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')format("woff");}.ff3{font-family:ff3;line-height:1.313477;font-style:normal;font-weight:normal;visibility:visible;}
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Zqnu3FSKShEMVEs4Yx1aMFFyVGkuU+mSnrZY+uchZthsEhlghm9aO/BXXEdCf2oxmncJo2PyemJiMkQfLkEVkrz8kmeVF2yh7ZJz0a6Adm9gv3nusJO/0Av93X0+9IfAtjcBcrk4I5rGcbLjO/SZIo35UzmqCJJm5gNAyn+R/4Sn/Md2Ec7uS3aXiAOWcjn1E/jWfRiPe4tw0n8E/8hyiZDJChxGKMjJOHZZ6sZBR75apEdRjrl6KlelA7LMHaXL7bFz0cxoYHw6uh9w3+DX/Ut/bX9176yWQFHsVyrOiv2Jv0cwyf4FNco4+IjGasWTKb+dbS/kXpI51itEL3qLc022wtboSrDR8My8La8JBP9tnkliHACCRz3Ec25aGAtquI5g7sZmUOkT2d+Exul1GSJLNkviyQIlkiT8lyKZfVsoao1sthaZROOS+fqdOIxhKnBH1Mq7RGD2uzduonBptnC6zcVluNHbZT9i832CW6JJftitzT7pkAgUWGxbT2De8rixZHt0ePhlPCB8Inw+qwKewMP/Y3+3f9JUSQxBgL8ARjXMv812MTXiU/djPGj9CNHtb8C2Jh8g25gxGP7q9bJuPOZuT5UiAlHEtkGfFfJw1yUN6WI9IkLXJczsgFuarC6KdwzGAX5GkJc9iuDfqGnuW4pv+1CZZod9s0S7ciZrPBnmc+L9kFu+TUxbqpbp6rdO8HFjwebAvqgubgr8HlyODIj25oxP8VhJe1apNLt1K8hhw1u6xnNFXWaq/8QeOkid7iLMdyNFNnQKWRLC/DbTfVReIj8XobBt9UdN2GvqyTLd9NsIH4KfsNWqjrtQi75G30ahaZtsra9DVdZHVuq0uXLlTSJ3SQfIUMZEg6a9eOclZosu13J65bDGKsLyjTQX6D6w7UzlAH00Ttb1IoVyRHhxGtGboJ4/g+WK7wOYsdeJbMf0vykeI+tI36Qz3PuVLUSBNzbESpNsrrrEsK+/EnkiOv2FRUSDnRmI5l+iLG6nIdSz7n4d9SJbHs3F7WZryWwNkgfQwdWsCqn5KhOkUqyNMyVMuvkChROYJW3YJ7ZbG90zciOlGl74ocsCwckF7X4lrU0VIT0UyieswkQ3ZQI/LYmfE2gaxJQaCJ5P+jVMA5GKLXZI2WYqnU2qeyUzPwEBbbCv2+bAuvuQybRsT+TDXJjEyPQZAaxLlkVrwb6WTjE0BkibsYVF3/b+32pS/w8eGi4JbwAp4hOllUt2r2UhbOyTBZKHOd19nO+/lo0P3ugh8uAyUepz07LHxTUmW8HyPl/maZS4YvjNRHX3bV7jm30q3h2dRL1VyPrdiOv/A0+T3PrTuJ4xyi+Qi1ZynPiCTcjXuYXTrupyrN4loO5lNPi6iSJfgxyqm8v8UeHOAJNZt4LOS+Eizj/AqeUKtRwf7fgI3UgG3YhdO6W1+1eH1ej+kqXYpzOGfv20yZjw73gqvEPIzHXPkmPX+HVRrNfRt9O73dhZFU/2R2KXnve3yn/2P0JO3tYuxbI/ejJ5KJiXhIvnJ3SBAM+R+v8QiJAAB4nO3CoRGAMBAAsP8r46CYo6N1LAZhjleYWkQFV5NLIuKcKq9p5POH1pfUl+MGAAAAAAAA2O8F+o121gB4nI1Wa2wcVxW+585zZ9a789rd2cfM7s7YO47H3XX8iq1s7BENKW2UB4KIJLBKBIQ0hSp1qVQCFIUfECEQhYhGoNA2EhFFikhju0m3ITRuZFBKRdOUlEaQ4MQKCSpdaiRjIerd5d61o6YqlRjdOfecb+/M3Hu+81iE0VqE8Oe5LYhBAiqOAyqVJwT2eK13nOeulCcYTFQ0zlCYo/CEwP92sTwBFO9T82pHXs2vxblGO/y4cT+35T/H1rK/R+SV6IfNGbbM7EcySsDHgiEtzsaNRJx5GV6W38B/5q4Kb8j8F4U9Kt6Fd7F7xD3SA21fUnfpX0iIsTwTzYcYOSSE86janJqMJkdbcyTRmoO22MAJBArqQTvJtqv4QGBqeT4gy/iArNnLn+Uv8Nf4OZ7jqzA7aXb90qxC97d8ZaECvl+rV8Z8OqPRUaWm1Fb2oPUn5E+sP9H+8e1bf4XizXlkNOefU4yIkTjdnEV6c3ayzVbtoeVrG6rAWAWN3f2ZrYEcN5T0qEGFWm0uBHrUHpUNIkSJCIEKgr8dWJo8KhiyRn4kIm6oiRGDCt2IGnTFdKARRZLCCnmSCMxEs2Xwkf/+axsYyHXQQD/q60VCf8F1+JgR7+sdZMuN2rnpxj9Amz4H+pbrR45cpzc8O9WYA/XsFKiNuZee+svMkz+9NkO42Y0Qu5tDLc7XjfNCFcLPYUAcSxUGSTxHlFMMg1MhgWKnACXFTV8z/Y3KfHlDvbxRWShvUOplNFqul+m9sud2LOxm0WKOmVoMOPQuyrFTNBbg781ZPMtxSEVZtCmI/lH+q4xFQUIK6I+kyAeeD/Q2lJLjx5URkEas4/BpJIBwBt+LcqgBG5FJqavduKHcuEFII5yBqg2TsbIHxoCJgOsUPKYw0D/Y1xuPGUxL8j44FMLPF3BC1RK4A5dct7jL89eMdFHBHqxvz6VSOfxzU3aKRVdaFNf43eU1XXeV6Z4l/AzzEvs6Esmud45HuCr+diCBFAohQNKbodP4KJLxi0E4p55VL6gz6jsqp56GOML4xUkR3iRhefRkj7hXxOIZ/BOkoX/C5qVzzNeUOjnNPIm/clkpE4+SY+SXT/GeQr61js8lkzkedrdUM5Xj2NcbqUI2W4CbSzPZi0m4nGIPoiE8FIzOWjdtvA7dNzSFXkN/gMuZi9YCWoAFS+pAnuXZhaF7Mp/K/MJ+wb6ELsEl6y34m9W21QYIq9pHtpDkunaSKmGN7D7Qn45CNJqN4ugKPRrVdCuc7aC4gpzNDnZWFByno2BlSwMUlHv7Bnt7Bwatksy1bLGPFUWOteR0bOllJkTNrInNFYZpxgwrXeykeAT5m33sr/B8v9OzitXmd4OMBSiXsSwbsAFU2kMI2ZZtEIi41Qpku4Mc3rYzVgGofV8mkx5ahZlYIY2LJW+wUCrJcpjVC2Gx4A0NWbZtrRq0vQBdgKy3w9vrPeud9Tgv8Fb0e4E2EPUe917zrnlzBKvi60HMysIOwI/DBcAAbCbDYsxaVbwviOs5hjVYe5N+QZ/R39FZPTl8bm8rLSobaoTMVFKpmepwaWlUxohZ8f0xU7mZIumyhCokbeqU+LJCJ6KXW3FQr7UwEt0HuKJ/4LHpA2LR9LnHlGnfREp9jTZcMkH5V2V++k5r7H3mhxsffMz3Sdw9TCsZuOCqS0nj5ltJsxpUd1kJwe10+uAS/NTOxq+Vw3YqZTd+R+U9A1S+CiMw/Go2lcr2r6Oy8YqdTmUPa7ADzyzGE7pmmpqeYN5K6Hqi3o0v0flOvNU/vkH6xzH2FrJRF7p+6t6u+7uwiKv4OIkYDrgScBwGR7RNCinpUiKdNhOOLcWdzlBFqsLnJjvz4TiZg5yTN2wUlg2BvBcS2VBuP0AUAFLdHfn9CihV+N6k37X/do8Yq5HyVhkjZa5MqSJNgpByg4x5UnGGP9y9K3vWn4gvt5HJiKiJtFWsPxFehl5AXc23J3KGd7r5b1Ro3pp0xfbkex1Fve3lAd51ijDQP0L8nlhmoU+/s9bjh6hTf3Pw+sMX9+27+OUrh1r2Q5efOHT58qEnLrO33n2Q+vKZ8/uuPfqVma+ehz+ZxFw8f+TKlSNPX71KasYxUjO2M48iH2KB8fUIdIc2SQ9o+7TvaIf4J3Uh41CnytnzbjbruE4mHTuNjyMTgiDUyl0n7XfQFZs6N7Z3dna0O74cMcKyFBI5oQ10ZEQUqb1jNfJ5aVTJs0JsddpZTXJUigpzAhZSdyEj1x51N7v73R+4R9w5l3eT3fXvL+XRUn+5WSHVcQNNhtFajXaYpYJP7sQwqMPD/1fMz0+P8/juTxLXA/n3kG7vB1LgJtRUP+mr21ptX10m56RuROJapsXFGOkpsZHlqKeluEgKMi+o+f+ZIH0YH/3ZR9d/M6lLEd3tT646fBYeoXzUH7RTyewrh6lkPnvpR1t2pfSkoLuprcca/ZSfhKYm8BlKDUL/BYtNaagAeJy1GE1vI0m1MnZ2PnYyjNgPLZvdpQ5oJ0GNk9lFO9qMkOg4nbh3HDtqO5ONOKza3eW4Zjpdre72WL4ifgDiyAm4rUBoOYKEQPwBEMsZCTggJG5w4sR7r6rbbScOsyMxGXe/evXqfb9X1cUY27q2w1YY/Vv50jVu4BX2cq1l4Gvsei00cI3x2s8NXAeavxt4ld2urxn4JXarvm3g6+xB/acGvsHeWH3NwDfZndW2gdeu335lDJxX6jWQdfvN7xK8CvDdN79P8EuE/wnB1wn/GcE3CP4dwTdB0XdIQ4RX2Ou1bQNfY3dqfQPX2LdrkYHrQPN7A6+yN2r/MvBL7NX6mwa+zuL6QwPfYNv1vxn4JntrtWHgtTtvrH6H4Fuk558Ifpl0+yvBtwn/b4LvILx+jeC7qNv6XYJfAfjL65zgV4nmmwS/hnzWdwl+nfDalq/Q2gHB60STEvw20XyP4K8S/AOCv0b0PyL46wRrH36D4N8ifIP0X/8DwVrWnxG+rfH/JJhsWf8P+5Rx9h7bZvfZA4D6bMQEvA+ZYjH8cjZlCWGaMEoBxqcPeEkUDZixWQR/nHmAO4P1OctoJOAtgPoZPEOiXGO36NcCzABmBJsAtksSYpBdyGqDhCnwHwMvDrwV8JUsADgAOIG5tJTFSwu22fsAvVuOHjCL9PCBQwK0HOT6IAd5BOypof0IRiPA4uwY9MxKu9AXkmyJluozJH9wtgvjAcwg1idvzNuo+ShjKScpY5gNyF4cDYH3BNamhBkDVUje44AvYuKCTugdSeti8u9DWi+IQrBzkIneDunJjUYFLSd8Bhj0X1JGcWYHzueghYSVGXiBfcrf277/gPdHgh+qWOXTRPCmShOV+rlUcYPbUcQ9eTbKM+6JTKTPRNjga7fWbrXEIBUT3k1E3MdVbX+qxjmP1JkMeKCSaYqrOArYfp+/i68HFvf8KBnxlh8HKngK2I/UKOatcZihrP5IZjyq8hmqlO/KQSQDP+JGItAoEMozNU4DAa9hPvFTwcdxKFKeoyVun7dlIOJMPOSZEFycD0QYipBHGstDkQWpTNBEkhGK3JdRBg5pmshJE50ORZg1QZgE9h0BA8z9M6CKKJ7ME2fjyAdgsap2lnDjbANoJcVJldmxCQxMCHYq4vjGoQxShWZuPp96j2kuK4P/AQT6Qyga9likGVr8QePD9xZZzTMiPsuU18nuU+piswgpMdEVT6kIhi/UaKo2YIx9nqd+KM799ClXw+UZyr6wLLaMF4OqVqZKsboeUbXkEGd0AGspyLOQPxJ5HgkK92IIsVTHIC+hwtQlOiSZObWcU/IoJ29NqQ3oss3LVlRQI05RQ8SGgboLanch0SWmZVkUh5jkJBQpvTYwXIQZ+8Q7ITPOgSqnOVw1ID2KFrTYTnKzQje39AJmWNpgleNZO7vonYTGIawJYGyZ1oZbiJZrlXIWLZCUyRPyU0DN/jKfTYylkraBiBp+sTkt+h7XRARtAP3mXHu9nLvW4UV9W23eyOkMcCm165wiF5T5eZkFhfSLej2s5ABaom3JSV6R+Sk1/CnlDyZ4TJucv9RSnXv+XFbpHqDMU1ulYdw2E7N5orZFNAs+SIlb9FU5qg8asYnMjHtRIdJ4OaXtHDdjafzcKI8dRR9AOyKycFJ6ej6zLYqOT3BocuHiRrxYDRt0IEFbd9gW/AnqWyjjKW23giLrAw69dAYUxdyW4fnJwua+aSp41jGy0muFNl/k+PScxxX+1gKPdsGDv11m9BPA6VgVmSPoqBeZY84sw686ghWZufwYVkTvqKygrLJ36bjrbBBG3hnldGzib5HdqTki6R6EHcKnGOhYF/ms8ysx+6OWoICrPhLFZbb4bHYUXexr/4d4lF7yyXb0nTQ9PzQ1GwD3c1Mrs50MJUjanjLKT6Pj8vgC3Js/jELENys+Cmm3ieb6zUUbr+BHXVjSuoL68i5nLXS5wveLq9Fruq9W7S70mn0ozCpntiMVMbSo7yuSMizHopIh2L90hDLgNttptdYD0kWYHWtcxrLaT3QMt0zEM6qUqNShqO35XHp+r1Z3em1ldceZz+mZJybkx/MXjGOxK+AZMDaeERUNQnqizJlfngBFUNlD8it6st4BQrKg2Pl2LnRzH7gq6jyXfx7qE1+x48x8VOxqMz9V+8r8qoz6hY7XwNh++f7rL4lqWnogo0yNibuuJL0LV3f3F82C6l7XYg5RdNk+jE5g9/QI4wKOQzf1YOYxjPYAuweYe0DRM/P3KGIntCe1gO6Y9jvNw4NnB8an1Ov2Gacxjh4BfQd44VqHfUwyHODWI0qPeB8Ctg1vx9DhiiZgjmGM8AF1Qy2vA6v0B69r9ketaR/wvLRwXiuXJBaaHcLIA/4tM2sDb5f4of4of5/gTqnnvtHUJh8hZ+TZBI3aNELsMbyPgK5H8m2yWWvbIRv2YV7b4pAGKLlhbNV06J/HZgZjhPq14W9mlU0+aJE2M/814X0EmiP/A5jt007RhZV7ZGmPvOcYn6G1bRrNrNKRapI16FX0wR7Ah/A7KH3n0VPr4lW4zfvuhOZnVNo+2zyb5LkujXQ0mjTqU6xw1jKx9MiORaknlIkOUdlkca/MkH3KXq19kZ1aRreiiZaHsa3qUmQ1v6JGNJdi/thE+qJf0Os2+QT16pWSl3HW9cnKD3aejZMkkiLkQxXnDX6qxvzcn/JxJniOlx2I5rniQSr8XFg8lFkS+VOL+3HIk1TCbAAkAt5+xhORnss8B3aDKV10FNcZOUxkXKUFMEQJFr7pOqRUJ0lVOA5yi+NFDqy1cE0hQMZ8MpLBqKLZBITKOIjGId76FNqrOJryDbmpr1Uq5MDhKm31LYyMz3gqsjyVAX5zzwTg8pLXQ/LAhgQpuTjHD/RUgtRQTeJI+eG893ztKpGiOQpEwXOcJ+OchwLNRJqRiJJ5jza4HU8NOQYEGIJ/RnIgQecGXnHhPcFQRZGaoNLG2RYf+Bloq+LyrqkIw8Yoz5OdrS0RNybyqUxEKP2GSs+2cLQFlJ+YW6lNCDAlRoaqIZvLr9Euu/76o6FoI8Xn6OgnCqxC54hnIlKJdvj8RRs6c+6qDc07wgBldCMEtoMbBKw7S33wTmjxYSoEZlAw8tMzsBr9DP6CqAIDrga5L2N0i0+XfUWuPb8dqJKfZSqQPuZIqILxOUTF13dyMgLfbCDHOXt5z9z2fb5JGoUCGEodiUvp+ETmI0RXUs4yKYfaF9ORhFzVspFXqm88QQIVElpo8XMVyiG+BTkkGYNB2YiKFlgPxljAGSJNnoCFW2B4JqIIOWC0jZcuVVUXPYjUhWM8TUpMRur8ChuxFMZpDMoIYhAqninS5YkI8iLFZpkMBRBKKr6dIs39gXomKte2scqxcEgjLLVklitmKhv5YNdAzNWvXzE1RQWyHNJJQpCghHW5X+UCXXUth/e6+/0T23O42+NHXvexu+fs8Xt2D8b3LH7i9lvd4z4HCs/u9E95d5/bnVP+yO3sWdz5+Mhzej3e9bh7eNR2HcC5nWb7eM/tHPBdWNfp9nnbhXoEpv0uR4GGlev0kNmh4zVbMLR33bbbP7X4vtvvIM99YGrzI9vru83jtu3xo2PvqNtzQPwesO24nX0PpDiHTqffAKmA485jGPBey263SZR9DNp7pF+ze3TquQetPm9123sOIHcd0MzebTtaFBjVbNvuocX37EP7wKFVXeDiEZnR7qTlEArk2fC/2Xe7HTSj2e30PRhaYKXXL5eeuD3H4rbn9tAh+14X2KM7YUWXmMC6jqO5oKv5XESABMfHPWemy55jt4FXDxdXiSGeDDZMRQdwPAwz+tyerqzBYfYJHIb/AZh4br5njs+huYVltR/WflH7de038Ptl7Ve1n7FFjrORT59ly+b/skCNn83z8ozEpfwjukBYmK+/U79ff1Q/qH8Lnh8uyItJxnJ+OPLh4wav4tAPDD8KVj5b+XGN0UcSg4NFCn9j8+H/v3gtHf0X6ctkMgAAeJxt2kO0RWcXbutMe67YtpM1xmRs27Zt27Zt27Zt27aTP7mnnXZGX5W7CrvN0nh3pX+lZwx3jP/7+3eaMVYZ4//nV97+f/44Y7hjeGOs5LiO5/hO4IRO5MRO4qRO5uRO4ZTOwBnTGcsZ2xnHGdcZzxnfmcCZ0JnImdiZxJnUmcyZ3JnCmdKZypnamcaZ1pnOmd6ZwZnRmcmZ2ZnFmdWZzZndmcOZ0xk64qhTObXTOK3TOb0zlzO3M48zrzOfM7+zgLOgs5CzsLOIs6izmLO4s4SzpLOUs7SzjLOss5yzvLOCs6KzkrOys4qzqrOas7qzhrOms5aztrOOs66znrO+s4GzobORs7GzibOps5mzubOFs6WzlbO1s42zrbOds72zg7Ojs5Ozs7OLs6uzm7O7s4ezp7OXs7ezj7Ovs5+zv3OAc6BzkHOwc4hzqHOYc7hzhHOkc5RztHOMc6xznHO8c4JzonOSc7JzinOqc5pzunOGc6ZzlnO2c45zrnOec75zgXOhc5FzsXOJc6lzmXO5c4VzpXOVc7VzjXOtc51zvXODc6Nzk3Ozc4tzq3Obc7tzh3Onc5dzt3OPc69zn3O/84DzoPOQ87DziPOo85jzuPOE86TzlPO084zzrPOc87zzgvOi85LzsvOK86rzmvO684bzpvOW87bzjvOu857zvvOB86HzkfOx84nzqfOZ87nzhfOl85XztfON863znfO984Pzo/OT87Pzi/Or85vzu/OH86fzl/O384/zP+df5z93DNdxXddzfTdwQzdyYzdxUzdzc7dwS3fgjumO5Y7tjuOO647nju9O4E7oTuRO7E7iTupO5k7uTuFO6U7lTu1O407rTudO787gzujO5M7szuLO6s7mzu7O4c7pDl1x1a3c2m3c1u3c3p3Lndudx53Xnc+d313AXdBdyF3YXcRd1F3MXdxdwl3SXcpd2l3GXdZdzl3eXcFd0V3JXdldxV3VXc1d3V3DXdNdy13bXcdd113PXd/dwN3Q3cjd2N3E3dTdzN3c3cLd0t3K3drdxt3W3c7d3t3B3dHdyd3Z3cXd1d3N3d3dw93T3cvd293H3dfdz93fPcA90D3IPdg9xD3UPcw93D3CPdI9yj3aPcY91j3OPd49wT3RPck92T3FPdU9zT3dPcM90z3LPds9xz3XPc89373AvdC9yL3YvcS91L3Mvdy9wr3Svcq92r3Gvda9zr3evcG90b3Jvdm9xb3Vvc293b3DvdO9y73bvce9173Pvd99wH3Qfch92H3EfdR9zH3cfcJ90n3Kfdp9xn3Wfc593n3BfdF9yX3ZfcV91X3Nfd19w33Tfct9233Hfdd9z33f/cD90P3I/dj9xP3U/cz93P3C/dL9yv3a/cb91v3O/d79wf3R/cn92f3F/dX9zf3d/cP90/3L/dv9x/2f+6/7nzeG53iu53m+F3ihF3mxl3ipl3m5V3ilN/DG9MbyxvbG8cb1xvPG9ybwJvQm8ib2JvEm9SbzJvem8Kb0pvKm9qbxpvWm86b3ZvBm9GbyZvZm8Wb1ZvNm9+bw5vSGnnjqVV7tNV7rdV7vzeXN7c3jzevN583vLeAt6C3kLewt4i3qLeYt7i3hLekt5S3tLeMt6y3nLe+t4K3oreSt7K3ireqt5q3ureGt6a3lre2t463rreet723gbeht5G3sbeJt6m3mbe5t4W3pbeVt7W3jbett523v7eDt6O3k7ezt4u3q7ebt7u3h7ent5e3t7ePt6+3n7e8d4B3oHeQd7B3iHeod5h3uHeEd6R3lHe0d4x3rHecd753gneid5J3sneKd6p3mne6d4Z3pneWd7Z3jneud553vXeBd6F3kXexd4l3qXeZd7l3hXeld5V3tXeNd613nXe/d4N3o3eTd7N3i3erd5t3u3eHd6d3l3e3d493r3efd7z3gPeg95D3sPeI96j3mPe494T3pPeU97T3jPes95z3vveC96L3kvey94r3qvea97r3hvem95b3tveO9673nve994H3ofeR97H3ifep95n3ufeF96X3lfe19433rfed97/3g/ej95P3s/eL96v3m/e794f3p/eX97f3j/c/71/vPH8N3fNf3fN8P/NCP/NhP/NTP/Nwv/NIf+GP6Y/lj++P44/rj+eP7E/gT+hP5E/uT+JP6k/mT+1P4U/pT+VP70/jT+tP50/sz+DP6M/kz+7P4s/qz+bP7c/hz+kNffPUrv/Ybv/U7v/fn8uf25/Hn9efz5/cX8Bf0F/IX9hfxF/UX8xf3l/CX9Jfyl/aX8Zf1l/OX91fwV/RX8lf2V/FX9VfzV/fX8Nf01/LX9tfx1/XX89f3N/A39DfyN/Y38Tf1N/M397fwt/S38rf2t/G39bfzt/d38Hf0d/J39nfxd/V383f39/D39Pfy9/b38ff19/P39w/wD/QP8g/2D/EP9Q/zD/eP8I/0j/KP9o/xj/WP84/3T/BP9E/yT/ZP8U/1T/NP98/wz/TP8s/2z/HP9c/zz/cv8C/0L/Iv9i/xL/Uv8y/3r/Cv9K/yr/av8a/1r/Ov92/wb/Rv8m/2b/Fv9W/zb/fv8O/07/Lv9u/x7/Xv8+/3H/Af9B/yH/Yf8R/1H/Mf95/wn/Sf8p/2n/Gf9Z/zn/df8F/0X/Jf9l/xX/Vf81/33/Df9N/y3/bf8d/13/Pf9z/wP/Q/8j/2P/E/9T/zP/e/8L/0v/K/9r/xv/W/87/3f/B/9H/yf/Z/8X/1f/N/9//w//T/8v/2//H/5//r/xeMETiBG3iBHwRBGERBHCRBGmRBHhRBGQyCMYOxgrGDcYJxg/GC8YMJggmDiYKJg0mCSYPJgsmDKYIpg6mCqYNpgmmD6YLpgxmCGYOZgpmDWYJZg9mC2YM5gjmDYSCBBlVQB03QBl3QB3MFcwfzBPMG8wXzBwsECwYLBQsHiwSLBosFiwdLBEsGSwVLB8sEywbLBcsHKwQrBisFKwerBKsGqwWrB2sEawZrBWsH6wTrBusF6wcbBBsGGwUbB5sEmwabBZsHWwRbBlsFWwfbBNsG2wXbBzsEOwY7BTsHuwS7BrsFuwd7BHsGewV7B/sE+wb7BfsHBwQHBgcFBweHBIcGhwWHB0cERwZHBUcHxwTHBscFxwcnBCcGJwUnB6cEpwanBacHZwRnBmcFZwfnBOcG5wXnBxcEFwYXBRcHlwSXBpcFlwdXBFcGVwVXB9cE1wbXBdcHNwQ3BjcFNwe3BLcGtwW3B3cEdwZ3BXcH9wT3BvcF9wcPBA8GDwUPB48EjwaPBY8HTwRPBk8FTwfPBM8GzwXPBy8ELwYvBS8HrwSvBq8FrwdvBG8GbwVvB+8E7wbvBe8HHwQfBh8FHwefBJ8GnwWfB18EXwZfBV8H3wTfBt8F3wc/BD8GPwU/B78Evwa/Bb8HfwR/Bn8Ffwf/BP8L/g3+C8cIndANvdAPgzAMozAOkzANszAPi7AMB+GY4Vjh2OE44bjheOH44QThhOFE4cThJOGk4WTh5OEU4ZThVOHU4TThtOF04fThDOGM4UzhzOEs4azhbOHs4RzhnOEwlFDDKqzDJmzDLuzDucK5w3nCecP5wvnDBcIFw4XChcNFwkXDxcLFwyXCJcOlwqXDZcJlw+XC5cMVwhXDlcKVw1XCVcPVwtXDNcI1w7XCtcN1wnXD9cL1ww3CDcONwo3DTcJNw83CzcMtwi3DrcKtw23CbcPtwu3DHcIdw53CncNdwl3D3cLdwz3CPcO9wr3DfcJ9w/3C/cMDwgPDg8KDw0PCQ8PDwsPDI8Ijw6PCo8NjwmPD48LjwxPCE8OTwpPDU8JTw9PC08MzwjPDs8Kzw3PCc8PzwvPDC8ILw4vCi8NLwkvDy8LLwyvCK8OrwqvDa8Jrw+vC68MbwhvDm8Kbw1vCW8PbwtvDO8I7w7vCu8N7wnvD+8L7wwfCB8OHwofDR8JHw8fCx8MnwifDp8Knw2fCZ8PnwufDF8IXw5fCl8NXwlfD18LXwzfCN8O3wrfDd8J3w/fC98MPwg/Dj8KPw0/CT8PPws/DL8Ivw6/Cr8Nvwm/D78Lvwx/CH8Ofwp/DX8Jfw9/C38M/wj/Dv8K/w3/C/4X/hv9FY0RO5EZe5EdBFEZRFEdJlEZZlEdFVEaDaMxorGjsaJxo3Gi8aPxogmjCaKJo4miSaNJosmjyaIpoymiqaOpommjaaLpo+miGaMZopmjmaJZo1mi2aPZojmjOaBhJpFEV1VETtVEX9dFc0dzRPNG80XzR/NEC0YLRQtHC0SLRotFi0eLREtGS0VLR0tEy0bLRctHy0QrRitFK0crRKtGq0WrR6tEa0ZrRWtHa0TrRutF60frRBtGG0UbRxtEm0abRZtHm0RbRltFW0dbRNtG20XbR9tEO0Y7RTtHO0S7RrtFu0e7RHtGe0V7R3tE+0b7RftH+0QHRgdFB0cHRIdGh0WHR4dER0ZHRUdHR0THRsdFx0fHRCdGJ0UnRydEp0anRadHp0RnRmdFZ0dnROdG50XnR+dEF0YXRRdHF0SXRpdFl0eXRFdGV0VXR1dE10bXRddH10Q3RjdFN0c3RLdGt0W3R7dEd0Z3RXdHd0T3RvdF90f3RA9GD0UPRw9Ej0aPRY9Hj0RPRk9FT0dPRM9Gz0XPR89EL0YvRS9HL0SvRq9Fr0evRG9Gb0VvR29E70bvRe9H70QfRh9FH0cfRJ9Gn0WfR59EX0ZfRV9HX0TfRt9F30ffRD9GP0U/Rz9Ev0a/Rb9Hv0R/Rn9Ff0d/RP9H/on+j/+IxYid2Yy/24yAO4yiO4yRO4yzO4yIu40E8ZjxWPHY8TjxuPF48fjxBPGE8UTxxPEk8aTxZPHk8RTxlPFU8dTxNPG08XTx9PEM8YzxTPHM8SzxrPFs8ezxHPGc8jCXWuIrruInbuIv7eK547nieeN54vnj+eIF4wXiheOF4kXjReLF48XiJeMl4qXjpeJl42Xi5ePl4hXjFeKV45XiVeNV4tXj1eI14zXiteO14nXjdeL14/XiDeMN4o3jjeJN403izePN4i3jLeKt463ibeNt4u3j7eId4x3ineOd4l3jXeLd493iPeM94r3jveJ9433i/eP/4gPjA+KD44PiQ+ND4sPjw+Ij4yPio+Oj4mPjY+Lj4+PiE+MT4pPjk+JT41Pi0+PT4jPjM+Kz47Pic+Nz4vPj8+IL4wvii+OL4kvjS+LL48viK+Mr4qvjq+Jr42vi6+Pr4hvjG+Kb45viW+Nb4tvj2+I74zviu+O74nvje+L74/viB+MH4ofjh+JH40fix+PH4ifjJ+Kn46fiZ+Nn4ufj5+IX4xfil+OX4lfjV+LX49fiN+M34rfjt+J343fi9+P34g/jD+KP44/iT+NP4s/jz+Iv4y/ir+Ov4m/jb+Lv4+/iH+Mf4p/jn+Jf41/i3+Pf4j/jP+K/47/if+H/xv/F/yRiJk7iJl/hJkIRJlMRJkqRJluRJkZTJIBkzGSsZOxknGTcZLxk/mSCZMJkomTiZJJk0mSyZPJkimTKZKpk6mSaZNpkumT6ZIZkxmSmZOZklmTWZLZk9mSOZMxkmkmhSJXXSJG3SJX0yVzJ3Mk8ybzJfMn+yQLJgslCycLJIsmiyWLJ4skSyZLJUsnSyTLJsslyyfLJCsmKyUrJyskqyarJasnqyRrJmslaydrJOsm6yXrJ+skGyYbJRsnGySbJpslmyebJFsmWyVbJ1sk2ybbJdsn2yQ7JjslOyc7JLsmuyW7J7skeyZ7JXsneyT7Jvsl+yf3JAcmByUHJwckhyaHJYcnhyRHJkclRydHJMcmxyXHJ8ckJyYnJScnJySnJqclpyenJGcmZyVnJ2ck5ybnJecn5yQXJhclFycXJJcmlyWXJ5ckVyZXJVcnVyTXJtcl1yfXJDcmNyU3Jzcktya3JbcntyR3Jncldyd3JPcm9yX3J/8kDyYPJQ8nDySPJo8ljyePJE8mTyVPJ08kzybPJc8nzyQvJi8lLycvJK8mryWvJ68kbyZvJW8nbyTvJu8l7yfvJB8mHyUfJx8knyafJZ8nnyRfJl8lXydfJN8m3yXfJ98kPyY/JT8nPyS/Jr8lvye/JH8mfyV/J38k/yv+Tf5L90jNRJ3dRL/TRIwzRK4zRJ0zRL87RIy3SQjpmOlY6djpOOm46Xjp9OkE6YTpROnE6STppOlk6eTpFOmU6VTp1Ok06bTpdOn86QzpjOlM6czpLOms6Wzp7Okc6ZDlNJNa3SOm3SNu3SPp0rnTudJ503nS+dP10gXTBdKF04XSRdNF0sXTxdIl0yXSpdOl0mXTZdLl0+XSFdMV0pXTldJV01XS1dPV0jXTNdK107XSddN10vXT/dIN0w3SjdON0k3TTdLN083SLdMt0q3TrdJt023S7dPt0h3THdKd053SXdNd0t3T3dI90z3SvdO90n3TfdL90/PSA9MD0oPTg9JD00PSw9PD0iPTI9Kj06PSY9Nj0uPT49IT0xPSk9OT0lPTU9LT09PSM9Mz0rPTs9Jz03PS89P70gvTC9KL04vSS9NL0svTy9Ir0yvSq9Or0mvTa9Lr0+vSG9Mb0pvTm9Jb01vS29Pb0jvTO9K707vSe9N70vvT99IH0wfSh9OH0kfTR9LH08fSJ9Mn0qfTp9Jn02fS59Pn0hfTF9KX05fSV9NX0tfT19I30zfSt9O30nfTd9L30//SD9MP0o/Tj9JP00/Sz9PP0i/TL9Kv06/Sb9Nv0u/T79If0x/Sn9Of0l/TX9Lf09/SP9M/0r/Tv9J/1f+m/6XzZG5mRu5mV+FmRhFmVxlmRplmV5VmRlNsjGzMbKxs7GycbNxsvGzybIJswmyibOJskmzSbLJs+myKbMpsqmzqbJps2my6bPZshmzGbKZs5myWbNZstmz+bI5syGmWSaVVmdNVmbdVmfzZXNnc2TzZvNl82fLZAtmC2ULZwtki2aLZYtni2RLZktlS2dLZMtmy2XLZ+tkK2YrZStnK2SrZqtlq2erZGtma2VrZ2tk62brZetn22QbZhtlG2cbZJtmm2WbZ5tkW2ZbZVtnW2TbZttl22f7ZDtmO2U7Zztku2a7Zbtnu2R7Zntle2d7ZPtm+2X7Z8dkB2YHZQdnB2SHZodlh2eHZEdmR2VHZ0dkx2bHZcdn52QnZidlJ2cnZKdmp2WnZ6dkZ2ZnZWdnZ2TnZudl52fXZBdmF2UXZxdkl2aXZZdnl2RXZldlV2dXZNdm12XXZ/dkN2Y3ZTdnN2S3Zrdlt2e3ZHdmd2V3Z3dk92b3Zfdnz2QPZg9lD2cPZI9mj2WPZ49kT2ZPZU9nT2TPZs9lz2fvZC9mL2UvZy9kr2avZa9nr2RvZm9lb2dvZO9m72XvZ99kH2YfZR9nH2SfZp9ln2efZF9mX2VfZ19k32bfZd9n/2Q/Zj9lP2c/ZL9mv2W/Z79kf2Z/ZX9nf2T/S/7N/svHyN3cjf3cj8P8jCP8jhP8jTP8jwv8jIf5GPmY+Vj5+Pk4+bj5ePnE+QT5hPlE+eT5JPmk+WT51PkU+ZT5VPn0+TT5tPl0+cz5DPmM+Uz57Pks+az5bPnc+Rz5sNccs2rvM6bvM27vM/nyufO58nnzefL588XyBfMF8oXzhfJF80XyxfPl8iXzJfKl86XyZfNl8uXz1fIV8xXylfOV8lXzVfLV8/XyNfM18rXztfJ183Xy9fPN8g3zDfKN843yTfNN8s3z7fIt8y3yrfOt8m3zbfLt893yHfMd8p3znfJd813y3fP98j3zPfK9873yffN98v3zw/ID8wPyg/OD8kPzQ/LD8+PyI/Mj8qPzo/Jj82Py4/PT8hPzE/KT85PyU/NT8tPz8/Iz8zPys/Oz8nPzc/Lz88vyC/ML8ovzi/JL80vyy/Pr8ivzK/Kr86vya/Nr8uvz2/Ib8xvym/Ob8lvzW/Lb8/vyO/M78rvzu/J783vy+/PH8gfzB/KH84fyR/NH8sfz5/In8yfyp/On8mfzZ/Ln89fyF/MX8pfzl/JX81fy1/P38jfzN/K387fyd/N38vfzz/IP8w/yj/OP8k/zT/LP8+/yL/Mv8q/zr/Jv82/y7/Pf8h/zH/Kf85/yX/Nf8t/z//I/8z/yv/O/8n/l/+b/1eMUTiFW3iFXwRFWERFXCRFWmRFXhRFWQyKMYuxirGLcYpxi/GK8YsJigmLiYqJi0mKSYvJismLKYopi6mKqYtpimmL6YrpixmKGYuZipmLWYpZi9mK2Ys5ijmLYSGFFlVRF03RFl3RF3MVcxfzFPMW8xXzFwsUCxYLFQsXixSLFosVixdLFEsWSxVLF8sUyxbLFcsXKxQrFisVKxerFKsWqxWrF2sUaxZrFWsX6xTrFusV6xcbFBsWGxUbF5sUmxabFZsXWxRbFlsVWxfbFNsW2xXbFzsUOxY7FTsXuxS7FrsVuxd7FHsWexV7F/sU+xb7FfsXBxQHFgcVBxeHFIcWhxWHF0cURxZHFUcXxxTHFscVxxcnFCcWJxUnF6cUpxanFacXZxRnFmcVZxfnFOcW5xXnFxcUFxYXFRcXlxSXFpcVlxdXFFcWVxVXF9cU1xbXFdcXNxQ3FjcVNxe3FLcWtxW3F3cUdxZ3FXcX9xT3FvcV9xcPFA8WDxUPF48UjxaPFY8XTxRPFk8VTxfPFM8WzxXPFy8ULxYvFS8XrxSvFq8VrxdvFG8WbxVvF+8U7xbvFe8XHxQfFh8VHxefFJ8WnxWfF18UXxZfFV8X3xTfFt8V3xc/FD8WPxU/F78Uvxa/Fb8XfxR/Fn8Vfxf/FP8r/i3+K8condItvdIvgzIsozIukzItszIvi7IsB+WY5Vjl2OU45bjleOX45QTlhOVE5cTlJOWk5WTl5OUU5ZTlVOXU5TTltOV05fTlDOWM5UzlzOUs5azlbOXs5RzlnOWwlFLLqqzLpmzLruzLucq5y3nKecv5yvnLBcoFy4XKhctFykXLxcrFyyXKJculyqXLZcply+XK5csVyhXLlcqVy1XKVcvVytXLNco1y7XKtct1ynXL9cr1yw3KDcuNyo3LTcpNy83Kzcstyi3Lrcqty23Kbcvtyu3LHcody53Knctdyl3L3crdyz3KPcu9yr3Lfcp9y/3K/csDygPLg8qDy0PKQ8vDysPLI8ojy6PKo8tjymPL48rjyxPKE8uTypPLU8pTy9PK08szyjPLs8qzy3PKc8vzyvPLC8oLy4vKi8tLykvLy8rLyyvKK8uryqvLa8pry+vK68sbyhvLm8qby1vKW8vbytvLO8o7y7vKu8t7ynvL+8r7ywfKB8uHyofLR8pHy8fKx8snyifLp8qny2fKZ8vnyufLF8oXy5fKl8tXylfL18rXyzfKN8u3yrfLd8p3y/fK98sPyg/Lj8qPy0/KT8vPys/LL8ovy6/Kr8tvym/L78rvyx/KH8ufyp/LX8pfy9/K38s/yj/Lv8q/y3/K/5X/lv8Nxhg4A3fgDfxBMAgH0SAeJIN0kA3yQTEoB4PBmIOxBmMPxhmMOxhvMP5ggsGEg4kGEw8mGUw6mGww+WCKwZSDqQZTD6YZTDuYbjD9YIbBjIOZBjMPZhnMOphtMPtgjsGcg+FABjqoBvWgGbSDbtAP5hrMPZhnMO9gvsH8gwUGCw4WGiw8WGSw6GCxweKDJQZLDpYaLD1YZrDsYLnB8oMVBisOVhqsPFhlsOpgtcHqgzUGaw7WGqw9WGew7mC9wfqDDQYbDjYabDzYZLDpYLPB5oMtBlsOthpsPdhmsO1gu8H2gx0GOw52Guw82GWw62C3we6DPQZ7DvYa7D3YZ7DvYL/B/oMDBgcODhocPDhkcOjgsMHhgyMGRw6OGhw9OGZw7OC4wfGDEwYnDk4anDw4ZXDq4LTB6YMzBmcOzhqcPThncO7gvMH5gwsGFw4uGlw8uGRw6eCyweWDKwZXDq4aXD24ZnDt4LrB9YMbBjcObhrcHC+34babLrvp7HPax9A+xD7UPir7qO2jsY/WPjr76BM7OCdfQ76EL+Wr4qvmq+Gr5avjiw1hQ9gQNoQNYUPYEDaEDWFD2FA2lA1lQ9lQNpQNZUPZUDaUjYqNio2KjYqNio2KjYqNio2KjYqNmo2ajZqNmo2ajZqNmo2ajZqNmo2GjYaNho2GjYaNho2GjYaNho2GjZaNlo2WjZaNlo2WjZaNlo2WjZaNjo2OjY7LHZc7Lndc7rjccbnjcs/lnss9/33PRs9Gz0bPRs9Gz0bfp5Q35+hzOPqU0aeOPqvRZz36bEaf7eizG32O1oajteFobThaG47WhqO14WhtOFobjtaGo7XhaE1GazJak9GajNZktCajNRmtyWhNRmsyWtPRmo7WdLSmozUdreloTUdrOlrT0ZqO1qrRWjVaq0Zr1WitGq1Vo7VqtFaN1qrRWjVaq0dr9WitHq3Vo7V6tFaP1urRWj1aq0dr9WitGa01o7VmtNaM1prRWjNaa0ZrzWitGa01o7V2tNaO1trRWjtaa0dr7WitHa21o7V2tNaO1rrRWjda60Zr3WitG611o7VutNaN1rrRWjda60dr/WitH631o7V+tNaP1vrRWj9a60dro7dERm+JjN4SGb0lMnpLZPSWyOgtkdFbIqO3REZviYzeEhm9JTJ6S2T0lsjoLZHRWyKjt0RGb4mM3hIZvSUyektk9JbI6C2R0Vsio7dERm+JjN4SGb0lMnpLZPSWyOgtkdFbIqO3REZviYzeEhm9JTJ6S2T0lsjoLZHRWyKjt0RGb4mM3hIZvSUyektk9JbI6C2R0Vsio7dERm+JjN4SGb0lMnpLZPSWyOgtkdFbInUdb77NnjtsIXVjH619dPbR/7+PZk77GNqH2IfaR2Ufdrmxy41dbuxyY5dbu9za5dYut3a5tcutXW7tcmuXW7vc2uXOLnd2ubPLnV3u7HJnlzu73Nnlzi53drm3y71d7u1yb5d7u9zb5d4u93a5t8v9/7usc85pH0P7EPtQ+6jso7aPxj5a++jswy4P7fLQLg/t8tAuD+3y0C4P7fLQLg/t8tAui10Wuyx2Weyy2GWxy2KXxS6LXRa7rHZZ7bLaZbXLapfVLqtdVrusdlntcmWXK7tc2eXKLld2ubLLlV2u7HJllyu7XNvl2i7Xdrm2y7VdtgbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQbVGlRrUK1BtQYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGK2uwsgYra7CyBitrsLIGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BmtrsLYGa2uwtgZra7C2BhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQYba7CxBhtrsLEGG2uwsQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGW2uwtQZba7C1BltrsLUGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBjtrsLMGO2uwswY7a7CzBntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uwtwZ7a7C3BntrsLcGe2uw7/vk/34M55xzTr6GfAlfylfFV81Xw1fLV8cXG0M2hmwM2RiyMWRjyMaQjSEbQzaGbAgbwoawIWwIG8KGsCFsCBvChrKhbCgbyoayoWwoG8qGsqFsVGxUbFRsVGxUbFRsVGxUbFRsVGzUbNRs1GzUbNRs1GzUbNRs1GzUbDRsNGw0bDRsNGw0bDRsNGw0bDRstGy0bLRstGy0bLRstGy0bLRstGx0bHRsdGx0bHRsdGx0bHRsdGx0bPRs9Gz0bPRs9Gz0bPRs9Gz0bND5kM6HdD6k8yGdD+l8SOdDOh/S+ZDOh3Q+pPMhnQ/pfEjnQzof0vmQzod0PqTzIZ0P6XxI50M6H9L5kM6HdD6k8yGdD+l8SOdDOh/S+ZDOh3Q+pPMhnQ/pfEjnQzof0vmQzod0PqTzIZ0P6XxI50M6H9L5kM6HdD6k8yGdD+l8SOdDOh/S+ZDOh3Q+pPMhnQ/pfEjnQzof0vmQzod0PqTzIZ0P6XxI50M6H9L5kM6HdD6k8yGdD+l8SOdDOh/S+ZDOh3Q+pPMhnQ/pfEjnQzof0vmQzod0PqTzIZ0P6XxI50M6H9L5kM6HdD6k8yGdC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50LnQudC50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnSudK50rnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVnVd0XtF5RecVndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1ndd0XtN5Tec1nTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnTd03tB5Q+cNnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnbd03tJ5S+ctnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnXd03tF5R+cdnfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+c9nfd03tN5T+d4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4OEEDyd4OMHDCR5O8HCChxM8nODhBA8neDjBwwkeTvBwgocTPJzg4QQPJ3g4wcMJHk7wcIKHEzyc4O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class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">1 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ya ff5 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yb ff6 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 yc ff6 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x8 h8 yd ff6 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x9 h8 ye ff6 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 yf ff6 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 xa h9 y10 ff7 fs4 fc3 sc0 ls0 ws0">SPRAWOZDAN<span class="_ _0"></span>IE Z DZIAŁA<span class="_ _0"></span>LNOŚCI EMITEN<span class="_ _0"></span>TA<span class="ff5"> </span></div><div class="t m0 xb h9 y11 ff5 fs4 fc3 sc0 ls0 ws0">ORAZ </div><div class="t m0 xc h9 y12 ff7 fs4 fc3 sc0 ls0 ws0">GRUPY KAPITAŁ<span class="_ _0"></span>OWEJ EMI<span class="_ _0"></span>TENTA ZA <span class="_ _0"></span>ROK <span class="ff5">2023 </span></div><div class="t m0 x1 h8 y13 ff5 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y14 ff5 fs3 fc3 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">2 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 ha y15 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y16 ff8 fs5 fc0 sc0 ls0 ws0">Spis treści<span class="ff6"> </span></div><div class="t m0 x1 h5 y17 ff8 fs5 fc0 sc0 ls0 ws0">Informacje wstępne<span class="ff3 fs0"> <span class="_ _1"></span>........................................................................................................................ <span class="_ _1"></span>5 </span></div><div class="t m0 x1 h5 y18 ff6 fs5 fc0 sc0 ls0 ws0">1.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Informacje ogólne o Emitencie<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _0"></span>............................................................................................. <span class="_ _1"></span>5 </span></span></div><div class="t m0 x1 h5 y19 ff6 fs5 fc0 sc0 ls0 ws0">1.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Informacje wstępne o Grupie Kapitałow<span class="_ _3"></span>ej Lentex<span class="ff3 fs0"> <span class="_ _4"></span>.................................................................... <span class="_ _1"></span>8 </span></span></div><div class="t m0 x1 h5 y1a ff6 fs5 fc0 sc0 ls1 ws0">2.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span></span><span class="ls0">Informacja o podstawow<span class="_ _3"></span>ych produktach i towarach<span class="ff3 fs0">............................................................... <span class="_ _1"></span>10 </span></span></div><div class="t m0 x1 h5 y1b ff6 fs5 fc0 sc0 ls0 ws0">2.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Włókniny </span>- <span class="ff8">oferowane<span class="_ _3"></span> przez „L<span class="_ _0"></span>entex” S.A.<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _6"></span>............................................................................ <span class="_ _1"></span>10 </span></span></div><div class="t m0 x1 h5 y1c ff6 fs5 fc0 sc0 ls0 ws0">2.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span>Profile - <span class="ff8">oferowane<span class="_ _3"></span> przez „Gamrat” S.A., „Devorex” EAD oraz „PD Profil” Sp. z o.o.<span class="_ _3"></span><span class="ff3 fs0"> ................... <span class="_ _1"></span>11 </span></span></div><div class="t m0 x1 h5 y1d ff6 fs5 fc0 sc0 ls0 ws0">2.3.<span class="ff3 fs0"> <span class="_ _2"> </span></span>Rury - <span class="ff8">oferowane <span class="_ _3"></span>przez „Gamrat” S.A.<span class="ff3 fs0"> <span class="_ _1"></span>................................................................................. <span class="_ _1"></span>12 </span></span></div><div class="t m0 x1 h5 y1e ff6 fs5 fc0 sc0 ls0 ws0">2.4.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Pozostałe –</span> <span class="ff8">„Gamr<span class="_ _3"></span>at” S.A.<span class="ff3 fs0"> <span class="_ _6"></span>.................................................................................................. <span class="_ _1"></span>12 </span></span></div><div class="t m0 x1 h5 y1f ff6 fs5 fc0 sc0 ls1 ws0">3.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span></span><span class="ls0">Rynki zbytu<span class="ff3 fs0"> <span class="_ _4"></span>...................................................................................................................... <span class="_ _1"></span>13 </span></span></div><div class="t m0 x1 h5 y20 ff6 fs5 fc0 sc0 ls0 ws0">3.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Lentex” S.A. –</span> <span class="ff8">podział ogólne<span class="_ _3"></span>j wartości sprzedaży ze względu na rynki zbytu<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _0"></span>.......................... <span class="_ _1"></span>13 </span></span></div><div class="t m0 x1 h5 y21 ff6 fs5 fc0 sc0 ls0 ws0">3.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Grupa Kapitałowa Gamrat <span class="_ _3"></span></span>- <span class="ff8">podział ogólnej wartości sprzedaży ze względu na rynki zbytu<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _0"></span>......... <span class="_ _1"></span>13 </span></span></div><div class="t m0 x1 h5 y22 ff6 fs5 fc0 sc0 ls1 ws0">4.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span></span><span class="ls0">Zaopatrzenie<span class="ff3 fs0"> <span class="_ _1"></span>.................................................................................................................... <span class="_ _1"></span>13 </span></span></div><div class="t m0 x1 h5 y23 ff6 fs5 fc0 sc0 ls0 ws0">4.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Lentex” S.A. </span>- <span class="ff8">Informacje o źr<span class="_ _3"></span>ódłach zaopatrzenia w materiały do produkcji<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _7"></span>............................ <span class="_ _1"></span>13 </span></span></div><div class="t m0 x1 h5 y24 ff6 fs5 fc0 sc0 ls0 ws0">4.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Gamrat” S.A. </span>- <span class="ff8">I<span class="_ _3"></span>nformacje o źródłach zaopatrzenia w materiały do produkcji<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _7"></span>........................... <span class="_ _1"></span>14 </span></span></div><div class="t m0 x1 h5 y25 ff6 fs5 fc0 sc0 ls0 ws0">4.3.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Grupa Kapitałowa Devorex <span class="_ _3"></span>–</span> <span class="ff8">Informacje o źródłach zaopatrzenia w<span class="_ _3"></span></span> <span class="ff8">materiały do produkcji<span class="ff3 fs0"> <span class="_ _0"></span>........ <span class="_ _1"></span>14 </span></span></div><div class="t m0 x1 h5 y26 ff6 fs5 fc0 sc0 ls1 ws0">5.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span><span class="ff8 fs5">Sytuacja kadrowa w Grupie Kapitałowej Lentex<span class="_ _3"></span></span> .................................................................... <span class="_ _1"></span>15 </span></div><div class="t m0 x1 h5 y27 ff6 fs5 fc0 sc0 ls0 ws0">5.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Lentex” S.A. –</span> sytuacja kadrowa<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _6"></span>........................................................................................ <span class="_ _1"></span>15 </span></div><div class="t m0 x1 h5 y28 ff6 fs5 fc0 sc0 ls0 ws0">5.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Gamrat” S.A. –</span> sytuacja kad<span class="_ _3"></span>rowa<span class="ff3 fs0"> <span class="_ _6"></span>....................................................................................... <span class="_ _1"></span>15 </span></div><div class="t m0 x1 h5 y29 ff6 fs5 fc0 sc0 ls0 ws0">5.3.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Devorex” EAD –</span> sytuacja ka<span class="_ _3"></span>drowa<span class="ff3 fs0"> <span class="_ _1"></span>.....................................................................................<span class="_ _3"></span> <span class="_ _1"></span>16 </span></div><div class="t m0 x1 h5 y2a ff6 fs5 fc0 sc0 ls0 ws0">5.4.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Gamrat WPC” Sp. z o.o. <span class="_ _3"></span>–</span> sytuacja kadrowa<span class="ff3 fs0"> <span class="_ _8"></span>........................................................................ <span class="_ _1"></span>16 </span></div><div class="t m0 x1 h5 y2b ff6 fs5 fc0 sc0 ls0 ws0">5.5.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„PD Profil” Sp. z o.o. <span class="_ _3"></span>–</span> sytuacja kadrowa<span class="ff3 fs0"> <span class="_ _0"></span>............................................................................. <span class="_ _1"></span>16 </span></div><div class="t m0 x1 h5 y2c ff6 fs5 fc0 sc0 ls1 ws0">6.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span></span><span class="ls0">Inwestycje<span class="ff3 fs0"> <span class="_ _1"></span>....................................................................................................................... <span class="_ _1"></span>16 </span></span></div><div class="t m0 x1 h5 y2d ff6 fs5 fc0 sc0 ls0 ws0">6.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Lentex” S.A.<span class="ff3 fs0"> <span class="_ _7"></span>.................................................................................................................... <span class="_ _1"></span>16 </span></span></div><div class="t m0 x1 h5 y2e ff6 fs5 fc0 sc0 ls0 ws0">6.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Grupa Kapitałowa Gamrat<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _4"></span>................................................................<span class="_ _3"></span>.................................. <span class="_ _1"></span>16 </span></span></div><div class="t m0 x1 h5 y2f ff6 fs5 fc0 sc0 ls1 ws0">7.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span><span class="ff8 fs5">Ochrona środowiska</span> <span class="_ _4"></span>.......................................................................................................... <span class="_ _1"></span>18 </span></div><div class="t m0 x1 h5 y30 ff6 fs5 fc0 sc0 ls0 ws0">7.1.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">„Lentex” S.A.<span class="ff3 fs0"> <span class="_ _7"></span>.................................................................................................................... <span class="_ _1"></span>18 </span></span></div><div class="t m0 x1 h5 y31 ff6 fs5 fc0 sc0 ls0 ws0">7.2.<span class="ff3 fs0"> <span class="_ _2"> </span></span><span class="ff8">Grupa Kapitałowa Gamrat<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _4"></span>................................................................<span class="_ _3"></span>.................................. <span class="_ _1"></span>19 </span></span></div><div class="t m0 x1 h5 y32 ff6 fs5 fc0 sc0 ls1 ws0">8.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span><span class="ff8 fs5">Opis transakcji z podmiotami powiąza<span class="_ _3"></span>nymi</span> <span class="_ _9"></span>........................................................................... <span class="_ _1"></span>20 </span></div><div class="t m0 x1 h5 y33 ff6 fs5 fc0 sc0 ls1 ws0">9.<span class="ff3 fs0 ls0"> <span class="_ _5"> </span><span class="ff8 fs5">Informacja o zaciągniętych kre<span class="_ _3"></span>dytach i pożyczkach</span> ............................................................... <span class="_ _1"></span>20 </span></div><div class="t m0 x1 h5 y34 ff6 fs5 fc0 sc0 ls1 ws0">10.<span class="ff3 fs0 ls0"> <span class="_ _a"> </span><span class="ff8 fs5">Istotne czynniki ryzyka i zagrożeń<span class="_ _3"></span></span> <span class="_ _1"></span>....................................................................................... <span class="_ _1"></span>21 </span></div><div class="t m0 x1 h5 y35 ff6 fs5 fc0 sc0 ls0 ws0">10.1.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Zewnętrzne czynniki ryzyka<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _9"></span>................................................................................................<span class="_ _3"></span> <span class="_ _1"></span>21 </span></span></div><div class="t m0 x1 h5 y36 ff6 fs5 fc0 sc0 ls0 ws0">10.2.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Wewnętrzne czynniki ryzyka<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _7"></span>...............................................................................................<span class="_ _3"></span> <span class="_ _1"></span>23 </span></span></div><div class="t m0 x1 h5 y37 ff6 fs5 fc0 sc0 ls1 ws0">11.<span class="ff3 fs0 ls0"> <span class="_ _a"> </span><span class="ff8 fs5">Wynagrodzenia członków Zarząd<span class="_ _3"></span>u i Rady Nadzorczej jednostki dominującej<span class="_ _3"></span></span> <span class="_ _c"></span>............................. <span class="_ _1"></span>24 </span></div><div class="t m0 x1 h5 y38 ff6 fs5 fc0 sc0 ls1 ws0">12.<span class="ff3 fs0 ls0"> <span class="_ _a"> </span><span class="ff8 fs5">Sytuacja majątkowa i finansowa Grupy<span class="_ _3"></span></span> <span class="_ _4"></span>................................................................................ <span class="_ _1"></span>26 </span></div></div><div class="c xd y39 w6 hc"><div class="t m0 xe hd y3a ff6 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h5 y3b ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf5"><span class="d m1" 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<div id="pf3" class="pf w0 h0"><div class="pc pc3 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">3 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y3c ff6 fs5 fc0 sc0 ls0 ws0">12.1.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Zestawienie podstawowych wielkości ekonomiczn<span class="_ _3"></span>ych „Lentex” S.A.<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _4"></span>................................<span class="_ _3"></span>......... <span class="_ _1"></span>26 </span></span></div><div class="t m0 x1 h5 y3d ff6 fs5 fc0 sc0 ls0 ws0">12.2.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Wynik działalności opera<span class="_ _3"></span>cyjnej<span class="ff3 fs0"> <span class="_ _8"></span>............................................................................................ <span class="_ _1"></span>26 </span></span></div><div class="t m0 x1 h5 y3e ff6 fs5 fc0 sc0 ls0 ws0">12.3.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Działalność finansowa<span class="ff3 fs0">........................................................................................................ <span class="_ _1"></span>27 </span></span></div><div class="t m0 x1 h5 y3f ff6 fs5 fc0 sc0 ls0 ws0">12.4.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Wynik na działalności gospodarczej<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _4"></span>..................................................................................... <span class="_ _1"></span>27 </span></span></div><div class="t m0 x1 h5 y40 ff6 fs5 fc0 sc0 ls0 ws0">12.5.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Ocena sytuacji finansowej Spółki<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _0"></span>........................................................................................ <span class="_ _1"></span>28 </span></span></div><div class="t m0 x1 h5 y41 ff6 fs5 fc0 sc0 ls0 ws0">12.6.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Wskaźniki efektywności finansowe<span class="_ _3"></span>j w latach 2023 i 2022<span class="ff3 fs0"> <span class="_ _c"></span>....................................................... <span class="_ _1"></span>29 </span></span></div><div class="t m0 x1 h5 y42 ff6 fs5 fc0 sc0 ls0 ws0">12.7.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Zestawienie podstawowych wielkości <span class="_ _3"></span></span>ekonomicznych- Grupa<span class="ff3 fs0"> <span class="_ _4"></span>.................................................. <span class="_ _1"></span>31 </span></div><div class="t m0 x1 h5 y43 ff6 fs5 fc0 sc0 ls0 ws0">12.8.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Działalność finansowa<span class="ff3 fs0">........................................................................................................ <span class="_ _1"></span>32 </span></span></div><div class="t m0 x1 h5 y44 ff6 fs5 fc0 sc0 ls0 ws0">12.9.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Wynik na działalności gospodarczej<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _4"></span>..................................................................................... <span class="_ _1"></span>32 </span></span></div><div class="t m0 x1 h5 y45 ff6 fs5 fc0 sc0 ls0 ws0">12.10.<span class="ff3 fs0"> <span class="_ _d"> </span></span>Ocena sytuacji finansowej Grupy<span class="_ _3"></span><span class="ff3 fs0"> ........................................................................................ <span class="_ _1"></span>33 </span></div><div class="t m0 x1 h5 y46 ff6 fs5 fc0 sc0 ls0 ws0">12.11.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Ważniejsze wydarzenia <span class="_ _3"></span>mające istot<span class="_ _0"></span>ny wpływ na d<span class="_ _3"></span>ziałalność<span class="_ _0"></span> Grupy w<span class="_ _3"></span><span class="ff6"> 2023 roku<span class="ff3 fs0"> ...................... <span class="_ _1"></span>35 </span></span></span></div><div class="t m0 x1 h5 y47 ff6 fs5 fc0 sc0 ls0 ws0">12.12.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Ocena <span class="_ _0"></span>czynników <span class="_ _0"></span>i <span class="_ _c"></span>nietypowy<span class="_ _3"></span>ch <span class="_ _0"></span>zdarzeń <span class="_ _0"></span>mających <span class="_ _c"></span>wp<span class="_ _3"></span>ływ <span class="_ _c"></span>na<span class="_ _3"></span> <span class="_ _0"></span>działalność <span class="_ _c"></span>e<span class="_ _3"></span>mitenta <span class="_ _0"></span>oraz <span class="_ _c"></span>spr<span class="_ _3"></span>awozdanie </span></div><div class="t m0 xf hb y20 ff8 fs5 fc0 sc0 ls0 ws0">finansowe za<span class="_ _3"></span> rok obrotowy, z <span class="_ _3"></span>określeniem stopnia <span class="_ _3"></span>wpływu tych czynników <span class="_ _3"></span>lub nietypowych zdar<span class="_ _3"></span>zeń </div><div class="t m0 xf h5 y48 ff8 fs5 fc0 sc0 ls0 ws0">na osiągnięte wyniki<span class="ff3 fs0"> <span class="_ _9"></span>.......................................................................................................... <span class="_ _1"></span>36 </span></div><div class="t m0 x1 h5 y49 ff6 fs5 fc0 sc0 ls0 ws0">12.13.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Przewidywany rozwój G<span class="_ _3"></span>rupy<span class="ff3 fs0"> <span class="_ _7"></span>...............................................................................................<span class="_ _3"></span> <span class="_ _1"></span>37 </span></span></div><div class="t m0 x1 h5 y4a ff6 fs5 fc0 sc0 ls1 ws0">13.<span class="ff3 fs0 ls0"> <span class="_ _a"> </span></span><span class="ls0">Informacje dodatkowe<span class="ff3 fs0"> <span class="_ _7"></span>....................................................................................................... <span class="_ _1"></span>38 </span></span></div><div class="t m0 x1 h5 y4b ff6 fs5 fc0 sc0 ls0 ws0">13.1.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Informacje o powiązaniach org<span class="_ _3"></span>anizacyjnych lub kapitałowych<span class="ff3 fs0"> <span class="_ _4"></span>................................................. <span class="_ _1"></span>38 </span></span></div><div class="t m0 x1 h5 y4c ff6 fs5 fc0 sc0 ls0 ws0">13.2.<span class="ff3 fs0"> <span class="_ _b"> </span></span>Zdarzenia po dniu bilansowym<span class="ff3 fs0"> <span class="_ _9"></span>............................................................................................ <span class="_ _1"></span>38 </span></div><div class="t m0 x1 h5 y4d ff6 fs5 fc0 sc0 ls0 ws0">13.3.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Informacje <span class="_ _3"></span>o <span class="_ _3"></span>zawartych umowa<span class="_ _3"></span>ch znaczących <span class="_ _3"></span>dla d<span class="_ _3"></span>ziałalności emitenta, <span class="_ _3"></span>w <span class="_ _3"></span>tym znanych <span class="_ _3"></span>emitentowi </span></div><div class="t m0 xf h5 y4e ff8 fs5 fc0 sc0 ls0 ws0">umowach pomiędzy akcjonariuszami, umowach ube<span class="_ _3"></span>zpieczenia, współpracy lub kooperacji<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _0"></span>......... <span class="_ _1"></span>40 </span></div><div class="t m0 x1 h5 y4f ff6 fs5 fc0 sc0 ls0 ws0">13.4.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Informacja <span class="_ _3"></span>o <span class="_ _3"></span>udzielonych, <span class="_ _3"></span>zaciągniętych <span class="_ _3"></span>i <span class="_ _3"></span>wypow<span class="_ _3"></span>iedzianych <span class="_ _3"></span>w <span class="_ _3"></span>danym <span class="_ _3"></span>roku <span class="_ _3"></span>obrotowym <span class="_ _3"></span>pożyczkach,<span class="_ _3"></span> </span></div><div class="t m0 xf hb y50 ff8 fs5 fc0 sc0 ls0 ws0">ze <span class="_ _e"> </span>szczególnym <span class="_ _e"> </span>uwzględnieniem <span class="_ _e"> </span>pożyczek <span class="_ _e"> </span>udzielonych <span class="_ _e"> </span>podmiotom <span class="_ _e"> </span>powiązanym <span class="_ _e"> </span>emitenta, <span class="_ _e"> </span>z </div><div class="t m0 xf hb y51 ff8 fs5 fc0 sc0 ls0 ws0">podaniem <span class="_ _f"> </span>co <span class="_ _f"> </span>najmniej <span class="_ _10"> </span>ich <span class="_ _f"> </span>kwoty, <span class="_ _10"> </span>rod<span class="_ _3"></span>zaju <span class="_ _10"> </span>i <span class="_ _f"> </span>wysokości <span class="_ _f"> </span>stopy <span class="_ _10"> </span>pr<span class="_ _3"></span>ocentowej, <span class="_ _10"> </span>waluty <span class="_ _f"> </span>i<span class="_ _3"></span><span class="ff6"> <span class="_ _f"> </span>terminu </span></div><div class="t m0 xf h5 y52 ff8 fs5 fc0 sc0 ls0 ws0">wymagalności<span class="ff3 fs0"> <span class="_ _6"></span>................................................................................................................... <span class="_ _1"></span>40 </span></div><div class="t m0 x1 h5 y53 ff6 fs5 fc0 sc0 ls0 ws0">13.5.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Informacje <span class="_ _3"></span>o <span class="_ _3"></span>udzielonych <span class="_ _3"></span>i <span class="_ _3"></span>o<span class="_ _3"></span>trzymanych <span class="_ _3"></span>w <span class="_ _3"></span>danym <span class="_ _3"></span>roku <span class="_ _3"></span>obr<span class="_ _3"></span>otowym por<span class="_ _3"></span>ęczeniach <span class="_ _3"></span>i <span class="_ _3"></span>gwarancjach, <span class="_ _3"></span>ze </span></div><div class="t m0 xf hb y54 ff8 fs5 fc0 sc0 ls0 ws0">szczególnym <span class="_ _11"></span>uwzględnieniem <span class="_ _11"> </span>poręczeń <span class="_ _11"> </span>i<span class="_ _3"></span><span class="ff6"> </span>gwarancji <span class="_ _11"> </span>udzie<span class="_ _3"></span>lonych <span class="_ _11"></span>podmiotom <span class="_ _11"></span>powiązanym <span class="_ _11"></span>emitenta</div><div class="t m0 xf h5 y55 ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"></span>...................................................................................................................................... <span class="_ _1"></span>40 </div><div class="t m0 x1 h5 y56 ff6 fs5 fc0 sc0 ls0 ws0">13.6.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Informacja o sposobie w<span class="_ _3"></span>ykorzy<span class="_ _0"></span>stania wpływów z e<span class="_ _3"></span>misji papierów wartościowych<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _9"></span>...................... <span class="_ _1"></span>40 </span></span></div><div class="t m0 x1 h5 y57 ff6 fs5 fc0 sc0 ls0 ws0">13.7.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Objaśnienie <span class="_ _11"></span>różnic <span class="_ _11"></span>pomiędzy <span class="_ _11"> </span>wynikami <span class="_ _11"></span>finansowymi <span class="_ _11"></span>wyk<span class="_ _3"></span>azanymi <span class="_ _11"></span>w</span> <span class="_ _3"></span><span class="ff8">raporcie <span class="_ _11"></span>rocznym <span class="_ _11"></span>a <span class="_ _11"></span>wcześniej </span></div><div class="t m0 xf h5 y58 ff6 fs5 fc0 sc0 ls0 ws0">publikowanymi prognozami <span class="_ _3"></span><span class="ff8">wyników za dany rok<span class="ff3 fs0"> <span class="_ _7"></span>.................................................................. <span class="_ _1"></span>40 </span></span></div><div class="t m0 x1 h5 y59 ff6 fs5 fc0 sc0 ls0 ws0">13.8.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Wskazanie <span class="_ _e"> </span>postępowań <span class="_ _e"> </span>toczący<span class="_ _0"></span>ch <span class="_ _e"> </span>si<span class="_ _0"></span>ę <span class="_ _e"> </span>przed <span class="_ _e"> </span>sądem, <span class="_ _12"> </span>organem <span class="_ _e"> </span>właściwym <span class="_ _12"> </span>dla <span class="_ _e"> </span>postępowania </span></div><div class="t m0 xf h5 y5a ff8 fs5 fc0 sc0 ls0 ws0">arbitrażowego lub organem administracji publicznej<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _c"></span>.............................................................. <span class="_ _1"></span>42 </span></div><div class="t m0 x1 h5 y5b ff6 fs5 fc0 sc0 ls0 ws0">13.9.<span class="ff3 fs0"> <span class="_ _b"> </span></span><span class="ff8">Zmiany <span class="_ _0"></span>w podstawowych <span class="_ _0"></span>zasadach zarządzania <span class="_ _0"></span>przedsiębiorstwem <span class="_ _0"></span>emitenta i <span class="_ _0"></span>jego <span class="_ _0"></span>grupą kapitałową</span></div><div class="t m0 xf h5 y5c ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"></span>...................................................................................................................................... <span class="_ _1"></span>42 </div><div class="t m0 x1 h5 y5d ff6 fs5 fc0 sc0 ls0 ws0">13.10.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Wszelkie umowy <span class="_ _0"></span>zawarte między <span class="_ _0"></span>emitentem <span class="_ _0"></span>a osobami <span class="_ _0"></span>zarządzającymi, przewidujące rekom<span class="_ _0"></span>pensatę </span></div><div class="t m0 xf hb y5e ff6 fs5 fc0 sc0 ls0 ws0">w przypadku ich <span class="_ _0"></span>rezygnacji lub zwolnienia z <span class="ff8">zajmowanego st<span class="_ _0"></span>anowiska bez ważnej przyc<span class="_ _0"></span>zyny lub gdy </span></div><div class="t m0 xf h5 y5f ff8 fs5 fc0 sc0 ls0 ws0">ich odwołanie lub zwolnie<span class="_ _3"></span>nie <span class="_ _0"></span>następuje z powodu p<span class="_ _3"></span>ołączenia emit<span class="_ _0"></span>enta <span class="_ _3"></span>przez przejęcie<span class="ff3 fs0">............... <span class="_ _1"></span>42 </span></div><div class="t m0 x1 h5 y60 ff6 fs5 fc0 sc0 ls0 ws0">13.11.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Określenie <span class="_ _11"> </span>łącznej <span class="_ _13"> </span>liczby <span class="_ _11"></span>i <span class="_ _11"> </span>wartości <span class="_ _11"> </span>nominalnej <span class="_ _13"> </span>wszystkich <span class="_ _11"> </span>a<span class="_ _3"></span>kcji <span class="_ _11"></span>emitenta <span class="_ _11"></span>oraz <span class="_ _11"> </span>akcji <span class="_ _11"> </span>i <span class="_ _13"> </span>udziałów <span class="_ _11"> </span>w </span></div><div class="t m0 xf hb y61 ff8 fs5 fc0 sc0 ls0 ws0">jednostkach <span class="_ _11"> </span>powią<span class="_ _3"></span>zanych <span class="_ _11"> </span>emitenta, <span class="_ _13"> </span>będących <span class="_ _13"> </span>w<span class="_ _3"></span><span class="ff6"> </span>posiadaniu <span class="_ _11"> </span>osób <span class="_ _13"> </span>zarządzających <span class="_ _13"> </span>i <span class="_ _11"> </span>nadzor<span class="_ _3"></span>ujących </div><div class="t m0 xf h5 y62 ff6 fs5 fc0 sc0 ls0 ws0">emitenta<span class="ff3 fs0"> <span class="_ _9"></span>.......................................................................................................................... <span class="_ _1"></span>42 </span></div><div class="t m0 x1 h5 y63 ff6 fs5 fc0 sc0 ls0 ws0">13.12.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Informacje <span class="_ _e"> </span>o <span class="_ _e"> </span>w<span class="_ _3"></span>szelkich <span class="_ _e"> </span>zobowiąza<span class="_ _3"></span>niach <span class="_ _e"> </span>wynikających <span class="_ _e"> </span>z <span class="_ _e"> </span>emer<span class="_ _3"></span>ytur <span class="_ _e"> </span>i<span class="_ _3"></span></span> <span class="ff8">świadczeń <span class="_ _e"> </span>o <span class="_ _14"> </span>podobnym </span></div><div class="t m0 xf hb y64 ff8 fs5 fc0 sc0 ls0 ws0">charakterze <span class="_ _e"> </span>dla <span class="_ _12"> </span>byłych <span class="_ _e"> </span>osób <span class="_ _12"> </span>zarzą<span class="_ _3"></span>dzających, <span class="_ _12"> </span>nadzorujących <span class="_ _e"> </span>albo <span class="_ _12"> </span>byłych <span class="_ _e"> </span>członków <span class="_ _12"> </span>or<span class="_ _3"></span>ganów </div><div class="t m0 xf h5 y65 ff8 fs5 fc0 sc0 ls0 ws0">administrujących oraz zobowią<span class="_ _3"></span>zania zaciągnięte w związku z tymi emeryturami.<span class="_ _3"></span><span class="ff3 fs0"> <span class="_ _c"></span>....................... <span class="_ _1"></span>42 </span></div></div><a class="l" href="#pf1a"><span class="d m1" 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style="border-style:none;position:absolute;left:89.180000px;bottom:880.204000px;width:457.600000px;height:18.790000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1d"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:855.764000px;width:457.600000px;height:18.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1f"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:831.324000px;width:457.600000px;height:18.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf20"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:806.884000px;width:457.600000px;height:18.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf20"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:782.444000px;width:457.600000px;height:18.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf21"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:758.004000px;width:457.600000px;height:18.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf23"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:733.564000px;width:457.600000px;height:18.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf24"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:718.666000px;width:461.070000px;height:11.460000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf24"><span class="d m1" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">4 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y15 ff6 fs5 fc0 sc0 ls0 ws0">13.13.<span class="ff3 fs0"> <span class="_ _d"> </span></span><span class="ff8">Informacje o <span class="_ _3"></span>znanych emitentowi umowach <span class="_ _3"></span>(również po dniu bilansowym), <span class="_ _3"></span>w wyniku których mogą </span></div><div class="t m0 xf hb y66 ff8 fs5 fc0 sc0 ls0 ws0">w <span class="_ _c"></span>pr<span class="_ _3"></span>zyszłości <span class="_ _c"></span>nastąpić <span class="_ _c"></span>z<span class="_ _3"></span>miany <span class="_ _c"></span>w<span class="_ _3"></span><span class="ff6"> proporcjach <span class="_ _c"></span>posiada<span class="_ _3"></span>nych <span class="_ _c"></span>akcji <span class="_ _c"></span>przez <span class="_ _0"></span>dotychczasowych <span class="_ _c"></span>a<span class="_ _3"></span>kcjonariuszy </span></div><div class="t m0 xf h5 y67 ff6 fs5 fc0 sc0 ls0 ws0">i obligatariuszy<span class="ff3 fs0"> <span class="_ _0"></span>................................................................................................................. <span class="_ _1"></span>43 </span></div><div class="t m0 x1 h5 y68 ff6 fs5 fc0 sc0 ls0 ws0">13.14.<span class="ff3 fs0"> <span class="_ _d"> 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">5 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x10 h8 y6e ff7 fs3 fc3 sc0 ls0 ws0">Informacje wstępn<span class="_ _3"></span>e<span class="ff5">  </span></div><div class="t m0 x11 hf y6f ff9 fs3 fc3 sc0 ls2 ws0">1.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff5">Informacje<span class="fc4"> <span class="ff7">og<span class="_ _3"></span>ólne</span> <span class="ls3">o </span>Emit<span class="_ _3"></span>encie </span></span></span></div><div class="t m0 x1 h8 y70 ff8 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _13"> </span>dniem <span class="_ _13"> </span>1 <span class="_ _17"> </span>września <span class="_ _17"> </span>1995 <span class="_ _13"> </span>roku<span class="_ _3"></span> <span class="_ _13"> </span>państwowe <span class="_ _13"> </span>przedsię<span class="_ _3"></span>biorstwo <span class="_ _13"> </span>Śląs<span class="_ _3"></span>kie <span class="_ _13"> </span>Zakłady <span class="_ _13"> </span>Pr<span class="_ _3"></span>zemysłu <span class="_ _18"> </span><span class="ff6">Lniarskiego </span></div><div class="t m0 x1 h8 y71 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex” w<span class="ff6"> </span>Lublińcu zostało<span class="_ _3"></span> przekształcone w jednoosobową<span class="_ _3"></span> Spółkę Skarbu Państwa, celem w<span class="_ _3"></span>niesienia </div><div class="t m0 x1 h8 y72 ff6 fs3 fc0 sc0 ls0 ws0">akcji <span class="_ _19"> </span>do <span class="_"> </span><span class="ff8">Narodowych <span class="_ _19"> </span>Funduszy <span class="_"> </span>Inwestycyjnych, <span class="_"> </span>co <span class="_ _19"> </span>nastąpiło <span class="_"> </span>16 <span class="_ _19"> </span>stycznia <span class="_ _19"> </span>1996 <span class="_ _19"> </span>roku. <span class="_"> </span>Funduszem </span></div><div class="t m0 x1 h8 y73 ff8 fs3 fc0 sc0 ls0 ws0">wiodącym <span class="_ _3"></span>zo<span class="_ _3"></span>stał <span class="_ _3"></span>Pierwszy <span class="_ _1a"></span>Narodowy <span class="_ _3"></span>F<span class="_ _3"></span>undusz <span class="_ _1a"></span>Inwestycyjny <span class="_ _1a"></span>zarządzany <span class="_ _3"></span>pr<span class="_ _3"></span>zez <span class="_ _3"></span>BR<span class="_ _3"></span>E/IB <span class="_ _3"></span>Austria. <span class="_ _1a"></span>Komisja </div><div class="t m0 x1 h8 y43 ff8 fs3 fc0 sc0 ls0 ws0">Papierów Wartościowych <span class="_ _0"></span>decyzją <span class="_ _0"></span>z<span class="ff6"> <span class="_ _0"></span>dnia <span class="_ _0"></span><span class="ff8">5<span class="_ _0"></span> <span class="_ _0"></span>grudnia <span class="_ _0"></span>1996 rok<span class="_ _0"></span>u <span class="_ _0"></span>zezwoliła <span class="_ _0"></span>na <span class="_ _0"></span>wprowadzenie <span class="_ _0"></span>akcji <span class="_ _0"></span>Zakładów </span></span></div><div class="t m0 x1 h8 y74 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex” <span class="_ _18"> </span>S.A. <span class="_ _17"> </span>do <span class="_ _1b"> </span>publicznego <span class="_ _18"> </span>obrotu. <span class="_ _18"> </span>Spółka <span class="_ _18"> </span>zadebiuto<span class="_ _3"></span>wała <span class="_ _18"> </span>na <span class="_ _18"> </span>giełdzie <span class="_ _18"> </span>w <span class="_ _18"> </span>dniu <span class="_ _18"> </span><span class="ff6">8 maja <span class="_ _18"> </span>1997 <span class="_ _18"> </span>roku </span></div><div class="t m0 x1 h8 y75 ff8 fs3 fc0 sc0 ls0 ws0">uzyskując cenę 33 złote<span class="_ _3"></span> za akcję.<span class="ff6"> </span></div><div class="t m0 x1 h8 y76 ff8 fs3 fc0 sc0 ls0 ws0">Nadzwyczajne <span class="_ _17"> </span>Walne <span class="_ _17"> </span>Zgro<span class="_ _3"></span>madzenie <span class="_ _13"> </span>Akc<span class="_ _3"></span>jonariuszy <span class="_ _13"> </span>w<span class="_ _3"></span> <span class="_ _13"> </span>dniu <span class="_ _17"> </span>24 <span class="_ _17"> </span>listopada <span class="_ _18"> </span>2005 <span class="_ _13"> </span>r<span class="_ _3"></span>oku <span class="_ _13"> </span>podjęło <span class="_ _17"> </span>uchwał<span class="_ _3"></span>ę </div><div class="t m0 x1 h8 y77 ff6 fs3 fc0 sc0 ls0 ws0">o <span class="ff8">dokonaniu <span class="_ _0"></span>połączenia <span class="_ _0"></span>Zakładów <span class="_ _0"></span>„Lentex” <span class="_ _c"></span>S.A. <span class="_ _0"></span>(„Spółka <span class="_ _0"></span>Przejmująca”) <span class="_ _c"></span>ze<span class="_ _3"></span> <span class="_ _0"></span>Spółką <span class="_ _c"></span>„T<span class="_ _3"></span>kaniny <span class="_ _c"></span>Techniczne<span class="_ _3"></span>” </span></div><div class="t m0 x1 h8 y78 ff8 fs3 fc0 sc0 ls0 ws0">S.A. <span class="_ _11"></span>(„Spółka <span class="_ _11"></span>Przejmowana<span class="_ _3"></span>”), <span class="_ _11"></span>poprzez <span class="_ _11"></span>przeniesienie <span class="_ _11"></span>ca<span class="_ _3"></span>łego <span class="_ _11"></span>majątku <span class="_ _11"></span>Spółki <span class="_ _11"></span>Przejmowanej <span class="_ _11"></span>na <span class="_ _11"></span>Spółkę<span class="_ _3"></span> </div><div class="t m0 x1 h8 y79 ff6 fs3 fc0 sc0 ls0 ws0">Przejmuj<span class="ff8">ącą. Połączenie <span class="_ _3"></span>nastąpiło dnia <span class="_ _3"></span></span>1 lutego 2006 roku.<span class="_ _3"></span> </div><div class="t m0 x1 h8 y7a ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>grudniu <span class="_ _17"> </span>20<span class="_ _3"></span>07 <span class="_ _17"> </span>roku <span class="_ _18"> </span>Spó<span class="_ _3"></span>łka <span class="_ _17"> </span>dokonała <span class="_ _18"> </span>sprzedaży <span class="_ _18"> </span>ma<span class="_ _3"></span>jątku <span class="_ _17"> </span>trwał<span class="_ _3"></span>ego <span class="_ _17"> </span>i <span class="_ _18"> </span>obrotowego <span class="_ _18"> </span>Zakładu <span class="_ _18"> </span>Tkanin </div><div class="t m0 x1 h8 y7b ff8 fs3 fc0 sc0 ls0 ws0">Technicznych <span class="_ _1a"></span>w<span class="_ _3"></span> <span class="_ _1a"></span>Pabianicac<span class="_ _3"></span>h. <span class="_ _1a"></span>Po <span class="_ _1a"></span>przeprow<span class="_ _3"></span>adzeniu <span class="_ _1a"></span>pow<span class="_ _3"></span>yższej <span class="_ _1a"></span>transakcji <span class="_ _1a"></span>w<span class="_ _1a"></span><span class="ff6"> <span class="_ _1a"></span></span>stru<span class="_ _3"></span>kturze <span class="_ _1a"></span>Spółki <span class="_ _1a"></span>p<span class="_ _3"></span>ozostały </div><div class="t m0 x1 h8 y7c ff6 fs3 fc0 sc0 ls0 ws0">2 <span class="ff8">zakłady produkcyjne<span class="_ _3"></span>: Zakład Wykładzin i Zakład Wł<span class="_ _3"></span>óknin.<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y7d ff8 fs3 fc0 sc0 ls0 ws0">W dniu 12 czerwca 2014 ro<span class="_ _3"></span>ku Sąd Rejonowy w Częstochowie, XVII W<span class="_ _3"></span>ydział Gospoda<span class="_ _3"></span>rczy KRS, dokonał </div><div class="t m0 x1 h8 y7e ff8 fs3 fc0 sc0 ls0 ws0">wpisu <span class="_ _1c"></span>do <span class="_ _1c"></span>Rejestru <span class="_ _1c"></span>Przedsię<span class="_ _3"></span>biorców <span class="_ _1c"></span>KRS <span class="_ _1c"></span>zmiany <span class="_ _1c"></span>Statut<span class="_ _3"></span>u <span class="_ _1a"></span>Spół<span class="_ _3"></span>ki <span class="_ _1c"></span>uchwalonej <span class="_ _1c"></span>na <span class="_ _1c"></span>podstaw<span class="_ _3"></span>ie <span class="_ _1c"></span>Uchwały <span class="_ _1c"></span>Nr </div><div class="t m0 x1 h8 y7f ff6 fs3 fc0 sc0 ls4 ws0">24<span class="ls0"> <span class="ff8">Zwyczajnego <span class="_ _19"> </span>Walnego <span class="_ _1b"> </span>Zgromadze<span class="_ _3"></span>nia <span class="_ _18"> </span>Ak<span class="_ _3"></span>cjonariuszy <span class="_ _1b"> </span>z <span class="_ _1b"> </span>dnia <span class="_ _1b"> </span>17 <span class="_ _1b"> </span>kwie<span class="_ _3"></span>tnia <span class="_ _18"> </span>2<span class="_ _3"></span>014 <span class="_ _18"> </span>ro<span class="_ _3"></span>ku <span class="_ _18"> </span>obe<span class="_ _3"></span>jmującej </span></span></div><div class="t m0 x1 h8 y80 ff8 fs3 fc0 sc0 ls0 ws0">zmianę firmy z Zakłady „Le<span class="_ _3"></span>ntex” S.A. na „Lentex<span class="_ _3"></span>” S.<span class="ff6 ls5">A.<span class="ls0"> </span></span></div><div class="t m0 x1 h8 y81 ff8 fs3 fc0 sc0 ls0 ws0">Począwszy <span class="_ _1c"></span>od <span class="_ _1a"></span>dnia <span class="_ _1c"></span>1 <span class="_ _1a"></span>paźd<span class="_ _3"></span>ziernika <span class="_ _1c"></span><span class="ff6">2020 <span class="_ _1a"></span>roku <span class="_ _1c"></span></span>w <span class="_ _1a"></span>Spół<span class="_ _3"></span>ce <span class="_ _1a"></span>wyodrębni<span class="_ _3"></span>ono <span class="_ _1a"></span>pod<span class="_ _3"></span> <span class="_ _1a"></span>względe<span class="_ _3"></span>m <span class="_ _1a"></span>organizacyjnym </div><div class="t m0 x1 h8 y82 ff6 fs3 fc0 sc0 ls0 ws0">i finansowym <span class="_ _10"> </span>zorga<span class="_ _3"></span>nizowan<span class="ff8">ą</span> <span class="_ _f"> </span><span class="ff8">część</span> <span class="_ _10"> </span><span class="ff8">prz<span class="_ _3"></span>edsiębiorstwa <span class="_ _f"> </span>zajmującą</span> <span class="_ _f"> </span><span class="ff8">się <span class="_ _f"> </span>produkcją <span class="_ _f"> </span>wykładzin</span>. <span class="_ _f"> </span>W <span class="_ _10"> </span>dniu<span class="_ _3"></span> </div><div class="t m0 x1 h8 y83 ff6 fs3 fc0 sc0 ls0 ws0">8 sierpnia 2022 <span class="ff8">roku nastąpiło wniesienie zorganizowane<span class="_ _3"></span>j <span class="_ _0"></span>części przedsiębiorstw<span class="_ _3"></span>a Spółki zajmującej się </span></div><div class="t m0 x1 h8 y84 ff8 fs3 fc0 sc0 ls0 ws0">produkcją <span class="_ _1a"></span>wykładzin <span class="_ _1c"></span>(dalej <span class="_ _1a"></span>„ZCP”) <span class="_ _1c"></span>aportem <span class="_ _1a"></span>do <span class="_ _1c"></span>„Lentex <span class="_ _1a"></span>Wykładziny” <span class="_ _1a"></span>Sp<span class="_ _3"></span>. <span class="_ _1a"></span>z <span class="_ _1a"></span>o.o.<span class="_ _3"></span><span class="ff6"> <span class="_ _1c"></span></span>W <span class="_ _1a"></span>dniu <span class="_ _1a"></span>3 <span class="_ _1a"></span>paździe<span class="_ _3"></span>rnika </div><div class="t m0 x1 h8 y85 ff8 fs3 fc0 sc0 ls0 ws0">2022 roku, <span class="_ _0"></span>doszło do zawarcia pomiędzy Spółk<span class="_ _0"></span>ą i U<span class="_ _0"></span>nilin BV umowy sprzedaży wszystkich <span class="_ _0"></span>należących do </div><div class="t m0 x1 h8 y86 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex” S.A. udziałów w<span class="_ _3"></span> spółce w 100% zależ<span class="_ _3"></span>nej od „Lentex” S.A., tj. „Lentex W<span class="_ _3"></span>ykładziny” Sp. z o.o.<span class="_ _1a"></span><span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf6" class="pf w0 h0"><div class="pc pc6 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">6 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x12 ha y87 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m2 x13 h10 y87 ff6 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x13 h8 y88 ff2 fs3 fc0 sc0 ls6 ws0">  <span class="ff6 ls0"> </span></div><div class="t m0 x1 h8 y89 ff8 fs3 fc0 sc0 ls0 ws0">W skład Zarząd<span class="ff6 ls7">u </span>„<span class="_ _3"></span>Lentex” S.A.<span class="ff6"> </span>na dzie<span class="_ _3"></span>ń 31 grudnia <span class="ff6">202<span class="_ _3"></span>3 roku wchodzili:<span class="_ _3"></span> </span></div><div class="t m0 x14 h11 y8a ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff5">Adrian Grabowski<span class="_ _3"></span> <span class="_ _1e"> </span> <span class="_ _1f"> </span><span class="ff8">–</span> <span class="ff8">Prezes Zarządu<span class="_ _3"></span><span class="ff6"> </span></span></span></span></div><div class="t m0 x14 h11 y8b ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff5">Wojciech Hoffman<span class="_ _3"></span>n<span class="ff6"> <span class="_ _e"> </span> <span class="_ _1f"> </span><span class="ff8">–</span> <span class="ff8">Członek Zarządu<span class="_ _3"></span></span> </span></span></span></div><div class="t m0 x14 h11 y8c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff5">Anna Wojciechowska<span class="_ _3"></span><span class="ff6"> <span class="_ _20"> </span><span class="ff8">–</span> <span class="ff8">Członek Zarządu<span class="_ _3"></span></span> </span></span></span></div><div class="t m0 x1 h8 y8d ff8 fs3 fc0 sc0 ls0 ws0">W okresie 12 miesię<span class="_ _3"></span>cy <span class="ff6">2023 </span>roku w składz<span class="_ _3"></span>ie Zarządu nie wystąpił<span class="_ _3"></span>y żadne zmiany.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y8e ff8 fs3 fc0 sc0 ls0 ws0">W skład Rady Nadzor<span class="_ _3"></span>czej Spółki na dzień <span class="_ _3"></span><span class="ff6">31 grudnia 2023 <span class="_ _3"></span>roku wchodzili*: </span></div><div class="t m0 x14 h11 y8f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff5">Janusz Malarz<span class="_ _3"></span> <span class="_ _8"></span> <span class="_ _21"> </span> <span class="_ _1f"> </span><span class="ff8">–<span class="ff6"> </span>Przewodniczący Rady <span class="_ _3"></span>Nadzorczej<span class="_ _3"></span><span class="ff6"> </span></span></span></span></div><div class="t m0 x14 h11 y90 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">Bartosz Królewicz<span class="_ _3"></span><span class="ff5"> <span class="_ _22"> </span> <span class="_ _1f"> </span><span class="ff8">–<span class="ff6"> Z-ca </span>Przewodniczą<span class="_ _3"></span>cego Rady Nadzorczej<span class="_ _3"></span></span> </span></span></span></div><div class="t m0 x14 h11 y91 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">Krzysztof Wydmański<span class="_ _3"></span><span class="ff5"> <span class="_ _23"> </span><span class="ff8">–<span class="ff6"> Sekretarz Rady Nadz<span class="_ _3"></span>orczej </span></span></span></span></span></div><div class="t m0 x14 h11 y92 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff5">Olivia Sobik <span class="_ _24"> </span> <span class="_ _1f"> </span> <span class="_ _1f"> </span><span class="ff8">–<span class="ff6"> </span>Człone<span class="_ _3"></span>k Rady Nadzorczej<span class="_ _3"></span></span> </span></span></div><div class="t m0 x14 h11 y93 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff5">Agata Kalamarz<span class="_ _3"></span> <span class="_ _5"> </span> <span class="_ _1f"> </span><span class="ff8">–</span> <span class="ff8">Członek Rady Nadzorczej<span class="_ _3"></span></span> </span></span></div><div class="t m0 x1 h8 y94 ff6 fs3 fc0 sc0 ls4 ws0">* <span class="_ _17"> </span><span class="ff8 ls0">W <span class="_ _17"> </span>dniu <span class="_ _17"> </span>2<span class="_ _3"></span>5 <span class="_ _13"> </span>pa<span class="_ _3"></span>ździernika <span class="_ _17"> </span>2023 <span class="_ _17"> </span>roku <span class="_ _17"> </span>Pa<span class="_ _3"></span>ni <span class="_ _13"> </span>A<span class="_ _3"></span>nna <span class="_ _13"> </span>Pa<span class="_ _3"></span>wlak <span class="_ _17"> </span>oraz <span class="_ _17"> </span>Pa<span class="_ _3"></span>n <span class="_ _13"> </span>Piotr <span class="_ _18"> </span>Woźniak <span class="_ _17"> </span>złożyli <span class="_ _18"> </span>rezyg<span class="_ _3"></span>nację </span></div><div class="t m0 x1 h8 y95 ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">pełnieni</span>a <span class="_ _c"></span><span class="ff8">funkcji <span class="_ _0"></span>Członka <span class="_ _c"></span>Rady <span class="_ _c"></span>Nadzorcze<span class="_ _3"></span>j.<span class="ff6"> <span class="_ _c"></span><span class="ff8">W <span class="_ _c"></span>dniu <span class="_ _0"></span>25 <span class="_ _1"></span>paździe<span class="_ _3"></span>rnika <span class="_ _c"></span>2023 <span class="_ _c"></span>roku <span class="_ _c"></span>decyzją <span class="_ _c"></span>Nadzw<span class="_ _3"></span>yczajnego </span></span></span></div><div class="t m0 x1 h8 y96 ff8 fs3 fc0 sc0 ls0 ws0">Walnego <span class="_ _3"></span>Zgromadzenia <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>skład <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorcze<span class="_ _3"></span>j <span class="_ _3"></span>powołano <span class="_ _3"></span>Panią <span class="_ _3"></span>Agat<span class="_ _3"></span>ę <span class="_ _3"></span>Kalamarz <span class="_ _3"></span>oraz <span class="_ _3"></span>Pana <span class="_ _3"></span>Bart<span class="_ _3"></span>osza </div><div class="t m0 x1 h8 y97 ff8 fs3 fc0 sc0 ls0 ws0">Królewicza.<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x1 y98 w7 h12"><div class="t m3 x15 h13 y99 ff5 fs8 fc2 sc0 ls0 ws0">Seri<span class="_ _0"></span>a / <span class="_ _3"></span>em<span class="_ _0"></span>i<span class="_ _0"></span>s<span class="_ _0"></span>ja<span class="_ _25"> </span>Ro<span class="_ _3"></span>d<span class="_ _3"></span>za<span class="_ _0"></span>j<span class="_ _0"></span> akcj<span class="_ _0"></span>i</div></div><div class="c x16 y9a w8 h14"><div class="t m3 x17 h13 y9b ff5 fs8 fc2 sc0 ls0 ws0">Ro<span class="_ _3"></span>d<span class="_ _3"></span>za<span class="_ _0"></span>j<span class="_ _0"></span> </div><div class="t m3 x5 h13 y9c ff5 fs8 fc2 sc0 ls0 ws0">up<span class="_ _3"></span>rz<span class="_ _0"></span>ywil<span class="_ _c"></span>ejo<span class="_ _3"></span>wani</div><div class="t m3 x18 h13 y9d ff5 fs8 fc2 sc0 ls0 ws0">a akc<span class="_ _0"></span>ji</div></div><div class="c x19 y9e w9 h14"><div class="t m3 x17 h13 y9b ff5 fs8 fc2 sc0 ls0 ws0">Ro<span class="_ _3"></span>d<span class="_ _3"></span>za<span class="_ _0"></span>j<span class="_ _0"></span> </div><div class="t m3 x1a h13 y9f ff5 fs8 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>granic<span class="_ _0"></span>z<span class="_ _0"></span>eni<span class="_ _0"></span>a </div><div class="t m3 x6 h13 ya0 ff5 fs8 fc2 sc0 ls0 ws0">praw <span class="_ _3"></span>d<span class="_ _3"></span>o <span class="_ _3"></span>akc<span class="_ _0"></span>j<span class="_ _0"></span>i</div></div><div class="c x1 y98 w7 h12"><div class="t m3 x19 h13 ya1 ff5 fs8 fc2 sc0 ls0 ws0">Li<span class="_ _0"></span>cz<span class="_ _0"></span>ba akcj<span class="_ _0"></span>i</div></div><div class="c x1b y98 w8 h14"><div class="t m3 x4 h13 ya2 ff7 fs8 fc2 sc0 ls0 ws0">Wa<span class="_ _0"></span>rt<span class="_ _3"></span>o<span class="_ _3"></span>ść<span class="_ _0"></span> seri<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>/ </div><div class="t m3 x1c h13 ya3 ff5 fs8 fc2 sc0 ls0 ws0">em<span class="_ _0"></span>i<span class="_ _0"></span>s<span class="_ _0"></span>ji<span class="_ _c"></span> <span class="_ _3"></span>wg<span class="_ _3"></span> </div><div class="t m3 x1d h13 ya4 ff7 fs8 fc2 sc0 ls0 ws0">wart<span class="_ _3"></span>o<span class="_ _3"></span>ści<span class="_ _c"></span> </div><div class="t m3 x15 h13 ya5 ff5 fs8 fc2 sc0 ls0 ws0">no<span class="_ _3"></span>mi<span class="_ _c"></span>n<span class="_ _3"></span>al<span class="_ _0"></span>nej</div></div><div class="c x1 ya6 wa h15"><div class="t m3 x1 h13 ya7 ff6 fs8 fc0 sc0 ls0 ws0">na o<span class="_ _3"></span>kaz<span class="_ _0"></span>i<span class="_ _c"></span>c<span class="_ _3"></span>i<span class="_ _0"></span>e<span class="_ _3"></span>l<span class="_ _0"></span>a<span class="_ _26"> </span><span class="ff8">zw<span class="_ _3"></span>ykł<span class="_ _c"></span>e<span class="_ _27"> </span>ni<span class="_ _0"></span>e<span class="_ _3"></span> w<span class="_ _1a"></span>yst<span class="_ _3"></span>ępuje<span class="_ _27"> </span><span class="ff6">40<span class="_ _3"></span> 0<span class="_ _3"></span>00<span class="_ _3"></span> 0<span class="_ _3"></span>0<span class="_ _3"></span>0<span class="_ _28"> </span>16<span class="_ _3"></span> 4<span class="_ _3"></span>0<span class="_ _3"></span>0</span></span></div></div><div class="c x1 ya8 w7 h16"><div class="t m3 x3 h13 ya9 ff6 fs8 fc2 sc0 ls0 ws0">40<span class="_ _3"></span> 0<span class="_ _3"></span>0<span class="_ _3"></span>0 <span class="_ _3"></span>00<span class="_ _3"></span>0</div><div class="t m3 x1e h13 yaa ff6 fs8 fc0 sc0 ls0 ws0">0,<span class="_ _3"></span>4<span class="_ _3"></span>1</div></div><div class="c x1 yab wb h17"><div class="t m3 x1f h13 yac ff7 fs8 fc2 sc0 ls0 ws0">i<span class="_ _0"></span>l<span class="_ _0"></span>ość akc<span class="_ _0"></span>j<span class="_ _0"></span>i<span class="_ _29"> </span>% kapi<span class="_ _0"></span>t<span class="_ _3"></span>ału</div></div><div class="c x1 yad wb h15"><div class="t m3 x3 h13 yae ff6 fs8 fc0 sc0 ls0 ws0">13<span class="_ _3"></span> 6<span class="_ _3"></span>1<span class="_ _3"></span>0 <span class="_ _3"></span>61<span class="_ _3"></span>8<span class="_ _2a"> </span>34<span class="_ _3"></span>,<span class="_ _3"></span>03<span class="_ _3"></span>%</div></div><div class="c x1 yaf wc h17"><div class="t m3 x20 h13 yae ff6 fs8 fc0 sc0 ls0 ws0">8 <span class="_ _3"></span>43<span class="_ _3"></span>9<span class="_ _3"></span> 6<span class="_ _3"></span>73<span class="_ _2a"> </span>2<span class="_ _3"></span>1,<span class="_ _3"></span>1<span class="_ _3"></span>0%</div></div><div class="c x1 yb0 wc h17"><div class="t m3 x20 h13 yb1 ff6 fs8 fc0 sc0 ls0 ws0">4 <span class="_ _3"></span>82<span class="_ _3"></span>7<span class="_ _3"></span> 0<span class="_ _3"></span>19<span class="_ _2a"> </span>1<span class="_ _3"></span>2,<span class="_ _3"></span>0<span class="_ _3"></span>7%</div></div><div class="c x1 yb2 wd h15"><div class="t m3 x20 h13 yae ff6 fs8 fc0 sc0 ls0 ws0">4 <span class="_ _3"></span>15<span class="_ _3"></span>9<span class="_ _3"></span> 6<span class="_ _3"></span>61<span class="_ _2a"> </span>1<span class="_ _3"></span>0,<span class="_ _3"></span>4<span class="_ _3"></span>0%</div></div><div class="c x1 yb3 wd h17"><div class="t m3 x20 h13 yae ff6 fs8 fc0 sc0 ls0 ws0">3 <span class="_ _3"></span>41<span class="_ _3"></span>7<span class="_ _3"></span> 2<span class="_ _3"></span>67<span class="_ _2b"> </span>8,<span class="_ _3"></span>5<span class="_ _3"></span>4%</div></div><div class="c x1 yb4 we h17"><div class="t m3 x20 h13 yb1 ff6 fs8 fc0 sc0 ls0 ws0">5 <span class="_ _3"></span>54<span class="_ _3"></span>5<span class="_ _3"></span> 7<span class="_ _3"></span>62<span class="_ _2a"> </span>1<span class="_ _3"></span>3,<span class="_ _3"></span>8<span class="_ _3"></span>6%</div></div><div class="c x1 ya8 w7 h16"><div class="t m3 x3 h13 yb5 ff6 fs8 fc2 sc0 ls0 ws0">40<span class="_ _3"></span> 0<span class="_ _3"></span>0<span class="_ _3"></span>0 <span class="_ _3"></span>00<span class="_ _3"></span>0<span class="_ _1f"> </span>10<span class="_ _3"></span>0,<span class="_ _3"></span>00<span class="_ _3"></span>%</div></div><div class="c x1 yb6 wf h17"><div class="t m3 x21 h13 yb7 ff7 fs8 fc2 sc0 ls0 ws0">KAP<span class="_ _3"></span>I<span class="_ _c"></span>TA<span class="_ _3"></span>Ł P<span class="_ _3"></span>OD<span class="_ _0"></span>STA<span class="_ _3"></span>WO<span class="_ _0"></span>WY<span class="_ _c"></span> N<span class="_ _0"></span>A <span class="_ _3"></span>DZ<span class="_ _0"></span>I<span class="_ _0"></span>E<span class="_ _0"></span>Ń<span class="_ _c"></span> 3<span class="_ _3"></span>1 <span class="_ _3"></span>G<span class="_ _0"></span>RU<span class="_ _c"></span>DN<span class="_ _c"></span>I<span class="_ _0"></span>A<span class="_ _3"></span> <span class="_ _3"></span>20<span class="_ _3"></span>23<span class="_ _3"></span> R<span class="_ _3"></span>OK<span class="_ _0"></span>U</div></div><div class="c x1 yb8 w10 h18"><div class="t m3 x22 h13 yb9 ff5 fs8 fc2 sc0 ls0 ws0">Li<span class="_ _0"></span>cz<span class="_ _0"></span>ba akcj<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>,<span class="_ _3"></span> raz<span class="_ _0"></span>em</div></div><div class="c x1 yba w10 h19"><div class="t m3 x5 h13 ybb ff6 fs8 fc0 sc0 ls0 ws0">Para<span class="_ _0"></span>vi<span class="_ _0"></span>t<span class="_ _3"></span>a Hol<span class="_ _0"></span>di<span class="_ _0"></span>ng<span class="_ _3"></span> Li<span class="_ _0"></span>mi<span class="_ _c"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>d</div></div><div class="c x1 ybc w10 h19"><div class="t m3 x5 h13 ybd ff6 fs8 fc0 sc0 ls0 ws0">Nat<span class="_ _3"></span>i<span class="_ _0"></span>onal<span class="_ _0"></span>e<span class="_ _3"></span>-<span class="_ _0"></span>Ne<span class="_ _3"></span>de<span class="_ _3"></span>rl<span class="_ _0"></span>a<span class="_ _0"></span>nde<span class="_ _3"></span>n<span class="_ _3"></span> O<span class="_ _3"></span>t<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>t<span class="_ _3"></span>y <span class="_ _3"></span>Fundu<span class="_ _3"></span>sz<span class="_ _0"></span> Eme<span class="_ _3"></span>ryt<span class="_ _3"></span>al<span class="_ _0"></span>ny w<span class="_ _1a"></span>r<span class="_ _0"></span>az<span class="_ _0"></span> z DF<span class="_ _0"></span>E</div></div><div class="c x1 ybe w10 h19"><div class="t m3 x5 h13 ybb ff8 fs8 fc0 sc0 ls0 ws0">Le<span class="_ _3"></span>nt<span class="_ _1a"></span>e<span class="_ _3"></span>x S.<span class="_ _3"></span>A<span class="_ _3"></span>.<span class="_ _3"></span> (<span class="_ _3"></span>a<span class="_ _0"></span>kc<span class="_ _3"></span>j<span class="_ _0"></span>e<span class="_ _3"></span> w<span class="_ _1a"></span>ł<span class="_ _c"></span>as<span class="_ _0"></span>ne<span class="_ _3"></span>)</div></div><div class="c x1 ybf w11 h1a"><div class="t m3 x23 h13 yc0 ff8 fs8 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>a<span class="_ _0"></span>rt<span class="_ _3"></span>ość<span class="_ _3"></span> no<span class="_ _3"></span>mi<span class="_ _0"></span>nal<span class="_ _c"></span>n<span class="_ _3"></span>a j<span class="_ _0"></span>e<span class="_ _3"></span>dn<span class="_ _3"></span>e<span class="_ _3"></span>j<span class="_ _0"></span> akcji<span class="_ _0"></span> w<span class="_ _3"></span>yn<span class="_ _3"></span>osi</div></div><div class="c x1 yc1 wf h17"><div class="t m3 x10 h13 yb7 ff7 fs8 fc2 sc0 ls0 ws0">SKŁA<span class="_ _3"></span>D A<span class="_ _3"></span>KCJON<span class="_ _1"></span>A<span class="_ _1a"></span>RI<span class="_ _0"></span>A<span class="_ _3"></span>T<span class="_ _0"></span>U<span class="_ _c"></span> <span class="_ _3"></span>N<span class="_ _c"></span>A<span class="_ _3"></span> <span class="_ _3"></span>DZI<span class="_ _c"></span>EŃ<span class="_ _1"></span> <span class="_ _3"></span>3<span class="_ _3"></span>1 <span class="_ _3"></span>G<span class="_ _c"></span>R<span class="_ _3"></span>U<span class="_ _0"></span>D<span class="_ _0"></span>N<span class="_ _c"></span>I<span class="_ _0"></span>A<span class="_ _3"></span> 2<span class="_ _3"></span>02<span class="_ _3"></span>3 <span class="_ _3"></span>ROKU</div></div><div class="c x1 yc2 w10 h19"><div class="t m3 x24 h13 yc3 ff5 fs8 fc2 sc0 ls0 ws0">A<span class="_ _3"></span>kc<span class="_ _0"></span>jon<span class="_ _3"></span>ar<span class="_ _0"></span>i<span class="_ _0"></span>usz<span class="_ _0"></span>e :</div></div><div class="c x1 yc4 w10 h1b"><div class="t m3 x5 h13 ybb ff8 fs8 fc0 sc0 ls0 ws0">Le<span class="_ _3"></span>sz<span class="_ _0"></span>ek <span class="_ _3"></span>So<span class="_ _3"></span>bik w<span class="_ _3"></span>raz<span class="_ _0"></span> z &#34;So<span class="_ _3"></span>b<span class="_ _3"></span>i<span class="_ _c"></span>k&#34;<span class="_ _3"></span> Zakł<span class="_ _c"></span>ad P<span class="_ _3"></span>rod<span class="_ _3"></span>ukc<span class="_ _3"></span>yjny Sp<span class="_ _3"></span>.z o<span class="_ _3"></span>.o<span class="_ _3"></span>.<span class="_ _3"></span> Sp<span class="_ _3"></span>.K.</div></div><div class="c x1 yc5 w12 h1c"><div class="t m3 x5 h13 yc6 ff6 fs8 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>-H</div></div><div class="c x1 yc7 w10 h1b"><div class="t m3 x5 h13 ybb ff6 fs8 fc0 sc0 ls0 ws0">Krz<span class="_ _0"></span>ys<span class="_ _0"></span>z<span class="_ _0"></span>t<span class="_ _3"></span>o<span class="_ _3"></span>f <span class="_ _3"></span>Moska</div></div><div class="c x1 yc8 w10 h19"><div class="t m3 x5 h13 ybd ff6 fs8 fc0 sc0 ls0 ws0">Po<span class="_ _3"></span>zost<span class="_ _3"></span>al<span class="_ _0"></span>i</div></div><div class="c x1 yc9 w13 h1d"><div class="t m4 x15 h1e yca ff5 fs9 fc2 sc0 ls0 ws0">Seri<span class="_ _0"></span>a / <span class="_ _3"></span>em<span class="_ _0"></span>i<span class="_ _0"></span>s<span class="_ _0"></span>ja<span class="_ _2c"> </span>Ro<span class="_ _3"></span>d<span class="_ _3"></span>za<span class="_ _0"></span>j<span class="_ _0"></span> akcj<span class="_ _0"></span>i</div></div><div class="c x25 yc9 w14 h1d"><div class="t m4 x26 h1e ycb ff5 fs9 fc2 sc0 ls0 ws0">Ro<span class="_ _3"></span>d<span class="_ _3"></span>za<span class="_ _0"></span>j<span class="_ _0"></span> </div><div class="t m4 x4 h1e yca ff5 fs9 fc2 sc0 ls0 ws0">up<span class="_ _3"></span>rz<span class="_ _0"></span>ywil<span class="_ _c"></span>ejo<span class="_ _3"></span>wania<span class="_ _0"></span> </div><div class="t m4 x27 h1e ycc ff5 fs9 fc2 sc0 ls0 ws0">akc<span class="_ _0"></span>j<span class="_ _0"></span>i</div></div><div class="c x28 yc9 w14 h1d"><div class="t m4 x26 h1e ycb ff5 fs9 fc2 sc0 ls0 ws0">Ro<span class="_ _3"></span>d<span class="_ _3"></span>za<span class="_ _0"></span>j<span class="_ _0"></span> </div><div class="t m4 x29 h1e yca ff5 fs9 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>granic<span class="_ _0"></span>z<span class="_ _0"></span>eni<span class="_ _0"></span>a p<span class="_ _3"></span>ra<span class="_ _0"></span>w </div><div class="t m4 x2a h1e ycc ff5 fs9 fc2 sc0 ls0 ws0">do<span class="_ _3"></span> <span class="_ _3"></span>akc<span class="_ _0"></span>j<span class="_ _0"></span>i</div></div><div class="c x1 yc9 w13 h1d"><div class="t m4 x2b h1e yca ff5 fs9 fc2 sc0 ls0 ws0">Li<span class="_ _0"></span>cz<span class="_ _0"></span>ba akcj<span class="_ _0"></span>i</div></div><div class="c x2c yc9 w14 h1d"><div class="t m4 x1a h1e ycb ff7 fs9 fc2 sc0 ls0 ws0">Wa<span class="_ _0"></span>rt<span class="_ _3"></span>o<span class="_ _3"></span>ść<span class="_ _0"></span> seri<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>/ </div><div class="t m4 x29 h1e yca ff7 fs9 fc2 sc0 ls0 ws0">em<span class="_ _0"></span>i<span class="_ _0"></span>sj<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>w<span class="_ _3"></span>g <span class="_ _3"></span>wart<span class="_ _3"></span>o<span class="_ _3"></span>śc<span class="_ _0"></span>i<span class="_ _0"></span> </div><div class="t m4 x1d h1e ycc ff5 fs9 fc2 sc0 ls0 ws0">no<span class="_ _3"></span>mi<span class="_ _c"></span>n<span class="_ _3"></span>al<span class="_ _0"></span>nej</div></div><div class="c x1 ycd w15 h1f"><div class="t m4 x2d h1e yce ff6 fs9 fc0 sc0 ls0 ws0">na o<span class="_ _3"></span>kaz<span class="_ _0"></span>i<span class="_ _c"></span>c<span class="_ _3"></span>i<span class="_ _0"></span>e<span class="_ _3"></span>l<span class="_ _0"></span>a<span class="_ _2d"> </span><span class="ff8">zw<span class="_ _3"></span>ykł<span class="_ _c"></span>e<span class="_ _2e"> </span>ni<span class="_ _0"></span>e<span class="_ _3"></span> w<span class="_ _1a"></span>ys<span class="_ _0"></span>t<span class="_ _3"></span>ępu<span class="_ _3"></span>j<span class="_ _0"></span>e<span class="_ _2f"> </span><span class="ff6">40<span class="_ _3"></span> 0<span class="_ _3"></span>0<span class="_ _3"></span>0 0<span class="_ _3"></span>0<span class="_ _3"></span>0<span class="_ _30"> </span>16<span class="_ _3"></span> 4<span class="_ _3"></span>0<span class="_ _3"></span>0</span></span></div></div><div class="c x1 ycf w13 h20"><div class="t m4 x2e h1e yd0 ff6 fs9 fc2 sc0 ls0 ws0">40<span class="_ _3"></span> 0<span class="_ _3"></span>0<span class="_ _3"></span>0 0<span class="_ _3"></span>0<span class="_ _3"></span>0</div><div class="t m4 x2f h1e yd1 ff6 fs9 fc0 sc0 ls0 ws0">0,<span class="_ _3"></span>4<span class="_ _3"></span>1</div></div><div class="c x1 yd2 w16 h21"><div class="t m4 x30 h1e yd3 ff7 fs9 fc2 sc0 ls0 ws0">i<span class="_ _0"></span>l<span class="_ _0"></span>ość akc<span class="_ _0"></span>ji<span class="_ _1f"> </span>% kapit<span class="_ _3"></span>ału</div></div><div class="c x1 yd4 w16 h1f"><div class="t m4 x2e h1e yce ff6 fs9 fc0 sc0 ls0 ws0">14<span class="_ _3"></span> 6<span class="_ _3"></span>1<span class="_ _3"></span>0 6<span class="_ _3"></span>1<span class="_ _3"></span>8<span class="_ _31"> </span>36<span class="_ _3"></span>,<span class="_ _3"></span>53<span class="_ _3"></span>%</div></div><div class="c x1 yd5 w17 h21"><div class="t m4 x31 h1e yce ff6 fs9 fc0 sc0 ls0 ws0">8 <span class="_ _3"></span>43<span class="_ _3"></span>9<span class="_ _3"></span> 67<span class="_ _3"></span>3<span class="_ _31"> </span>2<span class="_ _3"></span>1,<span class="_ _3"></span>10<span class="_ _3"></span>%</div></div><div class="c x1 yd6 w17 h21"><div class="t m4 x31 h1e yd3 ff6 fs9 fc0 sc0 ls0 ws0">4 <span class="_ _3"></span>82<span class="_ _3"></span>7<span class="_ _3"></span> 01<span class="_ _3"></span>9<span class="_ _31"> </span>1<span class="_ _3"></span>2,<span class="_ _3"></span>07<span class="_ _3"></span>%</div></div><div class="c x1 yd7 w18 h1f"><div class="t m4 x31 h1e yce ff6 fs9 fc0 sc0 ls0 ws0">4 <span class="_ _3"></span>15<span class="_ _3"></span>9<span class="_ _3"></span> 66<span class="_ _3"></span>1<span class="_ _31"> </span>1<span class="_ _3"></span>0,<span class="_ _3"></span>40<span class="_ _3"></span>%</div></div><div class="c x1 yd8 w18 h21"><div class="t m4 x31 h1e yce ff6 fs9 fc0 sc0 ls0 ws0">3 <span class="_ _3"></span>41<span class="_ _3"></span>7<span class="_ _3"></span> 26<span class="_ _3"></span>7<span class="_ _32"> </span>8,<span class="_ _3"></span>5<span class="_ _3"></span>4%</div></div><div class="c x1 yd9 w19 h21"><div class="t m4 x31 h1e yd3 ff6 fs9 fc0 sc0 ls0 ws0">4 <span class="_ _3"></span>54<span class="_ _3"></span>5<span class="_ _3"></span> 76<span class="_ _3"></span>2<span class="_ _31"> </span>1<span class="_ _3"></span>1,<span class="_ _3"></span>36<span class="_ _3"></span>%</div></div><div class="c x1 ycf w13 h20"><div class="t m4 x2e h1e yda ff6 fs9 fc2 sc0 ls0 ws0">40<span class="_ _3"></span> 0<span class="_ _3"></span>0<span class="_ _3"></span>0 0<span class="_ _3"></span>0<span class="_ _3"></span>0<span class="_ _33"> </span>10<span class="_ _3"></span>0<span class="_ _3"></span>,0<span class="_ _3"></span>0%</div></div><div class="c x1 ydb w1a h21"><div class="t m4 xf h1e ydc ff7 fs9 fc2 sc0 ls0 ws0">KAPIT<span class="_ _0"></span>A<span class="_ _3"></span>Ł PODSTA<span class="_ _3"></span>WO<span class="_ _0"></span>WY<span class="_ _c"></span> N<span class="_ _0"></span>A <span class="_ _3"></span>DZI<span class="_ _c"></span>EŃ<span class="_ _c"></span> 2<span class="_ _3"></span>7 <span class="_ _3"></span>MA<span class="_ _3"></span>R<span class="_ _3"></span>CA<span class="_ _3"></span> 2<span class="_ _3"></span>02<span class="_ _3"></span>4 <span class="_ _3"></span>ROKU</div></div><div class="c x1 ycd w1b h1f"><div class="t m4 x5 h1e yce ff6 fs9 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>-H</div></div><div class="c x1 ydd w1c h22"><div class="t m4 x32 h1e yde ff5 fs9 fc2 sc0 ls0 ws0">Li<span class="_ _0"></span>cz<span class="_ _0"></span>ba akcj<span class="_ _0"></span>i<span class="_ _0"></span> , <span class="_ _3"></span>raz<span class="_ _0"></span>em</div></div><div class="c x1 ydf w1d h23"><div class="t m4 x23 h1e yce ff8 fs9 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>a<span class="_ _0"></span>rt<span class="_ _3"></span>ość <span class="_ _3"></span>no<span class="_ _3"></span>mi<span class="_ _0"></span>nal<span class="_ _c"></span>n<span class="_ _3"></span>a j<span class="_ _0"></span>e<span class="_ _3"></span>dne<span class="_ _3"></span>j akcji<span class="_ _0"></span> w<span class="_ _3"></span>yn<span class="_ _3"></span>osi</div></div><div class="c x1 ye0 w1a h21"><div class="t m4 x33 h1e ydc ff7 fs9 fc2 sc0 ls0 ws0">SKŁA<span class="_ _3"></span>D A<span class="_ _3"></span>KCJON<span class="_ _1"></span>A<span class="_ _1a"></span>RI<span class="_ _0"></span>A<span class="_ _3"></span>T<span class="_ _0"></span>U<span class="_ _c"></span> <span class="_ _3"></span>N<span class="_ _c"></span>A<span class="_ _3"></span> <span class="_ _3"></span>DZI<span class="_ _c"></span>EŃ<span class="_ _c"></span> 2<span class="_ _3"></span>7 <span class="_ _3"></span>MA<span class="_ _3"></span>R<span class="_ _3"></span>CA<span class="_ _3"></span> <span class="_ _3"></span>202<span class="_ _3"></span>4 <span class="_ _3"></span>ROKU</div></div><div class="c x1 yd8 w1c h21"><div class="t m4 x5 h1e yce ff8 fs9 fc0 sc0 ls0 ws0">Le<span class="_ _3"></span>nt<span class="_ _1a"></span>ex<span class="_ _3"></span> S.<span class="_ _3"></span>A<span class="_ _3"></span>. <span class="_ _3"></span>(akcje<span class="_ _3"></span> w<span class="_ _1a"></span>ł<span class="_ _c"></span>as<span class="_ _0"></span>ne<span class="_ _3"></span>)</div></div><div class="c x1 yd9 w1c h21"><div class="t m4 x5 h1e yd3 ff6 fs9 fc0 sc0 ls0 ws0">Po<span class="_ _3"></span>zost<span class="_ _3"></span>al<span class="_ _0"></span>i</div></div><div class="c x1 yd2 w1c h21"><div class="t m4 x33 h1e yd3 ff5 fs9 fc2 sc0 ls0 ws0">A<span class="_ _3"></span>kc<span class="_ _0"></span>jonari<span class="_ _0"></span>usze :</div></div><div class="c x1 yd4 w1c h1f"><div class="t m4 x5 h1e yce ff8 fs9 fc0 sc0 ls0 ws0">Le<span class="_ _3"></span>sz<span class="_ _0"></span>ek <span class="_ _3"></span>So<span class="_ _3"></span>bik w<span class="_ _3"></span>raz<span class="_ _0"></span> z &#34;So<span class="_ _3"></span>bik&#34; Zakł<span class="_ _c"></span>ad P<span class="_ _3"></span>rodu<span class="_ _3"></span>kc<span class="_ _3"></span>yj<span class="_ _0"></span>ny S<span class="_ _3"></span>p.<span class="_ _3"></span>z o.<span class="_ _3"></span>o.<span class="_ _3"></span> S<span class="_ _3"></span>p.<span class="_ _3"></span>K.</div></div><div class="c x1 yd5 w1c h21"><div class="t m4 x5 h1e yce ff6 fs9 fc0 sc0 ls0 ws0">Para<span class="_ _0"></span>vi<span class="_ _0"></span>t<span class="_ _3"></span>a Hol<span class="_ _0"></span>di<span class="_ _0"></span>ng<span class="_ _3"></span> Li<span class="_ _0"></span>mi<span class="_ _0"></span>t<span class="_ _3"></span>e<span class="_ _3"></span>d</div></div><div class="c x1 yd7 w1c h1f"><div class="t m4 x5 h1e yce ff6 fs9 fc0 sc0 ls0 ws0">Krz<span class="_ _0"></span>ys<span class="_ _0"></span>zt<span class="_ _3"></span>of <span class="_ _3"></span>Moska</div></div><div class="c x1 yd6 w1c h21"><div class="t m4 x5 h1e yd3 ff6 fs9 fc0 sc0 ls0 ws0">Nat<span class="_ _3"></span>i<span class="_ _0"></span>onal<span class="_ _0"></span>e<span class="_ _3"></span>-<span class="_ _0"></span>Ne<span class="_ _3"></span>de<span class="_ _3"></span>rl<span class="_ _0"></span>a<span class="_ _0"></span>nde<span class="_ _3"></span>n<span class="_ _3"></span> O<span class="_ _3"></span>t<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>t<span class="_ _3"></span>y Fun<span class="_ _3"></span>du<span class="_ _3"></span>s<span class="_ _0"></span>z Eme<span class="_ _3"></span>ryt<span class="_ _3"></span>al<span class="_ _c"></span>n<span class="_ _3"></span>y w<span class="_ _3"></span>raz<span class="_ _0"></span> z DFE</div></div></div><div class="pi"></div></div>
<div id="pf7" class="pf w0 h0"><div class="pc pc7 w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">7 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>dniu <span class="_ _11"></span>31 <span class="_ _13"> </span>stycznia <span class="_ _11"> </span>2024 <span class="_ _13"> </span>roku <span class="_ _11"> </span><span class="ff8">w<span class="_ _3"></span>szyscy <span class="_ _11"></span>członkowie <span class="_ _13"> </span>Rady <span class="_ _11"> </span>Nadzorcze<span class="_ _3"></span>j</span> <span class="_ _11"> </span><span class="ff8">zł<span class="_ _3"></span>ożyli <span class="_ _1c"></span>re<span class="_ _3"></span>zygnację <span class="_ _11"></span>z <span class="_ _11"> </span>pełni<span class="_ _3"></span></span>onych </div><div class="t m0 x1 h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">funkcji. <span class="_ _1a"></span>W <span class="_ _1c"></span>dniu <span class="_ _1c"></span>31 <span class="_ _1c"></span>stycznia <span class="_ _1c"></span>2024 <span class="_ _1c"></span><span class="ff8">roku <span class="_ _1a"></span>dec<span class="_ _3"></span>yzją <span class="_ _1a"></span>Nadzw<span class="_ _3"></span>yczajnego <span class="_ _1a"></span>Walnego <span class="_ _1c"></span>Zgrom<span class="_ _3"></span>adzenia <span class="_ _1c"></span>powołało <span class="_ _1a"></span>na<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">nową <span class="_ _11"></span>kadencję <span class="_ _13"> </span>Członków <span class="_ _13"> </span>Rady <span class="_ _11"> </span>Nadzorcze<span class="_ _3"></span>j:<span class="ff6"> <span class="_ _11"> </span></span>P<span class="_ _3"></span>ana <span class="_ _11"></span>Krzysztofa <span class="_ _13"> </span>Wydmańskiego,<span class="_ _3"></span><span class="ff6"> <span class="_ _11"></span>Pa<span class="_ _3"></span>na <span class="_ _11"></span>Janusza <span class="_ _11"> </span>Mala<span class="_ _3"></span>rza, </span></div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">Pana Bartosza Króle<span class="_ _3"></span>wicza,<span class="ff6"> </span>Panią Olivię Sobi<span class="_ _3"></span>k,<span class="ff6"> </span>Panią Aga<span class="_ _3"></span>tę Kalamarz.<span class="ff6"> </span></div><div class="t m0 x1 h8 ye5 ff8 fs3 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _1a"></span>informa<span class="_ _3"></span>cje <span class="_ _1a"></span>dotyczące <span class="_ _1c"></span>Spółki <span class="_ _1a"></span>został<span class="_ _3"></span>y <span class="_ _1a"></span>zaprezentowane <span class="_ _1a"></span>w<span class="_ _3"></span> <span class="_ _1a"></span>rocznym <span class="_ _1a"></span>spraw<span class="_ _3"></span>ozdaniu <span class="_ _1a"></span>finansowym<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 ye6 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex”<span class="ff6"> <span class="ls8">S.A</span>. w <span class="_ _3"></span>notach 1 <span class="ls9">i <span class="ls4">2.<span class="_ _3"></span></span></span> </span></div><div class="t m0 x1 h8 y43 ff6 fs3 fc0 sc0 ls0 ws0">Schemat organizacy<span class="_ _3"></span>jny Emitenta<span class="_ _3"></span> <span class="ff8">na dzień 31 grudnia </span>2<span class="_ _3"></span>023 roku. </div><div class="t m0 x34 h8 ye7 ff6 fs3 fc4 sc0 ls0 ws0"> <span class="_ _34"> </span><span class="fc5 sc0"> </span></div></div></div><div class="pi"></div></div>
<div id="pf8" class="pf w0 h0"><div class="pc pc8 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">8 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x11 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">1.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff5 fc4">Informacje <span class="ff7">wst<span class="_ _3"></span>ępne o Grupie Kapitałowej<span class="_ _3"></span> Lentex</span><span class="fc6"> </span></span></span></div><div class="t m0 x35 h8 ye8 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m2 x1 h10 ye9 ff8 fs7 fc0 sc0 ls0 ws0">Na dzień 31 grudnia <span class="ff6">2<span class="_ _3"></span>023 </span>roku Grupę Kapitał<span class="_ _3"></span>ową Lentex tworzyły<span class="_ _3"></span>:<span class="ff5"> </span></div><div class="t m0 x14 h11 yea ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Jednostka dominująca<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 xf h11 yeb ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">„Lentex” Spółka Akc<span class="_ _3"></span>yjna<span class="ff5"> </span></span></span></div><div class="t m0 x14 h11 yec ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Podmioty zależne ob<span class="_ _3"></span>jęte konsolidacją me<span class="_ _3"></span>todą <span class="ff6">p</span>ełną<span class="ff5"> </span></span></span></div><div class="t m0 xf h11 yed ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Grupa Kapitałowa Gamra<span class="_ _3"></span>t –<span class="ff6"> </span>jednost<span class="_ _3"></span>ka dominująca posiada<span class="_ _3"></span> <span class="ff6">27,19</span>% udziałów<span class="ff6">*<span class="_ _3"></span><span class="ff5"> </span></span></span></span></div><div class="t m0 x1 h8 yee ff6 fs3 fc0 sc0 ls0 ws0">* <span class="_ _0"></span><span class="ff8">Spółka sprawuje <span class="_ _0"></span>kontrolę nad <span class="_ _0"></span>„Gamrat” S.<span class="_ _0"></span>A., gdyż <span class="_ _0"></span>spełnione <span class="_ _0"></span>są trzy <span class="_ _0"></span>warunki<span class="_ _3"></span><span class="ff6"> <span class="_ _0"></span><span class="ff8">określone w <span class="_ _0"></span>pkt. <span class="_ _0"></span>7 <span class="_ _0"></span>MSSF </span></span></span></div><div class="t m0 x1 h8 yef ff6 fs3 fc0 sc0 ls4 ws0">10:<span class="ls0"> </span></div><div class="t m0 x1 h8 yf0 ff6 fs3 fc0 sc0 lsa ws0">a)<span class="ls0"> <span class="ff8">Spółka sprawuje władzę <span class="_ _3"></span>nad jednostką, w której do<span class="_ _3"></span>konano inwestycji,<span class="_ _3"></span></span> </span></div><div class="t m0 x1 h8 yf1 ff6 fs3 fc0 sc0 lsb ws0">b)<span class="ls0"> <span class="_ _0"></span><span class="ff8">Spółka <span class="_ _c"></span>podlega<span class="_ _3"></span> <span class="_ _c"></span>ekspoz<span class="_ _3"></span>ycji<span class="ff6"> <span class="_ _0"></span><span class="ff8">na <span class="_ _c"></span>zmienne <span class="_ _0"></span>wyniki <span class="_ _0"></span>finansowe <span class="_ _0"></span>lub <span class="_ _c"></span>posiadane prawo <span class="_ _c"></span>do zmiennych <span class="_ _c"></span>w<span class="_ _3"></span>yników </span></span></span></span></div><div class="t m0 x1 h8 yf2 ff6 fs3 fc0 sc0 ls0 ws0">finansowych, </div><div class="t m0 x1 h8 yf3 ff6 fs3 fc0 sc0 lsc ws0">c)<span class="ls0"> <span class="ff8">Spółka posiada możliwoś<span class="_ _3"></span>ć wykorzystania sprawowan<span class="_ _3"></span>ej władzy nad jednostką do wywierania w<span class="_ _3"></span>pływu </span></span></div><div class="t m0 x1 h8 yf4 ff8 fs3 fc0 sc0 ls0 ws0">na wysokość swoich wy<span class="_ _3"></span>ników finansowych.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 yf5 ff8 fs3 fc0 sc0 ls0 ws0">Na dzień 31 grudnia <span class="ff6">2<span class="_ _3"></span>023 </span>roku Grupę Kapitałow<span class="_ _3"></span>ą Gamrat tworzyły:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 yf6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Jednostka domi<span class="_ _3"></span>nująca<span class="ff6"> </span></span></span></div><div class="t m0 xf h11 yf7 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _24"> </span><span class="ff8">„Gamrat” Spół<span class="_ _3"></span>ka Akcyjna<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 yf8 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Podmioty <span class="ff8">zale<span class="_ _3"></span>żne objęte konsolidacją me<span class="_ _3"></span>todą </span>p<span class="ff8">ełną<span class="_ _3"></span></span> </span></span></div><div class="t m0 xf h11 yf9 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _24"> </span><span class="ff8">Grupa <span class="_"> </span>Kapitał<span class="_ _3"></span>owa <span class="_"> </span>Devorex<span class="_ _3"></span><span class="ff6"> <span class="_"> </span></span>–<span class="ff6"> <span class="_"> </span></span>jednostka <span class="_"> </span>domi<span class="_ _3"></span>nująca <span class="_"> </span>niższego <span class="_ _10"> </span>szczebla <span class="_ _10"> </span><span class="ff6">posiad<span class="_ _3"></span>a <span class="_"> </span>100% </span></span></span></div><div class="t m0 x36 h8 yfa ff8 fs3 fc0 sc0 ls0 ws0">udziałów<span class="ff6">, </span></div><div class="t m0 xf h11 yfb ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _24"> </span><span class="ff8">„<span class="ff6">Gamrat WPC</span>”<span class="ff6"> Sp. <span class="_ _0"></span>z.o.o.- <span class="_ _0"></span><span class="ff8">jednostka dominująca <span class="_ _0"></span>niższego szczebla <span class="_ _0"></span>posiada 100<span class="_ _0"></span>% udziałów<span class="ff6">, </span></span></span></span></span></div><div class="t m0 xf h11 yfc ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _24"> </span><span class="ff8">„PD Profil” Sp<span class="_ _3"></span>. z o.o. –<span class="ff6"> </span>jednostka domin<span class="_ _3"></span>ująca niższego szczebla posia<span class="_ _3"></span>da 100% udziałów.<span class="_ _3"></span><span class="ff6"> </span></span></span></div></div><div class="c x0 yfd w2 h24"><div class="t m0 x37 h4 yfe ff2 fs1 fc2 sc0 ls0 ws0">LENTEX S.A.</div><div class="t m0 x21 h25 yff ffe fs3 fc0 sc0 ls0 ws0">GRUPA KAPITAŁOWA <span class="_ _3"></span>LENTEX </div><div class="t m0 x38 h26 y100 ffe fsa fc0 sc0 ls0 ws0">na dzień 31 grudnia 2023 roku</div><div class="t m0 x39 ha y101 ff4 fs3 fc0 sc0 ls0 ws0">(udziały bezpośrednie)</div><div class="t m0 x3a h4 y102 ff2 fs1 fc2 sc0 ls0 ws0">GAMRAT S.A.</div><div class="t m0 x3b h4 y103 ff2 fs1 fc0 sc0 ls0 ws0">27,19%</div><div class="t m0 x3c h4 y104 ff2 fs1 fc2 sc0 ls0 ws0">DEVOREX EAD</div><div class="t m0 x3d h4 y105 ff2 fs1 fc0 sc0 lsd ws0">100%</div><div class="t m0 x3e h4 y106 ff2 fs1 fc2 sc0 ls0 ws0">DEVOREX </div><div class="t m0 x3f h4 y107 ff2 fs1 fc2 sc0 ls0 ws0">DISTRIBUTION RO </div><div class="t m0 x40 h4 y108 ff2 fs1 fc2 sc0 ls0 ws0">RUMUNIA</div><div class="t m0 x3d h4 y109 ff2 fs1 fc0 sc0 lsd ws0">100%</div><div class="t m0 x41 h4 y10a ff2 fs1 fc2 sc0 ls0 ws0">Gamrat WPC </div><div class="t m0 x42 h4 y10b ff2 fs1 fc2 sc0 ls0 ws0">Sp. z o.o.</div><div class="t m0 x43 h4 y105 ff2 fs1 fc0 sc0 lsd ws0">100%</div><div class="t m0 x44 h4 y104 ff2 fs1 fc2 sc0 ls0 ws0">PD Profil Sp. z o.o. </div><div class="t m0 x45 h4 y105 ff2 fs1 fc0 sc0 lsd ws0">100%</div></div></div><div class="pi"></div></div>
<div id="pf9" class="pf w0 h0"><div class="pc pc9 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x2 h4 y4 ff2 fs1 fc1 sc0 ls0 ws0">9 </div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0">N<span class="ff8">a dzień 31 grudnia </span>2<span class="_ _3"></span>023 <span class="ff8">roku Grupę Kapitałow<span class="_ _3"></span>ą Devorex tworzyły<span class="_ _3"></span>:</span> </div><div class="t m0 x14 h11 ye2 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Jednostka domi<span class="_ _3"></span>nująca<span class="ff6"> </span></span></span></div><div class="t m0 xf h11 y10c ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _24"> </span><span class="ff8">„Devorex” E<span class="_ _3"></span>AD<span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 ye4 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Jednostki zależne ob<span class="_ _3"></span>jęte konsolidacją metodą<span class="_ _3"></span> pełną:<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 xf h11 y10d ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _24"> </span><span class="ff6">Devorex Distrib<span class="_ _3"></span>ution RO Rumunia <span class="ff8">–</span> <span class="ff8">„<span class="_ _3"></span>Devorex” EAD po<span class="_ _3"></span>siada 100% udziałów</span>.<span class="_ _3"></span> </span></span></div><div class="t m0 x1 h8 y10e ff8 fs3 fc0 sc0 ls0 ws0">Prezentację <span class="_ _17"> </span>poszcze<span class="_ _3"></span>gólnych <span class="_ _17"> </span>jednostek <span class="_ _18"> </span>wchodzących <span class="_ _18"> </span>w <span class="_ _13"> </span>skład <span class="_ _18"> </span>Grup<span class="ff6">y <span class="_ _17"> </span>zawiera<span class="_ _3"></span> <span class="_ _13"> </span>roczne <span class="_ _18"> </span>skonsolidowane </span></div><div class="t m0 x1 h8 y10f ff6 fs3 fc0 sc0 ls0 ws0">sprawozdanie finansowe<span class="_ _3"></span> <span class="ff8">Grupy Kapitał<span class="_ _3"></span>owej </span>Lentex w n<span class="_ _3"></span>ocie <span class="ls4">2.</span> </div><div class="t m0 x1 he y110 ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="fs3"> </span></div></div></div><div class="pi"></div></div>
<div id="pfa" class="pf w0 h0"><div class="pc pca w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">10<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x10 hf y6e ff9 fs3 fc3 sc0 ls2 ws0">2.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Informacja o podst<span class="_ _3"></span>awowych produktach i<span class="_ _3"></span> towarach<span class="_ _3"></span> </span></span></div><div class="t m0 x11 hf y6f ff9 fs3 fc3 sc0 ls2 ws0">2.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7 fc4">Włókniny<span class="ff5"> - <span class="fc3">of<span class="_ _3"></span>erowane</span> </span>przez „Lentex”<span class="_ _3"></span> S.A.<span class="ff5">  </span></span></span></div><div class="t m0 x14 h11 y70 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y70 ff7 fs7 fc0 sc0 ls0 ws0">Działalność podstawow<span class="_ _3"></span>a<span class="ff5"> </span></div><div class="t m0 x1 h8 y111 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex” S.A. jako <span class="_ _3"></span>jeden z czołowych prod<span class="_ _3"></span>ucentów włóknin, oferuje nastę<span class="_ _3"></span>pujące rodzaje produktó<span class="_ _1a"></span><span class="ff6 lse">w:<span class="ls0"> </span></span></div><div class="t m0 x35 h8 y78 ff6 fs3 fc6 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y112 ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="_ _3"></span><span class="ff8">roku realizowa<span class="_ _3"></span>no podstawową<span class="_ _3"></span> działalność sp<span class="_ _3"></span>ółki związaną <span class="_ _3"></span>z produkcją <span class="_ _3"></span>włóknin. <span class="_ _1a"></span>Najważniejsze<span class="_ _3"></span> </span></span></div><div class="t m0 x1 h8 y113 ff6 fs3 fc0 sc0 ls0 ws0">zadania inwestycyjne w <span class="_ _3"></span><span class="ls10">202<span class="ls4">3 </span></span><span class="ff8">roku związa<span class="_ _3"></span>ne były z kontynuacją d<span class="_ _3"></span>ostosowywania m<span class="_ _3"></span>aszyn do wymogów </span></div><div class="t m0 x1 h8 y114 ff8 fs3 fc0 sc0 ls0 ws0">dyrektywy <span class="_ _3"></span>maszynowej, <span class="_ _3"></span>a t<span class="_ _3"></span>akże <span class="_ _3"></span>optymalizacj<span class="lsa">ą <span class="_ _3"></span></span>procesu <span class="_ _3"></span>produkcji <span class="_ _3"></span>i zwiększe<span class="_ _3"></span>nia ga<span class="_ _3"></span>my asortymentów <span class="_ _3"></span>na </div><div class="t m0 x1 h8 y115 ff6 fs3 fc0 sc0 ls0 ws0">agregatach. W <span class="_ _3"></span><span class="ls4">202</span>3 <span class="_ _3"></span><span class="ff8">roku firma rozpoczęł<span class="_ _3"></span>a także inwe<span class="_ _3"></span>styc<span class="_ _0"></span>je związane <span class="_ _3"></span>z planowaną <span class="_ _3"></span>rozbudową zakładu<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y116 ff8 fs3 fc0 sc0 ls0 ws0">w przyszłości.<span class="ff6"> <span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y117 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>roku <span class="_ _e"> </span>2023 <span class="_ _e"> </span>uruchomiono <span class="_ _e"> </span>następujące <span class="_ _e"> </span>procesy <span class="_ _e"> </span>cert<span class="_ _3"></span>yfikacji <span class="_ _e"> </span>/wykonano <span class="_ _e"> </span>badania <span class="_ _e"> </span>dla <span class="_ _e"> </span>wyrobów </div><div class="t m0 x1 h8 y118 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">zewnętrznych jednost<span class="_ _3"></span>kach badawczych:<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y119 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">ba<span class="_ _3"></span>dania <span class="_"> </span>pa<span class="_ _3"></span>lności/zapalności <span class="_ _10"> </span>wg <span class="_ _10"> </span>róż<span class="_ _3"></span>nych <span class="_ _10"> </span>metod <span class="_ _10"> </span>dla<span class="_ _3"></span> <span class="_ _10"> </span>wybranych <span class="_ _10"> </span>a<span class="_ _3"></span>sortymentów <span class="_ _12"> </span><span class="ff6 lse">w <span class="_"> </span></span>różnyc<span class="_ _3"></span>h </span></span></div><div class="t m0 xf h8 y11a ff8 fs3 fc0 sc0 ls0 ws0">jednostkach badawcz<span class="_ _3"></span>ych wg indywidualnych w<span class="_ _3"></span>ymagań <span class="_ _3"></span>klientów; <span class="ff6"> </span></div><div class="t m0 x14 h11 y11b ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">ba<span class="_ _3"></span>danie emisji - <span class="ff8">dla wybra<span class="_ _3"></span>nych asortymentów <span class="_ _3"></span></span>- <span class="ff8">wg indywidualnych uzgo<span class="_ _3"></span>dnień z klientami;<span class="_ _3"></span></span> </span></span></div><div class="t m0 x14 h11 y11c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">uruc<span class="_ _3"></span>homiono <span class="_ _3"></span>proces <span class="_ _3"></span>re-<span class="_ _3"></span>certyfikacji <span class="_ _3"></span>wg <span class="_ _3"></span>standa<span class="_ _3"></span>rdu OE<span class="_ _3"></span>KO<span class="_ _3"></span>-<span class="ff8">TEX <span class="_ _3"></span>STANDARD <span class="_ _3"></span>100 <span class="_ _3"></span>dla <span class="_ _3"></span>certyfi<span class="_ _3"></span>katów: </span></span></span></div><div class="t m0 xf h8 y11d ff8 fs3 fc0 sc0 ls0 ws0">IW <span class="_ _1b"> </span>00023, <span class="_ _1b"> </span>IW <span class="_ _1b"> </span>00024, <span class="_ _1b"> </span>IW <span class="_ _1b"> </span>00<span class="_ _3"></span>046; <span class="_ _18"> </span>IW <span class="_ _1b"> </span>00<span class="_ _3"></span>047; <span class="_ _18"> </span>IW <span class="_ _1b"> </span>0<span class="_ _3"></span>0282 <span class="_ _18"> </span>oraz <span class="_ _1b"> </span>wy<span class="_ _3"></span>stąpiono <span class="_ _1b"> </span>o <span class="_ _1b"> </span>nowy <span class="_ _1b"> </span>zakres<span class="_ _3"></span> </div><div class="t m0 xf h8 y11e ff8 fs3 fc0 sc0 ls0 ws0">certyfikacji <span class="_ _e"> </span>dotyczący <span class="_ _12"> </span>w<span class="_ _3"></span>yrobów <span class="_ _e"> </span>wykonanych <span class="_ _e"> </span>z <span class="_ _12"> </span>włó<span class="_ _3"></span>kien <span class="_ _12"> </span>poliakt<span class="_ _3"></span>ydowych <span class="_ _12"> </span>i <span class="_ _e"> </span>ich <span class="_ _e"> </span>mieszanek </div><div class="t m0 xf h8 y11f ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">włóknami wiskozowymi <span class="_ _3"></span>oraz wyrobów na bazie<span class="_ _3"></span> włókien z recyclingu;<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y120 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">w<span class="_ _3"></span>ykonano <span class="_ _1c"></span>re-<span class="ff8">certy<span class="_ _3"></span>fikację <span class="_ _1c"></span>BIODEGRADOW<span class="_ _3"></span>ALNY <span class="_ _1c"></span>I <span class="_ _11"></span>KOMPOST<span class="_ _3"></span>OWALNY <span class="_ _1c"></span>dla <span class="_ _11"></span>wyrobó<span class="_ _3"></span>w <span class="_ _1c"></span>o <span class="_ _1c"></span>składzie<span class="_ _3"></span> </span></span></span></div><div class="t m0 xf h8 y121 ff6 fs3 fc0 sc0 ls0 ws0">100% wiskoza;<span class="_ _3"></span> </div><div class="t m0 x14 h11 y122 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">ba<span class="_ _3"></span>danie <span class="_ _1a"></span>wytrzymałość <span class="_ _1a"></span>na <span class="_ _1a"></span>zerwanie <span class="_ _1a"></span>Grab <span class="_ _1a"></span>Test <span class="_ _1a"></span>wg <span class="_ _1a"></span>AST<span class="_ _3"></span>M <span class="_ _1a"></span>D <span class="_ _3"></span>5<span class="_ _3"></span>034<span class="_ _3"></span><span class="ff6">-95 <span class="_ _1a"></span>- <span class="_ _3"></span></span>dla<span class="_ _3"></span> <span class="_ _1a"></span>włókniny <span class="_ _1a"></span>100% <span class="_ _1a"></span>PES </span></span></div><div class="t m0 xf h8 y123 ff8 fs3 fc0 sc0 ls0 ws0">wg indywidualnych uzgod<span class="_ _3"></span>nień z klientami;<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y124 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">ba<span class="_ _3"></span>dania <span class="_ _18"> </span>mikrobilogiczne<span class="_ _3"></span> <span class="_ _18"> </span>dla<span class="_ _3"></span> <span class="_ _18"> </span>wyrobu <span class="_ _1b"> </span>o <span class="_ _18"> </span>s<span class="_ _3"></span>kładzie <span class="_ _18"> </span>PES <span class="_ _1b"> </span>+ <span class="_ _18"> </span>WI<span class="_ _3"></span>S <span class="_ _18"> </span>wg <span class="_ _1b"> </span>indywidualny<span class="_ _3"></span>ch <span class="_ _18"> </span>uzgodnień </span></span></div><div class="t m0 xf h8 y125 ff6 fs3 fc0 sc0 ls0 ws0">z klientem. </div><div class="t m0 x1 h8 y126 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y127 ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y128 w1e h27"><div class="t m5 x47 h28 y129 ff9 fsb fc2 sc0 ls0 ws0">Rod<span class="_ _c"></span>z<span class="_ _3"></span>aj<span class="_ _37"> </span>Zas<span class="_ _3"></span>to<span class="_ _c"></span>s<span class="_ _3"></span>o<span class="_ _0"></span>wan<span class="_ _0"></span>ie</div></div><div class="c x1 y12a w1e h29"><div class="t m5 x5 h2a y12b ff2 fsb fc0 sc0 ls0 ws0">H<span class="_ _3"></span>y<span class="_ _0"></span>d<span class="_ _3"></span>ro<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>n<span class="_ _3"></span>y (s<span class="_ _1c"></span>p<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1c"></span>n<span class="_ _3"></span>ce<span class="_ _3"></span>)</div></div><div class="c x48 y12a w1f h2b"><div class="t m5 x49 h2a y12c ff4 fsb fc0 sc0 ls0 ws0">p<span class="_ _3"></span>rze<span class="_ _1a"></span>mys<span class="_ _1a"></span>ł s<span class="_ _1c"></span>a<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>ta<span class="_ _1a"></span>rn<span class="_ _3"></span>o<span class="_ _3"></span>-<span class="_ _3"></span>h<span class="_ _3"></span>i<span class="_ _1a"></span>g<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>czn<span class="_ _3"></span>y, m<span class="_ _3"></span>e<span class="_ _3"></span>d<span class="_ _1a"></span>y<span class="_ _0"></span>c<span class="_ _0"></span>zn<span class="_ _3"></span>y, s<span class="_ _1a"></span>a<span class="_ _1a"></span>m<span class="_ _3"></span>o<span class="_ _3"></span>ch<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _1a"></span>o<span class="_ _3"></span>wy, e<span class="_ _1a"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>rge<span class="_ _1a"></span>ty<span class="_ _0"></span>c<span class="_ _0"></span>zn<span class="_ _3"></span>y, </div><div class="t m5 x4a h2a y12d ff4 fsb fc0 sc0 ls0 ws0">b<span class="_ _3"></span>u<span class="_ _3"></span>d<span class="_ _3"></span>o<span class="_ _1a"></span>wn<span class="_ _3"></span>i<span class="_ _1c"></span>ctwo<span class="_ _3"></span> <span class="_ _3"></span>wo<span class="_ _3"></span>d<span class="_ _1a"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>-l<span class="_ _1c"></span>ąd<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e</div></div><div class="c x1 y12e w20 h2c"><div class="t m5 x5 h2a y12f ff4 fsb fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>kn<span class="_ _1a"></span>i<span class="_ _1a"></span>n<span class="_ _3"></span>y<span class="_ _0"></span> te<span class="_ _1a"></span>rmo<span class="_ _3"></span>b<span class="_ _3"></span>o<span class="_ _1a"></span>n<span class="_ _3"></span>d<span class="_ _38"> </span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>mys<span class="_ _1a"></span>ł o<span class="_ _3"></span>d<span class="_ _1a"></span>zi<span class="_ _1a"></span>e<span class="_ _1a"></span>żo<span class="_ _3"></span>w<span class="_ _3"></span>y, o<span class="_ _3"></span>b<span class="_ _3"></span>u<span class="_ _3"></span>w<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>czy, s<span class="_ _1a"></span>a<span class="_ _1a"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>ta<span class="_ _1a"></span>rn<span class="_ _3"></span>o<span class="_ _3"></span>-h<span class="_ _1a"></span>i<span class="_ _1a"></span>gi<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>cz<span class="_ _3"></span>n<span class="_ _3"></span>y<span class="_ _0"></span>, f<span class="_ _3"></span>i<span class="_ _1a"></span>l<span class="_ _1a"></span>tra<span class="_ _1a"></span>cy<span class="_ _0"></span>jn<span class="_ _3"></span>y</div></div><div class="c x1 y130 w20 h2c"><div class="t m5 x5 h2a y12f ff4 fsb fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>kn<span class="_ _1a"></span>i<span class="_ _1a"></span>n<span class="_ _3"></span>y<span class="_ _0"></span> te<span class="_ _1a"></span>rmo<span class="_ _3"></span>z<span class="_ _3"></span>grze<span class="_ _1a"></span>w<span class="_ _3"></span>a<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span> p<span class="_ _1a"></span>u<span class="_ _3"></span>s<span class="_ _1a"></span>zys<span class="_ _1a"></span>te<span class="_ _39"> </span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>mys<span class="_ _1a"></span>ł o<span class="_ _3"></span>d<span class="_ _1a"></span>zi<span class="_ _1a"></span>e<span class="_ _1a"></span>żo<span class="_ _3"></span>w<span class="_ _3"></span>y, me<span class="_ _1a"></span>b<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1c"></span>rs<span class="_ _1a"></span>ki<span class="_ _1c"></span>, f<span class="_ _3"></span>i<span class="_ _1a"></span>l<span class="_ _1a"></span>tra<span class="_ _1a"></span>cy<span class="_ _0"></span>jn<span class="_ _3"></span>y</div></div><div class="c x1 y131 w21 h2d"><div class="t m5 x5 h2a y132 ff4 fsb fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>kn<span class="_ _1a"></span>i<span class="_ _1a"></span>n<span class="_ _3"></span>y<span class="_ _0"></span> i<span class="_ _1a"></span>g<span class="_ _3"></span>ło<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span> </div></div><div class="c x48 y131 w1f h2e"><div class="t m5 x6 h2a y133 ff4 fsb fc0 sc0 ls0 ws0">p<span class="_ _3"></span>rze<span class="_ _1a"></span>mys<span class="_ _1a"></span>ł o<span class="_ _3"></span>d<span class="_ _1a"></span>zi<span class="_ _1a"></span>e<span class="_ _1a"></span>żo<span class="_ _3"></span>w<span class="_ _3"></span>y, me<span class="_ _1a"></span>b<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1c"></span>rs<span class="_ _1a"></span>ki<span class="_ _1c"></span>, o<span class="_ _3"></span>b<span class="_ _3"></span>u<span class="_ _1a"></span>wn<span class="_ _3"></span>i<span class="_ _1c"></span>czy<span class="_ _0"></span>, s<span class="_ _1a"></span>a<span class="_ _1c"></span>mo<span class="_ _1a"></span>cho<span class="_ _1a"></span>d<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>y<span class="_ _0"></span> o<span class="_ _3"></span>ra<span class="_ _1a"></span>z <span class="_ _3"></span>w <span class="_ _3"></span>o<span class="_ _3"></span>ch<span class="_ _3"></span>ro<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span> </div><div class="t m5 x2a h2a y134 ff4 fsb fc0 sc0 ls0 ws0">ś<span class="_ _1a"></span>ro<span class="_ _3"></span>d<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>i<span class="_ _1a"></span>s<span class="_ _1a"></span>k<span class="_ _3"></span>a<span class="_ _1a"></span>, <span class="_ _3"></span>ja<span class="_ _1a"></span>k<span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>h<span class="_ _3"></span>y<span class="_ _0"></span>d<span class="_ _3"></span>ro<span class="_ _3"></span>i<span class="_ _1a"></span>zo<span class="_ _3"></span>l<span class="_ _1c"></span>a<span class="_ _1a"></span>cy<span class="_ _0"></span>jn<span class="_ _3"></span>e<span class="_ _1a"></span> m<span class="_ _3"></span>a<span class="_ _1a"></span>ty<span class="_ _0"></span> b<span class="_ _3"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>to<span class="_ _3"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>to<span class="_ _3"></span>we<span class="_ _1a"></span>, <span class="_ _3"></span>u<span class="_ _3"></span>s<span class="_ _1a"></span>z<span class="_ _3"></span>cze<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span> </div><div class="t m5 x4b h2a y135 ff4 fsb fc0 sc0 ls0 ws0">s<span class="_ _1a"></span>k<span class="_ _3"></span>ła<span class="_ _1a"></span>d<span class="_ _3"></span>o<span class="_ _1a"></span>wi<span class="_ _1a"></span>s<span class="_ _1c"></span>k<span class="_ _3"></span> o<span class="_ _3"></span>d<span class="_ _3"></span>p<span class="_ _1a"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>ó<span class="_ _3"></span>w<span class="_ _3"></span> i<span class="_ _1a"></span> <span class="_ _3"></span>b<span class="_ _3"></span>u<span class="_ _3"></span>d<span class="_ _3"></span>o<span class="_ _1a"></span>wl<span class="_ _1a"></span>i<span class="_ _1c"></span> i<span class="_ _1a"></span>n<span class="_ _3"></span>ż<span class="_ _3"></span>y<span class="_ _0"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>rs<span class="_ _1a"></span>k<span class="_ _3"></span>i<span class="_ _1a"></span>ch</div></div><div class="c x1 y136 w22 h2f"><div class="t m5 x5 h2a y137 ff4 fsb fc0 sc0 ls0 ws0">Le<span class="_ _3"></span>n<span class="_ _1a"></span>te<span class="_ _3"></span>x-B<span class="_ _3"></span>a<span class="_ _1a"></span>l<span class="_ _1c"></span>l<span class="_ _1a"></span> -<span class="_ _3"></span>za<span class="_ _1a"></span>s<span class="_ _1c"></span>to<span class="_ _3"></span>s<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span> <span class="_ _3"></span>ja<span class="_ _1a"></span>k<span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>wyp<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _1a"></span>i<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span> </div><div class="t m5 x5 h2a y138 ff4 fsb fc0 sc0 ls0 ws0">w <span class="_ _3"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>s<span class="_ _1c"></span>ta<span class="_ _1a"></span>ci<span class="_ _1a"></span> k<span class="_ _3"></span>u<span class="_ _3"></span>l<span class="_ _1a"></span>e<span class="_ _1a"></span>k<span class="_ _3"></span> <span class="_ _3"></span>u<span class="_ _3"></span>fo<span class="_ _1a"></span>r<span class="_ _0"></span>mo<span class="_ _1a"></span>wa<span class="_ _1a"></span>n<span class="_ _1a"></span>y<span class="_ _0"></span>ch <span class="_ _3"></span>z <span class="_ _3"></span>włó<span class="_ _1a"></span>kn<span class="_ _1a"></span>a<span class="_ _1a"></span> </div><div class="t m5 x5 h2a y139 ff2 fsb fc0 sc0 ls0 ws0">p<span class="_ _3"></span>o<span class="_ _3"></span>l<span class="_ _1a"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>s<span class="_ _1a"></span>tro<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _1a"></span>go<span class="_ _3"></span> <span class="_ _3"></span>H<span class="_ _3"></span>C<span class="_ _0"></span>S </div></div><div class="c x1 y13a w23 h2d"><div class="t m5 x4c h2a y13b ff4 fsb fc0 sc0 ls0 ws0">p<span class="_ _3"></span>rze<span class="_ _1a"></span>mys<span class="_ _1a"></span>ł o<span class="_ _3"></span>d<span class="_ _1a"></span>zi<span class="_ _1a"></span>e<span class="_ _1a"></span>żo<span class="_ _3"></span>w<span class="_ _3"></span>y, me<span class="_ _1a"></span>b<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1c"></span>rs<span class="_ _1a"></span>ki</div></div></div><div class="pi"></div></div>
<div id="pfb" class="pf w0 h0"><div class="pc pcb w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">11<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 ye1 ff7 fs7 fc0 sc0 ls0 ws0">Sprzedaż<span class="ff5"> </span>włókni<span class="_ _3"></span><span class="ff5">n </span></div><div class="t m0 x1 h8 y13c ff8 fs3 fc0 sc0 ls0 ws0">W za<span class="_ _3"></span>kresie sprze<span class="_ _3"></span>daży <span class="_ _3"></span>zagranicznej <span class="_ _3"></span>w <span class="_ _3"></span>2023 r<span class="_ _3"></span>oku odnot<span class="_ _3"></span>owano <span class="_ _3"></span>sprzedaż <span class="_ _3"></span>na poziom<span class="_ _3"></span>ie <span class="_ _3"></span>140.543 tys. <span class="_ _1a"></span><span class="ls11">zł<span class="_ _3"></span></span><span class="ff6">, co<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y13d ff8 fs3 fc0 sc0 ls0 ws0">stanowiło <span class="_ _1a"></span>około <span class="_ _1a"></span>72% <span class="_ _3"></span>ogól<span class="_ _3"></span>nej <span class="_ _3"></span>sprze<span class="_ _3"></span>daży, <span class="_ _1a"></span>natomiast <span class="_ _3"></span>spr<span class="_ _3"></span>zedaż <span class="_ _1a"></span>na <span class="_ _3"></span>rynku <span class="_ _1a"></span>krajowym <span class="_ _1a"></span>wyniosła <span class="_ _1a"></span>około <span class="_ _1a"></span>28% </div><div class="t m0 x1 h8 y13e ff8 fs3 fc0 sc0 ls0 ws0">ogólnej <span class="_ _17"> </span>wartości<span class="_ _3"></span> <span class="_ _13"> </span>sprz<span class="_ _3"></span>edaży, <span class="_ _17"> </span>co<span class="_ _3"></span> <span class="_ _13"> </span>prze<span class="_ _3"></span>łożyło <span class="_ _17"> </span>się <span class="_ _18"> </span>na <span class="_ _17"> </span>przychody<span class="_ _3"></span> <span class="_ _13"> </span>na<span class="_ _3"></span> <span class="_ _17"> </span>poziomie <span class="_ _17"> </span>5<span class="_ _3"></span>3.679 <span class="_ _17"> </span>tys. <span class="_ _1b"> </span><span class="ls11">zł</span><span class="ff6">. <span class="_ _17"> </span>Ro<span class="_ _3"></span>k <span class="_ _17"> </span>2023 </span></div><div class="t m0 x1 h8 y13f ff8 fs3 fc0 sc0 ls0 ws0">charakteryzował <span class="_ _1b"> </span>się <span class="_ _1b"> </span>zdecydowanie <span class="_ _18"> </span>wię<span class="_ _3"></span>kszą <span class="_ _18"> </span>stabilnością <span class="_ _1b"> </span>głównych <span class="_ _18"> </span>czy<span class="_ _3"></span>nników <span class="_ _18"> </span>ma<span class="_ _3"></span>kroekonomicznych. </div><div class="t m0 x1 h8 y140 ff8 fs3 fc0 sc0 ls0 ws0">Trend <span class="_ _0"></span>spadkowy <span class="_ _c"></span>w <span class="_ _0"></span>zakresie <span class="_ _0"></span>ceny <span class="_ _c"></span>energii <span class="_ _0"></span>oraz <span class="_ _c"></span>ga<span class="_ _3"></span>zu, <span class="_ _c"></span>a <span class="_ _0"></span>także <span class="_ _0"></span>głównych <span class="_ _c"></span>składników <span class="_ _0"></span>surowcowyc<span class="_ _3"></span>h <span class="_ _c"></span>postawił<span class="_ _3"></span> </div><div class="t m0 x1 h8 y141 ff8 fs3 fc0 sc0 ls0 ws0">przed <span class="_ _1a"></span>Spółką <span class="_ _1a"></span>nowe <span class="_ _1a"></span>wyzwania <span class="_ _1a"></span>zwią<span class="_ _3"></span>zane <span class="_ _1a"></span>z<span class="ff6">e <span class="_ _1a"></span></span>znaczącą <span class="_ _1a"></span>pre<span class="_ _3"></span>sją <span class="_ _1a"></span>cenową. <span class="_ _3"></span>Wr<span class="_ _3"></span>az <span class="_ _1a"></span>ze <span class="_ _1a"></span>spadkiem <span class="_ _1a"></span>cen <span class="_ _1a"></span>głównych<span class="_ _3"></span> </div><div class="t m0 x1 h8 y142 ff8 fs3 fc0 sc0 ls0 ws0">pozycji kosztowy<span class="_ _3"></span>ch odnotowa<span class="_ _3"></span>no również spowol<span class="_ _3"></span>nienie rynków <span class="_ _3"></span>sprzedaży zarówno<span class="_ _3"></span> w kraju jak <span class="_ _3"></span>i w całej<span class="_ _3"></span> </div><div class="t m0 x1 h8 y143 ff8 fs3 fc0 sc0 ls0 ws0">Europie. Z<span class="_ _0"></span>mniejszone potrzeby <span class="_ _0"></span>konsumentów oraz <span class="_ _0"></span>znacząca <span class="_ _0"></span>nadpodaż <span class="_ _0"></span>produktów na <span class="_ _c"></span>ry<span class="_ _3"></span>nku<span class="_ _3"></span><span class="ff6">, <span class="_ _0"></span><span class="ff8">wynikająca </span></span></div><div class="t m0 x1 h8 y144 ff6 fs3 fc0 sc0 ls0 ws0">z rozwoju siatki dosta<span class="_ _3"></span><span class="ff8">wców w okresie <span class="_ _3"></span>pandemicznym s<span class="_ _3"></span>powodowała, że główn<span class="_ _3"></span>ym zadaniem w obszarz<span class="_ _3"></span>e </span></div><div class="t m0 x1 h8 y145 ff8 fs3 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _19"> </span>stało <span class="_"> </span>się <span class="_ _1b"> </span>utrzyma<span class="_ _3"></span>nie <span class="_ _1b"> </span>wolumenów<span class="_ _3"></span> <span class="_ _1b"> </span>sprzed<span class="_ _3"></span>aży. <span class="_ _1b"> </span>Gł<span class="_ _3"></span>ównymi <span class="_ _1b"> </span>ry<span class="_ _3"></span>nkami <span class="_ _1b"> </span>sprz<span class="_ _3"></span>edaży <span class="_ _1b"> </span>eksport<span class="_ _3"></span>owej </div><div class="t m0 x1 h8 y146 ff8 fs3 fc0 sc0 ls0 ws0">pozostał <span class="_ _17"> </span>rynek <span class="_ _13"> </span>samo<span class="_ _3"></span>chodowy, <span class="_ _13"> </span>higieni<span class="_ _3"></span>czny <span class="_ _13"> </span>oraz <span class="_ _17"> </span>budow<span class="_ _3"></span>lany. <span class="_ _13"> </span>Natomiast <span class="_ _17"> </span>główny<span class="_ _3"></span>mi <span class="_ _13"> </span>rynkami <span class="_ _13"> </span>sprz<span class="_ _3"></span>edaży </div><div class="t m0 x1 h8 y147 ff8 fs3 fc0 sc0 ls0 ws0">krajowej pozostały<span class="_ _3"></span>: rynek higieniczny, meblarski oraz s<span class="_ _3"></span>amochodowy.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y148 ff9 fs3 fc3 sc0 ls2 ws0">2.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff5 fc4">Profile <span class="_ _1a"></span>- <span class="_ _3"></span><span class="fc3">of<span class="_ _3"></span>erowane</span> <span class="_ _1a"></span><span class="ff7">przez <span class="_ _1a"></span>„Gamrat” <span class="_ _3"></span>S<span class="_ _3"></span>.A.</span><span class="ls12">, <span class="_ _3"></span></span><span class="ff7">„Dev<span class="_ _3"></span>orex” <span class="_ _1a"></span></span>EAD <span class="_ _1a"></span><span class="ff7">oraz <span class="_ _3"></span>„PD <span class="_ _1a"></span>Profi<span class="_ _3"></span>l” </span></span></span></div><div class="t m0 x4d h8 y113 ff5 fs3 fc4 sc0 ls0 ws0">Sp. z o.o<span class="ls13">. </span> </div><div class="t m0 x14 h11 y149 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y149 ff7 fs7 fc0 sc0 ls0 ws0">Działalność podstawow<span class="_ _3"></span>a<span class="ff5"> </span></div><div class="t m0 x1 h8 y14a ff8 fs3 fc0 sc0 ls0 ws0">Segment obejmuje pro<span class="_ _3"></span>dukcję i sprzedaż systemów r<span class="_ _3"></span>ynnowych<span class="_ _3"></span><span class="ff6 ls14">, <span class="ls0">podsufitek </span></span>i odw<span class="_ _3"></span>odnień liniowych<span class="ff6 ls14">. <span class="_ _3"></span><span class="ls0"> </span></span></div><div class="t m0 x1 h8 y14b ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>ramach <span class="_ _c"></span>syste<span class="_ _3"></span>mów <span class="_ _c"></span>r<span class="_ _3"></span>ynnowych <span class="_ _0"></span>„Gamrat” <span class="_ _0"></span>S.A. <span class="_ _c"></span>poz<span class="_ _3"></span>ycjonuje <span class="_ _0"></span>3 <span class="_ _c"></span>odrębne marki: <span class="_ _0"></span>G<span class="_ _0"></span>amrat<span class="_ _3"></span> <span class="_ _c"></span>Stalga<span class="_ _3"></span>m <span class="_ _c"></span>(system<span class="_ _3"></span>y </div><div class="t m0 x1 h8 y14c ff8 fs3 fc0 sc0 ls0 ws0">stalowe), Gamrat Ma<span class="_ _3"></span>gnat (rynny PVC z domieszką tw<span class="_ _3"></span>orzyw akrylowych) oraz Gam<span class="_ _3"></span>rat PVC.<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y14d ff8 fs3 fc0 sc0 ls0 ws0">Drugą <span class="_"> </span>gr<span class="_ _3"></span>upę <span class="_ _10"> </span>produkt<span class="_ _3"></span>ów <span class="_ _10"> </span>w <span class="_ _10"> </span>segme<span class="_ _3"></span>ncie <span class="_"> </span>Profili<span class="_ _3"></span> <span class="_"> </span>stano<span class="_ _3"></span>wią <span class="_"> </span>podsu<span class="_ _3"></span>fitki, <span class="_"> </span>w<span class="_ _3"></span>ykorzystywane <span class="_ _10"> </span>jako<span class="_ _3"></span> <span class="_"> </span>eleme<span class="_ _3"></span>nt </div><div class="t m0 x1 h8 y14e ff8 fs3 fc0 sc0 ls0 ws0">wykończenia okapu da<span class="_ _3"></span>chu.<span class="ff6"> </span></div><div class="t m0 x1 h8 y14f ff8 fs3 fc0 sc0 ls0 ws0">Trzecią <span class="_ _18"> </span>grupę <span class="_ _18"> </span>produktów <span class="_ _18"> </span>w <span class="_ _18"> </span>segme<span class="_ _3"></span>ncie <span class="_ _17"> </span>Pr<span class="_ _3"></span>ofili <span class="_ _18"> </span>stanowią <span class="_ _18"> </span>odwodnienia <span class="_ _18"> </span>liniowe <span class="_ _18"> </span>z <span class="_ _18"> </span>PP <span class="_ _18"> </span>(polipropylen) <span class="_"> </span>–<span class="ff6"> </span></div><div class="t m0 x1 h8 y150 ff8 fs3 fc0 sc0 ls0 ws0">odwodnienia poziome bud<span class="_ _3"></span>ynków, placów, ciągów<span class="_ _3"></span> komunikacyjnych itp.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y151 ff8 fs3 fc0 sc0 ls0 ws0">Produkty <span class="_ _13"> </span>sprz<span class="_ _3"></span>edawane <span class="_ _13"> </span>są<span class="_ _3"></span> <span class="_ _13"> </span>głównie <span class="_ _13"> </span>na <span class="_ _17"> </span>rynku <span class="_ _17"> </span>polskim <span class="_ _17"> </span>przez <span class="_ _17"> </span>pośrednie <span class="_ _17"> </span>kanały <span class="_ _13"> </span>dy<span class="_ _3"></span>strybucji <span class="_ _13"> </span>(hurtownie<span class="_ _3"></span> </div><div class="t m0 x1 h8 y152 ff8 fs3 fc0 sc0 ls0 ws0">materiałów <span class="_ _3a"> </span>budowlanych <span class="_ _3a"> </span>i <span class="_ _3b"> </span>dachowych). <span class="_ _3b"> </span>Najwięks<span class="_ _3"></span>zym <span class="_ _3b"> </span>rynkiem <span class="_ _3b"> </span>eksp<span class="_ _3"></span>ortowym <span class="_ _3b"> </span>są <span class="_ _3b"> </span>kra<span class="_ _3"></span>je <span class="_ _3b"> </span>Europy </div><div class="t m0 x1 h8 y153 ff6 fs3 fc0 sc0 ls0 ws0">Wschodniej.  </div><div class="t m0 x1 h8 y154 ff8 fs3 fc0 sc0 ls0 ws0">Przedmiot <span class="_ _13"> </span>dzia<span class="_ _3"></span>łalności <span class="_ _11"> </span>„<span class="_ _3"></span>Devorex” <span class="_ _13"> </span>EA<span class="_ _3"></span>D <span class="_ _11"> </span>(8<span class="_ _3"></span>5% <span class="_ _11"> </span>prz<span class="_ _3"></span>ychodów) <span class="_ _17"> </span>obejmuje <span class="_ _13"> </span>prod<span class="_ _3"></span>ukcję <span class="_ _13"> </span>systemów <span class="_ _13"> </span>z <span class="_ _17"> </span>PVC <span class="_ _13"> </span>dla </div><div class="t m0 x1 h8 y155 ff8 fs3 fc0 sc0 ls0 ws0">odwodnień <span class="_ _0"></span>dachów <span class="_ _c"></span>–<span class="ff6"> <span class="_ _0"></span><span class="ff8">rynny, <span class="_ _0"></span>rury <span class="_ _c"></span>sp<span class="_ _3"></span>ustowe <span class="_ _c"></span>i <span class="_ _0"></span>złączki, <span class="_ _0"></span>rury <span class="_ _c"></span>i złączki <span class="_ _c"></span>do <span class="_ _0"></span>systemów <span class="_ _0"></span>odprowadzających <span class="_ _0"></span>wodę </span></span></div><div class="t m0 x1 h8 y156 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_"> </span>budynkach. <span class="_"> </span>Drugą <span class="_"> </span>gru<span class="_ _3"></span>pą <span class="_"> </span>produktową <span class="_"> </span>są <span class="_"> </span>systemy <span class="_"> </span>odwodnie<span class="_ _3"></span>ń <span class="_"> </span>liniowy<span class="_ _3"></span><span class="ff6">ch <span class="_"> </span>z <span class="_"> </span>PP <span class="_"> </span>(polipropylen) <span class="_ _10"> </span></span>–<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y157 ff8 fs3 fc0 sc0 ls0 ws0">odwodnienia poziome bud<span class="_ _3"></span>ynków, placów, ciągów<span class="_ _3"></span> komunikacyjnych, itp.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y158 ff8 fs3 fc0 sc0 ls0 ws0">Trzecia grupa produktów t<span class="_ _3"></span>o rury i kształtki z PP<span class="_ _3"></span><span class="ff6">-</span>R do in<span class="_ _3"></span>stalacji wewnętrznych ciepł<span class="_ _3"></span>ej i zimnej wody.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y159 ff8 fs3 fc0 sc0 ls0 ws0">Głównym <span class="_ _3"></span>rynkiem, <span class="_ _3"></span>na któr<span class="_ _3"></span>ym fu<span class="_ _3"></span>nkcjonuje „De<span class="_ _3"></span>vorex” E<span class="_ _3"></span>AD jest <span class="_ _3"></span>rynek <span class="_ _3"></span>bułgarski. <span class="_ _3"></span>Kolejnymi <span class="_ _3"></span>wg <span class="_ _3"></span>wielkości </div><div class="t m0 x1 h8 y15a ff8 fs3 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _13"> </span>są: <span class="_ _13"> </span>R<span class="_ _3"></span>umunia, <span class="_ _13"> </span>Hiszpania, <span class="_ _13"> </span>U<span class="_ _3"></span>kraina, <span class="_ _11"> </span>P<span class="_ _3"></span>ortugalia <span class="_ _13"> </span>i <span class="_ _13"> </span>Bra<span class="_ _3"></span>zylia. <span class="_ _13"> </span>Sprzedaż <span class="_ _13"> </span>na <span class="_ _13"> </span>t<span class="_ _3"></span>erenie <span class="_ _13"> </span>Rumunii <span class="_ _13"> </span>jest </div><div class="t m0 x1 h8 y15b ff8 fs3 fc0 sc0 ls0 ws0">realizowana przez sp<span class="_ _3"></span>ółkę zależną Devorex Distrib<span class="_ _3"></span>ution RO Ru<span class="_ _3"></span><span class="ff6">munia. </span></div></div></div><div class="pi"></div></div>
<div id="pfc" class="pf w0 h0"><div class="pc pcc w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">12<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _13"> </span>kapitał<span class="_ _3"></span>owa <span class="_ _13"> </span>Devorex <span class="_ _17"> </span>rozwija <span class="_ _17"> </span>się <span class="_ _17"> </span>w <span class="_ _17"> </span>szybkim <span class="_ _13"> </span>tempie, <span class="_ _17"> </span>jest <span class="_ _17"> </span>jednym <span class="_ _13"> </span>z <span class="_ _17"> </span>najbardz<span class="_ _3"></span>iej <span class="_ _13"> </span>innowacyjnych </div><div class="t m0 x1 h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">dostawców rozwiąza<span class="_ _3"></span>ń do gospodarki wodnej w przem<span class="_ _3"></span>yśle budowlanym B<span class="_ _3"></span>ułgarii.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y15c ff8 fs3 fc0 sc0 ls0 ws0">Przedmiotem <span class="_ _19"> </span>działalności <span class="_ _19"> </span>„PD <span class="_ _1b"> </span>Profil” <span class="_ _19"> </span>Sp. <span class="_ _1b"> </span>z <span class="_"> </span>o.o<span class="_ _0"></span>. <span class="_ _1b"> </span>jest<span class="_ _3"></span> <span class="_ _1b"> </span>sprzedaż <span class="_ _19"> </span>i <span class="_ _1b"> </span>dystrybuc<span class="_ _3"></span>ja <span class="_ _1b"> </span>systemów <span class="_ _1b"> </span>rynnow<span class="_ _3"></span>ych </div><div class="t m0 x1 h8 y15d ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">podsufitki <span class="_ _3"></span>z PVC <span class="_ _3"></span>w <span class="_ _3"></span>kraju i <span class="_ _3"></span>zagra<span class="_ _3"></span>nicą. Spółka <span class="_ _3"></span>posiada <span class="_ _3"></span>własną <span class="_ _3"></span>gamę <span class="_ _3"></span>produktową w<span class="_ _3"></span> zakresie <span class="_ _3"></span>kolorystyki </span></div><div class="t m0 x1 h8 ye5 ff6 fs3 fc0 sc0 ls0 ws0">jak i wzornictwa. W gr<span class="_ _3"></span>udniu 2022 <span class="ff8">roku „PD Pr<span class="_ _3"></span>ofil” Sp. z o.o. zaw<span class="_ _3"></span>iesiła prowadzenie dz<span class="_ _3"></span>iałalności.<span class="_ _3"></span></span> </div><div class="t m0 x4e h11 y73 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y73 ff8 fs7 fc0 sc0 ls0 ws0">Sprzedaż<span class="ff6"> </span></div><div class="t m0 x1 h8 y15e ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _11"> </span><span class="ls0">2023 <span class="_ _13"> </span><span class="ff8">roku <span class="_ _13"> </span>przychody <span class="_ _13"> </span>ze <span class="_ _13"> </span>sprzedaży <span class="_ _17"> </span></span>profili <span class="_ _13"> </span><span class="ff8">wyniosły <span class="_ _13"> </span></span>67.898 <span class="_ _13"> </span><span class="ff8">tys. <span class="_ _11"> </span>zł. <span class="_ _13"> </span>W <span class="_ _13"> </span>porów<span class="_ _3"></span>naniu <span class="_ _11"></span>z <span class="_ _13"> </span>rokiem <span class="_ _13"> </span>202<span class="_ _3"></span></span>2 </span></div><div class="t m0 x1 h8 y15f ff8 fs3 fc0 sc0 ls0 ws0">wartość <span class="_ _1c"></span>sprzedaży<span class="_ _3"></span> <span class="_ _1a"></span>pro<span class="_ _3"></span>fili <span class="_ _1c"></span>nie<span class="_ _3"></span>znacznie <span class="_ _1c"></span>spadła. <span class="_ _1c"></span>Sprze<span class="_ _3"></span>daż <span class="_ _1c"></span>krajowa <span class="_ _1c"></span>w<span class="_ _3"></span> <span class="_ _1c"></span><span class="ff6">2023 <span class="_ _1c"></span></span>roku <span class="_ _1c"></span>sta<span class="_ _3"></span>nowiła <span class="_ _1c"></span>5<span class="_ _3"></span><span class="ff6">3</span>% <span class="_ _1c"></span>ogólnej </div><div class="t m0 x1 h8 y160 ff8 fs3 fc0 sc0 ls0 ws0">sprzedaży <span class="ff6">profili.<span class="_ _3"></span> </span></div><div class="t m0 x11 hf y161 ff9 fs3 fc3 sc0 ls2 ws0">2.3.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff5 fc4">Rury - <span class="ff7">oferowane <span class="_ _3"></span>przez „Gamrat<span class="_ _3"></span>” S.A.</span> </span></span></div><div class="t m0 x4f h11 y162 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y162 ff7 fs7 fc0 sc0 ls0 ws0">Działalność podstawow<span class="_ _3"></span>a<span class="ff5"> </span></div><div class="t m0 x1 h8 y163 ff8 fs3 fc0 sc0 ls0 ws0">Segment <span class="_ _3"></span>obejmuje <span class="_ _3"></span>systemy <span class="_ _3"></span>rurowe <span class="_ _3"></span>z <span class="_ _3"></span>P<span class="_ _3"></span>VC <span class="_ _3"></span>(polichlorek <span class="_ _3"></span>winylu) <span class="_ _3"></span>i <span class="_ _3"></span>PE <span class="_ _3"></span>(polietylen), <span class="_ _3"></span>w <span class="_ _3"></span>tym: <span class="_ _3"></span>rury <span class="_ _3"></span>i <span class="_ _3"></span>kształ<span class="_ _3"></span>tki </div><div class="t m0 x1 h8 y164 ff8 fs3 fc0 sc0 ls0 ws0">ciśnieniowe <span class="_ _f"> </span>(zakres <span class="_ _f"> </span>0,6<span class="_ _3"></span><span class="ff6">-</span>1,6 <span class="_ _f"> </span>MPA), <span class="_ _f"> </span>instalacje <span class="_ _f"> </span>basen<span class="_ _3"></span>owe, <span class="_ _f"> </span>do <span class="_ _f"> </span>studni, <span class="_ _f"> </span>kanalizacyjne, <span class="_ _f"> </span>wodociągowe,<span class="_ _3"></span> </div><div class="t m0 x1 h8 y165 ff8 fs3 fc0 sc0 ls0 ws0">gazociągowe, <span class="_ _3"></span>telekomunika<span class="_ _3"></span>cyjne, węże<span class="_ _3"></span> elast<span class="_ _3"></span>yczne <span class="_ _3"></span>przeznaczone<span class="_ _3"></span><span class="ff6"> <span class="_ _3"></span></span>do <span class="_ _3"></span>transportu <span class="_ _3"></span>wody <span class="_ _3"></span>pitnej,<span class="_ _3"></span> artykułów </div><div class="t m0 x1 h8 y166 ff8 fs3 fc0 sc0 ls0 ws0">spożywczych i substa<span class="_ _3"></span>ncji ropopochodnych oraz w<span class="_ _3"></span> systemach wentylacyjnych ora<span class="_ _3"></span>z hydro<span class="_ _3"></span><span class="ff6">-sanitarnyc<span class="_ _3"></span>h. </span></div><div class="t m0 x1 h8 y167 ff8 fs3 fc0 sc0 ls0 ws0">„Gamrat” <span class="_ _3"></span>S.A. jest <span class="_ _3"></span>jedy<span class="_ _3"></span>nym w <span class="_ _3"></span>Polsce <span class="_ _3"></span>producentem <span class="_ _3"></span>system<span class="_ _3"></span>ów rurowych <span class="_ _3"></span>z <span class="_ _3"></span>PVC rod<span class="_ _3"></span>zaju „<span class="_ _3"></span>GW” sł<span class="_ _3"></span>użących </div><div class="t m0 x1 h8 y168 ff8 fs3 fc0 sc0 ls0 ws0">do budowy <span class="_ _0"></span>podziemnych <span class="_ _0"></span>przewodów i sieci <span class="_ _0"></span>n<span class="_ _0"></span>a terenach <span class="_ _0"></span>podlegających <span class="_ _0"></span>wpływom eksploatacji <span class="_ _0"></span>górniczej. <span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y169 ff8 fs3 fc0 sc0 ls0 ws0">Sytuacja na rynku rur w Polsce jest zależna w dużej mierze od realizacji dużych inwestycji mających na<span class="_ _3"></span> </div><div class="t m0 x1 h8 y16a ff8 fs3 fc0 sc0 ls0 ws0">celu <span class="_ _1c"></span>b<span class="_ _3"></span>udowę, <span class="_ _1c"></span>ro<span class="_ _3"></span>zbudowę <span class="_ _1c"></span>i<span class="_ _3"></span> <span class="_ _1c"></span>mode<span class="_ _3"></span>rnizację <span class="_ _1c"></span>sieci<span class="_ _3"></span> <span class="_ _1c"></span>wodo<span class="_ _3"></span>ciągowych <span class="_ _11"></span>i <span class="_ _11"></span>kanaliza<span class="_ _3"></span>cyjnych <span class="_ _11"></span>oraz <span class="_ _11"></span>gazociągów <span class="_ _13"> </span>na </div><div class="t m0 x1 h8 y16b ff8 fs3 fc0 sc0 ls0 ws0">bazie <span class="_ _12"> </span>rur <span class="_ _12"> </span>z <span class="_ _12"> </span>poliet<span class="_ _3"></span>ylenu. <span class="_ _12"> </span>Dynamiczny <span class="_ _12"> </span>rozwój <span class="_ _12"> </span>tzw. <span class="_ _e"> </span>technologi<span class="ff6">i <span class="_ _12"> </span>be<span class="_ _3"></span>zwykopowych <span class="_ _12"> </span>powodu<span class="_ _3"></span>je <span class="_ _12"> </span>wzrost </span></div><div class="t m0 x1 h8 y16c ff6 fs3 fc0 sc0 ls0 ws0">zainteresowania <span class="_ _3"></span>rynku kom<span class="_ _3"></span>unalnego rurami<span class="_ _3"></span> warstwowymi <span class="_ _3"></span>na bazie<span class="_ _3"></span> PE100 <span class="_ _3"></span>klasy RC. <span class="_ _3"></span>W segme<span class="_ _3"></span>ncie tym </div><div class="t m0 x1 h8 y16d ff8 fs3 fc0 sc0 ls0 ws0">zmniejsza się <span class="_ _3"></span>ilość inwest<span class="_ _3"></span>ycji wodociągowyc<span class="_ _3"></span>h i równolegle <span class="_ _3"></span>rośnie ilość <span class="_ _3"></span>inwestycji zwią<span class="_ _3"></span>zanych z sieciam<span class="_ _3"></span>i </div><div class="t m0 x1 h8 y16e ff6 fs3 fc0 sc0 ls0 ws0">kanalizacyjnymi.<span class="_ _3"></span> </div><div class="t m0 x4f h11 y16f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y16f ff7 fs7 fc0 sc0 ls0 ws0">Sprzedaż<span class="ff5"> </span></div><div class="t m0 x1 h8 y170 ff8 fs3 fc0 sc0 ls0 ws0">Przychody ze<span class="_ _3"></span> sprzeda<span class="_ _3"></span>ży wyrobów<span class="_ _3"></span> gotowych <span class="_ _1a"></span>–<span class="ff6"> rur <span class="_ _3"></span></span>–<span class="ff6"> w <span class="_ _3"></span>roku <span class="_ _3"></span>2023 <span class="_ _3"></span></span>wyniosły <span class="ff6">6<span class="_ _3"></span>6.322 <span class="_ _3"></span></span>tys. zł. <span class="_ _3"></span>W <span class="_ _3"></span><span class="ff6">2023 <span class="_ _3"></span>roku </span></div><div class="t m0 x1 h8 y171 ff8 fs3 fc0 sc0 ls0 ws0">sprzedaż krajowa stanowiła<span class="_ _3"></span> <span class="ff6">76</span>% ogól<span class="_ _3"></span>nej sprzedaży rur.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y172 ff9 fs3 fc3 sc0 ls2 ws0">2.4.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7 fc4">Pozostałe –<span class="ff5"> </span>„Gam<span class="_ _3"></span>rat” S.A.<span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y173 ff8 fs3 fc0 sc0 ls0 ws0">Segment <span class="_ _13"> </span>t<span class="_ _3"></span>en <span class="_ _13"> </span>obejmu<span class="_ _3"></span>je <span class="_ _13"> </span>świa<span class="_ _3"></span>dczenie <span class="_ _13"> </span>usług <span class="_ _17"> </span>informaty<span class="_ _3"></span>cznych, <span class="_ _17"> </span>HR, <span class="_ _13"> </span>sprze<span class="_ _3"></span>daż <span class="_ _13"> </span>usł<span class="_ _3"></span>ug <span class="_ _13"> </span>dotycząc<span class="_ _3"></span>ych <span class="_ _13"> </span>badań </div><div class="t m0 x1 h8 y174 ff8 fs3 fc0 sc0 ls0 ws0">jakościowych oraz sprze<span class="_ _3"></span>daż materiałów, które nie są k<span class="_ _3"></span>omplementarne z systema<span class="_ _3"></span>mi.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y175 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _34"> </span><span class="ff5 fc3"> </span></div></div></div><div class="pi"></div></div>
<div id="pfd" class="pf w0 h0"><div class="pc pcd w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">13<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x10 hf y6e ff9 fs3 fc3 sc0 ls2 ws0">3.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Rynki zbytu </span></span></div><div class="t m0 x11 hf y6f ff9 fs3 fc3 sc0 ls2 ws0">3.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Lentex” <span class="_ _1c"></span>S.A. <span class="_ _1c"></span>–<span class="ff5"> <span class="_ _1c"></span></span>podział <span class="_ _11"></span>ogólnej <span class="_ _1c"></span>wartości <span class="_ _1c"></span>sprzed<span class="_ _3"></span>aży <span class="_ _1c"></span>ze <span class="_ _1a"></span>wz<span class="_ _3"></span>ględu <span class="_ _1a"></span>na <span class="_ _11"></span>rynki </span></span></div><div class="t m0 x4d h8 y15c ff5 fs3 fc3 sc0 ls0 ws0">zbytu<span class="fc4"> </span></div><div class="t m0 x1 h8 y176 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _3c"> </span> </div><div class="t m0 x11 hf y177 ff9 fs3 fc3 sc0 ls2 ws0">3.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">Grupa <span class="_ _e"> </span>Kapitałowa<span class="_ _3"></span> <span class="_ _e"> </span><span class="ff5 fc4">Ga<span class="_ _3"></span>mrat<span class="fc3"> <span class="_ _e"> </span>- <span class="_ _14"> </span></span></span>podział <span class="_ _e"> </span>ogó<span class="_ _3"></span>lnej <span class="_ _e"> </span>wartości <span class="_ _14"> </span>sprzedaży <span class="_ _14"> </span>ze </span></span></div><div class="t m0 x4d h8 y178 ff7 fs3 fc3 sc0 ls0 ws0">względu na rynki z<span class="_ _3"></span>bytu<span class="ff5"> </span></div><div class="t m0 x50 h8 y179 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x22 hf y17a ff9 fs3 fc3 sc0 ls2 ws0">4.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Zaopatrzenie <span class="_ _3"></span> </span></span></div><div class="t m0 x11 hf y17b ff9 fs3 fc3 sc0 ls2 ws0">4.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Lentex” <span class="_ _12"> </span>S.A. <span class="_ _f"> </span><span class="ff5 fc4">-<span class="fc3"> <span class="_ _12"> </span></span></span>Infor<span class="_ _3"></span>macje <span class="_ _f"> </span>o <span class="_ _12"> </span>źródłach <span class="_ _12"> </span>zaopat<span class="_ _3"></span>rzenia <span class="_ _f"> </span>w <span class="_ _12"> </span>materiały <span class="_ _12"> </span><span class="ff5 ls15">do </span></span></span></div><div class="t m0 x4d h8 y17c ff5 fs3 fc3 sc0 ls0 ws0">produkcji </div><div class="t m0 x1 h8 y17d ff8 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _18"> </span>dywersyfikuje <span class="_ _18"> </span>dostaw<span class="_ _3"></span>ców <span class="_ _17"> </span>każd<span class="_ _3"></span>ego <span class="_ _18"> </span>rodzaju <span class="_ _17"> </span>s<span class="_ _3"></span>urowca <span class="_ _18"> </span>i <span class="_ _17"> </span>ma<span class="_ _3"></span>teriału<span class="ff6"> <span class="_ _18"> </span>tak, <span class="_ _18"> </span></span>aby <span class="_ _18"> </span>zapewnić <span class="_ _18"> </span>ciągłość </div><div class="t m0 x1 h8 y17e ff8 fs3 fc0 sc0 ls0 ws0">dostaw oraz <span class="_ _0"></span>jak <span class="_ _0"></span>najlepszą jakość <span class="_ _0"></span>i <span class="_ _0"></span>cenę. <span class="_ _0"></span>Wśród <span class="_ _0"></span>dostawców Spółki największym jest dostawca <span class="_ _0"></span>z <span class="_ _0"></span>siedzibą<span class="ff6"> </span></div><div class="t m0 x1 h8 y17f ff8 fs3 fc0 sc0 ls0 ws0">w Chinach od którego za<span class="_ _3"></span>kupy stanowią 11<span class="_ _3"></span>% przychodów ze<span class="_ _3"></span> sprzedaży ogółem.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y180 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y181 ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 y182 w24 h30"><div class="t m6 x52 h31 y183 ffe fsc fc2 sc0 ls0 ws0">warto<span class="_ _c"></span>ś<span class="_ _3"></span>ć (<span class="_ _3"></span>tys. z<span class="_ _3"></span>ł)<span class="_ _3d"> </span>u<span class="_ _0"></span>d<span class="_ _0"></span>ział %</div></div><div class="c x51 y184 w24 h32"><div class="t m6 x53 h33 y185 ff4 fsc fc0 sc0 ls0 ws0">S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>d<span class="_ _1a"></span>a<span class="_ _1a"></span>ż<span class="_ _3"></span> k<span class="_ _3"></span>ra<span class="_ _1c"></span>jo<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _3e"> </span><span class="ff2">53 679<span class="_ _32"> </span><span class="ls16">28%</span></span></div><div class="t m6 x53 h33 y186 ff4 fsc fc0 sc0 ls0 ws0">S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>d<span class="_ _1a"></span>a<span class="_ _1a"></span>ż<span class="_ _3"></span> e<span class="_ _1a"></span>k<span class="_ _3"></span>s<span class="_ _1c"></span>p<span class="_ _1a"></span>o<span class="_ _3"></span>rto<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _3f"> </span><span class="ff2">140 543<span class="_ _32"> </span><span class="ls16">72%</span></span></div><div class="t m6 x53 h31 y187 ffe fsc fc0 sc0 ls0 ws0">Suma <span class="_ _3"></span>koń<span class="_ _0"></span>co<span class="_ _c"></span>wa<span class="_ _40"> </span><span class="ff9">194 223<span class="_ _41"> </span><span class="ls16">100%</span></span></div><div class="t m6 x53 h31 y188 ffe fsc fc2 sc0 ls0 ws0">SPRZ<span class="_ _3"></span>ED<span class="_ _3"></span>AŻ <span class="_ _3"></span>WG<span class="_ _3"></span> K<span class="_ _3"></span>RAJÓW</div></div><div class="c x51 y189 w25 h34"><div class="t m6 x3c h31 y18a ffe fsc fc2 sc0 ls0 ws0">u<span class="_ _0"></span>d<span class="_ _0"></span>ział %</div></div><div class="c x51 y184 w24 h32"><div class="t m6 x53 h33 y18b ff2 fsc fc0 sc0 ls0 ws0">US<span class="_ _3"></span>A<span class="_ _42"> </span><span class="ls16">26%</span></div><div class="t m6 x53 h33 y18c ff2 fsc fc0 sc0 ls0 ws0">Uk<span class="_ _1a"></span>r<span class="_ _0"></span>a<span class="_ _1a"></span>i<span class="_ _1c"></span>n<span class="_ _3"></span>a<span class="_ _43"> </span><span class="ls16">14%</span></div><div class="t m6 x53 h33 y18d ff2 fsc fc0 sc0 ls0 ws0">Ni<span class="_ _1c"></span>e<span class="_ _1a"></span>m<span class="_ _3"></span>cy<span class="_ _44"> </span><span class="ls16">9%</span></div><div class="t m6 x53 h33 y18e ff4 fsc fc0 sc0 ls0 ws0">Wło<span class="_ _1a"></span>ch<span class="_ _3"></span>y<span class="_ _45"> </span><span class="ff2 ls16">7%</span></div><div class="t m6 x53 h33 y18f ff2 fsc fc0 sc0 ls0 ws0">C<span class="_ _0"></span>ze<span class="_ _1a"></span>ch<span class="_ _1a"></span>y<span class="_ _46"> </span><span class="ls16">5%</span></div><div class="t m6 x53 h33 y190 ff4 fsc fc0 sc0 ls0 ws0">Po<span class="_ _3"></span>zo<span class="_ _1a"></span>s<span class="_ _1a"></span>ta<span class="_ _1c"></span>łe<span class="_ _47"> </span><span class="ff2 ls16">11%</span></div></div><div class="c x54 y191 w26 h35"><div class="t m6 x55 h36 y192 ffe fsd fc0 sc0 ls0 ws0">Sprze<span class="_ _3"></span>da<span class="_ _0"></span>ż w 2<span class="_ _3"></span>0<span class="_ _3"></span>2<span class="_ _3"></span>3 r<span class="_ _3"></span>oku z podzi<span class="_ _0"></span>a<span class="_ _0"></span>ł<span class="_ _c"></span>e<span class="_ _3"></span>m<span class="_ _3"></span> na rynki<span class="_ _0"></span> zbytu „<span class="_ _3"></span>L<span class="_ _3"></span>e<span class="_ _3"></span>nt<span class="_ _3"></span>e<span class="_ _3"></span>x” <span class="_ _3"></span>S.<span class="_ _c"></span>A<span class="_ _3"></span>.<span class="_ _0"></span> </div></div><div class="c x38 y193 w27 h37"><div class="t m7 x56 h38 y194 ffe fse fc2 sc0 ls0 ws0">wart<span class="_ _0"></span>o<span class="_ _0"></span>śc (<span class="_ _3"></span>w tys<span class="_ _3"></span>. zł)<span class="_ _48"> </span>u<span class="_ _0"></span>d<span class="_ _0"></span>ział %</div><div class="t m7 x5 h39 y195 ff4 fse fc0 sc0 ls0 ws0">S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>d<span class="_ _3"></span>a<span class="_ _1c"></span>ż <span class="_ _3"></span>k<span class="_ _3"></span>ra<span class="_ _1a"></span>jo<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _1c"></span>*<span class="_ _49"> </span><span class="ff2">106<span class="_ _0"></span> 737<span class="_ _4a"> </span><span class="ls17">73%</span></span></div><div class="t m7 x5 h39 y196 ff4 fse fc0 sc0 ls0 ws0">S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>d<span class="_ _3"></span>a<span class="_ _1c"></span>ż <span class="_ _3"></span>za<span class="_ _1c"></span>gra<span class="_ _1a"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>czn<span class="_ _1a"></span>a<span class="_ _4b"> </span><span class="ff2">38 711<span class="_ _4a"> </span><span class="ls17">27%</span></span></div><div class="t m7 x57 h38 y197 ff9 fse fc0 sc0 ls0 ws0">145<span class="_ _0"></span> 448<span class="_ _4c"> </span><span class="ls17">100%</span></div></div><div class="c x38 y198 w28 h3a"><div class="t m7 x5 h39 y199 ff4 fse fc0 sc0 ls0 ws0">*  <span class="_ _3"></span>S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _1a"></span>d<span class="_ _3"></span>a<span class="_ _1c"></span>ż <span class="_ _3"></span>k<span class="_ _3"></span>ra<span class="_ _1a"></span>jo<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _1c"></span> o<span class="_ _1a"></span>b<span class="_ _3"></span>e<span class="_ _1a"></span>jm<span class="_ _3"></span>u<span class="_ _3"></span>je<span class="_ _1a"></span> <span class="_ _3"></span>s<span class="_ _1a"></span>p<span class="_ _1a"></span>rze<span class="_ _1a"></span>d<span class="_ _3"></span>a<span class="_ _1a"></span>ż<span class="_ _3"></span> w<span class="_ _3"></span> <span class="_ _3"></span>k<span class="_ _3"></span>ra<span class="_ _1a"></span>ju<span class="_ _3"></span> <span class="_ _3"></span>s<span class="_ _1a"></span>i<span class="_ _1c"></span>e<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>i<span class="_ _1a"></span>b<span class="_ _3"></span>y d<span class="_ _3"></span>a<span class="_ _1c"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>j <span class="_ _3"></span>je<span class="_ _1a"></span>d<span class="_ _3"></span>n<span class="_ _1a"></span>o<span class="_ _3"></span>s<span class="_ _1c"></span>tk<span class="_ _3"></span>i<span class="_ _1a"></span> w<span class="_ _3"></span>ch<span class="_ _3"></span>o<span class="_ _1a"></span>d<span class="_ _3"></span>zą<span class="_ _3"></span>ce<span class="_ _1a"></span>j w<span class="_ _3"></span> <span class="_ _3"></span>s<span class="_ _1a"></span>k<span class="_ _3"></span>ła<span class="_ _1c"></span>d<span class="_ _3"></span> <span class="_ _3"></span>Gru<span class="_ _3"></span>p<span class="_ _1a"></span>y<span class="_ _0"></span> </div></div><div class="c x38 y193 w27 h37"><div class="t m7 x5 h38 y19a ffe fse fc2 sc0 ls0 ws0">SPRZE<span class="_ _3"></span>DAŻ <span class="_ _3"></span>WG <span class="_ _3"></span>K<span class="_ _3"></span>RAJÓW<span class="_ _4d"> </span>Ud<span class="_ _0"></span>ział %</div><div class="t m7 x5 h39 y19b ff2 fse fc0 sc0 ls0 ws0">Po<span class="_ _3"></span>l<span class="_ _1a"></span>s<span class="_ _1c"></span>k<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _4e"> </span><span class="ls17">67%</span></div><div class="t m7 x5 h39 y19c ff4 fse fc0 sc0 ls0 ws0">B<span class="_ _3"></span>u<span class="_ _3"></span>łg<span class="_ _3"></span>a<span class="_ _1a"></span>ri<span class="_ _1a"></span>a<span class="_ _4f"> </span><span class="ff2 ls17">7%</span></div><div class="t m7 x5 h39 y19d ff2 fse fc0 sc0 ls0 ws0">Li<span class="_ _1a"></span>tw<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _50"> </span><span class="ls17">4%</span></div><div class="t m7 x5 h39 y19e ff2 fse fc0 sc0 ls0 ws0">Uk<span class="_ _3"></span>ra<span class="_ _1a"></span>i<span class="_ _1c"></span>n<span class="_ _3"></span>a<span class="_ _51"> </span><span class="ls17">4%</span></div><div class="t m7 x5 h39 y19f ff4 fse fc0 sc0 ls0 ws0">Po<span class="_ _3"></span>zo<span class="_ _3"></span>s<span class="_ _1c"></span>ta<span class="_ _1a"></span>łe<span class="_ _52"> </span><span class="ff2 ls17">18%</span></div></div></div><div class="pi"></div></div>
<div id="pfe" class="pf w0 h0"><div class="pc pce w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">14<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x14 h11 y6f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">Włók<span class="_ _3"></span>niny –<span class="ff5"> </span>rodzaje suro<span class="_ _3"></span>wców i ich źródła<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y1a0 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _53"> </span><span class="fc6"> </span></div><div class="t m0 x11 hf y1a1 ff9 fs3 fc3 sc0 ls2 ws0">4.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Gamrat” <span class="_ _f"> </span>S.A.<span class="ff5"> <span class="_ _f"> </span>- <span class="_ _10"> </span><span class="ls18">Inf</span></span>o<span class="_ _3"></span>rmacje <span class="_ _f"> </span>o <span class="_ _10"> </span>źródłach <span class="_ _f"> </span>zaop<span class="_ _3"></span>atrzenia <span class="_ _10"> </span>w <span class="_ _f"> </span>materiały<span class="_ _3"></span><span class="ff5"> <span class="_ _f"> </span><span class="ls15">do </span></span></span></span></div><div class="t m0 x4d h8 y1a2 ff5 fs3 fc3 sc0 ls0 ws0">produkcji </div><div class="t m0 x1 h8 y1a3 ff8 fs3 fc0 sc0 ls0 ws0">Polichlorek <span class="_ _18"> </span>winylu <span class="_ _18"> </span>jest <span class="_ _18"> </span>podstawowym <span class="_ _18"> </span>surowcem <span class="_ _18"> </span>prz<span class="_ _3"></span>etwarzanym <span class="_ _18"> </span>w <span class="_ _18"> </span>„Gamrat” <span class="_ _18"> </span>S.A. <span class="_ _17"> </span>w<span class="_ _3"></span> <span class="_ _17"> </span>prod<span class="_ _3"></span>ukcji <span class="_ _17"> </span>r<span class="_ _3"></span>ur, </div><div class="t m0 x1 h8 y1a4 ff8 fs3 fc0 sc0 ls0 ws0">rynien, <span class="_ _1a"></span>okładz<span class="_ _3"></span>iny <span class="_ _1a"></span>listwowe<span class="_ _3"></span>j, <span class="_ _1a"></span>węży <span class="_ _1c"></span>i <span class="_ _1c"></span>innych <span class="_ _1a"></span>profili<span class="_ _3"></span>. <span class="_ _1a"></span>Największym <span class="_ _1c"></span>dostawcą <span class="_ _1c"></span>w <span class="_ _11"></span><span class="ff6">2023 <span class="_ _1c"></span></span>roku <span class="_ _1c"></span>był <span class="_ _1a"></span>prod<span class="_ _3"></span>ucent </div><div class="t m0 x1 h8 y1a5 ff8 fs3 fc0 sc0 ls0 ws0">„Borsodchem” z Wę<span class="_ _3"></span>gier<span class="ff6">, a drugi<span class="ls19">m </span></span>„Anwil” S.A<span class="_ _3"></span>. z Włocławka. <span class="ff6"> </span></div><div class="t m0 x1 h8 y1a6 ff8 fs3 fc0 sc0 ls0 ws0">Dostawy <span class="_ _11"></span>kolejneg<span class="_ _3"></span>o <span class="_ _11"></span>kluczowego <span class="_ _13"> </span>surowca <span class="_ _11"></span>PEHD <span class="_ _11"> </span>(p<span class="_ _3"></span>olietylenu <span class="_ _11"></span>ciśnieniowe<span class="_ _3"></span>go <span class="_ _11"></span>do <span class="_ _11"> </span>produk<span class="_ _3"></span>cji <span class="_ _1c"></span>r<span class="_ _3"></span>ur <span class="_ _11"></span>do <span class="_ _11"></span>wody </div><div class="t m0 x1 h8 y1a7 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">gazu) <span class="_ _0"></span>do <span class="_ _c"></span>„Gam<span class="_ _3"></span>rat” <span class="_ _c"></span>S<span class="_ _3"></span>.A. <span class="_ _c"></span>op<span class="_ _3"></span>ierają <span class="_ _0"></span>się <span class="_ _c"></span>na <span class="_ _0"></span>sprawdzonych <span class="_ _0"></span>dostawcach <span class="_ _0"></span>z <span class="ff6">Unii <span class="_ _c"></span>Europejs<span class="_ _3"></span>kiej <span class="_ _c"></span>taki<span class="_ _3"></span>ch <span class="_ _c"></span>jak<span class="_ _3"></span>: <span class="_ _c"></span>I<span class="_ _3"></span>neos, </span></span></div><div class="t m0 x1 h8 y1a8 ff8 fs3 fc0 sc0 ls0 ws0">Basell Orlen, <span class="_ _0"></span>Borealis, Sabic. <span class="_ _0"></span>Największe zakupy <span class="_ _0"></span>polietylenu to <span class="_ _0"></span>odmiany PE <span class="_ _0"></span>RC100 czarny <span class="_ _0"></span>i <span class="_ _0"></span>PE 100<span class="_ _0"></span> black </div><div class="t m0 x1 h8 y1a9 ff8 fs3 fc0 sc0 ls0 ws0">do produkcji rur ciś<span class="_ _3"></span>nieniowych do wody i gazu.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y1aa ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">Z<span class="_ _3"></span>akres surowców strategicznych <span class="_ _3"></span>i ich źródła pochodz<span class="_ _3"></span>enia:<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x58 h8 y1ab ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x11 hf y1ac ff9 fs3 fc3 sc0 ls2 ws0">4.3.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">Grupa <span class="_ _d"> </span>Kapitałowa<span class="_ _3"></span> <span class="_ _d"> </span>Devorex <span class="_ _54"> </span>–<span class="ff5"> <span class="_ _d"> </span></span>Inf<span class="_ _3"></span>ormacje <span class="_ _d"> </span>o <span class="_ _d"> </span>źródłach <span class="_ _d"> </span>za<span class="_ _3"></span>opatrzenia </span></span></div><div class="t m0 x4d h8 y1ad ff5 fs3 fc3 sc0 ls0 ws0">w <span class="ff7">materiały</span> do<span class="_ _3"></span> produkcji </div><div class="t m0 x1 h8 y1ae ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _3"></span><span class="ls0">2023 <span class="_ _3"></span><span class="ff8">ro<span class="_ _3"></span>ku <span class="_ _3"></span>zakupy <span class="_ _1a"></span>podstawowych <span class="_ _3"></span>surow<span class="_ _3"></span>ców <span class="_ _3"></span>i <span class="_ _3"></span>ma<span class="_ _3"></span>teriałów <span class="_ _3"></span>„Devorex<span class="_ _3"></span>” <span class="_ _3"></span>EAD <span class="_ _3"></span>w <span class="_ _1a"></span>stosunku <span class="_ _3"></span>do <span class="_ _1a"></span>roku <span class="_ _3"></span>202<span class="_ _1a"></span></span>2 </span></div><div class="t m0 x1 h8 y1af ff8 fs3 fc0 sc0 ls0 ws0">stanowiły: krajowe <span class="ff6">- </span>35% całości zakupów (<span class="ff6 ls4">35<span class="ls0">% w roku poprzednim). Zakupy z <span class="_ _0"></span>zagranicy - 65% (<span class="ls10">65<span class="ls1a">% </span></span></span></span></div><div class="t m0 x1 h8 y1b0 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_"> </span>roku <span class="_ _19"> </span>poprzednim).<span class="_ _3"></span> <span class="_"> </span>Rodzaj, <span class="_"> </span>wartość <span class="_"> </span>i <span class="_ _19"> </span>pochodzeni<span class="_ _3"></span>e <span class="_"> </span>ku<span class="_ _0"></span>pionych <span class="_"> </span>głównych <span class="_"> </span>surowców <span class="_"> </span>przedstawia<span class="_ _3"></span> </div><div class="t m0 x1 h8 y1b1 ff8 fs3 fc0 sc0 ls0 ws0">poniższa<span class="ff6"> tabela:<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y1b2 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y1b3 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y1b4 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y1b5 ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 y1b6 w29 h3b"><div class="t m8 x59 h3c y1b7 ff9 fsf fc2 sc0 ls0 ws0">SU<span class="_ _3"></span>ROWIEC<span class="_ _55"> </span>K<span class="_ _3"></span>RAJ<span class="_ _56"> </span>IM<span class="_ _c"></span>PORT</div><div class="t m8 x5 h3d y1b8 ff4 fsf fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>k<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _3"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>l<span class="_ _1c"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>s<span class="_ _1c"></span>tr<span class="_ _0"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _57"> </span><span class="ff2 ls1b">0%<span class="_ _58"> </span>100%</span></div><div class="t m8 x5 h3d y1b9 ff4 fsf fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>k<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _3"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>l<span class="_ _1c"></span>i<span class="_ _1a"></span>p<span class="_ _3"></span>ro<span class="_ _3"></span>p<span class="_ _1a"></span>y<span class="_ _0"></span>l<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _59"> </span><span class="ff2 ls1b">0%<span class="_ _58"> </span>100%</span></div><div class="t m8 x5 h3d y1ba ff4 fsf fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>k<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _3"></span>w<span class="_ _3"></span>i<span class="_ _1a"></span>s<span class="_ _1a"></span>k<span class="_ _3"></span>o<span class="_ _1a"></span>zo<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _5a"> </span><span class="ff2 ls1b">0%<span class="_ _58"> </span>100%</span></div><div class="t m8 x5 h3d y1bb ff4 fsf fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>k<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _3"></span>re<span class="_ _3"></span>g<span class="_ _3"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>ro<span class="_ _3"></span>w<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _1a"></span>e<span class="_ _5b"> </span><span class="ff2 ls1b">3%<span class="_ _32"> </span>97%</span></div><div class="t m8 x5 h3d y1bc ff4 fsf fc0 sc0 ls0 ws0">Włó<span class="_ _1a"></span>k<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> <span class="_ _3"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>l<span class="_ _1c"></span>i<span class="_ _1a"></span>a<span class="_ _1a"></span>m<span class="_ _3"></span>i<span class="_ _1a"></span>d<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _5c"> </span><span class="ff2 ls1b">0%<span class="_ _58"> </span>100%</span></div><div class="t m8 x5 h3d y1bd ff2 fsf fc0 sc0 ls0 ws0">D<span class="_ _3"></span>y<span class="_ _0"></span>s<span class="_ _1a"></span>p<span class="_ _1a"></span>e<span class="_ _1a"></span>r<span class="_ _0"></span>s<span class="_ _1a"></span>je<span class="_ _5d"> </span><span class="ls1b">97%<span class="_ _32"> </span>3%</span></div><div class="t m8 x5 h3d y1be ff2 fsf fc0 sc0 ls0 ws0">Pr<span class="_ _0"></span>o<span class="_ _3"></span>s<span class="_ _1a"></span>z<span class="_ _3"></span>k<span class="_ _3"></span>i<span class="_ _5e"> </span><span class="ls1b">0%<span class="_ _58"> </span>100%</span></div><div class="t m8 x5 h3d y1bf ff4 fsf fc0 sc0 ls0 ws0">Po<span class="_ _3"></span>zo<span class="_ _3"></span>s<span class="_ _1c"></span>ta<span class="_ _1a"></span>łe<span class="_ _5f"> </span><span class="ff2 ls1b">100%<span class="_ _58"> </span>0%</span></div></div><div class="c x1 y1c0 w2a h3e"><div class="t m9 x5 h3f y1c1 ff9 fs10 fc2 sc0 ls0 ws0">SUR<span class="_ _0"></span>OWIEC<span class="_ _60"> </span>KR<span class="_ _0"></span>AJ <span class="_ _61"> </span>EK<span class="_ _0"></span>SPOR<span class="_ _c"></span>T</div><div class="t m9 x5 h40 y1c2 ff2 fs10 fc0 sc0 ls0 ws0">PV<span class="_ _3"></span>C<span class="_ _62"> </span><span class="ls1c">20%<span class="_ _63"> </span>80%</span></div><div class="t m9 x5 h40 y1c3 ff2 fs10 fc0 sc0 ls1d ws0">PE<span class="_ _64"> </span><span class="ls1c">0%<span class="_ _27"> </span>100%</span></div><div class="t m9 x5 h40 y1c4 ff2 fs10 fc0 sc0 ls0 ws0">Stabi<span class="_ _3"></span>li<span class="_ _3"></span>zatory<span class="_ _65"> </span><span class="ls1c">0%<span class="_ _27"> </span>100%</span></div><div class="t m9 x5 h40 y1c5 ff4 fs10 fc0 sc0 ls0 ws0">W<span class="_ _0"></span>ype<span class="_ _3"></span>łn<span class="_ _3"></span>iacze<span class="_ _5a"> </span><span class="ff2 ls1c">100%<span class="_ _66"> </span>0%</span></div></div></div><div class="pi"></div></div>
<div id="pff" class="pf w0 h0"><div class="pc pcf w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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ZpggyxmQp3TtZYRMR99WuwDAHAsq8oKAAAA55gTv03y4tWhETjVhdmwmI9fHRz2bgz7vFM7WwsjAIDw47t6/lL4cbq97cViPr54tTxcKhv7CD8AIMLDXQAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAGtZVVbYFMtVNwKnai2G1nxa7PPuzUY/TAQA4QcAAMD3YTTBBvn8y5dG4FR724udrcUXz78+XDrUss879fjWthEA4GxyWQ4AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAACAiYjTBBlnMhDqnay0jYj76tNgHAOBYVpUVAAAAzjEnfpvkxatDI3CqC7NhMR+/Ojjs3Rj2ead2thZGAADhx3f1/KXw43R724vFfHzxanm4VDb2EX4AQISHuwAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAANayqqywKZarbgRO1VoMrfm02Ofdm41+mAgAwg8AAIDvw2iCDfL5ly+NwKn2thc7W4svnn99uHSoZZ936vGtbSMAwNnkshwAAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAEBExGiCDbKYCXVO11pExHz0abEPAMCxrCorAAAAnGNO/DZD7733PlVkpjU4RVVVz2zh02KfdzxtnxbzuR0A4Axy4gcAAHDOucsFAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+JgAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPxMAAAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+JkAAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAOB/2bvzMMuuutD7v7WHc2roMZ105sQQIBMmBDFCZFQvKjiBX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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">15<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">Z<span class="_ _3"></span>akres surowców strategicznych <span class="_ _3"></span>i źródła ich pochodz<span class="_ _3"></span>enia:<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x28 h8 y1c6 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff6"> </span></div><div class="t m0 x10 hf y1c7 ff9 fs3 fc3 sc0 ls2 ws0">5.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Sytuacja kadrowa<span class="_ _3"></span> <span class="ff7">w Grupie Kapitałowej<span class="_ _3"></span> Lentex<span class="_ _3"></span></span> </span></span></div><div class="t m0 x11 hf y1c8 ff9 fs3 fc3 sc0 ls2 ws0">5.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Lentex” S.A.<span class="ff5"> </span>–<span class="_ _3"></span><span class="ff5"> sytuacja kadrowa<span class="_ _3"></span>  </span></span></span></div><div class="t m0 x1 h8 y1c9 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>2023 <span class="_ _13"> </span>roku <span class="_ _11"> </span>śre<span class="_ _3"></span>dnioroczne <span class="_ _13"> </span>zatrudnienie <span class="_ _13"> </span>w <span class="_ _11"></span>„<span class="_ _3"></span>Lentex” <span class="_ _11"> </span>S.A. <span class="_ _11"> </span>w<span class="_ _3"></span>yniosło <span class="_ _13"> </span>263 <span class="_ _11"></span>osoby<span class="_ _3"></span>, <span class="_ _17"> </span>stan <span class="_ _11"></span>ten <span class="_ _11"> </span>b<span class="_ _3"></span>ył <span class="_ _11"></span>zgodn<span class="_ _3"></span>y </div><div class="t m0 x1 h8 y1ca ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">założeniami budżetowymi<span class="_ _3"></span>.</span> </div><div class="t m0 x1 h8 y1cb ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>roku <span class="_ _0"></span>2023 <span class="_ _0"></span>zatrudniono <span class="_ _0"></span>63 <span class="_ _0"></span>osoby <span class="_ _0"></span>(34<span class="ff8">% <span class="_ _0"></span>więcej <span class="_ _0"></span>niż <span class="_ _0"></span>w <span class="_ _0"></span>roku <span class="_ _0"></span>poprzednim). <span class="_ _0"></span>Stosunek pracy <span class="_ _c"></span>r<span class="_ _3"></span>ozwiązywano </span></div><div class="t m0 x1 h8 y1cc ff8 fs3 fc0 sc0 ls0 ws0">z 71 osobami (tj. 42% w<span class="_ _3"></span>ięcej niż w roku poprzednim)<span class="_ _3"></span>.<span class="ff6"> </span></div><div class="t m0 x1 h8 y1cd ff8 fs3 fc0 sc0 ls0 ws0">Pracownicy <span class="_ _c"></span>fizyczni <span class="_ _c"></span>st<span class="_ _3"></span>anowią <span class="_ _c"></span><span class="ff6 ls4">63<span class="ff8 ls0">% <span class="_ _0"></span>ogółu <span class="_ _1"></span>za<span class="_ _3"></span>łogi, <span class="_ _c"></span>pracow<span class="_ _3"></span>nicy <span class="_ _c"></span>umysłowi <span class="_ _c"></span>37%, <span class="_ _0"></span>kobiety <span class="_ _c"></span>stanowią <span class="_ _c"></span>37<span class="_ _3"></span>% <span class="_ _1"></span>ogół<span class="_ _3"></span>u </span></span></div><div class="t m0 x1 h8 y1ce ff8 fs3 fc0 sc0 ls0 ws0">pracowników <span class="_ _18"> </span>(niewielki <span class="_ _18"> </span>wz<span class="_ _3"></span>rost, <span class="_ _17"> </span>w<span class="_ _3"></span> <span class="_ _18"> </span>2022 <span class="_ _18"> </span><span class="ff6">roku <span class="_ _18"> </span></span>było <span class="_ _18"> </span>to <span class="_ _18"> </span>35%), <span class="_ _18"> </span>a <span class="_ _18"> </span>mężczyźni <span class="_ _18"> </span>63%.<span class="_ _3"></span> <span class="_ _18"> </span>Osoby <span class="_ _17"> </span>z <span class="_ _18"> </span>w<span class="_ _3"></span>yższym </div><div class="t m0 x1 h8 y1cf ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">średnim <span class="_"> </span>w<span class="_ _3"></span>ykształceniem <span class="_ _10"> </span>stanowią <span class="_ _10"> </span>58%<span class="_ _3"></span> <span class="_"> </span>załogi, <span class="_"> </span>prz<span class="_ _3"></span>y <span class="_"> </span>czym<span class="_ _3"></span> <span class="_"> </span>istotnie <span class="_ _10"> </span>rośnie <span class="_ _10"> </span>od<span class="_ _3"></span>setek <span class="_"> </span>pracownik<span class="_ _3"></span>ów </span></div><div class="t m0 x1 h8 y1d0 ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">wyższym wykształce<span class="_ _3"></span>niem wśród pracowni<span class="_ _3"></span>ków fizycznych.<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y1d1 ff8 fs3 fc0 sc0 ls0 ws0">Średni staż pracy w Spół<span class="_ _3"></span>ce wynosi 14,5 roku<span class="_ _3"></span>.<span class="ff6"> </span></div><div class="t m0 x1 h8 y1d2 ff8 fs3 fc0 sc0 ls0 ws0">Bardzo <span class="_"> </span>ważnym <span class="_ _19"> </span>elemente<span class="_ _3"></span>m <span class="_ _19"> </span>polityki <span class="_"> </span>kadrowej <span class="_"> </span>są <span class="_ _19"> </span>działania <span class="_"> </span>mające <span class="_"> </span>n<span class="_ _0"></span>a <span class="_"> </span>celu <span class="_"> </span>podniesienie <span class="_"> </span>poziomu </div><div class="t m0 x1 h8 y1d3 ff8 fs3 fc0 sc0 ls0 ws0">kwalifikacji <span class="_ _1b"> </span>pracowni<span class="_ _3"></span>ków <span class="_ _1b"> </span>poprzez <span class="_ _1b"> </span>sy<span class="_ _3"></span>stem <span class="_ _18"> </span>sz<span class="_ _3"></span>koleń <span class="_ _1b"> </span>oraz <span class="_ _1b"> </span>dofi<span class="_ _3"></span>nansowania <span class="_ _1b"> </span>kosztów<span class="_ _3"></span> <span class="_ _18"> </span>nau<span class="_ _3"></span>ki <span class="_ _18"> </span>na <span class="_ _1b"> </span>st<span class="_ _3"></span>udiach </div><div class="t m0 x1 h8 y1d4 ff8 fs3 fc0 sc0 ls0 ws0">wyższych. <span class="_ _c"></span>W <span class="_ _c"></span>2<span class="_ _3"></span>023 <span class="_ _c"></span>roku <span class="_ _c"></span>zorganizowano <span class="_ _0"></span>33 <span class="_ _1"></span>sz<span class="_ _3"></span>kolenia, <span class="_ _c"></span>w <span class="_ _c"></span>których <span class="_ _c"></span>udział <span class="_ _0"></span>wzięło <span class="_ _c"></span>1<span class="_ _3"></span>46 <span class="_ _1"></span>o<span class="_ _3"></span>sób <span class="_ _c"></span>co <span class="_ _c"></span>stanowi <span class="_ _c"></span>niema<span class="_ _3"></span>l </div><div class="t m0 x1 h8 y55 ff6 fs3 fc0 sc0 ls4 ws0">55<span class="ff8 ls0">% załogi, nie li<span class="_ _3"></span>cząc obowiązkowych szkoleń z za<span class="_ _3"></span>kresu BHP oraz PPOŻ<span class="_ _3"></span>. <span class="_ _3"></span><span class="ff6"> </span></span></div><div class="t m0 x1 h8 y1d5 ff8 fs3 fc0 sc0 ls0 ws0">Spółka tworzy Zakładowy Fundusz Świadczeń Socjalnych, z <span class="_ _0"></span>którego wypłacane są świadczenia na rzecz </div><div class="t m0 x1 h8 y1d6 ff8 fs3 fc0 sc0 ls0 ws0">pracowników, emerytów i r<span class="_ _3"></span>encistów.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y1d7 ff9 fs3 fc3 sc0 ls2 ws0">5.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Gamrat” S.A. <span class="_ _3"></span>–<span class="ff5"> <span class="fc4">sytuacja</span> kadrowa<span class="_ _3"></span> </span></span></span></div><div class="t m0 x1 h8 y1d8 ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">r<span class="_ _3"></span>oku średniorocz<span class="_ _3"></span>ne zatrudnienie <span class="_ _3"></span>w „Gamra<span class="_ _3"></span>t” S.A. w<span class="_ _3"></span>yniosło <span class="_ _3"></span></span>242 <span class="_ _3"></span>osoby<span class="ff8">, w <span class="_ _3"></span>porównaniu z <span class="_ _3"></span>rokiem </span></span></div><div class="t m0 x1 h8 y1d9 ff6 fs3 fc0 sc0 ls4 ws0">202<span class="ls0">2 <span class="_ _3"></span><span class="ls1e">(2</span>5<span class="ff8">8 <span class="_ _3"></span>osób) <span class="_ _3"></span>uległo <span class="_ _3"></span>zm<span class="_ _3"></span>niejszeniu <span class="_ _3"></span>o <span class="_ _3"></span>1</span>6 <span class="_ _3"></span><span class="ff8">osób <span class="_ _3"></span>t<span class="_ _3"></span>j. o <span class="_ _3"></span></span>6<span class="_ _3"></span><span class="ff8">%. <span class="_ _3"></span>Zatrudnienie <span class="_ _3"></span>na <span class="_ _3"></span>dzień <span class="_ _3"></span>31 <span class="_ _3"></span>grudnia <span class="_ _1a"></span></span>2023 <span class="_ _3"></span>roku </span></div><div class="t m0 x1 h8 y1da ff8 fs3 fc0 sc0 ls0 ws0">wyniosło 2<span class="ff6 ls10">47<span class="ls0"> </span></span>osób. Zmiany te w<span class="_ _3"></span>ynikają z rotacji pracow<span class="_ _3"></span>ników i potrzeb produkcyjnych.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y1db ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _1a"></span><span class="ls0">2023 <span class="_ _1c"></span><span class="ff8">roku <span class="_ _1c"></span>w <span class="_ _1c"></span>Spółce <span class="_ _1c"></span>nie <span class="_ _1c"></span>było <span class="_ _1a"></span>zwolnie<span class="_ _3"></span>ń <span class="_ _1a"></span>grupowy<span class="_ _3"></span>ch. <span class="_ _1a"></span>Z <span class="_ _1c"></span></span>7 <span class="_ _1c"></span><span class="ff8">osobami <span class="_ _1c"></span>umowa<span class="_ _3"></span> <span class="_ _1a"></span>rozwiąza<span class="_ _3"></span>ła <span class="_ _1a"></span>się <span class="_ _1c"></span>w <span class="_ _1c"></span>związku <span class="_ _3"></span></span> </span></div><div class="t m0 x1 h8 y1dc ff6 fs3 fc0 sc0 ls0 ws0">z <span class="_ _0"></span><span class="ff8">ich <span class="_ _c"></span>prz<span class="_ _3"></span>ejściem <span class="_ _0"></span>na <span class="_ _0"></span>emeryturę. W <span class="_ _c"></span>ra<span class="_ _3"></span>mach <span class="_ _0"></span>zwolnień <span class="_ _c"></span>i<span class="_ _3"></span>ndywidualnych <span class="_ _0"></span>na <span class="_ _0"></span>mocy <span class="_ _0"></span>porozumienia <span class="_ _0"></span>stron <span class="_ _0"></span>umowę </span></div><div class="t m0 x1 h8 y1dd ff8 fs3 fc0 sc0 ls0 ws0">rozwiązano z <span class="_ _c"></span><span class="ff6">7 <span class="ff8">osobami. <span class="_ _c"></span>Z upływem <span class="_ _c"></span>cza<span class="_ _3"></span>su <span class="_ _0"></span>n<span class="_ _0"></span>a <span class="_ _0"></span>jaki <span class="_ _0"></span>była <span class="_ _0"></span>zawarta <span class="_ _0"></span>umowa <span class="_ _0"></span>zakończono <span class="ff6">2 <span class="_ _c"></span>umow<span class="_ _3"></span>y. <span class="_ _0"></span>W <span class="_ _c"></span>drodze<span class="_ _3"></span> </span></span></span></div><div class="t m0 x1 h8 y1de ff8 fs3 fc0 sc0 ls0 ws0">wypowiedzenia <span class="_ _1a"></span>przez<span class="_ _3"></span> <span class="_ _1a"></span>pracodawcę <span class="_ _1a"></span>odeszł<span class="_ _3"></span><span class="ff6">y <span class="_ _1a"></span></span>z <span class="_ _1a"></span>zakładu <span class="_ _1c"></span><span class="ff6">2 <span class="_ _1a"></span>osoby, <span class="_ _1a"></span>w<span class="_ _3"></span> <span class="_ _1a"></span>drodze <span class="_ _1a"></span>wypowiedz<span class="_ _3"></span>enia <span class="_ _1a"></span>umowy <span class="_ _1a"></span>przez </span></div><div class="t m0 x1 h8 y1df ff8 fs3 fc0 sc0 ls0 ws0">pracownika <span class="_ _0"></span>rozwiązała <span class="_ _0"></span>się <span class="_ _c"></span>1 umowa <span class="_ _c"></span>o <span class="_ _0"></span>pracę. <span class="_ _0"></span>Nastąpiło <span class="_ _0"></span>1 <span class="_ _c"></span>rozwiązanie <span class="_ _0"></span>umowy <span class="_ _0"></span>w <span class="_ _c"></span>zwią<span class="_ _3"></span>zku <span class="_ _c"></span>z <span class="_ _0"></span>wyczerpaniem<span class="_ _3"></span> </div><div class="t m0 x1 h8 y1e0 ff8 fs3 fc0 sc0 ls0 ws0">okresu zasiłkowego i <span class="_ _3"></span><span class="ff6">1 zgon pracownika.<span class="_ _3"></span> </span></div></div><div class="c x5a y1e1 w2b h41"><div class="t ma x5 h42 y1e2 ff9 fs11 fc2 sc0 ls0 ws0">SU<span class="_ _3"></span>ROWIEC<span class="_ _48"> </span>K<span class="_ _3"></span>RAJ<span class="_ _67"> </span>IM<span class="_ _c"></span>PORT</div><div class="t ma x5 h43 y1e3 ff2 fs11 fc0 sc0 ls0 ws0">PVC<span class="_ _68"> </span><span class="ls1f">59%<span class="_ _69"> </span>41%</span></div><div class="t ma x5 h43 y1e4 ff2 fs11 fc0 sc0 ls0 ws0">PM<span class="_ _0"></span>M<span class="_ _0"></span>A<span class="_ _6a"> </span><span class="ls1f">0%<span class="_ _6b"> </span>100%</span></div><div class="t ma x5 h43 y1e5 ff2 fs11 fc0 sc0 ls20 ws0">PP<span class="_ _6c"> </span><span class="ls1f">100%<span class="_ _6d"> </span>0%</span></div><div class="t ma x5 h43 y1e6 ff2 fs11 fc0 sc0 ls0 ws0">Pi<span class="_ _1a"></span>gm<span class="_ _3"></span>e<span class="_ _1a"></span>n<span class="_ _1a"></span>ty<span class="_ _6e"> </span><span class="ls1f">100%<span class="_ _6d"> </span>0%</span></div><div class="t ma x5 h43 y1e7 ff2 fs11 fc0 sc0 ls0 ws0">S<span class="_ _3"></span>ta<span class="_ _1a"></span>b<span class="_ _3"></span>i<span class="_ _1c"></span>l<span class="_ _1a"></span>i<span class="_ _1c"></span>za<span class="_ _1c"></span>to<span class="_ _3"></span>ry<span class="_ _6f"> </span><span class="ls1f">24%<span class="_ _69"> </span>76%</span></div><div class="t ma x5 h43 y1e8 ff2 fs11 fc0 sc0 ls0 ws0">Me<span class="_ _3"></span>ta<span class="_ _1c"></span>l<span class="_ _70"> </span><span class="ls1f">82%<span class="_ _69"> </span>18%</span></div><div class="t ma x5 h43 y1e9 ff2 fs11 fc0 sc0 ls0 ws0">C<span class="_ _0"></span>l<span class="_ _1a"></span>a<span class="_ _1c"></span>ci<span class="_ _1a"></span>u<span class="_ _3"></span>m<span class="_ _3"></span> ca<span class="_ _1c"></span>rb<span class="_ _3"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1c"></span>te<span class="_ _69"> </span><span class="ls1f">100%<span class="_ _6d"> </span>0%</span></div></div></div><div class="pi"></div></div>
<div id="pf10" class="pf w0 h0"><div class="pc pc10 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">16<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x11 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">5.3.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„<span class="ff5">Devor</span>ex” EAD –<span class="_ _3"></span><span class="ff5"> sytuacja kadrowa<span class="_ _3"></span> </span></span></span></div><div class="t m0 x1 h8 y13c ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">roku śred<span class="_ _3"></span>nioroczne zatrudnienie w <span class="_ _3"></span>„Devorex” EAD wyniosło <span class="_ _3"></span></span>82 <span class="_ _3"></span>osoby i w <span class="ff8">porównani<span class="_ _3"></span>u z rokiem </span></span></div><div class="t m0 x1 h8 y13d ff6 fs3 fc0 sc0 ls4 ws0">202<span class="ls0">2 <span class="_ _c"></span><span class="ff8">zmnie<span class="_ _3"></span>jszyło <span class="_ _1"></span>się <span class="_ _0"></span>o <span class="_ _c"></span>10 <span class="_ _1"></span>os<span class="_ _3"></span>ób<span class="ff6">. <span class="_ _c"></span>W <span class="_ _c"></span>2023 <span class="_ _c"></span><span class="ff8">roku <span class="_ _c"></span>w <span class="_ _c"></span>Spół<span class="_ _3"></span>ce <span class="_ _c"></span>nie <span class="_ _c"></span>było <span class="_ _c"></span>zwolnień <span class="_ _c"></span>gru<span class="_ _3"></span>powych. <span class="_ _c"></span>W <span class="_ _c"></span>ramach <span class="_ _c"></span>zw<span class="_ _3"></span>olnień </span></span></span></span></div><div class="t m0 x1 h8 y13e ff8 fs3 fc0 sc0 ls0 ws0">indywidualnych <span class="_ _0"></span>w <span class="_ _c"></span>drodze <span class="_ _0"></span>wypowiedzenia <span class="_ _0"></span>przez <span class="_ _0"></span>pracodawcę <span class="_ _0"></span>umowę <span class="_ _c"></span>rozwiąza<span class="_ _3"></span>no <span class="_ _c"></span>z <span class="ff6 ls4">30<span class="ls0"> <span class="_ _0"></span>osobami. <span class="_ _c"></span>W <span class="_ _0"></span>drodze </span></span></div><div class="t m0 x1 h8 y13f ff8 fs3 fc0 sc0 ls0 ws0">wypowiedzenia przez pra<span class="_ _3"></span>cownika odeszło z zakła<span class="_ _3"></span>du 4<span class="ff6">0<span class="_ _3"></span> </span><span class="ls21">osób</span><span class="ff6">. </span></div><div class="t m0 x1 h8 y1ea ff8 fs3 fc0 sc0 ls0 ws0">W spółkach zależn<span class="_ _3"></span>ych w <span class="ff6">2023 </span>roku pra<span class="_ _3"></span>cowały łącznie 3 osoby –<span class="ff6"> </span>w s<span class="_ _3"></span>półce w Rumunii.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y1eb ff9 fs3 fc3 sc0 ls2 ws0">5.4.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Gamrat WPC” Sp. z <span class="_ _3"></span>o.o. –<span class="ff5"> sytuacja ka<span class="_ _3"></span>drowa </span></span></span></div><div class="t m0 x1 h8 y1ec ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>okresie<span class="_ _3"></span> <span class="_ _17"> </span>od <span class="_ _18"> </span>1 <span class="_ _17"> </span>st<span class="_ _3"></span>ycznia <span class="_ _18"> </span>2023 <span class="_ _17"> </span>d<span class="_ _3"></span>o <span class="_ _17"> </span>31 <span class="_ _18"> </span>grudnia <span class="_ _18"> </span>2023 <span class="_ _18"> </span><span class="ff8">średnioroczne <span class="_ _18"> </span>zatrudnieni<span class="_ _3"></span>e <span class="_ _17"> </span>wyniosło <span class="_ _1b"> </span></span><span class="ls4">33 <span class="_ _18"> </span></span>osoby </div><div class="t m0 x1 h8 y1ed ff6 fs3 fc0 sc0 ls0 ws0"> <span class="ff8">i w <span class="_ _0"></span>porównaniu <span class="_ _0"></span>z <span class="_ _0"></span>rokiem 2022<span class="_ _0"></span> <span class="_ _0"></span>zmniejszyło się o <span class="_ _0"></span>3<span class="_ _0"></span> osoby. <span class="_ _0"></span>W <span class="_ _0"></span>ramach <span class="_ _0"></span>zwolnień indywidualnych w <span class="_ _0"></span>drodze </span></div><div class="t m0 x1 h8 y1ee ff8 fs3 fc0 sc0 ls0 ws0">wypowiedzenia <span class="_ _1b"> </span>przez <span class="_ _1b"> </span>prac<span class="_ _3"></span>odawcę <span class="_ _1b"> </span>umowę <span class="_ _1b"> </span>rozwiązan<span class="_ _3"></span>o <span class="_ _18"> </span>z <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>osobą<span class="_ _3"></span>. <span class="_ _18"> </span>W <span class="_ _1b"> </span>drodze<span class="_ _3"></span> <span class="_ _1b"> </span>wypowiedzenia <span class="_ _1b"> </span>przez<span class="_ _3"></span> </div><div class="t m0 x1 h8 y1ef ff8 fs3 fc0 sc0 ls0 ws0">pracownika odeszł<span class="_ _3"></span><span class="ff6 ls22">y <span class="ls11">z </span></span>zakładu 3 osoby<span class="_ _3"></span><span class="ff6 ls14">. <span class="ls0"> </span></span></div><div class="t m0 x11 hf y1f0 ff9 fs3 fc3 sc0 ls2 ws0">5.5.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„PD Profil” Sp. z o.<span class="_ _3"></span>o. –<span class="ff5"> sytuacja kadro<span class="_ _3"></span>wa </span></span></span></div><div class="t m0 x1 h8 y1f1 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"></span>okresie <span class="_ _1c"></span>od <span class="_ _1c"></span>1 <span class="_ _1c"></span>stycznia <span class="_ _1c"></span>2023 <span class="_ _1a"></span>r<span class="_ _3"></span>oku <span class="_ _1a"></span>do <span class="_ _1c"></span>31 <span class="_ _1c"></span>grudnia <span class="_ _1c"></span>2023 <span class="_ _1c"></span><span class="ff8">roku <span class="_ _1a"></span>sp<span class="_ _3"></span>ółka <span class="_ _1a"></span>nie <span class="_ _1c"></span>zatrud<span class="_ _3"></span>niała <span class="_ _1c"></span>pracowników <span class="_ _1a"></span>na </span></div><div class="t m0 x1 h8 y1f2 ff8 fs3 fc0 sc0 ls0 ws0">umowę o pracę.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x10 hf y1f3 ff9 fs3 fc3 sc0 ls2 ws0">6.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Inwestycje </span></span></div><div class="t m0 x11 hf y1f4 ff9 fs3 fc3 sc0 ls2 ws0">6.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Lentex” S.A.<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y1f5 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>roku <span class="_ _12"> </span>obrotowym <span class="_ _e"> </span>2023<span class="_ _3"></span> <span class="_ _12"> </span><span class="ff8">Spółka <span class="_ _e"> </span>poniosła <span class="_ _e"> </span>nakłady <span class="_ _e"> </span>na <span class="_ _12"> </span>odtworze<span class="_ _3"></span>nie <span class="_ _12"> </span>i <span class="_ _e"> </span>modernizacj<span class="_ _3"></span>ę</span> <span class="_ _e"> </span><span class="ff8">potencjału </span></div><div class="t m0 x1 h8 y1f6 ff6 fs3 fc0 sc0 ls0 ws0">produkcyjnego, <span class="_"> </span>nabycie <span class="_"> </span>ak<span class="ff8">tywów <span class="_"> </span>rzecz<span class="_ _3"></span>owych</span> <span class="_"> </span>i <span class="_"> </span>niematerialnych <span class="_"> </span>w <span class="_"> </span>kwocie <span class="_"> </span>5.384 <span class="_"> </span>tys. <span class="_"> </span><span class="ff8 ls11">zł</span>. <span class="_"> </span><span class="ff8">Nakłady </span></div><div class="t m0 x1 h8 y1f7 ff6 fs3 fc0 sc0 ls0 ws0">inwestycyjne za okres <span class="_ _3"></span>12 mie<span class="ff8">sięcy zakońc<span class="_ _3"></span>zony 31</span> grudnia 2022 <span class="ff8">r<span class="_ _3"></span>oku wyniosły </span>9.9<span class="_ _3"></span>03 <span class="ff8">tys. zł. </span> </div><div class="t m0 x1 h8 y1f8 ff8 fs3 fc0 sc0 ls0 ws0">Zarówno <span class="_"> </span>wielkość <span class="_"> </span>posiadanych <span class="_"> </span>przez <span class="_"> </span>Spółkę <span class="_"> </span>środków, <span class="_"> </span>a <span class="_"> </span>także <span class="_"> </span>dobra <span class="_"> </span>k<span class="_ _0"></span>ondycja <span class="_"> </span>finansowa <span class="_"> </span>Spółki </div><div class="t m0 x1 h8 y1f9 ff8 fs3 fc0 sc0 ls0 ws0">(wpływająca <span class="_ _17"> </span>na <span class="_ _17"> </span>m<span class="_ _3"></span>ożliwość <span class="_ _17"> </span>uzyskania <span class="_ _18"> </span>finansowania <span class="_ _17"> </span>z<span class="_ _3"></span>ewnętrznego) <span class="_ _17"> </span>pozwala <span class="_ _18"> </span>na <span class="_ _17"> </span>realizację <span class="_ _17"> </span>zam<span class="_ _3"></span>ierzeń </div><div class="t m0 x1 h8 y1fa ff8 fs3 fc0 sc0 ls0 ws0">inwestycyjnych. <span class="_ _1a"></span>Spółka <span class="_ _3"></span>nie <span class="_ _1a"></span>przewiduje <span class="_ _3"></span>trudn<span class="_ _3"></span>ości <span class="_ _3"></span>w <span class="_ _3"></span>re<span class="_ _3"></span>alizacji <span class="_ _3"></span>plan<span class="_ _3"></span>u <span class="_ _3"></span>inwe<span class="_ _3"></span><span class="ff6">st<span class="_ _3"></span>ycyjnego <span class="_ _3"></span>za<span class="_ _3"></span>twierdzonego <span class="_ _3"></span>na </span></div><div class="t m0 x1 h8 y1fb ff6 fs3 fc0 sc0 ls4 ws0">202<span class="ls0">4 rok. <span class="_ _3"></span> </span></div><div class="t m0 x11 hf y1fc ff9 fs3 fc3 sc0 ls2 ws0">6.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">Grupa Kapitałowa <span class="_ _3"></span><span class="ff5">Gamrat<span class="_ _3"></span> </span></span></span></div><div class="t m0 x14 h11 y1fd ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Inwe<span class="_ _3"></span>stycje w zakresie akty<span class="_ _3"></span>wów finansowych w „Gam<span class="_ _3"></span>rat” S.A.<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x1 h8 y1fe ff8 fs3 fc0 sc0 ls0 ws0">W zakresie inwestycji <span class="_ _3"></span>finansowych wystąpiły poniż<span class="_ _3"></span>sze transakcje:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x10 h11 y1ff ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6 lsf">W <span class="ls0">2023 <span class="_ _0"></span><span class="ff8">roku „Gamrat” S.A dokonał<span class="ff6"> transakcji zakupu na GPW 517.006 </span>akcji „<span class="ff6">LIBET</span>” S.A<span class="ff6">. Na </span></span></span></span></span></div><div class="t m0 x5b h8 y200 ff8 fs3 fc0 sc0 ls0 ws0">dzień <span class="_ _c"></span>31 <span class="_ _c"></span>grudnia <span class="_ _c"></span><span class="ff6">2023 <span class="_ _c"></span><span class="ff8">ro<span class="_ _3"></span>ku <span class="_ _c"></span>„Gamrat” <span class="_ _c"></span>S.A. <span class="_ _c"></span>posiada<span class="_ _3"></span>ł<span class="ff6"> <span class="_ _c"></span>10.196.872 <span class="_ _c"></span>akc<span class="_ _3"></span>je <span class="_ _c"></span><span class="ff8">„<span class="ff6">LIBET</span>” <span class="_ _c"></span>S.A <span class="_ _c"></span>co <span class="_ _c"></span>stanowi<span class="_ _3"></span><span class="ls23">ło</span><span class="ff6"> </span></span></span></span></span></div><div class="t m0 x5b h8 y201 ff6 fs3 fc0 sc0 ls0 ws0">20,39<span class="ff8">% udziału w</span> <span class="_ _3"></span><span class="ff8">kapitale akcyjnym „</span>LI<span class="_ _3"></span>BET<span class="ff8">” S.A. </span> </div><div class="t m0 x5b h8 y202 ff8 fs3 fc0 sc0 ls0 ws0">Na dzie<span class="_ _3"></span>ń 31 <span class="_ _3"></span>grudnia <span class="_ _1a"></span><span class="ff6">2023 </span>r<span class="_ _3"></span>oku Zarzą<span class="_ _3"></span>d „<span class="_ _3"></span>Gamrat” S.A.<span class="_ _3"></span> <span class="_ _3"></span>przeanalizował <span class="_ _3"></span>strukturę <span class="_ _3"></span>akcjonariatu, </div><div class="t m0 x5b h8 y203 ff8 fs3 fc0 sc0 ls0 ws0">skład <span class="_ _3"></span>Zarządu <span class="_ _3"></span>i <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>„<span class="_ _3"></span><span class="ff6">LIBET</span>” <span class="_ _3"></span>S.A <span class="_ _3"></span>i <span class="_ _1a"></span><span class="ff6">stwierdz</span><span class="ls9">ił</span>, <span class="_ _3"></span>że <span class="_ _3"></span>spółka<span class="ff6"> <span class="_ _3"></span></span>ta<span class="_ _3"></span> <span class="_ _3"></span>nie jest <span class="_ _3"></span>dl<span class="_ _3"></span>a <span class="_ _3"></span>„Gamrat” </div><div class="t m0 x5b h8 y204 ff8 fs3 fc0 sc0 ls0 ws0">S.A. jednostką stowarz<span class="_ _3"></span>yszoną ani zależną.<span class="_ _3"></span><span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf11" class="pf w0 h0"><div class="pc pc11 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">17<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x5b h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>związku <span class="_ _3"></span>z <span class="_ _3"></span>decyzją <span class="_ _3"></span>podjęt<span class="_ _3"></span>ą <span class="_ _3"></span>przez <span class="_ _3"></span>„Lentex” <span class="_ _3"></span>S.A. <span class="_ _3"></span>w <span class="_ _3"></span>d<span class="_ _3"></span>niu <span class="_ _3"></span>17 <span class="_ _3"></span>grudnia <span class="_ _3"></span>2021 <span class="_ _3"></span>roku <span class="_ _3"></span>o <span class="_ _3"></span>powoła<span class="_ _3"></span>niu </div><div class="t m0 x5b h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">Pana <span class="_ _1c"></span>Krzysztofa <span class="_ _1c"></span>Moski <span class="_ _1c"></span>na <span class="_ _1c"></span>funkcję <span class="_ _1c"></span>Prezesa <span class="_ _1c"></span>Zarządu <span class="_ _1c"></span>„Ga<span class="_ _3"></span>mrat” <span class="_ _1c"></span>S.A. <span class="_ _1c"></span>od <span class="_ _1a"></span>dnia <span class="_ _11"></span>1 <span class="_ _1c"></span>stycznia <span class="_ _11"> </span><span class="ff6 ls4">202<span class="_ _3"></span><span class="ls0">2 </span></span></div><div class="t m0 x5b h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">roku <span class="_ _0"></span>oraz <span class="_ _c"></span>w <span class="_ _0"></span>związku <span class="_ _0"></span>z <span class="_ _0"></span>faktem, <span class="_ _c"></span>iż Pan <span class="_ _c"></span>Krzyszt<span class="_ _3"></span>of <span class="_ _0"></span>Moska <span class="_ _c"></span>je<span class="_ _3"></span>st <span class="_ _c"></span>akc<span class="_ _3"></span>jonariuszem <span class="_ _0"></span>spółki <span class="_ _c"></span>„<span class="_ _3"></span>LIBET” <span class="_ _c"></span>S<span class="_ _3"></span>.A. </div><div class="t m0 x5b h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">i <span class="_ _1a"></span>posiadał <span class="_ _1c"></span>na <span class="_ _1a"></span>dzień <span class="_ _1c"></span>4 <span class="_ _1a"></span>stycznia <span class="_ _1c"></span><span class="ff6">2022 <span class="_ _1c"></span></span>roku <span class="_ _1a"></span>2.604.000 <span class="_ _1c"></span>akcji <span class="_ _1a"></span>„LIBET” <span class="_ _1c"></span>S.A. <span class="_ _1a"></span>co <span class="_ _1c"></span>stanowił<span class="_ _3"></span>o <span class="_ _1a"></span>5,21% </div><div class="t m0 x5b h8 y205 ff8 fs3 fc0 sc0 ls0 ws0">udziału <span class="_ _11"> </span>w<span class="_ _3"></span> <span class="_ _11"></span>ogólnej <span class="_ _13"> </span>liczbie <span class="_ _13"> </span>głosów <span class="_ _13"> </span>na <span class="_ _13"> </span>walnym <span class="_ _13"> </span>zgromad<span class="_ _3"></span>zeniu <span class="_ _11"></span>Spółki <span class="_ _13"> </span>(„W<span class="_ _3"></span>ZA”), <span class="_ _11"></span>„Ga<span class="_ _3"></span>mrat” <span class="_ _11"> </span>S.A<span class="_ _3"></span> </div><div class="t m0 x5b h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">dokonał <span class="_ _18"> </span>analizy <span class="_ _18"> </span>praw<span class="_ _3"></span>nej <span class="_ _17"> </span>p<span class="_ _3"></span>rzesłanek <span class="_ _18"> </span>wskazujący<span class="_ _3"></span>ch <span class="_ _18"> </span>na <span class="_ _18"> </span>powstanie <span class="_ _18"> </span>faktycz<span class="_ _3"></span>ne<span class="_ _3"></span>go <span class="_ _18"> </span>powiąza<span class="_ _3"></span>nia </div><div class="t m0 x5b h8 y207 ff8 fs3 fc0 sc0 ls0 ws0">pomiędzy <span class="_ _c"></span>„Gamra<span class="_ _3"></span>t” <span class="_ _c"></span>S.A., <span class="_ _c"></span>który <span class="_ _c"></span>na <span class="_ _c"></span>dzie<span class="_ _3"></span>ń <span class="_ _c"></span>4 <span class="_ _c"></span>stycznia <span class="_ _0"></span><span class="ff6">2022 <span class="_ _c"></span><span class="ff8">roku <span class="_ _c"></span>posiada<span class="_ _3"></span>ł <span class="_ _c"></span>9.679.866 <span class="_ _c"></span>akcji <span class="_ _c"></span>„<span class="_ _3"></span>LIBET” </span></span></div><div class="t m0 x5b h8 y208 ff8 fs3 fc0 sc0 ls0 ws0">S.A. <span class="_ _1a"></span>co <span class="_ _1a"></span>stanowił<span class="_ _3"></span>o <span class="_ _1a"></span>19,36% <span class="_ _1a"></span>udziału <span class="_ _1a"></span>w <span class="_ _1c"></span>ogólnej <span class="_ _1a"></span>liczbie <span class="_ _1a"></span>gł<span class="_ _3"></span>osów <span class="_ _1a"></span>na <span class="_ _1a"></span>WZA, <span class="_ _1a"></span>a <span class="_ _1c"></span>Panem <span class="_ _1a"></span>Krzysztofe<span class="_ _3"></span>m </div><div class="t m0 x5b h8 y209 ff8 fs3 fc0 sc0 ls0 ws0">Moską. <span class="_ _1c"></span>Z <span class="_ _11"></span>oceny <span class="_ _1c"></span>prawnej <span class="_ _11"></span>tego <span class="_ _11"></span>stanu <span class="_ _1c"></span>fakt<span class="_ _3"></span>ycznego <span class="_ _1c"></span>wynikało, <span class="_ _1c"></span>że<span class="_ _3"></span> <span class="_ _1c"></span>Pan <span class="_ _1c"></span>Krzyszt<span class="_ _3"></span>of <span class="_ _1c"></span>Moska <span class="_ _1c"></span>bę<span class="_ _3"></span>dąc </div><div class="t m0 x5b h8 y20a ff8 fs3 fc0 sc0 ls0 ws0">niezależnym <span class="_ _11"></span>akcjonariusze<span class="_ _3"></span>m <span class="_ _1c"></span>„LIBET<span class="_ _3"></span>” <span class="_ _1c"></span>S.A. <span class="_ _11"></span>i <span class="_ _1c"></span>jedn<span class="_ _3"></span>ocześnie <span class="_ _11"> </span>Pre<span class="_ _3"></span>zesem <span class="_ _1c"></span>Zarzą<span class="_ _3"></span>du <span class="_ _1c"></span>„Gamrat” <span class="_ _11"></span>S.A. </div><div class="t m0 x5b h8 y20b ff8 fs3 fc0 sc0 ls0 ws0">faktycznie <span class="_ _3"></span>ma wpł<span class="_ _3"></span>yw na <span class="_ _3"></span>decyzje <span class="_ _3"></span>podejmowane <span class="_ _3"></span>przez <span class="_ _3"></span>„Gamra<span class="_ _3"></span>t” S.A. <span class="_ _3"></span>dotyczące <span class="_ _3"></span>akc<span class="_ _3"></span>ji „LIBET” </div><div class="t m0 x5b h8 y20c ff8 fs3 fc0 sc0 ls0 ws0">S.A. <span class="_ _1a"></span>Zatem <span class="_ _1c"></span>w <span class="_ _1a"></span>celu <span class="_ _1c"></span>ograniczenia <span class="_ _1c"></span>ryzyka <span class="_ _1a"></span>i <span class="_ _1a"></span>d<span class="_ _3"></span>omniemań, <span class="_ _1c"></span>Pan <span class="_ _1a"></span>Krzysz<span class="_ _3"></span>tof <span class="_ _1c"></span>Moska <span class="_ _1a"></span>i <span class="_ _1c"></span>„Gamrat” <span class="_ _1a"></span>S.A.<span class="_ _3"></span> </div><div class="t m0 x5b h8 y20d ff6 fs3 fc0 sc0 ls0 ws0">zawar<span class="ls9">li</span> <span class="_ _13"> </span>w <span class="_ _13"> </span>dniu <span class="_ _13"> </span>4 <span class="_ _11"> </span>stycz<span class="_ _3"></span>nia <span class="_ _11"> </span><span class="ls4">202<span class="_ _3"></span></span>2 <span class="_ _11"></span><span class="ff8">ro<span class="_ _3"></span>ku <span class="_ _11"></span>porozumienie <span class="_ _13"> </span>o<span class="_ _3"></span>bejmujące <span class="_ _11"> </span>współ<span class="_ _3"></span>działanie <span class="_ _11"> </span>w<span class="_ _3"></span> <span class="_ _11"></span>zakresie<span class="_ _3"></span> </span></div><div class="t m0 x5b h8 y20e ff8 fs3 fc0 sc0 ls0 ws0">nabywania <span class="_ _c"></span>(w<span class="_ _3"></span> <span class="_ _c"></span>przyszłości) <span class="_ _0"></span>akcji <span class="_ _c"></span>„LIBET” <span class="_ _0"></span>S.A., <span class="_ _c"></span>zgodnego<span class="_ _3"></span> <span class="_ _c"></span>gł<span class="_ _3"></span>osowania <span class="_ _c"></span>na <span class="_ _0"></span>walnym <span class="_ _c"></span>zgroma<span class="_ _3"></span>dzeniu </div><div class="t m0 x5b h8 y20f ff8 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _0"></span>oraz <span class="_ _0"></span>prowadzenia trwałej <span class="_ _0"></span>polityki <span class="_ _0"></span>wobec <span class="_ _0"></span>Spółki („Porozumienie”), <span class="_ _0"></span>a <span class="_ _0"></span>w <span class="_ _c"></span>w<span class="_ _3"></span>yniku <span class="_ _0"></span>zawarcia </div><div class="t m0 x5b h8 y210 ff8 fs3 fc0 sc0 ls0 ws0">Porozumienia, <span class="_"> </span>łączn<span class="_ _3"></span>y <span class="_"> </span>stan <span class="_"> </span>posiadania <span class="_"> </span>ak<span class="_ _3"></span>cji <span class="_"> </span>Spółki <span class="_"> </span>(„Akc<span class="_ _3"></span>je”) <span class="_"> </span>przez <span class="_"> </span>strony <span class="_"> </span>Por<span class="_ _3"></span>ozumienia </div><div class="t m0 x5b h8 y211 ff8 fs3 fc0 sc0 ls0 ws0">przekroczył <span class="_ _3"></span>próg <span class="_ _3"></span>20% ogól<span class="_ _3"></span>nej liczby <span class="_ _3"></span>głosów <span class="_ _3"></span>na <span class="_ _3"></span>WZA <span class="_ _3"></span>Spółki. <span class="_ _3"></span><span class="ff6">Ws<span class="_ _3"></span>kutek za<span class="_ _3"></span>warcia <span class="_ _3"></span>w <span class="_ _3"></span>2023 ro<span class="_ _3"></span>ku </span></div><div class="t m0 x5b h8 y212 ff8 fs3 fc0 sc0 ls0 ws0">kolejnych <span class="_ _0"></span>transakcji <span class="_ _0"></span>zakupu akcj<span class="_ _0"></span>i <span class="_ _0"></span>spółki <span class="_ _0"></span>„LIBE<span class="_ _3"></span>T” <span class="_ _0"></span>S.A. <span class="_ _0"></span>przez <span class="_ _0"></span>strony <span class="ff6">Porozumienia <span class="_ _0"></span>indywidualne </span></div><div class="t m0 x5b h8 y213 ff6 fs3 fc0 sc0 ls0 ws0">stany <span class="_ _3"></span>posiadania <span class="_ _3"></span>Akcji <span class="_ _3"></span>stro<span class="_ _3"></span>n <span class="_ _3"></span>Porozumienia <span class="_ _3"></span><span class="ff8">uległy</span> <span class="_ _3"></span><span class="ff8">zmia<span class="_ _3"></span>nie, <span class="_ _3"></span>natomiast <span class="_ _3"></span>podlegają <span class="_ _3"></span>zs<span class="_ _3"></span>umowaniu </span></div><div class="t m0 x5b h8 y214 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _13"> </span>te<span class="_ _3"></span>n <span class="_ _13"> </span>sposób, <span class="_ _17"> </span>że <span class="_ _17"> </span>łącznie <span class="_ _17"> </span>st<span class="_ _3"></span>rony <span class="_ _13"> </span>Poroz<span class="_ _3"></span>umienia <span class="_ _17"> </span>posia<span class="_ _3"></span>dały<span class="ff6"> <span class="_ _13"> </span>na <span class="_ _17"> </span></span>dzień<span class="_ _3"></span> <span class="_ _13"> </span>31 <span class="_ _17"> </span>grudnia <span class="_ _18"> </span><span class="ff6">2023 <span class="_ _13"> </span>rok<span class="_ _3"></span>u </span></div><div class="t m0 x5b h8 y215 ff6 fs3 fc0 sc0 ls0 ws0">14.561.046 <span class="_ _f"> </span><span class="ff8">Akcji, <span class="_ _f"> </span>repreze<span class="_ _3"></span>ntujących <span class="_ _f"> </span></span>29,13<span class="ff8">% <span class="_ _f"> </span>kapitał<span class="_ _3"></span>u <span class="_ _10"> </span>za<span class="_ _3"></span>kładowego <span class="_ _f"> </span>Spółki <span class="_ _10"> </span>„L<span class="_ _3"></span>IBET” <span class="_ _f"> </span>S.A. </span></div><div class="t m0 x5b h8 y216 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">uprawniających do </span>14.561.046<span class="_ _3"></span> <span class="ff8">głosów na <span class="_ _0"></span>WZA, co stanowi<span class="ls23">ło</span><span class="ff6"> 29,13</span>% ogólnej liczby głosów </span></div><div class="t m0 x5b h8 y217 ff8 fs3 fc0 sc0 ls0 ws0">na WZA. Je<span class="_ _3"></span>dnakże pomimo<span class="_ _3"></span> zawarte<span class="_ _3"></span>go porozumienia <span class="_ _3"></span><span class="ff6">i posia<span class="_ _3"></span>dania 29,13</span>% <span class="_ _3"></span>udziału w <span class="_ _3"></span>kapitale </div><div class="t m0 x5b h8 y218 ff8 fs3 fc0 sc0 ls0 ws0">„LIBET” <span class="_ _11"></span>S.A. <span class="_ _1c"></span><span class="ff6">w<span class="_ _3"></span> </span>ocenie <span class="_ _11"></span>Zarządu <span class="_ _11"> </span>jednost<span class="_ _3"></span>ki <span class="_ _1c"></span>zale<span class="_ _3"></span>żnej<span class="ff6"> <span class="_ _1c"></span></span>„<span class="_ _3"></span>Gamrat” <span class="_ _11"></span>S.A. <span class="_ _11"></span>nadal <span class="_ _11"></span>nie <span class="_ _11"></span>ma <span class="_ _11"></span>wpływu <span class="_ _11"></span>na </div><div class="t m0 x5b h8 y219 ff8 fs3 fc0 sc0 ls0 ws0">procesy decyzyjne w „LIBE<span class="_ _3"></span>T” S.A. Nie zmienia tego również fakt, że z d<span class="_ _3"></span>niem 1 czerwca 2023 </div><div class="t m0 x5b h8 y21a ff8 fs3 fc0 sc0 ls0 ws0">roku <span class="_ _1b"> </span>w <span class="_ _1b"> </span>skład <span class="_ _19"> </span>Rady <span class="_ _1b"> </span>Nadz<span class="_ _3"></span>orczej <span class="_ _1b"> </span>„LIBET” <span class="_ _1b"> </span>S.A <span class="_ _1b"> </span>liczą<span class="_ _3"></span>cej <span class="_ _1b"> </span>5 <span class="_ _1b"> </span>czł<span class="_ _3"></span>onków <span class="_ _18"> </span>pow<span class="_ _3"></span>ołany <span class="_ _1b"> </span>zosta<span class="_ _3"></span>ł <span class="_ _1b"> </span>jeden </div><div class="t m0 x5b h8 y21b ff8 fs3 fc0 sc0 ls0 ws0">przedstawiciel <span class="_ _17"> </span>repreze<span class="_ _3"></span>ntujący <span class="_ _13"> </span>akcjonari<span class="_ _3"></span>usza <span class="_ _17"> </span>„<span class="_ _3"></span><span class="ff6">Gamrat</span>”<span class="ff6"> <span class="_ _17"> </span>S.A., <span class="_ _17"> </span></span>gdyż <span class="_ _17"> </span><span class="ff6">stro<span class="_ _3"></span>ny <span class="_ _13"> </span>Poroz<span class="_ _3"></span>umienia <span class="_ _17"> </span>nie </span></div><div class="t m0 x5b h8 y21c ff8 fs3 fc0 sc0 ls0 ws0">posiadają<span class="ff6"> przedstaw<span class="_ _3"></span>icieli </span>zasiadających w Zarz<span class="_ _3"></span>ądzie tej Spółki<span class="ff6 ls14">. <span class="_ _3"></span><span class="ls0"> </span></span></div><div class="t m0 x5b h8 y21d ff8 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _54"> </span>„Gamra<span class="_ _3"></span>t” <span class="_ _54"> </span>S.A. <span class="_ _71"> </span>przeanalizow<span class="_ _3"></span>ał <span class="_ _54"> </span>zapisy <span class="_ _71"> </span>MSR <span class="_ _71"> </span>28 <span class="_ _d"> </span>„<span class="_ _3"></span>Inwestycje <span class="_ _54"> </span>w<span class="_ _3"></span> <span class="_ _54"> </span>jednostka<span class="_ _3"></span>ch </div><div class="t m0 x5b h8 y21e ff8 fs3 fc0 sc0 ls0 ws0">stowarzyszonych”<span class="ff6"> <span class="_ _e"> </span>i <span class="_ _f"> </span>stwier<span class="_ _3"></span>dza, <span class="_ _12"> </span></span><span class="ls11">że</span><span class="ff6"> <span class="_ _12"> </span></span>„LIBET” <span class="_ _12"> </span>S.A.<span class="ff6"> <span class="_ _12"> </span></span>nie <span class="_ _12"> </span>jest <span class="_ _12"> </span>dla <span class="_ _12"> </span>„Gamrat” <span class="_ _12"> </span>S.A. <span class="_ _12"> </span>jednost<span class="_ _3"></span>ką </div><div class="t m0 x5b h8 y21f ff8 fs3 fc0 sc0 ls0 ws0">stowarzyszoną ani zale<span class="_ _3"></span>żną.<span class="ff6"> </span></div><div class="t m0 x14 h11 y220 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Inwe<span class="_ _3"></span>stycje w zakresie rzeczow<span class="_ _3"></span>ych aktywów trwałych w<span class="_ _3"></span> „Gamrat” S.A.<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x1 h8 y221 ff8 fs3 fc0 sc0 ls0 ws0">W zakresie<span class="_ _3"></span> inwestycji <span class="_ _3"></span>w rze<span class="_ _3"></span>czowy majątek <span class="_ _3"></span>trwały <span class="_ _3"></span>„Gamrat” S.A.<span class="_ _3"></span> poniósł <span class="_ _1a"></span>nakłady <span class="_ _3"></span>o wart<span class="_ _3"></span>ości 3,<span class="_ _3"></span><span class="ff6">1 </span>mln <span class="_ _3"></span>zł. </div><div class="t m0 x1 h8 y222 ff8 fs3 fc0 sc0 ls0 ws0">Z najbardziej znaczący<span class="_ _3"></span>ch inwestycji należy wymie<span class="_ _3"></span>nić:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y223 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakup i uruchomienie 4 in<span class="_ _3"></span>stalacji fotowoltaiczn<span class="_ _3"></span>ych - <span class="_ _3"></span><span class="ff8">0,6 mln zł,</span> </span></span></div><div class="t m0 x14 h11 y224 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">zakup podnośników i w<span class="_ _3"></span>ózków do transportu wewnętrz<span class="_ _3"></span>nego <span class="_ _3"></span><span class="ff6">- </span>0,4 mln zł<span class="ff6">, </span></span></span></div><div class="t m0 x14 h11 y225 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakup systemu finansowo<span class="_ _3"></span>-<span class="ff8">księgow<span class="_ _3"></span>o</span>-magazynowego II <span class="_ _3"></span>etap <span class="ff8">–</span> <span class="ff8">0,3 mln zł,<span class="_ _3"></span></span> </span></span></div><div class="t m0 x14 h11 y226 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">zakup systemu zarzadza<span class="_ _3"></span>nia produkcją I etap <span class="_ _3"></span><span class="ff6">- </span>0,3 mln zł<span class="_ _3"></span>,<span class="ff6"> </span></span></span></div></div></div><div class="pi"></div></div>
<div id="pf12" class="pf w0 h0"><div class="pc pc12 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">18<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakup systemu rejestra<span class="_ _3"></span>cji czasu pracy I etap <span class="_ _3"></span>- <span class="ff8">0,3 mln <span class="_ _3"></span>zł,</span> </span></span></div><div class="t m0 x14 h11 ye2 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">zakup 3 samochodów os<span class="_ _3"></span>obowych <span class="ff6">- </span>0<span class="_ _3"></span>,3 mln zł,<span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 ye3 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">modernizację oświetle<span class="_ _3"></span>nia budynków i placów ma<span class="_ _3"></span>gazynowych <span class="_ _3"></span><span class="ff6">- </span>0,3 mln zł,<span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 ye4 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">modernizację sieci i<span class="_ _3"></span>nformatycznej i zakup sprzętu <span class="_ _3"></span>komputerowego <span class="_ _3"></span><span class="ff6">- </span>0,2 mln zł,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y205 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">zakup systemu sygnalizac<span class="_ _3"></span>ji pożaru w magazynac<span class="_ _3"></span>h wyrobów gotowych <span class="_ _3"></span><span class="ff6">- </span>0,2 mln zł<span class="_ _3"></span>,<span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y206 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">modernizację linii do produ<span class="_ _3"></span>kcji rynien <span class="ff6">- </span>0,<span class="_ _3"></span>1 mln zł<span class="ff6">, </span></span></span></div><div class="t m0 x14 h11 y207 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">zakup narzędzi, sprzętu i o<span class="_ _3"></span>przyrządowania <span class="_ _3"></span><span class="ff6">- </span>0,1 mln zł<span class="_ _3"></span><span class="ff6">. </span></span></span></div><div class="t m0 x14 h11 y110 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Inwestycje w zakresie rze<span class="_ _3"></span>czowych aktywów trwały<span class="_ _3"></span>ch w „Devorex” EAD<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x1 h8 y227 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"></span>zakresie <span class="_ _1a"></span>inwestycji <span class="_ _1a"></span>w <span class="_ _1a"></span>rzeczowy <span class="_ _1a"></span>majątek <span class="_ _1a"></span>trwały <span class="_ _1a"></span>„De<span class="_ _3"></span>vorex” <span class="_ _3"></span>E<span class="_ _3"></span>AD <span class="_ _3"></span>po<span class="_ _3"></span>niósł <span class="_ _1a"></span>nakłady <span class="_ _1a"></span>o <span class="_ _1a"></span>wartości <span class="_ _1c"></span><span class="ff6">704 <span class="_ _1a"></span>tys. </span></div><div class="t m0 x1 h8 y228 ff6 fs3 fc0 sc0 ls0 ws0">BGN (360 <span class="ff8">tys. EUR). <span class="_ _3"></span>Z najbardziej znaczących inwest<span class="_ _3"></span>ycji należy wymienić:<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y229 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakup 2 wtryskare<span class="_ _3"></span>k <span class="ff8">wytłaczania profili </span>- <span class="_ _3"></span>414 tys. BGN, </span></span></div><div class="t m0 x14 h11 y22a ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">z<span class="ff8">akup podnośnika </span>- <span class="_ _3"></span>219 tys. BGN, </span></span></div><div class="t m0 x14 h11 y22b ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakup <span class="ff8">młyna do rozdrab<span class="_ _3"></span>niania odpadów profili <span class="_ _3"></span></span>- <span class="ls4">45</span> tys<span class="_ _3"></span>. BGN, </span></span></div><div class="t m0 x14 h11 y22c ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakup <span class="ff8">układu plastyfi<span class="_ _3"></span>kującego do wytłaczarki <span class="_ _3"></span></span>- <span class="ls10">26</span> tys. BGN<span class="_ _3"></span>. </span></span></div><div class="t m0 x14 h11 y22d ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Inwe<span class="_ _3"></span>stycje w „Gamrat WPC<span class="_ _3"></span>” Sp. z o.o.<span class="ff6"> </span></span></span></div><div class="t m0 x1 h8 y22e ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">roku „Gamrat WPC<span class="_ _3"></span>” Sp. z o.o. poniosła<span class="_ _3"></span> nakłady o wartości 0,<span class="_ _3"></span></span>3 <span class="ff8">mln zł</span>, w t<span class="_ _3"></span>ym: </span></div><div class="t m0 x14 h11 y22f ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">poniesiono nakłady <span class="_ _0"></span>na <span class="_ _0"></span>zakup narzędzi i <span class="_ _0"></span>oprzyrządowania do <span class="_ _0"></span>produkcji <span class="_ _0"></span>deski <span class="ff6">jednostronnej WPC </span></span></span></div><div class="t m0 xf h8 y230 ff6 fs3 fc0 sc0 ls4 ws0">0,<span class="ls0">1 <span class="ff8">mln zł,<span class="_ _3"></span></span> </span></div><div class="t m0 x14 h11 y231 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakupiono <span class="ff8">system syg<span class="_ _3"></span>nalizacji pożaru w magazynac<span class="_ _3"></span>h wyrobów gotowych <span class="_ _3"></span></span>- <span class="ls4">0,<span class="_ _3"></span></span>1 <span class="ff8">mln zł,</span> </span></span></div><div class="t m0 x14 h11 y232 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zakupiono <span class="ff8">kalkulator do obl<span class="_ _3"></span>iczania przez klientów ilości<span class="_ _3"></span> zamawianej deski tarasowej <span class="_ _3"></span></span><span class="ls4">0,</span>1 <span class="ff8">ml<span class="_ _3"></span>n zł</span>. </span></span></div><div class="t m0 x14 h11 y233 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Inwe<span class="_ _3"></span>stycje w „PD Profil” Sp<span class="_ _3"></span>. z o.o.<span class="ff6"> </span></span></span></div><div class="t m0 x1 h8 y234 ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">roku „PD Profil”<span class="_ _3"></span> Sp. z o.o. nie poni<span class="_ _3"></span>ósł</span> <span class="ff8">żadnych nakładów inwe<span class="_ _3"></span>stycyjnych. <span class="_ _3"></span></span> </span></div><div class="t m0 x10 hf y235 ff9 fs3 fc3 sc0 ls2 ws0">7.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Ochrona środowiska<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x11 hf y236 ff9 fs3 fc3 sc0 ls2 ws0">7.1.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">„Lentex” S.A.<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y237 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex&#34; <span class="_ _1a"></span>S.A. <span class="_ _1a"></span>posiada<span class="_ _3"></span> <span class="_ _1a"></span>wymagane <span class="_ _1a"></span>w <span class="_ _1a"></span>swojej <span class="_ _1a"></span>działa<span class="_ _3"></span>lności <span class="_ _1a"></span>pozwolenia <span class="_ _1a"></span>środowis<span class="_ _3"></span>kowe. <span class="_ _1a"></span>Jest <span class="_ _1a"></span>to <span class="_ _1a"></span>pozw<span class="_ _3"></span>olenie </div><div class="t m0 x1 h8 y238 ff8 fs3 fc0 sc0 ls0 ws0">na <span class="_ _1a"></span>wytwarzanie <span class="_ _1a"></span>odpadów <span class="_ _1a"></span>znak <span class="_ _1a"></span>WOŚ.6220<span class="_ _3"></span>.1.1.2014 <span class="_ _1a"></span>zmienione <span class="_ _1a"></span>decyzją <span class="_ _1a"></span>znak <span class="_ _1a"></span>WO<span class="_ _3"></span>Ś.6220.1.3.2022 <span class="_ _1a"></span>oraz </div><div class="t m0 x1 h8 y239 ff8 fs3 fc0 sc0 ls0 ws0">pozwolenie <span class="_ _1b"> </span>na <span class="_ _1b"> </span>emisję <span class="_ _1b"> </span>gazów <span class="_ _1b"> </span>i <span class="_ _1b"> </span>pyłów <span class="_ _1b"> </span>do <span class="_ _1b"> </span>powietrz<span class="_ _3"></span>a <span class="_ _18"> </span>znak <span class="_ _1b"> </span>WOŚ.6224.10.2<span class="_ _3"></span>0<span class="_ _3"></span><span class="ff6">19 <span class="_ _18"> </span>zm<span class="_ _3"></span>ienione <span class="_ _18"> </span>dec<span class="_ _3"></span>yzjami </span></div><div class="t m0 x1 h8 y23a ff8 fs3 fc0 sc0 ls0 ws0">WOŚ.6224.2.2022 i WOŚ.6<span class="_ _3"></span>224.7.2022.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y23b ff8 fs3 fc0 sc0 ls0 ws0">Posiada też pozwolenia w<span class="_ _3"></span>odnoprawne: <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y23c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Decyz<span class="_ _3"></span>ję <span class="_ _14"> </span>znak <span class="_ _3b"> </span>GL.ZUZ.3.4210.142.2022.SO <span class="_ _14"> </span>z <span class="_ _3b"> </span>dnia <span class="_ _14"> </span>20 <span class="_ _14"> </span>w<span class="_ _3"></span>rześnia <span class="_ _14"> </span>2022 <span class="_ _14"> </span>rok<span class="_ _3"></span>u, <span class="_ _14"> </span>udzielającą </span></span></div><div class="t m0 xf h8 y23d ff8 fs3 fc0 sc0 ls0 ws0">pozwolenia na wprowadza<span class="_ _3"></span>nie oczyszczonych ścieków <span class="_ _3"></span>opadowych i roztopow<span class="_ _3"></span>ych,<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y23e ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Decyz<span class="_ _3"></span>ję znak WOŚ.6341.57<span class="_ _3"></span>.2016 z dnia 26 listopada 2016 rok<span class="_ _3"></span>u udzielającą pozwole<span class="_ _3"></span>nia na:<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 xf h11 y23f ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">piętrzenie wody rzeki Lub<span class="_ _3"></span>linicy,<span class="ff6"> </span></span></span></div><div class="t m0 xf h11 y240 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">retencjonowanie wody w z<span class="_ _3"></span>biorniku wodnym usyt<span class="_ _3"></span>uowanym na rzece,<span class="_ _3"></span> </span></span></div><div class="t m0 xf h11 y241 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">pobór wód powierz<span class="_ _3"></span>chniowych ze sztucznego zbior<span class="_ _3"></span>nika,<span class="_ _3"></span><span class="ff6"> </span></span></span></div></div></div><div class="pi"></div></div>
<div id="pf13" class="pf w0 h0"><div class="pc pc13 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">19<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xf h11 ye1 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">zrzut wody ze zbiorni<span class="_ _3"></span>ka wodnego do rzeki Lublinicy.<span class="_ _3"></span> </span></span></div><div class="t m0 x14 h11 ye2 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Decyz<span class="_ _3"></span>ję znak GL.ZUZ.3.4210.161.20<span class="_ _3"></span>21.BS, z dnia 18 stycznia<span class="_ _3"></span> 2022 roku udzielającą<span class="_ _3"></span> </span></span></div><div class="t m0 xf h8 y10c ff8 fs3 fc0 sc0 ls0 ws0">pozwolenia na wprowadza<span class="_ _3"></span>nie oczyszczonych ścieków p<span class="_ _3"></span>rzemysłowych do rze<span class="_ _3"></span>ki Lublinicy.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex” <span class="_ _0"></span>S.A. <span class="_ _c"></span>w <span class="_ _0"></span>terminach <span class="_ _0"></span>i <span class="_ _c"></span>określo<span class="_ _3"></span>nych <span class="_ _c"></span>prze<span class="_ _3"></span>pisami <span class="_ _c"></span>kw<span class="_ _3"></span>otach <span class="_ _0"></span>reguluje <span class="_ _c"></span>opła<span class="_ _3"></span>ty <span class="_ _c"></span>za gospodarcze <span class="_ _c"></span>korz<span class="_ _3"></span>ystanie </div><div class="t m0 x1 h8 y205 ff8 fs3 fc0 sc0 ls0 ws0">ze środowiska naturalnego.<span class="_ _3"></span> W 2023 roku ich wart<span class="_ _3"></span>ość wyniosła około 70 t<span class="_ _3"></span>ys. zł. <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _13"> </span>zakresie <span class="_ _17"> </span>odzysku <span class="_ _17"> </span>i <span class="_ _13"> </span>re<span class="_ _3"></span>cyklingu <span class="_ _13"> </span>odpadów <span class="_ _17"> </span>opakowan<span class="_ _3"></span>iowych <span class="_ _13"> </span>w <span class="_ _13"> </span>imie<span class="_ _3"></span>niu <span class="_ _13"> </span>„Lentex” <span class="_ _17"> </span>S.A. <span class="_ _13"> </span>obowiąze<span class="_ _3"></span>k <span class="_ _13"> </span>jak </div><div class="t m0 x1 h8 y207 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">poprzednim <span class="_ _1c"></span>roku <span class="_ _1a"></span>w<span class="_ _3"></span>ypełnia <span class="_ _1c"></span>RLG <span class="_ _1a"></span>REPACK <span class="_ _1c"></span>Polska <span class="_ _1c"></span>Organizacja <span class="_ _1c"></span>Odzysku <span class="_ _1a"></span>S<span class="_ _3"></span>.A. <span class="_ _1a"></span>z <span class="_ _1c"></span>siedzibą <span class="_ _1c"></span>w <span class="_ _1a"></span>Wa<span class="_ _3"></span>rszawie. </span></div><div class="t m0 x1 h8 y208 ff8 fs3 fc0 sc0 ls0 ws0">Organizacja <span class="_ _3"></span>ta zobow<span class="_ _3"></span>iązała <span class="_ _3"></span>się również <span class="_ _3"></span>w<span class="_ _3"></span><span class="ff6"> </span>imieniu <span class="_ _3"></span>i na <span class="_ _3"></span>rzecz <span class="_ _3"></span>„Lentex” <span class="_ _3"></span><span class="ff6">S.A. <span class="_ _3"></span>do <span class="_ _3"></span>prowadzenia <span class="_ _3"></span>publicznych </span></div><div class="t m0 x1 h8 y242 ff8 fs3 fc0 sc0 ls0 ws0">kampanii <span class="_ _1c"></span>edukac<span class="_ _3"></span>yjnych, <span class="_ _1c"></span>ro<span class="_ _3"></span>zumianych <span class="_ _1c"></span>jako <span class="_ _11"></span>działanie <span class="_ _11"></span>mające <span class="_ _11"></span>na <span class="_ _11"></span>celu <span class="_ _1c"></span>podn<span class="_ _3"></span>oszenie <span class="_ _1c"></span>stanu <span class="_ _11"></span>świadomoś<span class="_ _3"></span>ci </div><div class="t m0 x1 h8 y243 ff8 fs3 fc0 sc0 ls0 ws0">ekologicznej społeczeń<span class="_ _3"></span>stwa.<span class="ff6"> </span></div><div class="t m0 x1 h8 y244 ff8 fs3 fc0 sc0 ls0 ws0">Również <span class="_ _11"></span>w <span class="_ _11"></span>kwestii <span class="_ _11"></span>wprowa<span class="_ _3"></span>dzonych <span class="_ _1c"></span>opa<span class="_ _3"></span>kowań <span class="_ _1c"></span>po <span class="_ _11"> </span>śro<span class="_ _3"></span>dkach <span class="_ _11"></span>niebezpiecznych <span class="_ _13"> </span>spó<span class="_ _3"></span>łka <span class="_ _1c"></span>korzyst<span class="_ _3"></span>ała<span class="ff6"> <span class="_ _11"></span>jak <span class="_ _11"></span>w </span></div><div class="t m0 x1 h8 y20c ff8 fs3 fc0 sc0 ls0 ws0">roku poprzednim z <span class="_ _3"></span>usług Polskiej Izby Gospoda<span class="_ _3"></span>rczej „Ekorozwój” z siedzibą w W<span class="_ _3"></span>arszawie.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y20d ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _13"> </span>„Lentex” <span class="_ _17"> </span>S.A. <span class="_ _13"> </span>prow<span class="_ _3"></span>adzona <span class="_ _13"> </span>jest <span class="_ _17"> </span>segregacja <span class="_ _17"> </span>odpadó<span class="_ _3"></span>w <span class="_ _13"> </span>oraz <span class="_ _13"> </span>wdraża<span class="_ _3"></span>ne <span class="_ _13"> </span>są <span class="_ _13"> </span>dział<span class="_ _3"></span>ania <span class="_ _13"> </span>mające <span class="_ _17"> </span>na <span class="_ _13"> </span>celu </div><div class="t m0 x1 h44 y20e ff6 fs3 fc0 sc0 ls0 ws0">ograniczanie <span class="_ _12"> </span>ich <span class="_ _f"> </span>pow<span class="_ _3"></span>stawania.<span class="_ _3"></span><span class="ff3"> <span class="_ _f"> </span><span class="ff8">Już <span class="_ _f"> </span>na <span class="_ _12"> </span>etapie <span class="_ _12"> </span>planowania <span class="_ _12"> </span>nowego <span class="_ _12"> </span>produktu <span class="_ _f"> </span>i <span class="_ _12"> </span>wdrożenia <span class="_ _12"> </span>nowej </span></span></div><div class="t m0 x1 h8 y20f ff8 fs3 fc0 sc0 ls0 ws0">technologii, <span class="_ _1a"></span>duży <span class="_ _1a"></span>nacisk<span class="_ _3"></span> <span class="_ _1a"></span>jest <span class="_ _1a"></span>kładziony <span class="_ _1a"></span>na <span class="_ _1a"></span>ograniczenie<span class="_ _3"></span> <span class="_ _1a"></span>powstawania <span class="_ _1a"></span>odpadów. <span class="_ _1a"></span>W<span class="_ _3"></span> <span class="_ _1a"></span>produkcji <span class="_ _1a"></span>wyrobów </div><div class="t m0 x1 h8 y210 ff8 fs3 fc0 sc0 ls0 ws0">nie ma możliwości całkowit<span class="_ _3"></span>ego wyeliminowania odpa<span class="_ _3"></span>dów, ale można je ciągle ogr<span class="_ _3"></span>aniczać.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y245 ff6 fs3 fc0 sc0 ls0 ws0">Podobnie jak w latach popr<span class="_ _3"></span>zednich, w 2023 roku przep<span class="_ _3"></span>rowadzono: <span class="_ _3"></span> </div><div class="t m0 x14 h11 y246 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">ba<span class="_ _3"></span>danie oczyszczonych wód opa<span class="_ _3"></span>dowych, zrzucanych d<span class="_ _3"></span>o rzeki Lublinicy,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y247 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">ba<span class="_ _3"></span>dania oczyszczonych ście<span class="_ _3"></span>ków przemysłowych zrzu<span class="_ _3"></span>canych do rzeki Lublini<span class="_ _3"></span>cy,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y248 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">ba<span class="_ _3"></span>dania wód płynących prz<span class="_ _3"></span>ed i za miejscem zrzutu ścieków, <span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y249 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">konserwa<span class="_ _3"></span>cję rzeki zgodnie z pozw<span class="_ _3"></span>oleniami wodnoprawnymi,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y24a ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">pom<span class="_ _3"></span>iary geologiczne dotycz<span class="_ _3"></span>ące rejonu magazynu ftalanów<span class="_ _3"></span>,<span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y24b ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">re<span class="_ _3"></span>mediacj<span class="ff8">ę</span> zanieczyszcz<span class="_ _3"></span>onego terenu. </span></span></div><div class="t m0 x1 h5 y24c ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x11 hf y24d ff9 fs3 fc3 sc0 ls2 ws0">7.2.<span class="ffa ls0"> <span class="_ _16"> </span><span class="ff7">Grupa Kapitałowa Ga<span class="_ _3"></span>mrat<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y24e ff8 fs3 fc0 sc0 ls0 ws0">„<span class="ff6">Gamrat</span>” <span class="_ _18"> </span>S.A. <span class="_ _18"> </span>oraz<span class="ff6"> <span class="_ _1b"> </span></span>„<span class="ff6">Gamra<span class="_ _3"></span>t <span class="_ _18"> </span>WPC</span>”<span class="ff6"> <span class="_ _18"> </span>S</span>p. <span class="_ _18"> </span>z <span class="_ _18"> </span>o.o. <span class="_ _18"> </span>p<span class="_ _3"></span>osiadają <span class="_ _18"> </span>niezbędne <span class="_ _18"> </span>uregul<span class="_ _3"></span>owania <span class="_ _18"> </span>formalno<span class="_ _3"></span><span class="ff6">-prawne </span></div><div class="t m0 x1 h8 y24f ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">zakresu ochrony środow<span class="_ _3"></span>iska: </span> </div><div class="t m0 x14 h11 y250 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">„<span class="_ _3"></span>Gamrat” S.A.<span class="ff5"> </span></span></span></div><div class="t m0 x36 h11 y251 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">Decyzja <span class="_ _e"> </span>Starosty <span class="_ _12"> </span>Ja<span class="_ _3"></span>sielskiego <span class="_ _e"> </span>z <span class="_ _12"> </span>dnia <span class="_ _e"> </span>5 <span class="_ _e"> </span>maja <span class="_ _12"> </span>2023<span class="_ _3"></span> <span class="_ _12"> </span>roku, <span class="_ _e"> </span>znak <span class="_ _e"> </span>OS.6220.3.202<span class="ls10">3 </span></span></span></div><div class="t m0 x5c h8 y252 ff8 fs3 fc0 sc0 ls0 ws0">udzielająca <span class="_ _0"></span>pozwolenia na <span class="_ _0"></span>wytwarzanie <span class="_ _0"></span>oraz <span class="_ _0"></span>przetwarz<span class="_ _3"></span>anie <span class="_ _0"></span>(odzysk <span class="_ _0"></span>i <span class="ff6">unieszkodliwia<span class="_ _3"></span>nie) </span></div><div class="t m0 x5c h8 y253 ff8 fs3 fc0 sc0 ls0 ws0">odpadów <span class="_ _3"></span>powstających <span class="_ _3"></span>w z<span class="_ _3"></span>wiązku z <span class="_ _3"></span>eksploatacją <span class="_ _3"></span>instalacji <span class="_ _3"></span>wraz <span class="_ _3"></span>ze zmia<span class="_ _3"></span>nami: Decyzja </div><div class="t m0 x5c h8 y254 ff6 fs3 fc0 sc0 ls0 ws0">OS.6220.12.2015 <span class="_ _0"></span>z <span class="_ _0"></span>dnia <span class="_ _c"></span>1<span class="_ _3"></span>2 <span class="_ _0"></span>stycznia <span class="_ _0"></span>2016 <span class="_ _c"></span>r<span class="_ _3"></span>oku; <span class="_ _0"></span>Decyzja <span class="_ _0"></span>OS.6220.1.2020 <span class="_ _0"></span>z <span class="_ _c"></span>dnia 10 <span class="_ _c"></span>l<span class="_ _3"></span>ipca </div><div class="t m0 x5c h8 y255 ff6 fs3 fc0 sc0 ls0 ws0">2020 roku<span class="ls24">; <span class="_ _3"></span></span> </div><div class="t m0 x36 h11 y256 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Decyzja <span class="_ _3"></span>Marszałka <span class="_ _3"></span>W<span class="_ _3"></span>ojewództwa <span class="_ _3"></span>Podkarpackiego<span class="_ _3"></span> <span class="_ _3"></span>znak <span class="_ _3"></span>OS<span class="_ _3"></span><span class="ff6">-III.7241.19.202<span class="_ _3"></span>3.BF <span class="_ _3"></span>z <span class="_ _3"></span>dnia<span class="_ _3"></span> </span></span></span></div><div class="t m0 x5c h8 y257 ff8 fs3 fc0 sc0 ls0 ws0">15 września 2023<span class="ff6"> r<span class="_ _3"></span>oku</span>, zatwierdz<span class="_ _3"></span>ająca instrukcję prowa<span class="_ _3"></span>dzenia składowiska.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x36 h11 y258 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">Decyzja AB.II.7356<span class="_ _3"></span>-<span class="ff8">40/99 pozwolenia na uż<span class="_ _3"></span>ytkowanie składowiska odpa<span class="_ _3"></span>dów,<span class="_ _3"></span></span> </span></span></div></div></div><div class="pi"></div></div>
<div id="pf14" class="pf w0 h0"><div class="pc pc14 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">20<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x36 h11 ye1 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">Decyzja <span class="_ _18"> </span>Starosty <span class="_ _17"> </span>Jasiels<span class="_ _3"></span>kiego <span class="_ _17"> </span>znak <span class="_ _17"> </span>OS.<span class="_ _3"></span>6224.17.2015 <span class="_ _18"> </span>z <span class="_ _17"> </span>dnia <span class="_ _18"> </span>31 <span class="_ _17"> </span>grudnia <span class="_ _18"> </span>2015 <span class="_ _17"> </span>roku,<span class="_ _3"></span> </span></span></div><div class="t m0 x5c h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">udzielając<span class="ff6">a <span class="_ _19"> </span></span>pozwolenia <span class="_ _19"> </span>na <span class="_ _19"> </span>wprowadzanie <span class="_ _19"> </span>pyłów <span class="_ _1b"> </span>i <span class="_ _19"> </span>gazów <span class="_ _19"> </span>do <span class="_ _1b"> </span>powiet<span class="_ _3"></span>rza <span class="_ _1b"> </span>z <span class="_ _1b"> </span>inst<span class="_ _3"></span>alacji </div><div class="t m0 x5c h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">zlokalizowanych na tere<span class="_ _3"></span>nie Spółki.<span class="ff6"> </span></div><div class="t m0 x14 h11 ye4 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">„<span class="_ _3"></span><span class="ff5">Gamrat WPC</span>”<span class="ff5"> Sp. z o.o.<span class="_ _3"></span>  </span></span></span></div><div class="t m0 x36 h11 y205 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff6">Decyzja <span class="_ _f"> </span>Starost<span class="_ _3"></span>y <span class="_ _f"> </span>Jasielski<span class="_ _3"></span>ego <span class="_ _f"> </span>z <span class="_ _f"> </span>dnia <span class="_ _12"> </span>9 <span class="_ _10"> </span>lute<span class="_ _3"></span>go <span class="_ _f"> </span>2018 <span class="_ _12"> </span>roku, <span class="_ _f"> </span>znak <span class="_ _f"> </span>OS.<span class="_ _3"></span>6220.1.2018 </span></span></div><div class="t m0 x5c h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">udzielając<span class="ff6">a <span class="_ _1c"></span>p<span class="_ _3"></span>ozwolenie <span class="_ _11"></span></span>na <span class="_ _11"></span>wytwarzanie <span class="_ _11"></span>odpadów <span class="_ _11"></span>w <span class="_ _11"></span>zwią<span class="_ _3"></span>zku <span class="_ _1c"></span>z <span class="_ _1c"></span>ekspl<span class="_ _3"></span>oatacją <span class="_ _1c"></span>inst<span class="_ _3"></span>alacji </div><div class="t m0 x5c h8 y207 ff8 fs3 fc0 sc0 ls0 ws0">„Zgłoszenie instalacji z któr<span class="_ _3"></span>ej emisja nie wymaga pozw<span class="_ _3"></span>olenia”. <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y208 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">„<span class="_ _3"></span>Devorex” EAD<span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y242 ff8 fs3 fc0 sc0 ls0 ws0">„Devorex” <span class="_ _18"> </span>EAD <span class="_ _18"> </span>posiada<span class="_ _3"></span> <span class="_ _18"> </span>wszystkie <span class="_ _18"> </span>wymagane <span class="_ _18"> </span>przepi<span class="_ _3"></span>sami <span class="_ _18"> </span>prawa <span class="_ _18"> </span>bułga<span class="_ _3"></span>rskiego <span class="_ _17"> </span>pozw<span class="_ _3"></span>olenia <span class="_ _18"> </span>i <span class="_ _18"> </span>decyzje </div><div class="t m0 x1 h8 y243 ff8 fs3 fc0 sc0 ls0 ws0">związane z ochroną środow<span class="_ _3"></span>iska:<span class="ff6"> </span></div><div class="t m0 x36 h11 y244 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">pozwolenie na pobór wody <span class="_ _3"></span>i odprowadzanie ścieków,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x36 h11 y259 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">umowa na wywóz odpa<span class="_ _3"></span>dów i nieczystości.<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x10 hf y25a ff9 fs3 fc3 sc0 ls2 ws0">8.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Opis transakcji z <span class="_ _3"></span>podmiotami powiązany<span class="_ _3"></span>mi<span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y25b ff8 fs3 fc0 sc0 ls0 ws0">Wszystkie transakcje z pod<span class="_ _3"></span>miotami powiązanymi zosta<span class="_ _3"></span>ły <span class="ff6">za<span class="_ _3"></span>warte na warunkach rynkow<span class="_ _3"></span>ych. </span></div><div class="t m0 x10 hf y211 ff9 fs3 fc3 sc0 ls2 ws0">9.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Informacja o zaciągni<span class="_ _3"></span>ętych kredytach i<span class="_ _3"></span> pożyczkach<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y7c ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">roku Grupa łącznie<span class="_ _3"></span> poniosła koszt odsete<span class="_ _3"></span>k od kredytów i pożycze<span class="_ _3"></span>k</span> <span class="ff8">w wys<span class="_ _3"></span>okości</span> 783 <span class="ff8">tys. zł.<span class="_ _3"></span></span><span class="fc6"> </span></span></div><div class="t m0 x35 h8 y25c ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff6"> </span></div><div class="t m0 x1 h8 y25d ff8 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _f"> </span>Gr<span class="_ _3"></span>upy <span class="_ _f"> </span>posiadają <span class="_ _12"> </span>limity <span class="_ _f"> </span>kred<span class="_ _3"></span>ytowe <span class="_ _f"> </span>w <span class="_ _f"> </span>ba<span class="_ _3"></span>nkach <span class="_ _12"> </span>oraz <span class="_ _f"> </span>możliwość <span class="_ _12"> </span>korzystania <span class="_ _12"> </span>z <span class="_ _f"> </span>finasowania </div><div class="t m0 x1 h8 y25e ff8 fs3 fc0 sc0 ls0 ws0">dostawców. <span class="_ _3"></span>Spółki <span class="_ _3"></span>na bieżąco <span class="_ _3"></span>monitorują <span class="_ _3"></span>swoją <span class="_ _3"></span>sytuację <span class="_ _3"></span>finansową i <span class="_ _3"></span>dopasowują <span class="_ _3"></span>możliwości <span class="_ _3"></span>płatnicze </div><div class="t m0 x1 h8 y25f ff8 fs3 fc0 sc0 ls0 ws0">do uzyskiwanych wpływów<span class="_ _3"></span>.<span class="ff6"> </span></div><div class="t m0 x1 h8 y260 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y261 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y262 ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y263 w2c h45"><div class="t mb x1a h46 y264 ff9 fs12 fc2 sc0 ls0 ws0">Kredyto<span class="_ _0"></span>d<span class="_ _0"></span>awca<span class="_ _72"> </span>Rod<span class="_ _0"></span>zaj kredytu</div></div><div class="c x5d y265 w2d h47"><div class="t mb x5e h46 y266 ff9 fs12 fc2 sc0 ls0 ws0">Pier<span class="_ _0"></span>wo<span class="_ _0"></span>tn<span class="_ _0"></span>a </div><div class="t mb x5f h46 y267 ffe fs12 fc2 sc0 ls0 ws0">warto<span class="_ _0"></span>ść kredytu<span class="_ _0"></span> / </div><div class="t mb x5 h46 y268 ff9 fs12 fc2 sc0 ls0 ws0">Pier<span class="_ _0"></span>wo<span class="_ _0"></span>tn<span class="_ _0"></span>y lim<span class="_ _3"></span>it / </div><div class="t mb x49 h46 y269 ffe fs12 fc2 sc0 ls0 ws0">w tys<span class="_ _3"></span>. zł</div></div><div class="c x60 y26a w2e h47"><div class="t mb x5 h46 y266 ffe fs12 fc2 sc0 ls0 ws0">Warto<span class="_ _0"></span>ść kredytu<span class="_ _0"></span> </div><div class="t mb x29 h46 y267 ffe fs12 fc2 sc0 ls0 ws0">/ Udo<span class="_ _0"></span>stęp<span class="_ _0"></span>n<span class="_ _0"></span>ion<span class="_ _0"></span>y </div><div class="t mb x17 h46 y268 ff9 fs12 fc2 sc0 ls0 ws0">limit</div><div class="t mb x49 h46 y269 ffe fs12 fc2 sc0 ls0 ws0"> w <span class="_ _3"></span>tys.zł</div></div><div class="c x1 y263 w2c h45"><div class="t mb x61 h46 y26b ff9 fs12 fc2 sc0 ls0 ws0">Waluta</div></div><div class="c x62 y26c w2f h47"><div class="t mb x15 h46 y266 ff9 fs12 fc2 sc0 ls0 ws0">Data </div><div class="t mb x6 h46 y267 ff9 fs12 fc2 sc0 ls0 ws0">zawarcia </div><div class="t mb x1a h46 y268 ff9 fs12 fc2 sc0 ls0 ws0">umo<span class="_ _0"></span>wy </div><div class="t mb x1a h46 y269 ff9 fs12 fc2 sc0 ls0 ws0">/an<span class="_ _0"></span>eksu</div></div><div class="c x63 y26d w30 h47"><div class="t mb x64 h46 y267 ff9 fs12 fc2 sc0 ls0 ws0">Termin<span class="_ _0"></span> </div><div class="t mb x6 h46 y268 ffe fs12 fc2 sc0 ls0 ws0">spłat<span class="_ _0"></span>y</div></div><div class="c x3b y26e w31 h47"><div class="t mb x5f h46 y267 ff9 fs12 fc2 sc0 ls0 ws0">Efekty<span class="_ _3"></span>wn<span class="_ _0"></span>a stop<span class="_ _0"></span>a </div><div class="t mb x1a h46 y268 ff9 fs12 fc2 sc0 ls0 ws0">pr<span class="_ _0"></span>o<span class="_ _0"></span>cen<span class="_ _0"></span>to<span class="_ _0"></span>wa</div></div><div class="c x65 y26f w32 h47"><div class="t mb x66 h46 y266 ff9 fs12 fc2 sc0 ls0 ws0">Stan na </div><div class="t mb x5e h46 y267 ffe fs12 fc2 sc0 ls0 ws0">dzień<span class="_ _0"></span> </div><div class="t mb x29 h46 y268 ff9 fs12 fc2 sc0 ls0 ws0">31.1<span class="_ _0"></span>2.202<span class="_ _0"></span>3 </div><div class="t mb x6 h46 y269 ffe fs12 fc2 sc0 ls0 ws0">w tys<span class="_ _3"></span>. zł</div></div><div class="c x1 y263 w2c h45"><div class="t mb x67 h46 y270 ff9 fs12 fc2 sc0 ls0 ws0">Nazwa <span class="_ _3"></span>jed<span class="_ _0"></span>n<span class="_ _0"></span>ostki</div></div><div class="c x1 y271 w33 h48"><div class="t mb x4 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">Ba<span class="_ _1a"></span>n<span class="_ _3"></span>k<span class="_ _3"></span> Mi<span class="_ _3"></span>l<span class="_ _1a"></span>l<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>um<span class="_ _3"></span> </div><div class="t mb x68 h49 y273 ff2 fs12 fc0 sc0 ls0 ws0">S.A.</div></div><div class="c x69 y274 w34 h48"><div class="t mb x5f h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y273 ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y275 w35 h4a"><div class="t mb x36 h49 y276 ff2 fs12 fc0 sc0 ls0 ws0">25 000<span class="_ _23"> </span>25 000<span class="_ _2d"> </span>P<span class="_ _0"></span>LN<span class="_ _73"> </span>18.07.2<span class="_ _0"></span>022<span class="_ _36"> </span>17<span class="_ _0"></span>.07.202<span class="_ _0"></span>5</div></div><div class="c x3b y277 w31 h48"><div class="t mb x64 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">WI<span class="_ _1a"></span>BOR<span class="_ _3"></span> 1M + </div><div class="t mb x1d h49 y273 ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża</div></div><div class="c x1 y275 w35 h4a"><div class="t mb x6a h49 y278 ff2 fs12 fc0 sc0 ls0 ws0">0<span class="_ _67"> </span>&#34;Le<span class="_ _1a"></span>n<span class="_ _3"></span>te<span class="_ _3"></span>x&#34; S<span class="_ _3"></span>.A.</div></div><div class="c x1 y279 w35 h4b"><div class="t mb x4 h49 y27a ff4 fs12 fc0 sc0 ls0 ws0">I<span class="_ _3"></span>NG<span class="_ _3"></span> B<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _3"></span>k <span class="_ _3"></span>Śl<span class="_ _1a"></span>ąs<span class="_ _1a"></span>k<span class="_ _3"></span>i<span class="_ _3"></span> </div><div class="t mb x68 h49 y27b ff2 fs12 fc0 sc0 ls0 ws0">S.A.</div></div><div class="c x69 y27c w34 h4c"><div class="t mb x5f h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y27d ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y279 w35 h4b"><div class="t mb x36 h49 y27e ff2 fs12 fc0 sc0 ls0 ws0">38 000<span class="_ _23"> </span>40 000<span class="_ _2d"> </span>P<span class="_ _0"></span>LN<span class="_ _74"> </span><span class="ff4"> 09.06.2021<span class="_ _71"> </span></span>09.06.2025</div></div><div class="c x3b y27f w31 h4c"><div class="t mb x64 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">WI<span class="_ _1a"></span>BOR<span class="_ _3"></span> 1M + </div><div class="t mb x1d h49 y27d ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża</div></div><div class="c x1 y279 w35 h4b"><div class="t mb x6a h49 y280 ff2 fs12 fc0 sc0 ls0 ws0">0<span class="_ _67"> </span>&#34;Le<span class="_ _1a"></span>n<span class="_ _3"></span>te<span class="_ _3"></span>x&#34; S<span class="_ _3"></span>.A.</div></div><div class="c x1 y281 w33 h48"><div class="t mb x5 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">BN<span class="_ _3"></span>P PARI<span class="_ _3"></span>B<span class="_ _3"></span>AS<span class="_ _3"></span> B<span class="_ _3"></span>a<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span> </div><div class="t mb x49 h49 y27d ff2 fs12 fc0 sc0 ls0 ws0">Pol<span class="_ _1a"></span>s<span class="_ _1a"></span>ka<span class="_ _1a"></span> S<span class="_ _3"></span>.A.</div></div><div class="c x69 y282 w34 h48"><div class="t mb x5f h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y27d ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y283 w36 h4a"><div class="t mb x36 h49 y276 ff2 fs12 fc0 sc0 ls0 ws0">16 000<span class="_ _1f"> </span>5 000<span class="_ _1f"> </span>P<span class="_ _0"></span>LN<span class="_ _73"> </span>27.06.201<span class="_ _0"></span>8<span class="_ _36"> </span>31.0<span class="_ _0"></span>1.2024</div></div><div class="c x3b y284 w31 h48"><div class="t mb x64 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">WI<span class="_ _1a"></span>BOR<span class="_ _3"></span> 1M + </div><div class="t mb x1d h49 y27d ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża</div></div><div class="c x1 y283 w36 h4a"><div class="t mb x6a h49 y278 ff2 fs12 fc0 sc0 ls0 ws0">5<span class="_ _75"> </span>&#34;G<span class="_ _3"></span>a<span class="_ _3"></span>m<span class="_ _3"></span>ra<span class="_ _3"></span>t&#34; <span class="_ _3"></span>S.A.</div></div><div class="c x1 y285 w33 h4c"><div class="t mb x4 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">Ba<span class="_ _1a"></span>n<span class="_ _3"></span>k<span class="_ _3"></span> Mi<span class="_ _3"></span>l<span class="_ _1a"></span>l<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>um<span class="_ _3"></span> </div><div class="t mb x68 h49 y273 ff2 fs12 fc0 sc0 ls0 ws0">S.A.</div></div><div class="c x69 y286 w34 h4c"><div class="t mb x5f h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y273 ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y287 w36 h4b"><div class="t mb x6b h49 y288 ff2 fs12 fc0 sc0 ls0 ws0">7 000<span class="_ _25"> </span>7 000<span class="_ _1f"> </span>PLN<span class="_ _73"> </span>24.08.2<span class="_ _0"></span>022<span class="_ _36"> </span>1<span class="_ _0"></span>7.07.20<span class="_ _0"></span>25</div></div><div class="c x3b y289 w31 h4c"><div class="t mb x64 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">WI<span class="_ _1a"></span>BOR<span class="_ _3"></span> 1M + </div><div class="t mb x1d h49 y273 ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża</div></div><div class="c x1 y287 w36 h4b"><div class="t mb x6a h49 y28a ff2 fs12 fc0 sc0 ls0 ws0">0<span class="_ _75"> </span>&#34;G<span class="_ _3"></span>a<span class="_ _3"></span>m<span class="_ _3"></span>ra<span class="_ _3"></span>t&#34; <span class="_ _3"></span>S.A.</div></div><div class="c x1 y28b w33 h4c"><div class="t mb x4 h49 y28c ff2 fs12 fc0 sc0 ls0 ws0">Ba<span class="_ _1a"></span>n<span class="_ _3"></span>k<span class="_ _3"></span> Mi<span class="_ _3"></span>l<span class="_ _1a"></span>l<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>um<span class="_ _3"></span> </div><div class="t mb x68 h49 y28d ff2 fs12 fc0 sc0 ls0 ws0">S.A.</div></div><div class="c x69 y28e w34 h4c"><div class="t mb x5f h49 y28c ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y28d ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y28f w37 h4b"><div class="t mb x6b h49 y290 ff2 fs12 fc0 sc0 ls0 ws0">4 171<span class="_ _25"> </span>4 348<span class="_ _20"> </span>EUR<span class="_ _73"> </span>24.0<span class="_ _0"></span>8.2022<span class="_ _76"> </span>17.07.2<span class="_ _0"></span>025</div></div><div class="c x3b y291 w31 h4c"><div class="t mb x29 h49 y28c ff2 fs12 fc0 sc0 ls0 ws0">EUR<span class="_ _3"></span>I<span class="_ _3"></span>B<span class="_ _3"></span>OR<span class="_ _3"></span> 1M + </div><div class="t mb x1d h49 y28d ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża</div></div><div class="c x1 y28f w37 h4b"><div class="t mb x6a h49 y292 ff2 fs12 fc0 sc0 ls0 ws0">0<span class="_ _75"> </span>&#34;G<span class="_ _3"></span>a<span class="_ _3"></span>m<span class="_ _3"></span>ra<span class="_ _3"></span>t&#34; <span class="_ _3"></span>S.A.</div></div><div class="c x1 y293 w33 h48"><div class="t mb x4 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">Ba<span class="_ _1a"></span>n<span class="_ _3"></span>k<span class="_ _3"></span> Mi<span class="_ _3"></span>l<span class="_ _1a"></span>l<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>um<span class="_ _3"></span> </div><div class="t mb x68 h49 y294 ff2 fs12 fc0 sc0 ls0 ws0">S.A.</div></div><div class="c x69 y295 w34 h48"><div class="t mb x5f h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y294 ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y296 w37 h4a"><div class="t mb x6b h49 y276 ff2 fs12 fc0 sc0 ls0 ws0">5 000<span class="_ _25"> </span>3 000<span class="_ _1f"> </span>PLN<span class="_ _73"> </span>20.11.2<span class="_ _0"></span>018<span class="_ _76"> </span>10.01.202<span class="_ _0"></span>4</div></div><div class="c x3b y297 w31 h48"><div class="t mb x64 h49 y298 ff2 fs12 fc0 sc0 ls0 ws0">WI<span class="_ _1a"></span>BOR<span class="_ _3"></span> 1M + </div><div class="t mb x5f h49 y299 ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża<span class="_ _1a"></span>/EU<span class="_ _3"></span>RI<span class="_ _1a"></span>BOR<span class="_ _3"></span> </div><div class="t mb x66 h49 y29a ff4 fs12 fc0 sc0 ls0 ws0">1M + m<span class="_ _3"></span>a<span class="_ _3"></span>rża</div></div><div class="c x1 y296 w37 h4a"><div class="t mb x6a h49 y278 ff2 fs12 fc0 sc0 ls0 ws0">0</div></div><div class="c x12 y296 w38 h48"><div class="t mb x66 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">&#34;G<span class="_ _3"></span>a<span class="_ _3"></span>m<span class="_ _3"></span>ra<span class="_ _3"></span>t <span class="_ _3"></span>WPC<span class="_ _0"></span>&#34; </div><div class="t mb x6c h49 y294 ff2 fs12 fc0 sc0 ls0 ws0">Sp<span class="_ _3"></span>. <span class="_ _3"></span>z o<span class="_ _3"></span>.o<span class="_ _3"></span>.</div></div><div class="c x1 y29b w33 h4c"><div class="t mb x4 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">Ra<span class="_ _1a"></span>i<span class="_ _1a"></span>ff<span class="_ _3"></span>e<span class="_ _3"></span>i<span class="_ _1a"></span>s<span class="_ _3"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span> B<span class="_ _3"></span>a<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span> </div><div class="t mb x1a h49 y294 ff2 fs12 fc0 sc0 ls0 ws0">Bu<span class="_ _3"></span>l<span class="_ _1a"></span>ga<span class="_ _1a"></span>ri<span class="_ _3"></span>a<span class="_ _1a"></span> E<span class="_ _3"></span>AD </div></div><div class="c x69 y29c w34 h4c"><div class="t mb x5f h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">k<span class="_ _3"></span>re<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _0"></span>t w<span class="_ _3"></span> ra<span class="_ _3"></span>ch<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>u<span class="_ _3"></span> </div><div class="t mb x1c h49 y294 ff4 fs12 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>żącym</div></div><div class="c x1 y29d w39 h4b"><div class="t mb x6b h49 y29e ff2 fs12 fc0 sc0 ls0 ws0">4 300<span class="_ _25"> </span>4 348<span class="_ _20"> </span>EUR<span class="_ _73"> </span>29.1<span class="_ _0"></span>1.2010<span class="_ _76"> </span>29.10.2<span class="_ _0"></span>025</div></div><div class="c x3b y29f w31 h4c"><div class="t mb x29 h49 y272 ff2 fs12 fc0 sc0 ls0 ws0">EUR<span class="_ _3"></span>I<span class="_ _3"></span>B<span class="_ _3"></span>OR<span class="_ _3"></span> 1M + </div><div class="t mb x1d h49 y294 ff4 fs12 fc0 sc0 ls0 ws0">ma<span class="_ _1a"></span>rża</div></div><div class="c x1 y29d w39 h4b"><div class="t mb x6a h49 y2a0 ff2 fs12 fc0 sc0 ls0 ws0">0<span class="_ _67"> </span>D<span class="_ _3"></span>e<span class="_ _3"></span>vo<span class="_ _3"></span>re<span class="_ _3"></span>x EAD</div></div><div class="c x1 y2a1 w39 h4d"><div class="t mb x36 h46 y2a2 ff9 fs12 fc2 sc0 ls0 ws0">99 471<span class="_ _23"> </span>88 696<span class="_ _77"> </span>5</div></div><div class="c x1 y2a3 w2c h4e"><div class="t mb x5f h49 y2a4 ff4 fs12 fc0 sc0 ls0 ws0">* k<span class="_ _3"></span>wo<span class="_ _3"></span>ty w<span class="_ _3"></span> EUR<span class="_ _3"></span> s<span class="_ _1a"></span>ą <span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _3"></span>l<span class="_ _1a"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span> n<span class="_ _3"></span>a<span class="_ _1a"></span> PLN w<span class="_ _3"></span>g <span class="_ _3"></span>k<span class="_ _3"></span>urs<span class="_ _1a"></span>u<span class="_ _3"></span> n<span class="_ _3"></span>a<span class="_ _1a"></span> 31.12.202<span class="_ _0"></span>3</div></div><div class="c x1 y2a5 w3a h4f"><div class="t mb x6d h46 y2a6 ff9 fs12 fc2 sc0 ls0 ws0">Razem<span class="_ _3"></span>:</div></div><div class="c x58 y2a7 w3b h50"><div class="t mb x6e h46 y2a6 ff9 fs12 fc2 sc0 ls0 ws0">Razem<span class="_ _3"></span>:</div></div></div><div class="pi"></div></div>
<div id="pf15" class="pf w0 h0"><div class="pc pc15 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">21<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x10 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">10.<span class="ffa ls0"> <span class="_ _1b"> </span><span class="ff7">Istotne czynniki ryzyka<span class="_ _3"></span> i zagrożeń<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y6f ff8 fs3 fc0 sc0 ls0 ws0">Głównym <span class="_ _3"></span>celem <span class="_ _3"></span>zarządza<span class="_ _3"></span>nia <span class="_ _3"></span>kapitałem <span class="_ _3"></span>przez <span class="_ _1a"></span>Grupę<span class="ff6"> <span class="_ _1a"></span></span>jest <span class="_ _3"></span>utrzymywanie <span class="_ _3"></span>płynności <span class="_ _1a"></span>finansowej <span class="_ _3"></span>w <span class="_ _3"></span>sposób </div><div class="t m0 x1 h8 y15c ff8 fs3 fc0 sc0 ls0 ws0">ciągły w<span class="ff6"> </span>każdym okresie <span class="_ _3"></span>sprawozdaw<span class="_ _3"></span>czym. <span class="ff6"> </span></div><div class="t m0 x1 h8 y71 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"></span>związku <span class="_ _1a"></span>z <span class="_ _1a"></span>dążeniem <span class="_ _1a"></span>d<span class="_ _3"></span>o <span class="_ _1a"></span>ograniczenia <span class="_ _1a"></span>niepożądaneg<span class="_ _3"></span>o <span class="_ _1a"></span>wpływu <span class="_ _1a"></span>czynników <span class="_ _1a"></span>fi<span class="_ _3"></span>nansowych <span class="_ _1a"></span>na <span class="_ _1a"></span>przepływy </div><div class="t m0 x1 h8 y72 ff8 fs3 fc0 sc0 ls0 ws0">pieniężne, <span class="ff6">Grupa </span>identyfikuje poszczególne ryzyka. Sam proces zarządzania ryzykiem jest wspomagany </div><div class="t m0 x1 h8 y73 ff8 fs3 fc0 sc0 ls0 ws0">poprzez <span class="_"> </span>za<span class="_ _3"></span>stosowanie <span class="_"> </span>odpowie<span class="_ _3"></span>dnich <span class="_"> </span>procedur <span class="_ _10"> </span>wewn<span class="_ _3"></span>ętrznych, <span class="_"> </span>zmian <span class="_"> </span>w <span class="_ _f"> </span>strukturze <span class="_"> </span>orga<span class="_ _3"></span>nizacyjnej<span class="_ _3"></span><span class="ff6">,<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y43 ff6 fs3 fc0 sc0 ls0 ws0">a <span class="ff8">także <span class="_ _13"> </span>zmiany <span class="_ _13"> </span>w</span> <span class="ff8">polityce <span class="_ _13"> </span>stosowa<span class="_ _3"></span>nej <span class="_ _11"></span>względem <span class="_ _13"> </span>kont<span class="_ _3"></span>rahentów. <span class="_ _11"> </span>W <span class="_ _13"> </span>trakcie <span class="_ _13"> </span>działa<span class="_ _3"></span>lności <span class="_ _11"></span>w <span class="_ _13"> </span>okresie <span class="_ _13"> </span>od </span></div><div class="t m0 x1 h8 y74 ff6 fs3 fc0 sc0 ls0 ws0">1 stycznia 2023 ro<span class="_ _3"></span>ku do 31 grudnia 2<span class="_ _3"></span>023 roku Grupa <span class="ff8">n<span class="_ _3"></span>arażona była głównie na nast<span class="_ _3"></span>ępujące ryzyka:<span class="_ _3"></span></span>  </div><div class="t m0 x11 hf y2a8 ff9 fs3 fc3 sc0 ls2 ws0">10.1.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Zewnętrzne czynniki<span class="_ _3"></span> ryzyka<span class="ff5">  </span></span></span></div><div class="t m0 x14 h11 y2a9 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2a9 ff6 fs7 fc0 sc0 ls0 ws0">Ryzyko ekonomiczne<span class="_ _3"></span> </div><div class="t m0 x1 h8 y162 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"></span>gospoda<span class="_ _3"></span>rce <span class="_ _1a"></span>globa<span class="_ _3"></span>lnej <span class="_ _1a"></span>te<span class="_ _3"></span>mpo <span class="_ _1a"></span>i <span class="_ _1c"></span>wskaź<span class="_ _3"></span>niki <span class="_ _1a"></span>rozwoj<span class="_ _3"></span>u <span class="_ _1a"></span>ma<span class="_ _3"></span>ją <span class="_ _1a"></span>istotny <span class="_ _1c"></span>wpływ <span class="_ _1c"></span>na <span class="_ _1c"></span>kluczowe <span class="_ _1c"></span>dla <span class="_ _1c"></span>grupy <span class="_ _1a"></span>r<span class="_ _3"></span>ynki </div><div class="t m0 x1 h8 y2aa ff8 fs3 fc0 sc0 ls0 ws0">zbytu. <span class="_ _3"></span>Ponadto <span class="_ _3"></span>nie <span class="_ _3"></span>bez <span class="_ _3"></span>znaczenia <span class="_ _3"></span>pozostaje <span class="_ _3"></span>zmia<span class="_ _3"></span>na ki<span class="_ _3"></span>erunków <span class="_ _3"></span>rozwoju <span class="_ _3"></span>polityki <span class="_ _3"></span>gospodarczej <span class="_ _3"></span>Państwa<span class="_ _3"></span>, </div><div class="t m0 x1 h8 y2ab ff8 fs3 fc0 sc0 ls0 ws0">zmienność <span class="_ _c"></span>cen <span class="_ _0"></span>surowców, <span class="_ _c"></span>s<span class="_ _3"></span>tóp <span class="_ _c"></span>procentow<span class="_ _3"></span>ych <span class="_ _c"></span>czy <span class="_ _0"></span>ryzyka <span class="_ _c"></span>walutowe<span class="_ _3"></span>go. <span class="_ _c"></span>Siła <span class="_ _c"></span>nabywcz<span class="_ _3"></span>a <span class="_ _c"></span>konsumentów <span class="_ _0"></span>oraz </div><div class="t m0 x1 h8 y2ac ff8 fs3 fc0 sc0 ls0 ws0">skłonność <span class="_ _18"> </span>do <span class="_ _18"> </span>rozp<span class="_ _3"></span>oczynania <span class="_ _18"> </span>inwestyc<span class="_ _3"></span>ji, <span class="_ _18"> </span>a <span class="_ _18"> </span>także <span class="_ _18"> </span>prze<span class="_ _3"></span>prowadzani<span class="_ _3"></span>a <span class="_ _18"> </span>rem<span class="_ _3"></span>ontów <span class="_ _18"> </span>jest <span class="_ _18"> </span>w <span class="_ _18"> </span>ist<span class="_ _3"></span>otny <span class="_ _18"> </span>sposób </div><div class="t m0 x1 h8 y2ad ff8 fs3 fc0 sc0 ls0 ws0">powiązana ze wzroste<span class="_ _3"></span>m PKB i poziomem stóp pr<span class="_ _3"></span>ocentowych.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2ae ff8 fs3 fc0 sc0 ls0 ws0">Wzrost <span class="_ _3"></span>PKB pociąga<span class="_ _3"></span> za <span class="_ _3"></span>sobą <span class="_ _3"></span>wzrost <span class="_ _3"></span>popytu na <span class="_ _3"></span>dobra <span class="_ _3"></span>konsumpcyjne. W <span class="_ _3"></span>związk<span class="_ _3"></span>u z <span class="_ _3"></span>tym ogólna <span class="_ _3"></span>sytuacja<span class="_ _3"></span> </div><div class="t m0 x1 h8 y2af ff6 fs3 fc0 sc0 ls0 ws0">w <span class="_ _11"></span>kraju, <span class="_ _11"></span>w <span class="_ _13"> </span><span class="ff8">tym <span class="_ _11"></span>kształt <span class="_ _13"> </span>czynników <span class="_ _11"> </span>m<span class="_ _3"></span>akroekonomicznych <span class="_ _13"> </span>jak: <span class="_ _11"></span>inflacja, <span class="_ _11"> </span>PKB, <span class="_ _13"> </span>bezrobocie <span class="_ _13"> </span>itd., <span class="_ _11"></span>wpływać<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y2b0 ff8 fs3 fc0 sc0 ls0 ws0">będzie w określony sp<span class="_ _3"></span>osób na kondycję<span class="ff6"> </span>fi<span class="_ _3"></span>nansową Grupy.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y2b1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2b1 ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko szybkiego rozw<span class="_ _3"></span>oju substytutów<span class="_ _3"></span><span class="ff6">  </span></div><div class="t m0 x1 h8 y16b ff8 fs3 fc0 sc0 ls0 ws0">Dotyczy <span class="_ _3"></span>t<span class="_ _3"></span>o <span class="_ _3"></span>części <span class="_ _3"></span>a<span class="_ _3"></span>sortymentu <span class="_ _1a"></span>Grupy <span class="_ _3"></span>Kapitałow<span class="_ _3"></span>ej,<span class="ff6"> <span class="_ _3"></span>t<span class="_ _3"></span>akich <span class="_ _1a"></span></span>jak: <span class="_ _3"></span>podsufitki <span class="_ _1a"></span>z <span class="_ _3"></span>materia<span class="_ _3"></span>łów <span class="_ _3"></span>ekologiczn<span class="_ _3"></span>ych <span class="_ _1a"></span>–<span class="ff6"> </span></div><div class="t m0 x1 h8 y16c ff8 fs3 fc0 sc0 ls0 ws0">drewna, stalowych sy<span class="_ _3"></span>stemów rurowych<span class="_ _3"></span><span class="ff6">, <span class="lsc">co</span> </span>może sp<span class="_ _3"></span>owodować spadek po<span class="_ _3"></span>pytu na produkty Grup<span class="_ _3"></span>y.<span class="ff6"> </span></div><div class="t m0 x14 h11 y1fb ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y1fb ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko nagłego pog<span class="_ _3"></span>orszenia koniunktury w bra<span class="_ _3"></span>nżach<span class="ff6"> </span></div><div class="t m0 x1 h8 y1fc ff8 fs3 fc0 sc0 ls0 ws0">Najważniejsi odbiorcy prod<span class="_ _3"></span>uktów działają w branżach budowlanej oraz przemysło<span class="_ _3"></span>wej. <span class="_ _3"></span><span class="ff6">W </span>tych branżach </div><div class="t m0 x1 h8 y2b2 ff8 fs3 fc0 sc0 ls0 ws0">zawsze <span class="_ _18"> </span>istnieje <span class="_ _18"> </span>ryzyko <span class="_ _18"> </span>nagł<span class="_ _3"></span>ego <span class="_ _18"> </span>pogorszenia <span class="_ _18"> </span>koniunktury <span class="_ _18"> </span>i <span class="_ _18"> </span>nara<span class="_ _3"></span>żenie <span class="_ _18"> </span>Grup<span class="_ _3"></span><span class="ff6">y <span class="_ _18"> </span>na <span class="_ _18"> </span></span>występowanie <span class="_ _18"> </span>te<span class="_ _3"></span>go </div><div class="t m0 x1 h8 y170 ff6 fs3 fc0 sc0 ls0 ws0">ryzyka. </div><div class="t m0 x14 h11 y1ff ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y1ff ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko zmian zastosowa<span class="_ _3"></span>ń produktów <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2b3 ff8 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _1a"></span>przyszłe<span class="_ _3"></span> <span class="_ _1a"></span>wyniki <span class="_ _1c"></span>Grupy <span class="_ _1a"></span>m<span class="_ _3"></span>oże <span class="_ _1a"></span>wpłynąć <span class="_ _1a"></span>ta<span class="_ _3"></span>kże <span class="_ _1a"></span>po<span class="_ _3"></span>jawienie <span class="_ _1a"></span>się <span class="_ _1c"></span>nowych <span class="_ _1a"></span>zastos<span class="_ _3"></span>owań <span class="_ _1a"></span>dla <span class="_ _1a"></span>pro<span class="_ _3"></span>duktów <span class="_ _1a"></span>l<span class="_ _3"></span>ub </div><div class="t m0 x1 h8 y2b4 ff8 fs3 fc0 sc0 ls0 ws0">wygasanie dotychczasowych (lub dotychczas <span class="_ _0"></span>rozważanych) zastosowań. Grupa jest narażona n<span class="_ _0"></span>a ryzyko </div><div class="t m0 x1 h8 y2b5 ff6 fs3 fc0 sc0 ls0 ws0">w stopniu minimalnym.<span class="_ _3"></span> </div><div class="t m0 x1 h8 y2b6 ff6 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf16" class="pf w0 h0"><div class="pc pc16 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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AAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AX4+w3wAACAASURBVAAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADh5xIAAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAD4/61xCQD4LvHTz/qXfY/f+bQfdEEA+O5hxA8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAwJ1XKqW4CgAAAHdiRvwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAO4gGpfgu02JrsSsRJWiTtFERDeJto2IiD6ijtJFqiNSREQpUUqJKpUqSkQXUUqkFNM++hxVHXv2xqWXLX/jksuvvWHbzp27r73uxptv3jEZd7v2LkXxtAIAANxuPvr2pxxz5Fbh910qRVViNezWwqwdRJToulKV1VeV2XhWN02qqtSkFKkrkftIdVQRfcTKKK755viCC//1Yx//xJVXXbu0NClVk5rBrCuzruRcolRRtS41AADcQQi/70JVikG6pQNLpNL1s6atI0VESVHVbRup6vPqb8fKpFx/w46LvnjxN75xxdcvufyqq64bjXKfq1KiRFVS2+XI0aeqiaqu6irniMguNAAACD9uJyVSWWu+SDmii+ibJkfkHLnvommG40h9X9o67dwbn/zEBf/wDx+44sobl/Z2kQZVPShp03Q6TSnlUnJE07aprkpfSq76XEqUiNTUlfYDAADhx+3ZfquDexF9iT6XLiJNu66p5+qm3jPKNy0tfe6zX/jwRy/43Oe+PJ1ElRZmXRtpIdKgdG1fctsMS/RRSpTc9RFVFXUqJSJFlVKqUvQzlxkAAIQft5O0b31fKZFLRJ/qKuaquipVbNs5+dinvvxnr3r9zdt3b9i4ZdZv7EpUaW5WImIwGCxUqSldN+vGqSpN01QpTWbTnLu6qUudVneE6XPXRHKlAQBA+HF7KTnNUil9zlVdT/sm1c3ecfna1y6/8LOXfeCDH7/uxt0rMVc3C6NRikg5pVxSalKUatqPS6QqSmpyiTzLk4hIValTiZhFiRIlUlQpoqxvDAoAAAg/bvvwK9GlVPdRTfOgqmNpHH/6nNe9/wOfXJjf2vftth15YeumsroQMK2u08sRJao+RU5rv1x7V7GWdzkiUomSVh+k1Tx0rQEAQPhxe2RfpC5XEanL7XQWf/cPn/ybv33PzTsnpd466ge5NBsOOriPsva2ZbX9ckSOkiOVWPutW6QS6ydDlFTq9depPgAAEH7cblKJuVTFNVdv/5OnveJLX72mGmyu282lziuzWar7VEcV+2/Nktd3AS0RkUpaG8lbP589fbuD2kuypScAAAg//ovsO6ph7Rf7oi3t+/VNN+/55498/ry/fu+NN42awcGlmh9NZqWp6rkmp1mJSeSc1t5FSiXWHpfV2Zsp3WrML0Wktdfve00pVdVl7QcA8B/drn2739p3l/UtM63WbufS/+ePtX7PtrY2p9yhrkaK2G+y2P7/6u9woW7LT9adZCKb8LuT/iBZm6LZR8wmk8lguCFHO83R5Yg6nvsX73vv+z68cdPWrprv+76uJqmJSDlK1CUiUop6/+/Fsm9ML5UU5dY/Kqp936rVfj9YVB8AwLe1vmlCylGt9lhJee35+VQicpSU1jqtrIXRLYm0euOV0nc+MLlUJVURXaSSSo6oUqlTqSOqVHKJHNHlVN0BrkWuSk6RSqli7f6zisirS41K5JJSlOq/Or3S2gVf/cSUiLLf5LWyOsiRDvz8E353Yv3qpizD4dzyeNrMtXtX8vs+8OF/+MfPfOXSXe38QeNZREQzbHLOsS8X177f/oOw3M8tP3SyZX0AAP+54In9F8ustl0qUcotk6jWnm0vt+ymFymnWH2yvVqbilUilSjV+oN9uZiiRKQUZf09ln13clWKXNYC6/ZW9s1KWy2rau1etKyNK6RSbqvRyVuPr65e0rULb8SPO+aPkbUFePu+kdtpVwZz8yvTeN0b3n3eW/9+0rXt/GGpasfj8dzc3GQySUmxAQDcfvdva2tnoqQUZV+/rffILapv/UNrebT/g/X/lRSxerxWvuWVad9d4h3k9i+tTzirS6RqfSeJ1TllaXXA87Zq0P0KcHVAdbVIq/2uofDjjqWP6Ne//+scdWrSVd/c+fJz3/EvH72gVFtSU02nXZ9ndV2PRqOmaW67Z1IAAL7rrQXNLSNM1X4Z1KeInKLE+slYt1r0V6p91XbL4F7cerRq7XFOuVqbL1pHWf2gfVXy+gK/dIe5GmvRu7buaC1oV8dDq9tmiV1JpaxdwOrWjZ1SjhSrWxse8O0n/O58uoguoo5oSjR9xK698ecv+etPXfDVSbfQ5aZEVbXV3KBJKY1Go5yzET8AgNtFKvvuw9Z6bHWOZk5r27CkSFGqSHl10mNVoqRcbinGsm98bL2RUkQpqVSRI6qIau1s5uhT5NXTlqOkEtUd5hqsLm6sIvr1v3+O1fRL+bYK1H0zZvP6er/161OqFJGj3AkOqBZ+dz5r3/ar1ZcjXvfGd37sUxe2g4NzqhY3bNm7vJxSGY/HdV1v3LhxMpnsW+MHAMBtYt+GJbfsYJkir/8yx/pBWhGpWg2TyFHK2nBg5BKrpbSq/7f3g31a36kk6qqUSH2kWYoSpY5UpXJHOXV5bZea8i0je+v7xt9uG5Du22JndWucEH7c4eQcJaLPMSvRtPHyc9/z5r95T0kbR7O6pMHyeFbVTSnTpmkiYjQauWIAALelsjp5sKz/KvpB204n01TliFxyX1XRDgbT8SylKvcRVVNFVCl33WQ4qEvpZt20HQy/04dIpYrU9/X8cON41HWz8XAup3qS+1lEk/uqTgt9am73CZ8p+lSmVRUlomkG09ksSpVL9Dnm5zdMJtMq3RZ70KwPtu77QKmtm+lkWjdNFVXfz6KKtm0nk8lgMBiNRoPB4EBcKiX87mxS1ZYY5JKiir9604ffeN67clnMMRfRrm7idNstkQUA4NtlWcT6KrYUqfSjlfFsOn7A/c++5JJvDId1O9deetllZ599zjXXXJtnZePixku/8Y173OOUyWTpqCMPnZtvu246nY6/80eYpfYTn/jcwnCum47ucsIxBx8yt3FTdfkVFx912HGzadxww9IN25fj9l7vU0W+1/eeWFdx8SWXnnCX44YL88uj7vMXfbGu5yL1qa6ms9mgqW/zHM17du/csnnzZDQ+4a4nbL95+449e0fLk4WFhclksrCw0HXdgfh1J/zubPpSj/pYWZm98MVv/sSnPj/phqWaKzGISGl1GkDKRfsBANxu0uqRDClWz2/ITRMHbd367Gf/0hvf8IGunxx/wnEveen/eemLH3fuq943P1zcsmnzeW+68eE/cc6hhx6+ccPcmWceU1VR1+sL+1JUZe3B6vTN1fmg122fPfKRvxmz5cVh+6v/8zEP+dEjb7hx8leve9Uf/f4Tmib+7IXvfdt7PhK3/0q//hl/+GtHHz3/nOe96eGPeOSJJy389ds//42LvzKZdqPJuGqGqanL2rrH//JPytoOOFEi8mBQnXjX47731FOmk/ENN1y/bdfKpVd+s+u6uq5zzn3fV1V1wH3ZVb7z7mRKirqJN//1Bz/16X+9+prtdbs5x7Cs/XDpU5qmmLlKAAC3a/iltdG21aPbU9/Nlufmo88r8/MpyvLifIzHMTfol/feNNfkleWbFwaz8dJNWzY2gyoGdbSlNKW0pQzyLQ/2vbIpsTCspiu7xiu7u/FSFbNhFYN20k13zQ+irSL3o3QHmKxYR944bOciFtrpQZvqQR3zwzSbLqcqt21VIvq+v+0+I2sTX3Ok/vQzTuumy3c58ZgPfvDdj370z2zcMDzmmGNms1nbtisrKwfol53wO/DKbm2uZtk3Z3P1UVl7giLiPR+44G3veN/OPeNDjzhu1q3u/xTrz/70aW1NMAAAt9cNXdqvN3JVRY6uqiLnScmztimlHw2bSNGVflKlWeqnpUznh3U3Xa4itymaqvsOL22Vcz9bnB8M2npxYW4y3t33UZVuw9ywihiPY9CkFDnd+v6yrA0ZfsvLrd9kv7cs+70yvvXP3upudfWV5VbvcPUN+n42TjkmK7tzP44ckcdzbZTclZJz7tvB3L5huHLLn7rVu7j1q/7thyjrqwSr9fbZtwNqdctJGOVWN8gLC/PLK0sLi3M/9VM/9sWLLrzkkouPPPLItm27rpvNZsPhUPhxG2TftERX9vsyns7Gq6+c5W7vSvnkBZef+4aPXr89z204bNpHTjnSNKVZpD6nKFGXqEs4vwEA4PaRIqc0iygl6pyqPlW5KlGXWRdVqptqEF0VpWnbyDnaufmcop5rZ6WalVJKpLrqSpRU51T9ey99VFVE1w8ibRyXJs2Poom6DKrZphQxN4y+lKpUVa6qUpWoclXlqupKaobzpVR9H3UMxpPS57rrYzqdRipNW+Uyq9uqixLtoK8H425a1blqq2nX51I3gw0lBlU91/VRoqSq9LkvJUVUVdVGakrUfU6pruu26UvXDKo+T0sTuY5IbUpNFVH66cbFtk5dlXL0VTdLuUqljXGe5NS3gzpVpapj1k2m3SyqFFWdI/UlhvMLTTMsXaRctdWgTilKruooMZ2VpZLydNpELEymXTXo60HauzTNeW4y7ec3NrkfLe/aszCc7yZ9ldpBuzA3v7HP1XjUfexj55926hlVqq+//vojjjhiNptt3bp1NjsgJ9AJvwNMjpKj7P/sSdvUufSz0kVqJl33l3/1rquv3TFc2LK0MulyNE0dkddfUo4q+6QDANye5bdvs70qSrW21cv6Lp9VblKpq7URrhRrBzisHmu+PkhXopRUSl1KVUq134O1x7H2Vk2OukSdq1lEpFKlPFwf81odr1v/m5SqlCpSGo9W2rZqU05lujhfDQelqWbDJjdpOhvvaqpuMt5bpZh1s5zz/PzirJv1s27D4mJKMRuPUirdbNTU3bDJbT0bNF1TTeuY5W4l9+MqZnVTSu5L7pqmGY1G84uLfaydMLg6Crp549z2bdelPCmzyXzb1BGllBJlYX6+qaKfrdTRpTyZa8r8MNq662d7qhg3abq8tKPvxu2gKSlPpqO6Sk3dd5O9w6Yf1qn0400bU9/tmR/W46XRbDw+7JBNbTMZNLPpaKUu3fcce9jKnh0Lc03Js/FkfP755x92xNEf+egnt23b9a53v//00++5Y8eOyy+/fDAYzGazA/QQbA1wwKkjqv0H0vvSldRUaX7axStf+bdf+colc3NzKaWcc9M0k8nEJQMAuLPFY6SqrJ7/fsuDVNYf/yeW9eSqL1Wf18/zSxELg0Eq0+lodxXLVexuyu5B2r04mCwOu4VBN9/2KU82Lgz7yXJbx1zb5C63zVxELO3dk2ejYdu3aVKVpbZaybOd3eTmtloe1KM67a1iaVhP65hEP87duOtmiwsLg3a4sjJev6ctkXIVMWjTPU8/9eS7fc89TjpxNt4zP6zryG2kycpSXWZ16mYrOwdpvDCcbZ7vD95UHXfEhmHes1iPFurpdLp7MtkbVbdh47Drl5o0Of6IzXllx4bBcGHY79l98ZbN4+l4+2FbD2mi7Lj54oX5PU29d8NcszCIPN1x0OZmMto5HKSIbvv27Zddellf4gEP+qE9S+OLvvjl0Wi0YcOGruuqqjoQz3IIu3oegKW+fuJKWj27sy+RItouxyc/+eX3vPdTfT8cLy+nlOq6nk6nbdseoF+aAAB8+xvC9TV2axF4yyHwa+t5/hNjOyWn3K8tfktVKRGRZ6MNgyqV7swzTvqB+55+yiknbNiwuGHDxtHK6Morr7jiymv+6cOfveLKGxeGCyX33XSlRFWqOpU819aDNpaXtw3qOP20u97vfmedec8Tjj/u2Pm5pu9i1+69X/vG5Z+54Guf+ORndu5abtv5Ppcd27e37cKwXVhfaLi6FUX80IPO+m8/dNZ4FrM+HvWoZ2zftVxHydNuripltnzs0Yedfdb97nv2GaefftdNm5qui9ksbr5+6RsXf/nd7/+///r1Kyd9TKejTZs2vfJlLzjlxPnpcrz1vHdeftX2p/zx/5xbqPscL3r+ee9/76fm2rjnfe7+whf94aaNg/Eozn3lm6+47OpnPecpixuam7bv/c3ffsmOwe7JZHL+pz/XNm3kPOlzPZxb3ckzpVRKORAH/YTfAfj8zurmv9GX6CJKqgZ9pOtvmLzlrR+a5YVUtU2V2rZd3WpW9QEA3BnvB2N9+uetHqz+p6T/+D3kquTIEVXVlzr6VGK8vOuQIzY9+clP+pEfvuvaticl+j4GzdxJJ2zdvfdeD33Ig//8JW/92Kc+l1LMDxZyNZh2OSJFmXST8XFHbX7ETz3soQ/9/qOPWCz7bbEyP7fxuKPPeOh/O+NTn7n/X7z03K9efPVhR3zP9p3LOaX9FsutTTodNjGaxsIg+hJt1e3cfsPi5i3zgzpKOe20k37jsb941r0PqyJm06gihoMY5XzaXTYce9h9HvZjZ7/6zR990UvPXVjcfO11lz31qc94w6tfcNRB8eif+fFHPvp/ffyf7/LTD39wneI3fuWnP/r+Dx60efNfvvzpdR3TaVzxjWsv+NTH3/Sm1yxujFEXb37TP+3etb3vU1UNd+2+eevWg3MXm7Zs2bO8PBqN5ufnc84H6FRP4XeAyV2kKlJVIrqIftLnSMPlSXzwQ5/+0leuHI2HzcKglOloNKrrejAYdF13gH5pAgCwdgeYcylR13Vd1+ubaPbxnfZpbyJSKSXnXEpfVVVaXSy3358opZRUBnU9nU4W5ua7yejeZ5z0O7/938/43mP6WXz+oi9e+NnPzaaT8XgybAan3eOU+z/wAQuHbXrunz7uFa/6+7f93YcG1WBp2uc8aKrSVP3xxxz25Cc85vvOPGnQxk037vzEJz55xZVX7Ni+c8uWgzZt2nTve9/zzHuecfb3HX34s3/3mc959RVXbotSmnrYz/LqXyml1faLz1zwr3/79rc17cbh4LCbbrzhqMMOm3TTPFs+6z73fNLv/uwJxx68d9fo3e/+x5tuuO6KK6/YetBBqcTdjz3mgQ9+8NELd3n0zz7o+BOPeN6Lzt21Y7Jz+41vev2b/uhJv3jQ1ua8N7/0T57xrNNOPv4u33P8UYcvPue5T7z6qqsX2uhyfPyjH335X7z8cY/91Q2L0ef4zP/98sc/9rGVlUlUw4juoIMPKyXNLS7s2bscVQyHw5zzgftVJPwOMHUVsy5K0/d51DaDqNpc0vvef8HfvP19szxo5zdMu0nUUdd1RPR9r/oAAA50i4uLKZXRaDQajUqJuokoefU0r0hr+7SsHkywdjpB6tumnp+fH5TFLkfOedZ3q7m3NliYqr6L1NZ9N1sYVFUeR7/3N3/jEfc645jdu5Ze9vJXXHn5xY961M/f7W4nVSmqiNe85jVvfON5z3vBc4859rAnP/ERH/7wx7fv2D4/f9j1N+066sjNSzv3/PqvPf5+Z5+0shJf/fpXnvDEJz/kR37spx/+iOOOO3Z5afSRj/7LK1/+qgc84IG/9Es/f/zRh/z24x/zy4/7o8MPP/7mXaOF+fkoaX2csooU33/W6aecdo/5+arLceEXLrvk0msO2rpwxuknv+C5jx80ERG/9muPO+nuJ/7sz/73M04/tSsxXuk+87GP/cFT/vgPn/mndzvtxAf9wMlHHfXC3/ntJ1z/zWve974P3f/7zznr3iceddRBD/mhBz/raS96/vNfeMSRGx70wDOr6szpOC6/7Po/e96fH3+Xg3/yJ390Ootv3rDteS982dJSHrQbZqUqpekjIqXpdFJVVUkH/DQ6m7sceFKUKqWmbvuS6pi76uodr3r1eTfdvJKrdnkyLpXSAwC4U9m7d29EGg6H8/PzVR3jWemjWnsp/+ZBVF2pprNuMpksLS31XZ9zTt9ymleJYbOQZ7EwGEaeVLH8y7/8qHvf6/go8drXvHHLps3Pf8HzHvKjP3z8iceecNdjjzjq8Gc95+mP/fVfefkrXnvNtXu7Lt78lv9z5j1P6vuVhcVmOtrzoz/6oHPue3LJcdnFX3rTm897/vOf+/u//7tHH3tsO4wtB80/7Mcf9sIXPme0MnrZS88dtHHvM49/9M89fGV5ZxWz6XTplg1OI0WJ5XEsLlajWXQRXWk2btpy0MEbnvrUx7ZtbN++81d+7fE/9/M/98w/ffrJp506y7E0imauud8PPvjZL3jhX7zs3E98/MLRctz9+MEPPvDsjYsbRrPyjOe9+JKrb+hKPOxhP3bqqWf87u/87x07bp5109yXkuO1r3nLAx/4g+ee++quzHIVf/lX79i+fWXWD3IMcrR9qktUJfU59SXlO8FXkfA7wJQuos8pRZ9zznVJ8eEPfX7H9kk72DTLkdtSGov6AADuVIbDYUTp+34ymXRdNHWKVEdq/v2XNJt1ETGZTFangDV1/S3vs45Bk9th3XaTpdNPP/Fxv/qQton3vvefR6PlJz3p17duPXSS44LP3fzhj126NB50pX7AA+/7oAf9wB/98VO7WSk5PfGJv17y6OCtGyLGz3j6Ly/OV5dffvVTn/r0X/yF/3HSSffqSnz2c9e+9g0fPf+zNw7nYjh/8OMf/8vj0fjzn/tqyfGU33vkUUdunZ+v6tSv92hVoi4pPvLx83/7ic96/O888wlPevW2XSv13MI553zfccdsGA7iHe9411ln3efHf/KhKcWlV2572rNf84Qnv+CDH7msDKpDjjr21a990Xlvedum+RhW8SMPPqetB+NZtdzPveRV740UVTN42jN//Scf/hMvffnrh8PBaJL/9u/ef9OOG5/xrCc27TDV7Yc/csn7/+nTg7mDo16clraUQUSVqxzRl6orqb8TfBWZ6nmASU00VR0xKzk1bdtFnH/+FzZtOmTXSpcjbdy8/1fk1wAAF0FJREFUuLx3T5P0PADAncfevXtns7Tx0I2Li4t9H20To/HaDM+Solp/kNanepYUkdKWLVv60vUlxuPxv72p7KalrYej5eX5YXvO2d9X+hhPu/f84zsf85if77qYztIfPO3ci/71q3t333zowRtf/Od/dI+Tjz/nfg989nNe+LWvf/1e9zplw8bNc8O6n42PPfbI+UH0s3j3u989GDR3vdvd5hfiA//8xRe/5M3X37DtkIO3nHD8Ua946VOqOk4+5eS3vvWtZ5z57Crifve/71v++p3zc01aW3eYVs83TFX72c99IdWbu9he0qbl0fIJJxw6ncWgjauvufIP/vD32iauvWHlf//eM3LM3Xjjzs9+4bk3/tav/uJj7tuXOOigQ66+as8xR286+qgjBoO5aamuu2FPF1d86Wu7T73b5uVRPORHHvyhf/7Atdd2dVVe9rKX/u4TfqukqFJcvy0/7wUvGQ43DRe2Lu1amfb9YFCvj/HlSF1EEwf+2IrwO9DkiCgll7adG03LF750zSWXXXfzzmgXNtZNWhntTVWEMT8AgANAWb9vS/sW3+2roP3eJrZs3VLXMRqPv3Hxped/+pN9X/oyiNWD2tMt72PfTWCpymg2+eZ117fDre1gPnc5RykRJfL6hyxtPZx2XV2XVOcHP+jsqoprr7n26qsvO/PM7+26eMPr3/7pz1w4t7i5ndswmk6f9vQ/+7lH/XDJ+a53PfGiiy66+8mnDNo49dS7X/Tlq068ywnjaXSj0T/90wee/OQnt+3gymvHL3npW27eOWmHW2/Ytmdl5apXv/Zdv/W4n7rfA8552Steft111x95zJEPesA5b/3bd0yms7V/c4koVSqxZ89K3ze5pGkuJaVUNcccc3TdxGQaVZ02b1pcnsTLX3Hurr1LfeT5jZsHuX7dm9566eWXHbJlftfuXf/47nc99rG/cPhhG5p2GLNqbsPGPcvlD/7w+S950ROP/Z7Djjp28RGPfNQTn/TM44499PvPOesnfvqHlsYx38ab3/LOSdfO+mrXzbvawYamqvpIkUqKUlJJpcSdYp984XegSTEbT9NcytEuRzz7xa/cPaubxU19VKVMqrK6E64RPwCAO2zuVZFKRInUrz6pH6WKMogSUdrVCMppdVFeXn3Zs7w7mno0K9Vgw55x6vtbmvDbyqmali3N3OJovBJptmXjUVWkbbt2tBvSNEdOEZHbdlbVTT8rdTM87PDFUsW27duOPubI+bmNc4P4kR/+8fv8wP1LHd10uSrdZLTn4IM3Tcbj0049bW5hYTCItolNB22e9P2Wgw+fG8Q1127vJ/m+975fVafzP3vhjbsmXTPXd3m4eOho1l/4+UtyHVsPWTz00INvuummo48/8sSTDy5VrnLTlygR0+loOGjyNJp+oermczW3uLhlaRLt3GAwOLhOceP22cbFg9o6mjr+9FlPGk0i6qjqKCXqPlKO0SgWN/1MXyLVMclx8OFH7rpqZ6S6SWnbtu1vPO/tf/KM3ywRD/3xB3zmgksuu+zrr3/TixYWY8/KbNt13d+/5yO7VurFjXPjyZ65hVjeu2s4HEaJKkqVqyqGJao7wSI/4XegydEM2lKlla6/8MIvX3rFN1N1RF5/Wig5tQ8A4I4urbdfv35+3bcO8aWS0todXkkRw3a+5OhLGrYLm7Yc1raDvusj0r8ffu2OlZhf3FQPJmU22rV9aWklTj3l2Ne97tquj7aOow7fmLu9s76uq1xVdUkRVZQSdd3Udc5ddcnXLrrqxj2pmaXSz7XR99NLvlqGw6ZEU0r3mfO/uGvX9JvXbouSUq5TRJRU5SZKszoBNedBrpocXSlNyW2Jpqz+W8pa0a7ukVlKO5uOR+PFI484/OKvf/V+9z/j1JPvsrg4N+7bPXt21/Obu9lyM9g7nhx6+CFt1y0tL0+bOr3u9W/75vXbx+NomrmqGQ4jmqbftKXdsffGlOq5DVum3fzNN++ejqcL85tGK0v1YHavM++RuyhVXHfdtksu/XLE7Etf/Np9zjpl00I73rty+BEH9XXsXV7asLC4srKyccPG6XRWRaRcpRKppLI6iVb4cZuqI0XVlxg09afOv6iuB7nEreYJmOgJAHAHD7/1tXiRSqQSkdfnePaR+hQllSpFpFKn0qdSVVHnrtp00Obt23d+4H0f3Lp1S993+x3gcKuTHCJKn9obds1Wxisl57m2/cxnL/iFR58962I2Gc+1sXtX/sEH3ue8t3/w6m9um2vbcUk3XR/HHBNHHnn0xRdfPPp/7d15lFTVnQfw3+/e+96rvRcQaNYWjCwqYtyQTVTABaIMosigcQM0Qc1ESXSOJIDgEUcZzWJUcB0UcZtkNNE4OAERNAm7oqgg0kI30DTddHUtb7v3N39U9YIeNefMSY7F/D4HzqOL96req1NVp7/1u/f+8m4qHqutrX3m2ZWhlqlEpPHQ/iFD+t9x+62e7z711FPVfY+7+NwL3SD888YdCAIJRaGHPFmICARgJGohlTJACLJ4OQQAEklB8dIAjUJQBw6k+1UfU1lZtmnzX84afvKxx1VcPuXiJ5e93LlTtwOHWhJJ2lP76emD+wJAS6Yx4tgSYcBxJ6949v7ysh6f76m3Hae6d3L5c/coG/79F0916dp90uXjcll4a/W2wPPy7sF4TA09Y+DE8WdLAQDw7NMvn3Fq//79j7/z9nlPP/2bLl06de9aNvPaK6bP+nn37n38QEeU09KYi8USrYNvTSHJFmuzHPzYP44BQiAE14d3392EwgZdmNVnOnyUMMYYY4yxkoh/0B4qCmM7MQSAQlJCEoU/AqQSkG3JlSXLR48aTiSxOPbwy1/9F4KfTAdixYpXDVEQ0gcfbG88rCvL5IknDlz6yNNXTZt6bJ/K++798eq3t61etbautm71qnWXTxleVdXtu989fdXqP026eMK0aeNVJPXxzr0HD+wZMfz4qVO/179/srYuX7Nn2/QbJ3ftIYJQHG4+IIhEMcAiABRWDkVDCEYQCSAkEoSCUBAIRCQpCiGQQBCCUTs++eykQf3OHj18xvUzx4wdMWDQoBnTJ/Ts02Xdn3e9+db60HVrdjb6ASgFx/c7edmTL1155aRzzjkxGrtj5cr1ZwwdXF1dNW7smQCwb1/zzp2fzZh5jQ7g85rG+n31yVhUKux3XPd5c24irQXKZcvW+G5m7s9nZzL5bZt3Lv3NS4vuvaG52Rs17Pif3fHDpUufAeMoYUftuNA2FYfaUmGS31HwguPgV2pkcRLfyjf/erA+bXTCFNp2QuENhkfJ5FPGGGOMsf8X2a8NAQCgBpAd6kvFOX7GhJYlolGnurp66ND+ZWWQy3/dt/0a4GAaXn/9rUMNTaisQOsNG7acP+bUseee86NZt3jZ3HXXXTP4xF4DBvXaX1e3e9fu/3r1jREjhvfqKW699fZfPnjvsDPPqOraZfrMcQ2NlIgDEDoW+L6//IVlJ5zUd+DAYwnh+RdfO3Rov4AyLLRgRwNoqNiNTyMYhFBiiICEAlBjcXhncc1RAYBgAPCtNe9PmzYmGu18zfVXL39u2bwFC6RUF4w7Y+iwMzZt2U6UWvU/78+4dool4NJJl1515fSBg/oNHHDSsOEDTjl1gFAABErB5zV1CxbeN/LsMdEoGIB16zYHnhuNoA7z1199bSoV1a559ZW1Tzz268effNDNueXJ6MK7Zl515R3PP/fm1Gljsr6+8bpzNv5l7cYtn3m5dCzRzQ8ISJAgU4zidBQUVzj4lRhCyHs6IPH886+EoSWEowlbPxra2l8yxhhjjLFv+691HUcPIqIQAIBhGAqBhkKpgCC0HWUoIAiCkPJudsvWDfX19a7rWpYEEK3zfdr+ga0VP9Xiy6bGZstyjEEt8NkVfxw54tTqvtWPPPLws8tWLFq0+Lsjz+x/wgmen3ec2K5dexfc/cCiRTf16t3p/AsvWrDw7lFnjzhv3EVOxLFslcv627Z99Morv08kEvPnzc278NcNu5cseUXKRBC4hnwCMGDQQqFAGzDkAwZKKR0E2oTKcogCFGBIa+NLJQ2BVGAgAIRt23e99J/vXTxh8KWTL/HD3E03zTrxpCFDh51X0blbPt+Sz4dNfmbpk69NuezcLp2iD/xi8fMrnlm/cfMpp57Ur+9xUlmHGg9v3/7+mrfXDBt51tRp41vyUFeXfvX3Kysqk2GYvvnma4afNRiBNm9Zv+TxxXfd/dPefbpalvQ8cmyc8YMrfjJ7Nonc5Msv1iFcf93kHXcuzrtI5CIACQGgQfgAGkAAlXxu4uBXkh8S+w4cqvn8oCHHkCq+1dFwqY8xxhhjrAQJItLaAAEZYSnHEKEkrYFAa9KAFI1GpNKagnS6ubZuT8OhxmSiDAkLc/oK66lAh4l+BlVOW74blJWnWlpySTu2c/e+2Xfcv2jhrb2O7fGT22/b9v6HDz760Pb7f5XJWIlYVTwR3b234eXf/mXmjBGjzx09auSoBQvn3/fgQxUVFYlEqqH+YLduPceNGX/ltEs8H3bsaPrZnCUt6YST1MoOnajSAJ4O8r4rbSAJGjSiRtSBzgPJiO0Y1CBAkAi1CTX4GiwLpKVCH0DF5i24v1f1/KGnHXv+hRMnTrxsxQsvzpmzMFXRu7n5cCSSIBtXvPhczZ4dc+fc0ve4brf95F/Wrn3nkUef3LWrRghl29bwEafffPMP+1T3ynpUsyc7+6dzm5tzYeCNPW/EFZefpxDCAB557LEHHronmSgXlqw/CJs2vTv6vGGnnN7/lttmLV786+p+fb4zsHrIyQNvmHH1ovuWgoVCOgAC0ACEIDSYoyE0cfArMRrAcuTWrZ/k8wQYCUOJEkHo1pEAXO5jjDHGGPuWow4d9xBAKimRtBQAZFkqEQaoQYEEg5Yf+NKONja3eGFY2amiorIbKOuUVIWb94uzfb5c7wMgEM05s2XLTq2FEDEDEd93V6/b/MCvnr5q6pS+vWODTh70m4cfSmfD+fOWvPPudg2hCmH5C78DqadMPisZsef8bO7MWQcamhryWbcimerStXtZKhkaeGf9B0uWvtGUyUSSqSA8rCwMtOeGIO2opyGTh1gS/BBCg2hAKAtAeQFpkhoAAKWV0ASE4GvwAhNokIB2vNPP5z8647rJ48YMJlTf//7UiZdOzmTpmulzGw5lBVQIDNe8/dH8hY//aNZlXbuWXXDhqLPPHZ7LZgOt4/G4UDYKyBp44bcrH126whgJKMsrOl177SQykPeDf7vvsdPOHN2jV18h1N59mVk/mJdIRE8ddloqGTl/woTAlD/62Ipf/uJuZcFFE0au37pzzbqtoQ4AJQC0puqjAQe/EhMQCIQPt3+G6CA6UtoaAiykPmwdNY1c+mOMMcYY+xYHP2yboWMAQGtynEhLGiJOmaViKCNBaBOA60nAaN4VTqQy1JGGQ/lETDQd9vfU7iIjvqbiBwiWFUMjAISQVi4PgNFYquqF36167Y9vjRg69Ke3XltW7iTiyo6WR+IVmXyQyXtG4JInlq9bu/bXv7yzPC7KK6q6VlUhFJu+N+dg2bIXn3jyeWGVk+0YFUhpSRDZrPIDkFYklugaaNAAobGUnSIStu2EBL5rpJXMeeAIEDIphAMIjU0gZNKxKt0g8H036om7Fz28atWQRffcrF0wxorGIZ8PABzAY0Ltk3FXr9m2ZfMHM2dMuWTiUKmkHU+B9oUlbQs2bN5zx5x7mloyoRYIIurEljy2uEsFHG6Ed9at2/5J7Q033QBCNGfhP5a/WVPX6Hn5eQuXzp8/Kxa3LvjeOes3vr9w0ZJ/vfNGOwI3/vDKP7yxLhqLExCABBKCgEAcBb9eI/H4wJKSMyQEXnPdXds/afZMSktLk4voA2gEkMYiIMPBjzHGGGPsWx38DAG21eqEISlo/Ngxn3y0DQI/UV62fsvmf75i6oZNGwEgmUhs3bJ18MmDNVHnispYPAZCkA7bvvMX1P7lP7aW/nw/WPXW+tDYGqIhCmkZQxlB2ahF2ncTTqT/8dWVld3e+6Bm774WUI6ylQ6zYDKO1JL0SQMGDjhhYCplC2nSaW/vntoPt39U33AYrbg2lrTizelcxBEKzcDvDDrzrM7ppvQbr789adJ4FVGbtn763tYmz4RoEQrltVDvqvjF44egaXn15bVnnnV6t95lbhhd/sIb6ayNNiQTsUzTgcpUTOczRvvdu3fv3adPeefOK/+0Ou+RobgAijjouYejyugw16ky1btPn6pu3aWUDQ1Nn3/eUFdfryKqOd+iVMR1/Z7d+ww/7fS4pcvj8vXXX62s6tmn36BcRieTqf9e+Qc/yAGR1mLkyBGxuO1EoWbn7m1bPzpv7NhUZXnOC9dv3Lq3bj+BRJJAUhASGsKSbOew+sXbe1ZVcPArSS5AqGHsBT/IumVeGAlBgAwAPUBCAmEsAiIOfowxxhhj3+rgV/gVXAAAEtiOMn6QbmzoVF6uQ08oK1nRaceOHT169Mjn80opRNRaSymNMcYYIeGb2soRaeP5mCrv6vp4uCWrHLRso0SAoReNOL6bDdxcLFaWzmjLSUUSqUOHGx2LYlEVuhlZWF4UYkYLyxa2bfm+S0R530+UVaQzbjJVkW7JWsqgCUhTJJ4P3JwSESktX7uBEbbVI5PL+MZPJlPGlxbmI06WgiyaGIDyITSSgtABWe5TTgoURkct8LM525ZhGNqW8nRgCGKJRMbNSwGel09EI37eS8bimXQuFk25rhZoK2Ub0J7OkTB2zHE9z7EjYUCKEENPgS+lEdFIJieQ4rlcLp4U0vICPyhL9WhsbEqmnP31nx5TfkzgCuXYnu9ajpNxXdu2iQRCIfgJQk0YcvBj/1DNIWzYuP/Ht84NdMKICKDUGBYXmSUUpDj4McYYY4yVYhpEKFTr2lrzfVN6/GZIIFrvkVoLhITt91BspV7YB9v3Kdy9OLJDYPGkqL0DISEQUDEmdjxnAtk2PQ5JABoEXXxEQkAAIAJBxZpn8fKxfepj22Mdcb3Y4anq0AgRWoN0+1NXfITCKSAAida1MAwUa3ei9dk2Hc7qS1fbeqUl+qrqGPx4jl+J0QTr3vmr1qiUCkEEOgRJR746GWOMMcZYyUHqkFn+lv3/xjwJ7UkPWpPeV8TOjjvg18TL9sVpWveUX/e4qAGA2tYgROgQz8yRx+BXXxy2nw1+Vfo98j8QAbBDfGt7rI5ngsWTx/9LwC4NvAhkqX0kIHz08cft70vEr3nFM8YYY4wxxhgHv9LTkoGamr0gZKCNIRKy8P0KF/0YY4wxxhhjHPyOFrs+y2VzAQrLABkyIKitt4goBj/OfowxxhhjjDEOfqXskx27SSgDQhsgIbTRrXNSj5ysyxhjjDHGGGMc/ErUntp9heBnCAHREHWc44eAyBU/xhhjjDHGGAe/krZ3X73nGxKKUGhDJNAUlzhqXaeIWzkwxhhjjDHGOPiVtLr9B0MNAEJIaYAQEZA6rMrL5T7GGGOMMcYYB78Sl063AKAmQqFQCCIDHRuvcLmPMcYYY4wxxsGv1IUBCZRGGyFAIAGQMAgkAAQhECc/xhhjjDHG2JcofgpKS1NzC6AUiGQCABIACAJIQGGeHwbEk/wYY4wxxhhjHPxKXNssvvYBntB+E6c+xhhjjDHG2BfxUE/GGGOMMcYY4+DHGGOMMcYYY4yDH2OMMcYYY4wxDn6MMcYYY4wxxjj4McYYY4wxxhj7O0AiXgeSMcYYY4wxxo5mXPFjjDHGGGOMMcYYY4wxxhhjfx9zx04YJ7C9M7WEUYU+1Xbh59HF2yee0n7MaBgKDoyGntADEACsr7n/Ib2P3AJUA0ChF7YNADC4ePPg6iO2o4slsgvEkceJ4nHlxePKi/u3brcUL6V1GykerYp//1y8/YvbMXDktrXh+sTa2dMVADzVs/DzF7enwZHb1uP+qXb2dLvD8/C/NqyUV12/2h0AAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">22<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x14 h11 y6f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y6f ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko związane z ot<span class="_ _3"></span>oczeniem praw<span class="_ _3"></span>nym<span class="ff6"> </span></div><div class="t m0 x1 h8 y2b7 ff8 fs3 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _13"> </span>stanowią <span class="_ _17"> </span>zarówno <span class="_ _13"> </span>ba<span class="_ _3"></span>rdzo <span class="_ _13"> </span>częste <span class="_ _13"> </span>zmiany <span class="_ _13"> </span>re<span class="_ _3"></span>gulacji <span class="_ _13"> </span>prawnych <span class="_ _13"> </span>w <span class="_ _13"> </span>nasz<span class="_ _3"></span>ym <span class="_ _13"> </span>kraju, <span class="_ _17"> </span>jak <span class="_ _13"> </span>i <span class="_ _13"> </span>różnego </div><div class="t m0 x1 h8 y71 ff8 fs3 fc0 sc0 ls0 ws0">rodzaju <span class="_ _e"> </span>zmienia<span class="_ _3"></span>jące <span class="_ _e"> </span>się <span class="_ _14"> </span>interpretacje <span class="_ _14"> </span>prawa. <span class="_ _e"> </span>Doty<span class="_ _3"></span>czy <span class="_ _e"> </span>to <span class="_ _e"> </span>ure<span class="_ _3"></span>gulowań <span class="_ _e"> </span>i <span class="_ _14"> </span>interpreta<span class="_ _3"></span>cji <span class="_ _e"> </span>przepisów </div><div class="t m0 x1 h8 y72 ff8 fs3 fc0 sc0 ls0 ws0">podatkowych, <span class="_ _1b"> </span>uregulowań<span class="_ _3"></span> <span class="_ _18"> </span>praw<span class="_ _3"></span>a <span class="_ _18"> </span>handlowe<span class="_ _3"></span>go, <span class="_ _18"> </span>przepisów <span class="_ _1b"> </span>prawa<span class="_ _3"></span> <span class="_ _18"> </span>pracy <span class="_ _1b"> </span>i <span class="_ _1b"> </span>ube<span class="_ _3"></span>zpieczeń <span class="_ _1b"> </span>społeczny<span class="_ _3"></span>ch, </div><div class="t m0 x1 h8 y73 ff6 fs3 fc0 sc0 ls0 ws0">a <span class="ff8">zwłaszcza <span class="_"> </span>uregulowań <span class="_ _1b"> </span>p<span class="_ _3"></span>rawa <span class="_ _19"> </span>ochrony <span class="_"> </span>środowiska <span class="_ _19"> </span>naturalnego. <span class="_"> </span>Każda <span class="_ _1b"> </span>zm<span class="_ _3"></span>iana <span class="_ _1b"> </span>praw<span class="_ _3"></span>a <span class="_ _1b"> </span>bądź<span class="_ _3"></span> <span class="_ _1b"> </span>jego<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y43 ff8 fs3 fc0 sc0 ls0 ws0">interpretacji, <span class="_ _3"></span>m<span class="_ _3"></span>oże <span class="_ _3"></span>wywier<span class="_ _3"></span>ać <span class="_ _3"></span>negatywny <span class="_ _3"></span>w<span class="_ _3"></span>pływ <span class="_ _3"></span>na<span class="_ _3"></span> <span class="_ _3"></span>działalność <span class="_ _1c"></span><span class="ff6">Grupy</span>, <span class="_ _1a"></span>choćby <span class="_ _3"></span>poprz<span class="_ _3"></span>ez <span class="_ _3"></span>wzrost <span class="_ _1a"></span>kosztów </div><div class="t m0 x1 h8 y74 ff8 fs3 fc0 sc0 ls0 ws0">jej funkcjonowania lub utra<span class="_ _3"></span>tę konkurencyjności.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y160 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y160 ff6 fs7 fc0 sc0 ls0 ws0">Ryzyko kursowe<span class="_ _3"></span> </div><div class="t m0 x1 h8 y161 ff6 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _3"></span><span class="ff8">narażona <span class="_ _3"></span>jest <span class="_ _3"></span>na <span class="_ _3"></span>ryz<span class="_ _3"></span>yko zmian<span class="_ _3"></span>y <span class="_ _3"></span>kursu <span class="_ _3"></span>walutowego <span class="_ _3"></span>ze <span class="_ _3"></span>wzglę<span class="_ _3"></span>du na <span class="_ _3"></span>fakt <span class="_ _3"></span>rea<span class="_ _3"></span>lizacji zna<span class="_ _3"></span>cznej <span class="_ _3"></span>części </span></div><div class="t m0 x1 h8 y2b8 ff8 fs3 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _13"> </span>na <span class="_ _11"> </span>ry<span class="_ _3"></span>nki <span class="_ _11"></span>zagra<span class="_ _3"></span>niczne <span class="_ _13"> </span>w <span class="_ _13"> </span>sprzedaży <span class="_ _13"> </span>ogółem <span class="_ _17"> </span>oraz <span class="_ _13"> </span>fakt, <span class="_ _11"> </span>że <span class="_ _13"> </span>czę<span class="_ _3"></span>ść <span class="_ _13"> </span>kluczowych <span class="_ _13"> </span>surowców <span class="_ _13"> </span>jest </div><div class="t m0 x1 h8 y2b9 ff6 fs3 fc0 sc0 ls0 ws0">importowa<span class="ff8">na. Grupa dą<span class="_ _3"></span>ży do bilansowania pow<span class="_ _3"></span>yższych wartości.<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y2ba ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2ba ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko zmian cen sur<span class="_ _3"></span>owców<span class="ff6"> </span></div><div class="t m0 x1 h8 y165 ff8 fs3 fc0 sc0 ls0 ws0">Podstawowymi <span class="_ _18"> </span>surow<span class="_ _3"></span>cami <span class="_ _18"> </span>chemicznymi <span class="_ _18"> </span>d<span class="_ _3"></span>o <span class="_ _18"> </span>produkcji <span class="_ _18"> </span>włóknin <span class="_ _18"> </span>są<span class="_ _3"></span> <span class="_ _18"> </span>surowce <span class="_ _18"> </span>ropopochodne, <span class="_ _18"> </span>prz<span class="_ _3"></span>ez <span class="_ _18"> </span>co </div><div class="t m0 x1 h8 y166 ff8 fs3 fc0 sc0 ls0 ws0">identyfikujemy <span class="_ _13"> </span>r<span class="_ _3"></span>yzyko <span class="_ _13"> </span>gwał<span class="_ _3"></span>townych <span class="_ _13"> </span>zmian <span class="_ _17"> </span>cen <span class="_ _17"> </span>ropy <span class="_ _17"> </span>naftowej. <span class="_ _13"> </span>R<span class="_ _3"></span>ynek <span class="_ _13"> </span>ropy <span class="_ _17"> </span>jest<span class="_ _3"></span> <span class="_ _13"> </span>rynkiem <span class="_ _13"> </span>wra<span class="_ _3"></span>żliwym, </div><div class="t m0 x1 h8 y2bb ff8 fs3 fc0 sc0 ls0 ws0">zarówno <span class="_ _13"> </span>na <span class="_ _11"></span>sytuac<span class="_ _3"></span>ję <span class="_ _1c"></span>polit<span class="_ _3"></span>yczną <span class="_ _13"> </span>jak <span class="_ _11"></span>i <span class="_ _13"> </span>gospodarczą <span class="_ _13"> </span>na <span class="_ _13"> </span>całym <span class="_ _11"> </span>świe<span class="_ _3"></span>cie. <span class="_ _11"></span>W <span class="_ _11"> </span>zw<span class="_ _3"></span>i<span class="_ _3"></span>ązku <span class="_ _11"> </span>z<span class="_ _3"></span><span class="ff6"> <span class="_ _11"></span></span>tym <span class="_ _13"> </span>jest <span class="_ _11"> </span>rów<span class="_ _3"></span>nież </div><div class="t m0 x1 h8 y2bc ff8 fs3 fc0 sc0 ls0 ws0">rynkiem <span class="_ _1b"> </span>trudnym <span class="_ _19"> </span>do <span class="_ _19"> </span>przewidzenia. <span class="_ _19"> </span>Gwałtowne <span class="_ _1b"> </span>w<span class="_ _3"></span>zrosty <span class="_ _1b"> </span>ceny <span class="_ _19"> </span>ropy <span class="_ _1b"> </span>mogą<span class="_ _3"></span> <span class="_ _1b"> </span>wpłynąć <span class="_ _1b"> </span>na <span class="_ _19"> </span>pogorszeni<span class="_ _3"></span>e </div><div class="t m0 x1 h8 y2bd ff8 fs3 fc0 sc0 ls0 ws0">rentowności prowadzo<span class="_ _3"></span>nej działalności.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y2b1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2b1 ff6 fs7 fc0 sc0 ls0 ws0">Ryzyko windykacyjne <span class="_ _3"></span> </div><div class="t m0 x1 h8 y2be ff8 fs3 fc0 sc0 ls0 ws0">Wciąż niestabilna <span class="_ _0"></span>sytuacja rynków <span class="_ _0"></span>finansowych i <span class="ff6">sy<span class="_ _0"></span>tuacja makroekonomiczna powoduj<span class="ff8">ą, że w <span class="_ _0"></span>kraju <span class="_ _0"></span>i <span class="_ _0"></span>za </span></span></div><div class="t m0 x1 h8 y2bf ff6 fs3 fc0 sc0 ls0 ws0">granicami, <span class="_ _c"></span><span class="ff8">istn<span class="_ _3"></span>ieje <span class="_ _c"></span>niebezpi<span class="_ _3"></span>eczeństwo <span class="_ _c"></span>transak<span class="_ _3"></span>cji <span class="_ _c"></span>z <span class="_ _c"></span>firma<span class="_ _3"></span>mi, <span class="_ _c"></span>które <span class="_ _0"></span>mogą <span class="_ _c"></span>płacić <span class="_ _0"></span>z <span class="_ _c"></span>opóźnieniami <span class="_ _0"></span>lub <span class="_ _c"></span>ogłoszą<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y2c0 ff8 fs3 fc0 sc0 ls0 ws0">upadłość. <span class="_ _1c"></span>Dotyczy <span class="_ _1a"></span>to <span class="_ _1c"></span>równi<span class="_ _3"></span>eż <span class="_ _1a"></span>kontrahent<span class="_ _3"></span>ów <span class="_ _1a"></span>Grupy <span class="_ _1c"></span>zwła<span class="_ _3"></span>szcza <span class="_ _1a"></span>z <span class="_ _1c"></span>Europy <span class="_ _1a"></span>Ws<span class="_ _3"></span>chodniej. <span class="_ _1a"></span>W <span class="_ _1c"></span>takiej <span class="_ _1c"></span>sytuacji </div><div class="t m0 x1 h8 y16e ff8 fs3 fc0 sc0 ls0 ws0">może <span class="_ _17"> </span>za<span class="_ _3"></span>istnieć <span class="_ _17"> </span>koniecz<span class="_ _3"></span>ność <span class="_ _17"> </span>utworze<span class="_ _3"></span>nia <span class="_ _17"> </span>stos<span class="_ _3"></span>ownych<span class="_ _3"></span> <span class="_ _17"> </span>odpisów <span class="_ _18"> </span>oraz <span class="_ _18"> </span>istnieje <span class="_ _18"> </span>obawa <span class="_ _18"> </span>co <span class="_ _17"> </span>do<span class="_ _3"></span> <span class="_ _17"> </span>możliwo<span class="_ _3"></span>ści </div><div class="t m0 x1 h8 y2c1 ff8 fs3 fc0 sc0 ls0 ws0">odzyskania <span class="_ _3"></span>wszystki<span class="_ _3"></span>ch <span class="_ _3"></span>należności <span class="_ _3"></span>w<span class="_ _3"></span><span class="ff6"> </span>przyszłości. <span class="_ _3"></span>Trudn<span class="_ _3"></span>ości <span class="_ _3"></span>finansowe <span class="_ _3"></span>kontrahe<span class="_ _3"></span>ntów <span class="_ _3"></span>mogą <span class="_ _3"></span>mieć <span class="_ _3"></span>wpł<span class="_ _3"></span>yw<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2c2 ff6 fs3 fc0 sc0 ls0 ws0">na <span class="_ _3"></span>w<span class="_ _3"></span>yniki <span class="_ _3"></span><span class="ff8">poszczegól<span class="_ _3"></span>nych <span class="_ _3"></span>spół<span class="_ _3"></span>ek <span class="_ _3"></span>Grupy.<span class="_ _3"></span></span> <span class="_ _1a"></span><span class="ff8">Zapobiegając <span class="_ _1a"></span>niekorzystnym <span class="_ _3"></span>e<span class="_ _3"></span>fektom <span class="_ _1a"></span>opisanej <span class="_ _3"></span>w<span class="_ _3"></span>yżej <span class="_ _3"></span>sytuacji<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y2c3 ff8 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _3b"> </span>ubezpiecza <span class="_ _14"> </span>sw<span class="_ _3"></span>oje <span class="_ _14"> </span>wie<span class="_ _3"></span>rzytelności <span class="_ _14"> </span>hand<span class="_ _3"></span>lowe <span class="_ _14"> </span>w <span class="_ _3b"> </span>profesjonalnych <span class="_ _3b"> </span>firma<span class="_ _3"></span>ch<span class="ff6"> <span class="_ _3b"> </span></span>zajmując<span class="_ _3"></span>ych <span class="_ _14"> </span>się<span class="_ _3"></span> </div><div class="t m0 x1 h8 y2c4 ff8 fs3 fc0 sc0 ls0 ws0">ubezpieczeniem <span class="_ _18"> </span>należ<span class="_ _3"></span>ności<span class="ff6">, <span class="_ _18"> </span></span>co <span class="_ _18"> </span>ogra<span class="_ _3"></span>nicza <span class="_ _18"> </span>to <span class="_ _18"> </span>ryzyko. <span class="_ _18"> </span>Grupa <span class="_ _18"> </span>jest <span class="_ _1b"> </span>narażona <span class="_ _18"> </span>na <span class="_ _18"> </span>w<span class="_ _3"></span>ystępowanie <span class="_ _18"> </span>ryzyka </div><div class="t m0 x1 h8 y2c5 ff6 fs3 fc0 sc0 ls0 ws0">windykacyjnego w st<span class="_ _3"></span>opniu umiarkowanym.<span class="_ _3"></span> </div><div class="t m0 x14 h11 y2c6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2c6 ff6 fs7 fc0 sc0 ls0 ws0">Ryzyko stopy proce<span class="_ _3"></span>ntowej  </div><div class="t m0 x1 h8 y2c7 ff6 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _1a"></span><span class="ff8">nara<span class="_ _3"></span>żona <span class="_ _1a"></span>jest <span class="_ _1c"></span>na <span class="_ _1c"></span>ryzyko <span class="_ _1a"></span>st<span class="_ _3"></span>opy <span class="_ _1a"></span>pro<span class="_ _3"></span>centowej <span class="_ _1a"></span>z <span class="_ _1c"></span>tytułu <span class="_ _1c"></span>finansowania <span class="_ _1c"></span>działalności <span class="_ _1c"></span>poprzez <span class="_ _1c"></span>kredyty </span></div><div class="t m0 x1 h8 y2c8 ff8 fs3 fc0 sc0 ls0 ws0">bankowe <span class="_ _3"></span>krótko <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _3"></span>długoterminowe <span class="_ _3"></span>o <span class="_ _3"></span>zmie<span class="_ _3"></span>nnej <span class="_ _3"></span>stopie <span class="_ _3"></span>procentowe<span class="_ _3"></span>j <span class="_ _3"></span>opartej <span class="_ _3"></span>o <span class="_ _3"></span>WIB<span class="_ _3"></span>OR<span class="_ _3"></span><span class="ff6 ls25">/ <span class="_ _3"></span><span class="ls0">SOFR/<span class="_ _3"></span> <span class="_ _3"></span>EURIBOR<span class="ls26">. </span></span></span></div><div class="t m0 x1 h8 y2c9 ff8 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _11"> </span>bie<span class="_ _3"></span>żąco <span class="_ _11"> </span>m<span class="_ _3"></span>onitorowane <span class="_ _13"> </span>są <span class="_ _13"> </span>decyzje <span class="_ _13"> </span>Rady<span class="_ _3"></span> <span class="_ _11"></span>Polity<span class="_ _3"></span>ki <span class="_ _11"></span>Pieniężnej.<span class="_ _3"></span> <span class="_ _11"></span>Ponadto<span class="_ _3"></span> <span class="_ _17"> </span><span class="ff6">s</span>półk<span class="ff6">i <span class="_ _13"> </span>n<span class="_ _3"></span>egocjuj</span>ą<span class="ff6"> <span class="_ _11"> </span>z<span class="_ _3"></span> <span class="_ _11"> </span>ba<span class="_ _3"></span>nkami </span></div></div></div><div class="pi"></div></div>
<div id="pf17" class="pf w0 h0"><div class="pc pc17 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">23<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">warunki <span class="_ _3"></span>na <span class="_ _1a"></span>jakich <span class="_ _3"></span>zostały <span class="_ _3"></span>udz<span class="_ _3"></span>ielone <span class="_ _3"></span>kredyty. <span class="_ _3"></span>W<span class="_ _3"></span><span class="ff6"> okre</span>sie<span class="_ _3"></span> <span class="_ _3"></span>zakończon<span class="_ _3"></span>ym <span class="_ _3"></span>31 <span class="_ _3"></span>grudnia <span class="_ _1a"></span><span class="ff6">2023 <span class="_ _3"></span>ro<span class="_ _3"></span>ku <span class="_ _3"></span>Grupa <span class="_ _1a"></span>nie </span></div><div class="t m0 x1 h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">przeprowadz<span class="ff8">a<span class="_ _3"></span>ła</span> <span class="ff8">transakcji zabezpieczeń na<span class="_ _3"></span></span> <span class="ff8">stopę proce<span class="_ _3"></span>ntową.</span> </div><div class="t m0 x14 h11 y15c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y15c ff6 fs7 fc0 sc0 ls0 ws0">Ryzyko zahamowania rozw<span class="_ _3"></span>oju eksportu<span class="_ _3"></span> </div><div class="t m0 x1 h8 y71 ff8 fs3 fc0 sc0 ls0 ws0">Przedmiotowe <span class="_ _0"></span>ryzyko <span class="_ _c"></span>jest <span class="_ _c"></span>p<span class="_ _3"></span>owiązane <span class="_ _c"></span>z <span class="_ _0"></span>ryzykiem <span class="_ _c"></span>kursowym, <span class="_ _0"></span>gdyż <span class="_ _c"></span>na <span class="_ _c"></span>zmian<span class="_ _3"></span>y <span class="_ _c"></span>obecności <span class="_ _0"></span>Grupy <span class="_ _c"></span>na <span class="_ _c"></span>ryn<span class="_ _3"></span>kach </div><div class="t m0 x1 h8 y72 ff8 fs3 fc0 sc0 ls0 ws0">eksportowych <span class="_ _1c"></span>wpływ <span class="_ _1a"></span>mieć <span class="_ _1c"></span>będzie <span class="_ _1c"></span>także <span class="_ _1a"></span>umacnianie <span class="_ _1c"></span>bądź <span class="_ _1a"></span>osła<span class="_ _3"></span>bianie <span class="_ _1a"></span>polskiej <span class="_ _1c"></span>waluty, <span class="_ _1a"></span>a <span class="_ _1c"></span>także <span class="_ _1a"></span>sytuac<span class="_ _3"></span>ja </div><div class="t m0 x1 h8 y73 ff8 fs3 fc0 sc0 ls0 ws0">polityczna na poszczegól<span class="_ _3"></span>nych rynkach eksportow<span class="_ _3"></span>ych<span class="ff6">, <span class="_ _3"></span></span>na których działa obecnie G<span class="_ _3"></span>rupa.<span class="ff6"> </span></div><div class="t m0 x14 h11 y15e ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y15e ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko związane z w<span class="_ _3"></span>ystąpieniem światowyc<span class="_ _3"></span>h epidemi<span class="_ _3"></span><span class="ff6">i  </span></div><div class="t m0 x1 h8 y2ca ff8 fs3 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _18"> </span>światowy<span class="_ _3"></span>ch <span class="_ _18"> </span>epidemii <span class="_ _18"> </span>(<span class="_ _3"></span>przykład <span class="_ _18"> </span>pandemii <span class="_ _18"> </span>za<span class="_ _3"></span>każeń <span class="_ _18"> </span>wirusem <span class="_ _18"> </span>SARS<span class="_ _3"></span><span class="ff6">-CoV-<span class="ls4">2 <span class="_ _1b"> </span></span>- <span class="_ _18"> </span>koro<span class="_ _3"></span>nawirus </span></div><div class="t m0 x1 h8 y2cb ff6 fs3 fc0 sc0 ls0 ws0">COVID-<span class="ls10">19</span><span class="ff8">) może spowodować zm<span class="_ _3"></span>iany regulacji prawnych w naszym kraju (spec ustawy), jak i różnego<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y161 ff8 fs3 fc0 sc0 ls0 ws0">rodzaju <span class="_ _0"></span>ograniczenia i <span class="_ _0"></span>utrudnienia. <span class="_ _0"></span>Ten <span class="_ _0"></span>rodzaj <span class="_ _0"></span>ryzyka <span class="_ _0"></span>zewnętrznego <span class="_ _0"></span>może mieć <span class="_ _c"></span>ist<span class="_ _3"></span>otny <span class="_ _0"></span>wpływ <span class="_ _0"></span>na <span class="_ _0"></span>wzrost </div><div class="t m0 x1 h8 y2b8 ff8 fs3 fc0 sc0 ls0 ws0">ryzyk <span class="_ _f"> </span>wewnętrznych <span class="_ _f"> </span>zwią<span class="_ _3"></span>zanych <span class="_ _f"> </span><span class="ff6 ls11">z <span class="_ _f"> </span></span>brakiem <span class="_ _f"> </span>sta<span class="_ _3"></span>bilności <span class="_ _10"> </span>prz<span class="_ _3"></span>ychodów, <span class="_ _f"> </span>ogranicze<span class="_ _3"></span>niami <span class="_ _10"> </span>w<span class="_ _3"></span><span class="ff6"> dostaw<span class="_ _3"></span>ach </span></div><div class="t m0 x1 h8 y2b9 ff8 fs3 fc0 sc0 ls0 ws0">surowców <span class="_ _10"> </span>i <span class="_ _10"> </span>ma<span class="_ _3"></span>teriałów <span class="_ _10"> </span>niezbędnych <span class="_ _10"> </span>do <span class="_ _10"> </span>pr<span class="_ _3"></span>odukcji, <span class="_ _10"> </span>ograniczeniami <span class="_ _f"> </span>związanymi<span class="_ _3"></span> <span class="_"> </span>z <span class="_ _10"> </span>w<span class="_ _3"></span>ykorzystaniem </div><div class="t m0 x1 h8 y2cc ff8 fs3 fc0 sc0 ls0 ws0">zasobów <span class="_ _11"></span>ludzkich <span class="_ _11"></span>(pracow<span class="_ _3"></span>ników <span class="_ _11"></span>Grupy) <span class="_ _11"></span>z <span class="_ _11"></span>ty<span class="_ _3"></span>tułu <span class="_ _1c"></span>za<span class="_ _3"></span>chorowań <span class="_ _11"></span>lub <span class="_ _11"></span>opieki <span class="_ _11"> </span>nad <span class="_ _11"></span>dz<span class="_ _3"></span>iećmi, <span class="_ _1c"></span>ograni<span class="_ _3"></span>czeniami </div><div class="t m0 x1 h8 y2cd ff8 fs3 fc0 sc0 ls0 ws0">przemieszczania się <span class="_ _0"></span>ludzi <span class="_ _0"></span>i <span class="_ _0"></span>dostawy produktów<span class="ff6">, <span class="lse">w <span class="_ _0"></span><span class="ff8 ls0">tym <span class="_ _0"></span>zamykanie <span class="_ _0"></span>granic. <span class="_ _0"></span>Wystąpienie tego <span class="_ _0"></span>ryzyka <span class="_ _0"></span>może </span></span></span></div><div class="t m0 x1 h8 y2ce ff8 fs3 fc0 sc0 ls0 ws0">wywierać <span class="_ _3"></span>negat<span class="_ _3"></span>ywny <span class="_ _3"></span>wpływ <span class="_ _1a"></span>na <span class="_ _3"></span>działalność <span class="_ _1a"></span>Grupy, <span class="_ _3"></span>choćby <span class="_ _3"></span>p<span class="_ _3"></span>oprzez <span class="_ _3"></span>wzrost <span class="_ _1a"></span>kosztów <span class="_ _1a"></span>jej <span class="_ _3"></span>funkcjonowania </div><div class="t m0 x1 h8 y7c ff8 fs3 fc0 sc0 ls0 ws0">lub utratę konkurency<span class="_ _3"></span>jności.<span class="ff6"> </span></div><div class="t m0 x14 h11 y2cf ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2cf ff6 fs7 fc0 sc0 ls0 ws0">R<span class="ff8">yzyko związane </span>z wybuchem wojny <span class="_ _0"></span>i prowadzeniem<span class="_ _3"></span> <span class="ff8">działań wojennych przez Rosję przeciwko </span></div><div class="t m2 xf h10 y2d0 ff6 fs7 fc0 sc0 ls0 ws0">Ukrainie  </div><div class="t m0 x1 h8 y2d1 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"></span>związku <span class="_ _1c"></span>z <span class="_ _1a"></span>działaniami <span class="_ _1c"></span>wojennymi <span class="_ _1c"></span>na <span class="_ _1a"></span>terenie<span class="_ _3"></span> <span class="_ _1a"></span>Ukrainy <span class="_ _1c"></span>Grupa <span class="_ _1a"></span>na <span class="_ _1c"></span>chwilę <span class="_ _1a"></span>obe<span class="_ _3"></span>cną <span class="_ _1a"></span>identyfikuje <span class="_ _1c"></span>głównie </div><div class="t m0 x1 h8 y2d2 ff8 fs3 fc0 sc0 ls0 ws0">ryzyko spa<span class="_ _3"></span>dku <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>do <span class="_ _3"></span>klientów <span class="_ _3"></span>z teren<span class="_ _3"></span>u Ukrain<span class="_ _3"></span>y ora<span class="_ _3"></span>z Rosji, <span class="_ _3"></span>przy <span class="_ _3"></span>czym <span class="_ _1a"></span><span class="ff6">w <span class="_ _3"></span>roku <span class="_ _3"></span>2023 <span class="_ _3"></span></span>sprzedaż <span class="_ _3"></span>do </div><div class="t m0 x1 h8 y2d3 ff8 fs3 fc0 sc0 ls0 ws0">klientów <span class="_ _1a"></span>z <span class="_ _1c"></span>Ukrainy <span class="_ _1c"></span>odbywa<span class="_ _3"></span><span class="ls23">ła</span><span class="ff6"> <span class="_ _1c"></span></span>się <span class="_ _1a"></span>bez <span class="_ _1c"></span>większych <span class="_ _1a"></span>za<span class="_ _3"></span>kłóceń<span class="ff6"> <span class="_ _1c"></span></span>i <span class="_ _1a"></span>wynosiła<span class="_ _3"></span> <span class="_ _1a"></span>33.301 <span class="_ _1c"></span>tys. <span class="_ _1c"></span>zł, <span class="_ _1a"></span>w <span class="_ _1c"></span>porównaniu <span class="_ _1c"></span>do </div><div class="t m0 x1 h8 y2d4 ff8 fs3 fc0 sc0 ls0 ws0">31.399 <span class="_ _3"></span>tys<span class="_ _3"></span>. <span class="_ _3"></span>zł <span class="_ _1a"></span>w <span class="_ _1a"></span>roku <span class="_ _1a"></span>2022<span class="_ _3"></span>. <span class="_ _3"></span>Ponadto <span class="_ _1a"></span>sytuacja <span class="_ _1a"></span>na <span class="_ _1a"></span>Ukrainie <span class="_ _1a"></span>rodzi <span class="_ _3"></span>w <span class="_ _1a"></span>ocenie<span class="_ _3"></span> <span class="_ _3"></span>Grupy <span class="_ _1a"></span>także <span class="_ _1a"></span>ryzyko <span class="_ _1a"></span>wzrostu </div><div class="t m0 x1 h8 y2d5 ff8 fs3 fc0 sc0 ls0 ws0">cen <span class="_ _1c"></span>s<span class="_ _3"></span>urowców, <span class="_ _11"></span>a <span class="_ _11"></span>także <span class="_ _11"> </span>in<span class="_ _3"></span>nych <span class="_ _1c"></span>k<span class="_ _3"></span>osztów <span class="_ _1c"></span>pr<span class="_ _3"></span>owadzenia <span class="_ _11"> </span>dzia<span class="_ _3"></span>łalności,<span class="_ _3"></span> <span class="_ _1c"></span>w <span class="_ _11"> </span>tym<span class="_ _3"></span> <span class="_ _1c"></span>wpł<span class="_ _3"></span>ywa <span class="_ _11"></span>na <span class="_ _11"></span>dużą <span class="_ _11"></span>dynam<span class="_ _3"></span>ikę </div><div class="t m0 x1 h8 y2d6 ff8 fs3 fc0 sc0 ls0 ws0">zmian <span class="_ _14"> </span>kursów <span class="_ _3b"> </span>walut <span class="_ _14"> </span>oraz <span class="_ _3b"> </span>ceny <span class="_ _3b"> </span>ropy <span class="_ _14"> </span>naftowej, <span class="_ _14"> </span>c<span class="_ _3"></span>o <span class="_ _14"> </span>bezpośrednio <span class="_ _3b"> </span>przedkłada <span class="_ _3b"> </span>się <span class="_ _14"> </span>na <span class="_ _14"> </span>sytuację<span class="_ _3"></span> </div><div class="t m0 x1 h8 y2d7 ff8 fs3 fc0 sc0 ls0 ws0">poszczególnych <span class="_ _13"> </span>sp<span class="_ _3"></span>ółek <span class="_ _13"> </span>z <span class="_ _13"> </span>Grupy<span class="ff6 ls14">. <span class="_ _17"> </span></span>Wciąż <span class="_ _17"> </span>istnieje <span class="_ _13"> </span>ryz<span class="_ _3"></span>yko, <span class="_ _13"> </span>że <span class="_ _13"> </span>pote<span class="_ _3"></span>ncjalna <span class="_ _13"> </span>eskalacja <span class="_ _13"> </span>konflikt<span class="_ _3"></span>u <span class="_ _11"> </span>zbro<span class="_ _3"></span>jnego </div><div class="t m0 x1 h8 y2d8 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">Ukrainie i idące za tym, <span class="_ _0"></span>ewentualne nowe uwarunkow<span class="_ _3"></span>ania i <span class="_ _0"></span>zmiany, w tym nakładane sankcje, mogą </span></div><div class="t m0 x1 h8 y2d9 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>sposób<span class="_ _3"></span> <span class="_ _3"></span>istotny <span class="_ _3"></span>wpł<span class="_ _3"></span>ywać <span class="_ _3"></span>na <span class="_ _1a"></span>działalność <span class="_ _3"></span>Gr<span class="_ _3"></span>upy <span class="_ _3"></span>Emitenta, <span class="_ _1a"></span>zarówno <span class="_ _3"></span>poprze<span class="_ _3"></span>z <span class="_ _1a"></span><span class="ff6">dalsz<span class="_ _3"></span>y <span class="_ _3"></span></span>wzrost <span class="_ _1a"></span>kosztów <span class="_ _3"></span>je<span class="_ _3"></span>j </div><div class="t m0 x1 h8 y2da ff8 fs3 fc0 sc0 ls0 ws0">funkcjonowania, jak i ogran<span class="_ _3"></span>iczenia sprzedaży czy dosta<span class="_ _3"></span>wy produktów Grupy.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y2db ff9 fs3 fc3 sc0 ls2 ws0">10.2.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Wewnętrzne czynniki ry<span class="_ _3"></span>zyka<span class="ff5"> </span></span></span></div><div class="t m0 x14 h11 y2dc ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2dc ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko nadmiernego <span class="_ _3"></span>uzależnienia od dosta<span class="_ _3"></span>wców <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2dd ff8 fs3 fc0 sc0 ls0 ws0">Silna <span class="_ _0"></span>pozycja <span class="_ _0"></span>dostawcy <span class="_ _0"></span>ma <span class="_ _c"></span>niezm<span class="_ _3"></span>iennie <span class="_ _0"></span>istotny <span class="_ _c"></span>w<span class="_ _3"></span>pływ <span class="_ _0"></span>na <span class="_ _0"></span>c<span class="_ _0"></span>eny <span class="_ _0"></span>zakupu <span class="_ _0"></span>surowca <span class="_ _0"></span>oraz <span class="_ _0"></span>w <span class="_ _0"></span>efekcie <span class="_ _0"></span>n<span class="_ _0"></span>a <span class="_ _0"></span>koszty </div><div class="t m0 x1 h8 y2de ff8 fs3 fc0 sc0 ls0 ws0">wytworzenia <span class="_ _3"></span>produktów. <span class="_ _3"></span>Grupa <span class="_ _3"></span>posiada <span class="_ _3"></span>gamę <span class="_ _3"></span>sprawdzonych <span class="_ _3"></span>alternat<span class="_ _3"></span>ywnych dost<span class="_ _3"></span>awców, <span class="_ _3"></span>co ogra<span class="_ _3"></span>nicza </div><div class="t m0 x1 h8 y2df ff8 fs3 fc0 sc0 ls0 ws0">ryzyko <span class="_ _1a"></span>dykt<span class="_ _3"></span>owania <span class="_ _1a"></span>cen <span class="_ _1c"></span>przez <span class="_ _1c"></span>dostawców <span class="_ _1c"></span>strategicznych. <span class="_ _1a"></span>Uzale<span class="_ _3"></span>żni<span class="_ _3"></span>enie <span class="_ _1a"></span>od <span class="_ _1c"></span>dostawców <span class="_ _1c"></span>należy <span class="_ _1a"></span>uzna<span class="_ _3"></span>ć <span class="_ _1a"></span>za </div></div></div><div class="pi"></div></div>
<div id="pf18" class="pf w0 h0"><div class="pc pc18 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">24<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">niewielkie <span class="_ _1c"></span>i <span class="_ _1a"></span>nie <span class="_ _1c"></span>niesie <span class="_ _1a"></span>ono <span class="_ _1c"></span>ryzyka <span class="_ _1c"></span>dla <span class="_ _1c"></span>stabilności <span class="_ _1a"></span>prod<span class="_ _3"></span>ukcji <span class="_ _1a"></span>w <span class="_ _1c"></span>razie <span class="_ _1c"></span>problemów <span class="_ _1c"></span>lub <span class="_ _1a"></span>upadłości <span class="_ _1c"></span>któregoś </div><div class="t m0 x1 h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">nich. <span class="_ _18"> </span>Jednocześnie <span class="_ _18"> </span>Grupa <span class="_ _18"> </span>prowadzi <span class="_ _18"> </span>prace <span class="_ _18"> </span>skupiające <span class="_ _17"> </span>się<span class="_ _3"></span> <span class="_ _17"> </span>głównie <span class="_ _18"> </span>na <span class="_ _18"> </span>znalezieniu <span class="_ _17"> </span>za<span class="_ _3"></span>mienników <span class="_ _18"> </span>do </span></div><div class="t m0 x1 h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">istniejących <span class="_ _11"> </span>s<span class="_ _3"></span>urowców <span class="_ _11"></span>ora<span class="_ _3"></span>z <span class="_ _11"></span>na <span class="_ _11"></span>i<span class="_ _3"></span>ch <span class="_ _11"></span>wprowadzeniu<span class="_ _3"></span><span class="ff6"> <span class="_ _13"> </span>do <span class="_ _11"> </span>produ<span class="_ _3"></span>kcji <span class="_ _11"></span>w<span class="_ _3"></span> <span class="_ _11"></span>celu <span class="_ _11"> </span>ure<span class="_ _3"></span>ntownienia <span class="_ _11"></span>pro<span class="_ _3"></span>dukcji <span class="_ _11"></span>przy </span></div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">utrzymaniu <span class="_ _e"> </span>akceptowalnej <span class="_ _e"> </span>jakości <span class="_ _e"> </span>produktów. <span class="_ _e"> </span>Grupa <span class="_ _e"> </span>jest <span class="_ _e"> </span>narażona <span class="_ _e"> </span>w <span class="_ _e"> </span>stopniu <span class="_ _12"> </span>minimaln<span class="_ _3"></span>ym <span class="_ _e"> </span>na </div><div class="t m0 x1 h8 y205 ff8 fs3 fc0 sc0 ls0 ws0">występowanie ryzyka ze w<span class="_ _3"></span>zględu na prowadzo<span class="_ _3"></span>ną politykę zakupów.<span class="_ _3"></span><span class="ff6">  </span></div><div class="t m0 x14 h11 ye6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 ye6 ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko dużej awa<span class="_ _3"></span>rii <span class="ff6"> </span></div><div class="t m0 x1 h8 y43 ff8 fs3 fc0 sc0 ls0 ws0">Działalność <span class="_ _17"> </span>sp<span class="_ _3"></span>ółek <span class="_ _17"> </span>z <span class="_ _18"> </span>Grupy, <span class="_ _18"> </span>jak <span class="_ _13"> </span>każd<span class="_ _3"></span>ej <span class="_ _18"> </span>spółki<span class="ff6"> <span class="_ _17"> </span>produ<span class="_ _3"></span>kcyjnej, <span class="_ _17"> </span></span>opiera<span class="_ _3"></span> <span class="_ _17"> </span>się <span class="_ _18"> </span>na <span class="_ _17"> </span>prawidłowo <span class="_ _18"> </span>działających </div><div class="t m0 x1 h8 y74 ff6 fs3 fc0 sc0 ls0 ws0">maszynach <span class="_ _11"> </span>i <span class="_ _3"></span><span class="ff8">urządzeniach. <span class="_ _13"> </span>Nie <span class="_ _11"></span>można <span class="_ _13"> </span>mimo <span class="_ _13"> </span>to <span class="_ _13"> </span>wykluczyć <span class="_ _13"> </span>zaistnienia <span class="_ _13"> </span>poważnej<span class="_ _3"></span> <span class="_ _11"></span>awarii, <span class="_ _17"> </span>powod<span class="_ _3"></span>ującej </span></div><div class="t m0 x1 h8 y2e0 ff8 fs3 fc0 sc0 ls0 ws0">czasowe <span class="_ _1c"></span>ograniczenia<span class="_ _3"></span> <span class="_ _1c"></span>mocy <span class="_ _1c"></span>produkcyjnyc<span class="_ _3"></span>h <span class="_ _1c"></span>czy <span class="_ _1c"></span>ograniczającej<span class="_ _3"></span> <span class="_ _1a"></span>pra<span class="_ _3"></span>widłowe <span class="_ _1c"></span>funkcjonowa<span class="_ _3"></span>nie <span class="_ _1a"></span>za<span class="_ _3"></span>kładów. </div><div class="t m0 x1 h8 y2e1 ff8 fs3 fc0 sc0 ls0 ws0">Sytuacja <span class="_ _1c"></span>ta <span class="_ _11"></span>mogłaby <span class="_ _1c"></span>wpł<span class="_ _3"></span>ynąć <span class="_ _1c"></span>niekorzystnie <span class="_ _11"></span>na <span class="_ _11"></span>osiąga<span class="_ _3"></span>ne <span class="_ _1c"></span>przez <span class="_ _1c"></span>Grupę <span class="_ _11"></span>przychod<span class="_ _3"></span>y <span class="_ _1c"></span>i <span class="_ _1c"></span>wyniki. <span class="_ _11"></span>Grupa <span class="_ _11"></span>jest </div><div class="t m0 x1 h8 y2e2 ff8 fs3 fc0 sc0 ls0 ws0">narażona w stopniu umiar<span class="_ _3"></span>kowanym na występowa<span class="_ _3"></span>nie ryzy<span class="_ _3"></span><span class="ff6">ka.  </span></div><div class="t m0 x14 h11 y78 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y78 ff8 fs7 fc0 sc0 ls0 ws0">Ryzyko zdarzeń los<span class="_ _3"></span>owych</div><div class="t m0 x6f h8 y78 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y2cc ff8 fs3 fc0 sc0 ls0 ws0">Działalność <span class="_ _1a"></span>spółek <span class="_ _3"></span>z<span class="_ _3"></span> <span class="_ _3"></span>Gr<span class="_ _3"></span>upy, <span class="_ _1a"></span>podobnie <span class="_ _1a"></span>jak <span class="_ _3"></span>każdego <span class="_ _1a"></span>innego <span class="_ _1a"></span>podmiotu <span class="_ _1a"></span>gospodarcze<span class="_ _3"></span>go, <span class="_ _3"></span>nara<span class="_ _3"></span>żona <span class="_ _1a"></span>jest <span class="_ _3"></span>na </div><div class="t m0 x1 h8 y2cd ff8 fs3 fc0 sc0 ls0 ws0">ryzyko <span class="_ _3"></span>zdarze<span class="_ _3"></span>ń <span class="_ _3"></span>losowy<span class="_ _3"></span>ch, <span class="_ _3"></span>czyli <span class="_ _1a"></span>niezależnych <span class="_ _3"></span>od<span class="_ _3"></span> <span class="_ _3"></span>podmiotu <span class="_ _1a"></span>zdarzeń, <span class="_ _3"></span>taki<span class="_ _3"></span>ch <span class="_ _3"></span>jak: <span class="_ _1a"></span>pożar, <span class="_ _3"></span>pow<span class="_ _3"></span>ódź, <span class="_ _3"></span>zalanie,<span class="_ _3"></span> </div><div class="t m0 x1 h8 y2ce ff6 fs3 fc0 sc0 ls0 ws0">katastrofa budowla<span class="_ _3"></span>na i in<span class="ls7">ne</span>. </div><div class="t m0 x1 h8 y2e3 ff8 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _c"></span>Grup<span class="_ _3"></span>y <span class="_ _c"></span>uwzględniają <span class="_ _0"></span>w <span class="_ _c"></span>swoich <span class="_ _c"></span>planach <span class="_ _0"></span>inwestycyjnych <span class="_ _c"></span>zada<span class="_ _3"></span>nia <span class="_ _c"></span>minimalizując<span class="_ _3"></span>e <span class="_ _c"></span>to <span class="_ _c"></span>ryzyko,<span class="_ _3"></span><span class="ff6"> <span class="_ _0"></span><span class="ff8">związane </span></span></div><div class="t m0 x1 h8 y2cf ff8 fs3 fc0 sc0 ls0 ws0">m.in. <span class="_ _17"> </span>z <span class="_ _18"> </span>modernizac<span class="_ _3"></span>ją <span class="_ _17"> </span>syst<span class="_ _3"></span>emów <span class="_ _18"> </span>p.poż<span class="ff6">., <span class="_ _18"> </span>sieci <span class="_ _18"> </span>wodno-kanaliza<span class="_ _3"></span>cyjnych <span class="_ _17"> </span>cz<span class="_ _3"></span>y <span class="_ _17"> </span>instal<span class="_ _3"></span>acji <span class="_ _18"> </span>elektrycznych<span class="_ _3"></span> <span class="_ _17"> </span>co </span></div><div class="t m0 x1 h8 y2e4 ff8 fs3 fc0 sc0 ls0 ws0">jednocześnie <span class="_ _13"> </span>pozwala<span class="_ _3"></span> <span class="_ _11"></span>na <span class="_ _13"> </span>z<span class="_ _3"></span>większanie <span class="_ _13"> </span>wartości <span class="_ _13"> </span>ubezpi<span class="_ _3"></span>eczonego <span class="_ _13"> </span>majątku.<span class="_ _3"></span><span class="ff6"> <span class="_ _13"> </span></span>P<span class="_ _3"></span>onadto <span class="_ _13"> </span>Grupa <span class="_ _13"> </span>na <span class="_ _13"> </span>bieżąco </div><div class="t m0 x1 h8 y2e5 ff8 fs3 fc0 sc0 ls0 ws0">dostosowuje <span class="_ _f"> </span>procedury <span class="_ _10"> </span>i <span class="_ _f"> </span>regulacje <span class="_ _f"> </span>wewnętrzne <span class="_ _f"> </span>do <span class="_ _10"> </span>obow<span class="_ _3"></span>iązujących <span class="_ _10"> </span>przepisów<span class="_ _3"></span> <span class="_ _10"> </span>w <span class="_ _f"> </span>poszczególnych </div><div class="t m0 x1 h8 y2e6 ff6 fs3 fc0 sc0 ls0 ws0">zakresach. </div><div class="t m0 x10 hf y2d3 ff9 fs3 fc3 sc0 ls2 ws0">11.<span class="ffa ls0"> <span class="_ _1b"> </span><span class="ff7">Wynagrodzenia czł<span class="_ _3"></span>onków Zarządu i Rady Na<span class="_ _3"></span>dzorczej<span class="_ _3"></span><span class="ff5"> </span>jednostki domin<span class="_ _3"></span>ującej<span class="ff5"> </span></span></span></div><div class="t m0 x4e h11 y2e7 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y2e7 ff8 fs7 fc0 sc0 ls0 ws0">Wartość wynagrodze<span class="_ _3"></span>ń, nagród lub korzyści <span class="_ _3"></span>Członków Zarzą<span class="_ _3"></span>du Emitenta w <span class="_ _3"></span><span class="ff6">2023 </span>roku (w tys. zł)<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x35 h5 y2e8 ff3 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1 h5 y2e9 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h5 y2ea ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h5 y2eb ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y2ec ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2ed w3c h51"><div class="t mc x70 h52 y2ee ff9 fs13 fc2 sc0 ls0 ws0">o<span class="_ _0"></span>kres</div></div><div class="c x71 y2ef w3d h53"><div class="t mc x49 h54 y2f0 ff4 fs13 fc2 sc0 ls0 ws0">wa<span class="_ _1a"></span>rto<span class="_ _3"></span>ś<span class="_ _3"></span>ć </div><div class="t mc x5 h54 y2f1 ff2 fs13 fc2 sc0 ls0 ws0">wyn<span class="_ _3"></span>a<span class="_ _3"></span>g<span class="_ _3"></span>rod<span class="_ _3"></span>z<span class="_ _3"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>a</div></div><div class="c x1 y2ed w3c h51"><div class="t mc xc h54 y2f2 ff4 fs13 fc2 sc0 ls0 ws0">p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _3"></span> <span class="_ _3"></span>fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cja</div></div><div class="c x72 y2ef w3e h53"><div class="t mc x1a h54 y2f0 ff4 fs13 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>kre<span class="_ _1a"></span>s<span class="_ _3"></span> <span class="_ _3"></span>p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1a"></span> </div><div class="t mc x68 h54 y2f1 ff2 fs13 fc2 sc0 ls0 ws0">fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cji</div></div><div class="c x37 y2ef w3f h53"><div class="t mc x49 h54 y2f0 ff4 fs13 fc2 sc0 ls0 ws0">wa<span class="_ _1a"></span>rto<span class="_ _3"></span>ś<span class="_ _3"></span>ć </div><div class="t mc x5f h54 y2f1 ff2 fs13 fc2 sc0 ls0 ws0">wyn<span class="_ _3"></span>a<span class="_ _3"></span>g<span class="_ _3"></span>rod<span class="_ _3"></span>z<span class="_ _3"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>a</div></div><div class="c x1 y2ed w3c h51"><div class="t mc x73 h54 y2f2 ff4 fs13 fc2 sc0 ls0 ws0">p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _3"></span> <span class="_ _3"></span>fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cja</div></div><div class="c x74 y2ef w3e h53"><div class="t mc x1a h54 y2f0 ff4 fs13 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>kre<span class="_ _1a"></span>s<span class="_ _3"></span> <span class="_ _3"></span>p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1a"></span> </div><div class="t mc x68 h54 y2f1 ff2 fs13 fc2 sc0 ls0 ws0">fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cji</div></div><div class="c x1 y2f3 w40 h55"><div class="t mc x5f h54 y2f4 ff2 fs13 fc0 sc0 ls0 ws0">Ad<span class="_ _3"></span>ri<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _3"></span> G<span class="_ _3"></span>ra<span class="_ _3"></span>b<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>s<span class="_ _3"></span>k<span class="_ _3"></span>i<span class="_ _79"> </span><span class="ls27">953<span class="_ _56"> </span></span><span class="ff4">Pre<span class="_ _3"></span>ze<span class="_ _1a"></span>s<span class="_ _3"></span> <span class="_ _3"></span>Za<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _73"> </span></span>01<span class="_ _0"></span>.01.2<span class="_ _0"></span>023<span class="_ _0"></span>-31.12.20<span class="_ _0"></span>23<span class="_ _7a"> </span><span class="ls27">603<span class="_ _2a"> </span></span><span class="ff4">Pre<span class="_ _3"></span>ze<span class="_ _1a"></span>s<span class="_ _3"></span> <span class="_ _3"></span>Za<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _7a"> </span></span>01.01.2<span class="_ _0"></span>022-31.1<span class="_ _0"></span>2.20<span class="_ _0"></span>22</div></div><div class="c x1 y2f5 w41 h55"><div class="t mc x5f h54 y2f6 ff2 fs13 fc0 sc0 ls0 ws0">Wo<span class="_ _3"></span>jci<span class="_ _1a"></span>e<span class="_ _3"></span>ch<span class="_ _3"></span> H<span class="_ _3"></span>o<span class="_ _3"></span>ff<span class="_ _3"></span>ma<span class="_ _1a"></span>n<span class="_ _3"></span>n<span class="_ _7b"> </span><span class="ls27">621<span class="_ _79"> </span></span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> Z<span class="_ _3"></span>a<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _7c"> </span></span>01.01<span class="_ _0"></span>.202<span class="_ _0"></span>3-31.12.<span class="_ _0"></span>2023<span class="_ _7a"> </span><span class="ls27">536<span class="_ _7d"> </span></span><span class="ff4">Człon<span class="_ _3"></span>e<span class="_ _1a"></span>k <span class="_ _3"></span>Za<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _7c"> </span></span>01.01.2<span class="_ _0"></span>022-31.1<span class="_ _0"></span>2.20<span class="_ _0"></span>22</div></div><div class="c x1 y2f7 w42 h56"><div class="t mc x5f h54 y2f8 ff2 fs13 fc0 sc0 ls0 ws0">An<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _3"></span> <span class="_ _3"></span>Wo<span class="_ _3"></span>jci<span class="_ _1a"></span>e<span class="_ _3"></span>ch<span class="_ _3"></span>o<span class="_ _3"></span>ws<span class="_ _1a"></span>k<span class="_ _3"></span>a<span class="_ _29"> </span><span class="ls27">506<span class="_ _79"> </span></span><span class="ff4">C<span class="_ _0"></span>zło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> Z<span class="_ _3"></span>a<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _7c"> </span><span class="ff2">01.01<span class="_ _0"></span>.202<span class="_ _0"></span>3-31.12.2<span class="_ _0"></span>023<span class="_ _7a"> </span><span class="ls27">464<span class="_ _7d"> </span></span><span class="ff4">Człon<span class="_ _3"></span>e<span class="_ _1a"></span>k <span class="_ _3"></span>Za<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _7c"> </span></span>01.01.20<span class="_ _0"></span>22-31.1<span class="_ _0"></span>2.202<span class="_ _0"></span>2</span></span></div></div><div class="c x1 y2f9 w43 h57"><div class="t mc x75 h52 y2f1 ffe fs13 fc2 sc0 ls0 ws0">Wynagro<span class="_ _0"></span>d<span class="_ _0"></span>zen<span class="_ _0"></span>ia Czło<span class="_ _0"></span>n<span class="_ _0"></span>kó<span class="_ _0"></span>w Zarządu<span class="_ _0"></span> &#34;Le<span class="_ _0"></span>n<span class="_ _0"></span>tex&#34; S.A.</div></div><div class="c x71 y2fa w44 h57"><div class="t mc x76 h52 y2fb ff9 fs13 fc2 sc0 ls0 ws0">ro<span class="_ _0"></span>k 2023</div></div><div class="c x37 y2fa w45 h57"><div class="t mc x76 h52 y2fb ff9 fs13 fc2 sc0 ls0 ws0">ro<span class="_ _0"></span>k 2022</div></div></div><div class="pi"></div></div>
<div id="pf19" class="pf w0 h0"><div class="pc pc19 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">25<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x4e h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 ye1 ff8 fs7 fc0 sc0 ls0 ws0">Wartość <span class="_ _13"> </span>w<span class="_ _3"></span>ynagrodzeń, <span class="_ _13"> </span>nagród <span class="_ _13"> </span>lub<span class="_ _3"></span> <span class="_ _11"></span>k<span class="_ _3"></span>orzyści <span class="_ _13"> </span>Członkó<span class="_ _3"></span>w<span class="_ _3"></span><span class="ff6"> <span class="_ _11"></span>R<span class="_ _3"></span>ady <span class="_ _11"></span>Nadz<span class="_ _3"></span>orczej <span class="_ _13"> </span>Emiten<span class="_ _3"></span>ta <span class="_ _13"> </span>w <span class="_ _17"> </span>2023 <span class="_ _13"> </span>ro<span class="_ _3"></span>ku </span></div><div class="t m2 x38 h10 y2fc ff6 fs7 fc0 sc0 ls0 ws0"> <span class="ff8">(w tys. zł)</span> </div><div class="t m0 x35 h8 y2fd ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff6"> </span></div><div class="t m0 x4e h11 y2fe ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y2fe ff8 fs7 fc0 sc0 ls0 ws0">Wartość <span class="_ _19"> </span>wy<span class="_ _3"></span>nagrodzeń <span class="_ _19"> </span>i <span class="_"> </span>nagród <span class="_ _19"> </span>osób<span class="_ _3"></span> <span class="_ _19"> </span>zarządzającyc<span class="_ _3"></span>h <span class="_ _19"> </span>i <span class="_"> </span>n<span class="_ _0"></span>adzorujących <span class="_"> </span>Emitenta <span class="_ _19"> </span>otrzyma<span class="_ _3"></span>nych </div><div class="t m2 x38 h10 y2ff ff6 fs7 fc0 sc0 ls0 ws0">z <span class="ff8">tytułu <span class="_ _11"></span>pełnienia <span class="_ _13"> </span>funkc<span class="_ _3"></span>ji <span class="_ _11"></span>we <span class="_ _13"> </span>władz<span class="_ _3"></span>ach <span class="_ _11"></span>je<span class="_ _3"></span>dnostek <span class="_ _11"></span>podporządkowa<span class="_ _3"></span>nych <span class="_ _11"></span>w <span class="_ _17"> </span></span>2023 <span class="_ _11"></span><span class="ff8">roku <span class="_ _13"> </span>(w <span class="_ _13"> </span>tys. <span class="_ _11"></span>zł</span><span class="ls28">, </span></div><div class="t m2 x38 h10 y300 ff8 fs7 fc0 sc0 ls0 ws0">chyba że wskazano i<span class="_ _3"></span>naczej<span class="ff6">) </span></div><div class="t m0 x35 h8 y4e ff2 fs3 fc0 sc0 ls0 ws0">  <span class="ff6 fc6"> </span></div><div class="t m0 x1 h8 y301 ff8 fs3 fc0 sc0 ls0 ws0">Zobowiązania wynikają<span class="_ _3"></span>ce z emerytur i świadcze<span class="_ _3"></span>ń o podobnym charakterze dla<span class="_ _3"></span> byłych osób </div><div class="t m0 x1 h8 y302 ff8 fs3 fc0 sc0 ls0 ws0">zarządzających, nadzor<span class="_ _3"></span>ujących<span class="ff6 fc6"> </span>alb<span class="_ _3"></span>o byłych członków o<span class="_ _3"></span>rganów administrujących ni<span class="_ _3"></span>e wystąpiły<span class="_ _3"></span><span class="ff6">. </span></div><div class="t m0 x1 h8 y303 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y304 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _34"> </span> </div></div><div class="c x1 y305 w3c h58"><div class="t md x70 h59 y306 ff9 fs14 fc2 sc0 ls0 ws0">o<span class="_ _0"></span>kres</div></div><div class="c x71 y307 w46 h5a"><div class="t md x49 h5b y308 ff4 fs14 fc2 sc0 ls0 ws0">wa<span class="_ _1a"></span>rto<span class="_ _3"></span>ś<span class="_ _1a"></span>ć </div><div class="t md x5 h5b y309 ff2 fs14 fc2 sc0 ls0 ws0">wyn<span class="_ _3"></span>a<span class="_ _1a"></span>gro<span class="_ _3"></span>d<span class="_ _3"></span>ze<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>a</div></div><div class="c x1 y305 w3c h58"><div class="t md xc h5b y30a ff4 fs14 fc2 sc0 ls0 ws0">p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> f<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>kcja</div></div><div class="c x72 y30b w47 h5c"><div class="t md x1a h5b y30c ff4 fs14 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>k<span class="_ _3"></span>re<span class="_ _3"></span>s<span class="_ _1a"></span> p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>a<span class="_ _1a"></span> </div><div class="t md x68 h5b y309 ff2 fs14 fc2 sc0 ls0 ws0">fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cji</div></div><div class="c x37 y30d w48 h5a"><div class="t md x49 h5b y308 ff4 fs14 fc2 sc0 ls0 ws0">wa<span class="_ _1a"></span>rto<span class="_ _3"></span>ś<span class="_ _1a"></span>ć </div><div class="t md x5f h5b y309 ff2 fs14 fc2 sc0 ls0 ws0">wyn<span class="_ _3"></span>a<span class="_ _1a"></span>gro<span class="_ _3"></span>d<span class="_ _3"></span>ze<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>a</div></div><div class="c x1 y305 w3c h58"><div class="t md x73 h5b y30e ff4 fs14 fc2 sc0 ls0 ws0">p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> f<span class="_ _3"></span>u<span class="_ _3"></span>n<span class="_ _3"></span>kcja</div></div><div class="c x74 y30f w47 h5c"><div class="t md x1a h5b y30c ff4 fs14 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>k<span class="_ _3"></span>re<span class="_ _3"></span>s<span class="_ _1a"></span> p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>a<span class="_ _1a"></span> </div><div class="t md x68 h5b y309 ff2 fs14 fc2 sc0 ls0 ws0">fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cji</div></div><div class="c x1 y310 w49 h5d"><div class="t md x5f h5b y311 ff2 fs14 fc0 sc0 ls0 ws0">Ja<span class="_ _1a"></span>n<span class="_ _3"></span>u<span class="_ _3"></span>s<span class="_ _1a"></span>z Ma<span class="_ _1a"></span>l<span class="_ _3"></span>a<span class="_ _1a"></span>rz<span class="_ _30"> </span><span class="ls29">144</span></div></div><div class="c x3e y312 w4a h5e"><div class="t md x1a h5b y313 ff4 fs14 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ący Ra<span class="_ _1a"></span>d<span class="_ _3"></span>y </div><div class="t md x77 h5b y314 ff2 fs14 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j</div></div><div class="c x1 y305 w3c h58"><div class="t md x78 h5b y315 ff2 fs14 fc0 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>023-31.12<span class="_ _0"></span>.2023</div></div><div class="c x1 y310 w49 h5d"><div class="t md x2b h5b y316 ff2 fs14 fc0 sc0 ls29 ws0">144</div></div><div class="c x1e y317 w4a h5e"><div class="t md x1a h5b y313 ff4 fs14 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ący Ra<span class="_ _1a"></span>d<span class="_ _3"></span>y </div><div class="t md x77 h5b y314 ff2 fs14 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j</div></div><div class="c x1 y305 w3c h58"><div class="t md x79 h5b y318 ff2 fs14 fc0 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>022-31.12<span class="_ _0"></span>.2022</div></div><div class="c x1 y319 w4b h5f"><div class="t md x5f h5b y31a ff4 fs14 fc0 sc0 ls0 ws0">Pi<span class="_ _3"></span>o<span class="_ _3"></span>tr W<span class="_ _3"></span>o<span class="_ _3"></span>źn<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1a"></span>k<span class="_ _7e"> </span><span class="ff2 ls29">98</span></div></div><div class="c x3e y31b w4a h60"><div class="t md x27 h5b y31c ff4 fs14 fc0 sc0 ls0 ws0">Za<span class="_ _1a"></span>s<span class="_ _1a"></span>tęp<span class="_ _3"></span>ca<span class="_ _1a"></span> </div><div class="t md x4 h5b y31d ff4 fs14 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ące<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> </div><div class="t md x68 h5b y31e ff2 fs14 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j</div></div><div class="c x1 y305 w3c h58"><div class="t md x78 h5b y31f ff2 fs14 fc0 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>023-25.10<span class="_ _0"></span>.2023</div></div><div class="c x1 y319 w4b h5f"><div class="t md x2b h5b y320 ff2 fs14 fc0 sc0 ls29 ws0">120</div></div><div class="c x1e y321 w4a h60"><div class="t md x27 h5b y31c ff4 fs14 fc0 sc0 ls0 ws0">Za<span class="_ _1a"></span>s<span class="_ _1a"></span>tęp<span class="_ _3"></span>ca<span class="_ _1a"></span> </div><div class="t md x4 h5b y31d ff4 fs14 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ące<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> </div><div class="t md x68 h5b y31e ff2 fs14 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j</div></div><div class="c x1 y305 w3c h58"><div class="t md x79 h5b y322 ff2 fs14 fc0 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>022-31.12<span class="_ _0"></span>.2022</div></div><div class="c x1 y323 w40 h61"><div class="t md x5f h5b y324 ff4 fs14 fc0 sc0 ls0 ws0">Krzy<span class="_ _0"></span>s<span class="_ _3"></span>z<span class="_ _3"></span>to<span class="_ _3"></span>f <span class="_ _3"></span>Wydm<span class="_ _3"></span>a<span class="_ _1a"></span>ń<span class="_ _3"></span>s<span class="_ _1a"></span>ki<span class="_ _7f"> </span><span class="ff2 ls29">72<span class="_ _80"> </span><span class="ls0">S<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span>re<span class="_ _3"></span>ta<span class="_ _1a"></span>rz R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j<span class="_ _14"> </span>01.01.2023-31.1<span class="_ _0"></span>2.2023<span class="_ _81"> </span><span class="ls29">72<span class="_ _82"> </span></span>S<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span>re<span class="_ _3"></span>ta<span class="_ _1a"></span>rz R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j<span class="_ _14"> </span>01.01.2022-31.12<span class="_ _0"></span>.2022</span></span></div></div><div class="c x1 y325 w41 h62"><div class="t md x5f h5b y326 ff2 fs14 fc0 sc0 ls0 ws0">An<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> Pa<span class="_ _3"></span>w<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1a"></span>k<span class="_ _83"> </span><span class="ls29">59<span class="_ _84"> </span></span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>orcze<span class="_ _1a"></span>j<span class="_ _76"> </span><span class="ff2">01.01<span class="_ _0"></span>.2023-25.10<span class="_ _0"></span>.2023<span class="_ _81"> </span><span class="ls29">72<span class="_ _2c"> </span></span><span class="ff4">C<span class="_ _0"></span>zło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>o<span class="_ _3"></span>rc<span class="_ _0"></span>ze<span class="_ _1a"></span>j<span class="_ _76"> </span><span class="ff2">01.0<span class="_ _0"></span>1.2022<span class="_ _0"></span>-31.12.202<span class="_ _0"></span>2</span></span></span></span></div></div><div class="c x1 y327 w41 h62"><div class="t md x5f h5b y326 ff2 fs14 fc0 sc0 ls0 ws0">Ol<span class="_ _1a"></span>i<span class="_ _3"></span>vi<span class="_ _1a"></span>a<span class="_ _3"></span> <span class="_ _3"></span>So<span class="_ _3"></span>b<span class="_ _3"></span>i<span class="_ _1a"></span>k<span class="_ _85"> </span><span class="ls29">72<span class="_ _84"> </span></span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>orcze<span class="_ _1a"></span>j<span class="_ _76"> </span><span class="ff2">01.01<span class="_ _0"></span>.2023-31.12<span class="_ _0"></span>.2023<span class="_ _81"> </span><span class="ls29">72<span class="_ _2c"> </span></span><span class="ff4">C<span class="_ _0"></span>zło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>o<span class="_ _3"></span>rc<span class="_ _0"></span>ze<span class="_ _1a"></span>j<span class="_ _76"> </span><span class="ff2">01.0<span class="_ _0"></span>1.2022<span class="_ _0"></span>-31.12.202<span class="_ _0"></span>2</span></span></span></span></div></div><div class="c x1 y328 w42 h5f"><div class="t md x5f h5b y31a ff4 fs14 fc0 sc0 ls0 ws0">Ba<span class="_ _1a"></span>rto<span class="_ _3"></span>s<span class="_ _1a"></span>z Kró<span class="_ _3"></span>l<span class="_ _1a"></span>e<span class="_ _3"></span>wi<span class="_ _1a"></span>cz<span class="_ _6b"> </span><span class="ff2 ls29">22</span></div></div><div class="c x3e y329 w4a h60"><div class="t md x27 h5b y32a ff4 fs14 fc0 sc0 ls0 ws0">Za<span class="_ _1a"></span>s<span class="_ _1a"></span>tęp<span class="_ _3"></span>ca<span class="_ _1a"></span> </div><div class="t md x4 h5b y31d ff4 fs14 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ące<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> </div><div class="t md x68 h5b y32b ff2 fs14 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j</div></div><div class="c x1 y305 w3c h58"><div class="t md x78 h5b y32c ff2 fs14 fc0 sc0 ls0 ws0">25.10.2<span class="_ _0"></span>023-31.12<span class="_ _0"></span>.2023</div></div><div class="c x1 y328 w42 h5f"><div class="t md x30 h5b y320 ff2 fs14 fc0 sc0 ls0 ws0">x<span class="_ _86"> </span>x<span class="_ _87"> </span>x</div></div><div class="c x1 y32d w42 h62"><div class="t md x5f h5b y32e ff2 fs14 fc0 sc0 ls0 ws0">Aga<span class="_ _1a"></span>ta<span class="_ _1a"></span> Ka<span class="_ _1a"></span>l<span class="_ _3"></span>a<span class="_ _1a"></span>m<span class="_ _3"></span>a<span class="_ _3"></span>rz<span class="_ _31"> </span><span class="ls29">13<span class="_ _84"> </span></span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _1a"></span>j<span class="_ _76"> </span><span class="ff2">25.10<span class="_ _0"></span>.2023-31.12<span class="_ _0"></span>.2023<span class="_ _5"> </span>x<span class="_ _86"> </span>x<span class="_ _87"> </span>x</span></span></div></div><div class="c x37 y32f w45 h63"><div class="t md x76 h59 y330 ff9 fs14 fc2 sc0 ls0 ws0">ro<span class="_ _0"></span>k 2022</div></div><div class="c x1 y331 w43 h64"><div class="t md x7a h59 y332 ffe fs14 fc2 sc0 ls0 ws0">Wynagro<span class="_ _0"></span>dzen<span class="_ _0"></span>ia Czło<span class="_ _0"></span>n<span class="_ _0"></span>ków Rady Nadzor<span class="_ _0"></span>czej  &#34;Lent<span class="_ _0"></span>ex&#34; S<span class="_ _3"></span>.A<span class="_ _0"></span>.</div></div><div class="c x71 y333 w44 h63"><div class="t md x76 h59 y330 ff9 fs14 fc2 sc0 ls0 ws0">ro<span class="_ _0"></span>k 2023</div></div><div class="c x1 y334 w3c h65"><div class="t me x70 h66 y335 ff9 fs15 fc2 sc0 ls0 ws0">o<span class="_ _0"></span>kres</div></div><div class="c x71 y336 w3d h67"><div class="t me x49 h68 y337 ff4 fs15 fc2 sc0 ls0 ws0">wa<span class="_ _1a"></span>rtoś<span class="_ _1a"></span>ć </div><div class="t me x5 h68 y338 ff2 fs15 fc2 sc0 ls0 ws0">wyna<span class="_ _1a"></span>g<span class="_ _3"></span>rod<span class="_ _3"></span>ze<span class="_ _1a"></span>ni<span class="_ _1a"></span>a</div></div><div class="c x1 y334 w3c h65"><div class="t me xc h68 y339 ff4 fs15 fc2 sc0 ls0 ws0">p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>o<span class="_ _3"></span>na<span class="_ _1a"></span> <span class="_ _3"></span>fu<span class="_ _3"></span>n<span class="_ _3"></span>kcja</div></div><div class="c x72 y33a w3e h69"><div class="t me x1a h68 y33b ff4 fs15 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>kre<span class="_ _3"></span>s<span class="_ _1a"></span> <span class="_ _3"></span>pe<span class="_ _1a"></span>łn<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>a<span class="_ _1a"></span> </div><div class="t me x68 h68 y338 ff2 fs15 fc2 sc0 ls0 ws0">fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cji</div></div><div class="c x37 y33c w3f h67"><div class="t me x49 h68 y337 ff4 fs15 fc2 sc0 ls0 ws0">wa<span class="_ _1a"></span>rtoś<span class="_ _1a"></span>ć </div><div class="t me x5f h68 y338 ff2 fs15 fc2 sc0 ls0 ws0">wyna<span class="_ _1a"></span>g<span class="_ _3"></span>rod<span class="_ _3"></span>ze<span class="_ _1a"></span>ni<span class="_ _1a"></span>a</div></div><div class="c x1 y334 w3c h65"><div class="t me x73 h68 y33d ff4 fs15 fc2 sc0 ls0 ws0">p<span class="_ _3"></span>e<span class="_ _3"></span>łn<span class="_ _3"></span>i<span class="_ _1a"></span>o<span class="_ _3"></span>na<span class="_ _1a"></span> <span class="_ _3"></span>fu<span class="_ _3"></span>n<span class="_ _3"></span>kcja</div></div><div class="c x74 y33e w3e h69"><div class="t me x1a h68 y33b ff4 fs15 fc2 sc0 ls0 ws0">o<span class="_ _3"></span>kre<span class="_ _3"></span>s<span class="_ _1a"></span> <span class="_ _3"></span>pe<span class="_ _1a"></span>łn<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>a<span class="_ _1a"></span> </div><div class="t me x68 h68 y338 ff2 fs15 fc2 sc0 ls0 ws0">fu<span class="_ _3"></span>n<span class="_ _3"></span>k<span class="_ _3"></span>cji</div></div><div class="c x1 y33f w41 h6a"><div class="t me x5f h68 y340 ff2 fs15 fc0 sc0 ls0 ws0">Wo<span class="_ _3"></span>jci<span class="_ _1a"></span>e<span class="_ _3"></span>ch<span class="_ _3"></span> H<span class="_ _3"></span>o<span class="_ _3"></span>ffm<span class="_ _3"></span>a<span class="_ _1a"></span>nn</div><div class="t me x7b h68 y341 ff2 fs15 fc0 sc0 ls2a ws0">144</div></div><div class="c x3e y342 w4c h6b"><div class="t me x1a h68 y343 ff4 fs15 fc0 sc0 ls0 ws0">Pr<span class="_ _0"></span>ze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ący<span class="_ _0"></span> R<span class="_ _3"></span>a<span class="_ _3"></span>d<span class="_ _3"></span>y </div><div class="t me x77 h68 y344 ff2 fs15 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _3"></span>j</div></div><div class="c x1 y334 w3c h65"><div class="t me x78 h68 y345 ff2 fs15 fc0 sc0 ls0 ws0">01.0<span class="_ _0"></span>1.20<span class="_ _0"></span>23-31.1<span class="_ _0"></span>2.20<span class="_ _0"></span>23</div></div><div class="c x1 y33f w41 h6a"><div class="t me x2b h68 y346 ff2 fs15 fc0 sc0 ls2a ws0">144</div></div><div class="c x1e y347 w4c h6b"><div class="t me x1a h68 y343 ff4 fs15 fc0 sc0 ls0 ws0">Pr<span class="_ _0"></span>ze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ący<span class="_ _0"></span> R<span class="_ _3"></span>a<span class="_ _3"></span>d<span class="_ _3"></span>y </div><div class="t me x77 h68 y344 ff2 fs15 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _3"></span>j</div></div><div class="c x1 y334 w3c h65"><div class="t me x79 h68 y348 ff2 fs15 fc0 sc0 ls0 ws0">01.0<span class="_ _0"></span>1.20<span class="_ _0"></span>22-31.1<span class="_ _0"></span>2.20<span class="_ _0"></span>22</div></div><div class="c x1 y349 w43 h6c"><div class="t me x7c h66 y34a ffe fs15 fc2 sc0 ls0 ws0">Wynagro<span class="_ _0"></span>d<span class="_ _0"></span>zen<span class="_ _0"></span>ia Czł<span class="_ _0"></span>o<span class="_ _0"></span>n<span class="_ _0"></span>ków Rad<span class="_ _0"></span>y Nadzor<span class="_ _0"></span>czej &#34;Gamrat<span class="_ _0"></span>&#34; S.A.<span class="_ _0"></span> bę<span class="_ _0"></span>d<span class="_ _0"></span>ących o<span class="_ _0"></span>so<span class="_ _0"></span>b<span class="_ _0"></span>ami zarządzającymi <span class="_ _3"></span>i nad<span class="_ _c"></span>z<span class="_ _3"></span>o<span class="_ _0"></span>ru<span class="_ _0"></span>j<span class="_ _0"></span>ącymi <span class="_ _3"></span>&#34;L<span class="_ _0"></span>en<span class="_ _0"></span>te<span class="_ _0"></span>x&#34; S<span class="_ _3"></span>.A<span class="_ _0"></span>.</div></div><div class="c x71 y34b w44 h6d"><div class="t me x76 h66 y34c ff9 fs15 fc2 sc0 ls0 ws0">ro<span class="_ _0"></span>k 2023</div></div><div class="c x37 y34d w45 h6d"><div class="t me x76 h66 y34c ff9 fs15 fc2 sc0 ls0 ws0">ro<span class="_ _0"></span>k 2022</div></div></div><div class="pi"></div></div>
<div id="pf1a" class="pf w0 h0"><div class="pc pc1a w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">26<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x10 hf y6e ff9 fs3 fc3 sc0 ls2 ws0">12.<span class="ffa ls0"> <span class="_ _1b"> </span><span class="ff7">Sytuacja majątkowa i<span class="_ _3"></span> finansowa<span class="ff5"> Grupy<span class="_ _3"></span> </span></span></span></div><div class="t m0 x11 hf y6f ff9 fs3 fc3 sc0 ls2 ws0">12.1.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5">Zestawienie<span class="fc4"> </span>podst<span class="_ _3"></span>awowych<span class="fc4"> <span class="ff7">wielkości<span class="_ _3"></span> ekonomicznych „Lentex” S<span class="_ _3"></span>.A.<span class="_ _3"></span></span> </span></span></span></div><div class="t m0 x35 h8 y34e ff2 fs3 fc0 sc0 ls0 ws0">   <span class="ff6"> </span></div><div class="t m0 x11 hf y34f ff9 fs3 fc3 sc0 ls2 ws0">12.2.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5 fc4">Wynik </span><span class="ff7">działalności<span class="_ _3"></span><span class="ff5 fc4"> operacyjnej<span class="_ _3"></span> </span></span></span></div><div class="t m0 x4e h11 y350 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y350 ff8 fs7 fc0 sc0 ls0 ws0">Przychody ze sprzeda<span class="_ _3"></span>ży<span class="ff6"> </span></div><div class="t m0 x1 h8 y351 ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _1b"> </span><span class="ls0">2023 <span class="_ _18"> </span><span class="ff8">rok<span class="_ _3"></span>u <span class="_ _18"> </span>wart<span class="_ _3"></span>ość <span class="_ _18"> </span>przychodów <span class="_ _1b"> </span>ze<span class="_ _3"></span> <span class="_ _18"> </span>sprzeda<span class="_ _3"></span>ży <span class="_ _18"> </span>produktów<span class="_ _3"></span>,</span> <span class="_ _1b"> </span><span class="ff8">usług, <span class="_ _1b"> </span>towarów <span class="_ _19"> </span>i <span class="_ _1b"> </span>materiałów<span class="_ _3"></span> <span class="_ _18"> </span>wynosi<span class="_ _3"></span></span> </span></div><div class="t m0 x1 h8 y352 ff6 fs3 fc0 sc0 ls0 ws0">194.222 <span class="ff8">tys. zł i</span> stan<span class="_ _3"></span>owi <span class="ls10">91</span><span class="ff8">% uzyskanych przychodów<span class="_ _3"></span> w analogicznym o<span class="_ _3"></span>kresie roku ubiegłego.<span class="_ _3"></span></span> </div></div><div class="c x1 y353 w4d h6e"><div class="t mf x28 h6f y354 ffa fs16 fc2 sc0 ls0 ws0">W<span class="_ _3"></span>y<span class="_ _0"></span>kon<span class="_ _0"></span>ani<span class="_ _0"></span>e<span class="_ _5"> </span>W<span class="_ _3"></span>y<span class="_ _c"></span>k<span class="_ _3"></span>on<span class="_ _0"></span>ani<span class="_ _0"></span>e<span class="_ _75"> </span>D<span class="_ _c"></span>y<span class="_ _0"></span>n<span class="_ _0"></span>am<span class="_ _3"></span>ika</div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y356 ffc fs16 fc2 sc0 ls2b ws0">Lp<span class="_ _88"> </span><span class="fff ls0">W<span class="_ _3"></span> y<span class="_ _c"></span> s z <span class="_ _0"></span>c z e g<span class="_ _0"></span> <span class="_ _0"></span>ó<span class="_ _0"></span> <span class="_ _0"></span>l<span class="_ _0"></span> n<span class="_ _0"></span> <span class="_ _0"></span>i<span class="_ _0"></span> <span class="_ _0"></span>e n<span class="_ _0"></span> i<span class="_ _0"></span> <span class="_ _0"></span>e</span></div></div><div class="c x1 y357 w4d h72"><div class="t mf x7d h6f y358 ffa fs16 fc2 sc0 ls0 ws0">12<span class="_ _3"></span> m-cy <span class="_ _0"></span>20<span class="_ _3"></span>23<span class="_ _89"> </span>12<span class="_ _3"></span> m-cy <span class="_ _0"></span>20<span class="_ _3"></span>22<span class="_ _3"></span>*<span class="_ _7c"> </span>2<span class="_ _3"></span>02<span class="_ _3"></span>3/20<span class="_ _3"></span>22</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h6f y359 ffa fs16 fc0 sc0 ls0 ws0">1<span class="_ _76"> </span><span class="fff">Pr<span class="_ _3"></span>zy<span class="_ _0"></span>cho<span class="_ _0"></span>d<span class="_ _0"></span>y<span class="_ _c"></span> n<span class="_ _0"></span>etto ze sp<span class="_ _0"></span>rze<span class="_ _3"></span>daży<span class="_ _0"></span> <span class="_ _0"></span>p<span class="_ _0"></span>rod<span class="_ _0"></span>uktów, to<span class="_ _0"></span>wa<span class="_ _3"></span>r<span class="_ _3"></span>ó<span class="_ _0"></span>w<span class="_ _3"></span>, <span class="_ _0"></span>ma<span class="_ _3"></span>ter<span class="_ _3"></span>iał<span class="_ _0"></span>ów</span></div></div><div class="c x1 y35a w4d h73"><div class="t mf x7e h6f y35b ffa fs16 fc0 sc0 ls0 ws0">19<span class="_ _3"></span>4 22<span class="_ _3"></span>2<span class="_ _2a"> </span>214<span class="_ _3"></span> 005<span class="_ _8a"> </span><span class="ls2b">91%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y35c ffc fs16 fc0 sc0 ls0 ws0">a<span class="_ _76"> </span><span class="ff10">Prz<span class="_ _c"></span>y<span class="_ _0"></span>chod<span class="_ _3"></span>y<span class="_ _c"></span> z<span class="_ _c"></span>e<span class="_ _3"></span> <span class="_ _0"></span>s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span>prod<span class="_ _3"></span>u<span class="_ _3"></span>kt<span class="_ _0"></span>ów<span class="_ _3"></span> i us<span class="_ _1a"></span>łu<span class="_ _3"></span>g</span></div></div><div class="c x1 y35d w4d h73"><div class="t mf x7e h71 y35e ffc fs16 fc0 sc0 ls0 ws0">19<span class="_ _3"></span>3 80<span class="_ _3"></span>0<span class="_ _2a"> </span>213<span class="_ _3"></span> 636<span class="_ _66"> </span><span class="ls2b">91%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y35f ffc fs16 fc0 sc0 ls0 ws0">b<span class="_ _76"> </span><span class="ff10">Prz<span class="_ _c"></span>y<span class="_ _0"></span>chod<span class="_ _3"></span>y<span class="_ _c"></span> z<span class="_ _c"></span>e<span class="_ _3"></span> <span class="_ _0"></span>s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span>t<span class="_ _0"></span>ow<span class="_ _3"></span>aró<span class="_ _3"></span>w i m<span class="_ _3"></span>a<span class="_ _3"></span>teri<span class="_ _3"></span>ał<span class="_ _3"></span>ów</span></div></div><div class="c x1 y360 w4d h74"><div class="t mf x7f h71 y35b ffc fs16 fc0 sc0 ls2b ws0">422<span class="_ _59"> </span>369<span class="_ _8b"> </span>114%</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h6f y361 ffa fs16 fc0 sc0 ls0 ws0">2<span class="_ _76"> </span><span class="fff">K<span class="_ _0"></span>o<span class="_ _0"></span>szty <span class="_ _0"></span>sprzedany<span class="_ _0"></span>ch <span class="_ _0"></span>p<span class="_ _0"></span>rod<span class="_ _0"></span>u<span class="_ _0"></span>któw<span class="_ _3"></span>, <span class="_ _0"></span>to<span class="_ _0"></span>w<span class="_ _3"></span>ar<span class="_ _3"></span>ów, mate<span class="_ _3"></span>r<span class="_ _3"></span>i<span class="_ _0"></span>ałó<span class="_ _0"></span>w</span></div></div><div class="c x1 y362 w4d h73"><div class="t mf x7e h6f y35b ffa fs16 fc0 sc0 ls0 ws0">14<span class="_ _3"></span>0 38<span class="_ _3"></span>5<span class="_ _2a"> </span>168<span class="_ _3"></span> 878<span class="_ _8a"> </span><span class="ls2b">83%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y363 ffc fs16 fc0 sc0 ls0 ws0">a<span class="_ _76"> </span><span class="ff10">Ko<span class="_ _3"></span>s<span class="_ _3"></span>z<span class="_ _0"></span>t<span class="_ _0"></span> <span class="_ _0"></span>wy<span class="_ _0"></span>t<span class="_ _0"></span>worz<span class="_ _0"></span>en<span class="_ _3"></span>ia<span class="_ _3"></span> <span class="_ _0"></span>s<span class="_ _1a"></span>prz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>n<span class="_ _3"></span>y<span class="_ _c"></span>ch pro<span class="_ _3"></span>du<span class="_ _3"></span>któw<span class="_ _3"></span> <span class="_ _0"></span>i us<span class="_ _1a"></span>ł<span class="_ _3"></span>ug</span></div></div><div class="c x1 y364 w4d h73"><div class="t mf x7e h71 y35e ffc fs16 fc0 sc0 ls0 ws0">13<span class="_ _3"></span>9 69<span class="_ _3"></span>0<span class="_ _2a"> </span>168<span class="_ _3"></span> 446<span class="_ _66"> </span><span class="ls2b">83%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y365 ffc fs16 fc0 sc0 ls0 ws0">b<span class="_ _76"> </span><span class="ff10">Wartoś<span class="_ _1a"></span>ć s<span class="_ _3"></span>prz<span class="_ _0"></span>ed<span class="_ _3"></span>an<span class="_ _3"></span>y<span class="_ _c"></span>ch towa<span class="_ _3"></span>ró<span class="_ _3"></span>w i m<span class="_ _3"></span>a<span class="_ _3"></span>teria<span class="_ _3"></span>ł<span class="_ _3"></span>ów</span></div></div><div class="c x1 y366 w4d h74"><div class="t mf x7f h71 y35b ffc fs16 fc0 sc0 ls2b ws0">695<span class="_ _59"> </span>432<span class="_ _8b"> </span>161%</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h6f y367 ffa fs16 fc0 sc0 ls0 ws0">3<span class="_ _76"> </span><span class="fff">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k/str<span class="_ _3"></span>a<span class="_ _3"></span>ta b<span class="_ _0"></span>rutto<span class="_ _0"></span> ze sprzedaży</span></div></div><div class="c x1 y368 w4d h73"><div class="t mf x80 h6f y35b ffa fs16 fc0 sc0 ls0 ws0">53<span class="_ _3"></span> 837<span class="_ _27"> </span>45<span class="_ _3"></span> 127<span class="_ _30"> </span><span class="ls2b">119%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y369 ffc fs16 fc0 sc0 ls0 ws0">4<span class="_ _76"> </span><span class="ff10">Ko<span class="_ _3"></span>s<span class="_ _3"></span>z<span class="_ _0"></span>t<span class="_ _0"></span>y<span class="_ _c"></span> s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>ed<span class="_ _3"></span>aż<span class="_ _0"></span>y</span></div></div><div class="c x1 y36a w4d h73"><div class="t mf x80 h71 y35e ffc fs16 fc0 sc0 ls0 ws0">17<span class="_ _3"></span> 521<span class="_ _27"> </span>18<span class="_ _3"></span> 800<span class="_ _66"> </span><span class="ls2b">93%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y36b ffc fs16 fc0 sc0 ls0 ws0">5<span class="_ _76"> </span><span class="ff10">Ko<span class="_ _3"></span>s<span class="_ _3"></span>z<span class="_ _0"></span>t<span class="_ _0"></span>y<span class="_ _c"></span> ogó<span class="_ _3"></span>ln<span class="_ _3"></span>e<span class="_ _3"></span>go<span class="_ _3"></span> <span class="_ _0"></span>z<span class="_ _c"></span>a<span class="_ _3"></span>rz<span class="_ _c"></span>ąd<span class="_ _3"></span>u</span></div></div><div class="c x1 y36c w4d h74"><div class="t mf x80 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">17<span class="_ _3"></span> 080<span class="_ _27"> </span>14<span class="_ _3"></span> 132<span class="_ _63"> </span><span class="ls2b">121%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y36d ffc fs16 fc0 sc0 ls0 ws0">6<span class="_ _76"> </span><span class="ff10">Po<span class="_ _3"></span>z<span class="_ _c"></span>o<span class="_ _3"></span>s<span class="_ _3"></span>tał<span class="_ _3"></span>e prz<span class="_ _0"></span>y<span class="_ _1"></span>ch<span class="_ _3"></span>o<span class="_ _3"></span>dy</span></div></div><div class="c x1 y36e w4d h73"><div class="t mf x80 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">21<span class="_ _3"></span> 838<span class="_ _58"> </span>4<span class="_ _3"></span> 807<span class="_ _63"> </span><span class="ls2b">454%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y36f ffc fs16 fc0 sc0 ls0 ws0">7<span class="_ _76"> </span><span class="ff10">Po<span class="_ _3"></span>z<span class="_ _c"></span>o<span class="_ _3"></span>s<span class="_ _3"></span>tał<span class="_ _3"></span>e kos<span class="_ _1a"></span>z<span class="_ _c"></span>ty</span></div></div><div class="c x1 y370 w4d h73"><div class="t mf x20 h71 y35e ffc fs16 fc0 sc0 ls0 ws0">8 49<span class="_ _3"></span>8<span class="_ _58"> </span>3 19<span class="_ _3"></span>1<span class="_ _8c"> </span><span class="ls2b">266%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h6f y371 ffa fs16 fc0 sc0 ls0 ws0">8<span class="_ _76"> </span><span class="fff">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k/str<span class="_ _3"></span>a<span class="_ _3"></span>ta n<span class="_ _0"></span>a d<span class="_ _0"></span>ziałal<span class="_ _0"></span>no<span class="_ _0"></span>ści o<span class="_ _0"></span>p<span class="_ _0"></span>er<span class="_ _3"></span>ac<span class="_ _3"></span>y<span class="_ _0"></span>j<span class="_ _0"></span>n<span class="_ _0"></span>ej</span></div></div><div class="c x1 y372 w4d h74"><div class="t mf x80 h6f y35b ffa fs16 fc0 sc0 ls0 ws0">32<span class="_ _3"></span> 576<span class="_ _27"> </span>13<span class="_ _3"></span> 811<span class="_ _30"> </span><span class="ls2b">236%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y373 ffc fs16 fc0 sc0 ls0 ws0">9<span class="_ _76"> </span>Prz<span class="_ _c"></span>y<span class="_ _0"></span>chod<span class="_ _3"></span>y<span class="_ _c"></span> f<span class="_ _0"></span>in<span class="_ _3"></span>a<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>e</div></div><div class="c x1 y374 w4d h73"><div class="t mf x20 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">1 91<span class="_ _3"></span>3<span class="_ _58"> </span>2 78<span class="_ _3"></span>7<span class="_ _26"> </span><span class="ls2b">69%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y375 ffc fs16 fc0 sc0 ls2b ws0">10<span class="_ _3b"> </span><span class="ls0">Kos<span class="_ _1a"></span>z<span class="_ _c"></span>ty<span class="_ _c"></span> f<span class="_ _0"></span>in<span class="_ _3"></span>an<span class="_ _3"></span>s<span class="_ _1a"></span>ow<span class="_ _3"></span>e</span></div></div><div class="c x1 y376 w4d h73"><div class="t mf x20 h71 y35e ffc fs16 fc0 sc0 ls0 ws0">2 69<span class="_ _3"></span>4<span class="_ _58"> </span>4 18<span class="_ _3"></span>9<span class="_ _26"> </span><span class="ls2b">64%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y377 ffa fs16 fc0 sc0 ls2b ws0">11<span class="_ _3b"> </span><span class="fff ls0">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k/str<span class="_ _3"></span>ata<span class="_ _3"></span> n<span class="_ _0"></span>a d<span class="_ _0"></span>zi<span class="_ _0"></span>ałaln<span class="_ _0"></span>o<span class="_ _0"></span>śc<span class="_ _3"></span>i <span class="_ _0"></span>fi<span class="_ _0"></span>n<span class="_ _0"></span>ansow<span class="_ _3"></span>ej</span></div></div><div class="c x1 y378 w4d h74"><div class="t mf x81 h6f y35b ffa fs16 fc0 sc0 ls0 ws0">-78<span class="_ _3"></span>1<span class="_ _69"> </span>-1<span class="_ _3"></span> 402<span class="_ _8a"> </span><span class="ls2b">56%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y379 ffa fs16 fc0 sc0 ls2b ws0">12<span class="_ _3b"> </span><span class="ls0">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k b<span class="_ _0"></span>rutto</span></div></div><div class="c x1 y37a w4d h73"><div class="t mf x80 h6f y35b ffa fs16 fc0 sc0 ls0 ws0">31<span class="_ _3"></span> 795<span class="_ _27"> </span>12<span class="_ _3"></span> 409<span class="_ _30"> </span><span class="ls2b">256%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y37b ffc fs16 fc0 sc0 ls2b ws0">13<span class="_ _3b"> </span><span class="ls0">Pod<span class="_ _3"></span>atek do<span class="_ _3"></span>cho<span class="_ _3"></span>d<span class="_ _3"></span>ow<span class="_ _3"></span>y</span></div></div><div class="c x1 y37c w4d h73"><div class="t mf x20 h71 y35e ffc fs16 fc0 sc0 ls0 ws0">5 40<span class="_ _3"></span>5<span class="_ _59"> </span><span class="ls2b">363<span class="_ _33"> </span>1489%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y37d ffa fs16 fc0 sc0 ls2b ws0">14<span class="_ _3b"> </span><span class="fff ls0">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k n<span class="_ _0"></span>etto <span class="_ _0"></span>z d<span class="_ _0"></span>zi<span class="_ _0"></span>ałaln<span class="_ _0"></span>o<span class="_ _0"></span>śc<span class="_ _3"></span>i <span class="_ _0"></span>kon<span class="_ _0"></span>ty<span class="_ _c"></span>nu<span class="_ _0"></span>owa<span class="_ _3"></span>nej</span></div></div><div class="c x1 y37e w4d h75"><div class="t mf x80 h6f y37f ffa fs16 fc0 sc0 ls0 ws0">26<span class="_ _3"></span> 390<span class="_ _27"> </span>12<span class="_ _3"></span> 046<span class="_ _30"> </span><span class="ls2b">219%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y380 ffc fs16 fc0 sc0 ls2b ws0">15<span class="_ _3b"> </span><span class="ff10 ls0">Zy<span class="_ _1"></span>s<span class="_ _1a"></span>k ne<span class="_ _3"></span>t<span class="_ _0"></span>to <span class="_ _0"></span>na<span class="_ _3"></span> dz<span class="_ _c"></span>i<span class="_ _3"></span>ał<span class="_ _3"></span>al<span class="_ _3"></span>n<span class="_ _3"></span>oś<span class="_ _1a"></span>ci z<span class="_ _c"></span>a<span class="_ _3"></span>ni<span class="_ _3"></span>ech<span class="_ _3"></span>an<span class="_ _3"></span>e<span class="_ _3"></span>j</span></div></div><div class="c x1 y381 w4d h76"><div class="t mf x43 h71 y37f ffc fs16 fc0 sc0 ls0 ws0">0<span class="_ _2b"> </span>2<span class="_ _3"></span>3 18<span class="_ _3"></span>7<span class="_ _85"> </span><span class="ls2b">0%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y382 ffa fs16 fc0 sc0 ls2b ws0">16<span class="_ _3b"> </span><span class="ls0">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k n<span class="_ _0"></span>etto <span class="_ _0"></span>za okre<span class="_ _3"></span>s spra<span class="_ _3"></span>w<span class="_ _3"></span>ozd<span class="_ _0"></span>aw<span class="_ _3"></span>c<span class="_ _3"></span>zy</span></div></div><div class="c x1 y383 w4d h76"><div class="t mf x80 h6f y37f ffa fs16 fc0 sc0 ls0 ws0">26<span class="_ _3"></span> 390<span class="_ _27"> </span>35<span class="_ _3"></span> 233<span class="_ _8a"> </span><span class="ls2b">75%</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y384 ffa fs16 fc0 sc0 ls2b ws0">17<span class="_ _3b"> </span><span class="ls0">D<span class="_ _0"></span>ane d<span class="_ _0"></span>o<span class="_ _0"></span>d<span class="_ _0"></span>atk<span class="_ _3"></span>owe<span class="_ _3"></span>:</span></div><div class="t mf x29 h71 y385 ffc fs16 fc0 sc0 ls2b ws0">18<span class="_ _3b"> </span><span class="ls0">Zatrudn<span class="_ _3"></span>ie<span class="_ _3"></span>n<span class="_ _3"></span>ie<span class="_ _3"></span> <span class="_ _0"></span>(etaty<span class="_ _c"></span>)</span></div></div><div class="c x1 y386 w4d h74"><div class="t mf x7f h71 y35b ffc fs16 fc0 sc0 ls2b ws0">262<span class="_ _59"> </span>259<span class="_ _66"> </span><span class="ls0">1<span class="_ _3"></span>,01</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y387 ffc fs16 fc0 sc0 ls2b ws0">19<span class="_ _3b"> </span><span class="ff10 ls0">Fund<span class="_ _3"></span>us<span class="_ _1a"></span>z<span class="_ _c"></span> pł<span class="_ _3"></span>ac</span></div></div><div class="c x1 y388 w4d h73"><div class="t mf x80 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">19<span class="_ _3"></span> 170<span class="_ _27"> </span>17<span class="_ _3"></span> 266<span class="_ _8d"> </span>1,11</div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y389 ffc fs16 fc0 sc0 ls2b ws0">20<span class="_ _3b"> </span><span class="ff10 ls0">Śred<span class="_ _3"></span>ni<span class="_ _3"></span>o<span class="_ _3"></span>m<span class="_ _3"></span>i<span class="_ _3"></span>e<span class="_ _3"></span>s<span class="_ _3"></span>i<span class="_ _3"></span>ęcz<span class="_ _0"></span>ne  wy<span class="_ _c"></span>n<span class="_ _3"></span>ag<span class="_ _3"></span>rod<span class="_ _3"></span>z<span class="_ _c"></span>e<span class="_ _3"></span>ni<span class="_ _3"></span>e (z<span class="_ _c"></span>ł<span class="_ _3"></span>)</span></div></div><div class="c x1 y38a w4d h73"><div class="t mf x20 h71 y38b ffc fs16 fc0 sc0 ls0 ws0">6 09<span class="_ _3"></span>7<span class="_ _58"> </span>5 55<span class="_ _3"></span>5<span class="_ _8d"> </span>1,10</div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h71 y38c ffc fs16 fc0 sc0 ls2b ws0">21<span class="_ _3b"> </span><span class="ff10 ls0">Na<span class="_ _3"></span>kł<span class="_ _3"></span>ad<span class="_ _3"></span>y<span class="_ _c"></span> inw<span class="_ _3"></span>e<span class="_ _3"></span>s<span class="_ _3"></span>ty<span class="_ _c"></span>cy<span class="_ _c"></span>j<span class="_ _3"></span>ne</span></div></div><div class="c x1 y38d w4d h74"><div class="t mf x20 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">5 38<span class="_ _3"></span>4<span class="_ _58"> </span>9 90<span class="_ _3"></span>3<span class="_ _8d"> </span>0,54</div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y38e ffa fs16 fc0 sc0 ls2b ws0">22<span class="_ _3b"> </span><span class="fff ls0">W<span class="_ _3"></span>y<span class="_ _0"></span>d<span class="_ _0"></span>ajn<span class="_ _0"></span>ość l<span class="_ _0"></span>iczon<span class="_ _0"></span>a:</span></div><div class="t mf x64 h71 y38f ffc fs16 fc0 sc0 ls0 ws0">a<span class="_ _76"> </span><span class="ff10"> prz<span class="_ _c"></span>y<span class="_ _0"></span>chod<span class="_ _3"></span>e<span class="_ _3"></span>m<span class="_ _3"></span> z<span class="_ _c"></span>e<span class="_ _3"></span> <span class="_ _0"></span>s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span>(1a+b<span class="_ _3"></span> /<span class="_ _0"></span> <span class="_ _0"></span>16<span class="_ _3"></span>)</span></div></div><div class="c x1 y390 w4d h77"><div class="t mf x7f h71 y391 ffc fs16 fc0 sc0 ls2b ws0">741<span class="_ _59"> </span>826<span class="_ _66"> </span><span class="ls0">0<span class="_ _3"></span>,90</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y392 ffc fs16 fc0 sc0 ls0 ws0">b<span class="_ _76"> </span> z<span class="_ _c"></span>y<span class="_ _c"></span>s<span class="_ _1a"></span>kie<span class="_ _3"></span>m<span class="_ _1a"></span> <span class="_ _0"></span>bru<span class="_ _3"></span>tt<span class="_ _0"></span>o (12<span class="_ _3"></span>/<span class="_ _0"></span>16<span class="_ _3"></span>)</div></div><div class="c x1 y393 w4d h74"><div class="t mf x7f h71 y35b ffc fs16 fc0 sc0 ls2b ws0">121<span class="_ _8e"> </span>48<span class="_ _66"> </span><span class="ls0">2<span class="_ _3"></span>,53</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y394 ffc fs16 fc0 sc0 ls0 ws0">c<span class="_ _36"> </span> z<span class="_ _c"></span>y<span class="_ _c"></span>s<span class="_ _1a"></span>ki<span class="_ _3"></span>em<span class="_ _1a"></span> netto (14/16<span class="_ _3"></span>)</div></div><div class="c x1 y395 w4d h76"><div class="t mf x7f h71 y37f ffc fs16 fc0 sc0 ls2b ws0">101<span class="_ _8e"> </span>47<span class="_ _66"> </span><span class="ls0">2<span class="_ _3"></span>,17</span></div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y396 ffa fs16 fc0 sc0 ls2b ws0">23<span class="_ _3b"> </span><span class="fff ls0">Stan środ<span class="_ _0"></span>ków<span class="_ _3"></span> o<span class="_ _0"></span>b<span class="_ _0"></span>roto<span class="_ _0"></span>w<span class="_ _3"></span>y<span class="_ _0"></span>ch</span></div></div><div class="c x1 y397 w4d h73"><div class="t mf x80 h6f y35b ffa fs16 fc0 sc0 ls0 ws0">88<span class="_ _3"></span> 439<span class="_ _27"> </span>96<span class="_ _3"></span> 044<span class="_ _8d"> </span>0,92</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y398 ffc fs16 fc0 sc0 ls0 ws0">a<span class="_ _76"> </span><span class="ff10">z<span class="_ _c"></span>a<span class="_ _3"></span>p<span class="_ _3"></span>as<span class="_ _1a"></span>y<span class="_ _c"></span> og<span class="_ _3"></span>ół<span class="_ _3"></span>em</span></div></div><div class="c x1 y399 w4d h73"><div class="t mf x80 h71 y39a ffc fs16 fc0 sc0 ls0 ws0">47<span class="_ _3"></span> 361<span class="_ _27"> </span>48<span class="_ _3"></span> 995<span class="_ _8d"> </span>0,97</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y39b ffc fs16 fc0 sc0 ls0 ws0">b<span class="_ _76"> </span><span class="ff10">n<span class="_ _3"></span>al<span class="_ _3"></span>eż<span class="_ _0"></span>noś<span class="_ _1a"></span>ci<span class="_ _3"></span> <span class="_ _0"></span>krótkoterm<span class="_ _1a"></span>i<span class="_ _3"></span>no<span class="_ _3"></span>we</span></div></div><div class="c x1 y39c w4d h74"><div class="t mf x80 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">26<span class="_ _3"></span> 667<span class="_ _27"> </span>26<span class="_ _3"></span> 603<span class="_ _8d"> </span>1,00</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y39d ffc fs16 fc0 sc0 ls0 ws0">c<span class="_ _36"> </span><span class="ff10">i<span class="_ _3"></span>n<span class="_ _3"></span>we<span class="_ _3"></span>s<span class="_ _3"></span>ty<span class="_ _c"></span>cj<span class="_ _3"></span>e krótkoterm<span class="_ _1a"></span>i<span class="_ _3"></span>no<span class="_ _3"></span>we</span></div></div><div class="c x1 y39e w4d h73"><div class="t mf x80 h71 y35b ffc fs16 fc0 sc0 ls0 ws0">12<span class="_ _3"></span> 395<span class="_ _27"> </span>14<span class="_ _3"></span> 871<span class="_ _8d"> </span>0,83</div></div><div class="c x1 y355 w4e h70"><div class="t mf x64 h71 y39f ffc fs16 fc0 sc0 ls0 ws0">d<span class="_ _76"> </span><span class="ff10">ro<span class="_ _3"></span>z<span class="_ _c"></span>l<span class="_ _3"></span>icz<span class="_ _c"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>ia<span class="_ _3"></span> <span class="_ _0"></span>m<span class="_ _1a"></span>ię<span class="_ _3"></span>dz<span class="_ _c"></span>y<span class="_ _0"></span>okre<span class="_ _3"></span>s<span class="_ _3"></span>o<span class="_ _3"></span>we</span></div></div><div class="c x1 y3a0 w4d h73"><div class="t mf x20 h71 y39a ffc fs16 fc0 sc0 ls0 ws0">1 39<span class="_ _3"></span>0<span class="_ _58"> </span>1 37<span class="_ _3"></span>3<span class="_ _8d"> </span>1,01</div></div><div class="c x1 y355 w4e h70"><div class="t mf x29 h6f y3a1 ffa fs16 fc0 sc0 ls2b ws0">24<span class="_ _3b"> </span><span class="fff ls0">Zo<span class="_ _0"></span>b<span class="_ _0"></span>o<span class="_ _0"></span>w<span class="_ _3"></span>iązani<span class="_ _0"></span>a kr<span class="_ _3"></span>ótkoterm<span class="_ _3"></span>in<span class="_ _0"></span>o<span class="_ _0"></span>w<span class="_ _3"></span>e  </span></div></div><div class="c x1 y3a2 w4d h74"><div class="t mf x80 h6f y35b ffa fs16 fc0 sc0 ls0 ws0">24<span class="_ _3"></span> 565<span class="_ _27"> </span>30<span class="_ _3"></span> 404<span class="_ _8d"> </span>0,81</div></div><div class="c x1 y355 w4e h70"><div class="t mf x5f h78 y3a3 ff10 fs16 fc0 sc0 ls0 ws0">Poz<span class="_ _0"></span>y<span class="_ _c"></span>cje<span class="_ _3"></span> 1-14<span class="_ _3"></span> i 17-2<span class="_ _3"></span>2 wy<span class="_ _0"></span>kaz<span class="_ _c"></span>a<span class="_ _3"></span>no<span class="_ _3"></span> w t<span class="_ _0"></span>y<span class="_ _c"></span>s<span class="_ _3"></span>i<span class="_ _3"></span>ą<span class="_ _3"></span>cach<span class="_ _3"></span> <span class="_ _0"></span>z<span class="_ _c"></span>ł<span class="_ _3"></span>oty<span class="_ _c"></span>ch<span class="_ _3"></span>.</div></div><div class="c x1 y3a4 w4f h79"><div class="t mf x5f h78 y3a5 ff10 fs16 fc0 sc0 ls0 ws0">* Prez<span class="_ _0"></span>entow<span class="_ _3"></span>a<span class="_ _3"></span>ne<span class="_ _3"></span> <span class="_ _0"></span>da<span class="_ _3"></span>ne<span class="_ _3"></span> poró<span class="_ _3"></span>w<span class="_ _3"></span>ny<span class="_ _c"></span>w<span class="_ _3"></span>a<span class="_ _3"></span>ln<span class="_ _3"></span>e z<span class="_ _c"></span>o<span class="_ _3"></span>s<span class="_ _3"></span>tał<span class="_ _3"></span>y<span class="_ _c"></span> prz<span class="_ _c"></span>e<span class="_ _3"></span>ks<span class="_ _1a"></span>z<span class="_ _c"></span>tałco<span class="_ _3"></span>n<span class="_ _3"></span>e, <span class="_ _0"></span>co z<span class="_ _c"></span>os<span class="_ _1a"></span>tał<span class="_ _3"></span>o z<span class="_ _c"></span>ap<span class="_ _3"></span>re<span class="_ _3"></span>z<span class="_ _c"></span>en<span class="_ _3"></span>tow<span class="_ _3"></span>an<span class="_ _3"></span>e w no<span class="_ _3"></span>cie<span class="_ _3"></span> 7.1 rocz<span class="_ _c"></span>n<span class="_ _3"></span>eg<span class="_ _3"></span>o je<span class="_ _3"></span>dn<span class="_ _3"></span>os<span class="_ _1a"></span>tkow<span class="_ _3"></span>eg<span class="_ _3"></span>o </div><div class="t mf x5f h71 y3a6 ffc fs16 fc0 sc0 ls0 ws0">s<span class="_ _1a"></span>pra<span class="_ _3"></span>wo<span class="_ _3"></span>z<span class="_ _c"></span>d<span class="_ _3"></span>an<span class="_ _3"></span>ia<span class="_ _3"></span> f<span class="_ _0"></span>in<span class="_ _3"></span>an<span class="_ _3"></span>s<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>eg<span class="_ _3"></span>o.</div></div><div class="c x1 y3a7 w4f h74"><div class="t mf x82 h7a y391 fff fs16 fc2 sc0 ls0 ws0">D<span class="_ _0"></span>zi<span class="_ _0"></span>ałaln<span class="_ _0"></span>o<span class="_ _0"></span>ść<span class="_ _3"></span> kon<span class="_ _0"></span>ty<span class="_ _c"></span>nu<span class="_ _0"></span>o<span class="_ _0"></span>w<span class="_ _3"></span>a<span class="_ _3"></span>n<span class="_ _0"></span>a</div></div></div><div class="pi"></div></div>
<div id="pf1b" class="pf w0 h0"><div class="pc pc1b w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABKgAAAaVCAIAAACQxGAoAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdT4wc133g8d97Vd3zf+jhvxn+E0lR1D9LDuQFEmOz9h4W8imHxWJvQYCc9rDHYG97zi3Y4x5yCmDkFgR72NMaviQO9mggiIFgHcURElsUE4OWhmTPdFe9t4fm0DI9GtLiCGEVPx9IVAskAfWv6xXrq3rdnWqtAQAAwHi1EfH/PvzZ//m/f28WAADAr0rH3Sq6ff3st//tLcMZimwEAAAAwg8AAADhBwAAgPADAABA+AEAACD8AACAf20pJUMYltYIAACAZ7f8JnDtNyzu+AEAAL+GlFKtVfgNizt+AADArxd+EZGTe0hD4tUCAAB+PaWUnKXEkLjjBwAAnCiViKhHN41qRImasq2ewg8AABiJUlONqCUialNTihqR23YiJYbE/VkAAOBktS7/kaJGjpRK7e30HBaZDgAAnGy5qzNHpBSRInLt27YxF+EHAACMQ45al9V3FH59pLq2KvyEHwAAMB5NqrmmSJEiao3StmV1xYe7DCvfAQAATlBzROTl+/yi5FqaFG0j/IQfAAAwovJ7FA+15OijdmvTdnU6NZcBsdUTAAA4UapH7VdT1JxiPp9trq8ajPADAABGoxw9qBE1pTJp0mRi86DwAwAARqKmKMv7fSlqjlJruXb1SvYWP+EHAACMJvwiIn3mpl9K8fbbr5c+whc6DIf7swAAwAmaWttS2nayWvqubdLWxspK0+ejT3xhENzxAwAATpBKTCLqYjHPOafoL5w7m6Jp3e4bFHf8AACAk9Ov5hyz2WwymRwcHJzZ2lpbi+qGn/ADAADG0wwplps8o/b9/GBv72wOGz2FHwAAMCKp1lrL1vp6Nz/c2z1/bmer1vChnsIPAAAYj77vmyZqramWG69caXPkEH4D48NdAACAE5SUoklRusP11fa1Vy/nFE2KFFX9DYg7fgAAwElSpJwi57p38dwkT9ok+IQfAAAwNiWlMnuw/+qNvemkpFoj+vjFV7oj/AAAgKE3QxPdYrG3e373wvmVSa6192UOwg8AABiVWmtK8c4777STZUKkSMJvYHy4CwAAvOxld/QgLf/ll9/CV6Zt2l7fvHh+bdJE6aPJ1df4DY47fgAA8DIrKRYpukh9SaWkiNwcLvo8aQ8PZ5M2T/Ni8ck/vvva2Z2NaCJyrpGaiFZKCD8AAGBYSVCjRkSqEX3pV9ZW+65bWVmJWuezB9evXriye6aJqKVPKdW6/E0+2lP4AQAAA1GiiWhqNBEpItcaTcql61am0/nBwdmdnXfffXd7e/vxr68+2WWAvMcPAABeZvnoixlS1JwiNyktFouISKVE6W9cv3b50k6tJSKapomInN09GuTLDAAAvMRqU6OJ2kSkVCNHqt18pcn9fPbK5Ytv3rqUI0opyxt9tVZ3/IQfAAAwsCJ4XH0RKUVE7Sc5VpqIfn771b3tjZjPS9u2tda+X77HT/gJPwAAYFD6vvR97WttmiY3EaVrm/TwwSc3r+1dv7rTd7GykiOiaRpbPYfLe/wAAOClltsmUiqln88P2lynk9TPH17ZO/fVt2+uTiIvP+vTR3gKPwAAYLi6vkspNU3KESlK38031trXX79x+cJalEi+uGEceW8EAADw0qpR20lTa5m0OTcRtZtO05tvvnrj2k7UiFhEdOFNfcIPAAAYcPil2vd9iXJwOJvN7rdNvHrz+hu3r6xMcq2LlEpEH0n4DZ6tngAAMHKpRj1uu+ay53KTmzalsmhr2jmzeePqV9anRz8XEaVGY4TCDwAAeHHVXEuKVI5KL6VUU/SlRORIqdaIFE3pUze7dfXCG7deeeX8dlMjUo2mrcvfsvyaB4QfAADwgpZferRTc/njfD5vppO2bUspfely0+Ta5XJ49dL53/7GO5u/uNdXI/JR+DF43uMHAAAjlmpE1Px452YznXRdt1gs+r5PkSZNU+YPN9cnb9y6sT59/CXuEZ9pRUbAHT8AABitGlGjScubfikiStu2fd9N2tzkfHh4uJjN9nY2fvPrb126sJVr1BpR+9Qkd/qEHwAAMBSppqZGiUgpaq7RzQ9T7ZuU+26R6+LcVzZ+6723X9nbjBIpInLUrkQkewOFHwAAMJTuSxGllBJRmhwp1UmqkWp3+LBJceP6tXffunJ1ZyNqpBSl73KK1KSj3xjJbk/hBwAAvOC6xSKaNJ1OU5TSLWo/bye5O5yf2Vy9fu3qV9++sbWWco2IEhG5zcsHkXLUtPwGiGzLp/ADAABeZJNpWyO6xSJH3+SSU+0OZlsb01s3Xrl18/r2WkRZfnjnkZojRdRH+zwln/ADAABedKlGqV10XeSSUzTRXdw9+9W3bl7ZO7vSRu2j1lpzpHj0lQ8pHn2zH8IPAAAYhq47nEybdjp5uP/JJLVvv/nau29d31iJJqLvIqeamlQfffhn1Ij8meRTf8IPAAAYgEk7yVHLojuzvXXz2pW3Xr+2vhpRYj7v2+jTpI1aa3r0Re3x6B1+Eb/4TM9HPWiSwg8AAPhC6tN+OpX66JsVUtScHt2Eq8ufiqglpXp0Zy6VUktpmlxLFzVySk1O0T/YaMvu3oU3Xn/18u52jqglcopmpYloll/bt/z9n72/98v3+tz5E34AAMAXlZ5ahSnqsg5rSpEj8lEs9stf0velj9Q2edK2KXKqfen6aZumbVtL3y8WN66c/Y23r545c2Y6ndZaIyL90m7O9OjvL/jfiPADAACeT/1MetUUNWqu9ehnakSdtrmm1HeL+eygyXWSY5Jz6eeRJ9euXLx969rFs+sruaSUavWFfMIPAAB44aQazdGHbUZEWX6heop+uc8zovSLgybl9Wkbbe66ee0XbZPf+dqbb75xddJEStFGpJpSelSPXde1rQQQfgAAwAvq8Vv7ln/VHGUyaXMqB7P9VMrOztb587v/5r23o0YT0Ry9H/Dx7b6UUtM05ij8AACAF6r1cqSSIiL1qdYUJUdJUSP6FDWiNrWe2Vjfe/XKhfOb587ubG9NF4vaNjVqrX3JOaVItebH+zwf3/pD+AEAAP9qcs6llFJKSqltIqUmopRaUu2aXFOUFP3KtL144dyFc+dfubKzszl5/AksKaKZLD+spUTUFCWiiUh6D+/yBAAAGPv/UDACAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAADwQmmNYED+43/7E0MATsv/+qPfj4i/+MHf/48//QvT4Nld3Nn84//+nyPiv/zhn929d3+sT/MPfvdb33rvVQsEC+RY33rv5h/87r/3cgs/viwf/WzfEIDTNTtcOLfwxdy9d3/EB8/scGGBYIF8nnv3D7zEg2OrJwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABin1ggAXk5//XcfRcSiK9/+xuumwbNbX50sD55S64if5s8+efjXf/eRBYIFgvADYNi+9tql5Y+/8+/eMg2+gJzSiJ/duTPrX3vtkgWCBcJ4jkkjAAAAEH4AAAAMmK2eAC+1H9/Z//4P75rDE27sbn7znd2I+M73PjCNJ2ystv/pt69HRM5j3sk2nTQWyFMXyJ//1YcPDjoDeQkXCMIPgIHp+ro/W5jDEw7m/fKB4ZyglDF/dsV80VsgT10gDw4683k5FwhDZKsnAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAGKfWCAbk29943RCA07W51t6+vG0OT9jbWVs+MJxftTptlg+++d7Nn98/GOvTvHR+2wJ56gK5sbt5MO8N5CVcIF977ZLXenBSrdUUAAAARsxWTwAAgJGz1XNIPry7bwjAabl+cSsiHhws/uXTA9N4wvpKe+HMmhPvsZqcrp7fjIh/+pf7fRntvqHz26sbqxML5OQFMu5j4DkXyJ//1YcPDrqxPs0bu5vffGfXyy38+LJ0vXMrcMpKdW45bixH17KGc4K+1BHPZ3kIWCAnL5BxHwPP6cFBtz9bjPXZeW/nENnqCQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAMapNYIB2Vz1egGn/cdAk5xbftXqtHHi/Tw5p+WD9ZW2lDripWGBPHWBjPsYeM4FcmN382Dej/Vp7u2sea0HJ9VquQIAAIyZrZ4AAAAjZ/fCkHzw0aeGAJyWW5e2I2J/trj785lpPGFztd3dWXfiPf7SoUnXL25FxId397t+tPuGLn5lbWttYoGcvEDGfQw85wL5zvc+2J8txvo0b1/efv/rl73cw+KOHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAADFBrBAOyuer1Ak77j4EmObf8qtVp48T7eXJOywfrK20pdcRLwwJ56gIZ9zHwnAvkxu7mwbwf69Pc21nzWg9OqtVyBQAAGDNbPQEAAEbO7oUh+Z//+28NATgt//V33oyIH/3k0+/+4Kem8YTbl7ff//plJ95jba1Nfu8/3IqI73zvg/3ZYqxP8/33Lt++sm2BnLxAxn0MWCDPcgwwIO74AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAADAAKVaqykMxY9+8qkhAKfl9pXtiNh/uLhzb2YaT9haa/fOrjvxHqtt0s29rYj48Z39rh/tVcTeztrW+sQCOXmBjPsYsECe5RhA+AEAAPCisNUTAABg5FojGJAPPrLjCDg1ty5tR8T+bHH353ayPWlztd3dWXfiPf7SoUnXL25FxId3x7yT7eJX1rbWJhbIyQtk3MfAcy6Q73zvg/3ZYqxP8/bl7fe/ftnLPSzu+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAwAClWqspDMX+bGEIwGnZWptExKIrB4veNJ7QNmlt2jrxHn/pkGJzdRIR9w8WI76IWJ00kzZbICcvkHEfA8+5QH58Z7/rRzudrbV27+y6l1v4AQAA8AJpjWBAfvSTTw0BOC23r2xHxP7DxZ17M9N4wuP/me3Ee8ylQ5Nu7m3F2G9o7O2sba1PLJCTF8i4jwEL5FmOAYQfX4rv/uCnhgCcbvjduTdzbjlmOJe3l9c0hnPcBd9keV37/R/eHfFW2Pffu7y1PrFATl4g4z4GLJBnOQYYEB/uAgAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAA5RqraYAAAAwYu74AQAAjFxrBAPyo598agjAabl9ZTsi9h8u7tybmcYTttbavbPrTrzHXzo06ebeVkT8+M5+149239DeztrW+sQCOXmBjPsYsECe5RhA+PGl+O4PfmoIwOmG3517M+eWY4ZzeXt5TWM4x13wTZbXtd//4d392WKsT/P99y5vrU8skJMXyLiPAQvkWY4BBsRWTwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAGKBUazUFAACAEXPHDwAAYORaIxiQj+89NATgtOzurEfEbN59+mBuGk9YnTZnNlaceI+Vc7pwZi0i/vmTWSmj3Te0vTFdm7YWyMkLZNzHwHMukL/8m48P5v1Yn+beztq7N3e83MKPL8v9g84QgFMLv4iI6Prq3HKsMxtOvJ9z6dCk5YOHh13Xj/aif311YoE8dYGM+xh4zgXyDx/f358tRvxMhd/g2OoJAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAAADlGqtpgAAADBi7vgBAACMXGsEA/LxvYeGAJyW3Z31iJjNu08fzE3jCavT5szGihPvsXJOF86sRcQ/fzIrZbT7hrY3pmvT1gI5eYGM+xh4zgXyl3/z8cG8H+vT3NtZe/fmjpdb+PFluX/QGQJwauEXERFdX51bjnVmw4n3cy4dmrR88PCw6/rRXvSvr04skKcukHEfA8+5QP7h4/v7s8WIn6nwGxxbPQEAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAMA4tUYwpFerSYYAnK6UnFuOkXNy4v08zdFwHj8Y69KwQJ66QMZ9DDznAtlYHfNl9uq08VoP77RWazUFAACAEbPVEwAAYORs9RySri+GAADwgpvN+5QiYrRbYdPRc1tfVRPDedVs9QQAABg3Wz0BAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOFnBAAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhJ8RAAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfA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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">27<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">Udział sprzedaży krajowe<span class="_ _3"></span>j w sprzedaży sta<span class="_ _3"></span>nowi <span class="ff6">28%, <span class="_ _3"></span>natomiast u</span>dział sprzedaży <span class="_ _3"></span>eksportowej <span class="_ _3"></span><span class="ff6">72<span class="ls1a">%. </span> </span></div><div class="t m0 x35 h8 y3a8 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4e h11 y3a9 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3a9 ff8 fs7 fc0 sc0 ls0 ws0">Koszty działalności podstaw<span class="_ _3"></span>owej<span class="ff6"> </span></div><div class="t m0 x1 h8 y3aa ff6 fs3 fc0 sc0 ls0 ws0">Koszt <span class="ff8">własn</span>y <span class="_ _0"></span>sprzeda<span class="ff8 ls11">ży</span> produk<span class="ff8">tów, <span class="_ _0"></span>towarów i <span class="_ _0"></span>materiałów <span class="_ _0"></span>w <span class="ff6 ls4">2023<span class="ls0"> <span class="_ _0"></span><span class="ff8">roku wyniosły<span class="ff6"> <span class="_ _0"></span>140.385 <span class="ff8">tys. <span class="_ _0"></span>zł <span class="_ _0"></span>i<span class="ff6"> </span>uległy </span></span></span></span></span></span></div><div class="t m0 x1 h8 y3ab ff6 fs3 fc0 sc0 ls0 ws0">zmniejszeniu <span class="ls21">o <span class="ls4">17<span class="_ _3"></span></span></span>% <span class="ff8">w stosunku do wiel<span class="_ _3"></span>kości kosztu poniesionego w<span class="_ _3"></span> roku ubiegłym.<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y3ac ff6 fs3 fc0 sc0 ls0 ws0">K<span class="ff8">oszty ogólne zarządu wy<span class="_ _3"></span>niosły </span>17.<span class="_ _3"></span>080 <span class="ff8">tys. zł i wzrosły <span class="_ _3"></span></span>w stosunku do 2022 ro<span class="_ _3"></span>ku <span class="ls21">o </span>2.948 <span class="ff8">tys. zł</span>.<span class="_ _3"></span> </div><div class="t m0 x1 h8 y3ad ff8 fs3 fc0 sc0 ls0 ws0">Koszty sprzedaży wyni<span class="_ _3"></span>osły <span class="ff6">17.521 </span>tys<span class="_ _3"></span>. zł i były niższe<span class="ff6"> </span>niż w rok<span class="_ _3"></span>u poprzednim o <span class="_ _3"></span><span class="ff6">1.279 </span>tys. zł.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x4e h11 y3ae ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3ae ff8 fs7 fc0 sc0 ls0 ws0">Pozostałe przychody <span class="_ _3"></span>i koszty<span class="ff6"> </span></div><div class="t m0 x1 h8 y1cf ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">rok<span class="_ _3"></span>u pozostałe <span class="_ _3"></span>przychody wyniosły <span class="_ _3"></span>łącznie </span>21.<span class="_ _3"></span>838 <span class="ff8">tys. zł <span class="_ _3"></span>i wzrosły o <span class="_ _3"></span></span>17.031 <span class="ff8">tys. zł</span> <span class="_ _3"></span>w stosunk<span class="_ _3"></span>u </span></div><div class="t m0 x1 h8 y1d0 ff6 fs3 fc0 sc0 ls0 ws0">do <span class="_ _1a"></span>roku <span class="_ _1a"></span>2022<span class="ls14">. <span class="_ _1a"></span></span>Na <span class="_ _1a"></span>wskaza<span class="_ _3"></span>n<span class="ff8">ą</span> <span class="_ _1a"></span><span class="ff8">wartość <span class="_ _1a"></span>składa <span class="_ _1a"></span>się <span class="_ _1a"></span>m<span class="_ _3"></span>.in. <span class="_ _1a"></span>Pomoc <span class="_ _1a"></span>dla <span class="_ _1a"></span>sektorów <span class="_ _1c"></span>energochłonnych<span class="_ _3"></span></span> <span class="ff8">związana </span></div><div class="t m0 x1 h8 y3af ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">nagłymi wzro<span class="_ _3"></span>stami cen <span class="_ _3"></span>gazu i <span class="_ _3"></span>energii ele<span class="_ _3"></span>ktrycznej<span class="_ _3"></span></span> <span class="ff8">w<span class="_ _3"></span> kwocie 1<span class="_ _3"></span>3.190 tys. <span class="_ _3"></span>zł. <span class="_ _3"></span></span>Poniesione w <span class="_ _3"></span>tym sa<span class="_ _3"></span>mym </div><div class="t m0 x1 h8 y1d2 ff8 fs3 fc0 sc0 ls0 ws0">okresie pozostałe<span class="_ _3"></span> koszty wyniosły <span class="_ _3"></span><span class="ff6">8.498 </span>tys. zł<span class="ff6"> i </span>wzrosł<span class="_ _3"></span>y<span class="ff6"> o 5.307 </span>tys. zł<span class="ff6"> </span>w st<span class="_ _3"></span>osunku do roku ubiegłe<span class="_ _3"></span>go.<span class="ff6"> </span></div><div class="t m0 x4e h11 y3b0 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3b0 ff8 fs7 fc0 sc0 ls0 ws0">Wynik na działalności opera<span class="_ _3"></span>cyjnej<span class="ff6"> </span></div><div class="t m0 x1 h8 y3b1 ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _12"> </span><span class="ls0">2023 <span class="_ _12"> </span><span class="ff8">roku <span class="_ _12"> </span>Spółka <span class="_ _12"> </span>osi<span class="_ _3"></span>ągnęła <span class="_ _12"> </span>zysk <span class="_ _12"> </span>na <span class="_ _12"> </span>działalnośc<span class="_ _3"></span>i <span class="_ _12"> </span>operacyjnej <span class="_ _12"> </span>w <span class="_ _12"> </span>w<span class="_ _3"></span>ysokości <span class="_ _12"> </span></span>32.576 <span class="_ _12"> </span>tys<span class="ff8">. <span class="_ _e"> </span>zł. </span></span></div><div class="t m0 x1 h8 y3b2 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="ff8">porównaniu do rok<span class="_ _3"></span>u </span>2022 <span class="ff8">wynik na działalno<span class="_ _3"></span>ści operacyjnej zwię<span class="_ _3"></span>kszył</span> <span class="ff8">się </span><span class="ls21">o </span>18.<span class="_ _3"></span>765 <span class="ff8">tys. zł</span>. <span class="_ _3"></span> </div><div class="t m0 x11 hf y3b3 ff9 fs3 fc3 sc0 ls2 ws0">12.3.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7 fc4">Działalność finansowa<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y3b4 ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _3"></span><span class="ls0">2023 <span class="_ _3"></span>ro<span class="_ _3"></span>ku <span class="_ _3"></span>przycho<span class="ff8">d<span class="_ _3"></span>y <span class="_ _3"></span>finansowe <span class="_ _1a"></span>wyniosły <span class="_ _3"></span>łącznie <span class="_ _1a"></span></span>1.913 <span class="_ _3"></span><span class="ff8">t<span class="_ _3"></span>ys. <span class="_ _3"></span>zł <span class="_ _3"></span>i <span class="_ _1a"></span>spadły</span> <span class="_ _1a"></span><span class="ls21">o <span class="_ _3"></span></span>874 <span class="_ _3"></span>t<span class="_ _3"></span>ys. <span class="_ _3"></span>z<span class="ff8">ł</span> <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>stosunku <span class="_ _3"></span>do<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y3b5 ff6 fs3 fc0 sc0 ls0 ws0">roku <span class="_ _19"> </span>2022<span class="ls14">. <span class="_ _1b"> </span></span>P<span class="_ _3"></span>oniesione <span class="_ _19"> </span>w <span class="_"> </span>20<span class="_ _0"></span>23 <span class="_ _19"> </span>roku <span class="_ _19"> </span><span class="ff8">koszty <span class="_"> </span>finansowe <span class="_ _19"> </span>wyniosły <span class="_"> </span></span>2.694 <span class="_ _1b"> </span><span class="ff8">tys. <span class="_"> </span>zł <span class="_ _1b"> </span></span><span class="ls9">i <span class="_"> </span></span><span class="ff8">wykazały <span class="_ _1b"> </span></span>spa<span class="_ _3"></span>dek </div><div class="t m0 x1 h8 y3b6 ff6 fs3 fc0 sc0 ls0 ws0">o 1.495 tys. z<span class="ff8">ł</span> w st<span class="_ _3"></span>osunku do roku <span class="ff8">ubiegłe<span class="_ _3"></span>go</span>.  </div><div class="t m0 x11 hf y3b7 ff9 fs3 fc3 sc0 ls2 ws0">12.4.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5 fc4">Wynik <span class="fc3 ls2c">na</span> <span class="ff7">działa<span class="_ _3"></span>lności gospodarczej<span class="_ _3"></span></span> </span></span></div><div class="t m0 x4e h11 y3b8 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3b8 ff6 fs7 fc0 sc0 ls0 ws0">Zysk brutto </div><div class="t m0 x1 h8 y3b9 ff6 fs3 fc0 sc0 ls0 ws0">Zysk <span class="_ _3"></span>brutto <span class="_ _3"></span>w <span class="_ _3"></span>2023 <span class="_ _3"></span><span class="ff8">roku <span class="_ _3"></span>wyniósł <span class="_ _3"></span></span>31.79<span class="_ _3"></span>5 <span class="_ _3"></span><span class="ff8">tys. zł<span class="_ _3"></span> <span class="_ _3"></span>i <span class="_ _3"></span>wzrósł</span> <span class="_ _3"></span><span class="ls21">o <span class="_ _3"></span></span>19.386 <span class="_ _3"></span>tys. <span class="_ _3"></span><span class="ff8 ls11">zł</span>, <span class="_ _3"></span>tj. <span class="_ _3"></span>o <span class="_ _3"></span>156% <span class="_ _3"></span><span class="ff8">w <span class="_ _3"></span>porównaniu <span class="_ _3"></span>do </span></div><div class="t m0 x1 h8 y3ba ff8 fs3 fc0 sc0 ls0 ws0">roku ubiegłego. <span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x1 y3bb w50 h7b"><div class="t m10 x78 h7c y3bc ff4 fs17 fc0 sc0 ls0 ws0">o<span class="_ _3"></span>gó<span class="_ _3"></span>łe<span class="_ _1a"></span>m<span class="_ _1e"> </span><span class="ff2">w tym e<span class="_ _1a"></span>k<span class="_ _3"></span>s<span class="_ _1a"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>rt<span class="_ _8f"> </span></span>o<span class="_ _3"></span>gó<span class="_ _3"></span>łe<span class="_ _1a"></span>m<span class="_ _1e"> </span><span class="ff2">w tym e<span class="_ _1a"></span>k<span class="_ _3"></span>s<span class="_ _1a"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>rt</span></div><div class="t m10 x5f h7c y3bd ff4 fs17 fc0 sc0 ls0 ws0">1. S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _3"></span>d<span class="_ _3"></span>a<span class="_ _1a"></span>ż<span class="_ _3"></span> p<span class="_ _3"></span>ro<span class="_ _3"></span>d<span class="_ _3"></span>u<span class="_ _3"></span>k<span class="_ _3"></span>tów<span class="_ _90"> </span><span class="ff2">191 381<span class="_ _91"> </span>139 555</span></div></div><div class="c x1 y3be w51 h7d"><div class="t m10 x83 h7c y3bf ff2 fs17 fc0 sc0 ls2d ws0">91%<span class="_ _29"> </span><span class="ls0">211 295<span class="_ _91"> </span>152 857<span class="_ _92"> </span></span>145%</div></div><div class="c x1 y3bb w50 h7b"><div class="t m10 x5f h7c y3c0 ff4 fs17 fc0 sc0 ls0 ws0">2. S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _3"></span>d<span class="_ _3"></span>a<span class="_ _1a"></span>ż<span class="_ _3"></span> u<span class="_ _3"></span>s<span class="_ _1a"></span>łu<span class="_ _3"></span>g<span class="_ _93"> </span><span class="ff2">2 419<span class="_ _7d"> </span><span class="ls2d">916</span></span></div></div><div class="c x1 y3c1 w51 h7d"><div class="t m10 x7e h7c y3bf ff2 fs17 fc0 sc0 ls2d ws0">103%<span class="_ _61"> </span><span class="ls0">2 341<span class="_ _94"> </span>1 694<span class="_ _75"> </span></span>268%</div></div><div class="c x1 y3bb w50 h7b"><div class="t m10 x5f h7e y3c2 ffe fs17 fc0 sc0 ls0 ws0">3. Spr<span class="_ _0"></span>zed<span class="_ _0"></span>aż <span class="_ _3"></span>p<span class="_ _0"></span>r<span class="_ _0"></span>o<span class="_ _0"></span>d<span class="_ _0"></span>u<span class="_ _0"></span>któ<span class="_ _0"></span>w i usłu<span class="_ _0"></span>g <span class="_ _3"></span>(1+2)<span class="_ _95"> </span><span class="ff9">193 800<span class="_ _91"> </span>140 471</span></div></div><div class="c x1 y3c3 w52 h7f"><div class="t m10 x83 h7e y3bf ff9 fs17 fc0 sc0 ls2d ws0">91%<span class="_ _29"> </span><span class="ls0">213 636<span class="_ _91"> </span>154 551<span class="_ _92"> </span></span>146%</div></div><div class="c x1 y3bb w50 h7b"><div class="t m10 x5f h7c y3c4 ff4 fs17 fc0 sc0 ls0 ws0">4. S<span class="_ _3"></span>p<span class="_ _3"></span>rze<span class="_ _3"></span>d<span class="_ _3"></span>a<span class="_ _1a"></span>ż<span class="_ _3"></span> to<span class="_ _3"></span>wa<span class="_ _1a"></span>ró<span class="_ _3"></span>w<span class="_ _3"></span> i<span class="_ _1a"></span> m<span class="_ _3"></span>a<span class="_ _1a"></span>te<span class="_ _3"></span>ri<span class="_ _1a"></span>a<span class="_ _1a"></span>łó<span class="_ _3"></span>w<span class="_ _96"> </span><span class="ff2 ls2d">422<span class="_ _28"> </span>72</span></div></div><div class="c x1 y3c5 w52 h7f"><div class="t m10 x7e h7c y3bf ff2 fs17 fc0 sc0 ls2d ws0">114%<span class="_ _97"> </span>369<span class="_ _98"> </span>125<span class="_ _2d"> </span>20%</div></div><div class="c x1 y3bb w50 h7b"><div class="t m10 x5f h7e y3c6 ffe fs17 fc0 sc0 ls0 ws0">5. Spr<span class="_ _0"></span>zed<span class="_ _0"></span>aż <span class="_ _3"></span>o<span class="_ _0"></span>gół<span class="_ _0"></span>em (<span class="_ _3"></span>3+4)<span class="_ _4b"> </span><span class="ff9">194 222<span class="_ _91"> </span>140 543</span></div></div><div class="c x1 y3c7 w53 h7f"><div class="t m10 x83 h7e y3bf ff9 fs17 fc0 sc0 ls2d ws0">91%<span class="_ _29"> </span><span class="ls0">214 005<span class="_ _91"> </span>154 676<span class="_ _92"> </span></span>144%</div></div><div class="c x1 y3c8 w53 h7f"><div class="t m10 x5f h7e y3bf ffe fs17 fc0 sc0 ls0 ws0">6. Ud<span class="_ _0"></span>ział %<span class="_ _3"></span> eks<span class="_ _3"></span>p<span class="_ _0"></span>o<span class="_ _0"></span>r<span class="_ _0"></span>tu</div></div><div class="c x1 y3c9 w54 h7d"><div class="t m10 x5f h7c y3ca ff4 fs17 fc0 sc0 ls0 ws0">- <span class="_ _3"></span>w <span class="_ _3"></span>s<span class="_ _1a"></span>p<span class="_ _3"></span>rze<span class="_ _3"></span>d<span class="_ _3"></span>a<span class="_ _1a"></span>ży p<span class="_ _3"></span>ro<span class="_ _3"></span>d<span class="_ _3"></span>u<span class="_ _3"></span>k<span class="_ _3"></span>tó<span class="_ _3"></span>w <span class="_ _3"></span>i<span class="_ _1a"></span> u<span class="_ _3"></span>s<span class="_ _1a"></span>łu<span class="_ _3"></span>g<span class="_ _5f"> </span><span class="ff2">x<span class="_ _33"> </span><span class="ls2d">72%<span class="_ _99"> </span></span>x<span class="_ _33"> </span><span class="ls2d">72%</span></span></div></div><div class="c x1 y3bb w50 h7b"><div class="t m10 x5f h7c y3cb ff4 fs17 fc0 sc0 ls0 ws0">- <span class="_ _3"></span>w <span class="_ _3"></span>s<span class="_ _1a"></span>p<span class="_ _3"></span>rze<span class="_ _3"></span>d<span class="_ _3"></span>a<span class="_ _1a"></span>ży o<span class="_ _3"></span>g<span class="_ _3"></span>ó<span class="_ _3"></span>łe<span class="_ _3"></span>m<span class="_ _9a"> </span><span class="ff2">x<span class="_ _33"> </span><span class="ls2d">72%<span class="_ _99"> </span></span>x<span class="_ _2b"> </span><span class="ls2d">72%</span></span></div></div><div class="c x1 y3cc w55 h80"><div class="t m10 x2d h7e y3cd ffe fs17 fc2 sc0 ls0 ws0">Rod<span class="_ _0"></span>zaj spr<span class="_ _0"></span>zedaży</div></div><div class="c x84 y3ce w56 h7d"><div class="t m10 x49 h7e y3cf ff9 fs17 fc2 sc0 ls0 ws0">realizacja 2023<span class="ff2"> <span class="ffe">w tys<span class="_ _3"></span>. zł</span></span></div></div><div class="c x85 y3cc w57 h80"><div class="t m10 x5f h7e y3d0 ff9 fs17 fc2 sc0 ls2e ws0">% <span class="fs18 ls0">wyk<span class="_ _0"></span>ona<span class="_ _0"></span>nia </span></div><div class="t m10 x29 h81 y3d1 ff9 fs18 fc2 sc0 ls0 ws0">20<span class="_ _3"></span>2<span class="_ _3"></span>3/<span class="_ _3"></span>20<span class="_ _3"></span>22</div></div><div class="c x79 y3ce w58 h7d"><div class="t m10 x49 h7e y3cf ff9 fs17 fc2 sc0 ls0 ws0">realizacja 2022<span class="ff2"> <span class="ffe">w ty<span class="_ _3"></span>s. zł</span></span></div></div><div class="c x86 y3cc w57 h80"><div class="t m10 x5f h7e y3d0 ff9 fs17 fc2 sc0 ls2e ws0">% <span class="fs18 ls0">wyk<span class="_ _0"></span>ona<span class="_ _0"></span>nia </span></div><div class="t m10 x29 h81 y3d1 ff9 fs18 fc2 sc0 ls0 ws0">20<span class="_ _3"></span>2<span class="_ _3"></span>2/<span class="_ _3"></span>20<span class="_ _3"></span>21</div></div></div><div class="pi"></div></div>
<div id="pf1c" class="pf w0 h0"><div class="pc pc1c w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">28<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">Zysk brutto dotyczy w<span class="_ _3"></span>yszczególnionych niżej rodza<span class="_ _3"></span>jów działalności (dane w <span class="_ _3"></span>ty<span class="_ _3"></span>s. zł):<span class="ff6"> </span></div><div class="t m0 x1 h8 y3d2 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _9b"> </span><span class="ff2"> </span> </div><div class="t m0 x4e h11 y3d3 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3d3 ff8 fs7 fc0 sc0 ls0 ws0">Podatek dochodowy<span class="_ _3"></span> wykazany w sprawozdani<span class="_ _3"></span>u z całkowitych dochodów<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y3d4 ff8 fs3 fc0 sc0 ls0 ws0">Obciążenie<span class="ff6"> <span class="_ _1c"></span></span>Spółki <span class="_ _1c"></span>wobe<span class="_ _3"></span>c <span class="_ _1a"></span>b<span class="_ _3"></span>udżetu <span class="_ _1c"></span>państwa <span class="_ _1c"></span>z <span class="_ _1c"></span>tytułu <span class="_ _1c"></span>podatku <span class="_ _1c"></span>dochodow<span class="_ _3"></span>e<span class="_ _3"></span>go <span class="_ _1a"></span>od <span class="_ _1c"></span>o<span class="_ _3"></span>sób <span class="_ _1c"></span>prawnych <span class="_ _1c"></span>za <span class="_ _1c"></span>rok </div><div class="t m0 x1 h8 y3d5 ff6 fs3 fc0 sc0 ls0 ws0">2023 <span class="_ _1b"> </span><span class="ff8">wy<span class="_ _3"></span>niosło</span> <span class="_ _19"> </span>2.985 <span class="_"> </span><span class="ff8">ty<span class="_ _0"></span>s. <span class="_"> </span>zł. <span class="_ _1b"> </span>Dodatk<span class="ff6">ow<span class="_ _3"></span>o <span class="_ _1b"> </span>poda<span class="_ _3"></span>tek <span class="_ _19"> </span>odroczony <span class="_"> </span></span>pomniejszył<span class="ff6"> <span class="_ _1b"> </span></span>w<span class="_ _3"></span>ynik <span class="_"> </span>f<span class="_ _0"></span>inansowy <span class="_"> </span>Spółki </span></div><div class="t m0 x1 h8 y3d6 ff6 fs3 fc0 sc0 ls0 ws0">o 2.323 <span class="ff8">tys. zł.<span class="_ _3"></span></span> </div><div class="t m0 x4e h11 y3d7 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3d7 ff6 fs7 fc0 sc0 ls0 ws0">Zysk netto </div><div class="t m0 x1 h8 y3d8 ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">roku „Lentex” S.A. wypracowa<span class="_ _3"></span>ł zysk netto w wysokości <span class="_ _3"></span></span>26.390 <span class="ff8">tys. zł, który uległ </span>zmniejsze<span class="_ _3"></span>niu </span></div><div class="t m0 x1 h8 y3d9 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _1a"></span>st<span class="_ _3"></span>osunku <span class="_ _1a"></span>do <span class="_ _1c"></span>roku <span class="_ _1c"></span>ubiegłego <span class="_ _1c"></span>o <span class="_ _1c"></span><span class="ff6">8.843 <span class="_ _1c"></span></span>tys. <span class="_ _1c"></span>zł, <span class="_ _1c"></span>tj. <span class="_ _1a"></span>o<span class="_ _3"></span><span class="ff6"> <span class="_ _1a"></span><span class="ls10">25</span>%</span>, <span class="_ _1c"></span>kiedy <span class="_ _1a"></span>t<span class="_ _3"></span>o <span class="_ _1a"></span>rozp<span class="_ _3"></span>oznano <span class="_ _1c"></span>wynik <span class="_ _1a"></span>na <span class="_ _1c"></span>działalności<span class="_ _3"></span> </div><div class="t m0 x1 h8 y3da ff8 fs3 fc0 sc0 ls0 ws0">zaniechanej na poziomie<span class="_ _3"></span> 23.187 tys. zł. <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y3db ff9 fs3 fc3 sc0 ls2 ws0">12.5.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5 fc4">Ocena sytuacji <span class="fc3">f<span class="_ _3"></span>inansowej</span> <span class="ff7">Spółki<span class="_ _3"></span></span> </span></span></div><div class="t m0 x4e h11 y3dc ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3dc ff8 fs7 fc0 sc0 ls0 ws0">Analiza danych w spraw<span class="_ _3"></span>ozdaniu z sytuacji finansowe<span class="_ _3"></span>j Spółki<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y3dd ff8 fs3 fc0 sc0 ls0 ws0">Ogólna <span class="_ _3"></span>suma <span class="_ _1a"></span>aktywów <span class="_ _3"></span>i <span class="_ _1a"></span>pasywów <span class="_ _1a"></span>na <span class="_ _3"></span>31 <span class="_ _3"></span>gr<span class="_ _3"></span>udnia <span class="_ _3"></span><span class="ff6">2<span class="_ _3"></span>023 <span class="_ _3"></span>roku <span class="_ _3"></span>w<span class="_ _3"></span>ynosi <span class="_ _3"></span>2<span class="_ _3"></span>45.388 <span class="_ _3"></span>tys. <span class="_ _1a"></span></span>zł <span class="_ _3"></span>i <span class="_ _1a"></span>wykazuje <span class="_ _3"></span><span class="ff6">spade<span class="_ _3"></span>k </span></div><div class="t m0 x1 h8 y3de ff6 fs3 fc0 sc0 ls0 ws0">w stosunku do stanu<span class="_ _3"></span> na 31 grudnia 202<span class="_ _3"></span>2 roku o 9.503 t<span class="_ _3"></span>ys. <span class="ff8">zł.</span> </div><div class="t m0 x1 h8 y53 ff8 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _17"> </span>aktywów<span class="_ _3"></span> <span class="_ _13"> </span>trw<span class="_ _3"></span>ałych <span class="_ _17"> </span>na <span class="_ _17"> </span>31 <span class="_ _17"> </span>grud<span class="_ _3"></span>nia <span class="_ _17"> </span><span class="ff6">2<span class="_ _3"></span>023 <span class="_ _13"> </span>ro<span class="_ _3"></span>ku <span class="_ _17"> </span>wynosi <span class="_ _18"> </span>156.949 <span class="_ _17"> </span></span>tys. <span class="_ _17"> </span>zł <span class="_ _18"> </span>i <span class="_ _17"> </span>stanowi <span class="_ _18"> </span><span class="ff6 ls10">64<span class="ls0">% <span class="_ _13"> </span>sum<span class="_ _3"></span>y </span></span></div><div class="t m0 x1 h8 y3df ff8 fs3 fc0 sc0 ls0 ws0">bilansowej. <span class="_ _3a"> </span>Amortyza<span class="_ _3"></span>cja <span class="_ _3a"> </span>posiadanych <span class="_ _3a"> </span>przez <span class="_ _3a"> </span>Spół<span class="_ _3"></span>kę <span class="_ _3a"> </span>rzeczowych <span class="_ _3a"> </span>aktywów<span class="_ _3"></span> <span class="_ _3b"> </span>trw<span class="_ _3"></span>ałych <span class="_ _3b"> </span>i <span class="_ _3a"> </span>wa<span class="_ _3"></span>rtości </div><div class="t m0 x1 h8 y3e0 ff6 fs3 fc0 sc0 ls0 ws0">niematerialnych <span class="_ _3"></span>za <span class="_ _3"></span>rok <span class="_ _3"></span>2<span class="_ _3"></span>023 <span class="_ _3"></span><span class="ff8">wyniosła <span class="_ _3"></span></span>6.942 <span class="_ _3"></span><span class="ff8">tys. <span class="_ _3"></span>zł <span class="_ _3"></span>i <span class="_ _3"></span>b<span class="_ _3"></span>yła <span class="_ _3"></span>niższa</span> <span class="_ _3"></span><span class="ls21">o <span class="_ _3"></span></span>1.085 <span class="_ _3"></span><span class="ff8">tys. <span class="_ _3"></span>zł <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>porównaniu <span class="_ _3"></span>do <span class="_ _3"></span>roku </span></div><div class="t m0 x1 h8 y3e1 ff8 fs3 fc0 sc0 ls0 ws0">ubiegłego<span class="ff6"> <span class="_ _18"> </span></span>w <span class="_ _18"> </span>zw<span class="_ _3"></span>iązku <span class="_ _18"> </span>z <span class="_ _18"> </span>wykazaniem <span class="_ _18"> </span>w <span class="_ _18"> </span>2<span class="_ _3"></span>022 <span class="_ _18"> </span>roku <span class="_ _18"> </span>amortyzacji <span class="_ _18"> </span>przypisane<span class="_ _3"></span>j <span class="_ _18"> </span>działalności <span class="_ _18"> </span>zaniec<span class="_ _3"></span>hanej </div><div class="t m0 x1 h8 y3e2 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">wysokości 1.167 t<span class="_ _3"></span>ys. zł</span>.<span class="fc6"> </span></div><div class="t m0 x1 h8 y3e3 ff6 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _1a"></span>obrotowe <span class="_ _1a"></span>na <span class="_ _3"></span>3<span class="_ _3"></span>1 <span class="_ _3"></span>grudnia <span class="_ _1a"></span>2<span class="_ _3"></span>023 <span class="_ _3"></span><span class="ff8">ro<span class="_ _3"></span>ku <span class="_ _3"></span>wyn<span class="_ _3"></span>oszą <span class="_ _1a"></span></span>88.439 <span class="_ _1a"></span><span class="ff8">tys. <span class="_ _3"></span>zł<span class="_ _3"></span> <span class="_ _3"></span>i <span class="_ _1a"></span>stanowią <span class="_ _1a"></span></span><span class="ls10">36</span><span class="ff8">% <span class="_ _3"></span>a<span class="_ _3"></span>ktywów <span class="_ _1a"></span>ogółem. </span></div><div class="t m0 x1 h8 y3e4 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="ff8">porównaniu do sta<span class="_ _3"></span>nu na 31 grudnia </span>202<span class="_ _3"></span>2 roku <span class="ff8">wartość </span>akt<span class="_ _3"></span>yw<span class="ff8 ls21">ów</span> obrotowyc<span class="_ _3"></span>h <span class="ff8">spadła</span> <span class="ls21">o </span>7.605 <span class="ff8">ty<span class="_ _3"></span>s. zł.</span> </div><div class="t m0 x1 h8 y3e5 ff8 fs3 fc0 sc0 ls0 ws0">Kapitał własn<span class="ff6">y </span>Spółki na 31 grudnia <span class="ff6">2023 roku wynosi 209.397 </span>tys. zł i <span class="_ _0"></span>stanowi <span class="ff6 ls4">85<span class="ls0"> % sumy bilansowej.<span class="_ _3"></span> </span></span></div><div class="t m0 x1 h8 y3e6 ff8 fs3 fc0 sc0 ls0 ws0">Kapitał <span class="_ _1c"></span>własny <span class="_ _1c"></span>zmniejszył<span class="ff6"> <span class="_ _1c"></span></span>się <span class="_ _1c"></span>w <span class="_ _1c"></span>stos<span class="ff6">unku <span class="_ _1c"></span>do <span class="_ _1a"></span>stan<span class="_ _3"></span>u <span class="_ _1a"></span>na <span class="_ _1c"></span>31 <span class="_ _1a"></span>grud<span class="_ _3"></span>nia <span class="_ _1c"></span>2022 <span class="_ _1c"></span>roku <span class="_ _1a"></span>o <span class="_ _1c"></span>6.173 <span class="_ _1c"></span></span>tys. <span class="_ _1c"></span>zł<span class="ff6"> <span class="_ _1c"></span></span>głównie </div><div class="t m0 x1 h8 y3e7 ff6 fs3 fc0 sc0 ls0 ws0">w wyniku skupu <span class="ff8">akc<span class="_ _3"></span>ji własnych</span><span class="ls14">. <span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y3e8 ff8 fs3 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _0"></span>na <span class="_ _c"></span>dzień <span class="_ _0"></span>bilansowy <span class="_ _c"></span>w<span class="_ _3"></span>ynoszą <span class="_ _0"></span><span class="ff6">35.991 <span class="_ _c"></span><span class="ff8">tys. <span class="_ _0"></span>zł <span class="_ _c"></span>i <span class="_ _0"></span>stanowią <span class="_ _0"></span><span class="ff6 ls4">15<span class="ls0">% <span class="_ _c"></span><span class="ff8">ogółu <span class="_ _0"></span>pasywów <span class="_ _0"></span>Spółki. <span class="_ _c"></span>Główną </span></span></span></span></span></div><div class="t m0 x1 h8 y3e9 ff8 fs3 fc0 sc0 ls0 ws0">pozycją są zobowiązania z t<span class="_ _3"></span>ytułu dosta<span class="_ _3"></span>w i usług<span class="ff6"> </span>na kwotę<span class="_ _3"></span> <span class="ff6">17.408 </span>tys. zł.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y3ea ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 y3eb w59 h82"><div class="t m11 x87 h83 y3ec ff11 fs19 fc0 sc0 ls0 ws0">da<span class="_ _0"></span>ne<span class="_ _0"></span> w<span class="_ _11"> </span> tys<span class="_ _3"></span>.z<span class="_ _3"></span>ł</div></div><div class="c x51 y3ed w5a h84"><div class="t m11 x76 h85 y3ee ffe fs1a fc2 sc0 ls0 ws0">Ro<span class="_ _0"></span>d<span class="_ _0"></span>zaj d<span class="_ _0"></span>ziałaln<span class="_ _0"></span>o<span class="_ _0"></span>ści<span class="_ _40"> </span><span class="ff9 ls2f">2023<span class="_ _9c"> </span>2022</span></div></div><div class="c x51 y3ef w5b h86"><div class="t m11 x88 h87 y3f0 ff4 fs1a fc0 sc0 ls0 ws0">zys<span class="_ _1a"></span>k<span class="_ _3"></span>/s<span class="_ _1c"></span>tra<span class="_ _1a"></span>ta<span class="_ _1a"></span> n<span class="_ _1a"></span>a<span class="_ _1a"></span> d<span class="_ _1a"></span>zi<span class="_ _1a"></span>a<span class="_ _1c"></span>ła<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _1a"></span>o<span class="_ _3"></span>ś<span class="_ _1a"></span>ci<span class="_ _1c"></span> o<span class="_ _3"></span>p<span class="_ _1a"></span>e<span class="_ _3"></span>ra<span class="_ _1a"></span>cy<span class="_ _0"></span>jn<span class="_ _3"></span>e<span class="_ _1a"></span>j<span class="_ _9d"> </span><span class="ff2">32 57<span class="_ _0"></span>6<span class="_ _2a"> </span>13 811</span></div></div><div class="c x51 y3f1 w5c h88"><div class="t m11 x88 h87 y3f2 ff4 fs1a fc0 sc0 ls0 ws0">zys<span class="_ _1a"></span>k<span class="_ _3"></span>/s<span class="_ _1c"></span>tra<span class="_ _1a"></span>ta<span class="_ _1a"></span> n<span class="_ _1a"></span>a<span class="_ _1a"></span> d<span class="_ _1a"></span>zi<span class="_ _1a"></span>a<span class="_ _1c"></span>ła<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _1a"></span>o<span class="_ _3"></span>ś<span class="_ _1a"></span>ci<span class="_ _1c"></span> f<span class="_ _3"></span>i<span class="_ _1a"></span>n<span class="_ _3"></span>a<span class="_ _1c"></span>n<span class="_ _3"></span>s<span class="_ _1c"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _3"></span>j<span class="_ _9e"> </span><span class="ff2">-781<span class="_ _27"> </span>-<span class="_ _3"></span>1 402</span></div></div><div class="c x51 y3f3 w5d h88"><div class="t m11 x89 h87 y3f4 ff2 fs1a fc0 sc0 ls0 ws0">zys<span class="_ _1a"></span>k<span class="_ _3"></span>/s<span class="_ _1c"></span>tra<span class="_ _1a"></span>ta<span class="_ _1a"></span> b<span class="_ _1a"></span>r<span class="_ _0"></span>u<span class="_ _3"></span>tto<span class="_ _9f"> </span>31 79<span class="_ _0"></span>5<span class="_ _2a"> </span>12 409</div></div></div><div class="pi"></div></div>
<div id="pf1d" class="pf w0 h0"><div class="pc pc1d w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">29<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y6f ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4e h11 y70 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y70 ff8 fs7 fc0 sc0 ls0 ws0">Rachunek przepływów <span class="_ _3"></span>pieniężnych<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x8a h8 y3f5 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4e h11 y3f6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y3f6 ff8 fs7 fc0 sc0 ls0 ws0">Kształtowanie się w<span class="_ _3"></span>artości księgowej oraz <span class="_ _3"></span>cen akcji Spó<span class="_ _3"></span>łki w latach <span class="ff6">2<span class="_ _3"></span>023 <span class="ls30">i </span>2022 </span></div><div class="t m0 x1 h8 y3f7 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _a0"> </span><span class="ff2"> </span> </div><div class="t m0 x11 hf y3f8 ff9 fs3 fc3 sc0 ls2 ws0">12.6.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7 fc4">Wskaźniki </span><span class="ff5">efekt<span class="_ _3"></span><span class="ff7">ywności</span><span class="fc4"> finansowej<span class="_ _3"></span> w latach 2023<span class="_ _3"></span> <span class="ls31">i <span class="ls32">202</span></span>2 </span></span></span></div><div class="t m0 x35 ha y3ba ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5a y3f9 w59 h89"><div class="t m12 x62 h8a y3fa ff4 fs1b fc0 sc0 ls0 ws0">da<span class="_ _1a"></span>ne<span class="_ _3"></span> <span class="_ _0"></span>w <span class="_ _0"></span>tys<span class="_ _3"></span>.<span class="_ _3"></span>z<span class="_ _0"></span>ł</div></div><div class="c x5a y3fb w5a h8b"><div class="t m12 x8b h8c y3fc ffe fs1c fc2 sc0 ls0 ws0">Rod<span class="_ _c"></span>z<span class="_ _3"></span>aje d<span class="_ _0"></span>ziałaln<span class="_ _0"></span>o<span class="_ _0"></span>ści  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span> <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span> <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span>  <span class="_ _3"></span> <span class="_ _3"></span> <span class="_ _a1"> </span><span class="ff9 ls33">2023<span class="_ _31"> </span>2022</span></div></div><div class="c x5a y3fd w5a h8d"><div class="t m12 x1c h8e y3fe ff4 fs1c fc0 sc0 ls0 ws0">a<span class="_ _1a"></span>/<span class="_ _3"></span> ś<span class="_ _1c"></span>ro<span class="_ _3"></span>d<span class="_ _3"></span>k<span class="_ _3"></span>i<span class="_ _1c"></span> p<span class="_ _1a"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1c"></span>ężn<span class="_ _1a"></span>e<span class="_ _1a"></span> n<span class="_ _3"></span>e<span class="_ _1a"></span>tto<span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _3"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1c"></span>ła<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _1a"></span>o<span class="_ _3"></span>ś<span class="_ _1c"></span>ci<span class="_ _1a"></span> o<span class="_ _1a"></span>p<span class="_ _3"></span>e<span class="_ _1a"></span>ra<span class="_ _1a"></span>cy<span class="_ _0"></span>jn<span class="_ _3"></span>e<span class="_ _1a"></span>j<span class="_ _7d"> </span><span class="ff2">21 392<span class="_ _98"> </span>-<span class="_ _3"></span>8 733</span></div></div><div class="c x5a y3ff w5b h8b"><div class="t m12 x5e h8e y400 ff4 fs1c fc0 sc0 ls0 ws0">b<span class="_ _3"></span>/<span class="_ _3"></span> ś<span class="_ _1c"></span>ro<span class="_ _3"></span>d<span class="_ _3"></span>k<span class="_ _3"></span>i<span class="_ _1c"></span> p<span class="_ _1a"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1c"></span>ężn<span class="_ _3"></span>e<span class="_ _1a"></span> <span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>tto<span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _3"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1c"></span>ła<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _1a"></span>o<span class="_ _3"></span>ś<span class="_ _1c"></span>ci<span class="_ _1a"></span> i<span class="_ _1c"></span>n<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _1a"></span>s<span class="_ _1c"></span>ty<span class="_ _0"></span>c<span class="_ _0"></span>y<span class="_ _0"></span>jn<span class="_ _3"></span>e<span class="_ _1a"></span>j<span class="_ _94"> </span><span class="ff2">-2 <span class="_ _3"></span>518<span class="_ _98"> </span>88 480</span></div></div><div class="c x5a y401 w5b h8b"><div class="t m12 x1d h8e y402 ff4 fs1c fc0 sc0 ls0 ws0">c/ <span class="_ _3"></span>ś<span class="_ _1a"></span>ro<span class="_ _3"></span>d<span class="_ _1a"></span>ki<span class="_ _1c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>ężn<span class="_ _1a"></span>e<span class="_ _1a"></span> n<span class="_ _3"></span>e<span class="_ _1a"></span>tto<span class="_ _1a"></span> z <span class="_ _3"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1c"></span>ła<span class="_ _1a"></span>l<span class="_ _1c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>ś<span class="_ _1c"></span>ci<span class="_ _1a"></span> <span class="_ _3"></span>fi<span class="_ _1c"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _1a"></span>s<span class="_ _1a"></span>o<span class="_ _1a"></span>we<span class="_ _1a"></span>j<span class="_ _25"> </span><span class="ff2">-<span class="_ _3"></span>21 084<span class="_ _2d"> </span>-109 367</span></div></div><div class="c x5a y403 w5c h8b"><div class="t m12 x8c h8e y404 ff4 fs1c fc0 sc0 ls0 ws0">p<span class="_ _3"></span>rze<span class="_ _1a"></span>p<span class="_ _3"></span>ływy p<span class="_ _3"></span>i<span class="_ _1c"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>ęż<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span> <span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>tto<span class="_ _3"></span> <span class="_ _3"></span>ra<span class="_ _1a"></span>ze<span class="_ _1a"></span>m<span class="_ _3"></span> (<span class="_ _3"></span>a<span class="_ _1a"></span>+ <span class="_ _3"></span>b<span class="_ _3"></span> <span class="_ _3"></span>+c)<span class="_ _a2"> </span><span class="ff2">-2 <span class="_ _3"></span>210<span class="_ _a3"> </span>-29 620</span></div></div><div class="c x5a y405 w5c h8b"><div class="t m12 x27 h8e y406 ff4 fs1c fc0 sc0 ls0 ws0">b<span class="_ _3"></span>i<span class="_ _1c"></span>l<span class="_ _1a"></span>a<span class="_ _1a"></span>n<span class="_ _1a"></span>s<span class="_ _1a"></span>o<span class="_ _1a"></span>wa<span class="_ _1c"></span> z<span class="_ _3"></span>m<span class="_ _3"></span>i<span class="_ _1a"></span>a<span class="_ _1a"></span>n<span class="_ _1a"></span>a<span class="_ _1a"></span> <span class="_ _3"></span>s<span class="_ _1a"></span>ta<span class="_ _1c"></span>n<span class="_ _3"></span>u<span class="_ _3"></span> <span class="_ _3"></span>ś<span class="_ _1a"></span>ro<span class="_ _3"></span>d<span class="_ _1a"></span>k<span class="_ _3"></span>ó<span class="_ _3"></span>w<span class="_ _3"></span> p<span class="_ _1a"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _3"></span>i<span class="_ _1c"></span>ężn<span class="_ _3"></span>ych<span class="_ _30"> </span><span class="ff2">-2 210<span class="_ _a3"> </span>-<span class="_ _3"></span>29 620</span></div></div><div class="c x5a y407 w5d h8b"><div class="t m12 x6d h8e y408 ff4 fs1c fc0 sc0 ls0 ws0">ś<span class="_ _1a"></span>ro<span class="_ _3"></span>d<span class="_ _1a"></span>ki<span class="_ _1c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>ężn<span class="_ _1a"></span>e<span class="_ _1a"></span> n<span class="_ _3"></span>a<span class="_ _1c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>o<span class="_ _3"></span>czą<span class="_ _3"></span>te<span class="_ _1a"></span>k<span class="_ _3"></span> o<span class="_ _1a"></span>kre<span class="_ _1a"></span>s<span class="_ _1c"></span>u<span class="_ _5c"> </span><span class="ff2">14 871<span class="_ _2a"> </span>44 <span class="_ _3"></span>57<span class="_ _0"></span>1</span></div></div><div class="c x5a y409 w5d h8b"><div class="t m12 x8d h8e y40a ff4 fs1c fc0 sc0 ls0 ws0">ś<span class="_ _1a"></span>ro<span class="_ _3"></span>d<span class="_ _1a"></span>ki<span class="_ _1c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _1a"></span>e<span class="_ _1a"></span>n<span class="_ _1a"></span>i<span class="_ _1a"></span>ężn<span class="_ _1a"></span>e<span class="_ _1a"></span> n<span class="_ _3"></span>a<span class="_ _1c"></span> <span class="_ _3"></span>k<span class="_ _3"></span>o<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1c"></span>e<span class="_ _1a"></span>c o<span class="_ _3"></span>k<span class="_ _3"></span>re<span class="_ _1a"></span>s<span class="_ _1a"></span>u<span class="_ _87"> </span><span class="ff2">12 395<span class="_ _56"> </span>1<span class="_ _0"></span>4 871</span></div></div><div class="c x51 y40b w5e h8f"><div class="t m13 x8e h90 y40c ffa fs1d fc2 sc0 ls34 ws0">2023<span class="_ _7f"> </span>2022</div></div><div class="c x51 y40d w5e h91"><div class="t m13 x5f h92 y40e ff10 fs1d fc0 sc0 ls0 ws0">wa<span class="_ _3"></span>rt<span class="_ _0"></span>oś<span class="_ _1a"></span>ć <span class="_ _0"></span>ks<span class="_ _3"></span>i<span class="_ _3"></span>ęgo<span class="_ _3"></span>wa<span class="_ _3"></span> <span class="_ _0"></span>akcji<span class="_ _a4"> </span><span class="ffc">5,68<span class="_ _20"> </span>5,28</span></div></div><div class="c x51 y40f w5e h93"><div class="t m13 x5f h92 y410 ff10 fs1d fc0 sc0 ls0 ws0">cena<span class="_ _3"></span> <span class="_ _0"></span>gi<span class="_ _3"></span>eł<span class="_ _3"></span>do<span class="_ _3"></span>wa akcji<span class="_ _3"></span> <span class="_ _0"></span>na<span class="_ _3"></span> <span class="_ _0"></span>31 grud<span class="_ _3"></span>ni<span class="_ _3"></span>a<span class="_ _a5"> </span><span class="ffc">7,70<span class="_ _20"> </span>7,86</span></div></div><div class="c x1 y411 w5f h94"><div class="t m14 x4b h95 y412 fff fs1e fc2 sc0 ls0 ws0">R<span class="_ _0"></span>o<span class="_ _0"></span>d<span class="_ _0"></span>zaj <span class="_ _0"></span>w<span class="_ _3"></span>sk<span class="_ _3"></span>aźni<span class="_ _0"></span>ka<span class="_ _a6"> </span><span class="ffa ls35">2023<span class="_ _a7"> </span>2022<span class="_ _a8"> </span></span>Schem<span class="_ _3"></span>at w<span class="_ _3"></span>sk<span class="_ _3"></span>aźni<span class="_ _0"></span>ka</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x8c h95 y414 fff fs1e fc0 sc0 ls0 ws0">R<span class="_ _0"></span>ento<span class="_ _0"></span>w<span class="_ _3"></span>n<span class="_ _0"></span>o<span class="_ _0"></span>ść<span class="_ _3"></span> sprzedaży<span class="_ _0"></span> <span class="_ _0"></span>brutto<span class="_ _0"></span> <span class="_ _0"></span>[%<span class="_ _1"></span>]<span class="_ _2e"> </span><span class="ffa">9<span class="_ _3"></span>,<span class="_ _0"></span>9%<span class="_ _5"> </span>5,7%</span></div></div><div class="c x8f y415 w60 h97"><div class="t m14 x5 h98 y416 ff10 fs1e fc0 sc0 ls0 ws0">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k (s<span class="_ _3"></span>trata) z<span class="_ _c"></span>e s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span> <span class="_ _0"></span>x<span class="_ _c"></span> 100<span class="_ _3"></span> /<span class="_ _0"></span> <span class="_ _0"></span>Prz<span class="_ _c"></span>y<span class="_ _c"></span>ch<span class="_ _3"></span>od<span class="_ _3"></span>y<span class="_ _c"></span> z<span class="_ _c"></span>e<span class="_ _3"></span> <span class="_ _0"></span>s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _c"></span> </div><div class="t m14 x53 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">pro<span class="_ _3"></span>du<span class="_ _3"></span>któw ora<span class="_ _3"></span>z<span class="_ _c"></span> t<span class="_ _0"></span>ow<span class="_ _3"></span>aró<span class="_ _3"></span>w i m<span class="_ _3"></span>ateri<span class="_ _3"></span>ał<span class="_ _3"></span>ów</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x27 h95 y417 fff fs1e fc0 sc0 ls0 ws0">R<span class="_ _0"></span>ento<span class="_ _0"></span>w<span class="_ _3"></span>n<span class="_ _0"></span>o<span class="_ _0"></span>ść<span class="_ _3"></span> sprzedaży<span class="_ _0"></span> <span class="_ _0"></span>netto<span class="_ _0"></span> (R<span class="_ _c"></span>OS) <span class="_ _0"></span>[%<span class="_ _1"></span>]<span class="_ _98"> </span><span class="ffa">1<span class="_ _3"></span>3,6%<span class="_ _82"> </span>5,6%</span></div></div><div class="c x8f y418 w60 h99"><div class="t m14 x66 h98 y416 ff10 fs1e fc0 sc0 ls0 ws0">Wy<span class="_ _c"></span>ni<span class="_ _3"></span>k <span class="_ _0"></span>fina<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>y<span class="_ _c"></span> ne<span class="_ _3"></span>t<span class="_ _0"></span>to <span class="_ _0"></span>x<span class="_ _c"></span> 10<span class="_ _3"></span>0 /<span class="_ _0"></span> <span class="_ _0"></span>Prz<span class="_ _c"></span>y<span class="_ _0"></span>chod<span class="_ _3"></span>y<span class="_ _c"></span> z<span class="_ _c"></span>e s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> </div><div class="t m14 x88 h98 y419 ff10 fs1e fc0 sc0 ls0 ws0">pro<span class="_ _3"></span>du<span class="_ _3"></span>któw, <span class="_ _0"></span>towa<span class="_ _3"></span>rów<span class="_ _3"></span> <span class="_ _0"></span>i m<span class="_ _3"></span>a<span class="_ _3"></span>teria<span class="_ _3"></span>łó<span class="_ _3"></span>w</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x29 h95 y41a fff fs1e fc0 sc0 ls0 ws0">R<span class="_ _0"></span>ento<span class="_ _0"></span>w<span class="_ _3"></span>n<span class="_ _0"></span>o<span class="_ _0"></span>ść<span class="_ _3"></span> kapi<span class="_ _0"></span>tału <span class="_ _0"></span>(fu<span class="_ _0"></span>n<span class="_ _0"></span>d<span class="_ _0"></span>uszu<span class="_ _0"></span>) włas<span class="_ _3"></span>n<span class="_ _0"></span>ego <span class="_ _0"></span>(R<span class="_ _c"></span>OE<span class="_ _c"></span>) [%<span class="_ _1"></span>]<span class="_ _1e"> </span><span class="ffa">1<span class="_ _3"></span>2,4%<span class="_ _a"> </span>1<span class="_ _3"></span>4,9%</span></div></div><div class="c x8f y41b w60 h9a"><div class="t m14 x5f h98 y41c ff10 fs1e fc0 sc0 ls0 ws0">Wy<span class="_ _c"></span>ni<span class="_ _3"></span>k <span class="_ _0"></span>fina<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>y<span class="_ _c"></span> ne<span class="_ _3"></span>t<span class="_ _0"></span>to <span class="_ _0"></span>x<span class="_ _c"></span> 10<span class="_ _3"></span>0 /<span class="_ _0"></span> <span class="_ _0"></span>(Kap<span class="_ _3"></span>itał<span class="_ _3"></span> wła<span class="_ _3"></span>s<span class="_ _3"></span>n<span class="_ _3"></span>y<span class="_ _c"></span> na<span class="_ _3"></span> <span class="_ _0"></span>po<span class="_ _3"></span>cz<span class="_ _c"></span>ą<span class="_ _3"></span>t<span class="_ _0"></span>ek </div><div class="t m14 x18 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">okre<span class="_ _3"></span>s<span class="_ _3"></span>u<span class="_ _3"></span> + <span class="_ _0"></span> <span class="_ _0"></span>Kap<span class="_ _3"></span>itał wł<span class="_ _3"></span>as<span class="_ _1a"></span>ny<span class="_ _0"></span> <span class="_ _0"></span>na<span class="_ _3"></span> <span class="_ _0"></span>kon<span class="_ _3"></span>ie<span class="_ _3"></span>c okres<span class="_ _1a"></span>u) /<span class="_ _0"></span> 2</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x2a h95 y41d fff fs1e fc0 sc0 ls0 ws0">R<span class="_ _0"></span>ento<span class="_ _0"></span>w<span class="_ _3"></span>n<span class="_ _0"></span>o<span class="_ _0"></span>ść<span class="_ _3"></span> majątk<span class="_ _3"></span>u<span class="_ _0"></span> (akty<span class="_ _0"></span>w<span class="_ _3"></span>ów) (R<span class="_ _0"></span>O<span class="_ _0"></span>A<span class="_ _c"></span>) [%<span class="_ _1"></span>]<span class="_ _94"> </span><span class="ffa">1<span class="_ _3"></span>0,6%<span class="_ _7c"> </span>11<span class="_ _3"></span>,<span class="_ _0"></span>4%</span></div></div><div class="c x8f y41e w60 h9b"><div class="t m14 x49 h9c y41f ffc fs1e fc0 sc0 ls0 ws0">Wy<span class="_ _c"></span>ni<span class="_ _3"></span>k <span class="_ _0"></span>fina<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>y<span class="_ _c"></span> ne<span class="_ _3"></span>t<span class="_ _0"></span>to <span class="_ _0"></span>x<span class="_ _c"></span> 10<span class="_ _3"></span>0 /<span class="_ _0"></span> <span class="_ _0"></span>(Sum<span class="_ _1a"></span>a bi<span class="_ _3"></span>la<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>a na<span class="_ _3"></span> </div><div class="t m14 x5f h98 y420 ff10 fs1e fc0 sc0 ls0 ws0">po<span class="_ _3"></span>cz<span class="_ _c"></span>ą<span class="_ _3"></span>t<span class="_ _0"></span>ek okre<span class="_ _3"></span>s<span class="_ _3"></span>u<span class="_ _3"></span> + <span class="_ _0"></span>Sum<span class="_ _3"></span>a<span class="_ _3"></span> bil<span class="_ _3"></span>an<span class="_ _3"></span>s<span class="_ _3"></span>o<span class="_ _3"></span>wa<span class="_ _3"></span> na kon<span class="_ _3"></span>ie<span class="_ _3"></span>c <span class="_ _0"></span>okre<span class="_ _3"></span>s<span class="_ _3"></span>u<span class="_ _3"></span>) /<span class="_ _0"></span> <span class="_ _0"></span>2</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x6d h95 y421 fff fs1e fc0 sc0 ls0 ws0">Pły<span class="_ _c"></span>nn<span class="_ _0"></span>ość I<span class="_ _0"></span> sto<span class="_ _0"></span>pn<span class="_ _0"></span>i<span class="_ _0"></span>a (b<span class="_ _0"></span>i<span class="_ _0"></span>eżą<span class="_ _3"></span>ca<span class="_ _3"></span>)<span class="_ _9d"> </span><span class="ffa">3<span class="_ _3"></span>,5<span class="_ _7b"> </span>3,1</span></div></div><div class="c x8f y422 w60 h99"><div class="t m14 x64 h98 y416 ff10 fs1e fc0 sc0 ls0 ws0">A<span class="_ _c"></span>kty<span class="_ _c"></span>wa<span class="_ _3"></span> obro<span class="_ _3"></span>towe<span class="_ _3"></span> ogó<span class="_ _3"></span>łe<span class="_ _3"></span>m<span class="_ _3"></span> - krót<span class="_ _0"></span>koterm<span class="_ _1a"></span>in<span class="_ _3"></span>ow<span class="_ _3"></span>e roz<span class="_ _c"></span>l<span class="_ _3"></span>icz<span class="_ _0"></span>en<span class="_ _3"></span>ia<span class="_ _3"></span> </div><div class="t m14 x49 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">m<span class="_ _3"></span>i<span class="_ _3"></span>ęd<span class="_ _3"></span>z<span class="_ _c"></span>y<span class="_ _0"></span>okres<span class="_ _1a"></span>ow<span class="_ _3"></span>e/  <span class="_ _0"></span>Z<span class="_ _0"></span>ob<span class="_ _3"></span>owi<span class="_ _3"></span>ą<span class="_ _3"></span>z<span class="_ _c"></span>an<span class="_ _3"></span>ia<span class="_ _3"></span>  <span class="_ _0"></span>krótkoterm<span class="_ _3"></span>i<span class="_ _3"></span>no<span class="_ _3"></span>we</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x6d h95 y423 fff fs1e fc0 sc0 ls0 ws0">Pły<span class="_ _c"></span>nn<span class="_ _0"></span>ość I<span class="_ _0"></span>I <span class="_ _0"></span>stop<span class="_ _0"></span>n<span class="_ _0"></span>i<span class="_ _0"></span>a (szy<span class="_ _0"></span>b<span class="_ _0"></span>ka<span class="_ _3"></span>)<span class="_ _9d"> </span><span class="ffa">1<span class="_ _3"></span>,6<span class="_ _7b"> </span>1,5</span></div></div><div class="c x8f y424 w60 h9d"><div class="t m14 x1a h98 y425 ff10 fs1e fc0 sc0 ls0 ws0">A<span class="_ _c"></span>kty<span class="_ _c"></span>wa<span class="_ _3"></span> obro<span class="_ _3"></span>towe<span class="_ _3"></span> ogó<span class="_ _3"></span>łe<span class="_ _3"></span>m<span class="_ _3"></span>  - <span class="_ _0"></span>z<span class="_ _c"></span>ap<span class="_ _3"></span>as<span class="_ _1a"></span>y<span class="_ _c"></span>- krótkoterm<span class="_ _3"></span>i<span class="_ _3"></span>no<span class="_ _3"></span>we<span class="_ _3"></span> </div><div class="t m14 x90 h98 y41c ff10 fs1e fc0 sc0 ls0 ws0">roz<span class="_ _0"></span>licz<span class="_ _0"></span>eni<span class="_ _3"></span>a m<span class="_ _3"></span>i<span class="_ _3"></span>ęd<span class="_ _3"></span>z<span class="_ _c"></span>y<span class="_ _0"></span>okres<span class="_ _1a"></span>ow<span class="_ _3"></span>e/ Z<span class="_ _0"></span>obo<span class="_ _3"></span>wi<span class="_ _3"></span>ąz<span class="_ _0"></span>ani<span class="_ _3"></span>a  </div><div class="t m14 xd h98 y426 ff10 fs1e fc0 sc0 ls0 ws0">krótkoterm<span class="_ _1a"></span>in<span class="_ _3"></span>ow<span class="_ _3"></span>e</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x91 h95 y427 fff fs1e fc0 sc0 ls0 ws0">K<span class="_ _0"></span>api<span class="_ _0"></span>tał <span class="_ _0"></span>O<span class="_ _0"></span>b<span class="_ _0"></span>rotowy<span class="_ _0"></span> N<span class="_ _c"></span>e<span class="_ _3"></span>tto<span class="_ _0"></span> (K<span class="_ _c"></span>ON<span class="_ _c"></span>)<span class="_ _a9"> </span><span class="ffa">63<span class="_ _3"></span> 874<span class="_ _3d"> </span>6<span class="_ _3"></span>5 64<span class="_ _3"></span>0</span></div></div><div class="c x8f y428 w60 h9a"><div class="t m14 x5 h98 y416 ff10 fs1e fc0 sc0 ls0 ws0">Kap<span class="_ _3"></span>itał<span class="_ _3"></span> wła<span class="_ _3"></span>s<span class="_ _3"></span>n<span class="_ _3"></span>y<span class="_ _c"></span> + <span class="_ _0"></span>Z<span class="_ _0"></span>ob<span class="_ _3"></span>ow<span class="_ _3"></span>ią<span class="_ _3"></span>z<span class="_ _c"></span>a<span class="_ _3"></span>ni<span class="_ _3"></span>a dł<span class="_ _3"></span>ug<span class="_ _3"></span>oterm<span class="_ _1a"></span>in<span class="_ _3"></span>ow<span class="_ _3"></span>e - <span class="_ _0"></span>A<span class="_ _c"></span>kty<span class="_ _c"></span>wa<span class="_ _3"></span> </div><div class="t m14 x89 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">trwał<span class="_ _3"></span>e</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x1d h95 y429 fff fs1e fc0 sc0 ls0 ws0">K<span class="_ _0"></span>api<span class="_ _0"></span>tał <span class="_ _0"></span>O<span class="_ _0"></span>b<span class="_ _0"></span>rotowy<span class="_ _0"></span> N<span class="_ _c"></span>e<span class="_ _3"></span>tto<span class="_ _0"></span> w dn<span class="_ _0"></span>i<span class="_ _0"></span>ach o<span class="_ _0"></span>b<span class="_ _0"></span>rotu<span class="_ _0"></span> <span class="_ _0"></span>[dn<span class="_ _0"></span>i<span class="_ _0"></span>]<span class="_ _2d"> </span><span class="ffa ls35">122<span class="_ _61"> </span>101</span></div></div><div class="c x8f y42a w60 h9b"><div class="t m14 x6 h98 y425 ff10 fs1e fc0 sc0 ls0 ws0">Śred<span class="_ _3"></span>ni<span class="_ _3"></span> poz<span class="_ _0"></span>iom<span class="_ _1a"></span> kapi<span class="_ _3"></span>t<span class="_ _0"></span>ał<span class="_ _3"></span>u ob<span class="_ _3"></span>rotow<span class="_ _3"></span>eg<span class="_ _3"></span>o ne<span class="_ _3"></span>t<span class="_ _0"></span>t<span class="_ _0"></span>o x<span class="_ _c"></span> il<span class="_ _3"></span>oś<span class="_ _1a"></span>ć <span class="_ _0"></span>dn<span class="_ _3"></span>i w </div><div class="t m14 x6 h98 y41c ff10 fs1e fc0 sc0 ls0 ws0">okre<span class="_ _3"></span>s<span class="_ _3"></span>i<span class="_ _3"></span>e / <span class="_ _0"></span>Prz<span class="_ _c"></span>y<span class="_ _c"></span>ch<span class="_ _3"></span>od<span class="_ _3"></span>y<span class="_ _c"></span> z<span class="_ _c"></span>e s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _c"></span> pro<span class="_ _3"></span>du<span class="_ _3"></span>któw, <span class="_ _0"></span>towa<span class="_ _3"></span>rów<span class="_ _3"></span> i </div><div class="t m14 x92 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">m<span class="_ _3"></span>a<span class="_ _3"></span>teria<span class="_ _3"></span>łó<span class="_ _3"></span>w</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x93 h95 y42b fff fs1e fc0 sc0 ls0 ws0">W<span class="_ _3"></span>sk<span class="_ _3"></span>aźnik <span class="_ _0"></span>cyklu<span class="_ _0"></span> <span class="_ _0"></span>n<span class="_ _0"></span>ależno<span class="_ _0"></span>śc<span class="_ _3"></span>i<span class="_ _0"></span> [d<span class="_ _0"></span>n<span class="_ _0"></span>i<span class="_ _0"></span>]<span class="_ _85"> </span><span class="ffa ls35">48<span class="_ _1f"> </span>51</span></div></div><div class="c x8f y42c w60 h9d"><div class="t m14 x49 h98 y425 ff10 fs1e fc0 sc0 ls0 ws0">Śred<span class="_ _3"></span>ni<span class="_ _3"></span> s<span class="_ _3"></span>tan na<span class="_ _3"></span>le<span class="_ _3"></span>ż<span class="_ _c"></span>n<span class="_ _3"></span>oś<span class="_ _1a"></span>ci z<span class="_ _c"></span> t<span class="_ _0"></span>y<span class="_ _c"></span>tułu<span class="_ _3"></span> dos<span class="_ _1a"></span>taw  <span class="_ _0"></span>x<span class="_ _c"></span> li<span class="_ _3"></span>cz<span class="_ _c"></span>ba<span class="_ _3"></span> dni<span class="_ _3"></span> </div><div class="t m14 x6 h98 y416 ff10 fs1e fc0 sc0 ls0 ws0">okre<span class="_ _3"></span>s<span class="_ _3"></span>u<span class="_ _3"></span> /<span class="_ _0"></span> <span class="_ _0"></span>Prz<span class="_ _c"></span>y<span class="_ _c"></span>ch<span class="_ _3"></span>od<span class="_ _3"></span>y<span class="_ _c"></span> ne<span class="_ _3"></span>t<span class="_ _0"></span>to <span class="_ _0"></span>z<span class="_ _c"></span>e<span class="_ _3"></span> s<span class="_ _3"></span>prz<span class="_ _0"></span>eda<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span>prod<span class="_ _3"></span>uktów<span class="_ _3"></span> oraz<span class="_ _0"></span> </div><div class="t m14 x4b h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">towa<span class="_ _3"></span>rów<span class="_ _3"></span> <span class="_ _0"></span>i m<span class="_ _3"></span>a<span class="_ _3"></span>teria<span class="_ _3"></span>łó<span class="_ _3"></span>w</div></div><div class="c x1 y42d w61 h9b"><div class="t m14 x88 h95 y416 fff fs1e fc0 sc0 ls0 ws0">W<span class="_ _3"></span>sk<span class="_ _3"></span>aźnik <span class="_ _0"></span>cyklu<span class="_ _0"></span> <span class="_ _0"></span>zapasów<span class="_ _3"></span> [d<span class="_ _0"></span>n<span class="_ _0"></span>i<span class="_ _0"></span>]<span class="_ _8e"> </span><span class="ffa ls35">100<span class="_ _61"> </span>102</span></div></div><div class="c x8f y42d w60 h9b"><div class="t m14 x1d h98 y42e ff10 fs1e fc0 sc0 ls0 ws0">Śred<span class="_ _3"></span>ni<span class="_ _3"></span> s<span class="_ _3"></span>tan z<span class="_ _c"></span>a<span class="_ _3"></span>pa<span class="_ _3"></span>s<span class="_ _3"></span>ó<span class="_ _3"></span>w x<span class="_ _c"></span> licz<span class="_ _0"></span>ba dn<span class="_ _3"></span>i okre<span class="_ _3"></span>s<span class="_ _3"></span>u<span class="_ _3"></span>  <span class="_ _0"></span>/<span class="_ _0"></span> <span class="_ _0"></span>Kos<span class="_ _1a"></span>z<span class="_ _c"></span>ty<span class="_ _c"></span> </div><div class="t m14 x6 h98 y416 ff10 fs1e fc0 sc0 ls0 ws0">s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ny<span class="_ _0"></span>ch prod<span class="_ _3"></span>uktów<span class="_ _3"></span>,<span class="_ _0"></span> t<span class="_ _0"></span>owa<span class="_ _3"></span>rów<span class="_ _3"></span>, <span class="_ _0"></span>m<span class="_ _3"></span>ateri<span class="_ _3"></span>ał<span class="_ _3"></span>ów<span class="_ _3"></span> + <span class="_ _0"></span>kos<span class="_ _3"></span>z<span class="_ _0"></span>t<span class="_ _0"></span>y<span class="_ _c"></span> </div><div class="t m14 x8c h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">s<span class="_ _3"></span>p<span class="_ _3"></span>rz<span class="_ _c"></span>e<span class="_ _3"></span>da<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span>+ <span class="_ _0"></span>kos<span class="_ _1a"></span>z<span class="_ _c"></span>ty<span class="_ _c"></span> ogó<span class="_ _3"></span>ln<span class="_ _3"></span>eg<span class="_ _3"></span>o z<span class="_ _c"></span>arz<span class="_ _0"></span>ąd<span class="_ _3"></span>u</div></div><div class="c x1 y42f w61 h9e"><div class="t m14 x8c h95 y430 fff fs1e fc0 sc0 ls0 ws0">W<span class="_ _3"></span>sk<span class="_ _3"></span>aźnik <span class="_ _0"></span>cyklu<span class="_ _0"></span> <span class="_ _0"></span>zo<span class="_ _0"></span>b<span class="_ _0"></span>owiąza<span class="_ _3"></span>ń<span class="_ _0"></span> [d<span class="_ _0"></span>n<span class="_ _0"></span>i<span class="_ _0"></span>]<span class="_ _8f"> </span><span class="ffa ls35">42<span class="_ _1f"> </span>45</span></div></div><div class="c x8f y42f w60 h9e"><div class="t m14 x15 h98 y431 ff10 fs1e fc0 sc0 ls0 ws0">Śred<span class="_ _3"></span>ni<span class="_ _3"></span> s<span class="_ _3"></span>tan z<span class="_ _c"></span>o<span class="_ _3"></span>bo<span class="_ _3"></span>wi<span class="_ _3"></span>ąz<span class="_ _c"></span>a<span class="_ _3"></span>ń  z<span class="_ _c"></span> <span class="_ _0"></span>ty<span class="_ _c"></span>t<span class="_ _0"></span>uł<span class="_ _3"></span>u do<span class="_ _3"></span>s<span class="_ _3"></span>taw<span class="_ _3"></span> x<span class="_ _1"></span> li<span class="_ _3"></span>cz<span class="_ _c"></span>b<span class="_ _3"></span>a dn<span class="_ _3"></span>i </div><div class="t m14 x1c h98 y430 ff10 fs1e fc0 sc0 ls0 ws0">okre<span class="_ _3"></span>s<span class="_ _3"></span>u<span class="_ _3"></span> /<span class="_ _0"></span> <span class="_ _0"></span>Kos<span class="_ _1a"></span>z<span class="_ _c"></span>ty<span class="_ _c"></span> s<span class="_ _3"></span>prz<span class="_ _0"></span>eda<span class="_ _3"></span>ny<span class="_ _0"></span>ch prod<span class="_ _3"></span>uktów<span class="_ _3"></span>,<span class="_ _0"></span> t<span class="_ _0"></span>owa<span class="_ _3"></span>rów<span class="_ _3"></span>, </div><div class="t m14 x5 h98 y432 ff10 fs1e fc0 sc0 ls0 ws0">m<span class="_ _3"></span>a<span class="_ _3"></span>teria<span class="_ _3"></span>łó<span class="_ _3"></span>w + kos<span class="_ _3"></span>z<span class="_ _0"></span>t<span class="_ _0"></span>y<span class="_ _c"></span> s<span class="_ _3"></span>prz<span class="_ _0"></span>eda<span class="_ _3"></span>ż<span class="_ _c"></span>y<span class="_ _0"></span> <span class="_ _0"></span>+ <span class="_ _0"></span>kos<span class="_ _1a"></span>z<span class="_ _c"></span>ty<span class="_ _c"></span> ogó<span class="_ _3"></span>ln<span class="_ _3"></span>eg<span class="_ _3"></span>o z<span class="_ _c"></span>a<span class="_ _3"></span>rz<span class="_ _c"></span>ąd<span class="_ _3"></span>u</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x53 h95 y433 fff fs1e fc0 sc0 ls0 ws0">W<span class="_ _3"></span>sk<span class="_ _3"></span>aźnik <span class="_ _0"></span>og<span class="_ _0"></span>ó<span class="_ _0"></span>l<span class="_ _0"></span>neg<span class="_ _0"></span>o <span class="_ _0"></span>zadł<span class="_ _0"></span>u<span class="_ _0"></span>żeni<span class="_ _0"></span>a [%<span class="_ _1"></span>]<span class="_ _58"> </span><span class="ffa">14<span class="_ _3"></span>,<span class="_ _0"></span>7%<span class="_ _7c"> </span>15,4%</span></div></div><div class="c x1 y434 w62 h94"><div class="t m14 x94 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">Sum<span class="_ _1a"></span>a bi<span class="_ _3"></span>la<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>a  <span class="_ _0"></span>- Kapi<span class="_ _3"></span>tał wł<span class="_ _3"></span>as<span class="_ _1a"></span>ny<span class="_ _0"></span> <span class="_ _0"></span>/<span class="_ _0"></span> <span class="_ _0"></span>Sum<span class="_ _1a"></span>a bi<span class="_ _3"></span>la<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>a</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x1c h95 y435 fff fs1e fc0 sc0 ls0 ws0">W<span class="_ _3"></span>sk<span class="_ _3"></span>aźnik <span class="_ _0"></span>po<span class="_ _0"></span>krycia zo<span class="_ _0"></span>b<span class="_ _0"></span>o<span class="_ _0"></span>w<span class="_ _3"></span>i<span class="_ _0"></span>ąza<span class="_ _3"></span>ń <span class="_ _0"></span>b<span class="_ _0"></span>i<span class="_ _0"></span>eżą<span class="_ _3"></span>cy<span class="_ _0"></span>ch <span class="_ _0"></span>[%<span class="_ _1"></span>]<span class="_ _92"> </span><span class="ffa">14<span class="_ _3"></span>3,8%<span class="_ _72"> </span>3<span class="_ _3"></span>5,8%</span></div></div><div class="c x1 y436 w62 h94"><div class="t m14 x94 h98 y412 ff10 fs1e fc0 sc0 ls0 ws0">EBIT<span class="_ _0"></span>DA<span class="_ _c"></span> /<span class="_ _0"></span>  <span class="_ _0"></span>Średn<span class="_ _3"></span>i s<span class="_ _3"></span>tan<span class="_ _3"></span> z<span class="_ _1"></span>o<span class="_ _3"></span>bo<span class="_ _3"></span>wi<span class="_ _3"></span>ąz<span class="_ _0"></span>ań<span class="_ _3"></span> <span class="_ _0"></span>krótkoterm<span class="_ _1a"></span>ino<span class="_ _3"></span>wy<span class="_ _0"></span>ch</div></div><div class="c x1 y413 w5f h96"><div class="t m14 x91 h95 y437 fff fs1e fc0 sc0 ls0 ws0">Zy<span class="_ _c"></span>s<span class="_ _3"></span>k n<span class="_ _0"></span>a j<span class="_ _0"></span>edną <span class="_ _0"></span>ak<span class="_ _3"></span>cję (E<span class="_ _c"></span>PS) [zł<span class="_ _0"></span>]<span class="_ _a2"> </span><span class="ffa">0<span class="_ _3"></span>,72<span class="_ _aa"> </span>0,86</span></div></div><div class="c x8f y438 w60 h99"><div class="t m14 x6 h9c y439 ffc fs1e fc0 sc0 ls0 ws0">Wy<span class="_ _c"></span>ni<span class="_ _3"></span>k <span class="_ _0"></span>fina<span class="_ _3"></span>ns<span class="_ _1a"></span>ow<span class="_ _3"></span>y<span class="_ _c"></span> ne<span class="_ _3"></span>t<span class="_ _0"></span>to <span class="_ _0"></span>/ <span class="_ _0"></span>Licz<span class="_ _0"></span>ba akcj<span class="_ _3"></span>i na<span class="_ _3"></span> koni<span class="_ _3"></span>ec okres<span class="_ _1a"></span>u </div><div class="t m14 x7c h9c y43a ffc fs1e fc0 sc0 ls0 ws0">s<span class="_ _3"></span>p<span class="_ _3"></span>raw<span class="_ _3"></span>oz<span class="_ _0"></span>daw<span class="_ _3"></span>cz<span class="_ _c"></span>e<span class="_ _3"></span>go</div></div></div><div class="pi"></div></div>
<div id="pf1e" class="pf w0 h0"><div class="pc pc1e w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">30<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0">W stosunku do poprzed<span class="_ _3"></span>niego okresu sprawozda<span class="_ _3"></span>wczego <span class="_ _3"></span>zmianie <span class="ff8">uległy następują<span class="_ _3"></span>ce wskaźniki:</span> </div><div class="t m0 x14 h11 ye2 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">wzrost <span class="_ _1c"></span>rentowno<span class="ff8">ś<span class="_ _3"></span>ć <span class="_ _1c"></span>sprzedaży <span class="_ _11"></span>brutto <span class="_ _11"> </span>z <span class="_ _11"> </span>poziomu <span class="_ _13"> </span></span>5,7%<span class="_ _3"></span> <span class="_ _1c"></span>w <span class="_ _11"></span>roku <span class="_ _11"></span>poprzednim <span class="_ _11"></span>do <span class="_ _11"></span>pozio<span class="_ _3"></span>mu <span class="_ _1c"></span>9,<span class="_ _3"></span>9% </span></span></div><div class="t m0 xf h8 y10c ff6 fs3 fc0 sc0 ls0 ws0">w 2023 roku, </div><div class="t m0 x14 h11 ye4 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">wzrost <span class="_ _3"></span>re<span class="_ _3"></span>ntown<span class="ff8">ość <span class="_ _1a"></span>sprzedaży <span class="_ _1a"></span>netto <span class="_ _1a"></span>z <span class="_ _1a"></span>poziomu <span class="_ _1c"></span></span>5,6% <span class="_ _1c"></span>w <span class="_ _1a"></span><span class="ls4">202</span>2 <span class="_ _1a"></span>roku <span class="_ _1a"></span>do <span class="_ _1a"></span>poziom<span class="_ _3"></span>u <span class="_ _1a"></span>13,6% <span class="_ _1a"></span>w <span class="_ _1a"></span>roku </span></span></div><div class="t m0 xf h8 y10d ff8 fs3 fc0 sc0 ls0 ws0">bieżącym,<span class="ff6"> </span></div><div class="t m0 x14 h11 y43b ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">spadek <span class="_ _11"> </span><span class="ff8">rentowno<span class="_ _3"></span>ść <span class="_ _13"> </span>majątku <span class="_ _13"> </span>(aktywów<span class="_ _3"></span>) <span class="_ _13"> </span>z <span class="_ _13"> </span>poziomu <span class="_ _17"> </span></span>1<span class="_ _3"></span>1,4% <span class="_ _13"> </span><span class="lse">w <span class="_ _13"> </span></span>2022 <span class="_ _13"> </span>roku <span class="_ _17"> </span>do <span class="_ _13"> </span>poziomu <span class="_ _17"> </span>10,6<span class="_ _3"></span><span class="ls36">% </span></span></span></div><div class="t m0 xf h8 y43c ff6 fs3 fc0 sc0 ls0 ws0">w 2023 roku, </div><div class="t m0 x14 h11 y43d ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">spadek <span class="_ _1"></span><span class="ff8">rentow<span class="_ _3"></span>ność <span class="_ _c"></span>kapitału <span class="_ _c"></span>własnego <span class="_ _0"></span>z <span class="_ _1"></span>poziomu <span class="_ _0"></span><span class="ff6">14,9% <span class="_ _c"></span><span class="lse">w <span class="_ _c"></span><span class="ls4">202<span class="ls0">2 <span class="_ _c"></span>roku <span class="_ _c"></span>do <span class="_ _c"></span>poziom<span class="_ _3"></span>u <span class="_ _1"></span>12<span class="_ _3"></span>,4% <span class="_ _1"></span>w<span class="_ _3"></span> 2023 </span></span></span></span></span></span></span></div><div class="t m0 xf h8 y43e ff6 fs3 fc0 sc0 ls0 ws0">roku, </div><div class="t m0 x14 h11 y43f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">wzrost <span class="_ _1a"></span><span class="ff8">wskaź<span class="_ _3"></span>nik</span>a <span class="_ _1c"></span><span class="ff8">płynnośc<span class="_ _3"></span>i</span> <span class="_ _1c"></span><span class="ff8">bieżąc</span>ej <span class="_ _1c"></span>z <span class="_ _1c"></span>pozi<span class="_ _3"></span>omu <span class="_ _1c"></span>3,1 <span class="_ _1c"></span><span class="ls37">w <span class="_ _1c"></span></span>2022 <span class="_ _1c"></span>roku<span class="_ _3"></span> <span class="_ _1a"></span>do <span class="_ _11"></span>poziomu <span class="_ _1c"></span>do<span class="_ _3"></span> <span class="_ _1c"></span><span class="ls4">3,</span>5 <span class="_ _1c"></span>w <span class="_ _11"></span>roku </span></span></div><div class="t m0 xf h8 y440 ff8 fs3 fc0 sc0 ls0 ws0">bieżącym<span class="ff6">. </span></div><div class="t m0 x1 h8 y441 ff8 fs3 fc0 sc0 ls0 ws0">Wskaźniki dotyczące rota<span class="_ _3"></span>cji wykazują:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y442 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">sk<span class="_ _0"></span>rócenie<span class="ff6"> </span>cyklu obrot<span class="_ _3"></span>u należnościami z <span class="_ _3"></span><span class="ff6 ls4">51<span class="ls0"> dni w <span class="ls10">2022</span> roku do <span class="ls10">48</span> </span></span>dni w roku bież<span class="_ _3"></span>ącym,<span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y443 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">sk<span class="_ _0"></span>rócenie<span class="ff6"> cyklu obrot<span class="_ _3"></span>u zapasami <span class="ls21">o </span>2 dni<span class="_ _3"></span>, </span></span></span></div><div class="t m0 x14 h11 y444 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">wskaźnik<span class="ff6"> </span>cyklu obrotu zobowią<span class="_ _3"></span>zaniami uległ skrócenie<span class="_ _3"></span><span class="ff6"> <span class="ls21">o </span>3 dni. </span></span></span></div><div class="t m0 x1 h8 y445 ff6 fs3 fc0 sc0 ls0 ws0">G<span class="ff8">lobalne <span class="_ _3"></span>zadłuże<span class="_ _3"></span>nie <span class="_ _3"></span>Spółki <span class="_ _1a"></span>w <span class="_ _1a"></span></span>2023 <span class="_ _3"></span><span class="ff8">roku <span class="_ _3"></span>wynoszą<span class="_ _3"></span>ce <span class="_ _3"></span></span>14,7% <span class="_ _1a"></span><span class="ff8">uległo <span class="_ _3"></span>zmnie<span class="_ _3"></span>jszeniu</span> <span class="_ _3"></span><span class="ls21">o <span class="_ _1a"></span><span class="ls4">0,</span></span>7 <span class="_ _3"></span>p<span class="_ _3"></span>.p. <span class="_ _3"></span>w <span class="_ _3"></span>stos<span class="_ _3"></span>unku </div><div class="t m0 x1 h8 y446 ff8 fs3 fc0 sc0 ls0 ws0">do roku ubiegłego.<span class="_ _3"></span><span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf1f" class="pf w0 h0"><div class="pc pc1f w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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MIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAIDnlHLOVuiLe8ezpvV6Aay1vZ3heFR5aNOZrWE52R1FxOy0Pj5ZGIQOHE63jSD8AACAzZdzTinZoS9c9QQAAM6taRoj9Ehlgh754U8+ny/8Awaw1t67sbe6BOWhTTcOJuP3jyYRcef+45/87NggdODb33olIorCGZLw48X42eePHs6WdgBYZzeu7Hpo07FV+D2a1f/4819aA+HHM3m1AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAJ5TyjlbAQAAYIM58QMAAM6tbVsjCD8A+Fr/Zmg+n/stEV2az+eLxcIOCD+EHwB0ZLlcfv7558vl0hR05vPPP//iiy/sQJeqqjKC8AMAAED4AcDmKsvSCHT8lvOuA76Cb/UEAADYcE78AACAc6vr2gg94hOZffLJ3/6v+al/wADW2t7ueDyqIuLeg0dN61oNL9zWqJrsjiNidlofP5oZhA58/OHbEZFSMoXw44X4L//1h3d+8dAOAOvs+9/96HfeezsivvPHf+6hTQc++vCtP/nuxxHxlz/66ff+9AcGobPw87HSfnHVEwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAOA5pZyzFfriv//Pf2harxfAWtvbHY9HVUTce/DIQ5sObI2qye44Iman9fGjmUHowOFLF1a/uPnmK9YQfgAAwMbKOaeU7NAXrnoCAADn1jSNEYQfAACw0SFRSIk+qUzQI3fvP3YxF2DNDaqiLFJEnC4aD206UBZpUBUR0bR5WbcGoQNbw3L1i8nuyBrCj9+8n/6fX84XjtQB1trNo8nL0+2I+OTHdz206cDhdHzzaBoRd+4//vTWA4PQgY8/uGqE3nE+CwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAPCcUs7ZCn1x73jWtF4vgLW2tzMcjyoPbTqzNSwnu6OImJ3WxycLg9CBw+m2EYQfAACw+XLOKSU79IWrngAAwLk1TWOEHqlM0COf3T5e1q0dANbZtcs7q3t3Htp0Y29neH1/NyIePDq9/cWJQejAzaNpRBSFMyThx4tx73g+X/iTFYC1dvnSloc2HbseERHzRXPn/swadBJ+Ifx6x6sFAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAA8JxSztkKAAAAG8yJHwAAcG5t2xpB+AEAAMKPdeGqZ5988uO780VjB4B1dvNocjjd9tCmM4fT8c2jaUTcuf/401sPDEIHPv7gqhF6x4kfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAwHOqTNAj+3tby7q1A8A62xqWHtp0aW9nePbeO5yODQI8U8o5WwEAAGCDueoJAACcW13XRugRVz375Nbdh3XjhBZgrR1Mxhe2Bx7adObCuDqYbkfEw8fLuw9mBqEDb169GBEpJVMIP16Iv/q7ew9nSzsArLNv//Yrq/Dz0Kaj34K/cnEVfncfzP7b3/7cIHQWfmVZmqJHXPUEAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAeE4p52yFvrh192HdeL0A1trBZHxhe+ChTWd2x9XhdDsiHj5e3n0wMwgdePPqRSMIPwAAYPPlnFNKdugLVz0BAIBza5rGCD3ixA8AADg3J37CDwAAgDXiqicAAIDwAwAAQPgBAABfK23bGkH4AQAAwo914ctd+uQ7f/znd37x0A4A6+z73/3o4w/f9tCmMx99+NaffPfjiPjLH/30e3/6A4PQgb/5sz8yQu848QMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAP++KhP0yP5k1wgAa248Gnho06XJ7tbZe+/wpQsGAZ4p5ZytAAAAsMFc9QQAAM6trmsjCD8AAGCTpZSM0KfXy1VPAACAzebLXfrkR3//xemysQPAOnvn2qX9vbGHNp3Zv7T1zvW9iLh3PPvs9pcGoQO///6BEYQfL9Dpspkv/B4CYK01bfbQpkvLpj1773nLAf8an/EDAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAPCbU5mgR0aD0ggAa64skoc2XRqUxdl7b2voXQc8W8o5WwEAAGCDueoJAACcW9M0RugRVz375N7xrGmd0AKstb2d4XhUeWjTma1hOdkdRcTstD4+WRiEDhxOt40g/HiBPrv95XzhT1YA1trNo8kq/Dy06eq34ONV+B2fLD699cAgdBZ+ZekzpX3iqicAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAADAc0o5Zyv0xb3jWdN6vQDW2t7OcDyqPLTpzNawnOyOImJ2Wh+fLAxCBw6n20YQfgAAwObLOaeU7NAXrnoCAADn1jSNEXqkMkGP/PAnn88X/gEDWGvv3dhbXYLy0KYbB5Px+0eTiLhz//FPfnZsEDrw7W+9EhFF4QxJ+PFi/OzzRw9nSzsArLMbV3Y9tOnYKvwezep//PkvrYHw45m8WgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADPKeWcrQAAALDBnPgBAADn1ratEYQfAAAg/FgXrnr2ySc/vjtfNHYAWGc3jyaH020PbTpzOB3fPJpGxJ37jz+99cAgdODjD64aoXec+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAA8p8oEPbK/t7WsWzsArLOtYemhTZf2doZn773D6dggwDOlnLMVAAAANpirngAAwLnVdW2EHnHVs0/uHc+a1gktwFrb2xmOR5WHNp3ZGpaT3VFEzE7r45OFQejA4XQ7IlJKphB+vBCf3f5yvmjsALDObh5NVuHnoU1XvwUfr8Lv+GTx6a0HBqGz8CvL0hQ94qonAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAwHNKOWcr9MW941nTer0A1treznA8qjy06czWsJzsjiJidlofnywMQgcOp9tGEH4AAMDmyzmnlOzQF656AgAA59Y0jRF6xIlfn/zFX//Tyby2A8A6+91v7h8dXPDQpjM3ruz+3ntXIuLW3Yd/9Xf3DEIH/vAP3ggnfn1TmaBHTub1w9nSDgDrrG6yhzZdmi+as/eetxxdUn394qonAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAwHNKOWcrAAAAbDAnfgAAwLk1TWME4QcAAGwyNwf7xVXPPvnkx3fnC3+yArDWbh5NDqfbHtp05nA6vnk0jYg79x9/euuBQejAxx9cNULvOPEDAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAeE6VCXpkf29rWbd2AFhnW8PSQ5su7e0Mz957h9OxQYBnSjlnKwAAAGwwVz0BAIBzq+vaCD3iqmeffHb72K0hgDV37fLOZHfkoU1n9naG1/d3I+LBo9PbX5wYhA7cPJpGRFE4QxJ+vBj3jufzRWMHgHV2+dKWhzYdux4REfNFc+f+zBp0En4h/HrHqwUAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAADwnFLO2Qp9ce941rReL4C1trczHI8qD206szUsJ7ujiJid1scnC4PQgcPpthGEHwAAsPnati0K9wd7w0sFAAD8OuFnhB5x4tcnP/r7L06XjR0A1tk71y7t7409tOnM/qWtd67vRcS949lnt780CB34/fcPIiLnnFKyRl9UJuiR02UzX/g9BMBaO/tcn4c23Vg27dl7z1uOLqm+fnHVEwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAADAb05lgh4ZDUojAKy5skge2nRpUBZn772toXcd8Gwp52wFAACADeaqJwAAcG5N0xhB+AEAAJvMzcF+cdWzTz758d35wp+sAKy1m0eTw+m2hzadOZyObx5NI+LO/cef3npgEDrw8QdXjdA7TvwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAnlNlgh7Z39ta1q0dANbZ1rD00KZLezvDs/fe4XRsEOCZUs7ZCgAAwLnknFNKdugLVz0BAIBza5rGCD3iqmeffHb72K0hgDV37fLOZHfkoU1n9naG1/d3I+LBo9PbX5wYhA7cPJpGRFE4QxJ+vBj3jufzhT9ZAVhrly9teWjTsesRETFfNHfuz6xBJ+EXwq93vFoAAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAAJ9h8N0AACAASURBVCD8AAAAEH4AAAAIPwAAAIQfAAAAzynlnK0AAACwwZz4AQAA59a2rRGEHwAAIPxYF6569slf/PU/ncxrOwCss9/95v7RwQUPbTpz48ru7713JSJu3X34V393zyB04A//4I2IyDmnlKzRF5UJeuRkXj+cLe0AsM7qJnto06X5ojl773nL0SXV1y+uegIAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAA+M2pTNAjO1teL4C1/2/WMnlo06WtYXn23rswHhgEeKaUc7YCAADABnPVEwAAOLe6ro3QI26h9Mm941nTOqEFWGt7O8PxqPLQpjNbw3KyO4qI2Wl9fLIwCB04nG5HRErJFMKPF+Kz21/OF40dANbZzaPJKvw8tOnqt+DjVfgdnyw+vfXAIHQWfmVZmqJHXPUEAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAeE4p52yFvrh3PGtarxfAWtvbGY5HlYc2ndkalpPdUUTMTuvjk4VB6MDhdNsIwg8AANh8OeeUkh36wlVPAADg3JqmMUKPVCbokR/+5PP5wj9gAGvtvRt7q0tQHtp042Ayfv9oEhF37j/+yc+ODUIHvv2tVyKiKJwhCT9ejJ99/ujhbGkHgHV248quhzYdW4Xfo1n9jz//pTUQfjyTVwsAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAADgOaWcsxUAAAA2mBM/AADg3JqmMYLwAwAANpmbg/3iqmeffPLju/OFP1kBWGs3jyaH020PbTpzOB3fPJpGxJ37jz+99cAgdODjD64aoXec+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAA8p8oEPbK/t7WsWzsArLOtYemhTZf2doZn773D6dggwDOlnLMVAAAANpirngAAwLnVdW2EHnHVs09u3X1YN05oAdbawWR8YXvgoU1nLoyrg+l2RDx8vLz7YPZ/2bv3aMuuusD3vznX2nufRz1SFSxCnoaAAYIJsRGjjTy0pVH6tkLbqANH21cbaXX45A692rYiyiuoLYIQRG1JjM+2VRoCNLQmJGkhAoKCmoQ8SIA8613n7Ndac94/9j5VFaTR+4dVqfD5jDPIOrtOnVPMc84e67vnmnMZEE6Ax5+1IyJSSoZC+PFP4oaP3394PDcOAA9nX3fpmYvw86TNCToFP3PHIvzu3T9+z19+xoBwwsKvaRpDcQpxqScAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAADAP1KqtRqFU8Ud9x7uet8vgIe1M3atbl8beNLmhNm+2p6xey0iDm/O790/NiCcAI8/a4dBEH4AAAA8vLjUEwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfoYAAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwMwQAAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAISfIQAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAvtC1hgCALxDf9PI/PXr8xz/1NQYEgC8cZvwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAADxypVqrUQAAAHgEM+MHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAAPAw0RqCLzQ1uhrzGjlFk6KNiG4ag0FERPQRTdQuUhORIiJqjVpr5FRz1IguotZIKWZ99CVyE4cOxydu27j51ts/de8D+/cf/NRn7nvwwX3TSXfg8JGoXlYAAICT5to/+LGzH7NL+H2BSpFrLMJuGWaDYUSNrqu5Lh6q88m8aduUc2pTitTVKH2kJnJEH7E5jrs/Pbnpg3913fuuv/OTnzpyZFpzm9rhvKvzrpZSo+bIA0MNAAAPE8LvC1BOMUzHOrBGql0/bwdNpIioKXIzGETKfVn8cWxO6z337vvIR2+5+eY7/u7W2z/5yc+Mx6UvudaokWsadCVK9Cm3kZvc5FIiohhoAAAQfpwkNVJdNl+kEtFF9G1bIkqJ0nfRtqNJpL6vgybtPxw3XH/TH/3Ru+64874jh7tIw9wMa9oxm81SSqXWEtEOBqnJta+15L7UGjUitU3WfgAAIPw4me23mNyL6Gv0pXYRadZ1bbPStM2hcbn/yJEP/cVfvvfamz70oY/NppHT2rwbRFqLNKzdoK9l0I5q9FFr1NL1ETlHk2qNSJFTSjlFPzfMAAAg/DhJ0tH1fbVGqRF9anKs5CbXHA/sn15348d+/k3/9cG9B7dtP23eb+9q5LQyrxExHA7Xcmpr1827Scq1bduc0nQ+K6Vr2qY2abEjTF+6NpKRBgAA4cfJUkuap1r7UnLTzPo2Ne3hSf3bv739g39x27ve/b7P3HdwM1aadm08ThGppFRqSm2Kmmf9pEbKUVNbapR5mUZEyrVJNWIeNWrUSJFTRN3aGBQAABB+nPjwq9Gl1PSRZ2WYmzgyiZ97xW+88103rK3u6vvBA/vK2q4ddbEQMC3W6ZWIGrlPUdLy3eWnimXelYhINWpaHKRFHhprAAAQfpyM7IvUlRyRujKYzeO//dENv/t7b39w/7Q2u8b9sNR22+7T+6jLj62L9isRJWqJVGP5R8ekGlt3hqipNluPqT4AABB+nDSpxkrKcfdde//zT/3KX//N3Xm4sxnsrE3ZnM9T06cmchy/NUvZ2gW0RkSqaTmTt3V/9vS5btReky09AQBA+PFP5OitGpbvHI22dPT9+x889L/+7MNX//Y77rt/3A5Pr3l1PJ3XNjcrbUnzGtMoJS0/RUo1lsd1cfVmSg+Z80sRafn40Udqzbkr2g8A4B86Xftcf3T0LOuzrrRans6l/99fa+ucbbk2pz6sRiNFHHex2PH/rz/PQJ3Ib9Yj5EI24fcIfSJZXqLZR8yn0+lwtK3EYFaiKxFNvPKXr3nHNe/dvmNXl1f7vm/yNLURqUSNpkZEStEc/7tYj87ppZqiPvSpIh/9Vc3HPbGoPgCAz2lr04RUIi96rKayfH0+1YgSNaVlp9VlGB1LpMWJV0qf/4bJNdeUI7pINdUSkVNtUm0icqqlRonoSsoPg7EouZYUqdYcy/PPHFEWS41qlJpS1PxPnV5pOeCLb0yNqMddvFYXkxzp1M8/4fcI1i82ZRmNVjYms3ZlcHizXPOu9/7R//jAxz9xYLC6ezKPiGhHbSkljubi8vftHwjL4xx70imW9QEA/OOCJ45fLLNou1Sj1mMXUS1fba/HdtOLVFIsXmzPy0uxaqQaNW8dHM3FFDUipahbn7EePZPLKUpdBtbJVo9elbYoq7w8F63LeYVU64manXzo/OpiSJcDb8aPh+fTyHIB3tFf5MGsq8OV1c1Z/MZvvu3q3/nv024wWN2T8mAymaysrEyn05QUGwDAyTt/W66diZpS1KP9ttUjx+TP/kvLPDr+YOs/NUUsbq9Vjj2Yjp4lPkxO/9LWBWdNjZS3dpJYXFOWFhOeJ6pBjyvAxYTqokjzcWMo/Hh46SP6rd//pkST2vTJT+9/wxV/+KfX3lTzaanNs1nXl3nTNOPxuG3bE/dKCgDAF7xl0BybYcrHZVCfIkqKGlt3xnrIor+aj1bbscm9eOhs1fK4pJKX14s2URdftM+1bC3wSw+b0VhG73Ld0TJoF/Oh+cQssaup1uUA5oc2dkolUiy2Njzl20/4PfJ0EV1EE9HWaPuIA4fjF37pt2+86W+m3VpX2ho5D/LKsE0pjcfjUooZPwCAkyLVo+dhyx5bXKNZ0nIblhQpao5UFhc95ho1lXqsGOvR+bGtRkoRtaaao0TkiLy8N3P0KcribstRU438sBmDxeLGHNFv/ftLLNIvlRMVqEevmC1b6/22xqfmFFGiPgJuUC38HnmWv/aL6isRv/HWP77uxg8OhqeXlNe3nXZ4YyOlOplMmqbZvn37dDo9usYPAIAT4uiGJcd2sExRtt4tsXUjrYiUF2ESJWpdTgdGqbEopYX+758P9mlrp5Jocq2R+kjzFDVqEymn+nC56/Jyl5r6WTN7W/vGn7QNSI9usbPYGieEHw87pUSN6EvMa7SDeMMVb7/qd99e0/bxvKlpuDGZ56atdda2bUSMx2MjBgBwItXFxYN1673oh4PBbDpLuUSUWvqcYzAczibzlHLpI3KbI3IqXTcdDZtau3k3GwxHn+9LpJoj9X2zOto+GXfdfDJaKamZln4e0ZY+N2mtT+1Jv+AzRZ/qLOeoEW07nM3nUXOp0ZdYXd02nc5yOhF70GxNth79QmnQtLPprGnbHLnv55FjMBhMp9PhcDgej4fD4am4VEr4PdKkPKgxLDVFjl+/8r1vvfpPSl0vsRIxWGzidOKWyAIA8LmyLGJrFVuKVPvx5mQ+mzzjqy+79dabR6NmsDL4xG23XXbZV91996fKvG5f3/6Jm29+8pOfOJ0eOfMxX7SyOui62Ww2+fxfYZ4G11//obXRSjcbP/b8s09/1Mr2Hfn2O245c8+581nce++Re/duxMle75OjfNmXXtDkuOXWT5z/2HNHa6sb4+7DH/lo06xE6lOTZ/P5sG1OeI6WQwf3n7Zz53Q8Of9x5+99cO++Q4fHG9O1tbXpdLq2ttZ13an4cyf8Hmn62oz72NycX/6LV11/44en3ajmlRrDiJQWlwGkUrUfAMBJkxa3ZEixuH9DadvYvWvXz/7sd7z1N9/V9dPzzj/3l173X173iy+54k3XrI7WT9ux8+or73v+//VVX/RFj96+beXSS8/OOZpma2FfilyXB4vLNxfXg35m7/ybv/n7Yr6xPhr8h3//7c957mPuvW/667/xpp/40R9q2/j5y9/x+2//szj5K/36l/34i886a/UVr7ry+S/45gsuXPvtP/jwzbd8fDrrxtNJbkepbepy3eM/+TdluQNO1IgyHOYLHnfulz7pibPp5N5773ngwOYn7vx013VN05RS+r7POZ9yP3bZb94jTE3RtHHVb7/7xj//q7vu3tsMdpYY1eWTS5/SLMXcKAEAnNTwS8vZtsWt21PfzTdWVqMvm6urKerG+mpMJrEy7DcO37/Sls2NB9eG88mR+0/b3g5zDJsY1NrWOqh1WI4dHH2wrbE2yrPNA5PNg93kSI75KMdwMO1mB1aHMchR+nF6GFys2ETZPhqsRKwNZrt3NMMmVkdpPttIuQwGuUb0fX/iviPLC19LpP7iSy7qZhuPveDsd7/7bS960b/Zvm109tlnz+fzwWCwubl5iv7YCb9Tr+yW12rWo9dsLo7q8gWKiLe/66bf/8Nr9h+afNEZ5867xf5PsfXqT5+Wa4IBADhZJ3TpuN4oOUeJLucoZVrLfNDW2o9HbaToaj/NaZ76Wa2z1VHTzTZylEGKNnef522QS+nn66vD4aBZX1uZTg72feTabVsZ5YjJJIZtSlHSQ88v63LK8LPeHvohx31kPe7B+Oy/+5Cz1cWD9SGfcPEBfT+fpBLTzYOln0SJKJOVQdTS1VpK6QfDlaPTcPXY33rIp3joQ3//S9StVYJ5q32O7oCaj90Joz7kBHltbXVj88ja+so3fuPXf/QjH7z11lse85jHDAaDruvm8/loNBJ+nIDsm9Xo6nE/xrP5ZPHgvHSHN+sNN91+xW9ee8/esrJtz6yPkkqkWUrzSH1JUaOp0dRw/wYAgJMjRUlpHlFrNCXlPuWSazR13kVOTZuH0eWo7WAQpcRgZbWkaFYG85rntdYaqcldjZqakvL/6a2PnCO6fhhp+6S2aXUcbTR1mOc7UsTKKPpac8255FxzjVxyLjl3NbWj1Vpz30cTw8m09qXp+pjNZpFqO8ilzptB7qLGYNg3w0k3y03Jgzzr+lKbdritxjA3K10fNWrKtS99rSki5zyI1NZo+pJS0zSDtq9dO8x9mdU2ShORBim1OaL2s+3rgyZ1OZXoczdPJac6iEmZltQPhk3KNTcx76azbh45RW5KpL7GaHWtbUe1i1TyIA+blKKW3ESN2bweqanMZm3E2nTW5WHfDNPhI7NSVqazfnV7W/rxxoFDa6PVbtrnNBgO1lZWt/clT8bddde9/6InXZJTc88995xxxhnz+XzXrl3z+Sl5AZ3wO8WUqCXq8a+eDNqm1H5eu0jttOt+9df/5K5P7RutnXZkc9qVaNsmomy9pRK5+KYDAJzM8ju62V6OmpdbjXj1awAAIABJREFUvWzt8plLm2qTlzNcKZY3cFjc1nxrkq5GranWptZcaz7uYHkcy49qSzQ1mpLnEZFqTmW0Nee1mK/b+pfUXGuOlCbjzcEgD1JJdba+mkfD2ub5qC1tms0nB9rcTSeHc4p5Ny+lrK6uz7t5P++2ra+nFPPJOKXazcdt043aMmjmw7Zr86yJeek2Sz/JMW/aWktfS9e27Xg8Xl1f72N5h8HFLOjO7St7H/hMKtM6n64O2iai1lqjrq2utjn6+WYTXSrTlbaujmLQdP38UI5Jm2YbR/b13WQwbGsq09m4yalt+m56eNT2oybVfrJje+q7Q6ujZnJkPJ9M9jxqx6CdDtv5bLzZ1O6Lz9mzeWjf2kpby3wynbz//e/fc8ZZf3btDQ88cOBP3vbOiy9+yr59+26//fbhcDifz0/Rm2BrgFNOE5GPn0jva1dTm9PqrIs3vvH3Pv7xW1dWVlJKpZS2bafTqSEDAHikxWOkXBf3fz92kOrW8T9iWU/Jfc192bqfX4pYGw5Tnc3GB3Ns5DjY1oPDdHB9OF0fdWvDbnXQpzLdvjbqpxuDJlYGbenKoF2JiCOHD5X5eDToB2ma65FB3izz/d30wUHeGDbjJh3OcWTUzJqYRj8p3aTr5utra8PBaHNzsnVOWyOVHDEcpKdc/KQnPP6Ln3zhBfPJodVR00QZRJpuHmnqvEndfHP/ME3WRvOdq/3pO/K5Z2wblUPrzXitmc1mB6fTw5G7bdtHXX+kTdPzzthZNvdtG47WRv2hg7ectnMym+zds+tRbdR9D96ytnqobQ5vW2nXhlFm+3bvbKfj/aNhiuj27t172ydu62s841lfe+jI5CMf/dh4PN62bVvXdTnnU/FeDmFXz1Ow1LfuuJIW9+7sa6SIQVfihhs+9vZ33Nj3o8nGRkqpaZrZbDYYDE7RH00AAD73CeHWGrtlBB67CfxyPc8/Ym6nllT65eK3lGuNiDIfbxvmVLtLL7nwn3/lxU984vnbtq1v27Z9vDm+88477rjz7v/53r+448771kZrtfTdbLNGrrlJtawMmuEgNjYeGDZx8UWPe/rTn3bpU84/79xzVlfavosDBw//7c23f+Cmv73+hg/sP7AxGKz2pe7bu3cwWBsN1rYWGi62ooivfdbTvu5rnzaZx7yPF77wZXsPbDRRy6xbybXON845a89lT3v6V152ycUXP27HjrbrYj6PB+85cvMtH3vbO//3X/3dndM+ZrPxjh073vj61zzxgtXZRvzO1X98+yf3/th/+vcra01f4rWvvvqd77hxZRBP+fIvufy1P75j+3AyjiveeNUdt9318lf82Pq29v69h7/v+39p3/DgdDp9/59/aNAOopRpX5rRymInz5RSrfVUnPQTfqfg6zuLzX+jr9FF1JSHfaR77p3+1u+8Z17WUh60OQ0Gg8VWs6oPAOCReD4YW5d/PuRg8T81/cOfoeRaokTk3Ncm+lRjsnHgUWfseOlLf+Rf/ovHLbc9qdH3MWxXLjx/18HDX/YNz3n2L/zS71x344dSitXhWsnDWVciUtRpN52ce+bOF3zj877hG77irDPW63FbrKyubD/3rEu+4esuufEDX/3Lr7vib265a88ZX7x3/0ZJ6bjFcsuLTkdtjGexNoy+xiB3+/feu77ztNVhE7VedNGF3/Pd/+5pT92TI+azyBGjYYxLueix287Z8+XP+/rL3nzVta993RVr6zs/9ZnbfvInX/abb37NmbvjRf/mX33zi/7v9/2vx37T85/dpPie7/qma9/57t07d/7qG366aWI2iztu/tRNN77vyivfsr49xl1cdeX/PHhgb9+nnEcHDj64a9fppYsdp512aGNjPB6vrq6WUk7RSz2F3ymmdJFypFwjuoh+2pdIo41pvPs9f/7XH79zPBm1a8NaZ+PxuGma4XDYdd0p+qMJAMDyDLCUWqNpmqZptjbR7OPz7dPeRqRaayml1j7nnBaL5Y77G7XWmuqwaWaz6drKajcdP/WSC3/g+//tJV96dj+PD3/kox/8iw/NZ9PJZDpqhxc9+Ylf/cxnrO3Z8cqfe8mvvOm///5/e88wD4/M+lKGba5t7s87e89Lf+jb/9mlFw4Hcf99+6+//oY77rxj3979p522e8eOHU996lMufcoll/2zsx79sz/4M6948x13PhC1ts2on5fFPymlRfvFB276q9/7g99vB9tHwz3333fvmXv2TLtZmW887cuf8iM/+C3nn3P64QPjt73tf9x/72fuuPOOXbt3pxpfcs7Zz3z2s89ae+yLvuVZ511wxqtee8WBfdP9e++78r9e+RM/8u9272qvvup1//llL7/oCec99ovPO/PR66945Q/f9cm71gbRlXjftde+4Zff8JLv/g/b1qMv8YH//bH3XXfd5uY08iii2336nlrTyvraocMbkWM0GpVSTt2fIuF3imlyzLuobd+X8aAdRh6Umq55502/+wfXzMtwsLpt1k2jiaZpIqLve9UHAHCqW19fT6mOx+PxeFxrNG1ELYu7eUVa7tOyuDHB8u4EqR+0zerq6rCudyVKKfO+W+TecrIw5b6LNGj6br42zLlMoj/8fd/zgi+75OyDB468/g2/cuftt7zwhd/2+MdfmFPkiLe85S1vfevVr3rNK88+Z89Lf/gF733v+/bu27u6uuee+w+c+ZidR/Yf+o8v/t6nX3bh5mb8zd99/Id++KXP+Zdf/03Pf8G5556zcWT8Z9f+6Rvf8KZnPOOZ3/Ed33beWY/6/u/99u98yU88+tHnPXhgvLa6GjVtzVPmSPEVT7v4iRc9eXU1dyU++Je33fqJu3fvWrvk4ie85pXfO2wjIl784pdc+CUXfMu3/NtLLn5SV2Oy2X3guuv+3x/7Tz/+Mz/3+IsueNY/f8KZZ17+A9//Q/d8+u5rrnnPV3/FVz3tqReceebu53zts1/+U6999asvP+Mx2571zEtzvnQ2idtvu+fnX/UL5z329H/9r587m8en733gVZe//siRMhxsm9dca9tHREqz2TTnXNMpfxmdzV1OPSlqTqltBn1NTax88q59b3rz1fc/uFnyYGM6qVnpAQA8ohw+fDgijUaj1dXV3MRkXvvIy7f69w4idzXP5t10Oj1y5Ejf9aWU9Fl386oxatfKPNaGoyjTHBvf+Z0vfOqXnRc1fu0tbz1tx85Xv+ZVz3nuvzjvgnPOf9w5Z5z56Je/4qe/+z9+1xt+5dfu/tThrourfuu/XPqUC/t+c229nY0PPfe5z/qqr3xCLXHbLX995VVXv/rVr/zRH/3Bs845ZzCK03avPu9fPe/yy18x3hy//nVXDAfx1EvPe9G3Pn9zY3+O+Wx25NgGp5GixsYk1tfzeB5dRFfb7TtO2336tp/8ye8eDGLv3v3f9eLv/dZv+9af+bmffsJFT5qXODKOdqV9+tc8+2dfc/kvv/6K69/3wfFGfMl5w6955mXb17eN5/Vlr/rFW++6t6vxvOd9/ZOedMkP/sD/s2/fg/NuVvpaS/zaW37rmc/8miuueHNX5yXHr/76H+7duznvhyWGJQZ9amrkmvqS+pr+v/buPEqK8twf+PO871tVvU/PDDAMu6CyqLiC7KIiGiXGq8TlqokaROOSRNRorkRA8CdeNdGoiQIRDS6o8V6DMWowFzSiKHtEIYDIMgww+/T0Utv7PveP7oFBf5p7zu/cHIff8znDqZmmqruqT3Wf+ta7POYwOIs4+HUyFAJogwjaGGMkIby9dG1To2fZqcCAsYgUD+pjjDHGGDusOI4DQFprz/PCEJREQAmovvoHgyAEAM/zil3AlJRfeE4JtjKWI63Qyw4dOuC6KRMtBa+//pdCITdt2vXl5V09Ax+taXj7nW1Z1w5Jjjtt5Pjxo//trulhQGTwlluuJ1OoLE8AuDNnXBOPiu3bd02fPuN7V/7rwIEnhQSr1tQseHr5ylX7nQg40cobbrjGLbhr13xKBu64fXKP6vJoVEjU7XlUEEhCWPbuyptvueeGH836ybQn61vyMhIbNerkPr0Sjg2vvPKH4cOHTTr/XETYtqP+7tnzf3Lr/W8t+4xs0aVH7ycXPPDcsy+louAIOPv0UZa03UDkdOTh37wOCELZd8+6/vx/+fYjjy10HLvgmRd//0Zd0/6Z99yiLAel9fayrW/8+QM7Ugky7pNFZAMIIwyAJhES6sPgLOKunp0MKlBCAgRkUFlWCLBy5bpUqktLPjSAybJ4ri2jkPM8Y4wxxtjho62tLQgw2TUZj8e1BktBwS318CQE0f4Ltnf1JARATKfTmkJN4Lruly8qQ58s6RRyuahjjRpxMmlw/fCPr716xRWXhSH4Ad559xPr//ZpW2tD18rkLx76t2MH9R015rTZ9/77ps2bTzppcCJZFnGkDtzevaujNugAlixZYtvqyKOOisbgzb9s+MXDi/buq+9SmT6ib4/HH7lDSBg0eNALL7xw/ImzBcCYsSOfff7VaERhadwhFusborBWrVmHsiyERsJUrpA74oiufgC2Bbt277jzZ7dbCmr25W+7faaByP79zavW/Z/9N0353hUjNUFFRZddOzO9eqZ69uhu2xGfRO2+TAiff7ypdchRZbkCTDz79KV/ebOmJpSCHn30kR//5CZCEAh768199z/sOCknVp5tyfta27Zsb+MzgCGAgs7ftsLBr7MxAEBkyLIiBZ/Wfbx762e1Dc1gxZJSYb7QhgKA2/wYY4wxxjoBar9uwwOD7w6koA7rQLo8LSUUXPfvW7at/OA9rUmTDcVC7XjwOQ5cBJKgQuDtqd1rOeWWHTWhMUAEQGDaX5Is6fhhKCWhNKePHyEE1Oyu2bXrsxNPPC4M4emFL3/w4epIvMyKJAq+f/eMBy+9eAIZc+SRA9avX3/0oMG2BUOGHL1+484B/Y9wfQgLhT//+c1bb73VsuwdNe7Djzzb0OxZTvm++kw+v/PJBX+46brvjBk36tHHH6ut3Vvdq3r8uFEvvPiK5welYyYAEkiQyeS1VobQN0SIKFSvXj2lAs8HIbEsFc958NjjT7S0ZTWYaLLMNvKp372wbftnXdLRltaW15b8YerUK6u6JZTlQCAiiWQmR3f+bO7DD9zSu1+3Hr3jF06++JZps/r07nrqqOHfvuDMrAtRCxY9+6oXWoEWLQ0tlp1QQmhAQEIgQkIiOCzmyefg19kgBK6PETRg5QBm/+LXrYFU8ZQGQeQJKs6Eyy1+jDHGGGPf2LgnAAmAAHXxpj6QALKBAMgqhiCDxUF5pviTybWCkoWAhJ3IuKj1wUz4f2VQ+JRWkXjBzQMG6WQPAVjf0mQl0DdgEACMZQVCKh2QVE63qjgJqG+s79mrOhpJRmw4e8KkYaPHkoTQzwkKvUKmsjLlue4xQ46JxGK2DZaCVEWZp3W6sipiw+6aRu2ZkaeMERJXrlq9v8ULVUSHxol3LQR69dqtRkJ5l3jXrpV1dXU9+1YPGFRJwgijNAEB+H7BsZXxQemYCKNGROLxdNYDK2LbdqVE2N8YJOMVlgQlYc490woegAQhgQikBjRQKEA8dZEmQAmegcqq6padzYBSIdbXNz7z3Ms/n3kjAZw7adyHH2397LPNC3/3QCwOmXxQXxv+xx+XteRlPBlxvUwkBrm2FsdxgEAACSMEOATiMBjkx8GvszGgbIsE5kO9evXGbZ/vQdHdtN8WQq7axxhjjDH2TYft2U+316/7YhMfEmLpCo8QwLGiZEATOlYsle5mWbYONQB+dfCzmvIQjaek7VFQaGnMZvMwZHDvp56qCTVYEnpUJU3YFmgphRFCEgIIIAIplZTGhGLrpvU792dQBUg6YoHW/tZPyXEUgSIKP1y5oaXF31NTD4RoJAIAoTAKSBU7oBpjG6EMhESKjEWgqHgsVEq0xTkyiazAdwtuvLp71ZbNn44Ze/yQQf3j8YirrUymVUbLwiCn7DbX61rVxQrDbC7nK4lPLXxpz95G1wWlIkI5DoBSOpW2mtr2I8pIIu2H0YaGVt/1Y9FUIZ+VdnDSiceaEEhAbW391m0bAYKPN2waNnxwKma5bfmq7hVaQlsum4jF8/l8MpH0/UAAoBFIgIRU7ETLwY/9U0lAEJrAVnLFyvVS2obgkH4C3NGTMcYYY+wbHvzax+IBEiABmPY+nhpQIxCSQAAkiaSRhABpQpGqKGtsbH7zT2+Vl6e1DjsUcDikkgMAabT2tQR5N0/GRCzrw1UfXXn5iCCEwHMjFrS2mDNOG/bcy2/t2lMfsSyXsG4v9OoF1dU9t2zZUii4qXhsz549zz63NNQylYg0Ne474YSBd94xzfPdp59+ul//I88/41tuEK5csxVBIKEo1pAnCxGBAIxELaRSBghBlg6HAEAiKSgdGqBRCGr//syAfl0rKsrWrvtw5Ojjjziy/OJLzl+46JUuld33N7YlkrR7z2fDhvYHgLZsU8SxJcKgI49f/NyD6bKeu3bX2Y7Tr0/y+RfuUzb84pGnu1X1uPDiifkcvLN8Y+B5Bbc+HlMjhg++4LzTpAAAeO6ZV4afPHDgwKPvumPmM8/8ulu3yh5VZVOvvnTKjXf36NHXD3REOW1N+Vgs0d751hSTbKltloMf++cxQAiE4PrwwQdrUdigi6P6TIevEsYYY4wx1iniHxwMFcW+nRgCQDEpIYnijwCpBOTa8mXJ9Phxo4kklvoefvnWfzH4yUwgFi9+zRAFIX3yyaamFl1RJo89dvD8J5658vLLjuhb8cD9tyz/68bly96r3VO7fNmKiy8ZXV3d/aSThi1b/l8Xnj/p8svPU5HU37fV1O/fPWb00Zdd9u2BA5N7ags7d2+ccv3kqp4iCEVL635BJEoBFgGgOHMoGkIwgkgAIZEgFISCQCAiSVEMgQSCEIzauuXz44YMOG386Gt/MHXCWWMGDRly7ZRJvfp2W7Fy+9vvrApdd+e2Jj8ApeDoAccvWvj7K6648PTTj43G7ly6dNXwEUP79aueeNapALB3b+u2bZ9fO/UqHcCunU11e+uSsahUOODIHjOn30RaC5SLFr3ru9kZd9+WzRY2rts2/9e/n3v/da2t3rhRR//8zhvmz38WjKOEHbXjQttU6mpLxUF+h8EJx8Gvs5GlQXxL3/6ovi5jdMIUy3ZC8QOGh8ngU8YYY4yx/y+y3wEEAIAaQHZoXyqN8TMmtCwRjTr9+vUbMWJgWRnkC193t18D1GfgjTfeaWxoRmUFWq9evf7sCSefdcbpP77xR14uf801Vw09tvegIb331dbu2L7jD6+9NWbM6N69xLRpd/zq4ftHnTq8uqrblKkTG5ooEQcgdCzwff/5lxYdc1z/wYOPIIQXX/5TY+M+AWVYLMGOBtBQqRqfRjAIocQQAQkFoMZS987SnKMCAMEA4Dvvfnz55ROi0S5X/eD7z7+waObs2VKqcyYOHzFq+Nr1m4hSy/7y8bVXX2IJuOjCi668YsrgIQMGDzpu1OhBJ548SCgAAqVg187a2XMeGHvahGgUDMCKFesCz41GUIeFH3z/6lQqql3z2pL3nlrw2G8XPuzm3XQyOueeqVdeceeLL7x92eUTcr6+/prT13z43pr1n3v5TCzR3Q8ISJAgU4ridBg0rnDw62QIoeDpgMSLLy4JQ0sIRxO2fzUcKH/JGGOMMca+6Zd1HXsPIqIQAIBhGAqBhkKpgCC0HWUoIAiCkApubv2G1XV1da7rWpYEEO3jfQ78gu0tfqrNl81NrZblGINa4HOL3xw75uR+/fs98cRvnlu0eO7ch04ae+rAY47x/ILjxLZvr5l97y/nzr2pd5/Ks7917uw59447bcyZE891Io5lq3zO37hx85Ilf0wkErNmzii48NHqHfPmLZEyEQSuIZ8ADBi0UCjQBgz5gIFSSgeBNqGyHKIABRjS2vhSSUMgFRgIAGHjpu2//4+/nT9p6EWTv+OH+ZtuuvHY404YMerM8i7dC4W2QiFs9rPzF/7pku+e0a0y+stHHnpx8bOr1qw78eTjBvQ/Uiqrsall06aP3/3ru6PGjrzs8vPaClBbm3ntj0vLK5JhmLn55qtGjxyKQOvWr5r324fuufenffpWWZb0PHJsvPaHl95+220k8pMvPl+H8INrJm+966GCi0QuApAQABqED6ABBFCnz00c/Drll8Te/Y07d9Ubcgyp0kcdDTf1McYYY4x1QoKItDZAQEZYyjFEKElrINCaNCBFoxGptKYgk2ndU7u7obEpmShDwuKYvuJ8KtBhoJ9BldeW7wZl6VRbWz5px7bt2HvbnQ/OnTOt9xE9b7/j1o0ff/rwk49vevDRbNZKxKrjieiOmoZX/vPDqdeOGX/G+HFjx82eM+uBhx8vLy9PJFINdfXdu/eaOOG8Ky7/jufD1q3NP58+ry2TcJJa2aETVRrA00HBd6UNJEGDRtSIOtAFIBmxHYMaBAgSoTahBl+DZYG0VOgDqNjM2Q/27jdrxClHnP2tCy644LuLX3p5+vQ5qfI+ra0tkUiCbFz88gs7d2+dMf1H/Y/sfuvtP3nvvfefeHLh9u07hVC2bY0eM+zmm2/o2693zqOdu3O3/XRGa2s+DLyzzhxz6cVnKoQwgCcWLPjl4/clE2lhybp6WLv2g/Fnjjpx2MAf3XrjQw891m9A36MG9zvh+MHXXfv9uQ/MBwuFdAAEoAEIQWgwh0No4uDXyWgAy5EbNmwpFAgwEoYSJYLQ7T0BuLmPMcYYY+wbjjpU3EMAqaRE0lIAkGWpRBigBgUSDFp+4Es72tTa5oVhRWV5eUV3UNaJqXK34JdG+3y5vQ+AQLTmzfr127QWQsQMRHzfXb5i3S8ffebKyy7p3yc25Pghv/7N45lcOGvmvPc/2KQhVCE8/9KrIPUlk0cmI/b0n8+YeuP+huaGQs4tT6a6VfUoSyVDA++v+mTe/Leas9lIMhWELcrCQHtuCNKOehqyBYglwQ8hNIgGhLIAlBeQJqkBAFBaCU1ACL4GLzCBBgloxyvvnvXktddMnjhhKKH63vcuu+CiydkcXTVlRkNjTkC5wPDdv26eNee3P77xu1VVZed8a9xpZ4zO53KB1vF4XCgbBeQMvPSfS5+cv9gYCSjT5ZVXX30hGSj4wb8/sOCUU8f37N1fCFWzN3vjD2cmEtGTR52SSkbOnjQpMOknFyz+1SP3KgvOnTR21YZt767YEOoAUAJAe6o+HHDw62QCAoHw6abPER1ER0pbQ4DF1IftvaaRm/4YY4wxxr7BwQ8PjNAxAKA1OU6kLQMRp8xSMZSRILQJwPUkYLTgCidSEepIQ2MhERPNLf7uPdvJiK9p8QMEy4qhEQBCSCtfAMBoLFX90qvL/vTmO2NGjPjptKvL0k4iruxoOhIvzxaCbMEzAuc99fyK99577Fd3peMiXV5dVV2NUCr63pqHRYtefmrhi8JKk+0YFUhpSRC5nPIDkFYklqgKNGiA0FjKThEJ23ZCAt810krmPXAECJkUwgGEpmYQMulYFW4Q+L4b9cS9c3+zbNkJc++7WbtgjBWNQ6EQADiAXUPtk3GXv7tx/bpPpl57yXcuGCGVtOMp0L6wpG3B6nW775x+X3NbNtQCQUSd2LwFD3Urh5YmeH/Fik1b9lx303UgRGsOfvf82ztrmzyvMHPO/FmzbozFrXO+ffqqNR/PmTvvZ3ddb0fg+huueP2tFdFYnIAAJJAQBATiMLi8RuL+gZ1K3pAQeNU192za0uqZlJaWJhfRB9AIII1FQIaDH2OMMcbYNzr4GQI80FYnDElB5501YcvmjRD4iXTZqvXr/vXSy1avXQMAyURiw/oNQ48fqom6lFfE4jEQgnR44J6/oIM3/7G96c/3g2XvrAqNrSEaopCWMZQVlItapH034UQGHt2voqL73z7ZWbO3DZSjbKXDHJisI7UkfdygwYOOGZxK2UKaTMar2b3n002b6xpa0IprY0kr3prJRxyh0Aw+asipI7tkmjNvvfHXCy88T0XU2g2f/W1Ds2dCtAiF8tqoT3X8/PNOQNP22ivvnTpyWPc+ZW4Yff6ltzI5G21IJmLZ5v0VqZguZI32e/To0adv33SXLkv/a3nBI0NxARRx0HNbosroMF9ZkerTt2919x5SyoaG5l27Gmrr6lREtRbalIq4rt+rR9/RpwyLWzodl2+88VpFda++A4bkszqZTP156et+kAcircXYsWNicduJws5tOzZu2HzmWWelKtJ5L1y1ZkNN7T4CiSSBpCAkNISdspzD8pfv6FVdzsGvU3IBQg1nnfPDnFvmhZEQBMgA0AMkJBDGIiDi4McYY4wx9o0OfsVLcAEASGA7yvhBpqmhMp3WoSeUlSyv3Lp1a8+ePQuFglIKEbXWUkpjjDFGSPhHZeWItPF8TKWrXB9b2nLKQcs2SgQYetGI47u5wM3HYmWZrLacVCSRamxpciyKRVXoZmVxelGIGS0sW9i25fsuERV8P1FWnsm6yVR5pi1nKYMmIE2ReCFw80pEpLR87QZG2FbPbD7rGz+ZTBlfWliIODkKcmhiAMqH0EgKQgdk2qe8FCiMjlrg5/K2LcMwtC3l6cAQxBKJrFuQAjyvkIhG/IKXjMWzmXwsmnJdLdBWyjagPZ0nYeyY43qeY0fCgBQhhp4CX0ojopFsXiDF8/l8PCmk5QV+UJbq2dTUnEw5++o+65ruGrhCObbnu5bjZF3Xtm0igVAMfoJQE4Yc/Ng/VWsIq9fsu2XajEAnjIgASo1haZJZQkGKgx9jjDHGWGdMgwjF1roDpfn+UXr8x5BAtD8jtTcQEh58hlIp9eI6eHCd4tOLQysElnaKDlYgJAQCKsXEjvtMIA8Mj0MSgAZBl16REBAAiEBQqc2zdPh4cOjjgdc65Hixw1vVoRAitAfpg29d6RWKu4AAJNrnwjBQarsT7e+26bBXXzra9iPtpGdVx+DHY/w6GU2kHX4LAAACkElEQVSw4v2PtEalVAgi0CFIOvTsZIwxxhhjnQ5Sh8zyP1n/f5gn4WDSg/ak9xWxs+MK+DXx8uDkNO1ryq97XdQAQAfmIEToEM/ModvgVx8cHtwb/Kr0e+h/IAJgh/h24LU67gmWdh7/XwJ258CTQHa2rwSEzX//+8HPJeLXnPGMMcYYY4wxxsGv82nLws6dNSBkoI0hErJ4f4Ub/RhjjDHGGGMc/A4X2z/P5/IBCssAGTIg6EBtEVEKfpz9GGOMMcYYYxz8OrMtW3eQUAaENkBCaKPbx6QeOliXMcYYY4wxxjj4dVK79+wtBj9DCIiGqOMYPwREbvFjjDHGGGOMcfDr1Gr21nm+IaEIhTZEAk1piqP2eYq4lANjjDHGGGOMg1+nVruvPtQAIISUBggRAanDrLzc3McYY4wxxhjj4NfJZTJtAKiJUCgUgshAx8Ir3NzHGGOMMcYY4+DX2YUBCZRGGyFAIAGQMAgkAAQhECc/xhhjjDHG2Jcofgs6l+bWNkApEMkEACQAEASQgOI4PwyIB/kxxhhjjDHGOPh1cgdG8R3s4AkHH+LUxxhjjDHGGPsi7urJGGOMMcYYYxz8GGOMMcYYY4xx8GOMMcYYY4wxxsGPMcYYY4wxxhgHP8YYY4wxxhhj/wuQiOeBZIwxxhhjjLHDGbf4McYYY4wxxhhjjDHGGGOMsf8dM86aNFHgwcrUEsYV61Tbxb/Hlx6/4MSD24yHEeDAeOgFPQEBwPqa5z+hz6FLgH4AUKyFbQMADC09PLTfIcvxpSayc8Sh24nSdunSdunS+u3L9aVDaV9GSlur0r+Vpce/uJwAhy7bC65fsOe2KQoAnu5V/PuLy1Pg0GX7dv+y57Ypdof34b8BZRrn/DFfW7cAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">31<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x11 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">12.7.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5 ls38">Ze</span><span class="ff7">stawienie podstawowyc<span class="_ _3"></span>h wielkości ekonomicz<span class="_ _3"></span>nych<span class="ff5">- Gru<span class="_ _3"></span>pa </span></span></span></div><div class="t m0 x35 h8 y447 ff6 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y448 ff8 fs3 fc0 sc0 ls0 ws0">Szczegółowe informacje dotyczące <span class="_ _0"></span>ww. pozycji <span class="_ _0"></span>zawiera skonsolidowane <span class="_ _0"></span>sprawozda<span class="_ _3"></span>nie <span class="_ _0"></span>finansowe G<span class="_ _0"></span>rupy </div><div class="t m0 x1 h8 y449 ff8 fs3 fc0 sc0 ls0 ws0">Kapitałowej wra<span class="_ _3"></span>z z notami objaśniającymi<span class="ff6">.<span class="_ _3"></span> </span></div><div class="t m0 x14 h11 y44a ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y44a ff6 fs7 fc0 sc0 ls0 ws0"> <span class="ff8">Przychody ze sprzeda<span class="_ _3"></span>ży</span> <span class="ff8">z dział<span class="_ _3"></span>alności kontynuowanej<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y44b ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _1b"> </span><span class="ls0">2023 <span class="_ _19"> </span><span class="ff8">roku <span class="_ _1b"> </span>wa<span class="_ _3"></span>rtość <span class="_ _1b"> </span>prz<span class="_ _3"></span>ychodów <span class="_ _1b"> </span>ze <span class="_ _19"> </span>sprzedaży <span class="_ _19"> </span>produktów, <span class="_ _19"> </span>towarów <span class="_ _19"> </span>i <span class="_ _1b"> </span>mate<span class="_ _3"></span>riałów <span class="_"> </span>z <span class="_ _1b"> </span>dzia<span class="_ _3"></span>łalności </span></span></div><div class="t m0 x1 h8 y44c ff6 fs3 fc0 sc0 ls0 ws0">kontynuowanej <span class="_"> </span>wynosi <span class="_ _19"> </span>339.650<span class="_ _3"></span> <span class="_ _1b"> </span>tys<span class="_ _3"></span>. <span class="_ _1b"> </span><span class="ff8">zł<span class="_ _3"></span> <span class="_ _1b"> </span></span><span class="ls9">i <span class="_"> </span></span>jest <span class="_ _1b"> </span>o<span class="_ _3"></span> <span class="_ _1b"> </span><span class="ls10">16<span class="ls1a">% <span class="_"> </span></span></span><span class="ff8">niższa</span> <span class="_ _19"> </span><span class="ff8">niż <span class="_"> </span>wartość <span class="_ _19"> </span>przychodów<span class="_ _3"></span></span> <span class="_ _19"> </span>uzyskanych </div><div class="t m0 x1 h8 y44d ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">analogicznym okresie<span class="_ _3"></span> roku ubiegłego.<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y44e ff8 fs3 fc0 sc0 ls0 ws0">Udział <span class="_ _e"> </span>sprze<span class="_ _3"></span>daży <span class="_ _e"> </span>krajowej <span class="_ _14"> </span>w <span class="_ _e"> </span>sprz<span class="_ _3"></span>edaży <span class="_ _e"> </span>produktó<span class="_ _3"></span>w <span class="_ _e"> </span>stanowi <span class="_ _3b"> </span><span class="ff6 ls4">47</span>%, <span class="_ _14"> </span>natomiast <span class="_ _14"> </span>udział <span class="_ _14"> </span>sprzedaży </div><div class="t m0 x1 h8 y44f ff6 fs3 fc0 sc0 ls0 ws0">eksportowej 53<span class="ls1a">%.<span class="_ _3"></span></span> </div></div><div class="c x1 y450 w63 h9f"><div class="t m15 x95 ha0 y451 ff7 fs1f fc0 sc0 ls0 ws0">da<span class="_ _3"></span>ne w<span class="_ _c"></span> t<span class="_ _3"></span>y<span class="_ _3"></span>s<span class="_ _3"></span>.<span class="_ _0"></span>zł</div></div><div class="c x1 y452 w64 ha1"><div class="t m15 x96 ha2 y453 ff5 fs20 fc2 sc0 ls0 ws0">A<span class="_ _3"></span>KT<span class="_ _0"></span>Y<span class="_ _1"></span>WA<span class="_ _ab"> </span>31<span class="_ _3"></span>.<span class="_ _3"></span>12<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>3<span class="_ _59"> </span>31<span class="_ _3"></span>.1<span class="_ _3"></span>2.<span class="_ _3"></span>20<span class="_ _3"></span>2<span class="_ _3"></span>2*</div></div><div class="c x1 y450 w63 h9f"><div class="t m15 x5f ha2 y454 ff8 fs20 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>.<span class="_ _3"></span> A<span class="_ _1a"></span>kt<span class="_ _1a"></span>yw<span class="_ _1a"></span>a t<span class="_ _3"></span>rw<span class="_ _1a"></span>ał<span class="_ _1"></span>e<span class="_ _ac"> </span><span class="ff6">2<span class="_ _3"></span>73<span class="_ _3"></span> <span class="_ _3"></span>8<span class="_ _3"></span>00<span class="_ _ad"> </span>2<span class="_ _3"></span>87<span class="_ _3"></span> <span class="_ _3"></span>7<span class="_ _3"></span>79</span></div><div class="t m15 x5f ha2 y455 ff6 fs20 fc0 sc0 ls0 ws0">B. <span class="_ _3"></span>A<span class="_ _3"></span>kt<span class="_ _1a"></span>yw<span class="_ _1a"></span>a o<span class="_ _3"></span>b<span class="_ _3"></span>r<span class="_ _0"></span>ot<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>e<span class="_ _ae"> </span>1<span class="_ _3"></span>70<span class="_ _3"></span> <span class="_ _3"></span>9<span class="_ _3"></span>79<span class="_ _ad"> </span>1<span class="_ _3"></span>84<span class="_ _3"></span> <span class="_ _3"></span>7<span class="_ _3"></span>96</div><div class="t m15 x5f ha2 y456 ff5 fs20 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>kt<span class="_ _1a"></span>ywa <span class="_ _3"></span>ra<span class="_ _0"></span>ze<span class="_ _0"></span>m<span class="_ _53"> </span>4<span class="_ _3"></span>44<span class="_ _3"></span> <span class="_ _3"></span>77<span class="_ _3"></span>9<span class="_ _af"> </span>47<span class="_ _3"></span>2<span class="_ _3"></span> <span class="_ _3"></span>57<span class="_ _3"></span>5</div></div><div class="c x1 y457 w64 ha1"><div class="t m15 x96 ha2 y453 ff5 fs20 fc2 sc0 ls0 ws0">PA<span class="_ _3"></span>S<span class="_ _3"></span>Y<span class="_ _c"></span>WA<span class="_ _b0"> </span>31<span class="_ _3"></span>.<span class="_ _3"></span>12<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>3<span class="_ _59"> </span>31<span class="_ _3"></span>.1<span class="_ _3"></span>2.<span class="_ _3"></span>20<span class="_ _3"></span>2<span class="_ _3"></span>2*</div></div><div class="c x1 y450 w63 h9f"><div class="t m15 x5f ha2 y458 ff8 fs20 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>.<span class="_ _3"></span>  <span class="_ _3"></span>Ka<span class="_ _0"></span>pi<span class="_ _0"></span>t<span class="_ _1a"></span>a<span class="_ _0"></span>ł<span class="_ _1"></span> <span class="_ _3"></span>w<span class="_ _1a"></span>ł<span class="_ _1"></span>as<span class="_ _0"></span>ny<span class="_ _b1"> </span><span class="ff6">3<span class="_ _3"></span>66<span class="_ _3"></span> <span class="_ _3"></span>5<span class="_ _3"></span>50<span class="_ _ad"> </span>3<span class="_ _3"></span>84<span class="_ _3"></span> <span class="_ _3"></span>1<span class="_ _3"></span>30</span></div><div class="t m15 x5f ha2 y459 ff8 fs20 fc0 sc0 ls0 ws0">B. <span class="_ _3"></span>Zo<span class="_ _3"></span>b<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>i<span class="_ _c"></span>ąz<span class="_ _0"></span>ani<span class="_ _c"></span>a d<span class="_ _3"></span>ł<span class="_ _1"></span>u<span class="_ _3"></span>go<span class="_ _3"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>rmi<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>e<span class="_ _4f"> </span><span class="ff6">39<span class="_ _3"></span> 8<span class="_ _3"></span>8<span class="_ _3"></span>3<span class="_ _b2"> </span>3<span class="_ _3"></span>9 <span class="_ _3"></span>1<span class="_ _3"></span>9<span class="_ _3"></span>3</span></div><div class="t m15 x5f ha2 y45a ff8 fs20 fc0 sc0 ls0 ws0">C. Z<span class="_ _3"></span>o<span class="_ _3"></span>b<span class="_ _3"></span>ow<span class="_ _1a"></span>i<span class="_ _0"></span>ą<span class="_ _0"></span>za<span class="_ _0"></span>ni<span class="_ _c"></span>a krót<span class="_ _1a"></span>ko<span class="_ _3"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>rmi<span class="_ _c"></span>n<span class="_ _3"></span>ow<span class="_ _1a"></span>e<span class="_ _b3"> </span><span class="ff6">3<span class="_ _3"></span>8 <span class="_ _3"></span>3<span class="_ _3"></span>4<span class="_ _3"></span>6<span class="_ _b2"> </span>49<span class="_ _3"></span> 2<span class="_ _3"></span>5<span class="_ _3"></span>2</span></div><div class="t m15 x5f ha2 y45b ff5 fs20 fc0 sc0 ls0 ws0">Pasywa raz<span class="_ _0"></span>em<span class="_ _b4"> </span>44<span class="_ _3"></span>4<span class="_ _3"></span> <span class="_ _3"></span>77<span class="_ _3"></span>9<span class="_ _af"> </span>47<span class="_ _3"></span>2<span class="_ _3"></span> 5<span class="_ _3"></span>7<span class="_ _3"></span>5</div></div><div class="c x1 y45c w64 ha3"><div class="t m15 x7c ha2 y45d ff7 fs20 fc2 sc0 ls0 ws0">Dz<span class="_ _0"></span>i<span class="_ _0"></span>a<span class="_ _0"></span>ła<span class="_ _0"></span>l<span class="_ _0"></span>no<span class="_ _3"></span>ść<span class="_ _0"></span> <span class="_ _3"></span>k<span class="_ _0"></span>o<span class="_ _3"></span>nt<span class="_ _1a"></span>yn<span class="_ _3"></span>u<span class="_ _3"></span>o<span class="_ _3"></span>wana</div></div><div class="c x62 y45e w65 ha4"><div class="t m15 x68 ha2 y45f ff5 fs20 fc2 sc0 ls0 ws0">01<span class="_ _3"></span>.<span class="_ _3"></span>01<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>3<span class="_ _3"></span> <span class="_ _3"></span>- </div><div class="t m15 x27 ha2 y460 ff5 fs20 fc2 sc0 ls0 ws0">31<span class="_ _3"></span>.<span class="_ _3"></span>12<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>3</div></div><div class="c x97 y45c w66 ha4"><div class="t m15 x68 ha2 y45f ff5 fs20 fc2 sc0 ls0 ws0">01<span class="_ _3"></span>.<span class="_ _3"></span>01<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>2<span class="_ _3"></span> <span class="_ _3"></span>- </div><div class="t m15 x77 ha2 y460 ff5 fs20 fc2 sc0 ls0 ws0">31<span class="_ _3"></span>.<span class="_ _3"></span>12<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>2<span class="_ _3"></span>*</div></div><div class="c x1 y450 w63 h9f"><div class="t m15 x5f ha2 y461 ff8 fs20 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>.<span class="_ _3"></span> P<span class="_ _3"></span>rz<span class="_ _0"></span>ych<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>y ze<span class="_ _3"></span> sprz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span>y p<span class="_ _3"></span>rod<span class="_ _3"></span>ukt<span class="_ _1a"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span>,<span class="_ _3"></span> t<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>ów<span class="_ _1a"></span> <span class="_ _3"></span>i<span class="_ _c"></span> <span class="_ _3"></span>ma<span class="_ _0"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>ri<span class="_ _c"></span>a<span class="_ _0"></span>ł<span class="_ _1"></span>ó<span class="_ _3"></span>w<span class="_ _3f"> </span><span class="ff6">33<span class="_ _3"></span>9<span class="_ _3"></span> 6<span class="_ _3"></span>5<span class="_ _3"></span>0<span class="_ _a8"> </span>4<span class="_ _3"></span>0<span class="_ _3"></span>5 <span class="_ _3"></span>9<span class="_ _3"></span>2<span class="_ _3"></span>2</span></div><div class="t m15 x5f ha2 y462 ff8 fs20 fc0 sc0 ls0 ws0">B. <span class="_ _3"></span>Kosz<span class="_ _0"></span>t<span class="_ _1a"></span>y sprz<span class="_ _0"></span>e<span class="_ _3"></span>danyc<span class="_ _3"></span>h<span class="_ _3"></span> p<span class="_ _3"></span>rod<span class="_ _3"></span>ukt<span class="_ _1a"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span>,<span class="_ _3"></span> t<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>ów<span class="_ _1a"></span> <span class="_ _3"></span>i<span class="_ _c"></span> <span class="_ _3"></span>ma<span class="_ _0"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>ri<span class="_ _c"></span>a<span class="_ _0"></span>ł<span class="_ _1"></span>ó<span class="_ _3"></span>w<span class="_ _b5"> </span><span class="ff6">2<span class="_ _3"></span>52<span class="_ _3"></span> <span class="_ _3"></span>7<span class="_ _3"></span>86<span class="_ _ad"> </span>3<span class="_ _3"></span>21<span class="_ _3"></span> <span class="_ _3"></span>1<span class="_ _3"></span>57</span></div><div class="t m15 x5f ha2 y463 ff7 fs20 fc0 sc0 ls0 ws0">C. <span class="_ _3"></span>Z<span class="_ _0"></span>ysk<span class="_ _0"></span> <span class="_ _3"></span>bru<span class="_ _3"></span>t<span class="_ _1a"></span>t<span class="_ _3"></span>o<span class="_ _1a"></span> ze sp<span class="_ _3"></span>rz<span class="_ _0"></span>edaż<span class="_ _0"></span>y<span class="_ _b6"> </span><span class="ff5">86<span class="_ _3"></span> <span class="_ _3"></span>8<span class="_ _3"></span>64<span class="_ _a6"> </span>84<span class="_ _3"></span> <span class="_ _3"></span>76<span class="_ _3"></span>5</span></div><div class="t m15 x5f ha2 y464 ff8 fs20 fc0 sc0 ls0 ws0">D. <span class="_ _3"></span>Kosz<span class="_ _0"></span>t<span class="_ _1a"></span>y sprz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span>y<span class="_ _b7"> </span><span class="ff6">2<span class="_ _3"></span>4 <span class="_ _3"></span>7<span class="_ _3"></span>1<span class="_ _3"></span>7<span class="_ _b2"> </span>27<span class="_ _3"></span> 4<span class="_ _3"></span>1<span class="_ _3"></span>8</span></div><div class="t m15 x5f ha2 y465 ff8 fs20 fc0 sc0 ls0 ws0">E.<span class="_ _3"></span> Ko<span class="_ _3"></span>sz<span class="_ _0"></span>t<span class="_ _3"></span>y <span class="_ _3"></span>o<span class="_ _3"></span>gó<span class="_ _3"></span>l<span class="_ _0"></span>ne<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> za<span class="_ _0"></span>rz<span class="_ _0"></span>ą<span class="_ _0"></span>du<span class="_ _b8"> </span><span class="ff6">3<span class="_ _3"></span>7 <span class="_ _3"></span>9<span class="_ _3"></span>4<span class="_ _3"></span>5<span class="_ _b2"> </span>33<span class="_ _3"></span> 9<span class="_ _3"></span>1<span class="_ _3"></span>6</span></div><div class="t m15 x5f ha2 y466 ff7 fs20 fc0 sc0 ls0 ws0">G<span class="_ _c"></span>. <span class="_ _3"></span>Zys<span class="_ _0"></span>k ze sp<span class="_ _3"></span>rz<span class="_ _0"></span>e<span class="_ _0"></span>d<span class="_ _3"></span>aż<span class="_ _0"></span>y<span class="_ _b9"> </span><span class="ff5">24<span class="_ _3"></span> <span class="_ _3"></span>2<span class="_ _3"></span>02<span class="_ _a6"> </span>23<span class="_ _3"></span> <span class="_ _3"></span>43<span class="_ _3"></span>1</span></div><div class="t m15 x5f ha2 y467 ff8 fs20 fc0 sc0 ls0 ws0">H. <span class="_ _3"></span>Po<span class="_ _3"></span>zo<span class="_ _3"></span>s<span class="_ _0"></span>t<span class="_ _3"></span>ał<span class="_ _1"></span>e<span class="_ _1a"></span> p<span class="_ _3"></span>r<span class="_ _0"></span>z<span class="_ _0"></span>yc<span class="_ _3"></span>ho<span class="_ _3"></span>d<span class="_ _3"></span>y<span class="_ _ba"> </span><span class="ff6">2<span class="_ _3"></span>3 <span class="_ _3"></span>1<span class="_ _3"></span>8<span class="_ _3"></span>7<span class="_ _bb"> </span>5<span class="_ _3"></span> 5<span class="_ _3"></span>9<span class="_ _3"></span>1</span></div><div class="t m15 x5f ha2 y468 ff8 fs20 fc0 sc0 ls0 ws0">I<span class="_ _0"></span>. <span class="_ _3"></span>Po<span class="_ _3"></span>zo<span class="_ _3"></span>s<span class="_ _0"></span>t<span class="_ _3"></span>ał<span class="_ _1"></span>e<span class="_ _1a"></span> ko<span class="_ _3"></span>s<span class="_ _0"></span>zt<span class="_ _3"></span>y<span class="_ _53"> </span><span class="ff6">1<span class="_ _3"></span>2 <span class="_ _3"></span>9<span class="_ _3"></span>35<span class="_ _bc"> </span>2<span class="_ _3"></span> 7<span class="_ _3"></span>0<span class="_ _3"></span>4</span></div><div class="t m15 x5f ha2 y469 ff7 fs20 fc0 sc0 ls0 ws0">J. <span class="_ _3"></span>Zys<span class="_ _0"></span>k<span class="_ _0"></span> <span class="_ _3"></span>z<span class="_ _0"></span> <span class="_ _3"></span>d<span class="_ _3"></span>z<span class="_ _0"></span>i<span class="_ _c"></span>ałal<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>śc<span class="_ _0"></span>i<span class="_ _0"></span> o<span class="_ _3"></span>p<span class="_ _3"></span>era<span class="_ _0"></span>c<span class="_ _0"></span>yjnej<span class="_ _bd"> </span><span class="ff5">34<span class="_ _3"></span> <span class="_ _3"></span>4<span class="_ _3"></span>54<span class="_ _a6"> </span>26<span class="_ _3"></span> <span class="_ _3"></span>31<span class="_ _3"></span>8</span></div><div class="t m15 x5f ha2 y46a ff6 fs20 fc0 sc0 ls0 ws0">K. <span class="_ _3"></span>Przych<span class="_ _3"></span>od<span class="_ _3"></span>y <span class="_ _3"></span>fi<span class="_ _c"></span>n<span class="_ _3"></span>ansow<span class="_ _1a"></span>e<span class="_ _be"> </span><span class="ls39">569<span class="_ _bf"> </span>304</span></div><div class="t m15 x5f ha2 y46b ff6 fs20 fc0 sc0 ls0 ws0">L. <span class="_ _3"></span>Ko<span class="_ _3"></span>s<span class="_ _0"></span>z<span class="_ _0"></span>t<span class="_ _1a"></span>y fi<span class="_ _0"></span>nansow<span class="_ _1a"></span>e<span class="_ _b4"> </span>4 <span class="_ _3"></span>15<span class="_ _3"></span>9<span class="_ _bb"> </span>5<span class="_ _3"></span> <span class="_ _3"></span>7<span class="_ _3"></span>33</div><div class="t m15 x5f ha2 y46c ff5 fs20 fc0 sc0 ls0 ws0">N<span class="_ _1"></span>.<span class="_ _3"></span> <span class="_ _3"></span>Z<span class="_ _0"></span>ys<span class="_ _0"></span>k b<span class="_ _3"></span>rut<span class="_ _1a"></span>t<span class="_ _1a"></span>o<span class="_ _c0"> </span>30<span class="_ _3"></span> <span class="_ _3"></span>8<span class="_ _3"></span>64<span class="_ _a6"> </span>20<span class="_ _3"></span> <span class="_ _3"></span>88<span class="_ _3"></span>9</div><div class="t m15 x5f ha2 y46d ff6 fs20 fc0 sc0 ls0 ws0">O<span class="_ _3"></span>. <span class="_ _3"></span>P<span class="_ _3"></span>od<span class="_ _3"></span>at<span class="_ _3"></span>e<span class="_ _1a"></span>k d<span class="_ _3"></span>o<span class="_ _3"></span>c<span class="_ _3"></span>ho<span class="_ _3"></span>d<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>y<span class="_ _c1"> </span>5<span class="_ _3"></span> 4<span class="_ _3"></span>6<span class="_ _3"></span>8<span class="_ _bb"> </span>2<span class="_ _3"></span> 7<span class="_ _3"></span>1<span class="_ _3"></span>2</div><div class="t m15 x5f ha2 y46e ff7 fs20 fc0 sc0 ls0 ws0">P. <span class="_ _3"></span>Zys<span class="_ _0"></span>k n<span class="_ _3"></span>et<span class="_ _3"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _3"></span>dzi<span class="_ _0"></span>a<span class="_ _0"></span>ła<span class="_ _0"></span>l<span class="_ _0"></span>no<span class="_ _3"></span>śc<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>ko<span class="_ _3"></span>n<span class="_ _3"></span>t<span class="_ _1a"></span>ynu<span class="_ _3"></span>o<span class="_ _3"></span>wan<span class="_ _3"></span>ej<span class="_ _4b"> </span><span class="ff5">2<span class="_ _3"></span>5 <span class="_ _3"></span>3<span class="_ _3"></span>96<span class="_ _a6"> </span>18<span class="_ _3"></span> <span class="_ _3"></span>1<span class="_ _3"></span>77</span></div><div class="t m15 x5f ha2 y46f ff8 fs20 fc0 sc0 ls0 ws0">R<span class="_ _0"></span>. <span class="_ _3"></span>Zysk n<span class="_ _3"></span>e<span class="_ _3"></span>t<span class="_ _1a"></span>t<span class="_ _1a"></span>o <span class="_ _3"></span>za<span class="_ _0"></span> r<span class="_ _0"></span>o<span class="_ _3"></span>k o<span class="_ _3"></span>b<span class="_ _3"></span>r<span class="_ _0"></span>o<span class="_ _3"></span>t<span class="_ _1a"></span>ow<span class="_ _1a"></span>y <span class="_ _3"></span>na d<span class="_ _3"></span>zi<span class="_ _c"></span>ał<span class="_ _1"></span>a<span class="_ _0"></span>l<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>ś<span class="_ _0"></span>c<span class="_ _3"></span>i<span class="_ _c"></span> <span class="_ _3"></span>z<span class="_ _0"></span>a<span class="_ _0"></span>ni<span class="_ _0"></span>e<span class="_ _3"></span>c<span class="_ _3"></span>hane<span class="_ _1a"></span>j<span class="_ _c2"> </span><span class="ff6">0<span class="_ _b2"> </span>23<span class="_ _3"></span> 4<span class="_ _3"></span>1<span class="_ _3"></span>0</span></div><div class="t m15 x5f ha2 y470 ff5 fs20 fc0 sc0 ls0 ws0">S<span class="_ _3"></span>. <span class="_ _3"></span>Z<span class="_ _0"></span>ysk<span class="_ _0"></span> <span class="_ _3"></span>net<span class="_ _1a"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> <span class="_ _3"></span>z<span class="_ _0"></span>a o<span class="_ _3"></span>kre<span class="_ _0"></span>s sp<span class="_ _3"></span>ra<span class="_ _0"></span>wo<span class="_ _3"></span>zd<span class="_ _3"></span>awc<span class="_ _0"></span>zy<span class="_ _c3"> </span>25<span class="_ _3"></span> <span class="_ _3"></span>3<span class="_ _3"></span>96<span class="_ _a6"> </span>41<span class="_ _3"></span> <span class="_ _3"></span>58<span class="_ _3"></span>7</div></div><div class="c x1 y471 w67 ha1"><div class="t m15 x5f ha2 y472 ff8 fs20 fc0 sc0 ls0 ws0">*<span class="_ _3"></span>Pre<span class="_ _3"></span>ze<span class="_ _3"></span>nt<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ane<span class="_ _3"></span> <span class="_ _3"></span>dane<span class="_ _3"></span> <span class="_ _3"></span>zost<span class="_ _3"></span>ał<span class="_ _1"></span>y <span class="_ _3"></span>prz<span class="_ _0"></span>e<span class="_ _3"></span>ksz<span class="_ _0"></span>t<span class="_ _3"></span>ał<span class="_ _1"></span>c<span class="_ _3"></span>o<span class="_ _3"></span>ne<span class="_ _1a"></span> w<span class="_ _1a"></span> zw<span class="_ _1a"></span>i<span class="_ _c"></span>ązku z uję<span class="_ _0"></span>c<span class="_ _3"></span>i<span class="_ _c"></span>e<span class="_ _3"></span>m <span class="_ _3"></span>ul<span class="_ _0"></span>gi<span class="_ _0"></span> B+<span class="_ _c"></span>R</div></div></div><div class="pi"></div></div>
<div id="pf20" class="pf w0 h0"><div class="pc pc20 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">32<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x35 h8 ye5 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff6"> </span></div><div class="t m0 x14 h11 y473 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y473 ff8 fs7 fc0 sc0 ls0 ws0">Koszty działalności podstaw<span class="_ _3"></span>owej<span class="ff6"> </span>w<span class="_ _3"></span> działalności kontynuowanej<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y474 ff6 fs3 fc0 sc0 ls0 ws0">Koszty <span class="_ _3"></span><span class="ff8">własn<span class="_ _3"></span>y <span class="_ _3"></span>sprzedaży <span class="_ _1a"></span></span><span class="ls37">w <span class="_ _3"></span></span>2023 <span class="_ _3"></span><span class="ff8">ro<span class="_ _3"></span>ku <span class="_ _3"></span>wyniosły<span class="_ _3"></span> <span class="_ _3"></span></span>252.7<span class="_ _3"></span>86 <span class="_ _3"></span><span class="ff8">tys. <span class="_ _1a"></span>zł <span class="_ _3"></span>i <span class="_ _3"></span>zm<span class="_ _3"></span>niejszył</span> <span class="_ _1a"></span><span class="ff8">się <span class="_ _3"></span>o<span class="_ _3"></span></span> <span class="_ _3"></span><span class="ls4">21</span>% <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>stosunk<span class="_ _3"></span>u <span class="_ _3"></span>do </div><div class="t m0 x1 h8 y475 ff8 fs3 fc0 sc0 ls0 ws0">wielkości kosztu pon<span class="_ _3"></span>iesionego w roku ubiegłym<span class="_ _3"></span>.<span class="ff6"> </span></div><div class="t m0 x1 h8 y476 ff8 fs3 fc0 sc0 ls0 ws0">Koszty <span class="_ _c"></span>ogól<span class="_ _3"></span>ne <span class="_ _c"></span>zarządu <span class="_ _0"></span>wyniosły <span class="_ _c"></span><span class="ff6">37.945 <span class="_ _0"></span>t<span class="ff8">ys. <span class="_ _c"></span>zł <span class="_ _c"></span>i <span class="_ _0"></span><span class="ff6">w <span class="_ _c"></span>stosunku <span class="_ _c"></span>d<span class="_ _3"></span>o <span class="_ _c"></span>roku <span class="_ _0"></span>2022 <span class="_ _c"></span><span class="ff8">wykazały <span class="_ _0"></span><span class="ff6">wzrost <span class="_ _c"></span><span class="ls21">o <span class="_ _0"></span><span class="ls4">12<span class="ls36">%.<span class="_ _0"></span><span class="ls0"> <span class="_ _c"></span>Koszty </span></span></span></span></span></span></span></span></span></div><div class="t m0 x1 h8 y477 ff8 fs3 fc0 sc0 ls0 ws0">sprzedaży wyniosły <span class="_ _3"></span><span class="ff6">24.717 </span>tys. zł i były <span class="_ _3"></span>niższe<span class="ff6"> </span>niż w roku poprzed<span class="_ _3"></span>nim <span class="ff6">o <span class="ls3a">ok</span> <span class="ls4">10<span class="ls36">%.</span></span> </span></div><div class="t m0 x14 h11 y478 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y478 ff8 fs7 fc0 sc0 ls0 ws0">Pozostałe przychody <span class="_ _3"></span>i koszty<span class="ff6"> </span></div><div class="t m0 x1 h8 y479 ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _0"></span><span class="ls0">2023 <span class="_ _c"></span><span class="ff8">rok<span class="_ _3"></span>u <span class="_ _0"></span>pozostałe <span class="_ _0"></span>przychody <span class="_ _0"></span>wyniosły <span class="_ _0"></span>łącznie <span class="ff6">23<span class="_ _0"></span>.187 <span class="_ _0"></span>tys. <span class="ff8">zł. <span class="_ _c"></span>Na wskazana <span class="_ _0"></span>wartość <span class="_ _0"></span>składa <span class="_ _0"></span>się <span class="_ _c"></span>m.in. </span></span></span></span></div><div class="t m0 x1 h8 y47a ff8 fs3 fc0 sc0 ls0 ws0">Pomoc <span class="_ _1c"></span>dla<span class="_ _3"></span> <span class="_ _1c"></span>sektorów <span class="_ _11"></span>energochłonn<span class="_ _3"></span>ych<span class="ff6"> </span>związa<span class="_ _3"></span>na <span class="_ _1c"></span>z <span class="_ _11"></span>nagłymi <span class="_ _1c"></span>w<span class="_ _3"></span>zrostami <span class="_ _11"></span>cen <span class="_ _1c"></span>gazu<span class="_ _3"></span> <span class="_ _1c"></span>i <span class="_ _11"></span>energii <span class="_ _1c"></span>ele<span class="_ _3"></span>ktrycznej </div><div class="t m0 x1 h8 y47b ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">kwocie 13.190 tys. zł<span class="_ _3"></span>. Poniesione w t<span class="_ _3"></span>ym samym okresie pozostał<span class="_ _3"></span>e koszty wyniosły <span class="_ _3"></span></span>12.935 t<span class="_ _3"></span><span class="ff8">ys. zł.</span> </div><div class="t m0 x14 h11 y47c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y47c ff8 fs7 fc0 sc0 ls0 ws0">Wynik na działalności opera<span class="_ _3"></span>cyjnej<span class="ff6"> </span></div><div class="t m0 x1 h8 y47d ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="_ _0"></span><span class="ff8">roku Grupa osiągnęła zysk na działalności operacyjnej<span class="ff6"> kontyn<span class="_ _3"></span>uowanej </span>w wysokości <span class="ff6">34.454 tys. </span></span></span></div><div class="t m0 x1 h8 y118 ff8 fs3 fc0 sc0 ls0 ws0">zł. W<span class="ff6"> </span>porównaniu do r<span class="_ _3"></span>oku <span class="ff6">2022 </span>wynik na działa<span class="_ _3"></span>lności operacyjnej u<span class="_ _3"></span>legł zwiększeniu<span class="ff6"> <span class="ls21">o <span class="ls10">31</span></span>%.</span></div><div class="t m2 x98 h10 y118 ff6 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x11 hf y47e ff9 fs3 fc3 sc0 ls2 ws0">12.8.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Działalność finansowa<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y47f ff6 fs3 fc0 sc0 lsf ws0">W <span class="_ _17"> </span><span class="ls0">2023 <span class="_ _17"> </span><span class="ff8">rok<span class="_ _3"></span>u <span class="_ _13"> </span>prz<span class="_ _3"></span>ychody <span class="_ _17"> </span>finansowe <span class="_ _17"> </span>wy<span class="_ _3"></span>niosły <span class="_ _17"> </span>łącznie<span class="_ _3"></span></span> <span class="_ _17"> </span><span class="ls4">569<span class="_ _3"></span></span> <span class="_ _17"> </span>tys<span class="ff8">. <span class="_ _17"> </span>zł <span class="_ _18"> </span>i <span class="_ _17"> </span>uległy <span class="_ _17"> </span>zwię<span class="_ _3"></span>kszeniu</span> <span class="_ _17"> </span><span class="ls3a">o <span class="_ _17"> </span></span>265 <span class="_ _17"> </span><span class="ff8">t<span class="_ _3"></span>ys. <span class="_ _13"> </span>zł<span class="_ _3"></span></span> </span></div><div class="t m0 x1 h8 y2d ff6 fs3 fc0 sc0 ls0 ws0">w stosunku <span class="_ _1a"></span>do <span class="_ _1c"></span>roku <span class="_ _1c"></span>2022. <span class="_ _1c"></span>Poniesione <span class="_ _1c"></span>w <span class="_ _1a"></span>tym <span class="_ _1c"></span>samym <span class="_ _1a"></span>okresie <span class="_ _1c"></span>koszty <span class="_ _11"></span><span class="ff8">finansowe <span class="_ _1c"></span>wyniosły</span> <span class="_ _1c"></span>4.159 <span class="_ _1a"></span><span class="ff8">ty<span class="_ _3"></span>s. <span class="_ _1a"></span>zł<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y58 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">wykazały </span>spadek <span class="_ _3"></span><span class="ls21">o <span class="ls4">1.</span></span>574 tys. <span class="ff8 ls11">zł</span> w<span class="_ _3"></span> <span class="ff8">stosunku do roku ubie<span class="_ _3"></span>głego</span>. </div><div class="t m0 x1 h8 y480 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x11 hf y481 ff9 fs3 fc3 sc0 ls2 ws0">12.9.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Wynik na działalności<span class="_ _3"></span> gospodarczej<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4e h11 y482 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y482 ff6 fs7 fc0 sc0 ls0 ws0">Zysk brutto <span class="ff8">z dział<span class="_ _3"></span>alności kontynuowanej<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y483 ff6 fs3 fc0 sc0 ls0 ws0">Zysk <span class="_ _1c"></span>brutto <span class="_ _1c"></span><span class="ff8">z <span class="_ _1c"></span>działalności <span class="_ _11"></span>kontynuowanej <span class="_ _11"></span></span>Grupy <span class="_ _1c"></span><span class="lse">w <span class="_ _1c"></span></span>2023 <span class="_ _1c"></span><span class="ff8">roku <span class="_ _1c"></span>wyni<span class="_ _3"></span>ósł <span class="_ _1c"></span></span>30.864 <span class="_ _1c"></span><span class="ff8">tys. <span class="_ _1c"></span>zł <span class="_ _1c"></span>i <span class="_ _1c"></span>wzrósł<span class="_ _3"></span></span> <span class="_ _1c"></span><span class="ls21">o <span class="_ _1c"></span><span class="ls10">48<span class="ls36">% </span></span></span></div><div class="t m0 x1 h8 y484 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">porównaniu do ro<span class="_ _3"></span>ku poprzedniego.</span> <span class="_ _3"></span> </div><div class="t m0 x1 h8 y485 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y486 ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y487 w68 ha5"><div class="t m16 x99 ha6 y488 ff8 fs21 fc0 sc0 ls0 ws0">og<span class="_ _3"></span>ół<span class="_ _0"></span>em<span class="_ _c4"> </span><span class="ff6">w<span class="_ _3"></span> <span class="_ _3"></span>t<span class="_ _3"></span>ym kra<span class="_ _0"></span>j<span class="_ _c5"> </span><span class="ff8">og<span class="_ _3"></span>ół<span class="_ _0"></span>em<span class="_ _c4"> </span><span class="ff6">w<span class="_ _3"></span> t<span class="_ _1a"></span>ym kra<span class="_ _0"></span>j</span></span></span></div><div class="t m16 x5f ha6 y489 ff8 fs21 fc0 sc0 ls0 ws0">1.<span class="_ _3"></span> Sp<span class="_ _3"></span>rz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span> pro<span class="_ _3"></span>dukt<span class="_ _1a"></span>ów<span class="_ _c6"> </span><span class="ff6">32<span class="_ _3"></span>8 <span class="_ _3"></span>79<span class="_ _3"></span>6<span class="_ _72"> </span>1<span class="_ _3"></span>51<span class="_ _3"></span> 68<span class="_ _3"></span>8</span></div></div><div class="c x1 y48a w69 ha7"><div class="t m16 x9a ha6 y48b ff6 fs21 fc0 sc0 ls3b ws0">83%<span class="_ _61"> </span><span class="ls0">3<span class="_ _3"></span>95<span class="_ _3"></span> 26<span class="_ _3"></span>4<span class="_ _72"> </span>2<span class="_ _3"></span>03<span class="_ _3"></span> 8<span class="_ _3"></span>55<span class="_ _2c"> </span></span>124%</div></div><div class="c x1 y487 w68 ha5"><div class="t m16 x5f ha6 y48c ff8 fs21 fc0 sc0 ls0 ws0">2.<span class="_ _3"></span> Sp<span class="_ _3"></span>rz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span> usł<span class="_ _c"></span>ug<span class="_ _c7"> </span><span class="ff6">3 <span class="_ _3"></span>88<span class="_ _3"></span>0<span class="_ _5"> </span>2 <span class="_ _3"></span>96<span class="_ _3"></span>4</span></div></div><div class="c x1 y48d w69 ha7"><div class="t m16 x9b ha6 y48b ff6 fs21 fc0 sc0 ls3b ws0">129%<span class="_ _7f"> </span><span class="ls0">2<span class="_ _3"></span> 9<span class="_ _3"></span>98<span class="_ _91"> </span>1 <span class="_ _3"></span>30<span class="_ _3"></span>4<span class="_ _7f"> </span></span>117%</div></div><div class="c x1 y487 w68 ha5"><div class="t m16 x5f ha6 y48e ff7 fs21 fc0 sc0 ls0 ws0">3.<span class="_ _3"></span> S<span class="_ _3"></span>prze<span class="_ _0"></span>daż p<span class="_ _3"></span>rod<span class="_ _3"></span>ukt<span class="_ _3"></span>ó<span class="_ _3"></span>w <span class="_ _3"></span>i<span class="_ _0"></span> u<span class="_ _3"></span>sług<span class="_ _40"> </span><span class="ff5">332<span class="_ _3"></span> 6<span class="_ _3"></span>76<span class="_ _89"> </span>15<span class="_ _3"></span>4 <span class="_ _3"></span>65<span class="_ _3"></span>2</span></div></div><div class="c x1 y48f w6a ha8"><div class="t m16 x9b ha6 y490 ff5 fs21 fc0 sc0 ls3c ws0">84%<span class="_ _91"> </span><span class="ls0">3<span class="_ _3"></span>98<span class="_ _3"></span> 2<span class="_ _3"></span>62<span class="_ _89"> </span>205<span class="_ _3"></span> 1<span class="_ _3"></span>59<span class="_ _80"> </span></span>124%</div></div><div class="c x1 y487 w68 ha5"><div class="t m16 x5f ha6 y491 ff8 fs21 fc0 sc0 ls0 ws0">4.<span class="_ _3"></span> Sp<span class="_ _3"></span>rz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span> t<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>arów<span class="_ _3"></span> <span class="_ _3"></span>i<span class="_ _0"></span> ma<span class="_ _0"></span>t<span class="_ _3"></span>e<span class="_ _3"></span>ri<span class="_ _c"></span>ał<span class="_ _c"></span>ó<span class="_ _3"></span>w<span class="_ _c8"> </span><span class="ff6">6 <span class="_ _3"></span>97<span class="_ _3"></span>4<span class="_ _5"> </span>5 <span class="_ _3"></span>74<span class="_ _3"></span>4</span></div></div><div class="c x1 y492 w6a ha8"><div class="t m16 x9a ha6 y490 ff6 fs21 fc0 sc0 ls3b ws0">91%<span class="_ _2d"> </span><span class="ls0">7 6<span class="_ _3"></span>60<span class="_ _5"> </span>6<span class="_ _3"></span> 3<span class="_ _3"></span>00<span class="_ _97"> </span></span>60%</div></div><div class="c x1 y487 w68 ha5"><div class="t m16 x5f ha6 y493 ff7 fs21 fc0 sc0 ls0 ws0">5.<span class="_ _3"></span> S<span class="_ _3"></span>prze<span class="_ _0"></span>daż o<span class="_ _3"></span>gó<span class="_ _3"></span>łem<span class="_ _c9"> </span><span class="ff5">33<span class="_ _3"></span>9 <span class="_ _3"></span>650<span class="_ _89"> </span>1<span class="_ _3"></span>60 <span class="_ _3"></span>39<span class="_ _3"></span>6</span></div></div><div class="c x1 y494 w6b ha7"><div class="t m16 x9b ha6 y48b ff5 fs21 fc0 sc0 ls3c ws0">84%<span class="_ _91"> </span><span class="ls0">4<span class="_ _3"></span>05<span class="_ _3"></span> 9<span class="_ _3"></span>22<span class="_ _89"> </span>211<span class="_ _3"></span> 4<span class="_ _3"></span>59<span class="_ _80"> </span></span>122%</div></div><div class="c x1 y495 w6b ha7"><div class="t m16 x5f ha6 y496 ff7 fs21 fc0 sc0 ls0 ws0">6.<span class="_ _3"></span> U<span class="_ _0"></span>dzi<span class="_ _0"></span>ał %<span class="_ _0"></span> kraj</div></div><div class="c x1 y497 w6c ha8"><div class="t m16 x5f ha6 y498 ff8 fs21 fc0 sc0 ls0 ws0">- w<span class="_ _3"></span> sprzedaży og<span class="_ _3"></span>ół<span class="_ _0"></span>em<span class="_ _ca"> </span><span class="ff6">x<span class="_ _20"> </span><span class="ls3b">47%<span class="_ _bc"> </span></span>x<span class="_ _20"> </span><span class="ls3b">52%</span></span></div></div><div class="c x1 y499 w6d ha9"><div class="t m16 x1 ha6 y49a ff7 fs21 fc2 sc0 ls0 ws0">Ro<span class="_ _3"></span>dzaj<span class="_ _0"></span> sp<span class="_ _3"></span>rz<span class="_ _0"></span>edaży</div></div><div class="c x9c y49b w6e haa"><div class="t m16 x29 ha6 y49c ff7 fs21 fc2 sc0 ls0 ws0">rea<span class="_ _0"></span>l<span class="_ _0"></span>i<span class="_ _0"></span>z<span class="_ _0"></span>ac<span class="_ _0"></span>j<span class="_ _0"></span>a 20<span class="_ _3"></span>23<span class="_ _3"></span> w<span class="_ _3"></span> t<span class="_ _1a"></span>ys. zł</div></div><div class="c x9d y49d w6f hab"><div class="t m16 x29 ha6 y49e ff5 fs21 fc2 sc0 ls0 ws0">% wyko<span class="_ _3"></span>nani<span class="_ _0"></span>a </div><div class="t m16 x6 ha6 y49f ff5 fs21 fc2 sc0 ls0 ws0">20<span class="_ _3"></span>23/2<span class="_ _3"></span>02<span class="_ _3"></span>2</div></div><div class="c x9e y4a0 w70 haa"><div class="t m16 x29 ha6 y49c ff7 fs21 fc2 sc0 ls0 ws0">rea<span class="_ _0"></span>l<span class="_ _0"></span>i<span class="_ _0"></span>z<span class="_ _0"></span>ac<span class="_ _0"></span>j<span class="_ _0"></span>a 20<span class="_ _3"></span>22<span class="_ _3"></span> w<span class="_ _3"></span> t<span class="_ _1a"></span>ys. zł</div></div><div class="c x9f y4a1 w71 hab"><div class="t m16 x29 ha6 y49e ff5 fs21 fc2 sc0 ls0 ws0">% wyko<span class="_ _3"></span>nani<span class="_ _0"></span>a </div><div class="t m16 x6 ha6 y49f ff5 fs21 fc2 sc0 ls0 ws0">20<span class="_ _3"></span>22/2<span class="_ _3"></span>02<span class="_ _3"></span>1</div></div></div><div class="pi"></div></div>
<div id="pf21" class="pf w0 h0"><div class="pc pc21 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">33<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 ye1 ff8 fs7 fc0 sc0 ls0 ws0">Podatek dochodowy<span class="_ _3"></span> wykazany w sprawozdani<span class="_ _3"></span>u z całkowitych dochodów<span class="_ _3"></span><span class="ff6">  </span></div><div class="t m0 x1 h8 y4a2 ff8 fs3 fc0 sc0 ls0 ws0">Obciążenie<span class="ff6"> <span class="_ _1c"></span></span>Grupy <span class="_ _1c"></span>wobe<span class="_ _3"></span>c <span class="_ _1a"></span>budże<span class="_ _3"></span>tu <span class="_ _1a"></span>pa<span class="_ _3"></span>ństwa <span class="_ _1c"></span>z <span class="_ _1c"></span>tytułu <span class="_ _1c"></span>podatku <span class="_ _1c"></span>dochodowego <span class="_ _1c"></span>od <span class="_ _1c"></span>o<span class="_ _3"></span>sób <span class="_ _1c"></span>prawnych <span class="_ _1c"></span>za <span class="_ _1c"></span>rok </div><div class="t m0 x1 h8 y4a3 ff6 fs3 fc0 sc0 ls0 ws0">2023 <span class="_ _1b"> </span><span class="ff8">w<span class="_ _3"></span>yniosło <span class="_ _19"> </span></span>3.853 <span class="_"> </span><span class="ff8">tys. <span class="_ _1b"> </span>zł. <span class="_"> </span>Dodatk</span>owo <span class="_ _19"> </span>podatek <span class="_"> </span>odroczony <span class="_ _19"> </span><span class="ff8">pomniejszył</span> <span class="_"> </span>wynik <span class="_ _19"> </span>finansowy <span class="_"> </span>Grupy </div><div class="t m0 x1 h8 y15d ff6 fs3 fc0 sc0 ls0 ws0">o 1.485 <span class="ff8">tys. <span class="_ _11"></span>zł</span>. <span class="_ _13"> </span><span class="ff8">Obciążenie<span class="_ _3"></span> <span class="_ _11"></span>podatkowe <span class="_ _13"> </span>wykazane <span class="_ _11"></span>w <span class="_ _13"> </span>sprawozdaniu <span class="_ _11"> </span>z <span class="_ _13"> </span>całkowitych <span class="_ _13"> </span>dochodów <span class="_ _17"> </span>wyniosło </span></div><div class="t m0 x1 h8 ye5 ff6 fs3 fc0 sc0 ls0 ws0">5.468 tys. z<span class="ff8">ł</span>. </div><div class="t m0 x14 h11 y73 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y73 ff6 fs7 fc0 sc0 ls0 ws0">Zysk netto  </div><div class="t m0 x1 h8 y209 ff6 fs3 fc0 sc0 lsf ws0">W <span class="ls0">2023 <span class="ff8">roku Grupa wypra<span class="_ _3"></span>cowała zysk netto <span class="_ _3"></span>z działalności kontyn<span class="_ _3"></span>uowanej w wys<span class="_ _3"></span>okości </span>25.396 <span class="ff8">tys. zł.<span class="_ _3"></span> </span> </span></div><div class="t m0 x11 hf y2ca ff9 fs3 fc3 sc0 ls2 ws0">12.10.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Oc<span class="_ _3"></span>ena sytuacji finansow<span class="_ _3"></span>ej Grupy </span></span></div><div class="t m0 x14 h11 y4a4 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y4a4 ff6 fs7 fc0 sc0 ls0 ws0">Analiza danych w spra<span class="_ _3"></span>wozdaniu z s<span class="_ _3"></span>ytuacji finansowej Grup<span class="_ _3"></span>y </div><div class="t m0 x1 h8 y78 ff8 fs3 fc0 sc0 ls0 ws0">Ogólna <span class="_ _1b"> </span>suma<span class="_ _3"></span> <span class="_ _1b"> </span>a<span class="_ _3"></span>ktywów <span class="_ _1b"> </span>i<span class="_ _3"></span> <span class="_ _19"> </span>pasywów <span class="_ _19"> </span>na <span class="_"> </span>3<span class="_ _0"></span>1 <span class="_ _19"> </span>grudnia <span class="_"> </span><span class="ff6">2023 <span class="_"> </span>roku <span class="_ _1b"> </span>w<span class="_ _3"></span>ynosi <span class="_ _19"> </span>444.779 <span class="_"> </span></span>tys. <span class="_ _1b"> </span>zł <span class="_"> </span>i <span class="_ _1b"> </span>wykazuje </div><div class="t m0 x1 h8 y4a5 ff6 fs3 fc0 sc0 ls0 ws0">zmniejszenie w stosu<span class="_ _3"></span>nku do stanu na 31 grudn<span class="_ _3"></span>ia 2022 roku o <span class="_ _3"></span>27.796 <span class="ff8">tys. zł.</span> </div><div class="t m0 x1 h8 y163 ff8 fs3 fc0 sc0 ls0 ws0">Wartość aktywów trwałych n<span class="_ _0"></span>a 3<span class="_ _0"></span>1 grudnia <span class="ff6">2023 roku <span class="_ _0"></span>wynosi 273.800 <span class="_ _0"></span><span class="ff8">tys. zł <span class="_ _0"></span>i <span class="_ _0"></span>stanowi <span class="ff6">prawie <span class="ls4">62</span>% sumy </span></span></span></div><div class="t m0 x1 h8 y164 ff8 fs3 fc0 sc0 ls0 ws0">bilansowej. <span class="_ _d"> </span>Amortyzacja <span class="_ _d"> </span>posiadanych <span class="_ _d"> </span>przez <span class="_ _d"> </span>Grupę <span class="_ _d"> </span>rzeczowych <span class="_ _d"> </span>aktywów <span class="_ _d"> </span>trwałych <span class="_ _3a"> </span>i<span class="_ _3"></span> <span class="_ _3a"> </span>wa<span class="_ _3"></span>rtości </div><div class="t m0 x1 h8 y165 ff6 fs3 fc0 sc0 ls0 ws0">niematerialnych <span class="_ _c"></span>za <span class="_ _c"></span>rok <span class="_ _0"></span>2023 <span class="_ _c"></span><span class="ff8">wyniosła <span class="_ _0"></span><span class="ff6">14<span class="_ _0"></span>.996 <span class="_ _c"></span><span class="ff8">tys. <span class="_ _c"></span>zł<span class="_ _3"></span> <span class="_ _c"></span>i <span class="_ _c"></span>była <span class="_ _c"></span>niższa<span class="_ _3"></span><span class="ff6"> <span class="_ _c"></span><span class="ls21">o <span class="_ _c"></span><span class="ls10">15<span class="ls0">% <span class="_ _1"></span><span class="ff8">w <span class="_ _0"></span>porównaniu <span class="_ _c"></span>do <span class="_ _c"></span>roku <span class="_ _c"></span>ubiegł<span class="_ _3"></span>ego<span class="ff6"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x1 h8 y166 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _1c"></span>związku <span class="_ _11"></span>z <span class="_ _1c"></span>w<span class="_ _3"></span>ykazaniem <span class="_ _1c"></span>w<span class="_ _3"></span> <span class="_ _1c"></span>2022 <span class="_ _1c"></span>rok<span class="_ _3"></span>u <span class="_ _1c"></span>amortyzacji <span class="_ _1c"></span>p<span class="_ _3"></span>rzypisanej <span class="_ _1c"></span>działa<span class="_ _3"></span>lności <span class="_ _1c"></span>zaniechanej <span class="_ _11"></span>w<span class="_ _1a"></span><span class="ff6"> </span>wysokości </div><div class="t m0 x1 h8 y2bb ff8 fs3 fc0 sc0 ls0 ws0">1.167 tys. zł.<span class="ff6"> </span></div><div class="t m0 x1 h8 y4a6 ff6 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _3"></span>obrotowe <span class="_ _3"></span>na 3<span class="_ _3"></span>1 gr<span class="_ _3"></span>udnia <span class="_ _3"></span>2023 <span class="_ _3"></span><span class="ff8">roku <span class="_ _3"></span>wynoszą <span class="_ _3"></span></span>170.979 <span class="_ _3"></span><span class="ff8">tys. <span class="_ _3"></span>zł i <span class="_ _3"></span>stanowią<span class="_ _3"></span> <span class="_ _3"></span></span><span class="ls4">38</span><span class="ff8">% <span class="_ _3"></span>aktywów <span class="_ _3"></span>ogółem. </span></div><div class="t m0 x1 h8 y4a7 ff8 fs3 fc0 sc0 ls0 ws0">W porównaniu do sta<span class="_ _3"></span>nu na 31 grudnia <span class="ff6">202<span class="_ _3"></span>2 </span>roku aktywa obrotow<span class="_ _3"></span>e uległy <span class="ff6">zmniej<span class="_ _3"></span>szeniu <span class="ls21">o <span class="ls4">7%</span></span>.<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y16a ff8 fs3 fc0 sc0 ls0 ws0">Kapitały <span class="_ _1b"> </span>własne <span class="_ _18"> </span>Grup<span class="_ _3"></span>y <span class="_ _18"> </span>na <span class="_ _1b"> </span>31 <span class="_ _18"> </span>grudnia <span class="_"> </span><span class="ff6">2023 <span class="_ _18"> </span></span>roku <span class="_ _18"> </span>w<span class="_ _3"></span>ynoszą <span class="_ _1b"> </span><span class="ff6">366.550 <span class="_ _1b"> </span></span>tys. <span class="_ _1b"> </span>zł <span class="_ _18"> </span>i <span class="_ _1b"> </span>stanowią<span class="_ _3"></span> <span class="_ _18"> </span><span class="ff6">82<span class="_ _3"></span>% <span class="_ _18"> </span>sumy </span></div><div class="t m0 x1 h8 y16b ff8 fs3 fc0 sc0 ls0 ws0">bilansowej. <span class="_ _f"> </span>Kapitał <span class="_ _f"> </span>własn<span class="_ _3"></span>y <span class="_ _f"> </span>uległ <span class="_ _f"> </span><span class="ff6">zmnie<span class="_ _3"></span>jszeniu <span class="_ _f"> </span>w <span class="_ _f"> </span>stosunku <span class="_ _f"> </span>do <span class="_ _f"> </span>sta<span class="_ _3"></span>nu <span class="_ _10"> </span>na <span class="_ _f"> </span>31 <span class="_ _f"> </span>grudnia <span class="_ _12"> </span>2022 <span class="_ _f"> </span>roku </span></div><div class="t m0 x1 h8 y16c ff6 fs3 fc0 sc0 ls0 ws0">o 17.580 <span class="ff8">tys. zł w przew<span class="_ _3"></span>ażającej mierze za sprawą<span class="_ _3"></span> zakupu akc<span class="_ _3"></span>ji własnych</span><span class="ls14">. <span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y1fb ff8 fs3 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _0"></span>na <span class="_ _c"></span>dzień <span class="_ _0"></span>bilansowy <span class="_ _c"></span>wyno<span class="_ _3"></span>szą <span class="_ _0"></span><span class="ff6">78.229 <span class="_ _c"></span><span class="ff8">tys. <span class="_ _0"></span>zł <span class="_ _0"></span>i <span class="_ _c"></span>stanowią <span class="_ _0"></span><span class="ff6 ls10">18<span class="ff8 ls0">% <span class="_ _c"></span>ogółu <span class="_ _0"></span>pasywów <span class="_ _c"></span>Gr<span class="_ _3"></span>upy. <span class="_ _0"></span>G<span class="_ _0"></span>łówną </span></span></span></span></div><div class="t m0 x1 h8 y4a8 ff8 fs3 fc0 sc0 ls0 ws0">pozycją są zobowiązania z t<span class="_ _3"></span>ytułu dosta<span class="_ _3"></span>w i usług<span class="ff6"> </span>na łączną<span class="_ _3"></span> kwotę <span class="ff6">23.766 </span>tys. zł.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y2b2 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y2b2 ff8 fs7 fc0 sc0 ls0 ws0">Analiza sprawozda<span class="_ _3"></span>nia z całkowitych dochodów<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y1fe ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>porównaniu <span class="_ _0"></span>do <span class="_ _0"></span>poprzedniego okresu <span class="_ _0"></span>sprawozdawczego przychody <span class="_ _0"></span>ze <span class="_ _0"></span>sprzedaży produ<span class="_ _0"></span>któw, towarów </div><div class="t m0 x1 h8 y1ff ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">materiałów <span class="_ _17"> </span>z <span class="_ _13"> </span>dzia<span class="_ _3"></span>łalności <span class="_ _13"> </span>kontynuowanej <span class="_ _17"> </span>u<span class="_ _3"></span>legły <span class="_ _13"> </span></span>zmniejszeniu<span class="_ _3"></span> <span class="_ _13"> </span><span class="ls21">o <span class="_ _13"> </span><span class="ls10">16</span></span>% <span class="_ _13"> </span>prz<span class="_ _3"></span>y <span class="_ _13"> </span>jednoczesnym<span class="_ _3"></span> <span class="_ _13"> </span><span class="ff8">wyższ<span class="_ _3"></span>ym</span> </div><div class="t m0 x1 h8 y200 ff6 fs3 fc0 sc0 ls0 ws0">spadku <span class="_"> </span>sum<span class="_ _3"></span>y <span class="_"> </span>koszt<span class="_ _3"></span><span class="ff8">u <span class="_"> </span>wła<span class="_ _3"></span>snego <span class="_"> </span>sprzedaży<span class="_ _3"></span></span> <span class="_"> </span><span class="ff8">produ<span class="_ _3"></span>któw, <span class="_ _10"> </span>towarów <span class="_ _f"> </span>i <span class="_"> </span>ma<span class="_ _3"></span>teriałów, <span class="_"> </span>kosztów <span class="_ _10"> </span>sprzeda<span class="_ _3"></span>ży<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y4a9 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">kosztów <span class="_ _12"> </span>ogólnego <span class="_ _f"> </span>zarzą<span class="_ _3"></span>du</span>. <span class="_ _f"> </span><span class="ff8">Uwzglę<span class="_ _3"></span>dniając <span class="_ _f"> </span></span>z<span class="_ _3"></span>ysk <span class="_ _f"> </span><span class="ls3d">na</span> <span class="_ _12"> </span><span class="ff8">pozostałej <span class="_ _f"> </span>dz<span class="_ _3"></span>iałalności <span class="_ _12"> </span>operacyjnej <span class="_ _f"> </span>i <span class="_ _12"> </span>stratę</span> </div><div class="t m0 x1 h8 y4aa ff6 fs3 fc0 sc0 ls0 ws0">z dzia<span class="ff8">łalności <span class="_ _1a"></span>finansowej <span class="_ _1a"></span>or<span class="_ _3"></span>az <span class="_ _1a"></span>podatek <span class="_ _1a"></span>dochodowy</span>, <span class="_ _1a"></span>zy<span class="_ _3"></span>sk <span class="_ _3"></span>netto<span class="_ _3"></span> <span class="_ _1a"></span><span class="ff8">z <span class="_ _1a"></span>działalności <span class="_ _1a"></span>kontynuowanej <span class="_ _1a"></span>Grupy<span class="_ _3"></span></span> <span class="_ _1a"></span>za </div><div class="t m0 x1 h8 y4ab ff6 fs3 fc0 sc0 ls0 ws0">2023 <span class="_ _17"> </span><span class="ff8">rok <span class="_ _17"> </span>wyniósł <span class="_ _17"> </span></span>2<span class="_ _3"></span>5.396 <span class="_ _13"> </span><span class="ff8">t<span class="_ _3"></span>ys. <span class="_ _13"> </span>zł<span class="_ _3"></span></span>. <span class="_ _13"> </span>W <span class="_ _18"> </span><span class="ff8">okresie <span class="_ _17"> </span>porównywa<span class="_ _3"></span>lnym</span> <span class="_ _17"> </span><span class="ff8">Grupa <span class="_ _17"> </span>odnotował<span class="_ _3"></span>a <span class="_ _17"> </span>zysk <span class="_ _17"> </span>z <span class="_ _17"> </span>działalności </span></div><div class="t m0 x1 h8 y204 ff6 fs3 fc0 sc0 ls0 ws0">zaniechanej <span class="_ _3"></span>w <span class="ff8">wysokości <span class="_ _3"></span>23.410 <span class="_ _3"></span>tys. zł<span class="_ _3"></span>, który <span class="_ _3"></span>obejmo<span class="_ _3"></span>wał <span class="_ _3"></span>wynik ZCP <span class="_ _3"></span>Dywizji <span class="_ _3"></span>Wykładzin <span class="_ _3"></span>do dnia <span class="_ _3"></span>aportu<span class="_ _3"></span> </span></div></div></div><div class="pi"></div></div>
<div id="pf22" class="pf w0 h0"><div class="pc pc22 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">34<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0">tj. <span class="_ _17"> </span>do <span class="_ _18"> </span>8 sierpnia <span class="_ _18"> </span>2022 <span class="_ _17"> </span><span class="ff8">ro<span class="_ _3"></span>ku, <span class="_ _17"> </span>wynik <span class="_ _18"> </span>„Lentex <span class="_ _17"> </span>W<span class="_ _3"></span>ykładziny” <span class="_ _17"> </span>Sp. <span class="_ _18"> </span>z <span class="_ _17"> </span>o<span class="_ _3"></span>.o. <span class="_ _17"> </span>za <span class="_ _18"> </span>okres <span class="_ _17"> </span>d<span class="_ _3"></span>o <span class="_ _17"> </span>dnia <span class="_ _1b"> </span>sprzedaży <span class="_ _17"> </span>t<span class="_ _3"></span>j. </span></div><div class="t m0 x1 h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">3 <span class="ff8">października </span>2022 <span class="_ _0"></span><span class="ff8">roku oraz <span class="_ _0"></span>wynik <span class="_ _0"></span>na <span class="_ _0"></span>transakcji sprzedaży u<span class="_ _0"></span>działów w <span class="_ _0"></span>„Lentex <span class="_ _0"></span>Wykładziny” Sp. <span class="_ _0"></span>z <span class="_ _0"></span>o.o.<span class="_ _3"></span><span class="ff6"> </span></span></div><div class="t m0 x36 h11 y15c ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> </span></div><div class="t m2 x5c h10 y15c ff8 fs7 fc0 sc0 ls0 ws0">Rachunek przepływów pie<span class="_ _3"></span>niężnych<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x35 h8 y4ac ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y3ad ff8 fs3 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_"> </span>z <span class="_ _1b"> </span>prz<span class="_ _3"></span>epływu <span class="_"> </span>środków <span class="_ _1b"> </span>pienięż<span class="_ _3"></span>nych <span class="_ _19"> </span>za <span class="_"> </span>badany <span class="_ _19"> </span>okres <span class="_"> </span>wykazuje <span class="_"> </span>z<span class="_ _3"></span>większenie<span class="ff6"> <span class="_"> </span></span>środków </div><div class="t m0 x1 h8 y4ad ff8 fs3 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _13"> </span>netto <span class="_ _13"> </span>z<span class="ff6"> </span>działa<span class="_ _3"></span>lności <span class="_ _11"></span>operacy<span class="_ _3"></span>jnej <span class="_ _11"></span>o<span class="_ _3"></span><span class="ff6"> <span class="_ _13"> </span>52.286 <span class="_ _11"> </span></span>t<span class="_ _3"></span>ys. <span class="_ _11"> </span>zł<span class="_ _3"></span><span class="ff6">. <span class="_ _11"></span>W <span class="_ _13"> </span></span>obsza<span class="_ _3"></span>rze <span class="_ _11"></span>działa<span class="_ _3"></span>lności <span class="_ _11"></span>inwesty<span class="_ _3"></span>cyjnej </div><div class="t m0 x1 h8 y4ae ff8 fs3 fc0 sc0 ls0 ws0">można <span class="_"> </span>zauważyć <span class="_"> </span><span class="ff6">u<span class="_ _0"></span>jemne <span class="_"> </span><span class="ff8">przepływy <span class="_"> </span>wynikające <span class="_ _19"> </span>głównie <span class="_"> </span></span><span class="ls11">z <span class="_"> </span></span><span class="ff8">zakupu <span class="_ _1b"> </span>rze<span class="_ _3"></span>czowych <span class="_"> </span>aktywów <span class="_ _19"> </span>trwałych </span></span></div><div class="t m0 x1 h8 y4af ff6 fs3 fc0 sc0 ls1e ws0">(w<span class="ls0"> 2023 roku <span class="_ _0"></span><span class="ff8">–<span class="ff6"> 8.679 <span class="_ _0"></span><span class="ff8">tys. <span class="_ _0"></span>zł)<span class="ff6">. </span>Ujemne przepływy <span class="_ _0"></span>z<span class="ff6"> </span>dzia<span class="_ _3"></span>łalności f<span class="_ _0"></span>inansowej związane są <span class="ff6">z <span class="_ _0"></span>zakupem akcji </span></span></span></span></span></div><div class="t m0 x1 h8 y4b0 ff8 fs3 fc0 sc0 ls0 ws0">własnych<span class="ff6"> <span class="_ _13"> </span>(w <span class="_ _17"> </span><span class="ls4">2023</span> <span class="_ _13"> </span>ro<span class="_ _3"></span>ku <span class="_ _11"></span>- <span class="_ _17"> </span></span>łączna <span class="_ _13"> </span>wa<span class="_ _3"></span>rtość <span class="_ _13"> </span><span class="ff6 ls4">32.53<span class="_ _3"></span><span class="ls0">2 </span></span>tys. <span class="_ _13"> </span>zł)<span class="ff6"> <span class="_ _17"> </span>oraz <span class="_ _13"> </span></span>wypłatą <span class="_ _13"> </span>dywid<span class="_ _3"></span>endy <span class="_ _11"> </span>dla <span class="_ _17"> </span>akcjonariuszy </div><div class="t m0 x1 h8 y4b1 ff8 fs3 fc0 sc0 ls0 ws0">mniejszościowych <span class="_ _1c"></span>jednostki <span class="_ _1c"></span>zależnej<span class="_ _3"></span><span class="ff6"> <span class="_ _1a"></span>(w <span class="_ _1c"></span><span class="ls4">2023</span> <span class="_ _1c"></span>roku <span class="_ _1a"></span></span>–<span class="ff6"> <span class="_ _1c"></span>4.180 <span class="_ _1c"></span></span>tys. <span class="_ _1c"></span>zł)<span class="ff6 ls14">. <span class="_ _1c"></span><span class="ls0">Realizacja <span class="_ _1c"></span></span></span>dodatnich <span class="_ _1a"></span>prz<span class="_ _3"></span>epływów </div><div class="t m0 x1 h8 y4b2 ff8 fs3 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _3"></span>z dz<span class="_ _3"></span>iałalności <span class="_ _3"></span>operacyjnej <span class="_ _3"></span>pokrywając<span class="_ _3"></span>ych <span class="_ _3"></span>wydatki z <span class="_ _3"></span>dział<span class="_ _3"></span>alności inwe<span class="_ _3"></span>stycyjnej <span class="_ _3"></span>i fi<span class="_ _3"></span>nansowej<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y447 ff8 fs3 fc0 sc0 ls0 ws0">wpłynęła <span class="_ _17"> </span><span class="ff6">pozytywnie <span class="_ _17"> </span></span>na <span class="_ _17"> </span>wskaźni<span class="_ _3"></span>ki <span class="_ _13"> </span>płynnościowe<span class="_ _3"></span> <span class="_ _13"> </span>oraz<span class="_ _3"></span> <span class="_ _13"> </span>wskaźniki <span class="_ _17"> </span>zadłużenia <span class="_ _17"> </span>(w <span class="_ _18"> </span><span class="ff6">2023 <span class="_ _17"> </span>roku <span class="_ _17"> </span></span>wskaźni<span class="_ _3"></span>k </div><div class="t m0 x1 h8 y4b3 ff8 fs3 fc0 sc0 ls0 ws0">ogólnego zadłużenia wy<span class="_ _3"></span>niósł <span class="ff6">17,6% i </span>b<span class="_ _3"></span>ył niższy<span class="ff6"> <span class="ls21">o </span>1,1 <span class="_ _3"></span></span>p.p. od jego wartości za ro<span class="_ _3"></span>k <span class="ff6">2022).  </span></div><div class="t m0 x14 h11 y3b1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y3b1 ff8 fs7 fc0 sc0 ls0 ws0">Kształtowanie <span class="_ _1c"></span>się<span class="_ _3"></span> <span class="_ _1c"></span>wartości <span class="_ _1c"></span>księgow<span class="_ _3"></span>ej <span class="_ _1c"></span><span class="ff6">a<span class="_ _3"></span>kcji <span class="_ _1c"></span>Grupy <span class="_ _11"></span>oraz <span class="_ _1c"></span>cen <span class="_ _11"></span></span>giełdow<span class="_ _3"></span>ych <span class="_ _1c"></span>jednostki <span class="_ _11"></span>dominującej </div><div class="t m2 xf h10 y4b4 ff6 fs7 fc0 sc0 ls0 ws0">w latach 2023 <span class="ls30">i </span>20<span class="_ _3"></span>22 </div><div class="t m0 x1 h8 y4b5 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _cb"> </span> </div><div class="t m0 x1 h8 y4b6 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y4b7 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y4b8 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y4b9 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y4ba ff6 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4bb w64 hac"><div class="t m17 x79 had y4bc ff7 fs22 fc0 sc0 ls0 ws0">d<span class="_ _3"></span>ane w<span class="_ _3"></span> <span class="_ _3"></span>t<span class="_ _1a"></span>ys<span class="_ _0"></span> <span class="_ _3"></span>.zł</div></div><div class="c x1 y4bd w72 hae"><div class="t m17 xa0 had y4be ff7 fs22 fc2 sc0 ls0 ws0">Prz<span class="_ _0"></span>epływy<span class="_ _3"></span> śro<span class="_ _3"></span>dkó<span class="_ _3"></span>w <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _0"></span>eni<span class="_ _0"></span>ę<span class="_ _0"></span>ż<span class="_ _0"></span>nych</div></div><div class="c x62 y4bf w65 haf"><div class="t m17 x68 had y4c0 ff5 fs22 fc2 sc0 ls0 ws0">01<span class="_ _3"></span>.0<span class="_ _3"></span>1<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>3 <span class="_ _3"></span>- </div><div class="t m17 x27 had y4c1 ff5 fs22 fc2 sc0 ls0 ws0">31<span class="_ _3"></span>.1<span class="_ _3"></span>2<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>3</div></div><div class="c x97 y4bd w66 haf"><div class="t m17 x68 had y4c0 ff5 fs22 fc2 sc0 ls0 ws0">01<span class="_ _3"></span>.0<span class="_ _3"></span>1<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>2 <span class="_ _3"></span>- </div><div class="t m17 x77 had y4c1 ff5 fs22 fc2 sc0 ls0 ws0">31<span class="_ _3"></span>.1<span class="_ _3"></span>2<span class="_ _3"></span>.2<span class="_ _3"></span>02<span class="_ _3"></span>2*</div></div><div class="c x1 y4c2 w63 hb0"><div class="t m17 x5f had y4c3 ff7 fs22 fc0 sc0 ls0 ws0">Śro<span class="_ _3"></span>d<span class="_ _3"></span>ki<span class="_ _c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _0"></span>e<span class="_ _0"></span>ni<span class="_ _0"></span>ęż<span class="_ _0"></span>ne n<span class="_ _3"></span>et<span class="_ _1a"></span>t<span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>z d<span class="_ _3"></span>zi<span class="_ _c"></span>ałal<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>śc<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>o<span class="_ _3"></span>p<span class="_ _3"></span>er<span class="_ _0"></span>ac<span class="_ _0"></span>yj<span class="_ _0"></span>nej<span class="_ _cc"> </span><span class="ff6">5<span class="_ _3"></span>2 <span class="_ _3"></span>2<span class="_ _3"></span>86<span class="_ _cd"> </span><span class="ls3e">854</span></span></div><div class="t m17 x5f had y4c4 ff7 fs22 fc0 sc0 ls0 ws0">Śro<span class="_ _3"></span>d<span class="_ _3"></span>ki<span class="_ _c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _0"></span>e<span class="_ _0"></span>ni<span class="_ _0"></span>ęż<span class="_ _0"></span>ne n<span class="_ _3"></span>et<span class="_ _1a"></span>t<span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>z d<span class="_ _3"></span>zi<span class="_ _c"></span>ałal<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>śc<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>i<span class="_ _0"></span>nw<span class="_ _3"></span>es<span class="_ _0"></span>t<span class="_ _3"></span>y<span class="_ _3"></span>c<span class="_ _0"></span>yj<span class="_ _0"></span>nej<span class="_ _ce"> </span><span class="ff6">-<span class="_ _0"></span>8<span class="_ _3"></span> 1<span class="_ _3"></span>4<span class="_ _3"></span>8<span class="_ _cf"> </span>8<span class="_ _3"></span>0 <span class="_ _3"></span>4<span class="_ _3"></span>10</span></div><div class="t m17 x5f had y4c5 ff7 fs22 fc0 sc0 ls0 ws0">Śro<span class="_ _3"></span>d<span class="_ _3"></span>ki<span class="_ _c"></span> <span class="_ _3"></span>p<span class="_ _3"></span>i<span class="_ _0"></span>e<span class="_ _0"></span>ni<span class="_ _0"></span>ęż<span class="_ _0"></span>ne n<span class="_ _3"></span>et<span class="_ _1a"></span>t<span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>z d<span class="_ _3"></span>zi<span class="_ _c"></span>ałal<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>śc<span class="_ _0"></span>i<span class="_ _c"></span> <span class="_ _3"></span>f<span class="_ _3"></span>i<span class="_ _0"></span>nanso<span class="_ _3"></span>wej<span class="_ _cc"> </span><span class="ff6">-<span class="_ _0"></span>2<span class="_ _3"></span>7 <span class="_ _3"></span>9<span class="_ _3"></span>80<span class="_ _d0"> </span>-<span class="_ _0"></span>1<span class="_ _3"></span>17<span class="_ _3"></span> <span class="_ _3"></span>43<span class="_ _3"></span>8</span></div><div class="t m17 x5f had y4c6 ff7 fs22 fc0 sc0 ls0 ws0">Prz<span class="_ _0"></span>epływy<span class="_ _3"></span> p<span class="_ _3"></span>i<span class="_ _0"></span>eni<span class="_ _0"></span>ę<span class="_ _0"></span>ż<span class="_ _0"></span>ne <span class="_ _3"></span>net<span class="_ _1a"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> <span class="_ _3"></span>ra<span class="_ _0"></span>z<span class="_ _0"></span>em<span class="_ _d1"> </span><span class="ff5">16<span class="_ _3"></span> <span class="_ _3"></span>15<span class="_ _3"></span>8<span class="_ _6f"> </span>-36<span class="_ _3"></span> <span class="_ _3"></span>17<span class="_ _3"></span>4</span></div><div class="t m17 x5f had y4c7 ff8 fs22 fc0 sc0 ls0 ws0">Bi<span class="_ _c"></span>l<span class="_ _0"></span>a<span class="_ _0"></span>nsow<span class="_ _1a"></span>a z<span class="_ _0"></span>mi<span class="_ _c"></span>ana s<span class="_ _0"></span>t<span class="_ _1a"></span>a<span class="_ _0"></span>nu<span class="_ _3"></span> śr<span class="_ _0"></span>od<span class="_ _3"></span>kó<span class="_ _3"></span>w<span class="_ _1a"></span> p<span class="_ _3"></span>i<span class="_ _c"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _c"></span>ęż<span class="_ _0"></span>nyc<span class="_ _3"></span>h<span class="_ _d2"> </span><span class="ff6">1<span class="_ _3"></span>5 <span class="_ _3"></span>6<span class="_ _3"></span>34<span class="_ _5a"> </span>-<span class="_ _0"></span>36<span class="_ _3"></span> 1<span class="_ _3"></span>7<span class="_ _3"></span>2</span></div><div class="t m17 x5f had y4c8 ff8 fs22 fc0 sc0 ls0 ws0">Środ<span class="_ _3"></span>ki<span class="_ _0"></span> pi<span class="_ _0"></span>e<span class="_ _3"></span>ni<span class="_ _0"></span>ę<span class="_ _0"></span>ż<span class="_ _0"></span>ne<span class="_ _3"></span> <span class="_ _3"></span>na p<span class="_ _3"></span>o<span class="_ _3"></span>czą<span class="_ _0"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>k o<span class="_ _3"></span>kre<span class="_ _3"></span>s<span class="_ _0"></span>u<span class="_ _d3"> </span><span class="ff6">2<span class="_ _3"></span>1 <span class="_ _3"></span>8<span class="_ _3"></span>86<span class="_ _b2"> </span>58<span class="_ _3"></span> <span class="_ _3"></span>05<span class="_ _3"></span>8</span></div></div><div class="c x1 y4c9 w73 hb1"><div class="t m18 x5f hb2 y4ca ff8 fs23 fc0 sc0 ls0 ws0">Zyski<span class="_ _c"></span>/<span class="_ _3"></span>s<span class="_ _0"></span>t<span class="_ _1a"></span>r<span class="_ _0"></span>a<span class="_ _0"></span>t<span class="_ _1a"></span>y z t<span class="_ _1a"></span>yt<span class="_ _1a"></span>uł<span class="_ _1"></span>u<span class="_ _3"></span> różni<span class="_ _0"></span>c <span class="_ _3"></span>kurs<span class="_ _0"></span>ow<span class="_ _1a"></span>yc<span class="_ _3"></span>h<span class="_ _3"></span> d<span class="_ _3"></span>o<span class="_ _3"></span>t<span class="_ _1a"></span>yczą<span class="_ _0"></span>c<span class="_ _3"></span>e<span class="_ _3"></span> w<span class="_ _1a"></span>yc<span class="_ _3"></span>e<span class="_ _1a"></span>ny </div><div class="t m18 x5f hb2 y4cb ff8 fs23 fc0 sc0 ls0 ws0">ś<span class="_ _0"></span>r<span class="_ _0"></span>o<span class="_ _3"></span>dkó<span class="_ _3"></span>w<span class="_ _1a"></span> <span class="_ _3"></span>pi<span class="_ _0"></span>e<span class="_ _3"></span>ni<span class="_ _0"></span>ę<span class="_ _0"></span>ż<span class="_ _0"></span>nyc<span class="_ _3"></span>h <span class="_ _3"></span>i<span class="_ _c"></span> <span class="_ _3"></span>kr<span class="_ _0"></span>e<span class="_ _3"></span>d<span class="_ _3"></span>yt<span class="_ _1a"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> w<span class="_ _1a"></span> <span class="_ _3"></span>r<span class="_ _0"></span>a<span class="_ _0"></span>ch<span class="_ _3"></span>un<span class="_ _3"></span>ku <span class="_ _3"></span>b<span class="_ _3"></span>i<span class="_ _c"></span>e<span class="_ _3"></span>żą<span class="_ _0"></span>c<span class="_ _3"></span>ym</div></div><div class="c x1 y4c2 w63 hb0"><div class="t m17 xa1 had y4cc ff6 fs22 fc0 sc0 ls0 ws0">-<span class="_ _0"></span>5<span class="_ _3"></span>24<span class="_ _4a"> </span>2</div><div class="t m17 x5f had y4cd ff8 fs22 fc0 sc0 ls0 ws0">Środ<span class="_ _3"></span>ki<span class="_ _0"></span> pi<span class="_ _0"></span>e<span class="_ _3"></span>ni<span class="_ _0"></span>ę<span class="_ _0"></span>ż<span class="_ _0"></span>ne<span class="_ _3"></span> <span class="_ _3"></span>na ko<span class="_ _3"></span>ni<span class="_ _0"></span>e<span class="_ _3"></span>c<span class="_ _3"></span> o<span class="_ _3"></span>kre<span class="_ _3"></span>s<span class="_ _0"></span>u<span class="_ _d4"> </span><span class="ff6">3<span class="_ _3"></span>7 <span class="_ _3"></span>5<span class="_ _3"></span>20<span class="_ _b2"> </span>21<span class="_ _3"></span> <span class="_ _3"></span>88<span class="_ _3"></span>6</span></div></div><div class="c x1 y4ce w67 hac"><div class="t m17 x5f had y4cf ff8 fs22 fc0 sc0 ls0 ws0">*<span class="_ _3"></span>Pre<span class="_ _3"></span>z<span class="_ _0"></span>e<span class="_ _3"></span>n<span class="_ _3"></span>t<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ane<span class="_ _3"></span> <span class="_ _3"></span>dane<span class="_ _3"></span> <span class="_ _3"></span>zost<span class="_ _3"></span>ał<span class="_ _1"></span>y p<span class="_ _3"></span>rz<span class="_ _0"></span>eksz<span class="_ _0"></span>t<span class="_ _1a"></span>a<span class="_ _0"></span>ł<span class="_ _1"></span>c<span class="_ _3"></span>o<span class="_ _3"></span>ne<span class="_ _3"></span> <span class="_ _3"></span>w<span class="_ _1a"></span> zw<span class="_ _1a"></span>i<span class="_ _c"></span>ąz<span class="_ _0"></span>ku z u<span class="_ _3"></span>j<span class="_ _0"></span>ę<span class="_ _0"></span>ci<span class="_ _0"></span>e<span class="_ _3"></span>m ul<span class="_ _0"></span>gi<span class="_ _0"></span> B+<span class="_ _c"></span>R</div></div><div class="c x51 y4d0 w74 hb3"><div class="t m19 xa2 hb4 y4d1 ff5 fs24 fc2 sc0 ls3f ws0">2023<span class="_ _d5"> </span>2022</div></div><div class="c x51 y4d2 w75 hb5"><div class="t m19 x5f hb4 y4d3 ff8 fs24 fc0 sc0 ls0 ws0">w<span class="_ _1a"></span>a<span class="_ _0"></span>r<span class="_ _0"></span>t<span class="_ _3"></span>o<span class="_ _3"></span>ś<span class="_ _0"></span>ć <span class="_ _3"></span>ks<span class="_ _0"></span>i<span class="_ _c"></span>ęgo<span class="_ _3"></span>w<span class="_ _3"></span>a akcj<span class="_ _0"></span>i<span class="_ _d6"> </span><span class="ff6">9,<span class="_ _3"></span>9<span class="_ _3"></span>4<span class="_ _d7"> </span>9,<span class="_ _3"></span>4<span class="_ _3"></span>1</span></div></div><div class="c x51 y4d4 w76 hb6"><div class="t m19 x5f hb7 y4d5 ff8 fs24 fc0 sc0 ls0 ws0">ce<span class="_ _1a"></span>na gi<span class="_ _0"></span>eł<span class="_ _c"></span>d<span class="_ _3"></span>ow<span class="_ _1a"></span>a a<span class="_ _0"></span>kcji<span class="_ _c"></span> n<span class="_ _3"></span>a<span class="_ _0"></span> 3<span class="_ _3"></span>1 <span class="_ _3"></span>grudn<span class="_ _3"></span>i<span class="_ _c"></span>a<span class="_ _d8"> </span><span class="ffc">7,70<span class="_ _79"> </span>7,86</span></div></div></div><div class="pi"></div></div>
<div id="pf23" class="pf w0 h0"><div class="pc pc23 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">35<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 ye1 ff8 fs7 fc0 sc0 ls0 ws0">Wskaźniki efektywności <span class="_ _3"></span>fin<span class="ff6">ansowej w lata<span class="_ _3"></span>ch 2023 i 2<span class="_ _3"></span>022 </span></div><div class="t m0 x35 h8 y4d6 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff6"> </span></div><div class="t m0 x1 h8 y4d7 ff6 fs3 fc0 sc0 ls0 ws0">W stosunku do poprzed<span class="_ _3"></span>niego okresu sprawozda<span class="_ _3"></span>wczego <span class="_ _3"></span>poprawie <span class="ff8">uległy następ<span class="_ _3"></span>ujące wskaźniki:<span class="_ _3"></span></span> </div><div class="t m0 x4e h11 y4d8 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">re<span class="_ _3"></span>ntowność <span class="_ _0"></span>sprzedaży brutto z <span class="_ _0"></span>poziomu <span class="_ _0"></span><span class="ff6">5,8% <span class="_ _0"></span>w roku <span class="_ _0"></span>poprzednim do <span class="_ _0"></span>poziomu 7,1% <span class="_ _0"></span>w 20<span class="_ _0"></span>23 roku, </span></span></span></div><div class="t m0 x4e h11 y4d9 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">re<span class="_ _3"></span>ntowność sprzedaży netto z poziomu<span class="_ _3"></span> <span class="ff6">4,5% w ro<span class="_ _3"></span>ku poprzednim do poziomu <span class="_ _3"></span>7,5% <span class="lse">w </span>2023 rok<span class="_ _3"></span>u, </span></span></span></div><div class="t m0 x4e h11 y4da ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">re<span class="_ _3"></span>ntowność majątku (aktyw<span class="_ _3"></span>ów) z poziomu <span class="_ _3"></span><span class="ff6">3,5% w 2022 roku do p<span class="_ _3"></span>oziomu 5,5% w 20<span class="_ _3"></span>23 roku. </span></span></span></div><div class="t m0 x1 h8 y4db ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>analizowanym <span class="_ _0"></span>okresie <span class="_ _c"></span>odnotowano <span class="_ _0"></span>wzrost <span class="_ _c"></span><span class="ff8">wskaźni<span class="_ _3"></span>ków <span class="_ _c"></span>płynności <span class="_ _c"></span>bieżące<span class="_ _3"></span>j <span class="_ _c"></span>Grupy <span class="_ _0"></span>–<span class="ff6"> <span class="_ _c"></span>w <span class="_ _c"></span>roku <span class="_ _c"></span><span class="ls10">2022<span class="ls0"> <span class="_ _c"></span>Grupa<span class="_ _3"></span> </span></span></span></span></div><div class="t m0 x1 h8 y4dc ff8 fs3 fc0 sc0 ls0 ws0">osiągnęła poziom <span class="ff6">3<span class="_ _3"></span>,7 natomiast<span class="_ _3"></span> <span class="lse">w </span>roku 2023 4,4. </span></div><div class="t m0 x1 h8 y4dd ff8 fs3 fc0 sc0 ls0 ws0">Wskaźniki dotyczące rota<span class="_ _3"></span>cji wykazują:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y4de ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">w<span class="_ _3"></span>ydłużenie<span class="ff6"> </span>cyklu obrotu <span class="_ _3"></span>należnościami <span class="ff6">o 2 dni,<span class="_ _3"></span> </span></span></span></div><div class="t m0 x14 h11 y4df ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">w<span class="_ _3"></span>ydłużenie <span class="ff6">cyklu obrotu za<span class="_ _3"></span>pasami o 8 dni, </span></span></span></div><div class="t m0 x14 h11 y4e0 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">w<span class="_ _3"></span>ydłużenie cyklu obrotu zo<span class="_ _3"></span>bowiązaniami o 1 dzień<span class="_ _3"></span><span class="ff6">. </span></span></span></div><div class="t m0 x11 hf y4e1 ff9 fs3 fc3 sc0 ls2 ws0">12.11.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Ważnie<span class="_ _3"></span>jsze <span class="_ _12"> </span>wydarz<span class="_ _3"></span>enia <span class="_ _e"> </span>mające <span class="_ _12"> </span>istotny <span class="_ _e"> </span>wpływ <span class="_ _e"> </span>na <span class="_ _12"> </span>działalność <span class="_ _14"> </span><span class="ff5">Grupy </span></span></span></div><div class="t m0 x4d h8 y4e2 ff5 fs3 fc3 sc0 ls0 ws0">w <span class="ls32">2023</span> roku </div><div class="t m0 x14 h11 y4e3 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 xf h10 y4e3 ff6 fs7 fc0 sc0 ls0 ws0">Nabycie 2.600.000 <span class="_ _3"></span><span class="ff8">sztuk akcji własnyc<span class="_ _3"></span>h. Kontynuacja programu skupu a<span class="_ _3"></span>kcji własnych.<span class="_ _1a"></span></span> </div><div class="t m0 x1 h8 y33 ff8 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _3"></span>„Lentex”<span class="_ _3"></span> S.A<span class="_ _3"></span><span class="ff6"> <span class="_ _3"></span>w <span class="_ _3"></span>dniu<span class="_ _3"></span> <span class="_ _3"></span><span class="ls10">17</span> st<span class="_ _3"></span>ycznia <span class="_ _3"></span>2023 <span class="_ _3"></span>rok<span class="_ _3"></span>u <span class="_ _3"></span>podj</span><span class="lsa">ął</span><span class="ff6"> <span class="_ _3"></span>dec<span class="_ _3"></span>yzj</span>ę<span class="ff6"> <span class="_ _3"></span>o <span class="_ _3"></span>zamiarze <span class="_ _1a"></span>nabycia <span class="_ _3"></span>2.600.000 <span class="_ _3"></span>szt<span class="_ _3"></span>uk </span></div><div class="t m0 x1 h8 y4e4 ff8 fs3 fc0 sc0 ls0 ws0">akcji <span class="_ _17"> </span>własn<span class="_ _3"></span>ych <span class="_ _17"> </span>Spółki <span class="_ _18"> </span>w <span class="_ _17"> </span>ra<span class="_ _3"></span>mach <span class="_ _17"> </span>programu <span class="_ _18"> </span>skupu <span class="_ _17"> </span>a<span class="_ _3"></span>kcji <span class="_ _17"> </span>własny<span class="_ _3"></span>ch <span class="_ _17"> </span>Spółki <span class="_ _18"> </span>w <span class="_ _17"> </span>op<span class="_ _3"></span>arciu <span class="_ _17"> </span>o<span class="_ _3"></span><span class="ff6"> <span class="_ _3"></span></span>upoważnienie </div><div class="t m0 x1 h8 y61 ff8 fs3 fc0 sc0 ls0 ws0">udzielone Zarządowi Spółki na <span class="_ _0"></span>podstawie Uch<span class="_ _0"></span>wały Nr 7 <span class="_ _0"></span>Nadzwyczajnego Walnego Zgromadzenia Spółki </div><div class="t m0 x1 h8 y4e5 ff6 fs3 fc0 sc0 ls0 ws0">z dnia 30 listopada 2<span class="_ _3"></span>022 roku.  </div><div class="t m0 x1 h8 y4e6 ff6 fs3 fc0 sc0 ls0 ws0">S<span class="ff8">półka <span class="_ _18"> </span>w <span class="_ _17"> </span>ra<span class="_ _3"></span>mach <span class="_ _18"> </span>ogłoszonej <span class="_ _18"> </span>w <span class="_ _18"> </span>dniu <span class="_ _18"> </span>27 <span class="_ _18"> </span>stycznia <span class="_ _18"> </span>2023 <span class="_ _18"> </span>r<span class="_ _3"></span></span>oku<span class="ff8">, <span class="_ _17"> </span>O<span class="_ _3"></span>ferty <span class="_ _18"> </span>zakupu <span class="_ _18"> </span>akcji <span class="_ _18"> </span>własnych <span class="_ _18"> </span>Spółki </span></div><div class="t m0 x1 h8 y4e7 ff8 fs3 fc0 sc0 ls0 ws0">(„Oferta”) nabyła 2.600.000 sztuk akcji <span class="_ _0"></span>własnych, wskutek zawarcia i rozliczenia w dniu<span class="_ _0"></span> 10<span class="ff6"> <span class="_ _3"></span>lutego 2023 </span></div></div><div class="c x1 y4e8 w1e hb8"><div class="t m1a xa3 hb9 y4e9 ff7 fs25 fc2 sc0 ls0 ws0">Ro<span class="_ _3"></span>d<span class="_ _3"></span>zaj<span class="_ _c"></span> <span class="_ _3"></span>w<span class="_ _3"></span>sk<span class="_ _0"></span>aź<span class="_ _0"></span>ni<span class="_ _0"></span>ka<span class="_ _d9"> </span><span class="ff5 ls40">2023<span class="_ _67"> </span>2022*<span class="_ _da"> </span></span>Schema<span class="_ _0"></span>t<span class="_ _3"></span> <span class="_ _3"></span>w<span class="_ _3"></span>sk<span class="_ _0"></span>aź<span class="_ _0"></span>ni<span class="_ _0"></span>ka</div></div><div class="c x1 y4ea w1e hba"><div class="t m1a x5f hb9 y4eb ff8 fs25 fc0 sc0 ls0 ws0">R<span class="_ _0"></span>e<span class="_ _3"></span>nt<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>no<span class="_ _3"></span>ść <span class="_ _3"></span>sprz<span class="_ _0"></span>ed<span class="_ _3"></span>aż<span class="_ _0"></span>y b<span class="_ _3"></span>r<span class="_ _0"></span>ut<span class="_ _1a"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> [<span class="_ _3"></span>%]<span class="_ _3"></span> =<span class="_ _63"> </span><span class="ff6">7<span class="_ _3"></span>,<span class="_ _3"></span>1<span class="_ _3"></span>%<span class="_ _1f"> </span>5,<span class="_ _3"></span>8<span class="_ _3"></span>%</span></div></div><div class="c xa4 y4ea w77 hbb"><div class="t m1a x5f hb9 y4ec ff8 fs25 fc0 sc0 ls0 ws0">Zysk (<span class="_ _3"></span>s<span class="_ _0"></span>t<span class="_ _1a"></span>r<span class="_ _0"></span>a<span class="_ _0"></span>t<span class="_ _1a"></span>a<span class="_ _0"></span>) <span class="_ _3"></span>ze <span class="_ _3"></span>sprz<span class="_ _0"></span>ed<span class="_ _3"></span>aż<span class="_ _0"></span>y x <span class="_ _3"></span>10<span class="_ _3"></span>0<span class="_ _3"></span> /<span class="_ _3"></span> P<span class="_ _3"></span>rz<span class="_ _0"></span>ych<span class="_ _3"></span>o<span class="_ _3"></span>dy <span class="_ _3"></span>ze </div><div class="t m1a x5f hb9 y4ed ff8 fs25 fc0 sc0 ls0 ws0">sprz<span class="_ _0"></span>ed<span class="_ _3"></span>aż<span class="_ _0"></span>y p<span class="_ _3"></span>r<span class="_ _0"></span>o<span class="_ _3"></span>du<span class="_ _3"></span>kt<span class="_ _1a"></span>ów<span class="_ _1a"></span> <span class="_ _3"></span>oraz<span class="_ _0"></span> t<span class="_ _1a"></span>ow<span class="_ _1a"></span>ar<span class="_ _0"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> i<span class="_ _0"></span> ma<span class="_ _0"></span>t<span class="_ _3"></span>e<span class="_ _1a"></span>r<span class="_ _0"></span>i<span class="_ _c"></span>ał<span class="_ _1"></span>ó<span class="_ _3"></span>w</div></div><div class="c x1 y4ee w78 hbc"><div class="t m1a x5f hb9 y4ef ff8 fs25 fc0 sc0 ls0 ws0">R<span class="_ _0"></span>e<span class="_ _3"></span>nt<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>no<span class="_ _3"></span>ść <span class="_ _3"></span>sprz<span class="_ _0"></span>ed<span class="_ _3"></span>aż<span class="_ _0"></span>y n<span class="_ _3"></span>e<span class="_ _3"></span>t<span class="_ _1a"></span>t<span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>(ROS<span class="_ _3"></span>)<span class="_ _3"></span>[%<span class="_ _3"></span>] </div><div class="t m1a x5f hb9 y4f0 ff6 fs25 fc0 sc0 ls0 ws0">=</div></div><div class="c x1 y4f1 w79 hbd"><div class="t m1a xa5 hb9 y4f2 ff6 fs25 fc0 sc0 ls0 ws0">7<span class="_ _3"></span>,5<span class="_ _3"></span>%<span class="_ _1f"> </span>4,<span class="_ _3"></span>5<span class="_ _3"></span>%</div></div><div class="c xa4 y4f1 w77 hbe"><div class="t m1a x5f hb9 y4ec ff6 fs25 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>yni<span class="_ _0"></span>k fi<span class="_ _0"></span>nansow<span class="_ _1a"></span>y <span class="_ _3"></span>ne<span class="_ _3"></span>t<span class="_ _1a"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> x <span class="_ _3"></span>10<span class="_ _3"></span>0<span class="_ _3"></span> /<span class="_ _3"></span> <span class="_ _3"></span>Prz<span class="_ _0"></span>ych<span class="_ _3"></span>o<span class="_ _3"></span>dy <span class="_ _3"></span>ze </div><div class="t m1a x5f hb9 y4f3 ff8 fs25 fc0 sc0 ls0 ws0">sprz<span class="_ _0"></span>ed<span class="_ _3"></span>aż<span class="_ _0"></span>y p<span class="_ _3"></span>r<span class="_ _0"></span>o<span class="_ _3"></span>du<span class="_ _3"></span>kt<span class="_ _1a"></span>ów<span class="_ _1a"></span>,<span class="_ _3"></span> t<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>ów<span class="_ _1a"></span> i<span class="_ _0"></span> mat<span class="_ _3"></span>e<span class="_ _3"></span>ri<span class="_ _c"></span>ał<span class="_ _1"></span>ó<span class="_ _3"></span>w</div></div><div class="c x1 y4f4 w78 hbf"><div class="t m1a x5f hb9 y4f5 ff8 fs25 fc0 sc0 ls0 ws0">R<span class="_ _0"></span>e<span class="_ _3"></span>nt<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>no<span class="_ _3"></span>ść <span class="_ _3"></span>ma<span class="_ _0"></span>j<span class="_ _0"></span>ąt<span class="_ _3"></span>ku <span class="_ _3"></span>(<span class="_ _3"></span>A<span class="_ _3"></span>kt<span class="_ _1a"></span>yw<span class="_ _1a"></span>ó<span class="_ _3"></span>w<span class="_ _3"></span>)<span class="_ _3"></span> <span class="_ _3"></span>(ROA<span class="_ _1a"></span>) </div><div class="t m1a x5f hb9 y4f6 ff6 fs25 fc0 sc0 ls0 ws0">=</div></div><div class="c x1 y4f7 w20 hc0"><div class="t m1a xa5 hb9 y4f8 ff6 fs25 fc0 sc0 ls0 ws0">5<span class="_ _3"></span>,5<span class="_ _3"></span>%<span class="_ _1f"> </span>3,<span class="_ _3"></span>5<span class="_ _3"></span>%</div></div><div class="c xa4 y4f7 w77 hc1"><div class="t m1a x5f hb9 y4f9 ff6 fs25 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>yni<span class="_ _0"></span>k fi<span class="_ _0"></span>nansow<span class="_ _1a"></span>y <span class="_ _3"></span>ne<span class="_ _3"></span>t<span class="_ _1a"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> x <span class="_ _3"></span>10<span class="_ _3"></span>0<span class="_ _3"></span> /<span class="_ _3"></span> <span class="_ _3"></span>(S<span class="_ _3"></span>uma b<span class="_ _3"></span>i<span class="_ _c"></span>l<span class="_ _0"></span>a<span class="_ _0"></span>nsow<span class="_ _1a"></span>a n<span class="_ _3"></span>a<span class="_ _0"></span> </div><div class="t m1a x5f hb9 y4fa ff8 fs25 fc0 sc0 ls0 ws0">po<span class="_ _3"></span>c<span class="_ _3"></span>zą<span class="_ _0"></span>t<span class="_ _3"></span>e<span class="_ _1a"></span>k o<span class="_ _3"></span>kresu <span class="_ _3"></span>+<span class="_ _c"></span> <span class="_ _3"></span>Su<span class="_ _3"></span>ma<span class="_ _0"></span> b<span class="_ _3"></span>i<span class="_ _c"></span>l<span class="_ _0"></span>ans<span class="_ _0"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>a<span class="_ _0"></span> n<span class="_ _3"></span>a<span class="_ _0"></span> ko<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _c"></span>e<span class="_ _3"></span>c<span class="_ _3"></span> </div><div class="t m1a x5f hb9 y4f3 ff6 fs25 fc0 sc0 ls0 ws0">o<span class="_ _3"></span>kr<span class="_ _0"></span>e<span class="_ _3"></span>su)<span class="_ _3"></span> /<span class="_ _3"></span> 2</div></div><div class="c x1 y4fb w20 hc2"><div class="t m1a x5f hb9 y4fc ff8 fs25 fc0 sc0 ls0 ws0">Pł<span class="_ _c"></span>yn<span class="_ _3"></span>no<span class="_ _3"></span>ść <span class="_ _3"></span>I<span class="_ _0"></span> s<span class="_ _0"></span>t<span class="_ _1a"></span>op<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _c"></span>a (<span class="_ _3"></span>bi<span class="_ _0"></span>e<span class="_ _3"></span>żą<span class="_ _0"></span>ca) <span class="_ _3"></span>=<span class="_ _99"> </span><span class="ff6">4,<span class="_ _3"></span>4<span class="_ _27"> </span>3,<span class="_ _3"></span>7</span></div></div><div class="c xa4 y4fb w77 hc3"><div class="t m1a x5f hb9 y4fd ff8 fs25 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>kt<span class="_ _1a"></span>yw<span class="_ _1a"></span>a o<span class="_ _3"></span>brot<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>e<span class="_ _3"></span> o<span class="_ _3"></span>g<span class="_ _3"></span>ó<span class="_ _3"></span>ł<span class="_ _1"></span>e<span class="_ _1a"></span>m -<span class="_ _0"></span> krót<span class="_ _1a"></span>ko<span class="_ _3"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>rmi<span class="_ _c"></span>no<span class="_ _3"></span>w<span class="_ _1a"></span>e<span class="_ _3"></span> </div><div class="t m1a x5f hb9 y4fe ff8 fs25 fc0 sc0 ls0 ws0">rozl<span class="_ _c"></span>i<span class="_ _0"></span>cze<span class="_ _3"></span>ni<span class="_ _0"></span>a<span class="_ _0"></span> mi<span class="_ _0"></span>ę<span class="_ _0"></span>dzyokre<span class="_ _3"></span>sow<span class="_ _1a"></span>e<span class="_ _3"></span>/<span class="_ _3"></span> Z<span class="_ _3"></span>o<span class="_ _3"></span>bo<span class="_ _3"></span>w<span class="_ _1a"></span>i<span class="_ _0"></span>ą<span class="_ _0"></span>z<span class="_ _0"></span>a<span class="_ _0"></span>ni<span class="_ _0"></span>a<span class="_ _0"></span> </div><div class="t m1a x5f hb9 y4ff ff8 fs25 fc0 sc0 ls0 ws0">krót<span class="_ _1a"></span>ko<span class="_ _3"></span>t<span class="_ _3"></span>e<span class="_ _1a"></span>r<span class="_ _0"></span>mi<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e</div></div><div class="c x1 y500 w21 hc0"><div class="t m1a x5f hb9 y501 ff8 fs25 fc0 sc0 ls0 ws0">Pł<span class="_ _c"></span>yn<span class="_ _3"></span>no<span class="_ _3"></span>ść <span class="_ _3"></span>I<span class="_ _0"></span>I<span class="_ _0"></span> s<span class="_ _0"></span>t<span class="_ _3"></span>o<span class="_ _3"></span>p<span class="_ _3"></span>ni<span class="_ _0"></span>a (sz<span class="_ _0"></span>ybka)<span class="_ _3"></span> =<span class="_ _99"> </span><span class="ff6">2,<span class="_ _3"></span>3<span class="_ _27"> </span>1,<span class="_ _3"></span>9</span></div></div><div class="c xa4 y500 w77 hc1"><div class="t m1a x5f hb9 y4f9 ff8 fs25 fc0 sc0 ls0 ws0">A<span class="_ _3"></span>kt<span class="_ _1a"></span>yw<span class="_ _1a"></span>a o<span class="_ _3"></span>brot<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>e<span class="_ _3"></span> o<span class="_ _3"></span>g<span class="_ _3"></span>ó<span class="_ _3"></span>ł<span class="_ _1"></span>e<span class="_ _1a"></span>m -<span class="_ _0"></span> za<span class="_ _0"></span>pas<span class="_ _0"></span>y - </div><div class="t m1a x5f hb9 y502 ff8 fs25 fc0 sc0 ls0 ws0">krót<span class="_ _1a"></span>ko<span class="_ _3"></span>t<span class="_ _3"></span>e<span class="_ _1a"></span>r<span class="_ _0"></span>mi<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>e<span class="_ _1a"></span> rozl<span class="_ _c"></span>i<span class="_ _0"></span>cze<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _c"></span>a mi<span class="_ _0"></span>ę<span class="_ _0"></span>dzyokre<span class="_ _3"></span>s<span class="_ _0"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>e<span class="_ _3"></span>/<span class="_ _3"></span> </div><div class="t m1a x5f hb9 y4f3 ff8 fs25 fc0 sc0 ls0 ws0">Zo<span class="_ _3"></span>b<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>i<span class="_ _c"></span>ąz<span class="_ _0"></span>ani<span class="_ _c"></span>a krót<span class="_ _1a"></span>ko<span class="_ _3"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>rm<span class="_ _0"></span>i<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>e</div></div><div class="c x1 y503 w21 hc0"><div class="t m1a x5f hb9 y504 ff8 fs25 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>ska<span class="_ _0"></span>ź<span class="_ _0"></span>ni<span class="_ _0"></span>k c<span class="_ _3"></span>ykl<span class="_ _c"></span>u<span class="_ _3"></span> n<span class="_ _3"></span>a<span class="_ _0"></span>l<span class="_ _0"></span>eżno<span class="_ _3"></span>ści<span class="_ _0"></span> [<span class="_ _3"></span>dn<span class="_ _3"></span>i<span class="_ _0"></span>] =<span class="_ _d0"> </span><span class="ff6 ls41">60<span class="_ _9c"> </span>58</span></div></div><div class="c xa4 y503 w77 hc1"><div class="t m1a x5f hb9 y4f9 ff8 fs25 fc0 sc0 ls0 ws0">Śre<span class="_ _3"></span>d<span class="_ _3"></span>ni<span class="_ _0"></span> st<span class="_ _3"></span>an n<span class="_ _3"></span>al<span class="_ _c"></span>e<span class="_ _3"></span>żno<span class="_ _3"></span>ści<span class="_ _0"></span> z<span class="_ _0"></span> t<span class="_ _1a"></span>yt<span class="_ _1a"></span>uł<span class="_ _c"></span>u <span class="_ _3"></span>do<span class="_ _3"></span>st<span class="_ _3"></span>aw<span class="_ _1a"></span> x <span class="_ _3"></span>l<span class="_ _c"></span>i<span class="_ _0"></span>czba d<span class="_ _3"></span>ni<span class="_ _0"></span> </div><div class="t m1a x5f hb9 y4fa ff8 fs25 fc0 sc0 ls0 ws0">o<span class="_ _3"></span>kr<span class="_ _0"></span>e<span class="_ _3"></span>su /<span class="_ _3"></span> P<span class="_ _3"></span>rz<span class="_ _0"></span>ych<span class="_ _3"></span>o<span class="_ _3"></span>dy <span class="_ _3"></span>ne<span class="_ _1a"></span>t<span class="_ _3"></span>t<span class="_ _1a"></span>o<span class="_ _3"></span> ze<span class="_ _3"></span> sprz<span class="_ _0"></span>e<span class="_ _3"></span>d<span class="_ _3"></span>a<span class="_ _0"></span>ż<span class="_ _0"></span>y p<span class="_ _3"></span>rod<span class="_ _3"></span>ukt<span class="_ _1a"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> </div><div class="t m1a x5f hb9 y4f3 ff8 fs25 fc0 sc0 ls0 ws0">o<span class="_ _3"></span>r<span class="_ _0"></span>az<span class="_ _0"></span> t<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> i<span class="_ _0"></span> ma<span class="_ _0"></span>t<span class="_ _3"></span>e<span class="_ _1a"></span>r<span class="_ _0"></span>i<span class="_ _c"></span>ał<span class="_ _1"></span>ó<span class="_ _3"></span>w</div></div><div class="c x1 y505 w23 hc4"><div class="t m1a x5f hb9 y506 ff8 fs25 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>ska<span class="_ _0"></span>ź<span class="_ _0"></span>ni<span class="_ _0"></span>k c<span class="_ _3"></span>ykl<span class="_ _c"></span>u<span class="_ _3"></span> za<span class="_ _0"></span>pas<span class="_ _0"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> [<span class="_ _3"></span>dn<span class="_ _3"></span>i<span class="_ _c"></span>]<span class="_ _3"></span> <span class="_ _3"></span>=<span class="_ _5a"> </span><span class="ff6 ls41">97<span class="_ _9c"> </span>89</span></div></div><div class="c xa4 y505 w77 hc5"><div class="t m1a x5f hb9 y507 ff8 fs25 fc0 sc0 ls0 ws0">Śre<span class="_ _3"></span>d<span class="_ _3"></span>ni<span class="_ _0"></span> st<span class="_ _3"></span>an za<span class="_ _0"></span>pasów<span class="_ _1a"></span> x <span class="_ _3"></span>l<span class="_ _c"></span>i<span class="_ _0"></span>c<span class="_ _3"></span>z<span class="_ _0"></span>ba d<span class="_ _3"></span>ni<span class="_ _0"></span> o<span class="_ _3"></span>kresu <span class="_ _3"></span>/ <span class="_ _3"></span>Ko<span class="_ _3"></span>s<span class="_ _0"></span>z<span class="_ _0"></span>t<span class="_ _1a"></span>y </div><div class="t m1a x5f hb9 y4ec ff8 fs25 fc0 sc0 ls0 ws0">sprz<span class="_ _0"></span>ed<span class="_ _3"></span>anyc<span class="_ _3"></span>h <span class="_ _3"></span>pro<span class="_ _3"></span>du<span class="_ _3"></span>kt<span class="_ _1a"></span>ów<span class="_ _1a"></span>,<span class="_ _3"></span> t<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>ar<span class="_ _0"></span>ów<span class="_ _1a"></span>,<span class="_ _3"></span> mat<span class="_ _3"></span>e<span class="_ _3"></span>ri<span class="_ _c"></span>ał<span class="_ _1"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> +<span class="_ _0"></span> </div><div class="t m1a x5f hb9 y508 ff8 fs25 fc0 sc0 ls0 ws0">ko<span class="_ _3"></span>s<span class="_ _0"></span>z<span class="_ _0"></span>t<span class="_ _1a"></span>y sprz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span>y +<span class="_ _0"></span> ko<span class="_ _3"></span>sz<span class="_ _0"></span>t<span class="_ _3"></span>y o<span class="_ _3"></span>g<span class="_ _3"></span>ó<span class="_ _3"></span>l<span class="_ _c"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> za<span class="_ _0"></span>r<span class="_ _0"></span>z<span class="_ _0"></span>ądu</div></div><div class="c x1 y509 w23 hc6"><div class="t m1a x5f hb9 y50a ff8 fs25 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>ska<span class="_ _0"></span>ź<span class="_ _0"></span>ni<span class="_ _0"></span>k c<span class="_ _3"></span>ykl<span class="_ _c"></span>u<span class="_ _3"></span> zob<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>i<span class="_ _c"></span>ąza<span class="_ _0"></span>ń [<span class="_ _3"></span>d<span class="_ _3"></span>ni<span class="_ _0"></span>] <span class="_ _3"></span>=<span class="_ _48"> </span><span class="ff6 ls41">32<span class="_ _9c"> </span>31</span></div></div><div class="c xa4 y509 w77 hc7"><div class="t m1a x5f hb9 y50b ff8 fs25 fc0 sc0 ls0 ws0">Śre<span class="_ _3"></span>d<span class="_ _3"></span>ni<span class="_ _0"></span> st<span class="_ _3"></span>an zo<span class="_ _3"></span>bo<span class="_ _3"></span>w<span class="_ _1a"></span>i<span class="_ _0"></span>ą<span class="_ _0"></span>z<span class="_ _0"></span>a<span class="_ _0"></span>ń <span class="_ _3"></span>z<span class="_ _0"></span> t<span class="_ _1a"></span>yt<span class="_ _1a"></span>uł<span class="_ _c"></span>u <span class="_ _3"></span>do<span class="_ _3"></span>st<span class="_ _3"></span>aw<span class="_ _1a"></span> x l<span class="_ _0"></span>i<span class="_ _c"></span>c<span class="_ _3"></span>zba d<span class="_ _3"></span>ni<span class="_ _0"></span> </div><div class="t m1a x5f hb9 y4f9 ff8 fs25 fc0 sc0 ls0 ws0">o<span class="_ _3"></span>kr<span class="_ _0"></span>e<span class="_ _3"></span>su /<span class="_ _3"></span> Ko<span class="_ _3"></span>sz<span class="_ _0"></span>t<span class="_ _3"></span>y <span class="_ _3"></span>s<span class="_ _0"></span>przed<span class="_ _3"></span>anyc<span class="_ _3"></span>h <span class="_ _3"></span>pro<span class="_ _3"></span>du<span class="_ _3"></span>kt<span class="_ _1a"></span>ów<span class="_ _1a"></span>,<span class="_ _3"></span> t<span class="_ _1a"></span>o<span class="_ _3"></span>w<span class="_ _1a"></span>a<span class="_ _0"></span>rów<span class="_ _1a"></span>,<span class="_ _3"></span> </div><div class="t m1a x5f hb9 y50c ff8 fs25 fc0 sc0 ls0 ws0">ma<span class="_ _0"></span>t<span class="_ _1a"></span>e<span class="_ _3"></span>r<span class="_ _0"></span>i<span class="_ _c"></span>ał<span class="_ _1"></span>ó<span class="_ _3"></span>w<span class="_ _1a"></span> <span class="_ _3"></span>+<span class="_ _c"></span> <span class="_ _3"></span>ko<span class="_ _3"></span>s<span class="_ _0"></span>z<span class="_ _0"></span>t<span class="_ _1a"></span>y sprz<span class="_ _0"></span>e<span class="_ _3"></span>daż<span class="_ _0"></span>y +<span class="_ _0"></span> ko<span class="_ _3"></span>s<span class="_ _0"></span>zt<span class="_ _3"></span>y o<span class="_ _3"></span>g<span class="_ _3"></span>ó<span class="_ _3"></span>l<span class="_ _c"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> </div><div class="t m1a x5f hb9 y4f3 ff8 fs25 fc0 sc0 ls0 ws0">za<span class="_ _0"></span>r<span class="_ _0"></span>z<span class="_ _0"></span>ą<span class="_ _0"></span>du</div></div><div class="c x1 y50d w7a hb8"><div class="t m1a x5f hb9 y50e ff8 fs25 fc0 sc0 ls0 ws0">W<span class="_ _1a"></span>ska<span class="_ _0"></span>ź<span class="_ _0"></span>ni<span class="_ _0"></span>k o<span class="_ _3"></span>gó<span class="_ _3"></span>l<span class="_ _0"></span>ne<span class="_ _3"></span>g<span class="_ _3"></span>o<span class="_ _3"></span> za<span class="_ _0"></span>dł<span class="_ _c"></span>uże<span class="_ _3"></span>ni<span class="_ _0"></span>a =<span class="_ _db"> </span><span class="ff6">1<span class="_ _3"></span>7,<span class="_ _3"></span>6<span class="_ _3"></span>%<span class="_ _61"> </span>1<span class="_ _3"></span>8<span class="_ _3"></span>,7<span class="_ _3"></span>%<span class="_ _f"> </span></span>S<span class="_ _3"></span>uma bi<span class="_ _0"></span>l<span class="_ _c"></span>anso<span class="_ _3"></span>w<span class="_ _3"></span>a - Kapi<span class="_ _0"></span>t<span class="_ _3"></span>ał<span class="_ _1"></span> w<span class="_ _1a"></span>ł<span class="_ _c"></span>as<span class="_ _0"></span>ny /<span class="_ _3"></span> <span class="_ _3"></span>Su<span class="_ _3"></span>ma<span class="_ _0"></span> b<span class="_ _3"></span>i<span class="_ _c"></span>l<span class="_ _0"></span>a<span class="_ _0"></span>nsow<span class="_ _1a"></span>a</div></div><div class="c x1 y50f w7b hb8"><div class="t m1a x5f hb9 y510 ff8 fs25 fc0 sc0 ls0 ws0">*<span class="_ _3"></span> w<span class="_ _1a"></span>ska<span class="_ _0"></span>ź<span class="_ _0"></span>ni<span class="_ _0"></span>ki<span class="_ _c"></span> u<span class="_ _3"></span>w<span class="_ _1a"></span>zgl<span class="_ _c"></span>ędn<span class="_ _3"></span>i<span class="_ _0"></span>a<span class="_ _0"></span>j<span class="_ _0"></span>ą<span class="_ _0"></span> t<span class="_ _1a"></span>yl<span class="_ _c"></span>ko<span class="_ _3"></span> <span class="_ _3"></span>dzi<span class="_ _c"></span>ał<span class="_ _1"></span>al<span class="_ _c"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>ść ko<span class="_ _3"></span>n<span class="_ _3"></span>t<span class="_ _1a"></span>ynuo<span class="_ _3"></span>w<span class="_ _1a"></span>aną</div></div></div><div class="pi"></div></div>
<div id="pf24" class="pf w0 h0"><div class="pc pc24 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">36<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">roku transakc<span class="_ _3"></span>ji nabycia ww<span class="_ _3"></span>. akcji (co <span class="_ _3"></span>nastąpiło <span class="_ _3"></span>poza <span class="_ _3"></span><span class="ff6">zorganizowa<span class="_ _3"></span>nym systemem <span class="_ _3"></span>obrotu instrume<span class="_ _3"></span>ntami </span></div><div class="t m0 x1 h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">finansowymi, za pośredni<span class="_ _3"></span>ctwem Dom Maklers<span class="_ _3"></span>ki BDM.).<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">Powyższe <span class="_ _3"></span>akcje w<span class="_ _3"></span>łasne Spółki <span class="_ _3"></span>zostały <span class="_ _3"></span>nabyte po <span class="_ _3"></span>jednolit<span class="_ _3"></span>ej cenie <span class="_ _3"></span>12,50 zł<span class="_ _3"></span> za <span class="_ _3"></span>akcję, t<span class="_ _3"></span>j. łącznie <span class="_ _3"></span>za <span class="_ _3"></span>kwotę </div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">32.500.000,00 <span class="_ _1c"></span>zł. <span class="_ _1a"></span>Wart<span class="_ _3"></span>ość <span class="_ _1a"></span>nominalna <span class="_ _1c"></span>jednej <span class="_ _1c"></span>akcji <span class="_ _1c"></span>wynosi <span class="_ _1c"></span>0,41 <span class="_ _1c"></span>zł <span class="_ _1a"></span>za <span class="_ _1c"></span>1 <span class="_ _1c"></span>sztukę. <span class="_ _1a"></span>N<span class="_ _3"></span>abyty <span class="_ _1a"></span>pakiet <span class="_ _1c"></span>stanowi </div><div class="t m0 x1 h8 y205 ff8 fs3 fc0 sc0 ls0 ws0">6,5% <span class="_"> </span>kapitału <span class="_"> </span>zakładowego, <span class="_"> </span>co <span class="_"> </span>odpowiada<span class="ff6"> <span class="_"> </span></span>2.6<span class="_ _3"></span>00.000 <span class="_"> </span>głosów <span class="_"> </span>(6,5%) <span class="_"> </span>na <span class="_ _19"> </span>Walnym <span class="_"> </span>Zgromadzeni<span class="_ _3"></span>u </div><div class="t m0 x1 h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">Akcjonariuszy. <span class="_ _c"></span>Po <span class="_ _0"></span>nabyciu <span class="_ _c"></span>akcji <span class="_ _c"></span>w<span class="_ _3"></span>łasnych <span class="_ _c"></span>w <span class="_ _0"></span>wyniku <span class="_ _c"></span>powyższej <span class="_ _c"></span>transak<span class="_ _3"></span>cji <span class="_ _c"></span>Spółka <span class="_ _0"></span>posiada <span class="_ _c"></span>3.417.267 <span class="_ _c"></span>sztu<span class="_ _3"></span>k </div><div class="t m0 x1 h8 y207 ff8 fs3 fc0 sc0 ls0 ws0">akcji <span class="_ _3"></span>własn<span class="_ _3"></span>ych, <span class="_ _3"></span>stanowią<span class="_ _3"></span>cych <span class="_ _3"></span>8,<span class="_ _3"></span>54% <span class="_ _3"></span>kapitału <span class="_ _1a"></span>zakładow<span class="_ _3"></span>ego, <span class="_ _3"></span>co <span class="_ _1a"></span>odpowiada <span class="_ _1a"></span>3.417.267 <span class="_ _1a"></span>głosów <span class="_ _3"></span>(8,54<span class="_ _3"></span>%) </div><div class="t m0 x1 h8 y208 ff6 fs3 fc0 sc0 ls0 ws0">na Walnym Zgromadzeni<span class="_ _3"></span>u Akcjonariuszy.<span class="_ _3"></span> </div><div class="t m0 x4e h11 y511 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> </span></div><div class="t m2 x38 h10 y511 ff8 fs7 fc0 sc0 ls0 ws0">Pomoc <span class="_ _e"> </span>dla <span class="_ _14"> </span>sektorów<span class="_ _3"></span> <span class="_ _e"> </span>energochło<span class="_ _3"></span>nnych<span class="ff6"> </span>zwią<span class="_ _3"></span>zana <span class="_ _e"> </span>z <span class="_ _14"> </span>nagłymi <span class="_ _14"> </span>wzrostami <span class="_ _14"> </span>cen <span class="_ _e"> </span>ga<span class="_ _3"></span>zu <span class="_ _e"> </span>i <span class="_ _e"> </span>e<span class="_ _3"></span>nergii </div><div class="t m2 x38 h10 y228 ff6 fs7 fc0 sc0 ls0 ws0">elektrycznej </div><div class="t m0 x1 h8 y229 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y22a ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _3a"> </span>dniu <span class="_ _3a"> </span>22 <span class="_ _3a"> </span>lutego <span class="_ _d"> </span>2023 <span class="_ _3a"> </span>roku <span class="_ _3a"> </span>Spółka <span class="_ _3a"> </span>złoż<span class="_ _3"></span>yła <span class="_ _3b"> </span>w<span class="_ _3"></span>niosek <span class="_ _3b"> </span>w <span class="_ _d"> </span>programie <span class="_ _3a"> </span>„Pomoc <span class="_ _3a"> </span>dla <span class="_ _3a"> </span>sektorów<span class="_ _3"></span> </div><div class="t m0 x1 h8 y22b ff8 fs3 fc0 sc0 ls0 ws0">energochłonnych<span class="ff6"> </span>zwią<span class="_ _3"></span>zana z nagłymi wzrostam<span class="_ _3"></span>i cen gazu i energii ele<span class="_ _3"></span>ktrycznej”.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y22c ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _13"> </span>dniu <span class="_ _13"> </span>9 <span class="_ _13"> </span>ma<span class="_ _3"></span>rca <span class="_ _13"> </span>2023 <span class="_ _13"> </span>ro<span class="_ _3"></span>ku <span class="_ _13"> </span><span class="ff8">Spół<span class="_ _3"></span>ka <span class="_ _11"> </span>otr<span class="_ _3"></span>zymała <span class="_ _13"> </span>informa<span class="_ _3"></span>cję <span class="_ _11"> </span>o <span class="_ _17"> </span>decyzji <span class="_ _13"> </span>Narodow<span class="_ _3"></span>ego <span class="_ _13"> </span>Funduszu <span class="_ _13"> </span>Oc<span class="_ _3"></span>hrony </span></div><div class="t m0 x1 h8 y512 ff8 fs3 fc0 sc0 ls0 ws0">Środowiska <span class="_ _17"> </span>i <span class="_ _17"> </span>Gospodarki<span class="_ _3"></span> <span class="_ _13"> </span>Wodnej<span class="_ _3"></span> <span class="_ _13"> </span>o <span class="_ _17"> </span>przyz<span class="_ _3"></span>naniu <span class="_ _13"> </span>Spółce<span class="_ _3"></span> <span class="_ _13"> </span>jednorazowe<span class="_ _3"></span>go <span class="_ _13"> </span>dofi<span class="_ _3"></span>nansowania <span class="_ _13"> </span>w<span class="_ _3"></span> <span class="_ _13"> </span>wysok<span class="_ _3"></span>ości </div><div class="t m0 x1 h8 y513 ff6 fs3 fc0 sc0 ls0 ws0">10.069 <span class="_ _1a"></span><span class="ff8">t<span class="_ _3"></span>ys. <span class="_ _1a"></span>zł <span class="_ _1c"></span>w <span class="_ _1c"></span>ramach <span class="_ _1c"></span>programu. <span class="_ _1c"></span></span>W <span class="_ _1c"></span>dniu <span class="_ _1c"></span>16 <span class="_ _1c"></span>marca <span class="_ _1c"></span>2023 <span class="_ _1a"></span>ro<span class="_ _3"></span>ku <span class="_ _1c"></span><span class="ff8">kwota <span class="_ _1c"></span>dofinan<span class="_ _3"></span>sowania <span class="_ _1a"></span>wpł<span class="_ _3"></span>ynęła <span class="_ _1a"></span>na </span></div><div class="t m0 x1 h8 y514 ff6 fs3 fc0 sc0 ls0 ws0">konto <span class="_ _1a"></span><span class="ff8">Spółki. <span class="_ _1a"></span>Spółka <span class="_ _3"></span>r<span class="_ _3"></span>ozpozna <span class="_ _1a"></span>otrzymane <span class="_ _1a"></span>dofinansow<span class="_ _3"></span>anie <span class="_ _3"></span>zgod<span class="_ _3"></span>nie <span class="_ _3"></span>z<span class="_ _3"></span> <span class="_ _3"></span>MSR <span class="_ _1a"></span>20 <span class="_ _1a"></span>pkt. <span class="_ _1a"></span>20 <span class="_ _1a"></span>jako <span class="_ _3"></span>prz<span class="_ _3"></span>ychód <span class="_ _1a"></span>w </span></div><div class="t m0 x1 h8 y515 ff8 fs3 fc0 sc0 ls0 ws0">okresie, w którym stała<span class="_ _3"></span> się należna.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y516 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _14"> </span>dniu <span class="_ _3b"> </span>8 <span class="_ _14"> </span><span class="ff8">listo<span class="_ _3"></span>pada <span class="_ _3b"> </span>2023 <span class="_ _14"> </span>roku <span class="_ _3b"> </span>Spółka <span class="_ _14"> </span>złoż<span class="_ _3"></span>yła <span class="_ _14"> </span>wniosek <span class="_ _3b"> </span>w <span class="_ _14"> </span>prog<span class="_ _3"></span>ramie <span class="_ _14"> </span>„P<span class="_ _3"></span>omoc <span class="_ _14"> </span>dla<span class="_ _3"></span> <span class="_ _14"> </span>sektorów<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y517 ff8 fs3 fc0 sc0 ls0 ws0">energochłonnych<span class="ff6"> </span>zwią<span class="_ _3"></span>zana z nagłymi wzrostam<span class="_ _3"></span>i cen gazu i energii ele<span class="_ _3"></span>ktrycznej<span class="_ _3"></span><span class="ff6"> w 2023 r.</span><span class="ls42">”.<span class="_ _3"></span></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y518 ff6 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"></span>dniu <span class="_ _1a"></span><span class="ls4">19</span> <span class="_ _1a"></span>gr<span class="_ _3"></span>udnia <span class="_ _1a"></span>2023 <span class="_ _1a"></span>ro<span class="_ _3"></span>ku <span class="_ _1a"></span><span class="ff8">Spółka <span class="_ _1a"></span>otrzyma<span class="_ _3"></span>ła <span class="_ _1a"></span>informację <span class="_ _1a"></span>o <span class="_ _1c"></span>decyzji <span class="_ _1a"></span>Narodowe<span class="_ _3"></span>go <span class="_ _1a"></span>Funduszu <span class="_ _1a"></span>Ochrony<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y519 ff8 fs3 fc0 sc0 ls0 ws0">Środowiska <span class="_ _17"> </span>i <span class="_ _17"> </span>Gospodarki<span class="_ _3"></span> <span class="_ _13"> </span>Wodnej<span class="_ _3"></span> <span class="_ _13"> </span>o <span class="_ _17"> </span>przyz<span class="_ _3"></span>naniu <span class="_ _13"> </span>Spółce<span class="_ _3"></span> <span class="_ _13"> </span>jednorazowe<span class="_ _3"></span>go <span class="_ _13"> </span>dofi<span class="_ _3"></span>nansowania <span class="_ _13"> </span>w<span class="_ _3"></span> <span class="_ _13"> </span>wysok<span class="_ _3"></span>ości </div><div class="t m0 x1 h8 y51a ff6 fs3 fc0 sc0 ls0 ws0">3.121 <span class="_ _1a"></span><span class="ff8">ty<span class="_ _3"></span>s. <span class="_ _1a"></span>zł <span class="_ _1c"></span>w <span class="_ _1a"></span>ra<span class="_ _3"></span>mach <span class="_ _1a"></span>programu. <span class="_ _1c"></span></span>W <span class="_ _1c"></span>dniu <span class="_ _1c"></span>29 <span class="_ _1a"></span>grud<span class="_ _3"></span>nia <span class="_ _1c"></span>2023 <span class="_ _1a"></span>roku <span class="_ _1c"></span><span class="ff8">kwota <span class="_ _1c"></span>dofinansowania <span class="_ _1c"></span>wpłynęła <span class="_ _1c"></span>na </span></div><div class="t m0 x1 h8 y51b ff6 fs3 fc0 sc0 ls0 ws0">konto <span class="_ _1a"></span><span class="ff8">Spółki. <span class="_ _1c"></span>Spółka <span class="_ _1c"></span>rozpozna<span class="_ _3"></span><span class="ls23">ła</span></span> <span class="_ _1a"></span><span class="ff8">otrzyma<span class="_ _3"></span>ne <span class="_ _1a"></span>dofinansow<span class="_ _3"></span>anie <span class="_ _1a"></span>zgodnie <span class="_ _1c"></span>z <span class="_ _1c"></span>MSR <span class="_ _1a"></span>20 <span class="_ _1c"></span>pkt. <span class="_ _1a"></span>20 <span class="_ _1c"></span>jako <span class="_ _1a"></span>przyc<span class="_ _3"></span>hód </span></div><div class="t m0 x1 h8 y51c ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">okresie, w którym stał<span class="_ _3"></span>a się należna.<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y51d ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x11 hf y51e ff9 fs3 fc3 sc0 ls2 ws0">12.12.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Oc<span class="_ _3"></span>ena <span class="_ _3"></span>czynników<span class="_ _3"></span> <span class="_ _3"></span>i <span class="_ _3"></span>ni<span class="_ _3"></span>etypowych <span class="_ _3"></span>zdarz<span class="_ _3"></span>eń <span class="_ _3"></span>mającyc<span class="_ _3"></span>h <span class="_ _3"></span>wpływ <span class="_ _1a"></span>na <span class="_ _1a"></span>działalność </span></span></div><div class="t m0 x4d h8 y51f ff5 fs3 fc3 sc0 ls0 ws0">emitenta <span class="_ _11"></span>oraz <span class="_ _11"></span>sprawoz<span class="_ _3"></span>danie <span class="_ _1c"></span>finans<span class="_ _3"></span>owe <span class="_ _11"> </span><span class="ff7">za <span class="_ _11"> </span>ro<span class="_ _3"></span>k <span class="_ _1c"></span>obrotowy,<span class="_ _3"></span> <span class="_ _1c"></span>z <span class="_ _11"></span>określ<span class="_ _3"></span>eniem </span></div><div class="t m0 x4d h8 y520 ff7 fs3 fc3 sc0 ls0 ws0">stopnia <span class="_ _1c"></span>wpływ<span class="_ _3"></span>u <span class="_ _1c"></span>tych <span class="_ _1c"></span>cz<span class="_ _3"></span>ynników <span class="_ _1c"></span>lub <span class="_ _1c"></span>niet<span class="_ _3"></span>ypowych <span class="_ _1c"></span>zdarzeń <span class="_ _11"></span>na <span class="_ _1c"></span>osiągnięt<span class="_ _3"></span>e </div><div class="t m0 x4d h8 y521 ff5 fs3 fc3 sc0 ls0 ws0">wyniki </div><div class="t m0 x1 h8 y522 ff6 fs3 fc0 sc0 ls0 ws0">Rok <span class="_ _d"> </span>2023 <span class="_ _d"> </span><span class="ff8">upłynął <span class="_ _d"> </span>pod <span class="_ _d"> </span>znakiem <span class="_ _d"> </span>kontynuacji <span class="_ _d"> </span>działa<span class="_ _3"></span>ń <span class="_ _d"> </span>wojennych <span class="_ _3a"> </span>na <span class="_ _d"> </span>te<span class="_ _3"></span>renie <span class="_ _d"> </span>Ukrainy, <span class="_ _d"> </span>mimo </span></div><div class="t m0 x1 h8 y523 ff8 fs3 fc0 sc0 ls0 ws0">niesprzyjających <span class="_ _1a"></span>warunków <span class="_ _1a"></span>d<span class="_ _3"></span><span class="ff6 ls9">la<span class="ls0"> <span class="_ _3"></span></span></span>rozwoju <span class="_ _1a"></span>biznesu <span class="_ _1a"></span>oraz <span class="_ _3"></span>s<span class="_ _3"></span>porej <span class="_ _3"></span>niestabiln<span class="_ _3"></span>ości <span class="_ _3"></span>go<span class="_ _3"></span>spodarczej <span class="_ _1a"></span>Grupa <span class="_ _3"></span>Lentex </div><div class="t m0 x1 h8 y524 ff8 fs3 fc0 sc0 ls0 ws0">utrzymała <span class="_ _11"> </span>na <span class="_ _13"> </span>porównywalnym <span class="_ _13"> </span>poziomie <span class="_ _13"> </span><span class="ff6">prz<span class="_ _3"></span>ychod</span>y <span class="_ _11"></span>wynikające <span class="_ _13"> </span>ze <span class="_ _13"> </span>współpracy <span class="_ _13"> </span>z <span class="_ _11"> </span>pa<span class="_ _3"></span>rtnerami <span class="_ _11"></span>z <span class="_ _11"> </span>t<span class="_ _3"></span>erenu </div><div class="t m0 x1 h8 y525 ff6 fs3 fc0 sc0 ls0 ws0">Ukrainy. <span class="_ _1b"> </span><span class="ff8">Dodatkow<span class="_ _3"></span>o <span class="_ _18"> </span>zazna<span class="_ _3"></span>czyć <span class="_ _1b"> </span>należy, <span class="_ _1b"> </span>że <span class="_ _1b"> </span>każdorazo<span class="_ _3"></span>wa <span class="_ _1b"> </span>sprzedaż <span class="_ _1b"> </span>do <span class="_ _1b"> </span>kontrahe<span class="_ _3"></span>ntów <span class="_ _18"> </span>z <span class="_ _1b"> </span>tere<span class="_ _3"></span>nu <span class="_ _18"> </span>Ros<span class="_ _3"></span>ji </span></div><div class="t m0 x1 h8 y526 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">Białorusi jest analizowana szczególnie pod kąt<span class="_ _3"></span>em zgodności z obowiązując<span class="_ _3"></span>ymi w momencie sprzedaży </span></div><div class="t m0 x1 h8 y527 ff6 fs3 fc0 sc0 ls0 ws0">przepisami <span class="_ _c"></span>praw<span class="_ _3"></span>a. <span class="_ _c"></span>Przeprowadzona <span class="_ _c"></span>dywe<span class="_ _3"></span>rsyfikacja <span class="_ _c"></span>dost<span class="_ _3"></span>a<span class="ff8">wców <span class="_ _0"></span>w <span class="_ _1"></span>poprzedni<span class="_ _3"></span>ch <span class="_ _c"></span>latach <span class="_ _c"></span>powoduj<span class="_ _3"></span><span class="ff6 ls43">e,<span class="ls0"> <span class="_ _c"></span><span class="ff8">iż <span class="_ _c"></span>Grupa </span></span></span></span></div><div class="t m0 x1 h8 y528 ff8 fs3 fc0 sc0 ls0 ws0">nie <span class="_ _1b"> </span>posiada <span class="_ _1b"> </span>kluczowych <span class="_ _1b"> </span>dostawców <span class="_ _1b"> </span>zlokalizow<span class="_ _3"></span>anych <span class="_ _1b"> </span>w <span class="_ _1b"> </span>rejonie <span class="_ _1b"> </span>działań <span class="_ _1b"> </span>wojennych <span class="_ _1b"> </span>jak <span class="_ _1b"> </span>również <span class="_ _1b"> </span>nie </div></div></div><div class="pi"></div></div>
<div id="pf25" class="pf w0 h0"><div class="pc pc25 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">37<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">posiada <span class="_ _1c"></span>w <span class="_ _1c"></span>tym <span class="_ _1c"></span>obszarze <span class="_ _1c"></span>in<span class="_ _3"></span>westycji <span class="_ _1a"></span>i <span class="_ _11"></span>jednostek <span class="_ _1c"></span>zależn<span class="_ _3"></span>ych. <span class="_ _1a"></span>P<span class="_ _3"></span>ośrednim <span class="_ _1c"></span>skutkiem <span class="_ _1c"></span>dzia<span class="_ _3"></span>łań <span class="_ _1c"></span>wojennych <span class="_ _1c"></span>są </div><div class="t m0 x1 h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">zmiany cen<span class="_ _3"></span>, <span class="ff8">które <span class="_ _3"></span>wystąpił<span class="_ _3"></span>y na <span class="_ _3"></span>rynku <span class="_ _3"></span></span>energii <span class="_ _3"></span>elektrycznej <span class="_ _3"></span><span class="ls9">i <span class="_ _3"></span></span>gazu <span class="_ _3"></span>ziemnego<span class="ls14">. <span class="_ _3"></span></span>W ro<span class="_ _3"></span>ku 2023 <span class="_ _3"></span>Grupa <span class="_ _3"></span>w <span class="_ _3"></span>tym </div><div class="t m0 x1 h8 ye3 ff6 fs3 fc0 sc0 ls0 ws0">zakresie <span class="_ _1c"></span><span class="ff8">odnotow<span class="_ _3"></span>ała <span class="_ _1c"></span>spadek <span class="_ _11"></span>cen <span class="_ _1c"></span>r/r, <span class="_ _1c"></span>jed<span class="_ _3"></span>nakże <span class="_ _1c"></span>w <span class="_ _1c"></span>pe<span class="_ _3"></span>rspektywie <span class="_ _1c"></span>refere<span class="_ _3"></span>ncji <span class="_ _1c"></span>do <span class="_ _1c"></span>rok<span class="_ _3"></span>u <span class="_ _1c"></span>2021 <span class="_ _1c"></span>(okres <span class="_ _11"></span>przed </span></div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">wybuchem <span class="_ _3"></span>wojny) jed<span class="_ _3"></span>nostkowe <span class="_ _3"></span>ceny energii <span class="_ _3"></span>elektryczn<span class="_ _3"></span>ej oraz <span class="_ _3"></span>gazu <span class="_ _3"></span>zmiennego utr<span class="_ _3"></span>zymują się <span class="_ _3"></span>nadal <span class="_ _3"></span>na </div><div class="t m0 x1 h8 y205 ff6 fs3 fc0 sc0 ls0 ws0">wysokim <span class="_ _0"></span>poziomie<span class="ff8">. <span class="_ _0"></span>Z <span class="_ _c"></span>uwagi<span class="_ _3"></span> <span class="_ _0"></span>na <span class="_ _c"></span>powyż<span class="_ _3"></span>sze <span class="_ _0"></span><span class="ff6">s<span class="ff8">półka <span class="_ _0"></span>„<span class="ff6">Lentex</span>”<span class="ff6"> <span class="_ _0"></span>S.A <span class="_ _0"></span>w <span class="_ _c"></span><span class="ff8">dniu<span class="_ _3"></span> <span class="_ _c"></span>22 <span class="_ _0"></span>lutego <span class="_ _0"></span>2023 <span class="_ _0"></span>roku <span class="_ _0"></span>Spółka <span class="_ _c"></span>złożyła<span class="_ _3"></span> </span></span></span></span></span></div><div class="t m0 x1 h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">wniosek <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>programie <span class="_ _1a"></span>„Pomoc <span class="_ _1a"></span>dla <span class="_ _1a"></span>sektorów <span class="_ _3"></span>e<span class="_ _3"></span>nergochłonnych <span class="_ _1a"></span>związana <span class="_ _1a"></span>z <span class="_ _3"></span>nagłymi <span class="_ _1a"></span>wzrostami <span class="_ _1a"></span>cen <span class="_ _3"></span>ga<span class="_ _3"></span>zu </div><div class="t m0 x1 h8 y207 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">energii <span class="_ _1a"></span>elektrycznej”. <span class="_ _3"></span>W <span class="_ _1a"></span>dniu <span class="_ _1a"></span>16 <span class="_ _3"></span>m<span class="_ _3"></span>arca <span class="_ _3"></span>2023 <span class="_ _1a"></span>roku <span class="_ _1a"></span>kwota <span class="_ _1a"></span>dofinansowania <span class="_ _1a"></span>w <span class="_ _3"></span>wysokoś<span class="_ _3"></span>ci <span class="_ _3"></span>10.069 <span class="_ _1a"></span>tys. <span class="_ _3"></span>zł<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y208 ff8 fs3 fc0 sc0 ls0 ws0">wpłynęła <span class="_ _1c"></span>na <span class="_ _1c"></span>kont<span class="ff6">o <span class="_ _1c"></span></span>Spółki. <span class="_ _1c"></span>W <span class="_ _1c"></span>dniu <span class="_ _1c"></span>8 <span class="_ _1a"></span>listopa<span class="_ _3"></span>da <span class="_ _1c"></span>2023 <span class="_ _1a"></span>r<span class="_ _3"></span>oku <span class="_ _1a"></span>„Le<span class="_ _3"></span>ntex” <span class="_ _1c"></span>S.A. <span class="_ _1a"></span>złożyła<span class="_ _3"></span> <span class="_ _1c"></span>wniosek <span class="_ _1c"></span>w <span class="_ _1a"></span>P<span class="_ _3"></span>rogramie </div><div class="t m0 x1 h8 y209 ff8 fs3 fc0 sc0 ls0 ws0">„Pomoc <span class="_ _c"></span>dla<span class="_ _3"></span> <span class="_ _c"></span>przemysł<span class="_ _3"></span>u <span class="_ _c"></span>energochłonnego<span class="_ _3"></span> <span class="_ _c"></span>związana <span class="_ _0"></span>z <span class="_ _c"></span>cenami <span class="_ _0"></span>gazu <span class="_ _c"></span>ziem<span class="_ _3"></span>nego <span class="_ _c"></span>i <span class="_ _c"></span>e<span class="_ _3"></span>nergii <span class="_ _0"></span>elektrycznej <span class="_ _c"></span>w <span class="_ _0"></span>2023 </div><div class="t m0 x1 h8 y20a ff8 fs3 fc0 sc0 ls0 ws0">r.”<span class="ff6">. <span class="_ _3"></span></span>W <span class="_ _3"></span>dniu <span class="_ _1a"></span>29 <span class="_ _3"></span>grudnia <span class="_ _3"></span>202<span class="_ _3"></span>3 <span class="_ _3"></span>roku <span class="_ _3"></span>kwota <span class="_ _1a"></span>dofinansowania <span class="_ _3"></span>w <span class="_ _1a"></span>wysokości <span class="_ _3"></span>3.121 <span class="_ _3"></span>tys.<span class="_ _3"></span> <span class="_ _3"></span>zł <span class="_ _3"></span>wpłynęła <span class="_ _1a"></span>na <span class="_ _3"></span>kont<span class="_ _3"></span><span class="ff6">o </span></div><div class="t m0 x1 h8 y20b ff8 fs3 fc0 sc0 ls0 ws0">Spółki<span class="ff6">. </span></div><div class="t m0 x1 h8 y22a ff8 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _17"> </span>wystąpiły <span class="_ _18"> </span>czynniki <span class="_ _17"> </span>o <span class="_ _17"> </span>c<span class="_ _3"></span>harakterze <span class="_ _17"> </span>nietypowym<span class="_ _3"></span> <span class="_ _17"> </span>mające <span class="_ _17"> </span>w<span class="_ _3"></span>pływ <span class="_ _17"> </span>na <span class="_ _17"> </span>osią<span class="_ _3"></span>gnięte <span class="_ _17"> </span>przez <span class="_ _18"> </span>Grupę <span class="_ _17"> </span>wyniki </div><div class="t m0 x1 h8 y22b ff6 fs3 fc0 sc0 ls0 ws0">finansowe. </div><div class="t m0 x11 hf y529 ff9 fs3 fc3 sc0 ls2 ws0">12.13.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">P<span class="_ _3"></span><span class="ff7">rzewidywany rozwój </span>G<span class="_ _3"></span>rupy  </span></span></div><div class="t m0 x1 h8 y52a ff7 fs3 fc0 sc0 ls0 ws0">„Lentex” S.A. –<span class="ff5"> </span>j<span class="_ _3"></span>ednostka dominująca<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y52b ff8 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"> </span>z<span class="_ _3"></span> <span class="_ _11"> </span>s<span class="_ _3"></span>ukcesem <span class="_ _13"> </span>zakońc<span class="_ _3"></span>zyła <span class="_ _11"></span>działa<span class="_ _3"></span>nia <span class="_ _11"></span>inwest<span class="_ _3"></span>ycyjne <span class="_ _13"> </span>planowane <span class="_ _13"> </span>na <span class="_ _13"> </span>rok<span class="_ _3"></span> <span class="_ _11"></span>202<span class="_ _3"></span>3. <span class="_ _11"> </span>Główn<span class="_ _3"></span>ym <span class="_ _11"> </span>celem<span class="_ _3"></span> <span class="_ _11"></span>ich </div><div class="t m0 x1 h8 y166 ff8 fs3 fc0 sc0 ls0 ws0">realizacji <span class="_ _14"> </span>było <span class="_ _14"> </span>zwiększeni<span class="_ _3"></span>e <span class="_ _14"> </span>bezpieczeństwa <span class="_ _14"> </span>cyfrowe<span class="_ _3"></span>go <span class="_ _e"> </span>Spółki<span class="_ _3"></span> <span class="_ _e"> </span>dzię<span class="_ _3"></span>ki <span class="_ _e"> </span>mo<span class="_ _3"></span>dernizacji <span class="_ _e"> </span>i<span class="_ _3"></span> <span class="_ _e"> </span>rozbud<span class="_ _3"></span>owie </div><div class="t m0 x1 h8 y2bb ff8 fs3 fc0 sc0 ls0 ws0">infrastruktury <span class="_ _10"> </span>telein<span class="_ _3"></span>formatycznej, <span class="_ _10"> </span>jak<span class="_ _3"></span> <span class="_"> </span>również <span class="_ _f"> </span>mode<span class="_ _3"></span>rnizacja <span class="_ _10"> </span>systemów <span class="_ _f"> </span>b<span class="_ _3"></span>ezpieczeństwa <span class="_ _10"> </span>a<span class="_ _3"></span>gregatów </div><div class="t m0 x1 h8 y2bc ff8 fs3 fc0 sc0 ls0 ws0">produkcyjnych <span class="_ _76"> </span>w <span class="_ _76"> </span>celu <span class="_ _76"> </span>da<span class="_ _3"></span>lszego <span class="_ _76"> </span>nieprzerwanego <span class="_ _76"> </span>podnosze<span class="_ _3"></span>nia <span class="_ _76"> </span>bezpieczeństwa <span class="_ _76"> </span>pracowników.<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2bd ff8 fs3 fc0 sc0 ls0 ws0">Dynamicznie zmieniający się <span class="_ _0"></span>rynek sprzedaży, <span class="_ _0"></span>głównie w <span class="_ _0"></span>zakresie potrzeb <span class="_ _0"></span>klientów powoduje, iż <span class="_ _0"></span>Spółka </div><div class="t m0 x1 h8 y52c ff8 fs3 fc0 sc0 ls0 ws0">prowadzi <span class="_ _10"> </span>analizę <span class="_ _f"> </span>potencjalnych <span class="_ _10"> </span>możliwoś<span class="_ _3"></span>ci <span class="_"> </span>dals<span class="_ _3"></span>zego <span class="_ _10"> </span>rozw<span class="_ _3"></span>oju <span class="_"> </span>w <span class="_ _10"> </span>branży <span class="_ _f"> </span>higienicznej <span class="_ _10"> </span>jed<span class="_ _3"></span>nocześnie </div><div class="t m0 x1 h8 y52d ff8 fs3 fc0 sc0 ls0 ws0">obserwując <span class="_ _0"></span>kolejne <span class="_ _c"></span>zm<span class="_ _3"></span>iany <span class="_ _0"></span>zachodzące <span class="_ _0"></span>na <span class="_ _c"></span>rynku <span class="_ _0"></span>produktów <span class="_ _0"></span>„automotive” <span class="_ _0"></span>upatrując <span class="_ _0"></span>możliwość <span class="_ _c"></span>dalsze<span class="_ _3"></span>go </div><div class="t m0 x1 h8 y52e ff8 fs3 fc0 sc0 ls0 ws0">rozwoju również w tym <span class="_ _3"></span>obszarze<span class="_ _3"></span><span class="ff6">.  </span></div><div class="t m0 x1 h8 y52f ff7 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa Ga<span class="_ _3"></span>mrat<span class="ff5"> </span></div><div class="t m0 x14 h11 y530 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">„<span class="_ _3"></span>Gamrat” S.A.<span class="ff6"> </span></span></span></div><div class="t m0 x1 h8 y531 ff6 fs3 fc0 sc0 ls0 ws0">W roku 2024 <span class="ff8">w „Gamra<span class="_ _3"></span>t” S.A. planowane są nastę<span class="_ _3"></span>pujące działania:<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y532 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Intensywna <span class="_ _c"></span>promocja <span class="_ _0"></span>i <span class="_ _1"></span>sprzedaż <span class="_ _0"></span>systemu <span class="_ _1"></span>kompletn<span class="_ _3"></span>ych <span class="_ _c"></span>studni <span class="_ _1"></span>z <span class="_ _0"></span>rur <span class="_ _1"></span>i <span class="_ _c"></span>asort<span class="_ _3"></span>ymentu <span class="_ _c"></span>z <span class="_ _c"></span>PVC <span class="_ _c"></span>o <span class="_ _c"></span>nazwie </span></span></div><div class="t m0 xf h8 y533 ff6 fs3 fc0 sc0 ls0 ws0">handlowej WellGam <span class="_ _3"></span><span class="ff8">oraz systemów<span class="_ _3"></span> odwodnieni liniowych.<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y534 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Rozbudowa i unowocześ<span class="_ _3"></span>nienie parku maszynoweg<span class="_ _3"></span>o (nowa <span class="_ _3"></span>wytłaczarka<span class="ff6">, nowe <span class="_ _3"></span>formy). </span></span></span></div><div class="t m0 x14 h11 y535 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Umacnianie współprac<span class="_ _3"></span>y z nowymi odbiorcami (Norweg<span class="_ _3"></span>ia<span class="_ _3"></span><span class="ff6">, Dania<span class="ls1e">).</span> </span></span></span></div><div class="t m0 x14 h11 y536 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Informatyzacja i automat<span class="_ _3"></span>yzacja procesów sprz<span class="_ _3"></span>edażowych<span class="_ _3"></span><span class="ff6"> i produkcyjnych.<span class="_ _3"></span> </span></span></span></div><div class="t m0 x1 h8 y4ab ff8 fs3 fc0 sc0 ls0 ws0">Posiadane certyfikaty j<span class="_ _0"></span>akości PASS i <span class="_ _0"></span>Nordic <span class="_ _0"></span>Polimar i <span class="_ _0"></span>stanowią przewagę k<span class="_ _0"></span>onkurencyjną Spółki na <span class="_ _0"></span>rynku </div><div class="t m0 x1 h8 y537 ff8 fs3 fc0 sc0 ls0 ws0">oferowanych wyrobów<span class="_ _3"></span>.<span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf26" class="pf w0 h0"><div class="pc pc26 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">38<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">Grupa Ka<span class="_ _3"></span>pitałowa Devorex<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y4a2 ff6 fs3 fc0 sc0 ls0 ws0">W roku 2024 <span class="ff8">w Gr<span class="_ _3"></span>upie Devorex, planowane są nastę<span class="_ _3"></span>pujące działania:<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y2b7 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Umacnianie <span class="_ _54"> </span>poz<span class="_ _3"></span>ycji <span class="_ _54"> </span>lide<span class="_ _3"></span>ra <span class="_ _54"> </span>na <span class="_ _54"> </span>r<span class="_ _3"></span>ynku <span class="_ _54"> </span>bułga<span class="_ _3"></span>rskim <span class="_ _71"> </span>w <span class="_ _54"> </span>sprzedaży<span class="_ _3"></span> <span class="_ _54"> </span>systemó<span class="_ _3"></span>w <span class="_ _54"> </span>rynnowych<span class="_ _1a"></span><span class="ff6"> </span></span></span></div><div class="t m0 xf h8 y71 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">drenażowych.<span class="_ _3"></span></span> </div><div class="t m0 x14 h11 y72 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Rozbudowa i unowocześ<span class="_ _3"></span>nienie parku maszynoweg<span class="_ _3"></span>o (nowa wtryskarka, <span class="_ _3"></span>nowe formy).<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y73 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Umacnianie <span class="_ _1c"></span>współpracy <span class="_ _1c"></span>z <span class="_ _1c"></span>nowymi <span class="_ _1c"></span>odbiorcami <span class="_ _1c"></span>system<span class="_ _3"></span>ów <span class="_ _1a"></span>ry<span class="_ _3"></span>nnowych <span class="_ _1a"></span>i<span class="_ _3"></span> <span class="_ _1a"></span>drenażow<span class="_ _3"></span>ych <span class="_ _1c"></span>Holandia, </span></span></div><div class="t m0 xf h8 y43 ff6 fs3 fc0 sc0 ls0 ws0">Hiszpania <span class="_ _11"></span>i <span class="_ _11"></span>Portugalia. <span class="_ _11"> </span><span class="ff8">Poz<span class="_ _3"></span>yskanie <span class="_ _11"></span>nowych <span class="_ _11"></span>klientów <span class="_ _13"> </span>na <span class="_ _11"> </span>rynku <span class="_ _11"></span>rumuńs<span class="_ _3"></span>kim <span class="_ _1c"></span>(obsł<span class="_ _3"></span>ugiwani <span class="_ _11"></span>przez </span></div><div class="t m0 xf h8 y74 ff8 fs3 fc0 sc0 ls0 ws0">spółkę Devorex Rum<span class="_ _3"></span>unia). <span class="ff6"> </span></div><div class="t m0 x14 h11 y2e0 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Rozwój <span class="_ _0"></span>sprzedaży <span class="_ _0"></span>nowego <span class="_ _0"></span>asortymentu <span class="_ _0"></span>–<span class="ff6"> <span class="_ _0"></span><span class="ff8">produkty <span class="_ _0"></span>Gamrat <span class="_ _0"></span>WPC, <span class="_ _c"></span>uzupełnie<span class="_ _3"></span>nie <span class="_ _c"></span>o<span class="_ _3"></span>ferty <span class="_ _0"></span>systemów </span></span></span></span></div><div class="t m0 xf h8 y2e1 ff8 fs3 fc0 sc0 ls0 ws0">drenażowych.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y538 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff7">„<span class="_ _3"></span>Gamrat WPC” Sp. z o.o.<span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y2b9 ff6 fs3 fc0 sc0 ls0 ws0">W roku 2024 <span class="ff8">planowane są<span class="_ _3"></span> następujące działania<span class="_ _3"></span>:</span> </div><div class="t m0 x14 h11 y2ba ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Inwestycje <span class="_ _11"></span>mające <span class="_ _11"></span>na <span class="_ _11"></span>celu <span class="_ _11"> </span>rozsze<span class="_ _3"></span>rzenie <span class="_ _1c"></span>i <span class="_ _11"></span>uzupeł<span class="_ _3"></span>nienie <span class="_ _1c"></span>a<span class="_ _3"></span>sortymentu <span class="_ _1c"></span>oferow<span class="_ _3"></span>anych <span class="_ _1c"></span>prod<span class="_ _3"></span>uktów </span></span></div><div class="t m0 xf h8 y539 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">elementów uzupełniający<span class="_ _3"></span>ch.</span> </div><div class="t m0 x14 h11 y53a ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Promocja i intensywna sprz<span class="_ _3"></span>edaż deski WPC z moletem<span class="_ _3"></span><span class="ff6"> <span class="_ _3"></span>i deski laminowanej.<span class="_ _3"></span> </span></span></span></div><div class="t m0 x14 h11 y2e3 ffd fs3 fc0 sc0 ls0 ws0">o<span class="ffc"> <span class="_ _35"> </span><span class="ff8">Rozwój <span class="_ _11"></span>sprzedaży<span class="_ _3"></span> <span class="_ _11"></span>na <span class="_ _13"> </span>rynku <span class="_ _11"> </span>kra<span class="_ _3"></span>jowym <span class="_ _11"></span>i <span class="_ _11"> </span>za<span class="_ _3"></span>granicznym <span class="_ _13"> </span>poprzez <span class="_ _11"> </span>poz<span class="_ _3"></span>yskanie <span class="_ _13"> </span>nowych <span class="_ _11"> </span>klie<span class="_ _3"></span>ntów, </span></span></div><div class="t m0 xf h8 y2cf ff8 fs3 fc0 sc0 ls0 ws0">wprowadzenie nowych pr<span class="_ _3"></span>oduktów.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2b0 ff8 fs3 fc0 sc0 ls0 ws0">Wyroby <span class="_ _0"></span>z <span class="_ _c"></span>WPC <span class="_ _0"></span>są <span class="_ _0"></span>idealną <span class="_ _c"></span>al<span class="_ _3"></span>ternatywą <span class="_ _0"></span>dla <span class="_ _c"></span>tra<span class="_ _3"></span>dycyjnych <span class="_ _0"></span>materiałów <span class="_ _0"></span>do <span class="_ _c"></span>krycia <span class="_ _0"></span>tarasów, <span class="_ _0"></span>obrzeży <span class="_ _0"></span>basenów, </div><div class="t m0 x1 h8 y2d1 ff8 fs3 fc0 sc0 ls0 ws0">pomostów, <span class="_ _3"></span>ogrodzeń i <span class="_ _3"></span>doskonale w<span class="_ _3"></span>komponowują się<span class="_ _3"></span> w <span class="_ _3"></span>architekturę n<span class="_ _3"></span>owoczesnych <span class="_ _3"></span>domów, budynk<span class="_ _3"></span>ów </div><div class="t m0 x1 h8 y2d2 ff6 fs3 fc0 sc0 ls0 ws0">i budowli. </div><div class="t m0 x10 hf y53b ff9 fs3 fc3 sc0 ls2 ws0">13.<span class="ffa ls0"> <span class="_ _1b"> </span><span class="ff5">Informacje dodatkow<span class="_ _3"></span>e </span></span></div><div class="t m0 x11 hf y16d ff9 fs3 fc3 sc0 ls2 ws0">13.1.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Informacje o pow<span class="_ _3"></span>iązaniach or<span class="_ _3"></span>ganizacyjnych lub kapita<span class="_ _3"></span>łowych<span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y4a8 ff8 fs3 fc0 sc0 ls0 ws0">„Lentex” <span class="_ _18"> </span>S.A.<span class="_ _3"></span> <span class="_ _18"> </span>jest <span class="_ _1b"> </span>jednost<span class="_ _3"></span>ką <span class="_ _18"> </span>domin<span class="_ _3"></span>ującą <span class="_ _18"> </span>w <span class="_ _1b"> </span>Grupie <span class="_ _1b"> </span>Kapitałow<span class="_ _3"></span>ej <span class="_ _18"> </span>Lentex <span class="_ _18"> </span>i <span class="_ _1b"> </span>w <span class="_ _18"> </span>z<span class="_ _3"></span>wiązku <span class="_ _18"> </span>z <span class="_ _1b"> </span>tym <span class="_ _1b"> </span>Spółka </div><div class="t m0 x1 h8 y16f ff8 fs3 fc0 sc0 ls0 ws0">sporządza również skonsol<span class="_ _3"></span>idowane sprawozda<span class="_ _3"></span>nie finansowe.<span class="_ _3"></span><span class="ff6"> Informacje o Gru<span class="_ _3"></span>pie zawarto w <span class="_ _3"></span>nocie <span class="ls4">1.</span>2. </span></div><div class="t m0 x11 hf y53c ff9 fs3 fc3 sc0 ls2 ws0">13.2.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5">Zdarzenia po dniu bila<span class="_ _3"></span>nsowym<span class="_ _3"></span> </span></span></div><div class="t m0 x14 h11 y53d ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">W <span class="_ _1c"></span>dniu <span class="_ _1c"></span>31 <span class="_ _1c"></span>stycz<span class="_ _3"></span>nia <span class="_ _1a"></span>20<span class="_ _3"></span>24 <span class="_ _1a"></span>r<span class="_ _3"></span>oku <span class="_ _1a"></span>odb<span class="_ _3"></span>yło <span class="_ _1a"></span>się <span class="_ _11"> </span><span class="ff6">Nadzwy<span class="_ _3"></span>czajne <span class="_ _1c"></span>Walne <span class="_ _1c"></span>Zgromadzenie <span class="_ _1c"></span>Akcjonariu<span class="_ _3"></span>szy,<span class="_ _3"></span> </span></span></span></div><div class="t m0 xf h8 y53e ff8 fs3 fc0 sc0 ls0 ws0">podczas <span class="_ _1a"></span>którego <span class="_ _1a"></span>członkowie <span class="_ _1a"></span>Radny <span class="_ _1a"></span>Nadzorczej <span class="_ _1a"></span>złożyli <span class="_ _1a"></span>rezygnacje <span class="_ _1a"></span>z <span class="_ _3"></span>pe<span class="_ _3"></span>łnionych <span class="_ _1a"></span>funkcji. <span class="_ _1a"></span>W <span class="_ _3"></span>tym </div><div class="t m0 xf h8 y53f ff8 fs3 fc0 sc0 ls0 ws0">dniu <span class="_ _1a"></span>został <span class="_ _1a"></span>powoła<span class="_ _3"></span>ny <span class="_ _1a"></span>skład <span class="_ _1a"></span>Ra<span class="_ _3"></span>dy <span class="_ _1a"></span>Nadzorczej <span class="_ _1a"></span>na <span class="_ _1a"></span>nową<span class="_ _3"></span> <span class="_ _1a"></span>wspólna <span class="_ _1a"></span>kadencję: <span class="_ _1c"></span>Pan<span class="_ _3"></span><span class="ff6"> <span class="_ _1a"></span>Janusz <span class="_ _1a"></span>Ma<span class="_ _3"></span>larz, </span></div><div class="t m0 xf h8 y540 ff6 fs3 fc0 sc0 ls0 ws0">Pan Bartosz <span class="ff8">Królew<span class="_ _3"></span>icz</span>, Pan Krzysztof <span class="_ _3"></span><span class="ff8">Wydmański</span>, Pa<span class="_ _3"></span>ni Agata Ka<span class="_ _3"></span>lamarz oraz Pani Olivia Sobik.<span class="_ _3"></span> </div><div class="t m0 x14 h11 y541 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">W <span class="_ _1b"> </span>dniu <span class="_ _18"> </span>1<span class="_ _3"></span>3 <span class="_ _18"> </span>lutego <span class="_ _1b"> </span>2024 <span class="_ _18"> </span>r<span class="_ _3"></span>oku <span class="_ _18"> </span>złożono <span class="_ _18"> </span>wn<span class="_ _3"></span>iosek <span class="_ _18"> </span>w <span class="_ _1b"> </span>ramach <span class="_ _1b"> </span>Programu <span class="_ _18"> </span>„Pomo<span class="_ _3"></span>c <span class="_ _18"> </span>dla<span class="_ _3"></span> <span class="_ _18"> </span>sektorów </span></span></div><div class="t m0 xf h8 y542 ff8 fs3 fc0 sc0 ls0 ws0">energochłonnych <span class="_ _1b"> </span>związana<span class="_ _3"></span> <span class="_ _18"> </span>z <span class="_ _18"> </span>nagł<span class="_ _3"></span>ymi <span class="_ _18"> </span>wzrostam<span class="_ _3"></span>i <span class="_ _18"> </span>cen <span class="_ _1b"> </span>gazu <span class="_ _1b"> </span>ziemnego <span class="_ _1b"> </span>i <span class="_ _18"> </span>energii<span class="_ _3"></span> <span class="_"> </span><span class="ff6">elektrycznej </span></div><div class="t m0 xf h8 y543 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">2023 roku” dotyczący II półrocza<span class="_ _3"></span> roku 2023. . W dniu 22 marca 2024 roku Spółka otrzyma<span class="_ _3"></span>ła </span></div></div></div><div class="pi"></div></div>
<div id="pf27" class="pf w0 h0"><div class="pc pc27 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">39<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xf h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">podpisana <span class="_ _1b"> </span>umowę <span class="_ _1b"> </span>o <span class="_ _19"> </span>udzielenie <span class="_ _1b"> </span>pomo<span class="_ _3"></span>cy <span class="_ _18"> </span>w <span class="_ _1b"> </span>rama<span class="_ _3"></span>ch <span class="_ _1b"> </span>ww. <span class="_ _1b"> </span>programu. <span class="_ _19"> </span>Do <span class="_ _18"> </span>d<span class="_ _3"></span>nia <span class="_ _1b"> </span>zatwierdz<span class="_ _3"></span>enia </div><div class="t m0 xf h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">niniejszego <span class="_ _13"> </span>sprawozdania <span class="_ _13"> </span>kwota <span class="_ _17"> </span>dofinansowania <span class="_ _13"> </span><span class="ff8">w <span class="_ _13"> </span>wysokości <span class="_ _13"> </span>2.982 <span class="_ _13"> </span>tys. <span class="_ _11"> </span>zł<span class="_ _3"></span> <span class="_ _13"> </span>nie <span class="_ _13"> </span>wpłynęła <span class="_ _13"> </span>na </span></div><div class="t m0 xf h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">konto <span class="_ _18"> </span>Spółki. <span class="_ _18"> </span>Spółka <span class="_ _18"> </span>rozp<span class="_ _3"></span>ozna <span class="_ _18"> </span>otrzymane <span class="_ _18"> </span>dofinansow<span class="_ _3"></span>anie <span class="_ _17"> </span>zgodnie<span class="_ _3"></span> <span class="_ _18"> </span>z <span class="_ _18"> </span>MSR <span class="_ _18"> </span>20 <span class="_ _18"> </span>pkt. <span class="_ _18"> </span>20 <span class="_ _18"> </span>jako </div><div class="t m0 xf h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">przychód w okresie, w któr<span class="_ _3"></span>ym stała się należna.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y205 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">W dniu 23 lutego 2024 roku Zarząd „Lentex”<span class="_ _3"></span> S.A. podjął decyzję o zamiarze nabycia 1.400.000 </span></span></div><div class="t m0 xf h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">sztuk <span class="_ _3"></span>a<span class="_ _3"></span>kcji <span class="_ _3"></span>wł<span class="_ _3"></span>asnych <span class="_ _3"></span>Spół<span class="_ _3"></span>ki, <span class="_ _1a"></span>o <span class="_ _3"></span>łączne<span class="_ _3"></span>j <span class="_ _3"></span>wartości<span class="_ _3"></span> <span class="_ _3"></span>nomin<span class="_ _3"></span>alnej <span class="_ _3"></span>17.<span class="_ _3"></span>500.000 <span class="_ _3"></span>zł<span class="_ _3"></span>, <span class="_ _3"></span>stanow<span class="_ _3"></span>iących <span class="_ _3"></span>3,5%<span class="_ _3"></span> </div><div class="t m0 xf h8 y207 ff8 fs3 fc0 sc0 ls0 ws0">kapitału zakładowego Spół<span class="_ _3"></span>ki, po cenie 12,50 zł <span class="_ _3"></span>za jedną a<span class="_ _3"></span>kcję własną Spółki.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 xf h8 y208 ff8 fs3 fc0 sc0 ls0 ws0">Nabycie <span class="_ _3"></span>Akcji <span class="_ _3"></span>Wła<span class="_ _3"></span>snych <span class="_ _3"></span>nastą<span class="_ _3"></span>pi <span class="_ _3"></span>w <span class="_ _3"></span>ram<span class="_ _3"></span>ach <span class="_ _3"></span>upoważnienia <span class="_ _3"></span>udzielonego <span class="_ _1a"></span>Zarządowi <span class="_ _3"></span>na <span class="_ _1a"></span>podstawie </div><div class="t m0 xf h8 y242 ff8 fs3 fc0 sc0 ls0 ws0">Uchwały <span class="_ _1c"></span>Nr <span class="_ _1c"></span>7 <span class="_ _1c"></span>Nadzwyczajnego <span class="_ _1c"></span>Walnego <span class="_ _1c"></span>Zgromadze<span class="_ _3"></span>nia <span class="_ _1a"></span>Spółki<span class="_ _3"></span> <span class="_ _1a"></span>z <span class="_ _1c"></span>dnia <span class="_ _1c"></span>30 <span class="_ _1c"></span>listopada<span class="_ _3"></span> <span class="_ _1a"></span>2022 <span class="_ _1c"></span>roku </div><div class="t m0 xf h8 y243 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">sprawie <span class="_"> </span>upoważnienia<span class="_ _3"></span> <span class="_"> </span>Zarządu <span class="_"> </span>Spółki <span class="_"> </span>do <span class="_"> </span>nabycia <span class="_"> </span>akcji <span class="_"> </span>własnych <span class="_"> </span>„Lentex” <span class="_"> </span>S.A. <span class="_"> </span>Zarz<span class="_ _1a"></span>ąd </span></div><div class="t m0 xf h8 y244 ff8 fs3 fc0 sc0 ls0 ws0">zamierza <span class="_ _1a"></span>dokonać <span class="_ _3"></span>nabycia <span class="_ _1a"></span>Akcji <span class="_ _3"></span>Własnyc<span class="_ _3"></span>h <span class="_ _3"></span>w <span class="_ _3"></span>dr<span class="_ _3"></span>odze <span class="_ _3"></span>zaprosze<span class="_ _3"></span>nia <span class="_ _3"></span>do <span class="_ _3"></span>skła<span class="_ _3"></span>dania <span class="_ _3"></span>ofe<span class="_ _3"></span>rt <span class="_ _3"></span>sprzedaży </div><div class="t m0 xf h8 y20c ff8 fs3 fc0 sc0 ls0 ws0">Akcji własnych, stosownie <span class="_ _3"></span>do treści § 1 ust. 2 lit. g U<span class="_ _3"></span>chwały NWZ.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 xf h8 y20d ff8 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _1a"></span>ogłosił<span class="ff6"> <span class="_ _1c"></span></span>Zaproszenie <span class="_ _1a"></span>do <span class="_ _1c"></span>Składania <span class="_ _1a"></span>Ofert <span class="_ _1c"></span><span class="ff6">w <span class="_ _1a"></span>dniu <span class="_ _1c"></span>19 <span class="_ _1a"></span>marca <span class="_ _1c"></span></span>2024 <span class="_ _1a"></span>roku, <span class="_ _1a"></span>prz<span class="_ _3"></span>ekazując <span class="_ _1a"></span>jego </div><div class="t m0 xf h8 y20e ff8 fs3 fc0 sc0 ls0 ws0">treść do publicznej wiadomości w sposób przewidziany prawe<span class="_ _3"></span>m. Celem n<span class="_ _0"></span>abycia Akcji Własnych </div><div class="t m0 xf h8 y20f ff8 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _11"> </span>ich <span class="_ _13"> </span>umorzenie<span class="_ _3"></span>, <span class="_ _11"> </span>dalsza<span class="_ _3"></span> <span class="_ _11"></span>odsprzeda<span class="_ _3"></span>ż <span class="_ _11"></span>lub <span class="_ _13"> </span>zamiana <span class="_ _13"> </span>(jak <span class="_ _13"> </span>przewiduje <span class="_ _13"> </span>§ <span class="_ _13"> </span>1 <span class="_ _13"> </span>ust. <span class="_ _13"> </span>2 <span class="_ _13"> </span>lit. <span class="_ _13"> </span>i <span class="_ _13"> </span>pkt <span class="_ _11"> </span>1<span class="_ _1a"></span><span class="ff6">-<span class="ls10">3 </span></span></div><div class="t m0 xf h8 y210 ff8 fs3 fc0 sc0 ls0 ws0">Uchwały NWZ). <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y245 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">W <span class="_ _18"> </span>okresie <span class="_ _18"> </span>od <span class="_ _18"> </span>dnia <span class="_ _18"> </span>bilansowego <span class="_ _18"> </span>do <span class="_ _18"> </span>dnia <span class="_ _18"> </span>11 <span class="_ _17"> </span>ma<span class="_ _3"></span>rca <span class="_ _18"> </span>2024 <span class="_ _17"> </span>ro<span class="_ _3"></span>ku <span class="_ _17"> </span>ws<span class="_ _3"></span>kutek <span class="_ _17"> </span>zawa<span class="_ _3"></span>rcia <span class="_ _18"> </span>kolejnych </span></span></div><div class="t m0 xf h8 y246 ff8 fs3 fc0 sc0 ls0 ws0">transakcji <span class="_ _1b"> </span>zakupu <span class="_ _1b"> </span>akcji <span class="_ _1b"> </span>spółki <span class="_ _1b"> </span>„LIBET<span class="_ _3"></span>” <span class="_ _18"> </span>S.A. <span class="_ _1b"> </span>prze<span class="_ _3"></span>z <span class="_ _18"> </span>strony <span class="_ _1b"> </span>Por<span class="_ _3"></span>ozumienia <span class="_ _18"> </span>in<span class="_ _3"></span>dywidualne <span class="_ _1b"> </span>stany </div><div class="t m0 xf h8 y247 ff6 fs3 fc0 sc0 ls0 ws0">posiadania <span class="_ _1c"></span>Ak<span class="_ _3"></span>cji <span class="_ _1c"></span>stron <span class="_ _1c"></span>Po<span class="_ _3"></span>rozumienia<span class="_ _3"></span> <span class="_ _1c"></span><span class="ff8">uległy <span class="_ _1c"></span>zm<span class="_ _3"></span>ianie, <span class="_ _11"></span>natomiast <span class="_ _1c"></span>podle<span class="_ _3"></span>gają <span class="_ _1c"></span>zsum<span class="_ _3"></span>owaniu <span class="_ _1c"></span>w <span class="_ _1c"></span>ten </span></div><div class="t m0 xf h8 y248 ff8 fs3 fc0 sc0 ls0 ws0">sposób, <span class="_ _1c"></span>że<span class="_ _3"></span> <span class="_ _1c"></span>łącznie <span class="_ _11"></span>strony <span class="_ _11"></span>Porozumienia<span class="_ _3"></span> <span class="_ _1c"></span>posiadają <span class="_ _11"></span>na<span class="_ _3"></span> <span class="_ _1c"></span>dzień <span class="_ _11"></span>11 <span class="_ _1c"></span>marca <span class="_ _11"> </span>2024<span class="_ _3"></span> <span class="_ _1c"></span>roku <span class="_ _11"></span>20.486.874 </div><div class="t m0 xf h8 y544 ff8 fs3 fc0 sc0 ls0 ws0">Akcji, repreze<span class="_ _3"></span>ntujących 40,97% <span class="_ _3"></span>kapitału zakładowego <span class="_ _3"></span>Spółki „LIBET<span class="_ _3"></span>” S.A. i<span class="_ _3"></span><span class="ff6"> </span>upraw<span class="_ _3"></span>niających do </div><div class="t m0 xf h8 y545 ff8 fs3 fc0 sc0 ls0 ws0">20.486.874 głosów na W<span class="_ _3"></span>ZA, co stanowi 40<span class="_ _3"></span>,97% ogólnej liczby głosów <span class="_ _3"></span>na W<span class="ff6">ZA. </span></div><div class="t m0 xf h8 y546 ff8 fs3 fc0 sc0 ls0 ws0">Analizując strukturę akcjon<span class="_ _3"></span>ariatu i dotychczasowe głosowania innych znaczą<span class="_ _3"></span>cych akcjonariuszy </div><div class="t m0 xf h8 y218 ff8 fs3 fc0 sc0 ls0 ws0">„LIBET” <span class="_ _e"> </span>S.A. <span class="_ _e"> </span>Zarząd <span class="_ _12"> </span>jed<span class="_ _3"></span>nostki <span class="_ _e"> </span>dominującej <span class="_ _e"> </span>nadal <span class="_ _e"> </span>podtrzymuje <span class="_ _e"> </span>stanowisko, <span class="_ _e"> </span>że <span class="_ _12"> </span>pomimo<span class="_ _3"></span> </div><div class="t m0 xf h8 y219 ff8 fs3 fc0 sc0 ls0 ws0">podpisanego <span class="_ _0"></span>z <span class="_ _c"></span>Panem <span class="_ _0"></span>Krzysztofem <span class="_ _0"></span>Moską <span class="_ _c"></span>poroz<span class="_ _3"></span>umienia <span class="_ _0"></span>z <span class="_ _c"></span>dnia <span class="_ _0"></span>4 <span class="_ _c"></span>stycznia <span class="_ _0"></span>2022 <span class="_ _c"></span>ro<span class="_ _3"></span>ku <span class="_ _c"></span>ob<span class="_ _3"></span>ejmujące<span class="_ _3"></span> </div><div class="t m0 xf h8 y547 ff8 fs3 fc0 sc0 ls0 ws0">współdziałanie <span class="_ _3"></span>w <span class="_ _3"></span>zakre<span class="_ _3"></span>sie <span class="_ _3"></span>nabywania <span class="_ _3"></span>(w <span class="_ _3"></span>przyszłości) <span class="_ _3"></span>akcji <span class="_ _3"></span>„LIBET” <span class="_ _3"></span>S.A., <span class="_ _3"></span>zgodneg<span class="_ _3"></span>o <span class="_ _3"></span>głosowania </div><div class="t m0 xf h8 y548 ff8 fs3 fc0 sc0 ls0 ws0">na <span class="_ _13"> </span>walnym <span class="_ _13"> </span>zgromadz<span class="_ _3"></span>eniu <span class="_ _13"> </span>„LIBET” <span class="_ _13"> </span>S.A. <span class="_ _13"> </span>ora<span class="_ _3"></span>z <span class="_ _13"> </span>prowadzenia <span class="_ _13"> </span>t<span class="_ _3"></span>rwałej <span class="_ _13"> </span>polityki <span class="_ _13"> </span>wobec, <span class="_ _17"> </span>powołania </div><div class="t m0 xf h8 y549 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">dniu <span class="_ _1a"></span>1 <span class="_ _1c"></span>czerwca <span class="_ _1c"></span>2023 <span class="_ _1a"></span>ro<span class="_ _3"></span>ku <span class="_ _1a"></span>jednego <span class="_ _1c"></span>przedstawiciela <span class="_ _1c"></span>„Gamrat” <span class="_ _1c"></span>S.A <span class="_ _1a"></span>w <span class="_ _1c"></span>skład <span class="_ _1a"></span>Rad<span class="_ _3"></span>y <span class="_ _1a"></span>Nadzorczej </span></div><div class="t m0 xf h8 y54a ff8 fs3 fc0 sc0 ls0 ws0">„LIBET” <span class="_ _0"></span>S.A. <span class="_ _0"></span>„Gamrat” <span class="_ _0"></span>S.A. <span class="_ _0"></span>nadal <span class="_ _0"></span>w <span class="_ _0"></span>tym <span class="_ _0"></span>podmiocie <span class="_ _c"></span>nie ma <span class="_ _0"></span>znaczącego <span class="_ _0"></span>wpływu, <span class="_ _0"></span>o <span class="_ _0"></span>którym <span class="_ _0"></span>mowa </div><div class="t m0 xf h8 y54b ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _1a"></span>MSR <span class="_ _3"></span>28 <span class="_ _1a"></span>i <span class="_ _3"></span>podmi<span class="_ _3"></span>ot <span class="_ _3"></span>ten <span class="_ _1a"></span>nie <span class="_ _1a"></span>jest <span class="_ _3"></span>dla <span class="_ _1a"></span>„Gamrat” <span class="_ _1a"></span>S.A. <span class="_ _1a"></span>jednostką <span class="_ _3"></span>stow<span class="_ _3"></span>arzyszoną <span class="_ _1a"></span>ani <span class="_ _3"></span>za<span class="_ _3"></span>l<span class="_ _3"></span>eżną <span class="_ _1a"></span>i <span class="_ _3"></span>nie </div><div class="t m0 xf h8 y54c ff6 fs3 fc0 sc0 ls0 ws0">podlega <span class="_ _17"> </span>konsolidacji. <span class="_ _17"> </span>Niemniej <span class="_ _17"> </span>jednak <span class="_ _17"> </span><span class="ff8">Zarzą<span class="_ _3"></span>d</span> <span class="_ _13"> </span><span class="ff8">jednost<span class="_ _3"></span>ki <span class="_ _13"> </span>zależnej <span class="_ _17"> </span>nie <span class="_ _17"> </span>wykl<span class="_ _3"></span>ucza <span class="_ _13"> </span>w <span class="_ _17"> </span>przyszłości<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y54d ff8 fs3 fc0 sc0 ls0 ws0">możliwości przejęcia <span class="_ _3"></span>kontroli nad „LIBET” <span class="_ _3"></span>S.A. i w konsekwencji jej<span class="ff6"> <span class="_ _3"></span>konsolidacji. </span></div><div class="t m0 x14 h11 y54e ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">W <span class="_ _3"></span>dniu<span class="_ _3"></span> <span class="_ _3"></span>4 <span class="_ _3"></span>stycznia <span class="_ _3"></span>2024<span class="_ _3"></span> <span class="_ _3"></span>roku <span class="_ _3"></span>oraz <span class="_ _3"></span>w <span class="_ _3"></span>d<span class="_ _3"></span>niu <span class="_ _3"></span>5 l<span class="_ _3"></span>utego <span class="_ _3"></span>2024 <span class="_ _3"></span>roku <span class="_ _1a"></span><span class="ff8">„Gamrat <span class="_ _3"></span>WPC” <span class="_ _3"></span>Sp. <span class="_ _3"></span>z<span class="_ _3"></span> <span class="_ _3"></span>o.o. <span class="_ _3"></span>zwarła </span></span></span></div><div class="t m0 xf h8 y54f ff6 fs3 fc0 sc0 ls0 ws0">z Bankiem <span class="_ _17"> </span>Millenni<span class="_ _3"></span>um <span class="_ _13"> </span>S.A<span class="_ _3"></span>. <span class="_ _17"> </span>aneksy<span class="_ _3"></span> <span class="_ _17"> </span>do <span class="_ _17"> </span>umowy <span class="_ _18"> </span>kredytu <span class="_ _17"> </span>w <span class="ff8">ra<span class="_ _3"></span>chunku <span class="_ _13"> </span>bieżą<span class="_ _3"></span>cym, <span class="_ _17"> </span>na <span class="_ _18"> </span>podstawie </span></div><div class="t m0 xf h8 y550 ff8 fs3 fc0 sc0 ls0 ws0">którego <span class="_ _17"> </span>limit <span class="_ _17"> </span>kredyt<span class="_ _3"></span>u <span class="_ _13"> </span>do <span class="_ _18"> </span>wykorzystania <span class="_ _17"> </span>uległ <span class="_ _17"> </span>zmnie<span class="_ _3"></span>jszeniu <span class="_ _17"> </span>z <span class="_ _17"> </span>3.500 <span class="_ _17"> </span>tys<span class="_ _3"></span>. <span class="_ _13"> </span>zł<span class="_ _3"></span> <span class="_ _13"> </span>do <span class="_ _17"> </span>2.000 <span class="_ _17"> </span>ty<span class="_ _3"></span>s. <span class="_ _13"> </span>zł<span class="_ _3"></span> </div><div class="t m0 xf h8 y551 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">okresie obowiązywa<span class="_ _3"></span>nia aneksu tj. od dnia 2<span class="_ _3"></span></span> lutego 2024 rok<span class="_ _3"></span>u do 17 lipca 2025 roku.<span class="_ _3"></span> </div><div class="t m0 x14 h11 y552 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">W <span class="_ _1a"></span>dniu <span class="_ _1a"></span>25 <span class="_ _1a"></span>stycznia <span class="_ _1a"></span>2024 <span class="_ _1a"></span>roku <span class="_ _1a"></span><span class="ff8">„Gamrat” <span class="_ _1a"></span>S.A. <span class="_ _3"></span>zw<span class="_ _3"></span>arła <span class="_ _1a"></span>z <span class="_ _3"></span>Ba<span class="_ _3"></span>nkiem <span class="_ _3"></span>BNP <span class="_ _1a"></span>Paribas <span class="_ _1c"></span></span>Bank <span class="_ _1a"></span>Polska <span class="_ _1a"></span>S.A. </span></span></div><div class="t m0 xf h8 y553 ff8 fs3 fc0 sc0 ls0 ws0">aneks <span class="_ _0"></span>techniczny <span class="_ _0"></span>przedłużający <span class="_ _0"></span>okres <span class="_ _0"></span>obowiązywania <span class="_ _0"></span>umowy <span class="_ _0"></span>kredytowej <span class="_ _0"></span>od <span class="_ _0"></span><span class="ff6">1 <span class="_ _0"></span>lutego <span class="_ _0"></span>2024 <span class="_ _0"></span>roku </span></div></div></div><div class="pi"></div></div>
<div id="pf28" class="pf w0 h0"><div class="pc pc28 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">40<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xf h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0">do 5 ma<span class="_ _3"></span>rca <span class="_ _3"></span>2024 ro<span class="_ _3"></span>ku <span class="_ _3"></span>oraz <span class="_ _3"></span>w dniu <span class="_ _3"></span>29 <span class="_ _3"></span>lutego <span class="_ _3"></span>2024 <span class="_ _3"></span>roku <span class="_ _3"></span>aneks <span class="_ _3"></span>nr <span class="_ _3"></span>3 <span class="_ _3"></span>do <span class="_ _3"></span>Umowy lini<span class="_ _3"></span>i kredytowej<span class="_ _3"></span> </div><div class="t m0 xf h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">wielocelowej w rachunku bieżącym na podstawie którego limit kredytu<span class="_ _3"></span> do <span class="_ _0"></span>wykorzysta<span class="_ _3"></span>nia został </div><div class="t m0 xf h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">przedłużony do dnia <span class="_ _3"></span><span class="ff6">5 marca 2025 roku.<span class="_ _3"></span> </span></div><div class="t m0 x11 hf y15d ff9 fs3 fc3 sc0 ls2 ws0">13.3.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Informacje <span class="_ _1a"></span>o <span class="_ _1a"></span>zawartyc<span class="_ _3"></span>h <span class="_ _1a"></span>umowach <span class="_ _1a"></span>znaczących<span class="_ _3"></span> <span class="_ _1a"></span>dla <span class="_ _1a"></span>działalności <span class="_ _1a"></span>emite<span class="_ _3"></span>nta, </span></span></div><div class="t m0 x4d h8 ye5 ff7 fs3 fc3 sc0 ls0 ws0">w <span class="_ _71"> </span>t<span class="_ _3"></span>ym <span class="_ _71"> </span>zna<span class="_ _3"></span>nych <span class="_ _71"> </span>emit<span class="_ _3"></span>entowi <span class="_ _dc"> </span>umowach <span class="_ _dc"> </span>po<span class="_ _3"></span>między <span class="_ _71"> </span>a<span class="_ _3"></span>kcjonariuszami, </div><div class="t m0 x4d h8 ye6 ff7 fs3 fc3 sc0 ls0 ws0">umowach ubezpiecz<span class="_ _3"></span>enia, współpracy l<span class="_ _3"></span>ub kooperacji <span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y554 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>dniu <span class="_ _13"> </span>26 <span class="_ _11"> </span>czerw<span class="_ _3"></span>ca <span class="_ _11"></span>2023 <span class="_ _13"> </span>roku <span class="_ _13"> </span>„Lentex” <span class="_ _13"> </span>S.A. <span class="_ _11"> </span>zaw<span class="_ _3"></span>arła <span class="_ _11"></span>z <span class="_ _13"> </span>ING <span class="_ _11"> </span>Ba<span class="_ _3"></span>nkiem <span class="_ _11"></span>Śląskim <span class="_ _13"> </span>S.A <span class="_ _13"> </span>aneks <span class="_ _11"> </span>do<span class="_ _3"></span> <span class="_ _11"></span>umowy </div><div class="t m0 x1 h8 y110 ff8 fs3 fc0 sc0 ls0 ws0">wieloproduktowej <span class="_ _3"></span>z dnia <span class="_ _3"></span>10 czerwca <span class="_ _3"></span>2021 roku. <span class="_ _3"></span>Na mocy za<span class="_ _3"></span>wartego aneks<span class="_ _3"></span>u kwota <span class="_ _3"></span>udzielonego Spół<span class="_ _3"></span>ce </div><div class="t m0 x1 h8 y511 ff8 fs3 fc0 sc0 ls0 ws0">Limitu <span class="_ _c"></span>Kredytowego <span class="_ _0"></span>u<span class="_ _0"></span>legła <span class="_ _c"></span>zwiększeniu <span class="_ _c"></span>z <span class="_ _0"></span>kwoty <span class="_ _1"></span>2<span class="_ _3"></span>5.000 <span class="_ _c"></span>tys. <span class="_ _c"></span>zł <span class="_ _c"></span>do <span class="_ _c"></span>kwoty<span class="_ _3"></span><span class="ff6"> <span class="_ _c"></span><span class="ff8">40.000 <span class="_ _c"></span>tys. <span class="_ _0"></span>zł. <span class="_ _c"></span>Okres <span class="_ _c"></span>dostępności </span></span></div><div class="t m0 x1 h8 y555 ff8 fs3 fc0 sc0 ls0 ws0">przyznanego Spółce lim<span class="_ _3"></span>itu kredytowego obowią<span class="_ _3"></span>zuje do dnia 9 czerwca 2025 ro<span class="_ _3"></span>ku.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y556 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1c"></span>dni<span class="_ _3"></span>u <span class="_ _1c"></span>28 <span class="_ _13"> </span>sierpnia <span class="_ _11"></span>2023 <span class="_ _11"> </span>r<span class="_ _3"></span>oku <span class="_ _1c"></span>„Le<span class="_ _3"></span>ntex” <span class="_ _11"></span>S.A. <span class="_ _11"></span>zawarł<span class="_ _3"></span>a <span class="_ _1c"></span>z <span class="_ _11"></span>ING<span class="_ _3"></span> <span class="_ _1c"></span>Bankiem<span class="_ _3"></span> <span class="_ _1c"></span>Śląs<span class="_ _3"></span>kim <span class="_ _1c"></span>S.A. <span class="_ _11"> </span>anek<span class="_ _3"></span>s <span class="_ _1c"></span>do<span class="_ _3"></span> <span class="_ _1c"></span>umow<span class="_ _3"></span>y </div><div class="t m0 x1 h8 y22a ff6 fs3 fc0 sc0 ls0 ws0">wieloproduktowej <span class="_ _18"> </span>z <span class="_ _18"> </span>dnia <span class="_ _1b"> </span>10 <span class="_ _18"> </span>czerwca <span class="_ _18"> </span>2021 <span class="_ _18"> </span>ro<span class="_ _3"></span>ku. <span class="_ _18"> </span>Na <span class="_ _18"> </span>mocy <span class="_ _18"> </span>zawarte<span class="_ _3"></span>go <span class="_ _18"> </span>aneksu <span class="_ _18"> </span>ustanowiono <span class="_ _18"> </span>zastaw </div><div class="t m0 x1 h8 y22b ff8 fs3 fc0 sc0 ls0 ws0">rejestrowy na zapasac<span class="_ _3"></span>h w wysokości 10.000 ty<span class="_ _3"></span>s. zł.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x11 hf y529 ff9 fs3 fc3 sc0 ls2 ws0">13.4.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5">Informacja <span class="_"> </span>o <span class="_ _1b"> </span>udzielonych<span class="ff7">, <span class="_"> </span>zaciągniętych <span class="_"> </span>i <span class="_ _18"> </span>wy<span class="_ _3"></span>powiedzianych<span class="_ _3"></span></span> <span class="_ _1b"> </span>w <span class="_ _1b"> </span>dany<span class="_ _3"></span>m </span></span></div><div class="t m0 x4d h8 y22d ff7 fs3 fc3 sc0 ls0 ws0">roku <span class="_ _1a"></span>obr<span class="_ _3"></span>otowym <span class="_ _1a"></span>p<span class="_ _3"></span>ożyczkach, <span class="_ _1a"></span>ze <span class="_ _1c"></span>szczególny<span class="_ _3"></span>m <span class="_ _1a"></span>uwzględnienie<span class="_ _3"></span>m <span class="_ _1a"></span>pożycze<span class="_ _3"></span>k </div><div class="t m0 x4d h8 y22e ff5 fs3 fc3 sc0 ls0 ws0">udzielonych <span class="_ _11"></span>podmiotom<span class="_ _3"></span> <span class="_ _1a"></span><span class="ff7">p<span class="_ _3"></span>owiązanym <span class="_ _1c"></span>emitenta,<span class="_ _3"></span> <span class="_ _1a"></span>z <span class="_ _11"></span>podaniem <span class="_ _1c"></span>co<span class="_ _3"></span></span> <span class="_ _1c"></span>najmni<span class="_ _3"></span>ej </div><div class="t m0 x4d h8 y53a ff7 fs3 fc3 sc0 ls0 ws0">ich <span class="_ _10"> </span>kwoty, <span class="_ _10"> </span>rodzaju <span class="_ _10"> </span>i <span class="_ _10"> </span>wysokości <span class="_ _10"> </span>stopy <span class="_ _10"> </span>procentowej,<span class="_ _3"></span> <span class="_"> </span>waluty <span class="_ _10"> </span>i <span class="_ _10"> </span>termi<span class="_ _3"></span>nu </div><div class="t m0 x4d h8 y557 ff7 fs3 fc3 sc0 ls0 ws0">wymagalności<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y2bc ff8 fs3 fc0 sc0 ls0 ws0">Nie wystąpiły<span class="ff6">. </span></div><div class="t m0 x11 hf y4a7 ff9 fs3 fc3 sc0 ls2 ws0">13.5.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5">Informacje <span class="_ _12"> </span>o <span class="_ _12"> </span>udzielonych <span class="_ _f"> </span>i<span class="_ _3"></span> <span class="_ _12"> </span>otrzymanych <span class="_ _12"> </span>w <span class="_ _12"> </span>danym <span class="_ _12"> </span>roku <span class="_ _f"> </span>o<span class="_ _3"></span>brotowym </span></span></div><div class="t m0 x4d h8 y558 ff7 fs3 fc3 sc0 ls0 ws0">poręczeniach <span class="_ _13"> </span>i<span class="_ _3"></span><span class="ff5"> <span class="_ _13"> </span></span>gwaranc<span class="_ _3"></span>jach, <span class="_ _13"> </span>ze <span class="_ _13"> </span>szcze<span class="_ _3"></span>gólnym <span class="_ _13"> </span>uwz<span class="_ _3"></span>ględnieniem <span class="_ _13"> </span>poręcze<span class="_ _3"></span>ń </div><div class="t m0 x4d h8 y559 ff5 fs3 fc3 sc0 ls0 ws0">i gwarancji udzielonyc<span class="_ _3"></span>h podmiotom<span class="_ _3"></span> <span class="ff7">powiązanym emitenta<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y2bf ff8 fs3 fc0 sc0 ls0 ws0">Nie wystąpiły.<span class="ff6"> </span></div><div class="t m0 x11 hf y84 ff9 fs3 fc3 sc0 ls2 ws0">13.6.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Informacja <span class="_ _3a"> </span>o <span class="_ _3b"> </span>sposo<span class="_ _3"></span>bie <span class="_ _3b"> </span>wykorzyst<span class="_ _3"></span>ania <span class="_ _3b"> </span>wpły<span class="_ _3"></span>wów <span class="_ _3b"> </span>z <span class="_ _3a"> </span>emisji<span class="_ _3"></span><span class="ff5"> <span class="_ _3b"> </span></span>pa<span class="_ _3"></span>pierów </span></span></div><div class="t m0 x4d h8 y85 ff7 fs3 fc3 sc0 ls0 ws0">wartościowych<span class="ff5"> <span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y2b2 ff8 fs3 fc0 sc0 ls0 ws0">Nie wystąpiły.<span class="ff6"> </span></div><div class="t m0 x11 hf y1fe ff9 fs3 fc3 sc0 ls2 ws0">13.7.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff7">Objaśnienie <span class="_ _dd"> </span>różnic <span class="_ _dd"> </span>pomi<span class="_ _3"></span>ędzy <span class="_ _36"> </span>wy<span class="_ _3"></span>nikami <span class="_ _dd"> </span>finansowy<span class="_ _3"></span>mi <span class="_ _36"> </span>wy<span class="_ _3"></span>kazanymi </span></span></div><div class="t m0 x4d h8 y1ff ff5 fs3 fc3 sc0 ls0 ws0">w raporcie <span class="_ _3"></span>roczny<span class="_ _3"></span>m <span class="_ _3"></span>a <span class="_ _1a"></span><span class="ff7">wcześniej <span class="_ _3"></span>publi<span class="_ _3"></span>kowanymi <span class="_ _3"></span>progn<span class="_ _3"></span>ozami <span class="_ _3"></span>wynik<span class="_ _3"></span>ów <span class="_ _3"></span>za </span></div><div class="t m0 x4d h8 y200 ff5 fs3 fc3 sc0 ls0 ws0">dany rok </div><div class="t m0 x1 h8 y2b4 ff8 fs3 fc0 sc0 ls0 ws0">Grupa nie publikuje progn<span class="_ _3"></span>oz dotyczących<span class="_ _3"></span><span class="ff6"> </span>przyszłych w<span class="_ _3"></span>yników finansowych.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y55a ff6 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf29" class="pf w0 h0"><div class="pc pc29 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">41<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x11 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">13.8.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5">Ocena<span class="ff7">, <span class="_ _1c"></span>wraz <span class="_ _1c"></span>z<span class="_ _3"></span> <span class="_ _1a"></span>j<span class="_ _3"></span>ej <span class="_ _1a"></span>uza<span class="_ _3"></span>sadnieniem,<span class="_ _3"></span> <span class="_ _1a"></span>zarz<span class="_ _3"></span>ądzania <span class="_ _1c"></span>zasobami <span class="_ _1c"></span>finansowy<span class="_ _3"></span>mi, <span class="_ _1c"></span>z </span></span></span></div><div class="t m0 x4d h8 ye2 ff7 fs3 fc3 sc0 ls0 ws0">uwzględnieniem <span class="_ _0"></span>zdolności <span class="_ _0"></span>wywiązywania <span class="_ _c"></span>si<span class="_ _3"></span>ę <span class="_ _c"></span>z <span class="_ _c"></span>z<span class="_ _3"></span>aciągniętych <span class="_ _0"></span>zobowiązań, </div><div class="t m0 x4d h8 ye3 ff7 fs3 fc3 sc0 ls0 ws0">oraz określenie e<span class="_ _0"></span>wentualnyc<span class="_ _3"></span>h <span class="_ _0"></span>zagrożeń i działań, <span class="_ _0"></span>jakie <span class="_ _0"></span>emitent podjął lub </div><div class="t m0 x4d h8 ye4 ff7 fs3 fc3 sc0 ls0 ws0">zamierza podjąć w c<span class="_ _3"></span>elu przeciwdziałania <span class="_ _3"></span>tym zagrożenio<span class="_ _3"></span>m<span class="ff5"> </span></div><div class="t m0 x1 h8 ye5 ff8 fs3 fc0 sc0 ls0 ws0">Informacja <span class="_ _e"> </span>dotycząca <span class="_ _e"> </span>wskaźników <span class="_ _e"> </span>finansowych <span class="_ _e"> </span>ora<span class="_ _3"></span>z <span class="_ _e"> </span>ocen<span class="ff6">a <span class="_ _e"> </span></span>sytuacji <span class="_ _e"> </span>finansowej <span class="_ _e"> </span>Spółki <span class="_ _e"> </span>i <span class="_ _e"> </span>Grupy </div><div class="t m0 x1 h8 ye6 ff8 fs3 fc0 sc0 ls0 ws0">kapitałowej <span class="_ _1c"></span>znajduje <span class="_ _1a"></span>się <span class="_ _1c"></span>w <span class="_ _1c"></span>pkt <span class="_ _1a"></span>12.5<span class="_ _3"></span><span class="ff6">-</span>12.7 <span class="_ _1c"></span>niniejszego <span class="_ _1c"></span>sprawozdania. <span class="_ _1c"></span>Spółka <span class="_ _1c"></span>ani <span class="_ _1c"></span>Grupa <span class="_ _1a"></span>kapitałowa<span class="_ _3"></span> <span class="_ _1a"></span>nie </div><div class="t m0 x1 h8 y554 ff8 fs3 fc0 sc0 ls0 ws0">identyfikują problemów ze <span class="_ _3"></span>zdolnością do wywiązywa<span class="_ _3"></span>nia <span class="_ _3"></span>się z zaciągniętych zobow<span class="_ _3"></span>iązań.<span class="ff6"> </span></div><div class="t m0 x11 hf y74 ff9 fs3 fc3 sc0 ls2 ws0">13.9.<span class="ffa ls0"> <span class="_ _78"> </span><span class="ff5">Ocena <span class="_ _3"></span><span class="ff7">możliwości <span class="_ _1a"></span>realizacji <span class="_ _3"></span>z<span class="_ _3"></span>amierzeń <span class="_ _3"></span>inwestycyjnych, <span class="_ _1a"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>inwestyc<span class="_ _3"></span>ji </span></span></span></div><div class="t m0 x4d h8 y75 ff7 fs3 fc3 sc0 ls0 ws0">kapitałowych, <span class="_ _3b"> </span>w <span class="_ _14"> </span>por<span class="_ _3"></span>ównaniu <span class="_ _3b"> </span>do <span class="_ _14"> </span>wielkości <span class="_ _3b"> </span>posiadanyc<span class="_ _3"></span>h <span class="_ _14"> </span>środków,<span class="_ _3"></span> <span class="_ _14"> </span>z </div><div class="t m0 x4d h8 y55b ff7 fs3 fc3 sc0 ls0 ws0">uwzględnieniem <span class="_ _76"> </span>możliwy<span class="_ _3"></span>ch <span class="_ _dc"> </span>zmian <span class="_ _76"> </span>w <span class="_ _76"> </span>strukturze <span class="_ _76"> </span>finansowania<span class="_ _3"></span> <span class="_ _dc"> </span>tej </div><div class="t m0 x4d h8 y55c ff7 fs3 fc3 sc0 ls0 ws0">działalności<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y78 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>ocenie <span class="_ _f"> </span>emitenta <span class="_ _f"> </span>nie <span class="_ _f"> </span>występuje <span class="_ _f"> </span>zagrożenie <span class="_ _f"> </span>mo<span class="_ _3"></span>żliwości <span class="_ _10"> </span>re<span class="_ _3"></span>alizacji <span class="_ _10"> </span>za<span class="_ _3"></span>planowanych <span class="_ _12"> </span><span class="ff6">na <span class="_ _f"> </span>rok <span class="_ _f"> </span>2024 </span></div><div class="t m0 x1 h8 y79 ff6 fs3 fc0 sc0 ls0 ws0">inwestycji. <span class="ff8">Źródłem finansowania zadań <span class="_ _0"></span>inwestycyjnych są <span class="_ _0"></span>środki własne <span class="_ _0"></span>oraz obce, w <span class="_ _0"></span>tym <span class="_ _0"></span>leasing oraz </span></div><div class="t m0 x1 h8 y55d ff8 fs3 fc0 sc0 ls0 ws0">kredyt w rachunku bie<span class="_ _3"></span>żącym.<span class="ff6"> </span></div><div class="t m0 x11 hf y7b ff9 fs3 fc3 sc0 ls2 ws0">13.10.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Charakt<span class="_ _3"></span>erystyka <span class="_ _1c"></span><span class="ff7">zewnęt<span class="_ _3"></span>rznych <span class="_ _1a"></span>i <span class="_ _1c"></span>wewnęt<span class="_ _3"></span>rznych <span class="_ _1a"></span>cz<span class="_ _3"></span>ynników <span class="_ _1c"></span>istotnych <span class="_ _1c"></span>dla </span></span></span></div><div class="t m0 x4d h8 y7c ff7 fs3 fc3 sc0 ls0 ws0">rozwoju przedsię<span class="_ _3"></span>biorstwa emitent<span class="_ _3"></span><span class="ff5">a </span></div><div class="t m0 x1 h8 y7d ff8 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _0"></span>najważniejszych c<span class="_ _0"></span>zynników, które <span class="_ _c"></span>m<span class="_ _3"></span>ogą <span class="_ _0"></span>mieć <span class="_ _0"></span>wpływ <span class="_ _0"></span>na <span class="_ _0"></span>Spółkę <span class="_ _0"></span>oraz <span class="_ _0"></span>Grupę Kapitałową Len<span class="_ _0"></span>tex<span class="ff6"> w <span class="_ _0"></span>tym </span></div><div class="t m0 x1 h8 y7e ff8 fs3 fc0 sc0 ls0 ws0">na przyszłą sytuac<span class="_ _3"></span>ję finansową oraz rozwój należ<span class="_ _3"></span>y zaliczyć: <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y55e ff8 fs3 fc0 sc0 ls0 ws0">Czynniki zewnętrzne: <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y55f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">sytuac<span class="_ _3"></span>ja w gospodarce<span class="_ _3"></span>, </span></span></div><div class="t m0 x14 h11 y81 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">kszta<span class="_ _3"></span>łtowanie się relacji kursowyc<span class="_ _3"></span>h (PLN/EUR oraz PLN<span class="_ _3"></span>/USD)<span class="ff6">,<span class="_ _3"></span> </span></span></span></div><div class="t m0 x14 h11 y2d4 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">sytuac<span class="_ _3"></span>ja geopolityczna t<span class="_ _3"></span>ym wojna na terenie Ukrai<span class="_ _3"></span>ny, </span></span></div><div class="t m0 x14 h11 y2d5 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">dost<span class="_ _3"></span>ępność wykwalifikowan<span class="_ _3"></span>ych pracowników<span class="_ _3"></span><span class="ff6">, </span></span></span></div><div class="t m0 x14 h11 y2d6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">sytuac<span class="_ _3"></span>ja w budownictwie<span class="_ _3"></span>, </span></span></div><div class="t m0 x14 h11 y560 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">poziom<span class="_ _3"></span> inflacji i polityka pie<span class="_ _3"></span>niężna prowadzona przez R<span class="_ _3"></span>adę Polityki Pieniężnej<span class="_ _3"></span><span class="ff6">, </span></span></span></div><div class="t m0 x14 h11 y561 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">a<span class="_ _3"></span>spekty  związane  z  ESG  <span class="_ _3"></span>(Environmental,  Social,  G<span class="_ _3"></span>overnance<span class="_ _3"></span><span class="ff6 ls1e">).<span class="ls0"> </span></span></span></span></div><div class="t m0 x1 h8 y562 ff8 fs3 fc0 sc0 ls0 ws0">Czynniki wewnętrzne: <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y563 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">rozw<span class="_ _3"></span>ój organizacji, w tym r<span class="_ _3"></span>ealizacja zaplanowanych in<span class="_ _3"></span>westycji,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y564 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">e<span class="_ _3"></span>fektywność procesów prod<span class="_ _3"></span>ukcyjnych,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y222 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">dywe<span class="_ _3"></span>rsyfikacja portfolio produktów,<span class="_ _3"></span><span class="ff6"> </span></span></span></div><div class="t m0 x14 h11 y223 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">innowac<span class="_ _3"></span>yjność procesów pr<span class="_ _3"></span>odukcyjnych.<span class="ff6"> <span class="_ _3"></span> </span></span></span></div></div></div><div class="pi"></div></div>
<div id="pf2a" class="pf w0 h0"><div class="pc pc2a w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">42<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x11 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">13.11.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Wskaz<span class="_ _3"></span>anie <span class="_ _3"></span>postępowań<span class="_ _3"></span> <span class="_ _3"></span>tocz<span class="_ _3"></span>ących <span class="_ _3"></span>się <span class="_ _3"></span>p<span class="_ _3"></span>rzed <span class="_ _1a"></span>sądem, <span class="_ _3"></span>or<span class="_ _3"></span>ganem <span class="_ _3"></span>właśc<span class="_ _3"></span>iwym </span></span></div><div class="t m0 x4d h8 ye2 ff7 fs3 fc3 sc0 ls0 ws0">dla postępowania<span class="_ _3"></span> arbitrażowego lub organe<span class="_ _3"></span>m administracji publicz<span class="_ _3"></span>nej<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y15c ff8 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _1a"></span>dzień <span class="_ _1c"></span>przekazania <span class="_ _1c"></span>raportu <span class="_ _1a"></span>wzg<span class="_ _3"></span>lędem <span class="_ _1a"></span>emitenta <span class="_ _1c"></span>i <span class="_ _1a"></span>je<span class="_ _3"></span>dnostek <span class="_ _1a"></span>od <span class="_ _1c"></span>niego <span class="_ _1a"></span>zależny<span class="_ _3"></span>ch <span class="_ _1a"></span>nie <span class="_ _1a"></span>w<span class="_ _3"></span>szczęto <span class="_ _1a"></span>przed </div><div class="t m0 x1 h8 y15d ff8 fs3 fc0 sc0 ls0 ws0">sądami, <span class="_ _1c"></span>organami <span class="_ _1c"></span>właściw<span class="_ _3"></span>ymi <span class="_ _1a"></span>dla<span class="_ _3"></span> <span class="_ _1a"></span>post<span class="_ _3"></span>ępowania <span class="_ _1c"></span>arbitrażowego <span class="_ _1c"></span>lub <span class="_ _1c"></span>organami <span class="_ _1c"></span>a<span class="_ _3"></span>dministracji <span class="_ _1c"></span>publicznej </div><div class="t m0 x1 h8 ye5 ff8 fs3 fc0 sc0 ls0 ws0">postępowań dotyczący<span class="_ _3"></span>ch zobowiązań albo wierzytelności emitenta<span class="_ _3"></span><span class="ff6"> </span>lub jednostki od niej zależnej, której </div><div class="t m0 x1 h8 ye6 ff8 fs3 fc0 sc0 ls0 ws0">wartość <span class="_"> </span>ustalo<span class="_ _3"></span>na <span class="_"> </span>odrębnie<span class="_ _3"></span> <span class="_"> </span>dla <span class="_ _10"> </span>poszczególn<span class="_ _3"></span>ych <span class="_"> </span>postępow<span class="_ _3"></span>ań <span class="_"> </span>i <span class="_"> </span>łącz<span class="_ _3"></span>nie <span class="_"> </span>dla <span class="_"> </span>w<span class="_ _3"></span>szystkich <span class="_"> </span>postę<span class="_ _3"></span>powań </div><div class="t m0 x1 h8 y554 ff8 fs3 fc0 sc0 ls0 ws0">stanowiłaby co najmniej <span class="_ _3"></span>10% kapitałów własnych <span class="_ _3"></span><span class="ff6">Grupy.<span class="_ _3"></span> </span></div><div class="t m0 x11 hf y74 ff9 fs3 fc3 sc0 ls2 ws0">13.12.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Z<span class="_ _3"></span>miany <span class="_ _d"> </span>w <span class="_ _d"> </span>podst<span class="_ _3"></span>awowych <span class="_ _d"> </span>zasadach<span class="_ _3"></span> <span class="_ _d"> </span>zarządzania <span class="_ _d"> </span>p<span class="_ _3"></span>rzedsiębiorstwem </span></span></div><div class="t m0 x4d h8 y75 ff7 fs3 fc3 sc0 ls0 ws0">emitenta i jego grupą<span class="_ _3"></span> kapitałową <span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y76 ff8 fs3 fc0 sc0 ls0 ws0">Nie wystąpiły.<span class="ff6"> </span></div><div class="t m0 x11 hf y565 ff9 fs3 fc3 sc0 ls2 ws0">13.13.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Wszelki<span class="_ _3"></span>e <span class="_ _1a"></span>umowy<span class="_ _3"></span> <span class="_ _1a"></span>zawarte <span class="_ _1a"></span>między <span class="_ _1c"></span>emitentem <span class="_ _1a"></span>a<span class="_ _3"></span> <span class="_ _1a"></span>osobami <span class="_ _1a"></span>z<span class="_ _3"></span>arządzającymi, </span></span></div><div class="t m0 x4d h8 y566 ff7 fs3 fc3 sc0 ls0 ws0">przewidujące <span class="_ _11"> </span>r<span class="_ _3"></span>ekompensatę <span class="_ _13"> </span>w <span class="_ _11"></span>przypa<span class="_ _3"></span>dku <span class="_ _11"></span>ich <span class="_ _13"> </span>rezygnacji <span class="_ _13"> </span>lub <span class="_ _11"> </span>zwol<span class="_ _3"></span>nienia </div><div class="t m0 x4d h8 y567 ff5 fs3 fc3 sc0 ls0 ws0">z <span class="ff7">zajmowanego <span class="_ _1a"></span>stanowiska <span class="_ _1a"></span>bez <span class="_ _3"></span>ważn<span class="_ _3"></span>ej <span class="_ _3"></span>przyczy<span class="_ _3"></span>ny <span class="_ _3"></span>lub <span class="_ _1a"></span>gdy <span class="_ _3"></span>ich <span class="_ _1a"></span>odwołani<span class="_ _3"></span>e </span></div><div class="t m0 x4d h8 y7a ff7 fs3 fc3 sc0 ls0 ws0">lub zwolnienie nast<span class="_ _3"></span>ępuje z powodu połą<span class="_ _3"></span>czenia emitenta przez przej<span class="_ _3"></span>ęcie <span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y568 ff8 fs3 fc0 sc0 ls0 ws0">Nie wystąpiły.<span class="ff6"> </span></div><div class="t m0 x11 hf y569 ff9 fs3 fc3 sc0 ls2 ws0">13.14.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Określ<span class="_ _3"></span>enie łącznej liczb<span class="_ _3"></span>y i wartości nominalnej <span class="_ _3"></span>wszystkich akcji emiten<span class="_ _3"></span>ta </span></span></div><div class="t m0 x4d h8 y56a ff5 fs3 fc3 sc0 ls0 ws0">oraz <span class="_ _18"> </span>akcji<span class="_ _3"></span> <span class="_ _18"> </span>i <span class="_ _18"> </span><span class="ff7">u<span class="_ _3"></span>działów <span class="_ _1b"> </span>w</span> <span class="_ _18"> </span><span class="ff7">je<span class="_ _3"></span>dnostkach <span class="_ _18"> </span>p<span class="_ _3"></span>owiązanych <span class="_ _1b"> </span>emitenta, <span class="_ _1b"> </span>będących </span></div><div class="t m0 x4d h8 y56b ff5 fs3 fc3 sc0 ls0 ws0">w <span class="ff7">posiadaniu os<span class="_ _3"></span>ób zarządzających i</span> <span class="_ _3"></span><span class="ff7">nadzorujących emitent<span class="_ _3"></span>a</span> </div><div class="t m0 x35 h8 y91 ff6 fs3 fc6 sc0 ls0 ws0"> </div><div class="t m0 x11 hf y56c ff9 fs3 fc3 sc0 ls2 ws0">13.15.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Infor<span class="_ _3"></span>macje <span class="_ _71"> </span>o <span class="_ _54"> </span>wsz<span class="_ _3"></span>elkich <span class="_ _71"> </span>zobowiązaniach<span class="_ _3"></span> <span class="_ _54"> </span>w<span class="_ _3"></span>ynikających <span class="_ _71"> </span>z <span class="_ _71"> </span>emerytur </span></span></div><div class="t m0 x4d h8 y56d ff5 fs3 fc3 sc0 ls0 ws0">i <span class="ff7">świadczeń <span class="_"> </span>o <span class="_ _1b"> </span>podobny<span class="_ _3"></span>m <span class="_ _18"> </span>c<span class="_ _3"></span>harakterze <span class="_"> </span>dla <span class="_ _1b"> </span>byłych <span class="_"> </span>osób <span class="_"> </span>zarządzającyc<span class="_ _3"></span>h, </span></div><div class="t m0 x4d h8 y56e ff7 fs3 fc3 sc0 ls0 ws0">nadzorujących <span class="_ _12"> </span>albo <span class="_ _f"> </span>były<span class="_ _3"></span>ch <span class="_ _f"> </span>członków <span class="_ _12"> </span>organów <span class="_ _12"> </span>administrujących <span class="_ _12"> </span>oraz </div><div class="t m0 x4d h8 y62 ff7 fs3 fc3 sc0 ls0 ws0">zobowiązania zaciąg<span class="_ _3"></span>nięte w związku z<span class="_ _3"></span> tymi emeryturami.<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x1 h8 y56f ff6 fs3 fc0 sc0 ls0 ws0">Nie dotyczy.<span class="_ _3"></span> </div></div><div class="c x1 y570 w7c hc8"><div class="t m1b xa6 hc9 y571 ff4 fs26 fc2 sc0 ls0 ws0">i<span class="_ _1a"></span>l<span class="_ _1a"></span>o<span class="_ _3"></span>ś<span class="_ _1a"></span>ć (w<span class="_ _3"></span> s<span class="_ _1a"></span>z<span class="_ _3"></span>t.)<span class="_ _f"> </span>w<span class="_ _3"></span>a<span class="_ _1a"></span>rto<span class="_ _3"></span>ś<span class="_ _1a"></span>ć n<span class="_ _3"></span>o<span class="_ _3"></span>m<span class="_ _3"></span>i<span class="_ _3"></span>n<span class="_ _1a"></span>a<span class="_ _3"></span>l<span class="_ _1a"></span>n<span class="_ _3"></span>a<span class="_ _3b"> </span>i<span class="_ _1a"></span>l<span class="_ _1a"></span>oś<span class="_ _1a"></span>ć <span class="_ _3"></span>(w<span class="_ _3"></span> s<span class="_ _1a"></span>z<span class="_ _3"></span>t.)<span class="_ _f"> </span>w<span class="_ _3"></span>a<span class="_ _1a"></span>rtoś<span class="_ _1a"></span>ć <span class="_ _3"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>mi<span class="_ _1a"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span>l<span class="_ _1a"></span>n<span class="_ _3"></span>a<span class="_ _3b"> </span><span class="ff2">n<span class="_ _3"></span>a<span class="_ _1a"></span>zwa<span class="_ _1a"></span> <span class="_ _3"></span>je<span class="_ _1a"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>o<span class="_ _3"></span>s<span class="_ _1a"></span>tki</span></div></div><div class="c x1 y572 w7d hca"><div class="t m1b x6c hc9 y573 ff2 fs26 fc0 sc0 ls0 ws0">Ad<span class="_ _3"></span>ri<span class="_ _1a"></span>a<span class="_ _3"></span>n<span class="_ _1a"></span> G<span class="_ _3"></span>ra<span class="_ _3"></span>b<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>s<span class="_ _1a"></span>k<span class="_ _3"></span>i<span class="_ _33"> </span><span class="ff4">Pre<span class="_ _3"></span>ze<span class="_ _1a"></span>s<span class="_ _1a"></span> Z<span class="_ _3"></span>a<span class="_ _1a"></span>rząd<span class="_ _3"></span>u<span class="_ _79"> </span></span>19 164<span class="_ _7f"> </span><span class="ff4">7 857,24 zł<span class="_ _56"> </span></span>x<span class="_ _83"> </span>x<span class="_ _de"> </span>x</div></div><div class="c x1 y574 w7d hca"><div class="t m1b x49 hc9 y575 ff2 fs26 fc0 sc0 ls0 ws0">Wo<span class="_ _3"></span>jci<span class="_ _1a"></span>e<span class="_ _1a"></span>ch<span class="_ _3"></span> H<span class="_ _3"></span>o<span class="_ _3"></span>ff<span class="_ _3"></span>m<span class="_ _3"></span>a<span class="_ _1a"></span>n<span class="_ _3"></span>n<span class="_ _df"> </span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> <span class="_ _3"></span>Za<span class="_ _1a"></span>rząd<span class="_ _1a"></span>u<span class="_ _2d"> </span></span>423 369<span class="_ _92"> </span><span class="ff4">173 581<span class="_ _0"></span>,29 zł<span class="_ _2c"> </span><span class="ff2">25 <span class="_ _3"></span>000<span class="_ _84"> </span></span>218 250,00 zł<span class="_ _a7"> </span><span class="ff2">G<span class="_ _3"></span>a<span class="_ _1a"></span>mra<span class="_ _1a"></span>t S<span class="_ _3"></span>.A.</span></span></div></div><div class="c x1 y576 w7e hca"><div class="t m1b x5e hc9 y575 ff2 fs26 fc0 sc0 ls0 ws0">An<span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1a"></span> W<span class="_ _3"></span>o<span class="_ _3"></span>jci<span class="_ _1a"></span>e<span class="_ _3"></span>ch<span class="_ _3"></span>o<span class="_ _3"></span>w<span class="_ _3"></span>s<span class="_ _1a"></span>k<span class="_ _3"></span>a<span class="_ _21"> </span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _3"></span>k<span class="_ _3"></span> <span class="_ _3"></span>Za<span class="_ _1a"></span>rząd<span class="_ _1a"></span>u<span class="_ _7d"> </span></span>6 854<span class="_ _23"> </span><span class="ff4">2 810,14 zł<span class="_ _56"> </span></span>x<span class="_ _83"> </span>x<span class="_ _de"> </span>x</div></div><div class="c x1 y577 w7e hcb"><div class="t m1b x26 hc9 y578 ff2 fs26 fc0 sc0 ls0 ws0">Ja<span class="_ _1a"></span>n<span class="_ _3"></span>u<span class="_ _3"></span>s<span class="_ _1a"></span>z <span class="_ _3"></span>Ma<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1a"></span>rz</div></div><div class="c xa2 y577 w7f hcb"><div class="t m1b x49 hc9 y579 ff4 fs26 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>d<span class="_ _3"></span>n<span class="_ _3"></span>i<span class="_ _1a"></span>czący R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> </div><div class="t m1b xa7 hc9 y57a ff2 fs26 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>o<span class="_ _3"></span>rc<span class="_ _0"></span>ze<span class="_ _1a"></span>j</div></div><div class="c x1 y57b w7c hcc"><div class="t m1b xa8 hc9 y57c ff2 fs26 fc0 sc0 ls0 ws0">x<span class="_ _83"> </span>x<span class="_ _83"> </span>x<span class="_ _83"> </span>x<span class="_ _e0"> </span>x</div></div><div class="c x1 y57d w80 hcd"><div class="t m1b x6c hc9 y57e ff4 fs26 fc0 sc0 ls0 ws0">B<span class="_ _3"></span>a<span class="_ _3"></span>rto<span class="_ _3"></span>s<span class="_ _1a"></span>z<span class="_ _3"></span> Król<span class="_ _1a"></span>e<span class="_ _1a"></span>wi<span class="_ _1a"></span>cz</div></div><div class="c xa2 y57d w7f hcd"><div class="t m1b xa9 hc9 y57f ff4 fs26 fc0 sc0 ls0 ws0">Za<span class="_ _1a"></span>s<span class="_ _1a"></span>tęp<span class="_ _3"></span>ca<span class="_ _1a"></span> </div><div class="t m1b x64 hc9 y57e ff4 fs26 fc0 sc0 ls0 ws0">Prze<span class="_ _3"></span>w<span class="_ _3"></span>o<span class="_ _3"></span>wd<span class="_ _3"></span>n<span class="_ _1a"></span>i<span class="_ _3"></span>cz<span class="_ _3"></span>ące<span class="_ _1a"></span>go<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y </div><div class="t m1b xa7 hc9 y573 ff2 fs26 fc0 sc0 ls0 ws0">Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>o<span class="_ _3"></span>rc<span class="_ _0"></span>ze<span class="_ _1a"></span>j</div></div><div class="c x1 y57b w7c hcc"><div class="t m1b xaa hc9 y580 ff2 fs26 fc0 sc0 ls0 ws0">0</div></div><div class="c x1 y581 w81 hce"><div class="t m1b x15 hc9 y57a ff4 fs26 fc0 sc0 ls0 ws0">Kr<span class="_ _0"></span>zys<span class="_ _1a"></span>zto<span class="_ _3"></span>f <span class="_ _3"></span>Wyd<span class="_ _3"></span>ma<span class="_ _1a"></span>ń<span class="_ _3"></span>s<span class="_ _1a"></span>k<span class="_ _3"></span>i<span class="_ _3d"> </span><span class="ff2">S<span class="_ _3"></span>e<span class="_ _1a"></span>kre<span class="_ _1a"></span>ta<span class="_ _1a"></span>rz R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>o<span class="_ _3"></span>rcze<span class="_ _3"></span>j<span class="_ _a"> </span>6 839<span class="_ _97"> </span><span class="ff4">2 <span class="_ _3"></span>803,9<span class="_ _0"></span>9 zł<span class="_ _56"> </span><span class="ff2">x<span class="_ _59"> </span>x<span class="_ _2f"> </span>x</span></span></span></div></div><div class="c x1 y582 w81 hcf"><div class="t m1b x27 hc9 y583 ff2 fs26 fc0 sc0 ls0 ws0">Ol<span class="_ _1a"></span>i<span class="_ _1a"></span>v<span class="_ _0"></span>i<span class="_ _1a"></span>a<span class="_ _1a"></span> S<span class="_ _3"></span>o<span class="_ _3"></span>b<span class="_ _3"></span>i<span class="_ _1a"></span>k<span class="_ _25"> </span><span class="ff4">Czło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>k <span class="_ _3"></span>R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> Na<span class="_ _1a"></span>d<span class="_ _3"></span>z<span class="_ _3"></span>o<span class="_ _3"></span>rcze<span class="_ _3"></span>j<span class="_ _61"> </span><span class="ff2">x<span class="_ _59"> </span>x<span class="_ _8a"> </span>x<span class="_ _83"> </span>x<span class="_ _de"> </span>x</span></span></div></div><div class="c x1 y584 w82 hca"><div class="t m1b x18 hc9 y585 ff2 fs26 fc0 sc0 ls0 ws0">Aga<span class="_ _1a"></span>ta<span class="_ _1a"></span> <span class="_ _3"></span>Ka<span class="_ _3"></span>l<span class="_ _1a"></span>a<span class="_ _1a"></span>ma<span class="_ _1a"></span>rz<span class="_ _7f"> </span><span class="ff4">C<span class="_ _0"></span>zło<span class="_ _3"></span>n<span class="_ _3"></span>e<span class="_ _1a"></span>k<span class="_ _3"></span> R<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>y<span class="_ _0"></span> N<span class="_ _3"></span>a<span class="_ _1a"></span>d<span class="_ _3"></span>zo<span class="_ _3"></span>rcze<span class="_ _3"></span>j<span class="_ _61"> </span><span class="ff2">x<span class="_ _59"> </span>x<span class="_ _8a"> </span>x<span class="_ _59"> </span>x<span class="_ _e0"> </span>x</span></span></div></div><div class="c xab y586 w83 hd0"><div class="t m1b x26 hd1 y587 ffe fs26 fc2 sc0 ls0 ws0">akcje/u<span class="_ _0"></span>d<span class="_ _0"></span>ziały <span class="_ _3"></span>w jedn<span class="_ _0"></span>o<span class="_ _0"></span>stkach<span class="_ _0"></span> po<span class="_ _0"></span>wiązanych</div></div><div class="c x1 y570 w84 hd2"><div class="t m1b x29 hd1 y588 ff9 fs26 fc2 sc0 ls0 ws0">Stan n<span class="_ _0"></span>a 27 m<span class="_ _3"></span>arca 2024 ro<span class="_ _c"></span>k<span class="_ _3"></span>u</div></div><div class="c xa2 y570 w7f hd2"><div class="t m1b x26 hd1 y588 ffe fs26 fc2 sc0 ls0 ws0">Pe<span class="_ _0"></span>łn<span class="_ _0"></span>io<span class="_ _0"></span>n<span class="_ _0"></span>a fun<span class="_ _0"></span>kcja</div></div><div class="c xac y586 w85 hd0"><div class="t m1b xa9 hd1 y587 ff9 fs26 fc2 sc0 ls0 ws0">akcje em<span class="_ _3"></span>iten<span class="_ _0"></span>t<span class="_ _0"></span>a</div></div></div><div class="pi"></div></div>
<div id="pf2b" class="pf w0 h0"><div class="pc pc2b w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">43<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x11 hf ye1 ff9 fs3 fc3 sc0 ls2 ws0">13.16.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Infor<span class="_ _3"></span>macje <span class="_ _e1"> </span>o <span class="_ _e1"> </span>znanych <span class="_ _e1"> </span>emitent<span class="_ _3"></span>owi <span class="_ _e1"> </span>umowac<span class="_ _3"></span>h <span class="_ _e1"> </span>(również <span class="_ _e1"> </span>po <span class="_ _e1"> </span>dniu </span></span></div><div class="t m0 x4d h8 ye2 ff7 fs3 fc3 sc0 ls0 ws0">bilansowym), <span class="_"> </span>w <span class="_"> </span>wynik<span class="_ _3"></span>u <span class="_"> </span>których <span class="_"> </span>mogą <span class="_"> </span>w <span class="_"> </span>przyszłości <span class="_"> </span>nastąpić <span class="_"> </span>zmiany </div><div class="t m0 x4d h8 ye3 ff5 fs3 fc3 sc0 ls0 ws0">w proporcjach <span class="_ _18"> </span>posiadanyc<span class="_ _3"></span>h <span class="_ _17"> </span>akcji <span class="_ _17"> </span>prz<span class="_ _3"></span>ez <span class="_ _17"> </span>dotychcza<span class="_ _3"></span>sowych <span class="_ _17"> </span>akcjonariusz<span class="_ _3"></span>y </div><div class="t m0 x4d h8 ye4 ff5 fs3 fc3 sc0 ls0 ws0">i obligatariuszy <span class="_ _3"></span> </div><div class="t m0 x1 h8 y589 ff8 fs3 fc0 sc0 ls0 ws0">Emitent <span class="_ _1c"></span>nie <span class="_ _1c"></span>posiada <span class="_ _1c"></span>żad<span class="_ _3"></span>nych <span class="_ _1a"></span>i<span class="_ _3"></span>nformacji <span class="_ _1c"></span>o <span class="_ _1c"></span>umowa<span class="_ _3"></span>ch, <span class="_ _1c"></span>w <span class="_ _1c"></span>wyniku <span class="_ _1c"></span>których <span class="_ _1c"></span>m<span class="_ _3"></span>ogą <span class="_ _1c"></span>w <span class="_ _1c"></span>przyszłości <span class="_ _1c"></span>w<span class="_ _3"></span>ystąpić </div><div class="t m0 x1 h8 y58a ff6 fs3 fc0 sc0 ls0 ws0">zmiany w proporcja<span class="_ _3"></span>ch posiadanych akcji przez dot<span class="_ _3"></span>ychczasowych akcjonariuszy<span class="_ _3"></span>. <span class="_ _3"></span> </div><div class="t m0 x11 hf y58b ff9 fs3 fc3 sc0 ls2 ws0">13.17.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Infor<span class="_ _3"></span>macje o systemie kontroli<span class="_ _3"></span> programów akcji pracow<span class="_ _3"></span>niczych <span class="_ _3"></span><span class="ff5"> </span></span></span></div><div class="t m0 x1 h8 y58c ff6 fs3 fc0 sc0 ls0 ws0">Nie dotyczy. <span class="_ _3"></span> </div><div class="t m0 x11 hf y58d ff9 fs3 fc3 sc0 ls2 ws0">13.18.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">Infor<span class="_ _3"></span>macja o umowie z pod<span class="_ _3"></span>miotem uprawniony<span class="_ _3"></span>m do badania<span class="_ _3"></span> </span></span></div><div class="t m0 x1 h8 y58e ff6 fs3 fc0 sc0 ls0 ws0">Informacja <span class="_ _0"></span>o <span class="_ _0"></span>umowie z <span class="_ _c"></span>pod<span class="_ _3"></span>miotem <span class="_ _0"></span>uprawnionym do <span class="_ _c"></span>b<span class="_ _3"></span>adania, <span class="_ _0"></span>wynagrodzenie <span class="_ _0"></span>podmiotu oraz informacja </div><div class="t m0 x1 h8 y58f ff8 fs3 fc0 sc0 ls0 ws0">dotycząca <span class="_ _0"></span>roku <span class="_ _c"></span>poprzednieg<span class="_ _3"></span>o <span class="_ _c"></span>została <span class="_ _0"></span>umieszczona <span class="_ _0"></span>w <span class="_ _0"></span><span class="ff6">skonsolidowanym <span class="_ _0"></span>sprawozdaniu <span class="_ _0"></span>finansowym <span class="_ _c"></span>(<span class="_ _3"></span>nota </span></div><div class="t m0 x1 h8 y4a5 ff6 fs3 fc0 sc0 ls0 ws0">44). </div><div class="t m0 x11 hf y1f1 ff9 fs3 fc3 sc0 ls2 ws0">13.19.<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff5">S<span class="_ _3"></span>prawozdanie na temat<span class="_ _3"></span> informacji n<span class="_ _3"></span>iefinansowych </span></span></div><div class="t m0 x1 h8 y590 ff6 fs3 fc0 sc0 ls0 ws0">Wraz <span class="_ _1c"></span>z <span class="_ _1c"></span>niniejszym <span class="_ _1c"></span>Sprawoz<span class="_ _3"></span>daniem <span class="_ _1c"></span>z <span class="_ _1c"></span><span class="ff8">działa<span class="_ _3"></span>lności</span> <span class="_ _1a"></span><span class="ff8">Gr<span class="_ _3"></span>upy <span class="_ _1c"></span>Kapitałowej <span class="_ _1c"></span>Lentex<span class="_ _3"></span></span>, <span class="_ _1a"></span>zgod<span class="_ _3"></span>nie <span class="_ _1c"></span>z <span class="_ _1c"></span>art. <span class="_ _1c"></span><span class="ls4">55</span> <span class="_ _1c"></span>ust <span class="_ _1c"></span><span class="ls4">2c<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y591 ff6 fs3 fc0 sc0 ls0 ws0">Ustawy <span class="_ _f"> </span>o <span class="_ _f"> </span><span class="ff8">rachunkowości<span class="_ _3"></span></span><span class="ls26">, <span class="_"> </span></span><span class="ff8">Zarząd <span class="_ _f"> </span>sporz<span class="_ _3"></span>ądził</span> <span class="_ _f"> </span><span class="ff8">odrębne <span class="_ _f"> </span>spraw<span class="_ _3"></span>ozdanie <span class="_ _10"> </span>grupy <span class="_ _f"> </span>ka<span class="_ _3"></span>pitałowej <span class="_ _f"> </span>na <span class="_ _f"> </span>temat </span></div><div class="t m0 x1 h8 y592 ff6 fs3 fc0 sc0 ls0 ws0">informacji niefinansow<span class="_ _3"></span>ych. </div><div class="t m0 x1 h8 y593 ff6 fs3 fc0 sc0 ls0 ws0"> <span class="_ _34"> </span> </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">44<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xad h8 ye1 ff7 fs3 fc3 sc0 ls0 ws0">Oświadczenie o stoso<span class="_ _3"></span>waniu ładu kor<span class="_ _3"></span>poracyjneg<span class="_ _3"></span><span class="ff5">o </span></div><div class="t m0 xae h8 ye2 ff7 fs3 fc3 sc0 ls0 ws0">w „Lentex&#34; S.A. w rok<span class="_ _3"></span>u obrotowym <span class="_ _3"></span><span class="ff5 ls32">2023<span class="ls0"> </span></span></div><div class="t m0 x1 h8 y15c ff7 fs3 fc0 sc0 ls0 ws0">Oświadczenie o stoso<span class="_ _3"></span>waniu ładu kor<span class="_ _3"></span>poracyjnego<span class="_ _3"></span><span class="ff5"> </span>w „Lentex&#34; S.A. w ro<span class="_ _3"></span>ku obrotowym <span class="ff5 ls32">2023<span class="_ _3"></span><span class="ls0"> </span></span></div><div class="t m0 x1 h8 y71 ff8 fs3 fc0 sc0 ls0 ws0">Na podstawie § 70 <span class="_ _0"></span>ust. 6 <span class="_ _0"></span>pkt 5 rozporządzenia Ministra Finansów z <span class="_ _0"></span>dnia 29 marca 2018 roku <span class="_ _0"></span>w sprawie </div><div class="t m0 x1 h8 y72 ff8 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _18"> </span>bieżącyc<span class="_ _3"></span>h <span class="_ _18"> </span>i <span class="_ _18"> </span>okresowych <span class="_ _18"> </span>przekazywan<span class="_ _3"></span>ych <span class="_ _18"> </span>przez <span class="_ _18"> </span>emite<span class="_ _3"></span>ntów <span class="_ _18"> </span>papierów <span class="_ _18"> </span>wartościowyc<span class="_ _3"></span>h <span class="_ _18"> </span>oraz </div><div class="t m0 x1 h8 y73 ff8 fs3 fc0 sc0 ls0 ws0">warunków uznaw<span class="_ _3"></span>ania za ró<span class="_ _3"></span>wnoważne informa<span class="_ _3"></span>cji wymaga<span class="_ _3"></span>nych przepisami pra<span class="_ _3"></span>wa państwa <span class="_ _3"></span>niebędącego </div><div class="t m0 x1 h8 y43 ff8 fs3 fc0 sc0 ls0 ws0">państwem członkowsk<span class="_ _3"></span>im (Dz.U. z 2018 r., poz. 757)<span class="_ _3"></span>, Zarząd „Lentex&#34; S.A<span class="_ _3"></span>.<span class="ff6"> </span>oświa<span class="_ _3"></span>dcza, co następuje:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y15f ff5 fs3 fc0 sc0 ls44 ws0">a)<span class="ff6 ls0"> <span class="_ _0"></span><span class="ff8">„Lentex&#34; Spółk<span class="_ _0"></span>a <span class="_ _0"></span>Akcyjna w <span class="_ _0"></span>roku <span class="_ _0"></span>obrotowym <span class="ff6">2023 <span class="_ _0"></span><span class="ff8">stosowała<span class="_ _3"></span> <span class="_ _0"></span>zasady <span class="_ _0"></span>określone <span class="_ _0"></span>w <span class="_ _0"></span>dokumencie <span class="_ _0"></span>„Dobre </span></span></span></span></div><div class="t m0 x1 h8 y2a8 ff8 fs3 fc0 sc0 ls0 ws0">Praktyki <span class="_ _1b"> </span>Sp<span class="_ _3"></span>ółek <span class="_ _1b"> </span>Not<span class="_ _3"></span>owanych <span class="_ _1b"> </span>na <span class="_"> </span>GPW <span class="_ _1b"> </span>2021, <span class="_ _19"> </span>uchwalonym <span class="_"> </span>przez <span class="_ _1b"> </span>Radę <span class="_"> </span>Nadzorczą <span class="_ _19"> </span>Giełdy <span class="_ _1b"> </span>Pa<span class="_ _3"></span>pierów </div><div class="t m0 x1 h8 y76 ff8 fs3 fc0 sc0 ls0 ws0">Wartościowych <span class="_ _3"></span>w <span class="_ _3"></span>Warszawie <span class="_ _3"></span>S.A., <span class="_ _3"></span>który <span class="_ _3"></span>to do<span class="_ _3"></span>kument <span class="_ _3"></span>wszedł <span class="_ _3"></span>w życie <span class="_ _1a"></span><span class="ff6">1 <span class="_ _3"></span>lipca <span class="_ _3"></span>2021 <span class="_ _3"></span>roku. T<span class="_ _3"></span>ekst obe<span class="_ _3"></span>cnie </span></div><div class="t m0 x1 h8 y77 ff8 fs3 fc0 sc0 ls0 ws0">stosowanego <span class="_ _0"></span>dokumentu „Dobre <span class="_ _0"></span>Praktyki <span class="_ _0"></span>Spółek <span class="_ _0"></span>Notowanych <span class="_ _0"></span>na <span class="_ _c"></span>GPW 2021 <span class="_ _0"></span>dostępny <span class="_ _0"></span>jest <span class="_ _0"></span>publicznie <span class="_ _0"></span>na </div><div class="t m0 x1 h8 y78 ff8 fs3 fc0 sc0 ls0 ws0">stronie <span class="_ _1a"></span>internetowe<span class="_ _3"></span>j <span class="_ _1a"></span>Giełdy <span class="_ _1c"></span>Papierów <span class="_ _1a"></span>Wa<span class="_ _3"></span>rtościowych <span class="_ _1a"></span>w <span class="_ _1c"></span>Warszawie <span class="_ _1a"></span>S.A. <span class="_ _1a"></span>Spółka<span class="_ _3"></span> <span class="_ _1a"></span>nie <span class="_ _1a"></span>stosowa<span class="_ _3"></span>ła <span class="_ _1a"></span>praktyk </div><div class="t m0 x1 h8 y79 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">zakresie ładu korp<span class="_ _3"></span>oracyjnego, wykraczając<span class="_ _3"></span>ych poza wymogi przewidzia<span class="_ _3"></span>ne prawem krajowym<span class="_ _3"></span>.<span class="_ _3"></span></span> </div><div class="t m0 x1 h8 y7a ff5 fs3 fc0 sc0 ls45 ws0">b)<span class="ff6 ls0"> <span class="_ _1a"></span><span class="ff8">„<span class="_ _3"></span>Lentex&#34; <span class="_ _1a"></span>S.A. <span class="_ _1c"></span>według <span class="_ _1a"></span>st<span class="_ _3"></span>anu <span class="_ _1a"></span>na <span class="_ _1a"></span>dzie<span class="_ _3"></span>ń <span class="_ _1a"></span>31 <span class="_ _1a"></span>g<span class="_ _3"></span>rudnia <span class="_ _1c"></span></span>2023 <span class="_ _1c"></span><span class="ff8">roku <span class="_ _1a"></span>stos<span class="_ _3"></span>ował <span class="_ _1a"></span>zasady <span class="_ _1c"></span>ładu <span class="_ _1a"></span>kor<span class="_ _3"></span>poracyjnego </span></span></div><div class="t m0 x1 h8 y7b ff8 fs3 fc0 sc0 ls0 ws0">określone <span class="_ _3"></span>w do<span class="_ _3"></span>kumencie „<span class="_ _3"></span>Dobre P<span class="_ _3"></span>raktyki <span class="_ _3"></span>Spółek <span class="_ _3"></span>Notowanych <span class="_ _3"></span>na <span class="_ _3"></span>GPW <span class="_ _3"></span>2021” o <span class="_ _3"></span>którym <span class="_ _3"></span>mowa <span class="_ _3"></span>w p<span class="_ _3"></span>kt a)<span class="_ _3"></span> </div><div class="t m0 x1 h8 y7c ff8 fs3 fc0 sc0 ls0 ws0">powyżej, z wyłączeniem l<span class="_ _3"></span>ub częściowym wyłą<span class="_ _3"></span>czeniem następujących zasad:<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y7d ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1b"> </span>1.3.1. <span class="_"> </span>- <span class="_ _1b"> </span><span class="ff8">Spół<span class="_ _3"></span>ka <span class="_ _1b"> </span>o<span class="_ _3"></span>becnie <span class="_ _1b"> </span>nie <span class="_ _19"> </span>posiada<span class="_ _3"></span> <span class="_ _1b"> </span>sforma<span class="_ _3"></span>lizowanej <span class="_ _1b"> </span>stra<span class="_ _3"></span>tegii <span class="_ _1b"> </span>biznes<span class="_ _3"></span>owej, <span class="_ _1b"> </span>w <span class="_"> </span>tym </span></span></span></div><div class="t m0 xf h8 y2e4 ff8 fs3 fc0 sc0 ls0 ws0">uwzględniającej <span class="_ _11"></span>temat<span class="_ _3"></span>ykę <span class="_ _1c"></span>ESG <span class="_ _11"></span>w <span class="_ _11"></span>zakresie<span class="_ _3"></span> <span class="_ _1c"></span>określ<span class="_ _3"></span>onym <span class="_ _11"></span>w <span class="_ _11"></span>przedmiotow<span class="_ _3"></span>ej <span class="_ _1c"></span>zasad<span class="_ _3"></span>zie, <span class="_ _11"></span>natomiast </div><div class="t m0 xf h8 y2e5 ff6 fs3 fc0 sc0 ls0 ws0">prowadzi <span class="_ _12"> </span>wieloletni <span class="_ _f"> </span>progr<span class="_ _3"></span>am <span class="_ _12"> </span>rozwoju <span class="_ _f"> </span>realizowan<span class="_ _3"></span>y <span class="_ _f"> </span>na <span class="_ _12"> </span>podstawie <span class="_ _12"> </span>decyzji <span class="_ _12"> </span>podejmowanych<span class="_ _3"></span> </div><div class="t m0 xf h8 y2e6 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">związku <span class="_ _11"></span>z <span class="_ _11"></span>przeprowadzo<span class="_ _3"></span>nym <span class="_ _1c"></span>przeglą<span class="_ _3"></span>dem <span class="_ _1c"></span>opc<span class="_ _3"></span>ji <span class="_ _1c"></span>stra<span class="_ _3"></span>tegicznych. <span class="_ _11"></span>Spółka <span class="_ _11"></span>sporząd<span class="_ _3"></span>za <span class="_ _1c"></span>corocz<span class="_ _3"></span>nie </span></div><div class="t m0 xf h8 y594 ff8 fs3 fc0 sc0 ls0 ws0">Skonsolidowane <span class="_ _e"> </span>sprawozdanie <span class="_ _e"> </span>na <span class="_ _12"> </span>temat <span class="_ _12"> </span>in<span class="_ _3"></span>formacji <span class="_ _e"> </span>nief<span class="_ _0"></span>inansowyc<span class="_ _3"></span>h, <span class="_ _12"> </span>gdzie <span class="_ _e"> </span>są <span class="_ _12"> </span>poruszane </div><div class="t m0 xf h8 y2be ff8 fs3 fc0 sc0 ls0 ws0">zagadnienia <span class="_ _f"> </span>z <span class="_ _12"> </span>obszaru <span class="_ _10"> </span>E<span class="_ _3"></span>SG, <span class="_ _10"> </span>a<span class="_ _3"></span> <span class="_ _f"> </span>ponadto <span class="_ _f"> </span>Spółka<span class="_ _3"></span> <span class="_ _10"> </span>dą<span class="_ _3"></span>ży <span class="_ _10"> </span>do<span class="_ _3"></span> <span class="_ _f"> </span>tego, <span class="_ _f"> </span>aby <span class="_ _f"> </span>za<span class="_ _3"></span>kres <span class="_ _f"> </span>tej <span class="_ _f"> </span>tematyki </div><div class="t m0 xf h8 y2bf ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">raportowaniu <span class="_ _13"> </span>Spół<span class="_ _3"></span>ki <span class="_ _13"> </span>był <span class="_ _13"> </span>stale <span class="_ _17"> </span>poszerzany, <span class="_ _13"> </span>przy <span class="_ _13"> </span>uw<span class="_ _3"></span>zględnieniu <span class="_ _11"> </span>pot<span class="_ _3"></span>rzeb <span class="_ _13"> </span>interesariuszy <span class="_ _13"> </span>ora<span class="_ _3"></span>z </span></div><div class="t m0 xf h8 y2c0 ff8 fs3 fc0 sc0 ls0 ws0">charakteru <span class="_ _13"> </span>prow<span class="_ _3"></span>adzonej <span class="_ _13"> </span>pr<span class="_ _3"></span>zez <span class="_ _13"> </span>Spółkę <span class="_ _17"> </span>działa<span class="_ _3"></span>lności. <span class="_ _13"> </span>Jednocześ<span class="_ _3"></span>nie <span class="_ _13"> </span>Spółka <span class="_ _17"> </span>dostrzega <span class="_ _17"> </span>istotność </div><div class="t m0 xf h8 y530 ff8 fs3 fc0 sc0 ls0 ws0">wszelkich dzia<span class="_ _3"></span>łań związanych <span class="_ _3"></span>z tematyką E<span class="_ _3"></span>SG i pom<span class="_ _3"></span>imo bra<span class="_ _3"></span>ku sformalizowane<span class="_ _3"></span>j st<span class="_ _3"></span><span class="ff6">r<span class="_ _3"></span>ategii w t<span class="_ _3"></span>ym </span></div><div class="t m0 xf h8 y595 ff8 fs3 fc0 sc0 ls0 ws0">zakresie uwzględnia wiele<span class="_ _3"></span> aspektów zrównow<span class="_ _3"></span>ażonego rozwoju w prow<span class="_ _3"></span>adzonej działalności.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y2d9 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1b"> </span>1.3.2. <span class="_"> </span>- <span class="_ _1b"> </span><span class="ff8">Spół<span class="_ _3"></span>ka <span class="_ _1b"> </span>o<span class="_ _3"></span>becnie <span class="_ _1b"> </span>nie <span class="_ _19"> </span>posiada<span class="_ _3"></span> <span class="_ _1b"> </span>sforma<span class="_ _3"></span>lizowanej <span class="_ _1b"> </span>stra<span class="_ _3"></span>tegii <span class="_ _1b"> </span>biznes<span class="_ _3"></span>owej, <span class="_ _1b"> </span>w <span class="_"> </span>tym </span></span></span></div><div class="t m0 xf h8 y2da ff8 fs3 fc0 sc0 ls0 ws0">uwzględniającej <span class="_ _11"></span>temat<span class="_ _3"></span>ykę <span class="_ _1c"></span>ESG <span class="_ _11"></span>w <span class="_ _11"></span>zakresie<span class="_ _3"></span> <span class="_ _1c"></span>określ<span class="_ _3"></span>onym <span class="_ _11"></span>w <span class="_ _11"></span>przedmiotow<span class="_ _3"></span>ej <span class="_ _1c"></span>zasad<span class="_ _3"></span>zie, <span class="_ _11"></span>natomiast </div><div class="t m0 xf h8 y596 ff6 fs3 fc0 sc0 ls0 ws0">prowadzi <span class="_ _12"> </span>wieloletni <span class="_ _f"> </span>progr<span class="_ _3"></span>am <span class="_ _12"> </span>rozwoju <span class="_ _f"> </span>realizowan<span class="_ _3"></span>y <span class="_ _f"> </span>na <span class="_ _12"> </span>podstawie <span class="_ _12"> </span>decyzji <span class="_ _12"> </span>podejmowanych<span class="_ _3"></span> </div><div class="t m0 xf h8 y597 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">związku <span class="_ _11"></span>z <span class="_ _11"></span>przeprowadzo<span class="_ _3"></span>nym <span class="_ _1c"></span>przeglą<span class="_ _3"></span>dem <span class="_ _1c"></span>opc<span class="_ _3"></span>ji <span class="_ _1c"></span>stra<span class="_ _3"></span>tegicznych. <span class="_ _11"></span>Spółka <span class="_ _11"></span>sporząd<span class="_ _3"></span>za <span class="_ _1c"></span>corocz<span class="_ _3"></span>nie </span></div><div class="t m0 xf h8 y2ea ff6 fs3 fc0 sc0 ls0 ws0">Skonsolidowane <span class="_ _e"> </span>sprawozdanie <span class="_ _e"> </span>na <span class="_ _12"> </span>temat <span class="_ _12"> </span>in<span class="_ _3"></span>formacji <span class="_ _e"> </span><span class="ff8">niefinansow<span class="_ _3"></span>ych, <span class="_ _12"> </span>gdzie <span class="_ _e"> </span>są <span class="_ _e"> </span>poruszane </span></div><div class="t m0 xf h8 y598 ff8 fs3 fc0 sc0 ls0 ws0">zagadnienia <span class="_ _f"> </span>z <span class="_ _12"> </span>obszaru <span class="_ _10"> </span>E<span class="_ _3"></span>SG, <span class="_ _10"> </span>a<span class="_ _3"></span> <span class="_ _f"> </span>ponadto <span class="_ _f"> </span>Spółka<span class="_ _3"></span> <span class="_ _10"> </span>dą<span class="_ _3"></span>ży <span class="_ _10"> </span>do<span class="_ _3"></span> <span class="_ _f"> </span>tego, <span class="_ _f"> </span>aby <span class="_ _f"> </span>za<span class="_ _3"></span>kres <span class="_ _f"> </span>tej <span class="_ _f"> </span>tematyki </div><div class="t m0 xf h8 y599 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">raportowaniu <span class="_ _13"> </span>Spół<span class="_ _3"></span>ki <span class="_ _13"> </span>był <span class="_ _13"> </span>stale <span class="_ _17"> </span>poszerzany, <span class="_ _13"> </span>przy <span class="_ _13"> </span>uw<span class="_ _3"></span>zględnieniu <span class="_ _11"> </span>pot<span class="_ _3"></span>rzeb <span class="_ _13"> </span>interesariuszy <span class="_ _13"> </span>ora<span class="_ _3"></span>z </span></div><div class="t m0 xf h8 y59a ff8 fs3 fc0 sc0 ls0 ws0">charakteru <span class="_ _13"> </span>prow<span class="_ _3"></span>adzonej <span class="_ _13"> </span>pr<span class="_ _3"></span>zez <span class="_ _13"> </span>Spółkę <span class="_ _17"> </span>działa<span class="_ _3"></span>lności. <span class="_ _13"> </span>Jednocześ<span class="_ _3"></span>nie <span class="_ _13"> </span>Spółka <span class="_ _17"> </span>dostrzega <span class="_ _17"> </span>istotność </div><div class="t m0 xf h8 y59b ff8 fs3 fc0 sc0 ls0 ws0">wszelkich dzia<span class="_ _3"></span>łań związanych <span class="_ _3"></span>z tematyką E<span class="_ _3"></span>SG i pom<span class="_ _3"></span>imo bra<span class="_ _3"></span>ku sformalizowane<span class="_ _3"></span>j st<span class="_ _3"></span><span class="ff6">r<span class="_ _3"></span>ategii w t<span class="_ _3"></span>ym </span></div></div></div><div class="pi"></div></div>
<div id="pf2d" class="pf w0 h0"><div class="pc pc2d w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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AAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AX4+w3wAACAASURBVAAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADh5xIAAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAD4/61xCQD4LvHTz/qXfY/f+bQfdEEA+O5hxA8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAwJ1XKqW4CgAAAHdiRvwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAO4gGpfgu02JrsSsRJWiTtFERDeJto2IiD6ijtJFqiNSREQpUUqJKpUqSkQXUUqkFNM++hxVHXv2xqWXLX/jksuvvWHbzp27r73uxptv3jEZd7v2LkXxtAIAANxuPvr2pxxz5Fbh910qRVViNezWwqwdRJToulKV1VeV2XhWN02qqtSkFKkrkftIdVQRfcTKKK755viCC//1Yx//xJVXXbu0NClVk5rBrCuzruRcolRRtS41AADcQQi/70JVikG6pQNLpNL1s6atI0VESVHVbRup6vPqb8fKpFx/w46LvnjxN75xxdcvufyqq64bjXKfq1KiRFVS2+XI0aeqiaqu6irniMguNAAACD9uJyVSWWu+SDmii+ibJkfkHLnvommG40h9X9o67dwbn/zEBf/wDx+44sobl/Z2kQZVPShp03Q6TSnlUnJE07aprkpfSq76XEqUiNTUlfYDAADhx+3ZfquDexF9iT6XLiJNu66p5+qm3jPKNy0tfe6zX/jwRy/43Oe+PJ1ElRZmXRtpIdKgdG1fctsMS/RRSpTc9RFVFXUqJSJFlVKqUvQzlxkAAIQft5O0b31fKZFLRJ/qKuaquipVbNs5+dinvvxnr3r9zdt3b9i4ZdZv7EpUaW5WImIwGCxUqSldN+vGqSpN01QpTWbTnLu6qUudVneE6XPXRHKlAQBA+HF7KTnNUil9zlVdT/sm1c3ecfna1y6/8LOXfeCDH7/uxt0rMVc3C6NRikg5pVxSalKUatqPS6QqSmpyiTzLk4hIValTiZhFiRIlUlQpoqxvDAoAAAg/bvvwK9GlVPdRTfOgqmNpHH/6nNe9/wOfXJjf2vftth15YeumsroQMK2u08sRJao+RU5rv1x7V7GWdzkiUomSVh+k1Tx0rQEAQPhxe2RfpC5XEanL7XQWf/cPn/ybv33PzTsnpd466ge5NBsOOriPsva2ZbX9ckSOkiOVWPutW6QS6ydDlFTq9depPgAAEH7cblKJuVTFNVdv/5OnveJLX72mGmyu282lziuzWar7VEcV+2/Nktd3AS0RkUpaG8lbP589fbuD2kuypScAAAg//ovsO6ph7Rf7oi3t+/VNN+/55498/ry/fu+NN42awcGlmh9NZqWp6rkmp1mJSeSc1t5FSiXWHpfV2Zsp3WrML0Wktdfve00pVdVl7QcA8B/drn2739p3l/UtM63WbufS/+ePtX7PtrY2p9yhrkaK2G+y2P7/6u9woW7LT9adZCKb8LuT/iBZm6LZR8wmk8lguCFHO83R5Yg6nvsX73vv+z68cdPWrprv+76uJqmJSDlK1CUiUop6/+/Fsm9ML5UU5dY/Kqp936rVfj9YVB8AwLe1vmlCylGt9lhJee35+VQicpSU1jqtrIXRLYm0euOV0nc+MLlUJVURXaSSSo6oUqlTqSOqVHKJHNHlVN0BrkWuSk6RSqli7f6zisirS41K5JJSlOq/Or3S2gVf/cSUiLLf5LWyOsiRDvz8E353Yv3qpizD4dzyeNrMtXtX8vs+8OF/+MfPfOXSXe38QeNZREQzbHLOsS8X177f/oOw3M8tP3SyZX0AAP+54In9F8ustl0qUcotk6jWnm0vt+ymFymnWH2yvVqbilUilSjV+oN9uZiiRKQUZf09ln13clWKXNYC6/ZW9s1KWy2rau1etKyNK6RSbqvRyVuPr65e0rULb8SPO+aPkbUFePu+kdtpVwZz8yvTeN0b3n3eW/9+0rXt/GGpasfj8dzc3GQySUmxAQDcfvdva2tnoqQUZV+/rffILapv/UNrebT/g/X/lRSxerxWvuWVad9d4h3k9i+tTzirS6RqfSeJ1TllaXXA87Zq0P0KcHVAdbVIq/2uofDjjqWP6Ne//+scdWrSVd/c+fJz3/EvH72gVFtSU02nXZ9ndV2PRqOmaW67Z1IAAL7rrQXNLSNM1X4Z1KeInKLE+slYt1r0V6p91XbL4F7cerRq7XFOuVqbL1pHWf2gfVXy+gK/dIe5GmvRu7buaC1oV8dDq9tmiV1JpaxdwOrWjZ1SjhSrWxse8O0n/O58uoguoo5oSjR9xK698ecv+etPXfDVSbfQ5aZEVbXV3KBJKY1Go5yzET8AgNtFKvvuw9Z6bHWOZk5r27CkSFGqSHl10mNVoqRcbinGsm98bL2RUkQpqVSRI6qIau1s5uhT5NXTlqOkEtUd5hqsLm6sIvr1v3+O1fRL+bYK1H0zZvP6er/161OqFJGj3AkOqBZ+dz5r3/ar1ZcjXvfGd37sUxe2g4NzqhY3bNm7vJxSGY/HdV1v3LhxMpnsW+MHAMBtYt+GJbfsYJkir/8yx/pBWhGpWg2TyFHK2nBg5BKrpbSq/7f3g31a36kk6qqUSH2kWYoSpY5UpXJHOXV5bZea8i0je+v7xt9uG5Du22JndWucEH7c4eQcJaLPMSvRtPHyc9/z5r95T0kbR7O6pMHyeFbVTSnTpmkiYjQauWIAALelsjp5sKz/KvpB204n01TliFxyX1XRDgbT8SylKvcRVVNFVCl33WQ4qEvpZt20HQy/04dIpYrU9/X8cON41HWz8XAup3qS+1lEk/uqTgt9am73CZ8p+lSmVRUlomkG09ksSpVL9Dnm5zdMJtMq3RZ70KwPtu77QKmtm+lkWjdNFVXfz6KKtm0nk8lgMBiNRoPB4EBcKiX87mxS1ZYY5JKiir9604ffeN67clnMMRfRrm7idNstkQUA4NtlWcT6KrYUqfSjlfFsOn7A/c++5JJvDId1O9deetllZ599zjXXXJtnZePixku/8Y173OOUyWTpqCMPnZtvu246nY6/80eYpfYTn/jcwnCum47ucsIxBx8yt3FTdfkVFx912HGzadxww9IN25fj9l7vU0W+1/eeWFdx8SWXnnCX44YL88uj7vMXfbGu5yL1qa6ms9mgqW/zHM17du/csnnzZDQ+4a4nbL95+449e0fLk4WFhclksrCw0HXdgfh1J/zubPpSj/pYWZm98MVv/sSnPj/phqWaKzGISGl1GkDKRfsBANxu0uqRDClWz2/ITRMHbd367Gf/0hvf8IGunxx/wnEveen/eemLH3fuq943P1zcsmnzeW+68eE/cc6hhx6+ccPcmWceU1VR1+sL+1JUZe3B6vTN1fmg122fPfKRvxmz5cVh+6v/8zEP+dEjb7hx8leve9Uf/f4Tmib+7IXvfdt7PhK3/0q//hl/+GtHHz3/nOe96eGPeOSJJy389ds//42LvzKZdqPJuGqGqanL2rrH//JPytoOOFEi8mBQnXjX47731FOmk/ENN1y/bdfKpVd+s+u6uq5zzn3fV1V1wH3ZVb7z7mRKirqJN//1Bz/16X+9+prtdbs5x7Cs/XDpU5qmmLlKAAC3a/iltdG21aPbU9/Nlufmo88r8/MpyvLifIzHMTfol/feNNfkleWbFwaz8dJNWzY2gyoGdbSlNKW0pQzyLQ/2vbIpsTCspiu7xiu7u/FSFbNhFYN20k13zQ+irSL3o3QHmKxYR944bOciFtrpQZvqQR3zwzSbLqcqt21VIvq+v+0+I2sTX3Ok/vQzTuumy3c58ZgPfvDdj370z2zcMDzmmGNms1nbtisrKwfol53wO/DKbm2uZtk3Z3P1UVl7giLiPR+44G3veN/OPeNDjzhu1q3u/xTrz/70aW1NMAAAt9cNXdqvN3JVRY6uqiLnScmztimlHw2bSNGVflKlWeqnpUznh3U3Xa4itymaqvsOL22Vcz9bnB8M2npxYW4y3t33UZVuw9ywihiPY9CkFDnd+v6yrA0ZfsvLrd9kv7cs+70yvvXP3upudfWV5VbvcPUN+n42TjkmK7tzP44ckcdzbZTclZJz7tvB3L5huHLLn7rVu7j1q/7thyjrqwSr9fbZtwNqdctJGOVWN8gLC/PLK0sLi3M/9VM/9sWLLrzkkouPPPLItm27rpvNZsPhUPhxG2TftERX9vsyns7Gq6+c5W7vSvnkBZef+4aPXr89z204bNpHTjnSNKVZpD6nKFGXqEs4vwEA4PaRIqc0iygl6pyqPlW5KlGXWRdVqptqEF0VpWnbyDnaufmcop5rZ6WalVJKpLrqSpRU51T9ey99VFVE1w8ibRyXJs2Poom6DKrZphQxN4y+lKpUVa6qUpWoclXlqupKaobzpVR9H3UMxpPS57rrYzqdRipNW+Uyq9uqixLtoK8H425a1blqq2nX51I3gw0lBlU91/VRoqSq9LkvJUVUVdVGakrUfU6pruu26UvXDKo+T0sTuY5IbUpNFVH66cbFtk5dlXL0VTdLuUqljXGe5NS3gzpVpapj1k2m3SyqFFWdI/UlhvMLTTMsXaRctdWgTilKruooMZ2VpZLydNpELEymXTXo60HauzTNeW4y7ec3NrkfLe/aszCc7yZ9ldpBuzA3v7HP1XjUfexj55926hlVqq+//vojjjhiNptt3bp1NjsgJ9AJvwNMjpKj7P/sSdvUufSz0kVqJl33l3/1rquv3TFc2LK0MulyNE0dkddfUo4q+6QDANye5bdvs70qSrW21cv6Lp9VblKpq7URrhRrBzisHmu+PkhXopRUSl1KVUq134O1x7H2Vk2OukSdq1lEpFKlPFwf81odr1v/m5SqlCpSGo9W2rZqU05lujhfDQelqWbDJjdpOhvvaqpuMt5bpZh1s5zz/PzirJv1s27D4mJKMRuPUirdbNTU3bDJbT0bNF1TTeuY5W4l9+MqZnVTSu5L7pqmGY1G84uLfaydMLg6Crp549z2bdelPCmzyXzb1BGllBJlYX6+qaKfrdTRpTyZa8r8MNq662d7qhg3abq8tKPvxu2gKSlPpqO6Sk3dd5O9w6Yf1qn0400bU9/tmR/W46XRbDw+7JBNbTMZNLPpaKUu3fcce9jKnh0Lc03Js/FkfP755x92xNEf+egnt23b9a53v//00++5Y8eOyy+/fDAYzGazA/QQbA1wwKkjqv0H0vvSldRUaX7axStf+bdf+colc3NzKaWcc9M0k8nEJQMAuLPFY6SqrJ7/fsuDVNYf/yeW9eSqL1Wf18/zSxELg0Eq0+lodxXLVexuyu5B2r04mCwOu4VBN9/2KU82Lgz7yXJbx1zb5C63zVxELO3dk2ejYdu3aVKVpbZaybOd3eTmtloe1KM67a1iaVhP65hEP87duOtmiwsLg3a4sjJev6ctkXIVMWjTPU8/9eS7fc89TjpxNt4zP6zryG2kycpSXWZ16mYrOwdpvDCcbZ7vD95UHXfEhmHes1iPFurpdLp7MtkbVbdh47Drl5o0Of6IzXllx4bBcGHY79l98ZbN4+l4+2FbD2mi7Lj54oX5PU29d8NcszCIPN1x0OZmMto5HKSIbvv27Zddellf4gEP+qE9S+OLvvjl0Wi0YcOGruuqqjoQz3IIu3oegKW+fuJKWj27sy+RItouxyc/+eX3vPdTfT8cLy+nlOq6nk6nbdseoF+aAAB8+xvC9TV2axF4yyHwa+t5/hNjOyWn3K8tfktVKRGRZ6MNgyqV7swzTvqB+55+yiknbNiwuGHDxtHK6Morr7jiymv+6cOfveLKGxeGCyX33XSlRFWqOpU819aDNpaXtw3qOP20u97vfmedec8Tjj/u2Pm5pu9i1+69X/vG5Z+54Guf+ORndu5abtv5Ppcd27e37cKwXVhfaLi6FUX80IPO+m8/dNZ4FrM+HvWoZ2zftVxHydNuripltnzs0Yedfdb97nv2GaefftdNm5qui9ksbr5+6RsXf/nd7/+///r1Kyd9TKejTZs2vfJlLzjlxPnpcrz1vHdeftX2p/zx/5xbqPscL3r+ee9/76fm2rjnfe7+whf94aaNg/Eozn3lm6+47OpnPecpixuam7bv/c3ffsmOwe7JZHL+pz/XNm3kPOlzPZxb3ckzpVRKORAH/YTfAfj8zurmv9GX6CJKqgZ9pOtvmLzlrR+a5YVUtU2V2rZd3WpW9QEA3BnvB2N9+uetHqz+p6T/+D3kquTIEVXVlzr6VGK8vOuQIzY9+clP+pEfvuvaticl+j4GzdxJJ2zdvfdeD33Ig//8JW/92Kc+l1LMDxZyNZh2OSJFmXST8XFHbX7ETz3soQ/9/qOPWCz7bbEyP7fxuKPPeOh/O+NTn7n/X7z03K9efPVhR3zP9p3LOaX9FsutTTodNjGaxsIg+hJt1e3cfsPi5i3zgzpKOe20k37jsb941r0PqyJm06gihoMY5XzaXTYce9h9HvZjZ7/6zR990UvPXVjcfO11lz31qc94w6tfcNRB8eif+fFHPvp/ffyf7/LTD39wneI3fuWnP/r+Dx60efNfvvzpdR3TaVzxjWsv+NTH3/Sm1yxujFEXb37TP+3etb3vU1UNd+2+eevWg3MXm7Zs2bO8PBqN5ufnc84H6FRP4XeAyV2kKlJVIrqIftLnSMPlSXzwQ5/+0leuHI2HzcKglOloNKrrejAYdF13gH5pAgCwdgeYcylR13Vd1+ubaPbxnfZpbyJSKSXnXEpfVVVaXSy3358opZRUBnU9nU4W5ua7yejeZ5z0O7/938/43mP6WXz+oi9e+NnPzaaT8XgybAan3eOU+z/wAQuHbXrunz7uFa/6+7f93YcG1WBp2uc8aKrSVP3xxxz25Cc85vvOPGnQxk037vzEJz55xZVX7Ni+c8uWgzZt2nTve9/zzHuecfb3HX34s3/3mc959RVXbotSmnrYz/LqXyml1faLz1zwr3/79rc17cbh4LCbbrzhqMMOm3TTPFs+6z73fNLv/uwJxx68d9fo3e/+x5tuuO6KK6/YetBBqcTdjz3mgQ9+8NELd3n0zz7o+BOPeN6Lzt21Y7Jz+41vev2b/uhJv3jQ1ua8N7/0T57xrNNOPv4u33P8UYcvPue5T7z6qqsX2uhyfPyjH335X7z8cY/91Q2L0ef4zP/98sc/9rGVlUlUw4juoIMPKyXNLS7s2bscVQyHw5zzgftVJPwOMHUVsy5K0/d51DaDqNpc0vvef8HfvP19szxo5zdMu0nUUdd1RPR9r/oAAA50i4uLKZXRaDQajUqJuokoefU0r0hr+7SsHkywdjpB6tumnp+fH5TFLkfOedZ3q7m3NliYqr6L1NZ9N1sYVFUeR7/3N3/jEfc645jdu5Ze9vJXXHn5xY961M/f7W4nVSmqiNe85jVvfON5z3vBc4859rAnP/ERH/7wx7fv2D4/f9j1N+066sjNSzv3/PqvPf5+Z5+0shJf/fpXnvDEJz/kR37spx/+iOOOO3Z5afSRj/7LK1/+qgc84IG/9Es/f/zRh/z24x/zy4/7o8MPP/7mXaOF+fkoaX2csooU33/W6aecdo/5+arLceEXLrvk0msO2rpwxuknv+C5jx80ERG/9muPO+nuJ/7sz/73M04/tSsxXuk+87GP/cFT/vgPn/mndzvtxAf9wMlHHfXC3/ntJ1z/zWve974P3f/7zznr3iceddRBD/mhBz/raS96/vNfeMSRGx70wDOr6szpOC6/7Po/e96fH3+Xg3/yJ390Ootv3rDteS982dJSHrQbZqUqpekjIqXpdFJVVUkH/DQ6m7sceFKUKqWmbvuS6pi76uodr3r1eTfdvJKrdnkyLpXSAwC4U9m7d29EGg6H8/PzVR3jWemjWnsp/+ZBVF2pprNuMpksLS31XZ9zTt9ymleJYbOQZ7EwGEaeVLH8y7/8qHvf6/go8drXvHHLps3Pf8HzHvKjP3z8iceecNdjjzjq8Gc95+mP/fVfefkrXnvNtXu7Lt78lv9z5j1P6vuVhcVmOtrzoz/6oHPue3LJcdnFX3rTm897/vOf+/u//7tHH3tsO4wtB80/7Mcf9sIXPme0MnrZS88dtHHvM49/9M89fGV5ZxWz6XTplg1OI0WJ5XEsLlajWXQRXWk2btpy0MEbnvrUx7ZtbN++81d+7fE/9/M/98w/ffrJp506y7E0imauud8PPvjZL3jhX7zs3E98/MLRctz9+MEPPvDsjYsbRrPyjOe9+JKrb+hKPOxhP3bqqWf87u/87x07bp5109yXkuO1r3nLAx/4g+ee++quzHIVf/lX79i+fWXWD3IMcrR9qktUJfU59SXlO8FXkfA7wJQuos8pRZ9zznVJ8eEPfX7H9kk72DTLkdtSGov6AADuVIbDYUTp+34ymXRdNHWKVEdq/v2XNJt1ETGZTFangDV1/S3vs45Bk9th3XaTpdNPP/Fxv/qQton3vvefR6PlJz3p17duPXSS44LP3fzhj126NB50pX7AA+/7oAf9wB/98VO7WSk5PfGJv17y6OCtGyLGz3j6Ly/OV5dffvVTn/r0X/yF/3HSSffqSnz2c9e+9g0fPf+zNw7nYjh/8OMf/8vj0fjzn/tqyfGU33vkUUdunZ+v6tSv92hVoi4pPvLx83/7ic96/O888wlPevW2XSv13MI553zfccdsGA7iHe9411ln3efHf/KhKcWlV2572rNf84Qnv+CDH7msDKpDjjr21a990Xlvedum+RhW8SMPPqetB+NZtdzPveRV740UVTN42jN//Scf/hMvffnrh8PBaJL/9u/ef9OOG5/xrCc27TDV7Yc/csn7/+nTg7mDo16clraUQUSVqxzRl6orqb8TfBWZ6nmASU00VR0xKzk1bdtFnH/+FzZtOmTXSpcjbdy8/1fk1wAAF0FJREFUuLx3T5P0PADAncfevXtns7Tx0I2Li4t9H20To/HaDM+Solp/kNanepYUkdKWLVv60vUlxuPxv72p7KalrYej5eX5YXvO2d9X+hhPu/f84zsf85if77qYztIfPO3ci/71q3t333zowRtf/Od/dI+Tjz/nfg989nNe+LWvf/1e9zplw8bNc8O6n42PPfbI+UH0s3j3u989GDR3vdvd5hfiA//8xRe/5M3X37DtkIO3nHD8Ua946VOqOk4+5eS3vvWtZ5z57Crifve/71v++p3zc01aW3eYVs83TFX72c99IdWbu9he0qbl0fIJJxw6ncWgjauvufIP/vD32iauvWHlf//eM3LM3Xjjzs9+4bk3/tav/uJj7tuXOOigQ66+as8xR286+qgjBoO5aamuu2FPF1d86Wu7T73b5uVRPORHHvyhf/7Atdd2dVVe9rKX/u4TfqukqFJcvy0/7wUvGQ43DRe2Lu1amfb9YFCvj/HlSF1EEwf+2IrwO9DkiCgll7adG03LF750zSWXXXfzzmgXNtZNWhntTVWEMT8AgANAWb9vS/sW3+2roP3eJrZs3VLXMRqPv3Hxped/+pN9X/oyiNWD2tMt72PfTWCpymg2+eZ117fDre1gPnc5RykRJfL6hyxtPZx2XV2XVOcHP+jsqoprr7n26qsvO/PM7+26eMPr3/7pz1w4t7i5ndswmk6f9vQ/+7lH/XDJ+a53PfGiiy66+8mnDNo49dS7X/Tlq068ywnjaXSj0T/90wee/OQnt+3gymvHL3npW27eOWmHW2/Ytmdl5apXv/Zdv/W4n7rfA8552Steft111x95zJEPesA5b/3bd0yms7V/c4koVSqxZ89K3ze5pGkuJaVUNcccc3TdxGQaVZ02b1pcnsTLX3Hurr1LfeT5jZsHuX7dm9566eWXHbJlftfuXf/47nc99rG/cPhhG5p2GLNqbsPGPcvlD/7w+S950ROP/Z7Djjp28RGPfNQTn/TM44499PvPOesnfvqHlsYx38ab3/LOSdfO+mrXzbvawYamqvpIkUqKUlJJpcSdYp984XegSTEbT9NcytEuRzz7xa/cPaubxU19VKVMqrK6E64RPwCAO2zuVZFKRInUrz6pH6WKMogSUdrVCMppdVFeXn3Zs7w7mno0K9Vgw55x6vtbmvDbyqmali3N3OJovBJptmXjUVWkbbt2tBvSNEdOEZHbdlbVTT8rdTM87PDFUsW27duOPubI+bmNc4P4kR/+8fv8wP1LHd10uSrdZLTn4IM3Tcbj0049bW5hYTCItolNB22e9P2Wgw+fG8Q1127vJ/m+975fVafzP3vhjbsmXTPXd3m4eOho1l/4+UtyHVsPWTz00INvuummo48/8sSTDy5VrnLTlygR0+loOGjyNJp+oermczW3uLhlaRLt3GAwOLhOceP22cbFg9o6mjr+9FlPGk0i6qjqKCXqPlKO0SgWN/1MXyLVMclx8OFH7rpqZ6S6SWnbtu1vPO/tf/KM3ywRD/3xB3zmgksuu+zrr3/TixYWY8/KbNt13d+/5yO7VurFjXPjyZ65hVjeu2s4HEaJKkqVqyqGJao7wSI/4XegydEM2lKlla6/8MIvX3rFN1N1RF5/Wig5tQ8A4I4urbdfv35+3bcO8aWS0todXkkRw3a+5OhLGrYLm7Yc1raDvusj0r8ffu2OlZhf3FQPJmU22rV9aWklTj3l2Ne97tquj7aOow7fmLu9s76uq1xVdUkRVZQSdd3Udc5ddcnXLrrqxj2pmaXSz7XR99NLvlqGw6ZEU0r3mfO/uGvX9JvXbouSUq5TRJRU5SZKszoBNedBrpocXSlNyW2Jpqz+W8pa0a7ukVlKO5uOR+PFI484/OKvf/V+9z/j1JPvsrg4N+7bPXt21/Obu9lyM9g7nhx6+CFt1y0tL0+bOr3u9W/75vXbx+NomrmqGQ4jmqbftKXdsffGlOq5DVum3fzNN++ejqcL85tGK0v1YHavM++RuyhVXHfdtksu/XLE7Etf/Np9zjpl00I73rty+BEH9XXsXV7asLC4srKyccPG6XRWRaRcpRKppLI6iVb4cZuqI0XVlxg09afOv6iuB7nEreYJmOgJAHAHD7/1tXiRSqQSkdfnePaR+hQllSpFpFKn0qdSVVHnrtp00Obt23d+4H0f3Lp1S993+x3gcKuTHCJKn9obds1Wxisl57m2/cxnL/iFR58962I2Gc+1sXtX/sEH3ue8t3/w6m9um2vbcUk3XR/HHBNHHnn0xRdfPPp/7d15lFTVnQfw3+/e+96rvRcQaNYWjCwqYtyQTVTABaIMosigcQM0Qc1ESXSOJIDgEUcZzWJUcB0UcZtkNNE4OAERNAm7oqgg0kI30DTddHUtb7v3N39U9YIeNefMSY7F/D4HzqOL96req1NVp7/1u/f+8m4qHqutrX3m2ZWhlqlEpPHQ/iFD+t9x+62e7z711FPVfY+7+NwL3SD888YdCAIJRaGHPFmICARgJGohlTJACLJ4OQQAEklB8dIAjUJQBw6k+1UfU1lZtmnzX84afvKxx1VcPuXiJ5e93LlTtwOHWhJJ2lP76emD+wJAS6Yx4tgSYcBxJ6949v7ysh6f76m3Hae6d3L5c/coG/79F0916dp90uXjcll4a/W2wPPy7sF4TA09Y+DE8WdLAQDw7NMvn3Fq//79j7/z9nlPP/2bLl06de9aNvPaK6bP+nn37n38QEeU09KYi8USrYNvTSHJFmuzHPzYP44BQiAE14d3392EwgZdmNVnOnyUMMYYY4yxkoh/0B4qCmM7MQSAQlJCEoU/AqQSkG3JlSXLR48aTiSxOPbwy1/9F4KfTAdixYpXDVEQ0gcfbG88rCvL5IknDlz6yNNXTZt6bJ/K++798eq3t61etbautm71qnWXTxleVdXtu989fdXqP026eMK0aeNVJPXxzr0HD+wZMfz4qVO/179/srYuX7Nn2/QbJ3ftIYJQHG4+IIhEMcAiABRWDkVDCEYQCSAkEoSCUBAIRCQpCiGQQBCCUTs++eykQf3OHj18xvUzx4wdMWDQoBnTJ/Ts02Xdn3e9+db60HVrdjb6ASgFx/c7edmTL1155aRzzjkxGrtj5cr1ZwwdXF1dNW7smQCwb1/zzp2fzZh5jQ7g85rG+n31yVhUKux3XPd5c24irQXKZcvW+G5m7s9nZzL5bZt3Lv3NS4vuvaG52Rs17Pif3fHDpUufAeMoYUftuNA2FYfaUmGS31HwguPgV2pkcRLfyjf/erA+bXTCFNp2QuENhkfJ5FPGGGOMsf8X2a8NAQCgBpAd6kvFOX7GhJYlolGnurp66ND+ZWWQy3/dt/0a4GAaXn/9rUMNTaisQOsNG7acP+bUseee86NZt3jZ3HXXXTP4xF4DBvXaX1e3e9fu/3r1jREjhvfqKW699fZfPnjvsDPPqOraZfrMcQ2NlIgDEDoW+L6//IVlJ5zUd+DAYwnh+RdfO3Rov4AyLLRgRwNoqNiNTyMYhFBiiICEAlBjcXhncc1RAYBgAPCtNe9PmzYmGu18zfVXL39u2bwFC6RUF4w7Y+iwMzZt2U6UWvU/78+4dool4NJJl1515fSBg/oNHHDSsOEDTjl1gFAABErB5zV1CxbeN/LsMdEoGIB16zYHnhuNoA7z1199bSoV1a559ZW1Tzz268effNDNueXJ6MK7Zl515R3PP/fm1Gljsr6+8bpzNv5l7cYtn3m5dCzRzQ8ISJAgU4zidBQUVzj4lRhCyHs6IPH886+EoSWEowlbPxra2l8yxhhjjLFv+691HUcPIqIQAIBhGAqBhkKpgCC0HWUoIAiCkPJudsvWDfX19a7rWpYEEK3zfdr+ga0VP9Xiy6bGZstyjEEt8NkVfxw54tTqvtWPPPLws8tWLFq0+Lsjz+x/wgmen3ec2K5dexfc/cCiRTf16t3p/AsvWrDw7lFnjzhv3EVOxLFslcv627Z99Morv08kEvPnzc278NcNu5cseUXKRBC4hnwCMGDQQqFAGzDkAwZKKR0E2oTKcogCFGBIa+NLJQ2BVGAgAIRt23e99J/vXTxh8KWTL/HD3E03zTrxpCFDh51X0blbPt+Sz4dNfmbpk69NuezcLp2iD/xi8fMrnlm/cfMpp57Ur+9xUlmHGg9v3/7+mrfXDBt51tRp41vyUFeXfvX3Kysqk2GYvvnma4afNRiBNm9Zv+TxxXfd/dPefbpalvQ8cmyc8YMrfjJ7Nonc5Msv1iFcf93kHXcuzrtI5CIACQGgQfgAGkAAlXxu4uBXkh8S+w4cqvn8oCHHkCq+1dFwqY8xxhhjrAQJItLaAAEZYSnHEKEkrYFAa9KAFI1GpNKagnS6ubZuT8OhxmSiDAkLc/oK66lAh4l+BlVOW74blJWnWlpySTu2c/e+2Xfcv2jhrb2O7fGT22/b9v6HDz760Pb7f5XJWIlYVTwR3b234eXf/mXmjBGjzx09auSoBQvn3/fgQxUVFYlEqqH+YLduPceNGX/ltEs8H3bsaPrZnCUt6YST1MoOnajSAJ4O8r4rbSAJGjSiRtSBzgPJiO0Y1CBAkAi1CTX4GiwLpKVCH0DF5i24v1f1/KGnHXv+hRMnTrxsxQsvzpmzMFXRu7n5cCSSIBtXvPhczZ4dc+fc0ve4brf95F/Wrn3nkUef3LWrRghl29bwEafffPMP+1T3ynpUsyc7+6dzm5tzYeCNPW/EFZefpxDCAB557LEHHronmSgXlqw/CJs2vTv6vGGnnN7/lttmLV786+p+fb4zsHrIyQNvmHH1ovuWgoVCOgAC0ACEIDSYoyE0cfArMRrAcuTWrZ/k8wQYCUOJEkHo1pEAXO5jjDHGGPuWow4d9xBAKimRtBQAZFkqEQaoQYEEg5Yf+NKONja3eGFY2amiorIbKOuUVIWb94uzfb5c7wMgEM05s2XLTq2FEDEDEd93V6/b/MCvnr5q6pS+vWODTh70m4cfSmfD+fOWvPPudg2hCmH5C78DqadMPisZsef8bO7MWQcamhryWbcimerStXtZKhkaeGf9B0uWvtGUyUSSqSA8rCwMtOeGIO2opyGTh1gS/BBCg2hAKAtAeQFpkhoAAKWV0ASE4GvwAhNokIB2vNPP5z8647rJ48YMJlTf//7UiZdOzmTpmulzGw5lBVQIDNe8/dH8hY//aNZlXbuWXXDhqLPPHZ7LZgOt4/G4UDYKyBp44bcrH126whgJKMsrOl177SQykPeDf7vvsdPOHN2jV18h1N59mVk/mJdIRE8ddloqGTl/woTAlD/62Ipf/uJuZcFFE0au37pzzbqtoQ4AJQC0puqjAQe/EhMQCIQPt3+G6CA6UtoaAiykPmwdNY1c+mOMMcYY+xYHP2yboWMAQGtynEhLGiJOmaViKCNBaBOA60nAaN4VTqQy1JGGQ/lETDQd9vfU7iIjvqbiBwiWFUMjAISQVi4PgNFYquqF36167Y9vjRg69Ke3XltW7iTiyo6WR+IVmXyQyXtG4JInlq9bu/bXv7yzPC7KK6q6VlUhFJu+N+dg2bIXn3jyeWGVk+0YFUhpSRDZrPIDkFYklugaaNAAobGUnSIStu2EBL5rpJXMeeAIEDIphAMIjU0gZNKxKt0g8H036om7Fz28atWQRffcrF0wxorGIZ8PABzAY0Ltk3FXr9m2ZfMHM2dMuWTiUKmkHU+B9oUlbQs2bN5zx5x7mloyoRYIIurEljy2uEsFHG6Ed9at2/5J7Q033QBCNGfhP5a/WVPX6Hn5eQuXzp8/Kxa3LvjeOes3vr9w0ZJ/vfNGOwI3/vDKP7yxLhqLExCABBKCgEAcBb9eI/H4wJKSMyQEXnPdXds/afZMSktLk4voA2gEkMYiIMPBjzHGGGPsWx38DAG21eqEISlo/Ngxn3y0DQI/UV62fsvmf75i6oZNGwEgmUhs3bJ18MmDNVHnispYPAZCkA7bvvMX1P7lP7aW/nw/WPXW+tDYGqIhCmkZQxlB2ahF2ncTTqT/8dWVld3e+6Bm774WUI6ylQ6zYDKO1JL0SQMGDjhhYCplC2nSaW/vntoPt39U33AYrbg2lrTizelcxBEKzcDvDDrzrM7ppvQbr789adJ4FVGbtn763tYmz4RoEQrltVDvqvjF44egaXn15bVnnnV6t95lbhhd/sIb6ayNNiQTsUzTgcpUTOczRvvdu3fv3adPeefOK/+0Ou+RobgAijjouYejyugw16ky1btPn6pu3aWUDQ1Nn3/eUFdfryKqOd+iVMR1/Z7d+ww/7fS4pcvj8vXXX62s6tmn36BcRieTqf9e+Qc/yAGR1mLkyBGxuO1EoWbn7m1bPzpv7NhUZXnOC9dv3Lq3bj+BRJJAUhASGsKSbOew+sXbe1ZVcPArSS5AqGHsBT/IumVeGAlBgAwAPUBCAmEsAiIOfowxxhhj3+rgV/gVXAAAEtiOMn6QbmzoVF6uQ08oK1nRaceOHT169Mjn80opRNRaSymNMcYYIeGb2soRaeP5mCrv6vp4uCWrHLRso0SAoReNOL6bDdxcLFaWzmjLSUUSqUOHGx2LYlEVuhlZWF4UYkYLyxa2bfm+S0R530+UVaQzbjJVkW7JWsqgCUhTJJ4P3JwSESktX7uBEbbVI5PL+MZPJlPGlxbmI06WgiyaGIDyITSSgtABWe5TTgoURkct8LM525ZhGNqW8nRgCGKJRMbNSwGel09EI37eS8bimXQuFk25rhZoK2Ub0J7OkTB2zHE9z7EjYUCKEENPgS+lEdFIJieQ4rlcLp4U0vICPyhL9WhsbEqmnP31nx5TfkzgCuXYnu9ajpNxXdu2iQRCIfgJQk0YcvBj/1DNIWzYuP/Ht84NdMKICKDUGBYXmSUUpDj4McYYY4yVYhpEKFTr2lrzfVN6/GZIIFrvkVoLhITt91BspV7YB9v3Kdy9OLJDYPGkqL0DISEQUDEmdjxnAtk2PQ5JABoEXXxEQkAAIAJBxZpn8fKxfepj22Mdcb3Y4anq0AgRWoN0+1NXfITCKSAAida1MAwUa3ei9dk2Hc7qS1fbeqUl+qrqGPx4jl+J0QTr3vmr1qiUCkEEOgRJR746GWOMMcZYyUHqkFn+lv3/xjwJ7UkPWpPeV8TOjjvg18TL9sVpWveUX/e4qAGA2tYgROgQz8yRx+BXXxy2nw1+Vfo98j8QAbBDfGt7rI5ngsWTx/9LwC4NvAhkqX0kIHz08cft70vEr3nFM8YYY4wxxhgHv9LTkoGamr0gZKCNIRKy8P0KF/0YY4wxxhhjHPyOFrs+y2VzAQrLABkyIKitt4goBj/OfowxxhhjjDEOfqXskx27SSgDQhsgIbTRrXNSj5ysyxhjjDHGGGMc/ErUntp9heBnCAHREHWc44eAyBU/xhhjjDHGGAe/krZ3X73nGxKKUGhDJNAUlzhqXaeIWzkwxhhjjDHGOPiVtLr9B0MNAEJIaYAQEZA6rMrL5T7GGGOMMcYYB78Sl063AKAmQqFQCCIDHRuvcLmPMcYYY4wxxsGv1IUBCZRGGyFAIAGQMAgkAAQhECc/xhhjjDHG2JcofgpKS1NzC6AUiGQCABIACAJIQGGeHwbEk/wYY4wxxhhjHPxKXNssvvYBntB+E6c+xhhjjDHG2BfxUE/GGGOMMcYY4+DHGGOMMcYYY4yDH2OMMcYYY4wxDn6MMcYYY4wxxjj4McYYY4wxxhj7O0AiXgeSMcYYY4wxxo5mXPFjjDHGGGOMMcYYY4wxxhhjfx9zx04YJ7C9M7WEUYU+1Xbh59HF2yee0n7MaBgKDoyGntADEACsr7n/Ib2P3AJUA0ChF7YNADC4ePPg6iO2o4slsgvEkceJ4nHlxePKi/u3brcUL6V1GykerYp//1y8/YvbMXDktrXh+sTa2dMVADzVs/DzF7enwZHb1uP+qXb2dLvD8/C/NqyUV12/2h0AAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">45<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xf h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">zakresie uwzględnia wiele<span class="_ _3"></span> aspektów zrównow<span class="_ _3"></span>ażonego rozwoju w prow<span class="_ _3"></span>adzonej działalności.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y6f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _0"></span>1.4. - <span class="_ _0"></span><span class="ff8">Spółka nie <span class="_ _0"></span>stosuje <span class="_ _0"></span>w <span class="_ _0"></span>pełni powyższej zasady. <span class="_ _0"></span>Spółka nie <span class="_ _0"></span>posiada sformalizowanej </span></span></span></div><div class="t m0 xf h8 y4a3 ff8 fs3 fc0 sc0 ls0 ws0">strategii <span class="_ _0"></span>biznesowej <span class="_ _0"></span>stosownie <span class="_ _0"></span>do <span class="_ _c"></span>treści <span class="_ _0"></span>zasady <span class="_ _0"></span>1.3.1. <span class="_ _0"></span>oraz <span class="_ _c"></span>1.3<span class="_ _3"></span>.2., <span class="_ _c"></span>a <span class="_ _0"></span>elementy <span class="_ _0"></span>strategii <span class="_ _0"></span>publikuje </div><div class="t m0 xf h8 y15d ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _71"> </span>formie <span class="_ _dc"> </span>informacji <span class="_ _dc"> </span>dostępnych <span class="_ _dc"> </span>w <span class="_ _71"> </span>raporta<span class="_ _3"></span>ch <span class="_ _71"> </span>bie<span class="_ _3"></span>żących <span class="_ _71"> </span>oraz <span class="_ _71"> </span>o<span class="_ _3"></span>kres<span class="_ _3"></span><span class="ff6">owych, <span class="_ _71"> </span>w <span class="_ _dc"> </span>tym </span></div><div class="t m0 xf h8 ye5 ff6 fs3 fc0 sc0 ls0 ws0">skonsolidowanym <span class="_ _10"> </span>sprawoz<span class="_ _3"></span>daniu <span class="_"> </span>na <span class="_"> </span>temat<span class="_ _3"></span> <span class="_"> </span>informacji <span class="_ _10"> </span>niefinansowych. <span class="_"> </span>Tym <span class="_ _10"> </span>sa<span class="_ _3"></span>mym <span class="_"> </span>zakres </div><div class="t m0 xf h8 ye6 ff8 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _e"> </span>dotyczących <span class="_ _e"> </span>strategii <span class="_ _e"> </span>biznesowej <span class="_ _e"> </span>publikowanych <span class="_ _e"> </span>na <span class="_ _e"> </span>stronie <span class="_ _e"> </span>internetowej <span class="_ _e"> </span>jest </div><div class="t m0 xf h8 y554 ff8 fs3 fc0 sc0 ls0 ws0">ograniczony w stosu<span class="_ _3"></span>nku do treści wskazanyc<span class="_ _3"></span>h w omawianej zasadzie.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y74 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _3"></span>1.4.1. <span class="_ _1a"></span>- <span class="_ _1a"></span><span class="ff8">Spółka <span class="_ _3"></span>nie <span class="_ _1a"></span>stosuje <span class="_ _1a"></span>w <span class="_ _3"></span>pełni <span class="_ _1a"></span>powyższej <span class="_ _1a"></span>zasady <span class="_ _1a"></span>z <span class="_ _3"></span>uwagi <span class="_ _1a"></span>na <span class="_ _3"></span>niest<span class="_ _3"></span>osowanie <span class="_ _3"></span>zasa<span class="_ _3"></span>d </span></span></span></div><div class="t m0 xf h8 y2e0 ff8 fs3 fc0 sc0 ls0 ws0">1.3.1., <span class="_ _1c"></span>1.<span class="_ _3"></span>3.2. <span class="_ _1c"></span>oraz <span class="_ _13"> </span>1.4. <span class="_ _11"></span>Spółka <span class="_ _11"> </span>dostrz<span class="_ _3"></span>ega <span class="_ _1c"></span>istot<span class="_ _3"></span>ność <span class="_ _11"></span>wszelkic<span class="_ _3"></span>h <span class="_ _1c"></span>działań <span class="_ _11"></span>zwią<span class="_ _3"></span>zanych <span class="_ _1c"></span>z <span class="_ _11"> </span>t<span class="_ _3"></span>ematyką </div><div class="t m0 xf h8 y2e1 ff8 fs3 fc0 sc0 ls0 ws0">ESG, w tym <span class="_ _3"></span>kwestii związa<span class="_ _3"></span>nych ze zmianą <span class="_ _3"></span>klimatu, uwz<span class="_ _3"></span>ględniając je w <span class="_ _3"></span>proce<span class="_ _3"></span><span class="ff6">sach <span class="_ _3"></span>decyzyjnych, </span></div><div class="t m0 xf h8 y2e2 ff8 fs3 fc0 sc0 ls0 ws0">jednak <span class="_ _1c"></span>sposób <span class="_ _11"></span>uwzględnia<span class="_ _3"></span>nia <span class="_ _1c"></span>tych <span class="_ _1c"></span>za<span class="_ _3"></span>gadnień <span class="_ _1c"></span>nie <span class="_ _11"></span>ma <span class="_ _1c"></span>sformalizow<span class="_ _3"></span>anego <span class="_ _1c"></span>charakt<span class="_ _3"></span>eru <span class="_ _1c"></span>i <span class="_ _1c"></span>nie <span class="_ _1c"></span>jest<span class="_ _3"></span> </div><div class="t m0 xf h8 y59c ff8 fs3 fc0 sc0 ls0 ws0">podawany <span class="_"> </span>przez<span class="_ _3"></span> <span class="_"> </span>Spółkę <span class="_ _10"> </span>d<span class="_ _3"></span>o <span class="_"> </span>publicznej <span class="_ _10"> </span>wiadom<span class="_ _3"></span>ości <span class="_ _10"> </span>poza <span class="_"> </span>za<span class="_ _3"></span>kresem <span class="_"> </span>inf<span class="_ _3"></span>ormacji <span class="_"> </span>dostępnyc<span class="_ _3"></span>h </div><div class="t m0 xf h8 y59d ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">raportach <span class="_ _1b"> </span>bieżących <span class="_ _1b"> </span>ora<span class="_ _3"></span>z <span class="_ _1b"> </span>okresowych, <span class="_ _1b"> </span>w <span class="_ _1b"> </span>tym <span class="_ _1b"> </span>skonsolidowanym <span class="_ _1b"> </span>spraw<span class="_ _3"></span></span>ozda<span class="_ _3"></span>niu <span class="_ _18"> </span>na <span class="_ _1b"> </span>tem<span class="_ _3"></span>at </div><div class="t m0 xf h8 y25b ff6 fs3 fc0 sc0 ls0 ws0">informacji niefinansow<span class="_ _3"></span>ych. </div><div class="t m0 x14 h11 y211 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _3"></span>1.4.2. <span class="_ _1a"></span>- <span class="_ _1a"></span><span class="ff8">Spółka <span class="_ _3"></span>nie <span class="_ _1a"></span>stosuje <span class="_ _1a"></span>w <span class="_ _3"></span>pełni <span class="_ _1a"></span>powyższej <span class="_ _1a"></span>zasady <span class="_ _1a"></span>z <span class="_ _3"></span>uwagi <span class="_ _1a"></span>na <span class="_ _3"></span>niest<span class="_ _3"></span>osowanie <span class="_ _3"></span>zasa<span class="_ _3"></span>d </span></span></span></div><div class="t m0 xf h8 y212 ff8 fs3 fc0 sc0 ls0 ws0">1.3.1., <span class="_ _1c"></span>1.<span class="_ _3"></span>3.2. <span class="_ _1c"></span>oraz <span class="_ _13"> </span>1.4. <span class="_ _11"></span>Spółka <span class="_ _11"> </span>dostrz<span class="_ _3"></span>ega <span class="_ _1c"></span>istot<span class="_ _3"></span>ność <span class="_ _11"></span>wszelkic<span class="_ _3"></span>h <span class="_ _1c"></span>działań <span class="_ _11"></span>zwią<span class="_ _3"></span>zanych <span class="_ _1c"></span>z <span class="_ _11"> </span>t<span class="_ _3"></span>ematyką </div><div class="t m0 xf h8 y213 ff8 fs3 fc0 sc0 ls0 ws0">ESG, <span class="_ _c"></span>w <span class="_ _0"></span>tym <span class="_ _c"></span>kwestii <span class="_ _c"></span>zwią<span class="_ _3"></span>zanych <span class="_ _c"></span>z <span class="_ _c"></span>równością <span class="_ _0"></span>wynagrodzeń <span class="_ _0"></span>wypłacanych <span class="_ _c"></span>jej <span class="_ _c"></span>pra<span class="_ _3"></span><span class="ff6">cow<span class="_ _3"></span>nikom, <span class="_ _c"></span>jednak </span></div><div class="t m0 xf h8 y214 ff8 fs3 fc0 sc0 ls0 ws0">sposób uwzględniania <span class="_ _0"></span>tych zagadnień nie <span class="_ _0"></span>ma <span class="_ _0"></span>sformalizow<span class="_ _3"></span>anego <span class="_ _0"></span>charakteru i <span class="_ _0"></span>nie <span class="_ _0"></span>jest podawany </div><div class="t m0 xf h8 y59e ff8 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _18"> </span>Spółkę <span class="_ _18"> </span>do <span class="_ _18"> </span>publicznej <span class="_ _18"> </span>wiadomoś<span class="_ _3"></span>ci <span class="_ _17"> </span>poza <span class="_ _18"> </span>za<span class="_ _3"></span>kresem <span class="_ _18"> </span>informacji <span class="_ _18"> </span>dostępnyc<span class="_ _3"></span>h <span class="_ _18"> </span>w <span class="_ _17"> </span>ra<span class="_ _3"></span>portach </div><div class="t m0 xf h8 y59f ff8 fs3 fc0 sc0 ls0 ws0">bieżących <span class="_ _10"> </span>ora<span class="_ _3"></span>z <span class="_ _10"> </span>okresow<span class="_ _3"></span>ych, <span class="_ _10"> </span>w <span class="_ _f"> </span>tym <span class="_ _f"> </span>skonsolidowan<span class="_ _3"></span>ym <span class="_ _10"> </span>spra<span class="_ _3"></span>wozdaniu <span class="_ _f"> </span><span class="ff6">na <span class="_ _f"> </span>temat <span class="_ _f"> </span>informacji </span></div><div class="t m0 xf h8 y233 ff6 fs3 fc0 sc0 ls0 ws0">niefinansowych.<span class="_ _3"></span> </div><div class="t m0 x14 h11 y5a0 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1a"></span>1.5. <span class="_ _3"></span>- <span class="_ _1c"></span><span class="ff8">Spółka <span class="_ _1a"></span>nie <span class="_ _1a"></span>ujawnia <span class="_ _1a"></span>wydatków <span class="_ _1a"></span>ponoszon<span class="_ _3"></span>ych <span class="_ _3"></span>przez <span class="_ _1c"></span>nią <span class="_ _1a"></span>i <span class="_ _1a"></span>jej <span class="_ _3"></span>Gr<span class="_ _3"></span>upę <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _1a"></span>wspieranie </span></span></span></div><div class="t m0 xf h8 y235 ff8 fs3 fc0 sc0 ls0 ws0">kultury, <span class="_ _3b"> </span>sport<span class="_ _3"></span>u, <span class="_ _3b"> </span>instytucji<span class="_ _3"></span> <span class="_ _3b"> </span>charytatywnych, <span class="_ _3a"> </span>medió<span class="_ _3"></span>w, <span class="_ _3b"> </span>organizacji <span class="_ _3a"> </span>społeczn<span class="_ _3"></span>ych, <span class="_ _3b"> </span>związków<span class="_ _3"></span> </div><div class="t m0 xf h8 y5a1 ff8 fs3 fc0 sc0 ls0 ws0">zawodowych <span class="_ _11"> </span>it<span class="_ _3"></span>p. <span class="_ _1c"></span>z <span class="_ _13"> </span>uwagi <span class="_ _13"> </span>na <span class="_ _13"> </span>fakt, <span class="_ _11"> </span>iż <span class="_ _13"> </span>w<span class="_ _3"></span>ydatki <span class="_ _11"></span>te <span class="_ _11"> </span>nie <span class="_ _13"> </span>stanowią<span class="_ _3"></span> <span class="_ _11"></span>istotnych <span class="_ _11"> </span>k<span class="_ _3"></span>osztów <span class="_ _11"> </span>dzia<span class="_ _3"></span>łalności </div><div class="t m0 xf h8 y5a2 ff8 fs3 fc0 sc0 ls0 ws0">Spółki oraz Grupy.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y238 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1a"></span>1.6. <span class="_ _1c"></span>- <span class="_ _1a"></span><span class="ff8">Sp<span class="_ _3"></span>ółka <span class="_ _1a"></span>orga<span class="_ _3"></span>nizuje <span class="_ _1a"></span>spotkania <span class="_ _1c"></span>dla <span class="_ _1c"></span>inwestorów, <span class="_ _1c"></span>które <span class="_ _1c"></span>w <span class="_ _1a"></span>za<span class="_ _3"></span>kresie <span class="_ _1a"></span>preze<span class="_ _3"></span>ntowanych </span></span></span></div><div class="t m0 xf h8 y520 ff8 fs3 fc0 sc0 ls0 ws0">danych <span class="_ _0"></span>są <span class="_ _0"></span>w <span class="_ _0"></span>dużej <span class="_ _0"></span>mierze <span class="_ _0"></span>tożsame z <span class="_ _c"></span>prze<span class="_ _3"></span>dmiotową <span class="_ _0"></span>zasadą, jednak <span class="_ _0"></span>częstotliwość <span class="_ _0"></span>ich <span class="_ _0"></span>organizacji </div><div class="t m0 xf h8 y521 ff8 fs3 fc0 sc0 ls0 ws0">jest mniejsza niż wynika to <span class="_ _3"></span>z treści powołanej zasa<span class="_ _3"></span>dy.<span class="ff6"> </span></div><div class="t m0 x14 h11 y522 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _c"></span>2.1. <span class="_ _c"></span>- <span class="_ _c"></span><span class="ff8">Sp<span class="_ _3"></span>ółka <span class="_ _c"></span>nie <span class="_ _c"></span>prz<span class="_ _3"></span>yjęła <span class="_ _c"></span>formalnie <span class="_ _c"></span>polityki <span class="_ _0"></span>różnorodności <span class="_ _c"></span>w <span class="_ _c"></span>odnies<span class="_ _3"></span>ieniu <span class="_ _c"></span>do <span class="_ _c"></span>w<span class="_ _3"></span>ładz <span class="_ _c"></span>Spółki, </span></span></span></div><div class="t m0 xf h8 y523 ff8 fs3 fc0 sc0 ls0 ws0">jednak <span class="_ _13"> </span>przy <span class="_ _13"> </span>wyborze <span class="_ _13"> </span>wła<span class="_ _3"></span>dz <span class="_ _13"> </span>Spółki <span class="_ _13"> </span>osoby <span class="_ _13"> </span>do<span class="_ _3"></span>konujące <span class="_ _13"> </span>wyboru <span class="_ _13"> </span>starają<span class="_ _3"></span> <span class="_ _11"></span>się <span class="_ _13"> </span>st<span class="_ _3"></span>osować <span class="_ _13"> </span>wybrane </div><div class="t m0 xf h8 y524 ff8 fs3 fc0 sc0 ls0 ws0">elementy <span class="_ _13"> </span>polit<span class="_ _3"></span>yki <span class="_ _13"> </span>różnor<span class="_ _3"></span>odności. <span class="_ _17"> </span>Obecnie <span class="_ _17"> </span>w <span class="_ _17"> </span>odniesie<span class="_ _3"></span>niu <span class="_ _13"> </span>do <span class="_ _17"> </span>Zarządu <span class="_ _17"> </span>spełni<span class="_ _3"></span>o<span class="_ _3"></span>ne <span class="_ _13"> </span>są<span class="_ _3"></span> <span class="_ _13"> </span>wszystkie </div><div class="t m0 xf h8 y525 ff8 fs3 fc0 sc0 ls0 ws0">kryteria <span class="_ _3"></span>różnorodności <span class="_ _3"></span>określone <span class="_ _3"></span>w przedm<span class="_ _3"></span>iotowej zasa<span class="_ _3"></span>dzie. Odnosząc <span class="_ _3"></span>się <span class="_ _3"></span>do Ra<span class="_ _3"></span>dy Nadzorczej </div><div class="t m0 xf h8 y526 ff8 fs3 fc0 sc0 ls0 ws0">spełnione <span class="_ _0"></span>są <span class="_ _c"></span>następujące <span class="_ _0"></span>kryteria <span class="_ _0"></span>określone <span class="_ _c"></span>w <span class="_ _0"></span>przedmiotow<span class="_ _3"></span>ej <span class="_ _c"></span>zasadz<span class="_ _3"></span>ie: <span class="_ _c"></span>kierunek <span class="_ _0"></span>wykształcenia, </div><div class="t m0 xf h8 y527 ff8 fs3 fc0 sc0 ls0 ws0">specjalistyczna wiedza, wie<span class="_ _3"></span>k oraz doświadcze<span class="_ _3"></span>nie zawodo<span class="_ _3"></span><span class="ff6 lse">we.<span class="ls0"> </span></span></div></div></div><div class="pi"></div></div>
<div id="pf2e" class="pf w0 h0"><div class="pc pc2e w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">46<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _13"> </span>2.2. <span class="_ _17"> </span><span class="ff8">–</span> <span class="_ _17"> </span><span class="ff8">Spółka<span class="_ _3"></span> <span class="_ _13"> </span>nie <span class="_ _17"> </span>prz<span class="_ _3"></span>yjęła <span class="_ _13"> </span>formalnie <span class="_ _17"> </span>polityk<span class="_ _3"></span>i <span class="_ _13"> </span>różnorod<span class="_ _3"></span>ności <span class="_ _13"> </span>w <span class="_ _18"> </span>odniesieniu <span class="_ _17"> </span>do <span class="_ _13"> </span>wła<span class="_ _3"></span>dz </span></span></span></div><div class="t m0 xf h8 y2fc ff8 fs3 fc0 sc0 ls0 ws0">Spółki, <span class="_ _18"> </span>jednak <span class="_ _1b"> </span>przy <span class="_ _18"> </span>wy<span class="_ _3"></span>borze <span class="_ _1b"> </span>władz <span class="_ _18"> </span>Spółki <span class="_ _1b"> </span>osoby <span class="_ _18"> </span>do<span class="_ _3"></span>konujące <span class="_ _18"> </span>wyboru <span class="_ _1b"> </span>starają <span class="_ _1b"> </span>się <span class="_ _18"> </span>stosować </div><div class="t m0 xf h8 y10c ff8 fs3 fc0 sc0 ls0 ws0">wybrane <span class="_ _18"> </span>elementy <span class="_ _18"> </span>polityki <span class="_ _18"> </span>różnorodn<span class="_ _3"></span>ości. <span class="_ _18"> </span>Obecnie <span class="_ _18"> </span>w <span class="_ _18"> </span>odniesieniu <span class="_ _18"> </span>do <span class="_ _18"> </span>Zarządu<span class="_ _3"></span> <span class="_ _18"> </span>spełni<span class="_ _3"></span>one <span class="_ _18"> </span>są </div><div class="t m0 xf h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">wszystkie <span class="_ _1a"></span>kryteria<span class="_ _3"></span> <span class="_ _1a"></span>różnorodności <span class="_ _1c"></span>określone <span class="_ _1a"></span>w <span class="_ _1c"></span>przedmiotow<span class="_ _3"></span>ej <span class="_ _1a"></span>zasadzie. <span class="_ _1a"></span>Odnoszą<span class="_ _3"></span>c <span class="_ _1a"></span>się <span class="_ _1c"></span>do <span class="_ _1a"></span>Rady </div><div class="t m0 xf h8 y205 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _1c"></span>spe<span class="_ _3"></span>łnione <span class="_ _1c"></span>są <span class="_ _1c"></span>n<span class="_ _3"></span>astępujące <span class="_ _1c"></span>kryteria <span class="_ _11"></span>określo<span class="_ _3"></span>ne <span class="_ _1c"></span>w <span class="_ _1c"></span>prze<span class="_ _3"></span>dmiotowej <span class="_ _1c"></span>zasad<span class="_ _3"></span>zie: <span class="_ _1c"></span>kierunek </div><div class="t m0 xf h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">wykształcenia, spec<span class="_ _3"></span>jalistyczna wiedza, wiek oraz doświ<span class="_ _3"></span>adczenie zawodo<span class="_ _3"></span><span class="ff6 lse">we.<span class="ls0"> </span></span></div><div class="t m0 x14 h11 y554 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1a"></span>2.11.3. <span class="_ _1a"></span>- <span class="_ _1a"></span><span class="ff8">Ra<span class="_ _3"></span>da <span class="_ _1a"></span>Nadzorcza <span class="_ _1c"></span>w <span class="_ _1a"></span>przygotowywan<span class="_ _3"></span>ym <span class="_ _1a"></span>przez <span class="_ _1a"></span>nią <span class="_ _1c"></span>sprawozdaniu <span class="_ _1a"></span>z <span class="_ _1c"></span>działalności </span></span></span></div><div class="t m0 xf h8 y110 ff8 fs3 fc0 sc0 ls0 ws0">Rady Nadzorczej <span class="_ _0"></span>za dany<span class="_ _0"></span> rok <span class="_ _0"></span>obrotowy przedstawia <span class="_ _0"></span>ocenę działalności <span class="_ _0"></span>Spółki, j<span class="_ _0"></span>ednak ocena <span class="_ _0"></span>nie </div><div class="t m0 xf h8 y227 ff8 fs3 fc0 sc0 ls0 ws0">jest w <span class="_ _3"></span>pełni tożsama<span class="_ _3"></span> z p<span class="_ _3"></span>rzedmiotową za<span class="_ _3"></span>sadą. Jednocze<span class="_ _3"></span>śnie intencją <span class="_ _3"></span>Rady Nadz<span class="_ _1a"></span><span class="ff6">orczej <span class="_ _3"></span>jest, aby<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y228 ff8 fs3 fc0 sc0 ls0 ws0">roczne <span class="_ _3"></span>spra<span class="_ _3"></span>wozdanie <span class="_ _1a"></span>z <span class="_ _3"></span>jej <span class="_ _1a"></span>działalności <span class="_ _1a"></span>w <span class="_ _3"></span>m<span class="_ _3"></span>ożliwie <span class="_ _3"></span>naj<span class="_ _3"></span>szerszy <span class="_ _3"></span>zakresie<span class="_ _3"></span> <span class="_ _3"></span>uwzględ<span class="_ _3"></span>niało <span class="_ _1a"></span>wskazane </div><div class="t m0 xf h8 y229 ff8 fs3 fc0 sc0 ls0 ws0">w zasadzie elem<span class="_ _3"></span>enty oceny sytuacji Spółki.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y59c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1a"></span>2.11.5. <span class="_ _1a"></span>- <span class="_ _1a"></span><span class="ff8">Spółka <span class="_ _1a"></span>nie <span class="_ _1a"></span>stosuje <span class="_ _1a"></span>przedmiotowe<span class="_ _3"></span>j <span class="_ _1a"></span>zasady <span class="_ _1a"></span>z <span class="_ _1a"></span>uwagi <span class="_ _1a"></span>na <span class="_ _1a"></span>nie <span class="_ _3"></span>stos<span class="_ _3"></span>owanie <span class="_ _1a"></span>zasady </span></span></span></div><div class="t m0 xf h8 y59d ff6 fs3 fc0 sc0 ls0 ws0">1.5. </div><div class="t m0 x14 h11 y5a3 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1a"></span>2.11.6. <span class="_ _1a"></span>- <span class="_ _1a"></span><span class="ff8">Spółka <span class="_ _1a"></span>nie <span class="_ _1a"></span>stosuje <span class="_ _1a"></span>przedmiotowe<span class="_ _3"></span>j <span class="_ _1a"></span>zasady <span class="_ _1a"></span>z <span class="_ _1a"></span>uwagi <span class="_ _1a"></span>na <span class="_ _1a"></span>nie <span class="_ _3"></span>stos<span class="_ _3"></span>owanie <span class="_ _1a"></span>zasady </span></span></span></div><div class="t m0 xf h8 y211 ff8 fs3 fc0 sc0 ls0 ws0">2.1., <span class="_ _dc"> </span>jednak<span class="_ _3"></span> <span class="_ _dc"> </span>Rada <span class="_ _dc"> </span>Nad<span class="_ _3"></span>zorcza <span class="_ _dc"> </span>będzie <span class="_ _76"> </span>przedstawia<span class="_ _3"></span>ła <span class="_ _dc"> </span>informację <span class="_ _dc"> </span>na<span class="_ _3"></span> <span class="_ _dc"> </span>temat <span class="_ _76"> </span>realizacji </div><div class="t m0 xf h8 y212 ff8 fs3 fc0 sc0 ls0 ws0">poszczególnych kryteriów<span class="_ _3"></span> określonych w zasadzie<span class="_ _3"></span> 2.1.<span class="ff6"> </span></div><div class="t m0 x14 h11 y5a4 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _17"> </span>3.1. <span class="_ _18"> </span>- <span class="_ _18"> </span><span class="ff8">Spółka <span class="_ _18"> </span>nie <span class="_ _17"> </span>posiada<span class="_ _3"></span> <span class="_ _17"> </span>sformalizow<span class="_ _3"></span>anych <span class="_ _18"> </span>i <span class="_ _17"> </span>scentralizow<span class="_ _3"></span>anych <span class="_ _17"> </span>syste<span class="_ _3"></span>mów <span class="_ _17"> </span>kontroli<span class="_ _3"></span> </span></span></span></div><div class="t m0 xf h8 y5a5 ff8 fs3 fc0 sc0 ls0 ws0">wewnętrznej, zarządzania ryzykiem <span class="_ _0"></span>oraz <span class="_ _0"></span>compliance. Wszystkie <span class="_ _0"></span>te <span class="_ _0"></span>funkcje <span class="_ _0"></span>są <span class="_ _0"></span>realizowane przez </div><div class="t m0 xf h8 y518 ff8 fs3 fc0 sc0 ls0 ws0">poszczególne <span class="_"> </span>komórki <span class="_ _19"> </span>org<span class="_ _3"></span>anizacyjne <span class="_ _19"> </span>Spółki, <span class="_"> </span>a <span class="_ _1b"> </span>ta<span class="_ _3"></span>kże <span class="_"> </span>przez <span class="_ _1b"> </span>podm<span class="_ _3"></span>ioty <span class="_ _1b"> </span>ze<span class="_ _3"></span>wnętrzn<span class="_ _3"></span><span class="ff6">e, <span class="_"> </span>zgodnie </span></div><div class="t m0 xf h8 y519 ff6 fs3 fc0 sc0 ls0 ws0">z <span class="ff8">zakresem <span class="_ _3"></span>obowiązk<span class="_ _3"></span>ów <span class="_ _3"></span>ustalonym <span class="_ _3"></span>przez <span class="_ _3"></span>Zarząd <span class="_ _3"></span>ora<span class="_ _3"></span>z <span class="_ _3"></span>w <span class="_ _3"></span>ramach <span class="_ _3"></span>szeregu<span class="_ _3"></span> <span class="_ _3"></span>procedur <span class="_ _3"></span>istniejącym<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y51a ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _1a"></span>t<span class="_ _3"></span>ym <span class="_ _1a"></span>zakresie <span class="_ _1c"></span>w <span class="_ _1c"></span>Spółce, <span class="_ _1c"></span>które <span class="_ _1a"></span>zape<span class="_ _3"></span>wniają <span class="_ _1a"></span>skuteczn<span class="_ _3"></span>ą <span class="_ _1a"></span>identyfikacje <span class="_ _1c"></span>i <span class="_ _1c"></span>monitorowanie <span class="_ _1c"></span>różnego<span class="_ _3"></span> </div><div class="t m0 xf h8 y51b ff8 fs3 fc0 sc0 ls0 ws0">rodzaju ryzyk na poziomie<span class="_ _3"></span> poszczególnych o<span class="_ _3"></span>bszarów działa<span class="_ _3"></span>lności Spół<span class="ff6">ki.<span class="_ _3"></span> </span></div><div class="t m0 x14 h11 y5a6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _0"></span>3.2. <span class="_ _0"></span>- <span class="_ _c"></span>Z uwagi <span class="_ _0"></span>na <span class="_ _c"></span>og<span class="_ _3"></span>raniczone <span class="_ _0"></span>stosowanie <span class="_ _0"></span>zasady 3.1. <span class="_ _c"></span>przedm<span class="_ _3"></span>iotowa <span class="_ _0"></span>zasada <span class="_ _0"></span>nie <span class="_ _0"></span>dotyczy </span></span></div><div class="t m0 xf h8 y5a7 ff8 fs3 fc0 sc0 ls0 ws0">Spółki. <span class="_ _3"></span>Jednocześnie <span class="_ _3"></span>wskaz<span class="_ _3"></span>ujemy, <span class="_ _3"></span>że <span class="_ _3"></span>funkcje <span class="_ _3"></span>kontroli <span class="_ _3"></span>wewnętrznej, <span class="_ _3"></span>zarządzania <span class="_ _3"></span>ryzy<span class="_ _3"></span>kiem ora<span class="_ _3"></span>z </div><div class="t m0 xf h8 y51e ff8 fs3 fc0 sc0 ls0 ws0">compliance <span class="_ _13"> </span>są <span class="_ _17"> </span>realizowane <span class="_ _13"> </span>prz<span class="_ _3"></span>ez <span class="_ _13"> </span>poszczególne <span class="_ _13"> </span>komó<span class="_ _3"></span>rki <span class="_ _13"> </span>organizacyjne <span class="_ _13"> </span>Spół<span class="_ _3"></span>k<span class="_ _3"></span>i, <span class="_ _11"> </span>a<span class="_ _3"></span> <span class="_ _13"> </span>także <span class="_ _13"> </span>prz<span class="_ _3"></span>ez </div><div class="t m0 xf h8 y51f ff8 fs3 fc0 sc0 ls0 ws0">podmioty zewnętrzne, zgodnie z zakresem obowiązków ustalonym <span class="_ _0"></span>przez Zarząd oraz w ramach </div><div class="t m0 xf h8 y5a8 ff8 fs3 fc0 sc0 ls0 ws0">szeregu <span class="_ _14"> </span>proced<span class="_ _3"></span>ur <span class="_ _14"> </span>istnieją<span class="_ _3"></span>cym <span class="_ _14"> </span>w <span class="_ _14"> </span>tym <span class="_ _3b"> </span>zakresie <span class="_ _14"> </span>w<span class="_ _3"></span> <span class="_ _14"> </span>Spółce, <span class="_ _14"> </span>które <span class="_ _3b"> </span>zapewniają <span class="_ _3b"> </span>skuteczną </div><div class="t m0 xf h8 y5a9 ff8 fs3 fc0 sc0 ls0 ws0">identyfikacje <span class="_ _17"> </span>i <span class="_ _13"> </span>monitorowa<span class="_ _3"></span>nie <span class="_ _13"> </span>różnego <span class="_ _17"> </span>rodza<span class="_ _3"></span>ju <span class="_ _13"> </span>ryzyk<span class="_ _3"></span> <span class="_ _13"> </span>na <span class="_ _17"> </span>poziomie <span class="_ _17"> </span>poszcz<span class="_ _3"></span>ególn<span class="_ _3"></span>ych <span class="_ _13"> </span>obszarów </div><div class="t m0 xf h8 y101 ff8 fs3 fc0 sc0 ls0 ws0">działalności Spółki.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y523 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _c"></span>3.3. - <span class="_ _c"></span><span class="ff8">W <span class="_ _0"></span>Spółce <span class="_ _c"></span>nie został <span class="_ _c"></span>w<span class="_ _3"></span>yodrębniony <span class="_ _c"></span>au<span class="_ _3"></span>dytor <span class="_ _0"></span>wewnętrzny. <span class="_ _c"></span>Ko<span class="_ _3"></span>ntrola <span class="_ _c"></span>w<span class="_ _3"></span>ewnętrzna <span class="_ _0"></span>j<span class="_ _0"></span>est </span></span></span></div><div class="t m0 xf h8 y5aa ff8 fs3 fc0 sc0 ls0 ws0">prowadzona <span class="_ _17"> </span>przez <span class="_ _18"> </span>kierowników <span class="_ _17"> </span>poszczególnych <span class="_ _17"> </span>k<span class="_ _3"></span>omórek <span class="_ _17"> </span>organizacyjnyc<span class="_ _3"></span>h <span class="_ _13"> </span>Spółki<span class="_ _3"></span> <span class="_ _13"> </span>w <span class="_ _18"> </span>zakresie </div><div class="t m0 xf h8 y5ab ff8 fs3 fc0 sc0 ls0 ws0">wynikającym z obszaru i<span class="_ _3"></span>ch kompetencji.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y5ac ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _12"> </span>3.5. <span class="_ _f"> </span><span class="ff8">–</span> <span class="_ _12"> </span><span class="ff8">Mając <span class="_ _12"> </span>na <span class="_ _12"> </span>uwadze <span class="_ _12"> </span>brak <span class="_ _12"> </span>sformalizowanych <span class="_ _12"> </span>i <span class="_ _12"> </span>scentralizowanych <span class="_ _12"> </span>systemów </span></span></span></div><div class="t m0 xf h8 y226 ff8 fs3 fc0 sc0 ls0 ws0">zarządzania <span class="_ _10"> </span>ryzykiem <span class="_"> </span>oraz<span class="_ _3"></span> <span class="_"> </span>compliance <span class="_"> </span>S<span class="_ _3"></span>półka <span class="_"> </span>nie <span class="_"> </span>p<span class="_ _3"></span>osiada <span class="_"> </span>wyodrębnio<span class="_ _3"></span>nych <span class="_"> </span>stanowisk <span class="_ _10"> </span>do </div></div></div><div class="pi"></div></div>
<div id="pf2f" class="pf w0 h0"><div class="pc pc2f w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">47<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xf h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">zarządzania <span class="_ _1c"></span>ryzykiem <span class="_ _1a"></span>i <span class="_ _1c"></span>compliance, <span class="_ _1c"></span>a <span class="_ _1c"></span>tym <span class="_ _1a"></span>samym <span class="_ _1c"></span>istniejąc<span class="_ _3"></span>y <span class="_ _1a"></span>w <span class="_ _1c"></span>Spółce <span class="_ _1a"></span>sc<span class="_ _3"></span>hemat <span class="_ _1a"></span>orga<span class="_ _3"></span>nizacyjny </div><div class="t m0 xf h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">nie <span class="_ _18"> </span>zawsze <span class="_ _18"> </span>umożliwia<span class="_ _3"></span> <span class="_ _18"> </span>bezpośrednią <span class="_ _18"> </span>podległość <span class="_ _18"> </span>Preze<span class="_ _3"></span>sowi <span class="_ _18"> </span>Zarządu <span class="_ _18"> </span>bądź <span class="_ _18"> </span>innemu <span class="_ _18"> </span>Członkow<span class="_ _3"></span>i </div><div class="t m0 xf h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">Zarządu <span class="_ _36"> </span>osób <span class="_ _dd"> </span>odpowiedzialnych <span class="_ _36"> </span>za<span class="_ _3"></span> <span class="_ _36"> </span>powyższe <span class="_ _36"> </span>w<span class="_ _3"></span> <span class="_ _36"> </span>ramach <span class="_ _36"> </span>poszcze<span class="_ _3"></span>gólnych <span class="_ _36"> </span>komórek<span class="_ _3"></span> </div><div class="t m0 xf h8 ye4 ff6 fs3 fc0 sc0 ls0 ws0">organiza<span class="ff8">cyjnych, <span class="_ _1a"></span>jedna<span class="_ _3"></span>k <span class="_ _1a"></span>w <span class="_ _1a"></span>przypadku <span class="_ _1a"></span>kluczow<span class="_ _3"></span>ych <span class="_ _1a"></span>obszarów <span class="_ _1a"></span>działa<span class="_ _3"></span>lności <span class="_ _1a"></span>Spółki <span class="_ _1a"></span>zasada <span class="_ _1a"></span>ta<span class="_ _3"></span> <span class="_ _3"></span>jest<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y205 ff6 fs3 fc0 sc0 ls0 ws0">stosowana. </div><div class="t m0 x14 h11 ye6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _c"></span>3.6. - <span class="_ _c"></span><span class="ff8">W <span class="_ _0"></span>Spółce <span class="_ _c"></span>nie został <span class="_ _c"></span>w<span class="_ _3"></span>yodrębniony <span class="_ _c"></span>au<span class="_ _3"></span>dytor <span class="_ _0"></span>wewnętrzny. <span class="_ _c"></span>Ko<span class="_ _3"></span>ntrola <span class="_ _c"></span>w<span class="_ _3"></span>ewnętrzna <span class="_ _0"></span>j<span class="_ _0"></span>est </span></span></span></div><div class="t m0 xf h8 y554 ff8 fs3 fc0 sc0 ls0 ws0">prowadzona <span class="_ _17"> </span>przez <span class="_ _18"> </span>kierowników <span class="_ _17"> </span>poszczególnych <span class="_ _17"> </span>k<span class="_ _3"></span>omórek <span class="_ _17"> </span>organizacyjnyc<span class="_ _3"></span>h <span class="_ _13"> </span>Spółki<span class="_ _3"></span> <span class="_ _13"> </span>w <span class="_ _18"> </span>zakresie </div><div class="t m0 xf h8 y110 ff8 fs3 fc0 sc0 ls0 ws0">wynikającym <span class="_ _17"> </span>z <span class="_ _18"> </span>obszaru <span class="_ _17"> </span>ic<span class="_ _3"></span>h <span class="_ _13"> </span>komp<span class="_ _3"></span>etencji. <span class="_ _17"> </span>Jednocze<span class="_ _3"></span>śnie <span class="_ _17"> </span>wskazujemy,<span class="_ _3"></span> <span class="_ _13"> </span>że <span class="_ _18"> </span>z <span class="_ _17"> </span>uwagi <span class="_ _18"> </span>na <span class="_ _18"> </span>obe<span class="_ _3"></span>cną </div><div class="t m0 xf h8 y227 ff8 fs3 fc0 sc0 ls0 ws0">strukturę organizacyjną Sp<span class="_ _3"></span>ółki kierownicy poszczególnych komórek organiza<span class="_ _3"></span>cyjnych w zakresie </div><div class="t m0 xf h8 y228 ff8 fs3 fc0 sc0 ls0 ws0">kontroli <span class="_ _18"> </span>we<span class="_ _3"></span>wnętrznej <span class="_ _18"> </span>mają<span class="_ _3"></span> <span class="_ _18"> </span>bezpośredni<span class="_ _3"></span> <span class="_ _18"> </span>kontakt <span class="_ _1b"> </span>z <span class="_ _1b"> </span>Przewodnicząc<span class="_ _3"></span>ym <span class="_ _18"> </span>Komitet<span class="_ _3"></span>u <span class="_ _18"> </span>Audytu <span class="_ _1b"> </span>oraz </div><div class="t m0 xf h8 y229 ff8 fs3 fc0 sc0 ls0 ws0">Przewodniczącym Ra<span class="_ _3"></span>dy Nadzorczej.<span class="ff6"> </span></div><div class="t m0 x14 h11 y5ad ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _3"></span>3.7. <span class="_ _1a"></span>- <span class="_ _3"></span><span class="ff8">Grupa <span class="_ _1a"></span>nie <span class="_ _3"></span>posia<span class="_ _3"></span>da <span class="_ _3"></span>scentralizowan<span class="_ _3"></span>ych <span class="_ _3"></span>regulacji <span class="_ _1a"></span>w <span class="_ _3"></span>zakresie <span class="_ _1a"></span>kontroli <span class="_ _1a"></span>wewnętrznej, </span></span></span></div><div class="t m0 xf h8 y59d ff8 fs3 fc0 sc0 ls0 ws0">zarządzania <span class="_ _1a"></span>ryzykiem <span class="_ _1a"></span>oraz <span class="_ _1a"></span>compliance, <span class="_ _1a"></span>a <span class="_ _3"></span>posz<span class="_ _3"></span>czególne <span class="_ _1a"></span>podmioty <span class="_ _1a"></span>posiadają <span class="_ _1a"></span>odrębne <span class="_ _1a"></span>regulacje </div><div class="t m0 xf h8 y25b ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _c"></span>tym <span class="_ _c"></span>zakresie. <span class="_ _c"></span>T<span class="_ _3"></span>ym <span class="_ _1"></span>sa<span class="_ _3"></span>mym <span class="_ _c"></span>stosowanie <span class="_ _c"></span>powyższej <span class="_ _c"></span>za<span class="_ _3"></span>sady <span class="_ _c"></span>wynika <span class="_ _c"></span>z <span class="_ _c"></span>uregulowań<span class="_ _3"></span><span class="ff6"> <span class="_ _c"></span><span class="ff8">poszczegól<span class="_ _3"></span>nych </span></span></div><div class="t m0 xf h8 y5ae ff8 fs3 fc0 sc0 ls0 ws0">podmiotów z Grupy.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y52b ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _1a"></span>3.10. <span class="_ _1c"></span>- <span class="_ _1c"></span><span class="ff8">Spółka <span class="_ _1a"></span>nie <span class="_ _1c"></span>stosuje <span class="_ _1a"></span>przedm<span class="_ _3"></span>iotowej <span class="_ _1c"></span>zasady <span class="_ _1a"></span>z <span class="_ _1c"></span>uwagi <span class="_ _1c"></span>na <span class="_ _1a"></span>ogra<span class="_ _3"></span>niczone <span class="_ _1a"></span>stosowanie </span></span></span></div><div class="t m0 xf h8 y213 ff6 fs3 fc0 sc0 ls0 ws0">zasady 3.1. </div><div class="t m0 x14 h11 y5a5 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _0"></span>4.1. - <span class="ff8">Spółk<span class="_ _0"></span>a nie otrzymała <span class="_ _0"></span>od <span class="_ _0"></span>akcjonariuszy<span class="_ _3"></span> <span class="_ _0"></span>oczekiwań dotyczących możliwości udziału </span></span></span></div><div class="t m0 xf h8 y518 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>walnym <span class="_ _0"></span>zgromadzeniu <span class="_ _0"></span>przy <span class="_ _0"></span>wykorzystaniu środków <span class="_ _0"></span>komunikacji <span class="_ _0"></span>elektronicznej, <span class="_ _0"></span>a tym <span class="_ _c"></span>sam<span class="_ _3"></span>ym </div><div class="t m0 xf h8 y519 ff8 fs3 fc0 sc0 ls0 ws0">nie były <span class="_ _0"></span>poczynione żadne kroki celem zapewnienia możliwości organizacji e<span class="ff6">-</span>wal<span class="_ _3"></span>nego, zarówno </div><div class="t m0 xf h8 y51a ff8 fs3 fc0 sc0 ls0 ws0">od <span class="_ _1c"></span>stron<span class="_ _3"></span>y <span class="_ _1c"></span>technicz<span class="_ _3"></span>nej, <span class="_ _1c"></span>jak <span class="_ _13"> </span>i <span class="_ _1c"></span>pra<span class="_ _3"></span>wnej. <span class="_ _1c"></span>Tym <span class="_ _11"></span>samym <span class="_ _11"></span>ist<span class="_ _3"></span>nieje <span class="_ _1c"></span>obecnie <span class="_ _11"> </span>w <span class="_ _11"> </span>ocenie <span class="_ _13"> </span>Zarządu <span class="_ _11"></span>ryzyko </div><div class="t m0 xf h8 y51b ff6 fs3 fc0 sc0 ls0 ws0">organizacji <span class="_ _0"></span>e-<span class="ff8">walnego, <span class="_ _c"></span>mają<span class="_ _3"></span>c <span class="_ _c"></span>w <span class="_ _0"></span>szczególności <span class="_ _c"></span>na u<span class="_ _0"></span>wadze <span class="_ _0"></span>istniejące <span class="_ _c"></span>wąt<span class="_ _3"></span>pliwości <span class="_ _c"></span>co <span class="_ _0"></span>do <span class="_ _c"></span>spełnien<span class="_ _3"></span>ia </span></div><div class="t m0 xf h8 y235 ff8 fs3 fc0 sc0 ls0 ws0">wymogów <span class="_ _76"> </span>niezbędnych <span class="_ _76"> </span>do <span class="_ _76"> </span>pra<span class="_ _3"></span>widłowej <span class="_ _76"> </span>identyfikacji <span class="_ _76"> </span>akcjo<span class="_ _3"></span><span class="ff6">nariusza <span class="_ _76"> </span>oraz<span class="_ _3"></span> <span class="_ _76"> </span>zachowania </span></div><div class="t m0 xf h8 y5a1 ff8 fs3 fc0 sc0 ls0 ws0">odpowiedniego <span class="_ _1a"></span>poziom<span class="_ _3"></span>u <span class="_ _1a"></span>bezpieczeństwa <span class="_ _1c"></span>komunikacji <span class="_ _1a"></span>elektronicznej <span class="_ _1a"></span>w<span class="_ _3"></span> <span class="_ _3"></span>t<span class="_ _3"></span>rakcie <span class="_ _1a"></span>obrad. <span class="_ _1a"></span>Ponadt<span class="_ _3"></span>o </div><div class="t m0 xf h8 y5a2 ff8 fs3 fc0 sc0 ls0 ws0">dotychczasowa <span class="_"> </span>str<span class="_ _3"></span>uktura <span class="_"> </span>akcjonariatu <span class="_ _10"> </span>nie <span class="_"> </span>uzasadni<span class="_ _3"></span>ała <span class="_"> </span>przeprowadze<span class="_ _3"></span>nia <span class="_"> </span>walnego <span class="_"> </span>w <span class="_"> </span>takiej </div><div class="t m0 xf h8 y5af ff8 fs3 fc0 sc0 ls0 ws0">formie. <span class="_"> </span>Mając <span class="_"> </span>powyższe <span class="_ _10"> </span>na <span class="_"> </span>uwadze <span class="_"> </span>Spółka <span class="_"> </span>zdec<span class="_ _3"></span>ydowała <span class="_"> </span>o <span class="_"> </span>ni<span class="_ _3"></span><span class="ff6">estosowaniu <span class="_"> </span>prz<span class="_ _3"></span>edmiotowej </span></div><div class="t m0 xf h8 y5b0 ff6 fs3 fc0 sc0 ls0 ws0">zasady. </div><div class="t m0 x14 h11 y521 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _e"> </span>4.3. <span class="_ _14"> </span>- <span class="_ _14"> </span><span class="ff8">Spółka <span class="_ _14"> </span>nie <span class="_ _e"> </span>za<span class="_ _3"></span>pewnia <span class="_ _e"> </span>powsze<span class="_ _3"></span>chnie <span class="_ _e"> </span>dost<span class="_ _3"></span>ępnej <span class="_ _e"> </span>tra<span class="_ _3"></span>nsmisji <span class="_ _e"> </span>obra<span class="_ _3"></span>d <span class="_ _e"> </span>walnego<span class="_ _3"></span> </span></span></span></div><div class="t m0 xf h8 y101 ff8 fs3 fc0 sc0 ls0 ws0">zgromadzenia <span class="_ _0"></span>w <span class="_ _c"></span>czasie <span class="_ _0"></span>rzeczywistym, <span class="_ _c"></span>co<span class="_ _3"></span> <span class="_ _c"></span>wynika <span class="_ _0"></span>w <span class="_ _c"></span>szcze<span class="_ _3"></span>gólności <span class="_ _c"></span>z <span class="_ _0"></span>braku <span class="_ _c"></span>zgłosze<span class="_ _3"></span>ń <span class="_ _c"></span>a<span class="_ _3"></span>kcjonariuszy </div><div class="t m0 xf h8 y5b1 ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _13"> </span>tym <span class="_ _11"> </span>za<span class="_ _3"></span>kresie, <span class="_ _13"> </span>dotychczasowej <span class="_ _13"> </span>struktur<span class="_ _3"></span>y <span class="_ _11"></span>akcjonaria<span class="_ _3"></span>tu, <span class="_ _11"></span>czy <span class="_ _13"> </span>utrud<span class="_ _3"></span>nień <span class="_ _11"></span>związan<span class="_ _3"></span>ych <span class="_ _11"> </span>z <span class="_ _18"> </span><span class="ff6">samym<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y5b2 ff8 fs3 fc0 sc0 ls0 ws0">przeprowadzeniem tra<span class="_ _3"></span>nsmisji i jej wpływu na organiza<span class="_ _3"></span>cję obrad walnego zg<span class="_ _3"></span>romadzenia.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y525 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _3"></span>4.8. <span class="_ _3"></span>- <span class="_ _3"></span><span class="ff8">Sp<span class="_ _3"></span>ółka <span class="_ _3"></span>nie <span class="_ _3"></span>st<span class="_ _3"></span>osuje <span class="_ _3"></span>przedmiotowe<span class="_ _3"></span>j <span class="_ _3"></span>zasady <span class="_ _3"></span>z <span class="_ _1a"></span>uwagi <span class="_ _3"></span>na <span class="_ _3"></span>upraw<span class="_ _3"></span>nienia <span class="_ _3"></span>akcjonariuszy </span></span></span></div><div class="t m0 xf h8 y526 ff8 fs3 fc0 sc0 ls0 ws0">określone <span class="_ _18"> </span>w <span class="_ _18"> </span>art. <span class="_ _18"> </span>401 <span class="_ _17"> </span>§ <span class="_ _18"> </span>4 <span class="_ _18"> </span>oraz <span class="_ _18"> </span>§ <span class="_ _18"> </span>5 <span class="_ _17"> </span>Kodeks<span class="_ _3"></span>u <span class="_ _17"> </span>spółek<span class="_ _3"></span> <span class="_ _17"> </span>handlowy<span class="_ _3"></span>ch, <span class="_ _17"> </span>umożliwia<span class="_ _3"></span>jące <span class="_ _18"> </span>zgłaszania </div><div class="t m0 xf h8 y527 ff8 fs3 fc0 sc0 ls0 ws0">projektów uchwał naw<span class="_ _3"></span>et podczas walnego zgromadzen<span class="_ _3"></span>ia.<span class="_ _3"></span><span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf30" class="pf w0 h0"><div class="pc pc30 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">48<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x14 h11 ye1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _17"> </span>4.9.1. <span class="_ _17"> </span>- <span class="_ _17"> </span><span class="ff8">Spół<span class="_ _3"></span>ka <span class="_ _17"> </span>stosuje <span class="_ _17"> </span>p<span class="_ _3"></span>owyższą <span class="_ _13"> </span>za<span class="_ _3"></span>sadę <span class="_ _17"> </span>o <span class="_ _17"> </span>ile<span class="_ _3"></span> <span class="_ _13"> </span>otrzyma<span class="_ _3"></span> <span class="_ _13"> </span>odpow<span class="_ _3"></span>iednią <span class="_ _17"> </span>informację <span class="_ _17"> </span>od<span class="_ _3"></span> </span></span></span></div><div class="t m0 xf h8 y2fc ff8 fs3 fc0 sc0 ls0 ws0">akcjonariusza <span class="_ _17"> </span>zgłaszająceg<span class="_ _3"></span>o <span class="_ _17"> </span>kandydaturę <span class="_ _17"> </span>na <span class="_ _17"> </span>członka<span class="_ _3"></span> <span class="_ _17"> </span>Rady <span class="_ _17"> </span>Nadzorczej, <span class="_ _17"> </span>wraz <span class="_ _18"> </span>z <span class="_ _13"> </span>niezbę<span class="_ _3"></span>dnymi </div><div class="t m0 xf h8 y10c ff8 fs3 fc0 sc0 ls0 ws0">materiałami, <span class="_ _1b"> </span>w <span class="_ _1b"> </span>czasie <span class="_ _18"> </span>umożliwia<span class="_ _3"></span>jącym <span class="_ _18"> </span>opublikowani<span class="_ _3"></span>e <span class="_ _18"> </span>we <span class="_ _1b"> </span>wskazanym <span class="_ _18"> </span>w<span class="_ _3"></span> <span class="_ _18"> </span>zasadzie <span class="_ _1b"> </span>termini<span class="_ _1a"></span><span class="ff6">e. </span></div><div class="t m0 xf h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">Ponadto obecne <span class="_ _0"></span>regulacje wewnętrzne umożliwiają zgłaszanie kandydatur także <span class="_ _0"></span>podczas obrad </div><div class="t m0 xf h8 y205 ff6 fs3 fc0 sc0 ls0 ws0">walnego zgromadzenia.<span class="_ _3"></span> </div><div class="t m0 x14 h11 ye6 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_ _13"> </span>6.2. <span class="_ _13"> </span>- <span class="_ _17"> </span><span class="ff8">Wynagrodze<span class="_ _3"></span>nie <span class="_ _13"> </span>o <span class="_ _13"> </span>charakterz<span class="_ _3"></span>e <span class="_ _13"> </span>zmiennym <span class="_ _13"> </span>dla<span class="_ _3"></span> <span class="_ _13"> </span>Członków <span class="_ _17"> </span>Zarządu <span class="_ _13"> </span>ustala<span class="_ _3"></span>ne <span class="_ _11"> </span>jest<span class="_ _3"></span> </span></span></span></div><div class="t m0 xf h8 y10f ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">oparciu <span class="_ _1b"> </span>o <span class="_ _1b"> </span>obow<span class="_ _3"></span>iązującą <span class="_ _19"> </span>w <span class="_ _1b"> </span>Spółce <span class="_ _19"> </span>Politykę <span class="_ _1b"> </span>wynagrodz<span class="_ _3"></span>eń <span class="_ _1b"> </span>i <span class="_ _1b"> </span>ma <span class="_ _19"> </span>charakter <span class="_ _1b"> </span>wynagrodzenia<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y110 ff8 fs3 fc0 sc0 ls0 ws0">rocznego, <span class="_ _1b"> </span>uzależnio<span class="_ _3"></span>nego <span class="_ _1b"> </span>od <span class="_ _19"> </span>wyniku <span class="_ _1b"> </span>finansowego <span class="_ _19"> </span>Spółki <span class="_ _1b"> </span>w<span class="_ _3"></span> <span class="_ _1b"> </span>danym <span class="_ _1b"> </span>roku <span class="_ _1b"> </span>obrot<span class="_ _3"></span>owym. <span class="_ _1b"> </span>Rada </div><div class="t m0 xf h8 y227 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorcza <span class="_ _17"> </span>jest <span class="_ _18"> </span>upoważniona <span class="_ _18"> </span>do <span class="_ _17"> </span>określe<span class="_ _3"></span>nia <span class="_ _17"> </span>pozycji <span class="_ _18"> </span>z <span class="_ _17"> </span>w<span class="_ _3"></span>yniku <span class="_ _17"> </span>finansowego <span class="_ _18"> </span>Spółki, <span class="_ _18"> </span>od <span class="_ _17"> </span>której </div><div class="t m0 xf h8 y228 ff6 fs3 fc0 sc0 ls0 ws0">zale<span class="ff8">żna <span class="_ _0"></span>j<span class="_ _0"></span>est <span class="_ _c"></span>w<span class="_ _3"></span>ysokość <span class="_ _c"></span>W<span class="_ _3"></span>ynagrodzenia <span class="_ _0"></span>dodatkowego, <span class="_ _c"></span>a<span class="_ _3"></span> <span class="_ _c"></span>t<span class="_ _3"></span>akże <span class="_ _c"></span>proce<span class="_ _3"></span>ntowego <span class="_ _c"></span>określe<span class="_ _3"></span>nia <span class="_ _c"></span>wielkoś<span class="_ _3"></span>ci </span></div><div class="t m0 xf h8 y229 ff8 fs3 fc0 sc0 ls0 ws0">danej pozycji , <span class="_ _0"></span>a przy <span class="_ _0"></span>podejmowa<span class="_ _3"></span>niu <span class="_ _0"></span>powyższych decyzji powinna kierować się m.in.<span class="_ _3"></span><span class="ff6"> kryteriami </span></div><div class="t m0 xf h8 y5b3 ff8 fs3 fc0 sc0 ls0 ws0">uwzględniającymi interes <span class="_ _3"></span>społeczny czy przy<span class="_ _3"></span>czynianie się Spółki do oc<span class="_ _3"></span>hrony środowiska.<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y59d ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff6">Zasa<span class="_ _3"></span>da <span class="_"> </span>6.4. <span class="_ _f"> </span>- <span class="_"> </span><span class="ff8">Spół<span class="_ _3"></span>ka <span class="_"> </span>re<span class="_ _3"></span>alizuje <span class="_"> </span>przedm<span class="_ _3"></span>iotową <span class="_"> </span>za<span class="_ _3"></span>sadę <span class="_ _10"> </span>jedynie <span class="_ _10"> </span>w <span class="_ _10"> </span>częś<span class="_ _3"></span>ci <span class="_"> </span>dot<span class="_ _3"></span>yczącej <span class="_ _10"> </span>braku </span></span></span></div><div class="t m0 xf h8 y25b ff8 fs3 fc0 sc0 ls0 ws0">uzależnienia <span class="_ _3"></span>wynagrodzenia <span class="_ _3"></span>członków <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>od <span class="_ _3"></span>liczby odb<span class="_ _3"></span>ytych pos<span class="_ _3"></span>iedzeń. Zg<span class="_ _3"></span>odnie </div><div class="t m0 xf h8 y5ae ff8 fs3 fc0 sc0 ls0 ws0">z obow<span class="_ _3"></span>iązującą <span class="_ _3"></span>w <span class="_ _3"></span>Spółce <span class="_ _3"></span>Politykę <span class="_ _3"></span>wynagrodzeń<span class="_ _3"></span> wynag<span class="_ _3"></span>rodzenie dla<span class="_ _3"></span> czło<span class="_ _3"></span>nków <span class="_ _3"></span>Komitetu <span class="_ _1a"></span><span class="ff6">Audytu<span class="_ _3"></span> </span></div><div class="t m0 xf h8 y5b4 ff8 fs3 fc0 sc0 ls0 ws0">nie zostało przyznane.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y213 ff8 fs3 fc0 sc0 ls0 ws0">Intencją <span class="_ _18"> </span>Zarządu <span class="_ _18"> </span>jest <span class="_ _18"> </span>dążenie <span class="_ _18"> </span>do <span class="_ _18"> </span>przest<span class="_ _3"></span>rzegania <span class="_ _18"> </span>w <span class="_ _18"> </span>Spółce <span class="_ _18"> </span>zasad <span class="_ _18"> </span>ładu <span class="_ _18"> </span>korporacyjnego <span class="_ _18"> </span>w<span class="_ _3"></span> <span class="_ _17"> </span>możliw<span class="_ _3"></span>ie </div><div class="t m0 x1 h8 y214 ff8 fs3 fc0 sc0 ls0 ws0">najszerszym <span class="_ _12"> </span>zakresie, <span class="_ _f"> </span>bio<span class="_ _3"></span>rąc <span class="_ _f"> </span>pod <span class="_ _12"> </span>uwagę <span class="_ _12"> </span>przede <span class="_ _12"> </span>wszystkim <span class="_ _12"> </span>cele <span class="_ _f"> </span>ich <span class="_ _12"> </span>stosowania <span class="_ _12"> </span>tj. <span class="_ _f"> </span>umac<span class="_ _3"></span>nianie </div><div class="t m0 x1 h8 y59e ff8 fs3 fc0 sc0 ls0 ws0">transparentności <span class="_ _d"> </span>spółek <span class="_ _d"> </span>giełdowych, <span class="_ _3a"> </span>popra<span class="_ _3"></span>wa <span class="_ _3a"> </span>jakości <span class="_ _d"> </span>komunikacji <span class="_ _d"> </span>spółek <span class="_ _d"> </span><span class="ff6">z <span class="_ _d"> </span>inwestorami <span class="_ _3a"> </span>cz<span class="_ _3"></span>y </span></div><div class="t m0 x1 h8 y59f ff8 fs3 fc0 sc0 ls0 ws0">wzmocnienie <span class="_ _0"></span>ochrony <span class="_ _0"></span>praw <span class="_ _0"></span>akcjonariuszy. <span class="_ _0"></span>Zarząd <span class="_ _0"></span>nie <span class="_ _c"></span>może<span class="_ _3"></span> <span class="_ _c"></span>jed<span class="_ _3"></span>nak <span class="_ _c"></span>de<span class="_ _3"></span>klarować <span class="_ _0"></span>przestrzegania <span class="_ _0"></span>zasad, <span class="_ _0"></span>na </div><div class="t m0 x1 h8 y233 ff8 fs3 fc0 sc0 ls0 ws0">realizację których nie ma<span class="_ _3"></span> wpływu lub któryc<span class="_ _3"></span>h realizacja jest z innych powo<span class="_ _3"></span>dów wyłączona.<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y5a0 ff8 fs3 fc0 sc0 ls0 ws0">Zakres <span class="_ _18"> </span>st<span class="_ _3"></span>osowania <span class="_ _18"> </span>zasad <span class="_ _1b"> </span>ła<span class="_ _3"></span>du <span class="_ _18"> </span>korporacyjneg<span class="_ _3"></span>o <span class="_ _18"> </span>wskaza<span class="_ _3"></span>nych <span class="_ _18"> </span>w <span class="_ _18"> </span>do<span class="_ _3"></span>kumencie <span class="_ _1b"> </span>„Dobre <span class="_ _1b"> </span>Praktyki <span class="_ _18"> </span>Spółe<span class="_ _3"></span>k </div><div class="t m0 x1 h8 y235 ff6 fs3 fc0 sc0 ls0 ws0">Notowanych <span class="_ _1c"></span>na <span class="_ _1c"></span>GPW <span class="_ _1c"></span><span class="ls10">2021</span><span class="ff8">” <span class="_ _1a"></span>Spółka <span class="_ _1c"></span>opublikowała <span class="_ _1c"></span>w <span class="_ _1c"></span>raporcie <span class="_ _1c"></span>dotyczącym <span class="_ _1c"></span>Dobryc<span class="_ _3"></span>h <span class="_ _1a"></span>Praktyk, <span class="_ _1c"></span>który <span class="_ _1c"></span>jest </span></div><div class="t m0 x1 h8 y5a1 ff8 fs3 fc0 sc0 ls0 ws0">dostępny także na stron<span class="_ _3"></span>ie internetowej Spółki.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y237 ff5 fs3 fc0 sc0 ls46 ws0">c)<span class="ff6 ls0"> <span class="_ _18"> </span><span class="ff8">Spółki <span class="_ _17"> </span>w<span class="_ _3"></span>chodzące <span class="_ _18"> </span>w <span class="_ _18"> </span>skład <span class="_ _18"> </span>Grupy <span class="_ _18"> </span>Kapitałowej <span class="_ _18"> </span>posiada<span class="_ _3"></span>ją <span class="_ _17"> </span>odrę<span class="_ _3"></span>bne <span class="_ _17"> </span>s<span class="_ _3"></span>ystemy <span class="_ _18"> </span>kontroli <span class="_ _18"> </span>wewnętrznej </span></span></div><div class="t m0 x1 h8 y238 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">zarządzania <span class="_ _e1"> </span>ryzykiem <span class="_ _e1"> </span>w <span class="_ _e1"> </span>odniesieniu <span class="_ _e1"> </span>do <span class="_ _e1"> </span>procesu <span class="_ _e1"> </span>sporządzania <span class="_ _e1"> </span>spraw<span class="_ _3"></span>ozdań <span class="_ _e1"> </span>finansowych </span></div><div class="t m0 x1 h8 y239 ff6 fs3 fc0 sc0 ls0 ws0">i <span class="ff8">skonsolidowanych <span class="_ _0"></span>sprawozdań <span class="_ _0"></span>finansowych, <span class="_ _0"></span>których <span class="_ _0"></span>celem <span class="_ _c"></span>jest <span class="_ _0"></span>sporządzanie <span class="_ _0"></span>sprawozdań <span class="_ _0"></span>fin<span class="_ _0"></span>ansowych </span></div><div class="t m0 x1 h8 y23a ff8 fs3 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>sposób <span class="_ _0"></span>rzetelny <span class="_ _0"></span>i <span class="_ _0"></span>w <span class="_ _0"></span>oparciu <span class="_ _0"></span>o<span class="ff6"> </span>obowiązujące<span class="_ _3"></span> <span class="_ _0"></span>w <span class="_ _c"></span>t<span class="_ _3"></span>ym <span class="_ _0"></span>zakresie <span class="_ _0"></span>przepisy <span class="_ _0"></span>prawa. <span class="_ _0"></span>Spółka <span class="_ _0"></span>„Lentex” S.A. <span class="_ _0"></span>jako </div><div class="t m0 x1 h8 y23b ff8 fs3 fc0 sc0 ls0 ws0">podmiot <span class="_ _d"> </span>dominu<span class="_ _3"></span>jący <span class="_ _d"> </span>posiada <span class="_ _d"> </span>dost<span class="_ _3"></span>osowany <span class="_ _d"> </span>do <span class="_ _d"> </span>s<span class="_ _3"></span>woich <span class="_ _d"> </span>potrzeb <span class="_ _d"> </span>s<span class="_ _1a"></span>ystem <span class="_ _d"> </span>kontroli <span class="_ _d"> </span>wewnętrz<span class="_ _3"></span>nej </div><div class="t m0 x1 h8 y23c ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">odniesieniu <span class="_"> </span>do <span class="_"> </span>proces<span class="_ _3"></span>u <span class="_"> </span>sporządzania <span class="_"> </span>spra<span class="_ _3"></span>wozdań <span class="_"> </span>finan<span class="_ _3"></span>sowych <span class="_"> </span>i <span class="_"> </span>skonsolido<span class="_ _3"></span>wanych <span class="_"> </span>sprawozdań </span></div><div class="t m0 x1 h8 y23d ff8 fs3 fc0 sc0 ls0 ws0">finansowych, <span class="_ _e"> </span>kt<span class="_ _3"></span>óry <span class="_ _e"> </span>zapewnia <span class="_ _14"> </span>skuteczność <span class="_ _14"> </span>działań, <span class="_ _e"> </span>w<span class="_ _3"></span>iarygodność, <span class="_ _e"> </span>komple<span class="_ _3"></span>tność <span class="_ _e"> </span>oraz <span class="_ _14"> </span>aktualność </div><div class="t m0 x1 h8 y23e ff8 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _0"></span>fin<span class="_ _0"></span>ansowych <span class="_ _0"></span>i <span class="_ _c"></span>zarzą<span class="_ _3"></span>dczych, <span class="_ _c"></span>i <span class="_ _0"></span>który <span class="_ _c"></span>jest <span class="_ _0"></span>realizowany <span class="_ _c"></span>prze<span class="_ _3"></span>z <span class="_ _c"></span>poszczeg<span class="_ _3"></span>ólne <span class="_ _c"></span>k<span class="_ _3"></span>omórki <span class="_ _c"></span>organizac<span class="_ _3"></span>yjne </div><div class="t m0 x1 h8 y5b5 ff8 fs3 fc0 sc0 ls0 ws0">Spółki. <span class="_ _c"></span>System <span class="_ _c"></span>k<span class="_ _3"></span>ontroli <span class="_ _c"></span>wewnętrz<span class="_ _3"></span>nej <span class="_ _c"></span>określony <span class="_ _c"></span>jest<span class="_ _3"></span> <span class="_ _c"></span>przez <span class="_ _c"></span>regulam<span class="_ _3"></span>iny, <span class="_ _c"></span>instrukcje, <span class="_ _c"></span>zar<span class="_ _3"></span>ządzenia <span class="_ _c"></span>i <span class="_ _c"></span>pro<span class="_ _3"></span>cedury </div><div class="t m0 x1 h8 y240 ff8 fs3 fc0 sc0 ls0 ws0">wewnętrzne. <span class="_ _0"></span>W <span class="_ _0"></span>Spółce <span class="_ _c"></span>do<span class="_ _3"></span>konuje <span class="_ _0"></span>się <span class="_ _c"></span>m<span class="_ _3"></span>iesięcznych <span class="_ _0"></span>przeglądów <span class="_ _0"></span>wyników <span class="_ _0"></span>fin<span class="_ _0"></span>ansowych, realizacji <span class="_ _c"></span>przy<span class="_ _3"></span>jętej </div><div class="t m0 x1 h8 y241 ff8 fs3 fc0 sc0 ls0 ws0">strategii <span class="_"> </span>i <span class="_"> </span>założonych <span class="_"> </span>planów <span class="_"> </span>opera<span class="_ _3"></span>cyjnych. <span class="_"> </span>W <span class="_"> </span>proces <span class="_"> </span>szczegółowego <span class="_"> </span>pla<span class="_ _3"></span>n<span class="_ _3"></span>owania, <span class="_"> </span>obejmującego<span class="_ _3"></span> </div></div></div><div class="pi"></div></div>
<div id="pf31" class="pf w0 h0"><div class="pc pc31 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">49<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">wszystkie <span class="_"> </span>obszary <span class="_"> </span>funkcjonowania <span class="_"> </span>Spółki, <span class="_ _19"> </span>zaangażow<span class="_ _3"></span>ane <span class="_ _19"> </span>jest <span class="_"> </span>k<span class="_ _0"></span>ierownictwo<span class="_ _3"></span> <span class="_ _19"> </span>średniego <span class="_"> </span>i <span class="_ _19"> </span>wyższego </div><div class="t m0 x1 h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">szczebla, <span class="_ _3"></span>a <span class="_ _1a"></span>także <span class="_ _3"></span>Rada <span class="_ _3"></span>Nadzorcza. <span class="_ _1a"></span>Identyfikacji <span class="_ _3"></span>i <span class="_ _3"></span>ocen<span class="_ _3"></span>y <span class="_ _3"></span>ryzyka <span class="_ _3"></span>operacyjnego, <span class="_ _1a"></span>a <span class="_ _3"></span>także <span class="_ _3"></span>za<span class="_ _3"></span>rządzania <span class="_ _3"></span>tym </div><div class="t m0 x1 h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">ryzykiem, <span class="_ _1a"></span>doko<span class="_ _3"></span>nują <span class="_ _1a"></span>poszcz<span class="_ _3"></span>ególne <span class="_ _1a"></span>komórki <span class="_ _1c"></span>organizacyj<span class="_ _3"></span>ne <span class="_ _1a"></span>Spółki, <span class="_ _1c"></span>któr<span class="_ _3"></span>ych <span class="_ _1a"></span>działalność <span class="_ _1c"></span>narażona <span class="_ _1c"></span>jest <span class="_ _1a"></span>na </div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">ryzyko. <span class="_ _13"> </span>Za <span class="_ _13"> </span>ide<span class="_ _3"></span>ntyfikację <span class="_ _13"> </span>i <span class="_ _13"> </span>zarządza<span class="_ _3"></span>nie <span class="_ _11"> </span>ryzykiem <span class="_ _17"> </span>finansowym <span class="_ _13"> </span>odpow<span class="_ _3"></span>iedzialny <span class="_ _13"> </span>jest <span class="_ _13"> </span>P<span class="_ _3"></span>ion <span class="_ _11"> </span>Dyre<span class="_ _3"></span>ktora <span class="_ _13"> </span>ds. </div><div class="t m0 x1 h8 y205 ff6 fs3 fc0 sc0 ls0 ws0">Ekonomiczno-<span class="ff8">Finansow<span class="_ _3"></span>ych. <span class="_ _3"></span>Działania <span class="_ _3"></span>mające <span class="_ _3"></span>za <span class="_ _3"></span>zadanie <span class="_ _3"></span>monitoring <span class="_ _3"></span>i <span class="_ _3"></span>zarzą<span class="_ _3"></span>dzanie <span class="_ _3"></span>ryzykiem, <span class="_ _3"></span>a <span class="_ _3"></span>przez <span class="_ _3"></span>to </span></div><div class="t m0 x1 h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">ograniczenie wpływu<span class="_ _3"></span> niepewności na re<span class="_ _3"></span>alizacje celów <span class="_ _3"></span>działalności firmy, zosta<span class="_ _3"></span>ły określone w za<span class="_ _3"></span>kresach </div><div class="t m0 x1 h8 y207 ff8 fs3 fc0 sc0 ls0 ws0">poszczególnych <span class="_"> </span>komóre<span class="_ _3"></span>k <span class="_"> </span>organizacyjnyc<span class="_ _3"></span>h <span class="_"> </span>oraz <span class="_"> </span>zarządzeniach <span class="_"> </span>wewnęt<span class="_ _3"></span>rznych. <span class="_"> </span>Istniejące <span class="_"> </span>procedur<span class="_ _3"></span>y </div><div class="t m0 x1 h8 y208 ff8 fs3 fc0 sc0 ls0 ws0">kontroli <span class="_ _19"> </span>wewnętrznej <span class="_ _19"> </span>i <span class="_"> </span>zarządzania <span class="_ _1b"> </span>ryzykiem<span class="_ _3"></span> <span class="_ _1b"> </span>w <span class="_"> </span>odniesieniu <span class="_ _1b"> </span>do <span class="_"> </span>działalności <span class="_ _1b"> </span>Sp<span class="_ _3"></span>ółki <span class="_ _1b"> </span>pr<span class="_ _1a"></span>zekładają <span class="_ _19"> </span>się<span class="_ _3"></span> </div><div class="t m0 x1 h8 y209 ff8 fs3 fc0 sc0 ls0 ws0">korzystnie <span class="_ _d"> </span>na <span class="_ _d"> </span>proces <span class="_ _d"> </span>sporządzania <span class="_ _d"> </span>sprawozdań <span class="_ _d"> </span>finansowych <span class="_ _d"> </span>i <span class="_ _d"> </span>skonsolidowanych <span class="_ _d"> </span>sprawozdań </div><div class="t m0 x1 h8 y20a ff6 fs3 fc0 sc0 ls0 ws0">finansowych. </div><div class="t m0 x1 h8 y556 ff5 fs3 fc0 sc0 ls15 ws0">d)<span class="ff6 ls0"> <span class="_ _0"></span><span class="ff8">Akcjonariusze <span class="_ _0"></span>Spółki <span class="_ _c"></span>po<span class="_ _3"></span>siadający <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _c"></span>3<span class="_ _3"></span>1 <span class="_ _c"></span>gr<span class="_ _3"></span>udnia <span class="_ _0"></span><span class="ff6">2023 <span class="_ _0"></span><span class="ff8">roku <span class="_ _c"></span>bezp<span class="_ _3"></span>ośrednio <span class="_ _0"></span>lub <span class="_ _0"></span>pośrednio <span class="_ _0"></span>znaczne </span></span></span></span></div><div class="t m0 x1 h8 y22a ff6 fs3 fc0 sc0 ls0 ws0">pakiety akcji:  </div></div><div class="c x76 y5b6 w86 hd3"><div class="t m0 x4 h8 y5b7 ff6 fs3 fc0 sc0 ls0 ws0">Akcjonariusz<span class="_ _3"></span> </div></div><div class="c xaf y5b6 w87 hd3"><div class="t m0 x4 h8 y5b7 ff6 fs3 fc0 sc0 ls0 ws0">Liczba <span class="_ _0"></span>posiadanych </div><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">akcji/głosów<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c xb0 y5b6 w88 hd3"><div class="t m0 x4 h8 y5b7 ff8 fs3 fc0 sc0 ls0 ws0">Udział <span class="_ _1c"></span>w <span class="_ _11"></span>kapitale </div><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">zakładowym<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c xb1 y5b6 w89 hd3"><div class="t m0 x4 h8 y5b7 ff8 fs3 fc0 sc0 ls0 ws0">Udział <span class="_ _e2"> </span>w <span class="_ _e2"> </span>ogólnej </div><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">liczbie głosów na <span class="_ _0"></span>WZ<span class="ff6"> </span></div></div><div class="c x89 y5b9 w8a hd4"><div class="t m0 x4 h8 y5ba ff8 fs3 fc0 sc0 ls0 ws0">Leszek <span class="_ _14"> </span>S<span class="_ _3"></span>obik <span class="_ _14"> </span>wraz <span class="_ _3b"> </span>z <span class="_ _3b"> </span>„Sobik” </div><div class="t m0 x4 h8 y5bb ff8 fs3 fc0 sc0 ls0 ws0">Zakład Produkcyjny Sp. <span class="_ _3"></span>j.<span class="ff6"> </span></div></div><div class="c xaf y5b9 w8b hd4"><div class="t m0 x26 h8 y5bc ff6 fs3 fc0 sc0 ls0 ws0">13 610 618 </div></div><div class="c x37 y5b9 w8c hd4"><div class="t m0 x27 h8 y5bc ff6 fs3 fc0 sc0 ls0 ws0">34,03% </div></div><div class="c xb1 y5b9 w8d hd4"><div class="t m0 x53 h8 y5bc ff6 fs3 fc0 sc0 ls0 ws0">34,03% </div></div><div class="c x89 y5bd w8a hd5"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Paravita Holding Limited<span class="_ _3"></span> </div></div><div class="c xaf y5bd w8b hd5"><div class="t m0 x90 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">8 439 673 </div></div><div class="c x37 y5bd w8c hd5"><div class="t m0 x27 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">21,10% </div></div><div class="c xb1 y5bd w8d hd5"><div class="t m0 x53 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">21,10% </div></div><div class="c x89 y55e w8a hd6"><div class="t m0 x4 h8 y5be ff6 fs3 fc0 sc0 ls0 ws0">Nationale-Nederla<span class="_ _3"></span>nden <span class="_ _f"> </span>Ot<span class="_ _3"></span>warty </div><div class="t m0 x4 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">Fundusz Emerytalny wra<span class="_ _3"></span>z z DFE<span class="_ _3"></span> </div></div><div class="c xaf y55e w8b hd6"><div class="t m0 x90 h8 y5bf ff6 fs3 fc0 sc0 ls0 ws0">4 827 019 </div></div><div class="c x37 y55e w8c hd6"><div class="t m0 x27 h8 y5bf ff6 fs3 fc0 sc0 ls0 ws0">12,07% </div></div><div class="c xb1 y55e w8d hd6"><div class="t m0 x53 h8 y5bf ff6 fs3 fc0 sc0 ls0 ws0">12,07% </div></div><div class="c x89 y51b w8a hd7"><div class="t m0 x4 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">Krzysztof Moska </div></div><div class="c xaf y51b w8b hd7"><div class="t m0 x90 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">4 159 661 </div></div><div class="c x37 y51b w8c hd7"><div class="t m0 x27 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">10,40% </div></div><div class="c xb1 y51b w8e hd7"><div class="t m0 x53 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">10,40% </div></div><div class="c x89 y5c0 w8a hd5"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Lentex S.A. (akcje własne)<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c xaf y5c0 w8b hd5"><div class="t m0 x90 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">3 417 267 </div></div><div class="c x37 y5c0 w8c hd5"><div class="t m0 xa7 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">8,54% </div></div><div class="c xb1 y5c0 w8d hd5"><div class="t m0 x53 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">8,54%* </div></div><div class="c x0 y1 w2 h0"><div class="t m2 x1 h10 y5c1 ff6 fs7 fc0 sc0 ls0 ws0">*zgodnie <span class="_ _1c"></span>z <span class="_ _1c"></span>art. <span class="_ _1c"></span>3<span class="_ _3"></span>64 </div><div class="t m0 x75 hd8 y5c1 ff12 fs3 fc0 sc0 ls0 ws0">§ </div><div class="t m2 xb2 h10 y5c1 ff8 fs7 fc0 sc0 ls0 ws0">2 <span class="_ _1c"></span>Kodeksu <span class="_ _1c"></span>Spółe<span class="_ _3"></span>k <span class="_ _1c"></span>Handlowych, <span class="_ _11"></span>Spółka <span class="_ _1c"></span>nie <span class="_ _11"></span>wykonu<span class="_ _3"></span>je <span class="_ _1c"></span>praw <span class="_ _1c"></span>udziałowych <span class="_ _1c"></span>z<span class="_ _3"></span><span class="ff6"> akcji </span></div><div class="t m2 x1 h10 y5c2 ff8 fs7 fc0 sc0 ls0 ws0">własnych <span class="_ _1c"></span>tzn.: <span class="_ _1c"></span>nie <span class="_ _1c"></span>m<span class="_ _3"></span>a <span class="_ _1c"></span>możliwości <span class="_ _1c"></span>wykonywa<span class="_ _3"></span>nia <span class="_ _1c"></span>praw <span class="_ _1c"></span>majątkowych <span class="_ _1c"></span>ora<span class="_ _3"></span>z <span class="_ _1c"></span>organizacyjnych, <span class="_ _11"></span>a <span class="_ _1c"></span>więc <span class="_ _1c"></span>nie </div><div class="t m2 x1 h10 y5c3 ff8 fs7 fc0 sc0 ls0 ws0">może wykonywać m<span class="_ _3"></span>.in. prawa głosu, prawa poboru<span class="_ _3"></span>, prawa do dywide<span class="_ _3"></span>ndy.<span class="ff6"> </span></div><div class="t m0 x1 h8 y5c4 ff8 fs3 fc0 sc0 ls0 ws0">Skład <span class="_ _1c"></span>a<span class="_ _3"></span>kcjonariatu <span class="_ _11"></span>ustalony <span class="_ _11"></span>na <span class="_ _11"></span>podst<span class="_ _3"></span>awie <span class="_ _13"> </span>otrzymanych <span class="_ _11"></span>od <span class="_ _11"> </span>ak<span class="_ _3"></span>cjonariuszy <span class="_ _11"></span>zawiadomień <span class="_ _11"></span>przekaza<span class="_ _3"></span>nych </div><div class="t m0 x1 h8 y5c5 ff6 fs3 fc0 sc0 ls0 ws0">w trybie <span class="_ _1b"> </span>art<span class="_ _3"></span>. <span class="_ _1b"> </span>69 <span class="_ _1b"> </span>ustawy <span class="_ _19"> </span>z <span class="_ _19"> </span>dnia <span class="_ _1b"> </span>29 <span class="_ _1b"> </span>lip<span class="_ _3"></span>ca <span class="_ _1b"> </span>2005 <span class="_ _1b"> </span>r. <span class="_"> </span>o <span class="_ _1b"> </span>ofercie <span class="_ _19"> </span>publicznej <span class="_ _19"> </span>i <span class="_ _1b"> </span>waru<span class="_ _3"></span>nkach <span class="_ _1b"> </span>wprowadzania </div><div class="t m0 x1 h8 y5c6 ff8 fs3 fc0 sc0 ls0 ws0">instrumentów <span class="_ _3"></span>finansowych do <span class="_ _3"></span>zorganizowanego <span class="_ _3"></span>systemu obrotu <span class="_ _3"></span>oraz o <span class="_ _3"></span>spółkach publicz<span class="_ _3"></span>nych (tj. Dz.<span class="_ _3"></span>U. </div><div class="t m0 x1 h8 y5c7 ff8 fs3 fc0 sc0 ls0 ws0">z <span class="_ _1a"></span>2022r., <span class="_ _1a"></span>poz. <span class="_ _1c"></span>2554), <span class="_ _1a"></span>a <span class="_ _1a"></span>t<span class="_ _3"></span>akże <span class="_ _1a"></span>w <span class="_ _1c"></span>związku <span class="_ _1a"></span>z <span class="_ _1a"></span>rejestra<span class="_ _3"></span>cją <span class="_ _1a"></span>w <span class="_ _1a"></span>dniu <span class="_ _1a"></span>3 <span class="_ _1c"></span>lutego <span class="_ _1a"></span>202<span class="_ _3"></span>3 <span class="_ _1a"></span>roku <span class="_ _1a"></span>prze<span class="_ _3"></span>z <span class="_ _1a"></span>właściwy <span class="_ _1a"></span>sąd </div><div class="t m0 x1 h8 y5c8 ff8 fs3 fc0 sc0 ls0 ws0">obniżenia kapitału zakłado<span class="_ _3"></span>wego Spółki do kwoty 16.4<span class="_ _3"></span>00.000,00 zł. Rzeczywisty st<span class="_ _3"></span>an może odbiegać od </div><div class="t m0 x1 h8 y5c9 ff8 fs3 fc0 sc0 ls0 ws0">prezentowanego, <span class="_ _10"> </span>jeżeli <span class="_ _10"> </span>ni<span class="_ _3"></span>e <span class="_"> </span>za<span class="_ _3"></span>szły <span class="_"> </span>zdarze<span class="_ _3"></span>nia <span class="_"> </span>nakładające <span class="_ _10"> </span>obow<span class="_ _3"></span>iązek <span class="_"> </span>na<span class="_ _3"></span><span class="ff6"> <span class="_ _f"> </span>akcjonariusza <span class="_ _10"> </span>ujawnie<span class="_ _3"></span>nia </span></div><div class="t m0 x1 h8 y5ca ff8 fs3 fc0 sc0 ls0 ws0">nowego <span class="_ _18"> </span>stanu <span class="_ _18"> </span>posiada<span class="_ _3"></span>nia <span class="_ _18"> </span>lub <span class="_ _18"> </span>mimo <span class="_ _18"> </span>zajścia <span class="_ _1b"> </span>takich <span class="_ _18"> </span>zdarz<span class="_ _3"></span>eń <span class="_ _18"> </span>akcjonariusz <span class="_ _18"> </span>nie <span class="_ _18"> </span>prze<span class="_ _3"></span>kazał <span class="_ _18"> </span>stosownego </div><div class="t m0 x1 h8 y5cb ff6 fs3 fc0 sc0 ls0 ws0">raportu.  </div></div></div><div class="pi"></div></div>
<div id="pf32" class="pf w0 h0"><div class="pc pc32 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">50<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff5 fs3 fc0 sc0 ls47 ws0">e)<span class="ff6 ls0"> <span class="_ _3"></span><span class="ff8">Mając <span class="_ _3"></span>na <span class="_ _3"></span>uwadze, iż <span class="_ _3"></span>zg<span class="_ _3"></span>odnie z <span class="_ _3"></span>art. <span class="_ _3"></span>9 <span class="_ _3"></span>Statutu <span class="_ _3"></span>Spółki <span class="_ _3"></span>wszystkie <span class="_ _3"></span>a<span class="_ _3"></span>kcje są <span class="_ _3"></span>równe <span class="_ _3"></span>w <span class="_ _3"></span>prawa<span class="_ _3"></span>ch, brak <span class="_ _3"></span>jest </span></span></div><div class="t m0 x1 h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">posiadaczy akcji lub i<span class="_ _3"></span>nnych papierów wa<span class="_ _3"></span>rtościowych, które dają spe<span class="_ _3"></span>cjalne uprawnienia kontrolne.<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y15c ff6 fs3 fc0 sc0 ls0 ws0"> <span class="ff5 ls25">f)</span> <span class="_ _1a"></span><span class="ff8">W <span class="_ _1a"></span>Spółce <span class="_ _1a"></span>nie <span class="_ _1a"></span>występują <span class="_ _1a"></span>jakiekolwiek <span class="_ _1a"></span>ograni<span class="_ _3"></span>czenia <span class="_ _1a"></span>wykonywania <span class="_ _1a"></span>prawa <span class="_ _1a"></span>głosu <span class="_ _1c"></span>z <span class="_ _1a"></span>posiadanych <span class="_ _1a"></span>akcji, </span></div><div class="t m0 x1 h8 y15d ff8 fs3 fc0 sc0 ls0 ws0">poza tymi które wyni<span class="_ _3"></span>kają z obowiązujących w tym za<span class="_ _3"></span>kresie przepisów<span class="_ _3"></span> prawa.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y72 ff5 fs3 fc0 sc0 ls15 ws0">g)<span class="ff6 ls0"> <span class="_ _1c"></span><span class="ff8">Statut <span class="_ _1c"></span>Spółki <span class="_ _1c"></span>nie <span class="_ _1a"></span>w<span class="_ _3"></span>prowadza <span class="_ _1c"></span>jakichkolwiek <span class="_ _1c"></span>ograni<span class="_ _3"></span>czeń <span class="_ _1a"></span>dotyczą<span class="_ _3"></span>cych <span class="_ _1a"></span>p<span class="_ _3"></span>rzenoszenia <span class="_ _1c"></span>prawa <span class="_ _1c"></span>własności </span></span></div><div class="t m0 x1 h8 y73 ff8 fs3 fc0 sc0 ls0 ws0">papierów <span class="_"> </span>wartościowych. <span class="_"> </span>Spółce <span class="_ _1b"> </span>nie <span class="_"> </span>są <span class="_"> </span>znan<span class="_ _0"></span>e <span class="_"> </span>jakiekolwiek <span class="_ _19"> </span>inne <span class="_"> </span>ewentualne <span class="_"> </span>ograniczenia <span class="_ _1b"> </span>w <span class="_"> </span>tym </div><div class="t m0 x1 h8 y43 ff8 fs3 fc0 sc0 ls0 ws0">zakresie, w szczegól<span class="_ _3"></span>ności powstałe na podsta<span class="_ _3"></span>wie umów lub innych stosu<span class="_ _3"></span>nków pr<span class="_ _3"></span>awnych.<span class="ff6"> </span></div><div class="t m0 x1 h8 y15f ff5 fs3 fc0 sc0 ls2c ws0">h)<span class="ff6 ls0"> <span class="_ _12"> </span><span class="ff8">Powoływanie <span class="_ _f"> </span>i <span class="_ _12"> </span>odwoływanie <span class="_ _12"> </span>osób <span class="_ _f"> </span>zarządza<span class="_ _3"></span>jących <span class="_ _f"> </span>w <span class="_ _12"> </span>Spółce <span class="_ _f"> </span>dok<span class="_ _3"></span>onywane <span class="_ _12"> </span>jest <span class="_ _f"> </span>decyzją <span class="_ _12"> </span>Rady </span></span></div><div class="t m0 x1 h8 y2a8 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej, <span class="_ _1c"></span>na <span class="_ _1a"></span>podstaw<span class="_ _3"></span>ie <span class="_ _1a"></span>regulacji <span class="_ _1c"></span>zawartych <span class="_ _1c"></span>w <span class="_ _1c"></span>Statucie <span class="_ _1a"></span>Spółki <span class="_ _1c"></span>oraz <span class="_ _1c"></span>obowiązują<span class="_ _3"></span>cych <span class="_ _1a"></span>w <span class="_ _1c"></span>tym <span class="_ _1a"></span>za<span class="_ _3"></span>kresie </div><div class="t m0 x1 h8 y76 ff8 fs3 fc0 sc0 ls0 ws0">przepisów <span class="_ _3"></span>pra<span class="_ _3"></span>wa. <span class="_ _3"></span>Upraw<span class="_ _3"></span>nienia <span class="_ _3"></span>osób <span class="_ _1a"></span>zarządzających <span class="_ _1a"></span>określone <span class="_ _3"></span>są<span class="_ _3"></span> <span class="_ _3"></span>w <span class="_ _3"></span>K<span class="_ _3"></span>odeksie <span class="_ _1a"></span>sp<span class="_ _3"></span>ółek <span class="_ _3"></span>handlowy<span class="_ _3"></span>ch <span class="_ _3"></span>oraz </div><div class="t m0 x1 h8 y77 ff8 fs3 fc0 sc0 ls0 ws0">aktach <span class="_ _f"> </span>wewnętrzny<span class="_ _3"></span>ch <span class="_ _10"> </span>Spó<span class="_ _3"></span>łki. <span class="_ _f"> </span>Na <span class="_ _f"> </span>mocy <span class="_ _f"> </span>Sta<span class="_ _3"></span>tutu <span class="_ _f"> </span>Zarzą<span class="_ _3"></span>d <span class="_ _f"> </span>nie <span class="_ _f"> </span>posiada <span class="_ _12"> </span>nadzwyczajnych <span class="_ _10"> </span>upra<span class="_ _3"></span>wnień, </div><div class="t m0 x1 h8 y78 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">szczególności <span class="_ _1c"></span>w <span class="_ _1c"></span>zakresie<span class="_ _3"></span> <span class="_ _1c"></span>podejmowania <span class="_ _1c"></span>decyzji <span class="_ _1c"></span>o <span class="_ _1c"></span>emisji <span class="_ _1c"></span>akcji <span class="_ _1c"></span>oraz <span class="_ _1c"></span>o <span class="_ _1c"></span>ich <span class="_ _1c"></span>wykupie. <span class="_ _1c"></span>Em<span class="_ _3"></span>isja <span class="_ _1a"></span>a<span class="_ _3"></span>kcji <span class="_ _1a"></span>lub<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y79 ff8 fs3 fc0 sc0 ls0 ws0">wykup <span class="_ _14"> </span>akcji <span class="_ _3b"> </span>mogą <span class="_ _14"> </span>następow<span class="_ _3"></span>ać <span class="_ _14"> </span>w <span class="_ _14"> </span>ramach <span class="_ _3b"> </span>upowa<span class="_ _3"></span>żnienia <span class="_ _14"> </span>udzielonego <span class="_ _3b"> </span>Zarządowi <span class="_ _14"> </span>przez <span class="_ _3b"> </span>Walne </div><div class="t m0 x1 h8 y55d ff6 fs3 fc0 sc0 ls0 ws0">Zgromadzenie. </div><div class="t m0 x1 h8 y7b ff5 fs3 fc0 sc0 ls31 ws0">i)<span class="ff6 ls0"> <span class="_ _13"> </span><span class="ff8">Zasady <span class="_ _13"> </span>zmia<span class="_ _3"></span>ny <span class="_ _13"> </span>Statutu <span class="_ _13"> </span>Spółki <span class="_ _13"> </span>o<span class="_ _3"></span>kreślają <span class="_ _13"> </span>przepisy <span class="_ _17"> </span>Kodeksu <span class="_ _17"> </span>spółek <span class="_ _13"> </span>handlow<span class="_ _3"></span>ych <span class="_ _13"> </span>oraz <span class="_ _13"> </span>Statut <span class="_ _17"> </span>Spółki. </span></span></div><div class="t m0 x1 h8 y7c ff8 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _18"> </span>Statutu <span class="_ _18"> </span>dokonywa<span class="_ _3"></span>na <span class="_ _18"> </span>jest <span class="_ _18"> </span>przez <span class="_ _18"> </span>Walne <span class="_ _18"> </span>Zgro<span class="_ _3"></span>madzenie <span class="_ _18"> </span>poprzez <span class="_ _18"> </span>podjęci<span class="_ _3"></span>e <span class="_ _18"> </span>stosownej <span class="_ _18"> </span>uchwały </div><div class="t m0 x1 h8 y5cc ff8 fs3 fc0 sc0 ls0 ws0">kwalifikowaną większością głosów, <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>obowiązującymi w <span class="_ _0"></span>tym <span class="_ _0"></span>zakre<span class="_ _3"></span><span class="ff6">sie <span class="_ _0"></span>postanowieniami Kodeksu </span></div><div class="t m0 x1 h8 y5cd ff8 fs3 fc0 sc0 ls0 ws0">spółek handlowych oraz Statutu Spółki. Po uchwaleniu zmian w Statucie Zarząd niezwłocznie składa do </div><div class="t m0 x1 h8 y4a6 ff8 fs3 fc0 sc0 ls0 ws0">właściwego <span class="_ _f"> </span>sądu <span class="_ _10"> </span>wnio<span class="_ _3"></span>sek <span class="_ _10"> </span>o<span class="_ _3"></span><span class="ff6"> </span>ich <span class="_ _10"> </span>zare<span class="_ _3"></span>jestrowanie. <span class="_ _10"> </span>P<span class="_ _3"></span>o <span class="_ _10"> </span>otrzymaniu <span class="_ _f"> </span>postanowienia <span class="_ _f"> </span>właściwe<span class="_ _3"></span>go <span class="_ _10"> </span>sądu </div><div class="t m0 x1 h8 y4a7 ff6 fs3 fc0 sc0 ls0 ws0">o zarejestrowaniu <span class="_ _14"> </span>zmia<span class="_ _3"></span>n <span class="_ _14"> </span>w <span class="_ _14"> </span>Statucie <span class="_ _3b"> </span><span class="ff8">Spółka <span class="_ _e"> </span>p<span class="_ _3"></span>ublikuje <span class="_ _14"> </span>w <span class="_ _14"> </span>formie <span class="_ _14"> </span>raport<span class="_ _3"></span>u <span class="_ _14"> </span>bieżącego <span class="_ _14"> </span>informac<span class="_ _3"></span>je </span></div><div class="t m0 x1 h8 y558 ff6 fs3 fc0 sc0 ls0 ws0">o <span class="ff8">dokonanych <span class="_ _1a"></span>zm<span class="_ _3"></span>ianach <span class="_ _1a"></span>Statutu, <span class="_ _1c"></span>ogłaszając <span class="_ _1a"></span>jedno<span class="_ _3"></span>cześnie <span class="_ _1a"></span>tekst <span class="_ _1a"></span>jed<span class="_ _3"></span>nolity <span class="_ _1a"></span>Statutu <span class="_ _1c"></span>Spółki, <span class="_ _1a"></span>jeżeli <span class="_ _1c"></span>została </span></div><div class="t m0 x1 h8 y559 ff8 fs3 fc0 sc0 ls0 ws0">podjęta <span class="_ _c"></span>decyzja <span class="_ _0"></span>o <span class="_ _c"></span>jego <span class="_ _c"></span>usta<span class="_ _3"></span>leniu. <span class="_ _c"></span>Tekst <span class="_ _c"></span>jednolity <span class="_ _0"></span>zmienionego <span class="_ _c"></span>Statutu <span class="_ _0"></span>zamieszczany <span class="_ _0"></span>jest <span class="_ _c"></span>także <span class="_ _c"></span>na <span class="_ _0"></span>stronie </div><div class="t m0 x1 h8 y5ce ff8 fs3 fc0 sc0 ls0 ws0">internetowej Spółki. <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2c0 ff5 fs3 fc0 sc0 ls48 ws0">j)<span class="ff6 ls0"> <span class="_ _1a"></span><span class="ff8">Sposób <span class="_ _3"></span>dzia<span class="_ _3"></span>łania <span class="_ _3"></span>Wa<span class="_ _3"></span>lnego <span class="_ _1a"></span>Zgromadzenia <span class="_ _1a"></span>i <span class="_ _1a"></span>jego <span class="_ _3"></span>up<span class="_ _3"></span>rawnienia <span class="_ _3"></span>ora<span class="_ _3"></span>z <span class="_ _3"></span>praw<span class="_ _3"></span>a <span class="_ _3"></span>akc<span class="_ _3"></span>jonariuszy <span class="_ _3"></span>i <span class="_ _1a"></span>sposób <span class="_ _1a"></span>ich </span></span></div><div class="t m0 x1 h8 y530 ff8 fs3 fc0 sc0 ls0 ws0">wykonywania <span class="_ _0"></span>zasadniczo <span class="_ _0"></span>pokrywają <span class="_ _0"></span>się <span class="_ _c"></span>z obowiązującymi <span class="_ _0"></span>w <span class="_ _c"></span>tym <span class="_ _0"></span>zakresie <span class="_ _0"></span>przepisami prawa. <span class="_ _c"></span>Dodatk<span class="_ _3"></span>owe </div><div class="t m0 x1 h8 y2c1 ff8 fs3 fc0 sc0 ls0 ws0">regulacje <span class="_ _1a"></span>zostały <span class="_ _1a"></span>określone <span class="_ _1a"></span>w <span class="_ _1a"></span>we<span class="_ _3"></span>wnętrznych <span class="_ _3"></span>aktach <span class="_ _1a"></span>p<span class="_ _3"></span>rawnych <span class="_ _1a"></span>Spół<span class="_ _3"></span>ki, <span class="_ _3"></span>w <span class="_ _1a"></span>szczegól<span class="_ _3"></span>ności <span class="_ _3"></span>Sta<span class="_ _3"></span>tucie, <span class="_ _1a"></span>które </div><div class="t m0 x1 h8 y2c2 ff8 fs3 fc0 sc0 ls0 ws0">dostępne <span class="_ _1b"> </span>są <span class="_ _1b"> </span>na <span class="_ _1b"> </span>stronie <span class="_ _1b"> </span>in<span class="_ _3"></span>ternetowej <span class="_ _1b"> </span>Spółki. <span class="_ _1b"> </span>Chodzi<span class="_ _3"></span> <span class="_ _18"> </span>tutaj <span class="_ _1b"> </span>przede <span class="_ _1b"> </span>w<span class="_ _3"></span>szystkim <span class="_ _1b"> </span>o <span class="_ _1b"> </span>przekazanie <span class="_ _1b"> </span>Ra<span class="_ _3"></span>dzie </div><div class="t m0 x1 h8 y2c3 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _19"> </span>kompete<span class="_ _3"></span>ncji <span class="_ _1b"> </span>Wa<span class="_ _3"></span>lnego <span class="_ _1b"> </span>Zgroma<span class="_ _3"></span>dzenia <span class="_ _1b"> </span>w<span class="_ _3"></span> <span class="_ _1b"> </span>z<span class="_ _3"></span>akresie <span class="_ _1b"> </span>wyra<span class="_ _3"></span>żania <span class="_ _1b"> </span>zgod<span class="_ _3"></span>y <span class="_ _19"> </span>na <span class="_ _1b"> </span>naby<span class="_ _3"></span>cie <span class="_ _1b"> </span>i <span class="_"> </span>zbycie </div><div class="t m0 x1 h8 y2c4 ff8 fs3 fc0 sc0 ls0 ws0">nieruchomości, użyt<span class="_ _3"></span>kowania wiecz<span class="_ _3"></span>ystego lub udziału w nieruchomoś<span class="_ _3"></span>ci.<span class="ff6"> </span></div><div class="t m0 x1 h8 y5cf ff5 fs3 fc0 sc0 ls49 ws0">k)<span class="ff6 ls0"> <span class="_ _c"></span><span class="ff8">Na <span class="_ _0"></span>dzień <span class="_ _c"></span>31 <span class="_ _0"></span>grudnia <span class="_ _c"></span><span class="ff6">202<span class="_ _3"></span>3 <span class="_ _c"></span><span class="ff8">roku <span class="_ _0"></span>oraz <span class="_ _c"></span>na <span class="_ _0"></span>dzień <span class="_ _c"></span>sporządzenia <span class="_ _0"></span>niniejszego <span class="_ _c"></span>spraw<span class="_ _3"></span>ozdania <span class="_ _c"></span>w <span class="_ _0"></span>skład <span class="_ _c"></span>Zarządu<span class="_ _3"></span> </span></span></span></span></div><div class="t m0 x1 h8 y2c6 ff8 fs3 fc0 sc0 ls0 ws0">Spółki wchodzili:<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x10 y5d0 w8f hd5"><div class="t m0 x4 h8 y5b8 ff7 fs3 fc0 sc0 ls0 ws0">Imię i nazwisko<span class="_ _3"></span><span class="ff5"> </span></div></div><div class="c x20 y5d0 w90 hd5"><div class="t m0 x4 h8 y5b8 ff5 fs3 fc0 sc0 ls0 ws0">Funkcja </div></div><div class="c x10 yfc w91 hd7"><div class="t m0 x4 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">Adrian Grabowski<span class="_ _3"></span> </div></div><div class="c x20 yfc w92 hd7"><div class="t m0 x4 h8 y5bb ff8 fs3 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="_ _3"></span><span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf33" class="pf w0 h0"><div class="pc pc33 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">51<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x10 y5d1 w91 hd9"><div class="t m0 x4 h8 y5bb ff6 fs3 fc0 sc0 ls0 ws0">Anna Wojciechowska<span class="_ _3"></span> </div></div><div class="c x20 y5d1 w92 hd9"><div class="t m0 x4 h8 y5bb ff8 fs3 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x10 y5d2 w91 hd5"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Wojciech Hoffmann<span class="_ _3"></span> </div></div><div class="c x20 y5d2 w92 hd5"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 y5d3 ff8 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _1c"></span>dzie<span class="_ _3"></span>ń <span class="_ _1c"></span>31 <span class="_ _11"></span>grudnia <span class="_ _13"> </span><span class="ff6">2023 <span class="_ _11"></span></span>roku <span class="_ _11"></span>oraz <span class="_ _11"></span>na <span class="_ _11"></span>dzień <span class="_ _11"></span>sporz<span class="_ _3"></span>ądzenia <span class="_ _1c"></span>niniejszeg<span class="_ _3"></span>o <span class="_ _1c"></span>spraw<span class="_ _3"></span>ozdania <span class="_ _1c"></span>w <span class="_ _11"> </span>skład <span class="_ _11"> </span>R<span class="_ _3"></span>ady </div><div class="t m0 x1 h8 y5d4 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej Spółki wc<span class="_ _3"></span>hodzili:<span class="ff6"> </span></div></div><div class="c x4f y5d5 w93 hd5"><div class="t m0 x4 h8 y5b8 ff7 fs3 fc0 sc0 ls0 ws0">Imię i nazwisko<span class="_ _3"></span><span class="ff5"> </span></div></div><div class="c x20 y5d5 w94 hd5"><div class="t m0 x4 h8 y5b8 ff5 fs3 fc0 sc0 ls0 ws0">Funkcja </div></div><div class="c x4f y243 w95 hd5"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Janusz Malarz </div></div><div class="c x20 y243 w96 hd5"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Przewodniczący Rady <span class="_ _3"></span>Nadzorczej<span class="ff6"> </span></div></div><div class="c x4f y5d6 w95 hd5"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Bartosz Królewicz<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x20 y5d6 w96 hd5"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Z-<span class="ff8">ca Przewodnicząceg<span class="_ _3"></span>o Rady Nadzorczej<span class="_ _3"></span></span> </div></div><div class="c x4f y5d7 w95 hda"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Krzysztof Wydmański<span class="_ _3"></span><span class="ff6"> </span></div></div><div class="c x20 y5d7 w96 hda"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Sekretarz Rady Nadzor<span class="_ _3"></span>czej </div></div><div class="c x4f y5d8 w95 hd5"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Agata Kalam<span class="_ _3"></span>arz </div></div><div class="c x20 y5d8 w96 hd5"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Członek Rady Nadzorcze<span class="_ _3"></span>j<span class="ff6"> </span></div></div><div class="c x4f y5d9 w95 hd5"><div class="t m0 x4 h8 y5b8 ff6 fs3 fc0 sc0 ls0 ws0">Olivia Sobik </div></div><div class="c x20 y5d9 w96 hd5"><div class="t m0 x4 h8 y5b8 ff8 fs3 fc0 sc0 ls0 ws0">Członek Rady Nadzorcze<span class="_ _3"></span>j<span class="ff6"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 y5da ff8 fs3 fc0 sc0 ls0 ws0">Zarząd Spółki działa<span class="_ _3"></span> w oparciu o przepisy Kodeks<span class="_ _3"></span>u spółek handlowych, <span class="_ _3"></span>Statutu Spółki oraz Regulamin<span class="_ _3"></span>u </div><div class="t m0 x1 h8 y5db ff8 fs3 fc0 sc0 ls0 ws0">Zarządu. <span class="_"> </span>Posiedzenia <span class="_"> </span>Zarzą<span class="_ _3"></span>du <span class="_"> </span>odbywają <span class="_"> </span>się <span class="_"> </span>w <span class="_"> </span>m<span class="_ _3"></span>iarę <span class="_"> </span>potrzeb. <span class="_"> </span>Zarząd <span class="_"> </span>podejmuje <span class="_"> </span>u<span class="_ _3"></span>chwały<span class="ff6">, <span class="_"> </span></span>jeżeli<span class="_ _3"></span> </div><div class="t m0 x1 h8 y5dc ff8 fs3 fc0 sc0 ls0 ws0">wymagają <span class="_ _1c"></span>te<span class="_ _3"></span>go <span class="_ _1c"></span>właściwe<span class="_ _3"></span> <span class="_ _1c"></span>przepisy <span class="_ _11"></span>prawa <span class="_ _11"></span>lub <span class="_ _1c"></span>re<span class="_ _3"></span>gulacje <span class="_ _1c"></span>we<span class="_ _3"></span>wnętrzne. <span class="_ _1c"></span>Z <span class="_ _11"></span>każdego <span class="_ _11"></span>posiedzenia <span class="_ _11"> </span>Zarządu<span class="_ _3"></span> </div><div class="t m0 x1 h8 y249 ff8 fs3 fc0 sc0 ls0 ws0">sporządzany <span class="_ _3"></span>jest <span class="_ _3"></span>protokół, <span class="_ _3"></span>w <span class="_ _3"></span>którym <span class="_ _3"></span>opisane <span class="_ _3"></span>są <span class="_ _3"></span>zwięźle <span class="_ _3"></span>tematy <span class="_ _3"></span>będące <span class="_ _3"></span>przedmiot<span class="_ _3"></span>em <span class="_ _3"></span>posiedzenia <span class="_ _3"></span>oraz </div><div class="t m0 x1 h8 y24a ff8 fs3 fc0 sc0 ls0 ws0">wymienione i <span class="_ _3"></span>zawarte <span class="_ _3"></span>w formie zał<span class="_ _3"></span>ączników uchwały p<span class="_ _3"></span>odjęt<span class="_ _3"></span>e na posiedz<span class="_ _3"></span>eniu Zarządu. <span class="_ _3"></span>Rada Nadzorcza </div><div class="t m0 x1 h8 y24b ff8 fs3 fc0 sc0 ls0 ws0">działa <span class="_"> </span>w <span class="_"> </span>oparciu <span class="_"> </span>o <span class="_"> </span>przepi<span class="_ _3"></span>sy <span class="_"> </span>Kodeksu <span class="_"> </span>spółek <span class="_"> </span>ha<span class="_ _3"></span>ndlowych, <span class="_"> </span>Statutu <span class="_"> </span>Spółki <span class="_"> </span>ora<span class="_ _3"></span>z <span class="_"> </span>Regulaminu <span class="_"> </span>Rady </div><div class="t m0 x1 h8 y5dd ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej. <span class="_ _18"> </span>Uchwały <span class="_ _18"> </span>Ra<span class="_ _3"></span>dy <span class="_ _18"> </span>Nadzorczej <span class="_ _18"> </span>podejm<span class="_ _3"></span>owane <span class="_ _18"> </span>są <span class="_ _18"> </span>na <span class="_ _18"> </span>posie<span class="_ _3"></span>dzeniach <span class="_ _18"> </span>odbywanych <span class="_ _18"> </span>w<span class="_ _1a"></span><span class="ff6"> <span class="ls4a">sie</span>dzibie </span></div><div class="t m0 x1 h8 y5de ff8 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _c"></span>lub <span class="_ _c"></span>w <span class="_ _c"></span>innych <span class="_ _c"></span>ustalony<span class="_ _3"></span>ch <span class="_ _1"></span>mie<span class="_ _3"></span>jscach <span class="_ _c"></span>w <span class="_ _c"></span>Polsce. <span class="_ _c"></span>Kompete<span class="_ _3"></span>ncje <span class="_ _1"></span>Ra<span class="_ _3"></span>dy <span class="_ _1"></span>Nadzorcze<span class="_ _3"></span>j <span class="_ _c"></span>określa <span class="_ _c"></span>Kodeks <span class="_ _c"></span>spół<span class="_ _3"></span>ek </div><div class="t m0 x1 h8 y5df ff8 fs3 fc0 sc0 ls0 ws0">handlowych <span class="_ _f"> </span>oraz <span class="_ _f"> </span>Statut <span class="_ _f"> </span>Spółki, <span class="_ _f"> </span>który <span class="_ _f"> </span>określa <span class="_ _f"> </span>także<span class="_ _3"></span> <span class="_ _10"> </span>warunki, <span class="_ _f"> </span>jakie <span class="_ _f"> </span>musi <span class="_ _f"> </span>spełniać <span class="_ _f"> </span>członek<span class="_ _3"></span> <span class="_ _10"> </span>Rady </div><div class="t m0 x1 h8 y5e0 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej, <span class="_ _1c"></span>aby <span class="_ _11"></span>zosta<span class="_ _3"></span>ć <span class="_ _1c"></span>uznanym <span class="_ _1c"></span>za<span class="_ _3"></span> <span class="_ _1c"></span>członka <span class="_ _11"></span>niezależ<span class="_ _3"></span>nego.<span class="ff6"> <span class="_ _11"></span>Rada <span class="_ _11"></span>Nadzorcza <span class="_ _11"></span>wybiera<span class="_ _3"></span> <span class="_ _1c"></span>ze <span class="_ _1c"></span>sw<span class="_ _3"></span>ego <span class="_ _1c"></span>grona </span></div><div class="t m0 x1 h8 y5e1 ff8 fs3 fc0 sc0 ls0 ws0">Przewodniczącego Rady Nadzorczej, j<span class="_ _0"></span>ednego lub <span class="_ _0"></span>dwóch Z<span class="_ _0"></span>astępców Przewodniczącego Rady N<span class="_ _0"></span>adzorczej </div><div class="t m0 x1 h8 y5e2 ff8 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _f"> </span>Sekretarza. <span class="_ _f"> </span>Ra<span class="_ _3"></span>da <span class="_ _f"> </span>Nadzorcza <span class="_ _f"> </span>każdora<span class="_ _3"></span>zowo <span class="_ _f"> </span>decyduje <span class="_ _f"> </span>o<span class="_ _3"></span> <span class="_ _10"> </span>pow<span class="_ _3"></span>ołaniu <span class="_ _f"> </span>odpow<span class="_ _3"></span>iednich <span class="_ _10"> </span>kom<span class="_ _3"></span>itetów, </div><div class="t m0 x1 h8 y5e3 ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">szczególności <span class="_ _3"></span>komitetu <span class="_ _3"></span>audytu l<span class="_ _3"></span>ub <span class="_ _3"></span>wykonywaniu za<span class="_ _3"></span>dań komitetów<span class="_ _3"></span> przez <span class="_ _3"></span>całą <span class="_ _3"></span>Radę <span class="_ _3"></span>Nadzorczą, jeżeli<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y5e4 ff8 fs3 fc0 sc0 ls0 ws0">odpowiednie przepisy prawa<span class="_ _3"></span> n<span class="_ _0"></span>ie stanowią inaczej. Regulamin Rady Nadzorczej<span class="_ _3"></span> ok<span class="_ _0"></span>reśla tryb zwoływania<span class="_ _3"></span> </div><div class="t m0 x1 h8 y5e5 ff8 fs3 fc0 sc0 ls0 ws0">i obradowania <span class="_ _3"></span>Rady. Regulamin prze<span class="_ _3"></span>widuje także możliw<span class="_ _3"></span>ość podejmowania uchw<span class="_ _3"></span>ał poza <span class="_ _3"></span>posiedzeni<span class="_ _3"></span><span class="ff6 ls43">em </span></div><div class="t m0 x1 h8 y5e6 ff8 fs3 fc0 sc0 ls0 ws0">Rady <span class="_ _13"> </span>Nadzorczej, <span class="_ _13"> </span>w <span class="_ _13"> </span>formie <span class="_ _13"> </span>pisemnej <span class="_ _13"> </span>lub <span class="_ _11"> </span>w <span class="_ _13"> </span>formie <span class="_ _13"> </span>śr<span class="_ _3"></span>odków <span class="_ _11"></span>bezpośred<span class="_ _3"></span>niego <span class="_ _11"> </span>por<span class="_ _3"></span>ozumiewania <span class="_ _13"> </span>się <span class="_ _11"> </span>na </div><div class="t m0 x1 h8 y5e7 ff8 fs3 fc0 sc0 ls0 ws0">odległość, <span class="_ _1c"></span>jak <span class="_ _1c"></span>również<span class="_ _3"></span> <span class="_ _1c"></span>możliwość <span class="_ _1c"></span>oddania <span class="_ _1c"></span>gł<span class="_ _3"></span>osu <span class="_ _1c"></span>za <span class="_ _1c"></span>pośre<span class="_ _3"></span>dnictwem <span class="_ _1c"></span>innego <span class="_ _1c"></span>członka<span class="_ _3"></span> <span class="_ _1a"></span>R<span class="_ _3"></span>ady <span class="_ _1c"></span>Nadzorczej. </div><div class="t m0 x1 h8 y550 ff6 fs3 fc0 sc0 ls0 ws0">Z <span class="ff8">każdego <span class="_ _0"></span>posiedzenia <span class="_ _0"></span>Rady <span class="_ _0"></span>Nadzorczej <span class="_ _0"></span>sporządzany jest <span class="_ _0"></span>stosowny <span class="_ _0"></span>protokół, którego <span class="_ _0"></span>zawartość <span class="_ _0"></span>określa </span></div><div class="t m0 x1 h8 y5e8 ff8 fs3 fc0 sc0 ls0 ws0">Regulamin <span class="_ _1a"></span>Rady <span class="_ _1a"></span>Nadzorcze<span class="_ _3"></span>j. <span class="_ _1a"></span>Do <span class="_ _1a"></span>protokołu <span class="_ _1a"></span>z <span class="_ _1a"></span>posiedze<span class="_ _3"></span>nia <span class="_ _1a"></span>Rady <span class="_ _1a"></span>Nadzorczej <span class="_ _1a"></span>załącza<span class="_ _3"></span> <span class="_ _1a"></span>się <span class="_ _1a"></span>listę <span class="_ _1a"></span>obecności, </div><div class="t m0 x1 h8 y5e9 ff8 fs3 fc0 sc0 ls0 ws0">podjęte <span class="_ _1c"></span>uchwał<span class="_ _3"></span>y <span class="_ _1c"></span>oraz <span class="_ _11"></span>jeden <span class="_ _1c"></span>e<span class="_ _3"></span>gzemplarz <span class="_ _1c"></span>mate<span class="_ _3"></span>riałów <span class="_ _1c"></span>dostarczanych <span class="_ _11"></span>każdemu <span class="_ _11"></span>czł<span class="_ _3"></span>onkowi <span class="_ _1c"></span>Rady. <span class="_ _1c"></span>Księ<span class="_ _3"></span>ga </div><div class="t m0 x1 h8 y553 ff8 fs3 fc0 sc0 ls0 ws0">protokołów przechow<span class="_ _3"></span>ywana jest w Spółce. <span class="_ _3"></span><span class="ff6"> </span></div></div></div><div class="pi"></div></div>
<div id="pf34" class="pf w0 h0"><div class="pc pc34 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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AAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AX4+w3wAACAASURBVAAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADh5xIAAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAD4/61xCQD4LvHTz/qXfY/f+bQfdEEA+O5hxA8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAwJ1XKqW4CgAAAHdiRvwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAO4gGpfgu02JrsSsRJWiTtFERDeJto2IiD6ijtJFqiNSREQpUUqJKpUqSkQXUUqkFNM++hxVHXv2xqWXLX/jksuvvWHbzp27r73uxptv3jEZd7v2LkXxtAIAANxuPvr2pxxz5Fbh910qRVViNezWwqwdRJToulKV1VeV2XhWN02qqtSkFKkrkftIdVQRfcTKKK755viCC//1Yx//xJVXXbu0NClVk5rBrCuzruRcolRRtS41AADcQQi/70JVikG6pQNLpNL1s6atI0VESVHVbRup6vPqb8fKpFx/w46LvnjxN75xxdcvufyqq64bjXKfq1KiRFVS2+XI0aeqiaqu6irniMguNAAACD9uJyVSWWu+SDmii+ibJkfkHLnvommG40h9X9o67dwbn/zEBf/wDx+44sobl/Z2kQZVPShp03Q6TSnlUnJE07aprkpfSq76XEqUiNTUlfYDAADhx+3ZfquDexF9iT6XLiJNu66p5+qm3jPKNy0tfe6zX/jwRy/43Oe+PJ1ElRZmXRtpIdKgdG1fctsMS/RRSpTc9RFVFXUqJSJFlVKqUvQzlxkAAIQft5O0b31fKZFLRJ/qKuaquipVbNs5+dinvvxnr3r9zdt3b9i4ZdZv7EpUaW5WImIwGCxUqSldN+vGqSpN01QpTWbTnLu6qUudVneE6XPXRHKlAQBA+HF7KTnNUil9zlVdT/sm1c3ecfna1y6/8LOXfeCDH7/uxt0rMVc3C6NRikg5pVxSalKUatqPS6QqSmpyiTzLk4hIValTiZhFiRIlUlQpoqxvDAoAAAg/bvvwK9GlVPdRTfOgqmNpHH/6nNe9/wOfXJjf2vftth15YeumsroQMK2u08sRJao+RU5rv1x7V7GWdzkiUomSVh+k1Tx0rQEAQPhxe2RfpC5XEanL7XQWf/cPn/ybv33PzTsnpd466ge5NBsOOriPsva2ZbX9ckSOkiOVWPutW6QS6ydDlFTq9depPgAAEH7cblKJuVTFNVdv/5OnveJLX72mGmyu282lziuzWar7VEcV+2/Nktd3AS0RkUpaG8lbP589fbuD2kuypScAAAg//ovsO6ph7Rf7oi3t+/VNN+/55498/ry/fu+NN42awcGlmh9NZqWp6rkmp1mJSeSc1t5FSiXWHpfV2Zsp3WrML0Wktdfve00pVdVl7QcA8B/drn2739p3l/UtM63WbufS/+ePtX7PtrY2p9yhrkaK2G+y2P7/6u9woW7LT9adZCKb8LuT/iBZm6LZR8wmk8lguCFHO83R5Yg6nvsX73vv+z68cdPWrprv+76uJqmJSDlK1CUiUop6/+/Fsm9ML5UU5dY/Kqp936rVfj9YVB8AwLe1vmlCylGt9lhJee35+VQicpSU1jqtrIXRLYm0euOV0nc+MLlUJVURXaSSSo6oUqlTqSOqVHKJHNHlVN0BrkWuSk6RSqli7f6zisirS41K5JJSlOq/Or3S2gVf/cSUiLLf5LWyOsiRDvz8E353Yv3qpizD4dzyeNrMtXtX8vs+8OF/+MfPfOXSXe38QeNZREQzbHLOsS8X177f/oOw3M8tP3SyZX0AAP+54In9F8ustl0qUcotk6jWnm0vt+ymFymnWH2yvVqbilUilSjV+oN9uZiiRKQUZf09ln13clWKXNYC6/ZW9s1KWy2rau1etKyNK6RSbqvRyVuPr65e0rULb8SPO+aPkbUFePu+kdtpVwZz8yvTeN0b3n3eW/9+0rXt/GGpasfj8dzc3GQySUmxAQDcfvdva2tnoqQUZV+/rffILapv/UNrebT/g/X/lRSxerxWvuWVad9d4h3k9i+tTzirS6RqfSeJ1TllaXXA87Zq0P0KcHVAdbVIq/2uofDjjqWP6Ne//+scdWrSVd/c+fJz3/EvH72gVFtSU02nXZ9ndV2PRqOmaW67Z1IAAL7rrQXNLSNM1X4Z1KeInKLE+slYt1r0V6p91XbL4F7cerRq7XFOuVqbL1pHWf2gfVXy+gK/dIe5GmvRu7buaC1oV8dDq9tmiV1JpaxdwOrWjZ1SjhSrWxse8O0n/O58uoguoo5oSjR9xK698ecv+etPXfDVSbfQ5aZEVbXV3KBJKY1Go5yzET8AgNtFKvvuw9Z6bHWOZk5r27CkSFGqSHl10mNVoqRcbinGsm98bL2RUkQpqVSRI6qIau1s5uhT5NXTlqOkEtUd5hqsLm6sIvr1v3+O1fRL+bYK1H0zZvP6er/161OqFJGj3AkOqBZ+dz5r3/ar1ZcjXvfGd37sUxe2g4NzqhY3bNm7vJxSGY/HdV1v3LhxMpnsW+MHAMBtYt+GJbfsYJkir/8yx/pBWhGpWg2TyFHK2nBg5BKrpbSq/7f3g31a36kk6qqUSH2kWYoSpY5UpXJHOXV5bZea8i0je+v7xt9uG5Du22JndWucEH7c4eQcJaLPMSvRtPHyc9/z5r95T0kbR7O6pMHyeFbVTSnTpmkiYjQauWIAALelsjp5sKz/KvpB204n01TliFxyX1XRDgbT8SylKvcRVVNFVCl33WQ4qEvpZt20HQy/04dIpYrU9/X8cON41HWz8XAup3qS+1lEk/uqTgt9am73CZ8p+lSmVRUlomkG09ksSpVL9Dnm5zdMJtMq3RZ70KwPtu77QKmtm+lkWjdNFVXfz6KKtm0nk8lgMBiNRoPB4EBcKiX87mxS1ZYY5JKiir9604ffeN67clnMMRfRrm7idNstkQUA4NtlWcT6KrYUqfSjlfFsOn7A/c++5JJvDId1O9deetllZ599zjXXXJtnZePixku/8Y173OOUyWTpqCMPnZtvu246nY6/80eYpfYTn/jcwnCum47ucsIxBx8yt3FTdfkVFx912HGzadxww9IN25fj9l7vU0W+1/eeWFdx8SWXnnCX44YL88uj7vMXfbGu5yL1qa6ms9mgqW/zHM17du/csnnzZDQ+4a4nbL95+449e0fLk4WFhclksrCw0HXdgfh1J/zubPpSj/pYWZm98MVv/sSnPj/phqWaKzGISGl1GkDKRfsBANxu0uqRDClWz2/ITRMHbd367Gf/0hvf8IGunxx/wnEveen/eemLH3fuq943P1zcsmnzeW+68eE/cc6hhx6+ccPcmWceU1VR1+sL+1JUZe3B6vTN1fmg122fPfKRvxmz5cVh+6v/8zEP+dEjb7hx8leve9Uf/f4Tmib+7IXvfdt7PhK3/0q//hl/+GtHHz3/nOe96eGPeOSJJy389ds//42LvzKZdqPJuGqGqanL2rrH//JPytoOOFEi8mBQnXjX47731FOmk/ENN1y/bdfKpVd+s+u6uq5zzn3fV1V1wH3ZVb7z7mRKirqJN//1Bz/16X+9+prtdbs5x7Cs/XDpU5qmmLlKAAC3a/iltdG21aPbU9/Nlufmo88r8/MpyvLifIzHMTfol/feNNfkleWbFwaz8dJNWzY2gyoGdbSlNKW0pQzyLQ/2vbIpsTCspiu7xiu7u/FSFbNhFYN20k13zQ+irSL3o3QHmKxYR944bOciFtrpQZvqQR3zwzSbLqcqt21VIvq+v+0+I2sTX3Ok/vQzTuumy3c58ZgPfvDdj370z2zcMDzmmGNms1nbtisrKwfol53wO/DKbm2uZtk3Z3P1UVl7giLiPR+44G3veN/OPeNDjzhu1q3u/xTrz/70aW1NMAAAt9cNXdqvN3JVRY6uqiLnScmztimlHw2bSNGVflKlWeqnpUznh3U3Xa4itymaqvsOL22Vcz9bnB8M2npxYW4y3t33UZVuw9ywihiPY9CkFDnd+v6yrA0ZfsvLrd9kv7cs+70yvvXP3upudfWV5VbvcPUN+n42TjkmK7tzP44ckcdzbZTclZJz7tvB3L5huHLLn7rVu7j1q/7thyjrqwSr9fbZtwNqdctJGOVWN8gLC/PLK0sLi3M/9VM/9sWLLrzkkouPPPLItm27rpvNZsPhUPhxG2TftERX9vsyns7Gq6+c5W7vSvnkBZef+4aPXr89z204bNpHTjnSNKVZpD6nKFGXqEs4vwEA4PaRIqc0iygl6pyqPlW5KlGXWRdVqptqEF0VpWnbyDnaufmcop5rZ6WalVJKpLrqSpRU51T9ey99VFVE1w8ibRyXJs2Poom6DKrZphQxN4y+lKpUVa6qUpWoclXlqupKaobzpVR9H3UMxpPS57rrYzqdRipNW+Uyq9uqixLtoK8H425a1blqq2nX51I3gw0lBlU91/VRoqSq9LkvJUVUVdVGakrUfU6pruu26UvXDKo+T0sTuY5IbUpNFVH66cbFtk5dlXL0VTdLuUqljXGe5NS3gzpVpapj1k2m3SyqFFWdI/UlhvMLTTMsXaRctdWgTilKruooMZ2VpZLydNpELEymXTXo60HauzTNeW4y7ec3NrkfLe/aszCc7yZ9ldpBuzA3v7HP1XjUfexj55926hlVqq+//vojjjhiNptt3bp1NjsgJ9AJvwNMjpKj7P/sSdvUufSz0kVqJl33l3/1rquv3TFc2LK0MulyNE0dkddfUo4q+6QDANye5bdvs70qSrW21cv6Lp9VblKpq7URrhRrBzisHmu+PkhXopRUSl1KVUq134O1x7H2Vk2OukSdq1lEpFKlPFwf81odr1v/m5SqlCpSGo9W2rZqU05lujhfDQelqWbDJjdpOhvvaqpuMt5bpZh1s5zz/PzirJv1s27D4mJKMRuPUirdbNTU3bDJbT0bNF1TTeuY5W4l9+MqZnVTSu5L7pqmGY1G84uLfaydMLg6Crp549z2bdelPCmzyXzb1BGllBJlYX6+qaKfrdTRpTyZa8r8MNq662d7qhg3abq8tKPvxu2gKSlPpqO6Sk3dd5O9w6Yf1qn0400bU9/tmR/W46XRbDw+7JBNbTMZNLPpaKUu3fcce9jKnh0Lc03Js/FkfP755x92xNEf+egnt23b9a53v//00++5Y8eOyy+/fDAYzGazA/QQbA1wwKkjqv0H0vvSldRUaX7axStf+bdf+colc3NzKaWcc9M0k8nEJQMAuLPFY6SqrJ7/fsuDVNYf/yeW9eSqL1Wf18/zSxELg0Eq0+lodxXLVexuyu5B2r04mCwOu4VBN9/2KU82Lgz7yXJbx1zb5C63zVxELO3dk2ejYdu3aVKVpbZaybOd3eTmtloe1KM67a1iaVhP65hEP87duOtmiwsLg3a4sjJev6ctkXIVMWjTPU8/9eS7fc89TjpxNt4zP6zryG2kycpSXWZ16mYrOwdpvDCcbZ7vD95UHXfEhmHes1iPFurpdLp7MtkbVbdh47Drl5o0Of6IzXllx4bBcGHY79l98ZbN4+l4+2FbD2mi7Lj54oX5PU29d8NcszCIPN1x0OZmMto5HKSIbvv27Zddellf4gEP+qE9S+OLvvjl0Wi0YcOGruuqqjoQz3IIu3oegKW+fuJKWj27sy+RItouxyc/+eX3vPdTfT8cLy+nlOq6nk6nbdseoF+aAAB8+xvC9TV2axF4yyHwa+t5/hNjOyWn3K8tfktVKRGRZ6MNgyqV7swzTvqB+55+yiknbNiwuGHDxtHK6Morr7jiymv+6cOfveLKGxeGCyX33XSlRFWqOpU819aDNpaXtw3qOP20u97vfmedec8Tjj/u2Pm5pu9i1+69X/vG5Z+54Guf+ORndu5abtv5Ppcd27e37cKwXVhfaLi6FUX80IPO+m8/dNZ4FrM+HvWoZ2zftVxHydNuripltnzs0Yedfdb97nv2GaefftdNm5qui9ksbr5+6RsXf/nd7/+///r1Kyd9TKejTZs2vfJlLzjlxPnpcrz1vHdeftX2p/zx/5xbqPscL3r+ee9/76fm2rjnfe7+whf94aaNg/Eozn3lm6+47OpnPecpixuam7bv/c3ffsmOwe7JZHL+pz/XNm3kPOlzPZxb3ckzpVRKORAH/YTfAfj8zurmv9GX6CJKqgZ9pOtvmLzlrR+a5YVUtU2V2rZd3WpW9QEA3BnvB2N9+uetHqz+p6T/+D3kquTIEVXVlzr6VGK8vOuQIzY9+clP+pEfvuvaticl+j4GzdxJJ2zdvfdeD33Ig//8JW/92Kc+l1LMDxZyNZh2OSJFmXST8XFHbX7ETz3soQ/9/qOPWCz7bbEyP7fxuKPPeOh/O+NTn7n/X7z03K9efPVhR3zP9p3LOaX9FsutTTodNjGaxsIg+hJt1e3cfsPi5i3zgzpKOe20k37jsb941r0PqyJm06gihoMY5XzaXTYce9h9HvZjZ7/6zR990UvPXVjcfO11lz31qc94w6tfcNRB8eif+fFHPvp/ffyf7/LTD39wneI3fuWnP/r+Dx60efNfvvzpdR3TaVzxjWsv+NTH3/Sm1yxujFEXb37TP+3etb3vU1UNd+2+eevWg3MXm7Zs2bO8PBqN5ufnc84H6FRP4XeAyV2kKlJVIrqIftLnSMPlSXzwQ5/+0leuHI2HzcKglOloNKrrejAYdF13gH5pAgCwdgeYcylR13Vd1+ubaPbxnfZpbyJSKSXnXEpfVVVaXSy3358opZRUBnU9nU4W5ua7yejeZ5z0O7/938/43mP6WXz+oi9e+NnPzaaT8XgybAan3eOU+z/wAQuHbXrunz7uFa/6+7f93YcG1WBp2uc8aKrSVP3xxxz25Cc85vvOPGnQxk037vzEJz55xZVX7Ni+c8uWgzZt2nTve9/zzHuecfb3HX34s3/3mc959RVXbotSmnrYz/LqXyml1faLz1zwr3/79rc17cbh4LCbbrzhqMMOm3TTPFs+6z73fNLv/uwJxx68d9fo3e/+x5tuuO6KK6/YetBBqcTdjz3mgQ9+8NELd3n0zz7o+BOPeN6Lzt21Y7Jz+41vev2b/uhJv3jQ1ua8N7/0T57xrNNOPv4u33P8UYcvPue5T7z6qqsX2uhyfPyjH335X7z8cY/91Q2L0ef4zP/98sc/9rGVlUlUw4juoIMPKyXNLS7s2bscVQyHw5zzgftVJPwOMHUVsy5K0/d51DaDqNpc0vvef8HfvP19szxo5zdMu0nUUdd1RPR9r/oAAA50i4uLKZXRaDQajUqJuokoefU0r0hr+7SsHkywdjpB6tumnp+fH5TFLkfOedZ3q7m3NliYqr6L1NZ9N1sYVFUeR7/3N3/jEfc645jdu5Ze9vJXXHn5xY961M/f7W4nVSmqiNe85jVvfON5z3vBc4859rAnP/ERH/7wx7fv2D4/f9j1N+066sjNSzv3/PqvPf5+Z5+0shJf/fpXnvDEJz/kR37spx/+iOOOO3Z5afSRj/7LK1/+qgc84IG/9Es/f/zRh/z24x/zy4/7o8MPP/7mXaOF+fkoaX2csooU33/W6aecdo/5+arLceEXLrvk0msO2rpwxuknv+C5jx80ERG/9muPO+nuJ/7sz/73M04/tSsxXuk+87GP/cFT/vgPn/mndzvtxAf9wMlHHfXC3/ntJ1z/zWve974P3f/7zznr3iceddRBD/mhBz/raS96/vNfeMSRGx70wDOr6szpOC6/7Po/e96fH3+Xg3/yJ390Ootv3rDteS982dJSHrQbZqUqpekjIqXpdFJVVUkH/DQ6m7sceFKUKqWmbvuS6pi76uodr3r1eTfdvJKrdnkyLpXSAwC4U9m7d29EGg6H8/PzVR3jWemjWnsp/+ZBVF2pprNuMpksLS31XZ9zTt9ymleJYbOQZ7EwGEaeVLH8y7/8qHvf6/go8drXvHHLps3Pf8HzHvKjP3z8iceecNdjjzjq8Gc95+mP/fVfefkrXnvNtXu7Lt78lv9z5j1P6vuVhcVmOtrzoz/6oHPue3LJcdnFX3rTm897/vOf+/u//7tHH3tsO4wtB80/7Mcf9sIXPme0MnrZS88dtHHvM49/9M89fGV5ZxWz6XTplg1OI0WJ5XEsLlajWXQRXWk2btpy0MEbnvrUx7ZtbN++81d+7fE/9/M/98w/ffrJp506y7E0imauud8PPvjZL3jhX7zs3E98/MLRctz9+MEPPvDsjYsbRrPyjOe9+JKrb+hKPOxhP3bqqWf87u/87x07bp5109yXkuO1r3nLAx/4g+ee++quzHIVf/lX79i+fWXWD3IMcrR9qktUJfU59SXlO8FXkfA7wJQuos8pRZ9zznVJ8eEPfX7H9kk72DTLkdtSGov6AADuVIbDYUTp+34ymXRdNHWKVEdq/v2XNJt1ETGZTFangDV1/S3vs45Bk9th3XaTpdNPP/Fxv/qQton3vvefR6PlJz3p17duPXSS44LP3fzhj126NB50pX7AA+/7oAf9wB/98VO7WSk5PfGJv17y6OCtGyLGz3j6Ly/OV5dffvVTn/r0X/yF/3HSSffqSnz2c9e+9g0fPf+zNw7nYjh/8OMf/8vj0fjzn/tqyfGU33vkUUdunZ+v6tSv92hVoi4pPvLx83/7ic96/O888wlPevW2XSv13MI553zfccdsGA7iHe9411ln3efHf/KhKcWlV2572rNf84Qnv+CDH7msDKpDjjr21a990Xlvedum+RhW8SMPPqetB+NZtdzPveRV740UVTN42jN//Scf/hMvffnrh8PBaJL/9u/ef9OOG5/xrCc27TDV7Yc/csn7/+nTg7mDo16clraUQUSVqxzRl6orqb8TfBWZ6nmASU00VR0xKzk1bdtFnH/+FzZtOmTXSpcjbdy8/1fk1wAAF0FJREFUuLx3T5P0PADAncfevXtns7Tx0I2Li4t9H20To/HaDM+Solp/kNanepYUkdKWLVv60vUlxuPxv72p7KalrYej5eX5YXvO2d9X+hhPu/f84zsf85if77qYztIfPO3ci/71q3t333zowRtf/Od/dI+Tjz/nfg989nNe+LWvf/1e9zplw8bNc8O6n42PPfbI+UH0s3j3u989GDR3vdvd5hfiA//8xRe/5M3X37DtkIO3nHD8Ua946VOqOk4+5eS3vvWtZ5z57Crifve/71v++p3zc01aW3eYVs83TFX72c99IdWbu9he0qbl0fIJJxw6ncWgjauvufIP/vD32iauvWHlf//eM3LM3Xjjzs9+4bk3/tav/uJj7tuXOOigQ66+as8xR286+qgjBoO5aamuu2FPF1d86Wu7T73b5uVRPORHHvyhf/7Atdd2dVVe9rKX/u4TfqukqFJcvy0/7wUvGQ43DRe2Lu1amfb9YFCvj/HlSF1EEwf+2IrwO9DkiCgll7adG03LF750zSWXXXfzzmgXNtZNWhntTVWEMT8AgANAWb9vS/sW3+2roP3eJrZs3VLXMRqPv3Hxped/+pN9X/oyiNWD2tMt72PfTWCpymg2+eZ117fDre1gPnc5RykRJfL6hyxtPZx2XV2XVOcHP+jsqoprr7n26qsvO/PM7+26eMPr3/7pz1w4t7i5ndswmk6f9vQ/+7lH/XDJ+a53PfGiiy66+8mnDNo49dS7X/Tlq068ywnjaXSj0T/90wee/OQnt+3gymvHL3npW27eOWmHW2/Ytmdl5apXv/Zdv/W4n7rfA8552Steft111x95zJEPesA5b/3bd0yms7V/c4koVSqxZ89K3ze5pGkuJaVUNcccc3TdxGQaVZ02b1pcnsTLX3Hurr1LfeT5jZsHuX7dm9566eWXHbJlftfuXf/47nc99rG/cPhhG5p2GLNqbsPGPcvlD/7w+S950ROP/Z7Djjp28RGPfNQTn/TM44499PvPOesnfvqHlsYx38ab3/LOSdfO+mrXzbvawYamqvpIkUqKUlJJpcSdYp984XegSTEbT9NcytEuRzz7xa/cPaubxU19VKVMqrK6E64RPwCAO2zuVZFKRInUrz6pH6WKMogSUdrVCMppdVFeXn3Zs7w7mno0K9Vgw55x6vtbmvDbyqmali3N3OJovBJptmXjUVWkbbt2tBvSNEdOEZHbdlbVTT8rdTM87PDFUsW27duOPubI+bmNc4P4kR/+8fv8wP1LHd10uSrdZLTn4IM3Tcbj0049bW5hYTCItolNB22e9P2Wgw+fG8Q1127vJ/m+975fVafzP3vhjbsmXTPXd3m4eOho1l/4+UtyHVsPWTz00INvuummo48/8sSTDy5VrnLTlygR0+loOGjyNJp+oermczW3uLhlaRLt3GAwOLhOceP22cbFg9o6mjr+9FlPGk0i6qjqKCXqPlKO0SgWN/1MXyLVMclx8OFH7rpqZ6S6SWnbtu1vPO/tf/KM3ywRD/3xB3zmgksuu+zrr3/TixYWY8/KbNt13d+/5yO7VurFjXPjyZ65hVjeu2s4HEaJKkqVqyqGJao7wSI/4XegydEM2lKlla6/8MIvX3rFN1N1RF5/Wig5tQ8A4I4urbdfv35+3bcO8aWS0todXkkRw3a+5OhLGrYLm7Yc1raDvusj0r8ffu2OlZhf3FQPJmU22rV9aWklTj3l2Ne97tquj7aOow7fmLu9s76uq1xVdUkRVZQSdd3Udc5ddcnXLrrqxj2pmaXSz7XR99NLvlqGw6ZEU0r3mfO/uGvX9JvXbouSUq5TRJRU5SZKszoBNedBrpocXSlNyW2Jpqz+W8pa0a7ukVlKO5uOR+PFI484/OKvf/V+9z/j1JPvsrg4N+7bPXt21/Obu9lyM9g7nhx6+CFt1y0tL0+bOr3u9W/75vXbx+NomrmqGQ4jmqbftKXdsffGlOq5DVum3fzNN++ejqcL85tGK0v1YHavM++RuyhVXHfdtksu/XLE7Etf/Np9zjpl00I73rty+BEH9XXsXV7asLC4srKyccPG6XRWRaRcpRKppLI6iVb4cZuqI0XVlxg09afOv6iuB7nEreYJmOgJAHAHD7/1tXiRSqQSkdfnePaR+hQllSpFpFKn0qdSVVHnrtp00Obt23d+4H0f3Lp1S993+x3gcKuTHCJKn9obds1Wxisl57m2/cxnL/iFR58962I2Gc+1sXtX/sEH3ue8t3/w6m9um2vbcUk3XR/HHBNHHnn0xRdfPPp/7d15lFTVnQfw3+/e+96rvRcQaNYWjCwqYtyQTVTABaIMosigcQM0Qc1ESXSOJIDgEUcZzWJUcB0UcZtkNNE4OAERNAm7oqgg0kI30DTddHUtb7v3N39U9YIeNefMSY7F/D4HzqOL96req1NVp7/1u/f+8m4qHqutrX3m2ZWhlqlEpPHQ/iFD+t9x+62e7z711FPVfY+7+NwL3SD888YdCAIJRaGHPFmICARgJGohlTJACLJ4OQQAEklB8dIAjUJQBw6k+1UfU1lZtmnzX84afvKxx1VcPuXiJ5e93LlTtwOHWhJJ2lP76emD+wJAS6Yx4tgSYcBxJ6949v7ysh6f76m3Hae6d3L5c/coG/79F0916dp90uXjcll4a/W2wPPy7sF4TA09Y+DE8WdLAQDw7NMvn3Fq//79j7/z9nlPP/2bLl06de9aNvPaK6bP+nn37n38QEeU09KYi8USrYNvTSHJFmuzHPzYP44BQiAE14d3392EwgZdmNVnOnyUMMYYY4yxkoh/0B4qCmM7MQSAQlJCEoU/AqQSkG3JlSXLR48aTiSxOPbwy1/9F4KfTAdixYpXDVEQ0gcfbG88rCvL5IknDlz6yNNXTZt6bJ/K++798eq3t61etbautm71qnWXTxleVdXtu989fdXqP026eMK0aeNVJPXxzr0HD+wZMfz4qVO/179/srYuX7Nn2/QbJ3ftIYJQHG4+IIhEMcAiABRWDkVDCEYQCSAkEoSCUBAIRCQpCiGQQBCCUTs++eykQf3OHj18xvUzx4wdMWDQoBnTJ/Ts02Xdn3e9+db60HVrdjb6ASgFx/c7edmTL1155aRzzjkxGrtj5cr1ZwwdXF1dNW7smQCwb1/zzp2fzZh5jQ7g85rG+n31yVhUKux3XPd5c24irQXKZcvW+G5m7s9nZzL5bZt3Lv3NS4vuvaG52Rs17Pif3fHDpUufAeMoYUftuNA2FYfaUmGS31HwguPgV2pkcRLfyjf/erA+bXTCFNp2QuENhkfJ5FPGGGOMsf8X2a8NAQCgBpAd6kvFOX7GhJYlolGnurp66ND+ZWWQy3/dt/0a4GAaXn/9rUMNTaisQOsNG7acP+bUseee86NZt3jZ3HXXXTP4xF4DBvXaX1e3e9fu/3r1jREjhvfqKW699fZfPnjvsDPPqOraZfrMcQ2NlIgDEDoW+L6//IVlJ5zUd+DAYwnh+RdfO3Rov4AyLLRgRwNoqNiNTyMYhFBiiICEAlBjcXhncc1RAYBgAPCtNe9PmzYmGu18zfVXL39u2bwFC6RUF4w7Y+iwMzZt2U6UWvU/78+4dool4NJJl1515fSBg/oNHHDSsOEDTjl1gFAABErB5zV1CxbeN/LsMdEoGIB16zYHnhuNoA7z1199bSoV1a559ZW1Tzz268effNDNueXJ6MK7Zl515R3PP/fm1Gljsr6+8bpzNv5l7cYtn3m5dCzRzQ8ISJAgU4zidBQUVzj4lRhCyHs6IPH886+EoSWEowlbPxra2l8yxhhjjLFv+691HUcPIqIQAIBhGAqBhkKpgCC0HWUoIAiCkPJudsvWDfX19a7rWpYEEK3zfdr+ga0VP9Xiy6bGZstyjEEt8NkVfxw54tTqvtWPPPLws8tWLFq0+Lsjz+x/wgmen3ec2K5dexfc/cCiRTf16t3p/AsvWrDw7lFnjzhv3EVOxLFslcv627Z99Morv08kEvPnzc278NcNu5cseUXKRBC4hnwCMGDQQqFAGzDkAwZKKR0E2oTKcogCFGBIa+NLJQ2BVGAgAIRt23e99J/vXTxh8KWTL/HD3E03zTrxpCFDh51X0blbPt+Sz4dNfmbpk69NuezcLp2iD/xi8fMrnlm/cfMpp57Ur+9xUlmHGg9v3/7+mrfXDBt51tRp41vyUFeXfvX3Kysqk2GYvvnma4afNRiBNm9Zv+TxxXfd/dPefbpalvQ8cmyc8YMrfjJ7Nonc5Msv1iFcf93kHXcuzrtI5CIACQGgQfgAGkAAlXxu4uBXkh8S+w4cqvn8oCHHkCq+1dFwqY8xxhhjrAQJItLaAAEZYSnHEKEkrYFAa9KAFI1GpNKagnS6ubZuT8OhxmSiDAkLc/oK66lAh4l+BlVOW74blJWnWlpySTu2c/e+2Xfcv2jhrb2O7fGT22/b9v6HDz760Pb7f5XJWIlYVTwR3b234eXf/mXmjBGjzx09auSoBQvn3/fgQxUVFYlEqqH+YLduPceNGX/ltEs8H3bsaPrZnCUt6YST1MoOnajSAJ4O8r4rbSAJGjSiRtSBzgPJiO0Y1CBAkAi1CTX4GiwLpKVCH0DF5i24v1f1/KGnHXv+hRMnTrxsxQsvzpmzMFXRu7n5cCSSIBtXvPhczZ4dc+fc0ve4brf95F/Wrn3nkUef3LWrRghl29bwEafffPMP+1T3ynpUsyc7+6dzm5tzYeCNPW/EFZefpxDCAB557LEHHronmSgXlqw/CJs2vTv6vGGnnN7/lttmLV786+p+fb4zsHrIyQNvmHH1ovuWgoVCOgAC0ACEIDSYoyE0cfArMRrAcuTWrZ/k8wQYCUOJEkHo1pEAXO5jjDHGGPuWow4d9xBAKimRtBQAZFkqEQaoQYEEg5Yf+NKONja3eGFY2amiorIbKOuUVIWb94uzfb5c7wMgEM05s2XLTq2FEDEDEd93V6/b/MCvnr5q6pS+vWODTh70m4cfSmfD+fOWvPPudg2hCmH5C78DqadMPisZsef8bO7MWQcamhryWbcimerStXtZKhkaeGf9B0uWvtGUyUSSqSA8rCwMtOeGIO2opyGTh1gS/BBCg2hAKAtAeQFpkhoAAKWV0ASE4GvwAhNokIB2vNPP5z8647rJ48YMJlTf//7UiZdOzmTpmulzGw5lBVQIDNe8/dH8hY//aNZlXbuWXXDhqLPPHZ7LZgOt4/G4UDYKyBp44bcrH126whgJKMsrOl177SQykPeDf7vvsdPOHN2jV18h1N59mVk/mJdIRE8ddloqGTl/woTAlD/62Ipf/uJuZcFFE0au37pzzbqtoQ4AJQC0puqjAQe/EhMQCIQPt3+G6CA6UtoaAiykPmwdNY1c+mOMMcYY+xYHP2yboWMAQGtynEhLGiJOmaViKCNBaBOA60nAaN4VTqQy1JGGQ/lETDQd9vfU7iIjvqbiBwiWFUMjAISQVi4PgNFYquqF36167Y9vjRg69Ke3XltW7iTiyo6WR+IVmXyQyXtG4JInlq9bu/bXv7yzPC7KK6q6VlUhFJu+N+dg2bIXn3jyeWGVk+0YFUhpSRDZrPIDkFYklugaaNAAobGUnSIStu2EBL5rpJXMeeAIEDIphAMIjU0gZNKxKt0g8H036om7Fz28atWQRffcrF0wxorGIZ8PABzAY0Ltk3FXr9m2ZfMHM2dMuWTiUKmkHU+B9oUlbQs2bN5zx5x7mloyoRYIIurEljy2uEsFHG6Ed9at2/5J7Q033QBCNGfhP5a/WVPX6Hn5eQuXzp8/Kxa3LvjeOes3vr9w0ZJ/vfNGOwI3/vDKP7yxLhqLExCABBKCgEAcBb9eI/H4wJKSMyQEXnPdXds/afZMSktLk4voA2gEkMYiIMPBjzHGGGPsWx38DAG21eqEISlo/Ngxn3y0DQI/UV62fsvmf75i6oZNGwEgmUhs3bJ18MmDNVHnispYPAZCkA7bvvMX1P7lP7aW/nw/WPXW+tDYGqIhCmkZQxlB2ahF2ncTTqT/8dWVld3e+6Bm774WUI6ylQ6zYDKO1JL0SQMGDjhhYCplC2nSaW/vntoPt39U33AYrbg2lrTizelcxBEKzcDvDDrzrM7ppvQbr789adJ4FVGbtn763tYmz4RoEQrltVDvqvjF44egaXn15bVnnnV6t95lbhhd/sIb6ayNNiQTsUzTgcpUTOczRvvdu3fv3adPeefOK/+0Ou+RobgAijjouYejyugw16ky1btPn6pu3aWUDQ1Nn3/eUFdfryKqOd+iVMR1/Z7d+ww/7fS4pcvj8vXXX62s6tmn36BcRieTqf9e+Qc/yAGR1mLkyBGxuO1EoWbn7m1bPzpv7NhUZXnOC9dv3Lq3bj+BRJJAUhASGsKSbOew+sXbe1ZVcPArSS5AqGHsBT/IumVeGAlBgAwAPUBCAmEsAiIOfowxxhhj3+rgV/gVXAAAEtiOMn6QbmzoVF6uQ08oK1nRaceOHT169Mjn80opRNRaSymNMcYYIeGb2soRaeP5mCrv6vp4uCWrHLRso0SAoReNOL6bDdxcLFaWzmjLSUUSqUOHGx2LYlEVuhlZWF4UYkYLyxa2bfm+S0R530+UVaQzbjJVkW7JWsqgCUhTJJ4P3JwSESktX7uBEbbVI5PL+MZPJlPGlxbmI06WgiyaGIDyITSSgtABWe5TTgoURkct8LM525ZhGNqW8nRgCGKJRMbNSwGel09EI37eS8bimXQuFk25rhZoK2Ub0J7OkTB2zHE9z7EjYUCKEENPgS+lEdFIJieQ4rlcLp4U0vICPyhL9WhsbEqmnP31nx5TfkzgCuXYnu9ajpNxXdu2iQRCIfgJQk0YcvBj/1DNIWzYuP/Ht84NdMKICKDUGBYXmSUUpDj4McYYY4yVYhpEKFTr2lrzfVN6/GZIIFrvkVoLhITt91BspV7YB9v3Kdy9OLJDYPGkqL0DISEQUDEmdjxnAtk2PQ5JABoEXXxEQkAAIAJBxZpn8fKxfepj22Mdcb3Y4anq0AgRWoN0+1NXfITCKSAAida1MAwUa3ei9dk2Hc7qS1fbeqUl+qrqGPx4jl+J0QTr3vmr1qiUCkEEOgRJR746GWOMMcZYyUHqkFn+lv3/xjwJ7UkPWpPeV8TOjjvg18TL9sVpWveUX/e4qAGA2tYgROgQz8yRx+BXXxy2nw1+Vfo98j8QAbBDfGt7rI5ngsWTx/9LwC4NvAhkqX0kIHz08cft70vEr3nFM8YYY4wxxhgHv9LTkoGamr0gZKCNIRKy8P0KF/0YY4wxxhhjHPyOFrs+y2VzAQrLABkyIKitt4goBj/OfowxxhhjjDEOfqXskx27SSgDQhsgIbTRrXNSj5ysyxhjjDHGGGMc/ErUntp9heBnCAHREHWc44eAyBU/xhhjjDHGGAe/krZ3X73nGxKKUGhDJNAUlzhqXaeIWzkwxhhjjDHGOPiVtLr9B0MNAEJIaYAQEZA6rMrL5T7GGGOMMcYYB78Sl063AKAmQqFQCCIDHRuvcLmPMcYYY4wxxsGv1IUBCZRGGyFAIAGQMAgkAAQhECc/xhhjjDHG2JcofgpKS1NzC6AUiGQCABIACAJIQGGeHwbEk/wYY4wxxhhjHPxKXNssvvYBntB+E6c+xhhjjDHG2BfxUE/GGGOMMcYY4+DHGGOMMcYYY4yDH2OMMcYYY4wxDn6MMcYYY4wxxjj4McYYY4wxxhj7O0AiXgeSMcYYY4wxxo5mXPFjjDHGGGOMMcYYY4wxxhhjfx9zx04YJ7C9M7WEUYU+1Xbh59HF2yee0n7MaBgKDoyGntADEACsr7n/Ib2P3AJUA0ChF7YNADC4ePPg6iO2o4slsgvEkceJ4nHlxePKi/u3brcUL6V1GykerYp//1y8/YvbMXDktrXh+sTa2dMVADzVs/DzF7enwZHb1uP+qXb2dLvD8/C/NqyUV12/2h0AAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">52<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff8 fs3 fc0 sc0 ls0 ws0">W <span class="_"> </span>Spółce <span class="_ _1b"> </span>powołan<span class="_ _3"></span>y <span class="_ _19"> </span>został <span class="_"> </span>Komitet <span class="_"> </span>Audytu<span class="_ _0"></span> <span class="_"> </span>Rady <span class="_ _1b"> </span>Na<span class="_ _3"></span>dzorczej, <span class="_ _19"> </span>w <span class="_"> </span>sk<span class="_ _0"></span>ład <span class="_"> </span>którego <span class="_"> </span>wchodzą <span class="_ _1b"> </span>w<span class="_ _3"></span>szyscy </div><div class="t m0 x1 h8 ye2 ff8 fs3 fc0 sc0 ls0 ws0">Członkowie <span class="_ _18"> </span>Rady <span class="_ _18"> </span>Nadzorcze<span class="_ _3"></span>j, <span class="_ _17"> </span>prz<span class="_ _3"></span>y <span class="_ _18"> </span>czym <span class="_ _18"> </span>funkcję <span class="_ _18"> </span>Przewodniczącego<span class="_ _3"></span> <span class="_ _17"> </span>Komite<span class="_ _3"></span>tu <span class="_ _18"> </span>Audytu <span class="_ _18"> </span>pełni <span class="_ _19"> </span><span class="ff6">Bartosz </span></div><div class="t m0 x1 h8 ye3 ff8 fs3 fc0 sc0 ls0 ws0">Królewicz<span class="ff6">. W 20<span class="_ _3"></span>23 </span>roku Komitet Audytu odb<span class="_ _3"></span>ył 5 (pięć) posiedzeń.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y15d ff8 fs3 fc0 sc0 ls0 ws0">Zgodnie ze złożonymi prze<span class="_ _3"></span>z poszczególnych Czło<span class="_ _3"></span>nków Komitetu Audyt<span class="_ _3"></span>u oświadczeniami:<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x14 h11 y72 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Ustaw<span class="_ _3"></span>owe kryteria niezależności o których mowa w <span class="_ _0"></span>art. 129 u<span class="_ _0"></span>st. 3 ustawy z <span class="_ _0"></span>dnia 11 maja 2017 </span></span></div><div class="t m0 xf h8 y73 ff8 fs3 fc0 sc0 ls0 ws0">roku <span class="_ _3"></span>o <span class="_ _1a"></span>biegłych <span class="_ _3"></span>rewidentac<span class="_ _3"></span>h, <span class="_ _3"></span>firmach <span class="_ _3"></span>aud<span class="_ _3"></span>ytorskich <span class="_ _3"></span>ora<span class="_ _3"></span>z <span class="_ _3"></span>nadzorze <span class="_ _3"></span>publi<span class="_ _3"></span>cznym <span class="_ _3"></span>(Dz.<span class="_ _3"></span>U. <span class="_ _3"></span>z <span class="_ _1a"></span>2017r., </div><div class="t m0 xf h8 y43 ff8 fs3 fc0 sc0 ls0 ws0">poz. 1089) spełniają: <span class="_ _3"></span>Bartosz Królew<span class="_ _3"></span>icz, Krzysztof Wydm<span class="_ _3"></span>ański oraz <span class="ff6">Agata Kala<span class="_ _3"></span>marz. </span></div><div class="t m0 x14 h11 y15f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Wie<span class="_ _3"></span>dzę i umiejętności w za<span class="_ _3"></span>kresie rachunkowo<span class="_ _3"></span>ści posiadają<span class="_ _3"></span><span class="ff6 ls24">: </span>Bartosz K<span class="_ _3"></span>rólewicz<span class="ff6"> (<span class="_ _3"></span>nabyte wskutek </span></span></span></div><div class="t m0 xf h8 y160 ff8 fs3 fc0 sc0 ls0 ws0">posiadanego <span class="_ _0"></span>wykształcenia oraz <span class="_ _0"></span>doświadczenia <span class="_ _0"></span>zawodowego, <span class="_ _0"></span>szczegóły <span class="_ _0"></span>w <span class="_ _c"></span>ra<span class="_ _3"></span>porcie <span class="_ _0"></span>bieżącym <span class="_ _0"></span>nr </div><div class="t m0 xf h8 y1f ff6 fs3 fc0 sc0 ls4 ws0">10<span class="ls0">/2024 z dnia<span class="_ _3"></span> 31.01.2024r.). </span></div><div class="t m0 x14 h11 y2b8 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Wie<span class="_ _3"></span>dzę <span class="_ _c"></span>i <span class="_ _0"></span>umiejętnośc<span class="_ _0"></span>i <span class="_ _c"></span>w <span class="_ _0"></span>zakresie <span class="_ _c"></span>ba<span class="_ _3"></span>dania <span class="_ _c"></span>sprawozda<span class="_ _3"></span>ń <span class="_ _c"></span>finansowych <span class="_ _c"></span>posiada<span class="_ _3"></span>ją: <span class="_ _0"></span>Bartosz <span class="_ _c"></span>Królewicz </span></span></div><div class="t m0 xf h8 y2b9 ff8 fs3 fc0 sc0 ls0 ws0">(nabyte <span class="_ _f"> </span>wskutek <span class="_ _12"> </span>posiadanego <span class="_ _f"> </span>wykształcenia <span class="_ _12"> </span>oraz <span class="_ _f"> </span>doświadczenia <span class="_ _12"> </span>zawodowego, <span class="_ _f"> </span>szczegół<span class="_ _3"></span>y </div><div class="t m0 xf h8 y2cc ff6 fs3 fc0 sc0 ls0 ws0">w <span class="ff8">raporcie bieżącym <span class="_ _3"></span>nr </span>10/2024 z d<span class="_ _3"></span>nia 31.01.2024r.).<span class="_ _3"></span> </div><div class="t m0 x14 h11 y539 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1d"> </span><span class="ff8">Wie<span class="_ _3"></span>dzę <span class="_ _13"> </span>i <span class="_ _17"> </span>umiejętności <span class="_ _13"> </span>w <span class="_ _17"> </span>z<span class="_ _3"></span>akresie <span class="_ _13"> </span>bra<span class="_ _3"></span>nży<span class="ff6">, <span class="_ _13"> </span></span>w<span class="_ _3"></span> <span class="_ _13"> </span>której <span class="_ _13"> </span>d<span class="_ _3"></span>ziała <span class="_ _17"> </span>Spółka <span class="_ _13"> </span>posia<span class="_ _3"></span>dają: <span class="_ _17"> </span><span class="ff6">Janusz <span class="_ _13"> </span>Ma<span class="_ _3"></span>larz, </span></span></span></div><div class="t m0 xf h8 y53a ff8 fs3 fc0 sc0 ls0 ws0">Bartosz <span class="_ _10"> </span>Królewicz<span class="_ _3"></span><span class="ff6 ls26">, <span class="_"> </span></span>Krzysztof <span class="_ _10"> </span>W<span class="_ _3"></span>ydmański <span class="_"> </span>ora<span class="_ _3"></span>z <span class="_"> </span><span class="ff6">O<span class="_ _3"></span>livia <span class="_ _10"> </span>Sobik <span class="_ _10"> </span>(na<span class="_ _3"></span>byte <span class="_ _10"> </span>wskutek <span class="_ _f"> </span>posiadanego </span></div><div class="t m0 xf h8 y557 ff8 fs3 fc0 sc0 ls0 ws0">wykształcenia <span class="_ _1a"></span>oraz <span class="_ _1a"></span>do<span class="_ _3"></span>świadczenia <span class="_ _1a"></span>zawodowego<span class="_ _3"></span>, <span class="_ _1a"></span>szczegóły <span class="_ _1a"></span>w <span class="_ _1a"></span>rapor<span class="_ _3"></span>cie <span class="_ _1a"></span>bieżącym <span class="_ _1a"></span>nr <span class="_ _11"></span><span class="ff6">10/2024 <span class="_ _1a"></span>z </span></div><div class="t m0 xf h8 y5ea ff6 fs3 fc0 sc0 ls0 ws0">dnia 31.01.2024r.).<span class="_ _3"></span> </div><div class="t m0 x1 h8 y2bd ff8 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_"> </span>z <span class="_ _10"> </span>prz<span class="_ _3"></span>yjętą <span class="_ _10"> </span>przez<span class="_ _3"></span> <span class="_"> </span>Komitet<span class="_ _3"></span> <span class="_"> </span>Audytu <span class="_ _10"> </span>polit<span class="_ _3"></span>yką <span class="_"> </span>w<span class="_ _3"></span>yboru <span class="_"> </span>firmy <span class="_ _10"> </span>aud<span class="_ _3"></span>ytorskiej, <span class="_ _10"> </span>w <span class="_ _10"> </span>nawiąza<span class="_ _3"></span>niu <span class="_"> </span>do </div><div class="t m0 x1 h8 y52c ff8 fs3 fc0 sc0 ls0 ws0">postanowień <span class="_ _10"> </span>Statut<span class="_ _3"></span>u <span class="_"> </span>Spółki, <span class="_ _10"> </span>wybor<span class="_ _3"></span>u <span class="_"> </span>firm<span class="_ _3"></span>y <span class="_"> </span>audytorskiej <span class="_ _10"> </span>do<span class="_ _3"></span>konuje <span class="_"> </span>Rada<span class="_ _3"></span> <span class="_"> </span>Nad<span class="_ _3"></span>zorcza <span class="_"> </span>na <span class="_ _f"> </span>podstawie </div><div class="t m0 x1 h8 y52d ff8 fs3 fc0 sc0 ls0 ws0">rekomendacji <span class="_ _f"> </span>Kom<span class="_ _3"></span>itetu <span class="_ _f"> </span>A<span class="_ _3"></span>udytu. <span class="_ _f"> </span>Komitet <span class="_ _12"> </span>Audytu <span class="_ _f"> </span>skła<span class="_ _3"></span>da <span class="_ _f"> </span>rekomenda<span class="_ _3"></span>cję <span class="_ _10"> </span>dla<span class="_ _3"></span> <span class="_ _f"> </span>Ra<span class="_ _3"></span>dy<span class="_ _3"></span><span class="ff6"> <span class="_ _f"> </span>Nadzorczej, <span class="_ _12"> </span>po </span></div><div class="t m0 x1 h8 y52e ff8 fs3 fc0 sc0 ls0 ws0">przeprowadzeniu <span class="_ _3"></span>postępow<span class="_ _3"></span>ania ofertow<span class="_ _3"></span>ego, <span class="_ _3"></span>a re<span class="_ _3"></span>komendacja <span class="_ _3"></span>zawiera <span class="_ _3"></span>przynajmni<span class="_ _3"></span>ej dwie <span class="_ _3"></span>propon<span class="_ _3"></span>owane </div><div class="t m0 x1 h8 y5eb ff8 fs3 fc0 sc0 ls0 ws0">firmy. Jeżeli decyzja <span class="_ _0"></span>Rady Nadzorczej Spółki odbiega od <span class="_ _0"></span>rekomendacji Komitetu Audytu, <span class="_ _0"></span>wówczas Rada </div><div class="t m0 x1 h8 y2d5 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorcza <span class="_ _1a"></span>zobowiąza<span class="_ _3"></span>na <span class="_ _1a"></span>jest <span class="_ _1a"></span>uzasadnić <span class="_ _1a"></span>prz<span class="_ _3"></span>yczyny <span class="_ _1a"></span>niez<span class="_ _3"></span>astosowania <span class="_ _1a"></span>się <span class="_ _1a"></span>do <span class="_ _1a"></span>rek<span class="_ _3"></span>omendacji. <span class="_ _1a"></span>W <span class="_ _1a"></span>przypadku </div><div class="t m0 x1 h8 y2d6 ff8 fs3 fc0 sc0 ls0 ws0">przedłużenia umowy z doty<span class="_ _3"></span>chczas wybraną firmą au<span class="_ _3"></span>dytorską procedura przew<span class="_ _3"></span>iduje tryb uproszczo<span class="_ _3"></span>ny.<span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y5ec ff8 fs3 fc0 sc0 ls0 ws0">Przyjęta <span class="_ _1b"> </span>polit<span class="_ _3"></span>yka <span class="_ _1b"> </span>świadczenia <span class="_ _19"> </span>dodatkow<span class="_ _3"></span>ych <span class="_ _1b"> </span>usług <span class="_ _19"> </span>nie <span class="_ _1b"> </span>bę<span class="_ _3"></span>dących <span class="_ _1b"> </span>badaniem <span class="_"> </span>przez <span class="_ _1b"> </span>firmę <span class="_ _1b"> </span>a<span class="_ _3"></span>udytorską </div><div class="t m0 x1 h8 y5ed ff8 fs3 fc0 sc0 ls0 ws0">obejmuje <span class="_ _13"> </span>regulacje <span class="_ _13"> </span>dotycz<span class="_ _3"></span>ące <span class="_ _11"> </span>świadcze<span class="_ _3"></span>nia <span class="_ _11"></span>usług <span class="_ _13"> </span>rewizji <span class="_ _13"> </span>finansowe<span class="_ _3"></span>j <span class="_ _11"></span>oraz <span class="_ _13"> </span>inny<span class="_ _3"></span>ch <span class="_ _11"></span>usług <span class="_ _13"> </span>nie <span class="_ _13"> </span>będących<span class="_ _3"></span> </div><div class="t m0 x1 h8 y5ee ff8 fs3 fc0 sc0 ls0 ws0">czynnościami <span class="_ _c"></span>rewizji <span class="_ _0"></span>finansowej <span class="_ _c"></span>przez <span class="_ _c"></span>firmę <span class="_ _c"></span>audyt<span class="_ _3"></span>orską <span class="_ _c"></span>przeprowa<span class="_ _3"></span>dza<span class="_ _3"></span>jącą <span class="_ _1"></span>ba<span class="_ _3"></span>danie, <span class="_ _c"></span>podmioty <span class="_ _c"></span>powiązane<span class="_ _3"></span> </div><div class="t m0 x1 h8 y5ef ff8 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _1b"> </span>członków <span class="_ _1b"> </span>sie<span class="_ _3"></span>ci<span class="ff6">, <span class="_ _1b"> </span></span>do <span class="_ _1b"> </span>które<span class="_ _3"></span>j <span class="_ _18"> </span>należy <span class="_ _1b"> </span>firma<span class="_ _3"></span> <span class="_ _18"> </span>a<span class="_ _3"></span>udytorska <span class="_ _1b"> </span>na <span class="_ _1b"> </span>rzecz <span class="_ _1b"> </span>Sp<span class="_ _3"></span>ółki <span class="_ _1b"> </span>oraz <span class="_ _1b"> </span>jednoste<span class="_ _3"></span>k <span class="_ _18"> </span>przez <span class="_ _19"> </span>nią </div><div class="t m0 x1 h8 y5f0 ff8 fs3 fc0 sc0 ls0 ws0">kontrolowanych. <span class="_"> </span>Każdora<span class="_ _3"></span>zowe <span class="_"> </span>świadczenie<span class="_ _3"></span> <span class="_"> </span>dodatkowych <span class="_"> </span>usł<span class="_ _3"></span>ug <span class="_"> </span>przez <span class="_"> </span>firmę <span class="_ _10"> </span>audytorską, <span class="_"> </span>po<span class="_ _3"></span>dmioty </div><div class="t m0 x1 h8 y5f1 ff6 fs3 fc0 sc0 ls0 ws0">i osoby <span class="_ _c"></span>w<span class="_ _3"></span>skazane <span class="_ _0"></span>w <span class="_ _c"></span>zdani<span class="_ _3"></span>u <span class="_ _0"></span>poprzednim <span class="_ _0"></span>wymaga <span class="_ _0"></span>uzyskania <span class="_ _c"></span>zgody udzielonej <span class="_ _c"></span>przez Komitet <span class="_ _0"></span>Audytu <span class="_ _c"></span>Rady </div><div class="t m0 x1 h8 y5f2 ff8 fs3 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _3"></span>Sp<span class="_ _3"></span>ółki. <span class="_ _3"></span>Na <span class="_ _3"></span>rz<span class="_ _3"></span>ecz <span class="_ _3"></span>Spółki <span class="_ _1a"></span>nie <span class="_ _3"></span>były <span class="_ _3"></span>w <span class="_ _1c"></span><span class="ff6">2023 <span class="_ _3"></span></span>ro<span class="_ _3"></span>ku <span class="_ _3"></span>świadczone <span class="_ _1a"></span>przez <span class="_ _3"></span>firmę<span class="_ _3"></span> <span class="_ _3"></span>audytorską <span class="_ _1a"></span>badającą </div><div class="t m0 x1 h8 y5f3 ff8 fs3 fc0 sc0 ls0 ws0">sprawozdania finansowe<span class="_ _3"></span> Spółki dozwolone usługi n<span class="_ _3"></span>iebędące badaniem, poza w<span class="_ _3"></span>ykonaniem <span class="_ _3"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y5f4 ff6 fs3 fc0 sc0 ls0 ws0">- <span class="_ _0"></span><span class="ff8">u<span class="_ _0"></span>sługi <span class="_ _0"></span>atestacyjnej <span class="_ _0"></span>polegającej n<span class="_ _0"></span>a <span class="_ _0"></span>ocenie <span class="_ _c"></span>s<span class="_ _3"></span>prawozdania <span class="_ _0"></span>o <span class="_ _c"></span>w<span class="_ _3"></span>ynagrodzeniach <span class="_ _0"></span>Zarządu <span class="_ _0"></span>i <span class="_ _c"></span>Rady N<span class="_ _0"></span>adzorczej<span class="_ _3"></span> </span></div><div class="t m0 x1 h8 y5f5 ff6 fs3 fc0 sc0 ls0 ws0">Lentex S.A. za rok <span class="_ _3"></span>202<span class="ls10">2,</span> </div></div></div><div class="pi"></div></div>
<div id="pf35" class="pf w0 h0"><div class="pc pc35 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3 w3 h3"><div class="t m0 x46 h4 y4 ff2 fs1 fc1 sc0 lsd ws0">53<span class="ls0"> </span></div></div><div class="c x3 y3 w4 h3"><div class="t m0 x4 h5 y5 ff3 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h5 y6 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y7 w5 h6"><div class="t m0 x6 h7 y8 ff4 fs2 fc2 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _0"></span> DZIAŁALNOŚCI<span class="_ _0"></span> GRUPY KAPITA<span class="_ _0"></span>ŁOWEJ EMIT<span class="_ _0"></span>ENTA ZA ROK <span class="_ _0"></span>202<span class="ff2">3 </span></div><div class="t m0 x6 h7 y9 ff2 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h8 ye1 ff6 fs3 fc0 sc0 ls0 ws0">- <span class="_ _1a"></span><span class="ff8">usług</span>i <span class="_ _1a"></span>atesta<span class="_ _3"></span>cyjn<span class="ls43">ej</span> <span class="_ _1a"></span><span class="ff8">w <span class="_ _1a"></span>ramach <span class="_ _1a"></span>Progr<span class="_ _3"></span>amu <span class="_ _1a"></span>„Pomoc <span class="_ _1a"></span>dla<span class="_ _3"></span> <span class="_ _1a"></span>sektorów <span class="_ _1a"></span>energochłonnyc<span class="_ _3"></span>h <span class="_ _1a"></span>związana <span class="_ _1a"></span>z <span class="_ _1c"></span>nagłymi </span></div><div class="t m0 x1 h8 ye2 ff6 fs3 fc0 sc0 ls0 ws0">wzrostami cen gazu ziem<span class="_ _3"></span>nego i energii elektr<span class="_ _3"></span>ycznej w 202<span class="_ _3"></span>2 <span class="ff8">roku”</span>, </div><div class="t m0 x1 h8 ye3 ff6 fs3 fc0 sc0 ls0 ws0">- <span class="_ _1a"></span><span class="ff8">usług</span>i <span class="_ _1a"></span>atesta<span class="_ _3"></span>cyjn<span class="ls43">ej</span> <span class="_ _1a"></span><span class="ff8">w <span class="_ _1a"></span>ramach <span class="_ _1a"></span>Progr<span class="_ _3"></span>amu <span class="_ _1a"></span>„Pomoc <span class="_ _1a"></span>dla<span class="_ _3"></span> <span class="_ _1a"></span>sektorów <span class="_ _1a"></span>energochłonnyc<span class="_ _3"></span>h <span class="_ _1a"></span>związana <span class="_ _1a"></span>z <span class="_ _1c"></span>nagłymi </span></div><div class="t m0 x1 h8 ye4 ff8 fs3 fc0 sc0 ls0 ws0">wzrostami cen gazu ziem<span class="_ _3"></span>nego i energii elektr<span class="_ _3"></span>ycznej w 2023 roku”<span class="_ _3"></span><span class="ff6">, </span></div><div class="t m0 x1 h8 y205 ff6 fs3 fc0 sc0 ls0 ws0">- <span class="_ _17"> </span><span class="ff8">usług</span>i <span class="_ _17"> </span>atestacyjn<span class="ls4b">ej</span> <span class="_ _17"> </span><span class="ff8">polega<span class="_ _3"></span>jącą <span class="_ _13"> </span>na <span class="_ _17"> </span>pot<span class="_ _3"></span>wierdzeniu <span class="_ _17"> </span>prawidł<span class="_ _3"></span>owości <span class="_ _13"> </span>wylicze<span class="_ _3"></span>nia <span class="_ _17"> </span>wartości <span class="_ _17"> </span>współcz<span class="_ _3"></span>ynnika </span></div><div class="t m0 x1 h8 y206 ff8 fs3 fc0 sc0 ls0 ws0">intensywności zużycia ener<span class="_ _3"></span>gii elektrycznej za lata 2<span class="_ _3"></span>021<span class="_ _3"></span><span class="ff6">-2023. </span></div><div class="t m0 x1 h8 y554 ff8 fs3 fc0 sc0 ls0 ws0">Obecna <span class="_ _1a"></span>umowa <span class="_ _1c"></span>z <span class="_ _1a"></span>firmą <span class="_ _1a"></span>audytorską<span class="_ _3"></span> <span class="_ _1a"></span>badającą <span class="_ _1a"></span>spraw<span class="_ _3"></span>ozdania <span class="_ _1a"></span>finansowe<span class="_ _3"></span> <span class="_ _1a"></span>Spółki <span class="_ _1a"></span>zos<span class="_ _3"></span>tała <span class="_ _1c"></span><span class="ff6">za<span class="_ _3"></span>warta <span class="_ _1a"></span>w <span class="_ _1c"></span>2023 </span></div><div class="t m0 x1 h8 y110 ff6 fs3 fc0 sc0 ls0 ws0">roku <span class="ff8">na okres dwóc<span class="_ _3"></span>h lat, obejmujący lata 202<span class="_ _3"></span></span>3/2024.<span class="_ _3"></span> </div><div class="t m0 x1 h8 y75 ff5 fs3 fc0 sc0 ls31 ws0">l)<span class="ff6 ls0"> <span class="_ _13"> </span><span class="ff8">Spółka <span class="_ _13"> </span>nie <span class="_ _13"> </span>przyjęła <span class="_ _13"> </span>formalnie <span class="_ _13"> </span>polityki <span class="_ _13"> </span>róż<span class="_ _3"></span>norodności <span class="_ _11"> </span>w<span class="_ _3"></span> <span class="_ _11"></span>odniesie<span class="_ _3"></span>niu <span class="_ _11"></span>do <span class="_ _13"> </span>orga<span class="_ _3"></span>nów <span class="_ _11"></span>administr<span class="_ _3"></span>ujących, </span></span></div><div class="t m0 x1 h8 y55b ff8 fs3 fc0 sc0 ls0 ws0">zarządzających <span class="_ _0"></span>i <span class="_ _c"></span>nadzorujących, <span class="_ _0"></span>mając <span class="_ _c"></span>na <span class="_ _0"></span>uwadze <span class="_ _c"></span>fa<span class="_ _3"></span>kt, <span class="_ _c"></span>że <span class="_ _0"></span>decyzje <span class="_ _c"></span>pode<span class="_ _3"></span>jmowane <span class="_ _c"></span>są<span class="_ _3"></span> <span class="_ _c"></span>przez <span class="_ _0"></span>różne <span class="_ _c"></span>organy, </div><div class="t m0 x1 h8 y55c ff8 fs3 fc0 sc0 ls0 ws0">a <span class="_ _1c"></span>także <span class="_ _11"></span>chcąc <span class="_ _11"></span>na <span class="_ _11"></span>bieżąco <span class="_ _11"></span>dostosowywać<span class="_ _3"></span> <span class="_ _1c"></span>się <span class="_ _11"></span>do <span class="_ _1c"></span>czę<span class="_ _3"></span>sto <span class="_ _1c"></span>zmienia<span class="_ _3"></span>ją<span class="_ _3"></span>cych <span class="_ _1c"></span>się <span class="_ _11"></span>warunków <span class="_ _11"> </span>na <span class="_ _11"></span>rynku <span class="_ _1c"></span>pra<span class="_ _3"></span>cy. </div><div class="t m0 x1 h8 y5ad ff8 fs3 fc0 sc0 ls0 ws0">Jednocześnie <span class="_ _1a"></span>przy <span class="_ _3"></span>obsa<span class="_ _3"></span>dzaniu <span class="_ _3"></span>k<span class="_ _3"></span>luczowych <span class="_ _1a"></span>stanowisk <span class="_ _1a"></span>Spółka <span class="_ _3"></span>częst<span class="_ _3"></span>o <span class="_ _3"></span>stosu<span class="_ _3"></span>je <span class="_ _3"></span>wybr<span class="_ _3"></span>ane <span class="_ _3"></span>elem<span class="_ _3"></span>enty <span class="_ _3"></span>polityki<span class="_ _3"></span> </div><div class="t m0 x1 h8 y5f6 ff8 fs3 fc0 sc0 ls0 ws0">różnorodności, zawsze mając <span class="_ _0"></span>na <span class="_ _0"></span>uwadze obowiązujące przepisy <span class="_ _0"></span>prawa w <span class="_ _0"></span>zakresie równego <span class="_ _0"></span>traktowania </div><div class="t m0 x1 h8 y529 ff8 fs3 fc0 sc0 ls0 ws0">pracowników. <span class="_ _3"></span>W <span class="_ _1a"></span>odniesieni<span class="_ _3"></span>u <span class="_ _3"></span>do <span class="_ _3"></span>władz <span class="_ _1a"></span>Spółki <span class="_ _3"></span>osoby <span class="_ _3"></span>dokonują<span class="_ _3"></span>ce <span class="_ _3"></span>wyboru <span class="_ _3"></span>starają <span class="_ _1a"></span>się <span class="_ _3"></span>stosować <span class="_ _1a"></span>wybrane </div><div class="t m0 x1 h8 y22d ff8 fs3 fc0 sc0 ls0 ws0">elementy <span class="_ _13"> </span>polityki <span class="_ _13"> </span>różnorod<span class="_ _3"></span>ności. <span class="_ _11"> </span>Obec<span class="_ _3"></span>nie <span class="_ _11"> </span>w<span class="_ _3"></span> <span class="_ _11"> </span>odn<span class="_ _3"></span>iesieniu <span class="_ _11"> </span>do <span class="_ _17"> </span>Zarządu <span class="_ _13"> </span>spełnione <span class="_ _17"> </span>są <span class="_ _13"> </span>wszystkie <span class="_ _13"> </span>kryteria<span class="_ _3"></span> </div><div class="t m0 x1 h8 y22e ff8 fs3 fc0 sc0 ls0 ws0">różnorodności <span class="_ _1c"></span>określone <span class="_ _1c"></span>w<span class="_ _3"></span> <span class="_ _1c"></span>zasadzie <span class="_ _1c"></span>2.1 <span class="_ _1c"></span>dokumentu <span class="_ _1c"></span>„Dobrych <span class="_ _1c"></span>Prakt<span class="_ _3"></span>yk <span class="_ _1a"></span>Sp<span class="_ _3"></span>ółek <span class="_ _1c"></span>Notowanych <span class="_ _1c"></span>na <span class="_ _11"> </span>GPW<span class="_ _3"></span>”. </div><div class="t m0 x1 h8 y53a ff8 fs3 fc0 sc0 ls0 ws0">Odnosząc się <span class="_ _0"></span>natomiast <span class="_ _0"></span>do <span class="_ _0"></span>Rady Nadzorczej <span class="_ _0"></span>spełnione są <span class="_ _0"></span>następujące <span class="_ _0"></span>kryteria <span class="_ _0"></span>określone w <span class="_ _0"></span>przywołanej </div><div class="t m0 x1 h8 y557 ff8 fs3 fc0 sc0 ls0 ws0">zasadzie: kierunek wykszta<span class="_ _3"></span>łcenia, specjalisty<span class="_ _3"></span>czna wiedza, wiek oraz doświa<span class="_ _3"></span>dczenie zawodowe.<span class="_ _1a"></span><span class="ff6"> </span></div><div class="t m0 x1 h8 y2bc ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y4a7 ff6 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y4dd ff6 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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