <span class="_ _93"> </span><span class="ls18 wsf">1<span class="_ _2"/>9 784</span> </span></span></span></div><div class="t m1 x2c h5 y76d ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> tytuły<span class="ls0 ws0"> <span class="_ _124"> </span><span class="ls11 ws1e">151</span> <span class="_ _e1"> </span><span class="ls15 ws15">(8)<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _152"> </span><span class="ls13 ws18">143</span> </span></span></span></div><div class="t m1 x13 h5 y76e ff3 fs2 fc0 sc0 ls13 ws13">Suma dodat<span class="_ _2"/>nich różn<span class="_ _2"/>ic przejś<span class="_ _2"/>ciowych, w tym:<span class="ls0 ws0"> <span class="_ _161"> </span><span class="ws1d">434 562</span> <span class="_ _94"> </span><span class="ls14 ws33">290<span class="_ _2"/> 390</span> <span class="_ _74"> </span><span class="ls14 ws33">7<span class="_ _2"/>24 952</span> </span></div><div class="t m1 x2c h5 y76f ff1 fs2 fc0 sc0 lse wsc">podlegające<span class="_ _2"/> stawce podat<span class="_ _2"/>kowej 5%<span class="ls0 ws0"> <span class="_ _d6"> </span><span class="ls13 wsd">382 91<span class="_ _2"/>1</span> <span class="_ _49"> </span><span class="ls15 ws1c">319 882</span> <span class="_ _58"> </span><span class="ls18 wsf">7<span class="_ _2"/>02 793</span> </span></div><div class="t m1 x2c h5 y770 ff1 fs2 fc0 sc0 lse ws10">podlegające<span class="_ _2"/> <span class="wsc">stawce podat<span class="_ _2"/>kowej 19%<span class="ls0 ws0"> <span class="_ _d6"> </span><span class="ls13 wsd">50 214</span> <span class="_ _58"> </span><span class="ls13 wsd">(29<span class="_ _2"/> 482)</span> <span class="_ _ef"> </span><span class="ls13 wsd">20 732</span> </span></span></div><div class="t m1 x2c h5 y771 ff1 fs2 fc0 sc0 lse wsc">podatek od<span class="_ _2"/>roczony nali<span class="_ _2"/>czony za granicą<span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 wsd">1 437</span> <span class="_ _152"> </span><span class="ls10 wscf">(1<span class="_ _2"/>0)</span> <span class="_ _cb"> </span><span class="ls13 wsd">1 427</span> </span></div><div class="t m1 x13 h5 y772 ff3 fs2 fc0 sc0 lsa ws15">Rezerwy z tytułu podatku odro<span class="_ _3"/>czonego<span class="ls0 ws0"> <span class="_ _54"> </span><span class="ls12 ws18">29<span class="_ _2"/> 088</span> <span class="_ _ef"> </span><span class="lsc ws34">10 390</span> <span class="_ _ab"> </span><span class="ls12 ws18">39 478</span> </span></div><div class="c xe7 y773 w52 hd"><div class="t m1 x1e h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y28f ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y774 ff1 fs2 fc0 sc0 lse ws26">Część od<span class="_ _2"/>roczona podatku<span class="_ _2"/> dochodowego us<span class="_ _2"/>talona zost<span class="_ _2"/>ała albo wed<span class="_ _2"/>ług stawki pod<span class="_ _2"/>atku doch<span class="_ _2"/>odowego od<span class="_ _2"/> osób prawnych<span class="_ _2"/> równej </div><div class="t m1 x8 h5 y775 ff1 fs2 fc0 sc0 lse ws3d">19% d<span class="_ _2"/>la pod<span class="_ _2"/>stawy opodat<span class="_ _2"/>kowania odpowiad<span class="_ _2"/>ającej d<span class="_ _2"/>ochodom z<span class="_ _2"/> innych ź<span class="_ _2"/>ródeł<span class="ls0 ws0">, <span class="_ _3"/><span class="lse ws44">albo według st<span class="_ _2"/>awki 5% dla podstawy opod<span class="_ _2"/>atkowania </span></span></div><div class="t m1 x8 h5 y776 ff1 fs2 fc0 sc0 lse ws44">odpowiadaj<span class="_ _2"/>ącej doch<span class="_ _2"/>odom z kwalifikowan<span class="_ _2"/>ych praw własnośc<span class="_ _2"/>i int<span class="_ _2"/>elektualne<span class="_ _2"/>j (tzw. IP BOX<span class="_ _2"/>). Okreś<span class="_ _2"/>lając wła<span class="_ _2"/>ściwą stawkę<span class="_ _2"/> podatku d<span class="_ _2"/>la </div><div class="t m1 x8 h5 y777 ff1 fs2 fc0 sc0 lse ws40">różnic prz<span class="_ _2"/>ejściowy<span class="_ _2"/>ch Grupa opierała si<span class="_ _2"/>ę na progn<span class="_ _2"/>ozach dot<span class="_ _2"/>yczących tego, w ram<span class="_ _2"/>ach jakie<span class="_ _2"/>j podstawy<span class="_ _2"/> opodat<span class="_ _2"/>kowania w<span class="ls0 ws0"> <span class="lsb wsd">przyszłości </span></span></div><div class="t m1 x8 h5 y778 ff1 fs2 fc0 sc0 lse wsc">dojdzie<span class="_ _2"/> do realizacj<span class="_ _2"/>i wykazanych różn<span class="_ _2"/>ic przejśc<span class="_ _2"/>iowych<span class="ls0 ws0">. </span></div><div class="t m1 x8 h8 y1b9 ff3 fs4 fc2 sc0 ls47 wsa">Aktywa/Rezerwy<span class="ls0 ws0"> </span><span class="ls8">netto z ty<span class="_ _2"/>tułu podat<span class="_ _2"/>ku odroczo<span class="_ _2"/>nego<span class="ls0 ws0"> </span></span></div><div class="t m1 xc7 h5 y3ec ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="t m1 x2c h5 yf0 ff1 fs2 fc0 sc0 lse wsc">Aktywa z<span class="_ _2"/> tytułu pod<span class="_ _2"/>atku odroczonego<span class="ls0 ws0"> <span class="_ _78"> </span><span class="ls13 wsd">62 326<span class="_ _2"/></span> <span class="_ _7d"> </span><span class="ls13 wsd">6<span class="_ _2"/>5 483</span> <span class="_ _13"> </span><span class="ls13 wsd">82 140<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y652 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> z tytułu pod<span class="_ _2"/>atku odroczonego<span class="ls0 ws0"> <span class="_ _149"> </span><span class="ls13 wsd">39 478</span> <span class="_ _13"> </span><span class="ls15 ws1c">1<span class="_ _2"/>8 485</span> <span class="_ _3f"> </span><span class="ls13 wsd">29<span class="_ _2"/> 088</span> </span></div><div class="c x43 y779 w11 hd"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y77a ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h8 y421 ff3 fs4 fc2 sc0 ls8 wsa">Podatek doc<span class="_ _2"/>hodowy<span class="_ _2"/> ujęty w rac<span class="_ _2"/>hunku <span class="ls49 ws10c">zysków i strat<span class="ls0 ws0"> </span></span></div><div class="t m1 x3e h5 y77b ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y77c w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y77c w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y77c w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y77c w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y77d ff1 fs2 fc0 sc0 lse wsc">Bieżący<span class="_ _2"/> podatek doch<span class="_ _2"/>odowy, w tym:<span class="ls0 ws0"> <span class="_ _126"> </span><span class="ls13 wsd">6 425</span> <span class="_ _1d6"> </span><span class="ls18 wsf">1<span class="_ _2"/>4 776</span> <span class="_ _10"> </span><span class="ls13 wsd">29<span class="_ _2"/> 944</span> <span class="_ _f"> </span><span class="ls13 wsd">47 638</span> </span></div><div class="t m1 xea h5 y77e ff1 fs2 fc0 sc0 lse wsc">podatek u<span class="_ _2"/> źródła zapłacon<span class="_ _2"/>y za granicą<span class="ls0 ws0"> <span class="_ _f7"> </span><span class="lsf ws10">9<span class="_ _2"/> 653</span> <span class="_ _7d"> </span><span class="ls13 wsd">6 7<span class="_ _2"/>22</span> <span class="_ _9"> </span><span class="ls13 wsd">25 61<span class="_ _2"/>4</span> <span class="_ _8"> </span></span>31 356<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y77f ff1 fs2 fc0 sc0 lse ws10">Zmiana <span class="wsc">stanu<span class="_ _2"/> podatku od<span class="_ _2"/>roczonego<span class="ls0 ws0"> <span class="_ _103"> </span><span class="ls13 wsd">24 380</span> <span class="_ _2b"> </span><span class="ls11 ws12">(<span class="_ _2"/>1 418<span class="_ _3"/>)<span class="ls0 ws0"> <span class="_ _10"> </span><span class="lse wsc">30 439</span> <span class="_ _2b"> </span><span class="ls12 ws13">5<span class="_ _2"/> 459</span> </span></span></span></span></div><div class="t m1 x13 h5 y780 ff3 fs2 fc0 sc0 ls18 ws10">Podate<span class="_ _2"/>k dochodow<span class="_ _2"/>y ujęt<span class="_ _2"/>y w rachunku zys<span class="_ _2"/>ków i<span class="_ _2"/><span class="ls0 ws0"> <span class="ls13 ws18">strat</span> <span class="_ _af"> </span><span class="lsc ws34">30 805</span> <span class="_ _6"> </span><span class="lse wsf">1<span class="_ _2"/>3 358</span> <span class="_ _7"> </span><span class="ls1a ws66">6<span class="_ _2"/>0 38<span class="_ _2"/>3</span> <span class="_ _b"> </span><span class="ls14 ws33">53 0<span class="_ _2"/>97</span> </span></div><div class="c x12 y781 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y782 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h33 y783 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf39" style="content-visibility: auto;"><div class="pc pc39 w42 h53"><img alt="" class="bi x0 y784 w43 h5f" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x9f yd0 w54 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">57<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y785 ff3 fsd fc2 sc0 ls34 ws0">Nota 11. Kapi<span class="_ _3"/>tał zakłado<span class="_ _3"/>wy<span class="ls0"> </span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 wsa">Kapitał zakł<span class="_ _2"/>adowy <span class="ls0 ws0">- </span>stru<span class="_ _2"/>ktura na<span class="_ _2"/> 30.09.2023<span class="_ _2"/> r.<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y503 ff3 fs2 fc0 sc0 lsd wsf">Seria<span class="ls0 ws0"> <span class="_ _f3"> </span><span class="ls13 ws13">L<span class="_ _2"/>iczba akcji w<span class="_ _2"/> <span class="lsa wsc">szt.</span></span> </span></div><div class="c xd y6f2 w55 hb"><div class="t m1 xca h5 y29 ff3 fs2 fc0 sc0 ls15 ws1a">Wartość serii/e<span class="_ _3"/>misji </div><div class="t m1 x2d h5 yda ff3 fs2 fc0 sc0 lsc wse">wg<span class="ls0 ws0"> <span class="ls13 ws13">wartości nomi<span class="_ _2"/>nalnej</span> </span></div></div><div class="t m1 x87 h5 y503 ff3 fs2 fc0 sc0 ls13 ws13">Sposób pokr<span class="_ _2"/>ycia kapit<span class="_ _2"/>ału<span class="ls0 ws0"> </span></div><div class="t m1 x5 h5 y786 ff1 fs2 fc0 sc0 lsa wsc">A <span class="ls0 ws0">- M <span class="_ _6c"> </span><span class="ls16 ws29">99</span> <span class="ls11 ws35">910 510</span> <span class="_ _194"> </span><span class="ls16 ws29">99</span> <span class="ls11 ws35">910 510<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a8"> </span><span class="lse wsc">W całości opłacony<span class="_ _2"/></span> </span></span></span></div><div class="t m1 xeb h5 y787 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _47"> </span><span class="ls11 ws1e">99</span> <span class="ls14 ws33">910 51<span class="_ _2"/>0</span> <span class="_ _e4"> </span><span class="ls11 ws1e">99</span> <span class="ls14 ws33">910 51<span class="_ _2"/>0</span> <span class="_ _ec"> </span>- </span></div><div class="c xec y788 w56 h18"><div class="t m1 xed h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y6c1 ff1 fs2 fc0 sc0 lse ws26">Na dzień publ<span class="_ _2"/>ikacji ninie<span class="_ _2"/>jszego raportu kapitał z<span class="_ _2"/>akładowy Spółki d<span class="_ _2"/>ominującej w<span class="_ _2"/>ynosi 99<span class="ls0 ws0"> <span class="ws111">910 510 zł i </span></span>składa się z 99<span class="ls0 ws0"> <span class="ws11">910 510 akcji </span></span></div><div class="t m1 x8 h5 y789 ff1 fs2 fc0 sc0 lse ws2b">zwykłych<span class="_ _2"/> na okazicie<span class="_ _2"/>la o wartości nom<span class="_ _2"/>inalnej 1<span class="_ _2"/> zł każda, ozn<span class="_ _2"/>aczonych jako akcje<span class="_ _2"/> serii A <span class="ls0 ws0">– <span class="_ _2"/></span>M. Ogólna li<span class="_ _2"/>czb<span class="_ _2"/>a głosów wynikająca z<span class="_ _2"/>e </div><div class="t m1 x8 h5 y78a ff1 fs2 fc0 sc0 lsa ws1a">wszystkich akcji Spółki dominującej to 99<span class="ls0 ws0"> <span class="lse ws28">910 510 głos<span class="_ _2"/>ów.</span> </span></div><div class="t m1 x8 h5 y78b ff1 fs2 fc0 sc0 lse wsc">W okresie s<span class="_ _2"/>prawozdawczy<span class="_ _2"/>m oraz po dniu b<span class="_ _2"/>ilansowym nie<span class="_ _2"/> doszło do zmian wy<span class="_ _2"/>sokości kapitału z<span class="_ _2"/>akładowego Spółki d<span class="_ _2"/>ominując<span class="_ _2"/>ej.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y78c ff3 fs4 fc2 sc0 ls8 wsa">Zmiany kap<span class="_ _2"/>itału zakład<span class="_ _2"/>oweg<span class="_ _2"/>o<span class="ls0 ws0"> <span class="ls9 ws2a">za okr<span class="_ _2"/>es <span class="_ _2"/>01.01<span class="_ _2"/>.2023<span class="_ _2"/> </span>– <span class="ls9 ws2a">30.<span class="_ _2"/>09.2<span class="_ _2"/>023 r<span class="_ _2"/>.</span> </span></div><div class="t m1 x13 h5 y78d ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał <span class="ls29 ws76">zak<span class="_ _2"/>ł<span class="_ _2"/>ad<span class="_ _2"/>ow<span class="_ _2"/>y </span>na <span class="lsc wse">01.01.2<span class="_ _33"/>023<span class="ls0 ws0"> <span class="_ _15b"> </span></span><span class="ws36">100 771<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y78e ff3 fs2 fc0 sc0 lsa wsc">Zwiększenia<span class="ls0 ws0"> <span class="_ _1ed"> </span>- </span></div><div class="t m1 x13 h5 y78f ff3 fs2 fc0 sc0 lsa ws15">Zmniejszenia, z tytułu: <span class="ls0 ws0"> <span class="_ _1ee"> </span><span class="ls14 ws11">860</span> </span></div><div class="t m1 x2c h5 y790 ff1 fs2 fc0 sc0 lse wsc">umorzenia akcj<span class="_ _2"/>i <span class="lsd wsf">własnych<span class="ls0 ws0"> <span class="_ _1ef"> </span><span class="ls15 ws15">860</span> </span></span></div><div class="t m1 x13 h5 y791 ff3 fs2 fc0 sc0 ls13 ws18">Kapit<span class="_ _2"/>ał <span class="ls29 ws76">zak<span class="_ _2"/>ł<span class="_ _2"/>ad<span class="_ _2"/>ow<span class="_ _2"/>y <span class="lsd wsc">na 30.09.2023<span class="ls0 ws0"> <span class="_ _1f0"> </span><span class="ls11 ws29">99 911<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x8 h33 y792 ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">12<span class="ls34">. Rezerwa na<span class="_ _3"/> świadczeni<span class="_ _3"/>a emerytalne i<span class="_ _3"/> podobne<span class="ls0"> </span></span></span></div><div class="t m1 xc7 h5 y793 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _67"> </span><span class="lsd wsf">30.06.2023*</span> <span class="_ _67"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="t m1 x2c h5 y794 ff1 fs2 fc0 sc0 ls11 ws12">Rezerwy na<span class="_ _3"/> odp<span class="_ _3"/>rawy em<span class="_ _3"/>erytaln<span class="_ _33"/>e i rentowe <span class="ls0 ws0"> <span class="_ _1f1"> </span><span class="lse ws10">376</span> <span class="_ _4e"> </span><span class="lse ws10">37<span class="_ _2"/>6</span> <span class="_ _4e"> </span><span class="lse ws10">376</span> </span></div><div class="t m1 x2c h5 y795 ff1 fs2 fc0 sc0 lse wsc">Rezerwy<span class="_ _2"/> na urlopy wypocz<span class="_ _2"/>ynkowe<span class="ls0 ws0"> <span class="_ _1f2"> </span><span class="ls13 wsd">7 146</span> <span class="_ _1f"> </span><span class="lsf ws10">6 8<span class="_ _2"/>99</span> <span class="_ _8b"> </span><span class="ls13 wsd">4 145<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y796 ff3 fs2 fc0 sc0 lsa ws15">Razem, w tym: <span class="ls0 ws0"> <span class="_ _1f3"> </span><span class="lsd wsc">7 522</span> <span class="_ _a6"> </span><span class="ls12 ws18">7<span class="_ _2"/> 275</span> <span class="_ _24"> </span><span class="lsd wsc">4 521</span> </span></div><div class="t m1 x2c h5 y797 ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _155"> </span><span class="lsc ws19">7 156</span> <span class="_ _23"> </span><span class="ls16 ws16">6 909</span> <span class="_ _25"> </span><span class="ls13 wsd">4 15<span class="_ _2"/>5</span> </span></div><div class="t m1 x2c h5 y798 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _102"> </span></span>366<span class="ls0 ws0"> <span class="_ _15"> </span></span>36<span class="_ _2"/>6<span class="ls0 ws0"> <span class="_ _15"> </span></span>366<span class="ls0 ws0"> </span></div><div class="c x43 y799 w11 h60"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y79a ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y79b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 xee h5 y79c ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x83 y132 w57 h1c"><div class="t m1 x15 h5 y158 ff3 fs2 fc0 sc0 lsa ws15">Rezerwy na odprawy </div></div><div class="t m1 x28 h5 y79d ff3 fs2 fc0 sc0 lsa wsc">emerytalne </div><div class="c x83 y132 w57 h1c"><div class="t m1 xca h5 y1f ff3 fs2 fc0 sc0 ls0 ws0">i <span class="ls45 wsd4">re<span class="_ _2"/>nt<span class="_ _2"/>ow<span class="_ _2"/>e</span> </div></div><div class="t m1 x47 h5 y79e ff3 fs2 fc0 sc0 lsa ws15">Rezerwy na urlopy </div><div class="t m1 xef h5 y79f ff3 fs2 fc0 sc0 ls18 ws14">wypoczyn<span class="_ _2"/>kowe<span class="ls0 ws0"> </span></div><div class="t m1 xa3 h5 y7a0 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y6d0 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 01.<span class="_ _33"/>01.2023<span class="_ _3"/><span class="ls0 ws0">* <span class="_ _118"> </span><span class="lse ws10">376</span> <span class="_ _40"> </span><span class="ws1d">4 145</span> <span class="_ _fb"> </span><span class="lsd wsc">4 5<span class="_ _2"/>21</span> </span></div><div class="t m1 x2c h5 y7a1 ff1 fs2 fc0 sc0 ls11 ws12">Utworz<span class="_ _3"/>enie rez<span class="_ _33"/>erwy <span class="ls0 ws0"> <span class="_ _2e"> </span>- <span class="_ _f8"> </span><span class="ls13 wsd">7<span class="_ _2"/> 146</span> <span class="_ _cb"> </span><span class="ls13 wsd">7 146</span> </span></div><div class="t m1 x2c h5 y7a2 ff1 fs2 fc0 sc0 lse wsc">Rozwiąz<span class="_ _2"/>anie rezerwy<span class="ls0 ws0"> <span class="_ _1f4"> </span>- <span class="_ _f8"> </span><span class="ls13 wsd">4 145</span> <span class="_ _f8"> </span><span class="ls13 wsd">4 145<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y7a3 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 30.<span class="_ _33"/>09.2023<span class="_ _3"/>, w ty<span class="_ _3"/>m:<span class="ls0 ws0"> <span class="_ _189"> </span><span class="lse ws10">37<span class="_ _2"/>6</span> <span class="_ _1f5"> </span></span>7 146<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _f3"> </span><span class="lsd wsc">7 5<span class="_ _2"/>22</span> </span></div><div class="t m1 x2c h5 y7a4 ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _12e"> </span><span class="ls11 ws1e">10</span> <span class="_ _f8"> </span><span class="ls13 wsd">7<span class="_ _2"/> 146</span> <span class="_ _f8"> </span><span class="lsc ws19">7 156</span> </span></div><div class="t m1 x2c h5 y7a5 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _1f6"> </span></span>366<span class="ls0 ws0"> <span class="_ _48"> </span>- <span class="_ _1f7"> </span></span>366<span class="ls0 ws0"> </span></div><div class="c x60 y7a6 w58 h60"><div class="t m1 x1e h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y7a7 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h33 y7a8 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3a" style="content-visibility: auto;"><div class="pc pc3a w42 h53"><img alt="" class="bi x0 y7a9 w43 h61" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w59 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">58<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">3</span>. Po<span class="_ _3"/>zostałe rezerwy<span class="ls0"> </span></div><div class="t m1 xc7 h5 y72c ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y72d ff3 fs2 fc0 sc0 lsa ws15">Rezerwa na zobowiązania, w tym<span class="_ _3"/>: <span class="ls0 ws0"> <span class="_ _1f8"> </span><span class="lsf ws14">64 289</span> <span class="_ _3f"> </span><span class="lsd wsc">28 200</span> <span class="_ _4c"> </span><span class="ls14 ws33">98<span class="_ _2"/> 640</span> </span></div><div class="t m1 x2c h5 y72e ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na koszty b<span class="_ _2"/>adania i przeglądu<span class="_ _2"/> sprawozdań fin<span class="_ _2"/>ansowych<span class="ls0 ws0"> <span class="_ _53"> </span><span class="lsc wse">71</span> <span class="_ _c6"> </span><span class="lsc wse">73</span> <span class="_ _bb"> </span><span class="lsf ws33">1<span class="_ _2"/>67</span> </span></div><div class="t m1 x2c h5 y72f ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na koszty usł<span class="_ _2"/>ug obcych <span class="ls0 ws0"> <span class="_ _61"> </span><span class="ls11 ws12">1 104<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _87"> </span><span class="ls11 ws1e">910</span> <span class="_ _15"> </span><span class="ls15 ws15">850</span> </span></span></span></div><div class="c x8 y7aa w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na koszty wyn<span class="_ _2"/>agrodzeń uzależnion<span class="_ _2"/>ych od <span class="lsd wsf">wyników </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">oraz<span class="ls0 ws0"> </span>pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> </span></div></div><div class="t m1 xef h5 y7ab ff1 fs2 fc0 sc0 lsf ws10">31 5<span class="_ _2"/>69<span class="ls0 ws0"> <span class="_ _1f"> </span><span class="ls13 wsd">9<span class="_ _2"/> 254</span> <span class="_ _7d"> </span><span class="ls16 ws1b">67 966</span> </span></div><div class="t m1 x2c h5 y7ac ff1 fs2 fc0 sc0 lse wsc">reze<span class="_ _2"/>rwa na pozostałe kosz<span class="_ _2"/>ty<span class="ls0 ws0"> <span class="_ _185"> </span><span class="ls13 wsd">31 545</span> <span class="_ _2c"> </span><span class="lsf ws10">1<span class="_ _2"/>7 96<span class="_ _2"/>3</span> <span class="_ _7d"> </span><span class="ls16 ws16">29 657</span> </span></div><div class="t m1 x13 h5 y7ad ff3 fs2 fc0 sc0 lsa ws15">Razem, w tym: <span class="ls0 ws0"> <span class="_ _1d4"> </span><span class="lsf ws14">64 289</span> <span class="_ _1f9"> </span><span class="lsd wsc">28 200</span> <span class="_ _4c"> </span><span class="ls14 ws33">9<span class="_ _2"/>8 640<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y7ae ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _1de"> </span><span class="ls16 ws16">48 662</span> <span class="_ _3f"> </span><span class="ls13 wsd">22 030</span> <span class="_ _7d"> </span><span class="ls15 ws1c">88 042</span> </span></div><div class="t m1 x2c h5 y7af ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _1e7"> </span><span class="ls29 ws81">1<span class="_ _2"/>5 6<span class="_ _2"/>27</span> <span class="_ _63"> </span><span class="ls18 wsf">6 170</span> <span class="_ _13"> </span><span class="ls12 ws13">10 598</span> </span></div><div class="c x43 y6da w11 h18"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y7b0 ff3 fs4 fc2 sc0 ls8 wsa">Zmiana stanu<span class="_ _2"/> pozostał<span class="_ _2"/>ych r<span class="_ _2"/>ezerw<span class="ls0 ws0"> </span></div><div class="t m1 xee h5 y7b1 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c x83 y7b2 w57 h5d"><div class="t m1 xf0 h5 y7b3 ff3 fs2 fc0 sc0 lsa ws15">Rezerwa na<span class="ls0 ws0"> <span class="ls1b ws2b">kos<span class="_ _2"/>zty<span class="_ _2"/> </span></span></div></div><div class="t m1 xf1 h5 y7b4 ff3 fs2 fc0 sc0 lsa wsc">wynagrodzeń </div><div class="t m1 xf2 h5 y7b5 ff3 fs2 fc0 sc0 lsa wsc">zależnych </div><div class="t m1 xf3 h5 y7b6 ff3 fs2 fc0 sc0 ls18 ws14">od<span class="ls0 ws0"> <span class="lsc wse">wynikó<span class="_ _3"/>w </span></span></div><div class="t m1 xf4 h5 y7b7 ff3 fs2 fc0 sc0 ls18 ws14">oraz<span class="ls0 ws0"> </span>pozost<span class="_ _2"/>ałych<span class="ls0 ws0"> </span></div><div class="t m1 xf5 h5 y7b1 ff3 fs2 fc0 sc0 lsa ws15">Inne rezerwy<span class="ls0 ws0"> <span class="_ _75"> </span></span><span class="wsc">Razem<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7b8 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 01.<span class="_ _33"/>01.2023<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _a0"> </span><span class="ls11 ws8d">67 966</span> <span class="_ _ab"> </span><span class="lsc ws34">30 6<span class="_ _3"/>74<span class="ls0 ws0"> <span class="_ _1ca"> </span><span class="ls14 ws33">98 64<span class="_ _2"/>0</span> </span></span></span></div><div class="t m1 x2c h5 y7b9 ff1 fs2 fc0 sc0 lse wsc">Utworz<span class="_ _2"/>one rezerwy w ci<span class="_ _2"/>ągu roku obrot<span class="_ _2"/>owego<span class="ls0 ws0"> <span class="_ _1fa"> </span><span class="lsf ws10">31 5<span class="_ _2"/>69</span> <span class="_ _9b"> </span><span class="ls13 wsd">74 271</span> <span class="_ _a7"> </span><span class="ls13 wsd">105<span class="_ _2"/> 840</span> </span></div><div class="t m1 x2c h5 y7ba ff1 fs2 fc0 sc0 lsb ws1d">Wykorzystane/rozwiązane rezerwy<span class="ls0 ws0"> <span class="_ _128"> </span><span class="ls16 ws1b">67 966</span> <span class="_ _b0"> </span><span class="ls13 wsd">7<span class="_ _2"/>2 225</span> <span class="_ _1cc"> </span><span class="ls11 ws12">140 191<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y3e4 ff3 fs2 fc0 sc0 lsc ws34">Stan n<span class="_ _3"/>a 30.<span class="_ _33"/>09.2023<span class="_ _3"/>, w ty<span class="_ _3"/>m:<span class="ls0 ws0"> <span class="_ _180"> </span><span class="ls14 ws33">31<span class="_ _2"/> 569</span> <span class="_ _ab"> </span><span class="lsd wsc">32 720</span> <span class="_ _ec"> </span><span class="lsf ws14">64 289</span> </span></div><div class="t m1 x2c h5 y7bb ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _cc"> </span></span><span class="lsf">31 569<span class="ls0 ws0"> <span class="_ _93"> </span><span class="ls10 ws11">1<span class="_ _2"/>7 09<span class="_ _2"/>3</span> <span class="_ _b0"> </span><span class="ls16 ws16">48 662<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y7bc ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _1fb"> </span>- <span class="_ _93"> </span><span class="ls29 ws81">15<span class="_ _2"/> 627<span class="_ _2"/></span> <span class="_ _93"> </span><span class="ls29 ws81">15<span class="_ _2"/> 6<span class="_ _2"/>27</span> </span></div><div class="c x60 y7bd w58 h60"><div class="t m1 x1e h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y7be ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">4</span>. Po<span class="_ _3"/>zostałe zobowiąz<span class="_ _3"/>ania<span class="ls0"> </span></div><div class="t m1 xc7 h5 y7bf ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="c x8 y7c0 w4f h4c"><div class="t m1 x15 h5 y158 ff3 fs2 fc0 sc0 lsa ws15">Zobowiązania z tytułu pozostałyc<span class="_ _3"/>h podatków, ceł, ubezpieczeń </div></div><div class="t m1 x13 h5 y7c1 ff3 fs2 fc0 sc0 ls18 ws10">społe<span class="_ _2"/>cznych i i<span class="_ _2"/>nnych, z w<span class="_ _2"/>yjątkie<span class="_ _2"/>m podatku d<span class="_ _2"/>ochodoweg<span class="_ _2"/>o od osób </div><div class="t m1 x13 h5 y7c2 ff3 fs2 fc0 sc0 ls13 ws18">prawn<span class="_ _2"/>ych <span class="ls0 ws0"> </span></div><div class="t m1 xef h5 y7c1 ff3 fs2 fc0 sc0 lse wsf">13 334<span class="ls0 ws0"> <span class="_ _a6"> </span><span class="ls12 ws18">9 77<span class="_ _2"/>5</span> <span class="_ _1f"> </span><span class="ls11 ws29">9 547</span> </span></div><div class="t m1 x2c h5 y43 ff1 fs2 fc0 sc0 lse wsc">Podatek V<span class="_ _2"/>AT<span class="ls0 ws0"> <span class="_ _1fc"> </span><span class="ls13 wsd">8 290</span> <span class="_ _a6"> </span><span class="ls13 wsd">4 309</span> <span class="_ _1f"> </span></span>5 302<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y7c3 ff1 fs2 fc0 sc0 lse wsc">Podatek z<span class="_ _2"/>ryczałtowany u ź<span class="_ _2"/>ródła <span class="ls0 ws0"> <span class="_ _1fd"> </span> <span class="ls13 ws18">433</span> <span class="_ _62"> </span> 504 <span class="_ _f2"> </span> </span><span class="ws10">32<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7c4 ff1 fs2 fc0 sc0 lse wsc">Podatek d<span class="_ _2"/>ochodowy od os<span class="_ _2"/>ób fizyczny<span class="_ _2"/>ch <span class="ls0 ws0"> <span class="_ _1fe"> </span><span class="ls11 ws12">1 162</span> <span class="_ _af"> </span><span class="ws1e">1 07<span class="_ _2"/>1</span> <span class="_ _8b"> </span><span class="ls13 wsd">1 944</span> </span></div><div class="t m1 x2c h5 y478 ff1 fs2 fc0 sc0 ls11 ws12">Skła<span class="_ _3"/>dki na ubezpi<span class="_ _33"/>eczenie społ<span class="_ _3"/>ecz<span class="_ _3"/>ne (ZUS<span class="_ _3"/>) <span class="ls0 ws0"> <span class="_ _1ff"> </span><span class="lse wsc">3 197</span> <span class="_ _24"> </span><span class="lse wsc">3 76<span class="_ _2"/>4</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 043</span> </span></div><div class="t m1 x2c h5 y7c5 ff1 fs2 fc0 sc0 lse ws10">PFRON<span class="ls0 ws0"> <span class="_ _200"> </span> <span class="ls15 ws15">85</span> <span class="_ _f6"> </span> <span class="ls16 ws29">91</span> <span class="_ _ed"> </span> <span class="lsc wse">75</span> </span></div><div class="t m1 x2c h5 y7c6 ff1 fs2 fc0 sc0 ls15 ws1c">Rozrachunki <span class="_ _3"/>z tytułu PIT<span class="ls0 ws0">-<span class="lsa wsc">8AR</span> <span class="_ _201"> </span> <span class="ls11 ws1e">16</span> <span class="_ _4f"> </span> <span class="lse ws10">36</span> <span class="_ _4e"> </span> <span class="lse ws10">134</span> </span></div><div class="t m1 x2c h5 y81 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="ls0 ws0"> <span class="_ _192"> </span> <span class="ls11 ws1e">151<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _4d"> </span>- <span class="_ _c6"> </span> <span class="ls11 ws1e">17<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x13 h5 y7c7 ff3 fs2 fc0 sc0 ls18 ws10">Pozost<span class="_ _2"/>ałe zobow<span class="_ _2"/>iązani<span class="_ _2"/>a <span class="ls0 ws0"> <span class="_ _202"> </span><span class="lsf ws14">2 889</span> <span class="_ _1f"> </span><span class="lse wsf">3 485</span> <span class="_ _bd"> </span><span class="lse wsf">3 317</span> </span></div><div class="c x8 y7c8 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania z tytu<span class="_ _2"/>łu prawa pierwokupu oraz<span class="_ _2"/> kosztów prz<span class="_ _2"/>yszłych </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">usług marketingowych<span class="ls0 ws0"> </span></div></div><div class="t m1 xf6 h5 y693 ff1 fs2 fc0 sc0 ls13 wsd">2 440<span class="ls0 ws0"> <span class="_ _1f"> </span></span>2 500<span class="ls0 ws0"> <span class="_ _23"> </span></span>2 620<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y7c9 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rozrachunki z<span class="_ _2"/> pracownikami <span class="ls0 ws0"> <span class="_ _203"> </span> </span><span class="ws10">133<span class="ls0 ws0"> <span class="_ _75"> </span> <span class="ls13 ws18">148</span> <span class="_ _75"> </span> <span class="ls13 ws18">241</span> </span></span></div><div class="t m1 x2c h5 y2a7 ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> rozrachunki z<span class="_ _2"/> członkami zarządu<span class="ls0 ws0"> <span class="_ _df"> </span> 3 <span class="_ _ca"> </span> 1 <span class="_ _f2"> </span> </span><span class="ws10">32<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7ca ff1 fs2 fc0 sc0 lse wsc">Zaliczki ot<span class="_ _2"/>rzymane od<span class="_ _2"/> odbiorców <span class="lsb wsd">zagranicznych<span class="ls0 ws0"> <span class="_ _1ea"> </span>- <span class="_ _ef"> </span>- <span class="_ _dd"> </span> 8 </span></span></div><div class="t m1 x2c h5 y7cb ff1 fs2 fc0 sc0 lse wsc">Inne z<span class="_ _2"/>obowiązania<span class="ls0 ws0"> <span class="_ _204"> </span> </span><span class="ws10">313<span class="ls0 ws0"> <span class="_ _3e"> </span> </span>836<span class="ls0 ws0"> <span class="_ _15"> </span> <span class="ls13 ws18">416</span> </span></span></div><div class="t m1 x13 h5 y7cc ff3 fs2 fc0 sc0 lsa ws15">Razem pozostałe zobowiązania <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a0"> </span><span class="lsd wsc">1<span class="_ _2"/>6 223</span> <span class="_ _6f"> </span><span class="ls14 ws33">13 260</span> <span class="_ _6f"> </span><span class="lsf ws14">12 86<span class="_ _2"/>4</span> </span></div><div class="t m1 x2c h5 y7cd ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe<span class="ls0 ws0"> <span class="_ _18b"> </span><span class="ls13 wsd">1<span class="_ _2"/>3 722</span> <span class="_ _13"> </span><span class="ls18 wsf">1<span class="_ _2"/>0 760</span> <span class="_ _88"> </span><span class="ls13 wsd">10 244</span> </span></div><div class="t m1 x2c h5 y7ce ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe<span class="ls0 ws0"> <span class="_ _125"> </span><span class="ls13 wsd">2 5<span class="_ _2"/>01</span> <span class="_ _23"> </span><span class="ls13 wsd">2 500</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 620</span> </span></div><div class="c x43 y7cf w5a h18"><div class="t m1 x44 h5 y46 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3b" style="content-visibility: auto;"><div class="pc pc3b w42 h53"><img alt="" class="bi x0 y7d0 w43 h62" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls4b ws110">59<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y75f ff3 fs4 fc2 sc0 ls8 wsa">Bieżące i <span class="_ _2"/>przeterminowa<span class="_ _2"/>ne poz<span class="_ _2"/>ostałe zo<span class="_ _2"/>bowiązania<span class="_ _2"/> na 30.0<span class="_ _2"/>9.2023 r.<span class="ls0 ws0"> </span></div><div class="t m1 x13 h19 y65f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m1 x7 h5 y7d1 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> </span></div><div class="t m1 xdb h5 y7d2 ff3 fs2 fc0 sc0 ls15 ws15">Nie<span class="ls0 ws0">-</span></div><div class="t m1 xd5 h5 y7d3 ff3 fs2 fc0 sc0 lsa wsc">przeterminowane<span class="ls0 ws0"> </span></div><div class="t m1 x4d h5 y7d4 ff3 fs2 fc0 sc0 lsa ws15">Przeterminowane w dniach<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x40 h5 y6f1 ff3 fs2 fc0 sc0 lsc wse">1 <span class="ls0 ws0">– <span class="ls14 ws11">60</span> <span class="_ _67"> </span><span class="ls11 ws1e">61 </span>– <span class="ls14 ws11">90</span> <span class="_ _a1"> </span><span class="ls11 ws1e">91 </span>– <span class="ls12 ws1f">180</span> <span class="_ _e6"> </span></span>181 <span class="ls0 ws0">– <span class="ls14 ws11">360</span> <span class="_ _db"> </span><span class="ls11 ws1e">>360</span> </span></div><div class="c x8 y712 w1a ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wobec jed<span class="_ _2"/>nostek </div></div><div class="t m1 x2c h5 y713 ff1 fs2 fc0 sc0 lse ws10">powiązanyc<span class="_ _2"/>h<span class="ls0 ws0"> </span></div><div class="t m1 x6 h5 y714 ff1 fs2 fc0 sc0 ls0 ws0">3 <span class="_ _17e"> </span>1 <span class="_ _6f"> </span>2 <span class="_ _55"> </span>- <span class="_ _7c"> </span>- <span class="_ _24"> </span>- <span class="_ _c5"> </span>- </div><div class="c x8 y7d5 w1a hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Wobec jed<span class="_ _2"/>nostek </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse ws10">pozostały<span class="_ _2"/>ch<span class="ls0 ws0"> </span></div></div><div class="t m1 x72 h5 y60a ff1 fs2 fc0 sc0 ls13 wsd">16 220<span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls19 ws20">15<span class="_ _2"/> 887<span class="_ _2"/></span> <span class="_ _1a"> </span></span><span class="ws18">125<span class="ls0 ws0"> <span class="_ _c5"> </span>3 <span class="_ _1a8"> </span>1 <span class="_ _24"> </span>1 <span class="_ _16"> </span></span>20<span class="_ _2"/>3<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7d6 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _205"> </span></span><span class="lsd">16 223<span class="ls0 ws0"> <span class="_ _bb"> </span><span class="lsf ws12">1<span class="_ _2"/>5 888</span> <span class="_ _1a"> </span></span><span class="wsf">127<span class="ls0 ws0"> <span class="_ _6f"> </span>3 <span class="_ _88"> </span>1 <span class="_ _22"> </span>1 <span class="_ _19"> </span></span>203<span class="ls0 ws0"> </span></span></span></div><div class="c xa4 y7d7 w4c hd"><div class="t m1 xe1 h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y7d8 ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">5</span><span class="wscc">. </span>Rozli<span class="_ _3"/>czenia międ<span class="_ _3"/>zyokresowe przycho<span class="_ _3"/>dów<span class="ls0"> </span></div><div class="t m1 x93 h5 y7d9 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1e2"> </span><span class="lsd wsf">30.09.20<span class="_ _2"/>23</span> <span class="_ _19f"> </span><span class="lsd wsf">30<span class="_ _2"/>.06.2023</span> <span class="_ _ae"> </span><span class="lsc wse">31.12<span class="_ _3"/>.2<span class="_ _3"/>022<span class="_ _3"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7da ff1 fs2 fc0 sc0 lse ws10">Dotacje<span class="_ _2"/> <span class="ls0 ws0"> <span class="_ _206"> </span></span><span class="lsf">3 667<span class="ls0 ws0"> <span class="_ _bd"> </span><span class="ls13 wsd">4 586</span> <span class="_ _3e"> </span><span class="ls12 ws13">5 511</span> </span></span></div><div class="t m1 x2c h5 y7db ff1 fs2 fc0 sc0 lsb ws1d">Sprzedaż przyszłych okresów<span class="ls0 ws0"> <span class="_ _207"> </span><span class="ls16 ws16">6 633<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a6"> </span><span class="lsf ws10">18 99<span class="_ _2"/>1</span> <span class="_ _1a8"> </span><span class="ls19 ws20">16<span class="_ _2"/> 088</span> </span></span></span></div><div class="t m1 x2c h5 y7dc ff1 fs2 fc0 sc0 lse wsc">Portfel<span class="_ _2"/> GOG<span class="ls0 ws0"> <span class="_ _187"> </span><span class="ls13 wsd">4 8<span class="_ _2"/>32</span> <span class="_ _8b"> </span><span class="ls13 wsd">4 746</span> <span class="_ _24"> </span><span class="ls13 wsd">4 460<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y612 ff1 fs2 fc0 sc0 lse wsc">Wypożycze<span class="_ _2"/>nie telefon<span class="_ _2"/>ów służbowych i poz<span class="_ _2"/>ostałe<span class="ls0 ws0"> <span class="_ _1e3"> </span><span class="ls13 ws18">44</span> <span class="_ _49"> </span><span class="ls13 ws18">41</span> <span class="_ _20"> </span></span><span class="ws10">35<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7dd ff3 fs2 fc0 sc0 lsa ws15">Rozliczenia międzyokresowe przy<span class="_ _33"/>chodów, w t<span class="_ _2"/>ym:<span class="ls0 ws0"> <span class="_ _89"> </span><span class="lsc ws36">15 176<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _4b"> </span><span class="lse wsf">2<span class="_ _2"/>8 364</span> <span class="_ _7d"> </span><span class="ls11 ws29">26 094</span> </span></span></span></div><div class="t m1 x2c h5 y7de ff1 fs2 fc0 sc0 lse ws10">krótkoter<span class="_ _2"/>minowe <span class="ls0 ws0"> <span class="_ _208"> </span><span class="ls11 ws12">13 107</span> <span class="_ _1f"> </span><span class="ls14 ws14">25<span class="_ _2"/> 611</span> <span class="_ _c5"> </span><span class="ls13 wsd">22 425<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y68 ff1 fs2 fc0 sc0 lse ws10">długote<span class="_ _2"/>rminowe <span class="ls0 ws0"> <span class="_ _182"> </span><span class="ls13 wsd">2 069</span> <span class="_ _25"> </span><span class="lsc ws19">2 753</span> <span class="_ _24"> </span><span class="ls16 ws16">3 669<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y28e w5b h18"><div class="t m1 xf7 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y7df ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls0 ws0">16<span class="ls34">. Informacja <span class="_ _33"/>o instrumentach finansowy<span class="_ _3"/>ch<span class="ls0"> </span></span></span></div><div class="t m1 x8 h8 y546 ff3 fs4 fc2 sc0 ls8 wsa">Wartości g<span class="_ _2"/>odziwe i hier<span class="_ _2"/>archia <span class="_ _2"/>poszczegól<span class="_ _2"/>nych klas i<span class="_ _2"/>nstrumentó<span class="_ _2"/>w finansow<span class="_ _2"/>ych<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7e0 ff1 fs2 fc0 sc0 lse ws5a">Zarząd G<span class="_ _2"/>rupy dokonał anali<span class="_ _2"/>zy poszczególny<span class="_ _2"/>ch klas inst<span class="_ _2"/>rumentów finansowych<span class="_ _2"/>, na podstawie kt<span class="_ _2"/>órej stwierdz<span class="_ _2"/>ono, że wartość </div><div class="t m1 x8 h5 y7e1 ff1 fs2 fc0 sc0 lse wsc">bilansow<span class="_ _2"/>a instrumentów n<span class="_ _2"/>ie odbiega <span class="lsa">istotnie </span>od<span class="_ _2"/> ich wartości<span class="_ _2"/> godziwej zarówno n<span class="_ _2"/>a dzień 30 <span class="lsb wsd">wrześn<span class="_ _2"/>ia<span class="ls0 ws0"> <span class="ls29 ws76">20</span>23 r</span><span class="ls13">., 30 cz</span><span class="ws1d">erwca 20<span class="ls0 ws0">23 <span class="ls4c ws90">r.<span class="ls4d ws34">, </span></span></span></span></span></div><div class="t m1 x8 h5 y7e2 ff1 fs2 fc0 sc0 lse wsc">jak i 31 grud<span class="_ _2"/>nia 20<span class="ls0 ws0">22 <span class="lsb wsd">r.</span> </span></div><div class="t m1 xc7 h5 y7e3 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b2"> </span><span class="lsd wsf">31.12.2022*</span> </div><div class="c x8 y7e4 w45 h63"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls17 wsd">POZIOM 1<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y262 ff3 fs2 fc0 sc0 lsc ws34">Akty<span class="_ _3"/>wa wyc<span class="_ _3"/>enio<span class="_ _33"/>ne w wart<span class="_ _3"/>ości<span class="_ _3"/> go<span class="_ _3"/>dzi<span class="_ _3"/>wej<span class="ls0 ws0"> </span></div><div class="c x8 y7e5 w5c hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws83">Aktywa finansowe wycenione w wartości <span class="_ _2"/>godziwej przez <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls18 ws10">inne<span class="_ _2"/> dochody całk<span class="_ _2"/>owite<span class="ls0 ws0"> </span></div></div><div class="t m1 x47 h5 y7e6 ff3 fs2 fc0 sc0 ls12 ws18">234 677<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="lsd wsc">220 4<span class="_ _2"/>83</span> <span class="_ _f"> </span><span class="ls14 ws33">243 091</span> </span></div><div class="t m1 x2c h5 y7e7 ff1 fs2 fc0 sc0 lse wsc">obligacje<span class="_ _2"/> rządów państw ob<span class="_ _2"/>cych <span class="ls0 ws0">- <span class="lsb wsd">EUR </span> <span class="_ _209"> </span><span class="ls13 wsd">16 327</span> <span class="_ _42"> </span><span class="lsf ws10">1<span class="_ _2"/>5 60<span class="_ _2"/>9</span> <span class="_ _24"> </span><span class="ls11 ws12">25 111</span> </span></div><div class="t m1 x2c h5 y7e8 ff1 fs2 fc0 sc0 lse wsc">obligacje<span class="_ _2"/> rządów państw ob<span class="_ _2"/>cych <span class="ls0 ws0">- <span class="ls1d ws1d">USD </span> <span class="_ _9c"> </span><span class="ls13 wsd">21<span class="_ _2"/>8 350</span> <span class="_ _f"> </span><span class="ls13 wsd">204 874</span> <span class="_ _43"> </span><span class="lsf ws10">21<span class="_ _2"/>7 980</span> </span></div><div class="c x8 y7e9 w45 h64"><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls17 wsd">POZIOM 2<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y7ea ff3 fs2 fc0 sc0 lsa ws15">Aktywa wycenione w wartości go<span class="_ _33"/>dziw<span class="_ _2"/>ej przez wynik finansowy<span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y7eb ff3 fs2 fc0 sc0 ls1e ws1c">Instrum<span class="_ _3"/>enty poc<span class="_ _3"/>hodne<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _208"> </span> <span class="lse ws10">937</span> <span class="_ _1f9"> </span><span class="lse wsf">20 5<span class="_ _2"/>34</span> <span class="_ _1f"> </span><span class="lsc ws34">7 8<span class="_ _33"/>09<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y7ec ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="lsb wsd">EUR </span> <span class="_ _1d5"> </span> <span class="ls11 ws1e">116</span> <span class="_ _6b"> </span> <span class="ls16 ws29">973<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ls13 wsd">1 249</span> </span></span></span></div><div class="t m1 x2c h5 y7ed ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="ls1d ws1d">USD </span> <span class="_ _16d"> </span> <span class="ls13 ws18">821</span> <span class="_ _7c"> </span><span class="ls16 ws16">19 561</span> <span class="_ _23"> </span><span class="ls16 ws16">6 560</span> </span></div><div class="t m1 x13 h5 y7ee ff3 fs2 fc0 sc0 lsa ws15">Udziały w private equity w segme<span class="_ _3"/>ncie gamingowym<span class="ls0 ws0"> <span class="_ _4"> </span><span class="lsd wsc">2 414</span> <span class="_ _23"> </span><span class="lsd wsc">2 260</span> <span class="_ _23"> </span><span class="ls11 ws29">2 556</span> </span></div><div class="t m1 x2c h5 y55d ff1 fs2 fc0 sc0 lse wsc">udzi<span class="_ _2"/>ały w private e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym <span class="ls0 ws0">- <span class="ls17 ws13">SEK </span> <span class="_ _e0"> </span> <span class="ls15 ws15">985</span> <span class="_ _11"> </span> <span class="ls11 ws1e">919</span> <span class="_ _25"> </span><span class="ws1e">1 085</span> </span></div><div class="t m1 x2c h5 y3fe ff1 fs2 fc0 sc0 lse wsc">udzi<span class="_ _2"/>ały w private e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym <span class="ls0 ws0">- <span class="ls17 ws13">USD</span> <span class="_ _d2"> </span><span class="ls13 wsd">1 429</span> <span class="_ _1e"> </span><span class="ls13 wsd">1<span class="_ _2"/> 341</span> <span class="_ _3e"> </span><span class="ls13 wsd">1 471</span> </span></div><div class="t m1 x13 h5 y7ef ff3 fs2 fc0 sc0 ls15 ws1a">Zobowiązania wy<span class="_ _3"/>cenione <span class="_ _3"/>w wartości g<span class="_ _3"/>odziwej przez <span class="_ _3"/>wynik finan<span class="_ _3"/>sowy<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y7f0 ff3 fs2 fc0 sc0 ls1e ws1c">Instrum<span class="_ _3"/>enty poc<span class="_ _3"/>hodne <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _112"> </span><span class="lse wsf">3 6<span class="_ _2"/>32</span> <span class="_ _15"> </span><span class="lsd wsf">227</span> <span class="_ _97"> </span><span class="ls14 ws11">8<span class="_ _2"/>91</span> </span></div><div class="t m1 x2c h5 y7f1 ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="lsb ws71">EUR </span> <span class="_ _20a"> </span><span class="ls11 ws1e">192</span> <span class="_ _f6"> </span><span class="lsc wse">56</span> <span class="_ _c6"> </span><span class="lsc wse">72</span> </span></div><div class="t m1 x2c h5 y7f2 ff1 fs2 fc0 sc0 lse wsc">kontrakty<span class="_ _2"/> walutowe f<span class="_ _2"/>orward <span class="ls0 ws0">- <span class="ls1d ws8d">USD </span> <span class="_ _20b"> </span><span class="ls13 wsd">3 440</span> <span class="_ _95"> </span><span class="ls11 ws1e">171</span> <span class="_ _ad"> </span><span class="ls15 ws15">819</span> </span></div><div class="c x43 y7f3 w36 hd"><div class="t m1 x44 h5 yf4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y7f4 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7f5 ff7 fs2 fc0 sc0 ls0 ws0"> <span class="_ _5c"> </span><span class="ff1"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3c" style="content-visibility: auto;"><div class="pc pc3c w42 h53"><img alt="" class="bi x0 y7f6 w43 h65" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w5d h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">60<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y7f7 ff1 fs2 fc0 sc0 lse wsc">Instru<span class="_ _2"/>menty finansowe<span class="_ _2"/> wyceniane w wartości god<span class="_ _2"/>ziwej<span class="_ _2"/> klasyfikowane są we<span class="_ _2"/>dług trzys<span class="_ _2"/>topniowej h<span class="_ _2"/>ierarchii wartości god<span class="_ _2"/>ziwej: <span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7f8 ff1 fs2 fc0 sc0 lse wsc">Poziom 1 <span class="ls0 ws0">– </span>ce<span class="_ _2"/>ny notowane<span class="_ _2"/> na aktywnych ry<span class="_ _2"/>nkach dla ident<span class="_ _2"/>ycznych aktyw<span class="_ _2"/>ów i zobowi<span class="_ _2"/>ązań. <span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7f9 ff1 fs2 fc0 sc0 lse wsc">Poziom 2 <span class="ls0 ws0">– </span>wart<span class="_ _2"/>ość godziwa opart<span class="_ _2"/>a o możliwe<span class="_ _2"/> do zaob<span class="_ _2"/>serwowania dane ry<span class="_ _2"/>nkowe.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y7fa ff1 fs2 fc0 sc0 lse wsc">Poziom 3 <span class="ls0 ws0">– </span>wart<span class="_ _2"/>ość godziwa opar<span class="_ _2"/>ta o dane<span class="_ _2"/> rynkowe, któr<span class="_ _2"/>e nie są możli<span class="_ _2"/>we do zaobserwowan<span class="_ _2"/>ia na rynku.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y7fb ff3 fs4 fc2 sc0 ls8 wsa">Aktywa finans<span class="_ _2"/>owe <span class="ls0 ws0">– <span class="_ _2"/><span class="ls9 ws2a">klasy<span class="_ _2"/>fika<span class="_ _2"/>cja i<span class="_ _2"/> wycen<span class="_ _2"/>a</span> </span></div><div class="t m1 xc7 h5 y7fc ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y7fd ff3 fs2 fc0 sc0 lsa ws15">Aktywa finansowe wyceniane <span class="_ _3"/>w zamortyzowanym koszcie <span class="_ _3"/><span class="ls0 ws0"> <span class="_ _93"> </span><span class="lsd wsc">1<span class="_ _2"/> 072 424</span> <span class="_ _bf"> </span><span class="ls14 ws33">7<span class="_ _2"/>98 89<span class="_ _2"/>5</span> <span class="_ _d"> </span><span class="lse wsf">1 01<span class="_ _2"/>4 332</span> </span></div><div class="t m1 x2c h5 y7fe ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> należności d<span class="_ _2"/>ługoterminowe<span class="ls0 ws0"> <span class="_ _20c"> </span></span><span class="ws10">380<span class="ls0 ws0"> <span class="_ _4e"> </span></span>37<span class="_ _2"/>5<span class="ls0 ws0"> <span class="_ _75"> </span></span>389<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y7ff ff1 fs2 fc0 sc0 lse wsc">Należnoś<span class="_ _2"/>ci handlowe<span class="ls0 ws0"> <span class="_ _20d"> </span><span class="ls15 ws1c">287 833</span> <span class="_ _4b"> </span><span class="ls12 ws13">83 557</span> <span class="_ _9"> </span><span class="lsf ws10">165<span class="_ _2"/> 290</span> </span></div><div class="t m1 x2c h5 y800 ff1 fs2 fc0 sc0 lsa ws1a">Środki pieniężne i ekwiwalenty środków pienię<span class="_ _3"/>żnych<span class="ls0 ws0"> <span class="_ _c3"> </span><span class="ls13 wsd">236<span class="_ _2"/> 232</span> <span class="_ _43"> </span><span class="lse wsc">1<span class="_ _2"/>49 336</span> <span class="_ _9"> </span><span class="lsc ws19">277 82<span class="_ _3"/>7<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y801 ff1 fs2 fc0 sc0 lse wsc">Lokaty ban<span class="_ _2"/>kowe powyżej 3 mi<span class="_ _2"/>esięcy<span class="ls0 ws0"> <span class="_ _16f"> </span><span class="ls13 wsd">263 25<span class="_ _2"/>0</span> <span class="_ _2b"> </span><span class="ls11 ws12">317 125</span> <span class="_ _f"> </span></span>337 330<span class="ls0 ws0"> </span></div><div class="c x8 y802 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Obligacje<span class="_ _2"/> Skarbu Państ<span class="_ _2"/>wa oraz obligacje<span class="_ _2"/> zabezpie<span class="_ _2"/>czone </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa<span class="ls0 ws0"> </span></div></div><div class="t m1 x47 h5 y803 ff1 fs2 fc0 sc0 ls13 wsd">280 493<span class="ls0 ws0"> <span class="_ _4c"> </span></span>243 713<span class="ls0 ws0"> <span class="_ _e"> </span></span>232 757<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y804 ff1 fs2 fc0 sc0 lse wsc">Pożycz<span class="_ _2"/>ki udzielone<span class="ls0 ws0"> <span class="_ _183"> </span><span class="ls13 wsd">4 236</span> <span class="_ _24"> </span><span class="ls13 wsd">4 789</span> <span class="_ _4e"> </span></span><span class="ws10">7<span class="_ _2"/>39<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y805 ff3 fs2 fc0 sc0 ls13 ws13">Aktywa f<span class="_ _2"/>inansowe wyce<span class="_ _2"/>niane w cenie<span class="_ _2"/> nabycia<span class="ls0 ws0"> <span class="_ _65"> </span><span class="lsf ws14">40 863</span> <span class="_ _4b"> </span><span class="lse ws10">43 <span class="ls12 ws1f">477</span></span> <span class="_ _42"> </span><span class="ls14 ws33">41 607</span> </span></div><div class="c x8 y7b2 w4f ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Akcje i ud<span class="_ _2"/>ziały w jednos<span class="_ _2"/>tkach podporząd<span class="_ _2"/>kowanych nieob<span class="_ _2"/>jętych </div></div><div class="t m1 x2c h5 y806 ff1 fs2 fc0 sc0 lse ws10">konsolidacj<span class="_ _2"/>ą<span class="ls0 ws0"> </span></div><div class="t m1 xad h5 y807 ff1 fs2 fc0 sc0 ls13 wsd">40 863<span class="ls0 ws0"> <span class="_ _13"> </span></span>43 477<span class="ls0 ws0"> <span class="_ _88"> </span></span>41<span class="_ _2"/> 607<span class="ls0 ws0"> </span></div><div class="c x8 y808 w4f h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws83">Aktywa finansowe wyceniane w wartości <span class="_ _2"/>godziwej przez <span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y809 ff3 fs2 fc0 sc0 ls18 ws10">inne<span class="_ _2"/> dochody całk<span class="_ _2"/>owite<span class="ls0 ws0"> </span></div><div class="t m1 x47 h5 y80a ff3 fs2 fc0 sc0 ls12 ws18">234 677<span class="ls0 ws0"> <span class="_ _bf"> </span><span class="lsd wsc">220 4<span class="_ _2"/>83</span> <span class="_ _6"> </span><span class="ls14 ws33">2<span class="_ _2"/>43 091<span class="_ _2"/></span> </span></div><div class="t m1 x2c h5 y64b ff1 fs2 fc0 sc0 lse wsc">Obligacje<span class="_ _2"/> rządów państw<span class="_ _2"/> obcych<span class="ls0 ws0"> <span class="_ _76"> </span><span class="ls13 wsd">234 67<span class="_ _2"/>7</span> <span class="_ _6"> </span><span class="ls13 ws18">220 483</span> <span class="_ _9"> </span><span class="ls13 wsd">243 0<span class="_ _2"/>91</span> </span></div><div class="c x8 y80b w4f ha"><div class="t m1 x15 h5 y24 ff3 fs2 fc0 sc0 lsa ws83">Aktywa finansowe wyceniane w wartości <span class="_ _2"/>godziwej przez <span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 wsd9">wynik finansowy<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xce h5 y34 ff3 fs2 fc0 sc0 lse wsf">3 324<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="lsd wsc">22 794</span> <span class="_ _6f"> </span><span class="lsc ws34">10 3<span class="_ _33"/>65<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x2c h5 y6cd ff1 fs2 fc0 sc0 ls15 ws1c">Pochodne ins<span class="_ _3"/>trumenty finans<span class="_ _3"/>owe<span class="ls0 ws0"> <span class="_ _70"> </span><span class="lse ws10">937</span> <span class="_ _7d"> </span><span class="ls13 wsd">20 534</span> <span class="_ _22"> </span><span class="ls10 ws11">7 8<span class="_ _2"/>09</span> </span></div><div class="t m1 x2c h5 y80c ff1 fs2 fc0 sc0 lse wsc">Udziały w pr<span class="_ _2"/>ivate e<span class="_ _2"/>quity w segmencie gami<span class="_ _2"/>ngowym<span class="ls0 ws0"> <span class="_ _12d"> </span><span class="ls13 wsd">2 3<span class="_ _2"/>87</span> <span class="_ _1f"> </span><span class="ls13 wsd">2 260</span> <span class="_ _1f"> </span><span class="ls12 ws13">2 556</span> </span></div><div class="t m1 x13 h5 y80d ff3 fs2 fc0 sc0 ls13 ws13">Razem akt<span class="_ _2"/>ywa finan<span class="_ _2"/>sowe<span class="ls0 ws0"> <span class="_ _16e"> </span><span class="lsc ws34">1 3<span class="_ _3"/>51 28<span class="_ _3"/>8<span class="ls0 ws0"> <span class="_ _20e"> </span></span><span class="wse">1 <span class="ls11 ws8d">085 649<span class="ls0 ws0"> <span class="_ _20e"> </span><span class="lse wsf">1<span class="_ _2"/> 309 395</span> </span></span></span></span></span></div><div class="c x43 y80e w5a hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y80f ff3 fs4 fc2 sc0 ls8 wsc6">Zobowiązania finans<span class="_ _2"/>owe <span class="ls0 ws0">– <span class="ls9 ws2a">kla<span class="_ _2"/>syfi<span class="_ _2"/>kacj<span class="_ _2"/>a i w<span class="_ _2"/>ycen<span class="_ _2"/>a</span> </span></div><div class="t m1 xc7 h5 y709 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1c9"> </span><span class="lsd wsf">30.09.2023</span> <span class="_ _1a3"> </span><span class="lsd wsf">30.06.2023</span> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y810 ff3 fs2 fc0 sc0 lsa ws15">Zobowiązania finansowe wycenia<span class="_ _3"/>ne w zamortyzowanym koszcie <span class="_ _33"/><span class="ls0 ws0"> <span class="_ _4e"> </span><span class="ls11 ws8d">97 549</span> <span class="_ _7d"> </span><span class="ls25 ws2b">76<span class="_ _2"/> 327<span class="_ _2"/></span> <span class="_ _4c"> </span><span class="ls11 ws29">99 689</span> </span></div><div class="t m1 x2c h5 y811 ff1 fs2 fc0 sc0 lse wsc">Zobowiąz<span class="_ _2"/>ania handlowe<span class="ls0 ws0"> <span class="_ _20f"> </span></span>67 302<span class="ls0 ws0"> <span class="_ _4b"> </span><span class="ls13 wsd">49 8<span class="_ _2"/>70</span> <span class="_ _1f"> </span><span class="ls14 ws14">72 119</span> </span></div><div class="t m1 x2c h5 y812 ff1 fs2 fc0 sc0 lse ws10">Pozostałe<span class="_ _2"/> <span class="wsc">zobowiązania f<span class="_ _2"/>inansowe<span class="ls0 ws0"> <span class="_ _9f"> </span><span class="ls13 wsd">30 247<span class="_ _2"/></span> <span class="_ _4b"> </span><span class="ls13 wsd">26 45<span class="_ _2"/>7</span> <span class="_ _6f"> </span><span class="lsc ws19">27 5<span class="_ _3"/>70<span class="ls0 ws0"> </span></span></span></span></div><div class="c x8 y813 w4f h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsa ws15">Zobowiązania finansowe wycenia<span class="_ _3"/>ne w wartości godziwej przez <span class="_ _3"/><span class="ls0 ws0"> </span></div><div class="t m1 x15 h5 yda ff3 fs2 fc0 sc0 ls15 wsd9">wynik finansowy<span class="_ _3"/><span class="ls0 ws0"> </span></div></div><div class="t m1 xce h5 y814 ff3 fs2 fc0 sc0 lse wsf">3 632<span class="ls0 ws0"> <span class="_ _75"> </span></span><span class="lsd">227<span class="ls0 ws0"> <span class="_ _ee"> </span><span class="ls14 ws11">891<span class="_ _2"/></span> </span></span></div><div class="t m1 x2c h5 yf5 ff1 fs2 fc0 sc0 ls15 ws1c">Pochodne ins<span class="_ _3"/>trumenty finans<span class="_ _3"/>owe<span class="ls0 ws0"> <span class="_ _210"> </span><span class="lse wsc">3 632</span> <span class="_ _4e"> </span><span class="ls13 ws18">227</span> <span class="_ _ad"> </span></span><span class="ws15">891<span class="ls0 ws0"> </span></span></div><div class="t m1 x13 h5 y815 ff3 fs2 fc0 sc0 lsa ws15">Razem zobowiązania finansowe<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a0"> </span><span class="ls12 ws18">101 181</span> <span class="_ _2b"> </span><span class="ls11 ws8d">76 554</span> <span class="_ _10"> </span><span class="lsc ws34">100 580<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y816 w11 hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y817 ff1 fs2 fc0 sc0 lse ws57">Zgodnie<span class="_ _2"/> z wym<span class="_ _2"/>ogami <span class="ffa ls17 wsb9">MSSF 9</span><span class="ls0 ws0"> <span class="_ _60"> </span><span class="ff4 lsb wsfe">Instrumenty Finansowe</span> <span class="_ _60"> </span></span><span class="ws5e">Spółka dominująca dokon<span class="_ _2"/>ała analizy m<span class="_ _2"/>odelu biznesowego w z<span class="_ _2"/>akresie </span></div><div class="t m1 x8 h5 y818 ff1 fs2 fc0 sc0 lse ws3c">zarządz<span class="_ _2"/>ania aktywami finan<span class="_ _2"/>sowymi oraz zbadała charakte<span class="_ _2"/>rystykę wynikających<span class="_ _2"/> z umowy przepływ<span class="_ _2"/>ów <span class="_ _3"/>pieniężn<span class="_ _2"/>ych dla każdego </div><div class="t m1 x8 h5 y819 ff1 fs2 fc0 sc0 lse wsc">składnika port<span class="_ _2"/>fela obl<span class="_ _2"/>igacji, stwie<span class="_ _2"/>rdzając, że<span class="_ _2"/>:<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y81a ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _19a"> </span><span class="ff1 fc0 lsb ws41">celem zrealizowanych in<span class="lse ws3c">west<span class="_ _2"/>ycji w krajowe i<span class="_ _2"/> zagranicz<span class="_ _2"/>ne obl<span class="_ _2"/>igacje skarbowe oraz<span class="_ _2"/> krajowe <span class="_ _2"/>obligacje z<span class="_ _2"/>abez<span class="_ _2"/>pieczone </span></span></span></div><div class="t m1 x33 h5 y81b ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa RP j<span class="_ _2"/>est ich utr<span class="_ _2"/>zymanie do dn<span class="_ _2"/>ia zapadalności i otr<span class="_ _2"/>zymanie<span class="_ _2"/> umownych przepływów;<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y81c ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse ws28">mand<span class="_ _2"/>aty inwestycyjne<span class="_ _2"/>, w ramach których zarządzan<span class="_ _2"/>y jest portfel o<span class="lsa wsd9">bligacji zagranicznych, dopuszczają sp<span class="_ _3"/>rzedaż obligacji </span></span></span></div><div class="t m1 x5 h5 y81d ff1 fs2 fc0 sc0 lsb ws1d">przed terminem wykupu w ramach przyjętej strategii;<span class="ls0 ws0"> </span></div><div class="t m1 x32 h5 y81e ff5 fs2 fc4 sc0 ls0 ws0"><span class="ff6"> <span class="_ _5d"> </span><span class="ff1 fc0 lse wsc">wszy<span class="_ _2"/>stkie zakupion<span class="_ _2"/>e obligacje spełniaj<span class="_ _2"/>ą test SPPI<span class="_ _2"/>.<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x8 h5 y81f ff1 fs2 fc0 sc0 lse ws4e">W następs<span class="_ _2"/>twie przeprow<span class="_ _2"/>adzonej anal<span class="_ _2"/>izy zakwal<span class="_ _2"/>ifikowano nab<span class="_ _2"/>yte obligacje d<span class="_ _2"/>o dwóch mod<span class="_ _2"/>eli zarz<span class="_ _2"/>ądzania<span class="ls0 ws0"> <span class="_ _2"/></span>aktyw<span class="_ _2"/>ami finansowy<span class="_ _2"/>mi, </div><div class="t m1 x8 h5 y820 ff1 fs2 fc0 sc0 lse ws4e">które roz<span class="_ _2"/>różnia podmiot<span class="_ _2"/> zarządzający portfe<span class="_ _2"/>lem obligacji<span class="_ _2"/>. Obligacje Skarbu<span class="_ _2"/> Państwa RP oraz<span class="_ _2"/> obligacje zabez<span class="_ _2"/>pieczone gwarancją </div><div class="t m1 x8 h5 y821 ff1 fs2 fc0 sc0 lse ws112">Skarbu Państ<span class="_ _2"/>wa RP, ze<span class="_ _2"/> względu na docelowe<span class="_ _2"/> utrzymanie i<span class="_ _2"/>ch do realiz<span class="_ _2"/>acji umownych przepływów<span class="_ _2"/>, wyceniane są </div><div class="t m1 x8 h5 y822 ff1 fs2 fc0 sc0 ls0 ws0">w z<span class="lse ws3a">amortyzowany<span class="_ _2"/>m koszcie. Ob<span class="_ _2"/>ligacje skarbowe<span class="_ _2"/> zagranicz<span class="_ _2"/>ne, ze<span class="_ _2"/> względu na m<span class="_ _2"/>andat in<span class="_ _2"/>westycyjny dopusz<span class="_ _2"/>czający m<span class="_ _2"/>ożliwość </span></div><div class="t m1 x8 h5 y823 ff1 fs2 fc0 sc0 lse wsc">zarządz<span class="_ _2"/>ania portfelem<span class="_ _2"/> przez Asset Manager<span class="_ _2"/>a, wycenian<span class="_ _2"/>e są w wartości godz<span class="_ _2"/>iwej przez<span class="_ _2"/> <span class="ls19 ws8c">inne<span class="_ _2"/><span class="ls0 ws0"> </span></span>dochody<span class="_ _2"/> całkowite.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y824 ff1 fs2 fc0 sc0 lse ws98">Zgodnie<span class="_ _2"/> z wym<span class="_ _2"/>ogami <span class="ffa ls17 ws113">MSSF 13</span><span class="ls0 ws0"> <span class="_ _5f"> </span><span class="ff4 ls1b ws2b">U<span class="_ _2"/>st<span class="_ _2"/>ale<span class="_ _2"/>nie<span class="_ _2"/></span><span class="ff4"> <span class="_ _5f"> </span><span class="lsb ws5d">Wartości Godziwej</span></span> <span class="_ _5f"> </span></span><span class="ws5b">Grupa dokon<span class="_ _2"/>ała analizy w<span class="_ _2"/>yceny instrumen<span class="_ _2"/>tów finansowych </span></div><div class="t m1 x8 h5 y825 ff1 fs2 fc0 sc0 lse ws6b">wyceni<span class="_ _2"/>onych w skonsolid<span class="_ _2"/>owanym sprawoz<span class="_ _2"/>daniu z<span class="_ _2"/> sytuacj<span class="_ _2"/>i finansowej w z<span class="_ _2"/>amortyz<span class="_ _2"/>owanym koszci<span class="_ _2"/>e w ce<span class="_ _2"/>lu ustale<span class="_ _2"/>nia ich wart<span class="_ _2"/>ości </div><div class="t m1 x8 h5 y826 ff1 fs2 fc0 sc0 lsa ws1a">godziwej oraz ich klasyfikacji w hierarchii wartości g<span class="_ _3"/>odziwej.<span class="ls0 ws0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3d" style="content-visibility: auto;"><div class="pc pc3d w42 h53"><img alt="" class="bi x0 y827 w43 h66" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x4a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x4b yd0 w16 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">61<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h5 y7f7 ff1 fs2 fc0 sc0 lse ws63">Notowane papie<span class="_ _2"/>ry dłużne zost<span class="_ _2"/>ały zakwalifikowane d<span class="_ _2"/>o poziomu 1. Są to Obli<span class="_ _2"/>gacje Skarbu Państwa oraz ob<span class="_ _2"/>ligacje zabezpi<span class="_ _2"/>eczone </div><div class="t m1 x8 h5 y828 ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa, któr<span class="_ _2"/>ych wartość godz<span class="_ _2"/>iwa została określ<span class="_ _2"/>ona na podstawie wyceny<span class="_ _2"/> rynkowej udostępn<span class="_ _2"/>ionej przez biur<span class="_ _2"/>o </div><div class="t m1 x8 h5 y829 ff1 fs2 fc0 sc0 lsb wsd">maklerskie<span class="ls0 ws0"> <span class="lse wsc">w ramach obowi<span class="_ _2"/>ązującej umowy<span class="_ _2"/> o świadczen<span class="_ _2"/>ie usług maklerski<span class="_ _2"/>ch.</span> </span></div><div class="c x8 y82a w5c hd"><div class="t m1 x15 h19 y82b ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fs9"> </span></div></div><div class="t m1 xf8 h5 y82c ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> <span class="_ _1a3"> </span></span>30.06.2023<span class="ls0 ws0"> <span class="_ _b1"> </span><span class="lsc wse">31.12.2<span class="_ _33"/>022<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x13 h5 y82d ff3 fs2 fc0 sc0 ls17 wsd">POZIOM 1<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y66d ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _211"> </span> <span class="_ _1cc"> </span> <span class="_ _212"> </span> </div><div class="c x8 y82e w5c hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 ls13 ws13">Wartoś<span class="_ _2"/>ć godziwa aktyw<span class="_ _2"/>ów wycenion<span class="_ _2"/>ych w zamort<span class="_ _2"/>yzowanym </div><div class="t m1 x15 h5 y1f ff3 fs2 fc0 sc0 ls15 ws15">koszcie<span class="ls0 ws0"> </span></div></div><div class="t m1 xf9 h5 y281 ff3 fs2 fc0 sc0 lsf ws12">278<span class="_ _2"/> 985<span class="ls0 ws0"> <span class="_ _7"> </span><span class="ls14 ws33">2<span class="_ _2"/>36 0<span class="_ _2"/>96</span> <span class="_ _52"> </span><span class="lsc ws36">219 713</span> </span></div><div class="c x8 y82f w5c ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Obligacje<span class="_ _2"/> Skarbu Państ<span class="_ _2"/>wa oraz obligacje<span class="_ _2"/> <span class="ws10">zabezpie<span class="_ _2"/>czone </span></div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lse wsc">gwarancją Skarb<span class="_ _2"/>u Państwa<span class="ls0 ws0"> </span></div></div><div class="t m1 x47 h5 y718 ff1 fs2 fc0 sc0 ls19 ws20">278<span class="_ _2"/> 985<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls16 ws16">236 096</span> <span class="_ _2b"> </span><span class="ls11 ws12">219 713<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 xc6 h5 y830 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h5 y831 ff1 fs2 fc0 sc0 lse ws5a">Pozostałe<span class="_ _2"/> pozycje aktywów i zobowiąz<span class="_ _2"/>ań finansowy<span class="_ _2"/>ch wycenionych w zam<span class="_ _2"/>ortyzowanym koszcie z<span class="_ _2"/>ostały zakwalif<span class="_ _2"/>ikowane do </div><div class="t m1 x8 h5 y832 ff1 fs2 fc0 sc0 lse wsc">poziomu 3.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y833 ff1 fs2 fc0 sc0 lse ws44">W odnie<span class="_ _2"/>sieniu do udziałów kapitał<span class="_ _2"/>owych w innych j<span class="_ _2"/>ednostkach Gru<span class="_ _2"/>pa dokonuje szacunku<span class="_ _2"/> wartości godziwej<span class="_ _2"/> posiadanych udz<span class="_ _2"/>iałów </div><div class="t m1 x8 h5 y834 ff1 fs2 fc0 sc0 lse ws57">metodą, która pol<span class="_ _2"/>ega na z<span class="_ _2"/>aprognoz<span class="_ _2"/>owaniu przy<span class="_ _2"/>szłych prze<span class="_ _2"/>pływów pienięż<span class="_ _2"/>nych gene<span class="_ _2"/>rowanych przez ośr<span class="_ _2"/>odek wypracow<span class="_ _2"/>ujący </div><div class="t m1 x8 h5 y835 ff1 fs2 fc0 sc0 lse ws65">środki pie<span class="_ _2"/>niężne i w<span class="_ _2"/>ymaga ustalenia stopy<span class="_ _2"/> dyskont<span class="_ _2"/>owej do zastosowani<span class="_ _2"/>a w celu ob<span class="_ _2"/>liczenia b<span class="_ _2"/>ieżącej wartości t<span class="_ _2"/>ych przepły<span class="_ _2"/>wów. </div><div class="t m1 x8 h5 y836 ff1 fs2 fc0 sc0 ls0 ws0">W <span class="lse wsc">uzasadn<span class="_ _2"/>ionych przypadkach G<span class="_ _2"/>rupa przyjmuj<span class="_ _2"/>e koszt hist<span class="_ _2"/>oryczny jako akceptowal<span class="_ _2"/>ne przy<span class="_ _2"/>bliżenie wartości<span class="_ _2"/> godziwe<span class="_ _2"/>j.</span> </div><div class="t m1 x8 h5 y837 ff1 fs2 fc0 sc0 lse ws5b">Grupa nie<span class="_ _2"/> dokonywała wy<span class="_ _2"/>ceny wartośc<span class="_ _2"/>i godziwe<span class="_ _2"/>j należności<span class="_ _2"/>, zobowiąz<span class="_ _2"/>ań z tytuł<span class="_ _2"/>u dostaw i<span class="_ _2"/> <span class="lsb ws5d">usług, środków pieniężnych </span></div><div class="t m1 x8 h5 y838 ff1 fs2 fc0 sc0 ls0 ws0">i <span class="lse ws114">ekwiwalent<span class="_ _2"/>ów środków pieni<span class="_ _2"/>ężnych, lokat ban<span class="_ _2"/>kowych powyżej 3 mie<span class="_ _2"/>sięcy oraz<span class="_ _2"/> pożyczek udz<span class="_ _2"/>ielonych o zmie<span class="_ _2"/>nnym </span></div><div class="t m1 x8 h5 y839 ff1 fs2 fc0 sc0 lse wsc">oprocentow<span class="_ _2"/>aniu, poniew<span class="_ _2"/>aż ich wartość b<span class="_ _2"/>ilansowa uznawan<span class="_ _2"/>a jest przez G<span class="_ _2"/>rupę za rozsądne<span class="_ _2"/> przybliże<span class="_ _2"/>nie wartości godz<span class="_ _2"/>iwej. <span class="ls0 ws0"> </span></div><div class="t m1 x8 h5 y83a ff1 fs2 fc0 sc0 lsb ws89">W okresie sprawozdawczym i w okresie porównawczym w G<span class="_ _2"/>rupie nie wystąpiły przesunięcia pomiędzy Poziomami w hierarchii </div><div class="t m1 x8 h5 y83b ff1 fs2 fc0 sc0 lse wsc">wartości god<span class="_ _2"/>ziwej.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h33 y6cc ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">7</span>. Przy<span class="_ _3"/>chody ze sprzed<span class="_ _3"/>aży<span class="ls0"> </span></div><div class="t m1 x8 h8 y83c ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls8 wsa">struktura geog<span class="_ _2"/>raficzna</span> <span class="ls4e ws116">20</span>23 <span class="ls47 wsa">r.</span>* </span></div><div class="t m1 xfa h5 y83d ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _3b"> </span><span class="lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– <span class="lsb wsd">3<span class="_ _3"/>0.09.2023<span class="ls0 ws0"> <span class="_ _1d6"> </span><span class="lsc wse">01.01.2<span class="_ _33"/>023 <span class="ls0 ws0">– <span class="lsd wsf">30.09.2023</span> </span></span></span></span></span></span></div><div class="t m1 xfa h5 y83e ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _213"> </span><span class="ls10 ws56">w P<span class="_ _2"/>LN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> <span class="_ _25"> </span><span class="ls10 ws56">w<span class="_ _2"/> PLN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> </div><div class="t m1 x13 h5 y620 ff3 fs2 fc0 sc0 ls13 ws18">Kraj<span class="ls0 ws0"> <span class="_ _158"> </span><span class="lse wsf">9 37<span class="_ _2"/>2</span> <span class="_ _23"> </span><span class="lsd wsf">2,1<span class="_ _2"/>2%</span> <span class="_ _3f"> </span><span class="lse wsf">23 238</span> <span class="_ _55"> </span><span class="lse ws10">3,0<span class="_ _2"/>3%</span> </span></div><div class="t m1 x13 h5 y83f ff3 fs2 fc0 sc0 lsa ws83">Eksport, w t<span class="_ _2"/>ym:<span class="ls0 ws0"> <span class="_ _1f8"> </span><span class="lse wsf">433 310</span> <span class="_ _1d6"> </span><span class="ls2a ws81">9<span class="_ _2"/>7<span class="_ _2"/>,88%<span class="_ _2"/></span> <span class="_ _b"> </span><span class="ws1d">7<span class="_ _2"/>44 454<span class="_ _3"/><span class="ws0"> <span class="_ _214"> </span><span class="ls11 ws1e">96,97<span class="_ _3"/>%<span class="ls0 ws0"> </span></span></span></span></span></div><div class="t m1 x2c h5 y687 ff1 fs2 fc0 sc0 lse ws10">Europa<span class="ls0 ws0"> <span class="_ _215"> </span></span><span class="wsc">76 338<span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls13 ws18">17,24%</span> <span class="_ _6f"> </span><span class="ls14 ws14">147<span class="_ _2"/> 317</span> <span class="_ _55"> </span><span class="ls16 ws29">19,19%<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></span></div><div class="t m1 x2c h5 y840 ff1 fs2 fc0 sc0 lse wsc">Ameryka Półn<span class="_ _2"/>ocna<span class="ls0 ws0"> <span class="_ _216"> </span><span class="ls13 wsd">329 828</span> <span class="_ _13"> </span><span class="ls13 ws18">74,51<span class="_ _2"/>%</span> <span class="_ _6"> </span><span class="ls13 wsd">540 442</span> <span class="_ _3f"> </span><span class="ls13 ws18">70,40<span class="_ _2"/>%</span> </span></div><div class="t m1 x2c h5 y841 ff1 fs2 fc0 sc0 lse wsc">Ameryka Połu<span class="_ _2"/>dniowa<span class="ls0 ws0"> <span class="_ _73"> </span><span class="ls12 ws13">1<span class="_ _2"/> 577</span> <span class="_ _9e"> </span><span class="ls13 ws18">0,36<span class="_ _2"/>%</span> <span class="_ _a6"> </span></span>3 323<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _23"> </span><span class="ls13 ws18">0,43%</span> </span></div><div class="t m1 x2c h5 y842 ff1 fs2 fc0 sc0 lsa wsc">Azja<span class="ls0 ws0"> <span class="_ _217"> </span><span class="ls13 wsd">22 270</span> <span class="_ _9e"> </span><span class="ls13 ws18">5,0<span class="_ _2"/>3%</span> <span class="_ _4b"> </span><span class="ls13 wsd">46 435</span> <span class="_ _7c"> </span><span class="ls13 ws18">6,05<span class="_ _2"/>%</span> </span></div><div class="t m1 x2c h5 y843 ff1 fs2 fc0 sc0 lsa wsc">Australia<span class="ls0 ws0"> <span class="_ _218"> </span><span class="ls13 wsd">3 042</span> <span class="_ _7c"> </span><span class="ls16 ws29">0,69%<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _a6"> </span><span class="ls13 wsd">6 449</span> <span class="_ _23"> </span><span class="ls13 ws18">0,84%</span> </span></span></span></div><div class="t m1 x2c h5 y844 ff1 fs2 fc0 sc0 ls13 ws18">Afryka<span class="ls0 ws0"> <span class="_ _219"> </span></span>255<span class="ls0 ws0"> <span class="_ _55"> </span>0,05% <span class="_ _75"> </span></span>488<span class="ls0 ws0"> <span class="_ _7c"> </span>0,06% </span></div><div class="t m1 x13 h5 y845 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _21a"> </span><span class="ws1d">442 682</span> <span class="_ _bd"> </span><span class="lsc wse">100%<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls14 ws33">767 692</span> <span class="_ _25"> </span><span class="lsc wse">100%<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x43 y846 w36 h18"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y847 ff7 fs4 fc2 sc1 ls0 ws0"> <span class="_ _19d"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3e" style="content-visibility: auto;"><div class="pc pc3e w42 h53"><img alt="" class="bi x0 y848 w43 h67" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">62<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h8 y6ec ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls8 wsa">struktura geog<span class="_ _2"/>raficzna 2<span class="_ _2"/>0</span>22 <span class="ls47 wsa">r.</span>* </span></div><div class="c x8 y849 w5e hd"><div class="t m1 x15 h8 y268 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x5b h5 y710 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span>3<span class="_ _3"/>0.09.<span class="_ _3"/>202<span class="_ _3"/>2<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _52"> </span><span class="lsc wse">01.01.2<span class="_ _3"/>022 <span class="ls0 ws0">– </span>3<span class="_ _33"/>0.09.2<span class="_ _3"/>022<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 xfa h5 y6f1 ff3 fs2 fc0 sc0 ls0 ws0"> <span class="_ _213"> </span><span class="ls10 ws56">w P<span class="_ _2"/>LN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> <span class="_ _25"> </span><span class="ls10 ws56">w<span class="_ _2"/> PLN</span> <span class="_ _8b"> </span><span class="lsc ws34">w %</span> </div><div class="t m1 x13 h5 y84a ff3 fs2 fc0 sc0 ls13 ws18">Kraj<span class="ls0 ws0"> <span class="_ _18c"> </span></span><span class="ls12">7 474<span class="ls0 ws0"> <span class="_ _1a8"> </span><span class="lse ws10">3,0<span class="_ _2"/>4%</span> <span class="_ _2b"> </span><span class="lse wsf">22 337<span class="_ _2"/></span> <span class="_ _1a8"> </span><span class="lse ws10">3,5<span class="_ _2"/>8%</span> </span></span></div><div class="t m1 x13 h5 y84b ff3 fs2 fc0 sc0 lsa ws83">Eksport, w t<span class="_ _2"/>ym:<span class="ls0 ws0"> <span class="_ _21b"> </span><span class="ls10 ws56">238<span class="_ _2"/> 040<span class="_ _2"/></span> <span class="_ _43"> </span><span class="ls11 ws1e">96,96%</span> <span class="_ _43"> </span><span class="ls12 ws18">601 170</span> <span class="_ _1d6"> </span><span class="ls11 ws1e">96,42%</span> </span></div><div class="t m1 x2c h5 yd3 ff1 fs2 fc0 sc0 lse ws10">Europa<span class="ls0 ws0"> <span class="_ _199"> </span><span class="lsc ws19">35 513<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _42"> </span><span class="ls13 ws18">14,46%</span> <span class="_ _55"> </span><span class="ls11 ws35">111 951</span> <span class="_ _42"> </span><span class="lsf ws33">17,96<span class="_ _2"/>%</span> </span></span></span></div><div class="t m1 x2c h5 y281 ff1 fs2 fc0 sc0 lse wsc">Ameryka Półn<span class="_ _2"/>ocna<span class="ls0 ws0"> <span class="_ _1c9"> </span><span class="lsc ws17">185 753</span> <span class="_ _2b"> </span><span class="lsc wse">75,67%<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _e"> </span><span class="lse wsc">433 7<span class="_ _2"/>94</span> <span class="_ _3f"> </span><span class="ls16 ws29">69,57%</span> </span></span></span></div><div class="t m1 x2c h5 y84c ff1 fs2 fc0 sc0 lse wsc">Ameryka Połu<span class="_ _2"/>dniowa<span class="ls0 ws0"> <span class="_ _8f"> </span><span class="ls15 ws15">881</span> <span class="_ _7c"> </span><span class="ls13 ws18">0,36<span class="_ _2"/>%</span> <span class="_ _af"> </span><span class="ls13 wsd">2 411<span class="_ _2"/></span> <span class="_ _9e"> </span><span class="ls13 ws18">0,39%</span> </span></div><div class="t m1 x2c h5 y84d ff1 fs2 fc0 sc0 lsa wsc">Azja<span class="ls0 ws0"> <span class="_ _20d"> </span><span class="ls12 ws13">1<span class="_ _2"/>4 055</span> <span class="_ _23"> </span><span class="ls13 ws18">5<span class="_ _2"/>,72%</span> <span class="_ _4b"> </span><span class="ls13 wsd">47 029</span> <span class="_ _1f"> </span><span class="ls13 ws18">7,5<span class="_ _2"/>4%</span> </span></div><div class="t m1 x2c h5 y84e ff1 fs2 fc0 sc0 lsa wsc">Australia<span class="ls0 ws0"> <span class="_ _1d1"> </span><span class="ls15 ws1c">1 788</span> <span class="_ _23"> </span><span class="ls13 ws18">0,7<span class="_ _2"/>3%</span> <span class="_ _22"> </span><span class="lsc ws19">5 735<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls13 ws18">0,92%</span> </span></span></span></div><div class="t m1 x2c h5 y84f ff1 fs2 fc0 sc0 ls13 ws18">Afryka<span class="ls0 ws0"> <span class="_ _21c"> </span><span class="lsc wse">50</span> <span class="_ _1a8"> </span></span>0<span class="_ _2"/>,02%<span class="ls0 ws0"> <span class="_ _15"> </span></span>250<span class="ls0 ws0"> <span class="_ _7c"> </span></span>0,04%<span class="ls0 ws0"> </span></div><div class="t m1 x13 h5 y850 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1fb"> </span><span class="ls14 ws33">24<span class="_ _2"/>5 514</span> <span class="_ _bd"> </span><span class="lsc wse">100%</span> <span class="_ _bf"> </span><span class="ls11 ws29">623 507</span> <span class="_ _bd"> </span><span class="lsc wse">100%<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x43 y851 w36 hd"><div class="t m1 x44 h5 y46 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y852 ff4 fs2 fc3 sc0 lsc ws92">* Prez<span class="_ _33"/>entowan<span class="_ _3"/>e dan<span class="_ _3"/>e odno<span class="_ _3"/>szą s<span class="_ _3"/>ię<span class="_ _33"/> do miejsc<span class="_ _33"/>a siedzi<span class="_ _3"/>by kli<span class="_ _3"/>entó<span class="_ _3"/>w sp<span class="_ _3"/>ół<span class="_ _3"/>ek z Gru<span class="_ _3"/>py<span class="_ _3"/>: dla C<span class="_ _33"/>D PROJEKT<span class="_ _3"/> S.A<span class="_ _3"/>. <span class="ls0 ws0">- <span class="_ _2"/></span>dystr<span class="_ _3"/>ybuto<span class="_ _3"/>rów<span class="_ _3"/>, zaś<span class="_ _3"/> dla </div><div class="t m1 x8 h5 y853 ff4 fs2 fc3 sc0 lsb wsd">sprzedaży <span class="_ _32"/><span class="lse ws74">d<span class="_ _2"/>etalicznej prowad<span class="_ _2"/>zonej przez<span class="_ _2"/> GOG sp. z o.o., CD PROJEKT R<span class="_ _2"/>ED STORE sp. z o.o., CD PR<span class="_ _2"/>OJEKT Inc. <span class="ls0 ws0">- <span class="_ _80"> </span></span><span class="ws10">odbior<span class="_ _2"/>ców </span></span></div><div class="t m1 x8 h5 y854 ff4 fs2 fc3 sc0 lse ws10">końcowych.<span class="ls0 ws0"> </span></div><div class="t m1 x8 h8 y855 ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls4f ws117">podział na ka<span class="_ _3"/>tegorie według rodzajów p<span class="_ _3"/>rodukcji<span class="ls0 ws0"> </span></span></span></div><div class="t m1 x3e h5 y856 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y857 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y857 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y857 w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lse ws10">30.<span class="lsd wsf">09.2023<span class="ls0 ws0"> </span></span></div></div><div class="c x12 y857 w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y858 ff1 fs2 fc0 sc0 lse wsc">Produkcje<span class="_ _2"/> własne<span class="ls0 ws0"> <span class="_ _cf"> </span></span>390 5<span class="_ _2"/>34<span class="ls0 ws0"> <span class="_ _1c"> </span><span class="ls13 wsd">203 1<span class="_ _2"/>89</span> <span class="_ _d"> </span><span class="ls16 ws16">628 634<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _5"> </span><span class="ls12 ws13">489<span class="_ _2"/> 057</span> </span></span></span></div><div class="t m1 x2c h5 y2d4 ff1 fs2 fc0 sc0 lse wsc">Produkcje<span class="_ _2"/> obce<span class="ls0 ws0"> <span class="_ _c8"> </span><span class="lsf ws10">5<span class="_ _2"/>1 693</span> <span class="_ _43"> </span><span class="ls13 wsd">42 017</span> <span class="_ _b"> </span><span class="ls14 ws14">1<span class="_ _2"/>38 0<span class="_ _2"/>17</span> <span class="_ _12"> </span><span class="ls13 wsd">132 828</span> </span></div><div class="t m1 x2c h5 y859 ff1 fs2 fc0 sc0 lse wsc">Inne przy<span class="_ _2"/>chody<span class="ls0 ws0"> <span class="_ _21d"> </span><span class="ls13 ws18">455</span> <span class="_ _25"> </span></span><span class="ws10">308<span class="ls0 ws0"> <span class="_ _9e"> </span><span class="ls13 wsd">1<span class="_ _2"/> 041</span> <span class="_ _42"> </span><span class="ls13 wsd">1 622</span> </span></span></div><div class="t m1 x13 h5 y85a ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ws1d">442 682</span> <span class="_ _5"> </span><span class="ls14 ws33">24<span class="_ _2"/>5 514</span> <span class="_ _b3"> </span><span class="ls14 ws33">7<span class="_ _2"/>67 69<span class="_ _2"/>2</span> <span class="_ _c2"> </span><span class="ls11 ws29">623 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x12 y258 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y85b ff3 fs4 fc2 sc0 ls3d ws115">Przychody ze sprzedaży <span class="ls0 ws0">- <span class="ls8 wsa">podział na k<span class="_ _2"/>ategorie wed<span class="_ _2"/>ług kanał<span class="_ _2"/>ów dystry<span class="_ _2"/>bucji</span> </span></div><div class="t m1 x3e h5 y620 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y61f w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y61f w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y61f w53 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y61f w7 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y85c ff1 fs2 fc0 sc0 lsb ws1d">Gry dystrybucja pudełkowa<span class="ls0 ws0"> <span class="_ _15f"> </span><span class="lse wsc">10<span class="_ _2"/> 364</span> <span class="_ _42"> </span><span class="ls13 wsd">1 6<span class="_ _2"/>40</span> <span class="_ _b"> </span><span class="lse wsc">32 306<span class="_ _2"/></span> <span class="_ _8"> </span><span class="ls10 ws11">19 07<span class="_ _2"/>6</span> </span></div><div class="t m1 x2c h5 y85d ff1 fs2 fc0 sc0 lsb ws1d">Gry dystrybucja cyfrowa<span class="ls0 ws0"> <span class="_ _21e"> </span><span class="ls13 wsd">428 659</span> <span class="_ _14"> </span><span class="ls13 wsd">194 033</span> <span class="_ _12"> </span><span class="ls15 ws1c">716 880</span> <span class="_ _d"> </span><span class="lsc ws19">540 872</span> </span></div><div class="t m1 x2c h5 y85e ff1 fs2 fc0 sc0 ls15 ws15">Inne <span class="lse ws10">przychody<span class="ls0 ws0"> <span class="_ _1d9"> </span><span class="ls12 ws13">3 6<span class="_ _2"/>59</span> <span class="_ _8"> </span><span class="ls13 wsd">49 841</span> <span class="_ _9"> </span><span class="ls10 ws11">18 5<span class="_ _2"/>06</span> <span class="_ _10"> </span><span class="ls12 ws13">63 559</span> </span></span></div><div class="t m1 x13 h5 y85f ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ws1d">442 682</span> <span class="_ _5"> </span><span class="ls14 ws33">24<span class="_ _2"/>5 514</span> <span class="_ _b3"> </span><span class="ls14 ws33">7<span class="_ _2"/>67 69<span class="_ _2"/>2</span> <span class="_ _c2"> </span><span class="ls11 ws29">623 507<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></div><div class="c x12 y860 w7 hd"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y23d ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf3f" style="content-visibility: auto;"><div class="pc pc3f w42 h53"><img alt="" class="bi x0 y861 w43 h68" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">63<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">8</span>. Koszty d<span class="_ _3"/>ziałalności<span class="_ _3"/> operacyj<span class="_ _3"/>nej<span class="ls0"> </span></div><div class="t m1 x3e h5 y862 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y863 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y863 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x11 y863 w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y863 w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xe h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022*<span class="ls0 ws0"> </span></div></div><div class="c x8 y84b w8 h4c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lsb ws1d">Amortyzacja rzeczowych <span class="lsd ws83">aktywów trwałych, <span class="_ _2"/>aktywów </span></div></div><div class="t m1 x2c h5 y864 ff1 fs2 fc0 sc0 lse wsc">niemateri<span class="_ _2"/>alnych, nakład<span class="_ _2"/>ów na prace roz<span class="_ _2"/>wojowe oraz<span class="_ _2"/> </div><div class="c x8 y84b w8 h4c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 lsb ws1d">nieruchomości inwestycyjnych, w tym:<span class="ls0 ws0"> </span></div></div><div class="t m1 x17 h5 y864 ff1 fs2 fc0 sc0 ls13 wsd">3 271<span class="ls0 ws0"> <span class="_ _7d"> </span></span>3 425<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="ls16 ws16">9 942</span> <span class="_ _2b"> </span><span class="ls18 wsf">10 771</span> </span></div><div class="t m1 xea h5 y245 ff1 fs2 fc0 sc0 lse wsc">amortyz<span class="_ _2"/>acja leasingowan<span class="_ _2"/>ych budynków<span class="ls0 ws0"> <span class="_ _12a"> </span><span class="ls13 ws18">244</span> <span class="_ _8b"> </span></span><span class="ws10">39<span class="_ _2"/>4<span class="ls0 ws0"> <span class="_ _25"> </span>803 <span class="_ _7c"> </span><span class="ls13 wsd">1 29<span class="_ _2"/>1</span> </span></span></div><div class="t m1 xea h5 y7fc ff1 fs2 fc0 sc0 lse wsc">amortyz<span class="_ _2"/>acja leasingowan<span class="_ _2"/>ych środków transport<span class="_ _2"/>u<span class="ls0 ws0"> <span class="_ _f6"> </span><span class="ls11 ws1e">110</span> <span class="_ _6b"> </span><span class="ls11 ws1e">115</span> <span class="_ _63"> </span><span class="ls13 ws18">347</span> <span class="_ _25"> </span><span class="ls13 ws18">28<span class="_ _2"/>8</span> </span></div><div class="t m1 x2c h5 y865 ff1 fs2 fc0 sc0 lsb ws1d">Zużycie materiałów i energii<span class="ls0 ws0"> <span class="_ _178"> </span><span class="lse wsc">1<span class="_ _2"/> 737</span> <span class="_ _25"> </span><span class="ls16 ws29">964</span> <span class="_ _3f"> </span><span class="ls13 wsd">3 5<span class="_ _2"/>20</span> <span class="_ _9e"> </span><span class="ls13 wsd">2 181</span> </span></div><div class="t m1 x2c h5 y866 ff1 fs2 fc0 sc0 lsb ws1d">Usługi obce, w tym:<span class="ls0 ws0"> <span class="_ _83"> </span><span class="lsc ws19">53 0<span class="_ _3"/>72<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _10"> </span><span class="ls13 wsd">28<span class="_ _2"/> 345</span> <span class="_ _1c"> </span><span class="lsf ws16">106<span class="_ _2"/> 595</span> <span class="_ _9"> </span><span class="ls13 wsd">84 01<span class="_ _2"/>9</span> </span></span></span></div><div class="c x8 ydb w8 hb"><div class="t m1 xfb h5 y29 ff1 fs2 fc0 sc0 lse wsc">koszty l<span class="_ _2"/>easingu krót<span class="_ _2"/>koterminowego i leasi<span class="_ _2"/>ngu </div><div class="t m1 xfb h5 y1f ff1 fs2 fc0 sc0 lse wsc">aktywów o nis<span class="_ _2"/>kiej wartośc<span class="_ _2"/>i<span class="ls0 ws0"> </span></div></div><div class="t m1 x3c h5 y867 ff1 fs2 fc0 sc0 ls13 ws18">121<span class="ls0 ws0"> <span class="_ _af"> </span></span>1<span class="_ _2"/>23<span class="ls0 ws0"> <span class="_ _8b"> </span><span class="lse ws10">363</span> <span class="_ _8b"> </span><span class="lse ws10">362</span> </span></div><div class="t m1 x2c h5 y868 ff1 fs2 fc0 sc0 lse wsc">Podatki i opłat<span class="_ _2"/>y<span class="ls0 ws0"> <span class="_ _21d"> </span>704 <span class="_ _8b"> </span></span><span class="ws10">533<span class="ls0 ws0"> <span class="_ _13"> </span><span class="ls13 wsd">1 645</span> <span class="_ _42"> </span><span class="ws1e">1 086</span> </span></span></div><div class="c x8 y869 w8 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Wynagrodze<span class="_ _2"/>nia, ubezpiecze<span class="_ _2"/>nia społecz<span class="_ _2"/>ne i inne </div></div><div class="t m1 x2c h5 y86a ff1 fs2 fc0 sc0 lsb wsd">świadczenia<span class="ls0 ws0"> </span></div><div class="t m1 xe9 h5 y86b ff1 fs2 fc0 sc0 lsc ws19">56 854<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _f"> </span><span class="ls13 wsd">36 723</span> <span class="_ _1a"> </span><span class="ls13 wsd">138<span class="_ _2"/> 274</span> <span class="_ _14"> </span><span class="lsc ws19">107 279</span> </span></div><div class="t m1 x2c h5 y86c ff1 fs2 fc0 sc0 lse wsc">Podróże<span class="_ _2"/> służbowe<span class="ls0 ws0"> <span class="_ _70"> </span><span class="ls11 ws12">1 125</span> <span class="_ _13"> </span><span class="ws1e">1 078</span> <span class="_ _2b"> </span><span class="ls13 wsd">2 942</span> <span class="_ _13"> </span><span class="ls13 wsd">1 640</span> </span></div><div class="t m1 x2c h5 y86d ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> używania samochod<span class="_ _2"/>ów służbowy<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _101"> </span><span class="ls16 ws29">63</span> <span class="_ _11"> </span><span class="lsc wse">55</span> <span class="_ _8d"> </span><span class="ls15 ws15">180</span> <span class="_ _1e"> </span><span class="ls11 ws1e">17<span class="_ _2"/>2</span> </span></div><div class="t m1 x2c h5 y86e ff1 fs2 fc0 sc0 lse wsc">Wartość sprz<span class="_ _2"/>edanych t<span class="_ _2"/>owarów i materiałów<span class="_ _2"/><span class="ls0 ws0"> <span class="_ _85"> </span><span class="ls12 ws13">38 757</span> <span class="_ _10"> </span></span>30 598<span class="ls0 ws0"> <span class="_ _1c"> </span><span class="ls13 wsd">1<span class="_ _2"/>03 255</span> <span class="_ _8"> </span><span class="ls13 wsd">94 921</span> </span></div><div class="t m1 x2c h5 y28a ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> wytworzenia sprz<span class="_ _2"/>edanych produ<span class="_ _2"/>któw i usług<span class="ls0 ws0"> <span class="_ _7c"> </span><span class="ls13 wsd">104 41<span class="_ _2"/>0</span> <span class="_ _b"> </span><span class="ls13 wsd">48 602</span> <span class="_ _f"> </span><span class="ls11 ws12">148 101</span> <span class="_ _b"> </span><span class="ls13 wsd">85 6<span class="_ _2"/>40</span> </span></div><div class="t m1 x2c h5 y86f ff1 fs2 fc0 sc0 lse wsc">Pozostałe<span class="_ _2"/> koszty<span class="ls0 ws0"> <span class="_ _2e"> </span><span class="ls11 ws1e">614</span> <span class="_ _af"> </span><span class="ls11 ws1e">914</span> <span class="_ _13"> </span><span class="ls13 wsd">1<span class="_ _2"/> 276</span> <span class="_ _9e"> </span><span class="ls13 wsd">2 411<span class="_ _2"/></span> </span></div><div class="t m1 x13 h5 y870 ff3 fs2 fc0 sc0 lsa wsc">Razem<span class="ls0 ws0"> <span class="_ _1dd"> </span><span class="ls11 ws8d">260 607</span> <span class="_ _14"> </span><span class="lsc ws34">151 237<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _17"> </span><span class="ls11 ws29">515 730</span> <span class="_ _b3"> </span><span class="lsc ws36">390 120</span> </span></span></span></div><div class="t m1 x2c h5 y871 ff1 fs2 fc0 sc0 lsb ws1d">Koszty sprzedaży<span class="ls0 ws0"> <span class="_ _1a5"> </span><span class="ls16 ws16">66 140</span> <span class="_ _b"> </span><span class="ls13 wsd">45<span class="_ _2"/> 064</span> <span class="_ _12"> </span><span class="ls13 wsd">1<span class="_ _2"/>52 470</span> <span class="_ _14"> </span><span class="lsf ws10">1<span class="_ _2"/>35 697</span> </span></div><div class="t m1 x2c h5 y872 ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> ogólnego zarz<span class="_ _2"/>ądu, w tym:<span class="ls0 ws0"> <span class="_ _21f"> </span></span>51 300<span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls16 ws16">26 973</span> <span class="_ _f"> </span><span class="ls11 ws35">111 904<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="lse wsc">7<span class="_ _2"/>3 862</span> </span></span></span></div><div class="t m1 xea h5 y3e5 ff1 fs2 fc0 sc0 lse wsc">koszty pr<span class="_ _2"/>ac badawczyc<span class="_ _2"/>h<span class="ls0 ws0"> <span class="_ _c7"> </span><span class="ls13 wsd">4 602</span> <span class="_ _8b"> </span><span class="ls13 ws18">404</span> <span class="_ _6f"> </span><span class="ls18 wsf">7 875</span> <span class="_ _7d"> </span><span class="ls13 wsd">4 308</span> </span></div><div class="t m1 x2c h5 y873 ff1 fs2 fc0 sc0 lsb ws1d">Koszt własny sprzedaży<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="ls11 ws12">143 16<span class="_ _3"/>7<span class="ls0 ws0"> <span class="_ _b"> </span><span class="ls13 wsd">79<span class="_ _2"/> 200</span> <span class="_ _44"> </span><span class="ls12 ws13">25<span class="_ _2"/>1 356</span> <span class="_ _1b4"> </span><span class="ls12 ws13">180<span class="_ _2"/> 561</span> </span></span></span></div><div class="t m1 x13 h5 y874 ff3 fs2 fc0 sc0 lsa wsc">Razem <span class="ls0 ws0"> <span class="_ _13b"> </span><span class="ls11 ws8d">260 607</span> <span class="_ _14"> </span><span class="lsc ws34">151 237</span> <span class="_ _17"> </span><span class="ls11 ws29">515 73<span class="_ _33"/>0<span class="ls0 ws0"> <span class="_ _5"> </span><span class="lsc ws36">390 120<span class="_ _3"/><span class="ls0 ws0"> </span></span></span></span></span></div><div class="c x12 y875 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h5 y876 ff4 fs2 fc3 sc0 lsb ws1d">* dane przekształcone<span class="ff1 fc0 ls0 ws0"> </span></div><div class="t m1 x8 h33 y1f9 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf40" style="content-visibility: auto;"><div class="pc pc40 w42 h53"><img alt="" class="bi x0 y877 w43 h69" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w4e h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">64<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 ws0">Nota 1<span class="ls0">9</span>. Pozostał<span class="_ _3"/>e przy<span class="_ _3"/>chody i koszty<span class="_ _3"/> operacyjne<span class="ls0"> </span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 ws9">Pozostał<span class="_ _2"/>e <span class="ls9 ws2a">przych<span class="_ _2"/>ody<span class="_ _2"/> oper<span class="_ _2"/>acyjne<span class="_ _2"/><span class="ls0 ws0"> </span></span></div><div class="t m1 x3e h5 y503 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y6f2 w53 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y6f2 w7 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y786 ff1 fs2 fc0 sc0 lse wsc">Ulga na inn<span class="_ _2"/>owacyjnego pracow<span class="_ _2"/>nika<span class="ls0 ws0"> <span class="_ _107"> </span><span class="ls13 wsd">4 635</span> <span class="_ _58"> </span>- <span class="_ _8"> </span><span class="ls13 wsd">1<span class="_ _2"/>2 353</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y787 ff1 fs2 fc0 sc0 lse wsc">Sprzed<span class="_ _2"/>aż pozostała<span class="ls0 ws0"> <span class="_ _16d"> </span><span class="ws1e">1 082</span> <span class="_ _2b"> </span><span class="ls13 wsd">3 296</span> <span class="_ _13"> </span><span class="ls13 wsd">1 428</span> <span class="_ _6f"> </span></span>3 337<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y878 ff1 fs2 fc0 sc0 lse ws10">Dotacje<span class="ls0 ws0"> <span class="_ _1de"> </span><span class="ls14 ws11">919</span> <span class="_ _13"> </span><span class="ls13 wsd">1<span class="_ _2"/> 823</span> <span class="_ _88"> </span><span class="ls13 wsd">1 843</span> <span class="_ _4b"> </span><span class="lsc ws19">2 754</span> </span></div><div class="t m1 x2c h5 y879 ff1 fs2 fc0 sc0 lse wsc">Przychody<span class="_ _2"/> z najmu<span class="ls0 ws0"> <span class="_ _207"> </span></span><span class="ws10">138<span class="ls0 ws0"> <span class="_ _42"> </span></span><span class="lsf">1 6<span class="_ _2"/>96<span class="ls0 ws0"> <span class="_ _2b"> </span><span class="ls13 wsd">2 294</span> <span class="_ _2b"> </span><span class="ls13 wsd">5 046</span> </span></span></span></div><div class="t m1 x2c h5 y87a ff1 fs2 fc0 sc0 lse ws28">Dochody<span class="_ _2"/> z re<span class="_ _2"/>fakturowani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _203"> </span></span><span class="ws10">131<span class="ls0 ws0"> <span class="_ _62"> </span><span class="lsf ws33">197</span> <span class="_ _25"> </span><span class="lsc wse">553</span> <span class="_ _bd"> </span><span class="lsf ws33">5<span class="_ _2"/>95</span> </span></span></div><div class="t m1 x2c h5 y87b ff1 fs2 fc0 sc0 lse wsc">Zysk na sprz<span class="_ _2"/>edaży mająt<span class="_ _2"/>ku trwałego<span class="ls0 ws0"> <span class="_ _220"> </span><span class="ls13 ws18">48</span> <span class="_ _25"> </span><span class="ls13 ws18">256</span> <span class="_ _4e"> </span><span class="lsc wse">73</span> <span class="_ _bd"> </span><span class="ls13 ws18">265</span> </span></div><div class="t m1 x2c h5 y87c ff1 fs2 fc0 sc0 lse wsc">Rozwiąz<span class="_ _2"/>anie niewykorzy<span class="_ _2"/>stanych rezerw n<span class="_ _2"/>a koszty<span class="ls0 ws0"> <span class="_ _40"> </span></span><span class="ws10">38<span class="ls0 ws0"> <span class="_ _c9"> </span>- <span class="_ _1e"> </span><span class="ls11 ws1e">178</span> <span class="_ _25"> </span><span class="ls13 ws18">23<span class="_ _2"/>2</span> </span></span></div><div class="c x8 y87d w8 ha"><div class="t m1 x2d h5 y24 ff1 fs2 fc0 sc0 lse wsc">Spisanie h<span class="_ _2"/>istoryczny<span class="_ _2"/>ch zobowiązań se<span class="_ _2"/>gmentu </div><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls17 ws13">GOG.COM<span class="ls0 ws0"> </span></div></div><div class="t m1 x7b h5 y87e ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _3f"> </span><span class="ls13 wsd">2 230<span class="_ _2"/></span> <span class="_ _58"> </span>- <span class="_ _2b"> </span><span class="ls13 wsd">2 230</span> </div><div class="t m1 x2c h5 y87f ff1 fs2 fc0 sc0 lse wsc">Nieodpłat<span class="_ _2"/>nie otrzymane<span class="_ _2"/> środki tr<span class="_ _2"/>wałe oraz towary<span class="ls0 ws0"> <span class="_ _1f7"> </span>- <span class="_ _8b"> </span></span><span class="ws10">306<span class="ls0 ws0"> <span class="_ _8d"> </span><span class="ls11 ws1e">168</span> <span class="_ _bd"> </span></span>30<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="c x8 y880 w8 hb"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Odwrócen<span class="_ _2"/>ie odpisu aktu<span class="_ _2"/>alizującego nakłady<span class="_ _2"/> na prace </div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lse wsc">rozwojowe<span class="_ _2"/> w toku<span class="ls0 ws0"> </span></div></div><div class="t m1 x7b h5 y881 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _58"> </span>- <span class="_ _1f9"> </span><span class="ls13 wsd">21 5<span class="_ _2"/>31</span> <span class="_ _58"> </span>- </div><div class="t m1 x2c h5 y882 ff1 fs2 fc0 sc0 lse wsc">Zwrot nad<span class="_ _2"/>płaty podatku PCC<span class="ls0 ws0"> <span class="_ _8f"> </span>- <span class="_ _58"> </span>- <span class="_ _15"> </span><span class="ls16 ws29">94</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y30e ff1 fs2 fc0 sc0 lse wsc">Wpłaty od<span class="_ _2"/> komorników<span class="ls0 ws0"> <span class="_ _61"> </span>- <span class="_ _cd"> </span>- <span class="_ _75"> </span><span class="ls13 ws18">27</span> <span class="_ _c9"> </span>- </span></div><div class="t m1 x2c h5 y883 ff1 fs2 fc0 sc0 lse wsc">Rozwiąz<span class="_ _2"/>anie odpisu n<span class="_ _2"/>a <span class="lsb ws71">minimalne gwarancje<span class="ls0 ws0"> <span class="_ _119"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _63"> </span></span></span><span class="ws10">37<span class="_ _2"/>6<span class="ls0 ws0"> </span></span></div><div class="t m1 x2c h5 y884 ff1 fs2 fc0 sc0 lse wsc">Otrzy<span class="_ _2"/>mane odszkodowani<span class="_ _2"/>a<span class="ls0 ws0"> <span class="_ _157"> </span>- <span class="_ _58"> </span>- <span class="_ _58"> </span>- <span class="_ _95"> </span>2 </span></div><div class="t m1 x2c h5 y885 ff1 fs2 fc0 sc0 lse wsc">Inne poz<span class="_ _2"/>ostałe przyc<span class="_ _2"/>hody operacyjne<span class="ls0 ws0"> <span class="_ _14f"> </span><span class="ls13 ws18">421</span> <span class="_ _87"> </span><span class="ls11 ws1e">15</span> <span class="_ _bd"> </span><span class="ls13 ws18">20<span class="_ _2"/>5</span> <span class="_ _87"> </span><span class="ls16 ws29">61</span> </span></div><div class="t m1 x13 h5 y886 ff3 fs2 fc0 sc0 lsa ws15">Razem pozostałe przychody o<span class="_ _3"/>peracyjne <span class="ls0 ws0"> <span class="_ _a"> </span><span class="lsc ws34">7 412</span> <span class="_ _4b"> </span><span class="lsf ws14">9 81<span class="_ _2"/>9</span> <span class="_ _10"> </span><span class="ws1d">40 747</span> <span class="_ _6"> </span><span class="lsc ws34">15 2<span class="_ _3"/>04<span class="ls0 ws0"> </span></span></span></div><div class="c x12 y7bb w7 hd"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h8 y887 ff3 fs4 fc2 sc0 ls49 ws10c">Pozostałe k<span class="_ _3"/>oszty ope<span class="_ _3"/>racyjne<span class="ls0 ws0"> </span></div><div class="t m1 x3e h5 y888 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y889 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y889 w6 h9"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y889 w53 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y889 w7 h9"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 y1f ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x2c h5 y88a ff1 fs2 fc0 sc0 lse wsc">Koszt własn<span class="_ _2"/>y sprzedaży<span class="_ _2"/> pozostałej<span class="ls0 ws0"> <span class="_ _221"> </span><span class="ls14 ws14">1 7<span class="_ _2"/>19</span> <span class="_ _2b"> </span><span class="ls13 wsd">3 925</span> <span class="_ _13"> </span><span class="ls13 wsd">2 214</span> <span class="_ _4b"> </span><span class="ls12 ws13">3 9<span class="_ _2"/>57</span> </span></div><div class="t m1 x2c h5 y74 ff1 fs2 fc0 sc0 lse wsc">Koszt własn<span class="_ _2"/>y najmu<span class="ls0 ws0"> <span class="_ _61"> </span><span class="lsc wse">552<span class="_ _33"/><span class="ls0 ws0"> <span class="_ _8b"> </span><span class="ls16 ws29">994<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _3f"> </span><span class="ls13 wsd">2 26<span class="_ _2"/>5</span> <span class="_ _3f"> </span><span class="ls13 wsd">2 8<span class="_ _2"/>25</span> </span></span></span></span></span></div><div class="t m1 x2c h5 y161 ff1 fs2 fc0 sc0 lsb ws1d">Koszty amortyzacji nieruchomości inwestycyjnych<span class="ls0 ws0"> <span class="_ _fa"> </span><span class="ls13 ws18">413</span> <span class="_ _25"> </span><span class="ls13 ws18">462</span> <span class="_ _23"> </span><span class="ls13 wsd">1 3<span class="_ _2"/>41</span> <span class="_ _9e"> </span><span class="lse wsc">1 39<span class="_ _2"/>1</span> </span></div><div class="c x8 y88b w8 h9"><div class="t m1 x2d h5 y29 ff1 fs2 fc0 sc0 lse wsc">Likwidacja ś<span class="_ _2"/>rodków <span class="lsb ws1d">trwałych i wartości </span></div><div class="t m1 x2d h5 yda ff1 fs2 fc0 sc0 lsb wsd">niematerialnych<span class="ls0 ws0"> </span></div></div><div class="t m1 x99 h5 y44c ff1 fs2 fc0 sc0 ls11 ws1e">163<span class="ls0 ws0"> <span class="_ _cd"> </span>- <span class="_ _2b"> </span><span class="ls13 wsd">3 0<span class="_ _2"/>42</span> <span class="_ _8b"> </span><span class="ls13 ws18">48<span class="_ _2"/>3</span> </span></div><div class="t m1 x2c h5 y88c ff1 fs2 fc0 sc0 lse ws28">Koszty<span class="_ _2"/> dotyczące<span class="_ _2"/> refaktur<span class="_ _2"/>owania <span class="ls0 ws0"> <span class="_ _d7"> </span></span><span class="ws10">131<span class="ls0 ws0"> <span class="_ _1e"> </span><span class="lsf ws33">1<span class="_ _2"/>97</span> <span class="_ _25"> </span><span class="lsc wse">553</span> <span class="_ _bd"> </span><span class="lsf ws33">5<span class="_ _2"/>95</span> </span></span></div><div class="t m1 x2c h5 y88d ff1 fs2 fc0 sc0 lsa ws1a">Spisanie VAT<span class="ls0 ws0"> <span class="_ _222"> </span><span class="lsc wse">73</span> <span class="_ _cd"> </span>- <span class="_ _8b"> </span><span class="ls13 ws18">328</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y88e ff1 fs2 fc0 sc0 lse wsc">Darowizn<span class="_ _2"/>y i działalnoś<span class="_ _2"/>ć charytatywna<span class="ls0 ws0"> <span class="_ _47"> </span><span class="ls13 ws18">41<span class="_ _2"/></span> <span class="_ _15"> </span><span class="ls15 ws15">89</span> <span class="_ _25"> </span><span class="ls13 ws18">445<span class="_ _2"/></span> <span class="_ _9e"> </span><span class="ls11 ws12">1 312</span> </span></div><div class="t m1 x2c h5 y88f ff1 fs2 fc0 sc0 lsa ws1a">Należności nieściągalne<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _223"> </span><span class="ls11 ws1e">16</span> <span class="_ _58"> </span>- <span class="_ _15"> </span><span class="lsc wse">70</span> <span class="_ _58"> </span>- </span></div><div class="c x8 y62a w8 h1c"><div class="t m1 x2d h5 y158 ff1 fs2 fc0 sc0 lse wsc">Odpisy akt<span class="_ _2"/>ualizujące w<span class="_ _2"/>artość rzeczowyc<span class="_ _2"/>h aktywów </div></div><div class="t m1 x2c h5 y890 ff1 fs2 fc0 sc0 lse wsc">trwałych<span class="_ _2"/>, aktywów nie<span class="_ _2"/>materialnych oraz nakład<span class="_ _2"/>ów </div><div class="c x8 y62a w8 h1c"><div class="t m1 x2d h5 y1f ff1 fs2 fc0 sc0 ls15 ws15">na<span class="ls0 ws0"> <span class="lse wsc">prace rozwojowe</span> </span></div></div><div class="t m1 x7b h5 y890 ff1 fs2 fc0 sc0 ls0 ws0">- <span class="_ _6b"> </span><span class="ls11 ws1e">911</span> <span class="_ _58"> </span>- <span class="_ _6b"> </span><span class="ls11 ws1e">911</span> </div><div class="t m1 x2c h5 y62c ff1 fs2 fc0 sc0 lse wsc">Koszty<span class="_ _2"/> kasacji materi<span class="_ _2"/>ałów i towarów (<span class="_ _2"/>zniszczeni<span class="_ _2"/>a)<span class="ls0 ws0"> <span class="_ _152"> </span>- <span class="_ _87"> </span><span class="ls11 ws1e">12</span> <span class="_ _11"> </span><span class="ls11 ws1e">171</span> <span class="_ _2c"> </span><span class="lsc ws19">2 771</span> </span></div><div class="t m1 x2c h5 y62d ff1 fs2 fc0 sc0 lsb ws1d">Likwidacja nieruchomości inwestycyjnych<span class="ls0 ws0"> <span class="_ _d6"> </span>- <span class="_ _cd"> </span>- <span class="_ _6d"> </span><span class="lse ws10">737</span> <span class="_ _58"> </span>- </span></div><div class="t m1 x2c h5 y891 ff1 fs2 fc0 sc0 lse wsc">Inne poz<span class="_ _2"/>ostałe koszty<span class="_ _2"/> <span class="ws10">operacyjne<span class="ls0 ws0"> <span class="_ _18"> </span></span>1<span class="_ _2"/>35<span class="ls0 ws0"> <span class="_ _af"> </span><span class="ls11 ws1e">193</span> <span class="_ _25"> </span></span>390<span class="ls0 ws0"> <span class="_ _63"> </span><span class="ls13 ws18">447<span class="_ _2"/></span> </span></span></div><div class="t m1 x13 h5 y3fc ff3 fs2 fc0 sc0 lsa ws15">Razem pozostałe koszty opera<span class="_ _3"/>cyjne<span class="ls0 ws0"> <span class="_ _220"> </span><span class="lse wsf">3 24<span class="_ _2"/>3</span> <span class="_ _2b"> </span><span class="ls12 ws18">6 783</span> <span class="_ _8"> </span><span class="lsc ws36">11 556<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _6"> </span><span class="ls14 ws33">1<span class="_ _2"/>4 692</span> </span></span></span></div><div class="c x12 y50 w7 h18"><div class="t m1 x1b h5 yf4 ff3 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="t m1 x8 h33 y414 ff7 fsd fc2 sc1 ls0 ws0"> <span class="_ _6a"> </span><span class="ff3 sc0"> </span></div></div><div class="pi"/></div> <div class="pf w42 h53" id="pf41" style="content-visibility: auto;"><div class="pc pc41 w42 h53"><img alt="" class="bi x0 y827 w43 h66" src="data:image/png;base64,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"/><div class="t m1 xd7 h7 y6d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x5 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Ś<span class="ls1 ws1">ródroc<span class="_ _2"/>zne skrócon<span class="_ _2"/>e skonsolido<span class="_ _2"/>wane spraw<span class="_ _2"/>ozdanie finan<span class="_ _2"/>sowe Grupy<span class="_ _2"/> Kapita</span>ł<span class="ls2 ws2">owej CD PR<span class="_ _3"/>OJE<span class="_ _3"/>KT za okres<span class="_ _3"/> od 1 <span class="ls1 ws3">lipca<span class="ls0 ws0"> <span class="ls46 ws70">do </span></span><span class="ws108">30 w<span class="_ _2"/>rześnia<span class="ls0 ws0"> <span class="ls3 ws109">2023<span class="_ _2"/></span> r. </span></span></span></span></div><div class="t m1 x8a h2 y17 ff1 fs0 fc0 sc0 ls4 ws6">(wszystkie<span class="_ _3"/> kwoty po<span class="_ _3"/>dane s<span class="ls0 ws0">ą<span class="_ _3"/> <span class="ls4 ws6">w tys. z</span>ł<span class="ls2 ws2">ot<span class="_ _3"/>ych o il<span class="_ _3"/>e nie poda<span class="_ _3"/>no ina<span class="_ _3"/>czej)<span class="_ _33"/><span class="ls0 ws0"> </span></span></span></div><div class="t m1 x7 h2 y1 ff1 fs0 fc0 sc0 ls1 ws3">Za<span class="ls5 ws1">łą<span class="ls2 ws2">czone inform<span class="_ _3"/>acje<span class="_ _3"/> stanowi<span class="_ _3"/><span class="ls0 ws0">ą <span class="ls1 ws3">integraln</span>ą <span class="ls6 ws7">cz<span class="ls7 ws8">ę<span class="_ _2"/>ść</span></span> <span class="_ _2"/><span class="ls1 ws1">niniejszeg<span class="_ _2"/>o sprawozd<span class="_ _2"/>ania finanso<span class="_ _2"/>wego</span> </span></span></span></div><div class="c x8b yd0 w24 h21"><div class="t m1 x0 h4 y1e0 ff1 fs1 fc0 sc0 ls38 wsca">65<span class="ls0 ws0"> </span></div></div><div class="t m1 x8 h33 y72b ff3 fsd fc2 sc0 ls34 wscc">Nota <span class="ls37 wsc8">20</span><span class="ws0">. Przycho<span class="_ _3"/>dy i koszty f<span class="_ _3"/>inansowe<span class="ls0"> </span></span></div><div class="t m1 x8 h8 y741 ff3 fs4 fc2 sc0 ls8 wsa">Przychody<span class="_ _2"/> finansowe<span class="_ _2"/><span class="ls0 ws0"> </span></div><div class="t m1 x3e h5 y503 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="c xd y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x10 y6f2 w6 hb"><div class="t m1 x15 h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.0<span class="_ _3"/>7.202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="c x11 y6f2 w53 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>3 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2023<span class="ls0 ws0"> </span></div></div><div class="c x12 y6f2 w7 hb"><div class="t m1 xe h5 y29 ff3 fs2 fc0 sc0 lsc wse">01.01.<span class="_ _3"/>202<span class="_ _3"/>2 <span class="ls0 ws0">– </span></div><div class="t m1 xf h5 yda ff3 fs2 fc0 sc0 lsd wsf">30.09.2022<span class="ls0 ws0"> </span></div></div><div class="t m1 x13 h5 y786 ff3 fs2 fc0 sc0 lse wsf">Przychody z t<span class="_ _2"/>ytułu odset<span class="_ _2"/>ek<span class="ls0 ws0"> <span class="_ _16b"> </span><span class="lsc ws36">10 666<span class="_ _3"/><span class="ls0 ws0"> <span class="_ _3f"> </span><span class="lse wsf">9 344</span> <span class="_ _bf"> </span><span class="ws1d">36 443</span> <span class="_ _b"> </span><span class="lse wsf">27<span class="_ _2"/> 363</span> </span></span></span></div><div class="t m1 x2c h5 y787 ff1 fs2 fc0 sc0 lse wsc">od krótkot<span class="_ _2"/>erminowych depoz<span class="_ _2"/>ytów bankowy<span class="_ _2"/>ch<span class="ls0 ws0"> <span class="_ _1fa"> </span><span class="ls11 ws12">5 913</span> <span class="_ _4b"> </span><span class="ls18 wsf">5 794</span> <span class="_ _10"> </span><span class="ls13 wsd">23 249<span class="_ _2"/></span> <span class="_ _c5"> </span><span class="ls11 ws12">14 811</span> </span></div><div class="t m1 x2c h5 y878 ff1 fs2 fc0 sc0 lse wsc">od obli<span class="_ _2"/>gacji<span class="ls0 ws0"> <span class="_ _124"> </span><span class="ls16 ws16">4 668</span> <span class="_ _3f"> </span><span class="lsc ws19">3 550</span> <span class="_ _9"> </span><span class="ws1e">1<span class="_ _2"/>3 007</span> <span class="_ _43"> </span></span>1<span class="_ _2"/>2 337<span class="ls0 ws0"> </span></div><div class="t m1 x2c h5 y879 ff1 fs2 fc0 sc0 lse wsc">od pożyc<span class="_ _2"/>zek<span class="ls0 ws0"> <span class="_ _196"> </span><span class="ls15 ws15">85</span> <span class="_ _cd"> </span>- <span class="_