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')format("woff");}.ff2{font-family:ff2;line-height:0.938965;font-style:normal;font-weight:normal;visibility:visible;}
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rQlBeWKCo0FBp6XMIVEhACZyaHR2Bkmp+jj/U5mCUT3iaR4ZmupBcLZbK+1U6vKZTxfB1PdI8z9oMelvHmjkDm8Bbv866tWbb+a497BVuTzCvLQGZf0k9ij1+gU7GvO8tW1YqzVV5ZW/ckfa2az75YpXj32Rd7ehil74eKU63+1rI9pc0Ppv4LHFrD0N3LH/qPyx+q9n6U6er2flbd44XVYLW6J+Nt69ryZPckv8DPpVOT/Lyinu5JFuQX0p3Kz4KpHpLt1DLWS+6UUl/Iyw6zXiWjM3dYy9q0jL4i50lGn4fzWsYPACoZ+Q8oGT3lvC6q00HLWjrzVYhqXdR8VesMli/rQEs6Nd7SolWBFebook5gRRctUqLxeJwkkbiSjJfFSTAeL9Ph+++G7Xy4Ix/u0OHmu+HGfPipfPgpCof+L9fTyf9Zmj7WlWSZju5xE5I9bU/muaLkxB59kkqvPHC26j1WJT6FDaEeb/3WpLdhaxJaW/2hkt1sR8az9qnjtuo1qTZ+MS4s8gpJ6iNTWeK2/7mq9wxgV3WWInJba6H6RH1CheitUaGN5C5eC/mfi9tU++paqITcpVTbnz6Wor+ifroGQunUwMDg2gUKBmje3x9K+49RJI9aEQoBpFNptWxgEEKhfvL0f9GIwf4QqHbQG/BvnbS3wwAAAHicTVVrcFXlFV177+/cG1IVKARRoiJ5VUIpRKFKJAF5BpCilhYNQcMwDUJ5pwqBdiRGJi2pQyyv+AhiJiUO2GChkNqoEAVKmwIBhZSKJCAFHwkBFKkN5+si5Yd3z3fn3nPO9+2911p7neB5IJiAO7jibTV6Ab6Z6xOuc+E43x7MRkI4yzdZNwDt19f/P0m4JL3xOCbjM6QhHwf5azyqJROd8JXEIBnP4Gb5MRQ9UIMjmIQ2JPh3cAJfY5D/FF11B7LwumTJFPRHOlZwTwIycR+GYCJO85yhEsuzFkhM6DEBhXgZ+9CION6fYw8FjfgeY0NQw5Nn8OpxyZZlvs43+i9R5j1uw/fxT4mXfDea5y0EM3f6E+5ljXPwivRkr/djKp5EAaqwV/r4i7gRK3BaU4OHMQBjUIovnbj9vtrv9h+iHytMRwZ3z0YZKlEju/ROG+FLMJzXHseL+D3ekVj5yG63VT6P6AxEDuZiB3bhEI7wziSp1XxdqsfY02CMZUdTMQ9F+B3WcG8VtmArdqIWu8TJYPmhjJLVtuPq8jATUdzCntORTRz3oBlXpIekSD+5R8YQvRyptRaXH6QFGR5+HWLQmSfPwXwi9musxCbsxmXuuUsK/EJffJ27DDzKZxYQl+WMWrLysXSXOFb5shzVXznn4v1S9CYbo1npg3gMM/FzPv0MnkUFDqABp9AiUblDkiVTZkmTTbMK22T1QWPQFjb6xf4PvtmfZeWJRGgypjBXIfEtxir2+RfU4X3i0kItXGHWnjynn0yTZbJeXpN6OSzfaKrO0YOMk3a3ldppt9m1uzAoDs5G3g0b/Dh2ITA43MwM97PCn7DrPDxNJLcSp/ewF3/Fp/gcXzFDrNxAxAYx7mO1WfKgrGOmfdKqQ3WSTmGmebpatxnsVutrubbWNrq73TC3xB1359x/g6VBSbA5mhs+EZYR427+B36Mb0FPcpxJdGZT/YuxjFyuxjpm30EeG3GcCH2CM6ygFefJwDcSYRVdGd0lXTLI77U6smWGzJMiKZVt8mdpkGY5I+c10Ij20cGarhk6XJ/Qp/RFxiv6vrZaN0uxVFtkJfaW1dlh19k9F8SR/bQgK8gN1kTKIlXRlOjY6PSYLjH1V/te/ThMCEeGeeHacItP9MP9VJ/ry32F38lZ2eP/5k/4tg5NGJXThT3FcwpTOQEZZH48HsY0xlxOyVIy/xx+w7l4AeuJcjX7rKcSDuIwzuICLrJDkRj5jnyXmkhh9O/Q8b0d3Q5jp7NkvuTLEilkv8XyW3lBXpJXO2Kz1Eit7CLzx+UjaZImFe2i3fU2vUsHMEboaH1SC7RI12iFbtfdWkdlnNBm/ULbrIsNsVFWbGX2hr1tH9iHdto+s0sumTHXNbimoFswPngqqAh2BnXBlUh6JDtSEzkXjURvjSZGJ0Vfj34Q9TEpuCzJ7OMkvvWxIq3WS1KjgRS4Uka5bHBJHd9cWoCHZIvm2i2WrvGWLq1SrIs1Vlr5fwN1mai5Uk5dL8BIydIilF1fSZyJUbqep+7XLDdSit3Ia9l0QHDExVmOLEeCzMUgtx/ZwVpXiiSdrifkkLvHYpnrdtvtyoNzNpU7Cv15d6Md0E7U1mV9xF7Tk3oIsTjKaQPSpBPnqVqeVqcFUq6fE/EvdKIlu2xrtfdcMnbadKr4R0jxrZKItZaHY/YLLbVkS75WoxxDvnqt1B66QQo4cPF0252SKjPxHwyUKhmCKqnnmyBJFXdikeyLmPaSBySgkhNtkC6UEjdCzmihdNaQuIzTPWR2ovbVSjlI33xTf2Z/tCkSh+clRyvREJ6SrdTQY7aGDvV19FnrhZUuBxtlpIDztT181/binB2QRfZv6a993Bp6VAKxryFbbdTZI7ZdqoLWSE/Zi1/iH2iwZdTt26hvH9P+Jop0U/vf3Qx9S/IsFfNlMG0kDTPtBpmMXuE8v1ezZKBeCJeE29sv+gfsjfab2nOtL/2kFBvpLhOgMo2TvoJTkoPxdJYarPB7OA8L6W2P8o1UJoP4NhpKPyqg8xyl20fpyKfoU7UyCy2aj+xrWbGZXjopqMSqcBhRHIt/yUpsw1jX292kqe6nKCGDhehjx+yCmxJ0/R9PnxIQAHicY2Bg0IHCMoYDjDmMn5hmMfsxP2EpYrnEWsbGxbaCg4vTisuA6w8PD88V3i18RXy/+D8JLBOcJjRL2EWETVRO9Iy4moSYxArJLqk4aR0ZIVk5OSG5G/IX5J/I/1AQUtBTCFDYpLBL8Zgyh0qXmpCaHxiuU/uBCtWtwDALHWpI4YCXNI9pHtNmAsNpyFBnmu4kCuAqIuEF2kE9BgjUFzMwIhpug8NHEGgoBYaXRuEoHIWjcBSOwlE4CkfhKByFo3AUjsJROApH4eCERlJGGUYbjGWAMMN4i/EDEx+TGaRBUxHTEtMnZkVA+Mi8ynyDhZfFBYsbFg8sXlh8AMIflgyWHJYClhKWClZS1qtsPGye2cbY3rKbZK9lf8phhsMfxwynEKdTzktcHFxWueq53nHrcjdyn+GhAYQnPE545nieAEGvIhJgF1Y4DwvchBOeIgI+Ign+GirQm8Wbz1vCWwkIdbzNvB28vbxDvOO8M7yLvGuAsM17gvcs7yXe67zX+UwiBvpqIaAfGPiHBNhhwkCGQIYgjqADQQeCM0ICEDDUAg7fUR+GsZEE30SojcJROApH4SgkBgIA+W5cnXictLwJnBTVuTd8TlX1Ur1VdXd1V/W+793T63RPz/RMF8MwGwwz7GsDIjsqoiiKgrhiQCNuuCaQRCXoVVmlBQ0klyQmkcS8mM03i9472a7OTUwINxGm5z2numdAk9z7fd/v/Qam1lM91ef5P8/zf57znAMI0AUAsUI2B5BAAZoOQZAsHVZQR0cyh+Syn5cOkwQ6BIdIfFmGLx9WyN+9VDoM8fWs3qMPePSeLsJd88Mna2tkcz55qYs6CwCAYHVtC7lFth6wYFDkOCqhzFEkVNJATxthMoUafA3+DKiBEq4EckDDG0W1fN5S9QY1obboZ7wOrwFCbDp7vjIwMsIOs6OVYVAuG4rFdApWoEKukBN6jlcAfa6QL+TJLYaHluw+Nqiv/Xnhunf2ytYXVu14Z/Sl2if7v94K18BV3//uR8cfQO80ZqltIeLonfRgqsjYKB/dRpE0VAGjSk+fRC+iACp442samCyj96sSy48r5g1qoOZB4wl4Fv4RvRF6oRH0Lix6p8vvQxY6oKFgaM6FCkDP4Zf7reHGvV9t7hpkoXbh2h/urW0pzDwDF30Lwvf3f6NYe7L2zA+++yF+I9T1YOPYMDkqWwM4EAffEtmwm1blgngTyqGNUB17/wja2xp7a3XsbTGDDvzyqD4g+C1BWzwYCTULaUvG2mwrB0uhfuuU0EL7vPBm2y1ho8MWDFNRl6kKM4eBzIt2olatdYmcpuwSDeqyqwqvOcJYEsE3CC8Ik04QHTt9BN2MVtEe3Y+i+4cpa1MVNh/6PZbIhYFRGIudH0aykY5AeaQ8AvUGXuqKmPQDM05o4lRQoYM+bxNsRkIy5HmvDgmORL1j4szZDJabMd+cCxI/umpn+6zHFha/Mmfwzv5ZU84eqDjj2WDP3E6tsTkUsTb7Zm4tNMvWbHxj8d7aK7XhZaWZy6prf/Pb05Bf2sV33/BO7d3fTqp0p1vMifUXYfUbG7KtEv5SAJAPoX61gpdFp9VNa3K9oBsSQctxC8EYdbROdZFWQsVFpWg5CZcBAQiEW1Qblxl1kKTDAMIqFF/TGTmdziicIJTAAteINqsVyMK0UqOzhY2sS5fUPaR7VUfpeJ1NdYLcA/+MIBJjS7FKrBRjT4NyKVYGJfb8yA5dU0y2lT0T0/NFaN3CfiIkh62AHYGokbTdodt6Jp0CFdSDNEQd5IS8wlPoIApG1E2ok3xeRShAPlQ7Zg3ErlGPzlGvGsq6zyQIeSFr6VdChJ+Ln18gCFlGHggQzq5rieeepq18olkZuA33hRL1xS9QXzjBR2LmW9TXLURQk6KymmZtik9ZeqleWZemS9tr7uX7Hb3O1eBxsEejpzSchjOTGq3zJPwq6kYrfEPkHRcZp8tJOLUaklQQeKuyWni+CleLBorgKIqgLATPKQjIW1QIrKcPM0XrSbgBvYSKfOyYXgY1kKgSclHrUrzn5kRuGUdyVvcJmCKgpPEXkMazF0pIu0bYkdghOTF59vyju637rASoLNAXi/oiAlsRad54nwKMPQmAQlNl5CPA/gWy38FYrGyMwGaAdLPRf6gnsxmziUMIhJ5MvpAlfjqagpavf3nWjXN3XR3Izbrxmd1vLt59Xe0glG1bGU8GIPXesVNXLbrhKf1jA+sO37T6O09uqn1QnIu+igXp7DdQf2bBO2I0kslFWzJkEob0HoenKZLJm9u9vUK3szejisb8lCBPRUNxSqCRRVG+Bsuh3SEiVIUbjrkhdLOaEwh8WrjmyD4a0lW4/zAri1fJLx5z039Af+gE0kgNoTzq1kKtX+q2nJiCqfeSdgjs0F4lnxAZUQ7l77mNZeNSI2m0NqOuhLWJrtx4fmNlZCP7m2RlZLiCdXW0cn4YdWCSHamwI7g/DVKHFiVbVkEIRIrZ6DK5ItQBx7tMYebRgULu84aCzTnUk7wTYi1uzjVBKNPumnPDmiXdhSWF8OwDa+95bmh6ccuGxOS3X/rglvaomBTMwSczHckp83cSH8S4UOa+gc4lrb3ctmseXzNzS8LjTZUWbPvo6bsSrmxTScWuLlceuPa5QfT1p4/9O6WUTQMe8DUxYHNGySaqyVMERbKsbTaXnbTfBaHPxNsZwqc0GQSSoqpQL6o8gPN4QNkADaibRUbj8WgIUmSKe8lXSYJE145AQAmol0WNRptkIGPx/gr15htQBpSEBfigAds69sJIZTqLe21gpFwaRTpd77YrgCd1He49fbaOVGRcKbUnRsU87VS7R44gW9dq6FF4FE7CxBGUz9voP9Sh9Q4MhoIhQkmAybVAafebm56pffT0hrXlmN+un5MvTst1b1oxsEU27T+28NecvWV37U97ZzXHyxrllHjn3HtvOdscIet+5LaxYcokuxGYQQQ8IYZjVFiW9vaYKI8soPRqPEJGVlAWDc18XqApSm2kBLXXZpSBKjwhciS8CCgZlPEWUuXnnbIwCcJVmBUtCiBzXtJpLe8N6qHeEvW/B1RLVXeoSNUJggGxuk9AOBtB3mDjwAjGV3IEa+eEllYk+zYq6SPqCBNGUl0NMZRQTxhAIQ+vdArIjSLsUaYnb35kbaVr4xPX7xx+9vRJ6H7+ztqGrrhzUjrkysanRNxxn+zGUPS6+z90HXjmrRe+++Mz78KdkOkujD54+MS2WdP67U0733u4PxPC9u9j1DfXIRypwAOiOSmDPgLKKGoRSXAkSVAqkgCqKlxzTCZHIJFj1UT4ILU0NvuAtB5RWdTUG6QFkKQAZHDDUegmIPEG+QRSTT9hrNOC0sh53AsDw6gXEFrGLdde+atybLlKwxJQxrEzjgoTDEEPUjQf/CrxrUvDQ8SDtdfvvi0blE1LfPLNBNXf3IlkS4JpyN6MIHtjQ7JtAV8UfbGWQoQIKUowpytHW3LFlrcUChANJXV2dz5q1wEq46vCqw/LZRnk8Y9y2vx7+hNwDXBDmWihsd9P0mV6kCZpa2vovWXk9eRukiRPIAqQRC00Lj7Jl/lBnuItxRPQAL8wwcXOY1FfqMAYOhyVXL+er9sPfYMMoe+FPf6EqVVgKlAXNRJuYMKdYYGjuzrYEDy6Cp8vl88eePbotJ6mpZuKF7/+8jfnzemA1zbrg+2RZns690jW5C70tfXm+rqIM7P3Tn3q7Eu3Dt2VcXufvGP68drrDyzdNyn5WDC69IvLZ4S6bu7d+oe4N/udjUsWdC7aPnu3pCPzxv6d/Fh2AzCBMPiqmPKQBbJAFbheTiY3mA1hMknFFEl10lwmi1RRUzZvoL4q/Iz/m8BEqaiZQPa7U9RjXTFTJGn1kYCSmx1ybEcCTMiFrPqGEAwBxyWtDGh979GWiPU9Fyuyp1jyDhay1ugJ+FKjLy9UkLpIFAo7OkOxguzzhN7wxQml2Yj6k2/O+wv1Hmx4MAIgF3a5J3FfYlsy7ymoWLdk8sYnN37u18+eOll7/7k74e6uhGNSOujKxadEXQmfIxL9y3+4X5QU5pvv1jbXPu4uEDdihZk6dUJh4FgVge4NpC8C+PVRnZMpwurYT0W0d1uHrMT1VgisbfIS16Po4fpM/eYh63YrrUME9Tijz0E32jSMIWt0KRRWCwkckNCyDkYJypdK6D8GTPIjm1gm5KQDkTF0C3KokU6hdeg4o0JOQSYsVyhcRo7jMFU1GjmkcYxOabSEOXbICI280aJqeZ1c8FnCVS4hFUO0VCexLUwKrqRZV26RZUbtKjdsRFtY8CiQFpJSR2LmheiBRE6hTU3s0S5c6v+rze5foRpdql65JPgJ3yILBQJDd1x6drHLz1mJQGDgLnLFUCQQRX33NQBkf0N914a89fWGgDIYmBucW6CiMEJE0UksGIvHEsmmWHMyHy10yFqUeTpvahVaCq3FUlufoofuMS1QLBDm2xcGF+bXJTabd5j32vc4nkkcIJ7XfZk5oD9gf87xFecLiQNtp/Sn7EcdR53f1X/b/E3Hz9kMUx179whjyCFhvCt2oAMbwTk4J6mGaoIWbJCCCsIBWZPewTr8TocjmU85kqClzQEYWudg7Gabw94UTDia8oVClVwlNgeCXKDQEggWWgr5FpdCySkUSkUwX2iRtaMtaW9RBJQBO1AplYpAIOin/bTJTCMkiH5nNEe7TGbOjOVnMpmTTU0Oh51gGQYiPmoqhc0sXSXiIuMyQdMrJdrEm0qqHc/UxYkNKhwZlymL/tW3ddnC2A4sXoWypCzFsN0B2P5gO8RjAyvElOjuDiU6wM3+KQD+2bYO3tdBYOyPx1W6nJJFGxCLLZB8GEIMsnCTF88/Jug0bNlUHfuTyKMDtaBmygB/VwJvIN7Ug6EFESgRqpAaE3vzBK/Hfh/DDuuvgmyoM76CjSJDGFEIQP1u9Ji6tcW1+yGhc6569Fr14PQm93CoPF9NbFOL3oTd6FkMr1qtYWPNajimbgukt02q/GTf9LlTArJiNLEcfr+mnxWIZiEKCoJDG0nT/QFvhgwEjNaM55baG7BrqdFid8aR6GQadiA39+s1zX8tpBCGTwKg+B7CcAS+fcTCwQhW/0eYYoxIapNsiSgpSlokDS5raja3BAaIXsVU7VRmkO3nuk19gdVgPXETuI3YbLo+tos4QBwDdosRmoFNazFZzBSiuYRaSyMTqqAcpKT8Lr/b4dIpkfI7BYfDGfALPGdUKpRhVzgcCQgoFnOZec4MCdR7SiW2CpJBgBiiOlPDRphMXMDvly6hx3l8SRB46ApXyS+IXkASBCBcTqfZbDIxyJIIxmiYM/IuISkMCqTAKk8ScSAC49jp13BYjExMlWg5BmlTjxtFgoeOI6dgHjST5iqZEumokRd4oxBVVYnQoTpmEWgtyKwLI1bLiATfGLQK6KiCOgrBeBzHE1hG3PuypdpBoSNBYgYSgHXjAMZXJPf639uyK4ErqtXwJe5l/iT3Ji+TCCiCbQW9D8KtEU7YuXEzR0MfOQFMBMICct++AqlYQdwL/7dm+Sr/J0JpPj26SHPtGj8Yu/TXyJbaKDtllqom0jNi07wwEJ08qJFNu7SYfC4w+/ZLz84MBxLIIM66jdxw8YvULZduKwQy7QhzpKtlE/kfTfYAzsN8bexj+VaELx9cL85k4FxIdLEwyiS9SV8RlIg2Was2r88721wlb8nXR/Xoe5wDXpaBNFWGpAvwKt+Q1/sT1zJaq3LQgtPiEJSEwqHk9WYH38CFXafltBgEOgh0WgwhhuUY5ERYBALcQKNnORY30OtZL8aIzecDtFIJCIFXIoDodf6wVsfqWaZHB04SfwN69CGsSIs6OKhbqiN0VeLs0X0BGECftle0JvVl/aD+Dv1Depn+m35ax+t5nd6vanl2HB11m8ZWkOuHlmGBHUbhLXsZHOWGiWNHroDFOATQAcbHf2vOrFvYvwrJYWwQG9xTBTUEMY4AsLFCwwmro4MK6JMyDeYsxgGyUFjwoQLxHvzqKaY8oIavqGauD9SOBUffr/1N2zOdrnXTRSE6ZIGu5t5eNZL4LcTufDRTkiHrMfP2i1+g7rl0WzKQnxQIqNhFc8mftSFsIM419q/IHyI+C5zImhjFqyMqZC0VHFP02Xz2Fn2btyXSA/vsvd7VijWmW00PmJ6lnzW9TL9sep3+Hv0L2ghckQhU6miHUgHlDoWJ4RwmqHMomUjIFQYeB3AxESRcHcMxkrR1TOhNchVieC64FDiQnDMej8JEIGuii4YZHesfsOJ2VkyCraIzk3NjOuO2pqyi9XrrPuv7VoUVC1QVG9JBHa+LIppBsA2acQM7WtmI/E/s9zF2nHAgKjPym3Gp1fUVeSQkhdg4Lf4HIlMgSEipTOTNJrSxA8fe4yLK4HAboGgbEbsG0SOmXMeX1mlH16lnd/N670Vr5zw1YfnFVXtqPxqdtmBSbOcXVy002okNtfuGPE1JpITQ5eNvJitzA4EsEWiZf/DF2mhFeelzldXIFI6dQnJxILn4Eee/X7zF8J/eT7yEz+K1Fpm0JW1tsbd4WpI9sNfTm1zAzPcsCK9l1hjX2NbZr/Xcatxp3Gt8iX7J+GL4BP1d2gYCySRUasaFZNQaHEa33eVwQ43Po00mwsAXSIQCfkB6oc1ud3m8KED3JqFGCzFZ4BFZgC5NQ2FRTG732LwhX+IkEqQRhEhSzPrcviHfMh/pUxgJj9uN+IbS67GRKTsf1aTCWg0bHeCxSHks0r38KZ7gq+RyUZMe0kANr0mpdjw6LsILFSTBv9UFKEWpiG83SAYm4iPINEv5kAmy8SmzXOfnUnAb++fybWT1UHtJzBsxY3gdGb4/HUHo11Tre/TdLxzWFxFp++gQcq6YK8ArTfMEFKRoWYEZgclDKj4FiWm3WDuW60Zv1CxfFLxkyi1VEZmPz9zQe3xLum9ObeFpj5r2CY+8sWImZyP21FbOiwSbEC6m3UOu6ouGo4rAV+/ZdX13trby+S4yQOwhOoi3vrxsBZTyp19B+NiF8GGBWbFoUCtbibK8Vdlq6lP2mebRq9Wrmc2qTbod6v1Qx3KIUEoMUknTLs7EmbAcOc5EWJATFTsR3/saQNRPyVnDJo4le4hXDGV4Gr4DxyDlhim4FG6Hp6DsDrgX/gGSELwi9FjEgr28zAK3W3Zb0MeMnT5qdeQsKCSPA47IvWalOZ6zoqjdemiCM16AI8nYxhtgbOR8soL2qM9FBtbpGIIGxJ+IO/n8yGXtHS2xl0qXdfdTopQUVBKcEglMbShz1bHfHdHqpb1oGmd9yjxbNKFfZIHYjliD9EEP6ZPEB68QKERm1wd7qcmr/cSWh2v/y9KxlB5dqlm9JASbnv1f80KyabVHHeY1NyovkXMiQexGB+4jR2XbHsWxa3hsmPwRuRcEQAHy4iIiD0v+tqap/td8FF2AURBThzUxfzTYDtoD5WBHoR9MhdODa9VrNfeb7s8/GXg891T+RecBlykf9JuogMHvsWgUFKPSnDuIwoPnAEXFDAHOYAgEquSh14A82utRZKrkFNFgsTBqEbXZLzJqQ0s4wAbehBsBBQ8DNzCMnT5mLL6KU21Ev2i208m4IWWHf7RDu6/FwBtaVL41dfngBMJGqTftY6ePOJmyHQn1NQvaixL4FwxIvClmHRmuE3+hbN3y+4qQxD6xPFIeHs+dQOFCZQTpHhhPXtaHHjYCpGbk5UQSjwcfUMxcxtmleqpJCp/5gkLKMCnkxETOifzRNzhST5sCyC31fKlSLLmFTes7uhfP/JcHblzZ0sX6Z1kMLpdn8jM+U6Kps3kJ+fDo6hmMQmNwawcNd21uS4TWzfj2rNQTSx+E125YPGnubQdn+C3Ojtq9O5uTuf71b2D5GZH8TsvWAzMIgkviUi0L0TdgO7gOUx/olvUxU9ll4e3cdtNTut3cbtNXdfu4faaD3EGTkQY0i2JfLXoiyPNIM3lI8V6LKcpxm1gegBirrRMZFh2cM20zmwHwYsGlKLmlTa3WhsKslnXFFbiNAmvCrxRjCsKtSCmWKvYqXlWcUvxKgeL0MHuCSKIPPyyqtZaQlteGVCsuy25gZFhKWyBFGZjQHywXaXxDNk5ZYH1wAxvIeg5QoUOuTorXzkg8BCIh1bPKrJRMhlLCT1EIQCyLDmI8p0HseHlwXcctm8+88svnqzBj5uxFNZxeeyMZbPYXt84Wo905X0S2fvT5ucWXN9b+9O7Jq6jAVLug48hw2yfvOE3ew5e29vR3xR/CtiyP+v52pDthsEe0ztGgCFQmOI1WM2s0amUA7Jctc07WKoJV2CLqZWpwDqIuyMEPB83Q3MrikbAwV8Z7kUXX97Kv4pQOa4364jS+qEN3T9GnaYK2RHzr6qkynCGbXnc1AyOV8zEpNzqCONrvhSTOfuCuAfXkMe6WAC+BFGfODP566qyR8Gn+FFjzJHRetWTrfQt3dR6G/gc33jC3uak9H2A49+z+5WvW9YmPf2zblO8d2NX3HGx/fUX/5CWlSD5sNxnUbNfC2ke3L7+pE2MxMjZMVRAW46CEvvITES7S1p57I1dtlQWhXx1OtIE8LAfK0XKsFyB2FlgLdpjuit4Vu7/tc6Xd0d2xh1tfgAeM+6L7Ygdaq/A48brxYPRg7PW27xrfY/+DGWF9mgCkS0j/kDkhVWq5SltKNBmR0VGfe0gFD6qg6jkyFo1GNwVIhN+AgQtgbAYChui52LZ4HIDUZJeiBWPYzPMqfK+sElWEar9WbWjHBqgKOw+TRwzVT1sfK90ctyJr8kcrtPrakfVp/5T1iTUszLiBKY/gqKhuXf4hijHeR8b9fTFWvAxjnJdr0GfJ1sg/a2okiPPjKTqE7tynTI6BqtROulhabw40+x88UJpkdW5d3N05dfU9L39hWqg91G/zO3UmFeyr3ZNyuwM9z3hNPt+c52XrL35prVnN6u3TjRfK6eS8Vb/oy2+56XHo/cYsd/xvi8OClwy1j97X3uIRa1vvSTW5p8EbkbwTCP/3IvzbkQb8h1gquRa55oV/HKbUWgWndpNyFwwqfEofnVVm6X5WTigJ2qA00BSt1Di8hONHIIVC43cACTSBKnH0uGhEYfj+ZTKsLyaNWnmOxvpCf6jxQm/RsB1pDVYLGl0zr4sScQZrkIcr473IYGVh4PsMZHzj2rKxIlkVpC+xhsM1Y7VCj0jZIzO2WfgjD6NnY3VXsbGuUshDCMmyVcqgjozrFE6uI0OFPrUuoMu+oKFbOPyRhzrIhq2BIj2vr/vBivPG9+7Zv/0U7Hth9txo68Fr+26Yf1WlyyWkStfBzZOiUxd2zbHtunnf2udg77eG2vumLLnRyUW1iauf6LS7J29BdqZWrXVTDNKrFtgqzjrdCpU2ByLBIRDKT3XL/QV/i7u1BbaRbUKLrQdOKUxpmW+bXZjdcnXLvYrtyh26p8BTtq/a3mk1Ec2GZsTRIczrdUqH3SborMGsGI9XiV+LqnxLHhTYAlEoVKFwJL/Mbkd7UbDlUXOrjbNJ4Y3VFnk+M9kHWtDNNaLFUcjnHXKghm7kx5/nJssYazFss7IAPfoatB22Kou6KikeseafR9HzNNFStg5aiV1WPPB6ykpZLUUrby2q+mdd4csHRnEYewGXZwyPO4TR4cpGiUuPImo1fEVMtIX9nZC0StuKobiF/RM6G6nbv4aTkJXqg7Y3QFIF5eOjZNgSmviGmy4YfQUzHp68wkJOJMGzCkK4aeazP9wxZ6gzn0g5ZXKl09RsNWTf3uWZ2hW87vyeZfNaY+Gch9G0dazqeNhH6mqZ2uu19x6cFI+Umnxul0whMyYnN32TdN0Ew93fO9jflmvP+CwtKrWu76bRm6Rx3/OUHMm3GS4Tv5f3dERnuq9230rdr5QrPHBudE5sqEACQe1hBb8QsoQ9RdCWLGfLuamgz90TnRLvTyyk13rX+7Z4bvHer97l2Z7dnntG/aT7Gc9Tid3Z3bkDYD980fOi90DiS4XjuoPZg7n3C2EFpD3KhDaZKrwADhYUTYl4PBmNxQDyYjG9TiXYhHMHecg/p8tFs9lNSVqnyzt9nA/DwOn0xQDIJ+NcEp8mk/Hsudy25mYAglm5Ih5T8ShgwqESApBOb1M782GfMxlndfudJ0hEKREX0CY/iFvyTj7Ox/OqFa+TfY1QOFYf7Do/kcQA5S3s+4iuIVJ9pTmtx07j2YvLhnUEoAAKMSBM4eqGdYeublw3Vm6QkhUTgq7nqxoQGFflenSEJa+GvgkSQXypdmlH+6K7S9k+4Q69jtZo3H6aC819ekpHt3C7Rq/2l++6a8FfYS/HWfMKOCBbf+m2b3ev7BkQ8zNqc1uMNKOyFHR28+fXian4DPhinFPrS7fV/lb7CbWu12XRGRG7qPtPYinCgRrZ03ePalT6ohbFcmIzq+8geSPv48vRHtdm1x3RJzUvavaZ9/GvRl9zfeLU8QbGbFGRP99NQ5pm7Py53dhWkqKYZkLRYHATwqYm5rFzHiwtj8cu/zlA7uxVhDwQPBfaFjYjW2jebd5npsxVIiaaLIjzK+yRsIcdQoSbt0cm/N3GiQGROoc+P1JGju8feTishUlEqPUSox5PSlyhYMbL3c8Tn+575Nfe7pgzt700d85tZ/UGlV6fKHufeHHSgH4XF/QwJi2cJVs/t719Lv6t5UaL7Ua1kQlcxdX+1tcSKMJfTvGZvTBcQJyk9lqtm7hK6tMU+KO406cNsr5gPJnVZoPTNN22/lBfZFrTtORs21rN+sDayIamDcnbAw8EdoRMWp1O43QLXr+N0QU9Nlcy2tS0KaJDXRkJchHclZFI8IqubDqX3JZKaRRAQPbTO9nABNPhSJB1XWs6YnsuSP6cdtMp+hT9A+T/tkUO66qYEYtBGDwcCfLBNIo5k4cadhCXg53f8lfUwSNsbWTCCo6MbJQ04B92ed3i1T2VZPikLv90fysaIB8fKR/v/yv6/WzH3HntHfPmPfKjzpnFUytnz5icCzfZ1Fpt3G1uedsc96sZNZwhWz+vo30ebljLXRr5+IHlqzuj0Ukxp8OhkSvUGc9PSGKWiQvAYEGK+TVjf6JsSAYZ+DnxXATxkHnB10OUyqcMKKOqOBWzxRwxZzKVTLeAFNcSLafKaYkgct2h3ui01LT0AnMlVUlfk7omvTW1Nf148Ch33Pxa4HjYwaSYtCvlSlPRSCROEgTkOFMwFNJDSITCIX0Y6DmVNwo04SABnRYHqfIGQZTUqAUQQleoXBY5w+UhPReCIKRPR1OpD+PLQDgci8S5eF3C8RABSbU3dS69DYCw9pxGozonquWRsCrsAA7W4XaQDmznGMsyrzoeYZ3nHKI2qnGcgJ1AQ0w6rMbZ/D+L6mXh/RFLNsKvaBfqRm7UWjs/8hE7bJUStqCMvRiSeKyMj0cQfYyVwXmJJk5YPNhIxu5QNl1OGukbzq6ePCo2MoQSDHYo2ZISG8D6Vvqte0NMM8ufGhxC/xhobBSPFOpxQzAJFaRkBXHyPkA8U/vo19M8WmV4QA2fUPUmfNlpnni7T69mfCmFJjB1STmb7fJmrlsxBqeZOF+OhrORJZz+bpdXYLQmuywY1Jv1oTZ3pPbRPgszU83xD/Sl+5759+W1A9TaXgvv0AVaMV6cyA7ej/DiAH8Ru4Cot5df10Oah0BNm1k1qwmovZpWUICtfLut3V529YNeiMeMN5vucL0E9ptedZ0ArxHHSQEHCYz6nAozRN4g5FQiwyHKr+HKomq3ap/qoIpSYTvZQ9qjNtsmHocNvKE+ysPzBts5+zaHAwAVDhPq7WWq/Yza4AzzLLlfNYQiBGcYb3mD87KNnB5j39mIo4KG//q95L7+SSSALsSw00Jeq5FugLFPhQAN6l+47Izurx1z6FUGNtUWWrq43NM5XYA6swkHskgxLz69wqI16EIVw5OT4j2ZwEzy6WkWHL8G2yRd5Mb+Ivse4uxD8C3xZUPHlC0MsSAxr2lBaU73H2bKmJm/mkkAP+sP+oOBgpAvFHp7hG5/d0v3lJ7e+abK9MrgZs0tpR3FHV0PzXxc+Tj3RNvTpd0zn1Me0LzAHUgcKB23fFL6a7dnSnc30EDQ43dYfSGVpkC3QtDtP0f54Bnfuz7C95zJas1Hk3X+EI0m6dbWWFsH14FP29o6QHd3rKef68enPT39088NbhvKnkTSMYBJJBAjBvmQHCh6urvb2lpVYV/ZJ/p2+/b5Dvpkvv0hdXRGOBntaOvvYWdWyT5Rbd1PReHp6LtRIloloyLdup9qg6fbYBs+M3fv7xmMTv+w/3CPZUaUb+N7+OiMTzESSVvPnx9mRxA7xb+jl2L1EbfL4o01Mr2ghLYj7MineMoETbmSsQj1ILDYGIVrpJ3qlEUCwg31AWFRm0A8oN2pL/ZzbLGnOvbRYbYoVMd+epjRdzSSguQEp2GwTjfKOf57fqMjGeibIDtIzY0Tau7efmfbvI3FSa22xF3F+ZMS2eYe5waLVqlW+sO0wTvl+e72fstGXqfQao2DjxXt7aMnGa0iMLRlxYyxN+ysP6uCc8i9tZnfmrKyY3oyvfRLb3Wu8lt7iuKq2q5ZglKncLRoLOY7b5mciM2D983gFFq5avbPtlz1feLBZk6huWrPudoHxN1LwyyvxaCFwIr4sQJhNgc7xCcM7ZFbKWK+e1Z0KE+q3ep4Kn99ngoIBU2PpjuyOLM4u1q5R/lU/AXli/HjuvfzWkrgBCISjYJEPBZr0vFWFYzACIgK5/jnMKt1eDkvBprDgTwFyDfFuCZ82tQUC2TlcpA5l92WywFFLFqntbv5fTzF77eqHc1hr6MphljtGQd0YCwZYtlo5sOmwzFLs4OP8Y7mv2O2GEbIucc+jR5pkO78iDRKdwW7FcaNhXBBGjsAdaTU0wWXbXkDKK8jN/tvRxAoXAgjIoMOPAg0CSdbjDvrwwCfQsqn0SH/e/J7GQ++27d2LLqnNdcvbGcZpUrtQ9w3+OiXEfXdqjVogvmdd84cO2lj/RlkgJDcZ70xZUXvQEfLUG1Oi17FKh3NOjv/X2IqOgu+FEXEN3dP7WLtJ8RdS8N6ScAEyOC6VyRfBrjBcdGTM7bZiWXe7d593tPed7wytg0ohDal2tlqoMRMc47CgT/DSnvRiVNn1CmKoNZ4Ta0GtZhtzu1Vn1ITap8HW2QpQyNVVqhxvK9uJA3UjfQb3h/2Gcbjfym3Fqu3p3B7qtGearSnPt1eSr/VE5BScXqjDrOD4C9nZTqgAdejf2lwV8+x2k/33P/4hpd+Ob3Z132wJRhyxrfPzJB7++4a/HLtjZNfvmnXn49tbHaVa+kTTSXBfxEmt+WKUh3mmLzWT2K77UNa4D9qRqTTh7/+fKY4lYTdxrnGueYhfrN9B7fHqCD9OZYlSNaf0+uJXNZPUqlQzs+SFKHno2bzh3oharG8ZQdRn+9DB6HX5+0OzoExb7c7fOfANsSeUlVyylG5nFCwVfKwmA9N1qot5wTzOYHX2ZvDDjubiNP4Canqby8NMbcV6WX09fRe+lXEcpX0mjxxAp4EDrL3WDOKIZqRo+09dGXi9+/zvthylkd/jZQB68L5kU8F+pj4XLltJNBwbQ5bKpW2npFSwqVGsWAsZgxkFVdkhIMhxRUDog1wG3Gx8UTCRnE7nFpKrL2vc8mqbx98J5BL5uzxGfTob1TinMB5G+tu2e9Mud3tC2dlCiGfK9FOrm75yrLJD6+tffDLMzrh6PKsO6ANBIjpd5J9S0J6XjUaSnt86144t2yg22DtQXbMBwDZgmToga3iFENYBd2ulG8+Oc+yhlzFrTKvstxCbjZViX8F/+rRmnkUifNWm520AJ7PCxbOUq89sXgUQOHSJDVlDampkjGxiW2Vuc4xbpd7t5t0u4HgkSkElUVgDXuVcKnylPJXyjElpfwAwG00OMzjuIMT3NGUS3QRrg8tzwsWr1Cnpez54fOVYXZ0ODYM2eH68KLIKcUEX1aKRjfa6PCRwyU5ngUSbS2X6oEeOzJSKZcvU1U9ZqYACefMFSOVYOx3R4J8GeABL6REQFJkS32v4+t7deM6+rJ4/5qxaBMvj4BhG2YoXC71RULEvkxx2VzBXz9xYkmhPZpLOgPhMEur1OaeNa25Pz1vMHoQI20i945+Hz6ztKW95arOaL9Wrqm898S7xBP9gs2pc+C6WDg2hvjnJ0hOWSgXd8rVcq0qLI9RSSJKBTXRdIlqC5TSU6mp6cXU4vR6an36dur29OPp59PH0n9JG083Q0vQRwbZeLw1nmruj+8HylBApaHctjRMyxJmtyGkjGp0PovBZgd21u62k/YEJAhDVtaWULgnG9RZpIMM4SKSBEmcg9t8RVY3iCtD4NtiPGo5Z91mPwdsrI2wfagsMtEfRAkmOoY3rmgqKkZPoSu/iiqiltwJ8gUYbxTZbrxBKrNFXma0MnJppHK+brtw8XlJX6wkkUOClwMJ9L+irw+A3SANgPlwR0sKhM0cJhMhqZTfZ8w6ifq4cSg4XsKPrR7xSTygvHtqU8ma+GLX0N65rXNa7Ba7PpB2+9pXJQu9yTk3Baxf+HzHwoQtJCCv8b1bduaD7pbUi9v7Bh+cw7OMAAduXd0+JZWcX7ljSka8ZrdZ7UE6FEKy2UY9Chxw9etANvZvh41FWXXs38QdTDFizVsJN+EmvTo342X9dr8jRaTIAisSItnFTGYHLYPWTsc8MF9YZFlknedYBVYSK8kNlg3WZfZVjk3EJvI2y23WO1z3EPeQ9zK7LLusu4nd5BOyp60vkq9aXiNeI78FzpDfcpwD5xz/Tvw7mYeUQgEYlc5gA1aL4AAmi0WKBYVl5BADmXPio7p9WHAoxHAqlilQdCGYOKGux6ayTtTtRvcp3X6DBZdRk3DNYegAVdgpstCA6/qcYcHEUm8p9pukeVNOXBj4/pF8IYf3IuNM50wnnLjG8XL0EWMv4OoCODqRNiiz55FBHcFTDC7HH1aBrVWso5VMPXn6qeyBVJlwZsKQQjKr8JF/NwCKs6bIkhJTh+723bmfNaj1hqZ235QXhrqmWr94P7f94O3Uo7U/3jj6Rt6uNep888y3XD+luXUR4ehPbpPmqKGIYGyY8kt6dot4n6GTh7PhAg3hhX6dT/DGiupccw/s0S1ULXSvU61z36a6zf0UeEa1R3cAvKh6QXcgdMJ+PPZj3bvs79XDjC3VDNUqIDhUrEAJRpa3khqFG1hVbqdLTWkcmO2xmWh6aXpDmkhvi2lZNu/QcJo689PgyC8W5mLVsY9Fp1lbjglSpWUYUT5M+EhE+NLnMtuyWYBs7iGR1wLEWhVvBQJWddiRC2scsTDL7pdYIIoMwydyDj7MO8I5le9345Va7IUr0ppS4d4Iks2w5Om2sJgH1uVzZagw7vsqUrAoZQNiE+ntRl4NJzbrtaNuAb25F2nDESPXwVYl5YCIDSKy1BHFl9Fehy+Phw6NypBG0G8skP9o6OnKyKERIHxDp1Cqmwauu3XR6GmBUeq0/jbvrv0dPZb0XW0Lb2tpHrBstLOBjBQHjM5PGmiZcubmX8EMPXrNbI1Sr3HMFy6Ws/lZB97svLpzeik7F+5e7mXqdB/hojg2LJuOcBGFFfE6g83MRQi1UW2mIqTbHPS6I7nI9si+iDxCRIwxvklIeBLeRDTNt0WnklON3d4pkYHowsiS6NrordF7+V3RJ4mnjXvjX6UOGF6NvxE9Fbero5AXaA0xJyJE5QqK0qseNEeBO2rmpeqesBDlBCFqNpl5UwxFzBACPmKNAjPQKjznvB/6FALPc2qvpwqvE/WCqIf6VtX1KrhbBQdVUCWpqpCTEgsquA0cMW0TcT6WWCyq46HW663brfuspBU/rHIL1wvbhX0Isej0SKx/nRBjf1O5gNwpcsSj57f8KXZDZaOQHKlIc9dwhHl+pDxuqHc01UuSZU1CbMdWXJcuTWCjzsBYY2JMpREZRBBT1OKchlRAUy8iBkj4RlxB3AQn7DYisLhu04cnnUqetTlQn58FyY39TyzmSpSiu7nZFX+3dl+4ozYUY/SqrJO1wPl2lZ6CdyNhdz7+cqs5Pl1ltGV7/LmuDbUna1Vi1ejT0PynL3ZHolRg0fQp6x7MrCK8yM+KtW5yJ5JzC3hfbPYKMErHhFa6VShai00DQndooXKhsFZYGbpV2N56sJWhGVMiohBgoOUc+NAAFYH9kSrcL7pcjEWhNjGhsBe5UZKSyeXpVLKJUmREEzRJw4SiGY/1MkMMUWYeYnYz+5iDzGlGziARHVUMeqG3SlwQLYloBrQ8p9jPZF7NEKnMhsz1me2ZfRk82eW6I0U8qCiN3F5ACjtcqZPXkQpWSb7YqMlDOlkeQQI636j1go1xeFAx4o7kzfV5l1fOZCGkUcPLs7cmZiuRQWmEPgdzAcamNinX74xeJfTlCjOm7jz04rX39caixRl96fasF32sMy9X6mm/PaE3kVMWNkV6tl6o/f7B33V3hLpDrkz/7OLkQz+pjXxn+0aPcahQmCYi69e6VZz7LNy6tslLSpznw7GZZIK8G4TgzUeByBXduNvaOVPHfPM8yx7mKEkxakZDM4tDVACiX3cg2AIGQQ816JkSXAwWe2YEFodW+lcG1oW2hHa7XwwZPdWxYVFNBzrnQDvejp8T0jkxJ1iF5mNe758DiWB17JeY7+E9Unh1OShTWxVaN6V3hFxWMizIKFIHPW73ckkbpZADvgRP4pouqPcAr2Iy/7xV/w2HF+f3vFGDoXOO90goBOQOlVuF4n1deK8HelS6oqrI1VUAfwT3KkdweKwfhZDcLRGcgG/HMo5hrzeCB3+xkS2jH5yNBeNzr7yiwZRD2iNleSSh75ChJ5pi4xnZiUo+qYoPYpsuTSBtPO/Bk4ax9mEDPJHzi9EQcas6lQpdHqTEPEvCgQ/W6RaZGH1LdIX9TQJr1yh7Mon2Jzdsvy3jMtgFh0h0vbNg0BebRd49epUxmPl2s8NgjDlsLdMm52fdf3NST+uJg3ERlsfGQBjp3o/IvYYgMmtArwAfIQICgPo1ArS0UBoRxprRKWqXQO3uldpZ6+3Avka7ZFJzud3YubEPqJfkF1G7RVK7Z8CHcDewiBqYbIbNihW9MQgLrxNvgQhA9KTSjJ9BPJtcJluPngmiZ+TgGRQgOY7DZKFcIAqJ6tiFo/ip/OvEdyaekv6WhFXZAHouJj33uz8g730EQtg03rTe1dWx3x5Nx0JAjNmOM00wHdreG4ttXNCMx9TxuJAH2R4vmCumELRsXgJ9iM3C2WyWXhsM2vI2QmHjEcm2GFWMxWJq0xJyxuZ2eDxAAcqZ5EimnD07koHJX/7irD6LTO0OVkJAVp8Vklkk18Z4S0OY9fGWieEWabSF8PxInJ1/Y31HorU3OdemtsY8puLb5iFpjIXce2nkPx+qXMM7WpKlPjyyYsi4f4oHVorj4ypX/KQBYMEqsJBaRE1H78cAHrhACCRBAZRBD1LUeWApWA02gM3gDvCWePWaa4Zmz148/5bbW0rXbwrHl63wT+vVKLtECijRP7vbX4r7/fESOd+eS3EsK9in9998ww3LV3V3btuSz1y3zmCeOZeQt3bMRf+8SxY6rQu3rFu4cN0WcpVXpYs2NQW9q0Dyl2eLybPvnMU6kUwm2XfOsmf1RXTInsWHV/5K7WCyvme/X2//mcZ/1x71MefzNueymVBjb2zs+cZ+/L7iM+ef3X/2/mfPA5/5/PG/R76byuVSj+HNf2XT2bQfH9UKGfTzcjadzhIz8XbUii8Qd0+0HX0llctkpMbwLXyvthhv/ws3fgwfkXvQJoXOaj/JZtO/QifwCXQwF3/YbWgD38wkm0d70dHjqVSOcDca1RTo4Hf4sZ/lUrkmdCDljnD9iLxJth7cDB4GfxEX7bx30/aNG283CbfD29uFMg953qSlaZPVYjbZFMhn2mz5tnaura29vS3tj8fb2pY9umLS1TOuJlJXw6uvXl7u2Pyw+LAo5pct55YtW75m+fJlc/tmLFveYWnHVSE+k3nz9k133SWXP/jwis3yB6/TA3AdWLZA7Opqy7mmT4/YXAxAupNBos1kk+ignE0imZbPZFEwii5k2TOZ0TNnziDVOou0SZ+ta9aOM2d0Z/QQaVelktVLTc9O3ISVy7fRxSRqkcXmO1lEn4+AcnkgtFELqCMUOKwh6otJEPi6ZHF1hFQX0kFIaSLP/9TAV5COyIY374Bw/NZn/ppsc71ORKVVMZrQjKmdwsO+B2+aNTD9nfuj5TCnd8dtiRStoWUKhSnstSmVPuvbteH/ocEuTzAX8hjzN95+/9Rl8yhy5pHR6KPokpszx3mzcMVfk62vl51o7FYTpdaJm76y4qZapnb84cce0DvDZpPfzjb5WF5PkwqZJZQ087deTbr+xwY3Kcxx/6rdi6L9bRoTXZlZExR8zB/pcauv/EsTGLwLYfBR8AoMiNfv//IXHv785592Pr2wteh2OducbW35+Qu5+fMXLpw/Y8rAQGU+x8hkvkRTkz8YzOdbOPTbknflB/PE/Pz8/NaDd6a3w+3b71i86LFXKq9UKvmtd3Bbt95x3x2KO+AdW29cdd3WLzy8V6Xau/exF+9YVGxZiIEZcLpfufMxv/8x+Yu7eAB2ga03V666av5scT3qHJFpSgSj+bQaQfMXme9n/hFAs0n2TLaOzTN1AOqz2QZKK/8AphilyIJN3JLAmckkz2bw05fBu0N3RtZ4Ct1AbRqYxTP7dcQ4+sZhq4MM9GQKWfKzZWh5jFcd/Cxg5Qxs5KH/r+J51+QlbTaDKyrwYaeeVtEut6+UiRp0QSsD4QNLMofirMreF/cMPLWk3KvRvVAbviE+GJz6o7sSk6Kc3hWzJrJqpUpPR7JM0vXD/2dQd3P5G7Y2oP7GqOefQV2I5J2WmMvAWN16tc1mluksfKTFY71pSbN99PFnjFrDzC7j3XdPzpvEBJGsdb440vPgXr0zxGOUJ32soNEp5dP53beS0f97KgBISQcuIh2wgsfAfjhJ/HL+eWjUPUI/9JD8hbbW/S+UXiiV8gsWcQsWLJIvUi6CixbM7J4+fcmCfc/sicZinpbi43tcHk++sIcr7PEUnHv2FJiCqzBYIBcUFhS2HbgrcyeEd8I779xeWQysS6xLluS3bee2bdu+Y7sSKcu2Tas3bPuKzeVy2mwP7NnzCK1WA/MDYNvm5VOnXrN8wZzSpElLljOxqDdQSKlf2A+2L24tLkJ6c/Txu6xAjijPmTMS8pF1HlcRSTnYuqKUkbtGyMU6gXboyn+jGFdohj7Lgq/vkOEG7JUWPDuuIp953gAnFKTyz7AJcY1sYwwdNeB1ZB3x/78oiLHQRE78bfRRROEfw5JMBaYHhmvfShhotScQNgZCU6fPSrqzfk6r+3Lt95uwcvzw3qZJUaPeGbWmsmparVdFsvqU853/98pxbMVUtVoOsVp6Kg+kteTd/wiV8B6NRrj4nWcMGk6IFJxc5/JJbiPSaG5KikjUykgtHnoaI5/z2/VNTr1NwyjkA9aHbv7/pBY1pZYxaJWIayh1lhPfywMC2gGQ2WVAWiNs4BCBAjoGAU1B3HAYyKgqREEnUCnwwTEILEq57BS6TwASdgEaumEMr5BxoTRams6eLw2M4vyINO1mtJROeRpLiEE7BS65ydOXRBm4CNzU6fG1sYh3kB5qgADWv0n8J7AAM/EtYCW+KeYsPpiFOygShZakWaVkSZWM1EA7jKNgc1T7vlFt5XmrW5lSEsrb2ffNFsuMR4R6Pc/5yvQpK7t+A8oDo7+plIvFxiQwqQ6ru6u7q68L+qxwIu4nr6jNgtcH06mVM2Jd3vmPHOxaumxy19Kl8G6oJHxvTsvH1x2vfb92WrrYNXkZ6rcZxA+pW9H769CLtx6CTBX+6DWOU5Cqt2GVfOoo8TT/th4dHCmzkD0BPwds0HsoIy0ncn70Al5JBBfSovfyGS8PB8sV6HRibHhFWkkarOvakm1KbWZ0KC0nt8xLtk8hfgi3r02UetviDt63uLYd3vnQzrZIyx0Ajn2rdhyugWlcoSGyh4mDJPFNA4T/Ao5v10Jtldx5DCTdEK9+tVJUq2QydpJqqXHJS9JyOMUkznaBcmVUGkoFG8lQozLpijiYfyrgWK3XXjVl8tWnasej8xI+X2ipxxKatGTd4NY/SfnksYVjH5AzZGsQnjoO45W2CE5kCJIjCJKAahLIwB/IKqk8Cv9AWKgT8BP4en1sZGAED4bgNR5kUhCfTtHQB8kZl574PLlOtuaTW2U76mOwDwBAvY363QP84H+Lk2OqNlXRkrf2q/q0C1XrVddqb1Xdr3rRqoGE3+cjNXqtQ+OZ6bC94FWTKofadJPDushH6qEN+gPA6/EZ9EhKq46TPo5EBgrPMT8OIO4kta9KiKLBQNqsVo1GrTS7PIYeo8unP4ECVpJMiRrfkHco6Sl77vCQniqZPBLY91spO3X+/IURdnSEHRmfeiiVsCOVwLOcdlBbzzTWz5Hy/OgJPB+tvt3Bbj2jK8mktD/0MI21c3hTY/Z2lrw8mRuZQRuEZEdt8exldq0q21Zbr8pHW9aSX08kyIKoGj2mnqe1N8loa20HPLbmxoCT54UIGQjQjvBW6raLL84zdHXIAgGlXLfgOjAGT9S66/KTcgiof3PgXbE7pykHCXVQHbIFyTjlNieCiXAk2ZvszS4Jrg+uTd6nvU/3VlIrN4RAAHpd4XAwmwPNsGT7TvC7IbXVYRtzOOz2KnFKFGx/AyjIucTlHGCMcJThDyABXRiM6KYL/C19KegJaTWkQ9GcID3NnM1k4mj/Paw1r7onWiUiR5rf/C8JqHiZukbP1peoMRQ/Oj9SgSweVwPsR5XzqCfRYSPRQ6ct6fGJ0lIulvQFQ383jub/zDAauGIULV+gXtroUduju2ZMv2nGE7fO2vSLB+bWLsa8+XDo1qB29rMrrr53au0v2cB/np73+VleR5NLtr6Wu2bSklWbp/Y/tPvGF666troya3ISsvtPrb97/tSdULlmYN4TPw/xlgCA4PTYB/JbZNNAEs4QV9Oc3EPH8h4qIm/SRAwRRyzSBlq5FqHgKcWngW5dP9ft6YstBvO5hcKi2Dphs2GH4X7h/uAzwguGl4RvG35jdEA54YAWh9VhAZGkAwgG3iEoBNrYOUde3yoUeI68NxypF9CGwxGH0+nSGzhDfcq8wSIIEALCh1d+06josD4VjoQNelaBJ0/rk+GHwnvDr4Z/EJYlw7vDRPgEmQJOIi5afqCHZb2oH9Iv01P6G1N0mNfz6GHVoYnFXKS58jhpO4qTuFeMw4xcuQjIZ8q00JP/w7IIGnXYHrZHomEq4iOwWjUmxsN6USWJK0IwmbhiaQ65YoK615NBoaCPehl+jx6MTfEenV17/5fbTi9Mhf+FL65RE89plq/2vRy75+Zrnsh05g4xcddVsmkBuTt70+gjtV/8tnfhvYmeXcTMoVAwqggEZm8ZfeXxhTO3DPYsPUSsbvZ1ePDMvktjHygpSc7vil1IsglnMpiM5f2FZB/T7+h3Dsb6mxYaF5jmm+fzixyLPIv9lcCi2KK4Ke6mNZ1zktIWHxPSMTGn8d3zTazNxbJ+bczh17qgH6ZTaofNEbTHHJSuibE7YnI5CPkFEy13KAJmBZGQo7ehkaVHxha7avyDs0MVaTGK5GiyTvtG2axN1JIfOxSLfNqVDuVdXkMVfkXkHOZFPttKB3+XN3h9LOQIuj52BKrQKNI+u06ri7kcjirx/hFG2n/wGsM0sYxOJy3dkWziksmmJiZh17EAOaH0UW1Ma2OrkBJ15mCANysVRDyRBLS9Cr8mMskETLxicxmGyuxslmC/RpwFWqCDtyIrpUVo05FD8BUXEMEQcjVHUyfgN+CR+nJd54dx8d+FyjAea0eWooS/KPpBDAVtfoO/JZ7HT+2QHA0u+xTYYX0W4k1WSbAlIFnj0frY3HiCuF6HEVfpVeUk3sRVDI2O0EZqJ5uAFjYlJCxcibTPFPkiJ4/8y2Iq3cEQfrUtP1nRDJ9SUc3tKiKs7utW5uDOlYI+IargOjrtTvRe+krblNGVLur+rKcZr/HSc9XoEJG8Myykc+Nnzl0Zr8AHEPpoi+/qi8vJRy9dW7fnbyF+h9dH04N/E01ZCoZlYXlE26TLaXPMC/CASilN01drkGVQufFWOvdqjIR0TszRqhkVXmODVnE04rJKZF+AilXL3yTSgCBXASVgyH1H1KpdoEp+4bBer0bCPsYSSiX6ZORBtWUaMnSSPkX/gaboE8S/ARUhHgZAj8c2kIvIAb1b/76e1L8BC8AIWsiZdSnGED/CtZ7ScpHoeBgvFTs8McaDacKOrfWF+sZFhAuqsxk/iso9zY1MvUd23cU/z/gzDG6Nfv7iMKW54/xHs8ObKCgLXfQ99HztrgD1s1sfhvMBOban1k15cX0j6AIzoR7PU/tI7FAXZ3BMsahpixD0oGoG4Z6dNz+neH82heRoNisMZrdZNsU3VRNtp6ewIUDKOum2cvtgO9He7kuTOOHhgduaJ6cVPvXUNjszZWgoZjJyJpNxetECryU+LFugVK0Q6myVYesrw4MijMwlQ0eypTKZG23el43JKJl19oZe2HsSloAbsLAkOkOtranQQ6FXQ2Rom/swk3AlCHcCxdKJTbM++l19mGx4GNcEsXitw/Eyr+EKLqLFTASbViAgy1seOd+YKDK+2hto7MdXF0E0P4Zsqc9c95bBUGNdMr7uQccXjizUyWIBD61hFsubFd6JVeCkhSdh46xOLEkBqtw73Vd//WbX1HinXsNYs29PWrDoNx//+cZZ1x5pNznWb1s+b+3Ze+d0ep9Le/MzitGIszg7X9u+dMrn9my9fvUjXeTy69qaFz29mFZ6OR2KbHh13BbYNHPryaHWofY1Ya89GJm8KhO6bea8Lyw3qjh3+jer00V74ePl8fylNYG5mUlrF7XnuwIGFI+Eav3kL6XavmY4TdxMi0wxboin/Zlp3ueNsoMF6Kbdqli6BTSTeVmGzqhS6mamEG7J9IIuskcm0qJqPrGGuBXeSjya2l14IVzVv5Z6Pf2h7v2CY6F+YbqSJRcx1+q26h7Svci+6JOzXp/e6/Pp9V6T19+kz/pYVZSmMRZcpDqq0bzFIpaZZxuzvVjW5+91KXxAHm7Cc2eNJrVGc05N0+fUKh2bD/tYljwJDwMGsEitNDq+7GKhi/0VMpxVMiCyBXp7AUbjFl+e5dm8yvc6fBJcUQZYiUmlZjHIXq4DxNMvpTnNZTwLArHYf1IJqG9Q2cZcvx26EmK4GxuTveqF9IqJxdfw8ljy8ZVGDfnxWftXrHRXyONKTfKXtZ855bTF06Me/YOqrRi333v9sv6+vnjb5n+9OlPuGGCC+/2Bzq6ZZtbi883+UoG8+5J2jS3udHE2OTKCgXlr4DdP9+TzvbfdCW0/y1p7Z27ze9pe+fFtOYfJPRUuuXZKd31sLTM2TBHS+JevMWb2TXTDJKoI6ANcbwjtJsa+kD2Fj1Bash3xYxLED0Gk4d2vAfg2g9eUhqajxI9JC4qVtx7643hQgzxQcgTHeR7oI2iYq726ENHDL0u2ubZj7JvE96VYqXyYJIgqhKKmXusACTwifALmAUmsPUz8J3wDTgIUMZsoStZxVAqWkiXZjiuCJeL7l9rvIU+hYKki+4r0+Q8jm9aG3nU2zIupThUkB33qoqXY1ANnw9ncgpTSLPD8DLWcVDGqXDMiuqnuUmfImfAn8XwNUjxKloqdnSeJLJgB0giZ1hTGpMHEGQymGTwfS6aQR0+pyrjggoiJWkZdfr5/chHMBgpTGhs/W2bmjBkZudsDPc/HJtuYpGFO2GRIJVlyv+Ek/AFIAjMUXuNTh5POov8kKaILM6BwmF+VrJJBkZ5j4JO8ITnninlZUg3P6HBjbir7qWKe0eHK+ARVPEW1Xtc9vrSEtMpLfY0JdliapDoiFfM05u7w2cYEAFzJKts6XnlF/oNJIEbPZ2axMnCiekeaxDqxGvFn5vnj2T2eTIGK4rSswdBU9ixe1DFY7rXivOzcx39816IZk3KJrFFF0dpoxtXxw12u2T2B1St3Hr994+RUk8hqGNZdirVHbFkGwp3LyL2jjz9l0hqY4P+p7T3g27ju/MF5MxiUQe910AbAoJdBBwFi2Emxk2IVKVG9S1aNbNmSi2y6xk7c7V23JHaqs5G9rud1sqvE3sS04xIn8drOxslunLvVbvrdxSJ07w3AIrns/z63J4qU8DAkZ371+/u93+/3Nurv46Pt2fAkHq+11b5d+/cH+VionGCcJhVJiAcSvydCR/FIz0L3xskK11bw2t0muUqpcEUG089lHcLewG1QVp6EslLBhkA3vwuCj3u77u3G76s+2PVAN2GrlrCStRQvVnuwLnNPdco4G5tMbuD2d+7vOtlxsvNkl9bYXK0akEANxRJhH8sGPRGxfEWyqjpalyMwGGZjQ2Zzri46S5KjU9dFpLIX621DM77r4mNu5sRqeaQJCg4xHMQIKDhde9v2Vp/BE0/ooMSgtuaGqJ5eligoqKeTp83IGmqwBBQjxTABxYhIDFP/saoOLHIWoD6Axb8gMdD86U+/viAaQWksNKYaytjsqrnAghA1SmvTqzpGhGKgRqvz0vynA0Kn6/9r+YEBiZDYNBN1d7oiPmogelJIXapMXM4/Pd08xPfaUdZy/M63rpkZ4tPJtEFOypShtLfy41tca7v9a/ZcdlOfv8f/eK+OFGsUGq1rkB/LKcndH/3zfXqFQR+eMtxbjXUkQnNQbpqh3Pzb/S3RYCXu9JjVJEH2Z/93InI43H3LiW5GoaglaypK7TA6DCooOh3T/54T9r9j53+Nq4T5A1+DKIYCIrlB7pMXsIy8yViwoRbCk86n9XK5hFBS8jdRAxcuVGWZCOubtsMGVPNn0BgMBk3jLSgNWqXc9qb9hMOBSTR00KBBrezP81oD8ZjhK5rnaBl0YTTFjK7MBoKAf3HZb6HmTKHMstG3gdi7PFXm42r9sbZXXPUp7a5Q3T61yRWAm0QB/DTZj8mxEC8T/xkGKWazDfqHI6dlVgVyCVwjRbmUoDx7wY5oDncJrbQT42T/eDP6b/N4vQ661glexsqYGXPzkO5iM6bnxWalgjqphp6F4xIgcfb9Bc2rXCrpF69yo+aGk0WJo5fHBkdNJKc3cRnFjbuGg+bW618t+wdG+rSanE7CWE8mHcGewS93CvUMkJ83QTvgx/7It7CggBXotK8H61X1qrutPTTPzKpm1dO+HYxKrSJ9VfqaIBPztfsBidlxEYnZCIeFtuNWC20jkEvD334Cs9tszxBPPmUh8P04mhCf4KMkXDtmUav0GEnmLLTBYqGZN30n/H5Mo3qM6tDLLYEgbdH4wsw9mNDBAFp5JfmYJSCzmC0Bassy898GEL3+ZVV7bnX1UH4hPBDa/NL1As40Jpj+dP2rGv7R/Pls5Bz4Mwz9hCiPyKs/2ehLqkC/3P1301duoK+/kYZWXB1pCaybbelsHTBvvJe+7zaTwVGSo5bLxbcnN0zV/FutCp3Ct8V4Z2u8iwv3gb6NG+fAf/ZZzcI0G2h3v4cdAVliECI3DxbgjWFXyYVnzcBnBlLehvEancIhwhIL7y4gPkOZQTms5VnteSFHxWbq3mW5uCUHsruPfOuS5uKpPbcfbGn+Wotb57GoW5nWDr+8LYAPnL7lvoHuQ/9056XdHcpela3g+88T+Z719v+ah5jhd9gpQBFrobx184zZZNJKZTIoFf+oVRu0WrVWTqnVciClzAatCaEeCku8O/sexy1o3uPOcCDxCre0z8rViwDqVThIKF2gMYayUXvDAuollVUW8clrY/Ihs8Ny2JnSZaTE2sXvhBUOqQjHXS5cpe0C01OaCOmC9/YWvLcEvDc7luNNIkyhMBm1chlFYbzWZNSftygp0bNQYuVQMRYW3j37Cryfs1xiIa15f4FLCOEMyrELJEpLPFlfvnEjAhVB4r7kC9e0WN10ZkutFSSHgrv7moI9pwcrnfiTO2+O3kKpUj+y//FgsWXrsOY0G4f38wvIOze8nxC2js+KMNrlSDiqDsLhUKl8jEvKWywY7/IxjIe2ikKioogQ8Y4hxxy6wuA5HzBoFJCz8Ea1MPhKzwp7d/CO0xCZoBvm4OLyTS+P6BdKaxpjtdkAm/etfgR3MLe+2ew7vvva2wfcfIx22phqaKMcEGPFpvCmkx05Hl/Is1k17Uw0nRxo7y4H7J5Y6zTnlnlcJ/o7dVe6Awg3vg2fiyE6MRrLo+S9g1YqHagVRsKbHc9DAhPw/4UnaL1aLtz/4vtnBUKnoRVKoK1IeM8Sj4T7pFtGHQp6wERrv6E3D40e2nXtrf2BZpcz5bR15pN9Xyc6r820dW28amq0rxIzJ0KZ8h6jDgeJeg3Nl+B9bSbGMB3mxDK8xUwCNW/Vw5uR8XqzkZRIgB3iZ0jUd4UqJ7Qx2rix98/WZ5hLGkPqV8AZkalPLEe3BzZTd63byee6vvL6jVtP/Ndr7WVjIMvl/U5izGsp8Je7br7+hV3r/3z/dbXJQe1Nc6M7Ruo4/v/ArgQmeF8yLMjLpWKJhMAhgseg9S88IZHiAEuk3104WwSJ9+BdoYoZBNhZVNvL5D3AVGNawYm/uzIWOwyeJvKLPR48Wvk+2qv+AD6vkxiF8u7D4lAffTrW4GdEHinv9zs0fChk4D0Y7xAxlogixAIdq3BahKfXFouzQumWYDSgQGnR5/Ikd8PFZz7kl22JJCOkxs2QLuwSVZzZVEtB4Rob3LOupe+fu7tbNow0dd6fcDF8amZquCXptONPVZNROa9LpHe2loPJ8VOj1emZbMIXyUxW4+1tgdrbfWOtt2xIhi/kox5zYUneJHMaRCSpRObO4HTI5HLSpCXrRm+Zie8jNi7fPSnYEUG0BKwtuYCJ//VarbbEyF3bISdfRTxEvMRvgczDl3g5N7vLBXnYCXlZP2eh6/yviW8Qf4K2L43t5lPbI6AUAcUw6AqBDA2yDpCzA7kJOIxRIy41AKPML8NFMuCXArHUJMVJdOBOIpH1PA/2YFosALjTCqXlOcBBXr5RP0wHHaGQqFvxVX8aVSaNLHWzyOxVoYNi8DTXLM5m4jh+rPfQAJsY3nv5dS0Dh/sCvrZNV9w16Czl01GfTUWqbUZ3pcBFvGYlqbYSf6puu6p103fuuXQ8Xt12TXvX/XfPb69MZqcOX3n14fUORYCx5dcdu+bUoXUWld9jQhjjh/AGjcS7mBub4JVul8sKVUqt0YgkkmcAz+tMVoPJZLWadFqtyeoSgY/czxCvPyVRm3QfQQtWXYSGX/gCUOHYhXU2yy6gnhZF6R8n3oQcAdrBF0rfAxGQJ4wyd2VY/yJOWti4OSFbvF+mTBfTyn8iRG3Jsox418eXFy+V2rROv1Hq9YqMiQh+i8yp5eJeYc8K3n8E8i0O7XDwRzHwYOzbsRdjxIPxb8dfjBOxuCwoIcXi4Dt6vSxJO50yp9PyDvMM8cYTMbEYYsv9p2US+BxpKGJc9SxCVFBHUUZMcB5IZyCPILxCt4xyi81EHvUrxnGhFIhBcL1eJSQxgp9ShTVr/ex1i+PePZefzLkrSdqa6klqgpGwJqQIrjk00X7JUDR7xY/v/6HIlIzWvhuxDW/YydHNbV2spy3nFWvsJnt/dzrUtbFQOHTNncLM7r+r7SRs8PnWYKN8EFuj03vX+N9po9+h1ujbKKpNv0bUl9Lr1mBeaBl1mDrTHFWrLc8gmVuoLtQrOLVpaA+gd6mXgSZQVhAGvpA7qaR+1fOgc2FWHkfYHmtIZQ6tmp0EKsKA14rYqzxdvX1smLNJzcG8OzQdcjo7R9YXEhv6ErGBXZX1E5bs2qP3bfKPdsSakpTFHXZYWdooi7RGTQon17uzA1xLyPQeh5Mvp7W+StQSaTal1zZ56PK6Cr9tqMmYfXxv+tChXcNJOZ0MxIqE2u2w0WoiN74nx46v7W3yEYj3H0LanICym8DGeGVTCISCIC8HUIClUBt5bSCgS+FEDzFF4EQiHtfFXwD7Bf+1H8aGrz/hMSvVkEoLVcGHpRMch8ph6qxP18EWOt2FWF0DdgEhAmycYAFxorUWTm//0oGmDQ++ut/S3hyVGhmbRGf32zxcwKGI9uac02NMS6VgBVLi3V8c0fUeeXDrjT+/e1DmSIc1DK3HKbPRalcSyfGjHQefLVocahLH7dAmDZz/tShGrsECWBW7nM8GM6CJAVYGSBlQ8oKsBeTMIMMClgUZCphg/EUBOcUS0QAEZ4GA8Z1CoSWKKEG52Aoll2s0KQwdGBYgYYTNfcemrJ/0UUSKKhjaxrPPoh2hWUHul4yUikBNnuYV+WgQhPDl4XsNeyVqyBH0SYW2YW7Nnj5OQzjyMRfJH1ib6jv1xPaR+blscf9j7wLdI4uXu7OsUe7MBBMD1YRLI3XzxXCa9IkUtqgvu3/bhFOk1kpBavqqoY0v3DXTvO+edXve//Ezt66TL9498MgXL2PNhaSnsvHSz+1wq1va01oUv2yC8vAelAcFluZVIgIAlQI+Nk7I5aL6WVUK4vXTBI6qXwWNB6hQCtU41QFi/dQWpNZ64r1z7/Thf1u7qWtDxUMxXyXe9f/1dEi01+YPqcFaVDFTgv7iZ5A3LNaEDWNrn8WUkNC6WKw/aMhb38HKRH//aP4dok2gP8MQZcwQFHHdiP5OJTq+5TtScvmklQTCfYj80N4IvjqNHIVw4kpd5pAuXiSK/hU7hOgvUZENNiAVxcGdua7ouhtn154Yi9DJSmuLPd4SNuT2PLJ3eH5znpu5ErTScZcWWVMP59WafLHnImXWSOFie4HLDGZs9ngVP935N+P8yc3N6eGtXHKwJc06qNK64cF4z13HBxJrD7Z3HNs6Mq+sTuwqasuliKe4JpwZ66582zK0fuNIQawuFcOpgblEemJ4sO5jCcifL0JbFsRaoMZqwySQkVYSV1AgRMkJzINoZRuMg3hc34ZhpXf0oSrkn0qVxoLq9EcwkHwdUWxhlcSmE/XdCySxSFrr9izPLpeQiSD1RJBshEgClgkmqlMqR9C5UgvbNNUa14p0banc1r64JbVm29VD1S39OUYTW//FH9U+egQPQ1/jIY0Rf7SrELIppXQxKQrVbpOobUFPat+eTQERZYuPXdaXvfzyQ1M5X/PozMb4urfe/tGX9ijwk6Gr7/3yGmUmE+g9fNPJTVp1NsuKUO65cT6gToyJhZ6Kl6BQBcgdGjEmuRu9/o1wVgt6Lf0Fev0RvP7LwmvZB+j74+d/RXxI9sHX1L+i141zouDPkwu57Wfg66zwvuIl9Lpx1hB8Xym83zgzB75WCa8bs8/ga/qC/PEB7B/48V3rt20jDrSUOW5odHg4hx0wYPCNAwfch3wppoXBNYybwRnGi4P+vl6ilyBybq/B7faGvF63VWl0H9g7pdNtnnI7CKl0dEqdz/e3e1HWfAdP9Q8P9/r6xe0xDHmsM6hycbFe3XtheePFxegrJbsr9ehL6AMuLZX4ouz7f1NyWK8oFBK3/03BLzSB4gt+zMoIL0L12fW1N7mixaBbv33r9c9Wp4ufVrervHk99xNHU9dEYcPWcHMIFRva6uO/UGcK/B2fVSp7RGqJ+Re6N35W9e25szu+emrOmdE5WaORpXURp9OhJIWRYatqxG2QNUn+9vxTIOcDetW9srvuEj9diGYyVWhHnnm67em2tkbvgVQMxJs2zU31j41tnfu7bzz8sNPjcuX4qoHnq3zVVR2s4nPVueq1z92Quh5cf/38ls2Ybatt69bctfOGa6+d//z8/LXH9x299om/+ZvbH330XqEi9nbs2hNbd+6cm+k+dCiVGumuNnlYtq1bPb+5hd+EREb2tP0GzOWq18RC2TjTqAhfJS+rKsdXVcUufHpDw8crxVfJEPqO2QvFTqiCXahLXb0W9lOLYcn/TnT+f6iJ/TRJ/rTaWJz8b0Tvw9q/HfqfrR4/8rHy9eJIS8b+yYWyWz5LcIl9/7MV5J+gP9ymL85h+PlnoU1+nPg9jJUY7J/4FrPaBEwmJ1RgjxNgXg/+NQ8gPcDj9ODOiEZl0MBPoxF+FW+UHJDgIxLQIgGYBEgkHlyu9Chx1OzslSsNckhllUwqhb4OczNer0pjkMtwsdNMS4yUUiWg+TPVMyjOQh9Q6M68dwZYEyjMakRdQhF3I/RCiE2IvQSLKL1C8xaYrbfnzK+ymUJkhoKyxkgWkNZDYFuPzrJlkABykAaGfrV+t7z2pDyxv4SHLPtJlcljoWpmmS3uNeDqwEu/BsZ9ZladwX0+ycwwYT33XCDjVvogjDPpxGr5vWBL7Veo9l6I0z4ifgrjlBhWwa7ne8mSGyL2kFxV4ougWLRW4xUmloglEhGrw2C1Orwej+N6B+h0jDvwvAMEHMDsgOG3wSqnmEollshYjbSeijk8NFYHBtwC+uSgvi+g5McrXFrArtp04uMF7LNni2n4ZaXJQ2IUAh6cWR2dMnnQQPoRQDTKFxov8ZfaDozEw/17Wucu6Tnx9Y2L52XWiM+heJ4UZ4oyoPHlx0qufDXyBknSrshwNTA64CB+as/0c4WxalhBaA+OdV3SH/TBGCCE3wSD/oCZqfWGWsdjxY5FWmOT28xM++Zq6xoB10JffjVxFstgk3w0nclgFqsVXIKBFgy4sSQEVlhOVUoyQM24oBtGZ97qxZFMJhmBknNa75Qjzyq0BAjhIIACgrAmpM0CCnbhJ6pFjhMNZ7cEI/Pplbr9OvBHFXNpUTCAO3JDme6rdw0YZRJPZTxTnhvp8UWyB4+dbN3+0L6SVGq+9JtvHWybKIeM9pAmgF9b3dUfaT365U3hNe6WjS1uR7Yvte7SHie//+4JVwuz78mrOnVmndWFanyfxzDRASgnDhjV7ed5yg98VmCwAL8Z6Et86JIQHgqlMIco4XRGRBKDSCRRKhSSTsk4NG4SEIDaJXIyIoy2UxIFnVAJorFwlhNEA+LsCwQCWDSvcAJ+rEc67GrWewTJEMO4h/H4l2pXhFKWOB6BgViGpSG3ZdmKDPz7zkcPwQDLduSrbx9f/A14Vix1MfOvlVQqumm6Qjd4bPSq3C4mt/Xzk0x/cOuXj/DfMrkUZs2ZN5PrgqW5dn/9fC6RCD57BnuDPyYRi0UvkuAB8nESr5KD5AbyVlJEkpl4NBbL0iBAAwMNaPv7DvCi4zUH7nDkIuFwQK3CMpofZEBGo4kwAQMTyAe6AhMBIuByohl9ONNCgiQJPCTASA2Jx8gYmcFUDrHYAcO4TCBMR1F+h3HRGiNNQcpxddJphdRBXX6EgDAxi/Rr/hNb/6BYIQsE3a92WcqghAnSQzCNvE9dn5pAI7FS17pcnfIEI9AYvO8ZuCzsv9JPgLZKbFgs8Ybo8qFdMz5m97l7qEjBb5K9IMu1UURLr8denGjahTt3TdWaVbSio1L7pckrt+mjnWOh2ks+nTfhxG/3GANupvab+EDRVa+PQ/RWQXonsAf5YTaYhPZIAs2wuNow06mA3+82mc06rQZL6HTQNLlpCGvpvLvLPeEm3FYLTw/Rt9EP0SJaKjVpMEkQw4ISwppw+2kWEVJnoq20mWokypYJKWSol2h4ERYRLHeDjIkFzfuzQk69rpAr1Fs+4mm1xC7R7WdsZE2V0/mv8xPk2h7bkKKlW7b4E4rNB2yyF0QkIlnvGq+9MFk5iMucud5oLaLzajqLtV+xlpDV59O4U278C1qHHNHrt7H+grs+LwbZofug/ytjd/KDVNKWxGUJawIPxoELgv2mchlgmNfni5gsBpPJ4qRpleWoBVhMpmZVyR0FUZ+XdZssetpNY+i46YSTcDr14qZ0uVxIo5ScvomVowgP2SphY+TVxTONzDUQTtJM1HtKV20zNSxYI19zsRHLVcESbSSoN+iCsLBhzioM6cgOF1su37fOpdWYY61hN29rFpEFXgH+qigVVa3jL+8+/NjudG7Dqfu/NcWPlcNGk1fnw28o7RxM8Me+uadpfSw33uxRKH6mtUrcDkiA5F8CkfLOW4Y2fP0Lh4ejOpPO5m7kKskNUN6asXf5Swr9eZDPS8tsIGDxBEOhbC4XSyYjZY+h0uxye8oTEEmUyyreZDRqzRaLQyKVAsxJQ03H8YhKa1BpO7XjWtysZbV5LaGlZKpyIZlVURKnqxnDAujgtDwVCzksWqMnQLNmwRKeqTUwRPXMfyJPCXGEpr7QcJjzq1HuanGsY93ZK5beIy0XZHrRm0IoLuz51c2l5EKtliDOEB79CkfQ6wsvBS+Pi6WZHFVTy+io1yZ/XsU1y3C1LFrwmWSD4PCARJLMy3GlPF70m6nnJGQ6RS0uUuEsY5JPgJ/Ufgw9KWP2+RTOVAC/KWHzWhlG60l5av8JdBZGhV4qXWn/4hF4nd9Yvw4kEW8gtsN/CXnjxjbyMb3BABlmsdsjEsogkVA6rZbqpMYp3EyxVJ4iKBy4oIGgtBYDrUN6bndLcBqjLkiIC9q92ts0aJWCdiafXlbcOH4RLcDLi7+Xy70pnw2hCaUtZJfhWlkgx0J0IZamKj7KwSHM4FYZrUoRw0jt2ajwQF4L1FERjPN/AZ8jio3yISwa9QMcF8tkEcZvYBj/UT/Y7gd+htZYGMZthAGXPyrGGwhKuPf0K8ux9vJIhVXbuct3enE4UnePS08EnsUDVCTrNckfjPzg/jVbylZbKGOP5qwuK2NL9ZtPk2Itw3mInzIKZ5pd/MkdtwTLXU624Nelw86w26YymwZG8O0aj9LsUIsQf16CtvoP8LnKwM5roa6UMum0MeqP4tF4WB1HSPqyktJQKinjJTFJUt8pg9vKD5XxByhQLikpBRUBZQMAZUW5qaQslQAhEj2rAIoXAXgcgH4A/6ibfQzj9AcCYQjaVcpoJKwOq9URu9Ngd847waQTdDqB2ck689BsmU32Uk5pCAecTJrO+CH5eIXdTIkBgQ6yI6kLNK2G/tEWl3VsRcugKn2ClsELirP110jdzoggbrdoIvPSK84AAb8I18+LBGx/Bptd/gGppN8J0gKcRwNs1OBC5bpQ8eqWUTg1EF5JPGLnE9Tin2VcSncq1yGVshxVM1HOpB9hWlmqKsNVVDDvN0s3ggNsIR6Sg4dkvrU7rug/eXUh4PMBvcMUhqHPH6wBDQ0Vi6K5IMQ8HjWMjhitK+qoPQFczrzNbCcZhvRUJps21X3wGRgX3AH56sMu4/OMH8tiuAGKsc8nDmi0WovRGJGJDTKZWK1Sya6XgSkZ6JQBVpaX4TIciGUqo5ZWC+R3+4DPZ6HFdT1EcI9LzDZUsUH2i3SxbtFmFwSFbCYuJtAFAMVx7qsyNsOYqedFZL5E4UEqVI44FS8SBBPQdnxu5/oo4wNqd5LBb9A6FWEXw1B0JrS4S6mVWnWx/m3FBt4gP4DPyqETEyUWswVnOKhcVoI2YGazCWqq0qkCKhXSV4PJYDCYSiYgNVlMuMmgqUB2qp1qXK02GNhMMpEIe9MM0DEAMIBhNqfA2hRoSYFkCnhSIGWz0Xa7MEwrzBrCYXZrGHSGx8O4JMyG82Ei7PexNrs9nKBTZpMJ0SyFiKi3Wi0WNeunvQaNTEmrGUYNaYlSctxb8ANKMYoqq2+d5eD/NMLXJeKuTF8Roi5OCENXHIeQo1uxKEIAKuwQoi0XtN2wYlsugDbw2QhmlZPIrXBJLyqCr8nYrM9CvaBMZZHwRgt+s+KHosWnPHPi50mipULVHqFaB41PEWRzXg4ebYUGh7IlfIs74nZmSUrPnLubKC1+TmOlkmGfr7sbv1zuVER8zOLfC/J5/l9FfxXk81leKaOokBpAIKFWoMaWTbwLSSuGSyUSHEZhjgAM3p3QWYc0MLQAGp0OXcM5nAaHM+MDfh8wQSF1bnMCp83q0JkdNtqCqSUqlVptoZwaL+2T4hIFRUuXzbEGkbqKiA6pqFkR5vrAmzr6nl22HzphV29FxgU2IKu9SrLRqOlVDhqlj1h0QqiHuOoKksg0U2CGahk3/I6tJb9CkuUuWe1+WXGt4btGRwtNgUvB58B31HZ5MMEw7d3nniFci09qXcogJBze0o3f4404YQCKcv0zECu+CLGiGYtgE3wmrAFWDaDQcbBApraqcZ8IkCKjCA8QwEgAMQ6wEu8acs25CJcrFiopvE16BAktTRL5qu3z2Qv2z8GqfXME6ICwBxWoZ/hNohe56ZP3fHv91kcuKefmrrn/m5Mb/vZA8+JsZc9kZ9I61d26f6YzYR3DZyYfufnQSKy0847pTV///L6+YHHXXYsHOg984c6bs4cPtO+/5Y7PF3adRLHp96EPsgg5jCR2mM/bSxgEtVElZzQYNGKJBPMySZAEIKLUGJSanKZTM64hzBpWg2tkUiUUDXFSY6BNCC8AsVJGS1bHBUWUnlwFwS7EX41Hr8eh5ouA1VKgCiINXNEIEsBBkiy1U4u/hWacpeUvStIlGVjsPT6RJEj6j28eMHHhwZaEgiRGJnSPaWhFgIEWVE6ng/hdtNnvZJxNk0UNoz9+ZY8t25/WudUt3fV9nJnavMBbDuvE7uB5ayQUwaGDpcLhMG4NAbHIJAqICBi2iQkTgcukHq9E0l6CbhXyuDRUmisRpVJ3e4l1ezxspQk67zd4k8fttkA6SmUyhUJroWlLusmLWJ8+m0CZC8FWNEoKqsJ2bVpTF4gl9CkUiKwSDDUw1xOhyyM6GpvcQJgX8IkCk5y47M6vr/uGyJ7wpLdsXB9r2865xz+4onp039aYv9VgAJNj181ynylM4w/eeGg0SdyKS0UqrSrMGQ9cZbQYFUonsFGt228Y/kwRa8hYGspYEEtj/8BvspcSfh/pBlQAuANsIOJ1G7xet40Nszh7a+LBBP5tL3jAC271Ao0XJLwJL8guSWMwlAbpJWmc0Mxr8E4NyEOzBIUxxLqDQXG6IY485fUJEhlAItnIMzakMn1mYdnEf6JgNjICELJAszMvQBTLq5zms6UV2nl07qkEhqz55ZwaOCiWVqryxd9R3rTPRr0oyfMULl53/VQ0PrynepWxBcYF9z7UY4r07unwjM55HoMQOGDCfT6VK8Xg99FGBmKN6liqPNUS09SeyTQBH/hmT7J/faKtD2vUtxILUG47sc/zQy6bT6lSadRqX6mVrwxVLqk8VBFVKlg3mvvEcbYShnEazs0RHNdaaGoFrSGjWu1SJ9QE/MeYcQEXWQilUhAJGUmViiKFLK2QZVvKtQmx6qxW1/iPsF250CgvmS0KBSbCi1RS39jmbaRI6lEsCmHNK3u+qGJMn14uwsDZOPFiZdcXRkvjfMJgD0r9k36C5SdzbCvncGc6fKGRllDzwYc2FaY60rp4wDsJJYif41E070y3MsHBZhZ/cvDoUNBgNQTsta8VtvbF9GyR9eSSUZMt2z5WHD4+EtYYNBlwWefB4agx1Bzy5uF71lzbaD0fMANlNS/ETJv46BYbGLMBF+10mt1AjblQWhJ6NqBWSykqYjQbjGazVmN0YmapUENECdBtyQS+d+bdM/UK0tX4YFbYnF8QonvA1DNvF+GD+n69h/hVwJLsShh+rMi3UIu/oAKFIC1/Q5dYt7bLGhgjDuKPG8JrCu7FAOsKen0+jTcbwN8LNA9HQKj+LPPQX/0FYTPsOl5ZCIAUjMU5qJAkiXx4LBgxBCMRTdAdxINBTQZiJ9rtjmj0Bo1GDzGTXq+h7XoLjkWSdAptVD8VdPs0pAwZsDREoivhAEisdtGcZSlsnr8o0poFQtHUyuSUC1z48myV5WXRf3Sj+fMjB+/aMDY/m5JQNxFktkjBULmjz3Crcm59Za43bzgslpZaZWAf8WTf2tr4ltvnEt72zS22jBP8Rm6TI/1pbq+pU8H+gcCaPV3gdnNIG80wiD7fO/+BeB7SJ449wgchk/2eiMVht1ueEb0swr8mAiJynrybxI+SgDSLLbFolI1jBCJdlLXAD1kSghyTLqJUSLZJj0rxLumEFJfKTH6xWSSN2tUKzEnHVA5IudOkVC5sd9Sn3ZzRCfUREMq8yqGS94bJ0Sy+ytVjprQQZNfBvUa4AgIe4SB0Av4VoI2k3vFvB6j7v/7SAcz65QhIfILdnFp805+srQ9sIiMBCvyzrBLG8egHCpLNysG/UK1JHO2EmiIZCvQRT4r7e879EN+7eDuxL5HGGSaSlNs1tS7Qej3PM0woI7Wpa6PgfnPaaPMRjCBft0Bd+QqkXwR7mmd8fn8oEok43QZnBDjdjLfVDdxup1SmlIjF3TAYjUQQ6TJqpUGtjKhlSqsypCSUSqPJpNZqIwKghAFpCAJJi9kR8ru9aqdFKUOHdPuQ8GmNDgttWtItQfYg1S5O8zQSErPLA4CAgBc1AmVnX+XmpZp611QDRa4KGCWrTrRuxquAqBNW2E7SE4f0lhgnB+tkOq7cztT+MKpoapctviZPVEIWWc8+TTxKgR9SuYR8LeEzxQwWFyQhbotXA7XXav8SsoVpiEP0TMazCO4sNDEM4XCrmdpb9XjxNUjHuyAd9dgBvvwIdhrDv4CBdgy8IAdfl4MH5GCNHGBySh7RYwY9ptPrpWI3yuVSRm0AGiMe+j8NpZdrtJBOT1KYRIqy3GifWNgegBanXksALQ/S0oZDa1RD+dNLZYBLLcYS0PalyXtObvWz154bICrHT73T4jtATFA9yaGdpdodfmLnsaMgz6yKc6PYy3wwksEAKtKKRsVxvU6ndFrdtMxudVMOuVJMOaRKMS2jKQeFhCAro2H8i2ZpWCGCctmsbrfVGlGKDUqJQineqgTjStClBEoKxcMOh0ypQxtjyKurUM416vZjMvFScupVzUpYjI6rhdLwquDbhUQDyjI0EhPLHh6lGSARULuE9pOi5ipA3RGrI2c1QH0Unxw9J79l/PbhCyJo/k+WP2/7WBT94LapLeB2Da1aiqTf+cL0bbW/XRVNo5oVIcYgn9EFKF29fxNksX7MBFEDFo/r9TwOEs8Sb9b7N7Pnz59/ttaJ9m/h9aLGzNUbG7NUoUfQrMxSfb7WifZh4HXSxnVokKMKnfT+syezWZrmGz8P5QzJ++B1ivoc1J8Kvx1gYZ9OzwPArvx24X4F/CHcr6k+b/VE4/qeHpKE16+58Pq6rAs/nxbu40Psd1jjO2izVge/w7b6+bCv48cJJzmmkcheAb/Fhboi7Of4jfgfyWm4trC8didc+52w9ir4XmPtIfw4fBa09try2ovw5ynIPrj2+vL3PgnXDpPr4NobuLa+BqO364iUsPYmbm9c9yN4nYScgmtvLX/vNFyzCdf9BDxdXzv/l/N/wHfhrwj3nD1/hXCdHwN4FX9duOfG2vlfwrWysPYqUDbW/gN+b0xYe21pDZPDtUn8n4R7Xvp5GFz7Lv4Gumcw21ibOb+Izwtrb4IDjTUzvG4U/7Fwz0u/91G4tk247ieAQGsQoz93/gopSb6ErYUI6AyfK06BpknQVQW5ZjA2MzCAK5RKcp3RoJ/RG2b0EEG49DMGvX6mfWZGHwzmr+PBER7wSLeT03l3yARM03q1SqUfm5npjfk5rty7DjNqjLjRqMaxoV7CXi4rSYVeTSuldYuOMBEyWGiLRECTaAIuSsUgF/guN/vuguYsdIjFxEqtC9r21syLUO5+eZcJFQBjEFjNNrCGsGkiVANArfYsQY/lFG8dhNZxaT3MJJZqTtBbqEbUo5fc4kqSHC6ibBE3tfhDebTs1xPq2s0zDz++ML/+S5d2pudumpzcoPdErXQ8FLaZS5y3suOGviOv/MMzG/tuvmyL31MqNfs71kSUKqW+diU7vn5LFnRz5Mm1k+fmg0N0uCmgx/1+YIh25f59/uf3jpYOPrpn5N4jnYNla9iltXscxuxEa+eeNezahz+848jP/n6eccUcSq87DcOx2oe5+XseHcMH6pgP4jtymuzD2rE9fDlYBuMMMHtAlxv4S8mkEQMAYhZSKnUZLQajJWjptuAWiGBj2WAQRqgkoNtxqQBipStxPOLJe42Iaf6iWvh3F+oBKhAcaMNACuRegnFLe1cCtltFdsQFRGtymsp0Jt3K2l+l8o4BvWLxOBVpjnlU/ycljhcGbr9qTzCXC7AWvy/ijOesifYIN9nO9lz/j5f6ZzZv58g+H2GOtCbP7bDFdJGUzycyhlo4YsSTUNM+a4xnc5e3pHm7y94UdqRZs69zW9u2x05O26QKCVGnV60iXYT0Oor9ldcGZ4C5DdiN8iOHD+8X79+7Hw16OSYSG0Qi8Z79wL4f7E+JASMGQKwV4+Kw6CiG7RSBQQgVRf5+ufzYzr0guBdge8HejumhocLWbdt2pTguFNyze1d4VzjsKjQZCk3BJtCUSRf2BPfuTYmww7u20Vv6x7q7M038kS14OFXI0JzUonGjQu5XGminwQOULUNOThgRusyOT9raenchUU8OnxXSlIKLQ8lLCJPqzq+uMZr3Bf4hOQcmG5oWTjSyLas4xQZwOWhsP17M2k/nqwCpiPQKwnqU7Rudzdfuj+y76rZ+Z0tHl8/KWNQkGQ8544GRK6d7b7z6eGX/69svV8jU3lKYWvycLNme8qr/TIlDpZt/9eD4p0sBuIOKVhOM+jIR+Eq0lA7LwJ9JljBHO1K1fzxa+0vtr3/Y4G/laIWTY4OpWIAd7Yi5u/YNfB48AEy1kXBab2SsKqiA+nAHRwx6Mgra137w7tGLBefRK6HgyKWEH+giHRmIhq9gBz3+AInqHJ47fzV1DsrRJdjrvKywF+Q7AA4Akp85u81gB6hr1EqIRBqtViqXu8xWg9lstZohUkKdaC4HbXDQwOGwm830wdZQOj2xe+Ogk64U4vH1U9u2jfi6urQOu1auMetprdRJ0yOYzWqVimgcxqRLyWsoJWkoMN/nNG+dQfYUVfqheBzqbvq9999dQGIhzC8uLsPjJcN5cZPLEk6uz53SA8+yfi+rt5DGllBLw6iWi7ovNqpAl18lLh+XFuBLi/Pb8OvAz2WFvqxfUzsvk94mli/OUMWBYlB3TryIh4+Ric4nfln7/cOzjxzrSG+4fjzMh01GT9joiAXDVkc+aufmbll32dm3n2pXqbuLl/1vJ1t6rX4/FJa8NQmFZaqNHf4aEJ0m+87NEF/24ebUQPHc1e6odsLvw/XxwQqx6aNviPZ/6zxW21P78I7ivod3jNy+v8XkT1rtEYcaioEtv7bUvK0nePS/wM4/pnpsjDs6uJffDt8phel0wOzv2FIdv/tAC1aXBdmjUBZ2YN/i7bltYHzbD7bhhQGQDwD4KrgNbFu/YcPWzZuRdLSPjRrGxkZnZ2bGxrKjYHR0+y6GMhgKfa1J90hyBNeOAHwEjGx3WtXqaqmrK00Gg9u2SsdmNm+gZ3ds354emcVHsUT1LcR8Td1aXMR6qPeruT+bvnj/ttEVcQD8jzDT0zgCBF8Kq6CgkNj/CPtAGXz1RbHM6E+75OBxebIzG9DU/j6w+KGI+K7Aut/e/v+BdeeO4bcZ0y57wK4ifD7Clu7Pf/S3okP1/DD0q+IfQJ52YdPYDfwacwhkZSAA/0pzUpzsHxmhZ2KthQJtMpu71Rrt9LRW66LdBtodhGGw1UKrFd29vabpia5sJZm0uv1duFaoo1nys0sWXvhXaAS4yL4vWfc6Ext7BiuddgFWiF4v6kX7LO8LWVU/q26px0VCag9/ZRdnL04df2BTeqv7qK6n2yRf3C8vdMVo1R/l0kRp4I6r936SPz78r6Dj9Vlz2lTd0BG1U450V1huo8i+5PjRzsjGDROtrExS29PsToT8fn2knSO6AhnNpznoa354Y9fiJSJRtHNifMCaWpNE4/sEHtQqsp2QB3ux49g/8LvMHaCbBUUvyIlAFgcBEphJQLpYNtLkAzIf8PVTNgNFYf1HjhSv6Fm/dm2RS6cj+0LhyPHI8eOuctFQLhchRCpnM8V9l4RIluWOH9sxPNXXly237MAjXDFLp6VmtWuVJ76QTSt8WlVJrb2IU1zi/QZ2RV8b+Xwg9KMRn+ZvCS9LrHjc/zV+1r0u2gFYKulkwkAifiEw9YXdod1X3TPhaW2HPtcHfa44FqSTodETa0dvO3V59dJf73e7rpFJXcmCVba4l8qt4dyKP0kV0Tq78zk2YPX7ws5ETlDGyTa254Z/vDSwZf+RPEhufWBvcbHiCnQcneCmZ5R2ichXPrB5yD739nv/sjXQyjlWO10PxLC3gbuARlxro2Nal08n8vus8fYw0WsrGWjvpwG2q5DfFRNM9yW1TUR2/TX9s/twaGffqW0XvULuwcahRg4VcqCYBWFPyYP230YqHRBYpB007XI60/0UxBmToX71YOsaO4VmrBKUr6B2Vp240xn3cXHgiwM8DuIGrKD2GWjaaiCWEt8o6T27kvYWkHC9rWkl2615H+FgrK6Ry6ns7P9CBvxjsYjQKAvuGrlqKhFqn4zHJ9pDbcce29I9182HvG360LYAmR7d25wcq/q9pb4Qt2WQm3j4gxu3fvWy9lD/vs7Jab07aKKjPo+OybBDl9eeK2y5cbTl4I5NXGr7gRNrZh/+XLvBYnA7a/mh+Y05Dz9bbt65YTyc2XPy7vWXfv+m3uyGa4cre0dTfSVriNbYXLbe3sSGgZSAlYPQBu4nX8GGsP18U6QPBHuBJGVO4ZmeajWikykUPr/f5nC4IjFDJBZjA5Fyez6fcPgiLO2XxmwJs1psNifQeKgFLvHeKyjruZS1acQXF4QXCyvxBZq+jWwV2m9ZGjODKBZgwUU9uOAzYSnA39/x3Ni6e/mw1xTxxdNM29bW8o5i7ecUqWaaohHZYppK9eSCWsC1d97163v62bDR54+7g3ljrCuVneZ9w9c+Ppu+hJy1Gwx2t17PmuloIe5rSztl4nMOd0xl8FiUPp8q2FkUicVrjt09kGq2u+1NUXMqaGO7NhaPPHHVkF5O1WOP87+U3Art2U7sCZ4t7QQ7t1+6He/ePrkdL24H/jTUY2DmWA7PxoDUCkLhcCoeR5ihTNugjNqCLAu/2lp2D21dt65FLJGoFQpXe4uhvb2lvWVybnS016Y2taSyMppVSOJhOtjeKw4itLjAaRr7YUIiv0H+C8pIlqzXxVhh1VY1EEA+s1xX0oig9fWWtAioe38h3R9oaEP9zc/gEPh7a/fkthz4PiXlurKs5rRB52+dyfee2DnOfAOXSEhruODWUuAVKtpRiOi+5Z296Qc37rqvyZNyayQKleQ+QkKKIk2zXz7e5Yc+6gIEUdz2eZITU2KR38QNFBbv79wTjvbmXMGNjxzHRyVOt1PGxOxyvx+3Ztc2L3716Pdu7E0FTM0dnU5dplSy4FY5TTtktC8+tKucLq2gh64t1d4rNnUK/PxA8n+LJdgh7C5+TVNm0+bNuzESEITrIGY4eBDDogddGrNZcxB+HNndn2mbHBrKbN60abZ3tLOTTxzchxFS5Oma+FmHY1Yq3ZeIJlg2IUPVKgK6T9S3jaFqJJbO61uVJkEZEl29Nxpt1aWX2VY//0FoB/WslPwLg+niomUDRDWO5YOma6WkNI+aZFfcjbApv8rdoD1oCeqVrf9E0ctAu01nqDTposmUaedOncPt0CnsMe/0VHLtgdaRF/flZtqDRNPTx9sOrU2yrePrN4R1lYGp2D+/EfbbPC6/0+y3KifGkJ6tvevVyyqbpsaTCqlW1jTX7u8u+Tu7B2OidC0wdn/H+KjSGffcDzb+tP/weDUds5pCLt0z37il9mGt9sHE3iOxof2tX/yb5NSVQ5OPPnD79SeKYjklxWWH9sYKkHM6V9BUWBPu3pA59PDWpAgXSRQymzqo2f5vv//o8kO7k9f9/nvCrNFaUvIU1E8e+xo/G1JyZpcLI3Acg/Ynz4kAlicx0sXlDRyX5zGsNZvJVCvNzSkuLQK5ZvghxfJVvBIC8pA9FAkRobgvrQQGpU+JE0qg1JHSeDzFSXUOHwQYrwhbrAhW1L3N7Gx1oVg/rAg1xtS7etPL+ggjeM2ZM5r5VXADVbKjQRweiQfUqwSW0QWxGl0gP4RKBtCsjqWtRvKFxUUgN9ReqlVMjGHwplOnerZ8867rmmnWrpNKNQa7LsC2Hrhr7e7TX3pweu7Bz5/qmLy7asCrv9YDHfjFv2x+8KrtEfagqJ0MLj7du3gexy3Jrnj18ERG5/TrdE6DPOYL95a87uaZSstsk8NhdOC39OIuW/O2PjAp5CQFX47O+pIbG3nvKLitnheenjIYeACml0/6ykJd+9L5P0l+RO6Gvuhn/JFSEViLoSLehAYNpkVEhshkItmcIZvNgVwu63S5DFptpF41FmaxrCaLZ9ks2zMyiA0N9ba1tzeXy67eHkNvb09vZ0dPc1tPJ92ejovkmazLabCwDJNtl4bjWrkEXt6bK2MEgcJurq6NXAId7FI9A/XyPe4HHAyqIeNWCpsuKjhduLgtr/7GqgY+yNG60/Pk00AYjd5o41w+X70ZVMGqWU6NWV9QFwmmHnmB5QmVqBsPTayUMKBblP52uXbuuubYoLu1bI17DJaTWpVMKdd4dTQ7NtDfUe2wXK7Qyn3V1itbp/4v4KWrW7trb1hdrg2yxQ2K7YkEC+L379o5wZJ9rnPHf9CVbtf6DP6MOzdcGy/qZGpKyTrCpltyWT4ZHQZfjxjl2nLzd0/Vfkr8NpQZLnpE54i1YdZkBn5/gL2OWBTx1dsRrjj/J+k1kJfXAin/Bf8xwHwOhA6A0CVAPGYaw09dc036WiwJsBSWSkW4NFS39Il0Lg1F3Ga369TqCOszsKyP9aHiBpzzcb6++cm9mzf3dXR2NlUqrr4BQ9+AZQAMdHf1ze1Yt6579Br61CnsxPGBpnQuN3oYww4TlY6+brozGQGyFGe36Uw+t5vrlLIRtUyCreLuq6u5W20U8RSLQjRwVqv7pDzpkiv9BJ7PXsh07SoHK4MqnF8aTbA82xtyXXCnK0xHzpdp9AB8HAstQc5PcLVCEzlCpvWJJX6Js3aufc4dH2irOJdEg9IlbDQbGenv8TYkwzk+tzUOJaNPX4qaWzqqptpvPoacYmpvrBw69vJtwx8DT01brrn1iy2jNx/fv3NX0VaxJQJqCegnd587vuU6JtPKqleEiVJl/WFT94aiZUWWOi/90kztp6KjhEhMKcTnui+AW8RfCKlE9AmIa9tDl45lLWZv0GvGcanLFmzC/h8MsMdMAAAAeJy1GUtsG9fxKaQ/ceKkHzdJE8kefxDLBUPJTmEndhuEokiTMUWqS0qKe0mW3EdxreXudncpljn01BZFDzkURc89tAUCFAXanoqgaFEEPfTQQ3JqDgWSQ4AUaA5FEfTYmXlvl0tJpGQDtqzdefPmP/PmvX0SQlQyXTEn+N/ck4+AhufEk5l1DT8iHst8V8MZsZz5RMNZ8Vy2oeFj4vHsDzR8XDyd/YuGT4hbxwwNnxTPHPuzhh8VxeOmhk+fOHXmXZQ8l82grrPP/VXDWfHKc58wfAzxz84/r+GsuDm/wvBxxJ+Z/56Gs+Lr8z9l+ATin5r/m4az4vr8xwyfJDkLz2oY5SxcZ/hRdPIse0fwnDibWdYwysm8qeGMeDPzfQ2jzOzTGj4mnsnuaPi4yGd/ouETYjf7oYZPiuVjb2v4UfHDY//Q8Oknzhz/JcOnyPeFQMPo+4KS8xjiLy28r+GsWF34H8OPky9nX9Ew+nL22ww/wfifaZjwv2P4C4i/cPYzDWfFyrkvMfxl8vHcpobRr3Muw2cQP3/uVxrOim+ce4/hr5A98IiG0R5YZPgpsh9cDaP9oPz9KumFv2sY9cJ/GH6O7Dx/XcNo53mD4QXK6fm3NYw5Pf8Lhs8h/pnzH2o4K146/1+GL5GdF/IaRjsv1Bj+GtFf+LGGkf6CkvMC+XvhnxpGfy98TvBJjv/FvIbR/ot1htmvi29rmPC/IfhxRf+ZhhF/6QmGOS+X6hpGvy7dE+8IENfEsrgqbiDUEj0h8b0mPOHibyRGwmdMEUcBwvQ0EW8zRR5nCsLBHxAG4raRPxIhjyS+JVLv4tNiytPiFP9WENPGGSmGiG2wBhd1x7pqqGGE8gcoC1C2h3Jt0UG4g7CPc0GiCxIPlsWLCD2fjG6IHNthogQfaQH1mqiHZHTEjqZ9DUc9xNLsAO0ME78oFjb74ky1p8vxALGC4zbOENbkaEz6qOR42lNgLQOc7bC/NOqi7CHyBowZIJXF0QPExzmpok0UHZv5XI7vLeaXTCFFH3VStC1+grYopgXGh4ih+PlJFsd+0HyEVtjIGWIUxDtwbfnqDWj1JKx5rheNfAlFL/C9wIxsz81DwXHAsLd7UQiGDGWwK608nD51+lRFtgM5hIYv3RZx1cyRN4jA8bbtDnQ8fxQQF5CC5RfheXrdyIFhOn4PKqbb8To7iH3N67lQGVgh6Wr17BCctJyuF8CK3XbsjumA1og0HiqF0BsEHYmvbjQ0AwkD15IBRORJtQU1uyPdUN6CUEqQ/ba0LGmBo7BgybAT2D65yDosGZm2E2JAWhibPkcRRF1n18Do9bm2RMvuyxDqaIbh9U1ErOCcw7mocmRVRsSK51hQjUxUKPattpuHaIEpUkEsoiyb8+slVXUFFejU3dxjHqTMgMU1uxN4FK4rh7k5zYC97sOEm5tc0GFSdDewwGihik0ZhBTpG/nl5bRqpXisNla6XyVqZIWkL1Z3mAtqTZq8wqinWbx+aAXu8FrtPlA/3BcCLEcTosC0ZN8MdsDrTl9M4r71iWmy9hcVpBrsKgsZohAXWxm14C7+2LodvYC/TQ6xi0GWyKUMCjhkJJUa6ybTR7px1DhwFrcaapJXxcvYjq+NSw+4CawG5tB2t6HR7eJKgxegGZmuI0foQ2DjGs/Bpt2JcMHVzMCSbgRXX36RhOwramp6A/TG5zJQza7LtkXcvO9ygwVO6IgbqmqAUdLUY2pgH4DlSw6tZP8spvN1889xqbisx+dIKN6OlhL7bbJsnyu9j1QRzxFXm+2Im/nexhxpDrVNBPsw3cSHXDIebwz7o+Pz2EIeylFObxK0GSu9uUTPXg9sXhxDjlOHt82DYjbUntq8oTq8dcbb/N7Ye1xHI25PNraj9EZ1sHRlw4PGNr0NxhUecCOIOHOdZPkc5EGsfb9dt1I1QJ4oXyLWFy/MgLfOEdePh1Fy+bhgTvVU1Z45UVVq2/f0U3mlYDqA+PoYQtbuJmtWySFKOuzMqlF1ZHN1ZsbS4xVi6ygHfDCiY42t45xPDnBxm+pyQ3bY0zjSk5Wd4+yYDFu6FvYfafauhkU+2pGvN8US/khuraRjhw8ukjNrIo6itI0U8dySlvnGnmPSFb2Cxx0jTKIWW3M/B9EjHvxgfo+MWiwDFpKKvoc4lau4ciQfmh19YBxX+KzDbFyZ0w+0cfbWkxUUpnZjlXdVDVLr2+aadnX+c+x3oA+bqgdRhzA5ByrXcT2r+vL1jq80eChVHS7dpFpMMT7U7+1rDyEfSZRM9p1iZ+ueb+k120Hpfb1Wxhst8P7o6LpZjG2cnl9Be+jEsR4zfiUVI4t3G2ei3+z3cYY87sI288XUB3e53J4uF8d+L7fDByZ7j9+xXeNPrvHKGe9IcQ5z3Pc91tJNxjJVIdS/VIZClDbeaZXVbbZF6h1rkOQy3U9UDpd0xkNeKU5iQ7y2J2vp6FFN7/TKy/SOM1nT40gMOY79B8xjvCvQJ6GrIyNTFlj8JJ3juNxDik5qD4lm9GS1A1jsQbzz3dzXzU2U6nHnOfhDW50m4x1nHKN4VxvHKd1XJrlC7hcqX23t+8H7rzklq0ESgVCfUSNeww5bQPPp3f1BqyC911VEiSkaooyjLdw9DcZUEQfYTQ2c2cTRKmJXEXMZKZp6/jJnbIv3pArSbfB+p2QY+Kzj+C73urIAHtPoDtLXURbxlsTrrKOE0ppMabDsNcTW8F3SdMRRRMwGjgm+zd1Q6asjl7o6qOr9UVnaQjwkHk5aVWWNsWVrODJQfkXPFlB2leWR/aS/zHA9sbOsLS1wjEgyySyiRTUeEXYD3+tI12T9BfZZWVtnH8o4r3wpsQWkOa99VXQUn009Qzki+2r4M/aqwDGosDXj+BXxvY6Wk/zbONvinaKBnKvsaZOjV9IxI29rPBp7pTJVZG8oqhSDVYTX8Pd2EjuDn8oWIyVtMnZbPD+mUv4V9LPIkWvwSGWjyKMW54pmczqXBvuxV+sWV2KJqQrscTOpkDJXr7I+rk6lo5GyROmj3KZtiasaZqwRJSWe39CZ3h8XinqBY0J2NRPN0yTjt3JyXQHhwPcdW1rQ9dwoD3e9AfTNEQxCCRFdGREaIg86gTQjmQPLDn3HHOXAdC3wAxtnO0hC35tmCL4M+nYUobj2iK+L4kuhCCdCwI9TDXRJQ47efKmUmOMHnjXoRDmg6zDkzRFPrMB2YdizO72UZUNUarsdZ2DR3Vlsvec6I1i0r6jLqRQ5SphlrbrLoo/sQIZRgJ/TtueOFRB7IusWR2DRRi2R7NPdQWCjVssbuo5nWpPRM1WoZEDueKgKn4PIH0RgSXKTaHrS8ScjmoeCO9LklBAUiPHp2W0bbc7TRSFdYXQ9x/H4ZkAHOwdtM0RrPTe5sYvTsNiLIv/m0pJ080N7x/alZZt5L9heotESUr6h7/auYIK5MEIyjcQcfBl50CXi+5qiRhQfUKDveegVBUfuSsfzVcAnryspmBMXluTeOiUo5Pst9B3DIJFvOzAxOlYOuoGUVEGdnhlso9cUZ4wXZhUFgNeOTNulsJh8ZRrX2tH9IJPMMPQ6tkk1YnmdQR+zYqqbTdvB2CySxAl/oanvTD+4whZZEgXaKhMH0sHQjnqETpVcTpccWR9POzbWqtJNsgJ1b4waeCGRhznoe5bdpbfkgPgDdCjs8aJF0e0BLeCQkLpO0MMldDyUjkMSKNs6SgeaqhY9qlQLR0eajRj2vP4MH2kpDAIXjZEswPIg9NiWe7ITxSU2rmRcAJbNi+9mXOZm29uVqctv14to4bBFtNT8ca3oqbBnol9tObF+zZSrARkQRlhONiYJl7Ba7rNCoFZdpQTNRrm1VTBKUG3CutHYrK6WVuFyoYnjyznYqrYqjY0WIIVRqLfuQqMMhfpduFOtr+ag9Pq6UWo2oWFAdW29Vi0hrlov1jZWq/XbsIJ89UYLalVcjyi01QBSqEVVS00StlYyihUcFlaqtWrrbg7K1VadZJZRaAHWC0arWtyoFQxY3zDWG80Sql9FsfVqvWygltJaqd7Ko1bEQWkTB9CsFGo1VlXYQOsNtq/YWL9rVG9XWlBp1FZLiFwpoWWFlVpJqUKnirVCdS0Hq4W1wu0SczVQisFk2rqtSolRqK+A/4utaqNObhQb9ZaBwxx6abQS1q1qs5SDglFtUkDKRgPFUziRo8FCkK9eUlIo1DCRESSh8UazNLZltVSooawmMaeJcS+k++1tPrhG+pN6oK/ad3F8+F34YfyRGMydRspPcW6H594S/z6i7Fm8XX3k30npO1ziwVxltj7i4/P9SJvCl/lR5o+Z9zJ/wudvBWR+nnk38+vM7zN/wNGhMmfyxrG2dayLD5irafx08UUfWbt8rRTxVWzaM8IeruVoUm7zBVEo0n8G+g5SySNomMVbxmpxML+fo6ZP1V8m576FmOhI+ZzOG+sMdc49Ef9lJfbq6HbPkrHJc+ncSKzaw2VP46twfHa58u+/wmdzr/NncMCf1OrD2UytrRF/Eh+u42hS0rXr6cx/pK94jhL7Q/iz57KvZG9li9nr2Zeyr2a/mb2TfVlA9lnEvJotIO7a4TqOKEP1tI8eoB/O4i0/UH4P5rpDWZ+7ShRzy8kK2zmCvOmcd3iP8BFWF2PenMmX1e6Rsjeb2+WLJlv8S11azX1RfJy5iLyHy53OWdNXkcAReovpj5KjaXwPu3c/5PXx0O1/SPvB/wGP5iNKAAB4nG3ddZBm5dWH697uG3d3h3nX2oq7u7sP7u7u7u7u7u7uRCBBE9zdCSczZN3vd+qc/DH9MHQ/v6aoa6epumvPiDsy8seX1zz8+/kjj478//yv+P2/vzgj7og3ko3kIxOMTDgy0cjEI5OOTDYy+cgUI1OOzDky98iokcGIjtQj7cjiI0uMLDmy1MjSI8uMLDey/MgKIyuOrDSy8sgqI6uOrDayxsiaI2uNrD2y7sj6Ixs4ruM5vhM4oRM5sZM4qZM5uVM4pTOOM64znjO+M4EzoTORM7EziTOpM5kzuTOFM6UzlTO1M40zrTOdM70zgzOjM5MzszOLM6szmzO7M4czpzOXM7czjzPKGTjiqFM5tdM4rdM5vTOvM58zv7OAs6CzkLOws4izqLOYs7izhLOks5SztLOMs6yznLO8s4KzorOSs7KzirOqs5qzurOGs6azlrO2s46zrrOes76zgbOhs5GzsbOJs6mzmbO5M9rZwtnS2crZ2tnG2dbZztne2cHZ0dnJ2dnZxdnV2c3Z3dnD2dPZy9nb2cfZ19nP2d85wDnQOcg52DnEOdQ5zDncOcI50jnKOdo5xjnWOc453jnBOdE5yTnZOcU51TnNOd05wznTOcs52znHOdc5zznfucC50LnIudi5xLnUucy53LnCudK5yrnauca51rnOud65wbnRucm52bnFudW5zbnducO507nLudu5x7nXuc+533nAedB5yHnYecR51HnMedx5wnnSecp52nnGedZ5znneecF50XnJedl5xXnV+YvzV+dvzt+d15zXnX84/3TecN503nLedt5x3nX+5fzbec953/nA+dD5yPnY+cT51PnM+dz5wvnS+cr52vnG+db5zvne+cH50fnJ+dn5xfnV+c353fmP84c74jqu63qu7wZu6EZu7CZu6mZu7hZu6Y7jjuuO547vTuBO6E7kTuxO4k7qTuZO7k7hTulO5U7tTuNO607nTu/O4M7ozuTO7M7izurO5s7uzuHO6c7lzu3O445yB6646lZu7TZu63Zu787rzufO7y7gLugu5C7sLuIu6i7mLu4u4S7pLuUu7S7jLusu5y7vruCu6K7kruyu4q7qruau7q7hrumu5a7truOu667nru9u4G7obuRu7G7ibupu5m7ujna3cLd0t3K3drdxt3W3c7d3d3B3dHdyd3Z3cXd1d3N3d/dw93T3cvd293H3dfdz93cPcA90D3IPdg9xD3UPcw93j3CPdI9yj3aPcY91j3OPd09wT3RPck92T3FPdU9zT3fPcM90z3LPds9xz3XPc893L3AvdC9yL3YvcS91L3Mvd69wr3Svcq92r3Gvda9zr3dvcG90b3Jvdm9xb3Vvc29373DvdO9y73bvce9173Pvdx9wH3Qfch92H3EfdR9zH3efcJ90n3Kfdp9xn3Wfc593X3BfdF9yX3ZfcV91/+L+1f2b+3f3Nfd19x/uP9033Dfdt9y33Xfcd91/uf9233Pfdz9wP3Q/cj92P3E/dT9zP3e/cL90v3K/dr9xv3W/c793f3B/dH9yf3Z/cX91f3N/d//j/uGNeI7nep7ne4EXepEXe4mXepmXe4VXeuN443rjeeN7E3gTehN5E3uTeJN6k3mTe1N4U3pTeVN703jTetN503szeDN6M3kze7N4s3qzebN7c3hzenN5c3vzeKO8gSeeepVXe43Xep3Xe/N683nzewt4C3oLeQt7i3iLeot5i3tLeEt6S3lLe8t4y3rLect7K3greit5K3ureKt6q3mre2t4a3preWt763jreut563sbeBt6G3kbe5t4m3qbeZt7o70tvC29rbytvW28bb3tvO29HbwdvZ28nb1dvF293bzdvT28Pb29vL29fbx9vf28/b0DvAO9g7yDvUO8Q73DvMO9I7wjvaO8o71jvGO947zjvRO8E72TvJO9U7xTvdO8070zvDO9s7yzvXO8c73zvPO9C7wLvYu8i71LvEu9y7zLvSu8K72rvKu9a7xrveu8670bvBu9m7ybvVu8W73bvNu9O7w7vbu8u717vHu9+7z7vQe8B72HvIe9R7xHvce8x70nvCe9p7ynvWe8Z73nvOe9F7wXvZe8l71XvFe9v3h/9f7m/d17zXvd+4f3T+8N703vLe9t7x3vXe9f3r+997z3vQ+8D72PvI+9T7xPvc+8z70vvC+9r7yvvW+8b73vvO+9H7wfvZ+8n71fvF+937zfvf94f/gjvuO7vuf7fuCHfuTHfuKnfubnfuGX/jj+uP54/vj+BP6E/kT+xP4k/qT+ZP7k/hT+lP5U/tT+NP60/nT+9P4M/oz+TP7M/iz+rP5s/uz+HP6c/lz+3P48/ih/4IuvfuXXfuO3fuf3/rz+fP78/gL+gv5C/sL+Iv6i/mL+4v4S/pL+Uv7S/jL+sv5y/vL+Cv6K/kr+yv4q/qr+av7q/hr+mv5a/tr+Ov66/nr++v4G/ob+Rv7G/ib+pv5m/ub+aH8Lf0t/K39rfxt/W387f3t/B39Hfyd/Z38Xf1d/N393fw9/T38vf29/H39ffz9/f/8A/0D/IP9g/xD/UP8w/3D/CP9I/yj/aP8Y/1j/OP94/wT/RP8k/2T/FP9U/zT/dP8M/0z/LP9s/xz/XP88/3z/Av9C/yL/Yv8S/1L/Mv9y/wr/Sv8q/2r/Gv9a/zr/ev8G/0b/Jv9m/xb/Vv82/3b/Dv9O/y7/bv8e/17/Pv9+/wH/Qf8h/2H/Ef9R/zH/cf8J/0n/Kf9p/xn/Wf85/3n/Bf9F/yX/Zf8V/1X/L/5f/b/5f/df81/3/+H/03/Df9N/y3/bf8d/1/+X/2//Pf99/wP/Q/8j/2P/E/9T/zP/c/8L/0v/K/9r/xv/W/87/3v/B/9H/yf/Z/8X/1f/N/93/z/+H8FI4ARu4AV+EARhEAVxkARpkAV5UARlME4wbjBeMH4wQTBhMFEwcTBJMGkwWTB5MEUwZTBVMHUwTTBtMF0wfTBDMGMwUzBzMEswazBbMHswRzBnMFcwdzBPMCoYBBJoUAV10ARt0AV9MG8wXzB/sECwYLBQsHCwSLBosFiweLBEsGSwVLB0sEywbLBcsHywQrBisFKwcrBKsGqwWrB6sEawZrBWsHawTrBusF6wfrBBsGGwUbBxsEmwabBZsHkwOtgi2DLYKtg62CbYNtgu2D7YIdgx2CnYOdgl2DXYLdg92CPYM9gr2DvYJ9g32C/YPzggODA4KDg4OCQ4NDgsODw4IjgyOCo4OjgmODY4Ljg+OCE4MTgpODk4JTg1OC04PTgjODM4Kzg7OCc4NzgvOD+4ILgwuCi4OLgkuDS4LLg8uCK4MrgquDq4Jrg2uC64PrghuDG4Kbg5uCW4NbgtuD24I7gzuCu4O7gnuDe4L7g/eCB4MHgoeDh4JHg0eCx4PHgieDJ4Kng6eCZ4NngueD54IXgxeCl4OXgleDX4S/DX4G/B34PXgteDfwT/DN4I3gzeCt4O3gneDf4V/Dt4L3g/+CD4MPgo+Dj4JPg0+Cz4PPgi+DL4Kvg6+Cb4Nvgu+D74Ifgx+Cn4Ofgl+DX4Lfg9+E/wRzgSOqEbeqEfBmEYRmEcJmEaZmEeFmEZjhOOG44Xjh9OEE4YThROHE4SThpOFk4eThFOGU4VTh1OE04bThdOH84QzhjOFM4czhLOGs4Wzh7OEc4ZzhXOHc4TjgoHoYQaVmEdNmEbdmEfzhvOF84fLhAuGC4ULhwuEi4aLhYuHi4RLhkuFS4dLhMuGy4XLh+uEK4YrhSuHK4SrhquFq4erhGuGa4Vrh2uE64brheuH24QbhhuFG4cbhJuGm4Wbh6ODrcItwy3CrcOtwm3DbcLtw93CHcMdwp3DncJdw13C3cP9wj3DPcK9w73CfcN9wv3Dw8IDwwPCg8ODwkPDQ8LDw+PCI8MjwqPDo8Jjw2PC48PTwhPDE8KTw5PCU8NTwtPD88IzwzPCs8OzwnPDc8Lzw8vCC8MLwovDi8JLw0vCy8PrwivDK8Krw6vCa8NrwuvD28IbwxvCm8ObwlvDW8Lbw/vCO8M7wrvDu8J7w3vC+8PHwgfDB8KHw4fCR8NHwsfD58InwyfCp8OnwmfDZ8Lnw9fCF8MXwpfDl8JXw3/Ev41/Fv49/C18PXwH+E/wzfCN8O3wrfDd8J3w3+F/w7fC98PPwg/DD8KPw4/CT8NPws/D78Ivwy/Cr8Ovwm/Db8Lvw9/CH8Mfwp/Dn8Jfw1/C38P/xP+EY1ETuRGXuRHQRRGURRHSZRGWZRHRVRG40TjRuNF40cTRBNGE0UTR5NEk0aTRZNHU0RTRlNFU0fTRNNG00XTRzNEM0YzRTNHs0SzRrNFs0dzRHNGc0VzR/NEo6JBJJFGVVRHTdRGXdRH80bzRfNHC0QLRgtFC0eLRItGi0WLR0tES0ZLRUtHy0TLRstFy0crRCtGK0UrR6tEq0arRatHa0RrRmtFa0frROtG60XrRxtEG0YbRRtHm0SbRptFm0ejoy2iLaOtoq2jbaJto+2i7aMdoh2jnaKdo12iXaPdot2jPaI9o72ivaN9on2j/aL9owOiA6ODooOjQ6JDo8Oiw6MjoiOjo6Kjo2OiY6PjouOjE6ITo5Oik6NTolOj06LTozOiM6OzorOjc6Jzo/Oi86MLoguji6KLo0uiS6PLosujK6Iro6uiq6Nromuj66LroxuiG6ObopujW6Jbo9ui26M7ojuju6K7o3uie6P7ovujB6IHo4eih6NHokejx6LHoyeiJ6OnoqejZ6Jno+ei56MXohejl6KXo1eiV6O/RH+N/hb9PXotej36R/TP6I3ozeit6O3onejd6F/Rv6P3ovejD6IPo4+ij6NPok+jz6LPoy+iL6Ovoq+jb6Jvo++i76Mfoh+jn6Kfo1+iX6Pfot+j/0R/xCOxE7uxF/txEIdxFMdxEqdxFudxEZfxOPG48Xjx+PEE8YTxRPHE8STxpPFk8eTxFPGU8VTx1PE08bTxdPH08QzxjPFM8czxLPGs8Wzx7PEc8ZzxXPHc8TzxqHgQS6xxFddxE7dxF/fxvPF88fzxAvGC8ULxwvEi8aLxYvHi8RLxkvFS8dLxMvGy8XLx8vEK8YrxSvHK8SrxqvFq8erxGvGa8Vrx2vE68brxevH68QbxhvFG8cbxJvGm8Wbx5vHoeIt4y3ireOt4m3jbeLt4+3iHeMd4p3jneJd413i3ePd4j3jPeK9473ifeN94v3j/+ID4wPig+OD4kPjQ+LD48PiI+Mj4qPjo+Jj42Pi4+Pj4hPjE+KT45PiU+NT4tPj0+Iz4zPis+Oz4nPjc+Lz4/PiC+ML4ovji+JL40viy+PL4ivjK+Kr46via+Nr4uvj6+Ib4xvim+Ob4lvjW+Lb49viO+M74rvju+J743vi++P74gfjB+KH44fiR+NH4sfjx+In4yfip+On4mfjZ+Ln4+fiF+MX4pfjl+JX41fgv8V/jv8V/j1+LX4//Ef8zfiN+M34rfjt+J343/lf87/i9+P34g/jD+KP44/iT+NP4s/jz+Iv4y/ir+Ov4m/jb+Lv4+/iH+Mf4p/jn+Jf41/i3+Pf4P/EfyUjiJG7iJX4SJGESJXGSJGmSJXlSJGUyTjJuMl4yfjJBMmEyUTJxMkkyaTJZMnkyRTJlMlUydTJNMm0yXTJ9MkMyYzJTMnMySzJrMlsyezJHMmcyVzJ3Mk8yKhkkkmhSJXXSJG3SJX0ybzJfMn+yQLJgslCycLJIsmiyWLJ4skSyZLJUsnSyTLJsslyyfLJCsmKyUrJyskqyarJasnqyRrJmslaydrJOsm6yXrJ+skGyYbJRsnGySbJpslmyeTI62SLZMtkq2TrZJtk22S7ZPtkh2THZKdk52SXZNdkt2T3ZI9kz2SvZO9kn2TfZL9k/OSA5MDkoOTg5JDk0OSw5PDkiOTI5Kjk6OSY5NjkuOT45ITkxOSk5OTklOTU5LTk9OSM5MzkrOTs5Jzk3OS85P7kguTC5KLk4uSS5NLksuTy5IrkyuSq5OrkmuTa5Lrk+uSG5MbkpuTm5Jbk1uS25PbkjuTO5K7k7uSe5N7kvuT95IHkweSh5OHkkeTR5LHk8eSJ5MnkqeTp5Jnk2eS55PnkheTF5KXk5eSV5NflL8tfkb8nfk9eS15N/JP9M3kjeTN5K3k7eSd5N/pX8O3kveT/5IPkw+Sj5OPkk+TT5LPk8+SL5Mvkq+Tr5Jvk2+S75Pvkh+TH5Kfk5+SX5Nfkt+T35T/JHOpI6qZt6qZ8GaZhGaZwmaZpmaZ4WaZmOk46bjpeOn06QTphOlE6cTpJOmk6WTp5OkU6ZTpVOnU6TTptOl06fzpDOmM6UzpzOks6azpbOns6RzpnOlc6dzpOOSgeppJpWaZ02aZt2aZ/Om86Xzp8ukC6YLpQunC6SLpouli6eLpEumS6VLp0uky6bLpcun66QrpiulK6crpKumq6Wrp6uka6ZrpWuna6Trpuul66fbpBumG6Ubpxukm6abpZuno5Ot0i3TLdKt063SbdNt0u3T3dId0x3SndOd0l3TXdLd0/3SPdM90r3TvdJ9033S/dPD0gPTA9KD04PSQ9ND0sPT49Ij0yPSo9Oj0mPTY9Lj09PSE9MT0pPTk9JT01PS09Pz0jPTM9Kz07PSc9Nz0vPTy9IL0wvSi9OL0kvTS9LL0+vSK9Mr0qvTq9Jr02vS69Pb0hvTG9Kb05vSW9Nb0tvT+9I70zvSu9O70nvTe9L708fSB9MH0ofTh9JH00fSx9Pn0ifTJ9Kn06fSZ9Nn0ufT19IX0xfSl9OX0lfTf+S/jX9W/r39LX09fQf6T/TN9I307fSt9N30nfTf6X/Tt9L308/SD9MP0o/Tj9JP00/Sz9Pv0i/TL9Kv06/Sb9Nv0u/T39If0x/Sn9Of0l/TX9Lf0//k/6RjWRO5mZe5mdBFmZRFmdJlmZZlmdFVmbjZONm42XjZxNkE2YTZRNnk2STZpNlk2dTZFNmU2VTZ9Nk02bTZdNnM2QzZjNlM2ezZLNms2WzZ3Nkc2ZzZXNn82SjskEmmWZVVmdN1mZd1mfzZvNl82cLZAtmC2ULZ4tki2aLZYtnS2RLZktlS2fLZMtmy2XLZytkK2YrZStnq2SrZqtlq2drZGtma2VrZ+tk62brZetnG2QbZhtlG2ebZJtmm2WbZ6OzLbIts62yrbNtsm2z7bLtsx2yHbOdsp2zXbJds92y3bM9sj2zvbK9s32yfbP9sv2zA7IDs4Oyg7NDskOzw7LDsyOyI7OjsqOzY7Jjs+Oy47MTshOzk7KTs1OyU7PTstOzM7Izs7Oys7NzsnOz87LzswuyC7OLsouzS7JLs8uyy7Mrsiuzq7Krs2uya7PrsuuzG7Ibs5uym7Nbsluz27LbszuyO7O7sruze7J7s/uy+7MHsgezh7KHs0eyR7PHssezJ7Ins6eyp7Nnsmez57LnsxeyF7OXspezV7JXs79kf83+lv09ey17PftH9s/sjezN7K3s7eyd7N3sX9m/s/ey97MPsg+zj7KPs0+yT7PPss+zL7Ivs6+yr7Nvsm+z77Lvsx+yH7Ofsp+zX7Jfs9+y37P/ZH/kI7mTu7mX+3mQh3mUx3mSp3mW53mRl/k4+bj5ePn4+QT5hPlE+cT5JPmk+WT55PkU+ZT5VPnU+TT5tPl0+fT5DPmM+Uz5zPks+az5bPns+Rz5nPlc+dz5PPmofJBLrnmV13mTt3mX9/m8+Xz5/PkC+YL5QvnC+SL5ovli+eL5EvmS+VL50vky+bL5cvny+Qr5ivlK+cr5Kvmq+Wr56vka+Zr5Wvna+Tr5uvl6+fr5BvmG+Ub5xvkm+ab5Zvnm+eh8i3zLfKt863ybfNt8u3z7fId8x3ynfOd8l3zXfLd893yPfM98r3zvfJ9833y/fP/8gPzA/KD84PyQ/ND8sPzw/Ij8yPyo/Oj8mPzY/Lj8+PyE/MT8pPzk/JT81Py0/PT8jPzM/Kz87Pyc/Nz8vPz8/IL8wvyi/OL8kvzS/LL88vyK/Mr8qvzq/Jr82vy6/Pr8hvzG/Kb85vyW/Nb8tvz2/I78zvyu/O78nvze/L78/vyB/MH8ofzh/JH80fyx/PH8ifzJ/Kn86fyZ/Nn8ufz5/IX8xfyl/OX8lfzV/C/5X/O/5X/PX8tfz/+R/zN/I38zfyt/O38nfzf/V/7v/L38/fyD/MP8o/zj/JP80/yz/PP8i/zL/Kv86/yb/Nv8u/z7/If8x/yn/Of8l/zX/Lf89/w/+R/FSOEUbuEVfhEUYREVcZEUaZEVeVEUZTFOMW4xXjF+MUExYTFRMXExSTFpMVkxeTFFMWUxVTF1MU0xbTFdMX0xQzFjMVMxczFLMWsxWzF7MUcxZzFXMXcxTzGqGBRSaFEVddEUbdEVfTFvMV8xf7FAsWCxULFwsUixaLFYsXixRLFksVSxdLFMsWyxXLF8sUKxYrFSsXKxSrFqsVqxerFGsWaxVrF2sU6xbrFesX6xQbFhsVGxcbFJsWmxWbF5MbrYotiy2KrYutim2LbYrti+2KHYsdip2LnYpdi12K3Yvdij2LPYq9i72KfYt9iv2L84oDiwOKg4uDikOLQ4rDi8OKI4sjiqOLo4pji2OK44vjihOLE4qTi5OKU4tTitOL04ozizOKs4uzinOLc4rzi/uKC4sLiouLi4pLi0uKy4vLiiuLK4qri6uKa4triuuL64obixuKm4ubiluLW4rbi9uKO4s7iruLu4p7i3uK+4v3igeLB4qHi4eKR4tHiseLx4oniyeKp4unimeLZ4rni+eKF4sXipeLl4pXi1+Evx1+Jvxd+L14rXi38U/yzeKN4s3ireLt4p3i3+Vfy7eK94v/ig+LD4qPi4+KT4tPis+Lz4oviy+Kr4uvim+Lb4rvi++KH4sfip+Ln4pfi1+K34vfhP8Uc5UjqlW3qlXwZlWEZlXCZlWmZlXhZlWY5TjluOV45fTlBOWE5UTlxOUk5aTlZOXk5RTllOVU5dTlNOW05XTl/OUM5YzlTOXM5SzlrOVs5ezlHOWc5Vzl3OU44qB6WUWlZlXTZlW3ZlX85bzlfOXy5QLlguVC5cLlIuWi5WLl4uUS5ZLlUuXS5TLlsuVy5frlCuWK5UrlyuUq5arlauXq5RrlmuVa5drlOuW65Xrl9uUG5YblRuXG5SblpuVm5eji63KLcstyq3Lrcpty23K7cvdyh3LHcqdy53KXctdyt3L/co9yz3Kvcu9yn3Lfcr9y8PKA8sDyoPLg8pDy0PKw8vjyiPLI8qjy6PKY8tjyuPL08oTyxPKk8uTylPLU8rTy/PKM8szyrPLs8pzy3PK88vLygvLC8qLy4vKS8tLysvL68oryyvKq8urymvLa8rry9vKG8sbypvLm8pby1vK28v7yjvLO8q7y7vKe8t7yvvLx8oHywfKh8uHykfLR8rHy+fKJ8snyqfLp8pny2fK58vXyhfLF8qXy5fiTbZccsddxi9bTT6z4/haptstvtuo8Ndx35I99l8x9022Wyz0Tv89z9yd9h6lGg75qOMGtWP/VgvttiYj0suOmrU/z7q/z5W8YqbbD96hdFzj7LDwA5iBz6ntkNjh9YOnR36xO4ZxUk5VZxqTg2nllNnJ+FrhZuVm3XASTjxFcqasqasKWvKmrJRsVGxUbFRsVFxc8V9NV9b8xU130vNd1APv4LvoOY7aLil4TtouK/hO2i4ueF7adho2Gj5vG54Yq1no+fv9tzXc1/PfT3fc9+n/DsfNTwOhkcZHnV4rIbHenhshsd2eOyGx+HaYLg2GK4NhmuD4dpguDYYrg2Ga4Ph2mC4NhiuyXBNhmsyXJPhmgzXZLgmwzUZrslwTYZrOlzT4ZoO13S4psM1Ha7pcE2Hazpc0+FaNVyrhmvVcK0arlXDtWq4Vg3XquFaNVyrhmv1cK0ertXDtXq4Vg/X6uFaPVyrh2v1cK0erjXDtWa41gzXmuFaM1xrhmvNcK0ZrjXDtWa41g7X2uFaO1xrh2vtcK0drrXDtXa41g7X2uFaN1zrhmvdcK0brnXDtW641g3XuuFaN1zrhmv9cK0frvXDtX641g/X+uFaP1zrh2v9cG34LJHhs0SGzxIZPktk+CyR4bNEhs8SGT5LZPgskeGzRIbPEhk+S2T4LJHhs0SGzxIZPktk+CyR4bNEhs8SGT5LZPgskeGzRIbPEhk+S2T4LJHhs0SGzxIZPktk+CyR4bNEhs8SGT5LZPgskeGzRIbPEhk+S2T4LJHhs0SGzxIZPktk+CyR4bNEhs8SGT5LZPgskeGzRIbPEhk+S2T4LJHhs0SGzxIZPktk+CyR4bNEhs8SGT5LpK7jLbfbe6etpG7s0Nqhs0P/v0Mzyg5iB7VDZQe7sLF7GrunsXtau6cd2MEubO3C1i5s7cLWvsPWbm7t5tZu7uzmzm7u7ObObu7s5s7u6eyezu7p7Z7e7untnt7u6e2e3r7D3r7D3m7u/3ehjhplh4EdxA5qh8oOtR0aO7R26OxgNw/s5oHdPLCbB3bzwG4e2M0Du3lgNw/s5oHdLHaz2M1iN4vdLHaz2M1iN4vdLHaz2M1qN6vdrHaz2s1qN6vdrHaz2s1qN6vdXNnNld1c2c2V3VzZzZXdXNnNld1c2c2V3VzbzbXdXNvNtd1c283GSo2VGis1Vmqs1FhpYzebLzVfar7UfGljNxs0NWhq0NSgqUFTg6YGTQ2aGjQ1aGrQ1KCpQVODpgZNDZoaNDVo2tnNnd1s9NToqdFTo6dGT42eGj01emr01Oip0dPebjaDlRmszGBlBiszWJnBygxWZrAyg5UZrMxgZQYrM1iZwcoMVmawMoOVGazMYGUGKzNYmcHKDFZmsDKDlRmszGBlBiszWJnBygxWZrAyg5UZrMxgZQYrM1iZwcoMVmawMoOVGazMYGUGKzNYmcHKDFZmsDKDlRmszGBlBiszWJnBygxWZrAyg5UZrMxgZQYrM1iZwcoMVmawMoOVGazMYGUGKzNYmcHKDFZmsDKDlRmszGBlBiszWJnBygxWZrAyg5UZrMxgZQYrM1iZwcoMVmawMoOVGazMYGUGKzNYmcHKDFZmsDKDlRmszGBlBiszWJvB2gzWZrA2g7UZrM1gbQZrM1ibwdoM1mawNoO1GazNYG0GazNYm8HaDNZmsDaDtRmszWBtBmszWJvB2gzWZrA2g7UZrM1gbQZrM1ibwdoM1mawNoO1GazNYG0GazNYm8HaDNZmsDaDtRmszWBtBmszWJvB2gzWZrA2g7UZrM1gbQZrM1ibwdoM1mawNoO1GazNYG0GazNYm8HaDNZmsDaDtRmszWBtBmszWJvB2gzWZrA2g7UZrM1gbQZrM1ibwdoM1mawNoO1GazNYG0GazNYm8HaDNZmsDaDtRmszWBtBmszWJvB2gzWZrA2g40ZbMxgYwYbM9iYwcYMNmawMYONGWzMYGMGGzPYmMHGDDZmsDGDjRlszGBjBhsz2JjBxgw2ZrAxg40ZbMxgYwYbM9iYwcYMNmawMYONGWzMYGMGGzPYmMHGDDZmsDGDjRlszGBjBhsz2JjBxgw2ZrAxg40ZbMxgYwYbM9iYwcYMNmawMYONGWzMYGMGGzPYmMHGDDZmsDGDjRlszGBjBhsz2JjBxgw2ZrAxg40ZbMxgYwYbM9iYwcYMNmawMYONGWzMYGMGGzPYmMHGDDZmsDGDjRlszGBjBhsz2JjBxgw2ZrAxg40ZbMxgYwYbM9iawdYMtmawNYOtGWzNYGsGWzPYmsHWDLZmsDWDrRlszWBrBlsz2JrB1gy2ZrA1g60ZbM1gawZbM9iawdYMtmawNYOtGWzNYGsGWzPYmsHWDLZmsDWDrRlszWBrBlsz2JrB1gy2ZrA1g60ZbM1gawZbM9iawdYMtmawNYOtGWzNYGsGWzPYmsHWDLZmsDWDrRlszWBrBlsz2JrB1gy2ZrA1g60ZbM1gawZbM9iawdYMtmawNYOtGWzNYGsGWzPYmsHWDLZmsDWDrRlszWBrBlsz2JrB1gy2ZrA1g60ZbM1gawZbM9iawdYMtmawNYOdGezMYGcGOzPYmcHODHZmsDODnRnszGBnBjsz2JnBzgx2ZrAzg50Z7MxgZwY7M9iZwc4MdmawM4OdGezMYGcGOzPYmcHODHZmsDODnRnszGBnBjsz2JnBzgx2ZrAzg50Z7MxgZwY7M9iZwc4MdmawM4OdGezMYGcGOzPYmcHODHZmsDODnRnszGBnBjsz2JnBzgx2ZrAzg50Z7MxgZwY7M9iZwc4MdmawM4OdGezMYGcGOzPYmcHODHZmsDODnRnszGBnBjsz2JnBzgx2ZrAzg50Z7MxgZwY7M9iZwc4MdmawM4OdGezMYGcGOzPYm8HeDPZmsDeDvRnszWBvBnsz2JvB3gz2ZrA3g70Z7M1gbwZ7M9ibwd4M9mawN4O9GezNYG8GezPYm8HeDPZmsDeDvRnszWBvBnsz2JvB3gz2ZrA3g70Z7M1gbwZ7M9ibwd4M9mawN4O9GezNYG8GezPYm8HeDPZmsDeDvRnszWBvBnsz2JvB3gz2ZrA3g70Z7M1gbwZ7M9ibwd4M9mawN4O9GezNYG8GezPYm8HeDPZmsDeDvRnszWBvBnsz2JvB3gz2ZrA3g70Z7M1gbwZ7M9ibwd4M9mawN4O9GezNYG8GezPYm8HeDPZmsO/7ZOxhMGrUKE4DTsJJOVWcak4Np5ZTx4mNARsDNgZsDNgYsDFgY8DGgI0BGwM2hA1hQ9gQNoQNYUPYEDaEDWFD2VA2lA1lQ9lQNpQNZUPZUDYqNio2KjYqNio2KjYqNio2KjYqNmo2ajZqNmo2ajZqNmo2ajZqNmo2GjYaNho2GjYaNho2GjYaNho2GjZaNlo2WjZaNlo2WjZaNlo2WjZaNjo2OjY6Njo2OjY6Njo2OjY6Njo2ejZ6Nno2ejZ6Nno2ejZ6Nno2cD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcD7A+QDnA5wPcC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXngnPBueBccC44F5wLzgXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJcca44V5wrzhXninPFueJccV7hvMJ5hfMK5xXOK5xXOK9wXuG8wnmF8wrnFc4rnFc4r3Be4bzCeYXzCucVziucVzivcF7hvMJ5hfMK5xXOK5xXOK9wXuG8wnmF8wrnFc4rnFc4r3Be4bzCeYXzCucVziucVzivcF7hvMJ5hfMK5xXOK5xXOK9wXuG8wnmF8wrnFc4rnFc4r3Be4bzCeYXzCucVziucVzivcF7hvMJ5hfMK5xXOK5xXOK9wXuG8wnmF8wrnFc4rnFc4r3Be4bzCeYXzCucVziucVzivcF7hvMJ5hfMK5zXOa5zXOK9xXuO8xnmN8xrnNc5rnNc4r3Fe47zGeY3zGuc1zmuc1zivcV7jvMZ5jfMa5zXOa5zXOK9xXuO8xnmN8xrnNc5rnNc4r3Fe47zGeY3zGuc1zmuc1zivcV7jvMZ5jfMa5zXOa5zXOK9xXuO8xnmN8xrnNc5rnNc4r3Fe47zGeY3zGuc1zmuc1zivcV7jvMZ5jfMa5zXOa5zXOK9xXuO8xnmN8xrnNc5rnNc4r3Fe47zGeY3zGuc1zmuc1zivcV7jvMZ5jfMa5zXOa5zXOK9x3uC8wXmD8wbnDc4bnDc4b3De4LzBeYPzBucNzhucNzhvcN7gvMF5g/MG5w3OG5w3OG9w3uC8wXmD8wbnDc4bnDc4b3De4LzBeYPzBucNzhucNzhvcN7gvMF5g/MG5w3OG5w3OG9w3uC8wXmD8wbnDc4bnDc4b3De4LzBeYPzBucNzhucNzhvcN7gvMF5g/MG5w3OG5w3OG9w3uC8wXmD8wbnDc4bnDc4b3De4LzBeYPzBucNzhucNzhvcN7gvMF5g/MG5w3OG5w3OG9w3uC8wXmD8wbnLc5bnLc4b3He4rzFeYvzFuctzluctzhvcd7ivMV5i/MW5y3OW5y3OG9x3uK8xXmL8xbnLc5bnLc4b3He4rzFeYvzFuctzluctzhvcd7ivMV5i/MW5y3OW5y3OG9x3uK8xXmL8xbnLc5bnLc4b3He4rzFeYvzFuctzluctzhvcd7ivMV5i/MW5y3OW5y3OG9x3uK8xXmL8xbnLc5bnLc4b3He4rzFeYvzFuctzluctzhvcd7ivMV5i/MW5y3OW5y3OG9x3uK8xXmL8xbnLc5bnLc4b3He4bzDeYfzDucdzjucdzjvcN7hvMN5h/MO5x3OO5x3OO9w3uG8w3mH8w7nHc47nHc473De4bzDeYfzDucdzjucdzjvcN7hvMN5h/MO5x3OO5x3OO9w3uG8w3mH8w7nHc47nHc473De4bzDeYfzDucdzjucdzjvcN7hvMN5h/MO5x3OO5x3OO9w3uG8w3mH8w7nHc47nHc473De4bzDeYfzDucdzjucdzjvcN7hvMN5h/MO5x3OO5x3OO9w3uG8w3mH8w7nHc47nHc473De4bzDeYfzDuc9znuc9zjvcd7jvMd5j/Me5z3Oe5z3OO9x3uO8x3mP8x7nPc57nPc473He47zHeY/zHuc9znuc9zjvcd7jvMd5j/Me5z3Oe5z3OO9x3uO8x3mP8x7nPc57nPc473He47zHeY/zHuc9znuc9zjvcd7jvMd5j/Me5z3Oe5z3OO9x3uO8x3mP8x7nPc57nPc473He47zHeY/zHuc9znuc9zjvcd7jvMd5j/Me5z3Oe5z3OO9x3uO8x3mP8x7nPc57nPc473He47zHeY/zHuc9znuc9zinhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihhxN6OKGHE3o4oYcTejihghMqOKGCEyo4oYIT2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4o3oXgTijeheBOKN6F4E4q3/56qYp/Ru+w4947bbb7rbntvNzrfcYfRw7/Ybc/h3yl322qX0cO/xwV9scXWe/yfr9l1672GX7Pr6D1G7zD8y9Fbb7nVbvxlscPW/2csGft97LTD7tvHY76HsYcx+2MO6Z/bY462+99HwdjdsZ83ZnPs5/25N/b459bYLxm7M+YUbj33djtutl28xUbbzL35dltvmW6xkR3DRebeTHbdzN907v/+stmYXzYf88voMb9sMeaXLcf8stV/fwmX+fMztxlzXu7P83ZjziuMPYcr/vlbO475rZX/PO885rzqn397tT8/rP7nhzXGfrB/qE7Ctf7fv1H5e4/52nX/37/Lv/r/Utxu1+022XXM92W/B0WiNCFKE6I0IUoTojQhShOiNCFKE6I0IUoTojQhShOiNCFKE6I0IUoTojQhShOiNBkTpe049g9qGP6zEaUJUZoQpQlRmhClCVGaEKUJUZoQpf33NEj/96dF/J85LFKlCVWaUKUJVZpQpQlVmlCl/fc0SEf/f0bASJYmZGlCliZkaUKWJmRpQpYmZGlCliZkaTImS/sTwf/5Dvg/XbI0IUsTsjQhSxOyNCFLE7I0IUsTsjQhSxOyNCFLE7I0IUsTsrT/niT780/u+L8KCNOEME0I04QwTQjThDBNCNOEME0I04QwTQjThDBNCNOEME0I04QwTQjThDBNCNOEME0I0/57qovhn0nyf/794J04TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNOEOE2I04Q4TYjThDhNiNNkTJw29keLLXbZZLOxP1qMPYz50WLM4X8/Wow58gX1nz9ajP28MT9ajP28P3+0GHv880eLsV8y9keLsaexG5vvsOOfP76MPYzZGHP438aYo210/9sY+3ljNsZ+3p8bY49/boz9krEb//eLcU6cJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaUKcJsRpQpwmxGlCnCbEaTLmrWqrb7TV2P/g4reYgDltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpgltmtCmCW2a0KYJbZrQpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZrSpiltmtKmKW2a0qYpbZryrjalUlMqNaVSUyo1pVJT3tWm9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GpKr6b0akqvpvRqSq+m9GrKu9qUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHJNKdeUck0p15RyTSnXlHe1Ke9qU97VpryrTXlXm/KuNuVdbcq72pR3tSnvalPe1aa8q015V5vyrjblXW3Ku9qUd7Up72pT3tWmvKtNeVeb8q425V1tyrvalHe1Ke9qU97VpryrTXlXm/KuNuVdbcq72pR3tSnvalPe1aa8q015V5vyrjblXW3Ku9qUd7Up72pT3tX231P7/wCIGPfdAAAAAwAIAAIAEQAB//8AA3icLdDPLkNBFAbwM3PmTGdc9Qb1pyzs2JHwGkTpFd5AH0EkykIiktpKtLetiEYrvf5sPAA7RVjzCvS2Fj6NxXz5ZSaTnO+QIqJhIkXKkaZpUrqEc6xPiXVZl+GKrsCRjuCqrsF13YP77Il5iNOkeIRn4FluwzHH8LV5ImU6pkNsns0H/ClbpKUgD8TyaDOk7KidJLZTtgjv2Spcc3MYZN4tELtFtwQvuw14073Ar+4Nfndf8LfrwX2P0b3yTOyNN7B4ga3Pwas+hNd9BY78BdwIuqSCJMDfoJ/+QW2D/npwMqwYa+AUp5BjPI7MchbTFmSblOzILlwUTCv7cgAfyhGyJCfISOrIMznHa0MukU1p4qYlLfhK2nAsN/Ct3MH32MPfBib++2o0XYFzLo9eoQsHHbtw4pJBlzVk3uPVh+ilfgGj8kqaAAB4nOWcC5xO1frHn2fty7zvemfGpME0xpiGJEluTZKjSZLkSJIcyRFyJMmR5DhOR05HEkLkNhjTpFwampBbSHL8kSS5zRjX5E6Oy3Ac/Z/929trdhdHMZrz/3/m8/zWevd3v3uv9axnr/2s/b7vEBORpoWcS2b7P3XvQvF/6P7k01S705PtulOrLk/06EqdyZR96LvvKCSFSRZFUICC8iqSoqgYXePj6iLckD+bouV83LzZA0lUEVsjf/RdMfI+h0YJ5TDVPl68ffXn2lPX9u2f6Ua9oP2gQ6BLOnR56g+0HLqmQ9dnn6H1Hbs/0Z62dOn6/DO0s8uz7bvQXql2p8PPOluOd3P0bHfZn9Vzz7TvxoHnXniuExfvIds5TtphoPc2ak6rFPzh1m6VshRdR/FUmhKoDCVSWUqi6ymZylF5uoEq0I3S35uoEt1MlekWqoJ3MFRRcboWr0pBY7FNw5/s+EHUPWMJkEjxofOqGNRtmesf53VJ7BMlHqpNPelF6k9D6E2aQJMpi+bQIlpOa2gD5dEeOkwn6RzbHM0lOZErcBVO4brcmAfxCE7jTJ7Os3ghL+PVvJ5zeTcf5OOqkqquaqtOqpvqpUaoNJWppqtZaqFaplar9SpX7SZbQopVT9cz6qhbBlqTE2kcPOqVx91St/XKOW4ZudAtoyp6ZX/4m4sNdV8Xy/LKtV55zC1jintlvFfW8crW7vljOnjlVG/7fK/MdT0bc044E8fO98qVcl4mMza3RIUS7UoMwKsyJdJLppSKLTUrLi3u7HWZ8cXjV8SfK92ndHZC1YShCefK1CzTObF44oqyDcouS4pP6pW04foeya3KUbnD5Ue4Z7uhnnv0Gxp4ZSuv7O+Vc3EevrGb+/rG5V6Z55Ype93y9tFueUdxr0x1VMqmeH/cHc3vmFO7yZ0JdZLqtKqz8jfd6jau26Puurs6plZNbZs6NPXk3a3vzq834p6O9WvVb1t/bf1896z3VnePdm9LvI69t9u9+Q1aNth+X+p9KxpWbDjz/pj7R9+f36hvo+0PdHpgReOmjWf+ttZvRzdJct/dpJn77iY78Tr0YELTxIeSHlrarMPD9sPvNm/U/OAjQ1pUxTXDLWS0nShpscb1S4tct/0tzrnlo8orbfeYj2qvrEggj9byymy3bJnqXR9OFCTimFWd0XOuQ15oPiV7xRhsyHYjwoggNsoaSaSsP1ovkWm9Yr1CJawp1jQqaWVZM+k6K9vKpgRrjjWXyliLrVWUZCfa19MtgRaBllQt8HjgcaoZOB04TbcFWwUfo5Tg48HHqRax1VlmhxhOVjWNBmZLmQVqUz1qRM2oFbWTWbQ79aZ+NJCG01jKoKmUTfNpKa2kdbSFdtJ+OkZnpCs2R5oyU5rb5O8cyjzz3yi3mmdR5pr/QpljnpYyT2r5KPPMUyi3midR5ponUOaY/5Ryq+x3DGWe+S3KreZRlLnmEZQ55iEpc2W/gyjzzAMot5r7Ueaa+1DmmHulzJH9vkGZZ+5BudX8GmWueYaUmWfJLCT7HBbNNY+Lbv3lHrFKux6x4l2PWNe5HrHiXI9YpVyPWCVcj1ixrkesa12PWMVdj1jXuB6xirkesaJdj1hRrkesSNcjVsj1iKVdj1hB1yNWwPWIFeF6wrJcT1im6wnLcD1hKdcTFqPMsRIcX1gxjhcsWzTHKun46DI8crvnkRTPI7d5HqnpeaSG55Fqnkeqeh651fNIFc8jt3geqex55GbPI5U8T9zkeeJGzxMVPE/c4HmivBsbVjnPI9d7HknyPFLW80ii55EynkeqI0ZqwS/J8EhFJ1IuwyMPex5p5nnkIc8jTT2PPOh5pInnkd96nmjseeIBzxP3e55o6HniPi82GngeudfzyD2eR+p5Hrnb80iq55G7PI/8xvNIHc8jd3oeqe155A7PI40QHc3hkbrwSP3L9Eg3zxPPep7o6nniGc8TT3ue6OzFxlOeRzp5HvmD55EnPY908DzS3vNIO88jT3ge+b3nkTaeRx73PNLa88hjnkd+53mkpeeRRz2PtPA88ojnkY7wSBdESit4pC08InO+835nxufhMvNHUleZ2gMy+ydInlVV/FWfmlDLoNxFrR7WS0ZS8FmvVjbYFbW+su0Zr1Y22EVq3bHf016tbLAzas5+T3m1snKeeMnlqshcX48aUwtqK6PRQzKsAcGXZZ+eVg/Z+29erWywH2rdZdtLXq1ssFe4RS+EW9Qz3KLnwy3qEW7Rc+EWdQ+36I+X0KIB4Ra9Em5R/3CL/h5uUd9wi/4abtGL4Rb9JdyiPuEW/Tncot7hFv0p3CKZ8fh2VU5Vlpod3I37eBkZsQ50q35Hv6un6Kl6mp6u39NZeoaeqd/X2foDPUvP1nP0h3qunqfn6wV6of5IL9KL9RL9sV6qP9HL9Kd6uf6HXqH/R6/Uq/Rq/Zleoz/Xa/UXep3+Uq/XX8k5lLpNtZPbzjA1THyiqCFdrwfowXqsnqAn6nQ9SWfoTP2W7q9f0a/qgfo1PUgP0a/roXqYHq7f0CP0SP2mHqVH6zF6nE7T4/XberIcx+CanCLBdkaSF0MpFSe5ueIAvaQjdbSO0dfoa3UJXUp31vu1qS1t6wgd0EGtdUhH6WK6uI7VJXWcvk7H69I6QZfRN+lK+mZ9i66p79C/0Yn6en2Drqhr6bL6RX2jrqIr6Ft1ZV1NV9c1dFWdom/Xt+k7dR1dWyfpZ3Q/XU7X1cm6iW6pu+h6+h6dqu/WDfR9+gHdWLfWbfTvdVvdTnfUf9BP6Wf1H3VP/YLuq1/Sv9N36fr6Xt1Q368b6Qd1M91UP6Qf1s31I7qFflS30o/px/UTur3uoJ/UnfTTurt+TvfQz+te+k/6L/pv+mX9d/1n3Vv30X/VXXV5Gd2Xzq/GZA0TKyuUKnQXPUhN6SGZsR6m5vSIxOWj1JJ+J/PXY9SaHqc29HuJ1CeoG/1RZrPnJGKfl5XKBJooM9kCWkgf0QpaT1/JKmUjbaLNMq/lUC5tlTXLNtpOO2SWO0xHZZ47QafoNJsy10VwkEMcw8X5Wi4hq5lSfB2X5jJclq/ncnwD38g38c18C9/K1bgGv8ETeRK/xW/zOzyFp/F7PIPf5w94Nn/I83gBf8SLeamse5bzCl4pq581vJbXyRpoA2/iLbIS2sY7eBfv4b28nw+aKcEcL74vN4Yvdn248d1eDZX4Hq6GI74bUbLEshPJTsxeiPJXJOqd2B78veh2YrtAZHtXw0g5ksm3cx058nUqgWyVqGqSViPVSFm/KtbUzxfVIYn6KIn7Yoj84oj9khL9cRLdTmzfLVHYWWJtv8R/rMR8aYnmGySqb5IId6O+skT4rRLdVRHfNSW+b5MIv0Pi/06J8DpyRZTHNeFcDZHfi3g33u+TiG9w0Vi/0pHeUiK9n6ytS8l6+9JX+bfK3egu6kRPybz8NL1AvehPcvf+M/Whv8gs/VfqK1dPP/obvUx/l3X6KzSAXpU7+2s0iAbLqv11GiVr9hmyZv8H7aIj9C39U1bs+XJ/tzjAmiM5iq/hWI7jeE6QFXwSJ3N5WcdX5EpcWVbzVbm6rOTTOUPW8pP5XZ4qK/r3eCZny7p+Ds/l+bK6X8RL+BP+lP/B/8Or+DP+nL/gL/kr3sibOYe38nbeKSv/b3gfH+BD5u3aeRLB0ndnrUVYaVXDGszGMwmp6e16H2rxpPUGvVFv0pt1js7VW3We3qa3OHHs7X2f/AXdPYOHgoeDR4JHg8eC/wweD54Ingx++yN7xona33sWFO3sJ+8/SiTvPomVov3dSactwVOazrcleCqYHzwdPBM8G/x38FzwO03Bf/2sM5wKnpEznNXknsG5B8gZDskZHT80FAvI+2LkCM6TrSpUk2pr54lXaYmSFJRJdBvKMvSZvLeMds6eSGtEk2RvJcS5W5b21rEBZwUb6iDbE7C9hOfT7XqH3ql36a/1Hv2N3qv36d0/7tNL8j6rdRKXxyWqzspJTImrSJlHnZhKkHgqL7FUWeKoJtfiOpzK9bkhN+am3Jxbcmtuyx24E3fhbtyDe3Ef7ssv8wAexEMl6kZzmkRepkTddIm4WRJtCyXSlsmMulpm0/Uyk+ZKbO2WOfQgH+XjnM9npWmmCqhIFaNiVZxKUEmqvKqoKquqqqaqpeqoVFVfNVSNVVPVXLVUrVVb1UF1Ul1UN9VD9VJ9VD/VXw1UQ2R+fFONVRNUhpqspqosla3mqPlqkVqqlquVao3E6DnikIxiKEJM/BwSf4dixUqJ/VbsBtnngNgxsX+KnRA7KfYvsbNi/5Z95DoIWWJa7FqxEmJxYmXEEsUkFwoliZWT/Y+KfSt2XCxftonfQ8XEZGRDMbLtoNgRqUeLJUv9sNhpsUNiZ8ROyXaJspAMUci5xr6TMlIsSiwkFi8mcRO6TswWKykm9+bQ9WI1xH4j9qDYTWKVxG4Uqyh2i1g1sepiqWL1xO4Rqy/WQOx+sUZijcUeEpNZMPQ7sSfE2olVELtZTLK9UBWxW8WqitUUSxG7Tex2sVpid4jVFrtTrI6YrHFCd4XaS+1usXvF7hOT6yj0gFgTsYfFHhFrIfaoWCuxx8R+L/a4WGuxNmJtxZqJNRV7Uq6UF65QRnI+H7m0bOTUDzKRH89Dzmchl5aD/HgGcj73qBVqKjNEgflCHZUsYbYzX6gpeJJ8YbuhjoXJhadlcZjDq2P7AucJtFw7o9RoNUauoHEqTY2X6yhdZdgD7MH2cHuMPdYeZ6fZ4+30IAeNoOUdKRYzTtL3jsVqomjkT737Et7L9luXtNcw2cuZJ9vh+TfLHdfZrwbYUCEh6VWG3AgyVSZFGclGMkUbc4w5VMx63nqeYqR9k+kaaRNTVemVQdWClvSteuh46DjVCJ0OnZH52TnbbDlWhBy3hhxrilouW1apL6ms2iD+rWjMNebSPYE1ga+ofuhEKF9WZE4fEyU3nOp5emYhtOvX710Xr3fdC8XrSk2S9/+y9pkSMR1pOs2S9zufDMwvwv6/nH66vXOu9iRfD90rxPksyT3a1PDREuVo2+hGtUMdoGrqkBy5jjHbmE2pOP7dOH49HL/RVbq2rkQ73cy0pBwpmSr+iCfc2e/KtNlA9tYBsa8kv+9WaH65sq12PyGJk1p5WadU/UkvOZoFnYS+OleSE2eGXO/dZSVTuL31n/3nt3nir9rmiRe/JoOqsGM9qK5u1ITP930f/Nx3Tbo6s80VGYGrcv1f8ZG8SlfFT0TEr3f285GV7EXWD+8P70CX/qIsyIlvNwv64ez0jnf+wjn6pMtueweJXvfohXUP+6WtO5+/ZXuz6dxCaF9R6WUX5M9OLwvrPnV5cWjJldOJsiSXnu/de5b8F4zGL+3t1RqTy7t6/9vG5HJ6y2T/G5lWkL0ZHE82ZD9THVPZajyO6swUlfCZcEnkXWZgo6ysMlDbFK5t9mqG+6wD86rznjgq773HeVpy/l0X6pvD9fA7eT5akkJdqQf1pr7UnwbRcBpNEyhT1v0zaQ4tpKW0gtbQetpC22kPHaRjlE/n2GTNMVySEziZK3IVrsm1OZUbcGNuxi25DXfgztyNe3If7scDeAiP4LGczpN5uvhThc6EToueFg+r0HHxthKfyx1O/C9rySDLiCh7sv226Nt2pmim/ZboW3aGaIY9SXSSnS6absvKy55oTxCdYI8XHW+niabZ40TH2WNFx9pjRMfYo0VH26NER9lvir5pjxQdaY8QHWG/IfqGPVx0uD1MdJgTgfZQ+3XR1+0hokPswaKD7UGig+zXRF+zB4oOtF8VfdUeIDpAIkpZz0t0KYmxZNFkiTolsZfhjJrEkLNSlpardGfNqCYqabmaIOOv1HglLVdpSlquxilpuRorY6TUGCUtl/GSlsu4ScvFnCiq8YMnYYhTZApXJubjER3OM/fIoCn9WuCoOoZYnUccnUX9uThXllFvy71lhLN4Be/ks6qkqqoaqQ7qRWl1tlqt9sitOt6oaTQxOhn9jDRpyVpjv2maiWYts5nZxexvppvzzfXmYStgJVt1rBZWN2uglWktsjZZx+xIu4Kdareye8gIvGsvtXPtkxExEZUi6ke0iegVMTxiesTyiO0RZwKxgSqBhoF2gT6BNwMzAysDuwPngnHB6sHGwY7BvsGxwVnBNcG9WukEnaKb6s76ZT1Bz9Xr9MGQHUoK1Q41D3UNDQhlhBaGNoSORurI8pF1I1tGdo8cFDk5cknklsjjUdFRFaPqRbWO6hk1NGpq1LKovKj86OLRlaMbRLeN7h09QjwfoGhZNdVwfOWo+MrRb88TZ/SsBRjDY9ALZBTIKJBRPjIaZDTIaB8ZAzIGZIyPjAUZCzLWR8aBjAMZ5yNpIGkgaT4yHmQ8yHgfmQAyAWSCj0wEmQgy0UfSQdJB0n1kEsgkkEk+kgGSAZLhI5kgmSCZPjIFZArIFB+ZCjIVZKqPTAOZBjLNR6aDTAeZ7iPvgbwH8p6PZIFkgWT5yAyQGSAzfGQmyEyQmT7yPsj7IO/7SDZINki2j3wA8gHIBz4yC2QWyCwfmQ0yG2S2j8wBmQMyx0c+BPkQ5EMfmQsyF2Suj8wDmQcyz0fmg8wHme8jC0AWgCzwkYUgC0EW+shHIB+BfOQji0AWgSzykcUgi0EW+8gSkCUgS3zkY5CPQT72kaUgS0GW+sgnIJ+AfOIjy0CWgSzzkU9BPgX51EeWgywHWe4jq0BWgazykdUgq0FW+8hnIJ+BfOYja0DWgKzxkc9BPgf53EfWgqwFWesjX4B8AfKFj6wDWQeyzke+BPkS5Esf2QCyAWSDj2wE2Qiy0Uc2gWwC2eQjm0E2g2z2kS0gW0C2+EgOSA5Ijo/kguSC5PrIVpCtIFt9JA8kDyTPR7aBbAPZ5iPbQbaDbPeRHSA7QHb4yE6QnSA7fWQXyC6QXT6yG2Q3yG4f+Rrka5CvfWQPyB6QPT7yDcg3IN/4yF6QvSB7fWQfyD6QfT6yH2Q/yH4fOQByAOSAjxwEOQhy0EcOgRwCOeQjh0EOgxz2kSMgR0CO+MhRkKMgRwsSJ2O0FjiqjkEvEMy9BuZewzf3GphhDcywhm+GRS66wFF1DBomTq5qLXBUHYNeIK+CvAryqo8MBBkIMtBHXgN5DeQ1HxkEMghkkI8MBhkMMthHhoAMARniI6+DvA7yuo8MBRkKMtRHhoEMAxnmI8NBhoMM95E3QN4AecNHRoCMABnhIyNBRoKM9BHkfDZyPtuX89nI+WzkfLYv57OR89nI+Wxfzmcj57OR89m+nM9Gzmcj57N9OZ+NnM9Gzmf7cj4bOZ+NnM/25Xw2cj4bOZ/ty/ls5Hw2cj7bl/PZyPls5Hy2L+ezkfPZyPlsX85nI+ezkfPZvpzPRs5nI+ezfTmfsxYU8hbIWz6CbNBGNmj7skFnLSnkbZC3fWQyyGSQyQVJAPe5AO5zAd99LoD7XAD3uYDvPhfAfS6A+1zAd58L4D4XwH0u4LvPBXCfC+A+F/Dd5wK4zwVwnwv47nOB9SDrQdb7yFcgX4F8VZA4a2tZwzmf1h6DXiAGiAFi+IgFYoFYBYmzdrcWOKqOQS+QEyAnQE74yEmQkyAnfeQUyCmQUz6SD5IPku8jp0FOg5z2kTMgZ0DOgCiK8Z7XOCtjxso4Gs9uiuHZzS14dpOCtfJDWCs3w3Och7Fibo4V8yN4ptMD6+Y+WDf/BevmF2XdfIb+KuviDIqiJKokq+e61JCaUWvqSN2oN71MQ2i08xQmvH433fU8aljfo4b1PmpY/6OG5wGo4fkAanhegBqeH6CG5wmo4fmCU3M+KcKnCab7jMX5Prj0P50o6GwPofWRxNyKSlJ1qkNNqC1191qbQdNpDq2gdZRLe+goneFILslJXIkb4ixOdjXJfTqAe2ImsipvC8Y9E9nU+S0nsWVzgS2nsGULtjhHzAnXcsO1reFaXri2rcCZD+MY28NsR7i2M1zbFa7tDte+LnCMIzjGnjD7JlzbG67tQ82JrxiKk3gx1DtqkmSlhpos5f4CvcrH0Q6c3yIxNkOi7n1ZS0WoD2V1FKnmyaomSi2U1UgxtVjy/mvkDFXwmV6C1yJnfngHefJkb8uX2LIOW5xrd6mcs+B3pw56o+9+YmSfHu99kmTgO6SxeL6ajKdEt+H9s8VTV+qbC84ZSlKiaHlq+RPnCKgM54kUri/G9aVwZRlyZb0t8elcU8m4psrh+VP5K9Qu5xutBlWgVhLTV65lv1Zv4mUMTaoo88pQWvYr9+fX8sH5SKv0o/0//3mz8uY5Z4YL/SAW2l4x313sfAVH681fdbQu1soE4ZZ4sw0Np+W0+r8uqi7Wt4vNe45uKLTZq+DRi8ocVLBN/90zyY+N3cXmA0cP/sz9cwp91ijYqsI9S04RnZEKeqAoti3n/9QcWdDb/3d6lHNpc7099HvXf+ef6PMV+r5A+Hz/qV2ZV7ldzvnc710650zwfgmXQu5nys7ZxkLxKbNaTL7PgfEZwQR8huDyD3C0mpKdud8lbOp9k/52utivJ1gWoO4vNcK/05C2OsebJlpMTVPTVZaaobLVIrVEfaw2qc0qR+WqPLXXWYlhFTtBfJEud/wg+qnRjur4LZvz/Yoml92KCPWBmiurtFVqtdom68Ur289NRaKfmwq9n1lFop9Zhd7PnCLRz5xC72d2kehndqH3M69I9DOv0Ps5r0j0c16h93NXkejnrkLv54wi0c8Zhd7P3CLRz9yf7KfzO4FYL7eqJRotLRl/kTP83N+u/pJ3pMj6Klp6XYGqkPOZgHNe95m183nJ86HTTp/IlFdu6b02kiXD7CnZpft9wzg5Sh8aTSvpLHp3B12dz1YiZbTdsZ6r5slIu+O8K3TiKnnvwu95//96YJjngZJS9pZVelqR6T8HNvvGqOi2sCj7cGOR9+HGIu/DTUXeh5uKug/xKwVWo4t8C0cV+RaO8fItLS1SUeWiypERVd75c+798tp5+hYpra8WGhFw/u+wEf6vs5f6/3qc/ycUi3MtIPd/KbH3+z4bv/hz/+tSItrg7Gfi26TuNxXWeLXzT7oufJ59/vsP7jOpjtLGRO93uClUh+pJ/taEmuNpuVIZgT3Oby+gg6HDoWOgY6HjoGnQ8dB0R4MMNUQvngH2lH4ln//fSJRKDagxNaOW1Aa/QOyG52HV8a0MRzMctQdAB0OHQ8dAx0LHQdOgeJed7qiMtqMG/lPIf8gazRT8AiOOE7k8V+KqnMJ1uB435CbcnFtxW+7IXbg79+IX+WUeyEP5TU7jDH6Xs3gWz+clvJxX8zrexHm8m/fzUT7JZ5VSARWtYlW8SlIVVGVVXdVSdVV91Ug1VS1Ua9VOdVJdVQ/VW/VV/dUgNVxyiAkS4VPVTDVH8uClaoVao9arLWq72qMOqmMqX50zTEMbMUZJI0FivqJRxahp1DZSjQZGY6OZ0dJoY3QwOhvdjJ5GH6OfMcAYYowwxhrpxmRjupEtV8YiY5mx0lhrbDByjZ3GXuOwcdw4Y5Jpm5FmcTPOTDTLm5VM5z8014D/3bEYBR0NhecVPK/geZVWYLwmQCdCMQpq0oVxlGvX0SnQqdBp0OnQ96BZ0BnQmdD3odnQD6CzoLOhc6AfQudC50HnQxdAF0I/gi6CLoYugX4MXQr9BLoM+il0OXQVdDX0M+ga6OfQtdAvoOugX0I3QDdCN0E3Q7dAc6C50K3QPOg26HboDuhO6C7obujX0D3Qb6B7ofug+6EHoAehh6CHoUegRx2VWdNR+NCA92TWvHDFvQodCH0NOqjAlTgE+jp0KHRYgSv0DegI6EgoYslGLNmjL+EqRizZEy9c0TZiyXbnhLegiCj7behkRwMYlwDGJYBxCWBcAhiXAMYlsB761fdmCed7XdWd39FBT0BPQk9B86GnoWccLfx70/8CzWH1Mnic7H0NfFVJdfjM3I933/f3Z5KXl++Xl0+yEbMx0hgppRiRRYoxm2UjRkQ20hgRkdLIYooUkc2yMYsxsjFiNkaaZWM2jchGSpFillKKMUWgEbOUUqSIlEXMH8N/7tybvHl574YXCCwg5HfPPZx3ZubMmTNnzsyduRdAAIAGrABXAfvJL9VWA8+naz/1HAis/NTyWlBY/Yk1q8E8wGIecOsWYPCNwf+j/4+o/0P8pwFwyeIP+fCd5uA+WfP5GuD77Cdqcd4EriKw7rPPffY5UE/y1QE9MGDMC4zABMzAAqzABuzAAZzABdzAA2JALIjDv8cDH0gAiSAJJIMUkArSgB+kgwDIAJk4vYAvKJUKeKACavJ/SCTRAC34AC5vG2gELWA32AN6wH5wCBwFg+AMOAcugWvgJmShDtqgD/rhbFgNe2E/PAzPwStIhzyoCe1C7agL9aJ+dBidQKfQeXSD4RkD42CSmUwmnyli5jKlzBKmgqliqpk1zAamntnGNDItzG5mD9PD7GcOSTIx84nmoGlUui/ZI93jy+Tfc6X/J0stAK07pPtPvdLdsR6okchnAjyuHqzoBDxWOPzLnaS2kFst3dmr0j1mDk6HNaG+It3rS7Cu8J3bQ+6MId/QZBiRfpvVS2ise6G72n3As4D8z7X9+gupL5S+0PHCsYZAw/yGrhcX7Ijdse4lzUstjVXfyGwKNG1+2fVy587abxY2FzRv+5aDpErs6nkt97WRvQOve1/v6F7Z3fnDxB8e7/H0NL+x6I3mXk/v8X/c1LfqR1v2Wfad+PGR/cX7L795or/8J64DugPb/qnkYPbBrn+uOrRIkupbS2WJ55C77mMFH9v4sbGy7rITH/d/vOfjg+WB8t7yoaczpfqoD2qSNcsIrn2urzq7+tJnr67e+NdLa9bUHPxcWe3s2nqpjh/Ztkiz6PhTw1jrELwPDsAT8BQcgRfhVTiKENIgC273RBRAeagQlaAFaDEqR8vRKlSL1qNNaCvagZpRG+pE3WgfOogGiFWMoIvoKhplEKNhLIyHSWQCTB5TyJQwC5jFTDmznFnF1DLrmU3MVmYH0yzV71N+qX6MV77Xy/el2JLxPX6vdI9ZJNVQu007rMuVaJZLcq3b1Gc18wnOGy+ZAqaVpnbTOXOiVFfNSk275pxW+h9k50tp7YekX4sPfSDwgZMlxyRpmHLp/qWT0v1z26V78nLpnuaX7myVdH+Wle7vle2LvSDdM1uke/ph6a6T7+/fIN3zz0v3wh3S/YObJan4VunOyVJycn4LSmQbPSvKDGDtGen+Zzelu74E37EXON0h3c+UyvdR6f6fg9J9uEu6/6pfup89Jt1HbPL9hnR/+4x0P3ddup83Sff/rpTv8u8Xlkv3/5HT/89h6X5RLuc3TdL9Uo90/98a6X45U7r/1ivdr8j5/65AvndK96ux8n2ndP8/uZz/2y/dr1VJ93fk+l/3Sfff58t3Wc4b9dL9D7K8o8XS/f8tke43efneJ93/uEq6jy2W7rey5ftZcodgh3SH66U7Wi7fj0p3pli+y/zsRunOLZXuvFR/qCqQ7yPSXdgm3dXV0l1TSsYTiEcGiEcD0aeJKRBqUzPk3oSayQjE4XFhvjgCwHw4GycYxV6SwT3ZBTSazZp2PHZMzqeQyodFL6Od6JuoNYzrSYqLQ99CLejbaJeaCymTQ+9BT+Kh5n3ofRh/P9YFj15EL4JMzauaX4AszBuLRzSIuXWStYJReXx6guTejl7FuYhjMgCiHXjJr14yQo5L4yfSZGE+RhyPcGmtWFq1msOy4PEX6FAbv4X/Or+D/ybfzH+Lb+G/zbeqIZabwWm8uGyIR1ZAcskTfQb/9/wr/G5RCvQK5lBhWZ7AuX4fYQtGb6Gfg3g0hK4AP9PH9IEPCseEX4C52ne0NwDdIoUkvz8T/8f08lv5r/Hb+O38C/xL/Df4Jv5lfie/C5fyHb6N/572D9rRafBtBeJI1oA1psMt4cMjfiaWuwDMAXPBArAILAUV+PcmIsldwFsjBNehH+Dx/TXszfvQj9BJdBqdQcPobe07sn7EWvITLSPJtmNq2VCqyAuvEThG4QRKvyrxyPRMcOQ2siGxFSPYjm26cqL9UcDLCvRUWYdKFijK+SL/3RA5gWyL0ctJSmcWRwHrI9OlHO61nDCTtN3Bu4DL7lLODrAZwy4spVFByuVgJa7LGlyWi3iDIyRdD+kRdUSG2aCI+LgJHLrGtmPKeUJZQvivEDgalBkmEthA6EbwBNqLY+Y+9GMcN/8b9iD/JhwX/l04IfxcGMTeROxZ35noWYB4O9FTitaLI0hCy5+w8XE/pZH9VOeEn/JiP/UrkIZ+jX4DZqH/xT6riHmDeQMUE8/1AeK5SojnWkBKEEdcB84pGc8eIpUhwu/j38WxpRUA4mG1d5US4VoVUP63aKIFp25liJqA6L+9uKRCUvbk9EqjAURt0/bpdy5lc4TUc6JO/fJdpd55V6m/KafOi5h6Ku2K6XNlW51N0r3vtqW9cptxevo5vjXjOR69TY7S6IJwD5hHcsy+g4jkfpQA0bdnMK9vTXj/PVGN+r+lRnEKDxn1Jfozk3mYJ8HtIhJjWAwlxk/B6MlIrBhguQCWDGDZAJYOYPkA9vwA+36A6wKw/wdgPb424mszvrbha8e415fHEs0MQZIbdIBhMkqIGhRHlRIcPy8ES0A5qAQrQDWoBetAHajHum7A8VkLaMNjWRcel/aBA+AwwLbJbFO5Mfy+KlfEeXHGuo3DcwfmjxJUmTE8xCeKPOKv7D8R+t/wPjz38IiQaRMp6NfsUxi+KkLGI0Hu+SCdwfNDhvyKtpJfjxL8Cvse8VfuWQK3k7J84/kAD54HfAB9EM1HH0Kl6Cm0FC1DlegTaDn6JFqJnkPV6HNoLapDG9HzaBP6CnqBeZ0VdcMy8YyPq+W+RNZ4LPhyAUAiORy13yrlxLlqFoE9rBjHf5WNNKq8P2qv9627St1yV6m/fVepd91V6ta7SS3O+eAKiGMAWI3tNxF7lFKwGJSBZaAKrAI1YC3YADaBLWA7aATNoBW0Y1/RDfpAPzgEBsBxMATOgBFwAVwG18CouNQB8WwQ/hXp+T+5dQzDHxD4CwLNpL8cu/U7DA8HIbhI6I0ij4wfE3HYQn69QSgVFCfJATlFHsZI8F8QL/MXBP8EKf1tglcRSHDYMlYxngOdjwyNVKq3g2VhnYiruBZ5BdeF+3gcWbcVV23H12w/Ap4CHwV/hfX2cfA09kgrsc7Etdnt4BQ4C34NxVk35F4Cclx4a5UswzGAIE98r1Isux77sc04px1gJ9gFdoNOsBf0gv0AjtWIechQ9Ivwj6emxClOGddRFF2QM4RfN2WebUHOOxwZxfzzgLj+Ecm7wwjePXRWcBcQroULsf7rsAy2u7V5aIEu6IXJMABz4WwozixaiT0dBR/C0EXBC2IMKkGw49bT45DRipG4BEHlrafGIRoUV0kkiOcm3nHIxYoUCTL5QYg6sMRiDPgi5vwDqed7CHz61sgE1Is5SJDxkbQEohtYA+PQi61UhvDo2PxxiP4+COHnRE4CEbZrJ3DjksRnG2J0n0hWktLxSJmB/0y4BVcBs+iXuO3cC/IsD5JZ3jY8UoorFyI8jK0cYs3qcI+bao433i/gHzumsmv5V10Qv9lFKIOTrV6m68J6BpXnDK8HWcCdRDIAewKAtQSwNwDYHwDsEaZn+9676jfBdTIXoeQAep4YjE49OAaif0dAQG14jgGYREaMZHqZXmwLX+C+ABjsG74HWOwPsLdVM9grJBH9JIfk6cD3WKyr+rvO9W4lceGIxos9xmYcwb0bsty5/PT67ofxuGYH4uwhG8+pPwI+AQTi+2Kwbb2Ce+8+8CbmPIL//GAQ+7t03Csv4954Bf89Ca7iv0LwDv57H/g9/ivCvuYP4P2QhSyYgz2iCvwZFkINPgC1UAtKoAmawAexl7SCudAOnWAedEM3+EsYA2PAAhgH48CHYDyMB6UwASaAD8MkmAQWwhSYAj4C02AaWATTYTp4CmbADLAYZsEs8FGYA3PAEjgLzgJ/BZ+AT4Cl8CX4EvgYfAW+Asrgd+B3wMfhd+F3QTn8HvweeBq+Cl8FFfD78PvgGfgD+AOwDP4D/AfwLHwNvgYq4evwdfAJ+EP4Q7AcvgHfAJ+E/wj/EVTBH8EfgU/BH8MfgxXwTfgm+DT8CfwJWAkPwoPgM/AQPARWwcPwMHgOHoFHQDUcgAPgs/AoPApWw2PwGPhreBweBzXwBDwBPgcH4SCohUNwCHwenoQnwRp4Cp4CX4Bn4BmwFv4K/gp8Ef4a/hqsg2/Dt8GX4Hl4HqyHF+AF8DfwIrwINsBL8BL4W/Vp9WlQp2E1peDLmoWavxPXVOFePJYhuB/7TudMjmWwBM6HC+ESWA4rcaxYjeMXnvhEnwjvJz42EPTXYxUEXxuGzyd4GcHJmqk8BtB4BYXrqLQSz1aKZ24YvieYlpYNOPEMXHre0jz+RAXPxhXiHvKshRWf82Deb1MzJGk9LlnZB6N8eBnDObiVixSjw4PYHo7hXitGn+fBJdxXb4Ax3Dc1uB86YCxMhH6YDfNhISyG82ApXAzL4DJYBVfBGhwVbYCb4Ba4HTbCZtgK2+Ee2A37YD+29QFsy0PYUiF8DbVjKQTmDex/BkWceRq9juEThGIUIfquSMd9YzfGgQjhDQIPwWsijv5CXGFFBeIKMRvAMBaKzwfH4Bcwvpl5G8O56F9wbhb4HziHPBn+F4E4SsBeAFPgAZGC014i9JNi9E4gQPHinAL3RojO4b6EZyJEzs+jn4ozBSL/Lwj8KaH7CD2fUPYjLD88TejphJ4urkqh1wn+JdRLcLGmN0SIfk9SvQSbJmp9HaWTmr5N6i7KYyOS5GHvI+Z2mkj+KpHwFcLzQ1z3W1BM+zW0FcPd8GfYS2uxl87A7S765zgcGTwHcsFX8V8++E/89x7wO/w3G/wf/nsvuI7/Ctgvs18GT7L1bD0oZF9iX8L+GWfOtXJitMDhS1xvjcWXuKrtJ/4fAj8Soy4bahTtj0A/gXmoG0tyEXsxFgnY4gy3Xcs4AU6CYXAOz22uYGluQgQFaIA26IE+mAozYR4sgHPgXLgALoJLYQVcDlfC1XANXA83ws1wG9wBd8JduO6d2Jv1Yl8Gb60hfexqsP/Lz7jC6Gi5Ar1QgV4dmU7nL/dwQpeeAITz3w2dzh8R/yLNDWU6mV8xKyi6J2p65HIR8ToTK4XCfwi/BBqyXqjHNdfL/urFUI/FfxdHEnqcWlxvFectJTgSwvE/ifDEZ+1i5F6J816B7+Iz7lr8+zrMXzdzszXZ+zWjhWTNQ4fLv89eD47gcfgyvCY+hUc80iELciEvSkYBlItmI6wXZjdXiodQrwhVQwTfxGF5OT/ujZCzEfiKSGd+yizDcC/6hfhkD8++IFvHrcP4ehFnfsfheRVzAc/oIBxjFo9D5ufMdnG1SeTkDQyeTbJ+ETID6LIIGexLmQrCiRjRRz0n8rNPiJDLE3NjdpL81YS+hntOpBOpToglcl9jRV+xTpSQOyNDTOdfEHH2R9wcnPZnhP419uA4ZHu4tYRnLoZGEeK6i/h7RcidJvB5EbIepgbncFIsnWkT5WGTiFSy/EEoySxLTpUlQbksCtKcUg40TvNQOCLPEsO96xbsXb8Gvo6tfT/+e5J42kLwK2xV78Ox0giOck/An4M5zDNMJShmvsCsw/NTcX1ny/j6DjjCFZFRRGytg7iURffaT+Jo9AiONgdxNHkWx4yX4FU81o4hFmmQCTlQLEpEfpSN8lEhKkbzUClajMrQMlSFVqEatBZtwP6igHiNpQQWPIaPGJzec9MI+0MeLmuWnujLO5LO3y2UxtK7zycERiGbHCOEl54Xht91TWesjlWTYUjOCnLealegj4Tl2fQnaM2A1JyC8m4Umi7tWHFFpofnECHtsig47ztUrOmyyRTFHB6cejXh6CKcPm1r5l+esGbyHPrhsmb4PGkVsjsALiBaOENwii5rZzXFSdGlVNA6OZXM896wtH0U5/NU2gXUr4SCZ73BVNYwuICCdG59wbThkM5fsabfi7aOIfWiZZiyLvj6Kil9AmKer4bWVJZZ2s0RtoODrouEg3qSQzqBz0/Au7Fm28NnzY8jjceRxqMTaUjrTo/hIwqnb83NE9YMKGs+9HBYMys+34TMmwSS5/jo9wR/laL8msDGIIV5MUhB5DkSk0QgonIjOUhjLnojmEra54g6g7jkh+ScPyVC9psEHw5CtnQylMqVS0cUfHJy2hAYTU3fiqKOr06uF12jqesilSLzJFGp3qTq+FkCfxekhGuD+1eCfyVyXQjndK1ZOvFEny+g9nI+XJYdEqceC9qiHP9J9HwK/jaMTkXGcoRXRKCJyk2yby4sh1+GUSgo2Y0UQSrtEA7fPxySNgxGVdPnoqgjVbuQeinUiK4L+DDZNfVb8qx9hECCh9Sxkap7OP7WZBzuITk4CfwogVsxnLZlT3Vi6uGybKnHy55b8grlVO8fDnop2dMMh9HLKD9RQ+V2K9j2jAsYMbwW5JE9HPFSss8m54fYjwX9EDubwAyKQsEQn10TJsNsBRhFTRnX7eso1U7mvDa5RlPXRS5lmMrtzaBsMv9xAk8T+E3qV/LUld0nQo6cRZP8enhdSFl/wj6b+TnRxWYC6TihnKK8EfQl8rj5EUL5PGVh4RFLDeXVPk/liahSEGXZScGypLFYbqcXqXalIG3Z9MoGHS1EgNHU9JmQOhqV60jXi67R1HWRY5gng3nKqTaH1XQ31YuoSEP6ldsT7DPhdSFlzaRli3umPUA641RJYu9iORpHQIuaxL1/aDfaDfRkB6CB7AA0kh2AJn4L3w7MZAdgLtkBOIs83c/TXtNeA0+Q3YD5JK/eiZOJ4um/5aDjHpQz09KKe6NcGKsCnbhXP6jyznStfcQaWLAC7AFXYcEjXu+Z1N74CHHyIRkhDhNv8kkCyYlr9DOCkzVfhqxro34CC4MUiR8tImOAFOv+isAO8RSLfG5cWhMnZ6HR5wjlwxSnFLu+Q3jWBX+VIEv2RjLNBEq5XZ0M5WhcKr2Dgr+i0obDaGr6uanrSPHT9aJqNHVdpFJkGX5Fpfrk5Dqy/0BRmil6OhkhDhD8zyLXhfHdwQhxp6dmIp0kmM75xyl5YBtciqF4QiN9Gmcco+xrAN4sHqsB8FaJeL5kbECEtwoINBHoUYDJY1fD6L4JfDxt2xQ5eOSyroq75kjpwxTdRKTyTM5H5llDcCnVniAuS14wZYkiREBH/BzgvsJtxrb099zXAcc1cDuAhvsG9wrQc9/jOoCLe517HcRyP+TeAHHcj7h9wCd8XKgAicLvhRsgVV2hrgD+Gc1LtGxxvVyMfrrxJfY8sb8cwpe4p1CcEwzhS3yqJa6fX8CXOAcQ5x+jkilBHl/YXqEFX3h2AvHMFCbjK4CvXHyJ77UpwlcJvubjayG+luALx1ewEl8r8FWNr1p8Yd8E6/CFey7ciq8GfDVhmyG9kX6GgaEfw1IC1yhCL8XvDcshL4wSGe4gaUvFk1LyjpvxtJFzkHjIcwhZQl7GbSS3eQQq5TAhpzy2nXtIxjZ6dinNS+g5hBShU2slcmT95GROef2SnvlOmTZCqicnQ3kN8smwnKeGVP7S/DcEj6amb0VRR/rX8BpNWRdcyijhP0L4JyDz6q2rgF5JDV1zoOfs9sk4luTIeJ64lHE43bHt/p+QC75/6l5DhpxUS8RSB99uIu6clp50T//NVNN95wlL3oy1GOwks6WZKH9m4vrp1YID4tsoloBmcJbMfx6cerwb2uCxPflxH2gBI9BP5u2Pmj7uv1Yhs4cRT0B34xF0+YM4aqJNaAvajhpRM2pF7WgPeW9KPzqEBtBxXKszaARdQJfRNTSKXQ7P6MC0TiCgP4Lbn0DQkbMH4kz6SRHKJxBeUjiBcGyaJxBaHpgTCJI2poaSZsKgpJ9wGH6qQemEQ8hph30kZ+kMg4QTjaFUkqekvaeZAIbfDpPwaQLfT+F2Ar9D4C/FuqMY0i5bgxJyH5dLxxT2S6R9t4snioEzwumIL4INuJ/Vgb8DheCr4AVQgqPO18CH8KygH3wY/Av+Wwjexn8fATfw3yLySuWn2MXsErCYXcouBX/FlrPlYClbwT4DPsY+yz4LPs5+iv0UKGc/w34GPM0+xz4HKti17BfBM+xW9mvgWfbr7Ndx+eJbbwYn9iK4ce+e/E7LJ6jnYNN/76ONvENlUVhOd3I6e/qlO8gbExaTN9zdffn3R+ZImhdHoe/NuEbpXN9tTdGyKGgAz9nugQYmcn0ANDAhi4IGhPP3QgMTuT4AGsCyQFQIh4D49iYdeHKKN/Xco1OJYt1V5Cy+KkNcERBxUERgE9crrvVyszC8wm8nlAEMWznxzXr93D8QeBqI59R+OsHfxP3HBOyR6Lz4brgz5NfVYbCf/zmG2/gkwvkZUtanMezkXp7gaZLzaSZ08S18/apYQhHfyNzEivOyKgKbuKYgTuA6md4ZhNSvTdy8SZQqrmcinya+Ngi5KwSenqjRNoL38w1Ezn7yaz+RsAfbg4mBDNYto2JU2B7i8XiLuM9xzwOW+yr3VWDnvs/9ADi4Lm4vcHPdXDeI5Xq5PhDH/QRr18d7+QSQJSwVysAs4RnhGZAv/EH4A3iPulz9NJitfkb9DCi4L2WI839xX+slfImr1OI7tMbESTy+NPgy4QvPTSGeR4jvN8VzCgCz8ZWPr0J8FeNrHr5K8bUYX2X4WoavKnytwlcNvtbiawO+NuFrC76246sRX834asVXO7724KsbX3346sfXIXwN4Os4vobwdQZfI/i6gK/L+LqGr1FAHosiHl86fFnwheexCM+tUTK+AvjKxddscS1NbPWxXhHe4kUrubWD2EoRq8WwnC2YsJ4iRnyr+jxCqZIgMzxBL2J5ArPJr0+QtPzEr5sIBOjUJFjFtojeUE7LT9jiIvJGO4mniLlKfhV77CKSTxX7F4QivgfvGML94VYLgeH4XgqPAuI8PUTyZAL3TkBZBmZgAs9jBgl/ZVADsmxYM1wRZ8AWOU9cWZz89g9YC9fBOlgPt8IG2ARbYBvsgF2wB+6DB+BheBSegCfhMDwHL8Ir8Dq8iRASkAHZkAf5UCrKRHmoAM1Bc9ECtAgtRRVoOVqJVqM1aD3aiDajbWgH2ol24VlgJ3nP7n50EB1Bx9AgOoXOovPoErqKbqAxhmU0jIlxMLHYb/uZbCafKWSKmXlMKbOYKWOWMVXMKqaGWctsYDYxW5jtTCPTzLQy7XjG140jmn7mEDPAHGeGmDPMCJ7lXGauMaM4VuVZHWthXayXTWYDbC47my1iS9j57EJ2CY5bK9kVbDVby65j69h6HJ02sE1sC9vGdrBdbA+7jz3AHmaPsifYk+wwe469yF5hr7PEesRVONhA3nvdROGb3n38Fi/it1oeFHkU8c6Zr++M1f0BaNOHph2jkXma+rzHdZ/uyvb4NwjEWFX8CpC4h0eKkUEolL1sxWMvOxNeFr0SfHYh7WSWn5OQXb5IjIMgJO9HkXf2/gWFk13B0r4u+DKB1Ok7HMdP4pF3Sktn5NKDnFJa6dmLvEtBeu/88+StonXBVMxcKs8DpJRNhPMaVTrJTd7JMETlKUlO9kLLO/+OBXMG8yjOVEpman+yvN+O7KqXdxYOUbJJO+qk50tvToWH1JfGn6frTuGU/CHlRoPPVJtKJ07/+87aMYjTbafYXgptdDftQtclRA+0nHRZRcG6hLejtHs3ZKemxHMrKAPTTdFfDLYCS3YKyXuByc5IafextF84mnah6jVdL2tQfFORuD9G9LviDqlifInzRPGZqPi1DHFvqXgaXDzfJ743SWyZtfh3PIsh/W/LhIemd8JMDW0UHr5/RvzHkLdhzqd43wOkpzb39jmg+BRyORBnuY6wcu//05Y7eYop7vM8CYJPMWda/gdfCzNlOTNR0wfPomamVo+qpc2MdmbGAsfXzR8sCxqX6tG0gPHazVgLknX/GctNXENX7VdtB4zqBJkD3eb9eqgEzUcL0RJUjirRClSNatE6VIfq0VbUgHXbgtpQB+pCPWgfOoAOo6PoBDqJhtE5dBFdQdfRTQYxAmNgbIyH8TGpTCaTxxQwc5i5zAJmEbOUqWCWMyuZ1cwaZj2zkdnMbGN2MDuZXcxuppPZi1tqP3OQOcIcYwaZU8xZ5jxzibnK3GDGWJbVsCbWwcayiayfzWbz2UK2mJ3HlrKL2TJ2GVvFrmJr2LXsBnYTu4XdzjayzWwr287uYbvZPrafPcQOsMfZIfYMO8JeYC+z19hRDnA8p+MsnIvzcslcgMvlZuPZYgk3n1vILeHKuUpuBVfN1XLruDquntvKNXBNXAvXxnVwXVwPt487wB3mjnInuJPcMHeOu8hd4a5zN3nEC7yBt/Ee3sen8pl8Hl/Az+Hn8gv4RfxSvoJfzq/kV/Nr+PX8Rn4zvw1HVuJ+rN18J7+X7+X38wf5I/wxfpA/xZ/lz/OX+Kv8DX5Mxao0KpPKoYpVJar8qmxVvqpQVayapypVLVaVqZapqlSrVDWqtSrxbJ8mGA+HnKZ2UTFwTTDalCNY6SwQ+dqZdE6TjkLls1LhqS4Fo185bqfeaSLuLI2USoqE5bTPBCPVkPetHCSWT97kcusSJX8dFeW+NblEeVcdXdNXqVqQtPK3yk6KcOwCFSdLp1ZfJmcWX6QklOJzaoegXDo5HSB/z6xqMo+kE2mf/60dpCxyukk+WyVJTiL28HPp8impa1QLDlP5S6etjlCUzmBaur7RUML1HE4J13MEzYfpJ4LMd0a5n9ZLvZ1Hnp9GslXjDNoqZZmT7HCiFrQdRmN1987GwjUWoXeH1T2ChGFtqmirkgxkzi6fiy0N1lGeEVO9PqQWtAegTieGlEXo3NsE+smvnw1Cej/1ndlYmA6nG19G+uaYFkjfIxNjlUJ8FYPxGTgE4ld3y/C1DNPFL/yuGrdJGR6jcAleD8PDKI8jiD+lCILJnuwLZduX+j31djLaC8pveiBnv8Afg15E9qYLFFJJ3q6SpPpekC6vCtcrpKI9pcR/jEol5UO+NSN9n/QW7bfagpz0d3WldyDKfZeu6VtULUhacjpH7klSBCGXTt6HAX5MTli/QUn4ctAfhLw7jvblmWE8kk6kCGILKasXTPKs0ts4Qt5dg4Jeh177lL3UM0HvRY9p9BoqXd9oKOF6jkAJ03PI+GmNrJ9wme+Mcl+tty/Ijy1ByVaNd2mr1siWOckOg7Wg7TAKq7t3NhausQhaDat7BAnD2lTRVuko/hZFJ3UMiZXopx9UiSExIxdWFqFzKhHKkcWLFKTOJt2hjU3W4UMZQWiKNAbAasrECGK6O+4ZC+NivEwyE2BymdlMEVPCzGcWMkuYcqaSWcFUM7XMOqaOqWe2Mg1ME9PCtDEdTBfTw+xjDjCHmaPMCeYkM8ycYy4yV5jrzE0WsQJrYG2sh/WxqWwmm8cWsHPYuewCdhEr7ppezq5kV7Nr2PXsRnYzu43dwe5kd7G72U52L9vL7mcPskfYY+wge4o9y55nL7FX2RvsGMdyGs7EObhYLpHzc9lcPlfIFXPzuFJuMVfGLeOquFVcDbeW28Bt4rZw27lGrplr5dq5PVw318f1c4e4Ae44N8Sd4Ua4C9xl7ho3ygOe53W8hXfxXj6ZD/C5/Gy+iC/h5/ML+SV8OV/Jr+Cr+Vp+HV/H1/Nb+Qa+iW/h2/gOvovv4ffxB/jD/FH+BH+SH+bP8Rf5K/x1/qYKqQSVQWVTeVQ+VaoqU5WnKlDNUc1VLVAtUi1VVaiWq1aqVqvWqNarNqo2q7apdqh2qnapdqs6VXtVvTgWPKg6ojqmGlSdUp1VnVddUl1V3VCNCaygEUyCQ4gVEgW/kC3kC4VCsTBPKBUWC2XCMqFKWCXUCGuFDcImYYuwXWgUmoVWoV3YI3QLfUK/cEgYEI4LQ8IZYUS4IFwWrgmjaqDm1Tq1Re1Se9XJ6oA6Vz1bXaQuUc9XL1QvUZerK9Ur1NXqWvU6dZ26Xr1V3aBuUreo29Qd6i51j3qf+oD6sPqo+oT6pHpYfU59UX1FfV19cyKKp331XqqHSt6JzOfI06zQt8sSryW9/1Z6ngnIyViQQKy9I+j95JzJCXVpJTZCPgmUxybRzi1yrv3W05PLknKW6Ir50P6fSkt2J47nI+VfSNWUvBHhFjmXP/a/k+lyqouRNSClotd7QvRGv39Yyo2MONJz+FvkDKf8LanLlJxlcs7Gifr+kqoXGdfAh4MeUi7xvZSeyewWSmWR9xlIX3AJ4Ze0/Q7FI0VZZNyRvj1Fj0HgBQK1QUmgQKCX8uf02E21vuzhnw9yymMfFRXQbRQyClDamy5dHuXD29elQFdqXyW6gv4V6ztT9LvupwBQdnX3/fRMMAdJM7LdKvdHY8T+qNRelUH6NPpjeL8L7V/gtv1rmv3o3eovSu2iaA9K+lSol5K9Td0f6ahbqoW866cxqCvJJkPi7cpgK4TogbKxkNlTelDb4dGjVHf5DXRS1PpGsPSQ+LMvqNWZGtcU2mu6Eazy17SkPShi/Ipw/IrkPSjj8SuU41cEagAD1uJrA742YdqWSLErAEH8NjFtOBR/pb/L6iP55QL6u60IIFyTVgCI9Nrb8kPSQ+gvsyaS7zWH53tnZ6wuRSXB6XsowWnqjJMrLN+hSV+lDS35zr/QGrkdgl+c3XbX5cy0bB5yUn8JtlvxrNO7Id1M12im25S25/GWLJuBlpyZHvZg2BYtUdCitr9LFjUzmn2YewZdj1jy9omlYCv5avCNh6wmd9uK98IbnH7gvMFkid59b3D6EfEG4fV4OL3B6T9pb3A6JB5dOCO9dXIMWf+uWfdQWO/f91C16xCA5lHzYaCyZAIdeOrx03Lxablqk2qLaruqUdWsalW1q/aoulV9qn7VIdWA6rhqSHVGNaK6oLqsuqYaFYDACzrBIrgEr5AsBIRcYbZQJJQI84WFwhKhXKgUVgjVQq2wTqgT6oWtQoPQJLQIbUKH0CX0CPuEA8Jh4ahwQjgpDAvnhIvCFeG6cFON1ILaoLapPWqfOlWdqc5TF6jnqOeqF6gXqZeqK9TL1SvVq9Vr1OvVG9Wb1dvUO9Q71bvUu9Wd6r3qXvV+9UH1EfUx9aD6lPqs+rz6kvqq+oZ6TMNqNBqTxqGJ1SRq/JpsTb6mUFOsmacp1SzWlGmWaao0qzQ1mrWaDZpNmi2a7ZpGTbOmVdOu2aPp1vRp+jWHNAOa45ohzRnNiOaC5rLmmmZUC7S8Vqe1aF1arzZZG9Dmamdri7Ql2vnahdol2nJtpXaFtlpbq12nrdPWa7dqG7RN2hZtm7ZD26Xt0e7THtAe1h7VntCe1A5rz2kvaq9or2tv6pBO0Bl0Np1H59Ol6jJ1eboC3RzdXN0C3SLdUl2FbrlupW61bo1uvW6jbrNum26Hbqdul263rlO3V9er2687qDuiO6Yb1J3SndWd113SXdXd0I3pWb1Gb9I79LH6RL1fn63P1xfqi/Xz9KX6xfoy/TJ9lX6Vvka/Vr9Bv0m/Rb9d36hv1rfq2/V79N36Pn2//pB+QH9cP6Q/ox/RX9Bf1l/TjxqAgTfoDBaDy+A1JBsChlzDbEORocQw37DQsMRQbqg0rDBUG2oN6wx1hnrDVkODocnQYmgzdBi6DD2GfYYDhsOGo4YThpOGYcM5w0XDFcN1w00jMgpGg9Fm9Bh9xlRjpjHPWGCcY5xrXGBcZFxqrDAuN640rjauMa43bjRuNm4z7jDuNO4y7jZ2Gvcae437jQeNR4zHjIPGU8azxvPGS8arxhvGMRNr0phMJocp1pRo8puyTfmmQlOxaZ6p1LTYVGZaZqoyrTLVmNaaNpg2mbaYtpsaTc2mVlO7aY+p29Rn6jcdMg2YjpuGTGdMI6YLpsuma6ZRMzDzZp3ZYnaZveZkc8Cca55tLjKXmOebF5qXmMvNleYV5mpzrXmduc5cb95qbjA3mVvMbeYOc5dZfOvEpuAKl/z9nkagGt+jJe8qkFYqm4KrYPKv1B486UuV8vcqpfOA0u6HJ4O4vB81k8pzU3Dli35eK8NwTumZdFIQl9fmwjklOWvC5AznpL+3Qn93RoFTljN/SjmjL/1eyBmep5KWJH0iSp+pkzmltWn6uw7oeDDPWy0kN28wT/l5/zCFuyKXLq1jyuun0tm6S3dtIeGczyuUzlE1kk4j/npKfW6OujWfjELz1K4aeVfH1Jb8ZtSlvzqjVhc1p/wdi/MUbg/jpM9OvknhksbCfIjUjrJfSqVqF176PeCcRj+KgvNWgXguf4p+1ET60eh0OKdrn1K7cCeBZkIP+8LkbBHf00y3Jv01EczTpJAnmLk8/6RHmeeC/UL+LthzVN0f7bHjbkaEmfLz98J7Pxo+2U++YkO+JSe3Sz551wjRgLTPUs5TI8t2ZKLE38rv8J7glL7nJH27VvomHUN24sKjhLOV8JCYUz4Dcj2YD3NB1rzI+Y8U5+hkq5PfAi7vsBTfHR7B6qIfO0grS7sS6Zg5wshFdCh/Xe2Z2+cpfXlMxsPbiM4zY6o85bpL+Syn6k58aYS6v0XV6C2qRkpy7qPwDAXOt6gavSVaSwQtvSDbD5jov78N1kvmkVqT7CGTvjYo26T05UHyHhL5eTk5fSZ/M5B8kVCOP5nIVidzkq8Wyl+ck75gSHZvgCtUjchOcfJlQ8g+QfCNJJUkOTvBiYAQzdN3NatmQSl5Bv9hnLsT7WZ6+b+n3iffwL/EN4a9U363/FZ5Jxh/Ai++BQKCGnxJb4GA8hN4HohvTWwELBDfXNgKGNCOZduD8W58SV/BgEB8o9sA4MBxfB8iPQyCETD+new7g0Wyj5hMyaNsLo/i8Sr8KkJ6xbIIiOt54hshpSfYxrD374t6Cr55H2HvI7VE50RLeHFL/AqkoV+j34BZ6H9xqxQxbzBvgGLSNh8gbVNCWmXBpJXN2pDS72yV7/5IHFwB7bhrmR/kekotMwfMnaZdRLNLQXwX6r1v7+j2JHSSbz88iO14+3030+2zkZ4p3I+eF/kJwoPaf8K1dKe9INIuivtp+5H3GjzoFh/+bP1u9D/5ufX91n/4092HQf+nJ+m/dpr6v7M6zeT4vGYG/MuDXE/anoYfUHt6t62gOKy33xuZo4k01s5Iv7//8gd3c+wh76d/dCzt9js874/fixQdPbjei5b2UfVB4XUswf13A5n73x9fIsIuuZzQfrgO98Nu0PcAW0ck6b1AhX8VdzF2gRFwAVx+xKwlUp3fjTEoUsT/4I88kfcSP5rjTfic8P5byOQ5ycNhIeH7Sx9dCxHrKp0qspA607YB0W4A3a2uIQzbgY5x8/l8IV/Mz+NL+cV8Gb+Mr+JX8TX8Wn4DvwmXtZ1v5Jv5Vr6d38N38318P3+IH+CP80P8GX6Ev8Bf5q/xoyqg4lU6lUXlUnlVyaqAKlc1W1WkKlHNVy1ULVGVqypVK1TVqlrVOlWdql61VdWgalK1qNpUHaouVY9qn+qA6rDqqOqE6qRqWHVOdVF1RXVddVNAgiAYBJvgEXxCqpAp5AkFwhxhrrBAWCQsFSqE5cJKYbWwRlgvbBQ2C9uEHcJOYZewW+gU9gq9wn7hoHAER/eDwinhrHBeuCRcFW4IY2pWrVGb1A51rDpR7Vdnq/PVhepi9Tx1qXqxuky9TF2lXqWuUa9Vb1BvUm9Rb1c3qpvVrep29R51t7pP3a8+pB5QH1cPqc+oR9QX1JfV19SjGqDhNTqNRePSeDXJmoAmVzNbU6Qp0czXLNQs0ZRrKjUrNNWaWs06TZ2mXrNV06Bp0rRo2jQdmi5Nj2af5oDmsOao5oTmpGZYc05zUXNFc11zU4u0gtagtWk9Wp82VZupzdMWaOdo52oXaBdpl2ortMu1K7WrtWu067UbtZu127Q7tDu1u7S7tZ3avdpe7X7tQe0R7THtoPaU9qz2vPaS9qr2hnZMx+o0OpPOoYvVJer8umxdvq5QV6ybpyvVLdaV6ZbpqnSrdDW6tboNuk26LbrtukZds65V167bo+vW9en6dYd0A7rjuiHdGd2I7oLusu6ablQP9Lxep7foXXqvPlkf0OfqZ+uL9CX6+fqF+iX6cn2lfoW+Wl+rX6ev09frt+ob9E36Fn2bvkPfpe/R79Mf0B/WH9Wf0J/UD+vP6S/qr+iv628akEEwGAw2g8fgM6QaMg15hgLDHMNcwwLDIsNSQ4VhuWGlYbVhjWG9YaNhs2GbYYdhp2GXYbeh07DX0GvYbzhoOGI4Zhg0nDKcNZw3XDJcNdwwjBlZo8ZoMjqMscZEo9+Ybcw3FhqLjfOMpcbFxjLjMmOVcZWxxrjWuMG4ybjFuN3YaGw2thrbjXuM3cY+Y7/xkHHAeNw4ZDxjHDFeMF42XjOOmoCJN+lMFpPL5DUlmwKmXNNsU5GpxDTftNC0xFRuqjStMFWbak3rTHWmetNWU4OpydRiajN1mLpMPaZ9pgOmw6ajphOmk6Zh0znTRdMV03XTTTMyC2aD2Wb2mH3mVHOmOc9cYJ5jnmteYF5kXmquMC83rzSvNq8xrzdvNG82bzPvMO807zLvNnea95p7zfvNB81HzMfMg+ZT5rPm8+ZL5qvmG+YxC2vRWEwWhyXWkmjxW7It+ZZCS7FlnqXUsthSZllmqbKsstRY1lo2WDZZtli2WxotzZZWS7tlj6Xb0mfptxyyDFiOW4YsZywjlguWy5ZrllErsPJWndVidVm91mRrwJprnW0tspZY51sXWpdYy62V1hXWamutdZ21zlpv3WptsDZZW6xt1g5rl7XHus96wHrYetR6wnrSOmw9Z71ovWK9br1pQzbBZrDZbB6bz5Zqy7Tl2Qpsc2xzbQtsi2xLbRW25baVttW2Nbb1to22zbZtth22nbZdtt22TtteW69tv+2g7YjtmG3Qdsp21nbedsl21XbDNmZn7Rq7ye6wx9oT7X57tj3fXmgvts+zl9oX28vsy+xV9lX2Gvta+wb7JvsW+3Z7o73Z3mpvt++xd9v77P32Q/YB+3H7kP2MfcR+wX7Zfs0+6gAO3qFzWBwuh9eR7Ag4ch2zHUWOEsd8x0LHEke5o9KxwlHtqHWsc9Q56h1bHQ2OJkeLo83R4ehy9Dj2OQ44DjuOOk44TjqGHeccFx1XHNcdN53IKTgNTpvT4/Q5U52ZzjxngXOOc65zgXORc6mzwrncudK52rnGud650bnZuc25w7nTucu529np3Ovsde53HnQecR5zDjpPOc86zzsvOa86bzjHXKxL4zK5HK5YV6LL78p25bsKXcWuea5S12JXmWuZq8q1ylXjWuva4Nrk2uLa7mp0NbtaXe2uPa5uV5+r33UIyG9tkp4Yc9I7OJPJU9aDBJeeb4tfyIaMjuBzg1CmkFP/YN6Y+L3UCjDxhBnkEQrhEb8SNv5uQmY9lap1THxDsLQnQgimlfJB5wjPajEftPBWKYYdYzhCgmdFyDiCqaRfpRLZSpKD9O7YXvF7GkyA4DdJ/tLbIgdFOjsSzEHaDcHMJ/Q6IjnJn6kXKdLOXGaQ6ER6z+V+QmmT9EMkbBTrAhMJ3Uc4K4MQ7Sd53gxqWCpLyl/S0tQQdpFSCoPao2HIHisK0tpWgpK2wyEi33PgiynNrKVK/POgtmWdEx6Jn11Dtd1+iufmZFxul67IUNYSDesnQ7qmkqXRtiG3EbEQyRLEb8KNSyVJKL83oFNsQck2pDaVJTlL8GLSgsSiZPun8cVUvaRWu0CsNBD8VcZ7Cf0mpf9eSnIFXLaZ9ZNxSSdSPlJvlXoTjcNm0sv6RSj1ZVljkg4rwnBaYwRnydt/0UbS4nvDaqqkE7qOSjilbRrHJeZN4CNBm2TpL6V0UdauhC8QtQ3Oi1CyB9lL1FHySz2dvKUEc7bhX98fLIUtkGxprCJU2yGaJ2/dgbVi2hC/FI22aTyfyHmOWAjxNpIPpG0VfEjSVfBXJZxOFSI5VaLcjj7x61N0m94hfjf5SGnJezthA9FkNPYTBU7nKdtGsWwbIsUlQrSW4FK5Cq0cDX43+dBp0WGSQ724nysqy1HA5Xy2k12Ec0Wc9snhON0u8ptzFlByLgwr60Cwx6Ey6Ve5NYOU/CCOLpO0tJeQvOJOAtdTaQXidaU3mkrvG+whfVDyEseDvVhuTSqSkXKAsykbI35D8pyojPh5abTaLOLsKuIbybggxSRs6a2Cif5L3iEje8WNogzYS9RM/LpEqheRTYo3vkwgkQGsI71PSltIYpi5ks5FfkkDUkwil9409iKAatIKgk/k55cQSN7tw9lI2rUiVJG9vdwo0UML0RVpL57UWhp/ZV01hnnX0qBmGB0VU1G4JCe2xvnjPjNcKjpP3kDqYhj7xqTRSqHXK/VWJU+u6HsVRj2lHoFrN398rIdDQQ8QMsqUEguR7HYrgf8T7BEhNUqWfUv9pL5M96+yID+qDvYFeJbqI4uJ/UiWHxssS353MQ2JPKBcLBHultqdlLJVsiVCkSxqOclT8gOFUgxD6dYV7CMyfQPJ5xSxEDKisSaSw4VgbM/sITzHg+0lR4DSfl6LyA+PktwIRN1kzFpE6ERO0Er1Kd2t66KckiTk13lBKNUC+EmPWxSUUK7RP1NehbzZiS2RSpQ4Zdue0D9u65qJWC4zKKHsYejxvYzqlUSrzApZkppxTrkdiTeQtUe+wMYVif2C3SdyctJ5LOLZ4EGiVZ7IWUBqUS9bcumEX0WUdX1MfJepFDfKcy56ZNGNDRI/JsIbxBIOEgsMUJZG+LENiyPICsI5V4Q4/6ZxumwVy4Jzk/D+iFIJj4Hw+MYGMEUvQtry5ZaaF+Zn6D4l4WREi0CXrMtHxj4yTuGWGiCx60CoH6B9lxzF5Ut53hohNj9IYNt4LBeCnxN/hZmEh9QL96Oa8ZmvND9VwkN82vvlvkY0THJbKMMaEgdOjriiwOUvMJDRh8ZD/FuL2F/AFeKvaJzUHfs0LAMdf8IxosmwuFSJh45X5WhB0lsu0ZuLQGLJoIr0heVB/4P1MEBscmDCZjZLdq7gh6XTromyFbWNx2MhEezxoD3Ibe2j2t032dOGzFwGgzi2xkHiAeqJzQ9O1JFaYZAsSvY80q/VRANNRIb90kgBPkTqWEE8YcWEz9lIWkrqub3y6L8ayDM4SavyuE+8q+T9ZM/vCJbLaYJ9gV4bkXwmvUIi16ta8m/oSeJ7xRy8lG8vDuYj+0nityUfKEVQqOOWaby3ShTwDum5hySdSB6bSNJEJH8l6J9RQjCV7N9KgxD7HDJfJrCGpDoveWDiebYGywJeacZH8E4MEUgARjALy/oR8AmQBFaC58BsUANeAIXgZfxXDnaBV8DToAu8Bp4BPfjvWbAP9INK8C/gCPgUGARvg0+Dy+D/wBfBO2AU/C1koR58BZrgE+Dr8CX4DfA6fAUOgx54Hv4vuIZ+j0bBTWYW0wAB8zrTDSuZHzG/gcuZ3zJX4TeY37MAfpPl2ffA77IF7Dz4c7aU/TAcYRexXfAc36X6IPqgUCQUoV8KfybMRaeES8I76KyaV+eji+JTGq6RPLcRv/kunpsQv4tVAOYAcW8JBNXkt/dG8Rxp/LnW9N46eLd7qBis8WLyFS/xGdTaaUoLAULfQbvvu9SISC3KjHAvbLvHOn439raJ7bIarJHbJfoa3unTyPtveSwowj1+N/Z/0lexT97TOj48emGIXtYSrSCsn3url4enR7Bkl147OXsVi/M7BQ2PiMW8O/6lCJRgTLKydUSr98PzvzuWI/WoOtnTRF/XO7eBd2tk5CZ6SQ/pJ9I5xAexl7xbGpL8yDqwUfYjXfdYQw9ff+HITrUOrJleMXbHOZ6DrkfMit4NvYZGrWvuadSqtOd9st+vuy9+X0kaRKQRZWEmYsEHK5KfSo90lBa95PcrrlCSPCyOAmcf0L49UxYv+XuxtuLp/Xtd33fbMtkJ7y36bgacgSboeCRaeGb7r3jWtFS2ivVYWz0PbAQ8dU+mI5no63C/R1ylOkSINcDFB9RaZ7bmrHweYJPcT/fe85o/KHbLkVNW4kkE8XSTD1POQw/0PVKtPpP6uv9x4/jZlXen5NPvcpw6Xvt3W4bTD1GETOvsYYiLx+V9tKPhYKs8yjFwsC0fR75KunmY/Mjph8yPnP6T8COn/yT8yOnHfuQ2/fJhmzeHjvQP02z5UZD8T2OOS4+yNfIoKz65H37gvMZMRPiPPcD97kd/Kqtkf7p+437tGBTTDL1L+/7Gy37Qd+/ROnqQ9+CNy/lo7qQLtsKjuB8u2HaPd7WF97uHZW9aaA98GHaYjUv8qO8TC+1fj+5ur2B7Pt6zpaQdmFc3qwugvC1Ax3gevzHp8RuTHr8x6fEbk5TemOQacB13DbnOuEZcF1yXXddco27g5t06t8Xtcnvdye6AO9c9213kLnHPdy90L3GXuyvdK9zV7lr3Onedu9691d3gbnK3uNvcHe4ud497n/uA+7D7qPuE+6R72H3OfdF9xX3dfdODPILH4LF5PB6fJ9WT6cnzFHjmeOZ6FngWeZZ6KjzLPSs9qz1rPOs9Gz2bPds8Ozw7Pbs8uz2dnr2eXs9+z0HPEc8xz6DnlOes57znkueq54ZnLIaN0cSYYhwxsTGJMf6Y7Jj8mMKY4ph5MaUxi2PKYpbFVMWsiqmJWRuzIWZTzJaY7TGNMc0xrTHtMXtiumP6YvpjDsUMxByPGYo5EzMScyHmcsy1mNFYEMvH6mItsa5Yb2xybCA2N3Z2bFFsSez82IWxS2LLYytjV8RWx9bGrouti62P3RrbENsU2xLbFtsR2xXbE7sv9kDs4dijsSdiT8YOx56LvRh7JfZ67M04FCfEGeJscZ44X1xqXGZcXlxB3Jy4uXEL4hbFLY2riFsetzJuddyauPVxG+M2x22L2xG3M25X3O64zri9cb1x++MOxh2JOxY3GHcq7mzc+bhLcVfjbsSNeVmvxmvyOryx3kSv35vtzfcWeou987yl3sXeMu8yb5V3lbfGu9a7wbvJu8W73dvobfa2etu9e7zd3j5vv/eQd8B73DvkPeMd8V7wXvZe847Gg3g+XhdviXfFe+OT4wPxufGz44viS+Lnxy+MXxJfHl8ZvyK+Or42fl18XXx9/Nb4hvim+Jb4tviO+K74nvh98QfiD8cfjT8RfzJ+OP5c/MX4K/HX42/6kE/wGXw2n8fn86X6Mn15vgLfHN9c3wLfIt9SX4VvuW+lb7VvjW+9b6Nvs2+bb4dvp2+Xb7ev07fX1+vb7zvoO+I75hv0nfKd9Z33XfJd9d3wjSWwCZoEU4IjITYhMcGfkJ2Qn1CYUJwwL6E0YXFCWcKyhKqEVQk1CWsTNiRsStiSsD2hMaE5oTWhPWFPQndCX0J/wqGEgYTjCUMJZxJGEi4kXE64ljCaCBL5RF2iJdGV6E1MTgwk5ibOTixKLEmcn7gwcUlieWJl4orE6sTaxHWJdYn1iVsTGxKbElsS2xI7ErsSexL3JR5IPJx4NPFE4snE4cRziRcTryReT7yZhJKEJEOSLcmT5EtKTcpMyksqSJqTNDdpQdKipKVJFUnLk1YmrU5ak7Q+aWPS5qRtSTuSdibtStqd1Jm0N6k3aX/SwaQjSceSBpNOJZ1NOp90Kelq0o2ksWQ2WZNsSnYkxyYnJvuTs5PzkwuTi5PnJZcmL04uS16WXJW8KrkmeW3yhuRNyVuStyc3Jjcntya3J+9J7k7uS+5PPpQ8kHw8eSj5TPJI8oXky8nXkkdTQAqfokuxpLhSvCnJKYGU3JTZKUUpJSnzUxamLEkpT6lMWZFSnVKbsi6lLqU+ZWtKQ0pTSktKW0pHSldKT8q+lAMph1OOppxIOZkynHIu5WLKlZTrKTdTUaqQaki1pXpSfampqZmpeakFqXNS56YuSF2UujS1InV56srU1alrUtenbkzdnLotdUfqztRdqbtTO1P3pvam7k89mHok9VjqYOqp1LOp51MvpV5NvZE6lsamadJMaY602LTENH9adlp+WmFacdq8tNK0xWllacvSqtJWpdWkrU3bkLYpbUva9rTGtOa01rT2tD1p3Wl9af1ph9IG0o6nDaWdSRtJu5B2Oe1a2qgf+Hm/zm/xu/xef7I/4M/1z/YX+Uv88/0L/Uv85f5K/wp/tb/Wv85f56/3b/U3+Jv8Lf42f4e/y9/j3+c/4D/sP+o/4T/pH/af81/0X/Ff999MR+lCuiHdlu5J96Wnpmem56UXpM9Jn5u+IH1R+tL0ivTl6SvTV6evSV+fvjF9c/q29B3pO9N3pe9O70zfm96bvj/9YPqR9GPpg+mn0s+mn0+/lH41/Ub6WIANaAKmgCMQG0gM+APZgfxAYaA4MC9QGlgcKAssC1QFVgVqAmsDGwKbAlsC2wONgeZAa6A9sCfQHegL9AcOBQYCxwNDgTOBkcCFwOXAtcBoBsjgM3QZlgxXhjcjOSOQkZsxO6MooyRjfsbCjCUZ5RmVGSsyqjNqM9Zl1GXUZ2zNaMhoymjJaMvoyOjK6MnYl3Eg43DG0YwTGSczhjPOZVzMuJJxPeNmJsoUMg2ZtkxPpi8zNTMzMy+zIHNO5tzMBZmLMpdmVmQuz1yZuTpzTeb6zI2ZmzO3Ze7I3Jm5K3N3Zmfm3szezP2ZBzOPZB7LHMw8lXk283zmpcyrmTcyx7LYLE2WKcuRFZuVmOXPys7KzyrMKs6al1WatTirLGtZVlXWqqyarLVZG7I2ZW3J2p7VmNWc1ZrVnrUnqzurL6s/61DWQNbxrKGsM1kjWReyLmddyxrNBtl8ti7bku3K9mYnZweyc7NnZxdll2TPz16YvSS7PLsye0V2dXZt9rrsuuz67K3ZDdlN2S3Zbdkd2V3ZPdn7sg9kH84+mn0i+2T2cPa57IvZV7KvZ9/MQTlCjiHHluPJ8eWk5mTm5OUU5MzJmZuzIGdRztKcipzlOStzVuesyVmfszFnc862nB05O3N25ezO6czZm9Obsz/nYM6RnGM5gzmncs7mnM+5lHM150bOWC6bq8k15TpyY3MTc/252bn5uYW5xbnzcktzF+eW5S7LrcpdlVuTuzZ3Q+6m3C2523Mbc5tzW3Pbc/fkduf25fbnHsodyD2eO5R7Jnck90Lu5dxruaOzwCx+lm6WZZZrlndW8qzArNxZs2cVzSqZNX/WwllLZpXPqpy1Ylb1rNpZ62bVzaqftXVWw6ymWS14hrJfJX4PDoiQ+0MQV70VxPm/pXhSKTyOwr8WxJlfUPgBCt8QxNlnKPrfUXQjhfNBHD1L4Z+geGIo+hZKHkp+VkWVdZDCKR6mgMpnlMLrqHySqfwXUmm3UniWgh7oOv6AoldGTosSKP6jVLnpFH6Iwr9N4TUUfoTCqXrx/0XlT/GwL1D8P6Hw/sjy8+sofHYQF1iKTrURR9vbairPREoPw5F1y5qptD+l8BIFnVB6CLHhn0SWn/lPhbaj8XMUfkqBh7ZzQ2QbYL5K4a9R7U7ljzIpvI/Cz0a2bRYp2PnB28tP23ZUuC6Iqyh74I5T+I+psn5NpYUU/keKvyNyG4Xk/2Zk2wixq7+JbAPceQU6hbNqKn9KhhC97Y8spxIe0kcUcETZCftNik751RC/8XGqrNUK9M7I8tO6Yuh+fYKiU76R9hsh/XR/ZNlo/0n3R2YgMp21UPgbFM+vqLRU/2L/H8VD+T2eiVz3aNqa9nvMhyn+j1I8syLzo4uUDJSfoftmCN1E0QFFH6LKpcZW5nkFOjWG0uMvej4ynX06su3R/TqETtsAbWOfiUxXraLSfp7iKadwKsZgqTE3xE5eVKBTfpVuR+aWAv2qAp3yw0q2PV16yHi6U4FOxTPMJaq9fk/xUOM+E6DwaxRO+3nKz6BKKh9qTEd0v6P1H6OA07ZNxVSKtp1DyUPVhfaBIW1N+1VKPyG2TfGH+L1Sip8aQ+k4LSrb/oso+DdEptOxDR0HhvhVOm4x3j7tdOlKZfH/SJVLxY0qqp9ycyLz0D6Wjq9C6FSswlLxKrdWgb9JgZ+yf3ZFFPlQ5TK/o+j/oMBP009HUa5SPkp+gx5HeAX+3yvQbyjQvzo9/hD5FfJh/j2IIzpepeyHnluF9M2DCvQLkekh7RtFPkr8bP3t81Gy83tOj8a3UHSlfnev6Ur+ISo6FbfzdKxO+UzWSfFTcVFIO75HQT8ZCu1LxQn0ugEdw3AfoPL5AoV/SyEtFcupqFiOe4rCqViRt1N0aq7BLqXyp8YsnvLP7PeotNT4q2qg+Ck984VBnB5n6b7JUzpUWutg6BisjEpLj9f03JnSubCZolPxP0fFYCGx928pfDfFk02lXUnJSfUdeowOWS/6eWQ6bTNcD0W3Uji97kHHqJRvYel5H0fxUOMI46LkpOetlPxaqi3UlP2oqH6kpmIV1VxKhuYgrqHiK8FP1WWQKpca60Pmv5Rs045d6djvS5HtQdFX0/EYpU96LsO8L7KuBGr8Us26vZwqem2HsmGl+JNbFtlWuXoFOj1W/kyBTvVxhpqDIMreQsbQH01Pn/S4rBT3KtGnOwaFzA3p9cx/ovL/Kyofes7yKSofej5F2wMV4yn1QY5ay4oqvlLSIb3mQM+nXoucvyJOzYWV1qW571M8H6Homsh0hhoT2X+m6F+h9E/N70LWZ2gfS6/praF4fkPRn1DQAxVzhqyZU+tLaBuFb7k9TteXu6KAH4gsP0P7HMqWQtqUtjF6bYFa66bnyMwqBXqBAv5lip9aX2Io/bMvUzy0X9JFxtFfKtApHxjS13Ip/LOR9cDQ8Qk1HrHvp3jo2J6KbULGOz4yznydwql1Pzp+C1mjo/sgbav0WjoV27D/StWdekbDvEPhlB1yfbeXjadsjz9L4Vqq3G4qzx0UTq2f8PRa33cpnF7To9ZtWLpeSnNkyj5D5oAUPSQWVaLTa1z03Ioaa0L80r2mR7O2pkRXmCMrzp2pvkPHzPSaSVRrbvw06cvvPB+luTNNZ+ZR8tM+8IMK9Jjb05XW5ULWrl+eHj9Np5/50s9Pp0uPag38LuhRrSF8MDI9xG6V8qGecYfMmyh6yPORacZvIfQ3bs+v9GwlGjqzWIG+4/b5hMSNpxToCnO6aOjTjWOjoi9QoD9J0ann1MxuBTo1p5vu2iz9vJu2HyW64poMHUsvVKBn3Z4e4ruWRZY5ZA8DHYtSfjjkGSU1XoT4ltjIbR0Sr1I4R63bcHsoXVHPOELGxx9S+dB7FWgbo2w4RA9UfEWPvyw1p6bry1O2RK81Ke0bCYkzxyLrIWR/COWLmE9TZdG+i1qTCYnb6bag5wtJFE7HmXR9qbYLGWepta9p76uJYi8NPdYr7esIaa+XI+P0vIwFVFraz9NzMYGS598onqcjy0Y/hw3ZgxTUOQKJj8a3QbSN2kbGjesDhQLhfbg+LL4sQDxNCsQvpIjnU9BhToOxKhGi4+xejH9GhPKJlYbHJ1Yen1h5fGLl8YmVxydWHp9YeXxi5fGJlccnVh6fWHl8YuXxiZV7c2IFdfK78QykV/zuJbdUxBnyhWGe0NkwOvu2iKPfhuGfJ/iXCQ4IrpuMM18XcfjNqejoSSLPn0/moek0rpSW+xci88+nkidEhjiST/pkXEkeWie0DHRa5bqrqqdVroLOaRlC6qvET/HQeIhsVDsq8YfoQaFc2n4U7WSaNhMi59tEh7+djCvZKrdU5BnXFcF/PhmPxk6isiUFmaPBlexcCZ8pme8GVxG75dLDbIZuC6V8lNqRahcV0Q/3zan6XYgtKeQZDY46RVzyh9HgSrY0XTykTam6hLZ1ZL/Bfp7QvzyZrugDaf6QPkX105A+HrmP0GOHki9Vai+6PyqNC0ryhPo0SrZhQr84tT8MtnWo/QR1otgW/0Po74TRv0Ho35lcr9DxQoGu5H9oOem2VqIr2QxdL0p+pXIV5VGwMZrOE35W4ockrZ7guwjeOaWNKdiDop1Q+SiNC9HQp6sH5XGQ5g/2UyV+uu+E+HZFOuV/lPgLCT5vch1D4iKluEXBlyqlDan7DkLfRfI5TfL576l1peCX6DYNiaOU/B4lJ1X3u2u72/MrxsYKfpXWIU/aMTztdOlKZYXI/OdE5qdIPgKR2UbozxD6Z6b2sdT4eM/pwfa9v/lPr9y78TP3hi7iU/NH5TeimDdN30/eDZ32n1HwU3Y+c/TI/Wi6+uEF0n/D+t29ptO+USnOiYqu0C+U7Gra7f4C0ee3wsqleT5EeD5G6H2EfiisnyrQQ+bISrEo1ab8+4mf/Mup8mQIHR6a7D+Z6wRHk+khc6LvEvw1UpaBlOWZqm8qyRyyBvJFQv8KyZPYKvtUWNobRB52sjyqFSLO1RL6SkJfQ/APE/zj4f4w8ngRMi7/E6H/K5EzkciZPVlm5Xg1SOd+RmT4BcH/muB/Q3i+TXi+T3AHwRPDbJ6W56OE/uxknOkmPP0ENxM8jsjTRORpI/zZhL9QxDWFog0LJMYQzol0/grRITX/FYhOeKnv7yFt0UfyqSX51BGe84TnKklL7J8j9s8TPbBh61qqOLFcLmw+NW1fHRJLB8eO6ebDfpT4hGenskkNicem1pVS/qpGwtNK6EQ29PPJ8s9UbBDNmKs8hs6MD5zuXG/6czeFvnaV0MdI/gkk/6zwfKixeB6xk8WE/l8k7e8I/hTBn5myDyq2BeU/o5iXKY1TzN8T/Bth/NNdV4xm7fpNQv8ZoacR+hMEjyd4BuH5NOH5PKH/hNDfCtO/UlnvEBwS/N9I2tMEf5XgP4y2jorrh6kEz5uSh5bzOZLnFyf7imjWh0NwI8Fjwuz2kyTtXxO8neDdhIf4OrR8si1NF0e/InX5zWSc2U54mgk+RPCRsLQk9gAfC8NZgpvC6NGs06YT/D2krN+Qsn4fZv9K83SO4OYp6660zryA4EunxKl+FPKMoIbQN0y2Z9pWWRfBkyfXPUQGL8EDYTavIA+vI2Oii+AVBF9JcA3BHSSfvyH5fJWkJWtxUFqLIzphJJ9J+hFD+hFL8kEkH9ZD8FSCE34k6fCXJJ//muyjohtflPgj0xXXvqa9jjEz9OnPSSP78LtZo0NPkrH1zuYUM7RGN/21OzoeoORXirsU18Yj06Na46XKjSbGVlyboudEinTSB8PoymvgwXrdFf1erCHMVDwZEvNQ9h/NGv501z+V5l8h/MTepkGn8onmmchd0GfOj03PHqbrx5TXZin7D3nuPE3/Gc2ajMK6d1R0hZhQ0c+E8Af9STR7MxTpZExHSyfjPIlnWBLPhKxRK+xzUJrXKNU9BCdzFvi7sHyU9BNFTKsUZyrt5VBslzLCU0V4fkp4/p3I0ExkaCc8CnF7iDyXSNobhE7FmYr1JXEvIHEv+2NC/5fJ9nA3OgnRw7+TfP5zcv7R7J+Jah6nMBdTXDej6VQMr5Q/lfZRO7ECgYrbz73J9QvLhGeFSmEUqMiJFQCS8W8BfM/F12yMF+GrRLRXdguB7eIZHvxPxCX6vnEKbBDhB3eVbAbMB28CHfqpqdXUbtpj6jb1mfpNh0wDpuOmIdMZ04jpgumy6Zpp1AzMvFlntphdZq852Rww55pnm4vMJeb55oXmJeZyc6V5hbnaXGteZ64z15u3mhvMTeYWc5u5w9xl7jHvMx8wHzYfNZ8wnzQPm8+ZL5qvmK+bb1qQRbAYLDaLx+KzpFoyLXmWAsscy1zLAssiy1JLhWW5ZaVltWWNZb1lo2WzZZtlh2WnZZdlt6XTstfSa9lvOWg5YjlmGbScspy1nLdcsly13LCMWVmrxmqyOqyx1kSr35ptzbcWWout86yl1sXWMusya5V1lbXGuta6wbrJusW63dpobba2Wtute6zd1j5rv/WQdcB63DpkPWMdsV6wXrZes47agI236WwWm8vmtSXbArZc22xbka3ENt+20LbEVm6rtK2wVdtqbetsdbZ621Zbg63J1mJrs3XYumw9tn22A7bDtqO2E7aTtmHbOdtF2xXbddtNO7ILdoPdZvfYffZUe6Y9z15gn2Ofa19gX2Rfaq+wL7evtK+2r7Gvt2+0b7Zvs++w77Tvsu+2d9r32nvt++0H7Ufsx+yD9lP2s/bz9kv2q/Yb9jEH69A4TA6HI9aR6PA7sh35jkJHsWOeo9Sx2FHmWOaocqxy1DjWOjY4Njm2OLY7Gh3NjlZHu2OPo9vR5+h3HHIMOI47hhxnHCOOC47LjmuOUSdw8k6d0+J0Ob3OZGfAmeuc7SxyljjnOxc6lzjLnZXOFc5qZ61znbPOWe/c6mxwNjlbnG3ODmeXs8e5z3nAedh51HnCedI57DznvOi84rzuvOlCLsFlcNlcHpfPlerKdOW5ClxzXHNdC1yLXEtdFa7lrpWu1a41rvWuja7Nrm2uHa6drl2u3a5O115Xr2u/66DriOuYa9B1ynXWdd51yXXVdcM15mbdGrfJ7XDHuhPdfne2O99d6C52z3OXuhe7y9zL3FXuVe4a91r3Bvcm9xb3dneju9nd6m5373F3u/vc/e5D7gH3cfeQ+4x7xH3Bfdl9zT3qAR7eo/NYPC6P15PsCXhyPbM9RZ4Sz3zPQs8ST7mn0rPCU+2p9azz1HnqPVs9DZ4mT4unzdPx/4v59rA6t/LOvb99gZNJMTI8iOz7/X6/3y/STGQocnjSlMNBDkVEzGBEGjHSDNIUMWKaQR4OMjyUk4ciw3BSpJFSmmKkGDEijcgweWgOpZGmGYyRiRmMMWXIrPWuL+y19469/DV/rA/yy/u9a613veu9rcVXPFU8U3y9eKF4qXileK14o3ir+H7xw+LHxU+L90WMKFeUJyoQFYvkIq3ILHKK/KKoqERUKqoQnRLViOpFTaIzorOidlGnqFt0SdQnGhSNiMZEk6Jp0axoXrQouiW6LVoX3RXdEz0QPRI9ET0THYj54iPiY+JCsVisFOvFVrFbHBTHxcfFZeJKcZW4VtwgPi1uEbeJz4sviC+KL4v7xUPiK+Jx8VXxNfGc+Ib4pnhZvCq+I94Ub4t3xLviPfFzCUcilByV5EuKJFKJWmKU2CVeSViSlJyQlEtOSqoldZJGSbOkVXJO0iHpkvRIeiUDkmHJqGRCMiWZkVyXLEiWJCuSNcmGZEtyX/JQ8ljyVLIvZaS50jxpgbRYKpdqpWapU+qXRqUl0lJphfSUtEZaL22SnpGelbZLO6Xd0kvSPumgdEQ6Jp2UTktnpfPSRekt6W3puvSu9J70gfSR9In0mfRAxpcdkR2TFcrEMqVML7PK3LKgLC47LiuTVcqqZLWyBtlpWYusTXZedkF2UXZZ1i8bkl2Rjcuuyq7J5mQ3ZDdly7JV2R3ZpmxbtiPble3Jnss5cqH8qDxfXiSXytVyo9wu98rD8qT8hLxcflJeLa+TN8qb5a3yc/IOeZe8R94rH5APy0flE/Ip+Yz8unxBviRfka/JN+Rb8vvyh/LH8qfyfQWjyFXkKQoUxQq5QqswK5wKvyKqKFGUKioUpxQ1inpFk+KM4qyiXdGp6FZcUvQpBhUjijHFpGJaMauYVywqbiluK9YVdxX3FA8UjxRPFM8UB0q+8ojymLJQKVYqlXqlVelWBpVx5XFlmbJSWaWsVTYoTytblG3K88oLyovKy8p+5ZDyinJceVV5TTmnvKG8qVxWrirvKDeV28od5a5yT/lcxVEJVUdV+aoilVSlVhlVdpVXFVYlVSdU5aqTqmpVnapR1axqVZ1Tdai6VD2qXtWAalg1qppQTalmVNdVC6ol1YpqTbWh2lLdVz1UPVY9Ve2rGXWuOk9doC5Wy9VatVntVPvVUXWJulRdoT6lrlHXq5vUZ9Rn1e3qTnW3+pK6Tz2oHlGPqSfV0+pZ9bx6UX1LfVu9rr6rvqd+oH6kfqJ+pj7Q8DVHNMc0hRqxRqnRa6watyaoiWuOa8o0lZoqTa2mQXNa06Jp05zXXNBc1FzW9GuGNFc045qrmmuaOc0NzU3NsmZVc0ezqdnW7Gh2NXua51qOVqg9qs3XFmmlWrXWqLVrvdqwNqk9oS3XntRWa+u0jdpmbav2nLZD26Xt0fZqB7TD2lHthHZKO6O9rl3QLmlXtGvaDe2W9r72ofax9ql2X8focnV5ugJdsU6u0+rMOqfOr4vqSnSlugrdKV2Nrl7XpDujO6tr13XqunWXdH26Qd2Ibkw3qZvWzermdYu6W7rbunXdXd093QPdI90T3TPdgZ6vP6I/pi/Ui/VKvV5v1bv1QX1cf1xfpq/UV+lr9Q360/oWfZv+vP6C/qL+sr5fP6S/oh/XX9Vf08/pb+hv6pf1q/o7+k39tn5Hv6vf0z83cAxCw1FDvqHIIDWoDUaD3eA1hA1JwwlDueGkodpQZ2g0NBtaDecMHYYuQ4+h1zBgGDaMGiYMU4YZw3XDgmHJsGJYM2wYtgz3DQ8Njw1PDftGxphrzDMWGIuNcqPWaDY6jX5j1FhiLDVWGE8Za4z1xibjGeNZY7ux09htvGTsMw4aR4xjxknjtHHWOG9cNN4y3jauG+8a7xkfGB8ZnxifGQ9MfNMR0zFToUlsUpr0JqvJbQqa4qbjpjJTpanKVGtqMJ02tZjaTOdNF0wXTZdN/aYh0xXTuOmq6ZppznTDdNO0bFo13TFtmrZNO6Zd057puZljFpqPmvPNRWapWW02mu1mrzlsTppPmMvNJ83V5jpzo7nZ3Go+Z+4wd5l7zL3mAfOwedQ8YZ4yz5ivmxfMS+YV85p5w7xlvm9+aH5sfmretzCWXEuepcBSbJFbtBazxWnxW6KWEkuppcJyylJjqbc0Wc5YzlraLZ2WbsslS59l0DJiGbNMWqYts5Z5y6LlluW2Zd1y13LP8sDyyPLE8sxyYOVbj1iPWQutYqvSqrdarW5r0Bq3HreWWSutVdZaa4P1tLXF2mY9b71gvWi9bO23DlmvWMetV63XrHPWG9ab1mXrqvWOddO6bd2x7lr3rM9tHJvQdtSWbyuySW1qm9Fmt3ltYVvSdsJWbjtpq7bV2RptzbZW2zlbh63L1mPrtQ3Yhm2jtgnblG3Gdt22YFuyrdjWbBu2Ldt920PbY9tT276dsefa8+wF9mK73K61m+1Ou98etZfYS+0V9lP2Gnu9vcl+xn7W3m7vtHfbL9n77IP2EfuYfdI+bZ+1z9sX7bfst+3r9rv2e/YH9kf2J/Zn9gMH33HEccxR6BA7lA69w+pwO4KOuOO4o8xR6ahy1DoaHKcdLY42x3nHBcdFx2VHv2PIccUx7rjquOaYc9xw3HQsO1Yddxybjm3HjmPXsed47uQ4hc6jznxnkVPqVDuNTrvT6ww7k84TznLnSWe1s87Z6Gx2tjrPOTucXc4eZ69zwDnsHHVOOKecM87rzgXnknPFuebccG457zsfOh87nzr3XYwr15XnKnAVu+Qurcvscrr8rqirxFXqqnCdctW46l1NrjOus652V6er23XJ1ecadI24xlyTrmnXrGvetei65brtWnfddd1zPXA9cj1xPXMduPnuI+5j7kK32K10691Wt9sddMfdx91l7kp3lbvW3eA+7W5xt7nPuy+4L7ovu/vdQ+4r7nH3Vfc195z7hvume9m96r7j3nRvu3fcu+4993MPxyP0HPXke4o8Uo/aY/TYPV5P2JP0nPCUe056qj11nkZPs6fVc87T4eny9Hh6PQOeYc+oZ8Iz5ZnxXPcseJY8K541z4Zny3Pf89Dz2PPUs+9lvLnePG+Bt9gr92q9Zq/T6/dGvSXeUm+F95S3xlvvbfKe8Z71tns7vd3eS94+76B3xDvmnfROe2e9895F7y3vbe+69673nveB95H3ifeZ98DH9x3xHfMV+sQ+pU/vs/rcvqAv7jvuK/NV+qp8tb4G32lfi6/Nd953wXfRd9nX7xvyXfGN+676rvnmfDd8N33LvlXfHd+mb9u349v17fme+zl+of+oP99f5Jf61X6j3+73+sP+pP+Ev9x/0l/tr/M3+pv9rf5z/g5/l7/H3+sf8A/7R/0T/in/jP+6f8G/5F/xr/k3/Fv++/6H/sf+p/79ABPIDeQFCgLFAXlAGzAHnAF/IBooCZQGKgKnAjWB+kBT4EzgbKA90BnoDlwK9AUGAyOBscBkYDowG5gPLAZuBW4H1gN3A/cCDwKPAk8CzwIHQX7wSPBYsDAoDiqD+qA16A4Gg/Hg8WBZsDJYFawNNgRPB1uCbcHzwQvBi8HLwf7gUPBKcDx4NXgtOBe8EbwZXA6uBu8EN4PbwZ3gbnAv+DzECQlDR0P5oaKQNKQOGUP2kDcUDiVDJ0LloZOh6lBdqDHUHGoNnQt1hLpCPaHe0EBoODQamghNhWZC10MLoaXQSmgttBHaCt0PPQw9Dj0N7YcZlPzmhQvCxWF5WBs2h51hfzgaLgmXhivCp8I14fpwU/hM+Gy4PdwZ7g5fCveFB8Mj4bHwZHg6PBueDy+Gb4Vvh9fDd8P3wg/Cj8JPws/CBxF+5EjkWKQwIo4oI/qINeKOBCPxyPFIWaQyUhWpjTRETkdaIm2R85ELkYuRy5H+yFDkSmQ8cjVyLTIXuRG5GVmOrEbuRDYj25GdyG5kL/I8yokKo0ej+dGiqDSqjhqj9qg3Go4moyei5dGT0epoXbQx2hxtjZ6LdkS7oj3R3uhAdDg6Gp2ITkVnotejC9Gl6Ep0LboR3Yrejz6MPo4+je7HmFhuLC9WECuOyWPamDnmjPlj0VhJrDRWETsVq4nVx5piZ2JnY+2xzlh37FKsLzYYG4mNxSZj07HZ2HxsMXYrdju2Hrsbuxd7EHsUexJ7FjuI8+NH4sfihXFxXBnXx61xdzwYj8ePx8vilfGqeG28IX463hJvi5+PX4hfjF+O98eH4lfi4/Gr8WvxufiN+M34cnw1fie+Gd+O78R343vx5wlOQpg4mshPFCWkCXXCmLAnvIlwIpk4kShPnExUJ+oSjYnmRGviXKIj0ZXoSfQmBhLDidHERGIqMZO4nlhILCVWEmuJjcRW4n7iYeJx4mliP8kkc5N5yYJkcVKe1CbNSWfSn4wmS5KlyYrkqWRNsj7ZlDyTPIsrbIJNfNYpOMfhcp6/+Dk+I8aI4AVGmHqM8K0YyVnCCI8BmmWMCFuBZgSQSniLA4gWkCggTkB6AJEDMokR7gpGmCC/A+H7/GKEtAIyIXiOkB8KChDSjRHuHtCMAs0Q0NRjGv428OkFRAw0XUDTm+LDL4N5OQ9OIOQucN4BzlPAeQojzAjQXAFkBZB5jLwYhrfuU2/VAs0c0NxNvcVrwb0Li3DvTAn0PoIRfjGMZwyQuzDCHUBqs5Ap6KstNQvOBTIeQNxAYwbkHshzAo+HswZ85qEva2ruPDlGBAOA7AFNLtVXK+6L5dxFjacqjWYUryMt1YMWvKY5HtTX/xLmIeQOkbxgEuFfwN9zISNkcgVv4RUEhEisiC/Dq4afRKr8Y1gT+KdhBfcobamA2eUDMgs6pqT0pwtoBgCporTuAqV1jYCsAVJO8cmj+BCkl0LcMJ6zMB4YM68dkO0UH34x1bs2xYfoM6NldQy/NQ18QD68LehrjuprEJBSoAGJ8YcxkltIzYuM0As0i1RfjymJManxsKtcDprQwa4XHs8qIEJASgEJ0loHq3MANOqUJvDLcnIRZz2sMnDm+wE5l0LSVwd0YxDrhqAB0xD5ED7CVkCIldgBRJii4a0DsghID9kXWKP4rpT+oP0+CbsphYy8AnkL90ghPVlIJ7xFI1rKtrTiWTCroM9Ee3uJ/clEEOdMpJPSedYiCb4BO/drh7alFSPMTyhkMYtmUdCQjqCdjmfxceA89mr5IKuVKbHOLIRIg0YmspAleMuaNq9M5H4WsgR8Pk8hJUI1Qt4UXMbaBZrQAR6kBzxIY2pfCG5RmhAFq7UGVrQsZdmQrqZGWMVa9f+EkE9gfeZtgUX6OaWrRHvDlK6C1gk2Kc28DTuOgfG8AzQu6P0x9N4FfdlhTUnvYDN5LcDnb4FPLrEJoPN0X7NZu6Aji6Y9tZvYucsz32LuwrxcGCF+mVnNQjoxnzTEg2l4OykESQNz/jHV1z9kIVdfTSOcS+1K3n4WspyJcL1g5z/DWz/0jJWZVpTbm+k9mfuZPoU7lulTeIUwwgcpGaKdktqDtZQvoLwDsyqMI86jgh5E8wWgWQA+30nxQRo1mbnKgm28OvzZl6vMPAN97uU/QzSd4L9g3YVvUFbLDvvi+2Q8YGmrhPc5+K8CVYerk+YdsLXhLtL+HSP8OuD8KYrzBIxwIRX/IH3OpIF9yvsZ9E5ipGYqRhqj9LCCmns/ZSUg+mL98qeJT8ExAKuZRDeqWEvyHMsHv0s4I4ll+mUS6Z1jPSPmYwQ+36A0vBnG3JWyG2SVaW1htDlahGtAn69Q/v1NSqMgiuPtU/HYiSyty47ZwG7QvonZBWlQlpbVcJpmJJOGSDXNo8kzbS+vEeauApr6lOSJ9pJIj5UzRcM9yKRBI0zFz+Df06NB0F6I0ASTsMorxH/h33k1mBuJGMlezuFR+vOnMGbKhvOFQKOnaHYzaXiVYMeOUxqVn70rgeatFI1gBu+vnE/gJ++bRJ8FVxHnZcHvIpo/hlksYwtPIlhml0Qgwm+l82HaKP/VykYpr9471L5gIxCaBvik0TRCX+uUrhJfsEfNfRTkTNNMZEYFvC6Ye0MqYkTWJiNO4CezLMkEZUkgZuOrYcxvpO33t9Jp0qNciGTahL+BaMr5/3TIB3yB8FuUDa/B+4vvgr08xcZ1aF2EzwVfO6RhBH+LY2OwflNkF2T6HbQHJzPiljYswzSa7NimJ9NbcX+E+dAxEsomNsG2Q34KNnMIaNisDSLPLrAb86AbZtaDYJuQw99+mXGQ3IGVTwlkN6tUZhcH5Hew/+J/ED+5/yVl2VgrOoVp0ixJA1g2OhcOAh+S/fnZOHz0cHXiJF+GuwNpGSKM8AmWGG1JsiM01gvTNPNZ1kaeysS5BzAektnVQF75AMaTncdVZflckl90Y01gLckixEtG/h+8tCTISuRmWImJzGgQre+3MmhGMmmIP02jmc+yNmmZFGh4WuaL58W/DnyWUt4KrfskWJJpvDqA/BnIMERZkmbaD5JMHLynVnAX6c9t2DtgW3LuUpzlKc5s5DmcRVOZRVMHEvsB5U93sTRoGt7RzBGSCD8tSlkHaWxQmgDVA/5GKo8jEssZp6UKUS6HqhXsg4aDP+V+CrSlLZUhkh1H7AYdY6dLjNK6BjZywKtjp6oZD1L7NC0G+HU2k7ar/Zm2l5nIshtkV9J2I0jZjd8Du0FXexpgPDtUBv0ejLmHyo75MHdhZmz8ih1HNLMWNNOepZle4JPMjJbZPI7WcDrHJ9moOLNuQ2SYpr3ZESzIUFhH0ZTQvjIVwQqq0/xpxpoyzZkZB4neaRtO4qg0+WTlnoQmLd4gMpym5v4VIReNmSeQo/99i+g8tsO87/Oi6Pck2RcQh0fBE50HxA2x+ogAvcsQq2UE5IeCMoTI2L4wYsII928A+XuM8H+II3zud4lGZXF+DY9H8D0YT4LMQohkmDOCn0wLu+MuIpph/v9Ab00AzWXwnlYYD+xuvhyQAUDmUuMR5oKHfR8bUePxfBss7dtkvcAT5cLcbamsRKiBt/hA8wxG+DrkwiRuOQszvYNpOJPw1g6MeRnG/I9srIWjryT0tcfSoLkLP4LnznyRtfN4p2xhv8/uJi2M8Bhw3gQ+12C9XhfgLEkJNH8FMvwGfhLvyV3Bv7N8SORgxwjvAsgZKqW8JzCer8G8SASyDjN9GxBWw0Eap3lfBhtFxox7D8HqfIDE4RjJbYTxvACaSvyWYA1no9wfAQJrIfh70I3fYqMUPObfhPGIgaYQaL4F2V/hizexnMFCbpBdSaLcVNbG1syJ1l0HqZIc9rxQiSi/J0ggmnchVh8SfAAhB+A9P0n19dWUh2XEMJ4ykNgMa1cxzTeA5h146yrI5y9APp8Fmt8HTRiEuX8kpQnCANAUAqLD1Zicj0FNhlgJJpWjvfQyaTXh02CfMc0HUxkH8yeA/EcK6QfdgJ1ItJf7lJ+D+HwIP7lqmNdXYQV/G68gpwW/lQuRzL+D3CpnENPkQFXttWvYJgh/gXtHmQJCcn6KEf7/xUgOaO9r47h3AcxU+GXQn89DZPILohsgsRiM8K+gr59g5MhxjAgboK9mjOTWYIS/gWmEhYJ3ES4EPhdgvfYoaYBtEbRDJAPVA7aKdQ58959DdFGWsuF0tZlEX2xVtpaN5zNjfi3Yw+FU9YC1829QOeMEFas3kaiJrkiT+jN9ygB8RumoEmhI7vBpqlKxCzacaIIZkOZUzYFzC6Tx0vIfRtS528JWtIJQo2ZXsBnH0q/9Fn6LXcFNjOQ0YYSsIP/1rLmPZFZOeGMQt/xPmBexNh7Q8Cps6zh3SIb4L+fmbI4W/ud8HP9NoPkkRTORFdsMZuV6bVlxy04WDVSS+QYqbunPilt6s+KWkSyaxcyciFSx0rKA5lf73IxsIpPGnVVzoGrdbF2iK6t2kZtFs54Vvfdk1ROSWTT9WfEPfT5YeyB/mXGw9Y0zGGF2QRO+hC0/OTXj3oM4oQv7Ss4MsQCZeS4zD3vn01Se+03wIHngPf8O3koA5xZA/oGMB9tw/k8ElxAySeVEMzDC/w754D0qyv0BRoz/lFl/Jll/mkZVpqJltCtbXlqJl7YXotMt4PPjzEg4bQXbsyK9cqCpS0V6rHweQixRSVYQrHEUPON5Kt6IgocliDYzImL53AA+YaItgPwjIBXw1mV460fgZepZ74B+F34OezTuu1Rc9214K0L5921ASonOA80IICSj7wXkLCDg8Zn3w1uXAOEAzUNACgEBC8mePHZCRdoI45mH8URhPEWkTguS/yVIniClwKcUpPGAxC3Yl/H/jjePkGKgsQPNLMjwd4DGA8gnAfkA8ZUQ7VAnzmnI52B1zuOqF/Mu/wdohFAN45phzCdhzN8HJA7+lMG9c/6SyAf4GAQfQshKKtb69QgbQ17GeVzqfJBXg/sSxnFfJOqmES6pKMLptmAT3gKErV0kU7WLNCTOygeNWfAbILEbMPcvgnzssDokbpHz34dobvBuov/9CxbBMdv3MA0bddvBmxdArB4GziUgjd8Hzp9LRdS8n0KMVJ1aL14z0EThLQb0ZwOkymFPwDMRouELgHwUZNgESA1owgCrmZjzHA/ZE+4fs3sHz/Q16KuK1dVUfNgAvX+XxJkQ13341Qg3D9sfZOuwZfNTWQlN0wsxZB8f/13KO6x3gCo3WEgOq89YztOwgn2pEfJ7YYQzlAXwA83nSeQJMzUCcjK1FvxfgG4EWDv211A9uPfSYrPSeA84v49FUvbwOYx5irJsNhxRs5HVzyiae5kIUwVz/zjWXq6Q+BRAEoAUE4skPIre+i6MJ56ySPzXYQX32Wgw49SeOwZj3oIVhHlx78Dcd0AzXyeWFjK7t/GT+6eUBZiGmfazvvtdrLf85UPJg1R5ByDDlxqF3mKeQF+fAD67YH8+jJ+ch+QtmFcxNdOSzJkK9FgHhHGIo4QQWR0HZAwjvLcxH0GYohFgOfO+zF9Bv3dDFR30mW/FNIJOsH48iEWFmEYQ4P0UR49A0wt8uNjy82DHoSwbV4DbgM9/AN04wdaEMaLH40EeDe/Tj0CW3ZvalQIVICRePUbVmoaoGy8kXu1mzy+w1ysAr0fugUQzbwSxd0UKgM958JXyFA3nBbmpkqJhcg/WM/jUAlJDeVhSi8vPPDXj1VA1onukRkTR5JG6Fn3+hTmzt48ITRz66kqL1eUZfOIYoWm4ByAfmo+ZXYtUne09oMnP3HFptbhFGLMijablcO5/A5HDARvtvIdzT4g8OaRGBLlDBxVHlWedO5D7G/SZwlHgk36mgHOiIZi7gl2dVO1dl4p20mK2Xe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')format("woff");}.ff7{font-family:ff7;line-height:1.093262;font-style:normal;font-weight:normal;visibility:visible;}
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')format("woff");}.ff8{font-family:ff8;line-height:1.093262;font-style:normal;font-weight:normal;visibility:visible;}
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')format("woff");}.ffb{font-family:ffb;line-height:1.104004;font-style:normal;font-weight:normal;visibility:visible;}
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rbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/Xt8n+atGMCAAAYhkGiGv/atpMPEfDbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98ev/3dAYefx9oAAAAAAwAIAAIADQAB//8AA3icJdK7T1RBFAbwb+bMzr2buXfu9arYCP4DmmilHTQaHxFWOxXiI2KMWNi5K7hGsPEZLVQwERZtRC218FEKChaC/4FYCviAhV0exi+xOJNfvuJMcs6BAhAB+qy+AI3TUPou655+DNGDepAe0kN0RVfoYf2EfqoX6KpepddkI5Q0SANENsl++oC00QXppfukD1quSY2uG35jlLkIZYqmCDElc5kumzJ9xdynH5iHdL/ppwfMAP0otx0qtyPXDMm12L1Qdp9lf1uwh+jD9hjdbtvpDnucPmGLdMmW6Eu2m+6x16HtDXuTvmVv03eCZ1DBSDACCZ4Hb+i34W7ocE9YgYTD4R+ocD6s0fU8O+c78t2QfI+LoZx36yAuc1vpbW4nvcu9oF+6V/RrN0qPuU/0uPtCT7opaPfVzdCz7hfz326RXnJ1etkt0ytuhV51a/TfSCCRicagoo/RBP05qtKL0RJ0VIvXQ8Ub4s2QuDE+Qh+NT9KnPDfnO30ntD/jOVVf9ldhfK9/R7/3H5iP+nGIn/DfmEz7afp7MgmVTCU/IMlMMgudzCVz9M+EE0jmkwW6mhqoNJfmIKlNLR2kAXQapo10U9rEfEt6ju5Ku+jzWTNU1pIdhGStWSvdlhV4WVw+X0D9r39WwHSxeJztV09oFGcU/33f7vyfnX8uIYRYllCCSAhBJASRYItIWNdQpmlJJYibjauNawjDIlYWkVJKTuIpSAnSk3jMsfQgHkoPPZTioYcepOQgPYsHKUV98824rmZnd7LNRoQk7Jtvvvf73vu9977vzQwYAB3rzIRUDsqLKFS+CWooXQwuXMb8pQuLAaq1cn0FAYaRPfWJX8DwmdJXJD+fPUnyCz+UwMuXkMhSBlnIUEhCzDGafT3mb90xunfAS3MzBThz/mmSLSi1Uq7VcaRSubKKKSGnhfSXal9fxEI1KFcQDstYDiqEXCWjjDyHMvxT6V+juAyYyMGCLbiFPjM04sRCElhFSCle7WAEhzGNGfio4SpuYg3r+BOPWZ4NsyLzIZN5xkqE1aCwBRawW2yT/cq2eBg32eeDfDweneALYqTzFb7Of+JPM6OZ25ln2Ub2hXQzwkhb0nNhi0sv5ELEX54WuqxckhflG/IP4u6gfF/+TX6qDCkzypLyvXJf+UN5ro6qs2pDvaP+rG5pujamzWnfapvaI+1ffUQv6tf0e/pfhirWM/0/cR00dGPUmDFWjbvGQ+Mfc8AsmlVzzdw0H+eQG8kVc0Hux9zvFrcmLd+qW7ej1VZDXPPWuvXA+ttW7cO2b9ftDfuB/cRRnQnHd647G84vzhPXcifc+WiVWxJXwz3vrrmb7iP3mTfgTXlnvYZ313soKsGoNmRXjBhVisV18oQGcT2jWU64QRo7b81HugwGMISPxMp3tf2zmaW1wyjg4ziG7ZheffeqA3HKx6wY8UpiFOK8OL72sYHORqgdwSidiXEcofnJBHvbV77OyyGMYSIxM61r7NjLJI7RCfwUp1DELJ3DL3EW57BIuGoK72nY2TGro5jCcZzASTrvJXyGOcxjAee7sk3jI59ofQmXqLesoo5raFCHYfhuF+JK5pGc0SqWEfb1q7iOG/876iQGB1IyYIJDfxgk17q1GrudgTf9zds2aza9Rfdes9sk2cm3dJskf+37TDILJ+4l7fz1ouMihohF+0gyzd6UR6f+lBaXbfYoRr4Z9ZBO9YisOfTrhXvkwSNkUp24YB164V3qNChQmS715PHzZ4DGUR/uHF1/rCbnrHtG0nJKz71bldLWYGdZ2Cl6r89Bf87LztBSyzM/qudEB/xeeQiv7bpf+PWRb7urQ134bpS8qxH3v267FfFOyDbfozozfX9+w90jofWNrVtWP9T87R6z/kTQ/7rtfa17Xx1pIhQSEGn7/e49OfYt7VvaW0udvvjTfRvsBNf9a2QfEf9eAR620JAAAHic7L0PfFRXlTh+731/5t+b9+b/TCaTyWSSTP6KmEWkEWOMLEZKU4xIY0zTNNIYKbJpGhEjZmnkhyyyiCwiG7OINNJIY8yyyCJfiojIRopZRIyIiDRlkY1II0bESJPfvfe95N3JzISktGrXfuZzzztz37nn/jv33HP/PgABAGbQBuuA8Gjjo7Ug9OFPNq4EpR9pfOxxUFH/WG0jqF/5aNMq0AQCgF/4rvIQCDyw+IMYvr9sAYYfKCcQgLExwAEIBGAAPOao/gcAATHqP8f8hxizAbR4aWkI2JaW349hFJ3xww1PNoCCxx9rXAXmf+zRxsfBUgorKVxFYffHHv/Y4+AIhSdoODtwACfNkwu4gQd4gQ8kAT9IxqlMwf4QGDE04nQagQlTWYAErEDGfkH8SwUhkAbCIB1kgEwQAVkgG+SAXJAH8sGbwCzwZjAbvAUUgL8Dc8BbwVzwNjAP3AcKwdtxeIFyRzgNPM25QvKDnwLOSysUoQw9MASz4Ww4DxbDUrgEVsAaWA8b4Bq4Dm6EW+FOuBt2wsPwFLwAB+EIMiMfiqA5qAQtQuWoEtWhVWgt2o/ucDwncbncXK6cq+Eucle469wwd4fneYn38SE+ny/iF/NL+Sp+Bd/IN/Ot/CZ+G9/G7+H38fv5w/xx/hR/lr/AD/CD/E1+RECCWXAIfiEs5AoFQqFQIiwSyoVKoVZYITQKzUKrsEnYJrQJe4R9wn7hsHBcOCWcFS4IA8KgcFMYEZFoFh2iXwyLuWKBWCiWiIvEcrFSrBVXiI1is9gqbhK3iW24XCCAv6xQn1WzcQ3g8jLvMR/BZYR9Pn+B+kBTOy4x/PzEEfWZI+GawmUr1NKShYFS9bmkWfMvV/+/abn6TGlSnyeWABMi7wuBiMUc1nmAiIULLiX1hJ3pjvbsU58ZN6hsiNZD1rPW67Ioh+RC6iPIl+RRJagUKdXqf2WVskXpVvoUNYTgG07yJxUn1SVt1v5HfIt9jb6dvqPqf2+Ft8Xb4T3lHaL/eXfYXeZudu9V/7mWu7a6jriuqf8ct5xhZ5mzWf3n3Ok84RxyBdQyc2tl+K+lakkZK+iTM502XTdL6ru3NVE/3nLKckXipVz6z7fs7LKbDzkemvdQxUMtD+186OhDgxWBipKKVRVtFacrRj8494NVH9z4wQMfvFrpq1xS2VC5g4YKNxQ1VDesb+hp6H8CPTHniaVPND+x94nTT9xuzG1c0ri2sbvx3JPgyYInq5/c+mTvkzea/E2Lm1qaDjYNfzz08fKPb/r4wY9fWx1SU/XNHi3FJfQppZSm1Ka0pnSmHE8ZCBqD4WBJsD7YGtyj5sccNpeY6yluCQVDRaHloa2hnlB/GkoLp5WmNaVtV/PoXuBe4d7h7qX/3v607+mip1c8vePp408Pd0Q6qju2dhzvGPlawdcavtb+tb69YG/B3hV79+y9/IzvmSXPbHnmdKetc35nfWdb5+nO0a/P/nr913d//dI+276Sfc379u8bejb72Zpndz7b32XsKu5a03Wwa/gb/m8s/EbjN3Z940w36i7sXtm9q7v/m7Kav4+q5QwNLu0ZUZ/ioCrD2fPVZ0almkNjs7HNeFj1Szmi+Z00XjVJFBe9Nd513t3eY97LPqDm1dRsajMdNmltRLyshg2pNcVb11rbrcetN9TUGFoJBBCVas8l6lO0qZLO7VWfQp32HNCexdozrD159Ymuas8h7Tmi8dHec7L2XK09L2jPI9pzl/ZcF82H61Wf/CzteV2Ld75GN86nQHt2a8+z2vOyRjeo/ddaNH9Ye47z71efcPyppQvu0Z4btadGj1WE+izUniHtWabFN/5+n/Y8oMV/VHvu1p6t2lNrm81N6rO1W33mVavPWRnqE9euqhtF9fmus+rTuk19zj6lPo3Nmj4YUZ/3afqhqFd9vv2q+lywUpUS64j6tGhPSdMj79mlPufKtDeGTefVZ/EC9Wkh5WXGPdoSQGoACu8c/z/WPvEfy9/or3A/B+XH5U9qPewbPvfqYwbCSM3LfZP97myL9fvTJyf5ScBwezcoiOP7P/F8//jeeL5/+mpc39/G8721Ki5fPm4aPhXP9/fb4/rOjhvb2Xi+I3F9b/8ynu+dB+Pm7dfxfP9wOi7fuCkb2Rg3tj/eGXz5wmTf39XGTcPcuGk4Gdc3Loebo3FTdn6SL8LWKYdhAW7JBWPvwVQI/claSa1viG1oiG1nortWqRqM2taqn0P7X8S8iQ7zqYRvPpnwTXPCN+uYNwhb8wGMuzSfJyfewfHWgC33UkzHwzfDt2Cv38M/AQ6+jJzAbB2TU7F1z1IJaDaagwtjLpqL8XnoYSCizWgzyMe2Xxm2+CfneX7C0ngHk4oAfZOBy51qUTBCfaHFSkv5q2gPjpmMUABQ+2OgQTXnrolcAvAPUfm79/fYEqQUUHu/9lV+P7l+Pj3pPYdHYkEQpmUXj2J6XCan4uMx7/00BqTFNZliJlST0/KPf+b30W2hYYq6bogT0sOU+GQKncqHpTQAQlhisxPQqW4T1QZbsVxLmGsIj4/zsV0wD2uCBWARthGWgSpsC22ltFTmoU/HNZ9qCrdO9onCd4DPYiihvejraB/6BvoPdAD9GPWjn6KfoUvKS4BYSitpmsSJlhPdGt8ZVc/sm+KEb96V8E1JwjfvTvhmwUzLDeca3BscG6D4lOWG2mLKLbot/X1MK4l+v/Au799zl/eld3n/3ru0j0V3eX//Xd4vvsv7B+7yvuwu6X8q5v1kLRNNMU4VoJw4phXG0o3TBilXHvOLgFwwawpqVv62TS1/KEJo0ZFpwBsJ/COa/P2b6WFTrekjplWmfzA1mJ4wNZo+bvmD5Y/4HTLVmdYk6P2mm04aO1c+Dbg+vr/K4TVPJy0NOBwfaqUdmewTheeD3ru0Z2SqNjXdWzpxLCSu4/cAq++pPIlVoPY+altSpb8ugfTHo/3IDGjrZ0D70QS0bG/p03xXzID28RnQrpwB7ccS0CJKS+jQhHapnQHth2dAu3wGtI8l1HCx2rB6BrSPzIC2Zga0j8alhaATbMCwG7cyJUErq8VyR9ZQxvvrAwTikRdpPTIZVYyt0HEMC0irGt2CKa9S/2Ia6qoONTtKplC1phT0LPp3rCMOom+jUxar5TnLUct3LMcs37Uct3zPcgKQ3r+dpljv/WPt8U9MU9Zi6VRagfIb75f8U1KrIUSNdz6YDebQcr9bGJgg7R+cFlXltKg+NC2qqmlRPRy3PfhpP05sRtUuWDotqg9Mi2rZtKgemhZVRdzWMdmqeXBaVEumRfW+aVGVT4vq/XHzGG3Ttbyu3o/3613Tsj9eIjAWj7I/VP+HJ9Nw99HYprI/FPGTpkdMNaZHTR82LTfVm1aYPmZ60rTa9AlTs/I7ZRjrQzJPREZDxHIn9U9kk7Qb0gOR3pjMMAGsGckMEJnrAViXArAZu200t+C1gdADLmEYpiU4F2vdEjwyKcNtsBL3CHW4120Ea3C5r8dlvRXr7HawB2v5bqy3D4Nj4CQ4jcvoWfEPGL5keAuGL4pEuz5L1lG4gAoNDgLFEKEhb7nfEH90kPjwT1H/F6kP4HELgyd53COjMj6XQGEF9X90/C2XSvzhYeLDydQ/Vw1FVmwQIOs4aJjwVPkAP5qN5qMi9G60EL0HLUbvQx9EH0JV6GFUjT6M6tBH0Er0BPok+hRaiz6NWtAmIVv8CQ7H8zv4LxnfYyyjK6hkLEv0fRA7bBmNnhOwPTp6U6CrJGTNZuy3PO5LYB3EGgOuxGUZxuPDxbhlVuD+ejm2iRrAarAWtIKNYAvYDtrAbrAXy+1+cAgcBSfAKXAG9IOLYABcAzfAMBghS1RQIiUz1sfA32Lu82itnaS4Cmk/ge4jNFH4MH2rWrUfoP7rdD7oWSrZAUpTR98O07eMP+ZD4D/Tt2CU2MgNlL5Dj1eDHYz/FkqvxvKiTonLhOwAIPsNzNpeA7IzwA6cuH2X4JaxEEveIlxqD2AdWo71VQ22i+rAP+IR3UYsfaR8fgHdgKz6qLar3nsT7vrcUBOjQQCInhvS3+nvo+eGoingG/zvyh+CQdAHEBSpHk5k8TVjnbYB67NtYCfYBTrAPtADDoIjuB01EB4aJDoSvnxhSpyh1HCJ8ZF0yih6aUqee3TKKcdvid8R/gXYkfYZq+lhHE3/aunw2H5y9aRajLXEVsfUYnzrNpYufs/8txjj1O8h7h3Jav8NLBmOKcdC4y0Dvtw5lWRrbyUdv9NNfc4x/hcYf2kyB5YncMRYLI+bVlKrpYmxW6ZL5wCvxK4BWBcAXEoA6wOANQLAOmFm0h+8x/ajr4DdT/fsAVyjAVy3JYDszvoYeBIk4976y1iuDoJvY8oT+JeNe+tLIAdrvV/jGv0N/hWCIfx7O7iJf/Nx/z0M3gHG8K8IQtxxvhPykAfvwj26CEqgBVrAu6EVj1gXQBt0gIXQBV3gvdCDLbFF0Ad94H7oh36wGAZwv/kADGKbogyGYAg8CMPYTlsCM2AGeB+MwAgoh9kwG7wf5sJcsBTm477+A3AWnAWWwS24F34ItsE2UAHbYTv4INwFd4FKuBvuBh+Ce+AeUAU7YAd4GO6Fe0E17ISd4BG4D+4DNbALdoFHYTfsBrWwB/aAD8P9cD9YDg/AA+AxeBAeBHXwEDwEPgIPw8OgHj4HnwMfhd+B3wEr4Hfhd8Hj8Hvwe2Al/D78PvgY/C/4X2AV/AH8AfgH+Dx8HjTAH8Ifgifgf8P/Bo3wR/BH4En4Y/hj0AR/An8CPg5/Cn8KVsML8AL4BLwIL4I18BK8BD4JX4AvgGb4InwRfAr+D/wfsBb+Cv4KfNq6yLoItFhbrKNkxQintwX3REdwm/Pei+UFHbgmgrikc+FsOBfOhyWwFJbBpbAS1mArbyW2+ETalkIE/jnx0VN6Ox+tovjqGLyU4hUUX8/oDhavYnCJCavSbGJoFsTgXXpYNm3Ai76AtqF/QdvRF9EO9CW0E/0r+nKiHtPyJxyCxyEI7U7Gzlbn9TOmaLUX8AgEQmJtuEAumD2tcQsEV0dvEkh37FwdE6nPQcKTzi+BUbraN0pX88feR98Sn6svX8FwaIxopm+P0VWTMRtDf47CLgrpms4onQsZpbbWna+Q/gH9AY0IReIy8WHxEcu/S9BaY31U/oE8oPxY6Vd+qbyoXFV+ZXvc8fe0BKeivaD8XLkYFcILyIwgmW0kM69kxZL0Q2Q9GmCZB1jqASD2+Hbs2rDbjd1e7EgN7sfuEHZHsSN7holkncGuH7uL2JG9cEMgnUIyk/g9XI5kbe1+pjbU/V7E/7f4vUajwREa6ssUp/Tauhxbk0EVJ6OEhLUNyOw/HIR9WFqMuM7lu45Jz4LzWENfwRp6CNwCdyCCRihjPevHejSC9WQBnAeL4AK4CC6By2AVrIX1cBVsgs1wHdwAN8NtcCfWlx1YH/ZgfYdt1LEmKuU39RaorTTG+KPaBP6FCfxXxvdn+WttjPqrc5yx9Pfiz/JHtIWrs7CaP7WNuTrG3z9t//jxItru/xUjX0ZfBibLSUsvMFv+hDUC2Rli1TRGXbTOMK3BVrYVh56Lacj+kxLcT5MWR1YiyZwhmc+swbzJiglZLWjE79eA8VmjV24jxEDUhnCcaDeWxdKY8cxxLK194BzWUZfBVXAdWwS3wSi2AMy4t/fgPj2M++xZcA4shMVwIVwMy2EFrIbL4QrYAFfDtbAVbsS993bcd+/GfXMX7nsPwaPwBDwFz8B+3CMOwGvwBhyGIwggEUnIgXwoiDJQLpqN5iJcLsKDwuMA8t/msW4TVgm4VLj7uQ0YvoP7JwzD3BMY/kLAY2hO4J7CNbKLexrjvyJ7NuF+AWs47gfcmzAMcR8nlBzWiNyHyQ5OeIT/FebZxmFdyP2M+yaG7+P+ZYIylfDkj9F4PyxswvgPCc73EJ78RgKFHSQ9wtMER5+lcbWQ1ArfpT7vINBgoZSA/wEO9Tjl9l3+bTTNn8O4jb79BAll6KNhH6Q+FPLnKM9i4V0YruAI7OFwSuBtbhumuUXz9QMO62z0Ze55jH+fw5qb+xb3LQy/RHbnanlRofqWQjU9UZCWLQtZSpVDFM7S6DjCUiTQsQixOV1YZ9aDPKzb1oO3gs+Cf8LSfgj/7gM/w79C8HOsmd+Oddsl8A5sR/WBIv4c/1NQzF/nX6I7LaBRnWMnvVuQxIGOINy7oeM4liWvtZ6Ex2Ev7IPnsPV2GV6F1+FNeBuOIh6ZkQ15UACFUTaaheagQlSMFqLFqBxVoGq0HK1ADWg1Wov1xTKqNea9Af9PQgQMqAN9FyMnUR8Ioh+hX4Ms8VPip0CJxWqxgndbnrOcAAuUl5SbdH/K5F06rzNp1vZ7Xb1XqPai984nCk4jbZp1EBt7QQx+zzl91fK4fDKMwzlBasf2JvAfiOG8429PmtUVMbiI5v8ixZ+ikPqrOaJzPeOUjL8aCjonh9Jo3hYT9hBD+RQTdhHzlvqg7UwoZwxcxECW2yE9bCxk+SfM6demm8eofLFpmDIv2H2Wxj4BMc1nJ+X0KSbl6jpmzNolmyMVx5YF4ZND4VMTcMbSPGnn6etMmt/QzW/o5v87ulkdqb8B/4/CmUvzF+NK84nXhzRzG0ia1V03aB/FKxmfb1EY0X24B6nPkxTSWW/0AoW0v+MadKj2uSqlxhMxsSBdA3Hpelz8x6jPMxR+gfq4J0Mt3go9Xi12xISNhdPJ6cNReVQS55HNF5ujqfOi+msxvsCE2qDnjvsxk98O6jPG8GnQ3wp0bYCfGz9HNMaZSjNC/2b5Y6K93a8vydZK8xJTLs8wPoipg0sx/hWTpVnjNqZLNucj8sENMzKh1sFzjGT30rAPUfgZvbb4PMaHgaxks7FraZibAE4jp5zv7nnU5EylHJ6co6nzosVyieH2HCPHbE7PUPhzCv+VoaGz+fxhKtn0tAT/2/g5ojH+DUu2Vh+qzP1hsm6Io4+/oPtotZ7O1NlzOgdNZ39LDxWlL+9jJFvl/Jhei2wr4hdPhlGSjRh4X0wLZOF0cvr8NPL4zOR8sTmaOi+ajmhgeN7HyPdiRoI/pkut6h9bJsIP9ZYQmyNK+Tcs2dqIu0+XRW3MrvrPYeBLMf7MbIY2Hp9PoY3hpsq3EMPhZzE+DGRtg0Q7mWP3OUeFjYHTyunj08gjk7uofCXIEZsX8ABZ/cf+vTQlveN4VB7ZGZuHE+DPT8ZhHeV2mXJL03j2zlyypzpppkn2+deHZHMfpu2b7hBGP6A4navi6HwcOkphoe6j0qMlTH3/ksJOsn6vnTJU5/LouR70BPV5gKFU6+/3lGaN/laFPN2BwrVRqHK7ORlqEqnG3snAXzJhY+F0cvrE1Hlk6Nl8MTmaOi9qLFoafsmE+jCTx5M6zn+D8W9j/HMIFI5R/J3xc8SFwMx19ivd2xpvt9+rt9autqgrr5MWpfaYqi3Ljv9Ui4XRT1p/fd9kSs1yYC3gKcPGCXXfZKj1+/fFcJ4aMvxVCzgKn05On59GHtm3sTmaMi84lhFK30vpJyD3zNjNKOtlHD4TH2fHKtpofjvlQznjuMbhTFvUX/fe2XuEXBeHe2puP26ZtX+NrRG1oo1oC9qO2tButBd1of3oEDqKTqBT6AzqRxfRALqGbqBhNMIBTuQkrFO/SPeQ0F0rKs7VcbnYR0D/ifG3cO/H8FfC/RhWYY0E4XGunbzF1juEdAcL9x26w2QL+h2GP6Y7Z/6Z+KDNZAeO8BVCz71I4T9QqFK66Y6dHh77CMvJXWJCAY+wTztNzz/T/S1rqD+7c6aLQNFAfb5Ed848Rim/TsP+I83FcW3nDPHPoJDmy9BH8a/oUNs5Uy0IGA5wLRh+lXsYcwZ058x5mq9fkL0r6NvcVzF+jMN6mU+iufgWhbSs7gJpucVCtSRjoVY+sZDGHguFL1KeOwmNhtPSht+lNGrJZ9DabOfIDqjjeMQEeSuXRUY+OuTu47wY/x3FH6LwDtYnED6N9QaE/0n5qLF8mttJY8eQP8p9Dod6E/cdrCm8cXb1NIFPgreCT4FW8HawHnwOvBu322fB/bg/O4zt3u/hXxn4Jf49CH6Hf0vEn4g/Ae8zZBlyQLkhz5AHPmB4s+HNYJnhLYYC8JBhjmEO+KCh0FAIKg1FhiLwIUOxoRhUGe43LAYPGx4x1IBHDLWGWnpaGxq+PjEjnIRO4jwcheSsnAe33rx7O6WWaK80gHc6tB2xM4XnpkGzZxo0B18lPq8UIiDz/0pG78YK44cANFYba4FgfMz4EWA2rjA2Aaux2fhp4DNuMG4AAeNG4yaQYtxi/DwIWWZb/g6ELb+x3AAR6QfSD0C21W/1gxxrwBoAua8ZXzKHRc6OEOud9PLHsCMW6WnszmJ3HjvSS17BbhC7IexuYXeHdJnYGbGTsXNh58cuhB22j8kZRIjtR3J2EWL7EWL7kYwOIe7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xIO7xyI2Tdzom90ljv6D4+Imc6ZwOiaUpmOD22+nwGVsxTjM2oFFOoh87EYdPkOGvwoVM7AXx6GNijz2/9wSF425676PP90VTvNpc9FOIT7yi8JNv6Iql02n9k+5gSET9WqbhtU3vzEMEYm6ZmCrMGyVz95J5ddrF9EqDnIoJ4vja6I2K5LwtRE8I2MpEtVQLkZsVEXCi3yOskTkP5wFG7n7uQWAS3ibMA7IwH9uQNvG94oPAJZaLD4FksVL8EEgjZ01AuqXLcgBELKMSB95srbQ+Ct4qf1/+AXiHPCAPgBLlR8qvwbttgk0A1bagLQgesT1uexzUOIodD2AL4x9w4o5idwJbFqfw8wx2/Ri/iJ8D2F3D7gZ2w9iNADp9hkTsJOzw+AdhSwkFscvAecnFz9nkLkrs5mNXgl0pdmXYLcWuErsa7OqwW4ldIw6zBj9bsFuP3Sb8fyt+7gDknheA9mDXiR3u2RDu2dBh7H+MjOGwwz0bwj0bwj0bwj0bsRgR7tkQ7tkQ7tloOeLEcrhn43DPxuGehfPT+RXI4Z6NzOZwuGfjcM9Grf0F2OGejcM9G7eMWLf4iXs2amvino3DPRuHezZy/zPdk78ZO9yzYesR0N3nuEfj8FiO68EOWy/cEfw8jh0ZgfZhdw7jF7C7jN1V7K5jdxO72/jdKAA8j50ZOxt2HuywXPJh/Mym9xQAfg52hdgVY7cQOzya5sn9IWPCblxbsoDTo535GSE49tkNxs//jNG33xNWTeAqHKI0rM/vqQ/gyR0kZ8UUCsm5rhcEcl+2ejooyJNbj+bz8yZgNoO7GAg0OIuBqs9jYOI8UpQ/hWqb0XB6TknMp5CkBAg0lOCikKZWPackrNGhGlal4QfGoXbSaZymb6Lc1NwlgszJqLHdNLV/4sO0nDEfPIgkscScmEoE45ykioXBKJ83Eaids7r/rmHvBik37hKG98+AW+/M48I6SwZIWEjm/yafwoSNcA1sgevhJrgV7oDtcA/shN3wADwMj8GT8DQ8C8/DS/AKHIRD8Ba8gxAyIhm5kB+FUATlowI0DxWhBWgRWoKWoSpUi+rRKtSEmtE6tAFtRtvQTrQLdaB9qAcdREfQcdSL+tA5dAFdRlfRdXQT3UajHM+ZORvWtgEuzGVzs7g5XCFXzC3kFnPlXAVXzS3nVnAN3GpuLdfKbeS2cNu5Nm43t5fr4vZzh7ij3AnuFHeG6+cu4nH3Ne4GN8yN8IAXeYl38D4+yGfwufxsfi4/ny/hS/kyfilfydfwdfxKvpFfw7fw6/lN/FZ+B9/O7+E7+W7+AH+YP8af5E/zZ/nz/CX+Cj/ID/G3eHIn/A4yYwa30ppo/cvjYyLBx9r/WtKTEN/36uf3Vcv7X0Gdvm7qcaZpnmHZvsblMNP5Z46sVZo+SW1MckMe6WP88bQsakEyIPeBSqD41T4rP1MtDeDoHcPj5FS6IY+cJjWQ0/bvMdDd5sIlCt9CoEhPbQt0jkd4moHXKPw+hecp/CkDqb+4lQkbA8UfU5hOIb1ZXaQ3awpfYyhVPpsp/guKD1P4HK6rPH4vhiYCwbeIdQEzqc8Duj8sE/YRHwr/QCl7KfyZsBz7FFAaGgrzp9aLQK0CsVGHwh/0/Ir/zuBq7o4yULV/PHeHmCcCDtyvYIsa9y0t2H7cwX8JIONC4zLAG6uMVcBtbDGuAx7jZ4z/H0gyftb4WRAwfs74zyDFuN24G4SMvzPeAm+yvMnyZvAWyxzLHDDH8pLlJfBW6b+kXjBXOiWdAvOsLmsSuM+abE0G7/yzx1cM/hKzVQBimx4exA7b9OS+WNiLXR922KaH2KaHl7HDNj3ENj3ENj28jR226RG26RG26cmuCoRtehTADtv0CNv0CNv09N5+bNMjnC+EbXqEbXpUjl0FdtXYLcduBXYN2K3Gbi29u2w3aWFEOka7CBzzq5LCQzBhTQvULla/JaNCYhGP3eLxKG3sMPEZ+y1vGffX4Hye7jrWIOWDzkyGPL1/k7cxsH0yvcahZwI36zxhHi4Z3JIIBN+ieCaFD+j+WAfpPn+glL0U/oz6FOih2NxNxNgzkTZFS6FI86viNfFKZlLYBJC7NmHVVr1h1b4aVq26p0pbN6b7jdB1AiG9iUDbY/QeBqf7k9TddvBLFDJnt0DPZBptz5Z6tipHp1TDqmvR2l6RFoo/Re++a9FDcQsYnsdoLK2UcpiJnXLT9pP0MzzVlNNdWdou9j6dM1jIUEaYNDM7pbS943Rnn7ZLvp9Jm7o7XF1vf24qPCq/LP4Um3cGZ9IfFe908FerTtXzir96ZfWo42zdJayvBHV0L/XC5iWqHNh0snHN1/MSVY9fofgzur+6tznqBIJKP6anh9vP+H9BrxGe7t3SdkrTHdfqDm11D+l06ojJ40ytWjnh/SBkrxKxc8metWKgrqiQ/SLktnuy/zb2phzI3JRzr3Mi8WDsHDG13CZcvDniaAqdavIccSzda8kxdkY9PrUe4m8z12+k4c/BPd5qTeIwf10l8+fLbRAYJuIpAHNB4TRC/rXX4F9fqqK/d8RQc8sRuf/Ih638D/z551Fe6bgAp32EzmWMGGZTvH4CHxJPY9hL344ZQ8TfmEvf3qZwJYOvw73+cXVVw1DB8KS36IskFqDiKhR2U//L1Id+W0ibs6BfVlO/g6rBizolT+d3aAqBwUjf9k7mrEH6pVN1jkZLw6GJUIrwberjG4djPQZ6j5JI7hUbM5Cvr5413CDQuB7DFzRIbgD8prEK02+mPF8QyfdXL4qLaFmpJ8rpF2IhnZGB9KutiMYO6VoUclBI57ZgNQNp+cBDCSDNhUDWitYg+p0oRNeLEbk9DXAGBtKvCWL7DdL108nwaR1q8RZj+AH0e3QLjwH/iP6E7uAR4P14zPcAV8Y9SFaR8cj1HcI7xfeKi8T7xcXiA2KZ+KBYLr5fXCp+QHyIrCeL1ZYuyzcs3ZZvWnos+y3/YTlgGbWMSUBCEmettH7IWmV92FptfUT+vnxS/i+5V/mRclY5p/xE+YVySbmsvKAMKFeU/1GuKf+rDCq/tgm2oKPY8S5HiePdjgWOhY73OEod73UsctzvWOwg36iq+Aul9qfKeeVnryjN2BJ9nc8fAYQtZrQRuy3Y4bEMasNuN3Z7sevCDo8bEB6hkDMP6AR2p+isDiDjG3QRuwHsrmF3Azs8BkYjqgLmROwk7LA2JSMKLohdBna52M3GDo81ODzC4UqwK8WuDLul2FViV4NdHXakNbHr2exK9qu1hv0qrV7HW7dW4dRr1XdfpZ7p+nTCNWmg9WbTh3RteMZrzK9sRXma0HDEsAWrxLN0vu0uNyiiElSKytBSVIlqUB1aiRrRGtSC1qNNaCvagdrRHtSJutEBdBgdwyPW0+gsOo8uoStoEA1hTXSHQ5yRkzkX5+dCXITL5wq4eVwRt4BbxC3hlnFVXC1Xz63imrhmbh23gdvMbeN2cru4Dm4f18Md5I5wx7lero87x13gLnNXuevcTe42N8rzvJm38R4+wIf5bH4WP4cv5Iv5hfxivpyv4Kv55fwKvoFfza/lW/mN/BZ+O9/G7+b38l38fv4Qf5Q/wZ/iz/D9/EV+gL/G3+CH+REBCKIgCQ7BJwSFDCFXmC3MxRqzRCgVyoSlQqVQI9QJK4VGYY3QIqwXNglbhR1Cu7BH6BS6hQPCYeGYcFI4LZwVzguXhCvCoDAk3BLuiEg0irLoEv1iSIyI+WKBOE8sEhdgHbxEXCZWibVivbhKbBKbxXXiBnGzuE3cKe4SO8R9Yo94UDwiHhd7xT7xnHhBvCxeFa+LN8Xb4qiBN5gNNoPHEDCEDdmGWYY5hkJDsWGhYbGh3FBhqDYsN6wwNBhWG7C9oJ3BpTMh7M1H7B1M2rlEekoLvEx9mHsltPmW2FDqycYaGuprur82c7g+Qah9TFiVvo8JpfKhX5BTb5sau86kf49OGfX1PHp/q3bKkc3p80wuaFh6vy8cozGOXmNip6c3wf+jN0p8i0mhOq/1sM5Tu52KngSES2mo/BgatUzovNDYRhrXQUrTwpQGPTsaddJahb1MKUV0f40/PTWqznppPsw8G5vf6fjElnMcn5hyjrq9yxm/fGLT/Mp8/qzSe0inx5KQSFaVe5RVZ3zJnCSHei5YOZyG1L12MhZbYnFKNSbvcVIYU6dxZHWWzj9KetVUqfOxY4w/zbV22wujB6LyxeqEh3XJiYqd+gvk2wfjp+u+wEDmhN8rlLrJpTqz+V4EuKi7oskt0WZgwXxm4XdzsCvErhiMz/ZC+j00Msaqxv7kK4wr3rAg3rAgZmZBaHd8+HSJjm0xWpsu1/VHVIuJ7X8eZlrDfKZ9MHc2qtoiNpS6SsO2JG2li+2XYrSyln5GO7I8VR/tHCyb02eYXNCw2lc6yekfzYKI6iW+RO8c+kKMrmJO9mqxs7p8+WQatUw0C2IbjYveJRWl4d6ja6koqN5JNaynXDvly9yjpfYA7N0xmrZj8jsdn+lYELHlHKfkY8onTppfmc+fU3qZ/kpbR40nq8qrKKuMZE6Sw4lcsHI4Hal77WQstsTitO6YvMdJYUydxpFVs84/SnrVVNHVZu2Oq8V6rrX1W0YPROWL1QnMHXFRsVN/4UUKs+nbj+mQvX/rlUldTKm+Li0IEQiHsbmwFlsQ6aAUNIN2PDK7DBHMgAthPdwEu2AfHMK2xBy0DNsLbegIusQBLswt5/bi/nwQ99tFfA3umzv4k/w13NeuBByQgWviy6fkSws7yKlx8h1HLle8jKFEcHCVV79504fzYwY24CGrslwDmWPidtKzhlfJzD4cHjsRh6KBoeiIpkA3KEUupThgiGCKtZN4SJRCohS9hkJMURyXx3gs+TQdtoQ8VApfNEVUOlSKqdKhUsRPR66W0rvnJTKtvFwevXO3dEyiyCXrKFPmpYhSTJEXLkTWI6bigTZRiqnKo/OuPG7clYdaHpL6BW86pzkSt0zP0TPfOg8eOIAPBEHGxPedoMiLYaxfjpLY+HZhCMN5uqSjzkmSHoeD8Rp5awyRM9/iVoG0ya0E5wfIOo+wkHwTCh4n/pjDvFdFvmJb6MLxFooukHnaiRY6L04LLac8t2g8jxNpmhRreVS6CEX1JIrSe+fxinN/t1psoqUxTy+NiVqcl7gWDQvImp2hk6z/Ci7KbQnBuRBZcePKCQ5lwgHmY/yuHMjc+DgHwRyHAwIW7jPcZwDg/sgTmVkr/iMwia3iPwGr5YzlR8At3ZL+ALzyY/JjIEk+In8H+JXrym9A0IaHGyDkeNCxBKRhLq7X6FxmP3i38gvl1+C99HRmBT2d+UF6OrOSns78EPgoTvZe7LpwjvYDsopITmtCeAI/9dOaYBqnNeGk05pgGqc1IaqJe1oTaqc1gXZaE2inNeGk05qAOa0JJ53WBHFOa0IO1y5zWhOQ27A4rK05IqPRpzWBdloTcsvwUz2tCbl6/NRPa0JuHX5iq1Y7rQm105pg0mlNwB3B79TTmoDrw04/rQknndYEcU5rvnEKk9C8fk9hvk5PWJrnm2UshhVkZmumdyZxDs7HBbkMLpebzc3l5nMlXClXxi3lKrkaro5byTVya7gWbj23idvK7eDauT1cJ9fNHeAOc8e4k9xp7ix3nrvEXeEGuSHuFneHR7yRl3kX7+dDfITP5wv4edjqXcAv4pfwy/gqvpav51fxTXwzv47fwG/mt/E7+V3YIt7H9/AH+SP8cb6X7+PP8Rf4y/xV/jp/k7/Njwq8YMaq0SMEhLCQLcwS5giFQrGwUFgslAsVQrWwXFghNAirhbVCq7BR2CJsF9qE3cJeoUvYLxwSjgonhFPCGaFfuCgMCNeEG8KwMCICURQl0SH6xKCYIeaKs8W54nyxRCwVy8SlWH/XiHXiSrFRXCO2iOvFTeJWcYfYLu4RO8Vu8YB4WDwmnhRPi2fF8+Il8Yo4KA6Jt8Q7BmQwGmSDy+A3hAwRQ76hwDDPUIT7q0WGJYZlhipDraHesMrQZGg2rDNsMGw2bDPsNOwydBj2GXoMBw1HDMcNvYY+wznDBcNlw1XDdcNNw23DqJE3mo02o8cYMIaN2cZZxjnGQmOxcaFxsbHcWGGsNi43rjA2GFcb1xpbjRuNW4zbjW3G3ca9xi7jfuMh41HjCeMp4xljv/GiccB4zXjDOGwcMeEu0CSZHCafKWjKMOWaZpvmmuabSkylpjLTUlOlqcZUZ1ppajStMbWY1ps2mbaadpjaTXtMnaZu0wHTYdMx00nTadNZ03nTJdMV06BpyHTLdGdijrmGyiedH6A7d6O/yUJn4tWvxqj7uOm3LSHuZUmrpDc1aneNqisb9GZE9bvQcfjQUNoqBF3BG6P3KY59aHJcKmfVPyEfdk2DCQtuMnxU/oVMTum9j2P0VsjR30z210INxi8BNRQ7fxhVbuxXe1RudBVFPX8wRu/y074Xe4NJZ4XGWZnI78+YfNG1GkDvuVTnNLQY38aUM50tgWpc9DZN9RuRUfRqaf+eoVFXDulaivp9WXZdBXyeQoueEnKGC0P1pLu6IsHOtzC1r81QPaVTaus5zEoXW0dR6xhM6c3UX5t3iq1fXwL/RPWbyD9B+SfM76vlf8/tFABGru69nV7UOaglo8lt4vaoxG2PieqrRvefQXuMbXfR7QvctX3NsB39pdpLonpJKA+JyjNBvhLJW8L2WM7Ervr36PTsjLGaO+0U1Ha9DFVZjVpbrtFrJ6p8GNmLmuXO0Wshdl1ULRPtSwXqnOe39NijVlYP6aX9avV3CepxpjOrib/jq57DIfOqCCzETj2HMz6vCrV5VQQaAAdWY7cWu1bs91qdw0F037+6V1vd/U9HDlEOG7Xa3nJIv0OenYAOahwJLaFEE7vRE9HOhC8/sWddPa0/awrqce5qCEKPJva6TxWCB+O73MmedzSx1z1xmFce00xzI0ykbTZNHZxm2l5pngTmjASk92uNn5SYOuQrkYKZlh7Szqr4MR6ZVog/pyyMn8IIYDx/2uF45kRGEP8vmFF5v/JY/xLScW95FaJOooSwzzwwH2vU6YWfuXy+trL8hvTfu0S8USJ/aX3wysP9uev9b0dPvmHbvTrt9w3bLsrZR+wngcGRDyTwvjd2RpKdkYZWw0bDFsN2Q5tht2Gvocuw33DIcNRwwnDKcMbQb7hoGDBcM9wwDBtGjMAoGiWjw+gzBo0ZxlzjbONc43xjibHUWGZcaqw01hjrjCuNjcY1xhbjeuMm41bjDmO7cY+x09htPGA8bDxmPGk8bTxrPG+8ZLxiHDQOGW8Z75iQyWiSTS6T3xQyRUz5pgLTPFORaYFpkWmJaZmpylRrqjetMjWZmk3rTBtMm03bTDtNu0wdpn2mHtNB0xHTcVOvqc90znTBdNl01XTddNN02zRq5s1ms83sMQfMYXO2eZZ5jrnQXGxeaF5sLjdXmKvNy80rzA3m1ea15lbzRvMW83Zzm3m3ea+5y7zffMh81HzCfMp8xtxvvmgeMF8z3zAPm0cswCJaJIvD4rMELRmWXMtsy1zLfEuJpdRSZllqqbTUWOosKy2NljWWFst6yybLVssOS7tlj6XT0m05YDlsOYZH06ctZy3nLZcsVyyDliHLLcsdCUlGSZZckl8KSREpXyqQ5klF0gJpkbREWiZVSbVSvbRKapKapXXSBmmztE3aKe2SOqR9Uo90UDoiHZd6pT7pnHRBuixdla5LN6Xb0qiVt5qtNqvHGrCGrdnWWdY51kJrsXWhdbG13FphrbYut66wNlhXW9daW60brVus261t1t3WvdYu637rIetR6wnrKesZa7/1onXAes16wzpsHZGBLMqS7JB9clDOkHPl2fJceb5cIpfKZfJSuVKukevklXKjvEZukdfLm+St8g65Xd4jd8rd8gH5sHxMPimfls/K5+VL8hV5UB6Sb8l3FKQYFVlxKX4lpESUfKVAmacUKQuURcoSZZlSpdQq9coqpUlpVtYpG5TNyjZlp7JL6VD2KT3KQeWIclzpVfqUc8oF5bJyVbmu3FRuK6M23ma22WweW8AWtmXbZtnm2AptxbaFtsW2cluFrdq23LbC1mBbbVtra7VttG2xbbe12Xbb9tq6bPtth2xHbSdsp2xnbP22i7YB2zXbDduwbcQO7KJdsjvsPnvQnmHPtc+2z7XPt5fYS+1l9qX2SnuNvc6+0t5oX2Nvsa+3b7Jvte+wt9v32Dvt3XayTkq+Yh21L5TdFQmrdajdJKSeiblPx7Udwvk61CjVffrMnn0NxlKqJxXSdVybxYqlVNPZEJPOWEr2m3Hst/MSUGrpnDNlOqcf+2uRzlieiUpJLU/ElGdkMqU6u8t+3Rid0XmOtVNuQZ2ntjv0EoP74seuzvhpM43qTTzX71lCYimfShC7wORIvcfohSnLc8O0a/O+aZQ8c9ZKO+sztSQ/N+3Yn3lVpW7alNrXnK8yuDuGkr1p6TkGV0ssRoeo9ah9GzXC5C429teAcgbtaBqUY/PIzQtTtCO6+4Xe1jptypnKp1ovwnlgniiHwzHpbCcjF7Y22W87Y5odCXiCV4/n33Qv87jeLrRvmz7O5P3/dt9xLz3Cq6XnXwvt/X9DJ2fTOQ36PVytXubQm6BpCYBehqdZS1vvRIwvaV9DnKBUv5CtnVei39XV2vshSklTpdqcGj3DUz3zguPVee5geDJSp31JUTt3S77CGEfqpt93MOdcMG6YSPPW+JTqGVY2VJw+jpY2/xmm5KeO/bcMHlubLM+8qXhqpaTyqWVKieYoTik9z+ToeSZHidJ5mMHzElA+z+ToeSJXcUrp85qkgYmW/pKeL41GrXe6nq5+VVmT3jr9S83qSSv15KD6PS71y8taDf4svnyqlOrXmVWp077UTHdK0O+NRe2FoF9wHv9mp037ZucEN0qJgHE6K9qWEcsIWEzXtcmtQl70FfGTpmrm652PmepNH435gucntW94esH4qjagp4XIzVDq7ZJQW9UWATkDsR3wgNwLtRtwYC9OWxfG92NHNDq5f/kEdqeAAMgNyP2A7CyAgO55pbn6K4D+zUm7MNwGJK7gjR2OM9/haEZmo1k2u8x+c8gcMeebC8zzzEXmBeZF5iXmZeYqc6253rzK3GRuNq8zbzBvNm8z7zTvMneY95l7zAfNR8zHzb3mPvM58wXzZfNV83XzTfNt86iFt5gtNovHErCELdmWWZY5lkJLsWWhZbGl3FJhqbYst6ywNFhWW9ZaWi0bLVss2y1tlt2WvZYuy37LIctRywnLKcsZS7/lomXAcs1ywzJsGZGAJEqS5JB8UlDKkHKl2dJcab5UIpVKZdJSqVKqkeqklVKjtEZqkdZLm6St0g6pXdojdUrd0gHpsHRMOimdls5K56VL0hVpUBqSbkl3rMhqtMpWl9VvDVkj1nxrgXWetci6wLrIusS6zFplrbXWW1dZm6zN1nXWDdbN1m3WndZd1g7rPmuP9aD1iPW4tdfaZz1nvWC9bL1qvW69ab1tHZV52SzbZI8ckMNytjxLniMXysXyQnmxXC5XyNXycnmF3CCvltfKrfJGeYu8XW6Td8t75S55v3xIPiqfkE/JZ+R++aI8IF+Tb8jD8ogCFFGRFIfiU4JKhpKrzFbmKvOVEqVUKVOWKpVKjVKnrFQalTVKi7Je2aRsVXYo7coepVPpVg4oh5VjyknltHJWOa9cUq4og8qQcku5Y0M2o022uWx+W8gWseXbCmzzbEW2BbZFtiW2ZbYqW62t3rbK1mRrtq2zbbBttm2z7bTtsnXY9tl6bAdtR2zHbb22Pts52wXbZdtV23XbTdtt26idt5vtNrvHHrCH7dn2WfY59kJ7sX2hfbG93F5hr7Yvt6+wN9hX29faW+0b7Vvs2+1t9t32vfYu+377IftR+wn7KfsZe7/9on3Afs1+wz5sH3EAh+iQHA6HzxF0ZDhyHbMdcx3zHSWOUkeZY6mj0lHjqHOsdDQ61jhaHOsdmxxbHTsc7Y49jk5Ht+OA47DjmOOk47TjrOO845LjimPQMeS45bjjRE6jU3a6nH5nyBlx5jsLnPOcRc4FzkXOJc5lzipnrbPeucrZ5Gx2rnNucG52bnPudO5ydjj3OXucB51HnMedvc4+5znnBedl51XndedN523nqIt3mV02l8cVcIVd2a5ZrjmuQlexa6FrsavcVeGqdi13rXA1uFa71rpaXRtdW1zbXW2u3a69ri7Xftch11HXCdcp1xlXv+uia8B1zXXDNewacQO36JbcDrfPHXRnuHPds91z3fPdJe5Sd5l7qbvSXeOuc690N7rXuFvc692b3FvdO9zt7j3uTne3+4D7sPuY+6T7tPus+7z7kvuKe9A95L7lvuNBHqNH9rg8fk/IE/Hkewo88zxFngWeRZ4lnmWeKk+tp96zytPkafas82zwbPZs8+z07PJ0ePZ5ejwHPUc8xz29nj7POc8Fz2XPVc91z03Pbc+ol/eavTavxxvwhr3Z3lneOd5Cb7F3oXext9xb4a32Lveu8DZ4V3vXelu9G71bvNu9bd7d3r3eLu9+7yHvUe8J7ynvGW+/96J3wHvNe8M77B3xAZ/ok3wOn88X9GX4cn2zfXN9830lvlJfmW+pr9JX46vzrfQ1+tb4WnzrfZt8W307fO2+Pb5OX7fvgO+w75jvpO+076zvvO+S74pv0Dfku+W7k4SSjElykivJnxRKiiTlJxUkzUsqSlqQtChpSdKypKqk2qT6pFVJTUnNSeuSNiRtxr07HesKBdRa+g05X8HRfYGcOj/43cm4umOSnL2ZwI/Rt3R/M/wK+TqrNoKiOz55dSdcxyjus9FtnZJ7ZrQZ4/9LoManir5dSSGlFGifqI2uqYXHbaF4i2adULuNpFmg97Sjt1JIdy4K6h3a1PIT6X4+fha9Nz5A+RwcWzweI1ekp0qgljd/i/o3U1zdNdivppDkQs0vbCO4MKSWAMm1mnKtNNRYSvVcaHmhHNT0qyWvpiqq5KeEKI+W5Hf1GmGhtp9Vhd1qOifXUSxU38aBdJenIaKnkx9g6rqDnO5kc6fSGFIpPqjXu1qSGk3LZFyrzbfGh1q8DNTKioFqftW6ZqVIrTtVllTJIWfaxtOjyaRDw0vHZUmtIy0N6wgO+2mtrdDLmcXV1qHVL60jIUikWo1RfavJbTvx1/L7XT3NbPrj4Of1GonCVXlW5Za2X7XdsTi6PVqF8f9HoCbntFVqpXdsMs6WmIqPt0Eq7e+cnNNEZRKVx0Q4U9osLrSS1WQNX6jnl8XV2lHLJyFeRnXLaapn1N3zaptVNcM8yo3qMVWq4VyaErVV+qm80S8Lc3Wk9NjSjlPyw1TOGdmbTmlH41RmLhGoaSHbZFlV2zL7NhHOhmJTy8ao1eM5ci9DlPS+Mvxe+NCwammj1fTM+HTkZzo4wzNKNiLER9Vg3EH6dhONN0EtTwe/Fz5sWO7jOofpSU4CnOXTrOW3IVo2WJytF7asEskP18NIu6rl6FkC7u2MD4s/q7c7TXOqWjGTwsUMpUQ1sFtPD+ymbVDVEndoatU7ZRx6atV2HWuZiHQ+a1xzUj2v9lMrCS4sp333ERqKWi/8+bEFk/qRFq2OqsZliW3d/GKathKati41hUzrY/ugObTMT1E+6jkKegoF0TtisA75DwDNjxDcSMvWQGM30LSJqoY5R6CxhPqvJrgo07Kit8axPW9C7cqUEj+L6sYjtFdicDWdqJbaclRnxqaK5Sn2a6X3legeKlGrT9RaNanrnkoCp9PrJWwRIdob9tPyb6Ut4hS1YZiehX9ZlRCm1uhNm/B/YnKh6hZHjI5l25d6T9As3V+zpVUr9wJ920d7Z9W/lYFHYiBND9wwun5CllSYRN/eoLVGKVUZ03JN+25N7wX0UmUhrnfC5xqVEDrDLlwlHITdusXLD1BcXc9Qy7+SaVm0l1TtK83KotzgIep/QcXp2000FKfnCEsaefsUyZeaO609hml90RlJdEZPiWbL0dUX9dtPwlt0HO2i/PdS+vV67jQYYMpftf8R079/h/qrYw3axsm3oHEaPqC1PlKqddT/FzRfDDeRplNtj+I3aRqWUcpSXbsKF6m0iPRtMg37Gz1HbG+o3TM1R+NAeocrVPOUk7tc0MsEapYqHRFEWZulquYnc9BcEaVEBPLfIWuTqj96kYat0Mcjse1R08NGNc2jpyifUxOST/21Vav+yToh1nLDbwcSW3TcyzR39PYYdJLEgkopVPWAavkwukuz4hbQ0d81rXWTnL6L6dlZvIu8xTih8VB5W0prSuVMx3GJ8FgLHKeQ8DxBufkpDNHSeGSyNpgOrrVK2vuweJR+W6Jpmz2T8H1jt2grOxfdZ+EWR0oyQNPJ2qWJaFh7tYj6uyi8Rcvt11TqtFasjuWp/JfRtqNQ2XiMQkmXq0R6mM011hskll00L4wFi8dKe8bfauNxOppm8Sgrlx25UL2K7JoMkJRXUfh7CmPmJTQbQ7UT8hjd2Ka2LCpFjZSbhpM7I/geqiH3UbhElRBaa7QVa/MVkpoXXZ+oZajqZLXX1trsHL0dCSO6vLEzKmor0OquUM8vl0u5zUZB2kKJVLv1XGgtlPLR4lK14m1abjY1rDp+oT7z9DGvmE/9qcWlyafa6rfrGlubFemiMEDb/nwKeyk32mvgsiJwGw31LcphHU1Jgx4X3KqO/ihO6bUdVw26/LDzBprNwIzsxA4qjSdojbD2ADvev63XCDvWVqVRmwdbr5cwpN+P40iMCGTRL94AUAIqgB88AurBW8DHwOfA28G/4F8laANfBh8C+8Cz4GHQg3+PgIPgMKgB3wMnwGPgDPgl+AgYBDfAJ8AQ+D1YC8agEbRCC5wFNsMtWP56YBv8GfgP+AK8Bn7Hr+KfAH/iOwUDGBOyhRz4iLhFPAYfFU+I/wW3i6fFn8Cd4s8NZrjHYDUkw7OGNEMYvmDINHwGvmj6jNmH6AocOm9xWJzoZxaPJRn93DJg+TV6QXpS+ir6tXTbKnB+a9Aa5LLJagGXY32T9U3cbCv+ceQbwND4UbouRb4LupmUwpu25Y8CNEsGEvpvS5FlgWWRZYllmaXKUmupt6yyNFmaLessGyybLdssOy27LB2WfZYey0HLEctxS6+lz3LOcsFy2XLVct1y03LbMirxklmySR4pIIWlbGmWNEcqlIqlhdJiqVyqkKql5dIKqUFaLa2VWqWN0hZpu9Qm7Zb2Sl3SfumQdFQ6IZ2Szkj90kVpQLom3ZCGpRErsIpWyeqw+nC+Mqy5OC9zrfOtJdZSa5l1qbXSWmOts660NlrXWFus662brFutO6zt1j3WTmu39YD1sPWY9aT1tPWs9bz1kvWKddA6ZL1lvSMj2SjLskv2yyE5IufLBfI8uUheIC+Sl8jL5Cq5Vq6XV8lNcrO8Tt4gb5a3yTvlXXKHvE/ukQ/KR+Tjcq/cJ5+TL8iX5avydfmmfFseVXjFrNgUjxJQwkq2MkuZoxQqxcpCZbFSrlQo1cpyZYXSoKxW1iqtykZli7JdaVN2K3uVLmW/ckg5qpxQTilnlH7lojKgXFNuKMPKiA3YRJtkc9h8tqAtw5Zrm22ba5tvK7GV2spsS22VthpbnW2lrdG2xtZiW2/bZNtq22Frt+2xddq6bQdsh23HbCdtp21nbedtl2xXbIO2Idst2x07shvtst1l99tD9og9315gn2cvsi+wL7IvsS+zV9lr7fX2VfYme7N9nX2DfbN9m32nfZe9w77P3mM/aD9iP27vtffZz9kv2C/br9qv22/ab9tHHbzD7LA5PI6AI+zIdsxyzHEUOoodCx2LHeWOCke1Y7ljhaPBsdqx1tHq2OjY4tjuaHPsdux1dDn2Ow45jjpOOE45zjj6HRcdA45rjhuOYceIEzhFp+R0OH3OoDPDmeuc7ZzrnO8scZY6y5xLnZXOGmedc6Wz0bnG2eJc79zk3Orc4Wx37nF2OrudB5yHncecJ52nnWed552XnFecg84h5y3nHRdyGV2yy+Xyu0KuiCvfVeCa5ypyLXAtci1xLXNVuWpd9a5VriZXs2uda4Nrs2uba6drl6vDtc/V4zroOuI67up19bnOuS64Lruuuq67brpuu0bdvNvstrk97oA77M52z3LPcRe6i90L3Yvd5e4Kd7V7uXuFu8G92r3W3ere6N7i3u5uc+9273V3ufe7D7mPuk+4T7nPuPvdF90D7mvuG+5h94gHeESP5HF4fJ6gJ8OT65ntmeuZ7ynxlHrKPEs9lZ4aT51npafRs8bT4lnv2eTZ6tnhaffs8XR6uj0HPIc9xzwnPac9Zz3nPZc8VzyDniHPLc8dL/IavbLX5fV7Q96IN99b4J3nLfIu8C7yLvEu81Z5a7313lXeJm+zd513g3ezd5t3p3eXt8O7z9vjPeg94j3u7fX2ec95L3gve696r3tvem97R328z+yz+Ty+gC/sy/bN8s3xFfqKfQt9i33lvgpftW+5b4Wvwbfat9bX6tvo2+Lb7mvz7fbt9XX59vsO+Y76TvhO+c74+n0XfQO+a74bvmHfSBJIEpOkJEeSLymYlJGUmzQ7aW7S/KSSpNKksqSlSZVJNUl1SSuTGpPWJLUkrU/alLQ1aUdSe9KepM6k7qQDSYeTjiWdTDqddDbpfNKlpCtJg0lDSbeS7viR3+iX/S6/3x/yR/z5/gL/PH+Rf4F/kX+Jf5m/yl/rr/ev8jf5m/3r/Bv8m/3b/Dv9u/wd/n3+Hv9B/xH/cX+vv89/zn/Bf9l/1X/df9N/2z+azCebk23JnuRAcjg5O3lW8pzkwuTi5IXJi5PLkyuSq5OXJ69Ibkhenbw2uTV5Y/KW5O3Jbcm7k/cmdyXvTz6UfDT5RPKp5DPJ/ckXkweSryXfSB5OHgmAgBiQAo6ALxAMZARyA7MDcwPzAyWB0kBZYGmgMlATqAusDDQG1gRaAusDmwJbAzsC7YE9gc5Ad+BA4HDgWOBk4HTgbOB84FLgSmAwMBS4FbiTglKMKXKKK8WfEkqJpOSnFKTMSylKWZCyKGVJyrKUqpTalPqUVSlNKc0p61I2pGxO2ZayM2VXSkfKvpSelIMpR1KOp/Sm9KWcS7mQcjnlasr1lJspt1NGg3zQHLQFPcFAMBzMDs4KzgkWBouDC4OLg+XBimB1cHlwRbAhuDq4Ntga3BjcEtwebAvuDu4NdgX3Bw8FjwZPBE8FzwT7gxeDA8FrwRvB4eBIKkgVU6VUR6ovNZiakZqbOjt1bur81JLU0tSy1KWplak1qXWpK1MbU9ektqSuT92UujV1R2p76p7UztTu1AOph1OPpZ5MPZ16NvV86qXUK6mDqUOpt1LvhFDIGJJDrpA/FApFQvmhgtC8UFFoQWhRaEloWagqVBuqD60KNYWaQ+tCG0KbQ9tCO0O7Qh2hfaGe0MHQkdDxUG+oL3QudCF0OXQ1dD10M3Q7NJrGp5nTbGmetEBaOC07bVbanLTCtOK0hWmL08rTKtKq05anrUhrSFudtjatNW1j2pa07WltabvT9qZ1pe1PO5R2NO1E2qm0M2n9aRfTBtKupd1IG04bCYOwGJbCjrAvHAxnhHPDs8Nzw/PDJeHScFl4abgyXBOuC68MN4bXhFvC68ObwlvDO8Lt4T3hznB3+ED4cPhY+GT4dPhs+Hz4UvhKeDA8FL4VvpOO0o3pcror3Z8eSo+k56cXpM9LL0pfkL4ofUn6svSq9Nr0+vRV6U3pzenr0jekb07flr4zfVd6R/q+9J70g+lH0o+n96b3pZ9Lv5B+Of1q+vX0m+m300cz+Axzhi3DkxHICGdkZ8zKmJNRmFGcsTBjcUZ5RkVGdcbyjBUZDRmrM9ZmtGZszNiSsT2jLWN3xt6Mroz9GYcyjmacyDiVcSajP+NixkDGtYwbGcMZI5kgU8yUMh2ZvsxgZkZmbubszLmZ8zNLMkszyzKXZlZm1mTWZa7MbMxck9mSuT5zU+bWzB2Z7Zl7MjszuzMPZB7OPJZ5MvN05tnM85mXMq9kDmYOZd7KvBNBEWNEjrgi/kgoEonkRwoi8yJFkQWRRZElkWWRqkhtpD6yKtIUaY6si2yIbI5si+yM7Ip0RPZFeiIHI0cixyO9kb7IuciFyOXI1cj1yM3I7choFp9lzrJlebICWeGs7KxZWXOyCrOKsxZmLc4qz6rIqs5anrUiqyFrddbarNasjVlbsrZntWXtztqb1ZW1P+tQ1tGsE1mnss5k9WddzBrIupZ1I2s4ayQbZIvZUrYj25cdzM7Izs2enT03e352SXZpdln20uzK7JrsuuyV2Y3Za7Jbstdnb8remr0juz17T3Zndnf2gezD2ceyT2afzj6bfT77UvaV7MHsoexb2XdyUI4xR85x5fhzQjmRnPycgpx5OUU5C3IW5SzJWZZTlVObU5+zKqcppzlnXc6GnM0523J25uzK6cjZl9OTczDnSM7xnN6cvpxzORdyLudczbmeczPnds5oLp9rzrXlenIDueHc7NxZuXNyC3OLcxfmLs4tz63Irc5dnrsityF3de7a3NbcjblbcrfntuXuzt2b25W7P/dQ7tHcE7mncs/k9udezB3IvZZ7I3c4dyQP5Il5Up4jz5cXzMvIy82bnTc3b35eSV5pXlne0rzKvJq8uryVeY15a/Ja8tbnbcrbmrcjrz1vT15nXnfegbzDecfyTuadzjubdz7vUt6VvMG8obxbeXfyUb4xX8535fvzQ/mR/Pz8gvx5+UX5C/IX5S/JX5ZflV+bX5+/Kr8pvzl/Xf6G/M352/J35u/K78jfl9+TfzD/SP7x/N78vvxz+RfyL+dfzb+ORxWrBB7D/yVWNTjAuwkc+3s85kjCY1cIc8aWR+NgSCCnOYdevhONw3aBvL02moHxnRS/MkruV+0QZtFR+LxJ+KD4HBm9jZVNwr/AkxtDnxr7I8Z/yLdN4PnCPsJBwzfpuPgsg39uAh/j/h2HffuYlfDnSNjjJG3ggPgC3WFIviW5huAwH5CvKh4whHR/gqv+cJ9AbspdNXorGsd8Ugn92Gcpn1RCT3A4Jjgn4v0kf5WOMo8RehIW0/9xMq7y0dKTOh7vRJk3RuPjZU7uMI7CB8V/wTSRMbKb8HeGJow/TvijJGEtxr8K3hqN4zQMM+mZwFFAfJiOR+dG4zidP2fSPIHftd6HJuF3oac8Wbxd/DudnuIavVii0zP431PZ+CLJI4uDF8SxeDgc5HfrcsjiIhcPRzuJTPLzxw5H4zCfH9HlUMVpmSekFz7NyPOndXphjk6v47Ce4Fzp2FPR+BT0P2bodTxfPALI3dB/fI3wDIHsh732MpH8bp5+C/blmzSPreP5BUNMWWWI/63Ti+/T6cU9Or1YOo6jz/IXMVTGzkfjYIh+4XVIo19D2yPh/7ywAMP3j7ZE45jmDkPfPE6PTAIpSdNkfJL+0fEHhWIMPzeGonHMc/M4TxaHD/C1mCcca56Et/EHMeynNCw+IPyEQHpnOYNjnpVM+idwKAkeDEsB+eLs70RxXA/AMGnj4zvASfuCbaMkd2H+zLhOY/FE+lP1B2vGyK34v+CIJlwzejKxXtJ0l6pzxv3VNC/QceG0Xl/83ok6OmAoYnRyEaOr5zP+83V/TScvHdeluC9bSv1nMTp21oSODQtb9LyzuPhAPBznfZApk9HxMkFJ4o90HavjON6XGJ05gWOahxn6hxn6uDp2Qv9vi8bHy3M0Nxof1/NjvdH4hJ7fHI3jNKQx6Ulj0vMVJj1fYdL/KEP/KEP/S4b+lzHpF6PxiTR7onGs8/2MzvczfcQlpo/Q8XaDTaen+Hgf8SLTR+j43fqsFyfhd6Ovm4S3U1tiPD0hnd5g19PD4Hfj75mEc+Sr1fBTtP9ica2/I3UaFzdMwrWwk3FwSXwe49tonTK4FvZHtEwYHLxgeAhM9K0M/gdDMsY/FIMPU7xsMo71/0sTfS6LDwrr4+Nqfz06EhevGP18PBxeHv1VPDwevdDPxMvg4nfj4VP09Q8Csm78fDQ+tS2BzlC7msGntiXG6XX8brbEy/8ZjSemJ7e4j9sSDJ5v8IMJG0DHwTX6VXXap4MRQ+Z4n477aGpPqjrfYAV36dOj+3etvzCM9xcqfld7gNKLrXelP0C/E6/pLprO/KntDZIemE/GMlr/VU/whPRr6DfjVf5rDGl6fyf8B9DtEx3/vPBSPByVCc/QNds/RuNYP7xIVvli8OmNp05O1IWJ5H3c/tFxXJ6ZTN1N4PCHhsCEjcTguHwO6fQ6rtpU4BejPdH4eHo0GdbxLwjv1tMvPKKnP8G47wtU/sfpJ3Bcp2kT6WFwlT/8wNiPx/lr+Dj/1An++RQfp+9j6Pt0eqr/NXqKJ07PO5n0TOCJ7UldJqPwXoam9+70uGx1/vnToFfT4BztjMbHbVpV/nVctVFBM+XP4BM2qhiNwwEik+P2LYsTeyMervG0R+MTPDdH4zhsPcNHx+8yrlTnKxhcorZ0qTq+FleAcbvazL8Zw4VjPyVQKGLwz43jiWzsxLjww/i4+PEE+Pfj48IXEuA/jofDqwYQD0dhOhaopnbvt7l/w/D36liA/xpjD/8CjM+xDJE0T4wFJnCctncz6ZzAsV39G0ozF+P9ZKyB7cCTjL80yf8aT/LeNfpVzOdR9L8Y/8bLTxN/Wv6aP7dh3P9u/abWL0/gU4+pedvo2CR8yjEsChCe42NYGpc27hvdRPoCavceGCU5yueXEs6jIao3ljB6Q8ffKe4E43MXLD4olDK2io6HRbJrRhv3iR8B2rgvkf+Eff6ZaDzh+E6dI8of+8dofGL8IkbjM51X1MYvGr2Oj49fKD2DY5ovUpovReOJ9M9EGr4WjU/k8U3ROOaJ7beJ+bQJHNP8aKJ/Z3CsZ5IZPZPM6Jk8fSzA4DOdR1Xt9v8k474ofNw+/+0kfHyOqzAan6KN/BzodgLFqbxliB2MzFczMv9+MNHvU7tFxa+Rr3ZN2IQGxiYs1OnFfp0+yoa8T+dvWMDQXx7H72Kn1Y+lTthptB+/Gz1j16n92hdI3ifa4wSe0C5K0H5VO3O839dx1U7DtgQZlVA7TcOpLYR1CP1KmWqnUfz/b++Lw5rIsnwrlUoISNMYQgghhBBCCCEkIYSQhBBCyDouwzAuQ/Ncx6VdxnZt22Vt23V8tu2wjuPnx1OGZ9uu7bK043NtBn1+fj7bdWk+l7Zp2ue4Dp9LO47t2I7yXJfh0bbDOo7j4Kt7qkhupVIQxnZn37f8cYvjz1Pn3nvuueeee25VZSGyMTZ3hNMHQOdsHgmjp3NN/ih6OteUEEUza6v/SSqXFl7HE9qI8DoboenYpgWLq8M0vRZ/EOGP0LQO/zQyjyL0nPNsY9K/j/hDnJasi0XPYP/vYPb/Ttj+Z8tjl0bRs83rZC4t3B741b3puDdCj0HszfYLo7sSXo3UC/R0LuL7Ef8ToWmb7CYiubJuIpJbewfDGRqdjzyhTFgMMEiEz1kkzRH/H6Fp/kKM/yOM/0WM/8UIPxMDwLOfY2wMkBzxyVMkl6bjKHouh2MqnP5ZLJqOJU4RkZgBnZuwsQT1Hob/ZRifbRwHuPQMdpWF2VWYnoG/BOMP0/QezYbt18I0PXcSML8Uptn87b1IXpfWmwFb40xcega/F1s+34+9gfkxGbu/g/M7oJ9Q/4bZwxdEJIZ8A4s33ojYg0QS4adqMfuZxOwnTIv+QfLzMP9hdB4RPgd8B4tPwvRcz91mW9+Z8y+MnuN5yqz5igSCzVcwNHvGkcE542ByIJvDPHP1pQtRjnd6rcHoA9JLRHitwWjIkxObQD+QJ2fPCKbPPaVcWpBfaK2ZzvVd4dKCZxk3YR2/ieJYDo2dNbCxHDvuEVqwzUxMNYnFWkCH9wsbuDSTZyPb2L1DhMbzMzjNOeOO0MSDSL9wmo69O8NrGUbPfB7HvO/Cnscx78cwOZkvnnRx6XAbTFya1tUvML39AtPbLzC9hekwz0ouPc3DxvNhmubJIyLxdpimeT6MxBURmu77ekwPYZr2G7/A/MatiJ+Rfh2zsTA91zwkbkucMyyhc0mBvIfQuR75nIS2c/TQOUESKvKX5CRBiPPERoIUF4mdhFRcLvYSqeLviR8SColFYid2SgLSKmK3NCj9imi3dIX0FdGb0j+X/rnoHelfSNeJDko3Sr8tOrTgvQX9osPJkuT1omMp21LeJ9UpF1J+TjY+/+7zp8m1z595fpjckkqkEuRbqQtSU8h9qamp2eSB1G+lriF75DlyH3lCXi+vJy/N/+rt/K/ezv/qLbrO/+ptXNd/t1+9dTpK/QTp9BHJ4tL5L6L/x/8i+sK+hQMLhxZeXHh54dWFNxaOLhxbeG/hg4WP5aRcJk+RK+RquU5ulFvkDrlb7peH5LXyJfIm+XJ5i3y1vFW+Qb5Z3ibfId8l3yPfL++WH5b3yk/IT8v75efk5+WX5CPya/Kb8jvycfl9+UP5VBqVlpSWmqZM06Tp00xp1jRnmjctkLYorS6tIW1pWnPayrQ1aevSNqZtSduWtjOtI21v2oG0g2lH0o6lnUw7k3Y2bTDtQtpw2pW062m30u6mTaRNpj1S0MucIlkhV6gUWoVBYVbYFS6FTxFULFbUKxoVyxQrFKsUaxXrFZsUWxXbFe2KTsU+RZfikKJHcVxxStGnGFAMKS4qLiuuKm4oRhVjinuKB4rH6WS6LD0lXZGuTtelG9Mt6Y50d7o/PZRem74kvSl9eXpL+ur01vQN6ZvT29J3pO9K35O+P707/XB6b/qJ9NPp/enn0s+nX0ofSb+WfjP9Tvp4+v30h+lTSkqZpExVKpUapV5pUlqVTqVXGVAuUtYpG5RLlc3Klco1ynXKjcotym3KncoO5V7lAeVB5RHlMeVJ5RnlWeWg8oJyWHlFeV15S3lXOaGcVD7KIDKkGckZ8gxVhjbDkGHOsGe4MnwZwYzFGfUZjRnLMlZkrMpYm7E+Y1PG1oztGe0ZnRn7MroyDmX0ZBzPOJXRlzGQMZRxMeNyxtWMGxmjGWMZ9zIeZDxWkSqZKkWlUKlVOpVRZVE5VG6VXxVS1aqWqJpUy1UtqtWqVtUG1WZVm2qHapdqj2q/qlt1WNWrOqE6repXnVOdV11SjaiuqW6q7qjGVfdVD1VTmVRmUmZqpjJTk6nPNGVaM52Z3sxA5qLMusyGzKWZzZkrM9dkrsvcmLklc1vmzsyOzL2ZBzIPZh7JPJZ5MvNM5tnMwcwLmcOZVzKvZ97KvJs5kTmZ+UhNqKXqZLVcrVJr1Qa1WW1Xu9Q+dVC9WF2vblQvU69Qr1KvVa9Xb1JvVW9Xt6s71fvUXepD6h71cfUpdZ96QD2kvqi+rL6qvqEeVY+p76kfqB9nkVmyrJQsRZY6S5dlzLJkObLcWf6sUFZt1pKspqzlWS1Zq7NaszZkbc5qy9qRtStrT9b+rO6sw1m9WSeyTmf1Z53LOp91KWsk61rWzaw7WeNZ97MeZk1pKE2SJlWj1Gg0eo1JY9U4NV5NQLNIU6dp0CzVNGtWatZo1mk2arZotml2ajo0ezUHNAc1RzTHNCc1ZzRnNYOaC5phzRXNdc0tzV3NhGZS8yibyJZmJ2fLs1XZ2mxDtjnbnu3K9mUHsxdn12c3Zi/LXpG9Kntt9vrsTdlbs7dnt2d3Zu/L7so+lN2TfTz7VHZf9kD2UPbF7MvZV7NvZI9mj2Xfy36Q/VhLamXaFK1Cq9bqtEatRevQurV+bUhbq12ibdIu17ZoV2tbtRu0m7Vt2h3aXdo92v3abu1hba/2hPa0tl97Tntee0k7or2mvam9ox3X3tc+1E7lUDlJOak5yhxNjj7HlGPNceZ4cwI5i3LqchpyluY056zMWZOzLmdjzpacbTk7czpy9uYcyDmYcyTnWM7JnDM5Z3MGcy7kDOdcybmecyvnbs5EzmTOIx2hk+qSdXKdSqfVGXRmnV3n0vl0Qd1iXb2uUbdMt0K3SrdWt163SbdVt13XruvU7dN16Q7penTHdad0fboB3ZDuou6y7qruhm5UN6a7p3uge5xL5spyU3IVuepcXa4x15LryHXn+nNDubW5S3KbcpfntuSuzm3N3ZC7Obctd0furtw9uftzu3MP5/bmnsg9ndufey73fO6l3JHca7k3c+/kjufez32YO6Wn9En6VL1Sr9Hr9Sa9Ve/Ue/UB/SJ9nb5Bv1TfrF+pX6Nfp9+o36Lfpt+p79Dv1R/QH9Qf0R/Tn9Sf0Z/VD+ov6If1V/TX9bf0d/UT+kn9ozwiT5qXnCfPU+Vp8wx55jx7nivPlxfMW5xXn9eYtyxvRd6qvLV56/M25W3N257XnteZty+vK+9QXk/e8bxTeX15A3lDeRfzLuddzbuRN5o3lncv70HeYwNpkBlSDAqD2qAzGA0Wg8PgNvgNIUOtYYmhybDc0GJYbWg1bDBsNrQZdhh2GfYY9hu6DYcNvYYThtOGfsM5w3nDJcOI4ZrhpuGOYdxw3/DQMJVP5Sflp+Yr8zX5+nxTvjXfme/ND+Qvyq/Lb8hfmt+cvzJ/Tf66/I35W/K35e/M78jfm38g/2D+kfxj+Sfzz+SfzR/Mv5A/nH8l/3r+rfy7+RP5k/mPjIRRakw2yo0qo9ZoMJqNdqPL6DMGjYuN9cZG4zLjCuMq41rjeuMm41bjdmO7sdO4z9hlPGTsMR43njL2GQeMQ8aLxsvGq8YbxlHjmPGe8YHxcQFZICtIKVAUqAt0BcYCS4GjwF3gLwgV1BYsKWgqWF7QUrC6oLVgQ8HmgraCHQW7CvYU7C/oLjhc0FtwouB0QX/BuYLzBZcKRgquFdwsuFMwXnC/4GHBlIkyJZlSTUqTxqQ3mUxWk9PkNQVMi0x1pgbTUlOzaaVpjWmdaaNpi2mbaaepw7TXdMB00HTEdMx00nTGdNY0aLpgGjZdMV033TLdNU2YJk2PColCaWFyobxQVagtNBSaC+2FrkJfYbBwcWF9YWPhssIVhasK1xauL9xUuLVwe2F7YWfhvsKuwkOFPYXHC08V9hUOFA4VXiy8XHi18EbhaOFY4b3CB4WPzaRZZk4xK8xqs85sNFvMDrPb7DeHzLXmJeYm83Jzi3m1udW8wbzZ3GbeYd5l3mPeb+42Hzb3mk+YT5v7zefM582XzCPma+ab5jvmcfN980PzVBFVlFSUWqQs0hTpi0xF1iJnkbcoULSoqK6ooWhpUXPRyqI1ReuKNhZtKdpWtLOoo2hv0YGig0VHio4VnSw6U3S2aLDoQtFw0ZWi60W3iu4WTRRNFj2yEBapJdkit6gsWovBYrbYLS6LzxK0LLbUWxotyywrLKssay3rLZssWy3bLe2WTss+S5flkKXHctxyytJnGbAMWS5aLluuWm5YRi1jlnuWB5bHxWSxrDilWFGsLtYVG4stxY5id7G/OFRcW7ykuKl4eXFL8eri1uINxZuL24p3FO8q3lO8v7i7+HBxb/GJ4tPF/cXnis8XXyoeKb5WfLP4TvF48f3ih8VTVsqaZE21Kq0aq95qslqtTqvXGrAustZZG6xLrc3WldY11nXWjdYt1m3WndYO617rAetB6xHrMetJ6xnrWeug9YJ12HrFet16y3rXOmGdtD6yETapLdkmt6lsWpvBZrbZbS6bzxa0LbbV2xpty2wrbKtsa23rbZtsW23bbe22Tts+W5ftkK3Hdtx2ytZnG7AN2S7aLtuu2m7YRm1jtnu2B7bHdtIus6fYFXa1XWc32i12h91t99tD9lr7EnuTfbm9xb7a3mrfYN9sb7PvsO+y77Hvt3fbD9t77Sfsp+399nP28/ZL9hH7NftN+x37uP2+/aF9qoQqSSpJLVGWaEr0JaYSa4mzxFsSKFlUUlfSULK0pLlkZcmaknUlG0u2lGwr2VnSUbK35EDJwZIjJcdKTpacKTlbMlhyoWS45ErJ9ZJbJXdLJkomSx45CIfUkeyQO1QOrcPgMDvsDpfD5wg6FjvqHY2OZY4VjlWOtY71jk2OrY7tjnZHp2Ofo8txyNHjOO445ehzDDiGHBcdlx1XHTcco44xxz3HA8fjUrJUVppSqihVl+pKjaX0LlPyccIw2uWgqxBNERj9WoQW754dJz2xeYTweOoie2dvJ6dtxOw8Qu0RZ8fm5+iqaXYd4jzU7Qgt9cSm8XrxNuM8uMyE3bF5hOrC+yjUfhkRGxfqFz4uQuOI80h7Y/Nw+i5kG/G0LY4x4uhTyOafgsZtZq40bpPx0PHoSpB+7XencTuZqz6FxguXI2SHcdmA0Nxsik1z5nsctND8FdKDEE0KzGuhecFps4BfEtIPZyxux66L4yuI2G0QbNvHs7dNaO2Y8/jemOP47o6NC+lfPCCAmwXaLNSXOHQ7V70J+V6O/RT97u2MR2/St7B7X8F4PpnbmM61v0+DC+n/qXCh8RWYI6TAWv80ON42zjortEYIjDUp5MPxPhbMzbbnavPx+D3BODAe254jHk8sxNF/HOvXXHGhuji6bcXwZgz/p9nlzONfrp/5feFz9RvPxB8+a7z13w+f8/ouMO+eNf6s58Vc7UdQb/8a2245OkzC+GsF5AjhAj5TKMaQ7pxdJoWtd5z4Ko69NqeuakyHG2LrVmi95szliQidsCMOm8TXIxzH49gOgb4L7BE463IFxqPG2iwQlwrh0tUYXo7h3xCwMQEfSL0rQCdi/IrY7aE+itALsD4mNmI6xNqQ2BQbx/WWiK/vr2JjJ5BfEooBnkmMGoccXIfio7H1Fo+uhOQnfIj1d657q3h82n+wNXTOe5+n2LtxbBtb18ip2e1E8hlGv4zxiOPQ7RzHIq51hBCg3xagBXLIQuuOEL+EwvBXYtPUWQzvEdD/ywL0+wL9MszeTqE1gnwdo78mwCOUS/wUGxeBnK1Q/pZD22P3S5qG6fans9v/nOmy2LSQnXDmNTam+NiRP8boDgEeIZ3cm10ngnYeErDbLAw/KkDHo6vfYOOC20BDbHvm2GpXHH1PiY0LtUeKx1GPInQCtm5KbJjMr2L4D7F7f4Tx/BqjBzE6E2uDgB0K+S4hfxsX/mX5+S8L/z3tVfEYSTBnRQjgceTcviz8qeKBp6g3nhz10+Ccc8Pe3x1/1vb5rHMLQnscIfxp4re5nonEc+byZeHx7NGeCv99+bc57he+rNzs7yv3KHTmHk8szYkDP4iNC631gs97YPNI8kJsGj9Lwum49BzPeS6un2Dsds71WQXBeKYsdhtwmULPqHB0i+WdpNgemRPPvy7Qthcx+t7s7efU+5kAD77GzVUn+FhgcVo8z04I7vWE6hLYowk9X8HB7wjIx+PqPgHbw221X8Am4xh3qUAf44obcR1+ErsNgs8b3J5dJseGP8d4pmLKJwnTf57fmXle/rxc7KD7LFqQsmAh3WeKLugrqir6r5b+i770WQ9vZ91CV3It1UXTg+jKvmUUmn/LaP4to/m3jObfMpp/y2j+LaP5t4zm3zKaf8to/i2j+beM5t8y+v/5LSP0nUfJx/BLpgI0RSCaIoB+DejX4PepdyNavHsmnPQgmvRE8wjh8dRF9sK9vTO1k9M2XKYAD7c9CWvD9WYDT3Y0P0dXTUA3zaRDnIe6DW24jWgp1Cv1RNN4vXibcR5cZgK0LWF3NI9QXbhuhdovg3plRLz9wsdFaBxxHinQ0l7eWON9F7INjJZ8jMZrum04LTRGER6pB9GsPjFcqK650rjNzJXGbTIeOh5dCdL4vXOkcTvh2KeQD4lj7PBxEbJDrhzcPjGZTUDzxp2DY7Q4G9HsfI+DxtspRAvbZ4TGx5HjKwR8EafNAn5JSM+cscD8Az6mePs59iwwNzltw9rAbVukDUJrx5zH9wbgN2ac70K6wnAh/YsHgH+Ah5sBN/N0y+lLbFxIt0L6EcQFfC/eL6oI5Bf9Lu2MR2/St2C+vwX3vgL3vgI8n0DbPonXJufaX6H2xIML6V8Yx9ZNIX5sngqts/gcwe1NGI/4mXj48bZx1lmB9gjFAJy5gI8dbsMFILOAb9tCuoqNC/kKYb8nYPOCth27/XPlF46FYvtVXIcyAvHw750rLlQXR7etgLcC3gx4M+D/BPg/xTsfnz0O4/t7kB9HvXP0J/++OPiEGfnn6jfi8m/PHI+MS1z8uJ1/aXjseTRXHyJtBvm8efes8Wc9r4XsKp54hqO3f4V2/ivf52M6TIKxSAL+WuCv5ckRwgX2qkJxsnQn1LVzJpkUrHdUATPvImsQBXqgZtxrc+qqBrwadLgBdLghem4KrdecuTwB/BOITtiB6IQdM9kqLlMGuIzBIY6VMnFsB9zbweu7wB6Bsy5XwL0VwKMGHjW0mROXCqzdGC5dDe1ZDXg54OWAfwPwb/B9deReji29Czzv8uhEoBOBXwH8iuj2UB8Bz0eIXgA2vwD6mNiI8MRG0CEWDyRCGxKbonFcb4kwLonM+v4q8LwKYwc6TODll4RigKfy1UIxahxyqHfhXtCh+Ci082i03hZAX2bWlZD8hA9BDx9Cf8EmJfHvreLxaXNcc4XX0Ln5wC9trzfnvVvsuYava+QU4FMz2YnkM5DzGdAvA/0y8IhBjnimOSg8FrH541pHhPJXbwP9No8WyCELrTtC/BIK2kwBDvtc8SvRNHUW7j0LeA/gPTz9gw6pl3n0+0C/z+sX/A4TZZipnUJrBPk60K8D/TWgv8bjEcolfgoyP4VxwfK0QrRg2+xA23nzIg3uTQPd/hR0+9NoX/c0uVNxGdBl0bSQnXBiYxhT8pXosSN/DPSPgYa1kuzg8eBjjevhHtD3ZtKJYL40BHSIZ7dZgGdF+2QOHY+ufgP0b5g5iK0LDSC/IdqeObbaBXTXjH1PATol3vkohXVTysRRj4B+hOgEWDcTYN2U2EBXNpD5VZD5VcB/CPgP4d4fwb0/Ap5fA8+vgR4EehDoTKAzoQ1gh2KeHQqtI0L+Ni58zn4ea8+zwOe8JxXw+XPM0VG3Ya25zdgPoqdzVvHEM5H2C8XMc83RzT13h8cD0H5+PPAU9Qrm5Ti560i9wvyx8QTIJ7Dnhpg/F8ZhDvLwZ223zySHwDkHidghd+8TGxeev7HXr7nyC+U/hc9Jcf6ITcaHR+Rw7GqOe7e48C/Nj8UTD2NxrOB+IbafF87NIjr+3OyXt0+Zm78VOnOP50wW9yfUB4B/EO03hNZ6wec9YE0nYR5JXoA2vBBN42dJOB3Pcync8z5MJwLPb1BBuDfIm+9zfFZBMJ7B40987cBkCj2jwtEtlneSwh5ZCntkTjyPxfmctr0I9ItA4/FnHP2lYN9HfTbT+M5ZJ/hYQJwm/uFMdij4DE88+zuBPZrQ8xUc/A7gd3jy8bi6D+g+nu3httoPdP+M81TozA76KOX1MZ58JkeHcA4r/oTnk4WeN8ByVkIyOTb8Ocj/HHggn0BNRcn/z/iWkYhIkP132R7ZmwvKFrgWlC+4RyTAW0YEYaD/z0z/tdPFRdM+uqBfoW+hVhDonSP0y/NfR79sRNOp9HUjNUhfZQyCrovUoRuEeNFWIpm8Mf9OzPw7MfPvxMy/EzP/Tsz8OzHz78TMvxMz/07M/Dsx8+/EPN07MaWOUnepvzRUWlu6pLSpdHlpS+nq0tbSDaWbS9tKd5TuKt1Tur+0u/RwaW/pidLTpf2l50rPl14qHSm9Vnqz9E7peOn90oelU07KmeRMdSqdGqfeaXJanU6n1xlwLnLWORucS53NzpXONc51zo3OLc5tzp3ODude5wHnQecR5zHnSecZ51nnoPOCc9h5xXndect51znhnHQ+KiPKpGXJZfIyVZm2zFBmLrOXucp8ZcGyxWX1ZY1ly8pWlK0qW1u2vmxT2day7WXtZZ1l+8q6yg6V9ZQdLztV1lc2UDZUdrHsctnVshtlo2VjZffKHpQ9dpEumSvFpXCpXTqX0WVxOVxul98VctW6lriaXMtdLa7VrlbXBtdmV5trh2uXa49rv6vbddjV6zrhOu3qd51znXddco24rrluuu64xl33XQ9dU+VUeVJ5armyXFOuLzeVW8ud5d7yQPmi8rryhvKl5c3lK8vXlK8r31i+pXxb+c7yjvK95QfKD5YfKT9WfrL8TPnZ8sHyC+XD5VfKr5ffKr9bPlE+Wf7ITbil7mS33K1ya90Gt9ltd7vcPnfQvdhd7250L3OvcK9yr3Wvd29yb3Vvd7e7O9373F3uQ+4e93H3KXefe8A95L7ovuy+6r7hHnWPue+5H7gfe0iPzJPiUXjUHp3H6LF4HB63x+8JeWo9SzxNnuWeFs9qT6tng2ezp82zw7PLs8ez39PtOezp9ZzwnPb0e855znsueUY81zw3PXc84577noeeKS/lTfKmepVejVfvNXmtXqfX6w14F3nrvA3epd5m70rvGu8670bvFu82705vh3ev94D3oPeI95j3pPeM96x30HvBO+y94r3uveW9653wTnofVRAV0orkCnmFqkJbYagwV9grXBW+imDF4or6isaKZRUrKlZVrK1YX7GpYmvF9or2is6KfRVdFYcqeiqOV5yq6KsYqBiquFhxueJqxY2K0YqxinsVDyoe+0ifzJfiU/jUPp3P6LP4HD63z+8L+Wp9S3xNvuW+Ft9qX6tvg2+zr823w7fLt8e339ftO+zr9Z3wnfb1+875zvsu+UZ813w3fXd84777voe+qUqqMqkytVJZqanUV5oqrZXOSm9loHJRZV1lQ+XSyubKlZVrKtdVbqzcUrmtcmdlR+XeygOVByuPVB6rPFl5pvJs5WDlhcrhyiuV1ytvVd6tnKicrHzkJ/xSf7Jf7lf5tX6D3+y3+11+nz/oX+yv9zf6l/lX+Ff51/rX+zf5t/q3+9v9nf59/i7/IX+P/7j/lL/PP+Af8l/0X/Zf9d/wj/rH/Pf8D/yPq8gqWVVKlaJKXaWrMlZZqhxV7ip/VaiqtmpJVVPV8qqWqtVVrVUbqjZXtVXtqNpVtadqf1V31eGq3qoTVaer+qvOVZ2vulQ1UnWt6mbVnarxqvtVD6umAlQgKZAaUAY0AX3AFLAGnAFvIBBYFKgLNASWBpoDKwNrAusCGwNbAtsCOwMdgb2BA4GDgSOBY4GTgTOBs4HBwIXAcOBK4HrgVuBuYCIwGXhUTVRLq5Or5dWqam21odpcba92Vfuqg9WLq+urG6uXVa+oXlW9tnp99abqrdXbq9urO6v3VXdVH6ruqT5efaq6r3qgeqj6YvXl6qvVN6pHq8eq71U/qH4cJIOyYEpQEVQHdUFj0BJ0BN1BfzAUrA0uCTYFlwdbgquDrcENwc3BtuCO4K7gnuD+YHfwcLA3eCJ4OtgfPBc8H7wUHAleC94M3gmOB+8HHwanaqiapJrUGmWNpkZfY6qx1jhrvDWBmkU1dTUNNUtrmmtW1qypWVezsWZLzbaanTUdNXtrDtQcrDlSc6zmZM2ZmrM1gzUXaoZrrtRcr7lVc7dmomay5lGICElDySF5SBXShgwhc8gecoV8oWBocag+1BhaFloRWhVaG1of2hTaGtoeag91hvaFukKHQj2h46FTob7QQGgodJEQiZWS64RIchb9arZYiX7zmuxGCNWFEHICIWI/8OwCHvOTfyFEoilqK00vRr9ILppCCLkU/Sq3+E/R726TS4FnDHj8wDMGPDLEQxlAcgjj0UV4RBbEQxrhV7wt0B5G8mNW8hdhniqMJwRy3kdyaMkIkQPSgLWwHpAB4KmfWkxf7YB0AE8AJHdC2/4Q1SXqRHeJnYhHSiEesRMkexFCuUGOF8kR3QQ5x0DOOaZ2yWUaeRflq5jauRqbWhfdd5DD75c34Vt0XS9J9SgrBnIOg2QbSD4MyE3JGzSPCBCm9odovMRvQl8eYmO6AZBuGFNm3Lex4470Mww8l4BnGO46CUgfICcBacd42jE5vRE5LHIvYlGiHQgh+6FfOyLtEd8F5NeYjTF3+YHnGtS1Feq6BjwdCEloAZ4OQMxwlyJimWwL67AW4jzk1AWkVeBJBR7QKtkDPIsA6YG7kjH9JCOEskLtPQihrBhPa4SHRXZF5g45BHXdAmSIGVOw5xvQ99WYrd4Fi5KDZYaAZzvYPNizqBlsA/pOXEY8tC3Rd0mug2Uujlim+D5mmZ0IIa+BjYG1sNYrZXgi84KyMvMC5BhBzmNAjICMJthpnj1gh4xFPYxGuBaFLJw8CdbbBzwnI3dJzmJ3mQF5EyHMCIqTESJdEEFEU2Dzf4vPpriQN0AbMyOXoxCO12LmKfD8JfAwPioeZBLqYpBJ1rP9HZpZ1H+dnt0iPSCvA6JnPVs0j0WyhIvQtoHmeyrkwkOxvU1M5I1ZES+6i7aNwbBtGHlILB7Unm8CYgTEI01HZzSSVxCNEKoJ5s4RmDtN2KzEx10H9vwx2LOOaSGMBd7Ci7CCEJK1NFIKM2UUbKxyRsvk2RjtH1B7/hraUxfx82ztTqhLA/3aDf3SwIwjI5ZJjrJ1fStqXsSyeT6PPYqnHbtrL+MzESJ+HyGMz4yBdCI5MXhWRRC67zQieRnTczyIH5CfYwg5OyKyUH+EbED8OGyrPB8eY0XrjF7RyG6QXA48sFqJLoLVMWvcRZDDX60IsDoCrI5gPUm4haw3ZqyXGVPwkOSrkgfojI86hGjgYa2X+gDRMO4NIOcJ9LQB2vx/QE4lyJEznlb6Kf2/66UlEDl8EbXKeMGT4N64EyGsnn8Ckv2s37gc9j+T2Fjwed6M+BZ+ZMW3Or6H5MYJ4LGHoa48uIvRKiP5EiZ5ljgB5DAj+Dw2gpOYh2TafA1aiNmGyJJQj+wfrBezH0kTzgMr4wAWI/FsjI2j/keER6yE9sC6w0a5IRhB3Is+jPCw85THw84UzJPE8LQT0K8vMKvTAM9t4AkwUUE0j+gKj4cTkzA2hkenYL090J5FIKeHjWB7aTn/RXJ2OoIlfxk9T9lZ8M2ID2dsDF9z+Tx0m+3hWQmRDB15RmYlE3n2YDzQHokHzS/pWzDL9kJdNVIlTb8iQfPrR6gXVDqas5JPwPd+hxkLNJuirPcNrvWKndi8cGKr8JuRVZged3uYR8nyvMHlIftRXRIP1NUPdTE872A84NVZnpMsT9SKP+3VI9EyKwfj4XsSxn5wT0L3yx7mcUZWag5PAxZ1N4AlyKWpNM8LkswwD9i89A9wm0fzS/xTZBusPWvQuEhGJT9ANOP9EE17v0OwdjNrSvQqQ0n2hWMSiuEB78flWRLNE702iVSwL2DiHxV/pwA2r8L2gyroKfgW6s9ADuwdRLXA8/fUpXBsjO8mdOCROLtIQDxotaJ7+kfTPeV4kn7w2JwdGXhszn4Z5HD2nnweGEEuD2qhGayO60mi4jG+t2F9OO5tOLt1aA9nVwtIPGvuUTTuEriSR0GrL0gaaLqX+i2i2TXFzvMSb0R5CZi5s/HM7m24OQcYd87OBfWLkiI5Cb9Fcigpu/+6DLv1QSK8I+PFABosBoC4TnQSbKNUMkDTaXDXRxHJ4rusbURJpqxY7cx+0InxQK6ASkUaY3lS2Ra+wZVDfoa18DPMr7phdG4y1oK0Id2OWwto43wkv8FoTDqJaxViWhe218NX/G7o+xiWl4AsBBs5VHJ8b3Tk0Iat+G2YHCybwfrM5zGfOYX5zKmIz4zyq1G+N4bfYGbl69guie83OHmkiA6ncwWMz8RzRBGfyUbCytjrO26Z9IxDcoyYZRoBmYhjzcVzBaOYhWOZJY5t4NbrxiLYz7BdCcPzHLZz8cYeUzquC48pKWN8Am9/wfje4Yh/5u8U+B4Jn3GCscQkirEleyVKRIOcIerPaX63uBXRzC4SYgYtuxIhyRJYrW5JRIiGXvwdILWSOkRjdyUBAncxPNS/gZy/iy2ZvA3tWQ/tuQ11fVv6Dq3Vh+gq/jbw5FJT9F2PJN9ANHMX1L6e+hXBRsLiYxDtlCJEfAxr4TvgV/HaXwOEqT0N+n4Z9Z1Mg/E6Cndh3pjUwK7EA7sbDdzF7lwQj+gwWO/7qLUJqdDm96EXldAeDazvlcCjA8njqO/MLpudKTkgh5lNHYhHnA0Ik2fTSBNpOQslpyJxArNLQlc2ToBYQgSxhIjhMaL/FYdgJwV5JPGHiCfhr6A9H2I6/ByQbzOSkTao18QfEtP7L6idjlKSoHa0f4faE/438tgUw5OO7qJjSBWiQYcfg2QPWMLHWJu1kZ1d1O7vK0SM3GCMHNrfwl13YHT+lolApF8B3SKZG8H/vCB5N7J6YmPahK+woJ8/hnXnBXYVxnhYr4VGcDXoh5lN/wC2mofuIv8BRnkzjE4PjM5m6OkqiKg/BmtZBbVDHlJCRPKQMbLWfwh9Z3ZbQ3DX64DswRAKbOMUupIU6KcdIqh/RFdRO7SwBUbwIxhBCbpL1oF8QtIp5BNkYFEJ3cgnJDYin5AAO0TpKoTIihEiXYUQGYlqSYT2JNiRZOn7MO7vIUQKca/4f8KYngavDpGV7DW462O4qxvdlVCBeGQhuAviQ8m/IET6c4RItvLXL3SXxIQimYSjsHa/BPq5jfwqPd8Hw16Cl/3m53JjZA8meTG/DovVdVBXC4rVqT+CWL2Fn+sWWL84USXDg0eVgNTDmyBMRhrOQdi9OWsJgDRHR9SydukONILoLhnk1RM2SkwwgmpEsyNoghFUT49gXPsdNeTimCy6Gvr+Fsx3s+RFmjYw1svbv8t5+/d+XsbjJj/jEUdWpJ231zsXY683636QE7cc4MUttQJ7Il5sw8YS+C7gJm/NjScv0c3LOfwQyzk0Ql0bZ89LMHk/Tn5+khfb6HgRvhHjYbLE8eQ3ymF2t8K6XA4834G18jmIE77D2Dw2d8zQi6XYPhdODMnPwaLawaI+B8mnAFEAcgraIwJvfBx8pojJeGA+8+jUoSifOYQQNtvMjZajMhX8/FhUtLyOmM5Rv8wZwej8/AQW6bHZVF6kR4B+jkIsAVlQsg68cQitjGQdjoB/rsMy9uzKGDseY5GX+BEaE2tB7RCf0LHNh8JySBHULoEWgp5F7wFPA/C8hyFKDOkB5B8B6QFkBJBvADICyAuwEvVC/plZc53QnpehPXLMZ+JnbX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" class="bi x0 y0 w1 h1" alt="" /><div class="c x1 y1 w2 h2"><div class="t m0 x2 h3 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe  spraw<span class="_ _0"></span>ozdanie finansow<span class="_ _0"></span>e</div></div><div class="c x1 y3 w2 h4"><div class="t m0 x3 h5 y4 ff1 fs1 fc0 sc0 ls0 ws0">Cognor Holding S.A.</div></div><div class="c x1 y1 w2 h2"><div class="t m0 x4 h3 y5 ff1 fs0 fc0 sc0 ls0 ws0">za okres od  01.01.2023 r. do  31<span class="_ _0"></span>.12.2023 r.</div></div><div class="c x1 y6 w2 h6"><div class="t m0 x5 h7 y7 ff2 fs2 fc1 sc0 ls0 ws0">23 kwietnia 2024 r.</div></div></div><div class="pi"></div></div>
<div id="pf2" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2 w0 h0"><img 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" class="bi x6 y8 w3 h8" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 ha ya ff3 fs3 fc1 sc0 ls0 ws0">Jednostko<span class="_ _0"></span>we sprawozdan<span class="_ _0"></span>ie finansow<span class="_ _0"></span>e COGNOR HO<span class="_ _1"></span>LDING S.A. </div><div class="t m0 x7 ha yb ff3 fs3 fc1 sc0 ls0 ws0">za okres od<span class="_ _0"></span> 1 stycznia do<span class="_ _0"></span> 31 grudni<span class="_ _0"></span>a 2023 roku</div><div class="t m0 x7 ha yc ff4 fs3 fc1 sc0 ls0 ws0">(w tysiącac<span class="_ _0"></span>h złotych o i<span class="_ _0"></span>le nie poda<span class="_ _0"></span>no inaczej)</div></div><div class="c x8 yd w5 hb"><div class="t m0 x9 hc ye ff5 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z zysków lu<span class="_ _0"></span>b strat i innych całkowitych dochodów</div></div><div class="c x8 yf w5 hd"><div class="t m0 x9 ha y10 ff4 fs3 fc1 sc0 ls0 ws0">w tysiąca<span class="_ _0"></span>ch złotych</div><div class="t m0 xa he y11 ff6 fs5 fc1 sc0 ls0 ws0">Nota</div></div><div class="c xb yf w6 hd"><div class="t m0 xc hf y12 ff1 fs5 fc1 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>023 - </div><div class="t m0 xd hf y13 ff1 fs5 fc1 sc0 ls0 ws0">31.12.2<span class="_ _0"></span>023</div></div><div class="c xe yf w6 hd"><div class="t m0 xc hf y12 ff1 fs5 fc1 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>022 - </div><div class="t m0 xd hf y13 ff1 fs5 fc1 sc0 ls0 ws0">31.12.2<span class="_ _0"></span>022</div></div><div class="c x8 y14 w5 h10"><div class="t m0 x9 hf y11 ff5 fs5 fc2 sc0 ls0 ws0">Działalność kontynuow<span class="_ _0"></span>ana</div></div><div class="c x8 y15 w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Przychody z um<span class="_ _1"></span>ów<span class="_ _1"></span> z klientami<span class="_ _2"> </span><span class="ff3">6</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                        8 250 <span class="_ _3"> </span>                      11 009 </div></div><div class="c x8 y17 w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Koszty sprzedanych produktów<span class="_ _1"></span>, towarów<span class="_ _1"></span> i m<span class="_ _1"></span>ateriałów <span class="_ _4"> </span><span class="ff3">7</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                          (587)<span class="_ _5"> </span>                          (356)</div></div><div class="c x8 y18 w5 h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>ysk brutto ze sprzedaży </div><div class="t m0 x6 hf y1a ff1 fs5 fc1 sc0 ls1 ws0">                        7 663 <span class="_ _3"> </span>                      10 653 </div></div><div class="c x8 y1b w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Pozostałe p<span class="_ _0"></span>rzy<span class="_ _1"></span>chody<span class="_ _6"> </span><span class="ff3">8</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                        3 320 <span class="_ _3"> </span>                      16 804 </div></div><div class="c x8 y1c w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Koszty sprzedaży<span class="_ _7"> </span><span class="ff3">7</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                               -  <span class="_ _8"> </span>                               -  </div></div><div class="c x8 y1d w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Koszty ogólnego zarządu <span class="_ _9"> </span><span class="ff3">7</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                       (3 954)<span class="_ _5"> </span>                       (6 141)</div></div><div class="c x8 y1e w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Pozostałe zyski/(straty) netto<span class="_ _a"> </span><span class="ff3">9</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                             80 <span class="_ _3"> </span>                              (6)</div></div><div class="c x8 y1f w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Pozostałe koszty <span class="_ _b"> </span><span class="ff3 ls2">10</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                              (7)<span class="_ _5"> </span>                              (5)</div></div><div class="c x8 y20 w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Udział w w<span class="_ _1"></span>y<span class="_ _1"></span>niku jednostek w<span class="_ _1"></span>ycenian<span class="_ _1"></span>ych m<span class="_ _1"></span>etodą praw w<span class="_ _1"></span>łasności<span class="_ _c"> </span><span class="ff3 ls2">17</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                    126 061 <span class="_ _3"> </span>                    548 955 </div></div><div class="c x8 y21 w5 h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>ysk na działalności operacyj<span class="_ _0"></span>nej</div><div class="t m0 x6 hf y1a ff1 fs5 fc1 sc0 ls1 ws0">                    133 163 <span class="_ _3"> </span>                    570 260 </div></div><div class="c x8 y22 w5 h11"><div class="t m0 x9 h12 y16 ff8 fs5 fc1 sc0 ls0 ws0">Przychody fin<span class="_ _1"></span>ansow<span class="_ _1"></span>e<span class="_ _d"> </span><span class="ff3 ls2">12</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                      12 129 <span class="_ _3"> </span>                        3 611 </div></div><div class="c x8 y23 w5 h11"><div class="t m0 x9 h12 y16 ff8 fs5 fc1 sc0 ls0 ws0">Koszty fin<span class="_ _1"></span>ansow<span class="_ _1"></span>e <span class="_ _e"> </span><span class="ff3 ls2">12</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                     (24 311)<span class="_ _5"> </span>                          (291)</div></div><div class="c x8 y24 w5 h11"><div class="t m0 x9 hf y25 ff1 fs5 fc1 sc0 ls0 ws0">Przychody/(koszty) f<span class="_ _0"></span>inansowe netto</div><div class="t m0 x6 hf y26 ff1 fs5 fc1 sc0 ls1 ws0">                     (12 182)<span class="_ _5"> </span>                        3 320 </div></div><div class="c x8 y27 w5 h10"><div class="t m0 x9 hf y19 ff1 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>ysk przed opodatkowaniem</div><div class="t m0 x6 hf y1a ff1 fs5 fc1 sc0 ls1 ws0">                    120 981 <span class="_ _3"> </span>                    573 580 </div></div><div class="c x8 y28 w5 h11"><div class="t m0 x9 h12 y16 ff8 fs5 fc1 sc0 ls0 ws0">Podatek do<span class="_ _0"></span>chodow<span class="_ _1"></span>y<span class="_ _f"> </span><span class="ff3 ls2">13</span></div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                        1 676 <span class="_ _3"> </span>                       (4 905)</div></div><div class="c x8 y29 w5 h13"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>ysk netto za rok obrotow<span class="_ _0"></span>y z działalności kontynuow<span class="_ _0"></span>anej</div><div class="t m0 x6 hf y13 ff1 fs5 fc1 sc0 ls1 ws0">                    122 657 <span class="_ _3"> </span>                    568 675 </div></div><div class="c x8 y2a w5 h14"><div class="t m0 x9 hf y19 ff1 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>ysk netto za rok obrotow<span class="_ _0"></span>y</div><div class="t m0 x6 hf y13 ff1 fs5 fc1 sc0 ls1 ws0">                    122 657 <span class="_ _3"> </span>                    568 675 </div></div><div class="c x8 y2b w5 h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">Inne całkow<span class="_ _1"></span>ite dochody</div><div class="t m0 x6 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                               -  <span class="_ _8"> </span>                               -  </div></div><div class="c x8 y2c w5 h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Całkowite dochody <span class="_ _0"></span>ogółem<span class="_ _1"></span> za rok obroto<span class="_ _0"></span>wy</div><div class="t m0 x6 hf y1a ff1 fs5 fc1 sc0 ls1 ws0">                    122 657 <span class="_ _3"> </span>                    568 675 </div></div><div class="c x8 y2d w5 h15"><div class="t m0 x9 h16 y2e ff7 fs6 fc1 sc0 ls0 ws0">Przemy<span class="_ _1"></span>sław Sztuczkow<span class="_ _1"></span>ski<span class="_ _10"> </span>Przemy<span class="_ _1"></span>sław G<span class="_ _1"></span>rzesiak</div><div class="t m0 x9 h17 y2f ff4 fs6 fc1 sc0 ls0 ws0">Prezes Zarządu<span class="_ _11"> </span>Wiceprezes Zarządu</div><div class="t m0 x9 h16 y30 ff7 fs6 fc1 sc0 ls0 ws0">Krzysz<span class="_ _1"></span>tof Zoła<span class="_ _12"> </span><span class="ff8">Dominik Barszcz</span></div><div class="t m0 x9 h17 y31 ff4 fs6 fc1 sc0 ls0 ws0">Członek Zarządu<span class="_ _13"> </span>Członek Zarządu</div></div><div class="c x8 y32 w7 h18"><div class="t m0 xf h12 y33 ff7 fs5 fc1 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z zysków<span class="_ _1"></span> lub strat i inny<span class="_ _1"></span>ch całkowity<span class="_ _1"></span>ch dochodów należy<span class="_ _1"></span> analizow<span class="_ _1"></span>ać łącznie z informacjami</div></div><div class="c x8 y34 w7 h18"><div class="t m0 x10 h12 y33 ff7 fs5 fc1 sc0 ls0 ws0">objaśniając<span class="_ _0"></span>y<span class="_ _1"></span>m<span class="_ _1"></span>i, które stanowią integ<span class="_ _1"></span>ralną część jednostkowego sprawozdania finans<span class="_ _1"></span>owego</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x11 h19 y36 ff8 fs3 fc1 sc0 ls0 ws0">2</div></div></div><div class="pi"></div></div>
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" class="bi x6 y37 w9 h1a" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 ha ya ff3 fs3 fc1 sc0 ls0 ws0">Jednostko<span class="_ _0"></span>we sprawozdan<span class="_ _0"></span>ie finansow<span class="_ _0"></span>e COGNOR HO<span class="_ _1"></span>LDING S.A. </div><div class="t m0 x7 ha yb ff3 fs3 fc1 sc0 ls0 ws0">za okres od<span class="_ _0"></span> 1 stycznia do<span class="_ _0"></span> 31 grudni<span class="_ _0"></span>a 2023 roku</div><div class="t m0 x7 ha yc ff4 fs3 fc1 sc0 ls0 ws0">(w tysiącac<span class="_ _0"></span>h złotych o i<span class="_ _0"></span>le nie poda<span class="_ _0"></span>no inaczej)</div></div><div class="c x12 yd wa hb"><div class="t m0 x9 hc ye ff1 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z sytuacji finan<span class="_ _0"></span>sowej </div></div><div class="c x12 yf wa h10"><div class="t m0 x9 ha y10 ff4 fs3 fc1 sc0 ls0 ws0">w tysiąca<span class="_ _0"></span>ch złotych</div><div class="t m0 x13 he y11 ff6 fs5 fc1 sc0 ls0 ws0">Nota</div><div class="t m0 x14 h1b y10 ff1 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2023<span class="_ _14"> </span>31.12.<span class="_ _0"></span>2022</div></div><div class="c x12 y38 wa h11"><div class="t m0 x9 hf y25 ff1 fs5 fc3 sc0 ls0 ws0">Aktywa</div></div><div class="c x12 y39 wa h11"><div class="t m0 x9 hf y25 ff5 fs5 fc1 sc0 ls0 ws0">Aktywa trw<span class="_ _0"></span>ałe</div></div><div class="c x12 y3a wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Rzeczowe akty<span class="_ _1"></span>w<span class="_ _1"></span>a trwałe<span class="_ _15"> </span><span class="ff3 ls2">15</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                   -  <span class="_ _3"> </span>                        -  </div></div><div class="c x12 y3b wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Wartości niematerialne<span class="_ _16"> </span><span class="ff3 ls2">16</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                567 <span class="_ _5"> </span>                    851 </div></div><div class="c x12 y3c wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Udziały<span class="_ _17"> </span><span class="ff3 ls2">17</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls0 ws0">      1 48<span class="_ _0"></span>5 027 <span class="_ _5"> </span><span class="ls1">          1 368 6<span class="_ _0"></span>91 </span></div></div><div class="c x12 y3d wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Pozostałe <span class="_ _0"></span>inw<span class="_ _1"></span>esty<span class="_ _1"></span>cje<span class="_ _18"> </span><span class="ff3 ls2">18</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">           98 880 <span class="_ _5"> </span>                    282 </div></div><div class="c x12 y3e wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Pozostałe <span class="_ _0"></span>należn<span class="_ _1"></span>ości<span class="_ _19"> </span><span class="ff3 ls2">21</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                   -  <span class="_ _3"> </span>                        -  </div></div><div class="c x12 y3f wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Akty<span class="_ _1"></span>w<span class="_ _1"></span>a z tytułu<span class="_ _1"></span> odroczo<span class="_ _0"></span>nego podatku dochodowego<span class="_ _1a"> </span><span class="ff3 ls2">19</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">             4 104 <span class="_ _5"> </span>                 2 521 </div></div><div class="c x12 y40 wa h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Aktywa trw<span class="_ _0"></span>ałe razem</div><div class="t m0 x15 hf y1a ff1 fs5 fc1 sc0 ls0 ws0">      1 58<span class="_ _0"></span>8 578 <span class="_ _5"> </span><span class="ls1">          1 372 3<span class="_ _0"></span>45 </span></div></div><div class="c x12 y41 wa h11"><div class="t m0 x9 hf y25 ff1 fs5 fc1 sc0 ls0 ws0">Aktywa obrot<span class="_ _0"></span>owe</div></div><div class="c x12 y42 wa h11"><div class="t m0 x9 h12 y16 ff8 fs5 fc1 sc0 ls0 ws0">  Zapasy<span class="_ _1b"> </span><span class="ff3 ls2">20</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                    8 <span class="_ _5"> </span>                        8 </div></div><div class="c x12 y43 wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Pozostałe <span class="_ _0"></span>inw<span class="_ _1"></span>esty<span class="_ _1"></span>cje<span class="_ _18"> </span><span class="ff3 ls2">18</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">           25 437 <span class="_ _5"> </span>               35 181 </div></div><div class="c x12 y44 wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Należności z tytułu podatku dochodowego<span class="_ _1c"> </span><span class="ff3 ls2">13</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">             1 757 <span class="_ _5"> </span>                      27 </div></div><div class="c x12 y45 wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Należności z tytułu dostaw<span class="_ _1"></span> i usług<span class="_ _1"></span> oraz po<span class="_ _0"></span>zostałe<span class="_ _1d"> </span><span class="ff3 ls2">21</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">           20 166 <span class="_ _5"> </span>               12 793 </div></div><div class="c x12 y46 wa h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Środki pieniężne i ich ekwiw<span class="_ _1"></span>alenty<span class="_ _1e"> </span><span class="ff3 ls2">22</span></div><div class="t m0 x15 h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                103 <span class="_ _5"> </span>                 2 270 </div></div><div class="c x12 y47 wa h10"><div class="t m0 x9 hf y19 ff1 fs5 fc1 sc0 ls0 ws0">Aktywa obrot<span class="_ _0"></span>owe razem</div><div class="t m0 x15 hf y1a ff1 fs5 fc1 sc0 ls1 ws0">           47 471 <span class="_ _5"> </span>               50 279 </div></div><div class="c x12 y48 wa h10"><div class="t m0 x9 hf y19 ff1 fs5 fc1 sc0 ls0 ws0">Aktywa razem</div><div class="t m0 x15 hf y1a ff1 fs5 fc1 sc0 ls0 ws0">      1 63<span class="_ _0"></span>6 049 <span class="_ _5"> </span><span class="ls1">          1 422 6<span class="_ _0"></span>24 </span></div></div><div class="c x12 y49 wa h1c"><div class="t m0 x9 h16 y4a ff7 fs6 fc1 sc0 ls0 ws0">Przemy<span class="_ _1"></span>sław Sztuczkow<span class="_ _1"></span>ski<span class="_ _1f"> </span>Przemy<span class="_ _1"></span>sław G<span class="_ _1"></span>rzesiak</div><div class="t m0 x9 h17 y4b ff4 fs6 fc1 sc0 ls0 ws0">Prezes Zarządu<span class="_ _20"> </span>Wiceprezes Zarządu</div><div class="t m0 x9 h16 y4c ff7 fs6 fc1 sc0 ls0 ws0">Krzysz<span class="_ _1"></span>tof Zoła<span class="_ _21"> </span><span class="ff8">Dominik Barszcz</span></div><div class="t m0 x9 h17 y4d ff4 fs6 fc1 sc0 ls0 ws0">Członek Zarządu<span class="_ _22"> </span>Członek Zarządu</div></div><div class="c x12 y4e wb h18"><div class="t m0 x16 h12 y33 ff7 fs5 fc1 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z sytuacji finansow<span class="_ _1"></span>ej należy analizow<span class="_ _1"></span>ać łącznie z inform<span class="_ _1"></span>acjami objaśniającymi,</div></div><div class="c x12 y4f wb h18"><div class="t m0 x12 h12 y33 ff7 fs5 fc1 sc0 ls0 ws0">które stanowią integ<span class="_ _1"></span>ralną część jednostkowego sprawozdania fin<span class="_ _1"></span>ansoweg<span class="_ _1"></span>o</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x11 h19 y36 ff8 fs3 fc1 sc0 ls0 ws0">3</div></div></div><div class="pi"></div></div>
<div id="pf4" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc4 w0 h0"><img 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" class="bi x6 y50 w9 h1d" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 ha ya ff3 fs3 fc1 sc0 ls0 ws0">Jednostko<span class="_ _0"></span>we sprawozdan<span class="_ _0"></span>ie finansow<span class="_ _0"></span>e COGNOR HO<span class="_ _1"></span>LDING S.A. </div><div class="t m0 x7 ha yb ff3 fs3 fc1 sc0 ls0 ws0">za okres od<span class="_ _0"></span> 1 stycznia do<span class="_ _0"></span> 31 grudni<span class="_ _0"></span>a 2023 roku</div><div class="t m0 x7 ha yc ff4 fs3 fc1 sc0 ls0 ws0">(w tysiącac<span class="_ _0"></span>h złotych o i<span class="_ _0"></span>le nie poda<span class="_ _0"></span>no inaczej)</div></div><div class="c x17 y51 wc h10"><div class="t m0 x9 h1e y52 ff5 fs7 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _0"></span>ozdanie z sytuacji finansow<span class="_ _0"></span>ej (ciąg dalszy)</div></div><div class="c x17 y53 wc h1f"><div class="t m0 x9 ha y10 ff4 fs3 fc1 sc0 ls0 ws0">w tysiąca<span class="_ _0"></span>ch złotych</div><div class="t m0 x18 he y11 ff6 fs5 fc1 sc0 ls0 ws0">Nota</div><div class="t m0 x19 h1b y10 ff1 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2023<span class="_ _23"> </span>31.12.<span class="_ _0"></span>2022</div></div><div class="c x17 y54 wc h11"><div class="t m0 x9 hf y25 ff5 fs5 fc1 sc0 ls0 ws0">Kapitał w<span class="_ _0"></span>łasny</div></div><div class="c x17 y55 wc h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Kapitał zakładowy <span class="_ _24"> </span><span class="ff3 ls2">23</span></div><div class="t m0 x1a h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">          257 131 <span class="_ _5"> </span>          257 131 </div></div><div class="c x17 y56 wc h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Pozostałe <span class="_ _0"></span>kapitały</div><div class="t m0 x1a h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">          895 573 <span class="_ _5"> </span>          536 144 </div></div><div class="c x17 y57 wc h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Wynik z lat ubiegły<span class="_ _1"></span>ch i w<span class="_ _1"></span>yn<span class="_ _1"></span>ik okresu bieżącego</div><div class="t m0 x1a h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">          152 115 <span class="_ _5"> </span>          598 132 </div></div><div class="c x17 y58 wc h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Kapitał w<span class="_ _0"></span>łasny razem</div><div class="t m0 x1a hf y1a ff1 fs5 fc1 sc0 ls1 ws0">       1 304 819 <span class="_ _5"> </span>       1 391 407 </div></div><div class="c x17 y59 wc h11"><div class="t m0 x9 hf y25 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>obowiąza<span class="_ _0"></span>nia długoterminowe</div></div><div class="c x17 y5a wd h20"><div class="t m0 x9 h12 y5b ff7 fs5 fc1 sc0 ls0 ws0">  Zobowiązania z ty<span class="_ _1"></span>tułu kredy<span class="_ _1"></span>tów, pożyczek oraz inny<span class="_ _1"></span>ch </div><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  instrum<span class="_ _1"></span>entów<span class="_ _1"></span> dłużnych</div></div><div class="c x17 y5a wc h20"><div class="t m0 x1b h12 y5c ff3 fs5 fc1 sc0 ls2 ws0">24<span class="_ _25"> </span><span class="ff8 ls1">            98 275 <span class="_ _5"> </span>                    -  </span></div></div><div class="c x17 y5d wc h21"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>obowiąza<span class="_ _0"></span>nia długoterminowe razem</div><div class="t m0 x1a hf y1a ff1 fs5 fc1 sc0 ls1 ws0">            98 275 <span class="_ _5"> </span>                    -  </div></div><div class="c x17 y5e wc h11"><div class="t m0 x9 hf y25 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>obowiąza<span class="_ _0"></span>nia krótk<span class="_ _1"></span>oterminowe</div></div><div class="c x17 y5f wd h20"><div class="t m0 x9 h12 y5b ff7 fs5 fc1 sc0 ls0 ws0">  Zobowiązania z ty<span class="_ _1"></span>tułu kredy<span class="_ _1"></span>tów, pożyczek oraz inny<span class="_ _1"></span>ch </div><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  instrum<span class="_ _1"></span>entów<span class="_ _1"></span> dłużnych </div></div><div class="c x17 y5f wc h20"><div class="t m0 x1b h12 y5c ff3 fs5 fc1 sc0 ls2 ws0">24<span class="_ _25"> </span><span class="ff8 ls1">          223 302 <span class="_ _5"> </span>            30 133 </span></div></div><div class="c x17 y60 wc h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Zobowiązania z ty<span class="_ _1"></span>tułu podatku dochodowego<span class="_ _26"> </span><span class="ff3 ls2">13</span></div><div class="t m0 x1a h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">                    -  <span class="_ _3"> </span>                 783 </div></div><div class="c x17 y61 wc h11"><div class="t m0 x9 h12 y16 ff7 fs5 fc1 sc0 ls0 ws0">  Zobowiązania z ty<span class="_ _1"></span>tułu dostaw<span class="_ _1"></span> i usług oraz pozostałe<span class="_ _27"> </span><span class="ff3 ls2">25</span></div><div class="t m0 x1a h12 y13 ff8 fs5 fc1 sc0 ls1 ws0">              9 653 <span class="_ _5"> </span>                 301 </div></div><div class="c x17 y62 wc h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>obowiąza<span class="_ _0"></span>nia krótk<span class="_ _1"></span>oterminowe razem</div><div class="t m0 x1a hf y1a ff1 fs5 fc1 sc0 ls1 ws0">          232 955 <span class="_ _5"> </span>            31 217 </div></div><div class="c x17 y63 wc h10"><div class="t m0 x9 hf y19 ff5 fs5 fc1 sc0 ls0 ws0">Z<span class="_ _1"></span>obowiąza<span class="_ _0"></span>nia razem</div><div class="t m0 x1a hf y1a ff1 fs5 fc1 sc0 ls1 ws0">          331 230 <span class="_ _5"> </span>            31 217 </div></div><div class="c x17 y64 wc h10"><div class="t m0 x9 hf y19 ff1 fs5 fc1 sc0 ls0 ws0">Pasywa<span class="_ _0"></span> razem</div><div class="t m0 x1a hf y1a ff1 fs5 fc1 sc0 ls1 ws0">       1 636 049 <span class="_ _5"> </span>       1 422 624 </div></div><div class="c x17 y65 wc h22"><div class="t m0 x9 h16 y66 ff7 fs6 fc1 sc0 ls0 ws0">Przemy<span class="_ _1"></span>sław Sztuczkow<span class="_ _1"></span>ski<span class="_ _f"> </span>P<span class="_ _0"></span>rzem<span class="_ _1"></span>y<span class="_ _1"></span>sław G<span class="_ _1"></span>rzesiak</div><div class="t m0 x9 h17 y67 ff4 fs6 fc1 sc0 ls0 ws0">Prezes Zarządu<span class="_ _28"> </span>Wiceprezes Zarządu</div><div class="t m0 x9 h16 y68 ff7 fs6 fc1 sc0 ls0 ws0">Krzysz<span class="_ _1"></span>tof Zoła<span class="_ _29"> </span><span class="ff8">Dominik Barszcz</span></div><div class="t m0 x9 h17 y69 ff4 fs6 fc1 sc0 ls0 ws0">Członek Zarządu<span class="_ _2a"> </span>Członek Zarządu</div></div><div class="c x17 y6a we h18"><div class="t m0 x1c h12 y33 ff7 fs5 fc1 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z sytuacji finansow<span class="_ _1"></span>ej należy analizow<span class="_ _1"></span>ać łącznie z inform<span class="_ _1"></span>acjami objaśniającymi,</div></div><div class="c x17 y6b we h18"><div class="t m0 x1d h12 y33 ff7 fs5 fc1 sc0 ls0 ws0">które stanowią integ<span class="_ _1"></span>ralną część jednostkowego sprawozdania fin<span class="_ _1"></span>ansoweg<span class="_ _1"></span>o</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x11 h19 y36 ff8 fs3 fc1 sc0 ls0 ws0">4</div></div></div><div class="pi"></div></div>
<div id="pf5" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc5 w0 h0"><img 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" class="bi x1e y6c wf h23" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6e ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6f ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y70 w10 h25"><div class="t m0 x9 h26 y71 ff5 fs9 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _0"></span>ozdanie z przepływów<span class="_ _0"></span> pieniężnych</div></div><div class="c x1f y72 w10 h27"><div class="t m0 x9 h28 y73 ff4 fs9 fc1 sc0 ls0 ws0">w tysiącach zło<span class="_ _0"></span>tych</div><div class="t m0 x20 h29 y74 ff6 fs9 fc1 sc0 ls0 ws0">Nota</div></div><div class="c x21 y72 w11 h27"><div class="t m0 x22 h26 y75 ff1 fs9 fc1 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>023 - </div><div class="t m0 x23 h26 y76 ff1 fs9 fc1 sc0 ls0 ws0">31.12.2<span class="_ _0"></span>023</div></div><div class="c x24 y72 w12 h27"><div class="t m0 x22 h26 y75 ff1 fs9 fc1 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>022 - </div><div class="t m0 x23 h26 y76 ff1 fs9 fc1 sc0 ls0 ws0">31.12.2<span class="_ _0"></span>022</div></div><div class="c x1f y77 w10 h25"><div class="t m0 x9 h26 y7 ff5 fs9 fc3 sc0 ls0 ws0">Przepływy pieniężne z dzia<span class="_ _0"></span>łalności operacyjnej</div></div><div class="c x1f y78 w10 h25"><div class="t m0 x9 h26 y7 ff5 fs9 fc2 sc0 ls0 ws0">Działalność kontynuow<span class="_ _0"></span>ana</div></div><div class="c x1f y79 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">Zy<span class="_ _1"></span>sk przed opodatkowaniem z działaln<span class="_ _0"></span>ości konty<span class="_ _1"></span>nuowanej</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                 120 981 <span class="_ _2b"> </span>                573 580 </div></div><div class="c x1f y7a w10 h2b"><div class="t m0 x9 h29 y74 ff6 fs9 fc1 sc0 ls0 ws0">Korekty</div></div><div class="c x1f y7b w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Amorty<span class="_ _1"></span>zacja rzeczowy<span class="_ _1"></span>ch akty<span class="_ _1"></span>wów trwały<span class="_ _1"></span>ch<span class="_ _2c"> </span><span class="ff3 ls2">15</span></div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y58 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Amorty<span class="_ _1"></span>zacja wartości niematerialnych<span class="_ _2e"> </span><span class="ff3 ls2">16</span></div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                        284 <span class="_ _2b"> </span>                       299 </div></div><div class="c x1f y7c w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Utworzenie/(rozwiązanie) odpisó<span class="_ _0"></span>w aktualizujący<span class="_ _1"></span>ch</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y7d w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Strata z tytułu różnic kursowy<span class="_ _1"></span>ch </div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y7e w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  (Zy<span class="_ _1"></span>sk) na działalności inwestycy<span class="_ _1"></span>jnej</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y7f w13 h2c"><div class="t m0 x9 h2a y80 ff7 fs9 fc1 sc0 ls0 ws0">  (Zy<span class="_ _1"></span>sk)/strata ze zby<span class="_ _1"></span>cia rzeczowy<span class="_ _1"></span>ch akty<span class="_ _1"></span>wów trwały<span class="_ _1"></span>ch oraz wartości</div><div class="t m0 x9 h2a y81 ff8 fs9 fc1 sc0 ls0 ws0">  niematerialny<span class="_ _1"></span>ch</div></div><div class="c x1f y7f w10 h2c"><div class="t m0 x25 h2a y82 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y83 w13 h2d"><div class="t m0 x9 h2a y84 ff7 fs9 fc1 sc0 ls0 ws0">  Odsetki, koszty transakcy<span class="_ _2f"></span>jne (dotyczące kredy<span class="_ _2f"></span>tów i p<span class="_ _0"></span>oży<span class="_ _2f"></span>czek), dywidendy<span class="_ _2f"></span> </div><div class="t m0 x9 h2a y26 ff8 fs9 fc1 sc0 ls0 ws0">  netto i inn<span class="_ _0"></span>e przy<span class="_ _2f"></span>chod<span class="_ _0"></span>y<span class="_ _2f"></span>, koszty finansowe</div></div><div class="c x1f y83 w10 h2d"><div class="t m0 x25 h2a y5c ff8 fs9 fc1 sc0 ls1 ws0">                   14 286 <span class="_ _2b"> </span>                   (3 436)</div></div><div class="c x1f y85 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Zmiana stanu należno<span class="_ _0"></span>ści i przedpłat (poza należnościami leasin<span class="_ _0"></span>gowy<span class="_ _2f"></span>mi)<span class="_ _30"> </span><span class="ff3 ls2">31</span></div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                   (2 091)<span class="_ _31"> </span>                 (21 335)</div></div><div class="c x1f y86 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Zmiana stanu zapasó<span class="_ _0"></span>w </div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y87 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Zmiana stanu zobo<span class="_ _0"></span>wiązań z ty<span class="_ _2f"></span>tułu<span class="_ _0"></span> dostaw i usług oraz po<span class="_ _0"></span>zostały<span class="_ _2f"></span>ch</div><div class="t m0 x26 h2a y26 ff3 fs9 fc1 sc0 ls2 ws0">31<span class="_ _32"> </span><span class="ff8 ls1">                   (1 492)<span class="_ _31"> </span>                 (10 485)</span></div></div><div class="c x1f y88 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Zmiana stanu zobo<span class="_ _0"></span>wiązań z ty<span class="_ _2f"></span>tułu<span class="_ _0"></span> świadczeń pracowniczych</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                           -  </div></div><div class="c x1f y89 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Udział w wyniku jednostek zależnych wy<span class="_ _2f"></span>cenianych metodą praw własności<span class="_ _33"> </span><span class="ff3 ls2">17</span></div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">               (126 061)<span class="_ _31"> </span>               (548 955)</div></div><div class="c x1f y8a w10 h2e"><div class="t m0 x9 h26 y8b ff5 fs9 fc1 sc0 ls0 ws0">Środki pieniężne (wykorzystane)/wyg<span class="_ _0"></span>enerowane na działalno<span class="_ _0"></span>ści operacyjnej</div><div class="t m0 x25 h26 y8c ff1 fs9 fc1 sc0 ls1 ws0">                     5 907 <span class="_ _2b"> </span>                 (10 332)</div></div><div class="c x1f y8d w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Podatek docho<span class="_ _0"></span>dowy<span class="_ _2f"></span> zapłaco<span class="_ _0"></span>ny</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                   (2 420)<span class="_ _31"> </span>                   (1 549)</div></div><div class="c x1f y8e w10 h18"><div class="t m0 x9 h26 y8b ff5 fs9 fc1 sc0 ls0 ws0">Środki pieniężne netto z działalności o<span class="_ _0"></span>peracyjnej</div><div class="t m0 x25 h26 y7 ff1 fs9 fc1 sc0 ls1 ws0">                     3 487 <span class="_ _2b"> </span>                 (11 881)</div></div><div class="c x1f y8f w10 h25"><div class="t m0 x9 h26 y7 ff5 fs9 fc2 sc0 ls0 ws0">Przepływy pieniężne z dzia<span class="_ _0"></span>łalności inwestycyjnej</div></div><div class="c x1f y90 w10 h25"><div class="t m0 x9 h2a y52 ff8 fs9 fc1 sc0 ls0 ws0">  Odsetki otrzym<span class="_ _1"></span>ane</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                     6 923 <span class="_ _2b"> </span>                    3 582 </div></div><div class="c x1f y91 w10 h2f"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Zwrot wkładu w spółce komand<span class="_ _0"></span>y<span class="_ _2f"></span>towej</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                  11 797 </div></div><div class="c x1f y92 w10 h25"><div class="t m0 x9 h2a y52 ff8 fs9 fc1 sc0 ls0 ws0">  Dy<span class="_ _1"></span>widendy otrzy<span class="_ _2f"></span>mane</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                   24 655 <span class="_ _2b"> </span>                           -  </div></div><div class="c x1f y93 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Wpły<span class="_ _1"></span>wy<span class="_ _2f"></span> z tytułu spłaty udzielonych poży<span class="_ _2f"></span>czek i weksli</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                   22 991 <span class="_ _2b"> </span>                  46 000 </div></div><div class="c x1f y94 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Wy<span class="_ _2f"></span>p<span class="_ _0"></span>ły<span class="_ _2f"></span>wy z ty<span class="_ _2f"></span>tułu ud<span class="_ _0"></span>zielony<span class="_ _2f"></span>ch p<span class="_ _0"></span>oży<span class="_ _2f"></span>czek i weksli</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">               (111 271)<span class="_ _31"> </span>                 (45 644)</div></div><div class="c x1f y95 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Nabycie war<span class="_ _1"></span>tości niematerialnych </div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                          (1)</div></div><div class="c x1f y96 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Nabycie udziałów i zapłacone zaliczki na udziały</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                 (11 084)<span class="_ _31"> </span>                 (32 577)</div></div><div class="c x1f y97 w10 h30"><div class="t m0 x9 h26 y8b ff5 fs9 fc1 sc0 ls0 ws0">Środki pieniężne netto z działalności inw<span class="_ _0"></span>estycyjnej</div><div class="t m0 x25 h26 ye ff1 fs9 fc1 sc0 ls1 ws0">                 (67 786)<span class="_ _31"> </span>                 (16 843)</div></div><div class="c x1f y98 w14 h31"><div class="t m0 x27 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Jednostkowe sprawozd<span class="_ _0"></span>anie z przepły<span class="_ _2f"></span>wó<span class="_ _0"></span>w pieniężny<span class="_ _2f"></span>ch<span class="_ _0"></span> należy<span class="_ _2f"></span> analizować łączn<span class="_ _0"></span>ie z informacjami objaśn<span class="_ _0"></span>iający<span class="_ _2f"></span>mi,</div></div><div class="c x1f y99 w14 h31"><div class="t m0 x28 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">które stanowią integralną część j<span class="_ _0"></span>ednostkowego sprawozdania fin<span class="_ _0"></span>ansowego.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x29 h32 y9a ff9 fs9 fc1 sc0 ls0 ws0"> </div><div class="t m0 x11 h33 y9b ff8 fs8 fc1 sc0 ls0 ws0">5</div></div></div><div class="pi"></div></div>
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src="data:image/png;base64,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" class="bi x1e y9c wf h34" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6e ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6f ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y70 w10 h25"><div class="t m0 x9 h26 y71 ff5 fs9 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _0"></span>ozdanie z przepływów<span class="_ _0"></span> pieniężnych (ciąg dalszy)</div></div><div class="c x1f y9d w10 h27"><div class="t m0 x9 h28 y73 ff4 fs9 fc1 sc0 ls0 ws0">w tysiącach zło<span class="_ _0"></span>tych</div><div class="t m0 x20 h29 y74 ff6 fs9 fc1 sc0 ls0 ws0">Nota</div></div><div class="c x21 y9d w11 h27"><div class="t m0 x22 h26 y75 ff1 fs9 fc1 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>023 - </div><div class="t m0 x23 h26 y76 ff1 fs9 fc1 sc0 ls0 ws0">31.12.2<span class="_ _0"></span>023</div></div><div class="c x24 y9d w12 h27"><div class="t m0 x22 h26 y75 ff1 fs9 fc1 sc0 ls0 ws0">01.01.2<span class="_ _0"></span>022 - </div><div class="t m0 x23 h26 y76 ff1 fs9 fc1 sc0 ls0 ws0">31.12.2<span class="_ _0"></span>022</div></div><div class="c x1f y9e w10 h25"><div class="t m0 x9 h26 y7 ff5 fs9 fc2 sc0 ls0 ws0">Przepływy pieniężne z dzia<span class="_ _0"></span>łalności finansow<span class="_ _0"></span>ej</div></div><div class="c x1f y9f w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Zaciągnięcie kredy<span class="_ _2f"></span>tów, <span class="_ _0"></span>poży<span class="_ _2f"></span>czek oraz innych instrumentów dłużn<span class="_ _0"></span>y<span class="_ _2f"></span>ch</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                 100 000 <span class="_ _2b"> </span>                  40 000 </div></div><div class="c x1f ya0 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Wpły<span class="_ _1"></span>wy<span class="_ _2f"></span> n<span class="_ _0"></span>etto z emisji akcji<span class="_ _34"> </span><span class="ff3 ls2">23</span></div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>                106 000 </div></div><div class="c x1f ya1 w10 h25"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Wy<span class="_ _2f"></span>p<span class="_ _0"></span>łacone tantiemy<span class="_ _2f"></span> dla R<span class="_ _0"></span>ady<span class="_ _2f"></span> Nadzorczej</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                      (112)<span class="_ _31"> </span>                           -  </div></div><div class="c x1f ya2 w10 h13"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Spłata zaciągniętych kr<span class="_ _1"></span>edy<span class="_ _1"></span>tów, pożyczek oraz inny<span class="_ _2f"></span>ch in<span class="_ _0"></span>strumentów dłużnych<span class="_ _35"> </span><span class="ff8 ls1">                 (30 000)<span class="_ _31"> </span>                 (10 000)</span></div></div><div class="c x1f ya3 w10 h18"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Odsetki zapłacone</div><div class="t m0 x26 h2a y25 ff3 fs9 fc1 sc0 ls2 ws0">31<span class="_ _32"> </span><span class="ff8 ls1">                   (7 756)<span class="_ _31"> </span>                        (42)</span></div></div><div class="c x1f ya4 w10 h18"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">  Pozostałe płatn<span class="_ _0"></span>ości do właściciela<span class="_ _36"> </span><span class="ff3 ls2">23</span></div><div class="t m0 x25 h2a y25 ff8 fs9 fc1 sc0 ls1 ws0">                            -  <span class="_ _2d"> </span>               (107 415)</div></div><div class="c x1f ya5 w10 h35"><div class="t m0 x9 h26 y8b ff5 fs9 fc1 sc0 ls0 ws0">Środki pieniężne z działalności f<span class="_ _0"></span>inansowej</div><div class="t m0 x25 h26 ya6 ff1 fs9 fc1 sc0 ls1 ws0">                   62 132 <span class="_ _2b"> </span>                  28 543 </div></div><div class="c x1f ya7 w10 h25"><div class="t m0 x9 h26 y7 ff5 fs9 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>ia<span class="_ _0"></span>na stanu środków pieniężnych i <span class="_ _0"></span>ich ek<span class="_ _1"></span>wiwa<span class="_ _0"></span>lentów</div><div class="t m0 x25 h2a y26 ff8 fs9 fc1 sc0 ls1 ws0">                   (2 167)<span class="_ _31"> </span>                      (181)</div></div><div class="c x1f ya8 w10 h36"><div class="t m0 x9 h2a y52 ff7 fs9 fc1 sc0 ls0 ws0">Środki pieniężne i ich<span class="_ _0"></span> ekwiwalenty<span class="_ _2f"></span> na dzień<span class="_ _0"></span> 1 sty<span class="_ _2f"></span>cznia</div><div class="t m0 x26 h2a ya9 ff3 fs9 fc1 sc0 ls2 ws0">22<span class="_ _32"> </span><span class="ff8 ls1">                     2 270 <span class="_ _2b"> </span>                    2 451 </span></div></div><div class="c x1f yaa w10 h37"><div class="t m0 x9 h2a yab ff7 fs9 fc1 sc0 ls0 ws0">Środki pieniężne i ich<span class="_ _0"></span> ekwiwalenty<span class="_ _2f"></span> na dzień<span class="_ _0"></span> 31 grudnia</div><div class="t m0 x26 h28 yac ff3 fs9 fc1 sc0 ls2 ws0">22</div><div class="t m0 x25 h26 y19 ff1 fs9 fc1 sc0 ls1 ws0">                        103 <span class="_ _2b"> </span>                    2 270 </div></div><div class="c x1f yad w10 h25"><div class="t m0 x9 h2a y71 ff7 fs9 fc1 sc0 ls0 ws0">Przemy<span class="_ _2f"></span>sław Sztuczkowski<span class="_ _9"> </span>Przemy<span class="_ _1"></span>sław Grzesiak</div></div><div class="c x1f yae w10 h25"><div class="t m0 x9 h28 y71 ff4 fs9 fc1 sc0 ls0 ws0">Prezes Zarządu<span class="_ _37"> </span>Wiceprezes Zarządu</div></div><div class="c x1f yaf w10 h25"><div class="t m0 x9 h2a y71 ff7 fs9 fc1 sc0 ls0 ws0">Krzy<span class="_ _2f"></span>sztof Zoła<span class="_ _38"> </span><span class="ff8">Dominik Barszcz</span></div></div><div class="c x1f yb0 w10 h25"><div class="t m0 x9 h28 y71 ff4 fs9 fc1 sc0 ls0 ws0">Członek Zarz<span class="_ _0"></span>ądu<span class="_ _39"> </span>Członek Zarz<span class="_ _0"></span>ądu</div></div><div class="c x1f yb1 w14 h31"><div class="t m0 x28 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">które stanowią integralną część j<span class="_ _0"></span>ednostkowego sprawozdania fin<span class="_ _0"></span>ansowego.</div></div><div class="c x1f yb2 w14 h31"><div class="t m0 x27 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Jednostkowe sprawozd<span class="_ _0"></span>anie z przepły<span class="_ _2f"></span>wó<span class="_ _0"></span>w pieniężny<span class="_ _2f"></span>ch<span class="_ _0"></span> należy<span class="_ _2f"></span> analizować łączn<span class="_ _0"></span>ie z informacjami objaśn<span class="_ _0"></span>iający<span class="_ _2f"></span>mi,</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x29 h32 y9a ff9 fs9 fc1 sc0 ls0 ws0"> </div><div class="t m0 x11 h33 y9b ff8 fs8 fc1 sc0 ls0 ws0">6</div></div></div><div class="pi"></div></div>
<div id="pf7" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc7 w0 h0"><img src="data:image/png;base64,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class="bi x2a yb3 w15 h38" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h39 yb4 ff3 fsa fc1 sc0 ls0 ws0">Jednostkowe sp<span class="_ _0"></span>rawozdanie fina<span class="_ _0"></span>nsowe COGNOR HOLDING S.A. </div><div class="t m0 x7 h39 yb5 ff3 fsa fc1 sc0 ls0 ws0">za okres od 1 styczn<span class="_ _0"></span>ia do 31 grudn<span class="_ _0"></span>ia 2023 roku</div><div class="t m0 x7 h39 yb6 ff4 fsa fc1 sc0 ls0 ws0">(w tysiącach zło<span class="_ _0"></span>tych o ile nie podano ina<span class="_ _0"></span>czej)</div></div><div class="c x2a yb7 w16 h3a"><div class="t m0 x9 h3b y7 ff5 fs2 fc0 sc0 ls0 ws0">Jednostkowe zestawienie zmian w<span class="_ _0"></span> kapitale własnym</div></div><div class="c x2a yb8 w16 h3c"><div class="t m0 x9 h39 y16 ff4 fsa fc1 sc0 ls0 ws0">w tysiącach złotych</div><div class="t m0 x2b h3d yb9 ff3 fsb fc1 sc0 ls0 ws0">Nota<span class="_ _3a"> </span><span class="ff7">Kapitał zakł<span class="_ _2f"></span>adowy<span class="_ _3b"> </span>Pozostał<span class="_ _2f"></span>e kapitały</span></div></div><div class="c x2c yb8 w17 h3c"><div class="t m0 x22 h3d yba ff8 fsb fc1 sc0 ls0 ws0">Wy<span class="_ _1"></span>nik z lat </div><div class="t m0 x2d h3d yb9 ff7 fsb fc1 sc0 ls0 ws0">ubieg<span class="_ _1"></span>łych i wy<span class="_ _2f"></span>nik </div><div class="t m0 x16 h3d ybb ff7 fsb fc1 sc0 ls0 ws0">roku bieżą<span class="_ _1"></span>ceg<span class="_ _1"></span>o</div></div><div class="c x2e yb8 w18 h3c"><div class="t m0 x2f h3e ybc ff5 fsb fc1 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span> </div><div class="t m0 xd h3e ybd ff1 fsb fc1 sc0 ls0 ws0">razem</div></div><div class="c x2a ybe w16 h3f"><div class="t m0 x9 h40 y71 ff5 fsc fc1 sc0 ls0 ws0">Kapitał własny na dzień 1 stycznia 2022</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">              257 131 <span class="_ _2d"> </span>              213 897 <span class="_ _5"> </span>              377 417 </div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">              848 445 </div></div><div class="c x2a yc1 w16 h42"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Całko<span class="_ _2f"></span>wite dochody<span class="_ _1"></span> za rok sprawo<span class="_ _2f"></span>zdawczy</div><div class="t m0 x30 h41 y13 ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span>              568 675 </div><div class="t m0 x31 h40 y26 ff1 fsc fc1 sc0 ls0 ws0">              568 675 </div></div><div class="c x2a yc2 w16 h43"><div class="t m0 x9 h44 y71 ff3 fsb fc1 sc0 ls0 ws0">- zysk netto za okr<span class="_ _1"></span>es<span class="_ _3c"> </span><span class="fsc">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span>             568 675 </span></div><div class="t m0 x31 h45 y1a ff6 fsc fc1 sc0 ls0 ws0">             568 675 </div></div><div class="c x2a yc3 w19 h46"><div class="t m0 x9 h3e yc4 ff5 fsb fc1 sc0 ls0 ws0">Transak<span class="_ _2f"></span>cje z w<span class="_ _0"></span>łaścicielam<span class="_ _2f"></span>i, ujęte bezpośrednio w kapitale </div><div class="t m0 x9 h3e y16 ff5 fsb fc1 sc0 ls0 ws0">własnym</div></div><div class="c x2a yc5 w16 h3f"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Dopłaty<span class="_ _2f"></span> od i wypłaty<span class="_ _2f"></span> do właściciel<span class="_ _2f"></span>i</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span>              (25 713)</div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">              (25 713)</div></div><div class="c x2a yc6 w16 h42"><div class="t m0 x9 h47 y71 ff3 fsb fc1 sc0 ls0 ws0">Dywidenda</div><div class="t m0 x30 h44 y13 ff3 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span>             (25 713)</div><div class="t m0 x31 h45 y26 ff6 fsc fc1 sc0 ls0 ws0">             (25 713)</div></div><div class="c x2a yc7 w16 h3f"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Przeniesie<span class="_ _2f"></span>nie zysku na kapitał<span class="_ _1"></span> zapasowy<span class="_ _2f"></span> i rezerwowy</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>              322 247 <span class="_ _2d"> </span>            (322 247)</div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">                        -  </div></div><div class="c x2a yc8 w16 h48"><div class="t m0 x9 h40 y26 ff5 fsc fc1 sc0 ls0 ws0"> Kapitał własny na dzień 31 grudnia 2022 <span class="_ _3d"> </span><span class="ff1">              257 131 <span class="_ _2d"> </span>              536 144 <span class="_ _5"> </span>              598 132 <span class="_ _2d"> </span>           1 391 407 </span></div></div><div class="c x2a yc9 w16 h3f"><div class="t m0 x9 h40 yc0 ff5 fsc fc1 sc0 ls0 ws0">Kapitał własny na dzień 1 stycznia 2023</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">              257 131 <span class="_ _2d"> </span>              536 144 <span class="_ _5"> </span>              598 132 </div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">           1 391 407 </div></div><div class="c x2a yca w16 h3f"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Całko<span class="_ _2f"></span>wite dochody<span class="_ _1"></span> za rok sprawo<span class="_ _2f"></span>zdawczy</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span>              122 657 </div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">              122 657 </div></div><div class="c x2a ycb w16 h42"><div class="t m0 x9 h47 y71 ff3 fsb fc1 sc0 ls0 ws0">- zysk netto za okr<span class="_ _1"></span>es</div><div class="t m0 x30 h41 y13 ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span><span class="ff3">             122 657 </span></div><div class="t m0 x31 h45 y26 ff6 fsc fc1 sc0 ls0 ws0">             122 657 </div></div><div class="c x2a ycc w19 h49"><div class="t m0 x9 h3e yc4 ff5 fsb fc1 sc0 ls0 ws0">Transak<span class="_ _2f"></span>cje z w<span class="_ _0"></span>łaścicielam<span class="_ _2f"></span>i, ujęte bezpośrednio w kapitale </div><div class="t m0 x9 h3e y16 ff5 fsb fc1 sc0 ls0 ws0">własnym</div></div><div class="c x2a ycd w16 h3f"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Dopłaty<span class="_ _2f"></span> od i wypłaty<span class="_ _2f"></span> do właściciel<span class="_ _2f"></span>i</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>                        -  <span class="_ _31"> </span>            (209 133)</div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">            (209 133)</div></div><div class="c x2a yce w16 h42"><div class="t m0 x9 h47 y71 ff3 fsb fc1 sc0 ls0 ws0">Dywidenda</div><div class="t m0 x32 h47 y52 ff3 fsb fc1 sc0 ls0 ws0">23</div><div class="t m0 x30 h41 y13 ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span><span class="ff3">                        -  <span class="_ _31"> </span>           (209 133)</span></div><div class="t m0 x31 h45 y26 ff6 fsc fc1 sc0 ls0 ws0">           (209 133)</div></div><div class="c x2a ycf w16 h3f"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Przeniesie<span class="_ _2f"></span>nie zysku na kapitał<span class="_ _1"></span> zapasowy<span class="_ _2f"></span> i rezerwowy</div><div class="t m0 x30 h41 ybf ff8 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span>              359 429 <span class="_ _2d"> </span>            (359 429)</div><div class="t m0 x31 h40 yc0 ff1 fsc fc1 sc0 ls0 ws0">                        -  </div></div><div class="c x2a yd0 w16 h42"><div class="t m0 x9 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">Pozostał<span class="_ _2f"></span>e</div><div class="t m0 x30 h41 y13 ff3 fsc fc1 sc0 ls0 ws0">                        -  <span class="_ _31"> </span><span class="ff8">                        -  <span class="_ _31"> </span>                   (112)</span></div><div class="t m0 x31 h45 y26 ff6 fsc fc1 sc0 ls0 ws0">                  (112)</div></div><div class="c x2a yd1 w16 h42"><div class="t m0 x9 h40 y26 ff5 fsc fc1 sc0 ls0 ws0"> Kapitał własny na dzień 31 grudnia 2023 <span class="_ _3d"> </span><span class="ff1">              257 131 <span class="_ _2d"> </span>              895 573 <span class="_ _5"> </span>              152 115 <span class="_ _2d"> </span>           1 304 819 </span></div></div><div class="c x2a yd2 w16 h4a"><div class="t m0 x9 h3d yd3 ff7 fsb fc1 sc0 ls0 ws0">Przemys<span class="_ _1"></span>ław Sztuczko<span class="_ _2f"></span>wski<span class="_ _3e"> </span>Przemys<span class="_ _1"></span>ław G<span class="_ _1"></span>rzesiak</div><div class="t m0 x9 h47 yd4 ff4 fsb fc1 sc0 ls0 ws0">Prezes Zarządu<span class="_ _3f"> </span>Wiceprezes<span class="_ _2f"></span> Zarządu</div><div class="t m0 x9 h3d yd5 ff7 fsb fc1 sc0 ls0 ws0">Krzyszto<span class="_ _2f"></span>f<span class="_ _0"></span> Zoł<span class="_ _2f"></span>a<span class="_ _40"> </span><span class="ff8">Dominik Ba<span class="_ _1"></span>rszcz</span></div><div class="t m0 x9 h47 yd6 ff4 fsb fc1 sc0 ls0 ws0">Członek Zarządu<span class="_ _41"> </span>Członek Zarządu</div></div><div class="c x2a yd7 w1a h2b"><div class="t m0 x0 h41 y16 ff7 fsc fc1 sc0 ls0 ws0">Jednostkow<span class="_ _2f"></span>e sprawozdanie ze zmian w<span class="_ _2f"></span> kapitale własnym<span class="_ _2f"></span> należy analizow<span class="_ _2f"></span>ać<span class="_ _0"></span> łącznie z inform<span class="_ _2f"></span>a<span class="_ _0"></span>cjam<span class="_ _1"></span>i objaśniający<span class="_ _1"></span>mi,</div></div><div class="c x2a yd8 w1a h2b"><div class="t m0 x33 h41 y16 ff7 fsc fc1 sc0 ls0 ws0">które stanow<span class="_ _2f"></span>ią integralną c<span class="_ _0"></span>zęść jednostkow<span class="_ _2f"></span>ego sprawo<span class="_ _2f"></span>zdania f<span class="_ _0"></span>inansow<span class="_ _2f"></span>ego</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x11 h4b y9b ff8 fsa fc1 sc0 ls0 ws0">7</div></div></div><div class="pi"></div></div>
<div id="pf8" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc8 w0 h0"><img src="data:image/png;base64,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class="bi x34 yd9 w1b h4c" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f ydb w1c h25"><div class="t m0 x2d h26 y71 ff1 fs9 fc2 sc0 ls0 ws0">1</div></div><div class="c x1f y44 w1c h25"><div class="t m0 x2d h26 y71 ff1 fs9 fc2 sc0 ls0 ws0">2</div></div><div class="c x1f ydc w1c h4d"><div class="t m0 x35 h26 ydd ff1 fs9 fc1 sc0 ls0 ws0">Siedziba</div></div><div class="c xe ydc w1d h4d"><div class="t m0 x16 h26 yde ff1 fs9 fc1 sc0 ls0 ws0">Data uzyskania </div><div class="t m0 x36 h26 ydf ff1 fs9 fc1 sc0 ls0 ws0">kontroli/ </div><div class="t m0 x1c h26 y12 ff5 fs9 fc1 sc0 ls0 ws0">znaczącego </div><div class="t m0 xd h26 y7 ff5 fs9 fc1 sc0 ls0 ws0">wpływ<span class="_ _0"></span>u</div></div><div class="c x1f ye0 w1c h2d"><div class="t m0 x37 h2a y5c ff8 fs9 fc1 sc0 ls0 ws0">Polska<span class="_ _42"> </span>2006-01-2<span class="_ _0"></span>7*</div></div><div class="c x1f ye1 w1c h4e"><div class="t m0 x37 h2a ye2 ff8 fs9 fc1 sc0 ls0 ws0">Polska<span class="_ _43"> </span>25.03.2<span class="_ _0"></span>008</div></div><div class="c x1f ye3 w1c h4f"><div class="t m0 x37 h2a ye4 ff8 fs9 fc1 sc0 ls0 ws0">Polska<span class="_ _43"> </span>11.04.2<span class="_ _0"></span>014</div></div><div class="c x1f ye5 w1c h25"><div class="t m0 x38 h2a y26 ff8 fs9 fc1 sc0 ls0 ws0">Czechy<span class="_ _41"> </span>0<span class="_ _0"></span>1.01.2023</div></div><div class="c x1f ye6 w1c h25"><div class="t m0 x37 h2a y26 ff8 fs9 fc1 sc0 ls0 ws0">Polska<span class="_ _43"> </span>17.03.2<span class="_ _0"></span>023</div></div><div class="c x1f ye7 w1c h25"><div class="t m0 x37 h2a y26 ff8 fs9 fc1 sc0 ls0 ws0">Polska<span class="_ _43"> </span>03.04.2<span class="_ _0"></span>023</div></div><div class="c x1f ye8 w1c h25"><div class="t m0 x37 h2a y26 ff8 fs9 fc1 sc0 ls0 ws0">Polska<span class="_ _43"> </span>04.10.2<span class="_ _0"></span>023</div></div><div class="c x1f ye9 w1c h25"><div class="t m0 x22 h26 y71 ff5 fs9 fc2 sc0 ls0 ws0">Nabycia, połą<span class="_ _0"></span>czenia i zbycie spółek zależnych</div></div><div class="c x1f yea w1c h25"><div class="t m0 x22 h29 y25 ff6 fs9 fc2 sc0 ls0 ws0">Nabycia zrealiz<span class="_ _0"></span>owane w 2023 r<span class="_ _0"></span>oku</div></div><div class="c x34 yeb w1e h50"><div class="t m0 x39 h2a yec ff8 fs9 fc1 sc0 ls0 ws0">Cognor S.A.</div></div><div class="c x34 yed w1e h51"><div class="t m0 x3a h2a yee ff8 fs9 fc1 sc0 ls0 ws0">Cognor Holdin<span class="_ _0"></span>g S.A. sp. k </div></div><div class="c x3b yef w1f h52"><div class="t m0 x1c h26 y25 ff5 fs9 fc1 sc0 ls0 ws0">Posiadane udziały<span class="_ _0"></span> i prawa głos<span class="_ _0"></span>u</div></div><div class="c x3b yeb w1f h50"><div class="t m0 x3c h2a yec ff8 fs9 fc1 sc0 ls0 ws0">94,40%</div></div><div class="c x3b yed w1f h51"><div class="t m0 x3d h2a yf0 ff7 fs9 fc1 sc0 ls0 ws0">50,9% (ud<span class="_ _0"></span>ział w zy<span class="_ _2f"></span>sku), </div><div class="t m0 x3e h2a yf1 ff7 fs9 fc1 sc0 ls0 ws0">88,13% <span class="_ _0"></span>(posiadane udziały, prawa głosu)</div></div><div class="c x3b yf2 w1f h53"><div class="t m0 x3c h2a yf3 ff8 fs9 fc1 sc0 ls0 ws0">23,60% </div><div class="t m0 x2d h2a yf4 ff7 fs9 fc1 sc0 ls0 ws0">(jednostka sto<span class="_ _0"></span>warzy<span class="_ _2f"></span>szona, w której<span class="_ _0"></span> 25% </div><div class="t m0 x3f h2a yf5 ff7 fs9 fc1 sc0 ls0 ws0">udziałów bezpo<span class="_ _0"></span>średnio posiada Co<span class="_ _0"></span>gnor </div><div class="t m0 x40 h2a y13 ff8 fs9 fc1 sc0 ls0 ws0">S.A.)</div></div><div class="c x34 yef w1e h52"><div class="t m0 x0 h26 yf6 ff1 fs9 fc1 sc0 ls0 ws0">Nazwa jednostki</div></div><div class="c x34 yf7 w20 h54"><div class="t m0 x9 h2a yf8 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _2d"> </span>dniu<span class="_ _44"> </span><span class="ls2">17<span class="_ _44"> </span></span>marca<span class="_ _44"> </span><span class="ls2">2023<span class="_ _44"> </span><span class="ls3">r.<span class="_ _44"> </span></span></span>zarejestro<span class="_ _0"></span>wana<span class="_ _44"> </span><span class="ff7">została<span class="_ _44"> </span></span>no<span class="_ _0"></span>wa <span class="ff7">s<span class="_ _0"></span>półka<span class="_ _44"> </span></span>Hutnik<span class="_ _44"> </span><span class="ff7">Kraków<span class="_ _44"> </span></span>Sp.<span class="_ _44"> </span>z<span class="_ _2d"> </span>o.o.<span class="_ _2d"> </span>z<span class="_ _44"> </span><span class="ff7">kapitałem<span class="_ _44"> </span>zakłado<span class="_ _0"></span>wy<span class="_ _2f"></span>m<span class="_ _44"> </span><span class="ff8 ls2">200<span class="_ _2d"> </span><span class="ls0">ty<span class="_ _1"></span>s.<span class="_ _44"> </span><span class="ff7">zł,<span class="_ _2d"> </span></span>w</span></span></span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">której<span class="_ _5"> </span><span class="ff8">Cognor<span class="_ _2d"> </span>Ho<span class="_ _0"></span>lding<span class="_ _2d"> </span>S.A.<span class="_ _5"> </span></span>objął<span class="_ _5"> </span><span class="ff8 ls2">100%<span class="_ _45"> </span></span>udziałów.<span class="_ _45"> </span>Sp<span class="_ _0"></span>ółka<span class="_ _2d"> </span><span class="ff8 ls4">ta<span class="_ _45"> </span></span>będąc<span class="_ _5"> </span><span class="ff8">jeszcze<span class="_ _45"> </span>w<span class="_ _5"> </span>organizacji<span class="_ _45"> </span></span>n<span class="_ _0"></span>aby<span class="_ _2f"></span>ła<span class="_ _45"> </span><span class="ff8">w<span class="_ _5"> </span>dniu<span class="_ _5"> </span><span class="ls2">22<span class="_ _45"> </span></span>lutego<span class="_ _45"> </span><span class="ls2">2023<span class="_ _5"> </span><span class="ls3">r.<span class="_ _45"> </span></span>od</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Stowarzy<span class="_ _2f"></span>s<span class="_ _0"></span>zenia Nowy<span class="_ _2f"></span> Hu<span class="_ _0"></span>tnik 2010 zorganizowaną część przedsięb<span class="_ _0"></span>iorstwa obejmującą klub<span class="_ _0"></span> piłkarski Hutnik K<span class="_ _1"></span>raków. W wy<span class="_ _2f"></span>niku </div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">przeprowadzonej<span class="_ _0"></span> transakcji spółka rozpoznała zysk na okazy<span class="_ _2f"></span>j<span class="_ _0"></span>ny<span class="_ _2f"></span>m nabyciu w wy<span class="_ _2f"></span>so<span class="_ _0"></span>kości 240 tys. zł.</div></div><div class="c x34 yf2 w1e h53"><div class="t m0 x41 h2a yfb ff8 fs9 fc1 sc0 ls0 ws0">Madrohut Sp. z o<span class="_ _0"></span>.o.</div></div><div class="c x34 yfc w20 h54"><div class="t m0 x9 h2a yfd ff8 fs9 fc1 sc0 ls0 ws0">W dniu<span class="_ _44"> </span>3 kwietnia <span class="ls2">2023<span class="_ _44"> </span></span>roku zarejestrowana<span class="_ _44"> </span><span class="ff7">została </span>n<span class="_ _0"></span>owa <span class="ff7">spółka </span>Ecognor<span class="_ _44"> </span>Sp. z<span class="_ _44"> </span>o.o., z<span class="_ _44"> </span><span class="ff7">kapitałem </span>1 <span class="ls2">000 </span>tys. <span class="ff7">zł,<span class="_ _3"> </span></span>w <span class="ff7">której </span>Cognor</div><div class="t m0 x9 h2a yfe ff8 fs9 fc1 sc0 ls0 ws0">Holding<span class="_ _2b"> </span>S.A.<span class="_ _8"> </span><span class="ff7">objął<span class="_ _2b"> </span></span><span class="ls2">75%<span class="_ _2b"> </span></span><span class="ff7">u<span class="_ _0"></span>działów.<span class="_ _2b"> </span></span>Celem<span class="_ _2b"> </span><span class="ff7">spółki<span class="_ _2b"> </span></span>j<span class="_ _0"></span>est<span class="_ _2b"> </span>opracowanie<span class="_ _2b"> </span>inn<span class="_ _0"></span>owacy<span class="_ _2f"></span>jn<span class="_ _0"></span>ej<span class="_ _2b"> </span>technologii<span class="_ _8"> </span>oraz<span class="_ _2b"> </span>zbudowanie<span class="_ _2b"> </span><span class="ls2">od<span class="_ _2b"> </span></span>p<span class="_ _0"></span>odstaw<span class="_ _2b"> </span>i</div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">prowadzenie<span class="_ _3"> </span><span class="ff7">zak<span class="_ _1"></span>ładu<span class="_ _31"> </span>p<span class="_ _0"></span>rodukującego<span class="_ _31"> </span><span class="ff8">profile,<span class="_ _3"> </span></span>pły<span class="_ _2f"></span>ty<span class="_ _31"> </span><span class="ff8">i<span class="_ _31"> </span>inne<span class="_ _31"> </span>elementy<span class="_ _31"> </span></span>wy<span class="_ _2f"></span>łącznie<span class="_ _31"> </span><span class="ff8 ls2">na<span class="_ _31"> </span><span class="ls0">bazie<span class="_ _31"> </span></span></span>o<span class="_ _0"></span>dpadów<span class="_ _31"> </span><span class="ff8">z<span class="_ _31"> </span>tworzyw<span class="_ _31"> </span>sztucznych<span class="_ _31"> </span>z</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">przeznaczeniem dla różnych gałęzi przemy<span class="_ _2f"></span>słu.</div></div><div class="c x34 yff w20 h55"><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _45"> </span>dniu<span class="_ _5"> </span><span class="ls2">15<span class="_ _5"> </span></span>grudnia<span class="_ _45"> </span><span class="ls2">2022<span class="_ _5"> </span><span class="ls3">r.<span class="_ _5"> </span></span></span>Cognor<span class="_ _5"> </span>Holding<span class="_ _45"> </span>S.<span class="_ _0"></span>A.<span class="_ _45"> </span><span class="ff7">podpis<span class="_ _0"></span>ała<span class="_ _45"> </span>umowę<span class="_ _45"> </span></span>zakupu<span class="_ _5"> </span><span class="ls2">100%<span class="_ _5"> </span></span>akcji<span class="_ _45"> </span>w<span class="_ _5"> </span><span class="ff7">spółkach<span class="_ _5"> </span></span>JAP<span class="_ _45"> </span>Industries<span class="_ _5"> </span>s.r.o.<span class="_ _5"> </span>oraz</div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">SPED-EX<span class="_ _8"> </span>Trinec<span class="_ _8"> </span>s.r.o.<span class="_ _8"> </span><span class="ls5">za<span class="_ _8"> </span></span><span class="ff7">łączn<span class="_ _0"></span>ą<span class="_ _8"> </span>kwotę<span class="_ _2b"> </span></span><span class="ls2">280<span class="_ _31"> </span>000<span class="_ _2b"> </span></span>tys.<span class="_ _8"> </span>CZK.<span class="_ _2b"> </span>Umowa<span class="_ _8"> </span><span class="ff7">weszła<span class="_ _8"> </span></span>w<span class="_ _8"> </span><span class="ff7">życie<span class="_ _2b"> </span></span>z<span class="_ _31"> </span>dniem<span class="_ _2b"> </span>1<span class="_ _31"> </span>sty<span class="_ _2f"></span>cznia<span class="_ _8"> </span><span class="ls2">2023<span class="_ _8"> </span></span>roku.<span class="_ _8"> </span>Dane</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">związane z nabyciem niniejszy<span class="_ _2f"></span>ch<span class="_ _0"></span> spółek zostały<span class="_ _2f"></span> <span class="_ _0"></span>zaprezentowane w skonsolidowanym sprawozdaniu finan<span class="_ _0"></span>sowy<span class="_ _2f"></span>m Grupy.</div></div><div class="c x34 y100 w20 h56"><div class="t m0 x9 h2a y101 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _44"> </span><span class="ff8 ls2">od </span>p<span class="_ _0"></span>oczątku <span class="ff8">istn<span class="_ _0"></span>ienia </span>zaj<span class="_ _0"></span>mowała się<span class="_ _44"> </span><span class="ff8">przede<span class="_ _44"> </span>wszystkim hurtowym hand<span class="_ _0"></span>lem wyr<span class="_ _1"></span>obami<span class="_ _44"> </span>hutniczymi, a<span class="_ _44"> </span><span class="ff7">według<span class="_ _44"> </span></span>Europej<span class="_ _0"></span>skiej</span></div><div class="t m0 x9 h2a y102 ff8 fs9 fc1 sc0 ls0 ws0">Klasy<span class="_ _2f"></span>fikacj<span class="_ _0"></span>i<span class="_ _3"> </span><span class="ff7 ls6">Działalności<span class="_ _46"> </span></span>podstawowym<span class="_ _3"> </span>przedmiotem<span class="_ _46"> </span><span class="ff7">działalności<span class="_ _46"> </span>by<span class="_ _2f"></span>ł<span class="_ _46"> </span><span class="ff8">handel<span class="_ _3"> </span>h<span class="_ _0"></span>urtowy<span class="_ _31"> </span>i<span class="_ _46"> </span>komisowy<span class="_ _2f"></span>,<span class="_ _46"> </span>z<span class="_ _3"> </span><span class="ff7">wyjątkiem<span class="_ _3"> </span></span>handlu</span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">pojazdami<span class="_ _46"> </span>mechaniczny<span class="_ _2f"></span>mi<span class="_ _3"> </span>i<span class="_ _46"> </span>motocy<span class="_ _2f"></span>klami<span class="_ _3"> </span>PKD<span class="_ _3"> </span>-<span class="_ _3"> </span><span class="ls2">51,<span class="_ _3"> </span></span>a<span class="_ _46"> </span><span class="ff7">szczeg<span class="_ _1"></span>ólnie<span class="_ _3"> </span><span class="ff8">h<span class="_ _0"></span>urtowy<span class="_ _31"> </span>h<span class="_ _0"></span>andel<span class="_ _3"> </span>wyr<span class="_ _1"></span>obami<span class="_ _3"> </span>hu<span class="_ _0"></span>tniczy<span class="_ _2f"></span>mi.<span class="_ _3"> </span>Ob<span class="_ _0"></span>ecnie,<span class="_ _3"> </span><span class="ls2">po</span></span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">reorganizacji Grupy K<span class="_ _1"></span>apitałowej po<span class="_ _0"></span>dstawowy<span class="_ _2f"></span>m przedmiotem działaln<span class="_ _0"></span>ości Spółki jest działalno<span class="_ _0"></span>ść holdingowa.</div></div><div class="c x34 y103 w20 h31"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Akcje Spółki noto<span class="_ _0"></span>wane są na Giełdzie Papierów Wartościowych w Warszawie S.A.</div></div><div class="c x34 y104 w20 h31"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Na dzień 31 grudn<span class="_ _0"></span>ia 2023 roku struktura Grupy Kapitałowej przedstawiała się następu<span class="_ _0"></span>jąco:</div></div><div class="c x34 y105 w20 h31"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">* data objęcia kon<span class="_ _0"></span>troli przez Grupę Kapitałową Złomrex S.A.</div></div><div class="c x1f y106 w21 h57"><div class="t m0 x9 h58 ybb ff5 fsd fc0 sc0 ls0 ws0">Informacje obj<span class="_ _0"></span>aśniające do jednostkowego s<span class="_ _0"></span>prawozdania finansowego</div></div><div class="c x1f y107 w21 h31"><div class="t m0 x9 h26 y25 ff5 fs9 fc0 sc0 ls0 ws0">Informacje o Spółce</div></div><div class="c x34 y108 w20 h31"><div class="t m0 x9 h26 y25 ff5 fs9 fc0 sc0 ls0 ws0">Dane Spółki</div></div><div class="c x34 y109 w20 h59"><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls0 ws0">Cognor<span class="_ _2d"> </span>Holding<span class="_ _2d"> </span>S.A.<span class="_ _2d"> </span><span class="ff7">(„Spó<span class="_ _0"></span>łka”,<span class="_ _44"> </span>„Jedno<span class="_ _0"></span>stka”) </span>z<span class="_ _2d"> </span><span class="ff7">siedzib<span class="_ _0"></span>ą </span>w<span class="_ _2d"> </span>Poraj<span class="_ _0"></span>u<span class="_ _44"> </span>przy<span class="_ _44"> </span>ul.<span class="_ _44"> </span>Zielonej<span class="_ _2d"> </span><span class="ls2">26<span class="_ _2d"> </span></span><span class="ff7">została<span class="_ _2d"> </span></span>wpisana<span class="_ _44"> </span><span class="ls2">do<span class="_ _2d"> </span></span>rejestru<span class="_ _2d"> </span>handlo<span class="_ _0"></span>wego</div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Sądu<span class="_ _3b"> </span><span class="ff8">Rej<span class="_ _0"></span>onowego<span class="_ _3b"> </span>w<span class="_ _3b"> </span></span>Gdańsku<span class="_ _3b"> </span><span class="ff8 ls2">pod<span class="_ _3b"> </span><span class="ls0">numerem<span class="_ _3b"> </span>RHB<span class="_ _3b"> </span></span>7146,<span class="_ _3b"> </span><span class="ls0">a<span class="_ _3b"> </span></span>po<span class="_ _47"> </span><span class="ls0">zmianach<span class="_ _3b"> </span>prawnych<span class="_ _47"> </span>w<span class="_ _3b"> </span>ewidencj<span class="_ _0"></span>i<span class="_ _47"> </span></span></span>przedsiębiorców</div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">postanowieniem<span class="_ _2b"> </span>z<span class="_ _2b"> </span>dnia<span class="_ _2b"> </span><span class="ls2">17<span class="_ _2b"> </span></span>grudnia<span class="_ _2b"> </span><span class="ls2">2001<span class="_ _2b"> </span></span>roku<span class="_ _5"> </span><span class="ff7">Sądu<span class="_ _2b"> </span></span>Rej<span class="_ _0"></span>onowego<span class="_ _2b"> </span>w<span class="_ _2b"> </span><span class="ff7">Gdańsku<span class="_ _5"> </span></span>XII<span class="_ _5"> </span><span class="ff7">Wydział<span class="_ _5"> </span></span>Gospo<span class="_ _0"></span>darczy<span class="_ _45"> </span>Krajowego<span class="_ _2b"> </span>Rejestru</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Sądowego<span class="_ _2d"> </span>została<span class="_ _45"> </span><span class="ff8">wpisana<span class="_ _45"> </span><span class="ls2">do<span class="_ _2d"> </span></span>Krajowego<span class="_ _45"> </span>Rejestru<span class="_ _45"> </span></span>Sądowego<span class="_ _45"> </span><span class="ff8">-<span class="_ _2d"> </span>Rejestru<span class="_ _45"> </span></span>Przedsiębio<span class="_ _0"></span>rców<span class="_ _44"> </span><span class="ff8 ls2">pod<span class="_ _45"> </span><span class="ls0">numerem<span class="_ _2d"> </span>KRS:<span class="_ _2d"> </span></span>0000071799.<span class="_ _2d"> </span><span class="ls0">W</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">dniu 29<span class="_ _0"></span> listopada 2016<span class="_ _0"></span> roku Spółka zmieniła nazwę firmy<span class="_ _2f"></span> z C<span class="_ _0"></span>OGNOR S.A. na Cognor Holdin<span class="_ _0"></span>g S.A.</div></div><div class="c x34 y10b w20 h31"><div class="t m0 x9 h26 y25 ff5 fs9 fc0 sc0 ls0 ws0">Skład Grupy Kapitałowej Cogno<span class="_ _0"></span>r Holding S.A.</div></div><div class="c x3b y10c w1f h31"><div class="t m0 x42 h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">75,0%</div></div><div class="c x34 y10d w1e h31"><div class="t m0 x1f h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">Wizja i Wola Sp. z o<span class="_ _0"></span>.o.</div></div><div class="c x3b y10d w1f h31"><div class="t m0 x3c h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">100,0%</div></div><div class="c x34 y10e w1e h31"><div class="t m0 x41 h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">JAP Industries s.r.o.</div></div><div class="c x3b y10e w1f h31"><div class="t m0 x3c h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">100,0%</div></div><div class="c x34 y10f w1e h31"><div class="t m0 x27 h2a y33 ff7 fs9 fc1 sc0 ls0 ws0">Hutnik Kraków Sp. z o.o.</div></div><div class="c x3b y10f w1f h31"><div class="t m0 x3c h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">100,0%</div></div><div class="c x34 y10c w1e h31"><div class="t m0 x43 h2a y33 ff8 fs9 fc1 sc0 ls0 ws0">Ecognor Sp. z o.o<span class="_ _0"></span>.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _48"> </span><span class="ff8">8</span></div></div></div><div class="pi"></div></div>
<div id="pf9" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc9 w0 h0"><img 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" class="bi x34 y110 w22 h5a" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y111 w1c h25"><div class="t m0 x22 h29 y25 ffa fs9 fc2 sc0 ls0 ws0">Połączenia zrealiz<span class="_ _0"></span>owane w 2023 <span class="_ _0"></span>roku</div></div><div class="c x1f y112 w1c h25"><div class="t m0 x2d h26 y71 ff1 fs9 fc2 sc0 ls0 ws0">3<span class="_ _46"> </span><span class="ff5">Podstawa sporządzenia<span class="_ _0"></span> jednostkowego sprawo<span class="_ _0"></span>zdania finansow<span class="_ _0"></span>ego</span></div></div><div class="c x1f y113 w1c h25"><div class="t m0 x22 h26 y71 ff5 fs9 fc2 sc0 ls0 ws0">a) Zasada kontynuacji działalności</div></div><div class="c x1f y114 w1c h5b"><div class="t m0 x22 h26 y115 ff5 fs9 fc2 sc0 ls0 ws0">b) Oświadczenie zgodno<span class="_ _0"></span>ści</div></div><div class="c x34 y116 w20 h5c"><div class="t m0 x9 h2a y117 ff8 fs9 fc1 sc0 ls0 ws0">Jednostkowe<span class="_ _2d"> </span>sprawozd<span class="_ _0"></span>anie<span class="_ _44"> </span>fin<span class="_ _0"></span>ansowe<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">dzień<span class="_ _2d"> </span></span>i<span class="_ _2d"> </span><span class="ls5">za<span class="_ _44"> </span></span>rok<span class="_ _2d"> </span>obrotowy<span class="_ _44"> </span><span class="ff7">kończący<span class="_ _44"> </span>się<span class="_ _2d"> </span></span><span class="ls2">31<span class="_ _44"> </span></span>grudnia<span class="_ _2d"> </span><span class="ls2">2023<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span><span class="ff7">zostało<span class="_ _2d"> </span>sporządzo<span class="_ _0"></span>ne<span class="_ _44"> </span></span>przy</div><div class="t m0 x9 h2a y118 ff7 fs9 fc1 sc0 ls0 ws0">założeniu kontynuacji działalnoś<span class="_ _0"></span>ci. </div></div><div class="c x34 y119 w20 h5d"><div class="t m0 x9 h2a y11a ff8 fs9 fc1 sc0 ls0 ws0">MSSF<span class="_ _2b"> </span><span class="ls6">UE<span class="_ _2b"> </span></span><span class="ff7">zawierają<span class="_ _2b"> </span></span>wszystkie<span class="_ _2b"> </span><span class="ff7">Międzynarodowe<span class="_ _2b"> </span></span>Stand<span class="_ _0"></span>ardy<span class="_ _5"> </span><span class="ff7">Rachu<span class="_ _0"></span>nkowości,<span class="_ _2b"> </span>Międzynarodowe<span class="_ _8"> </span></span>Standardy<span class="_ _2b"> </span><span class="ff7">Sprawozdawczości</span></div><div class="t m0 x9 h2a y11b ff8 fs9 fc1 sc0 ls0 ws0">Finansowej<span class="_ _44"> </span>oraz<span class="_ _44"> </span><span class="ff7">związane<span class="_ _44"> </span></span>z n<span class="_ _0"></span>imi Interpretacje<span class="_ _44"> </span>poza<span class="_ _44"> </span>wym<span class="_ _1"></span>ienionymi <span class="ff7">poniżej<span class="_ _2d"> </span></span>Standardami<span class="_ _44"> </span>oraz<span class="_ _44"> </span>Interpretacjami,<span class="_ _44"> </span><span class="ff7">które oczekuj<span class="_ _0"></span>ą </span><span class="ls2">na</span></div><div class="t m0 x9 h2a y11c ff7 fs9 fc1 sc0 ls0 ws0">zatwierdzenie przez Unię Europej<span class="_ _0"></span>ską, bądź zostały zatwier<span class="_ _1"></span>dzone przez Unię Eu<span class="_ _0"></span>ropejską, ale nie weszły jeszcze w ży<span class="_ _2f"></span>cie. </div></div><div class="c x34 y11d w20 h31"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">W dniu 1 lipca 2<span class="_ _0"></span>023 roku nastąpiło <span class="_ _0"></span>połączenie spółek JAP Industries s.r.o. o<span class="_ _0"></span>raz SPED-E<span class="_ _1"></span>X Trinec s.r.o. </div></div><div class="c x34 y11e w20 h5e"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _2d"> </span>d<span class="_ _0"></span>niu<span class="_ _45"> </span>4<span class="_ _45"> </span><span class="ff7">października<span class="_ _45"> </span></span><span class="ls2">2023<span class="_ _5"> </span></span>roku<span class="_ _45"> </span>zarejestrowana<span class="_ _5"> </span><span class="ff7">została<span class="_ _45"> </span></span>no<span class="_ _0"></span>wa<span class="_ _45"> </span><span class="ff7">spółka<span class="_ _45"> </span></span>Wizja<span class="_ _5"> </span>i<span class="_ _45"> </span>Wola<span class="_ _45"> </span>Sp<span class="_ _0"></span>.<span class="_ _2d"> </span>z<span class="_ _5"> </span>o.o.<span class="_ _45"> </span>z<span class="_ _5"> </span><span class="ff7">kapitałem<span class="_ _45"> </span></span>5<span class="_ _45"> </span>tys.<span class="_ _45"> </span><span class="ff7">zł,<span class="_ _45"> </span></span>w<span class="_ _45"> </span><span class="ff7">której</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Cognor Holdin<span class="_ _0"></span>g S.A. objął 100<span class="_ _0"></span>% udziałów. Celem spółki jest <span class="_ _0"></span>naby<span class="_ _2f"></span>cie gruntó<span class="_ _0"></span>w pod ewentualne przyszłe inwesty<span class="_ _2f"></span>cj<span class="_ _0"></span>e.</div></div><div class="c x34 y11f w20 h31"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Spółka sporządza równ<span class="_ _0"></span>ież skonsolidowane sprawozd<span class="_ _0"></span>anie finansowe Grupy Kapitałowej Cognor Holdin<span class="_ _0"></span>g S.A.</div></div><div class="c x34 y120 w20 h5f"><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Zarząd<span class="_ _46"> </span>Spółki<span class="_ _46"> </span><span class="ff8 ls2">po<span class="_ _46"> </span><span class="ls0">dokonaniu<span class="_ _46"> </span>wn<span class="_ _0"></span>ikliwej<span class="_ _46"> </span>analizy<span class="_ _3"> </span>sytuacji<span class="_ _46"> </span>finansowej<span class="_ _49"> </span></span></span>Spółki<span class="_ _46"> </span><span class="ff8">i<span class="_ _46"> </span>Grupy,<span class="_ _46"> </span></span>dostępnych<span class="_ _46"> </span>zasobów<span class="_ _46"> </span><span class="ff8">i<span class="_ _46"> </span></span>możliwych</div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">scenariuszy,<span class="_ _2b"> </span><span class="ff7">biorąc<span class="_ _2b"> </span></span><span class="ls2">pod<span class="_ _8"> </span></span><span class="ff7">uwagę<span class="_ _2b"> </span>sytuację<span class="_ _47"> </span>geopolity<span class="_ _2f"></span>czną<span class="_ _8"> </span><span class="ff8">i<span class="_ _2b"> </span></span>gosp<span class="_ _0"></span>odarczą<span class="_ _2b"> </span>wynikającą<span class="_ _2b"> </span><span class="ff8">w<span class="_ _2b"> </span></span>szczególnoś<span class="_ _0"></span>ci<span class="_ _2b"> </span><span class="ff8">z<span class="_ _2b"> </span>kon<span class="_ _0"></span>fliktu<span class="_ _2b"> </span>zbroj<span class="_ _0"></span>nego<span class="_ _2b"> </span><span class="ls2">na</span></span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Ukrainie stwierdził, że przyjęcie założenia konty<span class="_ _2f"></span>n<span class="_ _0"></span>uowania działalności j<span class="_ _0"></span>est uzasadnione. An<span class="_ _0"></span>aliza wpły<span class="_ _2f"></span>wu kon<span class="_ _0"></span>fliktu zbrojnego na </div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">wschodzie została s<span class="_ _0"></span>zczegółowo przedstawiona w nocie n<span class="_ _0"></span>r 38.</div></div><div class="c x34 y121 w20 h60"><div class="t m0 x9 h2a y122 ff8 fs9 fc1 sc0 ls7 ws0">Ze<span class="_ _44"> </span><span class="ff7 ls0">względu<span class="_ _44"> </span></span><span class="ls2">na <span class="ff7 ls0">unikalnoś<span class="_ _0"></span>ć <span class="ff8">sytuacji,<span class="_ _44"> </span></span>Spółka<span class="_ _44"> </span><span class="ff8">nie<span class="_ _44"> </span>jest<span class="_ _44"> </span>w<span class="_ _44"> </span>stanie<span class="_ _44"> </span></span>przewidzieć<span class="_ _44"> </span><span class="ff8">wszy<span class="_ _1"></span>stkich<span class="_ _44"> </span><span class="ff7">możliwy<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ff8">sytuacji,<span class="_ _44"> </span></span>które mogą<span class="_ _44"> </span>wpłynąć <span class="ff8 ls2">na</span></span></span></span></span></div><div class="t m0 x9 h2a y123 ff7 fs9 fc1 sc0 ls0 ws0">działalność o<span class="_ _0"></span>peracy<span class="_ _2f"></span>jną<span class="_ _44"> </span><span class="ff8">i wy<span class="_ _1"></span>niki finanso<span class="_ _0"></span>we <span class="ff7">Spółki. </span><span class="ls6">Nie </span><span class="ff7">jesteś<span class="_ _0"></span>my<span class="_ _4a"> </span>również </span>w stanie<span class="_ _44"> </span><span class="ff7">oszacować pełn<span class="_ _0"></span>ego wpły<span class="_ _2f"></span>wu<span class="_ _44"> </span>zaistniałej<span class="_ _44"> </span><span class="ff8">sy<span class="_ _1"></span>tuacji</span></span></span></div><div class="t m0 x9 h2a y124 ff8 fs9 fc1 sc0 ls2 ws0">na<span class="_ _46"> </span><span class="ff7 ls0">Spółkę.<span class="_ _46"> </span>Zarząd<span class="_ _46"> </span>przeanalizował<span class="_ _3"> </span><span class="ff8">s<span class="_ _0"></span>zereg<span class="_ _3"> </span>scenarius<span class="_ _0"></span>zy<span class="_ _3"> </span></span>określając<span class="_ _46"> </span>możliwą<span class="_ _46"> </span>skalę<span class="_ _3"> </span>p<span class="_ _0"></span>roblemów<span class="_ _46"> </span>powiązany<span class="_ _2f"></span>ch<span class="_ _46"> </span><span class="ff8">z<span class="_ _46"> </span>wskazany<span class="_ _1"></span>mi</span></span></div><div class="t m0 x9 h2a y125 ff7 fs9 fc1 sc0 ls0 ws0">zagrożeniami.<span class="_ _2d"> </span><span class="ff8">W<span class="_ _2d"> </span></span>związku<span class="_ _2d"> </span><span class="ff8">z<span class="_ _2d"> </span></span>powyższy<span class="_ _2f"></span>m,<span class="_ _2d"> </span>Zarząd<span class="_ _46"> </span>Spółki<span class="_ _44"> </span>Do<span class="_ _0"></span>minującej<span class="_ _2d"> </span><span class="ff8 ls2">na<span class="_ _2d"> </span><span class="ls0">bazie<span class="_ _2d"> </span>p<span class="_ _0"></span>rzeprowadzonej<span class="_ _2d"> </span>analizy<span class="_ _44"> </span>ryzy<span class="_ _2f"></span>k,<span class="_ _2d"> </span>obecnej<span class="_ _45"> </span>wiedzy</span></span></div><div class="t m0 x9 h2a y126 ff8 fs9 fc1 sc0 ls0 ws0">oraz<span class="_ _5"> </span>p<span class="_ _0"></span>odejmowanych<span class="_ _5"> </span>i<span class="_ _5"> </span>p<span class="_ _0"></span>rzewidy<span class="_ _2f"></span>wanych<span class="_ _5"> </span><span class="ff7">działań<span class="_ _2b"> </span></span>potwierdza,<span class="_ _5"> </span><span class="ff7 ls5">że<span class="_ _2b"> </span><span class="ls0">przy<span class="_ _2f"></span>j<span class="_ _0"></span>ęcie<span class="_ _5"> </span>założenia<span class="_ _2b"> </span><span class="ff8">konty<span class="_ _2f"></span>nu<span class="_ _0"></span>owania<span class="_ _5"> </span><span class="ff7">działalnoś<span class="_ _0"></span>ci<span class="_ _5"> </span></span>przez<span class="_ _5"> </span><span class="ff7">Spó<span class="_ _0"></span>łkę</span></span></span></span></div><div class="t m0 x9 h2a y127 ff8 fs9 fc1 sc0 ls0 ws0">jest u<span class="_ _0"></span>zasadnione pomimo <span class="ff7">trud<span class="_ _0"></span>ności </span>w ocenie<span class="_ _44"> </span><span class="ff7">dokładnego wp<span class="_ _0"></span>ły<span class="_ _2f"></span>wu<span class="_ _44"> </span><span class="ff8">konfliktu zbroj<span class="_ _0"></span>nego w Ukrainie<span class="_ _44"> </span><span class="ls2">na </span></span>przy<span class="_ _2f"></span>szłe<span class="_ _44"> </span><span class="ff8">wy<span class="_ _2f"></span>n<span class="_ _0"></span>iki finansowe.</span></span></div><div class="t m0 x9 h2a y128 ff7 fs9 fc1 sc0 ls0 ws0">Biorąc<span class="_ _2b"> </span><span class="ff8 ls2">pod<span class="_ _2b"> </span></span>uwagę<span class="_ _2b"> </span>powyższe<span class="_ _2b"> </span>Zarząd<span class="_ _2b"> </span>Spółki<span class="_ _2b"> </span>Dominuj<span class="_ _0"></span>ącej<span class="_ _2b"> </span>postano<span class="_ _0"></span>wił<span class="_ _2b"> </span>sporządzić<span class="_ _2b"> </span><span class="ff8">sprawozdan<span class="_ _0"></span>ie<span class="_ _2b"> </span>finansowe<span class="_ _8"> </span></span>przyjmując<span class="_ _2b"> </span>zasadę</div><div class="t m0 x9 h2a y129 ff7 fs9 fc1 sc0 ls0 ws0">konty<span class="_ _1"></span>nuacji d<span class="_ _0"></span>ziałalności w dającej <span class="_ _0"></span>się przewidzieć przy<span class="_ _2f"></span>szłości w <span class="_ _0"></span>niezmniejszonym istotnie zakresie.</div><div class="t m0 x9 h2a y12a ff8 fs9 fc1 sc0 ls0 ws0">Niniejsze<span class="_ _44"> </span>sprawozdanie<span class="_ _44"> </span>finans<span class="_ _0"></span>owe nie<span class="_ _44"> </span><span class="ff7">uwzględnia </span>korekt<span class="_ _44"> </span>wy<span class="_ _2f"></span>ceny <span class="ff7">akty<span class="_ _1"></span>wów <span class="ff8">i<span class="_ _44"> </span></span>zobowiązań,<span class="_ _44"> </span>które były<span class="_ _2f"></span>by <span class="ff8">konieczne,<span class="_ _44"> </span>gdyby<span class="_ _4a"> </span></span>Spółka</span></div><div class="t m0 x9 h2a y12b ff7 fs9 fc1 sc0 ls0 ws0">lub Grupa n<span class="_ _0"></span>ie by<span class="_ _2f"></span>ła w stan<span class="_ _0"></span>ie konty<span class="_ _2f"></span>nuo<span class="_ _0"></span>wać działalności. </div></div><div class="c x34 y12c w20 h50"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">Niniejsze<span class="_ _8"> </span>jedn<span class="_ _0"></span>ostkowe<span class="_ _2b"> </span>sprawozdanie<span class="_ _8"> </span>fin<span class="_ _0"></span>ansowe<span class="_ _2b"> </span><span class="ff7">zostało<span class="_ _8"> </span></span>zatwierdzone<span class="_ _8"> </span>przez<span class="_ _2b"> </span><span class="ff7">Zarząd<span class="_ _2b"> </span>Spółki<span class="_ _8"> </span></span>Cognor<span class="_ _2b"> </span>Ho<span class="_ _0"></span>lding<span class="_ _2b"> </span>S.A.<span class="_ _2b"> </span>w<span class="_ _8"> </span>dniu<span class="_ _2b"> </span><span class="ls2">23</span></div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">kwietnia 2024 r.</div></div><div class="c x34 ya7 w20 h61"><div class="t m0 x9 h2a y12d ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _2b"> </span><span class="ff8">jest<span class="_ _8"> </span></span>Jednostką<span class="_ _2b"> </span>Dominu<span class="_ _0"></span>jącą<span class="_ _2b"> </span><span class="ff8">Grupy<span class="_ _2b"> </span></span>Kapitałowej<span class="_ _2b"> </span><span class="ff8">Cognor<span class="_ _8"> </span>Holding<span class="_ _2b"> </span>S.<span class="_ _0"></span>A.<span class="_ _2b"> </span><span class="ls6">Na<span class="_ _2b"> </span></span></span>dzień<span class="_ _8"> </span><span class="ff8 ls2">31<span class="_ _2b"> </span><span class="ls0">grudnia<span class="_ _8"> </span></span>2023<span class="_ _2b"> </span><span class="ls3">r.<span class="_ _2b"> </span><span class="ls0">zasad<span class="_ _0"></span>nicza<span class="_ _2b"> </span></span></span></span>część</div><div class="t m0 x9 h2a y12e ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów<span class="_ _31"> </span>Spółki<span class="_ _8"> </span>obejmowała<span class="_ _31"> </span>udziały<span class="_ _2b"> </span><span class="ff8">w<span class="_ _8"> </span>j<span class="_ _0"></span>ednostkach<span class="_ _8"> </span></span>zależnych<span class="_ _8"> </span><span class="ff8">oraz<span class="_ _8"> </span>inne<span class="_ _31"> </span>akty<span class="_ _2f"></span>wa<span class="_ _8"> </span><span class="ff7">wynikające<span class="_ _8"> </span>bezpośrednio<span class="_ _31"> </span></span>lub<span class="_ _8"> </span><span class="ff7">pośredn<span class="_ _0"></span>io<span class="_ _8"> </span></span>z</span></div><div class="t m0 x9 h2a y12f ff8 fs9 fc1 sc0 ls0 ws0">transakcji<span class="_ _45"> </span>z<span class="_ _45"> </span>j<span class="_ _0"></span>ednostkami<span class="_ _2d"> </span><span class="ff7">zależnymi.<span class="_ _2d"> </span></span>Zatem<span class="_ _5"> </span>sy<span class="_ _2f"></span>tu<span class="_ _0"></span>acja<span class="_ _45"> </span>Grupy<span class="_ _2d"> </span><span class="ff7">Kapitałowej<span class="_ _5"> </span></span>i<span class="_ _45"> </span>j<span class="_ _0"></span>ednostek<span class="_ _45"> </span><span class="ff7">zależnych<span class="_ _2d"> </span></span><span class="ls8">ma<span class="_ _5"> </span></span><span class="ff7">bezpośrednie<span class="_ _5"> </span>przełożenie<span class="_ _5"> </span></span><span class="ls2">na</span></div><div class="t m0 x9 h2a y130 ff7 fs9 fc1 sc0 ls0 ws0">zdolność d<span class="_ _0"></span>o konty<span class="_ _2f"></span>n<span class="_ _0"></span>uowania działalności przez Sp<span class="_ _0"></span>ółkę.</div></div><div class="c x34 y131 w20 h62"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">Jednostkowe<span class="_ _3"> </span>sprawozdanie<span class="_ _3"> </span>finanso<span class="_ _0"></span>we<span class="_ _31"> </span><span class="ff7">zostało<span class="_ _3"> </span>sporządzo<span class="_ _0"></span>ne<span class="_ _31"> </span></span>zgodn<span class="_ _0"></span>ie<span class="_ _31"> </span>z<span class="_ _3"> </span><span class="ff7">Między<span class="_ _2f"></span>n<span class="_ _0"></span>arodowy<span class="_ _2f"></span>mi<span class="_ _3"> </span><span class="ff8">Standardami<span class="_ _3"> </span></span>Sprawozdawczości</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Finansowej, które zostały zatwierdzone przez Unię Europejską, zwanymi dalej „MSSF UE”. </div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _48"> </span><span class="ff8">9</span></div></div></div><div class="pi"></div></div>
<div id="pfa" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pca w0 h0"><img 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" class="bi x34 y132 w22 h63" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x34 y133 w20 h64"><div class="t m0 x9 h2a y134 ff7 fs9 fc1 sc0 ls0 ws0">Według<span class="_ _5"> </span>szacunków<span class="_ _5"> </span>Spółki<span class="_ _5"> </span>wyżej<span class="_ _45"> </span><span class="ff8">wymienione<span class="_ _5"> </span>nowe<span class="_ _5"> </span>standardy<span class="_ _45"> </span>o<span class="_ _0"></span>raz<span class="_ _45"> </span>zmiany<span class="_ _45"> </span><span class="ls2">do<span class="_ _5"> </span></span></span>istniejących<span class="_ _45"> </span>stan<span class="_ _0"></span>dardów<span class="_ _45"> </span><span class="ff8">nie<span class="_ _5"> </span></span>miałyby<span class="_ _2d"> </span><span class="ff8">istotnego</span></div><div class="t m0 x9 h2a y135 ff7 fs9 fc1 sc0 ls0 ws0">wpływu na sprawozdanie finanso<span class="_ _0"></span>we, jeżeli zostałyby<span class="_ _2f"></span> zastosowan<span class="_ _0"></span>e przez Spółkę na dzień bilans<span class="_ _0"></span>owy<span class="_ _2f"></span>.</div></div><div class="c x34 y136 w20 h65"><div class="t m0 x9 h2a y137 ff7 fs9 fc1 sc0 ls0 ws0">Wy<span class="_ _2f"></span>żej<span class="_ _2d"> </span><span class="ff8">wymienione<span class="_ _44"> </span>zmiany<span class="_ _44"> </span><span class="ls2">do<span class="_ _2d"> </span></span></span>istniejących<span class="_ _44"> </span>stand<span class="_ _0"></span>ardów<span class="_ _44"> </span><span class="ff8">nie<span class="_ _2d"> </span></span>miały<span class="_ _44"> </span><span class="ff8">istotnego<span class="_ _2d"> </span></span>wpływu<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _44"> </span><span class="ls0">sprawozd<span class="_ _0"></span>anie<span class="_ _44"> </span>fin<span class="_ _0"></span>ansowe<span class="_ _44"> </span></span></span>Spó<span class="_ _0"></span>łki<span class="_ _44"> </span><span class="ff8 ls5">za<span class="_ _44"> </span><span class="ls2">2023</span></span></div><div class="t m0 x9 h2a y11 ff8 fs9 fc1 sc0 ls0 ws0">rok.</div></div><div class="c x34 y138 w20 h64"><div class="t m0 x9 h2a y134 ff7 fs9 fc1 sc0 ls0 ws0">Zatwierdzając<span class="_ _45"> </span><span class="ff8">n<span class="_ _0"></span>iniejsze<span class="_ _45"> </span>j<span class="_ _0"></span>ednostkowe<span class="_ _5"> </span>sprawozdanie<span class="_ _5"> </span>fin<span class="_ _0"></span>ansowe<span class="_ _45"> </span></span>następ<span class="_ _0"></span>ujące<span class="_ _5"> </span><span class="ff8">zmiany<span class="_ _2d"> </span><span class="ls2">do<span class="_ _5"> </span></span></span>istniej<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _5"> </span>standardów<span class="_ _5"> </span>zo<span class="_ _0"></span>stały<span class="_ _2d"> </span><span class="ff8">wy<span class="_ _2f"></span>d<span class="_ _0"></span>ane</span></div><div class="t m0 x9 h2a y135 ff7 fs9 fc1 sc0 ls0 ws0">przez RMSR i zatwierdzone d<span class="_ _0"></span>o stosowania w UE, a które wchod<span class="_ _0"></span>zą w ży<span class="_ _2f"></span>cie w później<span class="_ _0"></span>szy<span class="_ _2f"></span>m terminie:</div></div><div class="c x34 y139 w20 h2b"><div class="t m0 x9 h26 y25 ff5 fs9 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>ia<span class="_ _0"></span>ny do istniejących standardów<span class="_ _0"></span> zastosowane po<span class="_ _0"></span> raz pierwszy w <span class="_ _0"></span>sprawozdaniu fina<span class="_ _0"></span>nsowym Spółki za 2023<span class="_ _0"></span> rok</div></div><div class="c x34 y13a w20 h5f"><div class="t m0 x9 h2a y13b ff8 fs9 fc1 sc0 ls0 ws0">MSSF<span class="_ _2b"> </span>w<span class="_ _8"> </span><span class="ff7">kształcie<span class="_ _2b"> </span></span>zatwierdzon<span class="_ _0"></span>y<span class="_ _2f"></span>m<span class="_ _8"> </span>przez<span class="_ _8"> </span><span class="ls6">UE<span class="_ _8"> </span></span>nie<span class="_ _8"> </span><span class="ff7">różnią<span class="_ _8"> </span>się<span class="_ _8"> </span></span>obecnie<span class="_ _8"> </span>w<span class="_ _8"> </span><span class="ff7">znaczący<span class="_ _2b"> </span>sposób<span class="_ _31"> </span></span><span class="ls2">od<span class="_ _2b"> </span></span>regulacji<span class="_ _8"> </span>wydany<span class="_ _2f"></span>ch<span class="_ _31"> </span>przez<span class="_ _2b"> </span><span class="ff7">Radę</span></div><div class="t m0 x9 h2a y13c ff7 fs9 fc1 sc0 ls0 ws0">Między<span class="_ _2f"></span>n<span class="_ _0"></span>arodowy<span class="_ _2f"></span>ch<span class="_ _4b"> </span>Standardów<span class="_ _49"> </span>Rachu<span class="_ _0"></span>nkowości<span class="_ _49"> </span><span class="ff8">(RMSR),<span class="_ _49"> </span>z<span class="_ _46"> </span></span>wyjątkiem<span class="_ _46"> </span>p<span class="_ _0"></span>oniższy<span class="_ _2f"></span>ch<span class="_ _49"> </span><span class="ff8">nowych<span class="_ _49"> </span></span>standardów<span class="_ _49"> </span><span class="ff8">oraz<span class="_ _49"> </span>zmian<span class="_ _46"> </span><span class="ls2">do</span></span></div><div class="t m0 x9 h2a y13d ff7 fs9 fc1 sc0 ls0 ws0">standardów,<span class="_ _2d"> </span>które<span class="_ _2d"> </span>według<span class="_ _2d"> </span><span class="ff8">stanu<span class="_ _2d"> </span><span class="ls2">na<span class="_ _44"> </span></span></span>d<span class="_ _0"></span>zień<span class="_ _44"> </span><span class="ff8">publikacj<span class="_ _0"></span>i<span class="_ _44"> </span>sprawozdan<span class="_ _0"></span>ia<span class="_ _44"> </span>finan<span class="_ _0"></span>sowego<span class="_ _44"> </span>n<span class="_ _0"></span>ie<span class="_ _44"> </span></span>zostały<span class="_ _44"> </span><span class="ff8">j<span class="_ _0"></span>eszcze<span class="_ _44"> </span>zatwierdzone<span class="_ _2d"> </span><span class="ls2">do<span class="_ _2d"> </span></span>stoso<span class="_ _0"></span>wania</span></div><div class="t m0 x9 h2a y13e ff8 fs9 fc1 sc0 ls0 ws0">w UE:</div></div><div class="c x34 y13f w20 h62"><div class="t m0 x9 h26 y140 ff1 fs9 fc1 sc0 ls0 ws0">Nowe<span class="_ _49"> </span>standardy<span class="_ _46"> </span>ora<span class="_ _0"></span>z<span class="_ _46"> </span>zmiany<span class="_ _46"> </span><span class="ls9">do<span class="_ _46"> </span></span><span class="ff5">is<span class="_ _0"></span>tniejących<span class="_ _46"> </span>standardów<span class="_ _49"> </span></span>wydane<span class="_ _49"> </span>przez<span class="_ _46"> </span>RMSR,<span class="_ _46"> </span>ale<span class="_ _46"> </span>jeszcze<span class="_ _46"> </span>niezatw<span class="_ _0"></span>ierdzone<span class="_ _46"> </span><span class="ls9">do</span></div><div class="t m0 x9 h26 y141 ff1 fs9 fc1 sc0 ls0 ws0">stosowania<span class="_ _0"></span> w UE</div></div><div class="c x34 y142 w20 h66"><div class="t m0 x9 h26 y143 ff5 fs9 fc1 sc0 ls0 ws0">Nowe standa<span class="_ _0"></span>rdy oraz zmiany do istniejących standa<span class="_ _0"></span>rdów, jakie zostały już wy<span class="_ _0"></span>dane przez RMSR i zatwierdzone przez </div><div class="t m0 x9 h26 y144 ff5 fs9 fc1 sc0 ls0 ws0">UE, ale jeszcze nie weszły<span class="_ _0"></span> w życie</div></div><div class="c x34 y145 w20 h67"><div class="t m0 x9 h2a y146 ff8 fs9 fc1 sc0 ls5 ws0">a)<span class="_ _44"> </span><span class="ls0">zmiany <span class="ls2">do<span class="_ _44"> </span></span>MSSF<span class="_ _44"> </span><span class="ls2">16<span class="_ _44"> </span></span><span class="ff7">„Leasing”<span class="_ _44"> </span>–<span class="_ _2d"> </span>Zobowiązanie<span class="_ _44"> </span></span>z<span class="_ _2d"> </span><span class="ff7">ty<span class="_ _1"></span>tułu<span class="_ _44"> </span><span class="ff8">leasin<span class="_ _0"></span>gu<span class="_ _44"> </span>w<span class="_ _44"> </span>ramach<span class="_ _44"> </span></span>sprzedaży <span class="ff8">i<span class="_ _44"> </span>leasin<span class="_ _0"></span>gu<span class="_ _44"> </span>zwrotnego<span class="_ _44"> </span></span>(obowiązu<span class="_ _0"></span>jące<span class="_ _44"> </span><span class="ff8">w</span></span></span></div><div class="t m0 x9 h2a y147 ff7 fs9 fc1 sc0 ls0 ws0">odniesieniu<span class="_ _0"></span> do okresów rocznych rozpoczy<span class="_ _2f"></span>naj<span class="_ _0"></span>ący<span class="_ _2f"></span>ch się 1 s<span class="_ _0"></span>ty<span class="_ _2f"></span>cznia 202<span class="_ _0"></span>4 roku lub później<span class="_ _0"></span>),</div><div class="t m0 x9 h2a y148 ff8 fs9 fc1 sc0 ls2 ws0">b) <span class="ls0">Zmiany </span>do<span class="_ _44"> </span><span class="ls0">MSR<span class="_ _44"> </span>1<span class="_ _44"> </span>- Klasyfikacja <span class="ff7">zo<span class="_ _0"></span>bowiązań<span class="_ _44"> </span></span>jako<span class="_ _44"> </span><span class="ff7">krótkoterminowe<span class="_ _44"> </span></span>lub<span class="_ _44"> </span><span class="ff7">długoterminowe<span class="_ _44"> </span></span>oraz<span class="_ _44"> </span><span class="ff7">zobowiązania<span class="_ _44"> </span>długoterminowe</span></span></div><div class="t m0 x9 h2a y149 ff7 fs9 fc1 sc0 ls0 ws0">z kowenantami (obowiązuj<span class="_ _0"></span>ący<span class="_ _2f"></span> w odn<span class="_ _0"></span>iesieniu do okresów rocznych rozpoczy<span class="_ _1"></span>nających się 1 sty<span class="_ _1"></span>cznia 2024 <span class="_ _0"></span>roku lub później).</div></div><div class="c x34 y14a w20 h62"><div class="t m0 x9 h2a y14b ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _46"> </span><span class="ff8">nie<span class="_ _49"> </span></span>zdecy<span class="_ _2f"></span>d<span class="_ _0"></span>owała<span class="_ _46"> </span><span class="ff8">o<span class="_ _46"> </span></span>wcześniej<span class="_ _0"></span>szy<span class="_ _2f"></span>m<span class="_ _46"> </span><span class="ff8">zasto<span class="_ _0"></span>sowaniu<span class="_ _46"> </span></span>żadnego<span class="_ _49"> </span><span class="ff8">z<span class="_ _46"> </span></span>powyższy<span class="_ _2f"></span>ch<span class="_ _46"> </span>stand<span class="_ _0"></span>ardów<span class="_ _46"> </span><span class="ff8">lub<span class="_ _46"> </span>zmian<span class="_ _46"> </span><span class="ls2">do<span class="_ _46"> </span></span></span>istn<span class="_ _0"></span>iejący<span class="_ _2f"></span>ch</div><div class="t m0 x9 h2a y141 ff7 fs9 fc1 sc0 ls0 ws0">standardów.</div></div><div class="c x34 y14c w20 h68"><div class="t m0 x9 h2a y14d ff8 fs9 fc1 sc0 ls5 ws0">a)<span class="_ _45"> </span><span class="ls0">Zmiany<span class="_ _44"> </span><span class="ls2">do<span class="_ _45"> </span></span>MSSF<span class="_ _45"> </span><span class="ls2">16<span class="_ _45"> </span></span>-<span class="_ _45"> </span><span class="ff7">Zobowiązanie<span class="_ _5"> </span></span>z<span class="_ _2d"> </span><span class="ff7">tytułu<span class="_ _45"> </span></span>leasingu<span class="_ _45"> </span>w<span class="_ _45"> </span>ramach<span class="_ _45"> </span><span class="ff7">sp<span class="_ _0"></span>rzedaży<span class="_ _44"> </span></span>i<span class="_ _45"> </span>leasingu<span class="_ _45"> </span>zwrotn<span class="_ _0"></span>ego<span class="_ _2d"> </span>(data<span class="_ _45"> </span><span class="ff7">wej<span class="_ _0"></span>ścia<span class="_ _2d"> </span></span>w<span class="_ _5"> </span><span class="ff7">ży<span class="_ _1"></span>cie<span class="_ _45"> </span><span class="ff8 ls6">wg</span></span></span></div><div class="t m0 x9 h2a y14e ff8 fs9 fc1 sc0 ls0 ws0">RMSR: 1 stycznia 2024 r.),</div><div class="t m0 x9 h2a y14f ff7 fs9 fc1 sc0 ls0 ws0">b) Zmiany<span class="_ _2f"></span> d<span class="_ _0"></span>o MSR 7 i MSSF 7 - Umowy<span class="_ _2f"></span> fin<span class="_ _0"></span>ansowania dostawców (data wej<span class="_ _0"></span>ścia w ży<span class="_ _2f"></span>cie wg RMSR: 1<span class="_ _0"></span> sty<span class="_ _2f"></span>cznia 20<span class="_ _0"></span>24 r.),</div><div class="t m0 x9 h2a y150 ff7 fs9 fc1 sc0 ls0 ws0">c) Zmiany<span class="_ _2f"></span> do<span class="_ _0"></span> MSR 21 - Brak wy<span class="_ _2f"></span>mienialno<span class="_ _0"></span>ści (data wejścia w życie wg<span class="_ _1"></span> RMSR: 1 stycznia 2025 r.),</div><div class="t m0 x9 h2a y151 ff7 fs9 fc1 sc0 ls0 ws0">d) MSSF 14 - Odroczone salda z regulowanej<span class="_ _0"></span> działalności (data wejścia w <span class="_ _0"></span>ży<span class="_ _2f"></span>cie wg RMSR: 1 stycznia 2016 r.),</div><div class="t m0 x9 h2a y152 ff8 fs9 fc1 sc0 ls5 ws0">e) <span class="ls0">Zmiany <span class="ls2">do </span>MSSF <span class="ls2">10 </span>i MSR<span class="_ _44"> </span><span class="ls2">28 </span>-<span class="_ _44"> </span><span class="ff7">Sprzedaż </span>lub<span class="_ _44"> </span>wniesienie<span class="_ _44"> </span><span class="ff7">akty<span class="_ _1"></span>wów po<span class="_ _0"></span>między<span class="_ _4a"> </span><span class="ff8">inwesto<span class="_ _0"></span>rem a jego<span class="_ _44"> </span></span>jedn<span class="_ _0"></span>ostką stowarzyszoną <span class="ff8">lub</span></span></span></div><div class="t m0 x9 h2a y153 ff7 fs9 fc1 sc0 ls0 ws0">wspólnym<span class="_ _2d"> </span>przedsięwzięciem<span class="_ _2d"> </span><span class="ff8">oraz<span class="_ _45"> </span></span>późn<span class="_ _0"></span>iejsze<span class="_ _2d"> </span><span class="ff8">zmiany<span class="_ _2d"> </span>(data<span class="_ _2d"> </span></span>wej<span class="_ _0"></span>ścia<span class="_ _2d"> </span><span class="ff8">w<span class="_ _2d"> </span></span>życie<span class="_ _2d"> </span><span class="ff8">odroczona<span class="_ _45"> </span>przez<span class="_ _2d"> </span>R<span class="_ _0"></span>MSR<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span><span class="ls5">czas<span class="_ _2d"> </span></span></span></span>n<span class="_ _0"></span>ieokreślony<span class="_ _2f"></span>,<span class="_ _45"> </span><span class="ff8">przy</span></div><div class="t m0 x9 h2a y8c ff7 fs9 fc1 sc0 ls0 ws0">czy<span class="_ _2f"></span>m do<span class="_ _0"></span>puszcza jego wcześniejsze zast<span class="_ _0"></span>osowanie).</div></div><div class="c x34 y154 w20 h69"><div class="t m0 x9 h2a y155 ff7 fs9 fc1 sc0 ls0 ws0">Następujące<span class="_ _5"> </span><span class="ff8">zmiany<span class="_ _44"> </span><span class="ls2">do<span class="_ _45"> </span></span></span>istniej<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _45"> </span>s<span class="_ _0"></span>tandardów<span class="_ _2d"> </span><span class="ff8">wydane<span class="_ _45"> </span>przez<span class="_ _2d"> </span></span>Radę<span class="_ _5"> </span>Między<span class="_ _2f"></span>n<span class="_ _0"></span>arodowy<span class="_ _2f"></span>ch<span class="_ _45"> </span>Stan<span class="_ _0"></span>dardów<span class="_ _45"> </span>Rachunkowoś<span class="_ _0"></span>ci<span class="_ _2d"> </span><span class="ff8">(RMSR)</span></div><div class="t m0 x9 h2a y156 ff7 fs9 fc1 sc0 ls0 ws0">oraz zatwierdzone do s<span class="_ _0"></span>tosowania w UE wchodzą w życie po raz pierwszy<span class="_ _2f"></span> <span class="_ _0"></span>w sprawozdaniu finan<span class="_ _0"></span>sowy<span class="_ _2f"></span>m Spółki za 20<span class="_ _0"></span>23 r:</div></div><div class="c x34 y157 w20 h6a"><div class="t m0 x9 h2a y158 ff8 fs9 fc1 sc0 ls5 ws0">a) <span class="ls0">MSSF <span class="ls2">17 </span><span class="ff7">„<span class="_ _0"></span>Umowy<span class="_ _4a"> </span>ubezp<span class="_ _0"></span>ieczeniowe” </span>z<span class="_ _44"> </span><span class="ff7">późniejszymi </span>zmianami <span class="ls2">do </span>MSSF <span class="ls2">17 </span>o<span class="_ _0"></span>publikowany<span class="_ _1"></span>mi przez<span class="_ _44"> </span>RMSR <span class="ls2">25<span class="_ _44"> </span></span>czerwca <span class="ls2">2020</span></span></div><div class="t m0 x9 h2a y159 ff8 fs9 fc1 sc0 ls0 ws0">roku<span class="_ _44"> </span>- zatwierdzo<span class="_ _0"></span>ne w<span class="_ _44"> </span><span class="ls6">UE<span class="_ _44"> </span></span>w<span class="_ _44"> </span>dniu<span class="_ _44"> </span><span class="ls2">19 </span>listo<span class="_ _0"></span>pada<span class="_ _44"> </span><span class="ls2">2021 <span class="ls3">r.<span class="_ _44"> </span></span></span><span class="ff7">(obowiązuj<span class="_ _0"></span>ący </span>w odniesieniu<span class="_ _44"> </span><span class="ls2">do<span class="_ _44"> </span></span><span class="ff7">okresów<span class="_ _44"> </span></span>roczny<span class="_ _1"></span>ch<span class="_ _44"> </span><span class="ff7">rozpoczynający<span class="_ _2f"></span>ch<span class="_ _44"> </span>się</span></div><div class="t m0 x9 h2a y15a ff7 fs9 fc1 sc0 ls0 ws0">1 stycznia 2023 roku lub pó<span class="_ _0"></span>źniej),</div><div class="t m0 x9 h2a y15b ff8 fs9 fc1 sc0 ls2 ws0">b)<span class="_ _3"> </span><span class="ls0">zmiany<span class="_ _3"> </span></span>do<span class="_ _3"> </span><span class="ls0">MSR<span class="_ _46"> </span>1<span class="_ _46"> </span><span class="ff7">„Prezentacja<span class="_ _3"> </span>sp<span class="_ _0"></span>rawozdań<span class="_ _3"> </span>f<span class="_ _0"></span>inansowy<span class="_ _1"></span>ch”<span class="_ _46"> </span>–<span class="_ _3"> </span><span class="ff8">Ujawn<span class="_ _0"></span>ienia<span class="_ _3"> </span><span class="ls2">na<span class="_ _46"> </span></span>temat<span class="_ _3"> </span>stosowanej<span class="_ _49"> </span>polity<span class="_ _1"></span>ki<span class="_ _3"> </span>rachunkowej</span></span></span></div><div class="t m0 x9 h2a y15c ff8 fs9 fc1 sc0 ls0 ws0">zatwierdzone<span class="_ _44"> </span>w<span class="_ _44"> </span><span class="ls6">UE<span class="_ _44"> </span></span>w dn<span class="_ _0"></span>iu 2<span class="_ _44"> </span>marca<span class="_ _44"> </span><span class="ls2">2022<span class="_ _44"> </span><span class="ls3">r.<span class="_ _44"> </span></span></span><span class="ff7">(obo<span class="_ _0"></span>wiązujące<span class="_ _44"> </span></span>w<span class="_ _44"> </span>odniesieniu<span class="_ _2d"> </span><span class="ls2">do<span class="_ _44"> </span></span><span class="ff7">okresów<span class="_ _44"> </span></span>rocznych<span class="_ _44"> </span><span class="ff7">rozpoczy<span class="_ _1"></span>nających<span class="_ _44"> </span>się<span class="_ _44"> </span><span class="ff8">1<span class="_ _44"> </span>stycznia</span></span></div><div class="t m0 x9 h2a y15d ff7 fs9 fc1 sc0 ls0 ws0">2023 roku lu<span class="_ _0"></span>b później),</div><div class="t m0 x9 h2a y15e ff8 fs9 fc1 sc0 ls5 ws0">c)<span class="_ _5"> </span><span class="ls0">zmiany<span class="_ _45"> </span><span class="ls2">do<span class="_ _2b"> </span></span>MSR<span class="_ _45"> </span>8<span class="_ _2b"> </span><span class="ff7">„Zasady<span class="_ _45"> </span></span>(polityka)<span class="_ _5"> </span><span class="ff7">rachunkowości,<span class="_ _2b"> </span></span>zmiany<span class="_ _45"> </span><span class="ff7">wartości<span class="_ _5"> </span></span>szacunkowych<span class="_ _5"> </span>i<span class="_ _5"> </span>korygowanie<span class="_ _5"> </span><span class="ff7">błędów”<span class="_ _2b"> </span>–<span class="_ _5"> </span></span>Definicja</span></div><div class="t m0 x9 h2a y15f ff7 fs9 fc1 sc0 ls0 ws0">wartości<span class="_ _31"> </span><span class="ff8">szacunkowych<span class="_ _31"> </span>zatwierdzone<span class="_ _31"> </span>w<span class="_ _31"> </span><span class="ls6">UE<span class="_ _31"> </span></span>w<span class="_ _31"> </span>dniu<span class="_ _31"> </span>2<span class="_ _31"> </span>marca<span class="_ _31"> </span><span class="ls2">2022<span class="_ _31"> </span><span class="ls3">r.<span class="_ _31"> </span></span></span></span>(obowiązuj<span class="_ _0"></span>ące<span class="_ _31"> </span><span class="ff8">w<span class="_ _31"> </span>odniesieniu<span class="_ _31"> </span><span class="ls2">do<span class="_ _31"> </span></span></span>okresów<span class="_ _31"> </span><span class="ff8">roczny<span class="_ _1"></span>ch</span></div><div class="t m0 x9 h2a y160 ff7 fs9 fc1 sc0 ls0 ws0">rozpoczynający<span class="_ _2f"></span>ch się 1<span class="_ _0"></span> sty<span class="_ _2f"></span>cznia 2<span class="_ _0"></span>023 roku lub późn<span class="_ _0"></span>iej),</div><div class="t m0 x9 h2a y161 ff8 fs9 fc1 sc0 ls2 ws0">d)<span class="_ _2d"> </span><span class="ls0">zmiany<span class="_ _2d"> </span></span>do<span class="_ _45"> </span><span class="ls0">MSR<span class="_ _45"> </span></span>12<span class="_ _5"> </span><span class="ff7 ls0">„Podatek<span class="_ _45"> </span>do<span class="_ _0"></span>chodowy<span class="_ _1"></span>”<span class="_ _45"> </span><span class="ff8">-<span class="_ _45"> </span>Podatek<span class="_ _5"> </span>odroczony<span class="_ _2d"> </span></span>d<span class="_ _0"></span>oty<span class="_ _2f"></span>czący<span class="_ _2d"> </span>aktywów<span class="_ _2d"> </span><span class="ff8">i<span class="_ _5"> </span></span>zobowiązań<span class="_ _5"> </span><span class="ff8">z<span class="_ _45"> </span>poj<span class="_ _0"></span>edy<span class="_ _2f"></span>n<span class="_ _0"></span>czej<span class="_ _45"> </span>transakcji</span></span></div><div class="t m0 x9 h2a y140 ff8 fs9 fc1 sc0 ls0 ws0">zatwierdzone<span class="_ _2b"> </span>w<span class="_ _2b"> </span><span class="ls6">UE<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>d<span class="_ _0"></span>niu<span class="_ _2b"> </span><span class="ls2">11<span class="_ _2b"> </span></span>sierpnia<span class="_ _2b"> </span><span class="ls2">2022<span class="_ _2b"> </span><span class="ls3">r.<span class="_ _8"> </span></span></span><span class="ff7">(obowiązuj<span class="_ _0"></span>ące<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>odniesieniu<span class="_ _8"> </span><span class="ls2">do<span class="_ _2b"> </span></span><span class="ff7">okresów<span class="_ _2b"> </span></span>rocznych<span class="_ _2b"> </span><span class="ff7">rozpoczy<span class="_ _2f"></span>naj<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _8"> </span>się<span class="_ _2b"> </span><span class="ff8">1</span></span></div><div class="t m0 x9 h2a yac ff7 fs9 fc1 sc0 ls0 ws0">sty<span class="_ _1"></span>cznia 2023 <span class="_ _0"></span>roku lub później).</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">10</span></div></div></div><div class="pi"></div></div>
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" class="bi x34 y162 w22 h6b" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x34 y163 w20 h6c"><div class="t m0 x9 h2a y164 ff7 fs9 fc1 sc0 ls0 ws0">Poniżej<span class="_ _2d"> </span>Spó<span class="_ _0"></span>łka <span class="ff8">p<span class="_ _0"></span>rezentuje<span class="_ _44"> </span>in<span class="_ _0"></span>formacje<span class="_ _44"> </span><span class="ls2">na<span class="_ _44"> </span></span>temat<span class="_ _44"> </span>charakteru<span class="_ _2d"> </span>i<span class="_ _44"> </span>zakresu<span class="_ _2d"> </span>ry<span class="_ _1"></span>zy<span class="_ _2f"></span>ka<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">które<span class="_ _44"> </span>narażona<span class="_ _2d"> </span></span>jest<span class="_ _2d"> </span><span class="ff7">Spółka<span class="_ _2d"> </span></span>w<span class="_ _44"> </span><span class="ff7">związku<span class="_ _2d"> </span></span>z<span class="_ _44"> </span><span class="ff7">Reformą</span></span></div><div class="t m0 x9 h2a y165 ff8 fs9 fc1 sc0 ls0 ws0">IBOR<span class="_ _3"> </span>wr<span class="_ _1"></span>az<span class="_ _3"> </span><span class="ls5">ze<span class="_ _31"> </span></span>wskazaniem<span class="_ _3"> </span>pochodnych<span class="_ _3"> </span>i<span class="_ _3"> </span>niepochodnych<span class="_ _3"> </span><span class="ff7">instrumentów<span class="_ _3"> </span></span>finansowych<span class="_ _3"> </span>posiadanych<span class="_ _3"> </span>przez<span class="_ _31"> </span><span class="ff7">Sp<span class="_ _0"></span>ółkę<span class="_ _31"> </span>o<span class="_ _0"></span>bjęty<span class="_ _2f"></span>ch</span></div><div class="t m0 x9 h2a y166 ff7 fs9 fc1 sc0 ls0 ws0">reformą,<span class="_ _45"> </span>podj<span class="_ _0"></span>ęty<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff8">przez<span class="_ _2d"> </span></span>Sp<span class="_ _0"></span>ółkę<span class="_ _2d"> </span>działań<span class="_ _5"> </span><span class="ff8">w<span class="_ _45"> </span>celu<span class="_ _45"> </span></span>zarządzania<span class="_ _45"> </span><span class="ff8">ryzy<span class="_ _2f"></span>kiem<span class="_ _2d"> </span><span class="ff7">wynikający<span class="_ _2f"></span>m<span class="_ _45"> </span><span class="ff8">z<span class="_ _45"> </span>ref<span class="_ _0"></span>ormy<span class="_ _44"> </span>oraz<span class="_ _45"> </span></span>oceną<span class="_ _45"> </span>wp<span class="_ _0"></span>ły<span class="_ _2f"></span>wu<span class="_ _5"> </span><span class="ff8">reformy<span class="_ _2d"> </span><span class="ls2">na</span></span></span></span></div><div class="t m0 x9 h2a y167 ff7 fs9 fc1 sc0 ls0 ws0">działalność Spó<span class="_ _0"></span>łki oraz prezentowane dane finan<span class="_ _0"></span>sowe.</div></div><div class="c x34 y168 w20 h31"><div class="t m0 x9 h26 y1a ff1 fs9 fc1 sc0 ls0 ws0">Charakter i zakres ryzyka</div></div><div class="c x34 y169 w20 h6d"><div class="t m0 x9 h2a y16a ff7 fs9 fc1 sc0 ls0 ws0">Spółka,<span class="_ _31"> </span><span class="ff8 ls2">po<span class="_ _31"> </span><span class="ls0">dokonan<span class="_ _0"></span>iu<span class="_ _31"> </span>w<span class="_ _31"> </span></span>2022<span class="_ _31"> </span><span class="ls0">roku<span class="_ _31"> </span></span></span>przeglądu<span class="_ _31"> </span>wpły<span class="_ _1"></span>wu<span class="_ _31"> </span><span class="ff8">Ref<span class="_ _0"></span>ormy<span class="_ _8"> </span>IBOR<span class="_ _31"> </span><span class="ls2">na<span class="_ _31"> </span></span></span>poszczególne<span class="_ _31"> </span><span class="ff8">ob<span class="_ _0"></span>szary<span class="_ _8"> </span></span>działalności<span class="_ _3"> </span><span class="ff8 ls2">pod<span class="_ _31"> </span></span>kątem<span class="_ _2f"></span>:</div><div class="t m0 x9 h2a y16b ff7 fs9 fc1 sc0 ls0 ws0">zarządzania<span class="_ _2d"> </span><span class="ff8">ry<span class="_ _1"></span>zy<span class="_ _2f"></span>kiem,<span class="_ _2d"> </span>w<span class="_ _2d"> </span>tym<span class="_ _44"> </span>ryzy<span class="_ _2f"></span>kiem<span class="_ _2d"> </span>operacy<span class="_ _1"></span>jnym<span class="_ _44"> </span>oraz<span class="_ _2d"> </span><span class="ff7">p<span class="_ _0"></span>ły<span class="_ _2f"></span>nności<span class="_ _45"> </span><span class="ff8">n<span class="_ _0"></span>ie<span class="_ _44"> </span></span>zidentyfikowała<span class="_ _2d"> </span>znaczących<span class="_ _2d"> </span><span class="ff8">zmian<span class="_ _2d"> </span>w<span class="_ _2d"> </span></span>ciągu<span class="_ _45"> </span><span class="ff8 ls2">2023<span class="_ _2d"> </span><span class="ls0">roku.</span></span></span></span></div><div class="t m0 x9 h2a y16c ff7 fs9 fc1 sc0 ls0 ws0">Spółka <span class="ff8">monitoruj<span class="_ _0"></span>e nadal rynek oraz dane </span>pochodzące<span class="_ _44"> </span><span class="ff8">z </span>różny<span class="_ _1"></span>ch branżowych <span class="ff8">grup roboczych </span>zarządzających przejściem <span class="ff8 ls2">na <span class="ls0">nowe</span></span></div><div class="t m0 x9 h2a y16d ff8 fs9 fc1 sc0 ls0 ws0">stawki referency<span class="_ _1"></span>jne,<span class="_ _44"> </span>w ty<span class="_ _2f"></span>m <span class="ff7">szczególnie<span class="_ _44"> </span></span>komunikaty<span class="_ _4a"> </span><span class="ff7">organów </span>regulacyjny<span class="_ _1"></span>ch<span class="_ _44"> </span>odpowiedzialnych <span class="ls5">za </span>stawki LIBOR (m.in. Financial</div><div class="t m0 x9 h2a y16e ff8 fs9 fc1 sc0 ls0 ws0">Conduct Au<span class="_ _0"></span>thority<span class="_ _2f"></span> (FCA)) oraz komunikaty<span class="_ _2f"></span>  Narodo<span class="_ _0"></span>wej Grupy<span class="_ _1"></span> Roboczej<span class="_ _0"></span>  w sprawie zamiennika stawki WI<span class="_ _2f"></span>B<span class="_ _0"></span>OR. </div><div class="t m0 x9 h2a y16f ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _45"> </span><span class="ff7">związku<span class="_ _45"> </span></span>z<span class="_ _5"> </span><span class="ff7">wy<span class="_ _1"></span>dłużeniem<span class="_ _45"> </span><span class="ff8">terminu<span class="_ _5"> </span></span>zakończenia<span class="_ _45"> </span>przejś<span class="_ _0"></span>cia<span class="_ _45"> </span><span class="ff8 ls5">ze<span class="_ _45"> </span></span>wskaźnika<span class="_ _45"> </span><span class="ff8">WIBOR<span class="_ _45"> </span><span class="ls2">na<span class="_ _45"> </span></span>WIRON<span class="_ _2d"> </span><span class="ls2">na<span class="_ _5"> </span></span>koniec<span class="_ _45"> </span><span class="ls2">2027<span class="_ _45"> </span></span>roku<span class="_ _45"> </span>(pierwotn<span class="_ _0"></span>y</span></span></div><div class="t m0 x9 h2a y170 ff8 fs9 fc1 sc0 ls0 ws0">termin<span class="_ _3"> </span>wyznaczony<span class="_ _31"> </span><span class="ff7">był<span class="_ _3"> </span></span><span class="ls2">na<span class="_ _3"> </span></span>koniec<span class="_ _46"> </span><span class="ls2">2024<span class="_ _3"> </span></span>roku)<span class="_ _3"> </span><span class="ff7">Spó<span class="_ _0"></span>łka<span class="_ _3"> </span></span>nie<span class="_ _3"> </span>iden<span class="_ _0"></span>ty<span class="_ _2f"></span>fikuj<span class="_ _0"></span>e<span class="_ _3"> </span>znacznego<span class="_ _46"> </span>ry<span class="_ _2f"></span>zy<span class="_ _2f"></span>ka<span class="_ _3"> </span>w<span class="_ _46"> </span>ty<span class="_ _2f"></span>m<span class="_ _46"> </span>zak<span class="_ _1"></span>resie<span class="_ _3"> </span>w<span class="_ _46"> </span><span class="ff7">najbliższej</span></div><div class="t m0 x9 h2a y171 ff7 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>s<span class="_ _0"></span>złości.</div></div><div class="c x34 y172 w20 h31"><div class="t m0 x9 h28 y71 ff3 fs9 fc1 sc0 ls0 ws0">Ryzyko operacyjn<span class="_ _0"></span>e</div></div><div class="c x34 y173 w20 h6e"><div class="t m0 x9 h2a y174 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _45"> </span>dokonała<span class="_ _5"> </span>przeglądu<span class="_ _45"> </span>istniej<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _45"> </span>u<span class="_ _0"></span>mów<span class="_ _2d"> </span><span class="ff8">hand<span class="_ _0"></span>lowy<span class="_ _2f"></span>ch<span class="_ _5"> </span>i<span class="_ _2d"> </span>f<span class="_ _0"></span>inansowych<span class="_ _2d"> </span>i<span class="_ _5"> </span>nie<span class="_ _45"> </span><span class="ff7">zidentyfikowała<span class="_ _45"> </span></span>ryzy<span class="_ _2f"></span>ka<span class="_ _2d"> </span>zerwania<span class="_ _5"> </span>istotnych<span class="_ _45"> </span>dla</span></div><div class="t m0 x9 h2a y175 ff8 fs9 fc1 sc0 ls0 ws0">konty<span class="_ _1"></span>nuacji<span class="_ _3b"> </span><span class="ff7">działalności<span class="_ _3b"> </span>Spółki<span class="_ _3b"> </span>umów,<span class="_ _47"> </span></span>op<span class="_ _0"></span>arty<span class="_ _2f"></span>ch<span class="_ _3b"> </span>o<span class="_ _47"> </span><span class="ff7">wskaźniki<span class="_ _3b"> </span></span>referency<span class="_ _2f"></span>j<span class="_ _0"></span>ne<span class="_ _47"> </span><span class="ff7">podlegające<span class="_ _3b"> </span></span>Refo<span class="_ _0"></span>rmie<span class="_ _47"> </span>I<span class="_ _1"></span>BOR.<span class="_ _3b"> </span><span class="ff7">Spółka<span class="_ _47"> </span></span>nie</div><div class="t m0 x9 h2a y176 ff7 fs9 fc1 sc0 ls0 ws0">zidentyfikowała<span class="_ _45"> </span>również<span class="_ _45"> </span><span class="ff8">ryzy<span class="_ _2f"></span>ka<span class="_ _5"> </span>poniesien<span class="_ _0"></span>ia<span class="_ _45"> </span>dodatkowych<span class="_ _45"> </span><span class="ff7">kos<span class="_ _0"></span>ztów<span class="_ _45"> </span></span>lub<span class="_ _5"> </span>po<span class="_ _0"></span>niesienia<span class="_ _45"> </span>strat<span class="_ _5"> </span><span class="ls5">czy<span class="_ _2d"> </span></span>u<span class="_ _0"></span>tracony<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff7">korzyści<span class="_ _45"> </span></span>w<span class="_ _5"> </span><span class="ff7">związku<span class="_ _45"> </span></span>z</span></div><div class="t m0 x9 h2a y177 ff8 fs9 fc1 sc0 ls0 ws0">brakiem<span class="_ _2d"> </span>odpo<span class="_ _0"></span>wiednich<span class="_ _2d"> </span><span class="ff7">zapis<span class="_ _0"></span>ów<span class="_ _2d"> </span></span>w<span class="_ _45"> </span><span class="ff7">istniejących<span class="_ _2d"> </span></span>umowach<span class="_ _45"> </span>handlowych<span class="_ _2d"> </span>i<span class="_ _2d"> </span>f<span class="_ _0"></span>inansowy<span class="_ _1"></span>ch<span class="_ _2d"> </span><span class="ff7">o<span class="_ _0"></span>kreślający<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff8">zasady<span class="_ _44"> </span>kontynuowania<span class="_ _2d"> </span>tych</span></span></div><div class="t m0 x9 h2a y178 ff7 fs9 fc1 sc0 ls0 ws0">umów w przypadku, gdy<span class="_ _2f"></span> wskaźnik referencyjny<span class="_ _2f"></span> n<span class="_ _0"></span>ie będzie publikowany („klauzul fallback”).</div></div><div class="c x34 y179 w20 h6f"><div class="t m0 x9 h2a y153 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _31"> </span><span class="ff8">planuje<span class="_ _31"> </span></span>uzgodnić<span class="_ _31"> </span><span class="ff8">ewentualn<span class="_ _0"></span>e<span class="_ _8"> </span>zmiany<span class="_ _8"> </span><span class="ls2">do<span class="_ _31"> </span></span></span>istniej<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _31"> </span>umów<span class="_ _31"> </span><span class="ff8">w<span class="_ _31"> </span>taki<span class="_ _8"> </span></span>sposób,<span class="_ _31"> </span><span class="ff8">aby<span class="_ _8"> </span></span>umożliwić<span class="_ _31"> </span><span class="ff8">zastosowanie<span class="_ _31"> </span></span>zwolnień</div><div class="t m0 x9 h2a y8c ff8 fs9 fc1 sc0 ls0 ws0">przewidzianych w MSSF<span class="_ _2f"></span> 9.</div></div><div class="c x34 y139 w20 h2b"><div class="t m0 x9 h26 y1a ff5 fs9 fc1 sc0 ls0 ws0">Reforma wskaźnika referencyjnego s<span class="_ _0"></span>tóp procentowych (Reforma IBOR)</div></div><div class="c x34 y17a w20 h70"><div class="t m0 x9 h2a y17b ff7 fs9 fc1 sc0 ls0 ws0">Reforma IBOR skutkowała wprowadzeniem zmian do MSSF, które zostały<span class="_ _1"></span> opublikowane w <span class="_ _0"></span>dwóch etapach:</div><div class="t m0 x2f h2a y17c ff8 fs9 fc1 sc0 ls0 ws0">-<span class="_ _3"> </span>zmiany<span class="_ _3"> </span><span class="ls2">do<span class="_ _3"> </span></span>MSSF<span class="_ _2f"></span>9<span class="_ _46"> </span>"I<span class="_ _2f"></span>n<span class="_ _0"></span>strumenty<span class="_ _3"> </span>finansowe",<span class="_ _3"> </span>MSR<span class="_ _3"> </span><span class="ls2">39<span class="_ _46"> </span></span>"I<span class="_ _2f"></span>ns<span class="_ _0"></span>trumenty<span class="_ _31"> </span>f<span class="_ _0"></span>inansowe:<span class="_ _3"> </span>uj<span class="_ _0"></span>mowanie<span class="_ _3"> </span>i<span class="_ _3"> </span>wycena"<span class="_ _3"> </span>oraz<span class="_ _3"> </span>MSSF<span class="_ _3"> </span>7</div><div class="t m0 x9 h2a y17d ff8 fs9 fc1 sc0 ls0 ws0">"Instrumenty<span class="_ _31"> </span>f<span class="_ _0"></span>inansowe:<span class="_ _3"> </span>uj<span class="_ _0"></span>awnianie<span class="_ _3"> </span>inf<span class="_ _0"></span>ormacji"<span class="_ _3"> </span>-<span class="_ _3"> </span>Reforma<span class="_ _46"> </span>Referency<span class="_ _2f"></span>jnej<span class="_ _46"> </span>Stopy<span class="_ _3"> </span>Procentowej<span class="_ _3"> </span>-<span class="_ _3"> </span>Etap<span class="_ _3"> </span>1<span class="_ _46"> </span><span class="ff7">(obowiązujące<span class="_ _3"> </span></span>w</div><div class="t m0 x9 h2a y17e ff7 fs9 fc1 sc0 ls0 ws0">odniesieniu<span class="_ _0"></span> do okresów rocznych rozpoczy<span class="_ _2f"></span>naj<span class="_ _0"></span>ący<span class="_ _2f"></span>ch się 1 s<span class="_ _0"></span>ty<span class="_ _2f"></span>cznia 202<span class="_ _0"></span>0 roku lub później<span class="_ _0"></span>),</div><div class="t m0 x45 h2a y17f ff8 fs9 fc1 sc0 ls0 ws0">-<span class="_ _2d"> </span>zmiany<span class="_ _44"> </span><span class="ls2">do<span class="_ _2d"> </span></span>MSSF9<span class="_ _2d"> </span>"Instrumenty<span class="_ _44"> </span>finan<span class="_ _0"></span>sowe",<span class="_ _2d"> </span>MSR<span class="_ _2d"> </span><span class="ls2">39<span class="_ _45"> </span></span>"Instrumenty<span class="_ _44"> </span>finanso<span class="_ _0"></span>we:<span class="_ _2d"> </span>ujmowanie<span class="_ _45"> </span>i<span class="_ _2d"> </span>wycena",<span class="_ _2d"> </span>MSSF<span class="_ _44"> </span>7<span class="_ _45"> </span>"Instrumenty</div><div class="t m0 x9 h2a y180 ff8 fs9 fc1 sc0 ls0 ws0">finansowe:<span class="_ _8"> </span>uj<span class="_ _0"></span>awnianie<span class="_ _2b"> </span>inf<span class="_ _0"></span>ormacji",<span class="_ _2b"> </span>MSSF<span class="_ _2b"> </span>4<span class="_ _8"> </span>"Umowy<span class="_ _5"> </span>ub<span class="_ _0"></span>ezpieczeniowe"<span class="_ _2b"> </span>oraz<span class="_ _8"> </span>MSSF<span class="_ _5"> </span><span class="ls2">16<span class="_ _8"> </span></span>"Leasing"<span class="_ _2b"> </span>-<span class="_ _2b"> </span>Reforma<span class="_ _2b"> </span>Referencyjnej</div><div class="t m0 x9 h2a y181 ff8 fs9 fc1 sc0 ls0 ws0">Stopy<span class="_ _44"> </span>Procento<span class="_ _0"></span>wej<span class="_ _2d"> </span>-<span class="_ _2d"> </span>Etap<span class="_ _2d"> </span>2<span class="_ _2d"> </span><span class="ff7">(obo<span class="_ _0"></span>wiązujące<span class="_ _2d"> </span></span>w<span class="_ _2d"> </span>odn<span class="_ _0"></span>iesieniu<span class="_ _2d"> </span><span class="ls2">do<span class="_ _2d"> </span></span><span class="ff7">okresów<span class="_ _2d"> </span></span>roczn<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ff7">rozpo<span class="_ _0"></span>czy<span class="_ _2f"></span>nających<span class="_ _2d"> </span>się<span class="_ _2d"> </span><span class="ff8">1<span class="_ _45"> </span>sty<span class="_ _1"></span>cznia<span class="_ _2d"> </span><span class="ls2">2021<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span>lub</span></span></div><div class="t m0 x9 h2a y182 ff7 fs9 fc1 sc0 ls0 ws0">później).</div></div><div class="c x34 y183 w20 h71"><div class="t m0 x9 h2a y184 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _2b"> </span>dniu<span class="_ _8"> </span>1<span class="_ _8"> </span>sty<span class="_ _1"></span>cznia<span class="_ _2b"> </span><span class="ls2">2018<span class="_ _8"> </span></span>roku<span class="_ _2b"> </span><span class="ff7">weszło<span class="_ _8"> </span></span>w<span class="_ _8"> </span><span class="ff7">ży<span class="_ _2f"></span>cie<span class="_ _8"> </span>Rozporządzenie<span class="_ _8"> </span><span class="ff8">Parlamentu<span class="_ _8"> </span>Europejskiego<span class="_ _8"> </span>i<span class="_ _2b"> </span>Rad<span class="_ _0"></span>y<span class="_ _5"> </span>(UE)<span class="_ _2b"> </span>2<span class="_ _0"></span>016/1011<span class="_ _8"> </span>z<span class="_ _2b"> </span>d<span class="_ _0"></span>nia<span class="_ _2b"> </span>8</span></span></div><div class="t m0 x9 h2a y185 ff8 fs9 fc1 sc0 ls0 ws0">czerwca<span class="_ _5"> </span><span class="ls2">2016<span class="_ _2b"> </span></span>roku<span class="_ _5"> </span>w<span class="_ _2b"> </span>sprawie<span class="_ _5"> </span><span class="ff7">in<span class="_ _0"></span>deksów<span class="_ _5"> </span></span>stosowanych<span class="_ _2b"> </span>jako<span class="_ _5"> </span><span class="ff7">wskaźniki<span class="_ _5"> </span></span>ref<span class="_ _0"></span>erency<span class="_ _2f"></span>jne<span class="_ _2b"> </span>w<span class="_ _5"> </span>instrumentach<span class="_ _2b"> </span>finansowych<span class="_ _2b"> </span>i<span class="_ _45"> </span>u<span class="_ _0"></span>mowach</div><div class="t m0 x9 h2a y186 ff8 fs9 fc1 sc0 ls0 ws0">finansowych<span class="_ _44"> </span>("Reforma<span class="_ _44"> </span>IBOR"). W<span class="_ _44"> </span>lutym <span class="ls2">2021 </span>roku<span class="_ _44"> </span><span class="ff7">została<span class="_ _44"> </span></span>wy<span class="_ _2f"></span>dan<span class="_ _0"></span>a nowelizacj<span class="_ _0"></span>a <span class="ff7">rozporządzenia.<span class="_ _44"> </span>R<span class="_ _0"></span>ozporządzenie wp<span class="_ _0"></span>rowadziło</span></div><div class="t m0 x9 h2a y187 ff8 fs9 fc1 sc0 ls0 ws0">nowy<span class="_ _2b"> </span>standard<span class="_ _2b"> </span>wyznaczania<span class="_ _2b"> </span>i<span class="_ _2b"> </span>stoso<span class="_ _0"></span>wania<span class="_ _2b"> </span>stawek<span class="_ _2b"> </span>referencyjny<span class="_ _2f"></span>ch<span class="_ _8"> </span>wykorzy<span class="_ _2f"></span>stywany<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span>rynku<span class="_ _2b"> </span>finansowym.<span class="_ _2b"> </span>W<span class="_ _2b"> </span>konsekwencji</div><div class="t m0 x9 h2a y188 ff8 fs9 fc1 sc0 ls0 ws0">zreformowane<span class="_ _3"> </span><span class="ff7">zostało<span class="_ _3"> </span>podejście<span class="_ _3"> </span></span><span class="ls2">do<span class="_ _3"> </span></span>ustalania<span class="_ _3"> </span>stawek<span class="_ _3"> </span>W<span class="_ _1"></span>IBOR<span class="_ _3"> </span>i<span class="_ _31"> </span>EURIBOR.<span class="_ _3"> </span>Stop<span class="_ _0"></span>y<span class="_ _31"> </span>LI<span class="_ _2f"></span>BOR<span class="_ _3"> </span>dla<span class="_ _3"> </span>fun<span class="_ _0"></span>ta<span class="_ _3"> </span>bry<span class="_ _2f"></span>tyjskiego,<span class="_ _3"> </span>franka</div><div class="t m0 x9 h2a y189 ff8 fs9 fc1 sc0 ls0 ws0">szwajcarskiego,<span class="_ _8"> </span>j<span class="_ _0"></span>ena<span class="_ _8"> </span>oraz<span class="_ _8"> </span>euro<span class="_ _31"> </span><span class="ff7">począwszy<span class="_ _2b"> </span></span><span class="ls2">od<span class="_ _8"> </span></span>1<span class="_ _8"> </span>stycznia<span class="_ _8"> </span><span class="ls2">2022<span class="_ _8"> </span></span>roku<span class="_ _31"> </span><span class="ff7">przestały<span class="_ _2b"> </span>by<span class="_ _2f"></span>ć<span class="_ _8"> </span><span class="ff8">no<span class="_ _0"></span>towane<span class="_ _8"> </span>i<span class="_ _8"> </span></span>zostały<span class="_ _2b"> </span>zastąp<span class="_ _0"></span>ione<span class="_ _8"> </span><span class="ff8">stawkami</span></span></div><div class="t m0 x9 h2a y74 ff8 fs9 fc1 sc0 ls0 ws0">alternaty<span class="_ _2f"></span>wn<span class="_ _0"></span>y<span class="_ _2f"></span>mi.</div></div><div class="c x34 y18a w20 h72"><div class="t m0 x9 h2a y18b ff8 fs9 fc1 sc0 ls0 ws0">Zmiany<span class="_ _2b"> </span>Etapu<span class="_ _8"> </span>1<span class="_ _8"> </span>nie<span class="_ _8"> </span><span class="ff7">miały<span class="_ _2b"> </span></span>istotnego<span class="_ _8"> </span><span class="ff7">wpływu<span class="_ _2b"> </span></span><span class="ls2">na<span class="_ _8"> </span></span>sprawozd<span class="_ _0"></span>anie<span class="_ _2b"> </span>f<span class="_ _0"></span>inansowe<span class="_ _8"> </span><span class="ff7">Spó<span class="_ _0"></span>łki,<span class="_ _2b"> </span>pon<span class="_ _0"></span>ieważ<span class="_ _8"> </span></span>nie<span class="_ _8"> </span>stosuje<span class="_ _31"> </span><span class="ls2">ona<span class="_ _2b"> </span></span><span class="ff7">rachunkowoś<span class="_ _0"></span>ci</span></div><div class="t m0 x9 h2a y18c ff7 fs9 fc1 sc0 ls0 ws0">zabezpieczeń dla instrumentó<span class="_ _0"></span>w zabezpieczający<span class="_ _1"></span>ch stopę procen<span class="_ _0"></span>tową.</div></div><div class="c x34 y18d w20 h73"><div class="t m0 x9 h2a y18e ff8 fs9 fc1 sc0 ls0 ws0">W o<span class="_ _0"></span>dniesieniu<span class="_ _44"> </span><span class="ls2">do<span class="_ _44"> </span></span>zmian<span class="_ _44"> </span>wprowadzonych w<span class="_ _44"> </span>ramach<span class="_ _44"> </span>Etapu<span class="_ _44"> </span>2<span class="_ _44"> </span><span class="ff7">Sp<span class="_ _0"></span>ółka </span>zamierza<span class="_ _44"> </span><span class="ff7">przyjąć następ<span class="_ _0"></span>ujące<span class="_ _44"> </span>rozwiązania<span class="_ _44"> </span></span>w<span class="_ _44"> </span>od<span class="_ _0"></span>niesieniu<span class="_ _44"> </span><span class="ls2">do</span></div><div class="t m0 x9 h2a y18f ff7 fs9 fc1 sc0 ls0 ws0">instrumentów fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch,<span class="_ _0"></span> które ulegną zmianie w konsekwencji Reformy I<span class="_ _2f"></span>BOR<span class="_ _0"></span>:</div><div class="t m0 x9 h2a y190 ff8 fs9 fc1 sc0 ls0 ws0">-<span class="_ _2b"> </span>w<span class="_ _8"> </span>przy<span class="_ _2f"></span>p<span class="_ _0"></span>adku,<span class="_ _2b"> </span>gdy<span class="_ _2b"> </span>warunki<span class="_ _2b"> </span>umowne<span class="_ _8"> </span><span class="ff7">dotyczące<span class="_ _2b"> </span>kredy<span class="_ _2f"></span>tów<span class="_ _8"> </span><span class="ff8">bankowych<span class="_ _2b"> </span></span>zo<span class="_ _0"></span>staną<span class="_ _2b"> </span><span class="ff8">zmienione<span class="_ _8"> </span></span>bezpo<span class="_ _0"></span>średnio<span class="_ _8"> </span><span class="ff8">w<span class="_ _2b"> </span>wyniku<span class="_ _2b"> </span>Refo<span class="_ _0"></span>rm<span class="_ _1"></span>y</span></span></div><div class="t m0 x9 h2a y191 ff8 fs9 fc1 sc0 ls0 ws0">IBOR,<span class="_ _3"> </span>a<span class="_ _3"> </span>nowa<span class="_ _46"> </span>stawka<span class="_ _3"> </span><span class="ff7">będąca<span class="_ _3"> </span>pods<span class="_ _0"></span>tawą<span class="_ _3"> </span>określenia<span class="_ _3"> </span>przepływów<span class="_ _3"> </span>pieniężnych<span class="_ _3"> </span>wy<span class="_ _1"></span>nikających<span class="_ _3"> </span><span class="ff8">z<span class="_ _3"> </span>umowy<span class="_ _3"> </span>jest<span class="_ _3"> </span>ekwiwalentem</span></span></div><div class="t m0 x9 h2a y192 ff8 fs9 fc1 sc0 ls0 ws0">ekonomicznym<span class="_ _3"> </span>d<span class="_ _0"></span>oty<span class="_ _2f"></span>chczasowej<span class="_ _49"> </span>stawki<span class="_ _46"> </span><span class="ff7">obowiązującej<span class="_ _46"> </span>bezpoś<span class="_ _0"></span>rednio<span class="_ _46"> </span></span>przed<span class="_ _46"> </span>dokonaniem<span class="_ _46"> </span>zmiany<span class="_ _1"></span>,<span class="_ _46"> </span><span class="ff7">Spółka<span class="_ _46"> </span></span>zmieni<span class="_ _46"> </span><span class="ff7">podstawę</span></div><div class="t m0 x9 h2a y193 ff7 fs9 fc1 sc0 ls0 ws0">określania<span class="_ _46"> </span>przepływów<span class="_ _46"> </span>pieniężny<span class="_ _2f"></span>ch<span class="_ _46"> </span>wynikający<span class="_ _2f"></span>ch<span class="_ _46"> </span><span class="ff8">z<span class="_ _46"> </span>umowy<span class="_ _3"> </span>p<span class="_ _0"></span>rospekty<span class="_ _2f"></span>wnie,<span class="_ _46"> </span><span class="ff7">zmieniając<span class="_ _46"> </span>efektywną<span class="_ _46"> </span>stopę<span class="_ _46"> </span>procentową.<span class="_ _46"> </span></span>W</span></div><div class="t m0 x9 h2a y194 ff8 fs9 fc1 sc0 ls0 ws0">odniesieniu<span class="_ _45"> </span><span class="ls2">do<span class="_ _45"> </span></span>wszelkich<span class="_ _45"> </span>innych<span class="_ _2d"> </span>zmian<span class="_ _45"> </span>wprowadzonych<span class="_ _2d"> </span>w<span class="_ _45"> </span>tym<span class="_ _44"> </span>okresie,<span class="_ _45"> </span><span class="ff7">które<span class="_ _2d"> </span></span>nie<span class="_ _45"> </span><span class="ff7 lsa">są<span class="_ _2d"> </span><span class="ls0">bezpo<span class="_ _0"></span>średnio<span class="_ _2d"> </span>związane<span class="_ _45"> </span></span></span>z<span class="_ _2d"> </span><span class="ff7">refo<span class="_ _0"></span>rm<span class="_ _1"></span>ą,<span class="_ _2d"> </span>Spółka</span></div><div class="t m0 x9 h2a y195 ff7 fs9 fc1 sc0 ls0 ws0">zastosuje o<span class="_ _0"></span>dpowiednie wymogi określone przez MSSF<span class="_ _2f"></span> <span class="_ _0"></span>9.</div><div class="t m0 x9 h2a y196 ff8 fs9 fc1 sc0 ls0 ws0">-<span class="_ _45"> </span>w<span class="_ _45"> </span>przy<span class="_ _1"></span>padku,<span class="_ _45"> </span>gdy<span class="_ _2d"> </span><span class="ff7">bezpo<span class="_ _0"></span>średnio<span class="_ _45"> </span></span>w<span class="_ _45"> </span>wyniku<span class="_ _2d"> </span>Ref<span class="_ _0"></span>ormy<span class="_ _44"> </span>IBOR<span class="_ _2d"> </span>zmianie<span class="_ _45"> </span>ulegnie<span class="_ _45"> </span>umowa<span class="_ _45"> </span>leasin<span class="_ _0"></span>gu,<span class="_ _2d"> </span>a<span class="_ _45"> </span>nowa<span class="_ _45"> </span>stawka<span class="_ _45"> </span><span class="ff7">określania<span class="_ _45"> </span>opłat</span></div><div class="t m0 x9 h2a y197 ff8 fs9 fc1 sc0 ls0 ws0">leasingowych<span class="_ _2b"> </span>j<span class="_ _0"></span>est<span class="_ _8"> </span>ekwiwalentem<span class="_ _8"> </span>ekonomicznym<span class="_ _2b"> </span>d<span class="_ _0"></span>oty<span class="_ _2f"></span>chczasowej<span class="_ _31"> </span>stawki,<span class="_ _8"> </span><span class="ff7">Spółka<span class="_ _8"> </span></span>d<span class="_ _0"></span>okona<span class="_ _8"> </span>ponown<span class="_ _0"></span>ej<span class="_ _8"> </span>wyceny<span class="_ _2b"> </span><span class="ff7">zobowiązan<span class="_ _0"></span>ia<span class="_ _8"> </span></span>z</div><div class="t m0 x9 h2a y198 ff7 fs9 fc1 sc0 ls0 ws0">ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu leasingu, aby odzwierciedlić zmienione opłaty leasingowe przy<span class="_ _2f"></span> zastos<span class="_ _0"></span>owaniu zaktualizowanej sto<span class="_ _0"></span>py<span class="_ _2f"></span> dyskontowej.</div><div class="t m0 x9 h2a y199 ff8 fs9 fc1 sc0 ls0 ws0">-<span class="_ _31"> </span><span class="ff7">j<span class="_ _0"></span>eżeli<span class="_ _31"> </span></span>Refo<span class="_ _0"></span>rm<span class="_ _1"></span>a<span class="_ _3"> </span>I<span class="_ _2f"></span>BOR<span class="_ _3"> </span>spowoduj<span class="_ _0"></span>e<span class="_ _31"> </span><span class="ff7">zmianę<span class="_ _3"> </span></span>stawek<span class="_ _31"> </span>ref<span class="_ _0"></span>erency<span class="_ _2f"></span>jnych<span class="_ _3"> </span>o<span class="_ _31"> </span><span class="ff7">które<span class="_ _3"> </span></span>oparte<span class="_ _3"> </span><span class="ff7 lsa">są<span class="_ _31"> </span></span>posiadan<span class="_ _0"></span>e<span class="_ _31"> </span>przez<span class="_ _3"> </span><span class="ff7">Spółkę<span class="_ _3"> </span></span>instrumenty</div><div class="t m0 x9 h2a y19a ff8 fs9 fc1 sc0 ls0 ws0">pochodn<span class="_ _0"></span>e,<span class="_ _4b"> </span><span class="ff7">Sp<span class="_ _0"></span>ółka<span class="_ _4b"> </span></span>dokon<span class="_ _0"></span>a<span class="_ _4b"> </span>pon<span class="_ _0"></span>ownej<span class="_ _47"> </span>wy<span class="_ _2f"></span>ceny<span class="_ _4b"> </span><span class="ff7">in<span class="_ _0"></span>strumentów<span class="_ _47"> </span></span>pochodnych,<span class="_ _4b"> </span>aby<span class="_ _4b"> </span><span class="ff7">o<span class="_ _0"></span>dzwiercielić<span class="_ _4b"> </span>przepływy<span class="_ _4b"> </span>pieniężne<span class="_ _47"> </span></span>przy</div><div class="t m0 x9 h2a yec ff7 fs9 fc1 sc0 ls0 ws0">zastosowaniu zaktualizo<span class="_ _0"></span>wanej stawki, nie rozwiązując in<span class="_ _0"></span>strumentu pochodnego.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">11</span></div></div></div><div class="pi"></div></div>
<div id="pfc" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pcc w0 h0"><img 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" class="bi x34 y19b w22 h74" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y19c w1c h2b"><div class="t m0 x2d h26 y25 ff1 fs9 fc2 sc0 ls0 ws0">4<span class="_ _46"> </span><span class="ff5">Istotne oszacowania<span class="_ _0"></span> i osądy</span></div></div><div class="c x1f y19d w1c h25"><div class="t m0 x2d h26 y71 ff1 fs9 fc2 sc0 ls0 ws0">5<span class="_ _46"> </span><span class="ff5">Opis ważniejszych stosow<span class="_ _0"></span>anych zasad rachunkowo<span class="_ _0"></span>ści</span></div></div><div class="c x1f y19e w1c h75"><div class="t m0 x22 h29 y19f ff6 fs9 fc1 sc0 ls0 ws0">a) Transakcje w <span class="_ _0"></span>walucie obcej</div></div><div class="c x34 y3 w20 h62"><div class="t m0 x9 h2a y14b ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _3"> </span><span class="ff8">nie<span class="_ _31"> </span>posiad<span class="_ _0"></span>a<span class="_ _31"> </span></span>zobowiązań<span class="_ _3"> </span><span class="ff8">opartych<span class="_ _31"> </span>o<span class="_ _3"> </span>L<span class="_ _2f"></span>IBOR,<span class="_ _31"> </span>a<span class="_ _3"> </span>jedynie<span class="_ _31"> </span>WIBOR.<span class="_ _31"> </span>W<span class="_ _31"> </span>umowie<span class="_ _3"> </span>obligacji<span class="_ _31"> </span>j<span class="_ _0"></span>est<span class="_ _31"> </span>wskazane<span class="_ _3"> </span>alter<span class="_ _1"></span>naty<span class="_ _1"></span>wne</span></div><div class="t m0 x9 h2a y141 ff7 fs9 fc1 sc0 ls0 ws0">wskaźniki w razie zaprzestania kwotowań WIBOR.</div></div><div class="c x34 y1a0 w20 h76"><div class="t m0 x9 h2a y1a1 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _3"> </span>odniesieniu<span class="_ _46"> </span><span class="ls2">do<span class="_ _3"> </span></span><span class="ff7">wskaźnika<span class="_ _3"> </span></span>WIBOR<span class="_ _4d"> </span>istnieje<span class="_ _3"> </span>ryzy<span class="_ _2f"></span>ko,<span class="_ _3"> </span><span class="ff7 ls5">że<span class="_ _3"> </span></span>administrato<span class="_ _0"></span>r<span class="_ _3"> </span>tego<span class="_ _3"> </span><span class="ff7">wskaźnika,<span class="_ _3"> </span></span>GPW<span class="_ _3"> </span>Benchmark<span class="_ _3"> </span>S.A.,<span class="_ _3"> </span><span class="ff7">będzie</span></div><div class="t m0 x9 h2a y1a2 ff7 fs9 fc1 sc0 ls0 ws0">opracowywać<span class="_ _5"> </span><span class="ff8">zamiennik<span class="_ _5"> </span>is<span class="_ _0"></span>totnie<span class="_ _5"> </span></span>różn<span class="_ _0"></span>y<span class="_ _45"> </span><span class="ff8 ls2">od<span class="_ _2b"> </span><span class="ls0">obecnego.<span class="_ _49"> </span>Niemniej<span class="_ _2b"> </span>jedn<span class="_ _0"></span>ak,<span class="_ _5"> </span>zakres<span class="_ _5"> </span>po<span class="_ _0"></span>tencjalny<span class="_ _1"></span>ch<span class="_ _2b"> </span>zmian<span class="_ _5"> </span>w<span class="_ _2b"> </span>ty<span class="_ _2f"></span>m<span class="_ _5"> </span>zakresie<span class="_ _2b"> </span>oraz<span class="_ _5"> </span>ich</span></span></div><div class="t m0 x9 h2a y1a3 ff7 fs9 fc1 sc0 ls0 ws0">wpływ na sprawozdanie finanso<span class="_ _0"></span>we Spółki w chwili obecnej<span class="_ _0"></span> jest na zbyt wczesny<span class="_ _2f"></span>m etapie do <span class="_ _0"></span>oszacowania.</div></div><div class="c x34 y1a4 w20 h31"><div class="t m0 x9 h28 y71 ff4 fs9 fc1 sc0 ls0 ws0">Ryzyko płynnoś<span class="_ _0"></span>ci</div></div><div class="c x34 y1a5 w20 h77"><div class="t m0 x9 h2a y1a6 ff8 fs9 fc1 sc0 ls0 ws0">Obecne<span class="_ _8"> </span>stawki<span class="_ _8"> </span>IBOR<span class="_ _8"> </span>o<span class="_ _0"></span>raz<span class="_ _2b"> </span>alternatywne<span class="_ _8"> </span><span class="ff7">wskaźniki<span class="_ _8"> </span></span>referencyjne,<span class="_ _8"> </span><span class="ff7">które<span class="_ _8"> </span>zostaną<span class="_ _8"> </span>przyjęte<span class="_ _8"> </span></span>przez<span class="_ _8"> </span><span class="ff7">Spółkę,<span class="_ _8"> </span></span>isto<span class="_ _0"></span>tnie<span class="_ _2b"> </span><span class="ff7">się<span class="_ _31"> </span></span><span class="ls2">od<span class="_ _2b"> </span></span>siebie</div><div class="t m0 x9 h2a y1a7 ff7 fs9 fc1 sc0 ls0 ws0">różnią.<span class="_ _5"> </span><span class="ff8">Stawki<span class="_ _2b"> </span>I<span class="_ _2f"></span>BOR<span class="_ _2b"> </span><span class="ff7 lsa">są<span class="_ _5"> </span></span>stawkami<span class="_ _5"> </span><span class="ff7">dotyczący<span class="_ _2f"></span>mi<span class="_ _5"> </span>przyszły<span class="_ _2f"></span>ch<span class="_ _5"> </span>o<span class="_ _0"></span>kresów<span class="_ _45"> </span><span class="ff8">wyznaczany<span class="_ _2f"></span>mi<span class="_ _2b"> </span><span class="ls2">na<span class="_ _45"> </span></span><span class="ff7">określon<span class="_ _0"></span>y<span class="_ _2d"> </span></span>o<span class="_ _0"></span>kres<span class="_ _5"> </span>(np.<span class="_ _5"> </span>trzy<span class="_ _5"> </span><span class="ff7">miesiące)<span class="_ _5"> </span></span><span class="ls2">na</span></span></span></span></div><div class="t m0 x9 h2a y1a8 ff7 fs9 fc1 sc0 ls0 ws0">początku<span class="_ _2d"> </span><span class="ff8">takiego<span class="_ _2d"> </span>okresu<span class="_ _2d"> </span>i<span class="_ _2d"> </span></span>u<span class="_ _0"></span>względniają<span class="_ _2d"> </span><span class="ff8">spread<span class="_ _2d"> </span>kredytowy<span class="_ _44"> </span><span class="ls2">na<span class="_ _44"> </span></span>rynku<span class="_ _44"> </span></span>międzybankowy<span class="_ _2f"></span>m.<span class="_ _45"> </span><span class="ff8">Alternaty<span class="_ _1"></span>wne<span class="_ _2d"> </span><span class="ff7">wskaźniki<span class="_ _2d"> </span></span>referencyjne<span class="_ _44"> </span><span class="ls4">to</span></span></div><div class="t m0 x9 h2a y1a9 ff7 fs9 fc1 sc0 ls0 ws0">zazwy<span class="_ _2f"></span>czaj<span class="_ _0"></span> wolne od ryzy<span class="_ _2f"></span>ka stawki overnight publikowane na ko<span class="_ _0"></span>niec dnia, które nie zawierają spreadu<span class="_ _0"></span> kredy<span class="_ _2f"></span>towego. </div><div class="t m0 x9 h2a y1aa ff7 fs9 fc1 sc0 ls0 ws0">Różnice<span class="_ _2b"> </span><span class="ff8 ls4">te<span class="_ _2b"> </span></span>będ<span class="_ _0"></span>ą<span class="_ _2b"> </span>powodować<span class="_ _2b"> </span>d<span class="_ _0"></span>odatkową<span class="_ _2b"> </span>niepewność<span class="_ _8"> </span><span class="ff8 ls5">co<span class="_ _2b"> </span><span class="ls2">do<span class="_ _2b"> </span></span></span>płatnoś<span class="_ _0"></span>ci<span class="_ _2b"> </span><span class="ff8">odsetek<span class="_ _2b"> </span></span>według<span class="_ _8"> </span><span class="ff8">zmiennego<span class="_ _2b"> </span>oprocentowan<span class="_ _0"></span>ia,<span class="_ _2b"> </span>jedn<span class="_ _0"></span>ak<span class="_ _2b"> </span>w</span></div><div class="t m0 x9 h2a y1ab ff7 fs9 fc1 sc0 ls0 ws0">ocenie Spółki nie b<span class="_ _0"></span>ędą miały<span class="_ _2f"></span> istotn<span class="_ _0"></span>ego wpły<span class="_ _2f"></span>wu n<span class="_ _0"></span>a zarządzanie pły<span class="_ _2f"></span>nn<span class="_ _0"></span>ością.  </div></div><div class="c x34 y1ac w20 h78"><div class="t m0 x9 h2a y1ad ff7 fs9 fc1 sc0 ls0 ws0">W ocenie Spółki Refo<span class="_ _0"></span>rm<span class="_ _1"></span>a IBOR nie będzie miała znaczącego wpływu na jednostkowe s<span class="_ _0"></span>prawozdanie finansowe.</div></div><div class="c x34 y1ae w20 h31"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">W okresie objętym niniejszy<span class="_ _1"></span>m jednostkowym sprawozdaniem finansowym szacunki Zarządu nie uległy<span class="_ _1"></span> istotnym zm<span class="_ _1"></span>ianom.</div></div><div class="c x34 y1af w20 h79"><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">Zy<span class="_ _2f"></span>ski/straty z<span class="_ _44"> </span><span class="ff7">tytułu różn<span class="_ _0"></span>ic </span>kursowych <span class="ff7">d<span class="_ _0"></span>oty<span class="_ _2f"></span>czące<span class="_ _44"> </span>zobowiązań<span class="_ _44"> </span><span class="ff8">f<span class="_ _0"></span>inansowy<span class="_ _1"></span>ch,<span class="_ _44"> </span>w<span class="_ _44"> </span>tym <span class="ff7">zobowiązań<span class="_ _2d"> </span></span>z<span class="_ _44"> </span><span class="ff7">ty<span class="_ _1"></span>tułu<span class="_ _44"> </span><span class="ff8">leasin<span class="_ _0"></span>gu uj<span class="_ _0"></span>mowane<span class="_ _44"> </span></span><span class="lsa">są </span><span class="ff8">w</span></span></span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>ch<span class="_ _0"></span>odach/kosztach<span class="_ _4e"> </span>finansowych.<span class="_ _4e"> </span><span class="ff7">Pozostałe<span class="_ _4e"> </span></span>zy<span class="_ _2f"></span>ski/straty<span class="_ _4d"> </span>z<span class="_ _4e"> </span><span class="ff7">ty<span class="_ _1"></span>tułu<span class="_ _4e"> </span>różnic<span class="_ _4e"> </span><span class="ff8">kursowy<span class="_ _2f"></span>ch<span class="_ _4e"> </span>u<span class="_ _0"></span>jmowane<span class="_ _4e"> </span><span class="ff7 lsa">są<span class="_ _4e"> </span></span>w<span class="_ _4d"> </span><span class="ff7">pozos<span class="_ _0"></span>tały<span class="_ _2f"></span>ch</span></span></span></div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">zy<span class="_ _2f"></span>skach/stratach <span class="_ _0"></span>netto.</div></div><div class="c x34 y1b0 w20 h46"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">Dane<span class="_ _8"> </span>w<span class="_ _8"> </span>jednostkowym<span class="_ _2b"> </span>sp<span class="_ _0"></span>rawozdaniu<span class="_ _8"> </span>finanso<span class="_ _0"></span>wy<span class="_ _2f"></span>m<span class="_ _8"> </span><span class="ff7">zostały<span class="_ _2b"> </span></span>zaprezentowane<span class="_ _8"> </span>w<span class="_ _8"> </span><span class="ff7">złotych<span class="_ _2b"> </span></span>pols<span class="_ _0"></span>kich,<span class="_ _2b"> </span><span class="ls2">po<span class="_ _8"> </span></span><span class="ff7">zaokrągleniu<span class="_ _8"> </span></span><span class="ls2">do<span class="_ _2b"> </span></span><span class="ff7">pełnych</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">ty<span class="_ _2f"></span>s<span class="_ _0"></span>ięcy<span class="_ _2f"></span>. Złoty polski jest walutą f<span class="_ _0"></span>unkcjonalną Spółki.</div></div><div class="c x34 y1b1 w20 h7a"><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Niepieniężne<span class="_ _44"> </span><span class="ff8">p<span class="_ _0"></span>ozy<span class="_ _2f"></span>cje<span class="_ _2d"> </span><span class="ff7">akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _44"> </span><span class="ff8">i<span class="_ _44"> </span></span>zobowiązań<span class="_ _2d"> </span><span class="ff8">wy<span class="_ _1"></span>ceniane<span class="_ _44"> </span><span class="ff7">według<span class="_ _2d"> </span></span>kosztu<span class="_ _44"> </span>histo<span class="_ _0"></span>ry<span class="_ _2f"></span>cznego<span class="_ _44"> </span>w<span class="_ _44"> </span>walucie<span class="_ _44"> </span>obcej<span class="_ _2d"> </span><span class="ff7 lsa">są<span class="_ _44"> </span></span>przeliczane<span class="_ _44"> </span><span class="ls2">na<span class="_ _44"> </span></span><span class="ff7">walutę</span></span></span></span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">funkcjo<span class="_ _0"></span>nalną<span class="_ _31"> </span>według<span class="_ _3"> </span><span class="ff8">k<span class="_ _1"></span>ursu<span class="_ _31"> </span>wymiany<span class="_ _8"> </span><span class="ff7">ob<span class="_ _0"></span>owiązującego<span class="_ _31"> </span></span>w<span class="_ _31"> </span>dn<span class="_ _0"></span>iu<span class="_ _31"> </span>dokonania<span class="_ _3"> </span>transak<span class="_ _1"></span>cji.<span class="_ _3"> </span><span class="ff7">Niepieniężne<span class="_ _31"> </span></span>pozy<span class="_ _1"></span>cje<span class="_ _31"> </span>s<span class="_ _0"></span>prawozdania<span class="_ _31"> </span>z</span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">sy<span class="_ _1"></span>tuacji<span class="_ _2b"> </span>f<span class="_ _0"></span>inansowej<span class="_ _2b"> </span><span class="ff7">wyrażone<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>walucie<span class="_ _2b"> </span>obcej<span class="_ _8"> </span>wyceniane<span class="_ _2b"> </span><span class="ff7">według<span class="_ _2b"> </span>wartości<span class="_ _8"> </span></span>godziwej<span class="_ _2b"> </span><span class="ff7 lsa">są<span class="_ _8"> </span></span>przeliczane<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span><span class="ff7">walutę<span class="_ _2b"> </span>f<span class="_ _0"></span>unkcjonalną</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">według kursu wym<span class="_ _1"></span>iany<span class="_ _1"></span> obowiązuj<span class="_ _0"></span>ącego na dzień szacowania wartości godziwej<span class="_ _0"></span>.</div></div><div class="c x34 y1b2 w20 h7b"><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">Szacunki<span class="_ _5"> </span>i<span class="_ _5"> </span><span class="ff7">związane<span class="_ _5"> </span></span>z<span class="_ _5"> </span>nimi<span class="_ _5"> </span><span class="ff7">założenia<span class="_ _5"> </span>po<span class="_ _0"></span>dlegają<span class="_ _5"> </span>bieżącej<span class="_ _5"> </span></span>weryfikacji.<span class="_ _5"> </span>Zmiana<span class="_ _5"> </span><span class="ff7">szacunków<span class="_ _2b"> </span>księg<span class="_ _1"></span>owy<span class="_ _1"></span>ch<span class="_ _5"> </span><span class="ff8">jest<span class="_ _2b"> </span></span>ujęta<span class="_ _5"> </span><span class="ff8">w<span class="_ _5"> </span>okresie,<span class="_ _5"> </span>w</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">który<span class="_ _2f"></span>m<span class="_ _45"> </span><span class="ff8">dokonano<span class="_ _5"> </span>zmiany<span class="_ _44"> </span>szacunku<span class="_ _45"> </span>lub<span class="_ _45"> </span>w<span class="_ _45"> </span>okresach<span class="_ _45"> </span></span>bieżący<span class="_ _1"></span>m<span class="_ _2d"> </span><span class="ff8">i<span class="_ _45"> </span></span>przy<span class="_ _2f"></span>s<span class="_ _0"></span>zły<span class="_ _2f"></span>ch,<span class="_ _45"> </span>jeżeli<span class="_ _45"> </span><span class="ff8">dokon<span class="_ _0"></span>ana<span class="_ _2d"> </span>zmiana<span class="_ _2d"> </span>s<span class="_ _0"></span>zacunku<span class="_ _2d"> </span>d<span class="_ _0"></span>oty<span class="_ _2f"></span>czy<span class="_ _2d"> </span><span class="ff7">zarówno</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">okresu bieżącego, jak i okresów p<span class="_ _0"></span>rzy<span class="_ _2f"></span>szłych.</div></div><div class="c x34 y1b3 w20 h7c"><div class="t m0 x9 h2a y1b4 ff8 fs9 fc1 sc0 ls0 ws0">Informacje<span class="_ _2d"> </span><span class="ls2">na<span class="_ _45"> </span></span>temat<span class="_ _2d"> </span>istotn<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff7">szacun<span class="_ _0"></span>ków<span class="_ _2d"> </span>dotyczący<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff8">sto<span class="_ _0"></span>sowania<span class="_ _2d"> </span>zasad<span class="_ _5"> </span></span>rachunkowości,<span class="_ _45"> </span>które<span class="_ _45"> </span>mają<span class="_ _45"> </span><span class="ff8">najb<span class="_ _0"></span>ardziej<span class="_ _45"> </span>istotny<span class="_ _2d"> </span></span>wpływ</span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls2 ws0">na<span class="_ _2b"> </span><span class="ff7 ls0">wartoś<span class="_ _0"></span>ci<span class="_ _2b"> </span>uj<span class="_ _0"></span>ęte<span class="_ _2b"> </span><span class="ff8">w<span class="_ _8"> </span>jedn<span class="_ _0"></span>ostkowy<span class="_ _2f"></span>m<span class="_ _8"> </span>sprawozd<span class="_ _0"></span>aniu<span class="_ _8"> </span>finansowym<span class="_ _2b"> </span><span class="ff7">zostały<span class="_ _2b"> </span></span>p<span class="_ _0"></span>rzedstawione<span class="_ _8"> </span>w<span class="_ _2b"> </span>n<span class="_ _0"></span>ocie<span class="_ _2b"> </span><span class="ls2">17<span class="_ _8"> </span></span><span class="ff7">(udziały<span class="_ _2b"> </span></span>-<span class="_ _8"> </span>w<span class="_ _8"> </span>tym<span class="_ _2b"> </span>wy<span class="_ _2f"></span>cena</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">udziałów<span class="_ _2b"> </span><span class="ff8">w<span class="_ _5"> </span>j<span class="_ _0"></span>ednostkach<span class="_ _2b"> </span></span>zależny<span class="_ _2f"></span>ch<span class="_ _2b"> </span>metodą<span class="_ _2b"> </span><span class="ff8">praw<span class="_ _5"> </span></span>własności<span class="_ _2b"> </span><span class="ff8">i<span class="_ _5"> </span>an<span class="_ _0"></span>aliza<span class="_ _5"> </span></span>przesłanek<span class="_ _5"> </span>związanych<span class="_ _5"> </span><span class="ff8">z<span class="_ _2b"> </span></span>utratą<span class="_ _5"> </span>wartości<span class="_ _2b"> </span>udziałów)<span class="_ _5"> </span><span class="ff8">oraz</span></div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">nocie 27 (ins<span class="_ _0"></span>trumenty<span class="_ _2f"></span> finan<span class="_ _0"></span>sowe).</div></div><div class="c x34 y1b5 w20 h7d"><div class="t m0 x9 h2a y10a ff7 fs9 fc1 sc0 ls0 ws0">Sporządzenie<span class="_ _2d"> </span><span class="ff8">sprawozdan<span class="_ _0"></span>ia<span class="_ _44"> </span>f<span class="_ _0"></span>inansowego<span class="_ _2d"> </span>zgodnie<span class="_ _2d"> </span>z<span class="_ _2d"> </span>MSSF<span class="_ _44"> </span><span class="ls6">UE<span class="_ _2d"> </span></span>wy<span class="_ _2f"></span>maga<span class="_ _2d"> </span><span class="ls2">od<span class="_ _2d"> </span></span><span class="ff7">Zarządu<span class="_ _2d"> </span>Spółki<span class="_ _2d"> </span>osądó<span class="_ _0"></span>w,<span class="_ _2d"> </span>szacunków<span class="_ _2d"> </span></span>i<span class="_ _2d"> </span><span class="ff7">założeń,<span class="_ _2d"> </span>które</span></span></div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">mają<span class="_ _8"> </span>wpływ<span class="_ _2b"> </span><span class="ff8 ls2">na<span class="_ _8"> </span></span>przy<span class="_ _2f"></span>j<span class="_ _0"></span>ęte<span class="_ _2b"> </span><span class="ff8">zasady<span class="_ _2b"> </span>o<span class="_ _0"></span>raz<span class="_ _2b"> </span>prezentowane<span class="_ _8"> </span></span>wartości<span class="_ _8"> </span>akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w,<span class="_ _2b"> </span>pasywów,<span class="_ _2b"> </span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>chodów<span class="_ _8"> </span><span class="ff8">o<span class="_ _0"></span>raz<span class="_ _2b"> </span></span>kosztów.<span class="_ _8"> </span><span class="ff8">Szacunki<span class="_ _8"> </span>oraz</span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">związane <span class="ff8">z<span class="_ _44"> </span>nimi </span>założenia<span class="_ _44"> </span>opierają<span class="_ _44"> </span>się<span class="_ _44"> </span><span class="ff8 ls2">na </span>doświadczeniu<span class="_ _44"> </span><span class="ff8">historyczny<span class="_ _2f"></span>m<span class="_ _44"> </span>oraz inn<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _44"> </span>czy<span class="_ _2f"></span>nn<span class="_ _0"></span>ikach, <span class="ff7">które <span class="lsa">są </span></span>uznawan<span class="_ _0"></span>e <span class="ls5">za </span>racjonaln<span class="_ _0"></span>e</span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">w<span class="_ _2b"> </span>dan<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _8"> </span><span class="ff7">okolicznościach,<span class="_ _8"> </span></span>a<span class="_ _2b"> </span>ich<span class="_ _8"> </span>wyniki<span class="_ _2b"> </span><span class="ff7">daj<span class="_ _0"></span>ą<span class="_ _2b"> </span>podstawę<span class="_ _8"> </span>osąd<span class="_ _0"></span>u,<span class="_ _2b"> </span></span><span class="ls5">co<span class="_ _8"> </span><span class="ls2">do<span class="_ _8"> </span></span></span><span class="ff7">wartości<span class="_ _8"> </span>księgowej<span class="_ _2b"> </span>aktywów<span class="_ _2b"> </span></span>i<span class="_ _8"> </span><span class="ff7">zobowiązań,<span class="_ _31"> </span>która<span class="_ _2b"> </span></span>nie</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>n<span class="_ _0"></span>ika bezpośrednio z innych źródeł. Fakty<span class="_ _2f"></span>czna wartość może różnić się o<span class="_ _0"></span>d wartości szacowanej.</div></div><div class="c x34 y1b6 w20 h7e"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">Zasady<span class="_ _44"> </span>polityk<span class="_ _2f"></span>i<span class="_ _2d"> </span><span class="ff7">rachun<span class="_ _0"></span>kowości<span class="_ _44"> </span></span>przedstawio<span class="_ _0"></span>ne<span class="_ _44"> </span><span class="ff7">pon<span class="_ _0"></span>iżej<span class="_ _44"> </span></span>stosowan<span class="_ _0"></span>e<span class="_ _44"> </span><span class="ff7">były </span>w<span class="_ _44"> </span>odn<span class="_ _0"></span>iesieniu<span class="_ _44"> </span><span class="ff7">do wszystkich<span class="_ _44"> </span>o<span class="_ _0"></span>kr<span class="_ _1"></span>esów<span class="_ _44"> </span><span class="ff8">zaprezentowan<span class="_ _0"></span>y<span class="_ _2f"></span>ch</span></span></div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">w jedno<span class="_ _0"></span>stkowy<span class="_ _2f"></span>m sprawozdaniu<span class="_ _0"></span> finansowym<span class="_ _1"></span>.</div></div><div class="c x34 y1b7 w20 h7f"><div class="t m0 x9 h2a y1b8 ff8 fs9 fc1 sc0 ls0 ws0">Transakcje <span class="ff7">wyrażone </span>w<span class="_ _44"> </span>walutach<span class="_ _2d"> </span>obcych w<span class="_ _44"> </span>dniu<span class="_ _44"> </span>do<span class="_ _0"></span>konania<span class="_ _44"> </span>transakcji<span class="_ _44"> </span>ujmowane<span class="_ _44"> </span><span class="ff7 lsa">są<span class="_ _44"> </span></span>w<span class="_ _44"> </span>odpowiedn<span class="_ _0"></span>iej walu<span class="_ _0"></span>cie fun<span class="_ _0"></span>kcjonalnej<span class="_ _44"> </span>przy</div><div class="t m0 x9 h2a y101 ff8 fs9 fc1 sc0 ls0 ws0">zastosowaniu<span class="_ _5"> </span>kursu<span class="_ _45"> </span>wymiany<span class="_ _44"> </span>walut<span class="_ _45"> </span>z<span class="_ _45"> </span>dn<span class="_ _0"></span>ia<span class="_ _2d"> </span>zawarcia<span class="_ _45"> </span>transakcji.<span class="_ _45"> </span>Po<span class="_ _0"></span>zy<span class="_ _2f"></span>cje<span class="_ _5"> </span><span class="ff7">pieniężne<span class="_ _45"> </span>aktywów<span class="_ _2d"> </span>i <span class="_ _0"></span>zobowiązań<span class="_ _45"> </span>wyrażone<span class="_ _2d"> </span></span>w<span class="_ _5"> </span>walucie</div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">obcej<span class="_ _2b"> </span><span class="ff7 lsa">są<span class="_ _5"> </span></span>p<span class="_ _0"></span>rzeliczane<span class="_ _5"> </span><span class="ls2">na<span class="_ _5"> </span></span><span class="ff7">walutę<span class="_ _2b"> </span>funkcjo<span class="_ _0"></span>nalną<span class="_ _2b"> </span></span><span class="ls2">na<span class="_ _5"> </span></span><span class="ff7">dzień<span class="_ _2b"> </span></span>sprawozdawczy<span class="_ _5"> </span><span class="ff7">według<span class="_ _2b"> </span></span>kursu<span class="_ _2b"> </span>wy<span class="_ _2f"></span>miany<span class="_ _5"> </span><span class="ff7">obo<span class="_ _0"></span>wiązującego<span class="_ _2b"> </span></span><span class="ls2">na<span class="_ _5"> </span></span>ten<span class="_ _2b"> </span><span class="ff7">dzień.</span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Różnice<span class="_ _31"> </span><span class="ff8">kursowe<span class="_ _31"> </span></span>wynikające<span class="_ _31"> </span><span class="ff8">z<span class="_ _31"> </span>rozliczenia<span class="_ _31"> </span>transakcji<span class="_ _31"> </span>w<span class="_ _31"> </span>walutach<span class="_ _31"> </span>obcych<span class="_ _31"> </span>oraz<span class="_ _8"> </span>wyceny<span class="_ _8"> </span>bilansowej<span class="_ _3"> </span></span>ak<span class="_ _1"></span>ty<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _31"> </span><span class="ff8">i<span class="_ _8"> </span></span>zobo<span class="_ _0"></span>wiązań</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">pieniężnych wy<span class="_ _2f"></span>rażonych w walutach obcych ujmowane są w wyniku finansowym.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">12</span></div></div></div><div class="pi"></div></div>
<div id="pfd" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pcd w0 h0"><img 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" class="bi x1e y1b9 w23 h80" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y1ba w1c h81"><div class="t m0 x22 h29 y1bb ffa fs9 fc1 sc0 ls0 ws0">b) Rzeczowe ak<span class="_ _0"></span>tywa trwałe</div></div><div class="c x1f y1bc w1c h25"><div class="t m0 x22 h28 ybf ff4 fs9 fc1 sc0 ls0 ws0">Własne składniki r<span class="_ _0"></span>zeczowych aktywów trwa<span class="_ _0"></span>łych</div></div><div class="c x1f y1bd w1c h25"><div class="t m0 x22 h28 ybf ff4 fs9 fc1 sc0 ls0 ws0">Nakłady po<span class="_ _0"></span>noszone w terminie p<span class="_ _0"></span>óźniejszym</div></div><div class="c x1f y1ba w1c h81"><div class="t m0 x22 h28 y1be ff3 fs9 fc1 sc0 ls0 ws0">Amortyzacja</div></div><div class="c x1f y1bf w1c h25"><div class="t m0 x22 h2a ybf ff8 fs9 fc1 sc0 ls0 ws0">Budynki</div><div class="t m0 x46 h2a y52 ff8 fs9 fc1 sc0 ls0 ws0">40 lat</div></div><div class="c x1f y1c0 w1c h3f"><div class="t m0 x22 h2a y1c1 ff7 fs9 fc1 sc0 ls0 ws0">Urządzenia techniczne i maszyny</div><div class="t m0 x46 h2a y52 ff8 fs9 fc1 sc0 ls0 ws0">5 - 15 lat</div></div><div class="c x1f y1c2 w1c h25"><div class="t m0 x22 h2a ybf ff8 fs9 fc1 sc0 ls0 ws0">Pojazdy</div><div class="t m0 x46 h2a y52 ff8 fs9 fc1 sc0 ls0 ws0">3 - 10 lat</div></div><div class="c x1f y1c3 w1c h3f"><div class="t m0 x22 h2a y1c1 ff7 fs9 fc1 sc0 ls0 ws0">Meble i wy<span class="_ _1"></span>posażenie</div><div class="t m0 x46 h2a y52 ff8 fs9 fc1 sc0 ls0 ws0">3 - 5 lat</div></div><div class="c x1f y1ba w1c h81"><div class="t m0 x22 h29 y1c4 ffa fs9 fc1 sc0 ls0 ws0">c) Aktywa z tytułu p<span class="_ _0"></span>rawa do użytkow<span class="_ _0"></span>ania</div></div><div class="c x34 y1c5 w20 h7e"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _45"> </span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>padku,<span class="_ _5"> </span>gdy<span class="_ _45"> </span><span class="ff7">określony<span class="_ _45"> </span>składn<span class="_ _0"></span>ik<span class="_ _45"> </span></span>rzeczowych<span class="_ _45"> </span><span class="ff7">akty<span class="_ _1"></span>wów<span class="_ _5"> </span>trwały<span class="_ _2f"></span>ch<span class="_ _2b"> </span>składa<span class="_ _45"> </span>się<span class="_ _5"> </span><span class="ff8">z<span class="_ _5"> </span></span>odrębnych<span class="_ _5"> </span><span class="ff8">i<span class="_ _5"> </span>istotnych<span class="_ _45"> </span></span>części<span class="_ _5"> </span>składowych<span class="_ _5"> </span><span class="ff8">o</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">różny<span class="_ _1"></span>m okresie uży<span class="_ _2f"></span>tkowan<span class="_ _0"></span>ia, części te są traktowane jako odrębn<span class="_ _0"></span>e składniki akty<span class="_ _2f"></span>wów.</div></div><div class="c x34 y1c6 w20 h82"><div class="t m0 x9 h2a yf8 ff8 fs9 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wowan<span class="_ _0"></span>iu<span class="_ _3"> </span><span class="ff7">po<span class="_ _0"></span>dlegają<span class="_ _3"> </span></span>po<span class="_ _0"></span>niesione<span class="_ _46"> </span>w<span class="_ _3"> </span><span class="ff7">później<span class="_ _0"></span>szy<span class="_ _2f"></span>m<span class="_ _3"> </span><span class="ff8">okresie<span class="_ _46"> </span>koszty<span class="_ _31"> </span>wymieniany<span class="_ _2f"></span>ch<span class="_ _46"> </span><span class="ff7">części<span class="_ _3"> </span>składnika<span class="_ _46"> </span></span>rzeczowy<span class="_ _2f"></span>ch<span class="_ _3"> </span><span class="ff7">aktywów</span></span></span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">trwały<span class="_ _2f"></span>ch,<span class="_ _8"> </span>które<span class="_ _2b"> </span>można<span class="_ _2b"> </span><span class="ff8">wiary<span class="_ _1"></span>godnie<span class="_ _2b"> </span><span class="ff7">oszaco<span class="_ _0"></span>wać<span class="_ _2b"> </span></span>i<span class="_ _2b"> </span>jest<span class="_ _2b"> </span>prawdopo<span class="_ _0"></span>dobne,<span class="_ _2b"> </span><span class="ff7 ls5">że<span class="_ _8"> </span><span class="ls0">Spółka<span class="_ _2b"> </span>osiągnie<span class="_ _2b"> </span>korzy<span class="_ _2f"></span>ści<span class="_ _2b"> </span><span class="ff8">ekono<span class="_ _0"></span>miczne<span class="_ _2b"> </span></span>związane<span class="_ _2b"> </span><span class="ff8">z</span></span></span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>mienian<span class="_ _0"></span>y<span class="_ _2f"></span>mi<span class="_ _45"> </span><span class="ff7">składn<span class="_ _0"></span>ikam<span class="_ _1"></span>i<span class="_ _45"> </span><span class="ff8">rzeczowych<span class="_ _45"> </span></span>akty<span class="_ _1"></span>wów<span class="_ _45"> </span>trwałych.<span class="_ _45"> </span><span class="ff8">Wszy<span class="_ _2f"></span>s<span class="_ _0"></span>tkie<span class="_ _2d"> </span>in<span class="_ _0"></span>ne<span class="_ _2d"> </span><span class="ff7">nakłady<span class="_ _45"> </span><span class="lsa">są<span class="_ _45"> </span></span></span>ujmowan<span class="_ _0"></span>e<span class="_ _45"> </span>w<span class="_ _45"> </span>wynik<span class="_ _1"></span>u<span class="_ _45"> </span>f<span class="_ _0"></span>inansowy<span class="_ _1"></span>m<span class="_ _45"> </span>jako</span></span></div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">koszty<span class="_ _2f"></span> <span class="_ _0"></span>w chwili poniesienia.</div></div><div class="c x34 y1c7 w20 h83"><div class="t m0 x9 h2a y1c8 ff7 fs9 fc1 sc0 ls0 ws0">Składniki<span class="_ _2b"> </span><span class="ff8">rzeczowy<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff7">akty<span class="_ _2f"></span>wów<span class="_ _2b"> </span>trwały<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff8">ujmuje<span class="_ _2b"> </span></span>się<span class="_ _5"> </span><span class="ff8">w<span class="_ _2b"> </span></span>księgach<span class="_ _45"> </span>wedłu<span class="_ _0"></span>g<span class="_ _5"> </span><span class="ff8">ceny<span class="_ _45"> </span>nab<span class="_ _0"></span>y<span class="_ _2f"></span>cia<span class="_ _2b"> </span>lub<span class="_ _5"> </span>wiary<span class="_ _1"></span>godnie<span class="_ _2b"> </span>oszacowanego<span class="_ _5"> </span>kosztu</span></span></span></div><div class="t m0 x9 h2a y1c9 ff8 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>two<span class="_ _0"></span>rzenia, po<span class="_ _0"></span>mniejszonych o<span class="_ _44"> </span>od<span class="_ _0"></span>pisy amorty<span class="_ _2f"></span>zacyjne<span class="_ _44"> </span>oraz<span class="_ _44"> </span>odpisy z<span class="_ _44"> </span><span class="ff7">tytułu </span>utraty <span class="ff7">wartości.<span class="_ _44"> </span></span>Cena<span class="_ _44"> </span>nab<span class="_ _0"></span>y<span class="_ _2f"></span>cia<span class="_ _44"> </span>obej<span class="_ _0"></span>muje<span class="_ _44"> </span><span class="ff7">cenę<span class="_ _44"> </span></span>zakupu</div><div class="t m0 x9 h2a y10a ff7 fs9 fc1 sc0 ls0 ws0">składnika<span class="_ _2d"> </span>maj<span class="_ _0"></span>ątku<span class="_ _2d"> </span><span class="ff8">(tj.<span class="_ _45"> </span></span>kwotę<span class="_ _2d"> </span>należną<span class="_ _45"> </span>sprzedającemu,<span class="_ _45"> </span>po<span class="_ _0"></span>mniejszoną<span class="_ _2d"> </span><span class="ff8">o<span class="_ _45"> </span></span>po<span class="_ _0"></span>dlegające<span class="_ _44"> </span><span class="ff8">o<span class="_ _0"></span>dliczeniu<span class="_ _2d"> </span>p<span class="_ _0"></span>odatki:<span class="_ _44"> </span><span class="ls2">od<span class="_ _45"> </span></span></span>towarów<span class="_ _45"> </span><span class="ff8">i<span class="_ _2d"> </span></span>usłu<span class="_ _0"></span>g<span class="_ _44"> </span><span class="ff8">oraz</span></div><div class="t m0 x9 h2a yf8 ff8 fs9 fc1 sc0 ls0 ws0">akcy<span class="_ _2f"></span>zowy), <span class="ff7">obciążenia<span class="_ _44"> </span></span>o ch<span class="_ _0"></span>arakter<span class="_ _1"></span>ze pub<span class="_ _0"></span>licznoprawny<span class="_ _2f"></span>m<span class="_ _44"> </span><span class="ls3">(w<span class="_ _44"> </span></span>przy<span class="_ _2f"></span>pad<span class="_ _0"></span>ku importu)<span class="_ _44"> </span>oraz koszty <span class="ff7">bezpośrednio<span class="_ _44"> </span>związane<span class="_ _44"> </span></span>z zakupem i</div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>s<span class="_ _0"></span>tosowaniem<span class="_ _3"> </span><span class="ff7">s<span class="_ _0"></span>kładnika<span class="_ _3"> </span>majątku<span class="_ _46"> </span></span><span class="ls2">do<span class="_ _3"> </span></span>stanu<span class="_ _46"> </span>zdatnego<span class="_ _46"> </span><span class="ls2">do<span class="_ _3"> </span></span><span class="ff7">uży<span class="_ _1"></span>wania,<span class="_ _46"> </span>łącznie<span class="_ _3"> </span><span class="ff8">z<span class="_ _46"> </span>k<span class="_ _1"></span>osztami<span class="_ _46"> </span>transportu,<span class="_ _46"> </span>jak<span class="_ _3"> </span><span class="ff7">też<span class="_ _46"> </span>załadunku,</span></span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>ład<span class="_ _0"></span>unku<span class="_ _31"> </span><span class="ff8">i<span class="_ _31"> </span></span>składo<span class="_ _0"></span>wania.<span class="_ _31"> </span><span class="ff8">Rabaty,<span class="_ _31"> </span>opusty<span class="_ _31"> </span>oraz<span class="_ _31"> </span>inne<span class="_ _3"> </span><span class="ls2">podobne<span class="_ _31"> </span></span>zmniejszenia<span class="_ _3"> </span>i<span class="_ _31"> </span>odzy<span class="_ _1"></span>ski<span class="_ _31"> </span><span class="ff7">zmniej<span class="_ _0"></span>szają<span class="_ _31"> </span>cenę<span class="_ _3"> </span></span>naby<span class="_ _1"></span>cia<span class="_ _31"> </span><span class="ff7">składnika</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów. </div></div><div class="c x34 y1ca w20 h84"><div class="t m0 x9 h2a y1cb ff8 fs9 fc1 sc0 ls0 ws0">Zgodnie<span class="_ _44"> </span>z MSSF <span class="ls2">16 </span><span class="ff7">„Leasing” –<span class="_ _44"> </span></span>umowa<span class="_ _44"> </span>jest<span class="_ _44"> </span>leasingiem lub<span class="_ _44"> </span>zawiera leasing,<span class="_ _44"> </span><span class="ff7">jeżeli </span><span class="ls2">na<span class="_ _44"> </span></span>jej<span class="_ _44"> </span>mocy przekazuje <span class="ff7">się<span class="_ _44"> </span></span>prawo<span class="_ _44"> </span><span class="ls2">do </span>kontroli</div><div class="t m0 x9 h2a y1cc ff7 fs9 fc1 sc0 ls0 ws0">uży<span class="_ _1"></span>tkowania zidentyfikowanego składnika akty<span class="_ _2f"></span>wów p<span class="_ _0"></span>rzez dany<span class="_ _2f"></span> okres czasu w zamian <span class="_ _0"></span>za (opłatę) wy<span class="_ _2f"></span>nagrodzenie.</div><div class="t m0 x9 h2a y1cd ff7 fs9 fc1 sc0 ls0 ws0">Umowa zawiera leasing, jeśli spełn<span class="_ _0"></span>ione są łącznie następuj<span class="_ _0"></span>ące warunki:</div><div class="t m0 x9 h2a y1ce ff7 fs9 fc1 sc0 ls0 ws0">• składnik akty<span class="_ _2f"></span>wów j<span class="_ _0"></span>est zidenty<span class="_ _1"></span>fikowany,</div><div class="t m0 x9 h2a y1cf ff7 fs9 fc1 sc0 ls0 ws0">• leasingobiorca ma prawo do wszystkich korzy<span class="_ _2f"></span>ści ekono<span class="_ _0"></span>miczny<span class="_ _2f"></span>ch z użytkowania danego składnika akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w przez cały</div><div class="t m0 x9 h2a yfd ff7 fs9 fc1 sc0 ls0 ws0">okres uży<span class="_ _1"></span>tkowania,</div><div class="t m0 x9 h2a yfe ff7 fs9 fc1 sc0 ls0 ws0">•<span class="_ _31"> </span><span class="ff8">leasingobiorca<span class="_ _31"> </span><span class="ls8">ma<span class="_ _8"> </span></span>prawo<span class="_ _31"> </span><span class="ls2">do<span class="_ _31"> </span></span>kierowania<span class="_ _31"> </span></span>uży<span class="_ _2f"></span>tkowaniem<span class="_ _31"> </span><span class="ff8">zidentyfikowanego<span class="_ _31"> </span></span>składnika<span class="_ _8"> </span>aktywów,<span class="_ _8"> </span><span class="ff8">czyli<span class="_ _31"> </span>ustala<span class="_ _31"> </span></span>sposób<span class="_ _31"> </span><span class="ff8">i<span class="_ _31"> </span><span class="ls5">cel</span></span></div><div class="t m0 x9 h2a y1d0 ff7 fs9 fc1 sc0 ls0 ws0">uży<span class="_ _1"></span>tkowania składnika akty<span class="_ _1"></span>wów lub po<span class="_ _0"></span>djęto wcześniej d<span class="_ _0"></span>ecy<span class="_ _2f"></span>zje d<span class="_ _0"></span>oty<span class="_ _2f"></span>czące spos<span class="_ _0"></span>obu i celu użytkowania składnika</div><div class="t m0 x9 h2a y1d1 ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów.</div></div><div class="c x34 y1d2 w20 h85"><div class="t m0 x9 h2a y1b8 ff8 fs9 fc1 sc0 ls0 ws0">Koszt<span class="_ _2d"> </span>wy<span class="_ _1"></span>tworzenia<span class="_ _2d"> </span><span class="ff7">składnika<span class="_ _2d"> </span>środków<span class="_ _45"> </span>trwały<span class="_ _1"></span>ch<span class="_ _2d"> </span><span class="ff8">lub<span class="_ _2d"> </span></span>ś<span class="_ _0"></span>rodków<span class="_ _2d"> </span>trwały<span class="_ _1"></span>ch<span class="_ _2d"> </span><span class="ff8">w<span class="_ _45"> </span>budowie<span class="_ _45"> </span>obejmuj<span class="_ _0"></span>e<span class="_ _2d"> </span></span>całkowite<span class="_ _2d"> </span><span class="ff8">koszty<span class="_ _2d"> </span>poniesio<span class="_ _0"></span>ne<span class="_ _2d"> </span>przez</span></span></div><div class="t m0 x9 h2a y101 ff8 fs9 fc1 sc0 ls0 ws0">podmiot<span class="_ _31"> </span>w<span class="_ _2b"> </span>o<span class="_ _0"></span>kresie<span class="_ _2b"> </span>bu<span class="_ _0"></span>dowy<span class="_ _2f"></span>,<span class="_ _31"> </span><span class="ff7">montażu,<span class="_ _8"> </span></span>przystosowania<span class="_ _8"> </span>i<span class="_ _31"> </span>modernizacji<span class="_ _8"> </span><span class="ls2">do<span class="_ _31"> </span></span>dnia<span class="_ _8"> </span><span class="ff7">przyjęcia<span class="_ _8"> </span></span>takiego<span class="_ _8"> </span><span class="ff7">składnika<span class="_ _31"> </span>majątkowego<span class="_ _8"> </span></span><span class="ls2">do</span></div><div class="t m0 x9 h2a y102 ff7 fs9 fc1 sc0 ls0 ws0">uży<span class="_ _1"></span>wania<span class="_ _5"> </span><span class="ff8">(lub<span class="_ _5"> </span><span class="ls2">do<span class="_ _5"> </span></span>dnia<span class="_ _5"> </span>sprawozd<span class="_ _0"></span>awczego,<span class="_ _45"> </span></span>j<span class="_ _0"></span>eśli<span class="_ _45"> </span>składnik<span class="_ _5"> </span><span class="ff8">nie<span class="_ _5"> </span></span>zo<span class="_ _0"></span>stał<span class="_ _45"> </span><span class="ff8">j<span class="_ _0"></span>eszcze<span class="_ _45"> </span>odd<span class="_ _0"></span>any<span class="_ _2d"> </span><span class="ls2">do<span class="_ _5"> </span></span></span>używania),<span class="_ _45"> </span><span class="ff8">w<span class="_ _5"> </span>tym<span class="_ _45"> </span><span class="ls6">VAT<span class="_ _5"> </span></span></span>niepodlegający</div><div class="t m0 x9 h2a y1d3 ff8 fs9 fc1 sc0 ls0 ws0">odliczeniu<span class="_ _5"> </span>o<span class="_ _0"></span>raz<span class="_ _45"> </span>akcy<span class="_ _2f"></span>za.<span class="_ _5"> </span>Koszt<span class="_ _5"> </span>bud<span class="_ _0"></span>owy<span class="_ _2d"> </span>o<span class="_ _0"></span>bejmuje<span class="_ _5"> </span><span class="ff7">też<span class="_ _5"> </span>wstępny<span class="_ _45"> </span></span>szacun<span class="_ _0"></span>ek<span class="_ _45"> </span><span class="ff7">kosztów<span class="_ _5"> </span>demontażu<span class="_ _2b"> </span></span>i<span class="_ _45"> </span><span class="ff7">usunięcia<span class="_ _5"> </span>składn<span class="_ _0"></span>ika<span class="_ _2d"> </span></span>rzeczowych</div><div class="t m0 x9 h2a y1d4 ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów trwałych oraz przy<span class="_ _2f"></span>wrócen<span class="_ _0"></span>ia do stanu pierwotnego miej<span class="_ _0"></span>sca, w który<span class="_ _2f"></span>m ten składnik j<span class="_ _0"></span>est zlokalizowany<span class="_ _2f"></span>. </div></div><div class="c x34 y1d5 w20 h46"><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Poprawność<span class="_ _2b"> </span><span class="ff8">stoso<span class="_ _0"></span>wany<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff7">okresów<span class="_ _2b"> </span>użytkowania,<span class="_ _2b"> </span></span>metod<span class="_ _2b"> </span>amorty<span class="_ _2f"></span>zacj<span class="_ _0"></span>i<span class="_ _5"> </span>o<span class="_ _0"></span>raz<span class="_ _2b"> </span><span class="ff7">wartości<span class="_ _5"> </span></span>rezydualny<span class="_ _2f"></span>ch<span class="_ _8"> </span><span class="ff7">środków<span class="_ _2b"> </span>trwały<span class="_ _1"></span>ch<span class="_ _2b"> </span><span class="ff8">jest<span class="_ _2b"> </span>przez</span></span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Jednostkę corocznie weryfikowana.</div></div><div class="c x34 y1d6 w20 h86"><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Składniki<span class="_ _2b"> </span><span class="ff8">rzeczowy<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff7">akty<span class="_ _2f"></span>wów<span class="_ _2b"> </span>trwały<span class="_ _2f"></span>ch,<span class="_ _2b"> </span>względnie<span class="_ _2b"> </span><span class="ff8">ich<span class="_ _5"> </span>istotne<span class="_ _2b"> </span>i<span class="_ _2b"> </span></span>odrębne<span class="_ _2b"> </span>części<span class="_ _5"> </span>składowe<span class="_ _2b"> </span><span class="ff8">amorty<span class="_ _2f"></span>zowane<span class="_ _2b"> </span><span class="ff7 lsa">są<span class="_ _2b"> </span><span class="ls0">metodą<span class="_ _5"> </span>linio<span class="_ _0"></span>wą</span></span></span></span></span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">przez<span class="_ _44"> </span>o<span class="_ _0"></span>kr<span class="_ _1"></span>es<span class="_ _44"> </span><span class="ff7">u<span class="_ _0"></span>ży<span class="_ _2f"></span>tkowania<span class="_ _2d"> </span><span class="ff8">przy<span class="_ _44"> </span></span>uwzględnieniu<span class="_ _2d"> </span><span class="ff8">przewidywanej<span class="_ _44"> </span>p<span class="_ _0"></span>rzy likwidacji<span class="_ _2d"> </span>ceny<span class="_ _44"> </span></span>sprzedaży<span class="_ _44"> </span><span class="ff8">netto<span class="_ _2d"> </span></span>pozostałoś<span class="_ _0"></span>ci<span class="_ _44"> </span>środka<span class="_ _2d"> </span>trwałego</span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">(wartości<span class="_ _44"> </span><span class="ff8">rezy<span class="_ _2f"></span>dualn<span class="_ _0"></span>ej).<span class="_ _44"> </span>Grunty nie<span class="_ _2d"> </span><span class="ff7 lsa">są </span>amortyzowane.<span class="_ _44"> </span><span class="ff7">Spółka<span class="_ _44"> </span>zakłada<span class="_ _44"> </span>pon<span class="_ _0"></span>iższe </span>okresy <span class="ff7">u<span class="_ _0"></span>ży<span class="_ _2f"></span>tkowania<span class="_ _44"> </span><span class="ff8">dla<span class="_ _44"> </span></span>p<span class="_ _0"></span>oszczególny<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ff8">kategorii</span></span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">środków trwały<span class="_ _1"></span>ch:</div></div><div class="c x34 y1d7 w20 h87"><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _2d"> </span>o<span class="_ _0"></span>dniesieniu<span class="_ _45"> </span><span class="ls2">do<span class="_ _45"> </span></span><span class="ff7">kosztów<span class="_ _5"> </span></span>finansowan<span class="_ _0"></span>ia<span class="_ _2d"> </span><span class="ff7">zewnętrznego<span class="_ _5"> </span>dotycząc<span class="_ _1"></span>y<span class="_ _1"></span>ch<span class="_ _45"> </span><span class="ff8">dosto<span class="_ _0"></span>sowy<span class="_ _2f"></span>wanych<span class="_ _45"> </span><span class="ff7">składników<span class="_ _45"> </span>aktywów,<span class="_ _2d"> </span>Spó<span class="_ _0"></span>łka<span class="_ _2d"> </span></span>akty<span class="_ _1"></span>wuje</span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">koszty<span class="_ _47"> </span>fin<span class="_ _0"></span>ansowania<span class="_ _3b"> </span><span class="ff7">zewnętrznego,<span class="_ _4d"> </span>które<span class="_ _3b"> </span>można<span class="_ _3b"> </span>b<span class="_ _0"></span>ezpośrednio<span class="_ _4d"> </span>przy<span class="_ _2f"></span>porządkować<span class="_ _4d"> </span><span class="ff8">naby<span class="_ _2f"></span>ciu,<span class="_ _4d"> </span>budowie<span class="_ _3b"> </span>lu<span class="_ _0"></span>b<span class="_ _47"> </span>wytworzeniu</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">dostosowywanego składnika akty<span class="_ _2f"></span>wów, <span class="_ _0"></span>trak<span class="_ _1"></span>tując j<span class="_ _0"></span>e jako część ceny naby<span class="_ _2f"></span>cia lub <span class="_ _0"></span>kosztu wy<span class="_ _2f"></span>tworzenia tego składn<span class="_ _0"></span>ika ak<span class="_ _1"></span>ty<span class="_ _1"></span>wów.</div></div><div class="c x1f yb w24 h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 lsb ws0">e)<span class="_ _3"> </span><span class="ls0">Inwestycje<span class="_ _4f"> </span><span class="ffc">rozpoczęte</span></span></div></div><div class="c x1f yb w25 h88"><div class="t m0 x23 h89 y1d8 ffb fse fc1 sc0 lsc ws0">d)<span class="_ _3"> </span><span class="ffc ls0">Środki<span class="_ _4f"> </span>trw<span class="_ _0"></span>ałe</span></div></div><div class="c x1f yb w26 h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 lsd ws0">f)<span class="_ _31"> </span><span class="ffc ls0">Udziały<span class="_ _44"> </span><span class="ffb">w<span class="_ _4f"> </span>innych<span class="_ _44"> </span>jednostkach<span class="_ _4f"> </span>i<span class="_ _44"> </span>papiery<span class="_ _4f"> </span></span>w<span class="_ _0"></span>artościowe</span></div></div><div class="c x1f yb w27 h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 lse ws0">g)<span class="_ _3"> </span><span class="ls0">Zapasy</span></div></div><div class="c x1f yb w26 h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 lsc ws0">h)<span class="_ _3"> </span><span class="ffc ls0">Należności,<span class="_ _4f"> </span><span class="ffb">roszczenia<span class="_ _4f"> </span>i<span class="_ _44"> </span></span>zobowiązania</span></div></div><div class="c x1f yb w28 h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 lsf ws0">i)<span class="_ _3"> </span><span class="ls0">Podatek<span class="_ _4f"> </span>dochodowy</span></div></div><div class="c x1f yb w29 h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 ls10 ws0">j)<span class="_ _3"> </span><span class="ffc ls0">Środki<span class="_ _4f"> </span>pieniężne</span></div></div><div class="c x1f yb w2a h88"><div class="t m0 x1c h89 y1d8 ffb fse fc1 sc0 lsc ws0">k)<span class="_ _3"> </span><span class="ffc ls0">Różnice<span class="_ _4f"> </span><span class="ffb">kursow<span class="_ _0"></span>e</span></span></div></div><div class="c x1f yb w26 h88"><div class="t m0 x1c h8a y1d9 ff2 fse fc1 sc0 ls0 ws0">Wydatki<span class="_ _44"> </span>poniesione<span class="_ _2d"> </span><span class="ls11">na<span class="_ _2d"> </span></span>ulepszenie<span class="_ _44"> </span><span class="ffd">środków<span class="_ _2d"> </span>trwałych<span class="_ _44"> </span></span>(przebudowa,<span class="_ _2d"> </span>rozbudowa,<span class="_ _2d"> </span>rekonstrukcja, adaptacja<span class="_ _2d"> </span>lub<span class="_ _2d"> </span>modernizacja)</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">13</span></div></div></div><div class="pi"></div></div>
<div id="pfe" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pce w0 h0"><img 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" class="bi x1e y1b9 w23 h80" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y1da w1c h8b"><div class="t m0 x22 h29 y1db ffa fs9 fc1 sc0 ls0 ws0">d) Wartości niem<span class="_ _0"></span>aterialne, w tym<span class="_ _0"></span> znaki towarow<span class="_ _0"></span>e</div></div><div class="c x1f y1dc w1c h25"><div class="t m0 x22 h28 ybf ff4 fs9 fc1 sc0 ls0 ws0">Inne wartości n<span class="_ _0"></span>iematerialne</div></div><div class="c x1f y1dd w1c h2b"><div class="t m0 x22 h28 y71 ff4 fs9 fc1 sc0 ls0 ws0">Nakłady po<span class="_ _0"></span>niesione w terminie p<span class="_ _0"></span>óźniejszym</div></div><div class="c x1f y12c w1c h25"><div class="t m0 x22 h28 ybf ff3 fs9 fc1 sc0 ls0 ws0">Amortyzacja</div></div><div class="c x1f y1de w1c h8c"><div class="t m0 x22 h29 y1a ffa fs9 fc1 sc0 ls0 ws0">e) Inwestycje w jednostk<span class="_ _0"></span>ach zależnych</div></div><div class="c x1f y1df w1c h2b"><div class="t m0 x22 h29 y1a ffa fs9 fc1 sc0 ls0 ws0">f) Aktywa i zobo<span class="_ _0"></span>wiązania finansowe</div></div><div class="c x34 y97 w20 h79"><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">Późniejsze<span class="_ _8"> </span><span class="ff8">wydatki<span class="_ _2b"> </span><span class="ls2">na<span class="_ _8"> </span></span></span>składniki<span class="_ _8"> </span>istniej<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _8"> </span>wartości<span class="_ _8"> </span><span class="ff8">niematerialnych<span class="_ _2b"> </span></span>po<span class="_ _0"></span>dlegają<span class="_ _8"> </span><span class="ff8">akty<span class="_ _2f"></span>wowaniu<span class="_ _31"> </span>ty<span class="_ _2f"></span>lko<span class="_ _8"> </span>wtedy,<span class="_ _8"> </span>gdy<span class="_ _2b"> </span><span class="ff7">zwiększają</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>s<span class="_ _0"></span>złe<span class="_ _8"> </span>korzyści<span class="_ _8"> </span><span class="ff8">ekono<span class="_ _0"></span>miczne<span class="_ _8"> </span></span>związane<span class="_ _31"> </span><span class="ff8">z<span class="_ _31"> </span>dany<span class="_ _1"></span>m<span class="_ _31"> </span><span class="ff7">składnikiem.<span class="_ _8"> </span>Pozo<span class="_ _0"></span>stałe<span class="_ _8"> </span>nakłady<span class="_ _31"> </span><span class="lsa">są<span class="_ _8"> </span></span></span>ujmowan<span class="_ _0"></span>e<span class="_ _8"> </span><span class="ff7">w wyniku<span class="_ _31"> </span></span>finansowym<span class="_ _8"> </span>w</span></div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">momencie poniesienia.</div></div><div class="c x34 y1e0 w2b h6"><div class="t m0 x9 h26 ybb ff1 fs9 fc1 sc0 ls0 ws0">Instrumenty finansow<span class="_ _0"></span>e</div></div><div class="c x34 y1e1 w20 h8d"><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Wartości<span class="_ _31"> </span><span class="ff8">niematerialne<span class="_ _8"> </span>amortyzowane<span class="_ _31"> </span></span><span class="lsa">są<span class="_ _8"> </span></span>metodą<span class="_ _31"> </span>liniową,<span class="_ _31"> </span>biorąc<span class="_ _31"> </span><span class="ff8 ls2">pod<span class="_ _31"> </span></span>uwagę<span class="_ _8"> </span><span class="ff8">okres<span class="_ _31"> </span>ich<span class="_ _8"> </span></span>u<span class="_ _0"></span>ży<span class="_ _2f"></span>tkowania<span class="_ _31"> </span><span class="ff8">chy<span class="_ _2f"></span>b<span class="_ _0"></span>a,<span class="_ _8"> </span><span class="ff7 ls5">że<span class="_ _31"> </span></span>nie<span class="_ _31"> </span>jest<span class="_ _8"> </span><span class="ls2">on</span></span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">określony.<span class="_ _45"> </span>Wartość<span class="_ _45"> </span><span class="ff8">firmy<span class="_ _2d"> </span>i<span class="_ _5"> </span></span>wartości<span class="_ _5"> </span><span class="ff8">niematerialne<span class="_ _45"> </span>o<span class="_ _5"> </span></span>nieokreślonym<span class="_ _45"> </span><span class="ff8">okresie<span class="_ _45"> </span></span>użytkowania<span class="_ _45"> </span>podlegaj<span class="_ _0"></span>ą<span class="_ _45"> </span><span class="ff8">corocznie<span class="_ _5"> </span>testom<span class="_ _45"> </span><span class="ls2">na<span class="_ _45"> </span></span></span>utratę</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">wartości.<span class="_ _46"> </span><span class="ff8">I<span class="_ _2f"></span>nn<span class="_ _0"></span>e<span class="_ _3"> </span><span class="ff7">wartości<span class="_ _46"> </span></span>niematerialne<span class="_ _3"> </span><span class="ff7 lsa">są<span class="_ _46"> </span></span>am<span class="_ _1"></span>orty<span class="_ _2f"></span>zo<span class="_ _0"></span>wane<span class="_ _3"> </span><span class="ls2">od<span class="_ _46"> </span></span>dnia<span class="_ _3"> </span>kiedy<span class="_ _3"> </span><span class="ff7 lsa">są<span class="_ _46"> </span><span class="ls0">dostępne<span class="_ _46"> </span></span></span><span class="ls2">do<span class="_ _3"> </span></span><span class="ff7">uży<span class="_ _1"></span>tkowania.<span class="_ _46"> </span><span class="ff8">Szacunkowy<span class="_ _31"> </span>o<span class="_ _0"></span>kr<span class="_ _1"></span>es</span></span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">uży<span class="_ _1"></span>tkowania wynosi 8 lat.</div></div><div class="c x34 y1e2 w20 h8e"><div class="t m0 x9 h2a y1e3 ff8 fs9 fc1 sc0 ls0 ws0">Kwalifikacja<span class="_ _49"> </span><span class="ff7">akty<span class="_ _2f"></span>wów<span class="_ _49"> </span><span class="ff8">fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch<span class="_ _4b"> </span><span class="ff7">uzależniona<span class="_ _49"> </span></span>j<span class="_ _0"></span>est<span class="_ _46"> </span><span class="ls2">od<span class="_ _49"> </span></span>modelu<span class="_ _4b"> </span>biznesowego<span class="_ _49"> </span><span class="ff7">zarządzania<span class="_ _49"> </span></span>akty<span class="_ _2f"></span>wami<span class="_ _49"> </span>fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>mi<span class="_ _49"> </span>oraz</span></span></div><div class="t m0 x9 h2a y1e4 ff8 fs9 fc1 sc0 ls0 ws0">charaktery<span class="_ _2f"></span>styki<span class="_ _3"> </span>umowny<span class="_ _2f"></span>ch<span class="_ _46"> </span><span class="ff7">przepły<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _3"> </span>pieniężnych<span class="_ _3"> </span>składnika<span class="_ _3"> </span>aktywów<span class="_ _3"> </span><span class="ff8">finansowych.<span class="_ _3"> </span>Klasy<span class="_ _2f"></span>f<span class="_ _0"></span>ikacja<span class="_ _3"> </span><span class="ff7">akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _3"> </span><span class="ff8">finansowy<span class="_ _1"></span>ch</span></span></span></span></div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">dokonywana<span class="_ _2d"> </span>jest<span class="_ _45"> </span>w<span class="_ _45"> </span>momencie<span class="_ _2d"> </span><span class="ff7">po<span class="_ _0"></span>czątkoweg<span class="_ _1"></span>o<span class="_ _45"> </span>ujęcia<span class="_ _45"> </span><span class="ff8">i<span class="_ _45"> </span></span>może<span class="_ _2d"> </span>być<span class="_ _2d"> </span><span class="ff8">zmienion<span class="_ _0"></span>a<span class="_ _2d"> </span>jedynie<span class="_ _45"> </span></span>wówczas,<span class="_ _2d"> </span><span class="ff8">gdy<span class="_ _45"> </span>zmieni<span class="_ _2d"> </span></span>się<span class="_ _45"> </span><span class="ff8">bizn<span class="_ _0"></span>esowy<span class="_ _44"> </span>model</span></span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">zarządzania akty<span class="_ _2f"></span>wami fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>mi. </div></div><div class="c x34 y1e6 w20 h8f"><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">Inwesty<span class="_ _2f"></span>cj<span class="_ _0"></span>e<span class="_ _2d"> </span>w<span class="_ _45"> </span>j<span class="_ _0"></span>ednostkach<span class="_ _45"> </span><span class="ff7">zależnych<span class="_ _2d"> </span></span>wyceniane<span class="_ _2d"> </span><span class="ff7 lsa">są<span class="_ _45"> </span><span class="ls0">metodą<span class="_ _5"> </span></span></span>praw<span class="_ _45"> </span><span class="ff7">własności,<span class="_ _5"> </span></span>pomniejszon<span class="_ _0"></span>ej<span class="_ _45"> </span>o<span class="_ _45"> </span>ewentualn<span class="_ _0"></span>e<span class="_ _2d"> </span>od<span class="_ _0"></span>pisy<span class="_ _44"> </span>z<span class="_ _45"> </span><span class="ff7">tytułu<span class="_ _45"> </span></span>utraty</div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">wartości.</div></div><div class="c x34 y1e7 w20 h90"><div class="t m0 x9 h2a y1e8 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _44"> </span><span class="ff8">uj<span class="_ _0"></span>muje<span class="_ _44"> </span></span>składnik<span class="_ _44"> </span>akty<span class="_ _1"></span>wów<span class="_ _44"> </span><span class="ff8">z<span class="_ _44"> </span></span>tytułu<span class="_ _44"> </span><span class="ff8">prawa <span class="ls2">do<span class="_ _2d"> </span></span></span>użytk<span class="_ _2f"></span>o<span class="_ _0"></span>wania <span class="ff8">o<span class="_ _0"></span>raz </span>zob<span class="_ _0"></span>owiązanie <span class="ff8">z<span class="_ _2d"> </span></span>ty<span class="_ _1"></span>tułu<span class="_ _44"> </span><span class="ff8">leasingu<span class="_ _2d"> </span>w<span class="_ _44"> </span>dacie<span class="_ _44"> </span></span>rozpoczęcia.<span class="_ _44"> </span><span class="ls6">Datą</span></div><div class="t m0 x9 h2a y1c8 ff7 fs9 fc1 sc0 ls0 ws0">rozpoczęcia<span class="_ _8"> </span><span class="ff8">okresu<span class="_ _2b"> </span>leasingu<span class="_ _8"> </span>jest<span class="_ _8"> </span>data,<span class="_ _8"> </span>w<span class="_ _2b"> </span></span>której<span class="_ _8"> </span><span class="ff8">leasingodawca<span class="_ _8"> </span></span>udostępn<span class="_ _0"></span>ia<span class="_ _2b"> </span><span class="ff8">bazowy<span class="_ _2b"> </span></span>składnik<span class="_ _2b"> </span>aktywów<span class="_ _2b"> </span><span class="ff8 ls2">do<span class="_ _8"> </span></span>użytk<span class="_ _1"></span>owania<span class="_ _2b"> </span><span class="ff8">p<span class="_ _0"></span>rzez</span></div><div class="t m0 x9 h2a y1c9 ff7 fs9 fc1 sc0 ls0 ws0">leasingobiorcę.</div><div class="t m0 x9 h2a y10a ff7 fs9 fc1 sc0 ls0 ws0">Spółka korzy<span class="_ _2f"></span>s<span class="_ _0"></span>ta z prawa zwolnienia ze stosowan<span class="_ _0"></span>ia wy<span class="_ _2f"></span>mogów wynikający<span class="_ _2f"></span>ch z MSSF 16 w przypadku ujmowania:</div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">• leasingu krótkoterminowego – leasing, który w dacie rozpoczęcia ma okres leasingu nie dłuższy niż 12 miesięcy<span class="_ _1"></span>.</div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">Leasing, w który<span class="_ _2f"></span>m wprowadzon<span class="_ _0"></span>o opcję kupna n<span class="_ _0"></span>ie jest leasingiem krótkoterminowy<span class="_ _2f"></span>m.</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">• leasingu dotycząceg<span class="_ _1"></span>o akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w o niskiej wartości – aktywa który<span class="_ _2f"></span>ch j<span class="_ _0"></span>ednostkowa wartość początkowa nowego składn<span class="_ _0"></span>ika</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">przedmiotu leasingu nie p<span class="_ _0"></span>rzekr<span class="_ _1"></span>acza 20 tys. zł, z wy<span class="_ _2f"></span>łączeniem prawa wieczystego uży<span class="_ _2f"></span>tkowania gruntów.</div></div><div class="c x34 y1e9 w20 h91"><div class="t m0 x9 h2a y1ea ff7 fs9 fc1 sc0 ls0 ws0">W dacie rozpoczęcia Spółka wycenia składnik akty<span class="_ _2f"></span>wów z tytułu prawa do użytkowania według kosztu.</div><div class="t m0 x9 h2a y1eb ff7 fs9 fc1 sc0 ls0 ws0">Koszt składnika akty<span class="_ _2f"></span>wów z <span class="_ _0"></span>ty<span class="_ _2f"></span>tułu p<span class="_ _0"></span>rawa do uży<span class="_ _2f"></span>tkowania p<span class="_ _0"></span>owinien zgodnie z MSSF 16 obej<span class="_ _0"></span>mować:</div><div class="t m0 x9 h2a y1ec ff7 fs9 fc1 sc0 ls0 ws0">a) kwotę początkową wyceny<span class="_ _2f"></span> zobowiązania z tytułu leasingu,</div><div class="t m0 x9 h2a y1e8 ff8 fs9 fc1 sc0 ls2 ws0">b)<span class="_ _45"> </span><span class="ls0">wszelkie<span class="_ _5"> </span><span class="ff7">opłaty<span class="_ _45"> </span></span>leasin<span class="_ _0"></span>gowe<span class="_ _45"> </span><span class="ff7">zapłacone<span class="_ _2b"> </span></span>w<span class="_ _45"> </span>dacie<span class="_ _2b"> </span><span class="ff7">rozpoczęcia<span class="_ _5"> </span></span>lub<span class="_ _5"> </span>p<span class="_ _0"></span>rzed<span class="_ _45"> </span><span class="ff7 ls4">tą<span class="_ _5"> </span><span class="ls0">datą,<span class="_ _5"> </span></span></span>p<span class="_ _0"></span>omniejszone<span class="_ _2b"> </span>o<span class="_ _45"> </span>wszelkie<span class="_ _2b"> </span>otrzy<span class="_ _2f"></span>mane<span class="_ _5"> </span><span class="ff7">zachęty</span></span></div><div class="t m0 x9 h2a y1c8 ff8 fs9 fc1 sc0 ls0 ws0">leasingowe,</div><div class="t m0 x9 h2a y1c9 ff7 fs9 fc1 sc0 ls0 ws0">c) wszelkie początkowe koszty<span class="_ _1"></span> bezpośrednie p<span class="_ _0"></span>oniesione przez leasingobio<span class="_ _0"></span>rcę oraz,</div><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls2 ws0">d)<span class="_ _2b"> </span><span class="ls0">szacunek<span class="_ _8"> </span><span class="ff7">kosztów,<span class="_ _2b"> </span>które<span class="_ _2b"> </span>maj<span class="_ _0"></span>ą<span class="_ _2b"> </span>zostać<span class="_ _2b"> </span></span>pon<span class="_ _0"></span>iesione<span class="_ _2b"> </span>przez<span class="_ _2b"> </span><span class="ff7">leasin<span class="_ _0"></span>gobiorcę<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span><span class="ff7">związku<span class="_ _2b"> </span></span>z<span class="_ _8"> </span><span class="ff7">demontażem<span class="_ _2b"> </span></span>i<span class="_ _2b"> </span><span class="ff7">u<span class="_ _0"></span>sunięciem<span class="_ _2b"> </span></span>bazowego</span></div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">składnika<span class="_ _44"> </span>aktywów, <span class="ff8">p<span class="_ _0"></span>rzeprowadzeniem<span class="_ _44"> </span>renowacji<span class="_ _44"> </span>miej<span class="_ _0"></span>sca,<span class="_ _44"> </span>w<span class="_ _44"> </span></span>który<span class="_ _1"></span>m<span class="_ _44"> </span>się<span class="_ _44"> </span>znaj<span class="_ _0"></span>dował<span class="_ _44"> </span><span class="ff8">lub<span class="_ _44"> </span>p<span class="_ _0"></span>rzeprowadzeniem<span class="_ _44"> </span>renowacji<span class="_ _2d"> </span>bazowego</span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">składnika<span class="_ _31"> </span>akty<span class="_ _2f"></span>wów<span class="_ _31"> </span><span class="ff8 ls2">do<span class="_ _31"> </span><span class="ls0">stanu<span class="_ _31"> </span>wy<span class="_ _2f"></span>maganego<span class="_ _31"> </span>przez<span class="_ _8"> </span>warun<span class="_ _0"></span>ki<span class="_ _8"> </span>leasingu,<span class="_ _31"> </span>chyba<span class="_ _31"> </span><span class="ff7 ls5">że<span class="_ _8"> </span></span><span class="ls4">te<span class="_ _31"> </span></span>koszty<span class="_ _8"> </span><span class="ff7 lsa">są<span class="_ _31"> </span></span>ponoszone<span class="_ _31"> </span>w<span class="_ _31"> </span>celu<span class="_ _31"> </span>wy<span class="_ _2f"></span>tworzenia</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">zapasów.<span class="_ _2d"> </span><span class="ff8">Leasingobiorca<span class="_ _2d"> </span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>jmuj<span class="_ _0"></span>e<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span>sieb<span class="_ _0"></span>ie<span class="_ _44"> </span><span class="ff7">ob<span class="_ _0"></span>owiązek<span class="_ _44"> </span></span>pokrycia<span class="_ _44"> </span>tych<span class="_ _44"> </span><span class="ff7">kosztó<span class="_ _0"></span>w<span class="_ _44"> </span></span>w<span class="_ _2d"> </span>dacie<span class="_ _2d"> </span><span class="ff7">rozpoczęcia<span class="_ _2d"> </span></span>alb<span class="_ _0"></span>o<span class="_ _44"> </span>w<span class="_ _46"> </span>wy<span class="_ _2f"></span>niku<span class="_ _2d"> </span><span class="ff7">używania</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">bazowego składnika akty<span class="_ _1"></span>wów przez dany okres.</div></div><div class="c x34 y1ed w20 h92"><div class="t m0 x9 h2a y1c9 ff7 fs9 fc1 sc0 ls0 ws0">Okres leasingu to nieodwo<span class="_ _0"></span>łalny<span class="_ _2f"></span> okres, przez który leasingobiorca ma prawo do użytkowania bazowego składnika akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w,</div><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls0 ws0">wraz z:</div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">• okresami, na które można przedłużyć leasing, jeżeli można z wy<span class="_ _1"></span>starczającą pewnością zało<span class="_ _0"></span>ży<span class="_ _2f"></span>ć, że leasingobio<span class="_ _0"></span>rca</div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">skorzy<span class="_ _2f"></span>sta z <span class="_ _0"></span>tego prawa; oraz</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">• okresami, w który<span class="_ _2f"></span>ch można wypowiedzieć leasing, jeżeli możn<span class="_ _0"></span>a z wy<span class="_ _2f"></span>starczającą pewn<span class="_ _0"></span>ością założy<span class="_ _2f"></span>ć, że leasin<span class="_ _0"></span>gobiorca</div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">nie skorzy<span class="_ _1"></span>sta z tego prawa.</div></div><div class="c x34 y1ee w20 h93"><div class="t m0 x9 h2a y1ef ff7 fs9 fc1 sc0 ls0 ws0">Wartości<span class="_ _4b"> </span><span class="ff8">niematerialne<span class="_ _47"> </span>naby<span class="_ _2f"></span>te<span class="_ _47"> </span>przez<span class="_ _4b"> </span><span class="ff7">Spółkę<span class="_ _4b"> </span></span>wykazy<span class="_ _2f"></span>wane<span class="_ _47"> </span><span class="ff7 lsa">są<span class="_ _49"> </span></span>w<span class="_ _47"> </span>oparciu<span class="_ _4b"> </span>o<span class="_ _47"> </span>ich<span class="_ _4b"> </span><span class="ff7">cenę<span class="_ _47"> </span></span>naby<span class="_ _2f"></span>cia,<span class="_ _47"> </span><span class="ff7">pomniej<span class="_ _0"></span>szoną<span class="_ _4b"> </span>o o<span class="_ _0"></span>dpisy</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">amorty<span class="_ _2f"></span>zacyjne oraz odpisy z ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu utraty<span class="_ _2f"></span> wartości.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">14</span></div></div></div><div class="pi"></div></div>
<div id="pff" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pcf w0 h0"><img src="data:image/png;base64,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" class="bi x1e y1b9 w23 h80" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x34 y1f0 w20 h94"><div class="t m0 x9 h2a y1f1 ff7 fs9 fc1 sc0 ls0 ws0">Składnik akty<span class="_ _2f"></span>wów j<span class="_ _0"></span>est ujmowany jako wy<span class="_ _1"></span>ceniany wg<span class="_ _1"></span> zamorty<span class="_ _2f"></span>zowan<span class="_ _0"></span>ego kosztu jeśli spełnia ob<span class="_ _0"></span>a poniższe warunki:</div><div class="t m0 x9 h2a y1f2 ff8 fs9 fc1 sc0 ls5 ws0">a)<span class="_ _44"> </span><span class="ls0">j<span class="_ _0"></span>est<span class="_ _44"> </span>utrzym<span class="_ _1"></span>y<span class="_ _2f"></span>wan<span class="_ _0"></span>y zgodnie<span class="_ _2d"> </span>z<span class="_ _2d"> </span>modelem<span class="_ _44"> </span>b<span class="_ _0"></span>iznesowy<span class="_ _2f"></span>m,<span class="_ _2d"> </span><span class="ff7">którego<span class="_ _2d"> </span></span>celem<span class="_ _44"> </span>j<span class="_ _0"></span>est<span class="_ _44"> </span>utrzy<span class="_ _2f"></span>mywanie<span class="_ _44"> </span><span class="ff7">akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _44"> </span><span class="ff8">finansowych<span class="_ _44"> </span>dla<span class="_ _2d"> </span>uzysk<span class="_ _1"></span>iwania</span></span></span></div><div class="t m0 x9 h2a y1f3 ff7 fs9 fc1 sc0 ls0 ws0">przepły<span class="_ _1"></span>wów pieniężnych wy<span class="_ _2f"></span>n<span class="_ _0"></span>ikający<span class="_ _2f"></span>ch z umowy,</div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls2 ws0">b)<span class="_ _45"> </span><span class="ls0">warunki<span class="_ _45"> </span>u<span class="_ _0"></span>mowy<span class="_ _44"> </span><span class="ff7">d<span class="_ _0"></span>oty<span class="_ _2f"></span>czącej<span class="_ _5"> </span>składnika<span class="_ _45"> </span>aktywów<span class="_ _2d"> </span><span class="ff8">fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff7">powo<span class="_ _0"></span>dują<span class="_ _45"> </span></span>po<span class="_ _0"></span>wstawanie<span class="_ _45"> </span>w<span class="_ _45"> </span><span class="ff7">określonych<span class="_ _45"> </span></span>terminach<span class="_ _45"> </span><span class="ff7">przepływów</span></span></span></span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">pieniężnych, które są jedynie spłatą kwoty<span class="_ _2f"></span> głównej<span class="_ _0"></span> i odsetek od kwoty głównej pozostałej<span class="_ _0"></span> do spłaty.</div></div><div class="c x34 y1f4 w20 h95"><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _5"> </span>momencie<span class="_ _5"> </span><span class="ff7">początkowego<span class="_ _2b"> </span>ujęcia<span class="_ _5"> </span>Spó<span class="_ _0"></span>łka<span class="_ _45"> </span></span>wycenia<span class="_ _45"> </span><span class="ff7">należn<span class="_ _0"></span>ości<span class="_ _5"> </span></span>z<span class="_ _5"> </span><span class="ff7">ty<span class="_ _1"></span>tułu<span class="_ _5"> </span><span class="ff8">d<span class="_ _0"></span>ostaw<span class="_ _45"> </span>i<span class="_ _2b"> </span></span>usług,<span class="_ _5"> </span>które<span class="_ _5"> </span><span class="ff8">nie<span class="_ _5"> </span></span>mają<span class="_ _5"> </span><span class="ff8">is<span class="_ _0"></span>totnego<span class="_ _45"> </span>kompo<span class="_ _0"></span>nentu</span></span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">finansowan<span class="_ _0"></span>ia (ustalonego zgodnie z MSSF 15), w ich cenie transakcyjnej (zgodnie z defin<span class="_ _0"></span>icją w MSSF 15).</div></div><div class="c x34 y11d w20 h96"><div class="t m0 x9 h2a y1f2 ff8 fs9 fc1 sc0 ls0 ws0">W momencie <span class="ff7">początkowego uj<span class="_ _0"></span>ęcia Spółka </span>wy<span class="_ _2f"></span>cen<span class="_ _0"></span>ia <span class="ff7">składnik akty<span class="_ _2f"></span>wów <span class="ff8">f<span class="_ _0"></span>inansowy<span class="_ _1"></span>ch lub<span class="_ _44"> </span><span class="ff7">zobowiązanie </span>f<span class="_ _0"></span>inansowe w<span class="_ _44"> </span>jego <span class="ff7">wartości</span></span></span></div><div class="t m0 x9 h2a y1f3 ff8 fs9 fc1 sc0 ls0 ws0">godziwej,<span class="_ _5"> </span><span class="ff7">którą<span class="_ _45"> </span></span>w<span class="_ _5"> </span>przy<span class="_ _1"></span>padku<span class="_ _5"> </span><span class="ff7">akty<span class="_ _2f"></span>wów<span class="_ _5"> </span><span class="ff8">finans<span class="_ _0"></span>owy<span class="_ _2f"></span>ch<span class="_ _5"> </span>lub<span class="_ _5"> </span><span class="ff7">zobowiązań<span class="_ _5"> </span></span>fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch<span class="_ _5"> </span>niewyceniany<span class="_ _2f"></span>ch<span class="_ _5"> </span>w<span class="_ _5"> </span><span class="ff7">wartości<span class="_ _45"> </span></span>godziwej<span class="_ _5"> </span>przez</span></span></div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>n<span class="_ _0"></span>ik<span class="_ _2b"> </span>finansowy<span class="_ _2b"> </span><span class="ff7">powiększa<span class="_ _2b"> </span>się<span class="_ _8"> </span></span>lub<span class="_ _2b"> </span>pomniej<span class="_ _0"></span>sza<span class="_ _2b"> </span>o<span class="_ _2b"> </span>koszty<span class="_ _2b"> </span>transakcyjne,<span class="_ _2b"> </span><span class="ff7">które<span class="_ _2b"> </span>można<span class="_ _2b"> </span>b<span class="_ _0"></span>ezpośrednio<span class="_ _8"> </span>przy<span class="_ _2f"></span>p<span class="_ _0"></span>isać<span class="_ _2b"> </span><span class="ff8 ls2">do<span class="_ _2b"> </span><span class="ls0">nabycia<span class="_ _2b"> </span>lub</span></span></span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">emisji tych akty<span class="_ _2f"></span>wów finan<span class="_ _0"></span>sowy<span class="_ _2f"></span>ch lu<span class="_ _0"></span>b zobowiązań finan<span class="_ _0"></span>sowy<span class="_ _2f"></span>ch.</div></div><div class="c x34 y1f5 w20 h97"><div class="t m0 x9 h28 y1f6 ff4 fs9 fc1 sc0 ls0 ws0">Początkowa w<span class="_ _0"></span>ycena</div></div><div class="c x34 y1f7 w20 h6"><div class="t m0 x9 h28 ybb ff4 fs9 fc1 sc0 ls0 ws0">Aktywa wyceniane w<span class="_ _0"></span> wartości godziw<span class="_ _0"></span>ej przez inne całkowite <span class="_ _0"></span>dochody</div></div><div class="c x34 y1f8 w2b h6"><div class="t m0 x9 h28 ybb ff4 fs9 fc1 sc0 ls0 ws0">Utrata warto<span class="_ _0"></span>ści</div></div><div class="c x34 y1f9 w20 h98"><div class="t m0 x9 h2a y1fa ff7 fs9 fc1 sc0 ls0 ws0">Składnik<span class="_ _46"> </span>akty<span class="_ _2f"></span>wów<span class="_ _46"> </span><span class="ff8">finansowych<span class="_ _3"> </span>wycenia<span class="_ _46"> </span></span>się<span class="_ _3"> </span><span class="ff8">w<span class="_ _46"> </span></span>wartości<span class="_ _3"> </span><span class="ff8">godziwej<span class="_ _46"> </span>przez<span class="_ _46"> </span>wy<span class="_ _2f"></span>nik<span class="_ _46"> </span>finansowy,<span class="_ _3"> </span>chyba<span class="_ _46"> </span><span class="ff7 ls5">że<span class="_ _3"> </span></span>jest<span class="_ _46"> </span>wyceniany<span class="_ _3"> </span>w</span></div><div class="t m0 x9 h2a y1f6 ff7 fs9 fc1 sc0 ls0 ws0">zamorty<span class="_ _2f"></span>zowan<span class="_ _0"></span>y<span class="_ _2f"></span>m koszcie lub w wartości god<span class="_ _0"></span>ziwej przez inne całkowite docho<span class="_ _0"></span>dy<span class="_ _2f"></span>.</div></div><div class="c x34 y1fb w20 h99"><div class="t m0 x9 h2a y1fc ff7 fs9 fc1 sc0 ls0 ws0">Składnik<span class="_ _2b"> </span>akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _2b"> </span><span class="ff8">finansowych<span class="_ _2b"> </span>jest<span class="_ _2b"> </span>wyceniany<span class="_ _5"> </span>w<span class="_ _2b"> </span></span>wartości<span class="_ _2b"> </span><span class="ff8">god<span class="_ _0"></span>ziwej<span class="_ _2b"> </span>przez<span class="_ _2b"> </span>inne<span class="_ _2b"> </span></span>całkowite<span class="_ _2b"> </span><span class="ff8">do<span class="_ _0"></span>chody<span class="_ _2f"></span>,<span class="_ _8"> </span><span class="ff7">jeżeli<span class="_ _2b"> </span>sp<span class="_ _0"></span>ełnione<span class="_ _2b"> </span><span class="lsa">są<span class="_ _2b"> </span></span></span><span class="ls2">oba</span></span></div><div class="t m0 x9 h2a y1f1 ff7 fs9 fc1 sc0 ls0 ws0">poniższe warunki:</div><div class="t m0 x9 h2a y1f2 ff8 fs9 fc1 sc0 ls5 ws0">a)<span class="_ _8"> </span><span class="ls0">jest<span class="_ _31"> </span>utrzy<span class="_ _2f"></span>my<span class="_ _1"></span>wany<span class="_ _2b"> </span>zgodnie<span class="_ _31"> </span>z<span class="_ _8"> </span>modelem<span class="_ _8"> </span>biznesowym,<span class="_ _8"> </span><span class="ff7">którego<span class="_ _8"> </span></span>celem<span class="_ _8"> </span>j<span class="_ _0"></span>est<span class="_ _8"> </span><span class="ff7">zarówno<span class="_ _31"> </span></span>otrzy<span class="_ _2f"></span>my<span class="_ _1"></span>wanie<span class="_ _31"> </span><span class="ff7">przepły<span class="_ _2f"></span>wów<span class="_ _31"> </span>pieniężny<span class="_ _2f"></span>ch</span></span></div><div class="t m0 x9 h2a y1f3 ff7 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>n<span class="_ _0"></span>ikający<span class="_ _2f"></span>ch z u<span class="_ _0"></span>mowy<span class="_ _2f"></span>, jak i sp<span class="_ _0"></span>rzedaż składników akty<span class="_ _2f"></span>wów fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch<span class="_ _0"></span>; oraz</div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls2 ws0">b)<span class="_ _45"> </span><span class="ls0">warunki<span class="_ _45"> </span>u<span class="_ _0"></span>mowy<span class="_ _44"> </span><span class="ff7">d<span class="_ _0"></span>oty<span class="_ _2f"></span>czącej<span class="_ _5"> </span>składnika<span class="_ _45"> </span>aktywów<span class="_ _2d"> </span><span class="ff8">fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff7">powo<span class="_ _0"></span>dują<span class="_ _45"> </span></span>po<span class="_ _0"></span>wstawanie<span class="_ _45"> </span>w<span class="_ _45"> </span><span class="ff7">określonych<span class="_ _45"> </span></span>terminach<span class="_ _45"> </span><span class="ff7">przepływów</span></span></span></span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">pieniężnych, które są jedynie spłatą kwoty<span class="_ _2f"></span> głównej<span class="_ _0"></span> i odsetek od kwoty głównej pozostałej<span class="_ _0"></span> do spłaty.</div></div><div class="c x34 yd1 w20 h6"><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">Brak w spółce tego typu akty<span class="_ _2f"></span>wów.</div></div><div class="c x34 y1fd w20 h6"><div class="t m0 x9 h28 ybb ff3 fs9 fc1 sc0 ls0 ws0">Aktywa wyceniane w<span class="_ _0"></span>g zamortyzowaneg<span class="_ _0"></span>o kosztu</div></div><div class="c x34 y1fe w20 h93"><div class="t m0 x9 h2a y1e5 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _2d"> </span><span class="ff8">w<span class="_ _2d"> </span>tej<span class="_ _45"> </span>grupie<span class="_ _2d"> </span></span>aktywów<span class="_ _44"> </span><span class="ff8">klasyfikuje<span class="_ _2d"> </span></span>należności<span class="_ _45"> </span><span class="ff8">handlowe,<span class="_ _45"> </span>a<span class="_ _2d"> </span></span>także<span class="_ _45"> </span><span class="ff8">weksle<span class="_ _2d"> </span>oraz<span class="_ _2d"> </span></span>po<span class="_ _0"></span>ży<span class="_ _2f"></span>czki<span class="_ _2d"> </span><span class="ff8">udzielon<span class="_ _0"></span>e<span class="_ _2d"> </span>oraz<span class="_ _2d"> </span></span>środki<span class="_ _45"> </span>pieniężne<span class="_ _45"> </span><span class="ff8">i</span></div><div class="t m0 x9 h2a ybb ff8 fs9 fc1 sc0 ls0 ws0">ich ekwiwalenty</div></div><div class="c x34 y1ff w20 h9a"><div class="t m0 x9 h2a y200 ff8 fs9 fc1 sc0 ls6 ws0">Na<span class="_ _2d"> </span><span class="ls0">moment<span class="_ _2d"> </span><span class="ff7">początkowego<span class="_ _2d"> </span>u<span class="_ _0"></span>jęcia<span class="_ _2d"> </span></span>akty<span class="_ _2f"></span>wa<span class="_ _2d"> </span>in<span class="_ _0"></span>nego<span class="_ _44"> </span><span class="ff7">n<span class="_ _0"></span>iż<span class="_ _44"> </span>należno<span class="_ _0"></span>ści<span class="_ _44"> </span></span>h<span class="_ _0"></span>andlowe<span class="_ _2d"> </span>odpis<span class="_ _45"> </span>ujmuj<span class="_ _0"></span>e<span class="_ _2d"> </span><span class="ff7">się<span class="_ _2d"> </span></span>w<span class="_ _45"> </span><span class="ff7">wysokości<span class="_ _44"> </span></span>o<span class="_ _0"></span>czekiwany<span class="_ _2f"></span>ch<span class="_ _45"> </span>strat<span class="_ _2d"> </span>w</span></div><div class="t m0 x9 h2a y201 ff8 fs9 fc1 sc0 ls0 ws0">okresie <span class="ls2">12 </span><span class="ff7">miesięcy. </span><span class="ls6">Na </span><span class="ff7">każdy dzień<span class="_ _44"> </span></span>sprawozdawczy <span class="ff7">Spółka </span>wycenia odp<span class="_ _0"></span>is <span class="ls2">na </span>oczekiwane s<span class="_ _0"></span>traty<span class="_ _4a"> </span>kredytowe z <span class="ff7">tytułu </span>instrumentu</div><div class="t m0 x9 h2a y202 ff8 fs9 fc1 sc0 ls0 ws0">finansowego<span class="_ _5"> </span>w<span class="_ _5"> </span>kwocie<span class="_ _45"> </span><span class="ff7">równej<span class="_ _5"> </span></span>oczekiwanym<span class="_ _2d"> </span>stratom<span class="_ _5"> </span>kredy<span class="_ _2f"></span>towym<span class="_ _2d"> </span>w<span class="_ _5"> </span><span class="ff7">cały<span class="_ _1"></span>m<span class="_ _2d"> </span><span class="ff8">o<span class="_ _0"></span>kr<span class="_ _1"></span>esie<span class="_ _45"> </span><span class="ff7">życia,<span class="_ _2d"> </span>j<span class="_ _0"></span>eżeli<span class="_ _45"> </span></span>ry<span class="_ _2f"></span>zyko<span class="_ _2d"> </span>kredytowe<span class="_ _45"> </span><span class="ff7">związane<span class="_ _45"> </span></span>z</span></span></div><div class="t m0 x9 h2a y203 ff8 fs9 fc1 sc0 ls0 ws0">danym<span class="_ _2b"> </span>instrumentem<span class="_ _8"> </span>finans<span class="_ _0"></span>owy<span class="_ _2f"></span>m<span class="_ _8"> </span>znacznie<span class="_ _8"> </span><span class="ff7">wzrosło<span class="_ _8"> </span></span><span class="ls2">od<span class="_ _8"> </span></span>momentu<span class="_ _8"> </span><span class="ff7">po<span class="_ _0"></span>czątkowego<span class="_ _2b"> </span>uj<span class="_ _0"></span>ęcia.<span class="_ _2b"> </span></span>Celem<span class="_ _8"> </span><span class="ff7">wy<span class="_ _2f"></span>mogów<span class="_ _8"> </span><span class="ff8">w<span class="_ _8"> </span>zakresie<span class="_ _2b"> </span>utraty</span></span></div><div class="t m0 x9 h2a y204 ff7 fs9 fc1 sc0 ls0 ws0">wartości<span class="_ _46"> </span><span class="ff8">j<span class="_ _0"></span>est<span class="_ _46"> </span></span>ujęcie<span class="_ _49"> </span><span class="ff8">oczekiwany<span class="_ _2f"></span>ch<span class="_ _49"> </span>strat<span class="_ _46"> </span>kredytowy<span class="_ _2f"></span>ch<span class="_ _49"> </span>w<span class="_ _46"> </span><span class="ff7">całym<span class="_ _46"> </span></span>okresie<span class="_ _46"> </span><span class="ff7">życia<span class="_ _46"> </span></span>wszy<span class="_ _2f"></span>stkich<span class="_ _49"> </span><span class="ff7">instrumentów<span class="_ _49"> </span></span>finanso<span class="_ _0"></span>wy<span class="_ _2f"></span>ch,<span class="_ _49"> </span>w</span></div><div class="t m0 x9 h2a y205 ff8 fs9 fc1 sc0 ls0 ws0">odniesieniu<span class="_ _8"> </span><span class="ls2">do<span class="_ _2b"> </span></span><span class="ff7">który<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff8">odnoto<span class="_ _0"></span>wano<span class="_ _2b"> </span>znaczny<span class="_ _5"> </span>wzrost<span class="_ _2b"> </span>ry<span class="_ _2f"></span>zyk<span class="_ _1"></span>a<span class="_ _2b"> </span>kredy<span class="_ _2f"></span>towego<span class="_ _2b"> </span><span class="ls2">od<span class="_ _2b"> </span></span>momentu<span class="_ _5"> </span><span class="ff7">początkowego<span class="_ _2b"> </span>uj<span class="_ _0"></span>ęcia<span class="_ _5"> </span></span>-<span class="_ _2b"> </span><span class="ff7">niezależnie<span class="_ _2b"> </span></span><span class="ls2">od</span></span></span></div><div class="t m0 x9 h2a y206 ff8 fs9 fc1 sc0 ls0 ws0">tego,<span class="_ _47"> </span><span class="ls5">czy<span class="_ _49"> </span></span>ocenian<span class="_ _0"></span>e<span class="_ _4b"> </span><span class="ls2">one<span class="_ _47"> </span></span><span class="ff7">by<span class="_ _2f"></span>ły<span class="_ _4b"> </span><span class="ff8">ind<span class="_ _0"></span>y<span class="_ _2f"></span>widualnie<span class="_ _47"> </span><span class="ls5">czy<span class="_ _4b"> </span></span>zbiorowo<span class="_ _47"> </span>-<span class="_ _47"> </span><span class="ff7">biorąc<span class="_ _4b"> </span></span><span class="ls2">pod<span class="_ _47"> </span></span><span class="ff7">uwagę<span class="_ _4b"> </span></span>wszystkie<span class="_ _4b"> </span>racj<span class="_ _0"></span>onalne<span class="_ _47"> </span>i<span class="_ _4b"> </span><span class="ff7">możliwe<span class="_ _4b"> </span></span><span class="ls2">do</span></span></span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">udokumentowania in<span class="_ _0"></span>formacje, włączając w to dan<span class="_ _0"></span>e doty<span class="_ _2f"></span>czące p<span class="_ _0"></span>rzy<span class="_ _2f"></span>szłości.</div></div><div class="c x34 y207 w20 h6"><div class="t m0 x9 h28 ybb ff4 fs9 fc1 sc0 ls0 ws0">Aktywa wyceniane w<span class="_ _0"></span> wartości godziw<span class="_ _0"></span>ej przez wynik finanso<span class="_ _0"></span>wy</div></div><div class="c x34 y208 w20 h9b"><div class="t m0 x9 h2a y1f2 ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _44"> </span>przy<span class="_ _1"></span>padku<span class="_ _44"> </span><span class="ff7">należno<span class="_ _0"></span>ści<span class="_ _44"> </span></span>handlowych,<span class="_ _44"> </span><span class="ff7">które<span class="_ _44"> </span></span>nie<span class="_ _44"> </span><span class="ff7">maj<span class="_ _0"></span>ą<span class="_ _44"> </span>znaczącego<span class="_ _44"> </span></span>elementu<span class="_ _44"> </span>fin<span class="_ _0"></span>ansowania,<span class="_ _44"> </span><span class="ff7">Spółka<span class="_ _2d"> </span></span>stosuj<span class="_ _0"></span>e<span class="_ _44"> </span><span class="ff7">podej<span class="_ _0"></span>ście<span class="_ _44"> </span></span>uproszczone</div><div class="t m0 x9 h2a y1f3 ff8 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>magane<span class="_ _44"> </span>p<span class="_ _0"></span>rzez MSSF<span class="_ _44"> </span>9<span class="_ _44"> </span>i<span class="_ _44"> </span>wycenia<span class="_ _44"> </span>odpisy<span class="_ _44"> </span>z<span class="_ _44"> </span>tyt. u<span class="_ _0"></span>traty <span class="ff7">wartości<span class="_ _44"> </span></span>w<span class="_ _44"> </span><span class="ff7">wysokości<span class="_ _44"> </span></span>strat kredytowy<span class="_ _2f"></span>ch<span class="_ _2d"> </span>oczekiwany<span class="_ _1"></span>ch<span class="_ _44"> </span>w<span class="_ _44"> </span><span class="ff7">całym </span>okresie</div><div class="t m0 x9 h2a y1e5 ff7 fs9 fc1 sc0 ls0 ws0">ży<span class="_ _2f"></span>cia<span class="_ _31"> </span>n<span class="_ _0"></span>ależności<span class="_ _31"> </span><span class="ff8 ls2">od<span class="_ _31"> </span><span class="ls0">momentu<span class="_ _31"> </span>jej<span class="_ _3"> </span></span></span>początkoweg<span class="_ _1"></span>o<span class="_ _31"> </span>uj<span class="_ _0"></span>ęcia.<span class="_ _31"> </span>Spółka<span class="_ _31"> </span><span class="ff8">stosuje<span class="_ _31"> </span></span>matrycę<span class="_ _8"> </span>o<span class="_ _0"></span>dpisów,<span class="_ _31"> </span><span class="ff8">w<span class="_ _31"> </span></span>której<span class="_ _31"> </span><span class="ff8">od<span class="_ _0"></span>pisy<span class="_ _8"> </span>oblicza<span class="_ _31"> </span></span>się<span class="_ _31"> </span><span class="ff8">dla</span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">należności han<span class="_ _0"></span>dlowy<span class="_ _2f"></span>ch zaliczo<span class="_ _0"></span>ny<span class="_ _2f"></span>ch do<span class="_ _0"></span> różny<span class="_ _2f"></span>ch p<span class="_ _0"></span>rzedziałów wiekowy<span class="_ _2f"></span>ch lub<span class="_ _0"></span> okresów przeterminowania.</div></div><div class="c x34 y209 w20 h9c"><div class="t m0 x9 h2a y1e4 ff8 fs9 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa<span class="_ _2b"> </span>w<span class="_ _2b"> </span>zamortyzowany<span class="_ _2f"></span>m<span class="_ _2b"> </span>koszcie<span class="_ _8"> </span>wy<span class="_ _2f"></span>kazywane<span class="_ _2b"> </span><span class="ff7 lsa">są<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span><span class="ff7">wartości<span class="_ _2b"> </span></span>brutto,<span class="_ _2b"> </span>n<span class="_ _0"></span>atomiast<span class="_ _2b"> </span>odpis<span class="_ _2b"> </span>tworzon<span class="_ _0"></span>y<span class="_ _5"> </span>jest<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span><span class="ff7">od<span class="_ _0"></span>rębny<span class="_ _2f"></span>m<span class="_ _2b"> </span><span class="ff8">koncie</span></span></div><div class="t m0 x9 h2a y20a ff7 fs9 fc1 sc0 ls0 ws0">księgowy<span class="_ _2f"></span>m.<span class="_ _44"> </span><span class="ff8">W<span class="_ _44"> </span>przy<span class="_ _1"></span>padku<span class="_ _44"> </span><span class="ff7">nieściągalności<span class="_ _44"> </span>należn<span class="_ _0"></span>ości </span>z<span class="_ _44"> </span>tyt. do<span class="_ _0"></span>staw i<span class="_ _44"> </span><span class="ff7">usług<span class="_ _44"> </span></span>do<span class="_ _0"></span>konuje<span class="_ _44"> </span><span class="ff7">się<span class="_ _44"> </span></span>jej<span class="_ _44"> </span>sp<span class="_ _0"></span>isania. <span class="ff7">Późn<span class="_ _0"></span>iejsze<span class="_ _44"> </span>spłaty </span>uprzednio</span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">odpisanych należności uznaj<span class="_ _0"></span>e się w pozostałych przy<span class="_ _2f"></span>chod<span class="_ _0"></span>ach w wy<span class="_ _2f"></span>niku f<span class="_ _0"></span>inansowy<span class="_ _1"></span>m.</div></div><div class="c x34 y1e0 w20 h99"><div class="t m0 x9 h2a y1fc ff7 fs9 fc1 sc0 ls0 ws0">Spółka wycenia oczekiwane straty<span class="_ _2f"></span> kredy<span class="_ _1"></span>towe z tytułu instrumentów finans<span class="_ _0"></span>owy<span class="_ _2f"></span>ch w sp<span class="_ _0"></span>osób uwzględniający:</div><div class="t m0 x9 h2a y1f1 ff7 fs9 fc1 sc0 ls0 ws0">    a) nieobciążon<span class="_ _0"></span>ą i ważoną prawdopodo<span class="_ _0"></span>bieństwem kwotę, którą ustala się, oceniaj<span class="_ _0"></span>ąc szereg możliwy<span class="_ _2f"></span>ch wyników;</div><div class="t m0 x9 h2a y1f2 ff7 fs9 fc1 sc0 ls0 ws0">    b) wartość pien<span class="_ _0"></span>iądza w czasie; oraz</div><div class="t m0 x47 h2a y1f3 ff8 fs9 fc1 sc0 ls5 ws0">c)<span class="_ _45"> </span><span class="ls0">racj<span class="_ _0"></span>onalne<span class="_ _5"> </span>i<span class="_ _5"> </span><span class="ff7">możliwe<span class="_ _45"> </span></span><span class="ls2">do<span class="_ _5"> </span></span>u<span class="_ _0"></span>dokumentowania<span class="_ _5"> </span>info<span class="_ _0"></span>rmacje,<span class="_ _45"> </span><span class="ff7">które<span class="_ _5"> </span><span class="lsa">są<span class="_ _45"> </span></span>d<span class="_ _0"></span>ostępne<span class="_ _45"> </span></span>bez<span class="_ _5"> </span>n<span class="_ _0"></span>admierny<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff7">kosztów<span class="_ _5"> </span></span>lub<span class="_ _5"> </span><span class="ff7">starań<span class="_ _5"> </span></span><span class="ls2">na<span class="_ _45"> </span></span><span class="ff7">dzień</span></span></div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">sprawozdawczy,<span class="_ _4e"> </span><span class="ff7">dotyczące<span class="_ _4e"> </span>przeszłych<span class="_ _4e"> </span>zdarzeń,<span class="_ _50"> </span></span>obecnych<span class="_ _4e"> </span><span class="ff7">warunków<span class="_ _50"> </span></span>i<span class="_ _4e"> </span>p<span class="_ _0"></span>rognoz<span class="_ _4e"> </span><span class="ff7">dotyczący<span class="_ _2f"></span>ch<span class="_ _50"> </span>przy<span class="_ _2f"></span>szłych<span class="_ _4e"> </span>warunków</span></div><div class="t m0 x9 h2a ybb ff8 fs9 fc1 sc0 ls0 ws0">gospodarczych.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">15</span></div></div></div><div class="pi"></div></div>
<div id="pf10" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc10 w0 h0"><img 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" class="bi x1e y1b9 w23 h80" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y20b w1c h9d"><div class="t m0 x22 h29 y20c ffa fs9 fc1 sc0 ls0 ws0">g) Środki p<span class="_ _0"></span>ieniężne i ich ekwiwalenty</div></div><div class="c x1f y20d w1c h3f"><div class="t m0 x22 h29 y81 ffa fs9 fc1 sc0 ls0 ws0">i) Kapitał wła<span class="_ _0"></span>sny</div></div><div class="c x1f y20e w1c h25"><div class="t m0 x22 h26 y20f ff5 fs9 fc1 sc0 ls0 ws0">Kapitał zakładowy </div></div><div class="c x1f y210 w1c h25"><div class="t m0 x22 h26 y20f ff5 fs9 fc1 sc0 ls0 ws0">Pozostałe kapitały</div></div><div class="c x34 y211 w20 h9e"><div class="t m0 x9 h2a y1f1 ff8 fs9 fc1 sc0 ls6 ws0">Na<span class="_ _44"> </span><span class="ff7 ls0">p<span class="_ _0"></span>ozostałe<span class="_ _44"> </span>kapitały<span class="_ _44"> </span>składają<span class="_ _2d"> </span>się<span class="_ _2d"> </span>kapitał<span class="_ _44"> </span><span class="ff8">zap<span class="_ _0"></span>asowy<span class="_ _2f"></span>,<span class="_ _2d"> </span><span class="ff7">kapitał<span class="_ _2d"> </span></span>rezerwowy<span class="_ _2f"></span>,<span class="_ _2d"> </span><span class="ff7">kapitał<span class="_ _2d"> </span></span>z<span class="_ _2d"> </span>ty<span class="_ _1"></span>t.<span class="_ _44"> </span><span class="ff7">warrantów<span class="_ _2d"> </span></span>oraz<span class="_ _3"> </span>inn<span class="_ _0"></span>e <span class="ff7">d<span class="_ _0"></span>opłaty </span><span class="ls2">do<span class="_ _2d"> </span></span><span class="ff7">kapitału.</span></span></span></div><div class="t m0 x9 h2a y1f2 ff7 fs9 fc1 sc0 ls0 ws0">Kapitał<span class="_ _2b"> </span><span class="ff8">zapasowy<span class="_ _2b"> </span>tworzy<span class="_ _5"> </span></span>s<span class="_ _0"></span>ię<span class="_ _2b"> </span><span class="ff8">z<span class="_ _2b"> </span></span>odpisów<span class="_ _8"> </span><span class="ff8">z<span class="_ _2b"> </span>zysku<span class="_ _2b"> </span>netto<span class="_ _2b"> </span>zgodn<span class="_ _0"></span>ie<span class="_ _2b"> </span>z<span class="_ _2b"> </span>wym<span class="_ _1"></span>ogami<span class="_ _2b"> </span>Kodeksu<span class="_ _2b"> </span><span class="ff7">Spółek<span class="_ _2b"> </span></span>Han<span class="_ _0"></span>dlowy<span class="_ _2f"></span>ch,<span class="_ _8"> </span>pon<span class="_ _0"></span>adto<span class="_ _2b"> </span><span class="ff7">kapitał</span></span></div><div class="t m0 x9 h2a y1f3 ff8 fs9 fc1 sc0 ls0 ws0">zapasowy<span class="_ _5"> </span>po<span class="_ _0"></span>wstaje<span class="_ _2b"> </span><span class="ls2">na<span class="_ _5"> </span></span>skutek<span class="_ _2b"> </span><span class="ff7">różnicy<span class="_ _5"> </span>po<span class="_ _0"></span>między<span class="_ _45"> </span>ceną<span class="_ _2b"> </span>nominaln<span class="_ _0"></span>ą<span class="_ _2b"> </span></span>akcji,<span class="_ _2b"> </span>a<span class="_ _2b"> </span><span class="ff7">ceną<span class="_ _2b"> </span>emisy<span class="_ _2f"></span>jn<span class="_ _0"></span>ą<span class="_ _5"> </span><span class="ff8">(aggio).<span class="_ _2b"> </span></span>Kapitał<span class="_ _2b"> </span><span class="ff8">rezerwowy<span class="_ _5"> </span>z<span class="_ _2b"> </span></span>ty<span class="_ _1"></span>tułu</span></div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">dy<span class="_ _1"></span>widendy<span class="_ _44"> </span>(fund<span class="_ _0"></span>usz<span class="_ _44"> </span>dywidendowy)<span class="_ _44"> </span>tworzy<span class="_ _44"> </span><span class="ff7">się<span class="_ _2d"> </span></span>z<span class="_ _2d"> </span><span class="ff7">dostępnych<span class="_ _44"> </span></span>w<span class="_ _45"> </span>ty<span class="_ _1"></span>m<span class="_ _44"> </span>celu<span class="_ _2d"> </span><span class="ff7">zysków<span class="_ _44"> </span></span>zatrzym<span class="_ _2f"></span>an<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span></span>podstawie<span class="_ _45"> </span><span class="ff7">uchwały<span class="_ _44"> </span></span>Walnego</div><div class="t m0 x9 h2a ybb ff8 fs9 fc1 sc0 ls0 ws0">Zgromadzenia Akcjonariuszy.</div></div><div class="c x34 y212 w20 h2b"><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Dy<span class="_ _2f"></span>wid<span class="_ _0"></span>endy<span class="_ _2f"></span> u<span class="_ _0"></span>jmuje się jako zo<span class="_ _0"></span>bowiązanie w okresie, w który<span class="_ _2f"></span>m zos<span class="_ _0"></span>tały<span class="_ _2f"></span> uchwalon<span class="_ _0"></span>e.</div></div><div class="c x34 y1f5 w2b h97"><div class="t m0 x9 h28 y1f6 ff4 fs9 fc1 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania finansow<span class="_ _0"></span>e</div></div><div class="c x34 y213 w20 h9f"><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Kapitał<span class="_ _8"> </span><span class="ff8">pod<span class="_ _0"></span>stawowy<span class="_ _2b"> </span>wykazuje<span class="_ _8"> </span></span>się<span class="_ _31"> </span><span class="ff8">w<span class="_ _8"> </span></span>wartości<span class="_ _31"> </span><span class="ff8">nominalnej<span class="_ _31"> </span>akcji<span class="_ _31"> </span>wy<span class="_ _2f"></span>emitowanych<span class="_ _8"> </span>zgodnie<span class="_ _31"> </span><span class="ls5">ze<span class="_ _8"> </span></span>statu<span class="_ _0"></span>tem<span class="_ _8"> </span><span class="ff7">i zarej<span class="_ _0"></span>estrowany<span class="_ _2f"></span>ch<span class="_ _31"> </span><span class="ff8">w</span></span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Krajowy<span class="_ _2f"></span>m Rej<span class="_ _0"></span>estrze Sądowy<span class="_ _2f"></span>m.</div></div><div class="c x34 y214 w20 h55"><div class="t m0 x9 h2a y1f3 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _45"> </span><span class="ff8">klasyfikuje<span class="_ _45"> </span>wszystkie<span class="_ _2d"> </span></span>zobowiązania<span class="_ _5"> </span><span class="ff8">fin<span class="_ _0"></span>ansowe<span class="_ _45"> </span>jako<span class="_ _5"> </span>wy<span class="_ _1"></span>ceniane<span class="_ _45"> </span><span class="ls2">po<span class="_ _45"> </span></span><span class="ff7">p<span class="_ _0"></span>oczątkowy<span class="_ _2f"></span>m<span class="_ _45"> </span>uj<span class="_ _0"></span>ęciu<span class="_ _45"> </span><span class="ff8">w<span class="_ _45"> </span>zamortyzowany<span class="_ _2f"></span>m<span class="_ _45"> </span>koszcie,<span class="_ _5"> </span>z</span></span></span></div><div class="t m0 x9 h2a y1e5 ff7 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>j<span class="_ _0"></span>ątkiem<span class="_ _2b"> </span>zobowiązań<span class="_ _2b"> </span><span class="ff8">finan<span class="_ _0"></span>sowy<span class="_ _2f"></span>ch<span class="_ _8"> </span>wy<span class="_ _2f"></span>cen<span class="_ _0"></span>iany<span class="_ _2f"></span>ch<span class="_ _2b"> </span>w<span class="_ _8"> </span><span class="ff7">wartości<span class="_ _2b"> </span></span>godziwej<span class="_ _2b"> </span>p<span class="_ _0"></span>rzez<span class="_ _2b"> </span>wy<span class="_ _2f"></span>nik<span class="_ _2b"> </span>finan<span class="_ _0"></span>sowy<span class="_ _2f"></span>.<span class="_ _8"> </span>Takie<span class="_ _5"> </span><span class="ff7">zo<span class="_ _0"></span>bowiązania,<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>tym</span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">instrumenty pochodne będące zob<span class="_ _0"></span>owiązaniami, wy<span class="_ _2f"></span>cenia się w <span class="_ _0"></span>wartości godziwej.</div></div><div class="c x34 y96 w20 h7d"><div class="t m0 x9 h2a yf8 ff8 fs9 fc1 sc0 ls0 ws0">Odpis<span class="_ _31"> </span><span class="ff7">aktualizujący<span class="_ _8"> </span>wartość<span class="_ _31"> </span></span>firmy<span class="_ _8"> </span>z<span class="_ _31"> </span><span class="ff7">ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu<span class="_ _31"> </span><span class="ff8">utraty<span class="_ _8"> </span></span>wartości<span class="_ _31"> </span><span class="ff8">nie<span class="_ _31"> </span>jest<span class="_ _31"> </span>odwracany<span class="_ _1"></span>.<span class="_ _31"> </span>W<span class="_ _31"> </span>odniesieniu<span class="_ _31"> </span><span class="ls2">do<span class="_ _31"> </span></span>innych<span class="_ _31"> </span><span class="ff7">akty<span class="_ _2f"></span>wów,<span class="_ _31"> </span><span class="ff8">odpis</span></span></span></span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">aktualizujący<span class="_ _3"> </span><span class="ff8">z<span class="_ _3"> </span></span>ty<span class="_ _2f"></span>tułu<span class="_ _46"> </span><span class="ff8">utraty<span class="_ _31"> </span></span>wartości<span class="_ _46"> </span><span class="ff8">jest<span class="_ _3"> </span>odwracany<span class="_ _2f"></span>,<span class="_ _46"> </span><span class="ff7">jeżeli<span class="_ _3"> </span>zmieniły<span class="_ _3"> </span>się<span class="_ _3"> </span></span>szacunki<span class="_ _3"> </span>zastosowane<span class="_ _3"> </span><span class="ls2">do<span class="_ _3"> </span></span>szaco<span class="_ _0"></span>wania<span class="_ _3"> </span><span class="ff7">wartości</span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">odzysk<span class="_ _1"></span>iwalnej.<span class="_ _3"> </span>Odpis<span class="_ _31"> </span>z<span class="_ _31"> </span><span class="ff7">tytułu<span class="_ _31"> </span></span>utraty<span class="_ _31"> </span><span class="ff7">wartości<span class="_ _31"> </span></span>od<span class="_ _0"></span>wracany<span class="_ _8"> </span>jest<span class="_ _3"> </span>ty<span class="_ _2f"></span>lko<span class="_ _3"> </span><span class="ls2">do<span class="_ _8"> </span></span><span class="ff7">wysokości<span class="_ _31"> </span>wartości<span class="_ _31"> </span>księgowej<span class="_ _3"> </span>składnika<span class="_ _31"> </span>akty<span class="_ _2f"></span>wów</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">pomniejszo<span class="_ _0"></span>nej o odpisy amorty<span class="_ _2f"></span>zacyjne, jaka byłaby<span class="_ _2f"></span> wykazana w sy<span class="_ _2f"></span>tuacji,<span class="_ _0"></span> gdy<span class="_ _2f"></span>by odpis z tytułu utraty<span class="_ _2f"></span> wartości n<span class="_ _0"></span>ie został ujęty.</div></div><div class="c x34 y215 w20 ha0"><div class="t m0 x9 h2a y1f3 ff8 fs9 fc1 sc0 ls0 ws0">Z<span class="_ _3"> </span>uwagi<span class="_ _3"> </span><span class="ls2">na<span class="_ _3"> </span></span><span class="ff7">spełnienie<span class="_ _3"> </span>warunków<span class="_ _3"> </span></span>MSR<span class="_ _3"> </span><span class="ls2">32<span class="_ _3"> </span></span>w<span class="_ _3"> </span>kapitale<span class="_ _3"> </span>w<span class="_ _3"> </span>pozy<span class="_ _2f"></span>cj<span class="_ _0"></span>i<span class="_ _3"> </span><span class="ff7">"Pozostałe<span class="_ _3"> </span>kapitały"<span class="_ _3"> </span>ujęte<span class="_ _3"> </span>było<span class="_ _3"> </span></span><span class="ls2">na<span class="_ _3"> </span></span>koniec<span class="_ _3"> </span><span class="ls2">2021<span class="_ _3"> </span></span>roku</div><div class="t m0 x9 h2a y1e5 ff7 fs9 fc1 sc0 ls0 ws0">zobowiązanie<span class="_ _2d"> </span><span class="ff8">wobec<span class="_ _2d"> </span></span>głównego<span class="_ _2d"> </span><span class="ff8">akcjon<span class="_ _0"></span>ariusza<span class="_ _44"> </span><span class="ls9">PS<span class="_ _2d"> </span></span>HoldCo<span class="_ _2d"> </span>Sp.<span class="_ _2d"> </span>z<span class="_ _2d"> </span>o.o.,<span class="_ _2d"> </span></span>które<span class="_ _2d"> </span>zo<span class="_ _0"></span>stało<span class="_ _44"> </span><span class="ff8">rozliczone<span class="_ _45"> </span>w<span class="_ _44"> </span>styczniu<span class="_ _2d"> </span><span class="ls2">2022<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span>-<span class="_ _44"> </span></span>s<span class="_ _0"></span>zczeg<span class="_ _1"></span>óły</div><div class="t m0 x9 h2a ybb ff8 fs9 fc1 sc0 ls0 ws0">w nocie nr 23<span class="_ _0"></span>.</div></div><div class="c x34 y216 w20 h6"><div class="t m0 x9 h29 ybb ffa fs9 fc1 sc0 ls0 ws0">h) Utrata warto<span class="_ _0"></span>ści aktywów niefinanso<span class="_ _0"></span>wych</div></div><div class="c x34 y217 w20 ha1"><div class="t m0 x9 h2a y1b8 ff7 fs9 fc1 sc0 ls0 ws0">Wartość<span class="_ _46"> </span>księgowa<span class="_ _46"> </span>aktywów<span class="_ _46"> </span><span class="ff8">niefinansowych,<span class="_ _46"> </span>innych<span class="_ _46"> </span></span>niż<span class="_ _49"> </span><span class="ff8">zapasy<span class="_ _46"> </span>i<span class="_ _46"> </span>akty<span class="_ _2f"></span>wa<span class="_ _49"> </span>z<span class="_ _46"> </span><span class="ff7">tytułu<span class="_ _46"> </span></span>odroczonego<span class="_ _49"> </span>po<span class="_ _0"></span>datku<span class="_ _46"> </span>dochodo<span class="_ _0"></span>wego</span></div><div class="t m0 x9 h2a y101 ff8 fs9 fc1 sc0 ls0 ws0">poddawana<span class="_ _45"> </span>jest<span class="_ _45"> </span>ocenie<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">każdy<span class="_ _44"> </span>dzień<span class="_ _45"> </span></span>sprawozdawczy<span class="_ _44"> </span>w<span class="_ _2d"> </span>celu<span class="_ _45"> </span>stwierdzenia,<span class="_ _45"> </span><span class="ls5">czy<span class="_ _44"> </span></span><span class="ff7">występują<span class="_ _2d"> </span>przesłanki<span class="_ _45"> </span>wskazujące<span class="_ _45"> </span></span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">utratę<span class="_ _2d"> </span></span>ich</div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">wartości.<span class="_ _3"> </span><span class="ff8">W<span class="_ _3"> </span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>padku<span class="_ _3"> </span><span class="ff7">wystąpienia<span class="_ _3"> </span></span>takich<span class="_ _3"> </span><span class="ff7">przesłanek<span class="_ _3"> </span>Spółka<span class="_ _3"> </span></span>do<span class="_ _0"></span>konuje<span class="_ _3"> </span>szacu<span class="_ _0"></span>nku<span class="_ _3"> </span><span class="ff7">wartości<span class="_ _3"> </span></span>odzyskiwanej<span class="_ _3"> </span><span class="ff7">poszczególnych</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów.<span class="_ _45"> </span>Wartość<span class="_ _45"> </span><span class="ff8">odzyskiwalna<span class="_ _2d"> </span></span>wartości<span class="_ _45"> </span><span class="ff8">firmy,<span class="_ _2d"> </span></span>wartości<span class="_ _45"> </span><span class="ff8">niematerialnych<span class="_ _2d"> </span>o<span class="_ _45"> </span></span>nieokreślonym<span class="_ _2d"> </span><span class="ff8">okresie<span class="_ _45"> </span></span>użytkowania<span class="_ _2d"> </span><span class="ff8">oraz<span class="_ _45"> </span></span>wartości</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">niematerialny<span class="_ _2f"></span>ch<span class="_ _0"></span>, które nie są jeszcze zdatne d<span class="_ _0"></span>o uży<span class="_ _2f"></span>tkowania j<span class="_ _0"></span>est szacowana na każdy dzień sprawozdawczy<span class="_ _1"></span>.</div></div><div class="c x34 y218 w20 ha2"><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls0 ws0">Odpis<span class="_ _49"> </span>z<span class="_ _46"> </span><span class="ff7">tytułu<span class="_ _49"> </span></span>utraty<span class="_ _46"> </span><span class="ff7">wartości<span class="_ _46"> </span></span>uj<span class="_ _0"></span>mowany<span class="_ _46"> </span>jest<span class="_ _46"> </span>w<span class="_ _49"> </span>momencie,<span class="_ _46"> </span>kiedy<span class="_ _46"> </span><span class="ff7">wartość<span class="_ _46"> </span>księgowa<span class="_ _46"> </span>składnika<span class="_ _49"> </span>akty<span class="_ _2f"></span>wów<span class="_ _49"> </span><span class="ff8">lub<span class="_ _46"> </span></span>o<span class="_ _0"></span>środka</span></div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">generującego<span class="_ _45"> </span>środki<span class="_ _2d"> </span>p<span class="_ _0"></span>ieniężne<span class="_ _2d"> </span>przewyższa<span class="_ _2d"> </span><span class="ff8">jego<span class="_ _45"> </span></span>wartość<span class="_ _2d"> </span>o<span class="_ _0"></span>dzy<span class="_ _2f"></span>skiwalną.<span class="_ _45"> </span><span class="ff8">Odpis<span class="_ _0"></span>y<span class="_ _44"> </span>z<span class="_ _2d"> </span></span>tytułu<span class="_ _2d"> </span><span class="ff8">utraty<span class="_ _2d"> </span></span>wartości<span class="_ _2d"> </span><span class="lsa">są<span class="_ _2d"> </span></span><span class="ff8">u<span class="_ _0"></span>jmowane<span class="_ _2d"> </span>w<span class="_ _2d"> </span>wyniku</span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">finansowym.<span class="_ _45"> </span>Utrata<span class="_ _45"> </span><span class="ff7">wartości<span class="_ _5"> </span>ośrodka<span class="_ _5"> </span>generującego<span class="_ _5"> </span>środki<span class="_ _5"> </span>pieniężne<span class="_ _5"> </span></span>jest<span class="_ _5"> </span>w<span class="_ _5"> </span>pierwszej<span class="_ _5"> </span><span class="ff7">kolejno<span class="_ _0"></span>ści<span class="_ _45"> </span></span>uj<span class="_ _0"></span>mowana<span class="_ _45"> </span>j<span class="_ _0"></span>ako<span class="_ _45"> </span>zmniejszenie</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">wartości<span class="_ _5"> </span><span class="ff8">firmy<span class="_ _2d"> </span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>pisanej<span class="_ _2b"> </span><span class="ls2">do<span class="_ _45"> </span></span>tego<span class="_ _5"> </span><span class="ff7">ośrod<span class="_ _0"></span>ka<span class="_ _45"> </span></span>(grupy<span class="_ _45"> </span><span class="ff7">ośrodków),<span class="_ _5"> </span></span>a<span class="_ _5"> </span><span class="ff7">następ<span class="_ _0"></span>nie<span class="_ _45"> </span></span>j<span class="_ _0"></span>ako<span class="_ _45"> </span>zmniej<span class="_ _0"></span>szenie<span class="_ _45"> </span><span class="ff7">wartości<span class="_ _2b"> </span>księgowej<span class="_ _5"> </span>pozostałych</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów tego o<span class="_ _0"></span>środka (grupy<span class="_ _2f"></span> ośrod<span class="_ _0"></span>ków) na zasadzie proporcjonaln<span class="_ _0"></span>ej.</div></div><div class="c x34 y219 w20 ha3"><div class="t m0 x9 h2a y21a ff7 fs9 fc1 sc0 ls0 ws0">Wartość<span class="_ _44"> </span><span class="ff8">odzy<span class="_ _1"></span>skiwalna<span class="_ _44"> </span><span class="ff7">akty<span class="_ _2f"></span>wów<span class="_ _44"> </span><span class="ff8">lub<span class="_ _44"> </span></span>o<span class="_ _0"></span>środków generujących<span class="_ _44"> </span>środki pien<span class="_ _0"></span>iężne <span class="ff8">def<span class="_ _0"></span>iniowana j<span class="_ _0"></span>est j<span class="_ _0"></span>ako </span>większa<span class="_ _44"> </span><span class="ff8">z ich<span class="_ _44"> </span></span>wartości<span class="_ _44"> </span><span class="ff8">netto</span></span></span></div><div class="t m0 x9 h2a y21b ff7 fs9 fc1 sc0 ls0 ws0">możliwej<span class="_ _8"> </span><span class="ff8 ls2">do<span class="_ _2b"> </span><span class="ls0">uzyskania<span class="_ _2b"> </span><span class="ls5">ze<span class="_ _2b"> </span></span></span></span>sp<span class="_ _0"></span>rzedaży<span class="_ _5"> </span><span class="ff8">oraz<span class="_ _8"> </span>ich<span class="_ _2b"> </span></span>wartości<span class="_ _8"> </span>użytkowej.<span class="_ _2b"> </span><span class="ff8">Przy<span class="_ _2b"> </span>szacowaniu<span class="_ _8"> </span></span>wartości<span class="_ _8"> </span>uży<span class="_ _2f"></span>tkowej<span class="_ _31"> </span>przy<span class="_ _2f"></span>szłe<span class="_ _8"> </span>przepływy</div><div class="t m0 x9 h2a y1b4 ff7 fs9 fc1 sc0 ls0 ws0">pieniężne<span class="_ _44"> </span><span class="ff8">dyskontowane<span class="_ _44"> </span></span><span class="lsa">są </span><span class="ff8">p<span class="_ _0"></span>rzy </span>uży<span class="_ _2f"></span>ciu<span class="_ _44"> </span><span class="ff8">stopy p<span class="_ _0"></span>rocentowej<span class="_ _44"> </span>przed<span class="_ _44"> </span>opodatkowan<span class="_ _0"></span>iem, </span>która<span class="_ _44"> </span><span class="ff8">odzwierciedla<span class="_ _44"> </span></span>aktualną<span class="_ _2d"> </span>ry<span class="_ _2f"></span>nkową<span class="_ _44"> </span>ocen<span class="_ _0"></span>ę</div><div class="t m0 x9 h2a y21c ff7 fs9 fc1 sc0 ls0 ws0">wartości<span class="_ _2b"> </span>pieniądza<span class="_ _2b"> </span><span class="ff8">w<span class="_ _2b"> </span>czasie<span class="_ _2b"> </span>oraz<span class="_ _5"> </span>czynniki<span class="_ _2b"> </span>ry<span class="_ _2f"></span>zyk<span class="_ _2f"></span>a<span class="_ _2b"> </span>charaktery<span class="_ _1"></span>sty<span class="_ _1"></span>czne<span class="_ _2b"> </span>dla<span class="_ _2b"> </span>danego<span class="_ _2b"> </span><span class="ff7">składnika<span class="_ _2b"> </span>akty<span class="_ _2f"></span>wów.<span class="_ _2b"> </span><span class="ff8">W<span class="_ _2b"> </span>przy<span class="_ _2f"></span>pad<span class="_ _0"></span>ku<span class="_ _5"> </span><span class="ff7">akty<span class="_ _1"></span>wów,</span></span></span></span></div><div class="t m0 x9 h2a y1ef ff7 fs9 fc1 sc0 ls0 ws0">które<span class="_ _51"> </span><span class="ff8">nie<span class="_ _51"> </span></span>generują<span class="_ _51"> </span>n<span class="_ _0"></span>iezależny<span class="_ _2f"></span>ch<span class="_ _51"> </span>p<span class="_ _0"></span>rzepły<span class="_ _2f"></span>wów<span class="_ _51"> </span>pien<span class="_ _0"></span>iężny<span class="_ _2f"></span>ch<span class="_ _51"> </span>wartoś<span class="_ _0"></span>ć<span class="_ _51"> </span>uży<span class="_ _2f"></span>tkowa<span class="_ _51"> </span><span class="ff8">szacowana<span class="_ _52"> </span>jest<span class="_ _51"> </span>dla<span class="_ _51"> </span>naj<span class="_ _0"></span>mniejszego</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">identyfikowalnego ośrodka generującego środki pieniężne, <span class="_ _0"></span>do którego dany<span class="_ _1"></span> składnik akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w przy<span class="_ _2f"></span>należy.</div></div><div class="c x34 y21d w20 ha4"><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">Środki<span class="_ _44"> </span>pieniężne<span class="_ _44"> </span><span class="ff8">i<span class="_ _44"> </span>ich<span class="_ _2d"> </span>ekwiwalenty </span>obejmuj<span class="_ _0"></span>ą<span class="_ _44"> </span>środki<span class="_ _44"> </span>pieniężne<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span>kasie<span class="_ _44"> </span>i<span class="_ _44"> </span></span>krótkoterminowe<span class="_ _44"> </span><span class="ff8">(do<span class="_ _44"> </span>3<span class="_ _2d"> </span></span>miesięcy<span class="_ _1"></span>)<span class="_ _44"> </span><span class="ff8">depozyty bankowe<span class="_ _44"> </span><span class="ls2">na</span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">żądanie. <span class="ff8">Kredy<span class="_ _1"></span>ty w r<span class="_ _1"></span>achunku <span class="ff7">b<span class="_ _0"></span>ieżący<span class="_ _2f"></span>m, które <span class="lsa">są </span>płatne<span class="_ _44"> </span><span class="ff8 ls2">na </span>żądanie <span class="ff8">i<span class="_ _44"> </span></span>stanowią integralną<span class="_ _44"> </span>część zarządzania środ<span class="_ _0"></span>kam<span class="_ _1"></span>i pieniężnymi</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">Spółki są uj<span class="_ _0"></span>ęte jako składnik środków pieniężnych i ich ekwiwalentów dla celó<span class="_ _0"></span>w sprawozdania z przepływów pieniężny<span class="_ _2f"></span>ch<span class="_ _0"></span>.</div></div><div class="c x34 y21e w2b h2b"><div class="t m0 x9 h26 y25 ff1 fs9 fc1 sc0 ls0 ws0">Dywidendy</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">16</span></div></div></div><div class="pi"></div></div>
<div id="pf11" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc11 w0 h0"><img src="data:image/png;base64,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" class="bi x1e y1b9 w23 h80" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f y21f w1c ha5"><div class="t m0 x22 h29 y26 ffa fs9 fc1 sc0 ls0 ws0">j) Zobowiąza<span class="_ _0"></span>nie z tytułu kredytów bank<span class="_ _0"></span>owych, pożyczek ora<span class="_ _0"></span>z innych instrumentó<span class="_ _0"></span>w dłużnych</div></div><div class="c x1f y220 w1c ha6"><div class="t m0 x22 h29 y221 ffa fs9 fc1 sc0 ls0 ws0">k) Świadczenia <span class="_ _0"></span>pracownicze</div></div><div class="c x1f y222 w1c h2f"><div class="t m0 x22 h26 y20f ff5 fs9 fc1 sc0 ls0 ws0">Program określonych świa<span class="_ _0"></span>dczeń – odprawy emerytalne</div></div><div class="c x1f y223 w1c ha7"><div class="t m0 x22 h26 ybf ff5 fs9 fc1 sc0 ls0 ws0">Krótkoterm<span class="_ _1"></span>inowe św<span class="_ _0"></span>iadczenia pracownicze</div></div><div class="c x1f y224 w1c h3f"><div class="t m0 x22 h29 y81 ff6 fs9 fc1 sc0 ls0 ws0">l) Rezerwy</div></div><div class="c x1f y220 w1c ha6"><div class="t m0 x22 h29 y225 ffa fs9 fc1 sc0 ls0 ws0">m) Zobo<span class="_ _0"></span>wiązania z tytułu do<span class="_ _0"></span>staw i usług oraz <span class="_ _0"></span>pozostałe </div></div><div class="c x1f y226 w1c h2b"><div class="t m0 x22 h29 y1a ffa fs9 fc1 sc0 ls0 ws0">n) Przychody przysz<span class="_ _0"></span>łych okresów z tytułu do<span class="_ _0"></span>tacji rządowych ora<span class="_ _0"></span>z pozostałe</div></div><div class="c x34 y227 w20 ha8"><div class="t m0 x9 h2a y1e8 ff7 fs9 fc1 sc0 ls0 ws0">Wartość<span class="_ _2b"> </span><span class="ff8">rezerw<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span></span>świadczenia<span class="_ _2b"> </span><span class="ff8">pracownicze<span class="_ _2b"> </span></span>o<span class="_ _0"></span>kr<span class="_ _1"></span>eśla<span class="_ _2b"> </span>się<span class="_ _2b"> </span><span class="ff8">przy<span class="_ _2b"> </span>wy<span class="_ _2f"></span>korzy<span class="_ _1"></span>staniu<span class="_ _2b"> </span>tech<span class="_ _0"></span>nik<span class="_ _2b"> </span>aktuarialny<span class="_ _2f"></span>ch.<span class="_ _8"> </span>Rezerwy<span class="_ _5"> </span>wycenia<span class="_ _2b"> </span><span class="ff7">się<span class="_ _5"> </span></span><span class="ls2">na</span></span></div><div class="t m0 x9 h2a y1c8 ff8 fs9 fc1 sc0 ls0 ws0">poziomie<span class="_ _31"> </span><span class="ff7">wartości<span class="_ _31"> </span>bieżącej<span class="_ _3"> </span>przy<span class="_ _2f"></span>szły<span class="_ _1"></span>ch<span class="_ _31"> </span>zobowiązań<span class="_ _3"> </span>Spółki<span class="_ _31"> </span><span class="ff8">z<span class="_ _31"> </span></span>ty<span class="_ _2f"></span>tułu<span class="_ _31"> </span>świad<span class="_ _0"></span>czeń<span class="_ _31"> </span><span class="ff8">pracowniczy<span class="_ _2f"></span>ch.<span class="_ _3"> </span>Rezerwy<span class="_ _2b"> </span>kalkuluj<span class="_ _0"></span>e<span class="_ _31"> </span><span class="ff7">się<span class="_ _31"> </span></span>przy</span></span></div><div class="t m0 x9 h2a y1c9 ff7 fs9 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>korzystaniu metody prognozowany<span class="_ _2f"></span>ch u<span class="_ _0"></span>prawnień jednostkowych, osobno<span class="_ _0"></span> dla każdego pracownika. </div><div class="t m0 x9 h2a y10a ff7 fs9 fc1 sc0 ls0 ws0">Podstawą<span class="_ _8"> </span><span class="ff8">kalkulacji<span class="_ _2b"> </span>rezerw<span class="_ _2b"> </span></span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>padaj<span class="_ _0"></span>ący<span class="_ _2f"></span>ch<span class="_ _8"> </span><span class="ff8 ls2">na<span class="_ _2b"> </span></span>poszczególnych<span class="_ _2b"> </span>p<span class="_ _0"></span>racowników<span class="_ _2b"> </span><span class="ff8">jest<span class="_ _8"> </span>prognozowana<span class="_ _8"> </span></span>wartość<span class="_ _2b"> </span>świad<span class="_ _0"></span>czenia,<span class="_ _2b"> </span>które</div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _8"> </span><span class="ff8">j<span class="_ _0"></span>est<span class="_ _8"> </span>zobligowana<span class="_ _8"> </span></span>wypłacić<span class="_ _8"> </span><span class="ff8 ls2">na<span class="_ _8"> </span><span class="ls0">mocy<span class="_ _2b"> </span>regulacji<span class="_ _31"> </span></span></span>wy<span class="_ _2f"></span>szczególnionych<span class="_ _8"> </span>p<span class="_ _0"></span>owy<span class="_ _2f"></span>żej.<span class="_ _31"> </span>Wartość<span class="_ _8"> </span>świadczenia<span class="_ _31"> </span><span class="ff8">prognozuje<span class="_ _31"> </span></span>się<span class="_ _8"> </span><span class="ff8 ls2">do</span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">momentu<span class="_ _2b"> </span>nabycia<span class="_ _5"> </span><span class="ff7">świadczenia<span class="_ _2b"> </span></span>przez<span class="_ _2b"> </span>pracown<span class="_ _0"></span>ika.<span class="_ _5"> </span><span class="ff7">Zob<span class="_ _0"></span>owiązanie<span class="_ _2b"> </span></span>z<span class="_ _2b"> </span><span class="ff7">ty<span class="_ _2f"></span>tułu<span class="_ _8"> </span>świadczeń<span class="_ _2b"> </span><span class="ff8">pracowniczych<span class="_ _2b"> </span></span>określa<span class="_ _2b"> </span>się<span class="_ _2b"> </span><span class="ff8 ls2">na<span class="_ _5"> </span><span class="ls0">pod<span class="_ _0"></span>stawie</span></span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">przewidy<span class="_ _1"></span>wanego<span class="_ _3"> </span>wzrostu<span class="_ _31"> </span><span class="ff7">wartości<span class="_ _3"> </span>świadczenia<span class="_ _3"> </span></span>oraz<span class="_ _31"> </span>proporcjo<span class="_ _0"></span>nalnie<span class="_ _3"> </span><span class="ls2">do<span class="_ _31"> </span></span>przewidywanego<span class="_ _3"> </span>okr<span class="_ _1"></span>esu<span class="_ _3"> </span><span class="ff7">świadczenia<span class="_ _3"> </span></span>pracy<span class="_ _8"> </span>p<span class="_ _0"></span>rzez</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">danego pracownika. Oszacowana warto<span class="_ _0"></span>ść jest następnie d<span class="_ _0"></span>y<span class="_ _2f"></span>skontowana aktu<span class="_ _0"></span>arialnie na dzień sprawozdawczy.</div></div><div class="c x34 y228 w20 ha9"><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _2d"> </span><span class="ff8">two<span class="_ _0"></span>rzy<span class="_ _44"> </span></span>rezerwę<span class="_ _2d"> </span><span class="ff8">w<span class="_ _2d"> </span></span>ciężar<span class="_ _45"> </span>kosztów<span class="_ _45"> </span><span class="ff8">w<span class="_ _2d"> </span></span>wysokości<span class="_ _2d"> </span><span class="ff8">przewidzianych<span class="_ _2d"> </span></span>płatn<span class="_ _0"></span>ości<span class="_ _2d"> </span><span class="ff8">dla<span class="_ _2d"> </span></span>pracown<span class="_ _0"></span>ików<span class="_ _44"> </span><span class="ff8">z<span class="_ _45"> </span></span>tytułu<span class="_ _2d"> </span>krótkoterminowy<span class="_ _2f"></span>ch</div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">premii<span class="_ _44"> </span><span class="ff7">pien<span class="_ _0"></span>iężny<span class="_ _2f"></span>ch,<span class="_ _2d"> </span>j<span class="_ _0"></span>eśli<span class="_ _44"> </span>Spółka<span class="_ _2d"> </span><span class="ff8">jest<span class="_ _2d"> </span>prawnie<span class="_ _2d"> </span>lub<span class="_ _2d"> </span>zwyczajowo<span class="_ _2d"> </span></span>zobowiązana<span class="_ _2d"> </span><span class="ff8 ls2">do<span class="_ _2d"> </span><span class="ls0">takich<span class="_ _44"> </span></span></span>wypłat<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _2d"> </span><span class="ls0">podstawie<span class="_ _2d"> </span></span></span>usłu<span class="_ _0"></span>g<span class="_ _44"> </span>świadczonych</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">przez pracowników w przeszłości, <span class="_ _0"></span>a zobowiązanie to może zostać rzetelnie o<span class="_ _0"></span>szacowane.</div></div><div class="c x34 y229 w20 haa"><div class="t m0 x9 h2a y22a ff8 fs9 fc1 sc0 ls0 ws0">Dotacje<span class="_ _3"> </span><span class="ff7">rządowe<span class="_ _3"> </span></span>ujmowane<span class="_ _3"> </span><span class="ff7 lsa">są<span class="_ _3"> </span><span class="ls0">początkowo<span class="_ _3"> </span></span></span>w<span class="_ _31"> </span>sp<span class="_ _0"></span>rawozdaniu<span class="_ _3"> </span>z<span class="_ _3"> </span>sy<span class="_ _2f"></span>tuacj<span class="_ _0"></span>i<span class="_ _3"> </span>finansowej<span class="_ _3"> </span>w<span class="_ _3"> </span><span class="ff7">wartości<span class="_ _3"> </span></span>godziwej<span class="_ _3"> </span>jako<span class="_ _3"> </span>przychody</div><div class="t m0 x9 h2a y22b ff7 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>s<span class="_ _0"></span>zły<span class="_ _2f"></span>ch<span class="_ _45"> </span>okresów,<span class="_ _45"> </span>jeśli<span class="_ _45"> </span><span class="ff8">istniej<span class="_ _0"></span>e<span class="_ _2d"> </span></span>wystarczająca<span class="_ _2d"> </span>pewność<span class="_ _45"> </span><span class="ff8">ich<span class="_ _45"> </span>otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>ia<span class="_ _2d"> </span>oraz<span class="_ _45"> </span><span class="ff7">Spółka<span class="_ _45"> </span>spełn<span class="_ _0"></span>i<span class="_ _2d"> </span></span>warunki<span class="_ _45"> </span>z<span class="_ _45"> </span>nimi<span class="_ _45"> </span><span class="ff7">związane.<span class="_ _2d"> </span></span>Do<span class="_ _0"></span>tacje</span></div><div class="t m0 x9 h2a y1e3 ff8 fs9 fc1 sc0 ls0 ws0">otrzy<span class="_ _2f"></span>mane<span class="_ _49"> </span>jako<span class="_ _46"> </span>zwrot<span class="_ _49"> </span><span class="ff7">już<span class="_ _49"> </span></span>poniesionych<span class="_ _49"> </span><span class="ff7">kosztów<span class="_ _46"> </span></span>przez<span class="_ _49"> </span><span class="ff7">Spółkę<span class="_ _46"> </span><span class="lsa">są<span class="_ _46"> </span></span></span>s<span class="_ _0"></span>y<span class="_ _2f"></span>stematy<span class="_ _1"></span>cznie<span class="_ _46"> </span>uj<span class="_ _0"></span>mowane<span class="_ _46"> </span>j<span class="_ _0"></span>ako<span class="_ _46"> </span><span class="ff7">przy<span class="_ _2f"></span>chó<span class="_ _0"></span>d<span class="_ _46"> </span><span class="ff8">w<span class="_ _49"> </span>wy<span class="_ _2f"></span>niku</span></span></div><div class="t m0 x9 h2a y1f3 ff8 fs9 fc1 sc0 ls0 ws0">finansowym<span class="_ _3"> </span>w<span class="_ _31"> </span>okresach,<span class="_ _3"> </span>w<span class="_ _3"> </span><span class="ff7">który<span class="_ _2f"></span>ch<span class="_ _3"> </span><span class="ff8">ponoszo<span class="_ _0"></span>ne<span class="_ _3"> </span></span><span class="lsa">są<span class="_ _31"> </span></span>związane<span class="_ _3"> </span><span class="ff8">z<span class="_ _3"> </span>nimi<span class="_ _3"> </span>koszty<span class="_ _2f"></span>.<span class="_ _3"> </span>Dotacje<span class="_ _3"> </span>otrzymy<span class="_ _2f"></span>wane<span class="_ _3"> </span>jako<span class="_ _3"> </span>zwrot<span class="_ _3"> </span><span class="ff7">wy<span class="_ _2f"></span>datków</span></span></span></div><div class="t m0 x9 h2a y1e5 ff7 fs9 fc1 sc0 ls0 ws0">dotyczący<span class="_ _2f"></span>ch<span class="_ _2d"> </span>aktywów<span class="_ _44"> </span><span class="ff8">uj<span class="_ _0"></span>mowany<span class="_ _2f"></span>ch<span class="_ _45"> </span>przez<span class="_ _2d"> </span><span class="ff7">Spółkę,<span class="_ _2d"> </span><span class="lsa">są<span class="_ _2d"> </span></span></span>systematy<span class="_ _2f"></span>cznie<span class="_ _2d"> </span>uj<span class="_ _0"></span>mowane<span class="_ _44"> </span>j<span class="_ _0"></span>ako<span class="_ _44"> </span><span class="ff7">pozos<span class="_ _0"></span>tałe<span class="_ _44"> </span></span>przychody<span class="_ _44"> </span>operacy<span class="_ _2f"></span>j<span class="_ _0"></span>ne<span class="_ _2d"> </span>w<span class="_ _44"> </span>wyniku</span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">finansowym przez okres uży<span class="_ _2f"></span>tkowania aktywa.</div></div><div class="c x34 y22c w20 hab"><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _49"> </span>momencie<span class="_ _49"> </span><span class="ff7">p<span class="_ _0"></span>oczątkowego<span class="_ _49"> </span>uj<span class="_ _0"></span>ęcia<span class="_ _49"> </span></span>kredy<span class="_ _2f"></span>ty<span class="_ _49"> </span>bankowe,<span class="_ _4b"> </span><span class="ff7">poży<span class="_ _1"></span>czki<span class="_ _49"> </span><span class="ff8">i<span class="_ _4b"> </span>papiery<span class="_ _49"> </span></span>dłużne<span class="_ _49"> </span><span class="lsa">są<span class="_ _4b"> </span></span><span class="ff8">ujmowane<span class="_ _4b"> </span>w<span class="_ _4b"> </span></span>wartości<span class="_ _49"> </span><span class="ff8">godziwej,</span></span></div><div class="t m0 x9 h2a yf8 ff8 fs9 fc1 sc0 ls0 ws0">pomniejszo<span class="_ _0"></span>nej<span class="_ _44"> </span>o koszty <span class="ff7">związane </span>z<span class="_ _44"> </span>uzysk<span class="_ _1"></span>aniem kredytu lub<span class="_ _44"> </span><span class="ff7">pożyczk<span class="_ _2f"></span>i.<span class="_ _44"> </span><span class="ff8 ls9">Po<span class="_ _44"> </span></span>początkowym uj<span class="_ _0"></span>ęciu <span class="ff8">oprocento<span class="_ _0"></span>wane kredyty<span class="_ _2f"></span>,<span class="_ _44"> </span><span class="ff7">pożyczk<span class="_ _2f"></span>i</span></span></span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">i<span class="_ _2d"> </span>papiery<span class="_ _44"> </span><span class="ff7">dłużn<span class="_ _0"></span>e<span class="_ _44"> </span><span class="lsa">są<span class="_ _2d"> </span></span>następ<span class="_ _0"></span>nie<span class="_ _2d"> </span></span>wy<span class="_ _2f"></span>cen<span class="_ _0"></span>iane<span class="_ _44"> </span><span class="ff7">wed<span class="_ _0"></span>ług<span class="_ _2d"> </span></span>metody<span class="_ _44"> </span>zamorty<span class="_ _1"></span>zowanego<span class="_ _45"> </span>kosztu<span class="_ _2d"> </span>przy<span class="_ _2d"> </span>zastosowaniu<span class="_ _45"> </span>metody<span class="_ _2d"> </span>efekty<span class="_ _1"></span>wnej<span class="_ _2d"> </span>sto<span class="_ _0"></span>py</div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">procentowej.<span class="_ _5"> </span>Wszelkie<span class="_ _2d"> </span><span class="ff7">ró<span class="_ _0"></span>żnice<span class="_ _2d"> </span>po<span class="_ _0"></span>między<span class="_ _44"> </span>o<span class="_ _0"></span>trzy<span class="_ _2f"></span>maną<span class="_ _45"> </span>kwotą<span class="_ _45"> </span>(po<span class="_ _0"></span>mniejszoną<span class="_ _45"> </span><span class="ff8">o<span class="_ _5"> </span>koszty<span class="_ _2d"> </span>transakcyjne),<span class="_ _45"> </span>a<span class="_ _45"> </span></span>wartością<span class="_ _5"> </span><span class="ff8">wy<span class="_ _1"></span>kupu<span class="_ _45"> </span>uj<span class="_ _0"></span>muje</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">się metodą efektywnej stopy procentowej w wyniku finansowym<span class="_ _1"></span> przez okres obowiązywania umów.</div></div><div class="c x34 y22d w20 hac"><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">Zobowiązania<span class="_ _2d"> </span><span class="ff8">z<span class="_ _2d"> </span></span>ty<span class="_ _1"></span>tułu<span class="_ _2d"> </span>krótkoterminowy<span class="_ _2f"></span>ch<span class="_ _45"> </span>świadczeń<span class="_ _2d"> </span><span class="ff8">pracowniczych<span class="_ _44"> </span></span><span class="lsa">są<span class="_ _2d"> </span></span><span class="ff8">wyceniane<span class="_ _44"> </span>bez<span class="_ _2d"> </span></span>uwzględnien<span class="_ _0"></span>ia<span class="_ _44"> </span><span class="ff8">d<span class="_ _0"></span>y<span class="_ _2f"></span>skonta<span class="_ _2d"> </span>i<span class="_ _2d"> </span><span class="ff7 lsa">są<span class="_ _2d"> </span></span>odnoszo<span class="_ _0"></span>ne</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">w wy<span class="_ _1"></span>nik finansowy w momencie wy<span class="_ _2f"></span>konan<span class="_ _0"></span>ia świadczenia.</div></div><div class="c x34 y22e w20 h9b"><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _46"> </span><span class="ff8">rozpo<span class="_ _0"></span>znaje<span class="_ _46"> </span>rezerwy<span class="_ _46"> </span><span class="ls2">na<span class="_ _46"> </span></span>odprawy<span class="_ _3"> </span>emerytalne<span class="_ _46"> </span>i<span class="_ _46"> </span>inne<span class="_ _49"> </span></span>świadczenia<span class="_ _46"> </span><span class="ff8">pracownicze<span class="_ _49"> </span><span class="ls2">na<span class="_ _46"> </span></span>podstawie<span class="_ _46"> </span>wyceny<span class="_ _3"> </span>aktuarialnej</span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">przeprowadzonej<span class="_ _46"> </span><span class="ls2">na<span class="_ _3"> </span></span><span class="ff7">d<span class="_ _0"></span>zień<span class="_ _3"> </span></span>sprawozdawczy.<span class="_ _3"> </span><span class="ff7">Wycenę<span class="_ _3"> </span></span>przeprowadza<span class="_ _46"> </span><span class="ff7">niezależny<span class="_ _3"> </span></span>aktuariusz.<span class="_ _3"> </span>Po<span class="_ _0"></span>dstawa<span class="_ _3"> </span>kalkulacji<span class="_ _46"> </span>rezerw<span class="_ _3"> </span><span class="ls2">na</span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">świadczenia<span class="_ _2b"> </span><span class="ff8">pracownicze<span class="_ _8"> </span>jest<span class="_ _2b"> </span></span>określona<span class="_ _8"> </span><span class="ff8">przez<span class="_ _2b"> </span></span>wewnętrzne<span class="_ _2b"> </span><span class="ff8">regulacje<span class="_ _2b"> </span></span>Sp<span class="_ _0"></span>ółki,<span class="_ _2b"> </span>Układ<span class="_ _2b"> </span><span class="ff8">Zbiorowy<span class="_ _2b"> </span>Pracy<span class="_ _5"> </span>oraz<span class="_ _8"> </span>inne<span class="_ _2b"> </span></span>obo<span class="_ _0"></span>wiązujące</div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">przepisy prawne.</div></div><div class="c x34 y22f w20 had"><div class="t m0 x9 h2a y1f3 ff7 fs9 fc1 sc0 ls0 ws0">Zobowiązania<span class="_ _2b"> </span><span class="ff8">z<span class="_ _45"> </span></span>tytułu<span class="_ _5"> </span><span class="ff8">do<span class="_ _0"></span>staw<span class="_ _5"> </span>i<span class="_ _5"> </span></span>usług<span class="_ _2b"> </span><span class="ff8">oraz<span class="_ _45"> </span></span>pozo<span class="_ _0"></span>stałe<span class="_ _5"> </span><span class="ff8">ujmuj<span class="_ _0"></span>e<span class="_ _45"> </span></span>się<span class="_ _2b"> </span>początkowo<span class="_ _5"> </span>według<span class="_ _5"> </span>wartości<span class="_ _5"> </span><span class="ff8">godziwej<span class="_ _2b"> </span>pomniejszo<span class="_ _0"></span>ne<span class="_ _45"> </span>kos<span class="_ _0"></span>zty</span></div><div class="t m0 x9 h2a y1e5 ff8 fs9 fc1 sc0 ls0 ws0">transakcy<span class="_ _2f"></span>j<span class="_ _0"></span>ne,<span class="_ _47"> </span><span class="ff7">które<span class="_ _47"> </span>można<span class="_ _47"> </span>bezpośrednio<span class="_ _47"> </span>przypisać<span class="_ _47"> </span></span><span class="ls2">do<span class="_ _4b"> </span></span>po<span class="_ _0"></span>wstania<span class="_ _47"> </span>ty<span class="_ _2f"></span>ch<span class="_ _47"> </span><span class="ff7">zobo<span class="_ _0"></span>wiązań,<span class="_ _47"> </span></span>a<span class="_ _47"> </span><span class="ff7">następnie<span class="_ _47"> </span></span>wycenia<span class="_ _47"> </span><span class="ff7">się<span class="_ _47"> </span>według</span></div><div class="t m0 x9 h2a ybb ff7 fs9 fc1 sc0 ls0 ws0">zamorty<span class="_ _2f"></span>zowan<span class="_ _0"></span>ego kosztu. Zobowiązania bieżące nie są d<span class="_ _0"></span>y<span class="_ _2f"></span>skontowan<span class="_ _0"></span>e.</div></div><div class="c x34 y230 w20 hae"><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls0 ws0">Rezerwa<span class="_ _2d"> </span>zostaj<span class="_ _0"></span>e<span class="_ _2d"> </span><span class="ff7">ujęta<span class="_ _45"> </span></span>w<span class="_ _45"> </span>przy<span class="_ _1"></span>padku,<span class="_ _45"> </span>gdy<span class="_ _44"> </span><span class="ls2">na<span class="_ _45"> </span></span><span class="ff7">Spółce<span class="_ _45"> </span>ciąży<span class="_ _44"> </span></span>prawny<span class="_ _2d"> </span>lub<span class="_ _45"> </span>zwyczajowy<span class="_ _44"> </span><span class="ff7">obowiązek<span class="_ _45"> </span>wynikający<span class="_ _44"> </span></span>z<span class="_ _45"> </span><span class="ff7">przeszłych<span class="_ _2d"> </span>zdarzeń</span></div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">i prawdopod<span class="_ _0"></span>obne<span class="_ _45"> </span><span class="ff8">jest,<span class="_ _45"> </span></span><span class="ls5">że<span class="_ _45"> </span></span>wy<span class="_ _2f"></span>p<span class="_ _0"></span>ełnienie<span class="_ _2d"> </span><span class="ff8">tego<span class="_ _45"> </span></span>obowiązku<span class="_ _45"> </span><span class="ls6">wiązać<span class="_ _45"> </span></span>się<span class="_ _45"> </span>będzie<span class="_ _45"> </span><span class="ff8">z<span class="_ _45"> </span></span>wypły<span class="_ _2f"></span>wem<span class="_ _45"> </span>korzy<span class="_ _2f"></span>ś<span class="_ _0"></span>ci<span class="_ _2d"> </span><span class="ff8">ekonomicznych.<span class="_ _2d"> </span>W<span class="_ _45"> </span>przy<span class="_ _1"></span>padku,</span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">kiedy<span class="_ _5"> </span>efekt<span class="_ _2b"> </span><span class="ff7">wartości<span class="_ _8"> </span>pieniądza<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>czasie<span class="_ _2b"> </span><span class="ls8">ma<span class="_ _8"> </span></span>istotn<span class="_ _0"></span>e<span class="_ _2b"> </span>znaczenie,<span class="_ _2b"> </span>rezerwy<span class="_ _5"> </span><span class="ff7 lsa">są<span class="_ _8"> </span></span>szacowane<span class="_ _2b"> </span>pop<span class="_ _0"></span>rzez<span class="_ _2b"> </span>dy<span class="_ _1"></span>skontowanie<span class="_ _8"> </span>oczekiwany<span class="_ _2f"></span>ch</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>s<span class="_ _0"></span>zły<span class="_ _2f"></span>ch<span class="_ _45"> </span>przepływów<span class="_ _45"> </span>środków<span class="_ _45"> </span>pien<span class="_ _0"></span>iężny<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff8">w<span class="_ _2d"> </span>o<span class="_ _0"></span>parciu<span class="_ _2d"> </span>o<span class="_ _5"> </span></span>stopę<span class="_ _45"> </span><span class="ff8">przed<span class="_ _5"> </span>opodatkowaniem,<span class="_ _5"> </span></span>która<span class="_ _2d"> </span><span class="ff8">o<span class="_ _0"></span>dzwierciedla<span class="_ _45"> </span></span>bieżące<span class="_ _45"> </span><span class="ff8">szacunki</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">ry<span class="_ _2f"></span>nkowe zmian <span class="_ _0"></span>wartości pieniądza w czasie oraz ryzy<span class="_ _2f"></span>ko związane z danym sk<span class="_ _1"></span>ładnikiem zobowiązań.</div></div><div class="c x34 y231 w20 haf"><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">Wartość<span class="_ _8"> </span><span class="ff8">godziwa,<span class="_ _31"> </span>szacowana<span class="_ _31"> </span>dla<span class="_ _8"> </span></span>celów<span class="_ _31"> </span><span class="ff8">ujawniania,<span class="_ _31"> </span>jest<span class="_ _31"> </span>obliczana<span class="_ _8"> </span><span class="ls2">na<span class="_ _31"> </span></span>podstawie<span class="_ _31"> </span></span>wartości<span class="_ _8"> </span>bieżącej<span class="_ _31"> </span>przyszły<span class="_ _2f"></span>ch<span class="_ _31"> </span>przepły<span class="_ _2f"></span>wów</div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">pieniężnych<span class="_ _4b"> </span><span class="ff8">z<span class="_ _4b"> </span></span>ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu<span class="_ _49"> </span><span class="ff8">zwrotu<span class="_ _47"> </span></span>kapitału<span class="_ _4b"> </span><span class="ff8">i<span class="_ _4b"> </span>odsetek,<span class="_ _4b"> </span>zdyskontowany<span class="_ _1"></span>ch<span class="_ _4b"> </span><span class="ls5">za<span class="_ _4b"> </span></span><span class="ff7">po<span class="_ _0"></span>mocą<span class="_ _49"> </span></span>rynkowej<span class="_ _4b"> </span>stop<span class="_ _0"></span>y<span class="_ _49"> </span>procentowej<span class="_ _47"> </span><span class="ls2">na<span class="_ _49"> </span></span><span class="ff7">dzień</span></span></div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">sprawozdawczy.<span class="_ _2d"> </span>W<span class="_ _45"> </span>przypadku<span class="_ _2d"> </span>leasin<span class="_ _0"></span>gu<span class="_ _2d"> </span>fin<span class="_ _0"></span>ansowego<span class="_ _45"> </span><span class="ff7">ry<span class="_ _2f"></span>n<span class="_ _0"></span>kową<span class="_ _2d"> </span>stop<span class="_ _0"></span>ę<span class="_ _2d"> </span>procen<span class="_ _0"></span>tową<span class="_ _2d"> </span><span class="ff8">szacuj<span class="_ _0"></span>e<span class="_ _2d"> </span></span>s<span class="_ _0"></span>ię<span class="_ _2d"> </span>w oparciu<span class="_ _45"> </span><span class="ff8">o<span class="_ _45"> </span></span>sto<span class="_ _0"></span>pę<span class="_ _2d"> </span>procen<span class="_ _0"></span>tową<span class="_ _2d"> </span><span class="ff8">dla</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">podobn<span class="_ _0"></span>ego rodzaju umów leasingowych.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">17</span></div></div></div><div class="pi"></div></div>
<div id="pf12" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc12 w0 h0"><img 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" class="bi x1e y1b9 w23 h80" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h24 yda ff3 fs8 fc1 sc0 ls0 ws0">Jednost<span class="_ _0"></span>kowe sprawozd<span class="_ _0"></span>anie fina<span class="_ _0"></span>nsowe COGNOR H<span class="_ _1"></span>OLDING S.A. </div><div class="t m0 x7 h24 y6d ff3 fs8 fc1 sc0 ls0 ws0">za okres<span class="_ _0"></span> od 1 stycz<span class="_ _0"></span>nia do 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>023 roku</div><div class="t m0 x7 h24 y6e ff4 fs8 fc1 sc0 ls0 ws0">(w tysiąca<span class="_ _0"></span>ch złotych o<span class="_ _0"></span> ile nie po<span class="_ _0"></span>dano inacz<span class="_ _0"></span>ej)</div></div><div class="c x1f yb7 w1c h2b"><div class="t m0 x22 h29 y1a ff6 fs9 fc1 sc0 ls0 ws0">o) Przychody</div></div><div class="c x1f y232 w1c h3f"><div class="t m0 x22 h29 y81 ffa fs9 fc1 sc0 ls0 ws0">q) Pozostałe p<span class="_ _0"></span>rzychody i koszty </div></div><div class="c x1f y217 w1c h3f"><div class="t m0 x22 h29 y81 ffa fs9 fc1 sc0 ls0 ws0">r) Pozostałe zysk<span class="_ _0"></span>i/straty netto </div></div><div class="c x1f y233 w1c h3f"><div class="t m0 x22 h29 y81 ff6 fs9 fc1 sc0 ls0 ws0">s) Przychody i kos<span class="_ _0"></span>zty finansowe</div></div><div class="c x1f y234 w1c h2b"><div class="t m0 x48 h2a y73 ff8 fs9 fc1 sc0 ls0 ws0"> </div></div><div class="c x1f y235 w1c h3f"><div class="t m0 x22 h29 y81 ffa fs9 fc1 sc0 ls0 ws0">t) Podatek do<span class="_ _0"></span>chodowy bieżący i o<span class="_ _0"></span>droczony</div></div><div class="c x34 y236 w20 h7e"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">Podatek<span class="_ _31"> </span><span class="ff7">bieżący<span class="_ _2b"> </span></span>stanowi<span class="_ _31"> </span><span class="ff7">zobowiązanie<span class="_ _31"> </span></span>podatkowe<span class="_ _31"> </span>z<span class="_ _8"> </span><span class="ff7">ty<span class="_ _1"></span>tułu<span class="_ _31"> </span><span class="ff8">dochodu<span class="_ _31"> </span><span class="ls2">do<span class="_ _8"> </span></span>op<span class="_ _0"></span>odatkowania<span class="_ _31"> </span><span class="ls5">za<span class="_ _8"> </span></span>dany<span class="_ _8"> </span>ro<span class="_ _0"></span>k<span class="_ _8"> </span>oraz<span class="_ _31"> </span>korek<span class="_ _1"></span>ty<span class="_ _2b"> </span>p<span class="_ _0"></span>odatku</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">dotycząceg<span class="_ _2f"></span>o<span class="_ _0"></span> lat ubiegły<span class="_ _2f"></span>ch.</div></div><div class="c x34 y237 w20 h7d"><div class="t m0 x9 h2a y10a ff8 fs9 fc1 sc0 ls0 ws0">Przy<span class="_ _2f"></span>cho<span class="_ _0"></span>dy<span class="_ _3"> </span>z<span class="_ _49"> </span><span class="ff7">ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu<span class="_ _46"> </span><span class="ff8">odsetek<span class="_ _46"> </span>hand<span class="_ _0"></span>lowy<span class="_ _2f"></span>ch<span class="_ _49"> </span>wy<span class="_ _1"></span>kazuje<span class="_ _46"> </span><span class="ff7">się<span class="_ _46"> </span></span>w<span class="_ _46"> </span>wyniku<span class="_ _46"> </span>finansowym<span class="_ _46"> </span>w<span class="_ _46"> </span><span class="ff7">pozostałych<span class="_ _46"> </span></span>przy<span class="_ _2f"></span>chod<span class="_ _0"></span>ach<span class="_ _46"> </span><span class="ls2">na<span class="_ _46"> </span></span>zasadzie</span></span></div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">memoriałowej,<span class="_ _3"> </span><span class="ff8">p<span class="_ _0"></span>rzy<span class="_ _31"> </span>zastosowan<span class="_ _0"></span>iu<span class="_ _3"> </span>metody<span class="_ _3"> </span>efekty<span class="_ _2f"></span>wnej<span class="_ _46"> </span>stopy<span class="_ _3"> </span>procentowej.<span class="_ _46"> </span>Przy<span class="_ _2f"></span>chody<span class="_ _3"> </span>z<span class="_ _3"> </span><span class="ff7">tytułu<span class="_ _3"> </span></span>dywidend<span class="_ _3"> </span>ujmowane<span class="_ _46"> </span><span class="ff7 lsa">są<span class="_ _31"> </span></span>w</span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">pozostałych <span class="ff8">przychodach w<span class="_ _44"> </span>okresie, w<span class="_ _44"> </span></span>który<span class="_ _2f"></span>m<span class="_ _44"> </span><span class="ff8">ustalone<span class="_ _44"> </span></span>zostało<span class="_ _44"> </span><span class="ff8">prawo <span class="ls2">do<span class="_ _44"> </span></span>ich otrzymania. Koszty<span class="_ _4a"> </span>z<span class="_ _44"> </span></span>ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu <span class="ff8">odsetek <span class="ls2">od </span></span>zob<span class="_ _0"></span>owiązań</div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">handlowych<span class="_ _2d"> </span>i<span class="_ _45"> </span>innych<span class="_ _2d"> </span><span class="ff7">zobowiązań<span class="_ _45"> </span></span>n<span class="_ _0"></span>iefinansowych<span class="_ _2d"> </span>ujmowan<span class="_ _0"></span>e<span class="_ _2d"> </span><span class="ff7 lsa">są<span class="_ _2d"> </span></span>w<span class="_ _45"> </span><span class="ff7">pozostałych<span class="_ _2d"> </span></span>kosztach<span class="_ _45"> </span>przy<span class="_ _2d"> </span>zastosowaniu<span class="_ _45"> </span>metod<span class="_ _0"></span>y ef<span class="_ _0"></span>ekty<span class="_ _2f"></span>wnej</div><div class="t m0 x9 h2a y25 ff8 fs9 fc1 sc0 ls0 ws0">stopy procentowej.</div></div><div class="c x34 y238 w20 hb0"><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">Podatek<span class="_ _46"> </span>dochodowy<span class="_ _46"> </span>wy<span class="_ _2f"></span>kazany<span class="_ _3"> </span>w<span class="_ _46"> </span>wyniku<span class="_ _3"> </span>f<span class="_ _0"></span>inansowym<span class="_ _3"> </span>o<span class="_ _0"></span>bejmuje<span class="_ _46"> </span><span class="ff7">część<span class="_ _46"> </span>bieżącą<span class="_ _46"> </span></span>i<span class="_ _46"> </span><span class="ff7">część<span class="_ _3"> </span>odroczo<span class="_ _0"></span>ną.<span class="_ _46"> </span></span>Podatek<span class="_ _46"> </span>dochodowy</div><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">ujmowany<span class="_ _45"> </span>j<span class="_ _0"></span>est<span class="_ _45"> </span>w<span class="_ _5"> </span>wynik<span class="_ _1"></span>u<span class="_ _45"> </span>f<span class="_ _0"></span>inansowy<span class="_ _1"></span>m,<span class="_ _5"> </span><span class="ls5">za<span class="_ _45"> </span></span><span class="ff7">wyjątkiem<span class="_ _45"> </span></span>kwot<span class="_ _5"> </span><span class="ff7">związany<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff8">z<span class="_ _45"> </span>pozycjami<span class="_ _45"> </span></span>uj<span class="_ _0"></span>ęty<span class="_ _2f"></span>mi<span class="_ _45"> </span>w in<span class="_ _0"></span>ny<span class="_ _2f"></span>ch<span class="_ _5"> </span>całkowitych<span class="_ _45"> </span><span class="ff8">doch<span class="_ _0"></span>odach</span></span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">lub w kapitale. Wówczas uj<span class="_ _0"></span>muje się je o<span class="_ _0"></span>dpowiednio w inn<span class="_ _0"></span>y<span class="_ _2f"></span>ch całkowitych dochodach lub<span class="_ _0"></span> w kapitale.</div></div><div class="c x34 y239 w20 hb1"><div class="t m0 x9 h2a y23a ff8 fs9 fc1 sc0 ls0 ws0">Podatek<span class="_ _8"> </span>od<span class="_ _0"></span>roczony<span class="_ _2b"> </span>wyliczany<span class="_ _2b"> </span>jest<span class="_ _31"> </span>przy<span class="_ _2b"> </span>zastosowaniu<span class="_ _31"> </span>metody<span class="_ _2b"> </span><span class="ff7">zo<span class="_ _0"></span>bowiązania<span class="_ _8"> </span></span>b<span class="_ _0"></span>ilansowego,<span class="_ _8"> </span>w<span class="_ _31"> </span>oparciu<span class="_ _8"> </span>o<span class="_ _31"> </span><span class="ff7">różnice<span class="_ _8"> </span>przejściowe</span></div><div class="t m0 x9 h2a y23b ff7 fs9 fc1 sc0 ls0 ws0">pomiędzy wartoś<span class="_ _0"></span>cią aktywów<span class="_ _44"> </span><span class="ff8">i<span class="_ _44"> </span></span>zobowiązań<span class="_ _2d"> </span>ustalaną<span class="_ _2d"> </span><span class="ff8">dla<span class="_ _44"> </span></span>celów<span class="_ _44"> </span>księgowych,<span class="_ _44"> </span><span class="ff8">a<span class="_ _44"> </span>ich<span class="_ _44"> </span></span>wartoś<span class="_ _0"></span>cią<span class="_ _44"> </span>szacowaną<span class="_ _44"> </span><span class="ff8">d<span class="_ _0"></span>la<span class="_ _44"> </span></span>celów<span class="_ _44"> </span><span class="ff8">pod<span class="_ _0"></span>atkowy<span class="_ _2f"></span>ch.</span></div><div class="t m0 x9 h2a y23c ff8 fs9 fc1 sc0 ls0 ws0">Podatku<span class="_ _31"> </span>odroczo<span class="_ _0"></span>nego<span class="_ _31"> </span>nie<span class="_ _31"> </span>tworzy<span class="_ _8"> </span><span class="ff7">się<span class="_ _31"> </span></span><span class="ls2">na<span class="_ _31"> </span></span><span class="ff7">następuj<span class="_ _0"></span>ące<span class="_ _31"> </span>różnice<span class="_ _31"> </span>przejścio<span class="_ _0"></span>we:<span class="_ _31"> </span>wartość<span class="_ _31"> </span></span>firmy<span class="_ _1"></span>,<span class="_ _31"> </span><span class="ff7">początkowe<span class="_ _31"> </span>u<span class="_ _0"></span>jęcie<span class="_ _31"> </span>akty<span class="_ _2f"></span>wó<span class="_ _0"></span>w<span class="_ _31"> </span><span class="ff8">lub</span></span></div><div class="t m0 x9 h2a y23d ff7 fs9 fc1 sc0 ls0 ws0">pasywów,<span class="_ _2b"> </span>które<span class="_ _2b"> </span><span class="ff8">nie<span class="_ _8"> </span></span>wpływają<span class="_ _2b"> </span><span class="ff8">ani<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span>zysk<span class="_ _2b"> </span></span>księgowy<span class="_ _5"> </span><span class="ff8">ani<span class="_ _8"> </span><span class="ls2">na<span class="_ _2b"> </span></span></span>dochód<span class="_ _8"> </span><span class="ff8 ls2">do<span class="_ _2b"> </span><span class="ls0">o<span class="_ _0"></span>podatkowania,<span class="_ _2b"> </span></span></span>różnice<span class="_ _8"> </span>związane<span class="_ _2b"> </span><span class="ff8">z<span class="_ _2b"> </span>in<span class="_ _0"></span>westy<span class="_ _2f"></span>cjami<span class="_ _2b"> </span>w</span></div><div class="t m0 x9 h2a y23e ff8 fs9 fc1 sc0 ls0 ws0">jednos<span class="_ _0"></span>tkach<span class="_ _45"> </span><span class="ff7">zależnych<span class="_ _2d"> </span></span>w<span class="_ _5"> </span>zakresie,<span class="_ _45"> </span>w<span class="_ _5"> </span><span class="ff7">który<span class="_ _2f"></span>m<span class="_ _5"> </span><span class="ff8">nie<span class="_ _5"> </span>jest<span class="_ _5"> </span>prawdopo<span class="_ _0"></span>dobne,<span class="_ _5"> </span></span><span class="ls5">że<span class="_ _5"> </span></span>zostaną<span class="_ _5"> </span><span class="ff8 ls2">one<span class="_ _45"> </span><span class="ls0">zrealizowane<span class="_ _5"> </span>w<span class="_ _5"> </span></span></span>dającej<span class="_ _2b"> </span>się<span class="_ _45"> </span>przewidzieć</span></div><div class="t m0 x9 h2a y12a ff7 fs9 fc1 sc0 ls0 ws0">przy<span class="_ _2f"></span>s<span class="_ _0"></span>złości.<span class="_ _31"> </span>Ujęta<span class="_ _31"> </span><span class="ff8">kwota<span class="_ _31"> </span>podatku<span class="_ _31"> </span>o<span class="_ _0"></span>droczonego<span class="_ _31"> </span>opiera<span class="_ _31"> </span></span>się<span class="_ _31"> </span><span class="ff8 ls2">na<span class="_ _31"> </span><span class="ls0">oczekiwaniach,<span class="_ _31"> </span><span class="ls5">co<span class="_ _31"> </span></span></span>do<span class="_ _31"> </span><span class="ls0">spo<span class="_ _0"></span>sobu<span class="_ _31"> </span>realizacji<span class="_ _31"> </span></span></span>wartości<span class="_ _31"> </span>księgowej</div><div class="t m0 x9 h2a y12b ff7 fs9 fc1 sc0 ls0 ws0">akty<span class="_ _2f"></span>wów i <span class="_ _0"></span>pasy<span class="_ _2f"></span>wów, <span class="_ _0"></span>przy<span class="_ _2f"></span> zastosowan<span class="_ _0"></span>iu stawek podatkowy<span class="_ _2f"></span>ch<span class="_ _0"></span> obowiązujących lub uchwalonych na dzień sprawozdawczy.</div></div><div class="c x34 y23f w20 hb2"><div class="t m0 x9 h2a y21b ff8 fs9 fc1 sc0 ls0 ws0">Koszty finansowe<span class="_ _44"> </span>netto<span class="_ _44"> </span><span class="ff7">o<span class="_ _0"></span>bejmują<span class="_ _44"> </span></span>ods<span class="_ _0"></span>etki, <span class="ff7">opłaty </span>b<span class="_ _0"></span>ankowe i<span class="_ _44"> </span>prowizje<span class="_ _44"> </span><span class="ff7">płatne<span class="_ _44"> </span></span>z <span class="ff7">tytułu<span class="_ _44"> </span>zadłużenia,<span class="_ _44"> </span></span>ustalone<span class="_ _44"> </span><span class="ff7">w op<span class="_ _0"></span>arciu o efektywną</span></div><div class="t m0 x9 h2a y1b4 ff7 fs9 fc1 sc0 ls0 ws0">stopę<span class="_ _4b"> </span>procentową,<span class="_ _49"> </span><span class="ff8">o<span class="_ _0"></span>dsetki<span class="_ _49"> </span></span>dotyczące<span class="_ _46"> </span><span class="ff8">in<span class="_ _0"></span>ny<span class="_ _2f"></span>ch<span class="_ _4b"> </span><span class="ff7">zobowiązań<span class="_ _4b"> </span></span>finansowych,<span class="_ _49"> </span>zyski<span class="_ _49"> </span>lub<span class="_ _49"> </span>straty<span class="_ _49"> </span><span class="ff7">z ty<span class="_ _2f"></span>tułu<span class="_ _4b"> </span>różnic<span class="_ _4b"> </span><span class="ff8">kursowy<span class="_ _2f"></span>ch<span class="_ _4b"> </span>nie</span></span></span></div><div class="t m0 x9 h2a yf9 ff7 fs9 fc1 sc0 ls0 ws0">dotyczący<span class="_ _2f"></span>ch<span class="_ _46"> </span>działalności<span class="_ _3"> </span><span class="ff8">o<span class="_ _0"></span>peracy<span class="_ _2f"></span>jnej<span class="_ _0"></span>.<span class="_ _46"> </span>W<span class="_ _3"> </span>przy<span class="_ _2f"></span>chod<span class="_ _0"></span>ach<span class="_ _3"> </span>fin<span class="_ _0"></span>ansowy<span class="_ _2f"></span>ch<span class="_ _46"> </span><span class="ff7">Spółka<span class="_ _46"> </span></span>rozpoznaje<span class="_ _46"> </span>odsetki<span class="_ _3"> </span><span class="ls2">od<span class="_ _46"> </span></span>wek<span class="_ _1"></span>sli.<span class="_ _3"> </span>W<span class="_ _46"> </span><span class="ff7">związk<span class="_ _1"></span>u<span class="_ _3"> </span><span class="ff8">z</span></span></span></div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">nieistotnością<span class="_ _31"> </span>przychodów<span class="_ _8"> </span><span class="ff8">od<span class="_ _0"></span>setkowy<span class="_ _2f"></span>ch<span class="_ _31"> </span><span class="ff7">Spółka<span class="_ _8"> </span></span>n<span class="_ _0"></span>ie<span class="_ _8"> </span>wyk<span class="_ _1"></span>azuje<span class="_ _31"> </span>ich<span class="_ _8"> </span><span class="ff7">bezpośrednio<span class="_ _31"> </span></span>w<span class="_ _8"> </span>sprawozd<span class="_ _0"></span>aniu<span class="_ _31"> </span>z<span class="_ _2b"> </span><span class="ff7">zysków<span class="_ _8"> </span></span>i<span class="_ _8"> </span>strat<span class="_ _31"> </span>i<span class="_ _8"> </span>innych</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">całkowity<span class="_ _2f"></span>ch<span class="_ _0"></span> dochodów, a szczegółowe u<span class="_ _0"></span>jawnienie wyk<span class="_ _1"></span>azuje w no<span class="_ _0"></span>cie.</div></div><div class="c x34 y240 w20 hb3"><div class="t m0 x9 h2a y241 ff7 fs9 fc1 sc0 ls0 ws0">Spółka<span class="_ _5"> </span><span class="ff8">rozpoznaj<span class="_ _0"></span>e<span class="_ _45"> </span></span>głównie<span class="_ _5"> </span><span class="ff8">p<span class="_ _0"></span>rzy<span class="_ _2f"></span>chody<span class="_ _45"> </span><span class="ls2">od<span class="_ _5"> </span></span><span class="ff7">Spó<span class="_ _0"></span>łki<span class="_ _45"> </span>zależnej<span class="_ _5"> </span></span>C<span class="_ _0"></span>ognor<span class="_ _45"> </span>S.A.<span class="_ _5"> </span>z<span class="_ _5"> </span><span class="ff7">tytułu<span class="_ _5"> </span>opłaty<span class="_ _45"> </span></span><span class="ls5">za<span class="_ _2b"> </span></span>korzy<span class="_ _2f"></span>stanie<span class="_ _5"> </span><span class="ls5">ze<span class="_ _2b"> </span></span><span class="ff7">znaków<span class="_ _45"> </span></span>towarowych</span></div><div class="t m0 x9 h2a y242 ff8 fs9 fc1 sc0 ls0 ws0">oraz<span class="_ _2b"> </span><span class="ff7">opłat<span class="_ _2b"> </span></span><span class="ls5">za<span class="_ _2b"> </span></span>korzystanie<span class="_ _2b"> </span>z<span class="_ _5"> </span><span class="ff7">systemów<span class="_ _2b"> </span></span>informatyczny<span class="_ _2f"></span>ch<span class="_ _2b"> </span>z<span class="_ _2b"> </span>terminem<span class="_ _2b"> </span><span class="ff7">płatności<span class="_ _2b"> </span></span>7<span class="_ _2b"> </span>dni.<span class="_ _8"> </span>Przy<span class="_ _2f"></span>ch<span class="_ _0"></span>ody<span class="_ _5"> </span><span class="ls4">te<span class="_ _2b"> </span></span>rozpoznawane<span class="_ _2b"> </span><span class="ff7 lsa">są<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span><span class="ff7">miarę</span></div><div class="t m0 x9 h2a y243 ff7 fs9 fc1 sc0 ls0 ws0">upływu czasu. </div></div><div class="c x34 y244 w20 hb4"><div class="t m0 x9 h2a y10a ff7 fs9 fc1 sc0 ls0 ws0">Pozostałe<span class="_ _3"> </span><span class="ff8">zy<span class="_ _2f"></span>ski/straty<span class="_ _8"> </span>n<span class="_ _0"></span>etto<span class="_ _31"> </span><span class="ff7">obejmuj<span class="_ _0"></span>ą<span class="_ _31"> </span></span>zyski/straty<span class="_ _8"> </span>netto<span class="_ _3"> </span><span class="ls5">ze<span class="_ _31"> </span></span><span class="ff7">sprzedaży<span class="_ _8"> </span>składników<span class="_ _3"> </span></span>rzecz<span class="_ _1"></span>owy<span class="_ _1"></span>ch<span class="_ _31"> </span><span class="ff7">akty<span class="_ _1"></span>wów<span class="_ _31"> </span>trwałych<span class="_ _31"> </span>(środków</span></span></div><div class="t m0 x9 h2a yf8 ff7 fs9 fc1 sc0 ls0 ws0">trwały<span class="_ _2f"></span>ch,<span class="_ _46"> </span>wartości<span class="_ _3"> </span><span class="ff8">niematerialny<span class="_ _1"></span>ch,<span class="_ _3"> </span><span class="ff7">n<span class="_ _0"></span>ieruchomości<span class="_ _3"> </span></span>inwestycy<span class="_ _2f"></span>jn<span class="_ _0"></span>y<span class="_ _2f"></span>ch,<span class="_ _46"> </span>prawa<span class="_ _3"> </span>wieczy<span class="_ _2f"></span>stego<span class="_ _3"> </span><span class="ff7">użytkowania<span class="_ _3"> </span>gruntów,<span class="_ _3"> </span></span>inwestycji),</span></div><div class="t m0 x9 h2a yf9 ff8 fs9 fc1 sc0 ls0 ws0">zy<span class="_ _2f"></span>ski/straty<span class="_ _5"> </span>netto<span class="_ _2b"> </span><span class="ls5">ze<span class="_ _2b"> </span></span><span class="ff7">sprzedaży<span class="_ _45"> </span></span>zorganizowanej<span class="_ _2b"> </span><span class="ff7">części<span class="_ _2b"> </span>przedsiębiorstwa,<span class="_ _2b"> </span></span>wy<span class="_ _2f"></span>n<span class="_ _0"></span>ik<span class="_ _5"> </span><span class="ls2">na<span class="_ _2b"> </span></span>przeszacowaniu<span class="_ _2b"> </span>inwesty<span class="_ _2f"></span>cj<span class="_ _0"></span>i<span class="_ _5"> </span>wyceniany<span class="_ _2f"></span>ch<span class="_ _2b"> </span>w</div><div class="t m0 x9 h2a yfa ff7 fs9 fc1 sc0 ls0 ws0">wartości<span class="_ _8"> </span><span class="ff8">godziwej<span class="_ _8"> </span>przez<span class="_ _8"> </span>wynik,<span class="_ _2b"> </span></span>rozwiązanie/utworzenie<span class="_ _8"> </span>o<span class="_ _0"></span>dpisów<span class="_ _8"> </span><span class="ff8">z<span class="_ _8"> </span></span>tytułu<span class="_ _8"> </span><span class="ff8">utraty<span class="_ _2b"> </span></span>wartości<span class="_ _8"> </span><span class="ff8 ls2">na<span class="_ _8"> </span></span>pozostałych<span class="_ _8"> </span><span class="ff8">inwestycjach<span class="_ _8"> </span>oraz</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">zy<span class="_ _2f"></span>ski/straty netto z ty<span class="_ _1"></span>tułu różnic kursowych dotycząc<span class="_ _1"></span>y<span class="_ _2f"></span>ch<span class="_ _0"></span> działalności operacyjnej.</div></div><div class="c x34 y245 w20 hb5"><div class="t m0 x9 h2a yfd ff8 fs9 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa<span class="_ _44"> </span>z<span class="_ _44"> </span><span class="ff7">tytułu </span>po<span class="_ _0"></span>datku od<span class="_ _0"></span>roczonego<span class="_ _44"> </span><span class="ff7 lsa">są </span>uj<span class="_ _0"></span>mowane<span class="_ _44"> </span><span class="ls2">do </span><span class="ff7">wysokości,<span class="_ _44"> </span></span><span class="ls2">do </span><span class="ff7">której<span class="_ _44"> </span></span>j<span class="_ _0"></span>est prawdo<span class="_ _0"></span>podobne,<span class="_ _2d"> </span><span class="ff7 ls4">iż<span class="_ _44"> </span><span class="ls0">osiągnięty </span></span>zos<span class="_ _0"></span>tanie <span class="ff7">do<span class="_ _0"></span>chód</span></div><div class="t m0 x9 h2a yfe ff8 fs9 fc1 sc0 ls2 ws0">do<span class="_ _5"> </span><span class="ls0">o<span class="_ _0"></span>podatkowania,<span class="_ _2b"> </span><span class="ff7">który<span class="_ _45"> </span></span>pozwoli<span class="_ _2b"> </span></span>na<span class="_ _5"> </span><span class="ff7 ls0">realizacj<span class="_ _0"></span>ę<span class="_ _5"> </span><span class="ff8">akty<span class="_ _2f"></span>wa<span class="_ _2b"> </span>z<span class="_ _5"> </span><span class="ff7">tytułu<span class="_ _2b"> </span></span>podatku<span class="_ _5"> </span>o<span class="_ _0"></span>droczonego.<span class="_ _2b"> </span>Akty<span class="_ _2f"></span>wa<span class="_ _2b"> </span><span class="ff7">z ty<span class="_ _2f"></span>tułu<span class="_ _2b"> </span><span class="ff8">po<span class="_ _0"></span>datku<span class="_ _5"> </span>odroczo<span class="_ _0"></span>nego</span></span></span></span></div><div class="t m0 x9 h2a y1d0 ff7 fs9 fc1 sc0 ls0 ws0">obniża się<span class="_ _44"> </span><span class="ff8">w zakresie, w jakim nie j<span class="_ _0"></span>est prawdop<span class="_ _0"></span>odobne </span>o<span class="_ _0"></span>siągnięcie <span class="ff8">dochodu<span class="_ _44"> </span><span class="ls2">do </span>op<span class="_ _0"></span>odatkowania </span>wy<span class="_ _1"></span>starczającego<span class="_ _44"> </span><span class="ff8 ls2">do </span>częściowego</div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">lub całkowitego zrealizowania składnika aktywów z ty<span class="_ _2f"></span>tułu <span class="_ _0"></span>odroczonego podatku do<span class="_ _0"></span>chodowego. </div></div><div class="c x34 y246 w20 h98"><div class="t m0 x9 h2a yfa ff8 fs9 fc1 sc0 ls0 ws0">W<span class="_ _44"> </span><span class="ff7">pozostałych<span class="_ _44"> </span></span>przy<span class="_ _1"></span>chodach<span class="_ _2d"> </span><span class="ff7">Spółka<span class="_ _44"> </span></span>ujmuj<span class="_ _0"></span>e<span class="_ _44"> </span><span class="ff7">również<span class="_ _44"> </span>przy<span class="_ _1"></span>chód<span class="_ _44"> </span>d<span class="_ _0"></span>oty<span class="_ _2f"></span>czący <span class="ff8">zrefakturowania<span class="_ _2d"> </span></span>kosztów<span class="_ _44"> </span><span class="ff8">premii<span class="_ _44"> </span>dla<span class="_ _44"> </span></span>Zarządu<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _44"> </span></span>spółkę</span></div><div class="t m0 x9 h2a y25 ff7 fs9 fc1 sc0 ls0 ws0">zależną Cognor S.A.  - więcej<span class="_ _0"></span> informacji w nocie n<span class="_ _0"></span>r 8.</div></div><div class="c x1f y247 w26 h88"><div class="t m0 x49 hb6 y248 ff8 fse fc1 sc0 ls12 ws0">Do<span class="_ _45"> </span><span class="ff7 ls0">aktywów<span class="_ _45"> </span><span class="ff8">finansowych<span class="_ _45"> </span>ut<span class="_ _0"></span>rzym<span class="_ _1"></span>ywanych<span class="_ _45"> </span><span class="ls11">do<span class="_ _45"> </span></span>terminu<span class="_ _5"> </span><span class="ff7">wymag<span class="_ _2f"></span>al<span class="_ _0"></span>ności<span class="_ _45"> </span><span class="ff8">zalicza</span></span></span></span></div></div><div class="c x7 y35 w8 h0"><div class="t m0 x44 h33 y9b ff7 fs8 fc1 sc0 ls0 ws0">Informacje objaśniające do jedn<span class="_ _0"></span>ostkow<span class="_ _1"></span>ego sprawozdania finansowego<span class="_ _4c"> </span><span class="ff8 ls2">18</span></div></div></div><div class="pi"></div></div>
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" class="bi x4a y249 w2c hb7" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hb8 y24a ff3 fsf fc1 sc0 ls0 ws0">Jednostkowe sprawozda<span class="_ _0"></span>nie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hb8 y24b ff3 fsf fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31<span class="_ _0"></span> grudnia 2023<span class="_ _0"></span> roku</div><div class="t m0 x7 hb8 y24c ff4 fsf fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie po<span class="_ _0"></span>dano inaczej)</div></div><div class="c x3d y24d w2d h43"><div class="t m0 x3f hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">6<span class="_ _47"> </span><span class="ff5">Przychody<span class="_ _0"></span> z umów z klientam<span class="_ _1"></span>i</span></div></div><div class="c x3d y24e w2d hba"><div class="t m0 x23 hb8 y24f ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y24e w2e hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y24e w2f hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y252 w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">a) od jednostek powiązany<span class="_ _0"></span>ch  </div><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">               8 249 <span class="_ _2b"> </span>             11 009 </div></div><div class="c x3d y253 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>ze<span class="_ _1"></span> sprzedaży<span class="_ _1"></span> usług</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               8 249 <span class="_ _2b"> </span>             11 009 </div></div><div class="c x3d y9f w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>ze<span class="_ _1"></span> sprzedaży<span class="_ _1"></span> towarów</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y254 w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">b) od pozostałych <span class="_ _0"></span>jednostek</div><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">                      1 <span class="_ _2b"> </span>                      -  </div></div><div class="c x3d y255 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>ze<span class="_ _1"></span> sprzedaży<span class="_ _1"></span> usług</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                      1 <span class="_ _2b"> </span>                      -  </div></div><div class="c x3d y256 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>ze<span class="_ _1"></span> sprzedaży<span class="_ _1"></span> towarów</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y257 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>ze<span class="_ _1"></span> sprzedaży<span class="_ _1"></span> materiałów</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y258 w2d h13"><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">               8 250 <span class="_ _2b"> </span>             11 009 </div></div><div class="c x3d y259 w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">Przychody z ty<span class="_ _0"></span>tułu dóbr lub usłu<span class="_ _0"></span>g</div></div><div class="c x3d y25a w2d hbd"><div class="t m0 x4e hbc y25b ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y25c w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               8 250 <span class="_ _2b"> </span>             11 009 </div></div><div class="c x3d y25d w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">Strumienie przychodów</div></div><div class="c x3d y25e w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">- opłaty za kor<span class="_ _1"></span>zystanie ze<span class="_ _1"></span> znaków<span class="_ _2f"></span> <span class="_ _0"></span>tow<span class="_ _1"></span>arowy<span class="_ _2f"></span>ch</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               7 154 <span class="_ _2b"> </span>             10 145 </div></div><div class="c x3d y1d7 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">- opłaty za udostępnienie syste<span class="_ _1"></span>mów inform<span class="_ _2f"></span>atycznych</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  564 <span class="_ _2b"> </span>                  564 </div></div><div class="c x3d y25f w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">- pozostałe</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  532 <span class="_ _2b"> </span>                  300 </div></div><div class="c x3d y260 w2d h43"><div class="t m0 x3f hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">7<span class="_ _47"> </span><span class="ff5">Koszty <span class="_ _0"></span>według rodzaju</span></div></div><div class="c x3d y261 w2d hbe"><div class="t m0 x23 hb8 y11c ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y261 w2e hbe"><div class="t m0 x4c hbb y262 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb y26 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y261 w2f hbe"><div class="t m0 x4c hbb y262 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y26 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y263 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (284<span class="_ _1"></span>)<span class="_ _3"> </span>                 (2<span class="_ _1"></span>99)</div></div><div class="c x3d y264 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  (10)<span class="_ _31"> </span>                      -  </div></div><div class="c x3d y265 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">             (3 37<span class="_ _1"></span>4)<span class="_ _3"> </span>              (4 7<span class="_ _1"></span>87)</div></div><div class="c x3d y266 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (258<span class="_ _1"></span>)<span class="_ _3"> </span>                 (3<span class="_ _1"></span>04)</div></div><div class="c x3d y267 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (427<span class="_ _1"></span>)<span class="_ _3"> </span>                 (9<span class="_ _1"></span>60)</div></div><div class="c x3d y268 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  (69)<span class="_ _31"> </span>                 (115)</div></div><div class="c x3d y269 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  (88)<span class="_ _31"> </span>                 (106)</div></div><div class="c x3d y26a w2d h13"><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">             (4 51<span class="_ _1"></span>0)<span class="_ _3"> </span>              (6 5<span class="_ _1"></span>71)</div></div><div class="c x3d y26b w2d hbd"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y26c w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  (31)<span class="_ _31"> </span>                    74 </div></div><div class="c x3d y26d w2d hbf"><div class="t m0 x4e hb9 y5c ff1 fs10 fc1 sc0 ls2 ws0">             (4 54<span class="_ _1"></span>1)<span class="_ _3"> </span>              (6 4<span class="_ _1"></span>97)</div></div><div class="c x3d y172 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Koszty sprzedany<span class="_ _1"></span>ch produktów<span class="_ _2f"></span>,<span class="_ _0"></span> towar<span class="_ _1"></span>ów i materiałów<span class="_ _2f"></span> </div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (587<span class="_ _1"></span>)<span class="_ _3"> </span>                 (3<span class="_ _1"></span>56)</div></div><div class="c x3d y26e w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Koszty sprzedaży</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y26f w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Koszty ogólneg<span class="_ _1"></span>o zarządu </div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">             (3 95<span class="_ _1"></span>4)<span class="_ _3"> </span>              (6 1<span class="_ _1"></span>41)</div></div><div class="c x4a y270 w30 hc0"><div class="t m0 x9 hbc y5b ff7 fs10 fc1 sc0 ls0 ws0">Opłata<span class="_ _3"> </span><span class="ff8 ls13">za<span class="_ _31"> </span><span class="ls0">korzystanie<span class="_ _31"> </span></span>ze<span class="_ _3"> </span></span>znaków<span class="_ _3b"> </span><span class="ff8">towarowy<span class="_ _2f"></span>ch<span class="_ _3"> </span>jest<span class="_ _3"> </span>naliczana<span class="_ _31"> </span>w<span class="_ _3"> </span>oparc<span class="_ _1"></span>iu<span class="_ _3"> </span>o<span class="_ _31"> </span>ustalony<span class="_ _3"> </span>procent<span class="_ _31"> </span>od<span class="_ _3"> </span>obrotu<span class="_ _3"> </span><span class="ff7">Spółek<span class="_ _3"> </span>z<span class="_ _1"></span>ależnyc<span class="_ _2f"></span>h</span></span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">korzy<span class="_ _2f"></span>staj<span class="_ _0"></span>ący<span class="_ _2f"></span>ch z tych znaków.</div></div><div class="c x4a y271 w31 hc1"><div class="t m0 x9 hbc y1d4 ff7 fs10 fc1 sc0 ls0 ws0">-przek<span class="_ _2f"></span>azanych klientow<span class="_ _1"></span>i w określony<span class="_ _2f"></span>m momencie w w<span class="_ _2f"></span>ysokości</div></div><div class="c x4a y272 w31 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Zmiana stanu produk<span class="_ _1"></span>tów, rozliczeń m<span class="_ _1"></span>iędzyok<span class="_ _2f"></span>resowych oraz k<span class="_ _2f"></span>osztów rozliczonych</div></div><div class="c x4a y273 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Usługi obce</div></div><div class="c x4a y274 w31 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">-przek<span class="_ _2f"></span>azywany<span class="_ _1"></span>ch klientow<span class="_ _1"></span>i w miarę upły<span class="_ _1"></span>wu cza<span class="_ _1"></span>su w wy<span class="_ _2f"></span>sokości</div></div><div class="c x4a y275 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Zużycie m<span class="_ _2f"></span>ateriałów i energii</div></div><div class="c x4a y276 w30 hc3"><div class="t m0 x9 hbc y277 ff7 fs10 fc1 sc0 ls0 ws0">Spółka<span class="_ _46"> </span><span class="ff8">nie<span class="_ _46"> </span>posiada<span class="_ _3"> </span></span>kontraktów<span class="_ _46"> </span>sprz<span class="_ _1"></span>edaży<span class="_ _3"> </span><span class="ff8">na<span class="_ _46"> </span><span class="ls13">czas<span class="_ _46"> </span></span></span>określony<span class="_ _46"> </span>pow<span class="_ _2f"></span>yżej<span class="_ _46"> </span><span class="ff8">12<span class="_ _46"> </span></span>miesięcy,<span class="_ _46"> </span>stąd<span class="_ _46"> </span>Spółka<span class="_ _46"> </span><span class="ff8">kor<span class="_ _1"></span>zysta<span class="_ _46"> </span>z<span class="_ _46"> </span><span class="ff7">w<span class="_ _2f"></span>yłączenia</span></span></div><div class="t m0 x9 hbc y5b ff8 fs10 fc1 sc0 ls0 ws0">wsk<span class="_ _1"></span>azaneg<span class="_ _2f"></span>o<span class="_ _2d"> </span>w<span class="_ _44"> </span>MS<span class="_ _0"></span>SF<span class="_ _44"> </span>15<span class="_ _44"> </span>nie<span class="_ _2d"> </span><span class="ff7">ujawniając<span class="_ _2d"> </span></span>ceny transakcyjnej<span class="_ _2d"> </span>przypisane<span class="_ _2f"></span>j<span class="_ _45"> </span>do<span class="_ _2d"> </span><span class="ff7">obowiązk<span class="_ _2f"></span>ów<span class="_ _44"> </span>świadczeń<span class="_ _44"> </span><span class="ff8">nie<span class="_ _2d"> </span></span>wype<span class="_ _1"></span>łnionych<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span>ramach</span></span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">tych umów<span class="_ _2f"></span>.</div></div><div class="c x4a y278 w32 hc4"><div class="t m0 x9 hb9 y279 ff5 fs10 fc1 sc0 ls0 ws0">Koszt sprzedanych produktów, <span class="_ _0"></span>towarów i materiałów, </div><div class="t m0 x9 hb9 yab ff5 fs10 fc1 sc0 ls0 ws0">koszty sprzedaży i koszty ogólnego zarządu, w<span class="_ _0"></span> tym:</div></div><div class="c x4a y27a w32 hc2"><div class="t m0 x9 hbc y25 ff8 fs10 fc1 sc0 ls0 ws0">Wynagr<span class="_ _1"></span>odzenia</div></div><div class="c x4a y27b w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Ubezpiecze<span class="_ _1"></span>nia społeczne i inne świadcze<span class="_ _2f"></span>nia</div></div><div class="c x4a y27c w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span> rodzajowe</div></div><div class="c x4a y27d w32 hc1"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Koszt sprzedanych tow<span class="_ _1"></span>arów i ma<span class="_ _1"></span>teriałów</div></div><div class="c x4a y27e w32 hc5"><div class="t m0 x9 hb9 yab ff5 fs10 fc1 sc0 ls0 ws0">Koszty według <span class="_ _0"></span>rodzaju raze<span class="_ _2f"></span>m</div></div><div class="c x4a y27f w30 hc6"><div class="t m0 x9 hbc y280 ff7 fs10 fc1 sc0 ls0 ws0">Główny<span class="_ _1"></span>m<span class="_ _31"> </span><span class="ff8">klientem<span class="_ _8"> </span>jest<span class="_ _31"> </span>C<span class="_ _0"></span>og<span class="_ _1"></span>nor<span class="_ _31"> </span>S.A.,<span class="_ _31"> </span>od<span class="_ _31"> </span><span class="ff7">któreg<span class="_ _1"></span>o<span class="_ _31"> </span><span class="ff8">przy<span class="_ _2f"></span>chody<span class="_ _31"> </span><span class="ff7">osiągają<span class="_ _8"> </span></span>ponad<span class="_ _31"> </span>10%<span class="_ _31"> </span><span class="ff7">całkow<span class="_ _2f"></span>itych<span class="_ _31"> </span>przychodów<span class="_ _2f"></span>,<span class="_ _31"> </span>który<span class="_ _31"> </span><span class="ff8">w<span class="_ _8"> </span>2023</span></span></span></span></span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">odpowiadał za 8 021 tys. zł przy<span class="_ _1"></span>chodów (w<span class="_ _2f"></span> <span class="_ _0"></span>2022 rok<span class="_ _1"></span>u: 10 759 tys. zł). W<span class="_ _0"></span>szy<span class="_ _2f"></span>st<span class="_ _0"></span>k<span class="_ _1"></span>ie przychody<span class="_ _2f"></span> <span class="_ _0"></span>re<span class="_ _1"></span>alizowane<span class="_ _2f"></span> <span class="_ _0"></span>są w<span class="_ _1"></span> Polsce.</div></div><div class="c x4a y281 w31 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Amorty<span class="_ _1"></span>zacja rzeczow<span class="_ _2f"></span>ych aktyw<span class="_ _2f"></span>ów trwałyc<span class="_ _1"></span>h i wartości niemater<span class="_ _2f"></span>ialnych (nota 15 i 16)</div></div><div class="c x4a y282 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Podatki i opłaty</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x46 hc7 y36 ff7 fsf fc1 sc0 ls0 ws0">Info<span class="_ _1"></span>rmacje ob<span class="_ _1"></span>jaśniające do jednostkowego <span class="_ _1"></span>sprawozdania finansowego<span class="_ _53"> </span><span class="ff8 ls2">19</span></div></div></div><div class="pi"></div></div>
<div id="pf14" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc14 w0 h0"><img 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" class="bi x4a y283 w2c hc8" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hb8 y24a ff3 fsf fc1 sc0 ls0 ws0">Jednostkowe sprawozda<span class="_ _0"></span>nie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hb8 y24b ff3 fsf fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31<span class="_ _0"></span> grudnia 2023<span class="_ _0"></span> roku</div><div class="t m0 x7 hb8 y24c ff4 fsf fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie po<span class="_ _0"></span>dano inaczej)</div></div><div class="c x3d y284 w2d h43"><div class="t m0 x3f hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">8<span class="_ _47"> </span><span class="ff5">Pozostałe przychody<span class="_ _0"></span> </span></div></div><div class="c x3d y285 w2d h2d"><div class="t m0 x23 hb8 y286 ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y285 w2e h2d"><div class="t m0 x4c hbb y287 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb ybb ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y285 w2f h2d"><div class="t m0 x4c hbb y287 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb ybb ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y288 w2d h43"><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">               3 291 <span class="_ _2b"> </span>             16 318 </div></div><div class="c x3d y289 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               3 291 <span class="_ _2b"> </span>               3 398 </div></div><div class="c x3d y28a w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>             1<span class="_ _1"></span>2 920<span class="_ _1"></span> </div></div><div class="c x3d y28b w2d h43"><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">                    29 <span class="_ _2b"> </span>                  486 </div></div><div class="c x3d y28c w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                  4<span class="_ _1"></span>69 </div></div><div class="c x3d y28d w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                    20 <span class="_ _2b"> </span>                      5 </div></div><div class="c x3d y28e w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                      9 <span class="_ _2b"> </span>                      -  </div></div><div class="c x3d y28f w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                    1<span class="_ _1"></span>2 </div></div><div class="c x3d y290 w2d h14"><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">               3 320 <span class="_ _2b"> </span>             16 804 </div></div><div class="c x3d y291 w2d h43"><div class="t m0 x3f hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">9<span class="_ _47"> </span><span class="ff5">Pozostałe zyski/(straty) netto </span></div></div><div class="c x3d y292 w2d hba"><div class="t m0 x23 hb8 y24f ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y292 w2e hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y292 w2f hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y8e w2d h43"><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y293 w2d h43"><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">                    80 <span class="_ _2b"> </span>                     (6)</div></div><div class="c x3d y294 w2d hc9"><div class="t m0 x23 hbc y71 ff7 fs10 fc1 sc0 ls0 ws0">Zysk/(stra<span class="_ _2f"></span>ta) netto <span class="_ _0"></span>z tytułu różnic k<span class="_ _2f"></span>ursowych dotycz<span class="_ _1"></span>ącyc<span class="_ _1"></span>h działalności operacy<span class="_ _2f"></span>j<span class="_ _0"></span>nej</div><div class="t m0 x4e hbc y1c1 ff8 fs10 fc1 sc0 ls2 ws0">                    80 <span class="_ _2b"> </span>                     (6)</div></div><div class="c x3d y295 w2d h14"><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">                    80 <span class="_ _2b"> </span>                     (6)</div></div><div class="c x3d y296 w2d h43"><div class="t m0 x3e hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">10<span class="_ _31"> </span><span class="ff5">Pozostałe k<span class="_ _1"></span>oszty </span></div></div><div class="c x3d y297 w2d hba"><div class="t m0 x23 hb8 y24f ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y297 w2e hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y297 w2f hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y298 w2d h43"><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                      -<span class="_ _2f"></span>  </div></div><div class="c x3d y299 w2d h43"><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">                    (7)<span class="_ _31"> </span>                     (5)</div></div><div class="c x3d y29a w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                     (<span class="_ _2f"></span>2)</div></div><div class="c x3d y29b w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                    (7)<span class="_ _31"> </span>                     (1)</div></div><div class="c x3d y29c w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                     (<span class="_ _2f"></span>2)</div></div><div class="c x3d y29d w2d h13"><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">                    (7)<span class="_ _31"> </span>                     (5)</div></div><div class="c x3d y29e w2d h43"><div class="t m0 x3e hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">11<span class="_ _31"> </span><span class="ff5">Koszty świadczeń pracowniczych</span></div></div><div class="c x3d y29f w2d h2d"><div class="t m0 x23 hb8 y286 ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y29f w2e h2d"><div class="t m0 x4c hbb y287 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb ybb ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y29f w2f h2d"><div class="t m0 x4c hbb y287 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb ybb ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y2a0 w2d h43"><div class="t m0 x23 hbc y52 ff8 fs10 fc1 sc0 ls0 ws0">Wynagr<span class="_ _1"></span>odzenia</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (427<span class="_ _1"></span>)<span class="_ _3"> </span>                 (9<span class="_ _1"></span>60)</div></div><div class="c x3d y2a1 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Obowiązk<span class="_ _2f"></span>owe ubezpieczenia społec<span class="_ _1"></span>zne i inne świadczenia</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  (69)<span class="_ _31"> </span>                 (108)</div></div><div class="c x3d y2a2 w2d h43"><div class="t m0 x23 hbc y52 ff8 fs10 fc1 sc0 ls0 ws0">Szkolenia</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                     (<span class="_ _2f"></span>4)</div></div><div class="c x3d y2a3 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe świadcze<span class="_ _2f"></span>nia <span class="_ _0"></span>na rze<span class="_ _1"></span>cz pracow<span class="_ _2f"></span>ników</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                     (<span class="_ _2f"></span>3)</div></div><div class="c x3d y2a4 w2d h13"><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">                (496<span class="_ _1"></span>)<span class="_ _3"> </span>              (1<span class="_ _1"></span> 075)</div></div><div class="c x4a y2a5 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Rozwiąza<span class="_ _1"></span>nie odpisów na należności odsetk<span class="_ _1"></span>owe i pozostałe</div></div><div class="c x4a y238 w32 hc2"><div class="t m0 x9 hb9 y25 ff5 fs10 fc1 sc0 ls0 ws0">b) do pozostałych <span class="_ _0"></span>jednostek</div></div><div class="c x4a y2a6 w32 hc2"><div class="t m0 x9 hb9 y25 ff5 fs10 fc1 sc0 ls0 ws0">b) do pozostałych <span class="_ _0"></span>jednostek</div></div><div class="c x4a y2a7 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Koszty postępowania sądow<span class="_ _2f"></span>ego podlegające zw<span class="_ _2f"></span>rotowi</div></div><div class="c x4a y2a8 w32 hc2"><div class="t m0 x9 hb9 y25 ff5 fs10 fc1 sc0 ls0 ws0">b) od pozostałych <span class="_ _0"></span>jednostek</div></div><div class="c x4a y2a9 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe*</div></div><div class="c x4a y2aa w32 hc2"><div class="t m0 x9 hb9 y25 ff5 fs10 fc1 sc0 ls0 ws0">a) do jednostek powiązany<span class="_ _0"></span>ch</div></div><div class="c x4a y2ab w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>odsetk<span class="_ _2f"></span>owe od należności handlowyc<span class="_ _1"></span>h i pozostałych</div></div><div class="c x4a y2ac w30 h96"><div class="t m0 x9 hbc y2ad ff8 fs10 fc1 sc0 ls14 ws0">*W<span class="_ _31"> </span><span class="ff7 ls0">pozostałyc<span class="_ _1"></span>h<span class="_ _8"> </span><span class="ff8">przychodach<span class="_ _8"> </span>operacyjnyc<span class="_ _1"></span>h<span class="_ _8"> </span><span class="ls13">za<span class="_ _31"> </span></span>2022<span class="_ _8"> </span>rok<span class="_ _8"> </span><span class="ff7">Spółka<span class="_ _31"> </span>rozpoz<span class="_ _1"></span>nała<span class="_ _8"> </span>przychód<span class="_ _8"> </span><span class="ff8">w<span class="_ _31"> </span></span>wy<span class="_ _2f"></span>sokości<span class="_ _31"> </span><span class="ff8">12<span class="_ _8"> </span>920<span class="_ _31"> </span>tys.<span class="_ _8"> </span></span><span class="ls13">zł<span class="_ _31"> </span></span>tytułem</span></span></span></div><div class="t m0 x9 hbc y277 ff8 fs10 fc1 sc0 ls0 ws0">zrefak<span class="_ _2f"></span>turowania<span class="_ _2d"> </span><span class="ff7">kosztów<span class="_ _44"> </span></span>premii<span class="_ _44"> </span>dla<span class="_ _45"> </span><span class="ff7">Zarządu<span class="_ _44"> </span></span><span class="ls13">za<span class="_ _2d"> </span></span>2021<span class="_ _2d"> </span>rok,<span class="_ _2d"> </span>w<span class="_ _2d"> </span><span class="ff7">związk<span class="_ _2f"></span>u<span class="_ _2d"> </span><span class="ff8 ls13">ze<span class="_ _45"> </span></span>zmianą<span class="_ _44"> </span><span class="ff8">polityki<span class="_ _2d"> </span>wy<span class="_ _1"></span>nagra<span class="_ _1"></span>dzania<span class="_ _44"> </span><span class="ff7">Zarządu<span class="_ _44"> </span></span>w<span class="_ _2d"> </span><span class="ff7">myśl<span class="_ _44"> </span>której</span></span></span></div><div class="t m0 x9 hbc y5b ff7 fs10 fc1 sc0 ls0 ws0">główny<span class="_ _2f"></span>m<span class="_ _44"> </span><span class="ff8">beneficjentem </span>usług świadczonyc<span class="_ _1"></span>h <span class="ff8">przez </span>Zarząd <span class="ff8">jest </span>spół<span class="_ _0"></span>k<span class="_ _1"></span>a zależna <span class="ff8">Cognor S.A.<span class="_ _44"> </span>i <span class="ls15">to </span>na<span class="_ _44"> </span>j<span class="_ _0"></span>ej poziomie powinny </span>znaleź<span class="_ _1"></span>ć</div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">odzwier<span class="_ _1"></span>ciedlenie koszty<span class="_ _2f"></span> <span class="_ _0"></span>usług zw<span class="_ _2f"></span>iązanych z wy<span class="_ _2f"></span>nagrodzeniem Zar<span class="_ _1"></span>ządu. Więcej informacji w nocie nr 35.</div></div><div class="c x4a y2ae w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Opłaty i prowizje</div></div><div class="c x4a y2af w32 hc2"><div class="t m0 x9 hb9 y25 ff5 fs10 fc1 sc0 ls0 ws0">a) do jednostek powiązany<span class="_ _0"></span>ch  </div></div><div class="c x4a y2b0 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Koszty odsetkow<span class="_ _1"></span>e od zobowiąza<span class="_ _1"></span>ń handlowy<span class="_ _1"></span>ch i pozostałych</div></div><div class="c x4a y2b1 w32 hc2"><div class="t m0 x9 hb9 y25 ff5 fs10 fc1 sc0 ls0 ws0">a) od jednostek powiązany<span class="_ _0"></span>ch  </div></div><div class="c x4a y2b2 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe (koszty<span class="_ _2f"></span> <span class="_ _0"></span>nieściąg<span class="_ _2f"></span>alności należności)</div></div><div class="c x4a y2b3 w32 hc2"><div class="t m0 x9 hbc y25 ff8 fs10 fc1 sc0 ls0 ws0">Odszkodow<span class="_ _2f"></span>ania i <span class="_ _0"></span>k<span class="_ _1"></span>ary otrzy<span class="_ _2f"></span>mane</div></div><div class="c x4a y2b4 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Koszty postępowania sądow<span class="_ _2f"></span>ego</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x46 hc7 y36 ff7 fsf fc1 sc0 ls0 ws0">Info<span class="_ _1"></span>rmacje ob<span class="_ _1"></span>jaśniające do jednostkowego <span class="_ _1"></span>sprawozdania finansowego<span class="_ _53"> </span><span class="ff8 ls2">20</span></div></div></div><div class="pi"></div></div>
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" class="bi x4f y2b5 w33 hca" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hb8 y24a ff3 fsf fc1 sc0 ls0 ws0">Jednostkowe sprawozda<span class="_ _0"></span>nie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hb8 y24b ff3 fsf fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31<span class="_ _0"></span> grudnia 2023<span class="_ _0"></span> roku</div><div class="t m0 x7 hb8 y24c ff4 fsf fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie po<span class="_ _0"></span>dano inaczej)</div></div><div class="c x3d y24d w2d h43"><div class="t m0 x3e hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">12<span class="_ _31"> </span>Przychody/(koszty) finansowe n<span class="_ _0"></span>ett<span class="_ _1"></span>o</div></div><div class="c x3d y2b6 w2d hba"><div class="t m0 x23 hb8 y24f ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y2b6 w2e hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y2b6 w2f hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y2b7 w2d h43"><div class="t m0 x23 hb9 y7 ff1 fs10 fc1 sc0 ls0 ws0">Przychody f<span class="_ _0"></span>inansowe</div></div><div class="c x3d y2b8 w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">a) od jednostek powiązany<span class="_ _0"></span>ch  </div><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">               9 501 <span class="_ _2b"> </span>               3 508 </div></div><div class="c x3d y2b9 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               9 501 <span class="_ _2b"> </span>               3 508 </div></div><div class="c x3d y2ba w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">b) od pozostałych <span class="_ _0"></span>jednostek</div><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">               2 628 <span class="_ _2b"> </span>                  103 </div></div><div class="c x3d y2bb w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  985 <span class="_ _2b"> </span>                  103 </div></div><div class="c x3d y2bc w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Zysk netto z tytułu różnic k<span class="_ _2f"></span>ursowych</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               1 643 <span class="_ _2b"> </span>                      -  </div></div><div class="c x3d y2bd w2d h43"><div class="t m0 x23 hcb y52 ff4 fs10 fc1 sc0 ls0 ws0">  dotyczące zobowiązań leasingowych</div><div class="t m0 x4e hcb y26 ff3 fs10 fc1 sc0 ls2 ws0">                     -  <span class="_ _46"> </span>                     -<span class="_ _2f"></span>  </div></div><div class="c x3d y2be w2d h43"><div class="t m0 x4e hcb y26 ff3 fs10 fc1 sc0 ls2 ws0">              1 643 <span class="_ _4b"> </span>                     -  </div></div><div class="c x3d y2bf w2d h13"><div class="t m0 x23 hb9 y2c0 ff1 fs10 fc1 sc0 ls0 ws0">Przychody f<span class="_ _0"></span>inansowe, razem</div><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">             12 129<span class="_ _2f"></span> <span class="_ _31"> </span>               3 61<span class="_ _1"></span>1 </div></div><div class="c x3d y2c1 w2d hbd"><div class="t m0 x23 hb9 y2c2 ff1 fs10 fc1 sc0 ls0 ws0">Koszty finan<span class="_ _0"></span>sowe</div></div><div class="c x3d y2c3 w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">a) do jednostek powiązany<span class="_ _0"></span>ch  </div><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">           (22 4<span class="_ _1"></span>49)<span class="_ _3"> </span>                 (291<span class="_ _1"></span>)</div></div><div class="c x3d y2c4 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Koszty odsetkow<span class="_ _1"></span>e z tytułu zobowiąz<span class="_ _2f"></span>ań finansowych</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">           (21 5<span class="_ _1"></span>02)<span class="_ _3"> </span>                 (237<span class="_ _1"></span>)</div></div><div class="c x3d y2c5 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (947<span class="_ _1"></span>)<span class="_ _3"> </span>                   (5<span class="_ _1"></span>4)</div></div><div class="c x3d y2c6 w2d h43"><div class="t m0 x23 hb9 y7 ff5 fs10 fc1 sc0 ls0 ws0">b) do pozostałych <span class="_ _0"></span>jednostek</div><div class="t m0 x4e hb9 ybf ff1 fs10 fc1 sc0 ls2 ws0">             (1 86<span class="_ _1"></span>2)<span class="_ _3"> </span>                      -  </div></div><div class="c x3d y2c7 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Koszty odsetkow<span class="_ _1"></span>e z tytułu zobowiąz<span class="_ _2f"></span>ań finansowych</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (146<span class="_ _1"></span>)<span class="_ _3"> </span>                      -  </div></div><div class="c x3d y2c8 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">             (1 71<span class="_ _1"></span>6)<span class="_ _3"> </span>                      -  </div></div><div class="c x3d y2c9 w2d h13"><div class="t m0 x23 hb9 y2c0 ff1 fs10 fc1 sc0 ls0 ws0">Koszty finan<span class="_ _0"></span>sowe, razem</div><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">           (24 3<span class="_ _1"></span>11)<span class="_ _3"> </span>                 (291<span class="_ _1"></span>)</div></div><div class="c x3d y2ca w2d h13"><div class="t m0 x23 hb9 y2c0 ff1 fs10 fc1 sc0 ls0 ws0">Przychody/(koszty) finan<span class="_ _0"></span>sowe netto</div><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">           (12 1<span class="_ _1"></span>82)<span class="_ _3"> </span>               3 320 </div></div><div class="c x3d y2cb w2d h43"><div class="t m0 x3e hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">13<span class="_ _31"> </span>Podatek<span class="_ _1"></span> dochodowy</div></div><div class="c x3d y2cc w2d h43"><div class="t m0 x23 hb9 y71 ff5 fs10 fc1 sc0 ls0 ws0">Podatek dochodowy w<span class="_ _0"></span>ykazany w sp<span class="_ _0"></span>rawozdaniu z zysków lub<span class="_ _0"></span> strat i innych całkowity<span class="_ _0"></span>ch dochodów</div></div><div class="c x3d y2cd w2d hcc"><div class="t m0 x23 hb8 y2ce ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x4b y2cd w2e hcc"><div class="t m0 x4c hbb y2cf ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x47 hbb y7 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4d y2cd w2f hcc"><div class="t m0 x4c hbb y2cf ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y7 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y2d0 w2d h43"><div class="t m0 x23 hb9 y71 ff5 fs10 fc1 sc0 ls0 ws0">Podatek dochodowy b<span class="_ _0"></span>ieżąc<span class="_ _1"></span>y</div></div><div class="c x3d y2d1 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Podatek dochodow<span class="_ _2f"></span>y za rok bieżący</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                (724<span class="_ _1"></span>)<span class="_ _3"> </span>              (1<span class="_ _1"></span> 990)</div></div><div class="c x3d y2d2 w2d h43"><div class="t m0 x23 hbc y52 ff8 fs10 fc1 sc0 ls0 ws0">Korekta podatku za<span class="_ _1"></span> lata poprzednie</div><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">                  817 <span class="_ _2b"> </span>                      -  </div></div><div class="c x3d y2d3 w2d h43"><div class="t m0 x23 hb9 y71 ff1 fs10 fc1 sc0 ls0 ws0">Podatek odroczony</div></div><div class="c x3d y2d4 w2d h43"><div class="t m0 x4e hbc y26 ff8 fs10 fc1 sc0 ls2 ws0">               1 583 <span class="_ _2b"> </span>              (2 915<span class="_ _1"></span>)</div></div><div class="c x3d y2d5 w2d h13"><div class="t m0 x23 hb9 y2c0 ff1 fs10 fc1 sc0 ls0 ws0">Podatek dochodowy</div><div class="t m0 x4e hb9 y13 ff1 fs10 fc1 sc0 ls2 ws0">               1 676 <span class="_ _2b"> </span>              (4 905<span class="_ _1"></span>)</div></div><div class="c x4a y25d w31 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span> finansowe</div></div><div class="c x4a y2d6 w31 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Powstanie/odw<span class="_ _1"></span>rócenie różnic prz<span class="_ _1"></span>ejściowych i kor<span class="_ _1"></span>ekty<span class="_ _1"></span> podatku odroczoneg<span class="_ _2f"></span>o</div></div><div class="c x4a y254 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>odsetk<span class="_ _2f"></span>owe od należności finansowy<span class="_ _1"></span>ch</div></div><div class="c x4a y253 w32 hc2"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>odsetk<span class="_ _2f"></span>owe od należności finansowy<span class="_ _1"></span>ch</div></div><div class="c x4a y257 w32 hc2"><div class="t m0 x9 hcb y25 ff4 fs10 fc1 sc0 ls0 ws0">  dotyczące innych aktywów oraz zobowiązań finansow<span class="_ _0"></span>ych</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x46 hc7 y36 ff7 fsf fc1 sc0 ls0 ws0">Info<span class="_ _1"></span>rmacje ob<span class="_ _1"></span>jaśniające do jednostkowego <span class="_ _1"></span>sprawozdania finansowego<span class="_ _53"> </span><span class="ff8 ls2">21</span></div></div></div><div class="pi"></div></div>
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" class="bi x4a y2d7 w2c hcd" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hb8 y24a ff3 fsf fc1 sc0 ls0 ws0">Jednostkowe sprawozda<span class="_ _0"></span>nie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hb8 y24b ff3 fsf fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31<span class="_ _0"></span> grudnia 2023<span class="_ _0"></span> roku</div><div class="t m0 x7 hb8 y24c ff4 fsf fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie po<span class="_ _0"></span>dano inaczej)</div></div><div class="c x3d y24d w2d h43"><div class="t m0 x23 hb9 y71 ff1 fs10 fc2 sc0 ls0 ws0">Efektywna stopa <span class="_ _0"></span>podatkowa</div></div><div class="c x3d y2b6 w2d hba"><div class="t m0 x23 hb8 y24f ff4 fsf fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x50 y2b6 w34 hba"><div class="t m0 x2f hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x51 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x52 y2b6 w35 hba"><div class="t m0 x16 hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>23 - </div><div class="t m0 x4c hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>23</div></div><div class="c x4b y2b6 w2e hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x47 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x4d y2b6 w2f hba"><div class="t m0 x4c hbb y250 ff1 fs11 fc1 sc0 ls0 ws0">01.01.20<span class="_ _0"></span>22 - </div><div class="t m0 x22 hbb y251 ff1 fs11 fc1 sc0 ls0 ws0">31.12.20<span class="_ _0"></span>22</div></div><div class="c x3d y2b8 w2d h43"><div class="t m0 x23 hbc y52 ff8 fs10 fc1 sc0 ls0 ws0">Zysk/Strata prz<span class="_ _2f"></span>ed opodatkowaniem</div><div class="t m0 x29 hb9 ybf ff1 fs10 fc1 sc0 ls0 ws0">100,0%<span class="_ _2d"> </span><span class="ls2">         120 981 <span class="_ _54"> </span></span>100,0%<span class="_ _2d"> </span><span class="ls2">           573 580 </span></div></div><div class="c x3d y2b9 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Podatek w<span class="_ _1"></span> oparciu o obowiązującą staw<span class="_ _2f"></span>kę podatkową</div><div class="t m0 x53 hbc y26 ff8 fs10 fc1 sc0 ls0 ws0"> (19,0%) <span class="_ _55"></span><span class="ls2">         (22 9<span class="_ _1"></span>86)<span class="_ _56"> </span><span class="ls0"> (19,0%) <span class="_ _55"></span></span>          (108<span class="_ _1"></span> 980)</span></div></div><div class="c x3d y2d8 w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Koszty trwale niepodleg<span class="_ _2f"></span>aj<span class="_ _0"></span>ące<span class="_ _1"></span> opodatkow<span class="_ _1"></span>aniu</div><div class="t m0 x1b hbc y26 ff8 fs10 fc1 sc0 ls0 ws0">-0,3%<span class="_ _45"> </span><span class="ls2">              (374<span class="_ _1"></span>)<span class="_ _57"> </span><span class="ls0">0,0%<span class="_ _45"> </span></span>                   (55)</span></div></div><div class="c x3d y2ba w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Przychody<span class="_ _2f"></span> <span class="_ _0"></span>trw<span class="_ _2f"></span>ale niepodlegające opodakow<span class="_ _2f"></span>aniu</div><div class="t m0 x54 hbc y26 ff8 fs10 fc1 sc0 ls0 ws0">0,1%<span class="_ _45"> </span><span class="ls2">                130 <span class="_ _58"> </span></span>0,0%<span class="_ _45"> </span><span class="ls2">                      -  </span></div></div><div class="c x3d y2bb w2d h43"><div class="t m0 x23 hbc y52 ff8 fs10 fc1 sc0 ls0 ws0">Korekta podatku za<span class="_ _1"></span> lata poprzednie</div><div class="t m0 x54 hbc y26 ff8 fs10 fc1 sc0 ls0 ws0">0,7%<span class="_ _45"> </span><span class="ls2">                817 <span class="_ _58"> </span></span>0,0%<span class="_ _45"> </span><span class="ls2">                 (174)</span></div></div><div class="c x4a y2be w36 ha9"><div class="t m0 x9 hbc y2d9 ff7 fs10 fc1 sc0 ls0 ws0">Różnice wy<span class="_ _2f"></span>nikające z nieuwzględnia<span class="_ _1"></span>nia podatku odroczoneg<span class="_ _2f"></span>o </div><div class="t m0 x9 hbc yfa ff7 fs10 fc1 sc0 ls0 ws0">z tytułu ujęcia wynik<span class="_ _2f"></span>ów w spółkach zależ<span class="_ _1"></span>nych me<span class="_ _1"></span>todą praw </div><div class="t m0 x9 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">własności</div></div><div class="c x3d y2be w2d ha9"><div class="t m0 x55 hbc yf5 ff8 fs10 fc1 sc0 ls0 ws0">19,8%<span class="_ _45"> </span><span class="ls2">           23 952<span class="_ _1"></span> <span class="_ _59"> </span><span class="ls0">18,2%<span class="_ _45"> </span></span>           104 30<span class="_ _1"></span>1 </span></div></div><div class="c x4a y2da w36 ha9"><div class="t m0 x9 hbc y2d9 ff7 fs10 fc1 sc0 ls0 ws0">Nierozpoznanie a<span class="_ _1"></span>ktyw<span class="_ _2f"></span>ów z tytułu odroczonego podatk<span class="_ _2f"></span>u </div><div class="t m0 x9 hbc yfa ff7 fs10 fc1 sc0 ls0 ws0">dochodoweg<span class="_ _2f"></span>o w związk<span class="_ _1"></span>u z limitem rozlicze<span class="_ _1"></span>nia kosztów </div><div class="t m0 x9 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">finansowania dłużne<span class="_ _1"></span>go</div></div><div class="c x3d y2da w2d ha9"><div class="t m0 x54 hbc yf5 ff8 fs10 fc1 sc0 ls0 ws0">0,0%<span class="_ _45"> </span><span class="ls2">                   -  <span class="_ _5a"> </span></span>0,0%<span class="_ _45"> </span><span class="ls2">                      -  </span></div></div><div class="c x4a y2db w36 h7e"><div class="t m0 x9 hbc yfa ff7 fs10 fc1 sc0 ls0 ws0">Korekta wy<span class="_ _2f"></span>ceny aktyw<span class="_ _2f"></span>ów z tytułu odroczoneg<span class="_ _1"></span>o podatku </div><div class="t m0 x9 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">dochodoweg<span class="_ _2f"></span>o za lata ubiegłe</div></div><div class="c x3d y2db w2d h7e"><div class="t m0 x54 hbc y2dc ff8 fs10 fc1 sc0 ls0 ws0">0,0%<span class="_ _45"> </span><span class="ls2">                   -  <span class="_ _5a"> </span></span>0,0%<span class="_ _45"> </span><span class="ls2">                      3 </span></div></div><div class="c x3d y2dd w2d h43"><div class="t m0 x23 hbc y52 ff7 fs10 fc1 sc0 ls0 ws0">Pozostałe</div><div class="t m0 x54 hbc y26 ff8 fs10 fc1 sc0 ls0 ws0">0,1%<span class="_ _45"> </span><span class="ls2">                137 <span class="_ _58"> </span></span>0,0%<span class="_ _45"> </span><span class="ls2">                      -  </span></div></div><div class="c x3d y2de w2d h13"><div class="t m0 x56 hb9 y13 ff1 fs10 fc1 sc0 ls0 ws0">1,4%<span class="_ _2d"> </span><span class="ls2">             1 676 <span class="_ _59"> </span></span>-0,9%<span class="_ _2d"> </span><span class="ls2">              (4 905)</span></div></div><div class="c x3d y2df w2d h43"><div class="t m0 x23 hb9 y71 ff5 fs10 fc2 sc0 ls0 ws0">Należności i zobowiązania z ty<span class="_ _0"></span>tułu podatku dochodowego</div></div><div class="c x3d y2e0 w2d hce"><div class="t m0 x3e hb9 y16d ff1 fs10 fc2 sc0 ls0 ws0">14<span class="_ _31"> </span>Segm<span class="_ _2f"></span>enty<span class="_ _0"></span> operacyjne</div></div><div class="c x4a y2e1 w30 hcf"><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">W ramach działalności Spółka<span class="_ _1"></span> identyfikuje jeden segme<span class="_ _2f"></span>nt.<span class="_ _0"></span> Spółka prow<span class="_ _2f"></span>adzi działalność holdingową na rzec<span class="_ _1"></span>z grupy<span class="_ _1"></span> kapitałowe<span class="_ _2f"></span>j<span class="_ _0"></span>. </div></div><div class="c x4a y2e2 w30 h50"><div class="t m0 x9 hbc y5b ff8 fs10 fc1 sc0 ls16 ws0">Na <span class="ff7 ls0">dzień<span class="_ _44"> </span><span class="ff8">31<span class="_ _44"> </span>grudnia 2023 <span class="ls17">r.<span class="_ _44"> </span></span></span>S<span class="_ _0"></span>półka wy<span class="_ _2f"></span>kazyw<span class="_ _1"></span>ała należność <span class="ff8">od<span class="_ _44"> </span></span>Urzędu <span class="ff8">Skarbowe<span class="_ _1"></span>go w <span class="ff7">wysok<span class="_ _1"></span>ości <span class="ff8">1<span class="_ _44"> </span>757 tys. </span><span class="ls13">zł<span class="_ _44"> </span></span><span class="ff8">(31.12.2022<span class="_ _44"> </span>r.:<span class="_ _44"> </span>27</span></span></span></span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">tys. zł).</div></div><div class="c x4a y2e3 w30 h50"><div class="t m0 x9 hbc y5b ff8 fs10 fc1 sc0 ls16 ws0">Na <span class="ff7 ls0">dzień <span class="ff8">31 grudnia 2023 <span class="ls17">r.<span class="_ _44"> </span></span></span>Spółka wykaz<span class="_ _1"></span>yw<span class="_ _1"></span>ała zobowiąz<span class="_ _1"></span>anie <span class="ff8">wobec </span>Urzędu <span class="ff8">Skarbow<span class="_ _2f"></span>ego w <span class="ff7">wysok<span class="_ _1"></span>ości <span class="ff8">0<span class="_ _44"> </span>tys. </span><span class="ls13">zł<span class="_ _44"> </span></span><span class="ff8">(31.12.2022 r.:</span></span></span></span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">783 tys. zł)</div></div><div class="c x4a y2e4 w30 hd0"><div class="t m0 x9 hbc y2e5 ff7 fs10 fc1 sc0 ls0 ws0">Władze<span class="_ _45"> </span><span class="ff8">podatkowe<span class="_ _45"> </span></span>mogą<span class="_ _45"> </span>przeprowadz<span class="_ _1"></span>ić<span class="_ _5"> </span><span class="ff8">kontrole<span class="_ _45"> </span></span>ksiąg<span class="_ _45"> </span><span class="ff8">rachunkow<span class="_ _2f"></span>ych<span class="_ _5"> </span>i<span class="_ _5"> </span><span class="ff7">rozliczeń<span class="_ _45"> </span></span>podatkowy<span class="_ _1"></span>ch<span class="_ _45"> </span>w<span class="_ _5"> </span><span class="ff7">ciągu<span class="_ _45"> </span></span>5<span class="_ _5"> </span>lat<span class="_ _5"> </span>od<span class="_ _45"> </span><span class="ff7">zakończe<span class="_ _1"></span>nia</span></span></div><div class="t m0 x9 hbc y280 ff8 fs10 fc1 sc0 ls0 ws0">roku, w <span class="ff7">który<span class="_ _2f"></span>m złożono <span class="ff8">deklaracje podatkow<span class="_ _2f"></span>e<span class="_ _44"> </span>i <span class="ff7">obciążyć Spółkę </span>dodatk<span class="_ _2f"></span>owym wym<span class="_ _1"></span>iarem podatk<span class="_ _2f"></span>u<span class="_ _44"> </span>wraz z karami i odsetkami. W</span></span></div><div class="t m0 x9 hbc y2e6 ff7 fs10 fc1 sc0 ls0 ws0">opinii Zarządu nie istnieją okoliczności wska<span class="_ _1"></span>zujące na możliw<span class="_ _1"></span>ość powstania istotnych zobow<span class="_ _2f"></span>iązań z tego tytułu.</div></div><div class="c x4a y2e7 w30 hd1"><div class="t m0 x9 hbc y2ad ff8 fs10 fc1 sc0 ls0 ws0">W <span class="ff7">związku </span>z m<span class="_ _1"></span>odelem biznesowy<span class="_ _2f"></span>m <span class="ff7">polegającym </span>na <span class="ff7">długoterminow<span class="_ _2f"></span>ym zaanagażow<span class="_ _2f"></span>aniu <span class="ff8">w<span class="_ _44"> </span>jednostkach </span>zależny<span class="_ _1"></span>ch <span class="ff8">(Cognor S.A.,</span></span></div><div class="t m0 x9 hbc y277 ff8 fs10 fc1 sc0 ls0 ws0">Cognor<span class="_ _2d"> </span>Holding<span class="_ _2d"> </span>S.A.<span class="_ _5"> </span>Sp.<span class="_ _45"> </span>k.,<span class="_ _45"> </span>Ecognor<span class="_ _2d"> </span>Sp.<span class="_ _45"> </span>z<span class="_ _2d"> </span>o.<span class="_ _0"></span>o.,<span class="_ _45"> </span>Hutnik<span class="_ _2d"> </span><span class="ff7">Kraków<span class="_ _2d"> </span></span>Sp.<span class="_ _45"> </span>z<span class="_ _45"> </span>o.o.,<span class="_ _45"> </span>JAP<span class="_ _45"> </span>Industries<span class="_ _45"> </span>s.r.o.),<span class="_ _5"> </span><span class="ff7">Spółka<span class="_ _2d"> </span></span>nie<span class="_ _45"> </span>traktuje<span class="_ _2d"> </span>wyceny</div><div class="t m0 x9 hbc y5b ff8 fs10 fc1 sc0 ls0 ws0">tych <span class="ff7">udziałów<span class="_ _44"> </span>metodą<span class="_ _44"> </span></span>praw<span class="_ _44"> </span><span class="ff7">własności </span>j<span class="_ _0"></span>ak<span class="_ _1"></span>o<span class="_ _44"> </span><span class="ff7">różnicy przejściowej,<span class="_ _2d"> </span></span>w<span class="_ _44"> </span><span class="ff7">związk<span class="_ _1"></span>u<span class="_ _44"> </span><span class="ff8">z<span class="_ _44"> </span></span>powyższy<span class="_ _1"></span>m<span class="_ _44"> </span><span class="ff8">nie<span class="_ _44"> </span>rozpoznaje<span class="_ _44"> </span>od<span class="_ _2d"> </span>wyc<span class="_ _1"></span>eny rezerwy z</span></span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">tytułu podatku odroczone<span class="_ _2f"></span>go w 2023 w wysok<span class="_ _2f"></span>ości 23 <span class="_ _0"></span>952 tys. zł (w 2022 rok<span class="_ _2f"></span>u: <span class="_ _0"></span>104 575 tys. zł).</div></div><div class="c x4a y2e8 w30 hc0"><div class="t m0 x9 hbc y5b ff7 fs10 fc1 sc0 ls0 ws0">Usługi<span class="_ _44"> </span>świadczone <span class="ff8">na<span class="_ _2d"> </span>rzecz<span class="_ _44"> </span></span>spółki<span class="_ _2d"> </span>zależnej<span class="_ _2d"> </span><span class="ff8">Cognor<span class="_ _44"> </span>S.A.<span class="_ _45"> </span></span>stanowiły <span class="ff8">ponad<span class="_ _2d"> </span>10%<span class="_ _2d"> </span></span>całkowity<span class="_ _2f"></span>ch<span class="_ _2d"> </span>przychodów<span class="_ _44"> </span>Spółki<span class="_ _2d"> </span><span class="ff8">w<span class="_ _44"> </span>2023<span class="_ _2d"> </span>oraz<span class="_ _44"> </span>w</span></div><div class="t m0 x9 hbc y25 ff7 fs10 fc1 sc0 ls0 ws0">2022 roku i stanowiły odpow<span class="_ _2f"></span>iednio <span class="_ _0"></span>8 021 tys. zł w 2023 roku ora<span class="_ _1"></span>z 10 759 tys. zł w 2022 roku. </div></div><div class="c x7 y35 w8 h0"><div class="t m0 x46 hc7 y36 ff7 fsf fc1 sc0 ls0 ws0">Info<span class="_ _1"></span>rmacje ob<span class="_ _1"></span>jaśniające do jednostkowego <span class="_ _1"></span>sprawozdania finansowego<span class="_ _53"> </span><span class="ff8 ls2">22</span></div></div></div><div class="pi"></div></div>
<div id="pf17" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc17 w0 h0"><img 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" class="bi x57 y2e9 w37 hd2" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y2ed w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">15<span class="_ _8"> </span><span class="ff5 ls0">Rzeczowe aktywa trw<span class="_ _0"></span>ałe</span></div></div><div class="c x58 y2ee w38 hd5"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x57 y2ee w39 hd5"><div class="t m0 x16 h1b y2ef ff1 fs6 fc1 sc0 ls0 ws0">Grunty i </div><div class="t m0 x22 h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">pwug</div></div><div class="c x59 y2ee w3a hd5"><div class="t m0 x45 h1b y2ef ff1 fs6 fc1 sc0 ls0 ws0">Budynk<span class="_ _1"></span>i i </div><div class="t m0 x2f h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">budo<span class="_ _2f"></span>w<span class="_ _0"></span>le</div></div><div class="c x5a y2ee w3b hd5"><div class="t m0 x2d h1b y2ef ff1 fs6 fc1 sc0 ls0 ws0">Maszyny i </div><div class="t m0 x3e h1b y2f0 ff5 fs6 fc1 sc0 ls0 ws0">urząd<span class="_ _2f"></span>zenia</div></div><div class="c x5b y2ee w3c hd5"><div class="t m0 x1c h1b y2ef ff5 fs6 fc1 sc0 ls0 ws0">Środk<span class="_ _2f"></span>i </div><div class="t m0 x16 h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">transp<span class="_ _1"></span>ortu</div></div><div class="c x5c y2ee w3d hd5"><div class="t m0 x47 h1b y2ef ff1 fs6 fc1 sc0 ls0 ws0">Meble i </div><div class="t m0 x9 h1b y2f0 ff5 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _0"></span>po<span class="_ _2f"></span>sażenie</div></div><div class="c x5d y2ee w3e hd5"><div class="t m0 x3e h1b y2ef ff5 fs6 fc1 sc0 ls0 ws0">Środk<span class="_ _2f"></span>i trw<span class="_ _0"></span>ałe </div><div class="t m0 x16 h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">w budowie</div></div><div class="c x58 y2ee w38 hd5"><div class="t m0 x5e h1b y2f1 ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x58 y2f2 w38 hd4"><div class="t m0 x23 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">Wartość brutto</div></div><div class="c x58 yb8 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>            430 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  1<span class="_ _0"></span> <span class="_ _3"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                  431 </div></div><div class="c x58 y2f3 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zbycie</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y2f4 w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>            430 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  1<span class="_ _0"></span> <span class="_ _3"> </span>                     -  <span class="_ _45"> </span>                  431<span class="_ _0"></span> </div></div><div class="c x58 y17 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>            430 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  1<span class="_ _0"></span> <span class="_ _3"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                  431 </div></div><div class="c x58 y2f5 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zbycie</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y2f6 w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>            430 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  1<span class="_ _0"></span> <span class="_ _3"> </span>                     -  <span class="_ _45"> </span>                  431<span class="_ _0"></span> </div></div><div class="c x39 y1c w3f hd7"><div class="t m0 x9 h3e y2f7 ff1 fsb fc3 sc0 ls0 ws0">Um<span class="_ _2f"></span>orz<span class="_ _0"></span>enie oraz odpisy z </div><div class="t m0 x9 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">tytułu ut<span class="_ _0"></span>raty wartości</div></div><div class="c x58 y2f8 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>           (430)<span class="_ _5"> </span>                    -  <span class="_ _8"> </span>                 (1)<span class="_ _2b"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 (431)</div></div><div class="c x58 y2f9 w38 hd8"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Amo<span class="_ _2f"></span>rtyzacja za rok</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y2fa w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zbycie</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y2fb w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>           (430)<span class="_ _5"> </span>                    -  <span class="_ _8"> </span>                 (1)<span class="_ _2b"> </span>                     -  <span class="_ _5"> </span>                 (431)</div></div><div class="c x58 y2fc w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>           (430)<span class="_ _5"> </span>                    -  <span class="_ _8"> </span>                 (1)<span class="_ _2b"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 (431)</div></div><div class="c x58 y2fd w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Amo<span class="_ _2f"></span>rtyzacja za rok</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y2fe w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zbycie</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y2ff w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>           (430)<span class="_ _5"> </span>                    -  <span class="_ _8"> </span>                 (1)<span class="_ _2b"> </span>                     -  <span class="_ _5"> </span>                 (431)</div></div><div class="c x58 y300 w38 hd4"><div class="t m0 x23 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">Wartość netto</div></div><div class="c x58 y301 w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y302 w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y303 w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y304 w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x57 y305 w39 hc6"><div class="t m0 x16 h1b y306 ff1 fs6 fc1 sc0 ls0 ws0">Grunty i </div><div class="t m0 x22 h1b y307 ff1 fs6 fc1 sc0 ls0 ws0">pwug</div></div><div class="c x59 y305 w3a hc6"><div class="t m0 x45 h1b y306 ff1 fs6 fc1 sc0 ls0 ws0">Budynk<span class="_ _1"></span>i i </div><div class="t m0 x2f h1b y307 ff1 fs6 fc1 sc0 ls0 ws0">budo<span class="_ _2f"></span>w<span class="_ _0"></span>le</div></div><div class="c x5a y305 w3b hc6"><div class="t m0 x2d h1b y306 ff1 fs6 fc1 sc0 ls0 ws0">Maszyny i </div><div class="t m0 x3e h1b y307 ff5 fs6 fc1 sc0 ls0 ws0">urząd<span class="_ _2f"></span>zenia</div></div><div class="c x5b y305 w3c hc6"><div class="t m0 x1c h1b y306 ff5 fs6 fc1 sc0 ls0 ws0">Środk<span class="_ _2f"></span>i </div><div class="t m0 x16 h1b y307 ff1 fs6 fc1 sc0 ls0 ws0">transp<span class="_ _1"></span>ortu</div></div><div class="c x5c y305 w3d hc6"><div class="t m0 x47 h1b y306 ff1 fs6 fc1 sc0 ls0 ws0">Meble i </div><div class="t m0 x9 h1b y307 ff5 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _0"></span>po<span class="_ _2f"></span>sażenie</div></div><div class="c x5d y305 w3e hc6"><div class="t m0 x3e h1b y306 ff5 fs6 fc1 sc0 ls0 ws0">Środk<span class="_ _2f"></span>i trw<span class="_ _0"></span>ałe </div><div class="t m0 x16 h1b y307 ff1 fs6 fc1 sc0 ls0 ws0">w budowie</div></div><div class="c x58 y305 w38 hc6"><div class="t m0 x5e h1b y2f1 ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x58 y308 w38 hd4"><div class="t m0 x23 h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Warto<span class="_ _1"></span>ść brutto</div></div><div class="c x58 y309 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2021 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y30a w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zmnie<span class="_ _2f"></span>jszenia</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y30b w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2021 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y275 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y30c w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zmnie<span class="_ _2f"></span>jszenia</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y30d w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x39 y30e w3f hd7"><div class="t m0 x9 h3e y2f7 ff1 fsb fc3 sc0 ls0 ws0">Um<span class="_ _2f"></span>orz<span class="_ _0"></span>enie oraz odpisy z </div><div class="t m0 x9 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">tytułu ut<span class="_ _0"></span>raty wartości</div></div><div class="c x58 y30f w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2021 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y310 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Amo<span class="_ _2f"></span>rtyzacja za rok</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y311 w38 hd8"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zmnie<span class="_ _2f"></span>jszenia</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y312 w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2021 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y313 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y314 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Amo<span class="_ _2f"></span>rtyzacja za rok</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y315 w38 hd4"><div class="t m0 x23 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">Zmnie<span class="_ _2f"></span>jszenia</div><div class="t m0 x5f h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y316 w38 hd6"><div class="t m0 x23 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div><div class="t m0 x5f h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y317 w38 hd4"><div class="t m0 x23 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">Wartość netto</div></div><div class="c x58 y318 w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y319 w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y31a w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y31b w38 hd6"><div class="t m0 x23 h3d yab ff8 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023 r.</div><div class="t m0 x5f h16 y13 ff8 fs6 fc1 sc0 ls1 ws0">                 -  <span class="_ _2b"> </span>                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x39 y31c w40 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">w tym prawa do<span class="_ _0"></span> użytkowania aktywów</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">23</span></div></div></div><div class="pi"></div></div>
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" class="bi x62 y31d w41 hda" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y31e w38 hd8"><div class="t m0 x23 h1b y13 ff1 fs6 fc2 sc0 ls0 ws0">Zab<span class="_ _1"></span>ezpiecze<span class="_ _1"></span>nia</div></div><div class="c x58 y31f w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Am<span class="_ _2f"></span>ortyzacja rzeczowych ak<span class="_ _2f"></span>ty<span class="_ _0"></span>wów trw<span class="_ _0"></span>ałych</div></div><div class="c x58 y320 w38 hdb"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x5d y320 w3e hdb"><div class="t m0 x16 h3e y287 ff1 fsb fc1 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x4c h3e y10 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x63 y320 w42 hdb"><div class="t m0 x51 h3e y287 ff1 fsb fc1 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x47 h3e y10 ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x58 y321 w38 ha5"><div class="t m0 x23 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Koszty ogólnego zarządu</div><div class="t m0 x64 h16 y71 ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y322 w38 ha5"><div class="t m0 x64 h1b y13 ff1 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y323 w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">16<span class="_ _8"> </span><span class="ff5 ls0">Wartości niem<span class="_ _2f"></span>aterialne</span></div></div><div class="c x58 y324 w38 hdc"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x5c y324 w3d hdc"><div class="t m0 x22 h1b y325 ff1 fs6 fc1 sc0 ls0 ws0">Zna<span class="_ _1"></span>ki </div><div class="t m0 x2f h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">towarowe</div></div><div class="c x5d y324 w3e hdc"><div class="t m0 x45 h1b y325 ff1 fs6 fc1 sc0 ls0 ws0">Oprogra<span class="_ _1"></span>m<span class="_ _2f"></span>o-</div><div class="t m0 x3f h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">wanie i inne</div></div><div class="c x58 y324 w38 hdc"><div class="t m0 x5e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x58 y326 w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                36 <span class="_ _3"> </span>              4 971 </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">               5 007 </div></div><div class="c x58 y327 w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                     1 </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      1 </div></div><div class="c x58 y328 w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>               (121)</div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 (121)</div></div><div class="c x58 y329 w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                36 <span class="_ _3"> </span>              4 851 <span class="_ _31"> </span>               4 887 </div></div><div class="c x58 y32a w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                36 <span class="_ _3"> </span>              4 851 </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">               4 887 </div></div><div class="c x58 y32b w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y32c w38 ha5"><div class="t m0 x65 h16 y71 ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y13 ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y32d w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                36 <span class="_ _3"> </span>              4 851 <span class="_ _31"> </span>               4 887 </div></div><div class="c x58 y32e w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               (25)<span class="_ _5"> </span>            (3 833<span class="_ _0"></span>)</div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">              (3 858)</div></div><div class="c x58 y32f w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>               (299)</div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 (299)</div></div><div class="c x58 y8f w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                 121 </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                  121 </div></div><div class="c x58 y330 w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">               (25)<span class="_ _5"> </span>            (4 011<span class="_ _0"></span>)<span class="_ _3"> </span>              (4 036)</div></div><div class="c x58 y331 w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               (25)<span class="_ _5"> </span>            (4 011<span class="_ _0"></span>)</div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">              (4 036)</div></div><div class="c x58 y2df w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               (11)<span class="_ _5"> </span>               (273)</div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 (284)</div></div><div class="c x58 y332 w38 hd4"><div class="t m0 x65 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                     -  </div><div class="t m0 x60 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                      -  </div></div><div class="c x58 y333 w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">               (36)<span class="_ _5"> </span>            (4 284<span class="_ _0"></span>)<span class="_ _3"> </span>              (4 320)</div></div><div class="c x58 y334 w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                11 <span class="_ _3"> </span>              1 138 <span class="_ _31"> </span>               1 149 </div></div><div class="c x58 y335 w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                11 <span class="_ _3"> </span>                 840 <span class="_ _8"> </span>                  85<span class="_ _0"></span>1 </div></div><div class="c x58 y336 w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                11 <span class="_ _3"> </span>                 840 <span class="_ _8"> </span>                  85<span class="_ _0"></span>1 </div></div><div class="c x58 y29b w38 hd6"><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                 567 <span class="_ _31"> </span>                  567 </div></div><div class="c x39 y337 w43 hd4"><div class="t m0 x9 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Prawa do użytk<span class="_ _1"></span>owania ak<span class="_ _2f"></span>ty<span class="_ _0"></span>wów <span class="_ _0"></span>d<span class="_ _1"></span>otyczące wartości niem<span class="_ _2f"></span>aterialnych<span class="_ _2f"></span> <span class="_ _0"></span>i pra<span class="_ _2f"></span>w<span class="_ _0"></span>nych</div></div><div class="c x58 y338 w38 hd4"><div class="t m0 x23 h1b y13 ff1 fs6 fc2 sc0 ls0 ws0">Zab<span class="_ _1"></span>ezpiecze<span class="_ _1"></span>nia</div></div><div class="c x58 y339 w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Am<span class="_ _2f"></span>ortyzacja wartości niem<span class="_ _2f"></span>aterialnych </div></div><div class="c x58 y33a w38 hdd"><div class="t m0 x23 h16 y33b ff7 fs6 fc1 sc0 ls0 ws0">Am<span class="_ _2f"></span>o<span class="_ _0"></span>rty<span class="_ _1"></span>zacja została ujęta w w<span class="_ _2f"></span>yniku finansowym<span class="_ _2f"></span> w następujących pozycjach:</div></div><div class="c x58 y191 w38 hde"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x5d y191 w3e hde"><div class="t m0 x16 h3e y167 ff1 fsb fc1 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x4c h3e ye ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x63 y191 w42 hde"><div class="t m0 x51 h3e y167 ff1 fsb fc1 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x47 h3e ye ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x58 y33c w38 hd4"><div class="t m0 x23 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Koszty ogólnego zarządu</div><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               (284)<span class="_ _3"> </span>                 (299)</div></div><div class="c x58 y1ca w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">               (284)<span class="_ _3"> </span>                 (299)</div></div><div class="c x39 y33d w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Nabycia</div></div><div class="c x39 y33e w40 hdf"><div class="t m0 x9 h3d y74 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div></div><div class="c x39 y33f w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Zbycia</div></div><div class="c x39 y340 w40 hdf"><div class="t m0 x9 h3e y4 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div></div><div class="c x39 y341 w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Amo<span class="_ _2f"></span>rtyzacja za rok</div></div><div class="c x39 y342 w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div></div><div class="c x39 y343 w40 h43"><div class="t m0 x9 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">Wartość netto</div></div><div class="c x39 y344 w40 hdf"><div class="t m0 x9 h3e y4 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023 r.</div></div><div class="c x39 y345 w40 hdf"><div class="t m0 x9 h3d y74 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023 r.</div></div><div class="c x39 y2b4 w40 hdf"><div class="t m0 x9 h3d y74 ff8 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023 r.</div></div><div class="c x39 y346 w40 hdf"><div class="t m0 x9 h3e y4 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2023 r.</div></div><div class="c x39 y347 w40 he0"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Zbycia</div></div><div class="c x39 y348 w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Amo<span class="_ _2f"></span>rtyzacja za rok</div></div><div class="c x39 y349 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 31 grudn<span class="_ _0"></span>ia 2023 oraz 31 grud<span class="_ _0"></span>nia 2022  r. brak środ<span class="_ _0"></span>ków<span class="_ _2f"></span> trwałych, które stanowiłyby<span class="_ _2f"></span> zabezpieczenie zobowiązań Spółki.</div></div><div class="c x39 y34a w44 he0"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Am<span class="_ _2f"></span>o<span class="_ _0"></span>rty<span class="_ _1"></span>zacja została ujęta w w<span class="_ _2f"></span>yniku finansowym<span class="_ _2f"></span> w następujących pozycjach:</div></div><div class="c x39 y34b w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Zbycia</div></div><div class="c x39 y34c w44 he1"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _45"> </span><span class="ff7 ls0">dzień<span class="_ _45"> </span></span><span class="ls2">31<span class="_ _45"> </span><span class="ls0">grudnia<span class="_ _45"> </span></span>2023<span class="_ _45"> </span><span class="ls19">r.<span class="_ _45"> </span><span class="ls0">oraz<span class="_ _45"> </span></span></span>na<span class="_ _45"> </span><span class="ff7 ls0">dzień<span class="_ _45"> </span></span>31<span class="_ _45"> </span><span class="ls0">grudnia<span class="_ _45"> </span></span>2022<span class="_ _45"> </span><span class="ls19">r.<span class="_ _2d"> </span><span class="ff7 ls0">S<span class="_ _0"></span>półka<span class="_ _2d"> </span><span class="ff8">nie<span class="_ _45"> </span></span>posiad<span class="_ _0"></span>ała<span class="_ _2d"> </span><span class="ff8">praw<span class="_ _2d"> </span></span></span></span>do<span class="_ _45"> </span><span class="ff7 ls0">użytkowania<span class="_ _2d"> </span>aktyw<span class="_ _2f"></span>ó<span class="_ _0"></span>w<span class="_ _2d"> </span>związa<span class="_ _1"></span>nych<span class="_ _2d"> </span><span class="ff8">z</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">wartościam<span class="_ _2f"></span>i n<span class="_ _0"></span>iem<span class="_ _2f"></span>aterialnymi.</div></div><div class="c x39 y2cc w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Zbycia</div></div><div class="c x39 y2da w40 h43"><div class="t m0 x9 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">Wartość brutto</div></div><div class="c x39 y34e w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Nabycia</div></div><div class="c x39 y34f w40 hdf"><div class="t m0 x9 h3e y4 ff1 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div></div><div class="c x39 y350 w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023 r.</div></div><div class="c x39 y351 w40 hbd"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2022 r.</div></div><div class="c x39 y352 w40 h43"><div class="t m0 x9 h3e y16 ff5 fsb fc3 sc0 ls0 ws0">Um<span class="_ _2f"></span>orz<span class="_ _0"></span>enie oraz odpisy z ty<span class="_ _0"></span>tułu utraty wartości</div></div><div class="c x39 y353 w40 h43"><div class="t m0 x9 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">Stan na 01.01.2023 r.</div></div><div class="c x39 y354 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 31 grudn<span class="_ _0"></span>ia 2023 r. oraz 31 <span class="_ _0"></span>grudnia 2022 r. wartości niematerialne nie stanowiły zabez<span class="_ _1"></span>pieczeń zobowiązań.</div></div><div class="c x39 y355 w40 hdf"><div class="t m0 x9 h3d y74 ff8 fsb fc1 sc0 ls0 ws0">Stan na 31.12.2022 r.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">24</span></div></div></div><div class="pi"></div></div>
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src="data:image/png;base64,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" class="bi x58 y356 w45 he2" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y357 w38 hd8"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">17<span class="_ _8"> </span><span class="ff5 ls0">Udziały</span></div></div><div class="c x58 y358 w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Udziały w jednostk<span class="_ _2f"></span>ach zależnych</div></div><div class="c x58 y359 w38 hd4"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x58 y35a w38 hd4"><div class="t m0 x66 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _5c"> </span>31.12.2022</div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y35c ff8 fs6 fc1 sc0 ls0 ws0">Cognor S.A.</div></div><div class="c x58 y35d w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">       1 447 472 <span class="_ _31"> </span>        1 326 209 </div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y35e ff8 fs6 fc1 sc0 ls0 ws0">Cognor Holdin<span class="_ _0"></span>g S.A<span class="_ _1"></span>. sp.k.</div></div><div class="c x58 y35f w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              3 909 <span class="_ _8"> </span>               9 9<span class="_ _0"></span>24 </div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y360 ff8 fs6 fc1 sc0 ls0 ws0">JAP Industries s.r.o.</div></div><div class="c x58 y361 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            33 491 <span class="_ _31"> </span>                      -  </div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y362 ff8 fs6 fc1 sc0 ls0 ws0">Ecognor Sp. z o<span class="_ _0"></span>.o.</div></div><div class="c x58 y28a w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 153 <span class="_ _8"> </span>                      -  </div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y363 ff7 fs6 fc1 sc0 ls0 ws0">Hutnik Kraków Sp. z o.o.</div></div><div class="c x58 y364 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y365 ff8 fs6 fc1 sc0 ls0 ws0">Wizja i Wola Sp. z o.o.</div></div><div class="c x58 y366 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     2 <span class="_ _8"> </span>                      -  </div></div><div class="c x58 y35b w38 he3"><div class="t m0 x23 h16 y367 ff7 fs6 fc1 sc0 ls0 ws0">Zapłata tytułem<span class="_ _1"></span> ceny naby<span class="_ _1"></span>cia udziałów w JA<span class="_ _1"></span>P Indu<span class="_ _0"></span>stries s.r.o. oraz SPED-EX<span class="_ _0"></span> Trines s.r.o.*</div></div><div class="c x58 y368 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>             32 558 </div></div><div class="c x58 y369 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">       1 485 027 <span class="_ _31"> </span>        1 368 691 </div></div><div class="c x58 y2df w38 he4"><div class="t m0 x67 h3e y36a ff1 fsb fc1 sc0 ls0 ws0">Siedziba</div></div><div class="c x5b y2df w3c he4"><div class="t m0 x3f h3e y36b ff5 fsb fc1 sc0 ls0 ws0">Data objęcia </div><div class="t m0 x22 h3e y36c ff1 fsb fc1 sc0 ls0 ws0">k<span class="_ _2f"></span>ont<span class="_ _0"></span>roli </div></div><div class="c x5c y2df w3d he4"><div class="t m0 x36 h3e y36d ff5 fsb fc1 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h3e y36e ff5 fsb fc1 sc0 ls0 ws0">udziałów<span class="_ _0"></span> / </div><div class="t m0 x2f h3e y36a ff5 fsb fc1 sc0 ls0 ws0">ak<span class="_ _2f"></span>cji w<span class="_ _0"></span>edług </div><div class="t m0 x45 h3e y36f ff1 fsb fc1 sc0 ls0 ws0">m<span class="_ _2f"></span>etod<span class="_ _0"></span>y praw </div><div class="t m0 x68 h3e y370 ff5 fsb fc1 sc0 ls0 ws0">własności</div></div><div class="c x5d y2df w3e he4"><div class="t m0 x69 h3e y198 ff1 fsb fc1 sc0 ls0 ws0">Procent </div><div class="t m0 x22 h3e y36b ff1 fsb fc1 sc0 ls0 ws0">posiadanego </div><div class="t m0 x6a h3e y36c ff5 fsb fc1 sc0 ls0 ws0">k<span class="_ _2f"></span>apit<span class="_ _0"></span>ału </div><div class="t m0 x47 h3e y287 ff5 fsb fc1 sc0 ls0 ws0">zakładowego</div></div><div class="c x63 y2df w42 he4"><div class="t m0 x9 h3e y371 ff5 fsb fc1 sc0 ls0 ws0">Udział w ogólnej </div><div class="t m0 x9 h3e y198 ff5 fsb fc1 sc0 ls0 ws0">liczbie głosów na </div><div class="t m0 x69 h3e y36b ff1 fsb fc1 sc0 ls0 ws0">Walnym </div><div class="t m0 x23 h3e y36c ff1 fsb fc1 sc0 ls0 ws0">Zgrom<span class="_ _2f"></span>adz<span class="_ _0"></span>e-</div><div class="t m0 x3e h3e y287 ff1 fsb fc1 sc0 ls0 ws0">niu / Zgrom<span class="_ _2f"></span>adz<span class="_ _0"></span>e-</div><div class="t m0 x2d h3e y10 ff5 fsb fc1 sc0 ls0 ws0">niu Wspólnik<span class="_ _2f"></span>ów</div></div><div class="c x58 y332 w38 hd4"><div class="t m0 x45 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">1</div><div class="t m0 x23 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Cognor S.A.<span class="_ _5d"> </span>Poraj</div><div class="t m0 x6b h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">27-01-2<span class="_ _0"></span>006<span class="_ _51"> </span>    1 4<span class="_ _0"></span>47 472 <span class="_ _5e"> </span>94,4%<span class="_ _5f"> </span>94,4%</div></div><div class="c x58 y372 w38 hd4"><div class="t m0 x45 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">2<span class="_ _60"> </span>Poraj<span class="_ _61"> </span>14-12-2<span class="_ _0"></span>015<span class="_ _51"> </span><span class="ls1">           3 909 <span class="_ _62"> </span></span>88,13%<span class="_ _56"> </span>88<span class="_ _0"></span>,13%</div></div><div class="c x58 y373 w38 he5"><div class="t m0 x45 h16 y5c ff8 fs6 fc1 sc0 ls0 ws0">3<span class="_ _3b"> </span>JAP Industries s.r.o.</div></div><div class="c x5a y373 w3b he5"><div class="t m0 x16 h16 y325 ff8 fs6 fc1 sc0 ls0 ws0">Bystrice </div><div class="t m0 x2f h16 y52 ff8 fs6 fc1 sc0 ls0 ws0">(Czechy)</div></div><div class="c x58 y373 w38 he5"><div class="t m0 x6b h16 y5c ff8 fs6 fc1 sc0 ls0 ws0">01.01.<span class="_ _0"></span>2023<span class="_ _63"> </span><span class="ls1">         33 491 <span class="_ _62"> </span></span>100,0%<span class="_ _56"> </span>100<span class="_ _0"></span>,0%</div></div><div class="c x58 y374 w38 hd4"><div class="t m0 x45 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">4<span class="_ _3b"> </span>Ecognor Sp.z o.o<span class="_ _0"></span>.<span class="_ _64"> </span>Poraj<span class="_ _23"> </span>03.04.2<span class="_ _0"></span>023<span class="_ _63"> </span><span class="ls1">              153 <span class="_ _5e"> </span></span>75,0%<span class="_ _5e"> </span>75<span class="_ _0"></span>,0%</div></div><div class="c x58 y375 w38 hd4"><div class="t m0 x45 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">5<span class="_ _3b"> </span><span class="ff7">Hutnik Kraków Sp. z o.o.<span class="_ _65"> </span>Kraków<span class="_ _66"> </span></span>17.03.<span class="_ _0"></span>2023<span class="_ _63"> </span><span class="ls1">                  -  <span class="_ _67"> </span></span>100,0%<span class="_ _56"> </span>10<span class="_ _0"></span>0,0%</div></div><div class="c x58 y376 w38 hd4"><div class="t m0 x45 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">6<span class="_ _3b"> </span>Wizja i Wola Sp. z o.o.<span class="_ _68"> </span>Poraj<span class="_ _23"> </span>04.10.2<span class="_ _0"></span>023<span class="_ _63"> </span><span class="ls1">                  2 <span class="_ _62"> </span></span>100,0%<span class="_ _56"> </span>100,0%</div></div><div class="c x58 y377 w38 hd6"><div class="t m0 x23 h1b yab ff5 fs6 fc1 sc0 ls0 ws0">Łącznie u<span class="_ _1"></span>działy:</div><div class="t m0 x65 h1b ybf ff1 fs6 fc1 sc0 ls0 ws0">    1 48<span class="_ _0"></span>5 027 </div></div><div class="c x58 y278 w38 he6"><div class="t m0 x23 h1b y52 ff5 fs6 fc2 sc0 ls0 ws0">Nazwa jednostk<span class="_ _2f"></span>i zależnej</div><div class="t m0 x6c h3e y378 ff1 fsb fc1 sc0 ls0 ws0">01.01.2022</div></div><div class="c x59 y278 w3a he6"><div class="t m0 x51 h3e y379 ff1 fsb fc1 sc0 ls0 ws0">Nabycie </div><div class="t m0 x3e h3e y37a ff5 fsb fc1 sc0 ls0 ws0">udziałów<span class="_ _0"></span>/ak</div><div class="t m0 x4c h3e y37b ff1 fsb fc1 sc0 ls0 ws0">cji oraz </div><div class="t m0 x9 h3e y37c ff5 fsb fc1 sc0 ls0 ws0">podwy<span class="_ _0"></span>ższeni</div><div class="t m0 x3f h3e y37d ff5 fsb fc1 sc0 ls0 ws0">e k<span class="_ _2f"></span>apitału<span class="_ _0"></span> </div><div class="t m0 x6d h3e y37e ff1 fsb fc1 sc0 ls0 ws0">(zby<span class="_ _0"></span>cie </div><div class="t m0 x3e h3e y37f ff5 fsb fc1 sc0 ls0 ws0">udziałów<span class="_ _0"></span>/ak</div><div class="t m0 x68 h3e y13 ff1 fsb fc1 sc0 ls0 ws0">cji)</div></div><div class="c x58 y278 w38 he6"><div class="t m0 x6e h3e y378 ff1 fsb fc1 sc0 ls0 ws0">Inne</div></div><div class="c x5b y278 w3c he6"><div class="t m0 x47 h3e y37b ff5 fsb fc1 sc0 ls0 ws0">Udział w </div><div class="t m0 x1c h3e y37c ff1 fsb fc1 sc0 ls0 ws0">wyniku </div><div class="t m0 x2f h3e y37d ff1 fsb fc1 sc0 ls0 ws0">finansowym </div><div class="t m0 xc h3e y37e ff1 fsb fc1 sc0 ls0 ws0">netto</div></div><div class="c x5c y278 w3d he6"><div class="t m0 x4c h3e y380 ff5 fsb fc1 sc0 ls0 ws0">Wypłaty<span class="_ _0"></span> </div><div class="t m0 x2d h3e y378 ff1 fsb fc1 sc0 ls0 ws0">dywid<span class="_ _0"></span>endy/z</div><div class="t m0 x2d h3e y188 ff5 fsb fc1 sc0 ls0 ws0">wrot wkładu</div></div><div class="c x5d y278 w3e he6"><div class="t m0 x2d h3e y37c ff5 fsb fc1 sc0 ls0 ws0">Inne całk<span class="_ _2f"></span>owit<span class="_ _0"></span>e </div><div class="t m0 x22 h3e y37d ff1 fsb fc1 sc0 ls0 ws0">dochody</div></div><div class="c x58 y278 w38 he6"><div class="t m0 x6f h3e y378 ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x58 y381 w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Cognor S.A.<span class="_ _69"> </span>      782<span class="_ _0"></span> 478 <span class="_ _31"> </span><span class="ls1">              18 <span class="_ _3"> </span>                -  <span class="_ _2b"> </span>         543 713 <span class="_ _3"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>        1 326 209 </span></div></div><div class="c x58 y382 w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Cognor Holdin<span class="_ _0"></span>g S.A<span class="_ _1"></span>. sp.k.<span class="_ _6a"> </span><span class="ls1">        16 478 <span class="_ _31"> </span>                -  <span class="_ _8"> </span>                -  <span class="_ _2b"> </span>             5 242 <span class="_ _3"> </span>        (11 796)<span class="_ _2b"> </span>                     -  <span class="_ _5"> </span>               9 924 </span></div></div><div class="c x58 y383 w38 hd4"><div class="t m0 x23 h1b y52 ff1 fs6 fc2 sc0 ls0 ws0">Razem</div><div class="t m0 x5f h1b y20f ff1 fs6 fc1 sc0 ls0 ws0">      798<span class="_ _0"></span> 956 <span class="_ _31"> </span><span class="ls1">              18 <span class="_ _3"> </span>                -  <span class="_ _2b"> </span>         548 955 <span class="_ _3"> </span>        (11 796)<span class="_ _2b"> </span>                     -  <span class="_ _5"> </span>        1 336 133 </span></div></div><div class="c x39 y384 w44 he7"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Zgodnie<span class="_ _5"> </span>z<span class="_ _5"> </span><span class="ls1a">MSR<span class="_ _45"> </span><span class="ls2">27<span class="_ _5"> </span></span></span>"Jedno<span class="_ _0"></span>stkow<span class="_ _2f"></span>e<span class="_ _5"> </span>sprawozdanie<span class="_ _5"> </span>finansowe"<span class="_ _45"> </span><span class="ff7">Sp<span class="_ _0"></span>ółka<span class="_ _45"> </span>zastosowała<span class="_ _45"> </span>metodę<span class="_ _45"> </span></span>praw<span class="_ _5"> </span><span class="ff7">własności,<span class="_ _45"> </span></span>jako<span class="_ _5"> </span><span class="ff7">metodę<span class="_ _45"> </span></span>ujmowania</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">inwesty<span class="_ _1"></span>cji w jednostkach zależny<span class="_ _2f"></span>ch<span class="_ _0"></span>, w<span class="_ _1"></span>spółkontrolo<span class="_ _0"></span>w<span class="_ _1"></span>anych i stowarzy<span class="_ _2f"></span>szonych w jednostkowy<span class="_ _1"></span>m spraw<span class="_ _1"></span>ozdaniu.</div></div><div class="c x39 y385 w46 h43"><div class="t m0 x9 h1b y16 ff1 fs6 fc3 sc0 ls0 ws0">Nazwa jednostk<span class="_ _2f"></span>i ze w<span class="_ _0"></span>sk<span class="_ _2f"></span>azaniem<span class="_ _2f"></span> formy pra<span class="_ _2f"></span>w<span class="_ _0"></span>nej</div></div><div class="c x39 y386 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc3 sc0 ls0 ws0">Analityk<span class="_ _1"></span>a udz<span class="_ _1"></span>iałów w<span class="_ _0"></span> jedno<span class="_ _2f"></span>stkach zależ<span class="_ _2f"></span>nych</div></div><div class="c x39 y387 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pod<span class="_ _0"></span>staw<span class="_ _2f"></span>o<span class="_ _0"></span>w<span class="_ _2f"></span>e in<span class="_ _0"></span>form<span class="_ _2f"></span>acje na temat jednostek, nad którymi Spółka posiada bezpośrednią kontro<span class="_ _0"></span>lę są zapreze<span class="_ _1"></span>ntowane w poniższej </div></div><div class="c x39 y341 w40 he8"><div class="t m0 x9 h3e y388 ff1 fsb fc1 sc0 ls0 ws0">Nazwa jednostki ze wsk<span class="_ _2f"></span>az<span class="_ _0"></span>aniem<span class="_ _2f"></span> formy prawnej</div></div><div class="c x39 y389 w44 he9"><div class="t m0 x9 h16 y38a ff8 fs6 fc1 sc0 ls1b ws0">*W<span class="_ _44"> </span><span class="ls0">dniu<span class="_ _44"> </span><span class="ls2">15<span class="_ _4f"> </span></span>grud<span class="_ _0"></span>nia <span class="ls2">2022<span class="_ _44"> </span><span class="ls19">r.<span class="_ _4f"> </span></span></span><span class="ff7">Sp<span class="_ _0"></span>ółka </span>Cognor<span class="_ _44"> </span>Holdin<span class="_ _0"></span>g S.A.<span class="_ _4f"> </span><span class="ff7">po<span class="_ _0"></span>dpisała u<span class="_ _0"></span>m<span class="_ _2f"></span>o<span class="_ _0"></span>w<span class="_ _1"></span>ę<span class="_ _4f"> </span><span class="ff8">zakupu<span class="_ _44"> </span><span class="ls2">100% </span></span>udziałów<span class="_ _44"> </span><span class="ff8">w </span>spółkach<span class="_ _4f"> </span><span class="ff8">JAP<span class="_ _44"> </span>Industries<span class="_ _4f"> </span>s.r.o<span class="_ _0"></span>.</span></span></span></div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">oraz<span class="_ _44"> </span>SP<span class="_ _0"></span>ED-EX<span class="_ _2d"> </span>Trinec<span class="_ _44"> </span>s.r.o.<span class="_ _2d"> </span><span class="ls1c">za<span class="_ _2d"> </span></span><span class="ff7">łączną<span class="_ _44"> </span>kwotę<span class="_ _44"> </span></span><span class="ls2">280<span class="_ _2d"> </span></span>mln<span class="_ _44"> </span>CZK.<span class="_ _2d"> </span>Umowa<span class="_ _44"> </span>wchodzi<span class="_ _2d"> </span>w<span class="_ _44"> </span><span class="ff7">życie<span class="_ _44"> </span></span>z<span class="_ _44"> </span>dniem<span class="_ _44"> </span>1<span class="_ _2d"> </span>stycznia<span class="_ _44"> </span><span class="ls2">2023<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span>i<span class="_ _2d"> </span>z<span class="_ _2d"> </span>tym<span class="_ _44"> </span>dniem</div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">Cognor<span class="_ _45"> </span>Holding<span class="_ _45"> </span>S.A.<span class="_ _2d"> </span>nabywa<span class="_ _2d"> </span><span class="ff7">kontro<span class="_ _0"></span>lę<span class="_ _2d"> </span></span>w<span class="_ _2d"> </span><span class="ls1d">ww.<span class="_ _5"> </span></span><span class="ff7">spółkach.<span class="_ _45"> </span></span>W<span class="_ _2d"> </span><span class="ff7">związku<span class="_ _2d"> </span></span>z<span class="_ _45"> </span><span class="ff7">powyższą<span class="_ _2d"> </span>umową<span class="_ _44"> </span>S<span class="_ _0"></span>półka<span class="_ _2d"> </span>przekazała<span class="_ _2d"> </span></span><span class="ls2">32<span class="_ _45"> </span>558<span class="_ _45"> </span></span>tys.<span class="_ _2d"> </span><span class="ff7 ls1c">zł<span class="_ _45"> </span><span class="ls0">tytułem</span></span></div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">zapłaty <span class="ff8 ls2">60% <span class="ls0">ceny n<span class="_ _0"></span>aby<span class="_ _1"></span>cia. Ko<span class="_ _0"></span>lejne <span class="ls2">20%<span class="_ _4f"> </span></span>ceny<span class="_ _4f"> </span>n<span class="_ _0"></span>aby<span class="_ _2f"></span>cia<span class="_ _44"> </span>(56mln<span class="_ _4f"> </span>CZK)<span class="_ _44"> </span><span class="ff7">zostało<span class="_ _44"> </span>zapłacone </span>w<span class="_ _4f"> </span>grud<span class="_ _0"></span>niu<span class="_ _4f"> </span><span class="ls2">2023,<span class="_ _44"> </span></span>a<span class="_ _44"> </span>kolejne <span class="ls2">20%<span class="_ _44"> </span></span>ceny nabycia</span></span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">(56mln CZK)<span class="_ _4f"> </span><span class="ff7">b<span class="_ _0"></span>ędzie płatne </span>w grud<span class="_ _0"></span>niu <span class="ls2">2024.<span class="_ _4f"> </span></span>W<span class="_ _4f"> </span><span class="ff7">związku </span>z charakterem tej transakcji<span class="_ _4f"> </span><span class="ff7">Spó<span class="_ _0"></span>łka zdecy<span class="_ _1"></span>dowała <span class="ff8">o p<span class="_ _0"></span>reze<span class="_ _1"></span>ntacji <span class="ls1d">ww.<span class="_ _44"> </span></span>kwoty<span class="_ _4a"> </span>w</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">pozycji "Udziały<span class="_ _2f"></span>". Rozliczenie nabycia, które ujęte zostanie w 2023 ro<span class="_ _0"></span>ku zapreze<span class="_ _1"></span>ntowano w skonsolidowanym<span class="_ _2f"></span> <span class="_ _0"></span>spraw<span class="_ _2f"></span>o<span class="_ _0"></span>zdaniu Grupy.</div></div><div class="c x39 y38d w40 h43"><div class="t m0 x9 h16 y25 ff8 fs6 fc1 sc0 ls0 ws0">Cognor Holdin<span class="_ _0"></span>g S.A<span class="_ _1"></span>. sp.k.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">25</span></div></div></div><div class="pi"></div></div>
<div id="pf1a" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc1a w0 h0"><img 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" class="bi x57 y38e w37 hea" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y38f w38 heb"><div class="t m0 x23 h1b y52 ff5 fs6 fc2 sc0 ls0 ws0">Nazwa jednostk<span class="_ _2f"></span>i zależnej</div><div class="t m0 x70 h3e y1f2 ff1 fsb fc1 sc0 ls0 ws0">01.01.2023</div></div><div class="c x59 y38f w3a heb"><div class="t m0 x9 h3e y390 ff1 fsb fc1 sc0 ls0 ws0"> Nabycie </div><div class="t m0 x9 h3e y391 ff5 fsb fc1 sc0 ls0 ws0">udziałów<span class="_ _0"></span>/ak</div><div class="t m0 x9 h3e y392 ff1 fsb fc1 sc0 ls0 ws0">cji oraz </div><div class="t m0 x9 h3e y393 ff5 fsb fc1 sc0 ls0 ws0">podwy<span class="_ _0"></span>ższeni</div><div class="t m0 x9 h3e y394 ff5 fsb fc1 sc0 ls0 ws0">e k<span class="_ _2f"></span>apitału<span class="_ _0"></span> </div><div class="t m0 x9 h3e yba ff1 fsb fc1 sc0 ls0 ws0">(zby<span class="_ _0"></span>cie </div><div class="t m0 x9 h3e y325 ff5 fsb fc1 sc0 ls0 ws0">udziałów<span class="_ _0"></span>/ak</div><div class="t m0 x9 h3e y144 ff1 fsb fc1 sc0 ls0 ws0">cji) </div></div><div class="c x58 y38f w38 heb"><div class="t m0 x71 h3e y1f2 ff1 fsb fc1 sc0 ls0 ws0"> Inne </div></div><div class="c x5b y38f w3c heb"><div class="t m0 x9 h3e y392 ff5 fsb fc1 sc0 ls0 ws0"> Udział w </div><div class="t m0 x9 h3e y393 ff1 fsb fc1 sc0 ls0 ws0">wyniku </div><div class="t m0 x9 h3e y394 ff1 fsb fc1 sc0 ls0 ws0">finansowym </div><div class="t m0 x9 h3e yba ff1 fsb fc1 sc0 ls0 ws0">netto </div></div><div class="c x5c y38f w3d heb"><div class="t m0 x9 h3e y395 ff5 fsb fc1 sc0 ls0 ws0"> Wypłaty<span class="_ _0"></span> </div><div class="t m0 x9 h3e y1f2 ff1 fsb fc1 sc0 ls0 ws0">dywid<span class="_ _0"></span>endy/z</div><div class="t m0 x9 h3e y396 ff5 fsb fc1 sc0 ls0 ws0">wrot wkładu </div></div><div class="c x5d y38f w3e heb"><div class="t m0 x9 h3e y393 ff5 fsb fc1 sc0 ls0 ws0"> Inne całk<span class="_ _2f"></span>owit<span class="_ _0"></span>e </div><div class="t m0 x9 h3e y394 ff1 fsb fc1 sc0 ls0 ws0">dochody </div></div><div class="c x58 y38f w38 heb"><div class="t m0 x31 h3e y1f2 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x58 y397 w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Cognor S.A.<span class="_ _69"> </span>   1 326<span class="_ _0"></span> 209 <span class="_ _31"> </span><span class="ls1">                -  <span class="_ _8"> </span>                -  <span class="_ _2b"> </span>         121 263<span class="_ _0"></span> <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                     -  <span class="_ _5"> </span>        1 447 472 </span></div></div><div class="c x58 y398 w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Cognor Holdin<span class="_ _0"></span>g S.A<span class="_ _1"></span>. sp.k.<span class="_ _6a"> </span><span class="ls1">          9 924 <span class="_ _31"> </span>                -  <span class="_ _8"> </span>                -  <span class="_ _2b"> </span>               (733)<span class="_ _5"> </span>          (5 282<span class="_ _0"></span>)<span class="_ _5"> </span>                     -  <span class="_ _5"> </span>               3 909 </span></div></div><div class="c x58 y399 w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">JAP Industries s.r.o.<span class="_ _6b"> </span><span class="ls1">                 -  <span class="_ _2b"> </span>       51 804 <span class="_ _3"> </span>                -  <span class="_ _2b"> </span>             6 342 <span class="_ _3"> </span>        (24 655)<span class="_ _5"> </span>                     -  <span class="_ _2b"> </span>             33 491 </span></div></div><div class="c x58 y39a w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Ecognor Sp. z o<span class="_ _0"></span>.o.<span class="_ _6c"> </span><span class="ls1">                 -  <span class="_ _2b"> </span>            761 <span class="_ _31"> </span>                -  <span class="_ _8"> </span>               (608)<span class="_ _5"> </span>                  -  <span class="_ _31"> </span>                     -  <span class="_ _5"> </span>                  153 </span></div></div><div class="c x58 y39b w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Hutnik Sp. z o.<span class="_ _0"></span>o.<span class="_ _6d"> </span><span class="ls1">                 -  <span class="_ _2b"> </span>            200 <span class="_ _31"> </span>                -  <span class="_ _8"> </span>               (200)<span class="_ _5"> </span>                  -  <span class="_ _31"> </span>                     -  <span class="_ _5"> </span>                      -  </span></div></div><div class="c x58 y39c w38 hd4"><div class="t m0 x23 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">Wizja i Wola Sp. z o.o.<span class="_ _5c"> </span><span class="ls1">                 -  <span class="_ _2b"> </span>                5 <span class="_ _31"> </span>                -  <span class="_ _2b"> </span>                   (3)<span class="_ _2b"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _5"> </span>                      2 </span></div></div><div class="c x58 y39d w38 hd4"><div class="t m0 x23 h1b y52 ff1 fs6 fc2 sc0 ls0 ws0">Razem</div><div class="t m0 x5f h1b y20f ff1 fs6 fc1 sc0 ls0 ws0">   1 336<span class="_ _0"></span> 133 <span class="_ _31"> </span><span class="ls1">       52 77<span class="_ _0"></span>0 <span class="_ _31"> </span>                -  <span class="_ _2b"> </span>         126 06<span class="_ _0"></span>1 <span class="_ _3"> </span>        (29 937)<span class="_ _5"> </span>                     -  <span class="_ _5"> </span>        1 485<span class="_ _0"></span> 027 </span></div></div><div class="c x58 y39e w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Odpisy z tytułu<span class="_ _1"></span> utraty wartości udzia<span class="_ _1"></span>łów</div><div class="t m0 x66 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _5c"> </span>31.12.2022</div></div><div class="c x58 y39f w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y3a0 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y3a1 w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y3a2 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y3a3 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x39 y3a4 w44 hec"><div class="t m0 x9 h16 y3a5 ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _3"> </span>przeprowa<span class="_ _1"></span>dziła<span class="_ _3"> </span>a<span class="_ _1"></span>nalizę<span class="_ _31"> </span><span class="ff8">u<span class="_ _0"></span>traty<span class="_ _31"> </span></span>wartości<span class="_ _31"> </span>udziałó<span class="_ _0"></span>w<span class="_ _31"> </span><span class="ff8 ls2">na<span class="_ _31"> </span><span class="ls0">po<span class="_ _0"></span>dstawie<span class="_ _31"> </span></span></span>długoterminowych<span class="_ _31"> </span><span class="ff8">pro<span class="_ _0"></span>gnoz<span class="_ _31"> </span>finansowych<span class="_ _31"> </span></span>symulujący<span class="_ _1"></span>ch</div><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">spodziewane<span class="_ _2b"> </span><span class="ff7">przepływ<span class="_ _1"></span>y<span class="_ _2b"> </span>pieniężne<span class="_ _2b"> </span>poszczególnych<span class="_ _2b"> </span><span class="ff8">jednostek<span class="_ _2b"> </span>operacyjny<span class="_ _2f"></span>ch<span class="_ _8"> </span>z<span class="_ _2b"> </span><span class="ff7">uwzględnieniem<span class="_ _2b"> </span>w<span class="_ _2f"></span>arto<span class="_ _0"></span>ści<span class="_ _2b"> </span><span class="ff8">zaplanowany<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff7">nakładów</span></span></span></span></span></div><div class="t m0 x9 h16 y3a7 ff8 fs6 fc1 sc0 ls0 ws0">inwesty<span class="_ _1"></span>cyjny<span class="_ _2f"></span>ch<span class="_ _4b"> </span>ich<span class="_ _49"> </span><span class="ff7">dotyczącyc<span class="_ _1"></span>h.<span class="_ _49"> </span>P<span class="_ _0"></span>orównanie<span class="_ _49"> </span><span class="ff8">prognozowanych<span class="_ _49"> </span></span>wydatków<span class="_ _46"> </span><span class="ff8">i<span class="_ _49"> </span></span>wpływów<span class="_ _46"> </span><span class="ff8">z<span class="_ _4b"> </span></span>wartością<span class="_ _49"> </span>udziałów<span class="_ _49"> </span>wy<span class="_ _2f"></span>kazało,<span class="_ _49"> </span><span class="ls1c">że</span></span></div><div class="t m0 x9 h16 y3a8 ff8 fs6 fc1 sc0 ls0 ws0">zdyskontowana<span class="_ _2d"> </span><span class="ff7">wartość<span class="_ _2d"> </span></span>tych<span class="_ _45"> </span><span class="ff7">p<span class="_ _0"></span>rzepły<span class="_ _2f"></span>wów<span class="_ _45"> </span><span class="ff8">jest<span class="_ _45"> </span><span class="ls2">od<span class="_ _45"> </span></span>ich<span class="_ _5"> </span>aktualnej<span class="_ _45"> </span>wyce<span class="_ _1"></span>ny<span class="_ _45"> </span>bilansowej<span class="_ _45"> </span><span class="ff7">wyż<span class="_ _1"></span>sza<span class="_ _45"> </span><span class="ff8">i<span class="_ _45"> </span>nie<span class="_ _5"> </span>zachodzi<span class="_ _45"> </span></span>przesłanka<span class="_ _45"> </span><span class="ff8 ls2">do<span class="_ _45"> </span><span class="ls0">tworzenia</span></span></span></span></span></div><div class="t m0 x9 h16 y3a9 ff7 fs6 fc1 sc0 ls0 ws0">odpisów<span class="_ _31"> </span>aktualizujących<span class="_ _31"> </span>sprowadzającyc<span class="_ _1"></span>h<span class="_ _31"> </span><span class="ff8">ich<span class="_ _3"> </span></span>w<span class="_ _1"></span>artość<span class="_ _31"> </span>poniżej<span class="_ _3"> </span><span class="ff8">kw<span class="_ _2f"></span>ot<span class="_ _3"> </span>w<span class="_ _1"></span>ydatkow<span class="_ _1"></span>anych<span class="_ _31"> </span><span class="ls2">na<span class="_ _31"> </span></span>nabycie<span class="_ _31"> </span>tych<span class="_ _31"> </span><span class="ff7">akty<span class="_ _2f"></span>wów.<span class="_ _31"> </span><span class="ff8">Grupa<span class="_ _31"> </span>swoje</span></span></span></div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">prognozy<span class="_ _5"> </span>opiera<span class="_ _5"> </span><span class="ls2">od<span class="_ _2b"> </span></span>wielu<span class="_ _45"> </span>lat<span class="_ _2b"> </span><span class="ls2">na<span class="_ _45"> </span></span>projekcjach<span class="_ _5"> </span>danych<span class="_ _5"> </span>rynkowy<span class="_ _2f"></span>ch<span class="_ _2b"> </span>firm<span class="_ _2f"></span>y<span class="_ _5"> </span>Wood<span class="_ _5"> </span>McKenzie<span class="_ _5"> </span>(WMC).<span class="_ _5"> </span><span class="ff7">Dotyczą<span class="_ _45"> </span></span><span class="ls2">one<span class="_ _5"> </span></span>p<span class="_ _0"></span>rzede<span class="_ _45"> </span>wszy<span class="_ _2f"></span>stkim</div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">oczekiwa<span class="_ _1"></span>nych<span class="_ _4f"> </span>w<span class="_ _44"> </span><span class="ff7">długim<span class="_ _4f"> </span></span>terminie<span class="_ _44"> </span><span class="ff7">poziomów<span class="_ _44"> </span>spreadów<span class="_ _4f"> </span></span>przerob<span class="_ _0"></span>owy<span class="_ _2f"></span>ch.<span class="_ _44"> </span><span class="ff7">Działalność<span class="_ _44"> </span></span>operacyjna<span class="_ _4f"> </span><span class="ff7">S<span class="_ _0"></span>półki<span class="_ _4f"> </span></span>Co<span class="_ _0"></span>gnor<span class="_ _44"> </span>S.A.<span class="_ _4f"> </span>i<span class="_ _44"> </span>w<span class="_ _44"> </span>konsekw<span class="_ _1"></span>encji</div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">również<span class="_ _44"> </span>używany<span class="_ _4f"> </span><span class="ff8">przez<span class="_ _2d"> </span></span>Spółkę<span class="_ _2d"> </span><span class="ff8 ls2">do<span class="_ _2d"> </span><span class="ls0">projekcji<span class="_ _44"> </span>model<span class="_ _2d"> </span>finansowy<span class="_ _44"> </span></span></span><span class="ls1e">są<span class="_ _44"> </span></span><span class="ff8">wysoce<span class="_ _44"> </span></span>wrażliwe<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _44"> </span><span class="ls0">ten<span class="_ _2d"> </span>parametr.<span class="_ _2d"> </span></span></span>Przyjęcie<span class="_ _44"> </span><span class="ff8">innego<span class="_ _2d"> </span></span>źród<span class="_ _0"></span>ła<span class="_ _44"> </span><span class="ff8">danych</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">lub<span class="_ _31"> </span>zmiana<span class="_ _31"> </span><span class="ff7">założeń<span class="_ _31"> </span></span>przez<span class="_ _31"> </span>W<span class="_ _1"></span>MC,<span class="_ _31"> </span><span class="ff7">który<span class="_ _31"> </span></span>aktualizuje<span class="_ _31"> </span><span class="ls1f">je<span class="_ _31"> </span></span>w<span class="_ _8"> </span>cyklach<span class="_ _31"> </span>kwartalny<span class="_ _1"></span>ch,<span class="_ _31"> </span><span class="ff7">może<span class="_ _31"> </span></span>w<span class="_ _31"> </span><span class="ff7">przy<span class="_ _2f"></span>szłości<span class="_ _3"> </span>spowodowa<span class="_ _1"></span>ć<span class="_ _31"> </span>konieczność</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">dokonania takich od<span class="_ _0"></span>pisów.</div></div><div class="c x39 y3aa w44 hc3"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _2d"> </span>ustaliła<span class="_ _2d"> </span>wartość<span class="_ _2d"> </span>użytkową<span class="_ _44"> </span>udziałów<span class="_ _2d"> </span><span class="ff8">w<span class="_ _2d"> </span>Cognor<span class="_ _2d"> </span>S.A.<span class="_ _2d"> </span>po<span class="_ _0"></span>przez<span class="_ _44"> </span>oszacowanie<span class="_ _2d"> </span></span>wartości<span class="_ _44"> </span><span class="ff8">o<span class="_ _0"></span>dzy<span class="_ _2f"></span>skiwalnej<span class="_ _2d"> </span><span class="ff7">metodą<span class="_ _44"> </span></span>zd<span class="_ _0"></span>y<span class="_ _2f"></span>skonto<span class="_ _0"></span>w<span class="_ _1"></span>anych</span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">przepływ<span class="_ _1"></span>ów pieniężnych <span class="ff8">netto<span class="_ _0"></span>, w oparciu<span class="_ _4f"> </span>o<span class="_ _44"> </span></span>zew<span class="_ _1"></span>nętrzne <span class="ff8">prognozy w zakresie </span>kształtowania się <span class="ff8 ls1c">cen </span>wyrobów, <span class="ff8">energii oraz </span>zło<span class="_ _0"></span>m<span class="_ _2f"></span>u<span class="_ _4f"> </span><span class="ff8">o<span class="_ _0"></span>raz</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">pozostałych parame<span class="_ _1"></span>trów.</div></div><div class="c x39 ye9 w44 hed"><div class="t m0 x9 h16 y3ab ff7 fs6 fc1 sc0 ls0 ws0">Pon<span class="_ _0"></span>iżej<span class="_ _44"> </span><span class="ff8">przedstawiono<span class="_ _2d"> </span>kluczowe<span class="_ _44"> </span></span>założenia<span class="_ _44"> </span>wpływając<span class="_ _1"></span>e<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _44"> </span><span class="ls0">o<span class="_ _0"></span>szac<span class="_ _1"></span>owanie<span class="_ _44"> </span><span class="ff7">wartości<span class="_ _44"> </span>użytkowej<span class="_ _44"> </span></span>testowanego<span class="_ _44"> </span><span class="ff7">ośro<span class="_ _0"></span>dka<span class="_ _4f"> </span>wypracowująceg<span class="_ _1"></span>o</span></span></span></div><div class="t m0 x9 h16 y3ac ff7 fs6 fc1 sc0 ls0 ws0">środki pieniężne:</div><div class="t m0 x9 h16 y3ad ff8 fs6 fc1 sc0 ls1c ws0">a)<span class="_ _4f"> </span><span class="ls0">zdyskontowane<span class="_ _4f"> </span><span class="ff7">przepływy pieniężne<span class="_ _44"> </span>zostały </span>opracowane<span class="_ _4f"> </span>w op<span class="_ _0"></span>arciu o<span class="_ _44"> </span><span class="ff7">szczeg<span class="_ _2f"></span>ó<span class="_ _0"></span>łowe <span class="ff8">projekcje finansowe<span class="_ _4f"> </span><span class="ls2">na </span>o<span class="_ _0"></span>kres <span class="ls2">od 2024<span class="_ _44"> </span>do 2033</span></span></span></span></div><div class="t m0 x9 h16 y3ae ff8 fs6 fc1 sc0 ls0 ws0">roku,<span class="_ _2b"> </span><span class="ff7">przyjęty<span class="_ _5"> </span></span>10-letni<span class="_ _2b"> </span>okres<span class="_ _2b"> </span>prognozy<span class="_ _2b"> </span>w<span class="_ _1"></span>ynika<span class="_ _5"> </span>z<span class="_ _2b"> </span>faktu<span class="_ _5"> </span><span class="ff7 ls1f">iż<span class="_ _2b"> </span><span class="ls0">ośrodek<span class="_ _2b"> </span></span></span>jest<span class="_ _2b"> </span>obecnie<span class="_ _2b"> </span>w<span class="_ _5"> </span>fazie<span class="_ _2b"> </span>istotnej<span class="_ _5"> </span>in<span class="_ _0"></span>w<span class="_ _1"></span>estyc<span class="_ _1"></span>ji<span class="_ _2b"> </span>w<span class="_ _5"> </span><span class="ff7">budo<span class="_ _0"></span>w<span class="_ _2f"></span>ę<span class="_ _2b"> </span>zakładu<span class="_ _2b"> </span><span class="ff8">w</span></span></div><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">Siemianowica<span class="_ _1"></span>ch<span class="_ _44"> </span><span class="ff7">Śląskich<span class="_ _44"> </span></span>i<span class="_ _44"> </span>5<span class="_ _2d"> </span>letni<span class="_ _2d"> </span>okres<span class="_ _44"> </span>prognozy<span class="_ _44"> </span>nie<span class="_ _2d"> </span><span class="ff7">byłby<span class="_ _44"> </span></span>reprezentaty<span class="_ _1"></span>wny<span class="_ _4f"> </span>w<span class="_ _44"> </span><span class="ff7">kon<span class="_ _0"></span>tekśc<span class="_ _1"></span>ie<span class="_ _44"> </span>zwiększony<span class="_ _2f"></span>ch<span class="_ _2d"> </span>n<span class="_ _0"></span>ak<span class="_ _1"></span>ładów<span class="_ _44"> </span><span class="ff8">inwestyc<span class="_ _1"></span>yjny<span class="_ _2f"></span>ch</span></span></div><div class="t m0 x9 h16 y3a7 ff7 fs6 fc1 sc0 ls0 ws0">w najbliższy<span class="_ _1"></span>ch latach i skróconym okre<span class="_ _1"></span>sie zwrotu z inwesty<span class="_ _2f"></span>cji p<span class="_ _0"></span>o uruchomieniu zakładu, </div><div class="t m0 x9 h16 y3a8 ff8 fs6 fc1 sc0 ls2 ws0">b)<span class="_ _44"> </span><span class="ls0">w<span class="_ _44"> </span>okresie<span class="_ _44"> </span><span class="ff7">szczeg<span class="_ _2f"></span>ó<span class="_ _0"></span>łowej<span class="_ _4f"> </span><span class="ff8">p<span class="_ _0"></span>rojekcji </span>średn<span class="_ _0"></span>ioroczny<span class="_ _4f"> </span><span class="ff8">wzrost<span class="_ _44"> </span></span>przychodów<span class="_ _44"> </span><span class="ff8">z<span class="_ _44"> </span></span>działalności<span class="_ _44"> </span><span class="ff8">operacyjnej<span class="_ _44"> </span>(CAG<span class="_ _2f"></span>R)<span class="_ _2d"> </span><span class="ff7">będzie<span class="_ _44"> </span>kształtował<span class="_ _4f"> </span>się<span class="_ _44"> </span></span><span class="ls2">na</span></span></span></span></div><div class="t m0 x9 h16 y3a9 ff7 fs6 fc1 sc0 ls0 ws0">poziomie 2,2% w ujęciu nominalnym,</div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls1c ws0">c)<span class="_ _2d"> </span><span class="ls0">w<span class="_ _2d"> </span><span class="ff7">całym<span class="_ _44"> </span></span>o<span class="_ _0"></span>kresie<span class="_ _44"> </span><span class="ff7">szczegółowej<span class="_ _2d"> </span></span>progno<span class="_ _0"></span>zy<span class="_ _44"> </span>wydatk<span class="_ _1"></span>i<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span></span>CAPEX<span class="_ _45"> </span><span class="ff7">stanowią<span class="_ _2d"> </span></span>2,3<span class="_ _0"></span>%<span class="_ _44"> </span>ro<span class="_ _0"></span>czny<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff7">przychodów<span class="_ _2d"> </span></span>z<span class="_ _2d"> </span><span class="ff7">działalno<span class="_ _0"></span>ści<span class="_ _44"> </span></span>o<span class="_ _0"></span>peracy<span class="_ _2f"></span>jnej<span class="_ _45"> </span>w</span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">ujęciu nominalnym,</div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls2 ws0">d)<span class="_ _2d"> </span><span class="ff7 ls0">średni<span class="_ _45"> </span>ważony<span class="_ _2d"> </span><span class="ff8">koszt<span class="_ _2d"> </span></span>kapitału<span class="_ _5"> </span></span>po<span class="_ _2d"> </span><span class="ls0">op<span class="_ _0"></span>odatkowaniu<span class="_ _2d"> </span>(WACC)<span class="_ _2d"> </span>w<span class="_ _45"> </span>okresie<span class="_ _2d"> </span><span class="ff7">szczegółówej<span class="_ _2d"> </span></span>pro<span class="_ _0"></span>jekc<span class="_ _1"></span>ji<span class="_ _2d"> </span><span class="ff7">b<span class="_ _0"></span>ędzie<span class="_ _2d"> </span>się<span class="_ _2d"> </span>kształtował<span class="_ _45"> </span></span><span class="ls2">na<span class="_ _2d"> </span></span>pozio<span class="_ _0"></span>m<span class="_ _2f"></span>ie</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">11,15% n<span class="_ _0"></span>a poziomie nom<span class="_ _1"></span>inalnym,</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">e) po okresie szczegółowej prognozy z<span class="_ _1"></span>ałożono wzrost przyszły<span class="_ _1"></span>ch przepływów<span class="_ _2f"></span> p<span class="_ _0"></span>ieniężny<span class="_ _1"></span>ch na poziomie 2,5% w ujęciu nominalnym.</div></div><div class="c x39 y3af w44 hc3"><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">W <span class="ff7">związku </span><span class="ls1c">ze </span><span class="ff7">znaczącym zw<span class="_ _2f"></span>iększeniem nakładów, <span class="ff8">w stosu<span class="_ _0"></span>nku <span class="ls2">do </span>pierwotnego<span class="_ _4f"> </span></span>b<span class="_ _0"></span>udżetu, <span class="ff8 ls2">na </span>inwestycję <span class="ff8">w </span>budowę <span class="ff8">n<span class="_ _0"></span>owej walcowni w</span></span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Siemianowica<span class="_ _1"></span>ch<span class="_ _5"> </span><span class="ff7">Śląskich<span class="_ _5"> </span></span>p<span class="_ _0"></span>rzez<span class="_ _45"> </span><span class="ff7">spółkę<span class="_ _5"> </span>zależną<span class="_ _5"> </span></span>Cognor<span class="_ _5"> </span>S<span class="_ _0"></span>.A<span class="_ _1"></span>.<span class="_ _5"> </span>jak<span class="_ _5"> </span><span class="ff7">również<span class="_ _5"> </span></span>w<span class="_ _45"> </span><span class="ff7">związku<span class="_ _5"> </span></span><span class="ls1c">ze<span class="_ _5"> </span></span>spadkiem<span class="_ _45"> </span>p<span class="_ _0"></span>opytu<span class="_ _45"> </span>i<span class="_ _2b"> </span><span class="ls1c">cen<span class="_ _45"> </span><span class="ls2">na<span class="_ _5"> </span></span></span>wyroby<span class="_ _45"> </span><span class="ff7">spółki</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zależnej, Spółka zidentyfik<span class="_ _1"></span>owała przesłanki m<span class="_ _1"></span>ogące św<span class="_ _1"></span>iadczyć<span class="_ _1"></span> o potencjaln<span class="_ _0"></span>ej utracie w<span class="_ _2f"></span>arto<span class="_ _0"></span>ści udziałów w<span class="_ _1"></span> Cognor S.A.</div></div><div class="c x39 y3b0 w44 h9f"><div class="t m0 x9 h16 y3b1 ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _2d"> </span>wy<span class="_ _1"></span>niku<span class="_ _2d"> </span>p<span class="_ _0"></span>rzeprowa<span class="_ _1"></span>dzonego<span class="_ _45"> </span>testu<span class="_ _45"> </span>ustalona<span class="_ _45"> </span><span class="ff7">wartość<span class="_ _2d"> </span></span>odzyskiw<span class="_ _1"></span>alna<span class="_ _2d"> </span><span class="ff7">przewyższy<span class="_ _2f"></span>ła<span class="_ _2d"> </span>wartość<span class="_ _2d"> </span>bilan<span class="_ _0"></span>sow<span class="_ _1"></span>ą<span class="_ _2d"> </span><span class="ff8">testowanyc<span class="_ _1"></span>h<span class="_ _2d"> </span><span class="ff7">u<span class="_ _0"></span>działów<span class="_ _44"> </span></span>Cognor</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">S.A., wobec czeg<span class="_ _1"></span>o Spółka na dzień 3<span class="_ _0"></span>1 grudnia 2023<span class="_ _0"></span> nie rozpoznała odpisów z tytułu trwałej utraty w<span class="_ _1"></span>artości.</div></div><div class="c x39 y3b2 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) w jednostk<span class="_ _1"></span>ach za<span class="_ _1"></span>leżnych  </div></div><div class="c x39 y3b3 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Udziały  </div></div><div class="c x39 y87 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">b) w pozostałych jed<span class="_ _1"></span>nostk<span class="_ _2f"></span>ach</div></div><div class="c x39 y3b4 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Udziały  </div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">26</span></div></div></div><div class="pi"></div></div>
<div id="pf1b" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc1b w0 h0"><img 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" class="bi x62 y3b5 w41 hee" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y3b6 w38 hd8"><div class="t m0 x3e h1b y3b7 ff1 fs6 fc2 sc0 ls2 ws0">18<span class="_ _8"> </span><span class="ff5 ls0">Pozostałe inwestycje</span></div></div><div class="c x58 y3b8 w38 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _6e"> </span><span class="ff1 fsb">31.12.2023<span class="_ _5c"> </span>31.12.2022</span></div></div><div class="c x58 y3b9 w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">            98 880 <span class="_ _31"> </span>                  282 </div></div><div class="c x58 y3ba w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            98 880 <span class="_ _31"> </span>                  282 </div></div><div class="c x58 y3bb w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">            98 880 <span class="_ _31"> </span>                  282 </div></div><div class="c x58 y3bc w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">            25 425 <span class="_ _31"> </span>             35 169 </div></div><div class="c x58 y3bd w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            15 762 <span class="_ _31"> </span>               2 373 </div></div><div class="c x58 y3be w38 hef"><div class="t m0 x64 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">              9 663 <span class="_ _8"> </span>             32<span class="_ _0"></span> 796 </div></div><div class="c x58 y3bf w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                   12 <span class="_ _8"> </span>                    12 </div></div><div class="c x58 y3c0 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                   12 <span class="_ _8"> </span>                    12 </div></div><div class="c x58 y3c1 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">            25 437 <span class="_ _31"> </span>             35 181 </div></div><div class="c x39 y3c2 w44 hf0"><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">c) Ecognor Sp. z o<span class="_ _0"></span>.o.:</div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">- pożyczka<span class="_ _1"></span> z limitem<span class="_ _2f"></span> <span class="_ _0"></span>7.000 tys. zł udzielona 3 lip<span class="_ _0"></span>ca 2023 roku, opro<span class="_ _0"></span>centowa<span class="_ _1"></span>na na poziomie WIBOR 3M + marża, z term<span class="_ _2f"></span>in<span class="_ _0"></span>em<span class="_ _2f"></span> spłaty </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">31 grudnia 2<span class="_ _0"></span>024 roku. Saldo <span class="_ _0"></span>na dzień 31 grudnia 20<span class="_ _0"></span>23 roku: 6 62<span class="_ _0"></span>5 ty<span class="_ _1"></span>s. zł</div></div><div class="c x39 y3c3 w44 hf1"><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">b) Cognor S.A.:</div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">-<span class="_ _5"> </span><span class="ff7">p<span class="_ _0"></span>oży<span class="_ _2f"></span>czka<span class="_ _2b"> </span><span class="ff8">z<span class="_ _5"> </span>limitem<span class="_ _5"> </span><span class="ls2">100<span class="_ _2b"> </span>000<span class="_ _5"> </span></span>tys.<span class="_ _2b"> </span></span><span class="ls1c">zł<span class="_ _2b"> </span></span><span class="ff8">udzielona<span class="_ _5"> </span><span class="ls2">15<span class="_ _2b"> </span></span>maja<span class="_ _5"> </span><span class="ls2">2023<span class="_ _2b"> </span></span>roku,<span class="_ _2b"> </span>oprocentowanie<span class="_ _2b"> </span>zmienne<span class="_ _5"> </span>oparte<span class="_ _2b"> </span>o<span class="_ _2b"> </span>koszty<span class="_ _5"> </span>odsetek<span class="_ _5"> </span>o<span class="_ _0"></span>bligacji</span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">zamienny<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ls2">na<span class="_ _44"> </span></span>akcje<span class="_ _4f"> </span><span class="ff7">po<span class="_ _0"></span>w<span class="_ _1"></span>iększone<span class="_ _44"> </span><span class="ff8">o<span class="_ _44"> </span></span>ma<span class="_ _1"></span>rżę,<span class="_ _4f"> </span><span class="ff8">z<span class="_ _44"> </span>terminem </span>sp<span class="_ _0"></span>łaty pokrywając<span class="_ _2f"></span>ym<span class="_ _4f"> </span>się<span class="_ _44"> </span><span class="ff8 ls1c">ze<span class="_ _44"> </span></span>spłatą <span class="ff8">o<span class="_ _0"></span>bligacji<span class="_ _4f"> </span>zamiennych <span class="ls2">na<span class="_ _44"> </span></span>akcje <span class="ls1f">tj.<span class="_ _44"> </span></span>8<span class="_ _44"> </span>marc<span class="_ _1"></span>a</span></span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls2 ws0">2030 <span class="ls19">r.<span class="_ _4f"> </span><span class="ls0">W ramach tej<span class="_ _4f"> </span><span class="ff7">po<span class="_ _0"></span>ży<span class="_ _2f"></span>czki<span class="_ _4f"> </span>Spó<span class="_ _0"></span>łka <span class="ff8">rozlicza w czasie pon<span class="_ _0"></span>iesione koszty emisji obli<span class="_ _0"></span>ga<span class="_ _1"></span>cji zamiennych <span class="ls2">na </span>akcje<span class="_ _4f"> </span>serii<span class="_ _4f"> </span>A<span class="_ _44"> </span><span class="ff7">(szczeg<span class="_ _2f"></span>ó<span class="_ _0"></span>ły <span class="ff8">w</span></span></span></span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">nocie nr 24<span class="_ _0"></span>). Saldo na 31 grudn<span class="_ _0"></span>ia 2023 rok 100<span class="_ _0"></span> 646 tys. zł (w ty<span class="_ _2f"></span>m -1 994<span class="_ _0"></span> ty<span class="_ _1"></span>s. zł kosztów em<span class="_ _2f"></span>isji<span class="_ _0"></span> do rozliczenia w czasie<span class="_ _1"></span>)</div></div><div class="c x39 y3c4 w44 hc3"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">d) Hutnik Kraków Sp. z o.o.:</div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">- pożyczka<span class="_ _1"></span> z limitem<span class="_ _2f"></span> <span class="_ _0"></span>500 tys. zł udzielona 20 listo<span class="_ _0"></span>pada 2023 roku, o<span class="_ _0"></span>procentowana na poziomie 9% p.a., z terminem<span class="_ _2f"></span> sp<span class="_ _0"></span>łaty<span class="_ _2f"></span> 3<span class="_ _0"></span>1 lipca </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">2024 ro<span class="_ _0"></span>ku. Saldo na dzień 31 <span class="_ _0"></span>grudnia 2023 roku: <span class="_ _0"></span>503 tys. zł</div></div><div class="c x39 y1f7 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Pozostałe in<span class="_ _1"></span>westycje długoterm<span class="_ _2f"></span>inow<span class="_ _0"></span>e</div></div><div class="c x39 y3c5 w44 hed"><div class="t m0 x9 h16 y3c6 ff7 fs6 fc1 sc0 ls0 ws0">W ram<span class="_ _1"></span>ach pożyczek<span class="_ _2f"></span> <span class="_ _0"></span>Spółka Cognor Holding S.A. prezentuje p<span class="_ _0"></span>oży<span class="_ _2f"></span>czki do:</div><div class="t m0 x9 h16 y3c7 ff8 fs6 fc1 sc0 ls0 ws0">a) Cognor Holdin<span class="_ _0"></span>g S.A<span class="_ _1"></span>. Sp. kom.:</div><div class="t m0 x9 h16 y3c8 ff8 fs6 fc1 sc0 ls0 ws0">- <span class="ff7">po<span class="_ _0"></span>ży<span class="_ _2f"></span>czka <span class="ff8">z<span class="_ _4f"> </span>limitem 2.500<span class="_ _44"> </span>tys. </span><span class="ls1c">zł<span class="_ _4f"> </span></span><span class="ff8">udzielon<span class="_ _0"></span>a <span class="ls2">19 </span>lipca<span class="_ _4f"> </span><span class="ls2">2022<span class="_ _4f"> </span></span>ro<span class="_ _0"></span>ku, oprocento<span class="_ _0"></span>w<span class="_ _2f"></span>an<span class="_ _0"></span>a <span class="ls2">na </span>poziomie 5%, z terminem <span class="ff7">spłaty </span><span class="ls2">31 </span>grudnia <span class="ls2">2024</span></span></span></div><div class="t m0 x9 h16 y3a5 ff8 fs6 fc1 sc0 ls0 ws0">roku.<span class="_ _2d"> </span>Aneksem z<span class="_ _2d"> </span>dnia<span class="_ _44"> </span>3<span class="_ _2d"> </span>sierpnia<span class="_ _2d"> </span><span class="ls2">2023<span class="_ _44"> </span></span>ro<span class="_ _0"></span>ku<span class="_ _44"> </span><span class="ff7">podwyż<span class="_ _1"></span>szono<span class="_ _2d"> </span><span class="ff8">limit<span class="_ _44"> </span><span class="ls2">do<span class="_ _44"> </span></span>3<span class="_ _0"></span>.000<span class="_ _44"> </span>tys.<span class="_ _44"> </span></span>zł.<span class="_ _2d"> </span><span class="ff8">Saldo<span class="_ _2d"> </span><span class="ls2">na<span class="_ _44"> </span></span></span>dzień<span class="_ _2d"> </span><span class="ff8 ls2">31<span class="_ _44"> </span><span class="ls0">grudnia<span class="_ _2d"> </span></span>2023<span class="_ _44"> </span><span class="ls0">roku<span class="_ _2d"> </span>2<span class="_ _2d"> </span></span>611<span class="_ _44"> </span><span class="ls0">tys.<span class="_ _44"> </span></span></span><span class="ls1c">zł</span></span></div><div class="t m0 x9 h16 y3c9 ff7 fs6 fc1 sc0 ls0 ws0">(31 grudnia 2<span class="_ _0"></span>022 r.: 2 37<span class="_ _0"></span>1 tys. zł)</div><div class="t m0 x9 h16 y3ca ff8 fs6 fc1 sc0 ls0 ws0">-<span class="_ _46"> </span><span class="ff7">pożyczka<span class="_ _46"> </span></span>partyc<span class="_ _1"></span>ypacy<span class="_ _2f"></span>jna<span class="_ _49"> </span>z<span class="_ _46"> </span>limitem<span class="_ _46"> </span>9.000<span class="_ _49"> </span>tys.<span class="_ _46"> </span><span class="ff7 ls1c">zł<span class="_ _46"> </span></span>udzielon<span class="_ _0"></span>a<span class="_ _46"> </span>3<span class="_ _46"> </span><span class="ff7">p<span class="_ _0"></span>aździernika<span class="_ _46"> </span></span><span class="ls2">2022<span class="_ _46"> </span></span>roku,<span class="_ _49"> </span>udzielona<span class="_ _49"> </span>w<span class="_ _46"> </span>celu<span class="_ _46"> </span>sfinanowania</div><div class="t m0 x9 h16 y3cb ff7 fs6 fc1 sc0 ls0 ws0">przedsięwzięcia<span class="_ _44"> </span><span class="ff8">deweloperskiego<span class="_ _2d"> </span>realizowanego<span class="_ _2d"> </span>p<span class="_ _0"></span>rzez<span class="_ _44"> </span>Cogno<span class="_ _0"></span>r<span class="_ _2d"> </span>Hold<span class="_ _0"></span>ing<span class="_ _2d"> </span>S.A.<span class="_ _45"> </span>Sp.<span class="_ _45"> </span>kom.,<span class="_ _2d"> </span>o<span class="_ _0"></span>procentowana<span class="_ _2d"> </span><span class="ls2">na<span class="_ _45"> </span></span>poziomie<span class="_ _2d"> </span>5%,<span class="_ _45"> </span>o<span class="_ _0"></span>raz<span class="_ _44"> </span><span class="ls2">24%</span></span></div><div class="t m0 x9 h16 y38a ff8 fs6 fc1 sc0 ls0 ws0">odsetek partycypacy<span class="_ _2f"></span>jnych liczon<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ls2">od </span>zy<span class="_ _1"></span>sku netto<span class="_ _4f"> </span>jaki<span class="_ _4f"> </span><span class="ff7">po<span class="_ _0"></span>ży<span class="_ _2f"></span>czkobiorca o<span class="_ _0"></span>siągnie <span class="ff8 ls2">na <span class="ls0">realizow<span class="_ _2f"></span>anej<span class="_ _44"> </span>inwesty<span class="_ _2f"></span>cji.<span class="_ _4f"> </span>Termin <span class="ff7">spłaty </span>niniejszej</span></span></span></div><div class="t m0 x9 h16 y3cc ff7 fs6 fc1 sc0 ls0 ws0">pożyczki ustalony z<span class="_ _1"></span>ostał na 30 czerwca 2025 roku. S<span class="_ _0"></span>aldo na dzień 31 grudn<span class="_ _0"></span>ia 2023 roku 61<span class="_ _0"></span>6 tys. zł (31 grudnia 2022 <span class="_ _0"></span>r.: 283 tys. zł)</div><div class="t m0 x9 h16 y3cd ff8 fs6 fc1 sc0 ls0 ws0">-<span class="_ _44"> </span><span class="ff7">pożyczka<span class="_ _4f"> </span></span>z<span class="_ _44"> </span>li<span class="_ _0"></span>m<span class="_ _2f"></span>item<span class="_ _44"> </span>5.00<span class="_ _0"></span>0<span class="_ _44"> </span>tys.<span class="_ _44"> </span><span class="ff7 ls1c">zł<span class="_ _44"> </span></span>udzielon<span class="_ _0"></span>a<span class="_ _4f"> </span><span class="ls2">12<span class="_ _2d"> </span></span>kwietnia<span class="_ _44"> </span><span class="ls2">2023<span class="_ _44"> </span></span>roku,<span class="_ _44"> </span>op<span class="_ _0"></span>rocentowana<span class="_ _44"> </span><span class="ls2">na </span>po<span class="_ _0"></span>ziom<span class="_ _1"></span>ie<span class="_ _44"> </span>5%,<span class="_ _44"> </span>z<span class="_ _44"> </span>terminem <span class="ff7">spłaty<span class="_ _44"> </span></span><span class="ls2">31<span class="_ _44"> </span></span>grudnia</div><div class="t m0 x9 h16 y3ce ff7 fs6 fc1 sc0 ls0 ws0">2024 ro<span class="_ _0"></span>ku. Saldo na dzień 31 <span class="_ _0"></span>grudnia 2023 roku 3<span class="_ _0"></span> 153 tys. zł</div><div class="t m0 x9 h16 y3cf ff8 fs6 fc1 sc0 ls0 ws0">-<span class="_ _2d"> </span><span class="ff7">pożyczka<span class="_ _44"> </span></span>z<span class="_ _2d"> </span>limitem<span class="_ _44"> </span><span class="ls2">500<span class="_ _2d"> </span></span>tys.<span class="_ _2d"> </span><span class="ff7 ls1c">zł<span class="_ _2d"> </span></span>udzielo<span class="_ _0"></span>na<span class="_ _44"> </span><span class="ls2">13<span class="_ _2d"> </span></span><span class="ff7">września<span class="_ _2d"> </span></span><span class="ls2">2023<span class="_ _2d"> </span></span>ro<span class="_ _0"></span>ku,<span class="_ _44"> </span>o<span class="_ _0"></span>procentowana<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span></span>poziomie<span class="_ _2d"> </span>5%,<span class="_ _2d"> </span>z<span class="_ _45"> </span>terminem<span class="_ _44"> </span><span class="ff7">spłaty<span class="_ _2d"> </span></span><span class="ls2">31<span class="_ _2d"> </span></span>grudn<span class="_ _0"></span>ia</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">2024 ro<span class="_ _0"></span>ku. Saldo na dzień 31 <span class="_ _0"></span>grudnia 2023 roku 4<span class="_ _0"></span>88 tys. zł</div></div><div class="c x39 y3d0 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pożyczki udzielone</div></div><div class="c x39 y3d1 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">b) w pozostałych jed<span class="_ _1"></span>nostk<span class="_ _2f"></span>ach</div></div><div class="c x39 y2ca w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) w jednostk<span class="_ _1"></span>ach p<span class="_ _1"></span>owiązanych</div></div><div class="c x39 y3d2 w46 h42"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Weksle</div></div><div class="c x39 y3d3 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pożyczki udzielone</div></div><div class="c x39 y3d4 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) w jednostk<span class="_ _1"></span>ach p<span class="_ _1"></span>owiązanych  </div></div><div class="c x39 y3d5 w47 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Pożyczk<span class="_ _2f"></span>i <span class="_ _0"></span>ud<span class="_ _2f"></span>zielone</div></div><div class="c x39 y3d6 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Pozostałe in<span class="_ _1"></span>westycje krótk<span class="_ _2f"></span>otermin<span class="_ _2f"></span>ow<span class="_ _0"></span>e</div></div><div class="c x39 y3d7 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 31 grudn<span class="_ _0"></span>ia 2022 oraz 31 grud<span class="_ _0"></span>nia 2023 r. brak od<span class="_ _0"></span>pisów ak<span class="_ _1"></span>tualizujących w<span class="_ _1"></span>artość udziałów.</div></div><div class="c x39 y3d8 w44 hf2"><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">Analizy<span class="_ _44"> </span>oparte<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">bieżących<span class="_ _44"> </span></span>wynikach<span class="_ _44"> </span><span class="ff7">po<span class="_ _0"></span>zostały<span class="_ _2f"></span>ch<span class="_ _45"> </span>Spółek<span class="_ _45"> </span><span class="ff8">oraz<span class="_ _2d"> </span>ich<span class="_ _45"> </span>prognozach<span class="_ _2d"> </span>finansowych<span class="_ _2d"> </span>nie<span class="_ _2d"> </span></span>wyka<span class="_ _1"></span>zały<span class="_ _44"> </span>p<span class="_ _0"></span>rzesła<span class="_ _1"></span>nek<span class="_ _2d"> </span>dotyczący<span class="_ _2f"></span>ch</span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">utraty<span class="_ _44"> </span><span class="ff7">wartości<span class="_ _44"> </span>udziałów.<span class="_ _2d"> </span></span>Cogno<span class="_ _0"></span>r<span class="_ _44"> </span>Holdin<span class="_ _0"></span>g<span class="_ _44"> </span>S.A.<span class="_ _2d"> </span>Sp.<span class="_ _2d"> </span>kom.w<span class="_ _44"> </span><span class="ls2">2023<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span>w<span class="_ _2d"> </span><span class="ff7">związk<span class="_ _1"></span>u<span class="_ _44"> </span><span class="ff8">z<span class="_ _2d"> </span></span>cyklicznością<span class="_ _44"> </span><span class="ff8">pro<span class="_ _0"></span>w<span class="_ _2f"></span>ad<span class="_ _0"></span>zony<span class="_ _1"></span>ch<span class="_ _2d"> </span>inwestycji<span class="_ _44"> </span><span class="ff7">ponió<span class="_ _0"></span>sł</span></span></span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">stratę,<span class="_ _44"> </span><span class="ff8">niemniej<span class="_ _2d"> </span>jednak<span class="_ _44"> </span>n<span class="_ _0"></span>ie<span class="_ _44"> </span>stwierdzono<span class="_ _2d"> </span></span>przesłanek<span class="_ _44"> </span><span class="ff8">utraty<span class="_ _44"> </span></span>wartości<span class="_ _44"> </span>u<span class="_ _0"></span>działów.<span class="_ _44"> </span>Spółka<span class="_ _2d"> </span>zależna<span class="_ _44"> </span><span class="ff8">JAP<span class="_ _2d"> </span>Industries<span class="_ _2d"> </span>s.r.<span class="_ _0"></span>o.<span class="_ _44"> </span>w<span class="_ _2d"> </span><span class="ls2">2023<span class="_ _44"> </span></span></span>o<span class="_ _0"></span>siągnęła</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zysk<span class="_ _2f"></span> <span class="_ _0"></span>w<span class="_ _2f"></span> <span class="_ _0"></span>w<span class="_ _2f"></span>ysokości 5 892<span class="_ _0"></span> ty<span class="_ _1"></span>s. zł, co podtrzymuje przesłanki o braku utraty wa<span class="_ _1"></span>rtości udziałów na dzień 31<span class="_ _0"></span> grudnia 2023 ro<span class="_ _0"></span>ku.</div></div><div class="c x39 y3d9 w44 hf3"><div class="t m0 x9 h16 y3da ff7 fs6 fc1 sc0 ls0 ws0">Analizę<span class="_ _44"> </span>wra<span class="_ _1"></span>żliwości<span class="_ _44"> </span><span class="ff8">przeprowadzono<span class="_ _44"> </span>dla<span class="_ _2d"> </span>kluczowych<span class="_ _44"> </span></span>założeń<span class="_ _44"> </span><span class="ff8">modelu<span class="_ _44"> </span>testu<span class="_ _2d"> </span><span class="ls2">na<span class="_ _44"> </span></span></span>utratę<span class="_ _2d"> </span>wartości<span class="_ _44"> </span><span class="ff8">takich<span class="_ _44"> </span>jak<span class="_ _44"> </span>WACC,<span class="_ _44"> </span></span>wskaźnik<span class="_ _44"> </span><span class="ff8">wz<span class="_ _1"></span>rostu</span></div><div class="t m0 x9 h16 y3a9 ff7 fs6 fc1 sc0 ls0 ws0">przyszły<span class="_ _2f"></span>ch<span class="_ _2b"> </span>przepły<span class="_ _1"></span>wów<span class="_ _45"> </span>pien<span class="_ _0"></span>iężny<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff8 ls2">po<span class="_ _5"> </span><span class="ls0">okresie<span class="_ _45"> </span>p<span class="_ _0"></span>rognozy<span class="_ _1"></span>,<span class="_ _5"> </span>ceny<span class="_ _45"> </span><span class="ff7">wyrobów<span class="_ _5"> </span></span>oraz<span class="_ _5"> </span>ceny<span class="_ _45"> </span>wsadu,<span class="_ _5"> </span><span class="ls1c">czy<span class="_ _5"> </span></span>kursu<span class="_ _5"> </span>waluty<span class="_ _5"> </span>USD/PLN.<span class="_ _5"> </span>Zmiana</span></span></div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">WACC<span class="_ _2b"> </span>o<span class="_ _31"> </span>+2,5<span class="_ _8"> </span>p.p.<span class="_ _31"> </span>nie<span class="_ _8"> </span>powoduje<span class="_ _8"> </span><span class="ff7">konieczno<span class="_ _0"></span>ści<span class="_ _2b"> </span></span>ro<span class="_ _0"></span>zpoznania<span class="_ _8"> </span>od<span class="_ _0"></span>pisu<span class="_ _8"> </span>z<span class="_ _8"> </span><span class="ff7">tytułu<span class="_ _31"> </span>trw<span class="_ _1"></span>ałej<span class="_ _8"> </span><span class="ff8">utraty<span class="_ _8"> </span></span>wartości<span class="_ _8"> </span>u<span class="_ _0"></span>działów.<span class="_ _2b"> </span><span class="ff8">Zd<span class="_ _0"></span>y<span class="_ _2f"></span>skon<span class="_ _0"></span>towa<span class="_ _1"></span>ne</span></span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">przepływ<span class="_ _1"></span>y p<span class="_ _0"></span>ieniężne<span class="_ _4f"> </span><span class="ff8">z<span class="_ _44"> </span>okresu<span class="_ _44"> </span></span>szczegółowej<span class="_ _44"> </span><span class="ff8">prognozy<span class="_ _4f"> </span>w<span class="_ _44"> </span></span>całości<span class="_ _44"> </span>przewy<span class="_ _1"></span>ższają<span class="_ _44"> </span>wartość ud<span class="_ _0"></span>ziałów<span class="_ _4f"> </span><span class="ff8">w<span class="_ _44"> </span>Cognor<span class="_ _44"> </span>S.A.,<span class="_ _44"> </span>tym<span class="_ _4f"> </span>samym </span>stopień</div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">wzrostu<span class="_ _44"> </span><span class="ls2">po<span class="_ _44"> </span></span>okresie<span class="_ _44"> </span>prognozy<span class="_ _44"> </span>nie<span class="_ _44"> </span><span class="ls20">ma<span class="_ _2d"> </span></span>znaczenia<span class="_ _44"> </span>dla<span class="_ _44"> </span>p<span class="_ _0"></span>rzeprowa<span class="_ _1"></span>dzanego<span class="_ _44"> </span>testu.<span class="_ _2d"> </span>Spadek<span class="_ _44"> </span><span class="ls1c">cen<span class="_ _44"> </span></span>stali<span class="_ _2d"> </span>(ceny<span class="_ _4f"> </span>Eu<span class="_ _0"></span>rope<span class="_ _44"> </span>rebar)<span class="_ _44"> </span>o<span class="_ _2d"> </span>2,3<span class="_ _44"> </span>p<span class="_ _0"></span>.p.,<span class="_ _44"> </span>wzrost</div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">ceny<span class="_ _2d"> </span>wsadu<span class="_ _45"> </span>(ceny<span class="_ _2d"> </span>N.Euro<span class="_ _0"></span>pe<span class="_ _2d"> </span>shredd<span class="_ _0"></span>ed)<span class="_ _2d"> </span>o<span class="_ _5"> </span>4,1<span class="_ _45"> </span>p.p<span class="_ _0"></span>.,<span class="_ _2d"> </span><span class="ls1c">czy<span class="_ _45"> </span></span>spadek<span class="_ _45"> </span>kursu<span class="_ _45"> </span>USD/P<span class="_ _0"></span>LN<span class="_ _2d"> </span>o<span class="_ _45"> </span>5,0<span class="_ _5"> </span>p.p.<span class="_ _5"> </span>nie<span class="_ _45"> </span>powoduje<span class="_ _45"> </span><span class="ff7">kon<span class="_ _0"></span>ieczności<span class="_ _2d"> </span></span>rozpoznania</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">odpisu z tyt. trwałej utraty w<span class="_ _1"></span>artości akty<span class="_ _1"></span>wów. </div></div><div class="c x39 y3db w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 31 grudn<span class="_ _0"></span>ia 2023 oraz 31 grud<span class="_ _0"></span>nia 2022 udziały w jednostkach zależnyc<span class="_ _1"></span>h nie stanowiły zabezpieczeń zobowiąza<span class="_ _1"></span>ń.</div></div><div class="c x39 y3dc w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pożyczki udzielone</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">27</span></div></div></div><div class="pi"></div></div>
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" class="bi x59 y3dd w48 hf4" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y2ed w38 hd4"><div class="t m0 x23 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Wek<span class="_ _2f"></span>sle</div></div><div class="c x58 y3d7 w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">19<span class="_ _8"> </span><span class="ff5 ls0">Aktyw<span class="_ _0"></span>a i rez<span class="_ _1"></span>erwa z tytułu odroc<span class="_ _1"></span>zonego p<span class="_ _2f"></span>odatku d<span class="_ _2f"></span>ochodowego</span></div></div><div class="c x58 yc1 w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Rozpo<span class="_ _1"></span>znan<span class="_ _1"></span>e ak<span class="_ _1"></span>tyw<span class="_ _0"></span>a i rez<span class="_ _1"></span>erwa z tytułu odroc<span class="_ _1"></span>zonego p<span class="_ _2f"></span>odatku<span class="_ _1"></span> docho<span class="_ _1"></span>dowego</div></div><div class="c x58 y3de w38 hef"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x58 y3df w38 hd4"><div class="t m0 x72 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _6a"> </span>31.12.2022<span class="_ _6f"> </span>31.12.2023<span class="_ _70"> </span>31.12.2022<span class="_ _71"> </span>31.12.2023<span class="_ _5c"> </span>31.12.2022</div></div><div class="c x58 y3e0 w38 hef"><div class="t m0 x73 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">              64 <span class="_ _31"> </span>              64 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  -  <span class="_ _31"> </span>                   64 <span class="_ _8"> </span>                    64 </div></div><div class="c x58 y3e1 w38 hef"><div class="t m0 x73 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                9 <span class="_ _31"> </span>                9 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  -  <span class="_ _31"> </span>                     9 <span class="_ _8"> </span>                      9 </div></div><div class="c x58 y3e2 w38 ha5"><div class="t m0 x73 h16 y71 ff8 fs6 fc1 sc0 ls1 ws0">                -  <span class="_ _2b"> </span>                -  <span class="_ _8"> </span>               (158)<span class="_ _5"> </span>               (49)<span class="_ _2b"> </span>               (158)<span class="_ _3"> </span>                   (49)</div></div><div class="c x58 y3e3 w38 hf5"><div class="t m0 x73 h16 y243 ff8 fs6 fc1 sc0 ls1 ws0">            276 <span class="_ _31"> </span>            166 <span class="_ _3"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                 276 <span class="_ _31"> </span>                  166 </div></div><div class="c x58 y3e4 w38 hde"><div class="t m0 x73 h16 y3e5 ff8 fs6 fc1 sc0 ls1 ws0">         2 190 <span class="_ _31"> </span>              25<span class="_ _0"></span> <span class="_ _31"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>              2 19<span class="_ _0"></span>0 <span class="_ _8"> </span>                    25 </div></div><div class="c x58 y3e6 w38 hde"><div class="t m0 x73 h16 y3e5 ff8 fs6 fc1 sc0 ls1 ws0">              13 <span class="_ _31"> </span>                8 <span class="_ _3"> </span>                    -  <span class="_ _2b"> </span>                  -  <span class="_ _31"> </span>                   13 <span class="_ _8"> </span>                      8 </div></div><div class="c x58 y3a3 w38 hdb"><div class="t m0 x73 h16 y149 ff8 fs6 fc1 sc0 ls1 ws0">         1 710 <span class="_ _31"> </span>         2 2<span class="_ _0"></span>98 <span class="_ _31"> </span>                    -  <span class="_ _8"> </span>                  -  <span class="_ _31"> </span>              1 710 <span class="_ _8"> </span>               2 298 </div></div><div class="c x58 y301 w38 hbe"><div class="t m0 x73 h1b y3e5 ff1 fs6 fc1 sc0 ls1 ws0">         4 262 <span class="_ _31"> </span>         2 5<span class="_ _0"></span>70 <span class="_ _31"> </span>               (158)<span class="_ _5"> </span>               (49)<span class="_ _2b"> </span>              4 104 <span class="_ _8"> </span>               2 52<span class="_ _0"></span>1 </div></div><div class="c x39 y3e7 w3f hf6"><div class="t m0 x9 h16 y3e8 ff8 fs6 fc1 sc0 ls2 ws0">do<span class="_ _72"> </span><span class="ls0">wy<span class="_ _2f"></span>korzystania<span class="_ _72"> </span><span class="ls2">po</span></span></div><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">upływie 12 mies<span class="_ _1"></span>ięcy</div></div><div class="c x58 y3e7 w38 hf6"><div class="t m0 x73 h16 y3e5 ff8 fs6 fc1 sc0 ls1 ws0">         1 491 <span class="_ _31"> </span>         1 6<span class="_ _0"></span>46 <span class="_ _31"> </span>                    -  <span class="_ _8"> </span>                  -  </div></div><div class="c x39 y3e9 w3f hf6"><div class="t m0 x9 h16 y3e8 ff8 fs6 fc1 sc0 ls2 ws0">do<span class="_ _46"> </span><span class="ls0">wykorzy<span class="_ _2f"></span>stania<span class="_ _49"> </span>w<span class="_ _46"> </span><span class="ff7">ciągu</span></span></div><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">12 miesięcy</div></div><div class="c x58 y3e9 w38 hf6"><div class="t m0 x73 h16 y3e5 ff8 fs6 fc1 sc0 ls1 ws0">         2 771 <span class="_ _31"> </span>            92<span class="_ _0"></span>4 <span class="_ _31"> </span>               (158)<span class="_ _5"> </span>               (49)</div></div><div class="c x58 y3ea w38 hd4"><div class="t m0 x73 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">           (158)<span class="_ _45"> </span>             (49)<span class="_ _5"> </span>                158 <span class="_ _3"> </span>                49 </div></div><div class="c x58 y3eb w38 hf7"><div class="t m0 x73 h1b y24f ff1 fs6 fc1 sc0 ls1 ws0">         4 104 <span class="_ _31"> </span>         2 5<span class="_ _0"></span>21 <span class="_ _31"> </span>                    -  <span class="_ _8"> </span>                  -  </div></div><div class="c x58 y3ec w38 hef"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _6e"> </span><span class="ff1 fsb">31.12.2023<span class="_ _5c"> </span>31.12.2022</span></div></div><div class="c x58 y3ed w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">       1 011 379 <span class="_ _31"> </span>           915 255 </div></div><div class="c x58 y3ee w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iana różn<span class="_ _1"></span>ic przejścio<span class="_ _1"></span>wy<span class="_ _0"></span>ch<span class="_ _1"></span> w okresie</div></div><div class="c x58 y3ef w38 hf8"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div><div class="t m0 x6b h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">01.01.<span class="_ _0"></span>2023</div></div><div class="c x5c y3ef w3d hf8"><div class="t m0 x3e h1b y171 ff1 fs6 fc1 sc0 ls0 ws0">Rozpo<span class="_ _1"></span>znan<span class="_ _1"></span>e </div><div class="t m0 x2f h1b y325 ff1 fs6 fc1 sc0 ls0 ws0">w w<span class="_ _0"></span>yniku<span class="_ _1"></span> </div><div class="t m0 x3e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">finanso<span class="_ _1"></span>wym</div></div><div class="c x5d y3ef w3e hf8"><div class="t m0 x22 h1b y3f0 ff1 fs6 fc1 sc0 ls0 ws0">Podatek<span class="_ _2f"></span> </div><div class="t m0 x51 h1b y171 ff1 fs6 fc1 sc0 ls0 ws0">odroc<span class="_ _1"></span>zony </div><div class="t m0 x16 h1b y325 ff5 fs6 fc1 sc0 ls0 ws0">ujęty przez<span class="_ _1"></span> </div><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">ka<span class="_ _1"></span>pitał</div></div><div class="c x58 y3ef w38 hf8"><div class="t m0 x74 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2023</div></div><div class="c x58 y3f1 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  64 <span class="_ _3"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _5"> </span>                    64 </div></div><div class="c x58 y3f2 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                    9 <span class="_ _3"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _5"> </span>                      9 </div></div><div class="c x58 y3f3 w38 hd8"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 (49)<span class="_ _5"> </span>             (109)<span class="_ _2b"> </span>                     -  <span class="_ _5"> </span>                 (158)</div></div><div class="c x58 y3f4 w38 hef"><div class="t m0 x75 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                166 <span class="_ _3"> </span>              110 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>                  276 </div></div><div class="c x58 y3f5 w38 hba"><div class="t m0 x75 h16 y243 ff8 fs6 fc1 sc0 ls1 ws0">                  25 <span class="_ _3"> </span>           2 165 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>               2 190 </div></div><div class="c x58 y3f6 w38 hef"><div class="t m0 x75 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                    8 <span class="_ _3"> </span>                  5 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>                    13 </div></div><div class="c x58 y3f7 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y3f8 w38 hf9"><div class="t m0 x75 h16 y307 ff8 fs6 fc1 sc0 ls1 ws0">                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y3f9 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">             2 298 <span class="_ _3"> </span>             (588)<span class="_ _5"> </span>                     -  <span class="_ _2b"> </span>               1 710 </div></div><div class="c x58 y3fa w38 hd6"><div class="t m0 x75 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">             2 521 <span class="_ _3"> </span>           1 583 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>               4 104 </div></div><div class="c x39 y3fb w46 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dostaw i usług oraz pozostałe</div></div><div class="c x39 y3fc w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Wartości niemateria<span class="_ _1"></span>lne </div></div><div class="c x39 y3fd w46 hbd"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Inwesty<span class="_ _2f"></span>cje</div></div><div class="c x39 y3fe w46 hfa"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów<span class="_ _1"></span>, pożyczek oraz inny<span class="_ _1"></span>ch instrumentów </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">dłużnych</div></div><div class="c x39 y3ff w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe</div></div><div class="c x39 y400 w49 he1"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">pozostałe</div></div><div class="c x39 y401 w46 hfb"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Rozpoznane straty podatkowe podlegające odliczeniu w przysz<span class="_ _1"></span>łych </div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">okresach</div></div><div class="c x59 y402 w4a h42"><div class="t m0 x2a h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">Aktywa</div></div><div class="c x39 y403 w49 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Wartości niemateria<span class="_ _1"></span>lne </div></div><div class="c x39 y404 w49 he0"><div class="t m0 x9 h16 y405 ff8 fs6 fc1 sc0 ls0 ws0">Inwesty<span class="_ _2f"></span>cje</div></div><div class="c x39 y406 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rzeczowe<span class="_ _1"></span> aktyw<span class="_ _2f"></span>a trwałe</div></div><div class="c x39 y407 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Koszty f<span class="_ _1"></span>inansowania dłużnego do ro<span class="_ _0"></span>zpoznania w kolejny<span class="_ _1"></span>ch latach</div></div><div class="c x39 y408 w49 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Kompensata </div></div><div class="c x39 y409 w44 hfc"><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">W <span class="ff7">związku </span>z<span class="_ _44"> </span>rozliczeniami <span class="ff7">pomiędzy </span>Co<span class="_ _0"></span>gnor S.A.<span class="_ _44"> </span>oraz Co<span class="_ _0"></span>gnor Hold<span class="_ _0"></span>ing S.A.,<span class="_ _44"> </span>Cognor<span class="_ _4f"> </span>S.A.<span class="_ _44"> </span><span class="ff7">wy<span class="_ _2f"></span>stawił <span class="ff8">w<span class="_ _4f"> </span><span class="ls2">2022<span class="_ _44"> </span></span>roku<span class="_ _4f"> </span>2<span class="_ _44"> </span>wek<span class="_ _2f"></span>sle<span class="_ _44"> </span><span class="ls2">na </span>rzecz</span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">Cognor<span class="_ _2d"> </span>Hold<span class="_ _0"></span>ing<span class="_ _44"> </span>S.A.<span class="_ _2d"> </span>op<span class="_ _0"></span>rocentowane<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span>pozio<span class="_ _0"></span>m<span class="_ _2f"></span>ie<span class="_ _45"> </span>9%,<span class="_ _44"> </span><span class="ff7">których<span class="_ _2d"> </span>wartość<span class="_ _44"> </span></span>no<span class="_ _0"></span>m<span class="_ _2f"></span>in<span class="_ _0"></span>alna<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span>koniec<span class="_ _2d"> </span><span class="ls2">2023<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span><span class="ff7">wyniosła<span class="_ _44"> </span></span>9<span class="_ _2d"> </span><span class="ls2">556<span class="_ _2d"> </span></span>tys.<span class="_ _2d"> </span><span class="ff7 ls1c">zł<span class="_ _44"> </span></span>(3<span class="_ _0"></span>1</div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">grudnia<span class="_ _44"> </span><span class="ls2">2022<span class="_ _44"> </span><span class="ls19">r:<span class="_ _44"> </span></span>32<span class="_ _44"> </span>547<span class="_ _44"> </span></span>tys.<span class="_ _4f"> </span><span class="ff7">zł)<span class="_ _44"> </span></span>oraz<span class="_ _44"> </span>n<span class="_ _0"></span>aliczone<span class="_ _4f"> </span>od<span class="_ _0"></span>setk<span class="_ _1"></span>i<span class="_ _44"> </span><span class="ls2">107<span class="_ _44"> </span></span>tys.<span class="_ _44"> </span><span class="ff7 ls1c">zł<span class="_ _44"> </span></span>(31<span class="_ _44"> </span>grudn<span class="_ _0"></span>ia <span class="ls2">2022<span class="_ _2d"> </span></span>r.:<span class="_ _44"> </span><span class="ls2">249<span class="_ _44"> </span></span>tys.<span class="_ _4f"> </span><span class="ff7">zł),<span class="_ _2d"> </span></span>termin<span class="_ _4f"> </span>ich<span class="_ _2d"> </span><span class="ff7">spłaty<span class="_ _4f"> </span></span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>pada<span class="_ _2d"> </span><span class="ls2">na<span class="_ _4f"> </span>31</span></div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">grudnia 202<span class="_ _0"></span>4 r.</div></div><div class="c x5d y402 w4b h42"><div class="t m0 x76 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Warto<span class="_ _1"></span>ść netto</div></div><div class="c x39 y40a w49 hfd"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">pozostałe</div></div><div class="c x39 yca w49 he1"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów<span class="_ _1"></span>, pożyczek </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">oraz innych instrumentów dłużnych</div></div><div class="c x39 y40b w49 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rzeczowe<span class="_ _1"></span> aktyw<span class="_ _2f"></span>a trwałe</div></div><div class="c x39 y40c w49 he7"><div class="t m0 x9 h1b ye2 ff1 fs6 fc1 sc0 ls0 ws0">Aktywa/rezerwa<span class="_ _46"> </span>z<span class="_ _3"> </span><span class="ff5">tytułu<span class="_ _46"> </span></span>odr<span class="_ _1"></span>oczon<span class="_ _2f"></span>eg<span class="_ _0"></span>o</div><div class="t m0 x9 h1b y74 ff1 fs6 fc1 sc0 ls0 ws0">poda<span class="_ _1"></span>tku<span class="_ _2f"></span> <span class="_ _0"></span>do<span class="_ _2f"></span>chodowego</div></div><div class="c x39 y40d w46 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz pozostałe</div></div><div class="c x39 y23 w49 h7e"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Koszty f<span class="_ _1"></span>inansowania dłużnego do </div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">rozpoznania w kolejnych latach</div></div><div class="c x39 y40e w49 hfe"><div class="t m0 x9 h1b y40f ff5 fs6 fc1 sc0 ls0 ws0">Warto<span class="_ _1"></span>ść netto a<span class="_ _1"></span>ktywów/zobowiązań z </div><div class="t m0 x9 h1b ye2 ff5 fs6 fc1 sc0 ls0 ws0">tytułu odr<span class="_ _1"></span>oczon<span class="_ _1"></span>ego pod<span class="_ _1"></span>atku<span class="_ _2f"></span> </div><div class="t m0 x9 h1b y74 ff1 fs6 fc1 sc0 ls0 ws0">doch<span class="_ _1"></span>odowego</div></div><div class="c x39 y2d3 w47 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Udziały w<span class="_ _2f"></span> <span class="_ _0"></span>jednostkach zależny<span class="_ _2f"></span>ch wyceniane me<span class="_ _1"></span>todą praw własności (różnica dodatnia)</div></div><div class="c x39 y410 w49 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Nierozp<span class="_ _1"></span>oznan<span class="_ _2f"></span>e różnice przejśc<span class="_ _1"></span>iowe</div></div><div class="c x39 y411 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Brak utraty w<span class="_ _2f"></span>arto<span class="_ _0"></span>ści zw<span class="_ _2f"></span>iązany z udzielonymi poży<span class="_ _1"></span>czkam<span class="_ _2f"></span>i i <span class="_ _0"></span>w<span class="_ _1"></span>ekslam<span class="_ _2f"></span>i <span class="_ _0"></span>w<span class="_ _1"></span> prezentowanyc<span class="_ _1"></span>h okresach.</div></div><div class="c x39 y412 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Brak zabezpieczeń zw<span class="_ _2f"></span>iązanych z udzielonymi pożyc<span class="_ _1"></span>zkam<span class="_ _2f"></span>i <span class="_ _0"></span>lub otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>y<span class="_ _2f"></span>mi wekslam<span class="_ _2f"></span>i</div></div><div class="c x39 y413 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa oraz rezerwa<span class="_ _1"></span> z tytułu odroczonego po<span class="_ _0"></span>datku dochodowego zostały ujęte w odniesieniu do po<span class="_ _0"></span>niższy<span class="_ _2f"></span>ch p<span class="_ _0"></span>ozy<span class="_ _1"></span>cji<span class="_ _0"></span><span class="ff8">:</span></div></div><div class="c x5b y402 w4c h42"><div class="t m0 x27 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">Rezerwa</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">28</span></div></div></div><div class="pi"></div></div>
<div id="pf1d" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc1d w0 h0"><img 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XXdUdmSM5NtKCEiATMZNsNBMxQwE2HTNKTSolj1VsrNxYJrSDHYEepKBRuuf3q6+rX9S1/5/vyWkXjd8ZXWQovjl8sXl+sDXZFN/dGFfPPSUiMaMjf2R2xzdUqr7vjFmrdSclZKTsi2Ng9EYyFzpeRMrTSU1j3pYNNTlbrf1xbsuOVcRa11peEt5J1sxY0Gzb624NnZWk9boC8dCtiy4fjlurdUcrNlJ2DKsb5oWywghHB9tVJ2ZrPNgGmEAkbd8UO2MdIVsS0phKg1/XzFzZbdhuvHw1ZPOpiIWIWq+8p43jTlnrGk0uLk5Yqn9Jr2UGcicGtwtdDFmrdYbK6U3HDAGOqM1JrexFytvz040B6uNv0LC/WQLQc6wqmo3Yp701WFqrdQaJZqXiZu92VCibCllC7WvNlsI1dxtwzEqw1vqeSMdEfaYrZSou742bK7kG9Wm/5AR2ioI2yZ7+PgNpuNM2dOnTlzqlqttmZpU6l0V3ePFGJxcSGXy7quu7KyPD5+ti3TMTw8IoRQvj916dLBg/tLxaKUMhAIxmLx1jC2Ui5nsyu+7/u+f+rksXA4EgiG0un06qKIrjs7M/Xi95+rViuGYYRCwUx7R0dnVzAQLBULc3Nz1WpFmGJubnb87Ol0Kh0IBK4uetAaa1uW1ZrezWWzp06eiESjAwNDUkjDNC3Lkkoq3zeta5c5aK3z+ezJE8dPnTrZmokOBkPt7e2RaLRer+Vz+Xq9ppSam509sO+VdDrd3t7ZeqtSCtO0LMvyfd80zXQ6vXbtmGGajUZ9Zma6kM+5ntdsNmZnpufmZqnte6Y9vroLc3amen6m6mg91B/dvCYqhDAN0ZGwLy01/urF+aAtDSkPnS91xO0vfrh/62C8XPefP5X74yenOjtCO9cmjk6WV4pOVyJw96b043e2x4LmTLb51X2LmZi1/1zpyHjxiXu7Pv9I33LJ+YOnpv/8e3NBrdf1RyeX6p2JoK/909PV5bp3T0/EkPIPvj31V8/ND/RGvvzrd3Qlg5YpKg1v/0Tx7Gy1UvdPTJZOXSh/6QtjH9vV/vSx7B98/VJnJvSBbZnTl8qTi/VffnzwE7s7b+maGJ+t/cl3Zw5fKD2wtW20O/Lvvjzx848N/PJHB6Ih8+BE8eR0pVTzzs5Uj02Wf+OTg//swV6lxZmZ6p8/P9e6w+DEbG1irnb/lvS//cxarXWt6T9zPPfa+eJAR2hysTGbazy6LfPE3V1TK43DF8s9A/HRnsj3TuT+9KmZmqf+m8cGfva+7nDwNvNlJ6cqf/LMzMtni7vHkp+7v+dbh5a++vz8J+/v/tWPD37r0PJfPTM33BP+l48PPrI1o5Qu1Lx944VvHl7ZNRI/cblyca76qbu7fmpPp23KV87m/8M3Li8U3P/jC6N/8/LCyenq//pzow9sSi/kmwfOF6dXGg1X/eWL81sH4//xixvaE4H37wzHwvz81OXJWrVqmoZhGD09vXvvfWBgcEgIcfnypX2vvLS4uGAaRiAQcJqN1u606zinT5+slEpSCq11e3vH1m07x9avt+3A4uLCoUMHzp09Yxim57mTk+f7+vuTyaRpmlrrWq166tSJUqkYCAaVUr29a+7cfffAwGAgECgU8qdPnTw/MR6PJ6OxSHd3700TrzcxDGN6+nIylYrFYgH7da9c8Dx3cWH+0qULrYdIKe7Yuu2OrTvS6XS1Uj518sTJk8cKhYIQYmlp6czpU3vvzdx08zGttZQy095x7/0Ptr6Lw4deO/jafqdYEEK4rlOv1Zm3fe930I5dLs0t1juj1qY1sd5MUAjh+3o6W/9Xfzw+sVj/vV9cv7Yrcvp86euvLHZnQmO90eOTpV/5w9OLK81/+O0d921M7ztXfPLwymM72se6I7ZpnJqu/tuvnC/U/T/+l5tmss3ni06u5Lq+ysTtdd3RaNga6gr/u8+Nru8LBwPGscnKuZlqPGRGQ+aJqcqJ6eqlXFMETMdTrR3nr7688DcvL2wbTnx0Z/v8Un1lsV6qeUIIT+n55WZnW+jMbPX4xXIsaARud264IaVSOl9y83lHafH0sWyt7gcs6fn6H19b/uNnZ7asiX1kR3u55L6w0ihUPa31Qq7521+eKDXV//jEcLHqffPFxcVso2Nvl23JuuP//b7F3/nbi59/qOfRbZk/+97c8cvljf3RcsMfn65klxoP7+mazTknpysXZ6uuFIWqK253JlhrfmBxpVkqOYYUE/PVY5OVXL45k22+dr54YKI4NV9Nho2a42ut81X324ez/9OXz905mvypu9ZGg+azz8993VFr+yJ71iV9JS4tNdJx6+R09dCFkhYyaMvLy40/fHrq/EL9Z+/rzsTt//jk1PRy3ff1+/pTurKyXC6XhdZCykgkMjq2oZVaIcTg4JAUsl6vxWKxWDwRCoWElMr3S5XywsKCMKTyVTgYXje6fnRsfTQaE0L09PTeddfds9NTtVrNNK1ioZDPZZ01g+Fw2Pf9Uqk0Nztj2bZSKhAMrt+4sbe3z7Zt3/cikeiuXXdt3bojEAy07nlmmqZ+3WVyhWEYruuenziXSqXWrVtvmrePWLVaXVlZrlYqrYB2dnTvunNPPB43DCOZSq/fsLFULhcKh1sH7mZmZzzXvfWECq217/mVSiUQCDSbjWKx4Hlu60uBQDAcDlPb91i16Z+ari3nm1uG4pv7o7ZpaK1zVe93v3b5uy/M/6vPj23si83mG9ma31Si1vTrTXV+trowXVu/MbVlILZQcOaXmkFD3jEc3zYcm1yq/+9fm3zhaPZPfnNrtuI8eyS7bm38kbva+9pCUyuNUsUJuOqBjem7x5KtD8epmerCQs32RXvc3jIQWyk63z2wfM9Yoi0aMKT+7tHsH3xzqj0ZuGcsOblY+97ZwgP3dT22o92Qci7XdAKGETDu35T67H3d0YC5rjt825/SXNXLNnwRMtNR67OfGvmlD6/Z0Be5uFj7v/7hUjBo7N2QWio63x8v3L0986k9nQ1X/963pl86mv3tfzq6ZSD2jdeWc3VvTVd4z2jC8dTZmdpv/fnEQFf4ibu7+zOhR7Zltg3HN6+JZcvOgYmikCIUkN2pwN71qWf2LQVC5mBnOBwyb/uuFovNfNkJmrI7HdzQF1vbVdqnhGXI0e7wSHfkQNga6Aj1Z0JNTx2+WP73f3exXHH/9SeHEmFrIe/UfF11VL2pao5aqbhNX2VigbXdkT/5lS2ur7pTwT94auZbh1Y+tadztCfyp8/NRYPGb35isD0ZMI3368jWc91KpeJ5Xuu25pFotK2t7fq/MDA4eOtGrtdr1WpJaKGVDkcj6bZMJLJ6y1vLsjKZ9mQyVavVVmc/a/VmsxEOh13XrZTLzWazNTMejUTS6bZQKNRsNhcW5hbn57UQrcGjUr5pWkNDw6l0280jXC20bk28SsuyKuXSufGzpmlp5UtDCnXzN1iv1yuViuu5hjSEED29feFw+OpBrWgs3tbWFgqHa9WqlLJer1WqlUAgcP3dzAzD0FovLs4/891vG9Iol0u5XLZ1SDAUCvX09vX29VPb99j5udrpy+WSp4f6YyPdkda85JGLpb96fj7YHr5/c6otYe87V1jK1bti1khXOBw01vbHRkaTyahVrPnfPLh0eaZ852D8rrUJx1P7xov/sH+5ryucLbt/t2/x3s3pzz3Qs6k/ZhpiJtc4drEUk2L3aOLqYbTT05XlkjvUFd7YH42FzWMXSmFXPbi5LRQwqk31lZcWx5caa7ojhyfLi4XmFx7s/YUP9iYjtq/0/olS3VV9mdD2ocSmNbHXP1VAT6/UJ5dqybB9x2Bs97pE68KD/+Wrk+dnKg9szRy9VM5XvY/v7vz8gz2dCfvMTO0vnp9LdoR3jiaFFqenKit1f8+m9GhPtFjz/r9XFudma//txwY7EgHbNO7fmG79oL50prD/fMkWYstAbMdI4n/72qWVsvvBseTazrC+3fKnjq/OzFRnlxtdSXvrYCwVNQ9Pliwp9qxP9GVCZ2drVdNYO5joawvNrDSeOrh8car64K7MnWuThiHOzlVLSvR3hbuTgVzJOTdTrZXd9oT90OZ0e9yWUvzD/qWXDy4HPd301DdeW3Zc9Ue/svmDW9vf33tgQivfv3K03bAs27Tsm9p6ddr02r++7/u+urI/YZq3nNwaCofllUO+WqvWk2itrw4JhRCWZbcKWK/XJsbPvvbaPqWUYZhCaKVUOBIJhh6LJxI31VZrrX0/3daWTrctLsyXy6Xl5SX/xLFIJPo6Z5sp5XtCry6IEwjesCqNlNK2bfvqWRNK+Z5/2w1VLpfz+by4cjKvHbAz7e1r145u3LQlkUhQ2/fYqenq0lw9HbU2Dkb72gJCiGpTnZgsV2arDzzYs7Y7Ykhx8ELp4krzwc3pe9YnQ7axdTD2bz499PKZ/GvnSytl72c/0v/Yzo4dw/HJpcaxCyXDURt7I2O9kcd3tWcSdmvF+7qjLizUzi41Mv2xO9etTtXPF5wjF8p1KR++q2Pv+tSB86VjM9W2/uju0YRhyNMzlTMz1VDAGO4Of3xX+0hXuLUwktZiLtc8PVMRQmwfivZnftAqHtmye36hka/4m/tjO4ZXP22Ti/Ujlyp+wOjrCn14e2ZjX7Q9ERBClOv+vnOFwmxt9/3dHXH7lfHCgRO5NlPuWhdvi9tTy41954payv72YMC+9kNbqHqnpqszuebgUPyXHu0XQuyfKFaE2DIcH+gI3fZdzWedE5cqZSE+vaN97/rUi6fy52dqA+uSX3iob3KpfvFiqT9pbxmItcWs8bnqkYulmBQPbEpLKc4v1F89U5BB457N6dGeyMnp6qW5asQX24fiHQlbCOFrcexSeaHqjfSEtw/FH9rcNtwV/gn4lEppmNa1ZQd8z1e+d2NlSr7vRyKRYPDaNjcty7JM1/OFFFr7Vy4BuP7IW/PaXzZN0zCvHua6+kvSdV2l1JV3YZimJaVqnb2glLIsu3Xe1e1+QwjbDmzfsevMmVPnxs+6jrO8vCSN29/jRkrDMK2rT+U0nZva7Xme5/tXhrGWZVu3/hqXUkpDtmreGn1bprVu3dgdW7enUum3us2p7TvvhTP5xXxj3WBstCeajNjXPiqeXpMJRoLG/onivpO5jf3Rzz3cN9YXWyg4X3lx/q9fXPjih/q3DcV++p7OaNBsnT7QcFWp6hm+iobMu8dStiX3nSsYUqztjjZddX66Wio4e8aSQoulotMet09NVeZnqqOdoZ0jCS3lyUvlhcX6zo2p2ZXmSFekXPP9hmdosa47sn0onq96L57Oh4PGtqHEgfPF0krzjrXxDf2xePgHfSpmss1LU+WY0HeNJvvaVn8Oy3W/VPN8Tw91hDf1x3yl940XDEOO9UaXik3d8KsN/8hk6eCF0my+2ZUKWIYxvdQQUpimEJ46eKF0/+Y2X4mJuWoiYnlKHz9fDNX9j9/V0ZMOvHA6PzlbTUetclPNZJsh24zcMpkwPludmaoMxO2daxOOr18bL1h17wNb0pm4/ZcvzOdL7mDCXio6s7mm0EIoEZRifX9UCPHl52cXs80vPNz78B0Z2zKms41T8/VkZ+j+TanWT7DvqWLNazb9dMRa3xftaQtemK+fna3uHku2J2zjfXtCgmVZ8UTCsq3W5VjVWiWXzw0Nr736F44fPTwxMREI2H19/UMja/v7B6SUkUgsHk/lcitSyGqtupJd6a9WYrG4EMLzvHw+X8jn9ZXnj0ZjrRO5bNuKJxIBO+A2m0KIarWSzS53dnXFYrGdu+4aHdvgNJrj586cOnlcyqtHqm6/YX3fi8Vi27btqFUrlyYnrw7Cb70JZTgcTiQSlmV5nielnJubqdfrlmW10lmtVvL5bKNeb71YJBaNxeK3TtoKIfv7+jds3Hx+4tzly5eE0PV6/ejRQ67r7th5Z1tbhtq+Z+YLzW+8tvz0kZW8oyqunsk2lktOZzIYD5t7NqQGNqbmC85r58vPncpuGIl/ek/Xg5vTppT1pn9uunL48MpvXCiNrIndOZr49O7OvYIuFx8AACAASURBVBtSmUSgOxnYOZb4+wNL39y39EV5sj0VGO4Mf3BbWyJsXq645arXqPszK83TM5UPtrUJIV45W1yueR+7I72uJ9J0VKXm+Z52lI6GjZAtN/ZHNwzFLx9Y+v1vXN53ttDfHlrfF/ngtnbP16+OF+ul5p3DvV2JwA8+penSUn1mpdGTCGzqv3bG+1BHaM/6xOJ89Y++NXXoQmmoMzzaG35kS8YyxUh3xGwPff90YaQvEgma8aC5UnRmc00tRTJifnJ358sn8n/09Oy5mdpwT3jnSPz+TemZpcbxqUosat29PimlzJY911HalJYU0ZARChq3Tm68dqE0V3LuGkuu74suFJqvTZZiqcCjW9tMQ1abvpLCUSIUMGIhc6Aj9ODWton56pmZaiyYPXSh9OufHPzM3q6hrnCp7l2Yr83mm/duSG0bWh22Byy5ayT+fFvw+ZP5knN+23CsPRl8aFM6E7ff159VKWVnR1cqmS4Vi0KIWrUyMX62q6unt7dPaz1+9vS5ifHlpSXf97PZFWHI3t4+y7ITiXhfX18utyylbDaaE+NnI+Hw+g2bgoHg8vLi/v37qtWylIbned3dvW1tbYGALYQwTSuRSPT1rzl98pgdCLquc+bM6XgiOTQ0kkqlY7H40tJCo1G/MXP6dQ7uCSlkX1//po1bKuXK0uKC1ZpwuOVDG4vF2zs64/FELrcihLG4OH9g/ys7dtyZTqerter42TOXJi+2zjqwbXtwYMi63SEyKUU0Gt9yx/bhkdHvfPsfZ6Yva61r1dr42dORSPSu3Xss6y18DFgD7J20kG+enqkWa572tWXJ7nRwpCvcnghorWuOf+JS5cilclcykInbw53hrlQwYMmGo8bnql8/sPTaRDFX9sbnao1cc7A/8us/PfxP7uuOhaylovPqeP7EpUrINrePxLcPx9vitmXIWlOduFw6dL7UkQp+YEs6Ew9IKQ5dLM1nG2u7I8NdYSnlpaXamelqbya0fTgRsKTSYny2+urZwny+0ZEMbB9ObOqPRUKm1vrwxfLCUn3DYGzgyt2nf0Btz89VQ7axcU0skwisTqhpcXmp8cKp3HS2no7Z24YTm9bEkmFLSF2s+V8/sKyVvn9T2vH8YxdKUspdY8mRroghRbnhvXSmcHyyFAlaO4bjG/qjqZi9VGyenq5KIe5cm0zFrGzZPXCuaNtyQ1+0Jx28dZkJpfXxS+WZlUZfJjjaE6k0/COXSkLLe9anEmHz0lL97HSlIxkc6Y6kY7YWYiHf2DdRzJXd/kyoOx0c6gglIrZpyLrjX1yoXVis9beFdowkrv7sFWvuvnPFY5Nl39djvZEdI4nWHQfEG90f9sec67pHDh88dHB/oVCwLVsaRjKVbGtr8321srxUrVZbiyf0rxm4Z+/9a9eua+3pz81OP/Wdb2azOSGEYZjRaCSRTFpWoF6rtC5baM0G7N1735Y7tsUTq5ux2WxOTV3+9pNfr9WqhmEYhplMpdsz7cFQqF6rFgr5YrHoeZ7neeFI5IOPfmR0dKx1PYXnedPTl5/+zrcK+ZwWoqOz6+OPf7Kzs6tWqx49cvjwoQPVatW2ba11o16/e++9e+6+Nx5PrB7OzeWOHjl46OABrZQ0DMuy0ulMJBJxnGahWGjU61opIWX/moGPfvTxZCrVGvYW8rlXXnnpzOmTnufZtr127ehHHvu4bQcuXph4/vln87lcq9H9/Wv23vfA4OAwtX2PjvP62vWvzWQZUlqmNI1rV1jVXWVIYZnSNg3TkE3Xf/pY9g+fmtm7PvmLj/T7Sp+bq/7f35x68Xjun3+k/1cfH+ppC7YuXmq6SggRtI2gZVxdfdnxtOMp05Ahe/UPHU/5SrcuRRNCeEp7/rWrxYQQnq8armpd/RW0jIC1egGV62lfafvKJVU/+Hv0lJLihgvhhBC+0g3Hd31tSBm0DduSRuvSLCHqTSWEDtqm1trxlBAyaMvW7LPWuumqpquklAFbBkxDSuEr4flKSBkwpZRCa+F4Sl63MW8d77i+8pW2DGmZUmnhekpIEbBaF4MJz1emIU1z9UIyX+mmqzxfW6ZsXRN801VwliGvLlm9+iY91XS11to2jaBt/GRcRqy1LpWKJ44fO3H8aKGQE0IKKU3D0EJopYTWSqvOzu6du3Zv2rwlFAqJK2u7nD594uBr+1eWl3zfv36OVWultQiFQlu37di+fVdbJnP1+JXWutlsnBsf3/fqS4VCzvd9IVZnXFvLyrRmWmOx2IaNm7dt29mWyayuhOB5U1OXvvXkNwq5nBais6v7E5/86a6ubiH00uLikcMHjx070rrauFGv7b33gXvufeDqwSvf97MrK0ePHjxx/Hiz2Vidh5XyyqE7HQjYff2D9+y9d2Bg6OoURj6Xe+ml50+dPNGq7ejo2Mce/2QgEPQ874Xvf+/EiaPVSlUIEYlENm/Z+uCDDwdDIWYS3ou5MFNar7NQhZTStm74GRZCKCVqDbVYcOZyTrnuZxL2UFe4tz20e3Nq29p4a4kD05DhgBm+ZbwppQza8updQ67s9t7wv7Ypb1rJxTKN2C33c26V7of8Hk1DRkPWbQ4yCBG9Ns168xaQUoYC5k2jacsU17+ElOIHD7elvOEbN6W4ft2fm56t9VYjt7s+YvXf6HZ/HrLNkP2T9nGVUsbjiW3bd2YymfHx0wvz8/V63XVdKUQwFAqFQt09fRs3bF4zOHh1GYHW8a716zfF48nz587Ozc1WKmXHcVvrJASDgbZMZmz9xsHBkdaZrTd8XIOh9es3pFKpc+NnWg90PU9rbRqGbQfiiURvX9/w8NpMW3skErn+sZZlp1JtppRaiNblEq00t7d3bNx0R71Rn5udtSyr2YhGotHrRwCmaWba23fv2dvd03vu7NlsNus4DaWUlNKyA8lkcnBwaN3o+vb29utfzjCNaDSWyWQ8z7MsuzUrLYSwbXvDxs3lcmlxYaE1vK1Uytlctre3j7Ht+4BSeqHQ3DdRnJitdacD8bBVc1S55m1aE928JtYWfx8fhMH7aITruk61UimXS/l8vtFoCCki4XA8kUwkUrFY7LZrIbqu22g0qpVyuVxu1OtK+3YgGI3GEolEJBKx7cDrrwHmN+r1Wr1WqZTr9bpW2rbtcCQci8WDwWAwGLrpEgOlVLPZzOdzvudpIWzbzmTar74l13XK5VK1UhVSaKXjiXg8nrhpLlUp5bpurVatVauVStlzXWmakUgkFotFwtFgKHTTUl6u65ZKxVqt1rruIxwOp9NtrWG457mFQqHRqGuthRamaSWSyVgsRm3fH3yl645frHpC6IarA5a0TZmM2iHbkKQWP8LmKuW7rtfaqTdNwzStN7G+rfJ9X/m+FsIwpGlar7e87G2z6/t+a9hrmubrrV7YCtSVM8aEWL0MV17/9atflded03Dr82ilPN9vHfsyDPP1vjt9xfXPKa6cd6yUur6ZUso3vwwYtf0x+ri31s2SQtBZ4CcPtQWAHwWOkgF4F/fYXE83vRsuOdNCmFIEbcMyb7MP3nCV5yulb7hcQUoRCZjylgWFldKu3zrR5QamIQLW7Z+f2gL4iaKUvrxc3z9RPDFZLtR8cf2pe1oYUo/2RB7ZmtnYf+0sAk+p50/mnjueK9Zbdzi/tlStJUV/e+hn7u/uSQevNjRfcV87X3zuRK508/Nr0xBr2kN7RpPbhuPXXc9JbQH8ZJlaru87V3zmWPbAeHFmud7wblxJSAvp+wPdkVjYHO0JBwxTCOH66uJi/T98/fLBM/m6K1bvsrdabm0I3Ra2pCG++MH+VHS1tjPZxj/uW/qr5+aaStxUWylEOmo9OxC9f0vbQ3e07RhO3PacP2oL4H3JVzpXdvedKzx1JLvvdP7cfK3c8FcnAm6cXxCOCgWMaMi8OrCtNvyv7Vt68Viu2vSFIW+ssxZaV2v+nz8398DGtq3DsZBtCiEClmHbRs1RDVeJG8/jFlpXGv5CoXnqcuWV0/kPbM88tKVtc38seOU6IGoL4H3J81Wu4h66UPr+yfwLx7OnZqrlmq8NIUx5u/UxVV93+FN7u3aPJk3TEEI0Xf/8fO0rL83XHSUsQ9wcRCm0VoY4c6nyzYPL/e3B3jZTCNGfCT2yPXNiqvLskRUtdeuO09ceIoSr9EyuuVBwjl+uvHgy/+iO9ns3pMZ6I7dehkNtAbwPxrPZsnv8UvnF07nnjuWOTZbLdU9LKUwpbh1Fai18HQuZn9rb+fjuzjWZkBRCa5Etu08eWj55sawMefvFv6QUhvYc9Q/7F+/fnEpF7UjQjIbMu8eSX3i4bzHfPDFZFq1bjVz/cEMKaXhaz6w0Zlaaxy6WX9yQenR75p71qaHOcDT0o55bML/0pS/xiQHwNqyUnEMXSl/bv/Tl5+a+sX9pfKba9JSwDGEatxnSai2UNoX+yF2dv/ThNXcMxgKWKYSoO/6RyfLvfXNqfrkhLENI+bo3yZEyV3Tak8H1fZF0LCCliATNjmQgGDCOT5bLFe/mKYhWpqUUhhRSFMvumdna+FRlJtusOX7QNmIh0/4RnrdAbQG8ZfmKe/Jy5RsHlv/8ubmvvbp08nK57urVSYDbXpujtdBaeHrXWPJff2Jo92gyGlzdsZ7ONr76yuI3Xl1Uhnzdh68Ob6VyVLHhbxqIDXaEW4tjRIJmX1uw7qnjF8uur284vHZTc01Da5EtOmdmKmemKnN5x/FUyDZjYfNHc8cjagvgzdJaVxv+qZnKtw6t/Nn3Zr/60sKxyXK14V8bz75eK7U2lV7THvo3T4w8uj1z9aysWtN/5Wzx/31qen6lKWzzjZewlDJXdjNxe7Q32pkMCCEMKSNBc6grPJ1vTs7XPV/cPrhXs2savq+XC87pqcrJ6epSwVFChAJGImy929dwUlsAb0wpXW36E/O17x7L/el3Z//y+3NHzpdLdV+YcnX3/wc9WBtadMbtL35s8Asf6E1GratLXJ6fr/3tywvfPriijdvN897KkNr1S3U13B0e7Ym0hremIRMRa6Q7fHK6upRreq83wr3uSYRheEov5ZvHJ8snLlWyFTdgyYBlhALGuzfOpbYAfvB4VtSa/sXF2guncn/6zNx/+e7swXOFcs3XpvHGnb0yh5AOWx+/p+u/+9RwW8y+mrNq03/2RO7Lz80t5RrCMsWbrlyx4sXC1rqeaE862Hp905D9mVA8bI5PV7Nl17/tvUJvGOS2mis9pRezjQPniyculUt13zRlyDaC9rvSXGoL4HXVmv5stvny2fx/fXbuj56aefFEvlL3dGve4M30SGuhdCxg3Lcl/T98ZmRdzw3rz56ervzNi/PPHc+rNzmwvTIyVY6qNv3eTHDLQPz6pY3XdYXrSl+crxXKrhbizcxLCEMKUyol5paar04Uz85UKw3PsoxwwAhY73BzqS2A22g4/kLeefVc4S+em/vD78w8eyxXLLsiYK529k1WSOugIXetS/7aTw09uLntpo7/48Hlr760uJx3hP0WT8aSslT1wgFjtC/an7l26wTLNNZ1hVeq3uXFeqnmvcF8wk3NtQzfU9MLtf0TpbOz1UZThQJG6793aj6X2gK4Po/a8/VyyTl4vvRnz839/remnj6SzRYdYRnCNoQUb35/XyhtarFpTeznP9T/mb1d148TtdbHJstf/v78K2eL+i0NbK8Mb7Wnao5Kx+071yauvyFINGT1tQeXis7kQr3hqB90PtntnlaYhuuqy/O11yaKp2eqrq/TUTtw5Z5S1BbAO5naE1Pl//L0zP/5jctPH1xZKjjakG/qbIFbnkv6ek178HMf6P35h/vi4RsupKo2/a+8uPDN/Uv5sivst3fGq6zUPUPI0b7oQHvo+hR2JgKpmLVYaF6ab3i+fmspl6vNbTTV5Hzt5bOFU1Nl0zIG2kNB2/gh76XCtWQArgxGlciV3d/6y/MvHFiqKyGs1nEwId7qKthaCF+lYtYn7u76mft7MvHATV+fmK+9cjo/tVwXxlt/8tVxqPAdPX658r0TuT2jicCNcxH3bkjlKn3Zovvy6YKv3sp4/FoapdCiVPW+c2B539li01Wfu787Hv6hlhOjtgCuRbLh+YsFx27F620P5bS2gtbH7+r83EM9Y73RW7/edJTwdFgayvghXsWUlhRNT/m35NoyjYfvaCtWvGzFm5ypqLe3FI2UwtbCkparZnPNWxbRfevPx70bAFw3vNUvnM4/fWRlpeJqLd7GvrMWQii9cU3sozvb1/dFb/sEtab/wun8C6fyS0Xn7e2fK60DptzQF/vQjsz6vuht/06h6r42Ufr24aViXVlvq7dKa9OQY73Rzz/Uc/25a9QWAH58GWwCAKC2AEBtAQDUFgCoLQBQWwAAtQUAagsAoLYAQG0BgNoCAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAtQUAUFsAoLYAAGoLANQWAKgtAIDaAgC1BQBQWwCgtgBAbQEA1BYAqC0AgNoCALUFAGoLAKC2AEBtAYDaAgCoLQBQWwAAtQUAagsA1BYAQG0BgNoCAKgtAFBbAKC2AABqCwDUFgCoLQCA2gIAtQUAUFsAoLYAQG0BANQWAKgtAIDaAgC1BQBqCwCgtgBAbQEA1BYAqC0AUFsAALUFAGoLANQWAEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAQG0BgNoCALUFAFBbAKC2AABqCwDUFgCoLQCA2gIAtQUAagsAoLYAQG0BANQWAKgtAFBbAAC1BQBqCwCgtgBAbQGA2gIAqC0AUFsAoLYAAGoLANQWAEBtAYDaAgC1BQBQWwCgtgAAagsA1BYAqC0AgNoCALUFAFBbAKC2AEBtAQDUFgCoLQBQWwAAtQUAagsAoLYAQG0BgNoCAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAtWUTAAC1BQBqCwCgtgBAbQGA2gIAqC0AUFsAALUFAGoLANQWAEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAqC0AgNoCALUFAFBbAKC2AEBtAQDUFgCoLQCA2gIAtQUAagsAoLYAQG0BANQWAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAqC0AUFsAoLYAAGoLANQWAEBtAYDaAgC1BQBQWwCgtgBAbQEA1BYAqC0AgNoCALUFAGoLAKC2AEBtAQDUFgCoLQBQWwAAtQUAagsAoLYAQG0BgNoCAKgtAFBbAKC2AABqCwDUFgBAbQGA2gIAtQUAUFsAoLYAAGoLANQWAKgtAIDaAgC1BQBQWwCgtgBAbQEA1BYAqC0AUFsAALUFAGoLAKC2AEBtAYDaAgCoLQBQWwAAtQUAagsA1BYAQG0BgNoCALUFAFBbAKC2AABqCwDUFgCoLQCA2gIAtQUAUFsAoLYAQG0BANQWAKgtAIDaAgC1BQBqCwCgtgBAbQGA2gIAqC0AUFsAALUFAGoLANQWAEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAqC2bAACoLQBQWwAAtQUAagsA1BYAQG0BgNoCAKgtAFBbAKC2AABqCwDUFgBAbQGA2gIAtQUAUFsAoLYAQG0BANQWAKgtAIDaAgC1BQBqCwCgtgBAbQEA1BYAqC0AUFsAALUFAGoLAKC2AEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAQG0BgNoCALUFAFBbAKC2AABqCwDUFgCoLQCA2gIAtQUAagsAoLYAQG0BANQWAKgtAFBbAAC1BQBqCwCgtgBAbQGA2gIAqC0AUFsAALUFAGoLANQWAEBtAYDaAgC1BQBQWwCgtgAAagsA1BYAqC0AgNoCALUFAFBbAKC2AEBtAQDUFgCoLQCA2gIAtQUAagsAoLYAQG0BgNoCAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAqC0AUFsAoLYAAGoLANQWAKgtAIDaAgC1BQBQWwCgtgBAbQEA1BYAqC0AgNoCALUFAGoLAKC2AEBtAQDUFgCoLQBQWwAAtQUAagsA1BYAQG0BgNoCAKgtAFBbAKC2AABqCwDUFgBwEynEl9gKAPCu11ZrzVYAgHcbMwkAQG0BgNoCAKgtAFBbAKC2AABqCwDUFgBAbQGA2gIAtQUAUFsAoLYAAGoLANQWAKgtAIDaAgC1BQBqCwCgtgDw/sc9dwGAsS0AUFsAwJsntdZsBQBgbAsA1BYAQG0BgNoCALUFAFBbAKC2AABqCwDUFgCoLQCA2gIAtQUAUFsAoLYAQG0BANQWAKgtAFBbAAC1BQBqCwCgtgBAbQGA2gIAqC0AUFsAALUFAGoLANQWAEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAqC0AgNoCALUFAFBbAKC2AEBtAQDUFgCoLQCA2gIAtQUAagsAoLYAQG0BgNoCAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAqC0AUFsA+ElmsQnwY2hqhW3w7hpoZxswtgUAagsAoLYAQG0BgNoCAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAqC0AUFsAoLYAAGoLANQWAEBtAYDaAgC1BQBQWwCgtgBAbQEA1BYAqC0AgNoCALUFAGoLAKC2AEBtAQDUFgCoLQBQWwAAtQUAagsAoLYAQG0BgNoCAKgtAFBbAKC2AABqCwDUFgBAbQGA2gIAtQUAUFsAoLYAAGoLANQWAKgtAIDaAgC1BQBqCwCgtgBAbQEA1BYAqC0AUFsAALUFAGoLAKC2AEBtAYDaAgCoLQD8+JNaa7YCfuw+l/J32AhgbAsAYGyLnwhTK2yDd9dAO9uAsS0AUFsAALUFAGoLANQWAEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAQG0BgNoCALUFAFBbAKC2AABqCwDUFgB+snBfMvxYfi655y4Y2wIAqC0A/LjusTGTAACMbQGA2gIAqC0AUFsAoLYAAGoLANQWAEBtAYDaAgC1BQBQWwCgtgAAagsA1BYAqC0AgNoCALUFAGoLAKC2AEBtAQDUFgCoLQBQWwAAtQUAagsAoLYAQG0BgNoCAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAtQUAUFsAoLYAAGoLANQWAKgtAIDaAsD7iMUmwI+hqRW2wbtroJ1twNgWAKgtAIDaAgC1BQBqCwCgtgBAbQEA1BYAqC0AUFsAALUFAGoLAKC2AEBtAYDaAgCoLQBQWwAAtQUAagsA1BYAQG0BgNoCALUFAFBbAKC2AABqCwDUFgCoLQCA2gIAtQUAUFsAoLYAQG0BANQWAKgtAIDaAgC1BQBqCwCgtgBAbQGA2gIAqC0AUFsAALUFAGoLANQWAEBtAYDaAgCoLQBQWwCgtgAAagsA1BYAqC0AgNoCALUFAFBbAKC2AEBtAQDUFgCoLQCA2gIAtQUAagsAoLYAQG0BANQWAKgtAFBbAAC1BQBqCwDUFgBAbQGA2gIAqC0AUFsA/397d2zDMAwDQBAEMoJq7epVVWsHZoW4oEIbdyMQwoN2Q9QWALUFUFsA1BZAbQHUFgC1BVBbALUFQG0B1BYAtQVQWwC1BUBtAdQWALUFUFsAtQVAbQHUFgC1BVBbALUFQG0B1BZAbQFQWwC1BUBtAdQWQG0BUFuAp4nMNAXavcu4DAG1hXJrm0GtOczgNH8SANQWQG0BUFsAtQVQWwDUFkBtAVBbALUFUFsA1BZAbQFQWwC1BVBbANQWQG0B1BYAtQV4Plcgafku3dzFbguA2gJ0/WLzJwHAbgugtgCoLYDaAqgtAGoLoLYAqC2A2gKoLQBqC6C2AKgtgNoCqC0AagugtgBqC4DaAqgtAGoLoLYAaguA2gKoLQBqC6C2AGoLgNoCqC0AagugtgBqC4DaAqgtgNoCoLYAaguA2gKoLYDaAqC2AGoLgNoCqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgCoLYDaAqC2AGoLoLYAqC2A2gKgtgBqC6C2AKgtgNoCqC0AagugtgCoLYDaAqgtAGoLoLYAqC2A2gKoLQBqC6C2AKgtgNoCqC0AagugtgBqC4DaAqgtAGoLoLYAaguA2gKoLQBqC6C2AGoLgNoCqC2A2gKgtgBqC4DaAqgtgNoCoLYAaguA2gKoLYDaAqC2AGoLgNoCqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgCoLYDaAqC2AGoLoLYAqC2A2gKorREAqC2A2gLws48R0NDaZlBrDjOw2wKoLQBqC6C2AGoLgNoCqC0AagugtgBqC4DaAqgtAGoLoLYAaguA2gKoLQBqC6C2AGoLgNoCqC2A2gKgtgBqC4DaAqgtgNoCoLYAaguA2gKoLYDaAqC2AGoLgNoCqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgCoLYDaAqC2AGoL8D6RmaZAu3cZlyFgtwXAbssrrG0GteYwA7stgNoCoLYAagugtgCoLYDaAqC2AGoLoLYAqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgDc5QokLd+lC+eoLRzg5m41N3fP8ycBQG0B1BYAtQVQWwC1BUBtAdQWALUFUFsAtQVAbQHUFgC1BVBbALUFQG0B1BZAbQFQWwC1BUBtAdQWQG0BUFsAtQVAbQHUFkBtAVBbALUFQG0B1BZAbQFQWwC1BVBbANQWQG0BUFsAtQVQWwDUFkBtAVBbALUFUFsA1BZAbQHUFgC1BVBbANQWQG0B1BYAtQVQWwDUFkBtAdQWALUFUFsA1BZAbQHUFgC1BVBbALUFQG0B1BYAtQVQWwC1BUBtAdQWALUFUFsAtQVAbQHUFgC1BVBbALUFQG0B1BZAbQFQWwC1BUBtAdQWQG0BUFsAtQVAbQHUFkBtAVBbALUFUFsA1BZAbQFQWwC1BVBbANQWQG0BUFuA/4nMNAXavcu4DAG7LQB2W15hbTOoNYcZ2G0B1BYAtQVQWwC1BUBtAdQWALUFUFsAtQVAbQHUFgC1BVBbALUFQG0B1BYAtQVQzrdSZgAAAcZJREFUWwC1BeAuVyBp+S5dOEdt4QA3d6u5uXuePwkAagugtgCoLYDaAqgtAGoLoLYAqC2A2gKoLQBqC6C2AKgtgNoCqC0AagugtgBqC4DaAqgtAGoLoLYAaguA2gKoLQBqC6C2AGoLgNoCqC0AagugtgBqC4DaAqgtgNoCoLYAaguA2gKoLYDaAqC2AGoLgNoCqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgCoLYDaAqC2AGoLoLYAqC2A2gKgtgBqC6C2AKgtgNoCqC0AagugtgCoLYDaAqgtAGoLoLYAqC2A2gKoLQBqC6C2AKgtgNoCqC0AagugtgBqC4DaAqgtAGoLoLYAaguA2gKoLQBqC6C2AGoLgNoCqC2A2gKgtgBqC4DaAqgtgNoCoLYAaguA2gKoLYDaAqC2AGoLgNoCqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgCoLYDaAqC2AGoLoLYAqC2A2gIQmWkKtHuXcRkCagvl1jaDWnOYwWn+JACoLYDaAqC2AGoLoLYAqC2A2gKgtgBqC6C2AKgtgNoCoLYAagugtgCoLYDaAqgtAGoL8HyuQNLyXbq5i90WALUFaOoL5R007NvKfAoAAAAASUVORK5CYII=" class="bi x5b y414 w4d hff" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y415 w38 h100"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div><div class="t m0 x6b h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">01.01.<span class="_ _0"></span>2022</div></div><div class="c x5c y415 w3d h100"><div class="t m0 x3e h1b y171 ff1 fs6 fc1 sc0 ls0 ws0">Rozpo<span class="_ _1"></span>znan<span class="_ _1"></span>e </div><div class="t m0 x2f h1b y325 ff1 fs6 fc1 sc0 ls0 ws0">w w<span class="_ _0"></span>yniku<span class="_ _1"></span> </div><div class="t m0 x3e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">finanso<span class="_ _1"></span>wym</div></div><div class="c x5d y415 w3e h100"><div class="t m0 x22 h1b y416 ff1 fs6 fc1 sc0 ls0 ws0">Podatek<span class="_ _2f"></span> </div><div class="t m0 x51 h1b y171 ff1 fs6 fc1 sc0 ls0 ws0">odroc<span class="_ _1"></span>zony </div><div class="t m0 x16 h1b y325 ff5 fs6 fc1 sc0 ls0 ws0">ujęty przez<span class="_ _1"></span> </div><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">ka<span class="_ _1"></span>pitał</div></div><div class="c x58 y415 w38 h100"><div class="t m0 x74 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2022</div></div><div class="c x58 y417 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  64 <span class="_ _3"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _5"> </span>                    64 </div></div><div class="c x58 y418 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                    8 <span class="_ _3"> </span>                  1 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>                      9 </div></div><div class="c x58 y38 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 (44)<span class="_ _5"> </span>                 (5)<span class="_ _2b"> </span>                     -  <span class="_ _5"> </span>                   (49)</div></div><div class="c x58 y419 w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  95 <span class="_ _3"> </span>                71 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>                  166 </div></div><div class="c x58 y41a w38 hf9"><div class="t m0 x75 h16 y307 ff8 fs6 fc1 sc0 ls1 ws0">                    -  <span class="_ _8"> </span>                25 <span class="_ _3"> </span>                     -  <span class="_ _5"> </span>                    25 </div></div><div class="c x58 y41b w38 hef"><div class="t m0 x75 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                    -  <span class="_ _8"> </span>                  -  <span class="_ _8"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y3de w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">             2 013 <span class="_ _3"> </span>          (2 005)<span class="_ _5"> </span>                     -  <span class="_ _2b"> </span>                      8 </div></div><div class="c x58 y41c w38 hde"><div class="t m0 x75 h16 y3e5 ff8 fs6 fc1 sc0 ls1 ws0">                450 <span class="_ _3"> </span>             (450)<span class="_ _5"> </span>                     -  <span class="_ _2b"> </span>                      -  </div></div><div class="c x58 y41d w38 hd4"><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">             2 850 <span class="_ _3"> </span>             (552)<span class="_ _5"> </span>                     -  <span class="_ _2b"> </span>               2 298 </div></div><div class="c x58 y41e w38 hd6"><div class="t m0 x75 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">             5 436 <span class="_ _3"> </span>          (2 915)<span class="_ _5"> </span>                     -  <span class="_ _2b"> </span>               2 521 </div></div><div class="c x58 y239 w38 h101"><div class="t m0 x3e h1b y41f ff1 fs6 fc2 sc0 ls2 ws0">20<span class="_ _8"> </span><span class="ls0">Zapasy</span></div></div><div class="c x58 y420 w38 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _6e"> </span><span class="ff1 fsb">31.12.2023<span class="_ _5c"> </span>31.12.2022</span></div></div><div class="c x58 y421 w38 hd4"><div class="t m0 x23 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Towary</div><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     8 <span class="_ _8"> </span>                      8 </div></div><div class="c x58 y422 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                     8 <span class="_ _8"> </span>                      8 </div></div><div class="c x58 y423 w38 hf9"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tys. zł<span class="_ _73"> </span><span class="ff1 fsb">31.12.2023<span class="_ _5c"> </span>31.12.2022</span></div></div><div class="c x58 y424 w38 hd4"><div class="t m0 x23 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Stan na początek okresu</div><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y425 w38 hd4"><div class="t m0 x23 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Wy<span class="_ _1"></span>korzysta<span class="_ _1"></span>nie</div><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y426 w38 hd6"><div class="t m0 x23 h16 y182 ff8 fs6 fc1 sc0 ls0 ws0">Stan na koniec okresu</div><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y239 w38 h101"><div class="t m0 x23 h16 y427 ff7 fs6 fc1 sc0 ls0 ws0">Na 31.12.2<span class="_ _0"></span>023 oraz 31.12<span class="_ _0"></span>.2022 zapasy nie stanowiły<span class="_ _2f"></span> <span class="_ _0"></span>zabezpiecz<span class="_ _1"></span>enia zobowiązań Spółki.</div></div><div class="c x58 y428 w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">21<span class="_ _8"> </span><span class="ff5 ls0">Należności z tytułu do<span class="_ _2f"></span>staw<span class="_ _0"></span> i usług ora<span class="_ _1"></span>z pozo<span class="_ _1"></span>stałe</span></div></div><div class="c x58 y429 w38 h18"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _6e"> </span><span class="ff1 fsb">31.12.2023<span class="_ _5c"> </span>31.12.2022</span></div></div><div class="c x58 y42a w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">            19 919 <span class="_ _31"> </span>             12 486 </div></div><div class="c x58 y42b w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              8 887 <span class="_ _8"> </span>               6 1<span class="_ _0"></span>49 </div></div><div class="c x58 y42c w38 hef"><div class="t m0 x64 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">              5 750 <span class="_ _8"> </span>               5 7<span class="_ _0"></span>50 </div></div><div class="c x58 y42d w38 hef"><div class="t m0 x64 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">              5 282 <span class="_ _8"> </span>                      -  </div></div><div class="c x58 y105 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                  587 </div></div><div class="c x58 y42e w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 247 <span class="_ _8"> </span>                  307<span class="_ _0"></span> </div></div><div class="c x58 y42f w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                   73 <span class="_ _8"> </span>                    57 </div></div><div class="c x58 y430 w38 hf5"><div class="t m0 x64 h16 y243 ff8 fs6 fc1 sc0 ls1 ws0">                   19 <span class="_ _8"> </span>                    39 </div></div><div class="c x58 y431 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     7 <span class="_ _8"> </span>                      7 </div></div><div class="c x58 y432 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 140 <span class="_ _8"> </span>                  193<span class="_ _0"></span> </div></div><div class="c x58 y433 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     8 <span class="_ _8"> </span>                    11 </div></div><div class="c x58 y434 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">            20 166 <span class="_ _31"> </span>             12 793 </div></div><div class="c x39 y435 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Koszty f<span class="_ _1"></span>inansowania dłużnego do ro<span class="_ _0"></span>zpoznania w kolejny<span class="_ _1"></span>ch latach</div></div><div class="c x39 y436 w47 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zaliczki na poczet dostaw i usług oraz środków trwały<span class="_ _2f"></span>ch <span class="_ _0"></span>w<span class="_ _2f"></span> <span class="_ _0"></span>budowie</div></div><div class="c x39 y437 w47 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zaliczki na poczet dostaw i usług oraz środków trwały<span class="_ _2f"></span>ch <span class="_ _0"></span>w<span class="_ _2f"></span> <span class="_ _0"></span>budowie</div></div><div class="c x39 y311 w47 hfd"><div class="t m0 x9 h16 y3cf ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu podatków, dotacji, ceł, ubezpieczeń, z wyjątkiem<span class="_ _2f"></span> należności z tytułu po<span class="_ _0"></span>datku </div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">dochodo<span class="_ _0"></span>w<span class="_ _1"></span>ego</div></div><div class="c x39 y438 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe należno<span class="_ _0"></span>ści</div></div><div class="c x39 y439 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dostaw i usług</div></div><div class="c x39 y43a w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rzeczowe<span class="_ _1"></span> aktyw<span class="_ _2f"></span>a trwałe</div></div><div class="c x39 y43b w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Czynne rozliczenia m<span class="_ _1"></span>iędzyokresow<span class="_ _2f"></span>e</div></div><div class="c x39 y43c w46 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dyw<span class="_ _2f"></span>id<span class="_ _0"></span>end</div></div><div class="c x39 y43d w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe należno<span class="_ _0"></span>ści</div></div><div class="c x39 y43e w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">b) od p<span class="_ _1"></span>ozostałych<span class="_ _1"></span> jedno<span class="_ _1"></span>stek</div></div><div class="c x39 y43f w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dostaw i usług</div></div><div class="c x39 y440 w46 hc5"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Należno<span class="_ _1"></span>ści kr<span class="_ _1"></span>ótk<span class="_ _1"></span>oterm<span class="_ _2f"></span>inowe (netto)</div></div><div class="c x39 y441 w46 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Inwesty<span class="_ _2f"></span>cje</div></div><div class="c x39 y442 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) od jed<span class="_ _1"></span>nostek<span class="_ _2f"></span> powiązanych  </div></div><div class="c x39 y443 w44 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Zwiększen<span class="_ _2f"></span>ia i zmniejsze<span class="_ _1"></span>nia od<span class="_ _1"></span>pisów aktu<span class="_ _1"></span>alizujących<span class="_ _2f"></span> <span class="_ _0"></span>za<span class="_ _1"></span>pasy</div></div><div class="c x39 y444 w46 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu świadczeń pracowniczy<span class="_ _2f"></span>ch</div></div><div class="c x39 y445 w46 he1"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Rozpoznane straty podatkowe podlegające odliczeniu w przysz<span class="_ _1"></span>łych </div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">okresach</div></div><div class="c x39 y446 w46 hfb"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów<span class="_ _1"></span>, pożyczek oraz inny<span class="_ _1"></span>ch instrumentów </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">dłużnych</div></div><div class="c x39 y447 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dostaw i usług oraz pozostałe</div></div><div class="c x39 y448 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Wartości niemateria<span class="_ _1"></span>lne </div></div><div class="c x39 y402 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz pozostałe</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">29</span></div></div></div><div class="pi"></div></div>
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" class="bi x77 y449 w4e h102" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y44a w38 h103"><div class="t m0 x23 h1b y44b ff5 fs6 fc2 sc0 ls0 ws0">Odpisy z tytułu<span class="_ _1"></span> utraty wartości należn<span class="_ _2f"></span>ości</div></div><div class="c x5d y44c w3e h104"><div class="t m0 x16 h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x4c h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x63 y44c w42 h104"><div class="t m0 x51 h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x47 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x58 y44e w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            (4 988)<span class="_ _3"> </span>              (6 361)</div></div><div class="c x58 y44f w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y79 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>               1 373 </div></div><div class="c x58 y450 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">            (4 988)<span class="_ _3"> </span>              (4 988)</div></div><div class="c x58 y451 w38 hd4"><div class="t m0 x23 h1b y13 ff1 fs6 fc2 sc0 ls0 ws0">Zab<span class="_ _1"></span>ezpiecze<span class="_ _1"></span>nia</div></div><div class="c x58 y452 w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">22<span class="_ _8"> </span><span class="ff5 ls0">Środki pien<span class="_ _1"></span>iężne i ich e<span class="_ _1"></span>kwiw<span class="_ _0"></span>alen<span class="_ _2f"></span>ty</span></div></div><div class="c x58 y453 w38 ha7"><div class="t m0 x1c h3e y454 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _6e"> </span><span class="ff1 fsb">31.12.2023<span class="_ _5c"> </span>31.12.2022</span></div></div><div class="c x58 y455 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 103 <span class="_ _8"> </span>               2 27<span class="_ _0"></span>0 </div></div><div class="c x58 y456 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y389 w38 hbe"><div class="t m0 x64 h1b y3e5 ff1 fs6 fc1 sc0 ls1 ws0">                 103 <span class="_ _8"> </span>               2 27<span class="_ _0"></span>0 </div></div><div class="c x58 y457 w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">23<span class="_ _8"> </span><span class="ff5 ls0">K<span class="_ _0"></span>ap<span class="_ _1"></span>itał zak<span class="_ _2f"></span>ładow<span class="_ _0"></span>y</span></div></div><div class="c x58 y458 w38 hd4"><div class="t m0 x23 h1b y76 ff5 fs6 fc1 sc0 ls0 ws0">Akc<span class="_ _1"></span>je zwykłe</div><div class="t m0 x66 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _5c"> </span>31.12.2022</div></div><div class="c x58 y459 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">   171 4<span class="_ _0"></span>20 663 <span class="_ _31"> </span>    171 4<span class="_ _0"></span>20 663 </div></div><div class="c x58 y45a w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  1,5 <span class="_ _8"> </span>                   1,5 </div></div><div class="c x58 y45b w38 hd8"><div class="t m0 x64 h16 y45c ff8 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                    94 </div></div><div class="c x58 y45d w38 hde"><div class="t m0 x23 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Dyw<span class="_ _0"></span>ide<span class="_ _1"></span>nda</div></div><div class="c x77 y45e w40 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Wartość nominalna 1 akcji w zł</div></div><div class="c x77 y45f w46 hbd"><div class="t m0 x9 h16 y460 ff7 fs6 fc1 sc0 ls0 ws0">Liczba w<span class="_ _1"></span>yem<span class="_ _2f"></span>ito<span class="_ _0"></span>w<span class="_ _2f"></span>an<span class="_ _0"></span>y<span class="_ _2f"></span>ch warrantów</div></div><div class="c x77 y461 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 31.12<span class="_ _0"></span>.2023 r. oraz 31<span class="_ _0"></span>.12.2022 r. <span class="_ _0"></span>środki pieniężne i ich ekwiw<span class="_ _2f"></span>alenty nie stanowiły zabezpieczenia zobowiązań Spółki.</div></div><div class="c x77 y462 w44 hfb"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _44"> </span><span class="ff7 ls0">dzień<span class="_ _2d"> </span></span><span class="ls2">31<span class="_ _2d"> </span><span class="ls0">grudnia<span class="_ _2d"> </span></span>2023<span class="_ _2d"> </span><span class="ls19">r.<span class="_ _2d"> </span><span class="ff7 ls0">kapitał<span class="_ _2d"> </span>zakładowy<span class="_ _44"> </span><span class="ff8">Jednostki<span class="_ _44"> </span></span>Dominującej<span class="_ _2d"> </span>składał<span class="_ _2d"> </span>się<span class="_ _2d"> </span><span class="ff8">z<span class="_ _44"> </span></span></span></span>171<span class="_ _45"> </span>420<span class="_ _44"> </span>663<span class="_ _2d"> </span><span class="ls0">szt.<span class="_ _2d"> </span>akcji<span class="_ _2d"> </span><span class="ff7">zwy<span class="_ _1"></span>kłych<span class="_ _44"> </span><span class="ff8">(2022<span class="_ _45"> </span>r.:<span class="_ _2d"> </span><span class="ls2">171</span></span></span></span></span></div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">420 66<span class="_ _0"></span>3 szt.).</div></div><div class="c x77 y463 w40 h43"><div class="t m0 x9 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Liczba akc<span class="_ _1"></span>ji na koniec okresu </div></div><div class="c x77 y464 w44 hd1"><div class="t m0 x9 h16 y465 ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _44"> </span>kon<span class="_ _0"></span>sek<span class="_ _1"></span>wencji<span class="_ _44"> </span><span class="ff7">po<span class="_ _0"></span>w<span class="_ _1"></span>yższ<span class="_ _1"></span>ego<span class="_ _2d"> </span>zobowiązanie<span class="_ _2d"> </span><span class="ff8">wobec<span class="_ _44"> </span><span class="ls21">PS<span class="_ _2d"> </span></span>Hold<span class="_ _0"></span>Co<span class="_ _44"> </span>w<span class="_ _2d"> </span>kwocie<span class="_ _44"> </span><span class="ls2">106<span class="_ _45"> </span>780<span class="_ _2d"> </span></span>tys.<span class="_ _44"> </span></span><span class="ls1c">zł<span class="_ _45"> </span></span><span class="ff8">z<span class="_ _2d"> </span></span>tytułu<span class="_ _2d"> </span><span class="ff8">n<span class="_ _0"></span>aby<span class="_ _2f"></span>cia<span class="_ _45"> </span>akcji<span class="_ _2d"> </span><span class="ff7">Złomrex<span class="_ _2d"> </span></span>S.A.<span class="_ _2d"> </span><span class="ff7">było</span></span></span></div><div class="t m0 x9 h16 y241 ff8 fs6 fc1 sc0 ls0 ws0">prezentowane<span class="_ _5"> </span>w<span class="_ _5"> </span>kapitale<span class="_ _5"> </span><span class="ff7">własny<span class="_ _1"></span>m,<span class="_ _5"> </span><span class="ff8">bowiem<span class="_ _45"> </span>jego<span class="_ _5"> </span></span>płatno<span class="_ _0"></span>ść,<span class="_ _45"> </span>była<span class="_ _5"> </span>uzależniona<span class="_ _5"> </span><span class="ff8 ls2">od<span class="_ _2b"> </span></span>równow<span class="_ _1"></span>ażnego<span class="_ _45"> </span><span class="ff8">d<span class="_ _0"></span>okapitalizowa<span class="_ _1"></span>nia<span class="_ _5"> </span><span class="ff7">Sp<span class="_ _0"></span>ółki<span class="_ _45"> </span></span>po<span class="_ _0"></span>przez</span></span></div><div class="t m0 x9 h16 y12a ff8 fs6 fc1 sc0 ls0 ws0">uprawnienia<span class="_ _44"> </span><span class="ff7">wynikające<span class="_ _44"> </span></span>z<span class="_ _44"> </span><span class="ff7">warrantów<span class="_ _44"> </span></span>serii<span class="_ _2d"> </span>C<span class="_ _2d"> </span><span class="ls19">(w<span class="_ _44"> </span></span>nastepstwie<span class="_ _2d"> </span><span class="ff7">upływu<span class="_ _44"> </span></span>terminu<span class="_ _2d"> </span><span class="ff7">ważności<span class="_ _44"> </span>warrantów<span class="_ _2d"> </span></span>serii<span class="_ _44"> </span><span class="ls22">B,<span class="_ _45"> </span></span><span class="ff7">które<span class="_ _44"> </span></span><span class="ls2">do<span class="_ _2d"> </span></span>tego<span class="_ _2d"> </span>rozliczenia</div><div class="t m0 x9 h16 y5c ff7 fs6 fc1 sc0 ls0 ws0">nie mogą by<span class="_ _1"></span>ć już wy<span class="_ _1"></span>korzysta<span class="_ _1"></span>ne).</div></div><div class="c x77 y466 w44 h105"><div class="t m0 x9 h16 y467 ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _45"> </span><span class="ls2">2011<span class="_ _45"> </span></span>roku<span class="_ _5"> </span>Cognor<span class="_ _5"> </span>Holdin<span class="_ _0"></span>g<span class="_ _2d"> </span>S.A.<span class="_ _5"> </span><span class="ff7">nabył<span class="_ _45"> </span></span><span class="ls2">od<span class="_ _45"> </span><span class="ls21">PS<span class="_ _5"> </span></span></span>HoldCo<span class="_ _5"> </span>Sp.<span class="_ _5"> </span>z<span class="_ _45"> </span>o.o.<span class="_ _2b"> </span>ak<span class="_ _1"></span>cje<span class="_ _45"> </span><span class="ff7">Złomrex<span class="_ _45"> </span></span>S.A.<span class="_ _5"> </span>Strony<span class="_ _5"> </span><span class="ff7">zawa<span class="_ _1"></span>rły<span class="_ _45"> </span><span class="ff8">porozumienie<span class="_ _5"> </span>w<span class="_ _45"> </span>sprawie</span></span></div><div class="t m0 x9 h16 y14b ff8 fs6 fc1 sc0 ls0 ws0">finansowania<span class="_ _4f"> </span>nabycia<span class="_ _44"> </span>tych akcji<span class="_ _44"> </span>w<span class="_ _4f"> </span><span class="ff7">sp<span class="_ _0"></span>osób,<span class="_ _44"> </span>który warunkował<span class="_ _44"> </span>spłatę<span class="_ _44"> </span>zobowiązania<span class="_ _4f"> </span></span><span class="ls1c">za<span class="_ _44"> </span></span>zakup<span class="_ _44"> </span>akcji<span class="_ _4f"> </span>u<span class="_ _0"></span>przednim<span class="_ _44"> </span>podniesieniem<span class="_ _44"> </span><span class="ff7">kapitału</span></div><div class="t m0 x9 h16 y118 ff7 fs6 fc1 sc0 ls0 ws0">własnego Cognor Holding S.A. przez PS Hold<span class="_ _0"></span>Co Sp. z o.o.</div></div><div class="c x77 y468 w44 h106"><div class="t m0 x9 h16 y469 ff8 fs6 fc1 sc0 ls0 ws0">W dn<span class="_ _0"></span>iu <span class="ls2">31<span class="_ _44"> </span></span>grudnia<span class="_ _44"> </span><span class="ls2">2021 <span class="ls21">PS </span></span>Hold<span class="_ _0"></span>Co S<span class="_ _0"></span>p. z<span class="_ _4f"> </span>o<span class="_ _0"></span>.o. <span class="ff7">oświadczyła </span>o<span class="_ _4f"> </span><span class="ff7">ob<span class="_ _0"></span>jęciu </span><span class="ls2">106<span class="_ _4f"> </span></span>szt.<span class="_ _44"> </span>akcji <span class="ff7">Spółki<span class="_ _44"> </span></span>emisji <span class="ls2">nr 10,<span class="_ _4f"> </span></span>w<span class="_ _4f"> </span>zamian <span class="ls1c">za<span class="_ _44"> </span><span class="ls2">106 </span></span><span class="ff7">warrantów</span></div><div class="t m0 x9 h16 y46a ff8 fs6 fc1 sc0 ls0 ws0">serii<span class="_ _44"> </span><span class="ls22">C.<span class="_ _2d"> </span></span>Cena<span class="_ _2d"> </span>emisy<span class="_ _2f"></span>jna<span class="_ _2d"> </span>jednej<span class="_ _2d"> </span>akcji<span class="_ _2d"> </span>emisji<span class="_ _44"> </span><span class="ls2">nr<span class="_ _44"> </span>10<span class="_ _2d"> </span></span>wy<span class="_ _1"></span>nosi<span class="_ _2d"> </span>1<span class="_ _2d"> </span>mln<span class="_ _44"> </span><span class="ff7">zł.<span class="_ _2d"> </span></span>Pon<span class="_ _0"></span>adto<span class="_ _44"> </span>w<span class="_ _44"> </span>tym<span class="_ _44"> </span>dniu<span class="_ _2d"> </span><span class="ls21">PS<span class="_ _2d"> </span></span>HoldCo<span class="_ _2d"> </span>S<span class="_ _0"></span>p.<span class="_ _44"> </span>z<span class="_ _2d"> </span>o.o<span class="_ _0"></span>.<span class="_ _44"> </span><span class="ff7">zawarło<span class="_ _44"> </span></span>Aneks<span class="_ _44"> </span><span class="ls2">nr<span class="_ _2d"> </span></span>4<span class="_ _2d"> </span>z</div><div class="t m0 x9 h16 y46b ff8 fs6 fc1 sc0 ls0 ws0">Cognor<span class="_ _2b"> </span>Holding<span class="_ _2b"> </span>S.A.<span class="_ _2b"> </span><span class="ff7">stwierdzając<span class="_ _2f"></span>y,<span class="_ _2b"> </span><span class="ls1f">iż<span class="_ _2b"> </span></span>nadwy<span class="_ _2f"></span>żka<span class="_ _2b"> </span>zobowiązania<span class="_ _2b"> </span><span class="ff8 ls1c">za<span class="_ _5"> </span><span class="ls0">akcje<span class="_ _2b"> </span></span></span>Złomrex<span class="_ _5"> </span><span class="ff8">S.A.<span class="_ _2b"> </span>w<span class="_ _5"> </span></span>wysokości<span class="_ _5"> </span><span class="ff8 ls2">780<span class="_ _2b"> </span><span class="ls0">tys.<span class="_ _5"> </span></span></span><span class="ls1c">zł<span class="_ _2b"> </span></span>pozostająca<span class="_ _2b"> </span><span class="ff8 ls2">po</span></span></div><div class="t m0 x9 h16 ydd ff7 fs6 fc1 sc0 ls0 ws0">objęciu <span class="ff8">przez <span class="ls21">PS </span>HoldCo Sp.<span class="_ _4f"> </span>z o.o<span class="_ _0"></span>. <span class="ls2">106 </span>mln w k<span class="_ _1"></span>apitale Cognor Hold<span class="_ _0"></span>ing S.A. zostanie wraz z odsetkam<span class="_ _1"></span>i <span class="ff7">zwrócona </span><span class="ls2">do <span class="ls21">PS </span></span>HoldCo S<span class="_ _0"></span>p.</span></div><div class="t m0 x9 h16 y2dc ff8 fs6 fc1 sc0 ls0 ws0">z o.o.</div></div><div class="c x77 y46c w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Środki pieniężne w kasie</div></div><div class="c x77 y3d9 w46 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Stan na 1 stycznia</div></div><div class="c x77 y46d w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Środki pieniężne na rachu<span class="_ _0"></span>nkac<span class="_ _1"></span>h bankowych</div></div><div class="c x77 y3d7 w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rozwiązanie</div></div><div class="c x77 y46e w46 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Utworzenie</div></div><div class="c x77 y2a5 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 31 grudn<span class="_ _0"></span>ia 2023, 31 grud<span class="_ _0"></span>nia 2022 r. należno<span class="_ _0"></span>ści nie stanowiły<span class="_ _2f"></span> zabezpieczenia zobo<span class="_ _0"></span>w<span class="_ _2f"></span>iązań S<span class="_ _0"></span>półki.</div></div><div class="c x77 y46f w4f he7"><div class="t m0 x9 h1b ye2 ff5 fs6 fc1 sc0 ls0 ws0">Środk<span class="_ _2f"></span>i pieniężne i ich ek<span class="_ _2f"></span>w<span class="_ _0"></span>iwalenty, w<span class="_ _0"></span>arto<span class="_ _1"></span>ść wykazana<span class="_ _1"></span> w bilansie i </div><div class="t m0 x9 h1b y74 ff5 fs6 fc1 sc0 ls0 ws0">sprawozdan<span class="_ _2f"></span>iu z przepływów<span class="_ _0"></span> pienięż<span class="_ _2f"></span>nych</div></div><div class="c x77 y470 w46 hdc"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) od po<span class="_ _2f"></span>zostałych jednoste<span class="_ _1"></span>k</div></div><div class="c x77 y471 w46 hdf"><div class="t m0 x9 h16 y73 ff8 fs6 fc1 sc0 ls0 ws0">Stan na 31 grud<span class="_ _0"></span>nia</div></div><div class="c x77 y472 w44 h107"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Należności<span class="_ _31"> </span><span class="ff8">z<span class="_ _31"> </span></span>ty<span class="_ _1"></span>tułu<span class="_ _31"> </span><span class="ff8">do<span class="_ _0"></span>staw<span class="_ _8"> </span>i<span class="_ _31"> </span></span>usług<span class="_ _31"> </span><span class="ff8">oraz<span class="_ _31"> </span></span>należności<span class="_ _31"> </span>po<span class="_ _0"></span>zostałe<span class="_ _31"> </span><span class="ls1e">są<span class="_ _31"> </span></span><span class="ff8">prezentowane<span class="_ _31"> </span>w<span class="_ _31"> </span></span>w<span class="_ _2f"></span>arto<span class="_ _0"></span>ści<span class="_ _31"> </span><span class="ff8">netto<span class="_ _31"> </span><span class="ls2">po<span class="_ _31"> </span></span>pomniejszeniu<span class="_ _31"> </span>o<span class="_ _3"> </span>odpisy</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">aktualizujące w łąc<span class="_ _1"></span>znej kwocie 4 988 tys. zł (31.12.2<span class="_ _0"></span>022 r.: 4 98<span class="_ _0"></span>8 tys. zł).</div></div><div class="c x77 y236 w44 hf2"><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _44"> </span>d<span class="_ _0"></span>niu<span class="_ _2d"> </span><span class="ls2">24<span class="_ _2d"> </span></span>kwietnia<span class="_ _44"> </span><span class="ls2">2023<span class="_ _2d"> </span></span>ro<span class="_ _0"></span>ku<span class="_ _44"> </span>Walne<span class="_ _2d"> </span>Zgromadzenie<span class="_ _2d"> </span>Akcjonariuszy<span class="_ _44"> </span>Cognor<span class="_ _2d"> </span>Ho<span class="_ _0"></span>lding<span class="_ _2d"> </span>S.A.<span class="_ _2d"> </span><span class="ff7">podjęło<span class="_ _45"> </span>uchwałę<span class="_ _44"> </span></span>o<span class="_ _45"> </span>przeznaczeniu<span class="_ _2d"> </span><span class="ff7">części</span></div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">zysk<span class="_ _2f"></span>u<span class="_ _45"> </span>z<span class="_ _2d"> </span><span class="ls2">2022<span class="_ _2d"> </span></span>roku<span class="_ _2d"> </span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">wypłatę<span class="_ _44"> </span></span>dywidendy<span class="_ _44"> </span>w<span class="_ _2d"> </span><span class="ff7">wysokości<span class="_ _44"> </span></span><span class="ls2">209<span class="_ _2d"> </span>133<span class="_ _2d"> </span></span>tys.<span class="_ _2d"> </span><span class="ff7 ls1c">zł<span class="_ _2d"> </span></span>(tj.<span class="_ _45"> </span>1,22<span class="_ _2d"> </span><span class="ff7 ls1c">zł<span class="_ _2d"> </span></span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">akcję).<span class="_ _2d"> </span>Dzień<span class="_ _44"> </span></span>dywidendy<span class="_ _44"> </span>u<span class="_ _0"></span>stalono<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span>5<span class="_ _2d"> </span>maja</div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls2 ws0">2023<span class="_ _31"> </span><span class="ls0">ro<span class="_ _0"></span>ku,<span class="_ _31"> </span>natomiast<span class="_ _3"> </span>term<span class="_ _2f"></span>in<span class="_ _3"> </span><span class="ff7">wy<span class="_ _2f"></span>płaty<span class="_ _3"> </span><span class="ff8">dy<span class="_ _2f"></span>widendy<span class="_ _3"> </span>ustalono<span class="_ _31"> </span><span class="ls2">na<span class="_ _3"> </span>16<span class="_ _31"> </span></span>maja<span class="_ _31"> </span><span class="ls2">2023<span class="_ _31"> </span></span>ro<span class="_ _0"></span>ku.<span class="_ _31"> </span><span class="ff7">Płatno<span class="_ _0"></span>ść<span class="_ _31"> </span></span>dywidendy<span class="_ _31"> </span>zgodnie<span class="_ _31"> </span>z<span class="_ _31"> </span>zawartym</span></span></span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">porozumieniem<span class="_ _31"> </span><span class="ff7">została<span class="_ _31"> </span></span>dokonana<span class="_ _31"> </span>przez<span class="_ _31"> </span>Cognor<span class="_ _31"> </span>S.A.<span class="_ _8"> </span><span class="ls2">do<span class="_ _31"> </span></span>KDP<span class="_ _0"></span>W,<span class="_ _8"> </span>a<span class="_ _31"> </span><span class="ff7">pomiędzy<span class="_ _8"> </span></span>Co<span class="_ _0"></span>gnor<span class="_ _31"> </span>Holding<span class="_ _31"> </span>S.A.<span class="_ _31"> </span>a<span class="_ _8"> </span>Cognor<span class="_ _3"> </span>S.A<span class="_ _2f"></span>.<span class="_ _31"> </span><span class="ff7">powstało</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zobowiązanie z tytułu pożyczk<span class="_ _1"></span>i.</div></div><div class="c x77 y473 w44 he1"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _5"> </span><span class="ff8">nie<span class="_ _5"> </span>posiada<span class="_ _5"> </span>akcji<span class="_ _5"> </span>uprzywilejow<span class="_ _2f"></span>an<span class="_ _0"></span>y<span class="_ _2f"></span>ch.<span class="_ _2b"> </span>Posiadacze<span class="_ _45"> </span>akcji<span class="_ _5"> </span><span class="ff7">zwy<span class="_ _1"></span>kłych<span class="_ _45"> </span><span class="ls1e">są<span class="_ _5"> </span></span><span class="ff8">uprawnieni<span class="_ _5"> </span><span class="ls2">do<span class="_ _5"> </span></span>otrzymy<span class="_ _2f"></span>wania<span class="_ _5"> </span>uchwalonych<span class="_ _5"> </span>dyw<span class="_ _1"></span>idend</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">oraz mają praw<span class="_ _2f"></span>o<span class="_ _0"></span> do jednego głosu na akcję podczas Walnego Zgromadzenia Spółki. </div></div><div class="c x77 y27c w46 he1"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązanie z tytułu zak<span class="_ _2f"></span>upu ak<span class="_ _2f"></span>cji Złom<span class="_ _2f"></span>rex<span class="_ _0"></span> S.A.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">30</span></div></div></div><div class="pi"></div></div>
<div id="pf1f" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc1f w0 h0"><img 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" class="bi x77 y474 w4e h108" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y475 w38 h109"><div class="t m0 x23 h16 y476 ff7 fs6 fc1 sc0 ls0 ws0">Struktura własnościowa na dzień 31 grudnia 2<span class="_ _0"></span>023 r. przedstawiała się następująco:</div></div><div class="c x5b y477 w3c h10a"><div class="t m0 x1c h1b y478 ff1 fs6 fc1 sc0 ls0 ws0">Liczba </div><div class="t m0 x2d h1b y479 ff1 fs6 fc1 sc0 ls0 ws0">posiad<span class="_ _1"></span>anych </div><div class="t m0 xc h1b y24f ff1 fs6 fc1 sc0 ls0 ws0">ak<span class="_ _1"></span>cji</div></div><div class="c x5c y477 w3d h10a"><div class="t m0 x51 h1b y47a ff5 fs6 fc1 sc0 ls0 ws0">Udział w </div><div class="t m0 x4c h1b y47b ff1 fs6 fc1 sc0 ls0 ws0">ka<span class="_ _1"></span>pitale </div><div class="t m0 x9 h1b y47c ff5 fs6 fc1 sc0 ls0 ws0">zak<span class="_ _2f"></span>ładow<span class="_ _0"></span>ym<span class="_ _2f"></span> </div><div class="t m0 x68 h1b y243 ff1 fs6 fc1 sc0 ls0 ws0">(%)</div></div><div class="c x58 y477 w38 h10a"><div class="t m0 xb h1b y479 ff5 fs6 fc1 sc0 ls0 ws0">Liczba głosó<span class="_ _1"></span>w</div></div><div class="c x63 y477 w42 h10a"><div class="t m0 x2d h1b y47a ff5 fs6 fc1 sc0 ls0 ws0">Udział głosów </div><div class="t m0 x16 h1b y47b ff1 fs6 fc1 sc0 ls0 ws0">na Wa<span class="_ _2f"></span>lnym </div><div class="t m0 x2f h1b y47c ff1 fs6 fc1 sc0 ls0 ws0">Zgrom<span class="_ _2f"></span>adze-</div><div class="t m0 x1c h1b y243 ff1 fs6 fc1 sc0 ls0 ws0">niu (%<span class="_ _2f"></span>)</div></div><div class="c x58 y47d w38 hd4"><div class="t m0 x78 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">128 28<span class="_ _0"></span>6 132<span class="_ _74"> </span>74,84%<span class="_ _75"> </span>128 28<span class="_ _0"></span>6 132<span class="_ _56"> </span>74,<span class="_ _0"></span>84%</div></div><div class="c x58 y47e w38 hd8"><div class="t m0 x23 h16 y47f ff7 fs6 fc1 sc0 ls0 ws0">Przemy<span class="_ _1"></span>sław Sztuczkow<span class="_ _2f"></span>ski<span class="_ _76"> </span><span class="ff8">4 886 <span class="_ _0"></span>771<span class="_ _77"> </span>2,85%<span class="_ _23"> </span>4 886 771<span class="_ _5f"> </span>2,85<span class="_ _0"></span>%</span></div></div><div class="c x58 y480 w38 hd4"><div class="t m0 x79 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">38 247<span class="_ _0"></span> 760<span class="_ _74"> </span>22,31%<span class="_ _78"> </span>38 247<span class="_ _0"></span> 760<span class="_ _56"> </span>22,3<span class="_ _0"></span>1%</div></div><div class="c x58 y481 w38 hd6"><div class="t m0 x23 h1b ybf ff1 fs6 fc1 sc0 ls0 ws0"> Razem<span class="_ _2f"></span> <span class="_ _79"> </span>  171 4<span class="_ _0"></span>20 663 <span class="_ _72"> </span>100,00%<span class="_ _47"> </span>   171 420 6<span class="_ _0"></span>63 <span class="_ _14"> </span>100,00%</div></div><div class="c x58 y482 w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Akc<span class="_ _1"></span>je własne</div></div><div class="c x77 y40d w44 h7e"><div class="t m0 x9 hd9 y483 ff8 fs12 fc1 sc0 ls0 ws0">*100% <span class="ff7">udziałów </span>w podmiocie<span class="_ _4a"> </span>posiada<span class="_ _4a"> </span><span class="ff7">Przemysław </span>Sztuczkowski, a zatem <span class="ff7">udział<span class="_ _4a"> </span></span>wykazany w<span class="_ _7a"> </span><span class="ff7">powy<span class="_ _1"></span>ższej <span class="ff8">tabeli ja<span class="_ _0"></span>ki posiada podmiot<span class="_ _4a"> </span>4Workers Sp.<span class="_ _4a"> </span>z o.o. jest<span class="_ _4a"> </span>zarazem</span></span></div><div class="t m0 x9 hd9 y16 ff7 fs12 fc1 sc0 ls0 ws0">udziałem pośrednim Przemysława Sz<span class="_ _1"></span>tuczkowskiego.</div></div><div class="c x77 y484 w40 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">4Workers Sp. z o.o.*</div></div><div class="c x77 y485 w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Spółka nie posiad<span class="_ _0"></span>a ak<span class="_ _1"></span>cji własny<span class="_ _2f"></span>ch<span class="_ _0"></span> (bezpośrednio lub p<span class="_ _0"></span>ośrednio). </div></div><div class="c x77 y486 w40 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pozostali akcjonariu<span class="_ _0"></span>sze</div></div><div class="c x77 y487 w40 h10b"><div class="t m0 x7a h1b y488 ff1 fs6 fc1 sc0 ls0 ws0">Akc<span class="_ _1"></span>jonariu<span class="_ _2f"></span>sz</div></div><div class="c x77 y489 w44 h6f"><div class="t m0 x9 h16 y306 ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _2b"> </span><span class="ls2">31<span class="_ _2b"> </span><span class="ls0">grudnia<span class="_ _2b"> </span></span>2022<span class="_ _2b"> </span><span class="ls19">r.<span class="_ _2b"> </span><span class="ls0">oraz<span class="_ _2b"> </span></span></span>31<span class="_ _2b"> </span><span class="ls0">grudnia<span class="_ _2b"> </span></span>2023<span class="_ _2b"> </span><span class="ls19">r.<span class="_ _2b"> </span><span class="ff7 ls0">Spółka<span class="_ _2b"> </span><span class="ff8">nie<span class="_ _2b"> </span>po<span class="_ _0"></span>siada<span class="_ _5"> </span></span>zob<span class="_ _0"></span>owiąz<span class="_ _2f"></span>an<span class="_ _0"></span>ia<span class="_ _2b"> </span><span class="ff8">z<span class="_ _5"> </span>tyt.<span class="_ _2b"> </span>zakupu<span class="_ _2b"> </span>akcji<span class="_ _2b"> </span></span>Złomrex<span class="_ _5"> </span><span class="ff8">S.A.<span class="_ _2b"> </span>a<span class="_ _2b"> </span>wszelkie</span></span></span></span></div><div class="t m0 x9 h16 y307 ff7 fs6 fc1 sc0 ls0 ws0">zobowiązania z tego tytułu zostały ureg<span class="_ _1"></span>ulowane.</div></div><div class="c x77 y48a w44 h10c"><div class="t m0 x9 h16 y48b ff8 fs6 fc1 sc0 ls0 ws0">W dn<span class="_ _0"></span>iu 3<span class="_ _44"> </span>stycznia <span class="ls2">2022<span class="_ _44"> </span></span>roku<span class="_ _4f"> </span><span class="ff7">n<span class="_ _0"></span>astąpił wpływ środków<span class="_ _4f"> </span>pien<span class="_ _0"></span>iężny<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ff8 ls2">do<span class="_ _44"> </span></span>spółki<span class="_ _4f"> </span><span class="ff8">w<span class="_ _4f"> </span></span>wysokości <span class="ff8 ls2">106<span class="_ _44"> </span>000 <span class="ls0">tys.<span class="_ _4f"> </span></span></span><span class="ls1c">zł<span class="_ _44"> </span></span>tytułem objęcia<span class="_ _44"> </span><span class="ff8 ls1d">ww.<span class="_ _44"> </span><span class="ls0">akcji.</span></span></span></div><div class="t m0 x9 h16 y48c ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _8"> </span>tym<span class="_ _2b"> </span>samy<span class="_ _2f"></span>m<span class="_ _8"> </span>dniu<span class="_ _31"> </span><span class="ff7">zobowiązanie<span class="_ _8"> </span>Spółki<span class="_ _8"> </span></span>wobec<span class="_ _8"> </span><span class="ls21">PS<span class="_ _8"> </span></span>HoldCo<span class="_ _31"> </span>Sp.<span class="_ _8"> </span>z<span class="_ _8"> </span>o<span class="_ _0"></span>.o.<span class="_ _8"> </span><span class="ls1c">za<span class="_ _8"> </span></span>zakup<span class="_ _8"> </span>akcji<span class="_ _8"> </span><span class="ff7">Złomrex<span class="_ _8"> </span></span>S.A.<span class="_ _8"> </span><span class="ff7">zostało<span class="_ _31"> </span></span>uregulowa<span class="_ _1"></span>ne<span class="_ _8"> </span>w</div><div class="t m0 x9 h16 y18c ff7 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>so<span class="_ _0"></span>kości 107 415 tys. zł oraz pozostałą kwotę 61 tys. zł tytułem<span class="_ _1"></span> odsetek od tego zobowiązania.</div></div><div class="c x77 y3ff w44 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Wszy<span class="_ _2f"></span>stkie po<span class="_ _0"></span>w<span class="_ _2f"></span>yższe akcje zostały<span class="_ _2f"></span> o<span class="_ _0"></span>płacone.</div></div><div class="c x77 y48d w46 h43"><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">Warr<span class="_ _1"></span>anty</div></div><div class="c x77 y48e w44 h7e"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _2d"> </span><span class="ff7 ls0">dzień<span class="_ _2d"> </span></span><span class="ls2">31<span class="_ _2d"> </span><span class="ls0">grudn<span class="_ _0"></span>ia<span class="_ _44"> </span></span>2023<span class="_ _2d"> </span><span class="ls0">roku<span class="_ _45"> </span>brak<span class="_ _2d"> </span><span class="ff7">warrantów<span class="_ _44"> </span>up<span class="_ _0"></span>raw<span class="_ _2f"></span>n<span class="_ _0"></span>iający<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ff8 ls2">do<span class="_ _45"> </span></span>objęcia<span class="_ _2d"> </span><span class="ff8">akcji<span class="_ _2d"> </span>Cognor<span class="_ _2d"> </span>Hold<span class="_ _0"></span>ing<span class="_ _44"> </span>S.<span class="_ _0"></span>A<span class="_ _2f"></span>.<span class="_ _45"> </span>w<span class="_ _44"> </span><span class="ff7">związku<span class="_ _44"> </span></span>z<span class="_ _2d"> </span><span class="ff7">wyg<span class="_ _1"></span>aśnięciem</span></span></span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">pozostałych warrantów se<span class="_ _1"></span>rii C.</div></div><div class="c x77 y48f w44 h10d"><div class="t m0 x9 h16 y490 ff7 fs6 fc1 sc0 ls0 ws0">W wy<span class="_ _2f"></span>niku p<span class="_ _0"></span>owy<span class="_ _2f"></span>ższego w 2021 roku w kapitale zaprezentowano zmniejszenie pozostałyc<span class="_ _1"></span>h kapitałów w kw<span class="_ _2f"></span>ocie 7<span class="_ _0"></span>80 tys. zł.</div></div><div class="c x77 y491 w44 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Em<span class="_ _2f"></span>isja obligacji zam<span class="_ _2f"></span>iennych na ak<span class="_ _2f"></span>cje i podwyższenie warunk<span class="_ _1"></span>owe kapita<span class="_ _1"></span>łu</div></div><div class="c x77 y492 w44 h10e"><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _5"> </span>dniu<span class="_ _2b"> </span>8<span class="_ _5"> </span>marca<span class="_ _45"> </span><span class="ls2">2023<span class="_ _5"> </span></span><span class="ff7">Zarząd<span class="_ _2b"> </span></span>Cognor<span class="_ _5"> </span>Holdin<span class="_ _0"></span>g<span class="_ _45"> </span>S.<span class="_ _0"></span>A<span class="_ _2f"></span>.<span class="_ _2b"> </span><span class="ff7">podjął<span class="_ _5"> </span>u<span class="_ _0"></span>chw<span class="_ _1"></span>ałę<span class="_ _5"> </span><span class="ff8">w<span class="_ _5"> </span>sprawie<span class="_ _5"> </span>emisji<span class="_ _45"> </span>1<span class="_ _0"></span>00.000<span class="_ _2b"> </span>szt.<span class="_ _5"> </span>niezabezpieczonych<span class="_ _5"> </span>obligacji</span></span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">imiennyc<span class="_ _1"></span>h<span class="_ _45"> </span>serii<span class="_ _45"> </span>A<span class="_ _45"> </span>zamiennych<span class="_ _2d"> </span><span class="ls2">na<span class="_ _5"> </span></span>akcje<span class="_ _2d"> </span>o<span class="_ _5"> </span><span class="ff7">wartości<span class="_ _2d"> </span></span>no<span class="_ _0"></span>m<span class="_ _2f"></span>in<span class="_ _0"></span>alnej<span class="_ _45"> </span>1<span class="_ _45"> </span>tys.<span class="_ _45"> </span>P<span class="_ _0"></span>LN<span class="_ _2d"> </span><span class="ff7">każda<span class="_ _45"> </span></span>i<span class="_ _45"> </span><span class="ff7">łącznej<span class="_ _45"> </span>wartości<span class="_ _45"> </span></span>100<span class="_ _0"></span>.000<span class="_ _5"> </span>tys.<span class="_ _2d"> </span>PLN<span class="_ _5"> </span>z<span class="_ _2d"> </span>terminem</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>kup<span class="_ _0"></span>u wy<span class="_ _2f"></span>no<span class="_ _0"></span>szą<span class="_ _1"></span>cym<span class="_ _2f"></span> do<span class="_ _0"></span> 7 lat od dnia emisji. Szczegóły dotyc<span class="_ _1"></span>zące obligacji zam<span class="_ _2f"></span>ien<span class="_ _0"></span>ny<span class="_ _1"></span>ch na akcje opisano w nocie nr 24<span class="_ _0"></span>.</div></div><div class="c x77 y493 w44 hde"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">W dniu 23 li<span class="_ _0"></span>stopada 2022 roku Nadzwyczajne W<span class="_ _1"></span>alne Zgromadzenie Ak<span class="_ _2f"></span>cjo<span class="_ _0"></span>nariuszy<span class="_ _2f"></span> <span class="_ _0"></span>Cognor Holding S.A. podjęło<span class="_ _0"></span> uchwały<span class="_ _2f"></span> o:</div></div><div class="c x77 y494 w44 h10f"><div class="t m0 x9 h16 y3c7 ff8 fs6 fc1 sc0 ls1c ws0">a)<span class="_ _44"> </span><span class="ls0">emisji<span class="_ _44"> </span>o<span class="_ _0"></span>bligacji<span class="_ _44"> </span>imiennych<span class="_ _44"> </span>serii<span class="_ _44"> </span>A<span class="_ _2d"> </span>zamienny<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ls2">na<span class="_ _44"> </span></span>akcje<span class="_ _44"> </span><span class="ff7">zwykłe<span class="_ _4f"> </span></span><span class="ls2">na<span class="_ _2d"> </span></span>okaziciela<span class="_ _44"> </span><span class="ff7">Spółki<span class="_ _2d"> </span></span>emisji<span class="_ _4f"> </span><span class="ls2">nr<span class="_ _2d"> </span>13<span class="_ _44"> </span></span>o<span class="_ _2d"> </span><span class="ff7">łącznej<span class="_ _44"> </span>wartości<span class="_ _44"> </span></span>n<span class="_ _0"></span>ie<span class="_ _4f"> </span><span class="ff7">większej</span></span></div><div class="t m0 x9 h16 y3ad ff7 fs6 fc1 sc0 ls0 ws0">niż<span class="_ _8"> </span><span class="ff8">100<span class="_ _0"></span>.000<span class="_ _8"> </span>tys.<span class="_ _8"> </span></span><span class="ls1c">zł<span class="_ _8"> </span></span><span class="ff8">o<span class="_ _8"> </span></span>wartości<span class="_ _8"> </span><span class="ff8">no<span class="_ _0"></span>m<span class="_ _2f"></span>in<span class="_ _0"></span>alnej<span class="_ _2b"> </span>1<span class="_ _0"></span>.000<span class="_ _8"> </span><span class="ff7 ls1c">zł<span class="_ _8"> </span><span class="ls0">każda<span class="_ _8"> </span></span></span>obli<span class="_ _0"></span>gac<span class="_ _1"></span>ja.<span class="_ _8"> </span>Obligacje<span class="_ _8"> </span><span class="ff7">będą<span class="_ _8"> </span></span>oprocentowane<span class="_ _8"> </span><span class="ls2">na<span class="_ _8"> </span></span>poziomie<span class="_ _8"> </span>WIBOR<span class="_ _8"> </span><span class="ls2">6M</span></span></div><div class="t m0 x9 h16 y3ae ff7 fs6 fc1 sc0 ls0 ws0">powiększony<span class="_ _8"> </span><span class="ff8">o<span class="_ _8"> </span>2<span class="_ _0"></span>,6pp.<span class="_ _31"> </span>Posiadaczowi<span class="_ _8"> </span>ob<span class="_ _0"></span>ligac<span class="_ _1"></span>ji<span class="_ _31"> </span><span class="ff7">będzie<span class="_ _8"> </span>przysługiwało<span class="_ _31"> </span></span>praw<span class="_ _2f"></span>o<span class="_ _31"> </span><span class="ls2">do:<span class="_ _31"> </span></span><span class="ff7">zapłaty<span class="_ _2b"> </span></span>od<span class="_ _0"></span>setek<span class="_ _8"> </span>w<span class="_ _8"> </span>terminach<span class="_ _31"> </span><span class="ff7">płatności<span class="_ _8"> </span></span>o<span class="_ _0"></span>dsetek</span></div><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">przewidziany<span class="_ _1"></span>ch<span class="_ _8"> </span>w<span class="_ _8"> </span>warunkach<span class="_ _8"> </span>emisji;<span class="_ _8"> </span><span class="ff7">zapłaty<span class="_ _8"> </span></span>w<span class="_ _8"> </span>dniu<span class="_ _31"> </span>w<span class="_ _1"></span>yk<span class="_ _1"></span>upu<span class="_ _31"> </span>lub<span class="_ _8"> </span>w<span class="_ _8"> </span>d<span class="_ _0"></span>niu<span class="_ _8"> </span><span class="ff7">wcześniejszeg<span class="_ _1"></span>o<span class="_ _8"> </span><span class="ff8">wykupu<span class="_ _8"> </span></span>wartości<span class="_ _8"> </span><span class="ff8">n<span class="_ _0"></span>om<span class="_ _1"></span>inalnej<span class="_ _8"> </span><span class="ff7">każdej</span></span></span></div><div class="t m0 x9 h16 y3a7 ff8 fs6 fc1 sc0 ls0 ws0">obligacji<span class="_ _8"> </span><span class="ff7">podlegającej<span class="_ _8"> </span></span>wy<span class="_ _2f"></span>kupo<span class="_ _0"></span>w<span class="_ _1"></span>i<span class="_ _8"> </span>(wraz<span class="_ _2b"> </span>z<span class="_ _8"> </span><span class="ff7">narosłym<span class="_ _1"></span>i<span class="_ _8"> </span><span class="ff8 ls2">do<span class="_ _8"> </span><span class="ls0">tego<span class="_ _8"> </span>dnia<span class="_ _8"> </span>i<span class="_ _31"> </span></span></span>niezapłacony<span class="_ _1"></span>mi<span class="_ _2b"> </span>wcześniej<span class="_ _8"> </span><span class="ff8">odsetkami);<span class="_ _2b"> </span></span>ob<span class="_ _0"></span>jęcia<span class="_ _2b"> </span><span class="ff8">akcji<span class="_ _8"> </span></span>Spółki</span></div><div class="t m0 x9 h16 y3a8 ff7 fs6 fc1 sc0 ls0 ws0">zwy<span class="_ _2f"></span>kłych na okaziciela em<span class="_ _1"></span>isji nr 13, <span class="_ _0"></span>o wa<span class="_ _1"></span>rtości nominalnej 1,50<span class="_ _0"></span> zł każda, jak<span class="_ _1"></span>ie wy<span class="_ _2f"></span>emitowane zostaną w</div><div class="t m0 x9 h16 y3a9 ff8 fs6 fc1 sc0 ls0 ws0">ramac<span class="_ _1"></span>h<span class="_ _2b"> </span>w<span class="_ _1"></span>arunkowego<span class="_ _5"> </span><span class="ff7">pod<span class="_ _0"></span>w<span class="_ _2f"></span>yższenia<span class="_ _5"> </span>kapitału<span class="_ _2b"> </span>zakładowego<span class="_ _5"> </span>Spółki,<span class="_ _2b"> </span><span class="ff8">w<span class="_ _5"> </span>zamian<span class="_ _5"> </span><span class="ls1c">za<span class="_ _2b"> </span></span>posiadane<span class="_ _2b"> </span>obligacje<span class="_ _5"> </span><span class="ls2">na<span class="_ _5"> </span></span>zasadach<span class="_ _2b"> </span></span>określonych<span class="_ _5"> </span><span class="ff8">w</span></span></div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">uchwale.</div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">Konwersja<span class="_ _45"> </span>obligacji<span class="_ _45"> </span><span class="ff7">b<span class="_ _0"></span>ędzie<span class="_ _2d"> </span>się<span class="_ _5"> </span>odbywała<span class="_ _45"> </span></span><span class="ls1d">wg<span class="_ _5"> </span></span><span class="ff7">współczy<span class="_ _2f"></span>n<span class="_ _0"></span>nika<span class="_ _2d"> </span><span class="ff8">kon<span class="_ _0"></span>w<span class="_ _1"></span>ersji<span class="_ _45"> </span><span class="ls2">200<span class="_ _5"> </span></span>akcji<span class="_ _2d"> </span><span class="ls1c">za<span class="_ _5"> </span></span><span class="ff7">jedną<span class="_ _45"> </span>obli<span class="_ _0"></span>ga<span class="_ _1"></span>cję,<span class="_ _45"> </span><span class="ff8">przy<span class="_ _45"> </span>czym<span class="_ _2d"> </span></span>minimalną<span class="_ _2d"> </span>ilością</span></span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">konwersji obligacji<span class="_ _44"> </span><span class="ls2">na </span>akcje jest 1<span class="_ _44"> </span>obligacja.<span class="_ _4f"> </span>Akcje <span class="ff7">będ<span class="_ _0"></span>ą </span>obejmowane przez o<span class="_ _0"></span>bligatariusza <span class="ls2">po </span>cenie<span class="_ _44"> </span>emisy<span class="_ _2f"></span>jnej<span class="_ _44"> </span>5,00<span class="_ _44"> </span><span class="ff7 ls1c">zł <span class="ff8">za<span class="_ _44"> </span></span><span class="ls0">każdą akcję.</span></span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Obligacje<span class="_ _45"> </span><span class="ff7">zostaną<span class="_ _45"> </span></span>wyem<span class="_ _2f"></span>it<span class="_ _0"></span>owa<span class="_ _1"></span>ne<span class="_ _45"> </span><span class="ls2">na<span class="_ _5"> </span></span>okres<span class="_ _45"> </span><span class="ls2">od<span class="_ _45"> </span></span>5-1<span class="_ _0"></span>0<span class="_ _45"> </span>lat<span class="_ _45"> </span><span class="ls2">od<span class="_ _5"> </span></span>d<span class="_ _0"></span>nia<span class="_ _45"> </span>emisji.<span class="_ _45"> </span><span class="ff7">Szczegóły<span class="_ _45"> </span></span>emisji<span class="_ _45"> </span>ob<span class="_ _0"></span>ligac<span class="_ _1"></span>ji<span class="_ _45"> </span><span class="ff7">zostaną<span class="_ _5"> </span></span>u<span class="_ _0"></span>stalone<span class="_ _45"> </span>przez<span class="_ _5"> </span><span class="ff7">Zarząd<span class="_ _45"> </span></span>w</div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Warunkach Emisji obligacji.</div></div><div class="c x77 y495 w44 h5d"><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls2 ws0">b) <span class="ls0">warunkowy<span class="_ _2f"></span>m <span class="ff7">po<span class="_ _0"></span>dwy<span class="_ _2f"></span>ższeniu<span class="_ _4f"> </span>kapitału<span class="_ _44"> </span>spółki <span class="ff8">o<span class="_ _4f"> </span></span>kwotę <span class="ff8">nie<span class="_ _4f"> </span></span>wyższą<span class="_ _4a"> </span>niż<span class="_ _4f"> </span><span class="ff8">30<span class="_ _0"></span>.000 tys. </span>zł, <span class="ff8">w dro<span class="_ _0"></span>dze em<span class="_ _2f"></span>isji<span class="_ _44"> </span>nie <span class="ff7">więcej niż </span>20.0<span class="_ _0"></span>00 tys. akcji</span></span></span></div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">zwy<span class="_ _2f"></span>kłych <span class="ff8 ls2">na <span class="ls0">okaziciela emisji </span>nr 13<span class="_ _4f"> </span><span class="ls0">o<span class="_ _44"> </span></span></span>wartości <span class="ff8">nominalnej 1<span class="_ _0"></span>,5 </span><span class="ls1c">zł<span class="_ _4f"> </span></span>każda.<span class="_ _4f"> </span><span class="ff8">Cena<span class="_ _4f"> </span>emisyjna ustalona<span class="_ _44"> </span></span>została <span class="ff8 ls2">na <span class="ls0">5<span class="_ _0"></span>,0 </span></span><span class="ls1c">zł<span class="_ _44"> </span><span class="ff8">za </span></span>akcję.<span class="_ _4f"> </span><span class="ff8">Z<span class="_ _44"> </span>akcjam<span class="_ _2f"></span>i</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">nie<span class="_ _3"> </span><span class="ff7">będą<span class="_ _46"> </span>z<span class="_ _1"></span>wiązane<span class="_ _3"> </span>ż<span class="_ _1"></span>adne<span class="_ _3"> </span>szczególne<span class="_ _3"> </span><span class="ff8">uprawnienia.<span class="_ _3"> </span></span>P<span class="_ _0"></span>odwy<span class="_ _2f"></span>ższenie<span class="_ _3"> </span>kapitału<span class="_ _46"> </span>za<span class="_ _1"></span>kładowego<span class="_ _3"> </span>Spółki<span class="_ _3"> </span>następuje<span class="_ _3"> </span><span class="ff8">w<span class="_ _3"> </span>celu<span class="_ _3"> </span>przyznania</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">posiadaczom obligacji serii A praw<span class="_ _1"></span>a do objęcia akcji w podwyższ<span class="_ _1"></span>onym k<span class="_ _1"></span>apitale zakładowy<span class="_ _2f"></span>m Spółki.</div></div><div class="c x77 y496 w44 h110"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">c) pozbawieniu w całości wsz<span class="_ _1"></span>ystkich ak<span class="_ _1"></span>cjonariuszy Spółki prawa poboru w odniesieniu<span class="_ _0"></span> do obligacji serii A oraz akcji em<span class="_ _2f"></span>isji n<span class="_ _0"></span>r 13.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">31</span></div></div></div><div class="pi"></div></div>
<div id="pf20" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc20 w0 h0"><img src="data:image/png;base64,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" class="bi x5a y497 w50 h111" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x58 y2ed w38 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">24<span class="_ _8"> </span><span class="ff5 ls0"> Zobowiązania z tytułu k<span class="_ _2f"></span>redytów, pożyczek o<span class="_ _1"></span>raz inn<span class="_ _1"></span>ych instrum<span class="_ _2f"></span>entów dłużnych<span class="_ _1"></span> </span></div></div><div class="c x58 y498 w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania długo<span class="_ _1"></span>term<span class="_ _2f"></span>inow<span class="_ _0"></span>e</div><div class="t m0 x66 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _5c"> </span>31.12.2022</div></div><div class="c x58 y31f w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">            98 275 <span class="_ _31"> </span>                      -  </div></div><div class="c x58 y499 w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            98 275 <span class="_ _31"> </span>                      -  </div></div><div class="c x58 y441 w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">            98 275 <span class="_ _31"> </span>                      -  </div></div><div class="c x58 y49a w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania k<span class="_ _2f"></span>rótkoterm<span class="_ _2f"></span>inowe</div><div class="t m0 x66 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _5c"> </span>31.12.2022</div></div><div class="c x58 y49b w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">          223 302 <span class="_ _31"> </span>             30 133 </div></div><div class="c x58 y49c w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              2 651 <span class="_ _8"> </span>                      -  </div></div><div class="c x58 y49d w38 hd4"><div class="t m0 x64 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">          220 651 <span class="_ _31"> </span>             30 133 </div></div><div class="c x58 y324 w38 hd4"><div class="t m0 x64 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                     -  <span class="_ _5"> </span>                      -  </div></div><div class="c x58 y49e w38 hd6"><div class="t m0 x64 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">          223 302 <span class="_ _31"> </span>             30 133 </div></div><div class="c x58 y49f w38 hd4"><div class="t m0 x23 h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Pożyczk<span class="_ _2f"></span>i</div></div><div class="c x58 y4a0 w38 hd4"><div class="t m0 x23 h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iany zadłuże<span class="_ _1"></span>nia</div></div><div class="c x58 y4a1 w38 h112"><div class="t m0 x7b h1b y479 ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x5b y4a1 w3c h112"><div class="t m0 x9 h1b y4a2 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania </div><div class="t m0 x22 h1b y479 ff5 fs6 fc1 sc0 ls0 ws0">z tytułu </div><div class="t m0 x4c h1b y24f ff5 fs6 fc1 sc0 ls0 ws0">pożyczek</div></div><div class="c x5c y4a1 w3d h112"><div class="t m0 x9 h1b y4a3 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązani</div><div class="t m0 x16 h1b y4a4 ff5 fs6 fc1 sc0 ls0 ws0">a z tytułu </div><div class="t m0 x51 h1b y4a5 ff1 fs6 fc1 sc0 ls0 ws0">obligacji </div><div class="t m0 x2d h1b y37f ff1 fs6 fc1 sc0 ls0 ws0">zam<span class="_ _2f"></span>iennych </div><div class="t m0 x4c h1b y4a6 ff1 fs6 fc1 sc0 ls0 ws0">na ak<span class="_ _2f"></span>cje</div></div><div class="c x58 y4a7 w38 hd4"><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">                -  </div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                    -  <span class="_ _8"> </span>                  -  </div></div><div class="c x58 y4a8 w38 hd4"><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">       40 000 </div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">           40 000 <span class="_ _3"> </span>                  -  </div></div><div class="c x58 y4a9 w38 hd4"><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">      (10 0<span class="_ _0"></span>00)</div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">          (10 000)<span class="_ _5"> </span>                  -  </div></div><div class="c x58 y4aa w38 hd4"><div class="t m0 x23 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Naliczenie odsetek</div><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">            174 </div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                174 <span class="_ _3"> </span>                  -  </div></div><div class="c x58 y4ab w38 hd4"><div class="t m0 x23 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Spłata odsetek</div><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">             (41)</div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 (41)<span class="_ _5"> </span>                  -  </div></div><div class="c x58 y4ac w38 hd4"><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">       30 133 </div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">           30 133 <span class="_ _3"> </span>                  -  </div></div><div class="c x58 y133 w38 hd4"><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">     309<span class="_ _0"></span> 133 </div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         209 133 <span class="_ _3"> </span>       100 000 </div></div><div class="c x58 y4ad w38 hd4"><div class="t m0 x23 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Koszty em<span class="_ _2f"></span>isji</div><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">        (1 962)</div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                    -  <span class="_ _8"> </span>          (1 962)</div></div><div class="c x58 y4ae w38 hd4"><div class="t m0 x71 h1b y4af ff1 fs6 fc1 sc0 ls0 ws0">      (30 0<span class="_ _0"></span>00)</div><div class="t m0 x75 h16 y4b0 ff8 fs6 fc1 sc0 ls1 ws0">          (30 000)<span class="_ _5"> </span>                  -  </div></div><div class="c x58 y4b1 w38 hd4"><div class="t m0 x23 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Naliczenie odsetek</div><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">       22 029 </div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">           13 989 <span class="_ _3"> </span>           8 040 </div></div><div class="c x58 y4b2 w38 hd4"><div class="t m0 x23 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Spłata odsetek</div><div class="t m0 x71 h1b y52 ff1 fs6 fc1 sc0 ls1 ws0">        (7 756)</div><div class="t m0 x75 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            (2 604)<span class="_ _5"> </span>          (5 152)</div></div><div class="c x58 y4b3 w38 hd6"><div class="t m0 x71 h1b ybf ff1 fs6 fc1 sc0 ls0 ws0">     321<span class="_ _0"></span> 577 <span class="_ _3"> </span><span class="ls1">         220 651 <span class="_ _3"> </span>       100 926 </span></div></div><div class="c x77 y41 w44 h43"><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">Obligacje za<span class="_ _1"></span>m<span class="_ _2f"></span>ienne na ak<span class="_ _2f"></span>cje</div></div><div class="c x77 y4b4 w44 h113"><div class="t m0 x9 h16 y3ae ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _5"> </span>dniu<span class="_ _2b"> </span>8<span class="_ _5"> </span>marca<span class="_ _45"> </span><span class="ls2">2023<span class="_ _5"> </span></span><span class="ff7">Zarząd<span class="_ _2b"> </span></span>Cognor<span class="_ _5"> </span>Holdin<span class="_ _0"></span>g<span class="_ _45"> </span>S.<span class="_ _0"></span>A<span class="_ _2f"></span>.<span class="_ _2b"> </span><span class="ff7">podjął<span class="_ _5"> </span>u<span class="_ _0"></span>chw<span class="_ _1"></span>ałę<span class="_ _5"> </span><span class="ff8">w<span class="_ _5"> </span>sprawie<span class="_ _5"> </span>emisji<span class="_ _45"> </span>1<span class="_ _0"></span>00.000<span class="_ _2b"> </span>szt.<span class="_ _5"> </span>niezabezpieczonych<span class="_ _5"> </span>obligacji</span></span></div><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">imiennyc<span class="_ _1"></span>h<span class="_ _45"> </span>serii<span class="_ _45"> </span>A<span class="_ _45"> </span>zamiennych<span class="_ _2d"> </span><span class="ls2">na<span class="_ _5"> </span></span>akcje<span class="_ _2d"> </span>o<span class="_ _5"> </span><span class="ff7">wartości<span class="_ _2d"> </span></span>no<span class="_ _0"></span>m<span class="_ _2f"></span>in<span class="_ _0"></span>alnej<span class="_ _45"> </span>1<span class="_ _45"> </span>tys.<span class="_ _45"> </span>P<span class="_ _0"></span>LN<span class="_ _2d"> </span><span class="ff7">każda<span class="_ _45"> </span></span>i<span class="_ _45"> </span><span class="ff7">łącznej<span class="_ _45"> </span>wartości<span class="_ _45"> </span></span>100<span class="_ _0"></span>.000<span class="_ _5"> </span>tys.<span class="_ _2d"> </span>PLN<span class="_ _5"> </span>z<span class="_ _2d"> </span>terminem</div><div class="t m0 x9 h16 y3a7 ff8 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>kup<span class="_ _0"></span>u<span class="_ _2d"> </span><span class="ff7">wynoszący<span class="_ _2f"></span>m<span class="_ _45"> </span><span class="ff8 ls2">do<span class="_ _45"> </span><span class="ls0">7<span class="_ _45"> </span>lat<span class="_ _45"> </span></span>od<span class="_ _5"> </span><span class="ls0">dnia<span class="_ _45"> </span>emisji<span class="_ _2d"> </span>i<span class="_ _5"> </span>kuponem<span class="_ _2d"> </span>WIBOR6M<span class="_ _45"> </span>+<span class="_ _45"> </span>2,6<span class="_ _45"> </span>p.p<span class="_ _0"></span>.<span class="_ _2d"> </span>Kon<span class="_ _0"></span>w<span class="_ _1"></span>ersja<span class="_ _2d"> </span><span class="ls2">na<span class="_ _45"> </span></span>akcje<span class="_ _2d"> </span>nie<span class="_ _45"> </span>jest<span class="_ _45"> </span><span class="ff7">obowiązkowa,<span class="_ _2d"> </span></span>a<span class="_ _2d"> </span>cena</span></span></span></div><div class="t m0 x9 h16 y3a8 ff8 fs6 fc1 sc0 ls0 ws0">emisy<span class="_ _2f"></span>jna<span class="_ _3"> </span>w<span class="_ _3"> </span>ramac<span class="_ _1"></span>h<span class="_ _3"> </span>konwersji<span class="_ _3"> </span><span class="ff7">z<span class="_ _1"></span>ostała<span class="_ _3"> </span><span class="ff8">ustalona<span class="_ _3"> </span><span class="ls2">na<span class="_ _3"> </span></span>5<span class="_ _3"> </span></span><span class="ls1c">zł<span class="_ _3"> </span><span class="ff8">za<span class="_ _31"> </span></span></span>akcję.<span class="_ _3"> </span><span class="ff8">Emitentowi<span class="_ _31"> </span></span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>sługuje<span class="_ _3"> </span><span class="ff8">p<span class="_ _0"></span>raw<span class="_ _2f"></span>o<span class="_ _3"> </span><span class="ff7">wcześniejszego<span class="_ _3"> </span></span>w<span class="_ _2f"></span>ykupu,<span class="_ _3"> </span>a</span></span></div><div class="t m0 x9 h16 y3a9 ff8 fs6 fc1 sc0 ls0 ws0">Obligatariuszowi<span class="_ _44"> </span>p<span class="_ _0"></span>raw<span class="_ _2f"></span>o<span class="_ _45"> </span>konwersji<span class="_ _44"> </span>ob<span class="_ _0"></span>ligacji<span class="_ _44"> </span><span class="ls2">na<span class="_ _44"> </span></span>akcje,<span class="_ _2d"> </span>jednak<span class="_ _2d"> </span>nie<span class="_ _2d"> </span><span class="ff7">wcześniej<span class="_ _44"> </span>niż<span class="_ _2d"> </span></span><span class="ls2">po<span class="_ _2d"> </span>12<span class="_ _2d"> </span></span><span class="ff7">miesiącach<span class="_ _44"> </span></span><span class="ls2">od<span class="_ _2d"> </span></span>daty<span class="_ _44"> </span>emisji.<span class="_ _3"> </span>W<span class="_ _44"> </span>d<span class="_ _0"></span>niu<span class="_ _2d"> </span><span class="ls2">15<span class="_ _44"> </span></span>marca</div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls2 ws0">2023 <span class="ff7 ls0">Sp<span class="_ _0"></span>ółka otrzymała propo<span class="_ _0"></span>zy<span class="_ _2f"></span>cję<span class="_ _44"> </span>objęcia<span class="_ _4f"> </span><span class="ff8">wszystkich obligacji<span class="_ _44"> </span>przez <span class="ls21">PS </span>Hold<span class="_ _0"></span>Co S<span class="_ _0"></span>p. z<span class="_ _44"> </span>o.o.<span class="_ _44"> </span>(obecnie<span class="_ _44"> </span>4Workers S<span class="_ _0"></span>p.<span class="_ _4f"> </span>z<span class="_ _44"> </span>o.o.)<span class="_ _44"> </span>i<span class="_ _44"> </span></span>przyjęła</span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls1f ws0">tą<span class="_ _31"> </span><span class="ls0">propozycję.<span class="_ _31"> </span>Spółce<span class="_ _31"> </span><span class="ff8">4Workers<span class="_ _31"> </span>Sp.<span class="_ _31"> </span>z<span class="_ _31"> </span>o.o.,<span class="_ _31"> </span></span>która<span class="_ _31"> </span><span class="ff8">w<span class="_ _31"> </span>efek<span class="_ _1"></span>cie<span class="_ _31"> </span><span class="ff7">objęła<span class="_ _31"> </span>całość<span class="_ _31"> </span></span>emisji<span class="_ _8"> </span>o<span class="_ _0"></span>bligacji,<span class="_ _31"> </span><span class="ff7">przy<span class="_ _1"></span>sługują<span class="_ _31"> </span><span class="ff8">odsetki<span class="_ _31"> </span>w<span class="_ _8"> </span></span>wysokości</span></span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">WIBOR6M<span class="_ _8"> </span>+<span class="_ _31"> </span>2,6p.p.<span class="_ _31"> </span><span class="ff7">(jednakże<span class="_ _8"> </span></span>nie<span class="_ _31"> </span>m<span class="_ _1"></span>niej<span class="_ _31"> </span><span class="ff7">niż<span class="_ _8"> </span></span>10,27<span class="_ _0"></span>5%,<span class="_ _8"> </span><span class="ff7">jeśli<span class="_ _31"> </span></span>WIBOR<span class="_ _8"> </span><span class="ls2">6M<span class="_ _8"> </span></span>jest<span class="_ _31"> </span><span class="ff7">niższy<span class="_ _2b"> </span></span><span class="ls2">od<span class="_ _31"> </span></span>tego<span class="_ _8"> </span>pozio<span class="_ _0"></span>m<span class="_ _2f"></span>u<span class="_ _0"></span>)<span class="_ _8"> </span>oraz<span class="_ _31"> </span>zwrot<span class="_ _8"> </span><span class="ff7">kosztów</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">poniesion<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _2d"> </span>w<span class="_ _44"> </span><span class="ff7">związ<span class="_ _1"></span>ku<span class="_ _44"> </span><span class="ff8">z<span class="_ _44"> </span></span>objęciem<span class="_ _44"> </span><span class="ff8">emisji.<span class="_ _44"> </span>W<span class="_ _44"> </span></span>związ<span class="_ _1"></span>ku<span class="_ _44"> </span><span class="ff8">z<span class="_ _44"> </span></span>emisją<span class="_ _44"> </span><span class="ff8 ls1d">ww.<span class="_ _44"> </span><span class="ls0">ob<span class="_ _0"></span>ligacji<span class="_ _4f"> </span>b<span class="_ _0"></span>rak<span class="_ _4f"> </span>jest<span class="_ _44"> </span>d<span class="_ _0"></span>odatkowy<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ff7">warunków<span class="_ _44"> </span></span><span class="ls2">do<span class="_ _44"> </span></span><span class="ff7">spełnienia<span class="_ _44"> </span></span>oraz</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">kowenantów jakie m<span class="_ _2f"></span>usi sp<span class="_ _0"></span>ełnić Cognor Holding S.A.</div></div><div class="c x77 y4b5 w44 hc4"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Zgodnie<span class="_ _45"> </span>z<span class="_ _45"> </span><span class="ls1a">MSR<span class="_ _45"> </span><span class="ls2">32<span class="_ _45"> </span></span></span>Cognor<span class="_ _5"> </span>Holding<span class="_ _45"> </span>S.A.<span class="_ _45"> </span><span class="ff7">zidentyfikowała<span class="_ _2d"> </span></span>element<span class="_ _2d"> </span><span class="ff7">kapitałowy<span class="_ _2d"> </span></span>w<span class="_ _45"> </span><span class="ff7">powyższ<span class="_ _1"></span>ym<span class="_ _44"> </span><span class="ff8">in<span class="_ _0"></span>strume<span class="_ _1"></span>ncie.<span class="_ _45"> </span><span class="ls23">Ze<span class="_ _45"> </span></span><span class="ff7">względu<span class="_ _45"> </span></span>jedn<span class="_ _0"></span>ak<span class="_ _2d"> </span><span class="ls2">na</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">jego nieistotność po<span class="_ _0"></span>stanowiono o ujęciu całości instru<span class="_ _0"></span>m<span class="_ _2f"></span>entu<span class="_ _0"></span> jako zobowiązania.</div></div><div class="c x77 y4b6 w44 hbd"><div class="t m0 x9 h16 y4b7 ff7 fs6 fc1 sc0 ls0 ws0">Zadłużenie z tyt. ww<span class="_ _1"></span>. obligacji na 31 grud<span class="_ _0"></span>nia 2023 roku wynosiło 100<span class="_ _0"></span> 926 tys. zł (31 grudnia 202<span class="_ _0"></span>2 r.: 0 tys. zł).</div></div><div class="c x77 y4b8 w44 h83"><div class="t m0 x9 h16 y3a9 ff7 fs6 fc1 sc0 ls0 ws0">W ram<span class="_ _1"></span>ach pozostałych pożycze<span class="_ _1"></span>k krótkoterminowy<span class="_ _2f"></span>ch do<span class="_ _0"></span> jednostek powiązany<span class="_ _2f"></span>ch <span class="_ _0"></span>Spółka prezentuje pożyczki otrzy<span class="_ _2f"></span>mane:</div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls1c ws0">a)<span class="_ _44"> </span><span class="ls2">od<span class="_ _44"> </span><span class="ls0">jedn<span class="_ _0"></span>ostki<span class="_ _44"> </span><span class="ff7">zależnej<span class="_ _4f"> </span></span>Co<span class="_ _0"></span>gnor<span class="_ _44"> </span>S.A.<span class="_ _44"> </span>w<span class="_ _44"> </span>dniu<span class="_ _44"> </span></span>23<span class="_ _2d"> </span><span class="ls0">listopada<span class="_ _44"> </span></span>2022<span class="_ _2d"> </span><span class="ls19">r.<span class="_ _44"> </span><span class="ls0">(opro<span class="_ _0"></span>centowanie<span class="_ _44"> </span></span></span>9% <span class="ls0">p<span class="_ _0"></span>.a.),<span class="_ _44"> </span>z<span class="_ _44"> </span>limitem<span class="_ _4f"> </span></span>do<span class="_ _44"> </span><span class="ls0">30.0<span class="_ _0"></span>00<span class="_ _44"> </span>tys.<span class="_ _4f"> </span></span></span><span class="ff7">zł<span class="_ _2d"> </span></span><span class="ls0">i<span class="_ _44"> </span>terminem</span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">spłaty<span class="_ _45"> </span><span class="ff8 ls2">do<span class="_ _5"> </span>31<span class="_ _5"> </span><span class="ls0">grudnia<span class="_ _5"> </span></span>2024<span class="_ _5"> </span><span class="ls0">roku.<span class="_ _5"> </span><span class="ls18">Na<span class="_ _5"> </span></span></span></span>dzień<span class="_ _5"> </span><span class="ff8 ls2">31<span class="_ _5"> </span><span class="ls0">grudn<span class="_ _0"></span>ia<span class="_ _45"> </span></span>2023<span class="_ _5"> </span><span class="ls19">r.<span class="_ _5"> </span></span></span>kapitał<span class="_ _45"> </span>wyniósł<span class="_ _5"> </span><span class="ff8">30.00<span class="_ _0"></span>0<span class="_ _45"> </span>tys.<span class="_ _45"> </span></span>zł,<span class="_ _5"> </span><span class="ff8">a<span class="_ _5"> </span>naliczone<span class="_ _45"> </span>o<span class="_ _0"></span>dsetki<span class="_ _45"> </span><span class="ls2">229<span class="_ _5"> </span></span>tys.<span class="_ _45"> </span></span><span class="ls1c">zł<span class="_ _5"> </span></span><span class="ff8">(31</span></div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">grudnia 202<span class="_ _0"></span>2 r: 30 133<span class="_ _0"></span> ty<span class="_ _2f"></span>s. <span class="_ _0"></span>zł)</div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls2 ws0">b)<span class="_ _44"> </span>od<span class="_ _2d"> </span><span class="ls0">jednostki<span class="_ _2d"> </span><span class="ff7">zależnej<span class="_ _44"> </span></span>Cogno<span class="_ _0"></span>r<span class="_ _44"> </span>S.A.<span class="_ _3"> </span>w<span class="_ _44"> </span>dniu<span class="_ _2d"> </span></span>12<span class="_ _2d"> </span><span class="ls0">maja<span class="_ _44"> </span></span>2023<span class="_ _44"> </span><span class="ls19">r.<span class="_ _2d"> </span><span class="ls0">(op<span class="_ _0"></span>rocentowanie<span class="_ _44"> </span></span></span>10%<span class="_ _44"> </span><span class="ls0">p.a.),<span class="_ _2d"> </span>z<span class="_ _2d"> </span>limitem<span class="_ _44"> </span></span>do<span class="_ _44"> </span>209<span class="_ _2d"> </span>133<span class="_ _2d"> </span><span class="ls0">tys.<span class="_ _44"> </span><span class="ff7 ls1c">zł<span class="_ _44"> </span></span>i<span class="_ _44"> </span>terminem</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">spłaty do 31 grudnia 2<span class="_ _0"></span>024 roku. Na dzień 31<span class="_ _0"></span> grudnia 2023 r.  <span class="_ _0"></span>ka<span class="_ _1"></span>pitał wyniósł 179 133<span class="_ _0"></span> ty<span class="_ _2f"></span>s. <span class="_ _0"></span>zł, a naliczone odsetki 11 289 <span class="_ _0"></span>ty<span class="_ _2f"></span>s. <span class="_ _0"></span>zł </div></div><div class="c x77 y4b9 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) do jed<span class="_ _1"></span>nostek<span class="_ _2f"></span> powiązanych</div></div><div class="c x77 y4ba w46 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Obligacje zam<span class="_ _2f"></span>ien<span class="_ _0"></span>ne na akcje</div></div><div class="c x77 y259 w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">b) do p<span class="_ _1"></span>ozostałych<span class="_ _1"></span> jedno<span class="_ _1"></span>stek</div></div><div class="c x77 y4bb w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe po<span class="_ _0"></span>ży<span class="_ _2f"></span>czki</div></div><div class="c x77 y4bc w46 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">a) do jed<span class="_ _1"></span>nostek<span class="_ _2f"></span> powiązanych</div></div><div class="c x77 y4bd w40 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zaciągnięcie zobowiązania głów<span class="_ _1"></span>nego</div></div><div class="c x77 y4be w46 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Część bieżąca obligacji zam<span class="_ _2f"></span>iennych na akcje</div></div><div class="c x77 y4bf w40 hdf"><div class="t m0 x9 h1b y74 ff5 fs6 fc1 sc0 ls0 ws0">Bilans zam<span class="_ _2f"></span>knięcia n<span class="_ _2f"></span>a 31<span class="_ _0"></span> grudn<span class="_ _2f"></span>ia 20<span class="_ _0"></span>23</div></div><div class="c x77 y4c0 w49 h43"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Bilans zam<span class="_ _2f"></span>knięcia n<span class="_ _2f"></span>a 31<span class="_ _0"></span> grudn<span class="_ _2f"></span>ia 20<span class="_ _0"></span>22</div></div><div class="c x77 y4c1 w44 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">W poniższej tabeli zaprezentowane zostały<span class="_ _1"></span> bilansowe zmiany<span class="_ _2f"></span> p<span class="_ _0"></span>oszcze<span class="_ _1"></span>gólnych tytułów za<span class="_ _1"></span>dłużenia Cognor Ho<span class="_ _0"></span>lding S.A.</div></div><div class="c x77 y4c2 w49 h43"><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">Bilans otwarcia na 1 stycznia 2022</div></div><div class="c x77 y2a0 w49 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Spłata zobowiązania głównego</div></div><div class="c x77 y4c3 w40 h43"><div class="t m0 x9 h16 y4c4 ff7 fs6 fc1 sc0 ls0 ws0">Spłata zobowiązania głównego</div></div><div class="c x77 y4c5 w40 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zaciągnięcie zobowiązania głów<span class="_ _1"></span>nego</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">32</span></div></div></div><div class="pi"></div></div>
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" class="bi x7c y4c6 w51 h114" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y2ed w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">25<span class="_ _2b"> </span><span class="ff5 ls0">Zo<span class="_ _1"></span>bowiązania z tytułu<span class="_ _2f"></span> <span class="_ _0"></span>do<span class="_ _2f"></span>staw<span class="_ _0"></span> i usług ora<span class="_ _1"></span>z pozo<span class="_ _1"></span>stałe</span></div></div><div class="c x7d y498 w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Krótko<span class="_ _1"></span>term<span class="_ _2f"></span>inowe</div></div><div class="c x7d y4c7 w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _7b"> </span><span class="ff1 fsb">31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y499 w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">a) do jed<span class="_ _1"></span>nostek<span class="_ _2f"></span> powiązanych  </div><div class="t m0 x7e h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">              267 <span class="_ _3"> </span>               202 </div></div><div class="c x7d y4c8 w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">              266 <span class="_ _3"> </span>               201 </div></div><div class="c x7d y4c9 w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania odsetkowe</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  1 <span class="_ _3"> </span>                   1 </div></div><div class="c x7d y4ca w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">b) do p<span class="_ _1"></span>ozostałych<span class="_ _1"></span> jedno<span class="_ _1"></span>stek</div><div class="t m0 x7e h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">           9 386 <span class="_ _3"> </span>                 99 </div></div><div class="c x7d y41a w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                99 <span class="_ _3"> </span>                 16 </div></div><div class="c x7d y41b w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">           9 128 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y4cb w52 hf9"><div class="t m0 x7e h16 y307 ff8 fs6 fc1 sc0 ls1 ws0">                27 <span class="_ _3"> </span>                 16 </div></div><div class="c x7d y4cc w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  7 <span class="_ _3"> </span>                   7 </div></div><div class="c x7d y4cd w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  1 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y1f0 w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">              108 <span class="_ _3"> </span>                 48 </div></div><div class="c x7d y4ce w52 hd8"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  7 <span class="_ _3"> </span>                   7 </div></div><div class="c x7d y4cf w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  9 <span class="_ _3"> </span>                   5 </div></div><div class="c x7d y4d0 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">           9 653 <span class="_ _3"> </span>               301 </div></div><div class="c x7d y4d1 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">26<span class="_ _45"> </span><span class="ff5 ls0">Zobowiązania z<span class="_ _1"></span> tytułu świadczeń pr<span class="_ _1"></span>acowniczych</span></div></div><div class="c x7d y4d2 w52 hd4"><div class="t m0 x7f h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _7c"> </span>31.12.2022</div></div><div class="c x7d y4d3 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y4d4 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y4d5 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y4d6 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">27<span class="_ _45"> </span><span class="ls0">Instrum<span class="_ _2f"></span>enty finansowe</span></div></div><div class="c x7d y4d7 w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc3 sc0 ls0 ws0">Klasyfikacja<span class="_ _1"></span> instrum<span class="_ _2f"></span>entów finansowych wg<span class="_ _0"></span> MSSF 9</div></div><div class="c x7d y4d8 w52 hd4"><div class="t m0 x1c h1b y52 ff1 fs6 fc3 sc0 ls0 ws0">Aktywa </div></div><div class="c x7d y4d9 w52 hdc"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2023 r.</div></div><div class="c x7d y4da w52 h115"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x80 y4db w53 hf9"><div class="t m0 x9 h1b y325 ff5 fs6 fc1 sc0 ls0 ws0">Aktywa według sprawozdania<span class="_ _1"></span> </div><div class="t m0 x9 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">z sytuacji fina<span class="_ _1"></span>nsowej</div></div><div class="c x7d y4dc w52 hd4"><div class="t m0 x1c h17 y1a ff4 fs6 fc1 sc0 ls0 ws0">a) Aktywa trwałe </div></div><div class="c x7d y4dd w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe in<span class="_ _0"></span>w<span class="_ _2f"></span>estycje</div></div><div class="c x7d y4de w52 hd4"><div class="t m0 x1c h17 y1a ff3 fs6 fc1 sc0 ls0 ws0">b) Aktywa obroto<span class="_ _0"></span>we</div></div><div class="c x7d y4df w52 hd6"><div class="t m0 x1c h1b yab ff5 fs6 fc1 sc0 ls0 ws0">Ogółem</div></div><div class="c x1 y3a0 w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">*<span class="_ _2f"></span> <span class="_ _0"></span>Zobowiązanie z ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu nabycia jednostki zależnej JA<span class="_ _1"></span>P Ind<span class="_ _0"></span>ustries s.r.o. - ostatnia rata płatna w grudniu <span class="_ _0"></span>2024</div></div><div class="c x81 y4e0 w55 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y4e0 w56 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x7c y4e0 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x82 y18d w56 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x7c y4e1 w57 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x81 y4e1 w55 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y4e1 w56 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x7c y18d w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x81 y18d w55 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x7c y235 w57 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x81 y4e2 w55 hbd"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y4e2 w56 hbd"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x1 y4e3 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Świadczenia w<span class="_ _1"></span>ypłacone</div></div><div class="c x82 y4e3 w56 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x7c y4e3 w57 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x81 y4e3 w55 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x1 y4e4 w58 h43"><div class="t m0 x9 hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x1 y4e2 w58 hbd"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 1 stycznia 2022 roku</div></div><div class="c x7c y4e5 w57 h116"><div class="t m0 x47 h3e yb9 ff1 fsb fc1 sc0 ls0 ws0">Odprawy emerytalne, </div><div class="t m0 x22 h3e y73 ff5 fsb fc1 sc0 ls0 ws0">rentowe, pośm<span class="_ _1"></span>iertne</div></div><div class="c x81 y4e5 w55 h116"><div class="t m0 xd h3e y4e6 ff1 fsb fc1 sc0 ls0 ws0">Nagrody jubileuszow<span class="_ _0"></span>e</div></div><div class="c x1 y18d w58 hdf"><div class="t m0 x9 h1b y74 ff5 fs6 fc1 sc0 ls0 ws0">Na dzień<span class="_ _1"></span> 31 grudnia 2022 roku</div></div><div class="c x82 y4e5 w56 h116"><div class="t m0 x7d h1b y2dc ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x7c y4e2 w57 hbd"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x81 y235 w55 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y235 w56 h43"><div class="t m0 x2f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x1 y235 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Na dzień 1 stycznia 2023 roku</div></div><div class="c x1 y4e1 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rozwiązanie reze<span class="_ _1"></span>rw</div></div><div class="c x82 y4e7 w56 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                 34 500 </div></div><div class="c x82 y4e8 w56 he7"><div class="t m0 x2d h16 y4e6 ff8 fs6 fc1 sc0 ls1 ws0">                                   8 960 </div></div><div class="c x82 y4e9 w56 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                 98 880 </div></div><div class="c x81 y4ea w55 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x81 y4e7 w55 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x81 y4e9 w55 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x7c y4e8 w57 he7"><div class="t m0 x2d h16 y4e6 ff8 fs6 fc1 sc0 ls1 ws0">                                8 960 </div></div><div class="c x7c y4e9 w57 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                              98 880 </div></div><div class="c x81 y4e8 w55 he7"><div class="t m0 x2d h16 y4e6 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x7c y4e7 w57 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                              34 500 </div></div><div class="c x7c y4ea w57 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                              98 880 </div></div><div class="c x82 y4ea w56 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                 98 880 </div></div><div class="c x7c y4eb w57 h117"><div class="t m0 x22 h1b y4ec ff1 fs6 fc1 sc0 ls0 ws0">Aktywa finanso<span class="_ _1"></span>we </div><div class="t m0 x83 h1b y2ef ff1 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _0"></span>cen<span class="_ _2f"></span>iane w<span class="_ _0"></span>g </div><div class="t m0 x3e h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">zam<span class="_ _2f"></span>ortyzowanego kosz<span class="_ _1"></span>tu</div></div><div class="c x81 y4eb w55 h117"><div class="t m0 x45 h1b y4ec ff1 fs6 fc1 sc0 ls0 ws0">Aktywa finanso<span class="_ _1"></span>we w<span class="_ _0"></span>ycenian<span class="_ _1"></span>e </div><div class="t m0 x4c h1b y2ef ff5 fs6 fc1 sc0 ls0 ws0">w w<span class="_ _0"></span>artości godz<span class="_ _1"></span>iwej przez </div><div class="t m0 x2f h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _0"></span>nik<span class="_ _2f"></span> finansowy (WGPWF)</div></div><div class="c x82 y4eb w56 h117"><div class="t m0 x7d h1b y2ef ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x1 y4ed w59 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Długoterminowe zobowiąza<span class="_ _1"></span>nia z tytułu odpraw emery<span class="_ _2f"></span>taln<span class="_ _0"></span>y<span class="_ _2f"></span>ch i <span class="_ _0"></span>nagród jubileuszowyc<span class="_ _1"></span>h</div></div><div class="c x1 y4ee w5a h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług</div></div><div class="c x1 y4ef w5a h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rozliczenia między<span class="_ _2f"></span>okresowe kosztów</div></div><div class="c x1 y4f0 w5a h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe zob<span class="_ _0"></span>owiąz<span class="_ _2f"></span>an<span class="_ _0"></span>ia</div></div><div class="c x1 y4f1 w5b h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Rozliczenia między<span class="_ _2f"></span>okresowe kosztów dotyczą<span class="_ _1"></span>ce świadcze<span class="_ _1"></span>ń pracowniczyc<span class="_ _1"></span>h</div></div><div class="c x1 y4f2 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe in<span class="_ _0"></span>w<span class="_ _2f"></span>estycje</div></div><div class="c x1 y446 w5a h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania  z tytułu dostaw i usług</div></div><div class="c x1 y444 w5a h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania  z tytułu nabycia jednostki zależnej*</div></div><div class="c x1 y4f3 w5a hfb"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania  z tytułu podatków, ubezpieczeń opró<span class="_ _0"></span>cz </div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">podatku do<span class="_ _0"></span>chodowego</div></div><div class="c x1 y4f4 w5a h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania  z tytułu wy<span class="_ _1"></span>nagrodzeń</div></div><div class="c x1 y4f5 w5a hbd"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Fundusze specjalne</div></div><div class="c x1 y4e8 w58 he7"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności handlowe i pozostałe należności</div></div><div class="c x1 y4f6 w59 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Krótkoterminowe zobowiąza<span class="_ _1"></span>nia z tytułu odpraw emery<span class="_ _2f"></span>taln<span class="_ _0"></span>y<span class="_ _2f"></span>ch i <span class="_ _0"></span>nagród jubileuszowyc<span class="_ _1"></span>h</div></div><div class="c x1 y4e0 w58 hdf"><div class="t m0 x9 h1b y74 ff5 fs6 fc1 sc0 ls0 ws0">Na dzień<span class="_ _1"></span> 31 grudnia 2023 roku</div></div><div class="c x1 y4f7 w58 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Środki pieniężne i ich<span class="_ _0"></span> ek<span class="_ _1"></span>wiwa<span class="_ _1"></span>lenty</div></div><div class="c x7c y4f7 w57 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                   103 </div></div><div class="c x7c y4f8 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                            133 380 </div></div><div class="c x81 y4f7 w55 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y4f2 w56 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                 25 437 </div></div><div class="c x82 y4f7 w56 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                      103 </div></div><div class="c x82 y4f8 w56 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                               133 380 </div></div><div class="c x81 y4f2 w55 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x7c y4f2 w57 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                              25 437 </div></div><div class="c x81 y4f8 w55 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">33</span></div></div></div><div class="pi"></div></div>
<div id="pf22" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc22 w0 h0"><img 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" class="bi x1 y4f9 w5c h118" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y2ed w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2022 r.</div></div><div class="c x7d y4fa w52 hfc"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x80 y4fb w53 hf9"><div class="t m0 x9 h1b y325 ff5 fs6 fc1 sc0 ls0 ws0">Aktywa według sprawozdania<span class="_ _1"></span> </div><div class="t m0 x9 h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">z sytuacji fina<span class="_ _1"></span>nsowej</div></div><div class="c x7d y4fc w52 hd4"><div class="t m0 x1c h17 y1a ff4 fs6 fc1 sc0 ls0 ws0">a) Aktywa trwałe </div></div><div class="c x7d y4fd w52 hd4"><div class="t m0 x1c h17 y1a ff3 fs6 fc1 sc0 ls0 ws0">b) Aktywa obroto<span class="_ _0"></span>we</div></div><div class="c x7d y4fe w52 hd6"><div class="t m0 x1c h1b yab ff5 fs6 fc1 sc0 ls0 ws0">Ogółem</div></div><div class="c x7d y4ff w52 hd8"><div class="t m0 x1c h1b y52 ff5 fs6 fc3 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania</div></div><div class="c x7d y500 w52 hef"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2023 r.</div></div><div class="c x7d y501 w52 h119"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x7d y502 w52 hd6"><div class="t m0 x1c h1b yab ff5 fs6 fc1 sc0 ls0 ws0">Ogółem</div></div><div class="c x7d y503 w52 hef"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2022 r.</div></div><div class="c x7d y442 w52 h11a"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x7d y504 w52 hd6"><div class="t m0 x1c h1b yab ff5 fs6 fc1 sc0 ls0 ws0">Ogółem</div></div><div class="c x7c y505 w57 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x82 y506 w56 hbf"><div class="t m0 x2d h16 yec ff8 fs6 fc1 sc0 ls1 ws0">                                 98 275 </div></div><div class="c x82 y505 w56 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x81 y505 w55 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x1 y507 w58 h7e"><div class="t m0 x9 h1b y34d ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania według sprawozdan<span class="_ _2f"></span>ia z </div><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">sytuacji finan<span class="_ _2f"></span>sow<span class="_ _0"></span>ej</div></div><div class="c x1 y508 w58 h117"><div class="t m0 x9 h16 y509 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">inne zobowiązania (z wyjątk<span class="_ _2f"></span>iem zaliczek i </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zobowiązań z tytułu podatków i ubezpieczeń)</div></div><div class="c x81 y50a w55 h42"><div class="t m0 x2d h1b y71 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x1 y50b w58 hfb"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów<span class="_ _1"></span>, pożyczek </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">oraz innych instrumentów dłużnych</div></div><div class="c x1 y50c w58 h11"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">b) Zobo<span class="_ _0"></span>wiązania krótkoterminowe</div></div><div class="c x82 y50d w56 h11b"><div class="t m0 x7d h1b yf6 ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x82 y50e w56 h11"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                 98 275 </div></div><div class="c x81 y50e w55 h11"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                        98 275 </div></div><div class="c x82 y50f w56 hfb"><div class="t m0 x2d h16 y149 ff8 fs6 fc1 sc0 ls1 ws0">                               223 302 </div></div><div class="c x1 y510 w58 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Środki pieniężne i ich<span class="_ _0"></span> ek<span class="_ _1"></span>wiwa<span class="_ _1"></span>lenty</div></div><div class="c x1 y511 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe in<span class="_ _0"></span>w<span class="_ _2f"></span>estycje</div></div><div class="c x1 y512 w58 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">b) Zobo<span class="_ _0"></span>wiązania krótkoterminowe</div></div><div class="c x1 y50f w58 hfb"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów<span class="_ _1"></span>, pożyczek </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">oraz innych instrumentów dłużnych</div></div><div class="c x1 y50e w58 h11"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">a) Zobo<span class="_ _0"></span>wiązania dług<span class="_ _0"></span>oterminowe</div></div><div class="c x82 y510 w56 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                   2 270 </div></div><div class="c x82 y511 w56 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                 35 181 </div></div><div class="c x7c y511 w57 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                              35 181 </div></div><div class="c x7c y3c w57 h50"><div class="t m0 x2d h16 y8c ff8 fs6 fc1 sc0 ls1 ws0">                                6 206 </div></div><div class="c x1 y3c w58 h50"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Należności handlowe i pozostałe należności</div></div><div class="c x7c y513 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                              43 657 </div></div><div class="c x7c y510 w57 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                2 270 </div></div><div class="c x1 y506 w58 hbf"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tyt.kredy<span class="_ _2f"></span>tó<span class="_ _0"></span>w<span class="_ _1"></span> i pożyczek oraz </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">innych instrumentów dłużnych</div></div><div class="c x81 y50d w55 h11b"><div class="t m0 x68 h3e y514 ff5 fsb fc1 sc0 ls0 ws0">Zobowiązania fin<span class="_ _0"></span>ansowe </div><div class="t m0 x2d h3e y515 ff5 fsb fc1 sc0 ls0 ws0">wyceniane metodą zam<span class="_ _2f"></span>orty<span class="_ _0"></span>zowa-</div><div class="t m0 x7d h3e y44d ff1 fsb fc1 sc0 ls0 ws0">nego k<span class="_ _2f"></span>oszt<span class="_ _0"></span>u</div></div><div class="c x1 y516 w58 hfa"><div class="t m0 x9 h1b y34d ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania według sprawozdan<span class="_ _2f"></span>ia z </div><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">sytuacji finan<span class="_ _2f"></span>sow<span class="_ _0"></span>ej</div></div><div class="c x81 y517 w55 h4f"><div class="t m0 x68 h3e y518 ff5 fsb fc1 sc0 ls0 ws0">Zobowiązania fin<span class="_ _0"></span>ansowe </div><div class="t m0 x2d h3e y519 ff5 fsb fc1 sc0 ls0 ws0">wyceniane metodą zam<span class="_ _2f"></span>orty<span class="_ _0"></span>zowa-</div><div class="t m0 x7d h3e y51a ff1 fsb fc1 sc0 ls0 ws0">nego k<span class="_ _2f"></span>oszt<span class="_ _0"></span>u</div></div><div class="c x81 y93 w55 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                      321 943 </div></div><div class="c x82 y512 w56 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                               223 668 </div></div><div class="c x82 y513 w56 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                 43 657 </div></div><div class="c x82 y517 w56 h4f"><div class="t m0 x7d h1b y36f ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x82 y93 w56 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                               321 943 </div></div><div class="c x81 y506 w55 hbf"><div class="t m0 x2d h16 yec ff8 fs6 fc1 sc0 ls1 ws0">                                        98 275 </div></div><div class="c x81 y50f w55 hfb"><div class="t m0 x2d h16 y149 ff8 fs6 fc1 sc0 ls1 ws0">                                      223 302 </div></div><div class="c x81 y510 w55 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x81 y51b w55 h11c"><div class="t m0 x45 h1b y51c ff1 fs6 fc1 sc0 ls0 ws0">Aktywa finanso<span class="_ _1"></span>we w<span class="_ _0"></span>ycenian<span class="_ _1"></span>e </div><div class="t m0 x4c h1b y1a2 ff5 fs6 fc1 sc0 ls0 ws0">w w<span class="_ _0"></span>artości godz<span class="_ _1"></span>iwej przez </div><div class="t m0 x2f h1b y51d ff1 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _0"></span>nik<span class="_ _2f"></span> finansowy (WGPWF)</div></div><div class="c x7c y51e w57 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                              43 657 </div></div><div class="c x81 y3c w55 h50"><div class="t m0 x2d h16 y8c ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x1 y505 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe należno<span class="_ _0"></span>ści</div></div><div class="c x81 y511 w55 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y508 w56 h117"><div class="t m0 x2d h16 y51f ff8 fs6 fc1 sc0 ls1 ws0">                                      366 </div></div><div class="c x81 y508 w55 h117"><div class="t m0 x2d h16 y51f ff8 fs6 fc1 sc0 ls1 ws0">                                             366 </div></div><div class="c x81 y512 w55 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                      223 668 </div></div><div class="c x82 y50a w56 h42"><div class="t m0 x2d h1b y71 ff1 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x1 y50a w58 h42"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">a) Zobo<span class="_ _0"></span>wiązania dług<span class="_ _0"></span>oterminowe</div></div><div class="c x81 y50b w55 hfb"><div class="t m0 x2d h16 y149 ff8 fs6 fc1 sc0 ls1 ws0">                                        30 133 </div></div><div class="c x1 y520 w58 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pozostałe zob<span class="_ _0"></span>owiąz<span class="_ _2f"></span>an<span class="_ _0"></span>ia </div></div><div class="c x81 y520 w55 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y520 w56 h43"><div class="t m0 x2d h16 y25 ff8 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x81 y50c w55 h11"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                        30 351 </div></div><div class="c x82 y50c w56 h11"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                 30 351 </div></div><div class="c x82 y50b w56 hfb"><div class="t m0 x2d h16 y149 ff8 fs6 fc1 sc0 ls1 ws0">                                 30 133 </div></div><div class="c x82 y521 w56 h11d"><div class="t m0 x2d h16 y34d ff8 fs6 fc1 sc0 ls1 ws0">                                      218 </div></div><div class="c x81 y521 w55 h11d"><div class="t m0 x2d h16 y34d ff8 fs6 fc1 sc0 ls1 ws0">                                             218 </div></div><div class="c x82 y4da w56 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                 30 351 </div></div><div class="c x82 y51b w56 h11c"><div class="t m0 x7d h1b y1a2 ff1 fs6 fc1 sc0 ls0 ws0">Razem</div></div><div class="c x82 y522 w56 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                          -  </div></div><div class="c x7c y522 w57 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                       -  </div></div><div class="c x81 y522 w55 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x82 y51e w56 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                 43 657 </div></div><div class="c x81 y51e w55 h43"><div class="t m0 x2d h1b y16 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x7c y51b w57 h11c"><div class="t m0 x22 h1b y51c ff1 fs6 fc1 sc0 ls0 ws0">Aktywa finanso<span class="_ _1"></span>we </div><div class="t m0 x83 h1b y1a2 ff1 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _0"></span>cen<span class="_ _2f"></span>iane w<span class="_ _0"></span>g </div><div class="t m0 x3e h1b y51d ff1 fs6 fc1 sc0 ls0 ws0">zam<span class="_ _2f"></span>ortyzowanego kosz<span class="_ _1"></span>tu</div></div><div class="c x81 y4da w55 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                        30 351 </div></div><div class="c x1 y523 w54 h11e"><div class="t m0 x9 h16 y524 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania<span class="_ _5"> </span><span class="ff8">finansowe<span class="_ _45"> </span>wyceniane<span class="_ _5"> </span></span>metodą<span class="_ _45"> </span><span class="ff8">zamortyzow<span class="_ _1"></span>anego<span class="_ _5"> </span>kosztu<span class="_ _5"> </span><span class="ff7">zawierają<span class="_ _45"> </span>zob<span class="_ _0"></span>owiąz<span class="_ _1"></span>ania<span class="_ _5"> </span><span class="ff8">z<span class="_ _5"> </span></span>tytułu<span class="_ _5"> </span><span class="ff8">dostaw<span class="_ _5"> </span>i<span class="_ _5"> </span></span>usług<span class="_ _5"> </span><span class="ff8">o<span class="_ _0"></span>raz<span class="_ _45"> </span></span>pozostałe</span></span></div><div class="t m0 x9 h16 y3b1 ff7 fs6 fc1 sc0 ls0 ws0">zobowiązania<span class="_ _2d"> </span><span class="ff8">(za<span class="_ _2d"> </span></span>wyjątkiem<span class="_ _44"> </span>zobowiązań<span class="_ _45"> </span><span class="ff8">z<span class="_ _2d"> </span></span>tytułu<span class="_ _2d"> </span>po<span class="_ _0"></span>datków<span class="_ _1"></span>,<span class="_ _2d"> </span><span class="ls1c">ceł<span class="_ _45"> </span></span><span class="ff8">i<span class="_ _2d"> </span></span>u<span class="_ _0"></span>bezpieczeń<span class="_ _44"> </span>społecznych)<span class="_ _2d"> </span><span class="ff8">o<span class="_ _0"></span>raz<span class="_ _44"> </span></span>zobowiązania<span class="_ _45"> </span><span class="ff8">z<span class="_ _2d"> </span></span>tytułu<span class="_ _2d"> </span>po<span class="_ _0"></span>ży<span class="_ _2f"></span>czek<span class="_ _2d"> </span><span class="ff8">oraz</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zobowiązania z tytułu obligacji zamienny<span class="_ _2f"></span>ch <span class="_ _0"></span>na akc<span class="_ _1"></span>je.</div></div><div class="c x81 y513 w55 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                                 -  </div></div><div class="c x1 y525 w54 he7"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa<span class="_ _8"> </span>wy<span class="_ _2f"></span>ceniane<span class="_ _8"> </span>w<span class="_ _8"> </span>zam<span class="_ _1"></span>ortyzowa<span class="_ _1"></span>nym<span class="_ _2b"> </span>koszcie<span class="_ _2b"> </span>(2<span class="_ _0"></span>023<span class="_ _8"> </span>i<span class="_ _8"> </span><span class="ls2">2022)<span class="_ _2b"> </span></span><span class="ff7">zawierają<span class="_ _2b"> </span>należno<span class="_ _0"></span>ści<span class="_ _2b"> </span></span>handlowe,<span class="_ _8"> </span><span class="ff7">pozostałe<span class="_ _8"> </span></span>inwesty<span class="_ _2f"></span>cje<span class="_ _8"> </span>(za<span class="_ _2b"> </span><span class="ff7">wyjątkiem</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">udziałów) - weksle, poży<span class="_ _2f"></span>czki ud<span class="_ _0"></span>zielone oraz środki pieniężne i ich ekwiwa<span class="_ _1"></span>lenty.</div></div><div class="c x1 y521 w58 h11d"><div class="t m0 x9 h16 y3ce ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">inne zobowiązania (z wyjątk<span class="_ _2f"></span>iem zobowiązań </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">z tytułu podatków i ubezpieczeń)</div></div><div class="c x82 y3c w56 h50"><div class="t m0 x2d h16 y8c ff8 fs6 fc1 sc0 ls1 ws0">                                   6 206 </div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">34</span></div></div></div><div class="pi"></div></div>
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" class="bi x1 y526 w5c h11f" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y2ed w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc2 sc0 ls0 ws0">Warto<span class="_ _1"></span>ść godziwa</div></div><div class="c x7d y527 w52 hd4"><div class="t m0 x1c h1b y52 ff1 fs6 fc2 sc0 ls0 ws0">Ryzyko ryn<span class="_ _1"></span>ko<span class="_ _1"></span>we</div></div><div class="c x7d y50d w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Ryzyko zm<span class="_ _2f"></span>iany k<span class="_ _1"></span>ursów w<span class="_ _0"></span>alu<span class="_ _1"></span>t </div></div><div class="c x7d y528 w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2023 r.</div></div><div class="c x7d y529 w52 hf6"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">w tysiącach złotych</div><div class="t m0 x84 h16 y3e5 ff8 fs6 fc1 sc0 ls0 ws0">W wa<span class="_ _1"></span>lucie EUR</div></div><div class="c x85 y529 w5d hf6"><div class="t m0 x2f h16 yc4 ff8 fs6 fc1 sc0 ls0 ws0">W wa<span class="_ _1"></span>lucie </div><div class="t m0 x23 h16 y20f ff8 fs6 fc1 sc0 ls0 ws0">USD</div></div><div class="c x82 y529 w3d hf6"><div class="t m0 x16 h16 yc4 ff8 fs6 fc1 sc0 ls0 ws0">W innych </div><div class="t m0 x51 h16 y20f ff8 fs6 fc1 sc0 ls0 ws0">walutach</div></div><div class="c x7d y529 w52 hf6"><div class="t m0 x24 h1b y2f0 ff1 fs6 fc1 sc0 ls0 ws0">razem</div></div><div class="c x7d y52a w52 hef"><div class="t m0 x1c h16 y13 ff7 fs6 fc1 sc0 ls0 ws0">Należności z tytułu dostaw i usług i inne należności</div><div class="t m0 x79 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                  -  <span class="_ _31"> </span>                  -  </div><div class="t m0 x86 h1b y1c1 ff1 fs6 fc1 sc0 ls1 ws0">                   -  </div></div><div class="c x7d y52b w52 h120"><div class="t m0 x1c h16 y52c ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu oprocentowanych kredy<span class="_ _1"></span>tów i pożyczek</div></div><div class="c x7d y52d w52 h121"><div class="t m0 x79 h16 y26 ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                  -  <span class="_ _31"> </span>                  -  </div><div class="t m0 x86 h1b yc0 ff1 fs6 fc1 sc0 ls1 ws0">                   -  </div></div><div class="c x7d y299 w52 hef"><div class="t m0 x1c h16 y13 ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz pozostałe</div><div class="t m0 x79 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                  -  <span class="_ _31"> </span>          (9 128)</div><div class="t m0 x86 h1b y1c1 ff1 fs6 fc1 sc0 ls1 ws0">          (9 128)</div></div><div class="c x7d y52e w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                  -  <span class="_ _31"> </span>          (9 128)<span class="_ _2b"> </span>          (9 128)</div></div><div class="c x7d y52f w52 h122"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div><div class="t m0 x29 h3d y530 ff8 fsb fc1 sc0 ls0 ws0">Wzros<span class="_ _2f"></span>t kur<span class="_ _0"></span>su<span class="_ _66"> </span>Spadek kursu<span class="_ _52"> </span>Wzros<span class="_ _1"></span>t kursu<span class="_ _63"> </span>Spadek kursu</div></div><div class="c x7d y464 w52 hd4"><div class="t m0 x54 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">o 10%<span class="_ _6c"> </span>o<span class="_ _2f"></span> 10%<span class="_ _67"> </span>o 10%<span class="_ _67"> </span>o 10%</div></div><div class="c x7d y531 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2023</div><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                    (913)<span class="_ _8"> </span>               913 <span class="_ _5"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y532 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2022</div><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                  -  <span class="_ _31"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y533 w52 hd4"><div class="t m0 x1c h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Ryzyko ce<span class="_ _1"></span>nowe</div></div><div class="c x1 y534 w54 h123"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _4f"> </span><span class="ff8">w </span>związku <span class="ff8">z </span>ograniczon<span class="_ _0"></span>ą działalnością p<span class="_ _0"></span>rzeprow<span class="_ _1"></span>adzaną <span class="ff8">w walutach in<span class="_ _0"></span>nyc<span class="_ _1"></span>h <span class="ff7">n<span class="_ _0"></span>iż </span>funkacjonalna nie<span class="_ _44"> </span>jest <span class="ff7">narażona<span class="_ _4f"> </span></span><span class="ls2">na<span class="_ _4f"> </span></span>ryzyko zmiany</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">kursów wa<span class="_ _1"></span>lut.</div></div><div class="c x1 y535 w54 hbf"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _5"> </span><span class="ff7 ls0">dzień<span class="_ _5"> </span></span><span class="ls2">31<span class="_ _5"> </span><span class="ls0">grudnia<span class="_ _5"> </span></span>2022<span class="_ _5"> </span><span class="ls19">r.<span class="_ _5"> </span><span class="ff7 ls0">Spółka<span class="_ _5"> </span><span class="ff8">nie<span class="_ _5"> </span></span>posiad<span class="_ _0"></span>ała<span class="_ _45"> </span>należności<span class="_ _5"> </span><span class="ff8">lub<span class="_ _5"> </span></span>zob<span class="_ _0"></span>owiąz<span class="_ _1"></span>ań<span class="_ _5"> </span><span class="ff8">w<span class="_ _45"> </span>walucie<span class="_ _5"> </span>innej<span class="_ _5"> </span></span>niż<span class="_ _5"> </span><span class="ff8">waluta<span class="_ _5"> </span>funkcjonalna,<span class="_ _5"> </span><span class="ls2">na<span class="_ _5"> </span></span></span>dzień<span class="_ _5"> </span><span class="ff8 ls2">31</span></span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">grudnia 202<span class="_ _0"></span>3 jedynie zobowiąza<span class="_ _1"></span>nie z tyt. nabycia jednostki zależnej jest w<span class="_ _1"></span> walucie obcej (CZK).</div></div><div class="c x1 y536 w54 h124"><div class="t m0 x2d h16 y3ce ffe fs6 fc1 sc0 ls0 ws0"><span class="ff7 fs13 ls24">        <span class="_ _45"> </span></span><span class="ff7">Zo<span class="_ _0"></span>bowiązania<span class="_ _2b"> </span><span class="ff8">wobec<span class="_ _8"> </span>jednostek<span class="_ _8"> </span></span>powiązanyc<span class="_ _1"></span>h<span class="_ _8"> </span><span class="ff8">z<span class="_ _8"> </span></span>tytułu<span class="_ _2b"> </span>in<span class="_ _0"></span>strume<span class="_ _1"></span>ntów<span class="_ _8"> </span><span class="ff8">o<span class="_ _8"> </span></span>stałej<span class="_ _2b"> </span><span class="ff8">stopie<span class="_ _8"> </span>op<span class="_ _0"></span>rocentowania:<span class="_ _2b"> </span></span>wartość<span class="_ _2b"> </span>księgowa<span class="_ _2b"> </span>wy<span class="_ _1"></span>żej</span></div><div class="t m0 x2d h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>mienionych<span class="_ _5"> </span><span class="ff7">instrumentów<span class="_ _5"> </span></span>jest<span class="_ _45"> </span><span class="ff7">zbli<span class="_ _0"></span>żona<span class="_ _45"> </span></span><span class="ls2">do<span class="_ _5"> </span></span>ich<span class="_ _5"> </span><span class="ff7">wartości<span class="_ _5"> </span></span>godziwej<span class="_ _45"> </span>z<span class="_ _5"> </span>uwagi<span class="_ _5"> </span><span class="ls2">na<span class="_ _45"> </span></span>fakt,<span class="_ _45"> </span><span class="ff7 ls1f">iż<span class="_ _2b"> </span></span>stopa<span class="_ _45"> </span>op<span class="_ _0"></span>rocentowania<span class="_ _5"> </span>jest<span class="_ _45"> </span><span class="ff7">zb<span class="_ _0"></span>liżona<span class="_ _5"> </span></span><span class="ls2">do<span class="_ _5"> </span></span><span class="ff7">stóp</span></div><div class="t m0 x2d h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">rynkow<span class="_ _1"></span>ych instrumentów o podobnym ry<span class="_ _2f"></span>zyku (poziom 2 wyc<span class="_ _1"></span>eny). </div></div><div class="c x1 y537 w54 h42"><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">Eksp<span class="_ _2f"></span>ozycja na ryzyko<span class="_ _1"></span> walutow<span class="_ _0"></span>e </div></div><div class="c x1 y538 w54 hbf"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _5"> </span><span class="ff7 ls0">dzień<span class="_ _2b"> </span></span><span class="ls2">31<span class="_ _45"> </span><span class="ls0">grud<span class="_ _0"></span>nia<span class="_ _5"> </span></span>2023<span class="_ _5"> </span><span class="ls19">r.<span class="_ _5"> </span><span class="ls0">o<span class="_ _0"></span>raz<span class="_ _45"> </span></span></span>31<span class="_ _2b"> </span><span class="ls0">grudnia<span class="_ _5"> </span></span>2022<span class="_ _5"> </span><span class="ff7 ls0">Spó<span class="_ _0"></span>łka<span class="_ _45"> </span><span class="ff8">nie<span class="_ _2b"> </span></span>posiadała<span class="_ _5"> </span><span class="ff8">inwesty<span class="_ _2f"></span>cji,<span class="_ _2b"> </span><span class="ff7">należności,<span class="_ _5"> </span>kredytów<span class="_ _45"> </span></span>ani<span class="_ _5"> </span>inn<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff7">zobowiązań<span class="_ _45"> </span></span>w</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">walucie innej niż waluta funkcjonalna wobec jednostek powiązany<span class="_ _1"></span>ch.</div></div><div class="c x1 y539 w54 h125"><div class="t m0 x2d h16 y38c ffe fs6 fc1 sc0 ls0 ws0"><span class="ff7 fs13 ls24">        <span class="_ _5"> </span></span><span class="ff7">Zo<span class="_ _0"></span>bowiąza<span class="_ _1"></span>nia<span class="_ _8"> </span><span class="ff8">z<span class="_ _31"> </span></span>tytułu<span class="_ _8"> </span>kredytów,<span class="_ _8"> </span>pożyczek<span class="_ _8"> </span><span class="ff8">oraz<span class="_ _31"> </span>inny<span class="_ _1"></span>ch<span class="_ _8"> </span><span class="ff7">in<span class="_ _0"></span>strume<span class="_ _1"></span>ntów<span class="_ _8"> </span>d<span class="_ _0"></span>łużnych,<span class="_ _8"> </span><span class="ff8 ls1c">za<span class="_ _31"> </span></span>w<span class="_ _2f"></span>yjątkiem<span class="_ _8"> </span>instrumentów<span class="_ _8"> </span><span class="ff8">o<span class="_ _31"> </span></span>stałej<span class="_ _8"> </span><span class="ff8">sto<span class="_ _0"></span>pie</span></span></span></span></div><div class="t m0 x2d h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">oprocentowania:<span class="_ _2b"> </span><span class="ff7">wartość<span class="_ _5"> </span>księgowa<span class="_ _5"> </span>wy<span class="_ _2f"></span>żej<span class="_ _2b"> </span><span class="ff8">wy<span class="_ _2f"></span>mienionych<span class="_ _5"> </span><span class="ff7">in<span class="_ _0"></span>strume<span class="_ _1"></span>ntów<span class="_ _2b"> </span><span class="ff8">jest<span class="_ _5"> </span></span>zbliżona<span class="_ _2b"> </span><span class="ff8 ls2">do<span class="_ _5"> </span><span class="ls0">ich<span class="_ _2b"> </span></span></span>wartości<span class="_ _5"> </span><span class="ff8">godziwej<span class="_ _2b"> </span>z<span class="_ _5"> </span>uwagi<span class="_ _5"> </span><span class="ls2">na<span class="_ _2b"> </span></span>zm<span class="_ _1"></span>ienny</span></span></span></span></div><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">charakter ich oprocentowania (poziom II wyc<span class="_ _1"></span>eny).</div></div><div class="c x1 y53a w54 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Wpływ różnic k<span class="_ _2f"></span>ursow<span class="_ _0"></span>ych za<span class="_ _2f"></span> <span class="_ _0"></span>ok<span class="_ _2f"></span>res koń<span class="_ _2f"></span>czący się:</div></div><div class="c x1 y53b w54 h126"><div class="t m0 x2d h16 y38c ffe fs6 fc1 sc0 ls0 ws0"><span class="ff7 fs13 ls24">        <span class="_ _4f"> </span></span><span class="ff7">Środki<span class="_ _45"> </span>pieniężne<span class="_ _45"> </span><span class="ff8">i<span class="_ _2d"> </span>ich<span class="_ _45"> </span>ekwiwa<span class="_ _1"></span>lenty,<span class="_ _2d"> </span><span class="ff7">krótkoterminowe<span class="_ _2d"> </span></span>lokaty<span class="_ _2d"> </span>bankowe,<span class="_ _45"> </span><span class="ff7">krótkoterminowe<span class="_ _2d"> </span></span>kredyty<span class="_ _44"> </span>bankowe<span class="_ _45"> </span>i<span class="_ _45"> </span>kredyty<span class="_ _44"> </span>w<span class="_ _2d"> </span>rachu<span class="_ _0"></span>nku</span></span></div><div class="t m0 x2d h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">bieżący<span class="_ _1"></span>m:<span class="_ _4f"> </span>wartość<span class="_ _44"> </span>księgow<span class="_ _1"></span>a<span class="_ _4f"> </span>wyżej<span class="_ _4f"> </span><span class="ff8">wym<span class="_ _1"></span>ienionych<span class="_ _44"> </span><span class="ff7">instrumentów </span>jest<span class="_ _44"> </span><span class="ff7">zbliżona<span class="_ _44"> </span></span><span class="ls2">do<span class="_ _44"> </span></span>ich<span class="_ _4f"> </span><span class="ff7">wartości<span class="_ _44"> </span></span>godziwej z<span class="_ _44"> </span>uwagi <span class="ls2">na<span class="_ _44"> </span></span><span class="ff7">szybką zapadalność</span></span></div><div class="t m0 x2d h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">tych instrumentów.</div></div><div class="c x1 y53c w54 h126"><div class="t m0 x2d h16 y38c ffe fs6 fc1 sc0 ls0 ws0"><span class="ff7 fs13 ls24">         </span><span class="ff7">Należności<span class="_ _44"> </span><span class="ff8">z </span>tytułu<span class="_ _44"> </span><span class="ff8">dostaw<span class="_ _4f"> </span>i<span class="_ _44"> </span></span>usług<span class="_ _44"> </span><span class="ff8">oraz </span>po<span class="_ _0"></span>zostałe należności,<span class="_ _44"> </span>zobowiązania<span class="_ _4f"> </span><span class="ff8">z<span class="_ _44"> </span></span>tytułu <span class="ff8">d<span class="_ _0"></span>ostaw i </span>usłu<span class="_ _0"></span>g <span class="ff8">oraz<span class="_ _4f"> </span></span>po<span class="_ _0"></span>zostałe zobowiązania, <span class="ff8">a</span></span></div><div class="t m0 x2d h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">także<span class="_ _31"> </span><span class="ff8">rozliczenia<span class="_ _31"> </span></span>między<span class="_ _1"></span>okresowe<span class="_ _31"> </span>kosztów:<span class="_ _31"> </span>wartość<span class="_ _31"> </span>księgow<span class="_ _2f"></span>a<span class="_ _3"> </span>wy<span class="_ _2f"></span>żej<span class="_ _31"> </span><span class="ff8">wym<span class="_ _1"></span>ienionych<span class="_ _3"> </span><span class="ff7">instrum<span class="_ _1"></span>entów<span class="_ _31"> </span><span class="ff8">jest<span class="_ _3"> </span></span>zbliżona<span class="_ _31"> </span><span class="ff8 ls2">do<span class="_ _31"> </span><span class="ls0">ich<span class="_ _3"> </span></span></span>wa<span class="_ _1"></span>rtości</span></span></div><div class="t m0 x2d h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">godziwej z uwag<span class="_ _2f"></span>i <span class="_ _0"></span>na ich krótkoterminowy<span class="_ _2f"></span> charakter (poziom II wy<span class="_ _1"></span>ceny)</div></div><div class="c x1 y53d w54 h126"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _3"> </span><span class="ff8">nie<span class="_ _46"> </span>posiada<span class="_ _3"> </span></span>kapitałowy<span class="_ _2f"></span>ch<span class="_ _46"> </span>papierów<span class="_ _3"> </span>w<span class="_ _2f"></span>artościo<span class="_ _0"></span>w<span class="_ _2f"></span>ych<span class="_ _3"> </span><span class="ff8">sklasyfik<span class="_ _1"></span>owany<span class="_ _1"></span>ch<span class="_ _3"> </span>jako<span class="_ _3"> </span>wyce<span class="_ _1"></span>niane<span class="_ _3"> </span>w<span class="_ _3"> </span><span class="ff7">wartości<span class="_ _3"> </span></span>godziw<span class="_ _1"></span>ej<span class="_ _3"> </span>przez<span class="_ _3"> </span>wy<span class="_ _2f"></span>n<span class="_ _0"></span>ik</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">finansowy<span class="_ _2f"></span>, <span class="_ _0"></span>które są  narażone na ry<span class="_ _2f"></span>zyko cenowe. Spółka nie jest narażona również na ryzy<span class="_ _2f"></span>ko ceno<span class="_ _0"></span>w<span class="_ _1"></span>e dotyczące<span class="_ _1"></span> towarów m<span class="_ _2f"></span>asowych. </div></div><div class="c x82 y53e w56 h42"><div class="t m0 x87 h3e y16 ff5 fsb fc1 sc0 ls0 ws0">Kapitał własny</div></div><div class="c x1 y53f w54 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc2 sc0 ls0 ws0">Dane d<span class="_ _1"></span>otyczące sa<span class="_ _1"></span>ld w w<span class="_ _0"></span>alutach<span class="_ _2f"></span> obcych do jedn<span class="_ _2f"></span>ostek powiązanych</div></div><div class="c x1 y49b w54 h127"><div class="t m0 x2d h16 y34d ffe fs6 fc1 sc0 ls0 ws0"><span class="ff7 fs13 ls24">        <span class="_ _45"> </span></span><span class="ff7">P<span class="_ _0"></span>ozostałe<span class="_ _8"> </span><span class="ff8">inwesty<span class="_ _2f"></span>cje<span class="_ _8"> </span>w<span class="_ _8"> </span>postaci<span class="_ _8"> </span>weksli<span class="_ _2b"> </span>oraz<span class="_ _8"> </span><span class="ff7">pożyczek<span class="_ _2b"> </span></span>udzielonych:<span class="_ _8"> </span><span class="ff7">wartość<span class="_ _2b"> </span></span>godziwa<span class="_ _8"> </span><span class="ff7">wy<span class="_ _2f"></span>żej<span class="_ _8"> </span><span class="ff8">wym<span class="_ _2f"></span>ienio<span class="_ _0"></span>ny<span class="_ _1"></span>ch<span class="_ _8"> </span><span class="ff7">instru<span class="_ _0"></span>m<span class="_ _2f"></span>entó<span class="_ _0"></span>w<span class="_ _2b"> </span><span class="ff8">jest</span></span></span></span></span></span></div><div class="t m0 x2d h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zbliżona do ich<span class="_ _0"></span> w<span class="_ _1"></span>artości księgowe<span class="_ _1"></span>j z uwagi na ich krótkoterminowy<span class="_ _2f"></span> charakter (poziom II wyc<span class="_ _1"></span>eny)</div></div><div class="c x81 y53e w55 h42"><div class="t m0 x27 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">Zysk<span class="_ _2f"></span>/(<span class="_ _0"></span>strata)</div></div><div class="c x1 y540 w54 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc2 sc0 ls0 ws0">Analiza wrażliwości instrum<span class="_ _2f"></span>entów finansowych denom<span class="_ _2f"></span>inowanych w w<span class="_ _0"></span>alutac<span class="_ _1"></span>h obc<span class="_ _1"></span>ych na zm<span class="_ _2f"></span>ianę k<span class="_ _2f"></span>ursów <span class="_ _0"></span>wymian<span class="_ _2f"></span>y<span class="_ _0"></span> walut </div></div><div class="c x1 y541 w54 hfb"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Pon<span class="_ _0"></span>iżej przedstaw<span class="_ _2f"></span>io<span class="_ _0"></span>no szczegóły<span class="_ _2f"></span> d<span class="_ _0"></span>oty<span class="_ _1"></span>czące w<span class="_ _1"></span>artości godziwy<span class="_ _1"></span>ch instrumentów finansowy<span class="_ _2f"></span>ch, d<span class="_ _0"></span>la który<span class="_ _2f"></span>ch<span class="_ _0"></span> jest m<span class="_ _2f"></span>o<span class="_ _0"></span>żliw<span class="_ _1"></span>e ich oszacowanie:</div></div><div class="c x1 y542 w54 h48"><div class="t m0 x9 h1b y16 ff5 fs6 fc2 sc0 ls0 ws0">Dane d<span class="_ _1"></span>otyczące sa<span class="_ _1"></span>ld w w<span class="_ _0"></span>alutach<span class="_ _2f"></span> obcych do po<span class="_ _1"></span>zostałych jed<span class="_ _2f"></span>nostek </div></div><div class="c x1 y543 w54 h128"><div class="t m0 x9 h16 y3ce ff7 fs6 fc1 sc0 ls0 ws0">Osłabienie/umocnienie<span class="_ _2d"> </span><span class="ff8">waluty<span class="_ _44"> </span>funkcjonalnej<span class="_ _45"> </span>o<span class="_ _2d"> </span><span class="ls2">10%<span class="_ _44"> </span></span></span>względem<span class="_ _44"> </span><span class="ff8">walut<span class="_ _44"> </span>o<span class="_ _0"></span>bcy<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ff7">spo<span class="_ _0"></span>w<span class="_ _1"></span>odowałoby<span class="_ _2d"> </span><span class="ff8">(spadek)/wzrost<span class="_ _44"> </span></span>kapitałów<span class="_ _2d"> </span>własny<span class="_ _1"></span>ch<span class="_ _44"> </span><span class="ff8">o<span class="_ _0"></span>raz</span></span></span></div><div class="t m0 x9 h16 y3cf ff8 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>n<span class="_ _0"></span>iku<span class="_ _31"> </span>finansowego<span class="_ _31"> </span>o<span class="_ _31"> </span><span class="ff7">wartość<span class="_ _31"> </span>zaprezentowaną<span class="_ _31"> </span>poniżej.<span class="_ _3"> </span></span>Analiza<span class="_ _31"> </span><span class="ff7">została<span class="_ _31"> </span></span>przeprowadzona<span class="_ _3"> </span>przy<span class="_ _31"> </span><span class="ff7">założeniu,<span class="_ _31"> </span><span class="ls1c">że<span class="_ _3"> </span></span></span>w<span class="_ _2f"></span>szystkie<span class="_ _31"> </span><span class="ff7">pozostałe</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zmienne, a w<span class="_ _1"></span> szczególności stopy procentowe, pozostają na niezmienionym<span class="_ _1"></span> poziomie. </div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">35</span></div></div></div><div class="pi"></div></div>
<div id="pf24" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc24 w0 h0"><img 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" class="bi x81 y3fe w5e h129" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y31e w52 hd8"><div class="t m0 x1c h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Ryzyko sto<span class="_ _1"></span>py proce<span class="_ _1"></span>ntowej</div></div><div class="c x7d y544 w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _7b"> </span><span class="ff1 fsb">31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y545 w52 hd6"><div class="t m0 x1c h12a y7 ffa fs6 fc1 sc0 ls0 ws0">Instrumenty o<span class="_ _0"></span> stałej stopie procentowej</div></div><div class="c x7d y546 w52 hef"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa finansowe</div><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">         17 034 <span class="_ _3"> </span>          35 181 </div></div><div class="c x7d y547 w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania finansowe</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">      (220<span class="_ _0"></span> 651)<span class="_ _2b"> </span><span class="ls1">        (30 133)</span></div></div><div class="c x7d y548 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls0 ws0">      (203<span class="_ _0"></span> 617)<span class="_ _2b"> </span><span class="ls1">            5 048 </span></div></div><div class="c x7d ya7 w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _7b"> </span><span class="ff1 fsb">31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y549 w52 hd6"><div class="t m0 x1c h12a y7 ff6 fs6 fc1 sc0 ls0 ws0">Instrumenty o<span class="_ _0"></span> zmiennej stopie pro<span class="_ _0"></span>centowej</div></div><div class="c x7d y54a w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa finansowe</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">       107 271 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y54b w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania finansowe</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">      (100<span class="_ _0"></span> 926)<span class="_ _2b"> </span><span class="ls1">                   -  </span></div></div><div class="c x7d y2c7 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">           6 345 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y54c w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc2 sc0 ls0 ws0">Wpływ zmia<span class="_ _1"></span>ny stóp pr<span class="_ _1"></span>ocento<span class="_ _1"></span>wy<span class="_ _0"></span>ch<span class="_ _1"></span> za ok<span class="_ _2f"></span>res końc<span class="_ _1"></span>zący się:</div></div><div class="c x7d y54d w52 hd4"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div><div class="t m0 x56 h3d y1a ff8 fsb fc1 sc0 ls0 ws0">Wzros<span class="_ _2f"></span>t <span class="_ _7d"> </span>Spadek<span class="_ _77"> </span>W<span class="_ _2f"></span>zrost <span class="_ _7e"> </span>Spadek</div></div><div class="c x7d y54e w52 hd4"><div class="t m0 x88 h3d y52 ff8 fsb fc1 sc0 ls0 ws0">o 2 %<span class="_ _7f"> </span>o 2 %<span class="_ _80"> </span>o 2 %<span class="_ _81"> </span>o 2 %</div></div><div class="c x7d y54f w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2023</div><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                      127 <span class="_ _5"> </span>             (127)<span class="_ _8"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y550 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2022</div><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                  -  <span class="_ _31"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y97 w52 hd4"><div class="t m0 x1c h1b y13 ff1 fs6 fc2 sc0 ls0 ws0">Ryzyko k<span class="_ _2f"></span>redytowe</div></div><div class="c x7d y1ff w52 hd4"><div class="t m0 x7f h3e y16 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023<span class="_ _7c"> </span>31.12.2022</div></div><div class="c x7d y551 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">mBank S.A<span class="_ _1"></span>.</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              103 <span class="_ _3"> </span>            2 270 </div></div><div class="c x7d y552 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">              103 <span class="_ _3"> </span>            2 270 </div></div><div class="c x1 y553 w5a hbd"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Środki pieniężne w podziale na in<span class="_ _0"></span>sty<span class="_ _2f"></span>tu<span class="_ _0"></span>cje f<span class="_ _1"></span>inansowe</div></div><div class="c x1 y28 w54 h4f"><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _8"> </span><span class="ff7 ls0">dzień<span class="_ _8"> </span></span><span class="ls2">31<span class="_ _31"> </span><span class="ls0">grudnia<span class="_ _8"> </span></span>2023<span class="_ _8"> </span><span class="ls0">i<span class="_ _8"> </span></span>na<span class="_ _8"> </span><span class="ff7 ls0">dzień<span class="_ _31"> </span></span>31<span class="_ _8"> </span><span class="ls0">grudnia<span class="_ _31"> </span></span>2022<span class="_ _8"> </span><span class="ls19">r.<span class="_ _8"> </span><span class="ls0">wzrost/(spadek)<span class="_ _8"> </span>sto<span class="_ _0"></span>py<span class="_ _2b"> </span>procento<span class="_ _0"></span>w<span class="_ _1"></span>ej<span class="_ _8"> </span>o<span class="_ _31"> </span><span class="ls2">200<span class="_ _8"> </span>bp<span class="_ _8"> </span>na<span class="_ _31"> </span></span><span class="ff7">dzień<span class="_ _8"> </span></span>sprawozdaw<span class="_ _1"></span>czy</span></span></span></div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">zwięk<span class="_ _1"></span>szyłby<span class="_ _2f"></span>/(zmniejszyłby<span class="_ _1"></span>)<span class="_ _31"> </span>kapitały<span class="_ _31"> </span>własne<span class="_ _31"> </span><span class="ff8">oraz<span class="_ _31"> </span>wynik<span class="_ _31"> </span>finansowy<span class="_ _8"> </span>o<span class="_ _3"> </span></span>w<span class="_ _2f"></span>artość<span class="_ _3"> </span>z<span class="_ _1"></span>aprezentowaną<span class="_ _31"> </span><span class="ff8">w<span class="_ _31"> </span></span>poniższej<span class="_ _31"> </span><span class="ff8">tabeli.<span class="_ _31"> </span>Analiza<span class="_ _31"> </span></span>została</div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">przeprowadzona<span class="_ _4f"> </span>p<span class="_ _0"></span>rzy <span class="ff7">założeniu,<span class="_ _4f"> </span><span class="ls1c">że<span class="_ _44"> </span></span></span>wsz<span class="_ _1"></span>ystkie <span class="ff7">pozostałe </span>zmienne,<span class="_ _44"> </span>w <span class="ff7">szczeg<span class="_ _1"></span>ólności<span class="_ _44"> </span><span class="ff8">kursy walut, </span>po<span class="_ _0"></span>zostają <span class="ff8">niezmienne. Analiza <span class="ls1c">za<span class="_ _44"> </span><span class="ls2">2022 <span class="ls19">r.</span></span></span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">została przeprowadzona w ten sam<span class="_ _1"></span> sposób.</div></div><div class="c x1 y554 w54 h12b"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls18 ws0">Na<span class="_ _2d"> </span><span class="ff7 ls0">dzień<span class="_ _45"> </span><span class="ff8">sprawozdawczy<span class="_ _44"> </span>n<span class="_ _0"></span>ie<span class="_ _44"> </span></span>występowała<span class="_ _2d"> </span>znacząca<span class="_ _2d"> </span><span class="ff8">koncentracja<span class="_ _45"> </span>ryzy<span class="_ _2f"></span>ka<span class="_ _45"> </span>kredytowe<span class="_ _1"></span>go<span class="_ _45"> </span><span class="ff7">(należności<span class="_ _2d"> </span></span><span class="ls1f">to<span class="_ _5"> </span></span><span class="ff7">głównie<span class="_ _2d"> </span>należności<span class="_ _45"> </span></span><span class="ls2">od<span class="_ _45"> </span></span>jedno<span class="_ _0"></span>stek</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">powiązanyc<span class="_ _1"></span>h). Wartość księgow<span class="_ _1"></span>a każdego akty<span class="_ _2f"></span>wa finansowego przedstaw<span class="_ _1"></span>ia mak<span class="_ _1"></span>sym<span class="_ _2f"></span>alną ekspozycję na ryzy<span class="_ _2f"></span>ko kredytowe.</div></div><div class="c x1 y72 w54 hd"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Pop<span class="_ _0"></span>rzez<span class="_ _5"> </span><span class="ff7">d<span class="_ _0"></span>ziałania<span class="_ _2b"> </span>zabezpiecz<span class="_ _1"></span>ające<span class="_ _2b"> </span><span class="ff8">(zbilansowanie<span class="_ _2b"> </span></span>akty<span class="_ _2f"></span>wów<span class="_ _2b"> </span><span class="ff8">i<span class="_ _2b"> </span></span>zobowiązań<span class="_ _2b"> </span><span class="ff8">opartych<span class="_ _5"> </span>o<span class="_ _8"> </span></span>zmienną<span class="_ _5"> </span>stop<span class="_ _0"></span>ę<span class="_ _2b"> </span>procentową)<span class="_ _5"> </span><span class="ff8">w<span class="_ _2b"> </span>zakresie<span class="_ _2b"> </span>ry<span class="_ _2f"></span>zyka</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zmiany<span class="_ _2f"></span> stó<span class="_ _0"></span>p procentowyc<span class="_ _1"></span>h Spółka stara się redukować wpły<span class="_ _2f"></span>w krótkoterminowy<span class="_ _1"></span>ch wahań na wy<span class="_ _2f"></span>n<span class="_ _0"></span>ik f<span class="_ _1"></span>inansowy.</div></div><div class="c x1 y555 w54 h12c"><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">Instrumenty<span class="_ _8"> </span>finansowe,<span class="_ _31"> </span><span class="ff7">które<span class="_ _8"> </span></span>p<span class="_ _0"></span>otencjalnie<span class="_ _31"> </span><span class="ff7">narażają<span class="_ _8"> </span>Spółkę<span class="_ _31"> </span></span><span class="ls2">na<span class="_ _8"> </span></span><span class="ff7">kon<span class="_ _0"></span>centrację<span class="_ _8"> </span></span>ryzy<span class="_ _1"></span>ka<span class="_ _8"> </span>kredytowego<span class="_ _8"> </span><span class="ff7">o<span class="_ _0"></span>bejm<span class="_ _1"></span>ują<span class="_ _31"> </span><span class="ff8">w<span class="_ _8"> </span></span>szczególności<span class="_ _31"> </span>środki</span></div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">pieniężne<span class="_ _45"> </span><span class="ff8">i<span class="_ _5"> </span>ich<span class="_ _5"> </span>ekwiw<span class="_ _2f"></span>alenty<span class="_ _45"> </span>oraz<span class="_ _5"> </span><span class="ff7">należności<span class="_ _45"> </span></span>handlo<span class="_ _0"></span>we<span class="_ _2d"> </span>i<span class="_ _45"> </span>in<span class="_ _0"></span>ne.<span class="_ _45"> </span><span class="ff7">Spółka<span class="_ _45"> </span></span>lokuje<span class="_ _5"> </span>swoje<span class="_ _2d"> </span><span class="ff7">śro<span class="_ _0"></span>dki<span class="_ _45"> </span>pieniężne<span class="_ _45"> </span></span>i<span class="_ _5"> </span>ich<span class="_ _45"> </span>ekwiw<span class="_ _1"></span>alenty<span class="_ _2d"> </span>w<span class="_ _45"> </span>instytucjach</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">finansowy<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff7">po<span class="_ _0"></span>siadający<span class="_ _2f"></span>ch<span class="_ _45"> </span>wysoką<span class="_ _44"> </span>ocenę<span class="_ _45"> </span>kredytową.<span class="_ _44"> </span><span class="ff8">Ryzy<span class="_ _1"></span>ko<span class="_ _2d"> </span>kredytowe<span class="_ _44"> </span><span class="ff7">związane<span class="_ _2d"> </span></span>z<span class="_ _2d"> </span><span class="ff7">należnościami<span class="_ _2d"> </span></span>jest<span class="_ _2d"> </span>ograniczone,<span class="_ _45"> </span><span class="ff7">po<span class="_ _0"></span>niew<span class="_ _1"></span>aż<span class="_ _44"> </span>głó<span class="_ _0"></span>w<span class="_ _2f"></span>n<span class="_ _0"></span>i</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">odbiorcy Spółki to <span class="_ _0"></span>jednostki powiązane.</div></div><div class="c x81 y556 w55 h42"><div class="t m0 x27 h3e y16 ff1 fsb fc1 sc0 ls0 ws0">Zysk<span class="_ _2f"></span>/(<span class="_ _0"></span>strata)</div></div><div class="c x1 y557 w54 h12d"><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">Ryzy<span class="_ _2f"></span>ko<span class="_ _45"> </span>kredytowe<span class="_ _2d"> </span>jest<span class="_ _45"> </span><span class="ls1f">to<span class="_ _45"> </span></span>ryzyko<span class="_ _2d"> </span>pon<span class="_ _0"></span>iesienia<span class="_ _2d"> </span>przez<span class="_ _45"> </span><span class="ff7">Spó<span class="_ _0"></span>łkę<span class="_ _2d"> </span></span>straty<span class="_ _2d"> </span>finansowej<span class="_ _45"> </span><span class="ls2">na<span class="_ _2d"> </span></span>skutek<span class="_ _45"> </span><span class="ff7">niewypełnienia<span class="_ _45"> </span></span>przez<span class="_ _45"> </span>klienta<span class="_ _5"> </span><span class="ff7">bądź<span class="_ _45"> </span></span>kontrahenta</div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">będącego<span class="_ _8"> </span>stroną<span class="_ _8"> </span><span class="ff8">in<span class="_ _0"></span>strume<span class="_ _1"></span>ntu<span class="_ _8"> </span>finansowego<span class="_ _8"> </span>swoich<span class="_ _8"> </span>kon<span class="_ _0"></span>traktow<span class="_ _2f"></span>ych<span class="_ _8"> </span><span class="ff7">zobo<span class="_ _0"></span>w<span class="_ _1"></span>iązań.<span class="_ _8"> </span><span class="ff8">Ryzy<span class="_ _1"></span>ko<span class="_ _8"> </span>kredytowe<span class="_ _2b"> </span><span class="ff7">związane<span class="_ _8"> </span></span>jest<span class="_ _8"> </span>w<span class="_ _8"> </span><span class="ff7">szczególności<span class="_ _2b"> </span></span>z</span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">należnościami od odbiorcó<span class="_ _0"></span>w<span class="_ _2f"></span> <span class="_ _0"></span>oraz inwe<span class="_ _1"></span>stycjam<span class="_ _2f"></span>i finansowym<span class="_ _2f"></span>i.<span class="_ _0"></span> </div></div><div class="c x1 y53c w54 he0"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Profile pod<span class="_ _1"></span>atnośc<span class="_ _1"></span>i (eksp<span class="_ _2f"></span>ozycja) Spółki n<span class="_ _1"></span>a ryzyko<span class="_ _1"></span> zm<span class="_ _2f"></span>iany stóp procen<span class="_ _2f"></span>tow<span class="_ _0"></span>ych</div></div><div class="c x1 y558 w54 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Analiza wrażliwości instrum<span class="_ _2f"></span>entów finansowych o zm<span class="_ _2f"></span>iennej stopie pr<span class="_ _1"></span>ocento<span class="_ _1"></span>wej na zm<span class="_ _1"></span>ianę rynk<span class="_ _2f"></span>ow<span class="_ _0"></span>ych stó<span class="_ _1"></span>p proc<span class="_ _1"></span>entowych</div></div><div class="c x1 y559 w54 hc3"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _44"> </span><span class="ff8">posiada<span class="_ _4f"> </span>ob<span class="_ _0"></span>ligacje zamienne <span class="ls2">na<span class="_ _4f"> </span></span>akcje<span class="_ _44"> </span>oparte<span class="_ _4f"> </span>o<span class="_ _44"> </span></span>zmienną stop<span class="_ _0"></span>ę procento<span class="_ _0"></span>w<span class="_ _2f"></span>ą.<span class="_ _44"> </span>Środki<span class="_ _44"> </span><span class="ff8">pozysk<span class="_ _1"></span>ane z<span class="_ _44"> </span>obligacji <span class="ff7">zostały<span class="_ _4f"> </span></span>przekazane <span class="ff7">spółce</span></span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">zależnej<span class="_ _2d"> </span><span class="ff8">w<span class="_ _45"> </span>formie<span class="_ _2d"> </span></span>pożyczki<span class="_ _2d"> </span><span class="ff8">w<span class="_ _45"> </span>oparciu<span class="_ _5"> </span>o<span class="_ _45"> </span></span>stopę<span class="_ _45"> </span>jaką<span class="_ _45"> </span>Spółka<span class="_ _45"> </span><span class="ff8">po<span class="_ _0"></span>nosi<span class="_ _45"> </span><span class="ls2">na<span class="_ _45"> </span></span>obligacjach<span class="_ _45"> </span>zamiennych<span class="_ _2d"> </span><span class="ls2">na<span class="_ _45"> </span></span>akcje<span class="_ _45"> </span></span>po<span class="_ _0"></span>w<span class="_ _1"></span>iększonych<span class="_ _2d"> </span><span class="ff8">o<span class="_ _5"> </span></span>marżę.<span class="_ _2d"> </span><span class="ff8">Tym</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">samy<span class="_ _2f"></span>m Spółka redukuje ryzyk<span class="_ _2f"></span>o<span class="_ _0"></span> z ty<span class="_ _2f"></span>t.<span class="_ _0"></span> zm<span class="_ _2f"></span>ien<span class="_ _0"></span>ności stóp procentowych.</div></div><div class="c x82 y556 w56 h42"><div class="t m0 x87 h3e y16 ff5 fsb fc1 sc0 ls0 ws0">Kapitał własny</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">36</span></div></div></div><div class="pi"></div></div>
<div id="pf25" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc25 w0 h0"><img 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" class="bi x6b y55a w5f h12e" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y6d w52 hd6"><div class="t m0 x1c h12a y7 ff6 fs6 fc2 sc0 ls0 ws0">Maksym<span class="_ _0"></span>alna ekspozycja na ryzyko k<span class="_ _0"></span>redytowe</div></div><div class="c x7d y55b w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _7b"> </span><span class="ff1 fsb">31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y55c w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">       133 380 <span class="_ _3"> </span>          43 657 </div></div><div class="c x7d y44c w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y55d w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">       133 380 <span class="_ _3"> </span>          43 657 </div></div><div class="c x7d y55e w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Struk<span class="_ _2f"></span>tura w<span class="_ _0"></span>iek<span class="_ _2f"></span>ow<span class="_ _0"></span>a na<span class="_ _1"></span>leżnośc<span class="_ _1"></span>i z tytułu dosta<span class="_ _1"></span>w i <span class="_ _0"></span>usłu<span class="_ _2f"></span>g<span class="_ _0"></span> ora<span class="_ _2f"></span>z należności od<span class="_ _1"></span>setk<span class="_ _1"></span>owych od jedno<span class="_ _1"></span>stek<span class="_ _1"></span> pozosta<span class="_ _2f"></span>ły<span class="_ _0"></span>ch</div></div><div class="c x7d y55f w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Warto<span class="_ _1"></span>ść brutto</div></div><div class="c x7d y451 w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _82"> </span><span class="ff1 fsb">31.12.2023<span class="_ _83"> </span>31.12.2022<span class="_ _84"> </span>31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d ya4 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Nieprzeterminowa<span class="_ _1"></span>ne</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         4 087 <span class="_ _2d"> </span>                   4 411 <span class="_ _85"> </span>                73 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y452 w52 hd4"><div class="t m0 x1c h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Przeterm<span class="_ _2f"></span>inowane</div><div class="t m0 x89 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">         4 800 <span class="_ _2d"> </span>                   1 738 <span class="_ _85"> </span>           4 988 <span class="_ _3"> </span>            5 045 </div></div><div class="c x7d y560 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">1-30 dn<span class="_ _0"></span>i</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            346 <span class="_ _2d"> </span>                      348 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y561 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31-90 d<span class="_ _0"></span>ni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            321 <span class="_ _2d"> </span>                      792 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y562 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">91-180<span class="_ _0"></span> dni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            442 <span class="_ _2d"> </span>                      444 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y563 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">181-36<span class="_ _0"></span>5 dni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         2 103 <span class="_ _2d"> </span>                          2 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y564 w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">powyże<span class="_ _1"></span>j 1 roku</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         1 588 <span class="_ _2d"> </span>                      152 <span class="_ _85"> </span>           4 988 <span class="_ _3"> </span>            5 045 </div></div><div class="c x7d y565 w52 hd6"><div class="t m0 x89 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">         8 887 <span class="_ _2d"> </span>                   6 149 <span class="_ _85"> </span>           5 061 <span class="_ _3"> </span>            5 045 </div></div><div class="c x7d y566 w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Utrata wartości</div></div><div class="c x7d y567 w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _82"> </span><span class="ff1 fsb">31.12.2023<span class="_ _83"> </span>31.12.2022<span class="_ _84"> </span>31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y568 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Nieprzeterminowa<span class="_ _1"></span>ne</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y569 w52 hd4"><div class="t m0 x1c h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Przeterm<span class="_ _2f"></span>inowane</div><div class="t m0 x89 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>          (4 988)<span class="_ _2b"> </span>          (4 988)</div></div><div class="c x7d y56a w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">1-30 dn<span class="_ _0"></span>i</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y56b w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31-90 d<span class="_ _0"></span>ni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y56c w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">91-180<span class="_ _0"></span> dni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y56d w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">181-36<span class="_ _0"></span>5 dni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y56e w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">powyże<span class="_ _1"></span>j 1 roku</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>          (4 988)<span class="_ _2b"> </span>          (4 988)</div></div><div class="c x7d y54c w52 hd6"><div class="t m0 x89 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">               -  <span class="_ _31"> </span>                         -  <span class="_ _86"> </span>          (4 988)<span class="_ _2b"> </span>          (4 988)</div></div><div class="c x7d y56f w52 hd8"><div class="t m0 x1c h1b y570 ff5 fs6 fc1 sc0 ls0 ws0">Warto<span class="_ _1"></span>ść netto</div></div><div class="c x7d y556 w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _82"> </span><span class="ff1 fsb">31.12.2023<span class="_ _83"> </span>31.12.2022<span class="_ _84"> </span>31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y571 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Nieprzeterminowa<span class="_ _1"></span>ne</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         4 087 <span class="_ _2d"> </span>                   4 411 <span class="_ _85"> </span>                73 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y572 w52 hd4"><div class="t m0 x1c h1b y52 ff1 fs6 fc1 sc0 ls0 ws0">Przeterm<span class="_ _2f"></span>inowane</div><div class="t m0 x89 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">         4 800 <span class="_ _2d"> </span>                   1 738 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                 57 </div></div><div class="c x7d y573 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">1-30 dn<span class="_ _0"></span>i</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            346 <span class="_ _2d"> </span>                      348 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y574 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">31-90 d<span class="_ _0"></span>ni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            321 <span class="_ _2d"> </span>                      792 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y575 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">90-180<span class="_ _0"></span> dni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">            442 <span class="_ _2d"> </span>                      444 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y576 w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">181-36<span class="_ _0"></span>5 dni</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         2 103 <span class="_ _2d"> </span>                          2 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y577 w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">powyże<span class="_ _1"></span>j 1 roku</div><div class="t m0 x89 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         1 588 <span class="_ _2d"> </span>                      152 <span class="_ _85"> </span>                  -  <span class="_ _8"> </span>                 57 </div></div><div class="c x7d y578 w52 hd6"><div class="t m0 x89 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">         8 887 <span class="_ _2d"> </span>                   6 149 <span class="_ _85"> </span>                73 <span class="_ _3"> </span>                 57 </div></div><div class="c x7d y579 w52 hef"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Zwiększen<span class="_ _2f"></span>ia i zmniejsze<span class="_ _1"></span>nia od<span class="_ _1"></span>pisów aktu<span class="_ _1"></span>alizujących<span class="_ _2f"></span> <span class="_ _0"></span>na<span class="_ _2f"></span>leżności z tytułu dosta<span class="_ _2f"></span>w<span class="_ _0"></span> i usług oraz inn<span class="_ _2f"></span>y<span class="_ _0"></span>ch<span class="_ _1"></span> należn<span class="_ _1"></span>ości</div></div><div class="c x7d y57a w52 hd4"><div class="t m0 x1c h3e y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych<span class="_ _7b"> </span><span class="ff1 fsb">31.12.2023<span class="_ _7c"> </span>31.12.2022</span></div></div><div class="c x7d y57b w52 hd8"><div class="t m0 x1c h16 y47f ff7 fs6 fc1 sc0 ls0 ws0">Stan na początek okresu</div><div class="t m0 x7e h16 y57c ff8 fs6 fc1 sc0 ls1 ws0">          (4 988)<span class="_ _2b"> </span>          (6 361)</div></div><div class="c x7d y57d w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Utworzenie</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y57e w52 hd4"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Wy<span class="_ _1"></span>korzysta<span class="_ _1"></span>nie</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y57f w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Rozwiązanie</div><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>            1 373 </div></div><div class="c x7d y580 w52 hd6"><div class="t m0 x1c h1b yab ff1 fs6 fc1 sc0 ls0 ws0">Stan na k<span class="_ _2f"></span>oniec ok<span class="_ _2f"></span>resu</div><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">          (4 988)<span class="_ _2b"> </span>          (4 988)</div></div><div class="c x6b y581 w60 h43"><div class="t m0 x27 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">powiązan<span class="_ _0"></span>e</div></div><div class="c x82 y581 w56 h43"><div class="t m0 x3a h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">pozostałe</div></div><div class="c x1 y582 w54 h12f"><div class="t m0 x9 h16 y583 ff8 fs6 fc1 sc0 ls1a ws0">MSSF<span class="_ _44"> </span><span class="ls0">9<span class="_ _44"> </span>przewiduje<span class="_ _4f"> </span>3<span class="_ _44"> </span><span class="ff7">sto<span class="_ _0"></span>pniową<span class="_ _4f"> </span>klasyfik<span class="_ _1"></span>ację<span class="_ _4f"> </span>aktywów <span class="ff8">finansowych <span class="ls2">pod<span class="_ _44"> </span></span></span>kątem<span class="_ _4f"> </span><span class="ff8">ich<span class="_ _44"> </span>u<span class="_ _0"></span>traty </span>wartości: <span class="ff8">(1<span class="_ _0"></span>) </span>Stop<span class="_ _0"></span>ień<span class="_ _4f"> </span><span class="ff8">1<span class="_ _44"> </span>-<span class="_ _44"> </span>salda<span class="_ _4f"> </span>d<span class="_ _0"></span>la </span>których<span class="_ _4f"> </span><span class="ff8">n<span class="_ _0"></span>ie</span></span></span></div><div class="t m0 x9 h16 y584 ff7 fs6 fc1 sc0 ls0 ws0">nastąpiło<span class="_ _2b"> </span>znaczące<span class="_ _5"> </span>zwiększenie<span class="_ _5"> </span><span class="ff8">ryzyka<span class="_ _5"> </span>kredytoweg<span class="_ _1"></span>o<span class="_ _2b"> </span><span class="ls2">od<span class="_ _2b"> </span></span>m<span class="_ _1"></span>omentu<span class="_ _2b"> </span><span class="ff7">początkowe<span class="_ _1"></span>go<span class="_ _2b"> </span>ujęcia<span class="_ _2b"> </span><span class="ff8">i<span class="_ _5"> </span>d<span class="_ _0"></span>la<span class="_ _5"> </span></span>których<span class="_ _2b"> </span><span class="ff8">ustala<span class="_ _2b"> </span></span>się<span class="_ _5"> </span>oczekiwaną<span class="_ _5"> </span>stratę<span class="_ _2b"> </span><span class="ff8">w</span></span></span></div><div class="t m0 x9 h16 y524 ff8 fs6 fc1 sc0 ls0 ws0">oparciu<span class="_ _44"> </span>o<span class="_ _44"> </span><span class="ff7">prawdopod<span class="_ _0"></span>obieństwo<span class="_ _4f"> </span>n<span class="_ _0"></span>iew<span class="_ _2f"></span>ypłacalności<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span></span>ciągu<span class="_ _4f"> </span><span class="ff8 ls2">12<span class="_ _44"> </span></span>miesięcy<span class="_ _2f"></span>,<span class="_ _44"> </span><span class="ff8">(2)<span class="_ _44"> </span></span>Sto<span class="_ _0"></span>pień<span class="_ _44"> </span><span class="ff8">2<span class="_ _44"> </span>-<span class="_ _4f"> </span>salda<span class="_ _44"> </span>dla<span class="_ _44"> </span></span>których<span class="_ _44"> </span>nastąpiło<span class="_ _44"> </span>znaczące<span class="_ _4f"> </span>zwiększenie</span></div><div class="t m0 x9 h16 y3b1 ff8 fs6 fc1 sc0 ls0 ws0">ryzy<span class="_ _2f"></span>ka<span class="_ _2b"> </span>kredy<span class="_ _2f"></span>to<span class="_ _0"></span>w<span class="_ _2f"></span>ego<span class="_ _2b"> </span><span class="ls2">od<span class="_ _2b"> </span></span>mom<span class="_ _2f"></span>entu<span class="_ _2b"> </span><span class="ff7">początkowego<span class="_ _2b"> </span>ujęcia<span class="_ _5"> </span></span>i<span class="_ _2b"> </span>dla<span class="_ _2b"> </span><span class="ff7">który<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff8">ustala<span class="_ _2b"> </span></span>się<span class="_ _2b"> </span>oczek<span class="_ _1"></span>iwaną<span class="_ _5"> </span>stratę<span class="_ _2b"> </span><span class="ff8">w<span class="_ _5"> </span>oparciu<span class="_ _2b"> </span>o<span class="_ _2b"> </span></span>prawdopodobieństwo</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">niewy<span class="_ _1"></span>płacalności w ciągu całeg<span class="_ _1"></span>o okresu kredytowania, (3) Stopień 3 - sald<span class="_ _0"></span>a ze<span class="_ _1"></span> stwierdzoną utratą wartości.</div></div><div class="c x1 y470 w5b h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa finansowe w<span class="_ _1"></span>yceniane w<span class="_ _2f"></span> wartości godziwej przez wy<span class="_ _2f"></span>n<span class="_ _0"></span>ik f<span class="_ _2f"></span>in<span class="_ _0"></span>ansowy</div></div><div class="c x1 y585 w5b h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Akty<span class="_ _2f"></span>wa finansowe w<span class="_ _1"></span>yceniane w<span class="_ _2f"></span>g zamortyzow<span class="_ _1"></span>anego kosztu</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">37</span></div></div></div><div class="pi"></div></div>
<div id="pf26" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc26 w0 h0"><img 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" class="bi x1 y586 w5c h130" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y417 w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Ryzyko u<span class="_ _1"></span>traty płynno<span class="_ _1"></span>ści</div></div><div class="c x7d y587 w52 h131"><div class="t m0 x1c h17 y588 ff4 fs6 fc1 sc0 ls0 ws0">Analiza wymag<span class="_ _0"></span>alności zobowiązań<span class="_ _0"></span> finansowych wraz z pła<span class="_ _0"></span>tnościami odsetek:</div></div><div class="c x7d y589 w52 hd6"><div class="t m0 x1c h12a y7 ffa fs6 fc3 sc0 ls0 ws0">a) do jedn<span class="_ _0"></span>ostek powiązanych</div></div><div class="c x7d y58a w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2023 r.</div></div><div class="c x7d y58b w52 h132"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x81 y58b w61 h132"><div class="t m0 x2d h3e y58c ff1 fsb fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>ontraktowana </div><div class="t m0 x36 h3e y84 ff5 fsb fc1 sc0 ls0 ws0">wartość </div><div class="t m0 x8a h3e y4 ff5 fsb fc1 sc0 ls0 ws0">przepływ<span class="_ _0"></span>ów</div></div><div class="c x7d y58b w52 h132"><div class="t m0 x1e h3e y84 ff1 fsb fc1 sc0 ls0 ws0">Do 1 rok<span class="_ _2f"></span>u<span class="_ _74"> </span>1-5 lat<span class="_ _71"> </span><span class="ff5">Powyżej 5 lat</span></div></div><div class="c x7d y62 w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania finan<span class="_ _2f"></span>sow<span class="_ _0"></span>e</div></div><div class="c x7d y58d w52 hef"><div class="t m0 x8b h1b y1c1 ff1 fs6 fc1 sc0 ls1 ws0">               392 310 </div><div class="t m0 x25 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">        239 943 <span class="_ _8"> </span>         41 900<span class="_ _0"></span> <span class="_ _8"> </span>        110<span class="_ _0"></span> 467 </div></div><div class="c x7d y58e w52 h11a"><div class="t m0 x8b h1b ybc ff1 fs6 fc1 sc0 ls1 ws0">                      267 </div><div class="t m0 x25 h16 y58f ff8 fs6 fc1 sc0 ls1 ws0">               267 <span class="_ _3"> </span>                  -  <span class="_ _2b"> </span>                   -  </div></div><div class="c x7d y590 w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">               392 577 <span class="_ _5"> </span>        240 210<span class="_ _0"></span> <span class="_ _45"> </span>         41 900 <span class="_ _3"> </span>        110<span class="_ _0"></span> 467 </div></div><div class="c x7d y591 w52 hd8"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2022 r.</div></div><div class="c x7d y592 w52 hd5"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x81 y592 w61 hd5"><div class="t m0 x9 h3e y593 ff1 fsb fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>ontraktowana </div><div class="t m0 x9 h3e y262 ff5 fsb fc1 sc0 ls0 ws0">wartość </div><div class="t m0 x9 h3e y33 ff5 fsb fc1 sc0 ls0 ws0">przepływ<span class="_ _0"></span>ów</div></div><div class="c x7d y592 w52 hd5"><div class="t m0 x8c h3e y262 ff1 fsb fc1 sc0 ls0 ws0">Do 1 rok<span class="_ _2f"></span>u<span class="_ _87"> </span>1-5 lat<span class="_ _7c"> </span><span class="ff5">Powy<span class="_ _0"></span>żej 5 lat</span></div></div><div class="c x7d y594 w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania finan<span class="_ _2f"></span>sow<span class="_ _0"></span>e</div></div><div class="c x7d y595 w52 hef"><div class="t m0 x79 h1b y1c1 ff1 fs6 fc1 sc0 ls1 ws0">                 32 826 </div><div class="t m0 x8c h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">          32 826 <span class="_ _5"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y596 w52 hd5"><div class="t m0 x79 h1b y2f1 ff1 fs6 fc1 sc0 ls1 ws0">                      202 </div><div class="t m0 x8c h16 yc4 ff8 fs6 fc1 sc0 ls1 ws0">               202 <span class="_ _5"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y597 w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 33 028 <span class="_ _5"> </span>          33 028 <span class="_ _5"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y598 w52 hd6"><div class="t m0 x1c h12a y7 ffa fs6 fc2 sc0 ls0 ws0">b) do p<span class="_ _0"></span>ozostałych jednostek</div></div><div class="c x7d y599 w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2023 r.</div></div><div class="c x7d y59a w52 h133"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x81 y59a w61 h133"><div class="t m0 x9 h3e y59b ff1 fsb fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>ontraktowana </div><div class="t m0 x9 h3e y37f ff5 fsb fc1 sc0 ls0 ws0">wartość </div><div class="t m0 x9 h3e y13 ff5 fsb fc1 sc0 ls0 ws0">przepływ<span class="_ _0"></span>ów</div></div><div class="c x7d y587 w52 h131"><div class="t m0 x8c h3e y59c ff1 fsb fc1 sc0 ls0 ws0">Do 1 rok<span class="_ _2f"></span>u</div></div><div class="c x7d y59a w52 h133"><div class="t m0 x8d h3e y37f ff1 fsb fc1 sc0 ls0 ws0">1-5 lat<span class="_ _71"> </span><span class="ff5">Powyż<span class="_ _0"></span>ej 5 lat</span></div></div><div class="c x7d y59d w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania finan<span class="_ _2f"></span>sow<span class="_ _0"></span>e</div></div><div class="c x7d y59e w52 h134"><div class="t m0 x79 h16 y37f ff8 fs6 fc1 sc0 ls1 ws0">                   9 243 <span class="_ _5"> </span>            9 243 <span class="_ _5"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y59f w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                   9 243 <span class="_ _5"> </span>            9 243 <span class="_ _5"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7c y261 w57 h42"><div class="t m0 x3f h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                              30 133 </div></div><div class="c x1 y5a0 w58 h126"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">pozostałe (z wyjątk<span class="_ _1"></span>iem zobowiąza<span class="_ _1"></span>ń z tytułu </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">podatków i ubezpieczeń)</div></div><div class="c x7c y5a0 w57 h126"><div class="t m0 x3f h16 y34d ff8 fs6 fc1 sc0 ls1 ws0">                                   202 </div></div><div class="c x1 y261 w58 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Inne zobowiązania oprocento<span class="_ _0"></span>w<span class="_ _1"></span>ane</div></div><div class="c x7c y5a1 w57 h126"><div class="t m0 x68 h3e yf5 ff5 fsb fc1 sc0 ls0 ws0">Wartość k<span class="_ _2f"></span>sięgowa</div></div><div class="c x1 y5a2 w58 h12d"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">pozostałe (z wyjątk<span class="_ _1"></span>iem zobowiąza<span class="_ _1"></span>ń z tytułu </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">podatków i ubezpieczeń)</div></div><div class="c x7c y5a3 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                9 243 </div></div><div class="c x7c y5a2 w57 h12d"><div class="t m0 x3f h16 y167 ff8 fs6 fc1 sc0 ls1 ws0">                                9 243 </div></div><div class="c x7c ye7 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                              30 335 </div></div><div class="c x1 y5a4 w58 h4f"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">pozostałe (z wyjątk<span class="_ _1"></span>iem zalic<span class="_ _1"></span>zek i zobowiązań </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">z tytułu podatków i ubezpieczeń)</div></div><div class="c x7c y5a4 w57 h4f"><div class="t m0 x2d h16 y5a5 ff8 fs6 fc1 sc0 ls1 ws0">                                   267 </div></div><div class="c x7c y5a6 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                            321 844 </div></div><div class="c x1 y5a7 w58 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Inne zobowiązania oprocento<span class="_ _0"></span>w<span class="_ _1"></span>ane</div></div><div class="c x7c y5a8 w57 h11e"><div class="t m0 x68 h3e ye2 ff5 fsb fc1 sc0 ls0 ws0">Wartość k<span class="_ _2f"></span>sięgowa</div></div><div class="c x7c y5a7 w57 h42"><div class="t m0 x2d h16 y16 ff8 fs6 fc1 sc0 ls1 ws0">                            321 577 </div></div><div class="c x7c y5a9 w57 hf7"><div class="t m0 x68 h3e y167 ff5 fsb fc1 sc0 ls0 ws0">Wartość k<span class="_ _2f"></span>sięgowa</div></div><div class="c x1 y5aa w54 h135"><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _4f"> </span><span class="ff8">stosuje<span class="_ _44"> </span>model upro<span class="_ _0"></span>szcz<span class="_ _1"></span>ony, wszystk<span class="_ _1"></span>ie<span class="_ _4f"> </span><span class="ff7">należności<span class="_ _4f"> </span>mają<span class="_ _4f"> </span></span>rozp<span class="_ _0"></span>oznane oczekiwane straty kredytowe w <span class="ff7">całym </span>okresie <span class="ff7">życia, </span>dlatego z</span></div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">założenia<span class="_ _2b"> </span>Stopień<span class="_ _2b"> </span><span class="ff8">1<span class="_ _2b"> </span>jest<span class="_ _2b"> </span>pomijany<span class="_ _5"> </span></span>(należności<span class="_ _2b"> </span><span class="ff8">handlo<span class="_ _0"></span>w<span class="_ _2f"></span>e).<span class="_ _2b"> </span><span class="ff7">Spó<span class="_ _0"></span>łka<span class="_ _5"> </span>zaklasyf<span class="_ _2f"></span>ikowała<span class="_ _2b"> </span>należności<span class="_ _2b"> </span><span class="ff8">handlowe<span class="_ _2b"> </span><span class="ls2">do<span class="_ _2b"> </span></span>Stopnia<span class="_ _2b"> </span><span class="ls2">2,<span class="_ _2b"> </span><span class="ls1c">za<span class="_ _2b"> </span></span></span></span>w<span class="_ _1"></span>yjątkiem</span></span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">należności<span class="_ _2b"> </span><span class="ff8">w<span class="_ _45"> </span>sto<span class="_ _0"></span>sunku<span class="_ _5"> </span><span class="ls2">do<span class="_ _2b"> </span></span></span>których<span class="_ _5"> </span><span class="ff8">stwierdzono<span class="_ _2b"> </span></span>utratę<span class="_ _5"> </span>wartości<span class="_ _5"> </span><span class="ff8">-<span class="_ _2b"> </span><span class="ls1f">te<span class="_ _45"> </span></span></span>n<span class="_ _0"></span>ależności<span class="_ _5"> </span><span class="ff8">zaliczono<span class="_ _2b"> </span><span class="ls2">do<span class="_ _5"> </span></span>Stopn<span class="_ _0"></span>ia<span class="_ _45"> </span>3<span class="_ _2b"> </span>(31.1<span class="_ _0"></span>2.2023:<span class="_ _2b"> </span>4.988<span class="_ _2b"> </span>tys.<span class="_ _45"> </span>P<span class="_ _0"></span>LN,</span></div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2022: 4.98<span class="_ _0"></span>8 tys. PLN)</div></div><div class="c x1 y5ab w54 hb5"><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">Ryzy<span class="_ _2f"></span>ko<span class="_ _44"> </span>u<span class="_ _0"></span>traty <span class="ff7">p<span class="_ _0"></span>ły<span class="_ _2f"></span>n<span class="_ _0"></span>ności<span class="_ _44"> </span><span class="ff8">jest<span class="_ _44"> </span><span class="ls1f">to<span class="_ _44"> </span></span>ryzyk<span class="_ _2f"></span>o<span class="_ _2d"> </span><span class="ff7">wystąpienia<span class="_ _4f"> </span></span>b<span class="_ _0"></span>raku<span class="_ _44"> </span><span class="ff7">możliw<span class="_ _2f"></span>o<span class="_ _0"></span>ści sp<span class="_ _0"></span>łaty <span class="ff8">przez<span class="_ _44"> </span></span>Spółkę<span class="_ _44"> </span><span class="ff8">jej<span class="_ _44"> </span></span>zobo<span class="_ _0"></span>w<span class="_ _1"></span>iązań<span class="_ _44"> </span><span class="ff8">finansowyc<span class="_ _1"></span>h<span class="_ _44"> </span>w<span class="_ _44"> </span>mom<span class="_ _2f"></span>encie<span class="_ _44"> </span>ich</span></span></span></span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>magalności.<span class="_ _2b"> </span>Działania<span class="_ _5"> </span>mające<span class="_ _45"> </span><span class="ff8 ls2">na<span class="_ _2b"> </span><span class="ls0">celu<span class="_ _5"> </span>ograniczenie<span class="_ _2b"> </span>przedmiotoweg<span class="_ _1"></span>o<span class="_ _2b"> </span>ry<span class="_ _1"></span>zyk<span class="_ _1"></span>a<span class="_ _5"> </span><span class="ff7">ob<span class="_ _0"></span>ejm<span class="_ _2f"></span>u<span class="_ _0"></span>ją<span class="_ _5"> </span>właściw<span class="_ _1"></span>e<span class="_ _5"> </span>zarządzanie<span class="_ _2b"> </span>płynnością<span class="_ _5"> </span>finansową</span></span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">poprzez<span class="_ _45"> </span>zapewnienie,<span class="_ _5"> </span><span class="ls2">na<span class="_ _45"> </span><span class="ls1f">ile<span class="_ _45"> </span>to<span class="_ _5"> </span></span></span><span class="ff7">możliwe,<span class="_ _2d"> </span><span class="ls1c">że<span class="_ _5"> </span></span>Spółka<span class="_ _5"> </span>będzie<span class="_ _45"> </span></span>zawsze<span class="_ _45"> </span><span class="ff7">miała<span class="_ _2d"> </span>wystarczając<span class="_ _1"></span>ą<span class="_ _45"> </span>p<span class="_ _0"></span>ły<span class="_ _2f"></span>n<span class="_ _0"></span>ność,<span class="_ _45"> </span><span class="ff8">tak<span class="_ _5"> </span>aby<span class="_ _45"> </span></span>była<span class="_ _45"> </span><span class="ff8">w<span class="_ _45"> </span>stanie<span class="_ _5"> </span></span>spłacić<span class="_ _45"> </span><span class="ff8">swoje</span></span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">zobowiązania<span class="_ _2b"> </span><span class="ff8">w<span class="_ _2b"> </span>momencie,<span class="_ _2b"> </span>gdy<span class="_ _2b"> </span></span>staną<span class="_ _2b"> </span>się<span class="_ _2b"> </span><span class="ff8 ls2">one<span class="_ _2b"> </span><span class="ls0">wym<span class="_ _2f"></span>agalne,<span class="_ _2b"> </span><span class="ff7">zarówno<span class="_ _8"> </span></span>w<span class="_ _2b"> </span>norma<span class="_ _1"></span>lnych,<span class="_ _2b"> </span>jak<span class="_ _2b"> </span>i<span class="_ _8"> </span><span class="ff7">szczeg<span class="_ _1"></span>ólnych<span class="_ _2b"> </span><span class="ff8">warunkach,<span class="_ _2b"> </span>bez<span class="_ _2b"> </span>pon<span class="_ _0"></span>oszenia</span></span></span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>so<span class="_ _0"></span>kich strat oraz naraża<span class="_ _1"></span>nia Spółki na u<span class="_ _0"></span>tratę reputacji. </div></div><div class="c x1 y513 w54 h5d"><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _8"> </span><span class="ff8 ls20">ma<span class="_ _2b"> </span><span class="ls0">zapewnione<span class="_ _2b"> </span>finansowanie<span class="_ _8"> </span>w<span class="_ _2b"> </span>postaci<span class="_ _2b"> </span></span></span>wpływ<span class="_ _2f"></span>ó<span class="_ _0"></span>w<span class="_ _5"> </span><span class="ff8">z<span class="_ _8"> </span></span>tytułu<span class="_ _2b"> </span>dzierżawy<span class="_ _5"> </span>zn<span class="_ _0"></span>ak<span class="_ _1"></span>ów<span class="_ _2b"> </span><span class="ff8">towarowy<span class="_ _2f"></span>ch<span class="_ _8"> </span><span class="ls2">do<span class="_ _2b"> </span></span><span class="ff7">spółki<span class="_ _8"> </span>zależnej<span class="_ _2b"> </span></span>oraz<span class="_ _2b"> </span>z<span class="_ _2b"> </span><span class="ff7">tytułu</span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">udzielanych <span class="ff7">poręczeń, </span>a <span class="ff7">także </span>odsetek<span class="_ _4f"> </span><span class="ls2">od </span><span class="ff7">pożyczek </span>i weksli oraz <span class="ff7">spłaty </span>weksli. <span class="ff7">Spółka </span>jako <span class="ff7">właściciel </span><span class="ls20">ma<span class="_ _4f"> </span></span><span class="ff7">również możliwość </span>pozyskania</div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">środków<span class="_ _3"> </span><span class="ff8">w<span class="_ _3"> </span>postaci<span class="_ _3"> </span>dy<span class="_ _2f"></span>widendy<span class="_ _3"> </span><span class="ls2">od<span class="_ _3"> </span></span><span class="ff7">spółek<span class="_ _3"> </span>zależnych.<span class="_ _3"> </span>Spółka<span class="_ _3"> </span></span>m<span class="_ _2f"></span>o<span class="_ _0"></span>nitoruje<span class="_ _3"> </span><span class="ff7">sytuację<span class="_ _3"> </span></span>aby<span class="_ _31"> </span><span class="ff7">wpływ<span class="_ _2f"></span>y<span class="_ _3"> </span>pozwoliły<span class="_ _31"> </span><span class="ff8 ls2">na<span class="_ _3"> </span><span class="ls0">uzyskanie<span class="_ _31"> </span></span></span>śro<span class="_ _0"></span>dków</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">potrzebnych na ewentualną wy<span class="_ _2f"></span>p<span class="_ _0"></span>łatę dy<span class="_ _2f"></span>widend<span class="_ _0"></span>y<span class="_ _2f"></span> o<span class="_ _0"></span>raz k<span class="_ _1"></span>oszty operacy<span class="_ _2f"></span>jn<span class="_ _0"></span>e holdingu.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">38</span></div></div></div><div class="pi"></div></div>
<div id="pf27" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc27 w0 h0"><img 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" class="bi x7c y5ac w51 h136" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y2ed w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2022 r.</div></div><div class="c x7d y5ad w52 h137"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x81 y5ad w61 h137"><div class="t m0 x9 h3e y5ae ff1 fsb fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>ontraktowana </div><div class="t m0 x9 h3e y5af ff5 fsb fc1 sc0 ls0 ws0">wartość </div><div class="t m0 x9 h3e ybf ff5 fsb fc1 sc0 ls0 ws0">przepływ<span class="_ _0"></span>ów</div></div><div class="c x7d y5ad w52 h137"><div class="t m0 x1e h3e y5af ff1 fsb fc1 sc0 ls0 ws0">Do 1 rok<span class="_ _2f"></span>u<span class="_ _74"> </span>1-5 lat<span class="_ _7c"> </span><span class="ff5">Powy<span class="_ _0"></span>żej 5 lat</span></div></div><div class="c x7d y5b0 w52 hd4"><div class="t m0 x1c h1b y52 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owiązania finan<span class="_ _2f"></span>sow<span class="_ _0"></span>e</div></div><div class="c x7d y54 w52 hcf"><div class="t m0 x79 h16 y2f1 ff8 fs6 fc1 sc0 ls1 ws0">                        28 <span class="_ _5"> </span>                 28 <span class="_ _5"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y183 w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                        28 <span class="_ _5"> </span>                 28 <span class="_ _5"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y5b1 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">28<span class="_ _45"> </span><span class="ls0">Obszary geograficzn<span class="_ _1"></span>e</span></div></div><div class="c x7d y3e1 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">29<span class="_ _2b"> </span><span class="ff5 ls0">Zo<span class="_ _1"></span>bowiązania warunk<span class="_ _2f"></span>owe</span></div></div><div class="c x1 y5b2 w54 hd"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Spółka otrzyma<span class="_ _1"></span>ła poręczenie od spółki zależnej Cognor <span class="_ _0"></span>S.A. doty<span class="_ _1"></span>czące gw<span class="_ _2f"></span>arancji związanej z zapłatą zobowiązania z ty<span class="_ _1"></span>t. nabycia JAP </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Industries s.r.o.<span class="_ _0"></span> w<span class="_ _1"></span> wy<span class="_ _2f"></span>so<span class="_ _0"></span>kości 11 820 tys. zł.</div></div><div class="c x7c y5b3 w57 hdf"><div class="t m0 x2d h1b y7 ff1 fs6 fc1 sc0 ls1 ws0">                                     28 </div></div><div class="c x1 y5b4 w54 hbd"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Spółka udzieliła po<span class="_ _0"></span>ręcz<span class="_ _1"></span>enia dla Cognor S.<span class="_ _0"></span>A<span class="_ _2f"></span>.<span class="_ _0"></span> na zobowiązania handlowe wobec Orlen S.A w<span class="_ _2f"></span> wys. 34 tys. zł.</div></div><div class="c x1 y5b5 w54 h138"><div class="t m0 x9 h16 y3ad ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _44"> </span><span class="ff8">wraz z<span class="_ _44"> </span>Cognor<span class="_ _44"> </span>Hold<span class="_ _0"></span>ing<span class="_ _4f"> </span>S.A.<span class="_ _44"> </span>Sp.k.<span class="_ _3"> </span></span>udzieliła<span class="_ _44"> </span>poręczenia<span class="_ _44"> </span><span class="ff8 ls2">do<span class="_ _4f"> </span><span class="ls0">o<span class="_ _0"></span>bligacji<span class="_ _4f"> </span>wyem<span class="_ _2f"></span>ito<span class="_ _0"></span>w<span class="_ _1"></span>anych<span class="_ _4f"> </span>w<span class="_ _44"> </span><span class="ls2">2021<span class="_ _4f"> </span></span>ro<span class="_ _0"></span>ku<span class="_ _4f"> </span>przez<span class="_ _44"> </span><span class="ff7">Spółkę<span class="_ _44"> </span>zależną<span class="_ _44"> </span></span>Cognor</span></span></div><div class="t m0 x9 h16 y3ae ff7 fs6 fc1 sc0 ls0 ws0">S.A. do wysok<span class="_ _1"></span>ości zadłużenia tj. 120<span class="_ _0"></span>.000 tys. zł na koniec 2023 ro<span class="_ _0"></span>ku. Zobowiązanie z ty<span class="_ _1"></span>tułu ob<span class="_ _0"></span>ligac<span class="_ _1"></span>ji zabezpieczone jest:</div><div class="t m0 x9 h16 y3a6 ff7 fs6 fc1 sc0 ls0 ws0">- zastaw rejes<span class="_ _1"></span>trowy na zbiorze rzec<span class="_ _1"></span>zy i praw<span class="_ _1"></span> (przedsiębiorstwie) Cognor S.A., </div><div class="t m0 x9 h16 y3a7 ff7 fs6 fc1 sc0 ls0 ws0">- zastaw rejes<span class="_ _1"></span>trowy na zbiorze rzec<span class="_ _1"></span>zy i praw<span class="_ _1"></span> (przedsiębiorstwie) Cognor Holdin<span class="_ _0"></span>g S.A., </div><div class="t m0 x9 h16 y3a8 ff7 fs6 fc1 sc0 ls0 ws0">- zastaw rejes<span class="_ _1"></span>trowy na zbiorze rzec<span class="_ _1"></span>zy i praw<span class="_ _1"></span> (przedsiębiorstwie) Cognor Holdin<span class="_ _0"></span>g S.A. sp.k., </div><div class="t m0 x9 h16 y3a9 ff7 fs6 fc1 sc0 ls0 ws0">- zastaw rejes<span class="_ _1"></span>trowy na zbiorze rzec<span class="_ _1"></span>zy i praw<span class="_ _1"></span> (cześć zapasów<span class="_ _2f"></span>) <span class="_ _0"></span>należąc<span class="_ _1"></span>ych do Cognor S.A., </div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">-<span class="_ _2d"> </span>hipoteka<span class="_ _2d"> </span>umowna<span class="_ _2d"> </span><span class="ff7">łączną<span class="_ _2d"> </span></span><span class="ls2">na<span class="_ _44"> </span></span><span class="ff7">o<span class="_ _0"></span>kreślony<span class="_ _2f"></span>ch<span class="_ _45"> </span>nierucho<span class="_ _0"></span>m<span class="_ _2f"></span>o<span class="_ _0"></span>ściac<span class="_ _1"></span>h<span class="_ _2d"> </span>stanowiących<span class="_ _44"> </span>własność<span class="_ _2d"> </span><span class="ff8">lub<span class="_ _45"> </span></span>będących<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span></span>u<span class="_ _0"></span>ży<span class="_ _2f"></span>tkowaniu<span class="_ _45"> </span><span class="ff8">wieczy<span class="_ _2f"></span>stym<span class="_ _44"> </span>Cognor</span></span></div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">S.A., </div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">-<span class="_ _5"> </span><span class="ff7">o<span class="_ _0"></span>św<span class="_ _1"></span>iadczenie<span class="_ _5"> </span><span class="ff8">o<span class="_ _2b"> </span>poddan<span class="_ _0"></span>iu<span class="_ _2b"> </span></span>się<span class="_ _5"> </span><span class="ff8">egzekucji<span class="_ _5"> </span></span>zło<span class="_ _0"></span>żone<span class="_ _5"> </span><span class="ff8">przez<span class="_ _2b"> </span>Cognor<span class="_ _2b"> </span>S.A.,<span class="_ _5"> </span></span>o<span class="_ _0"></span>św<span class="_ _2f"></span>iad<span class="_ _0"></span>cze<span class="_ _1"></span>nie<span class="_ _2b"> </span><span class="ff8">o<span class="_ _5"> </span>p<span class="_ _0"></span>oddaniu<span class="_ _2b"> </span></span>się<span class="_ _2b"> </span><span class="ff8">eg<span class="_ _1"></span>zekucji<span class="_ _5"> </span><span class="ff7">złożon<span class="_ _0"></span>e<span class="_ _5"> </span></span>przez<span class="_ _2b"> </span>Cognor</span></span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Holding S.A. oraz oświadczenie o podd<span class="_ _0"></span>aniu się egze<span class="_ _1"></span>kucji złożone przez Cognor Hold<span class="_ _0"></span>ing S.A. sp.k. </div></div><div class="c x1 y550 w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Od dnia ud<span class="_ _0"></span>zielenia w<span class="_ _1"></span>yże<span class="_ _1"></span>j wy<span class="_ _1"></span>mienionych poręczeń ocena ry<span class="_ _1"></span>zyk<span class="_ _2f"></span>a kredytowego dotyczą<span class="_ _1"></span>cego Cognor S.A. nie uległa zmianie.</div></div><div class="c x1 y5b6 w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Spółka udzieliła Spó<span class="_ _0"></span>łce zależ<span class="_ _2f"></span>n<span class="_ _0"></span>ej COG<span class="_ _1"></span>NOR S.A. poręczenia spłaty z ty<span class="_ _2f"></span>tułu<span class="_ _0"></span> fak<span class="_ _2f"></span>to<span class="_ _0"></span>ringu na kwotę 60 000 tys. zł.</div></div><div class="c x1 y54f w54 h10e"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Ty<span class="_ _1"></span>tułem udzielonych poręczeń Spółka rozpoznała przychody w w<span class="_ _2f"></span>ysokości 3 156<span class="_ _0"></span> ty<span class="_ _1"></span>s. w 2023 roku (w 202<span class="_ _0"></span>2 roku: 3 397 tys. zł) z tytułu </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">kredytu inwesty<span class="_ _2f"></span>cyjnego i wy<span class="_ _2f"></span>emitowanych obligacji 2 556 tys. zł (w 2022 roku 2 <span class="_ _0"></span>756 tys. zł), a z ty<span class="_ _2f"></span>tu<span class="_ _0"></span>łu faktoringu i zobowiązań </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">handlowych 600 tys. zł (w 2022 roku 64<span class="_ _0"></span>1 ty<span class="_ _1"></span>s. zł).</div></div><div class="c x1 y5b7 w54 h139"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _5"> </span><span class="ff8">wraz<span class="_ _45"> </span>z<span class="_ _5"> </span>Cognor<span class="_ _5"> </span>Hold<span class="_ _0"></span>ing<span class="_ _45"> </span>S.A.<span class="_ _5"> </span>Sp.k.<span class="_ _49"> </span></span>udzieliła<span class="_ _5"> </span>poręczenia<span class="_ _5"> </span><span class="ff8 ls2">pod<span class="_ _5"> </span><span class="ls0">kredy<span class="_ _1"></span>t<span class="_ _5"> </span>inwesty<span class="_ _1"></span>cyjny<span class="_ _2d"> </span>w<span class="_ _5"> </span>Santander<span class="_ _5"> </span>S.A.<span class="_ _5"> </span><span class="ff7">zaciągniety<span class="_ _45"> </span></span>przez<span class="_ _5"> </span><span class="ff7">Spółkę</span></span></span></div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">zależną<span class="_ _2d"> </span><span class="ff8">Cognor<span class="_ _45"> </span>S.A.<span class="_ _45"> </span></span>Zobo<span class="_ _0"></span>w<span class="_ _2f"></span>iązanie<span class="_ _45"> </span><span class="ff8">z<span class="_ _45"> </span></span>tytułu<span class="_ _45"> </span><span class="ff8">kredytu<span class="_ _2d"> </span>zabezpieczone<span class="_ _45"> </span>jest<span class="_ _45"> </span>zastawem<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span></span>p<span class="_ _0"></span>rzedsiębiorstwie<span class="_ _44"> </span><span class="ff8 ls2">do<span class="_ _5"> </span></span>wy<span class="_ _2f"></span>sokości<span class="_ _45"> </span><span class="ff8">sumy<span class="_ _2d"> </span>kredytu<span class="_ _2d"> </span><span class="ls1f">tj.</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">372 61<span class="_ _0"></span>4 tys. zł.</div></div><div class="c x1 y35f w58 h13a"><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz </div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">pozostałe (z wyjątk<span class="_ _1"></span>iem zobowiąza<span class="_ _1"></span>ń z tytułu </div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">podatków i ubezpieczeń)</div></div><div class="c x7c y35f w57 h13a"><div class="t m0 x3f h16 yb9 ff8 fs6 fc1 sc0 ls1 ws0">                                     28 </div></div><div class="c x1 y369 w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Przychody Spółki realizowane są do podmiotów działający<span class="_ _1"></span>ch w Polsce. Wszy<span class="_ _1"></span>stkie akty<span class="_ _2f"></span>wa trwałe Spółki zlokalizowane są w<span class="_ _1"></span> Polsce.</div></div><div class="c x7c y5b8 w57 h13b"><div class="t m0 x3a h3e y5b9 ff5 fsb fc1 sc0 ls0 ws0">Wartość k<span class="_ _2f"></span>sięgowa</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">39</span></div></div></div><div class="pi"></div></div>
<div id="pf28" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc28 w0 h0"><img 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" class="bi x1 y5ba w5c h13c" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y2ed w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">30<span class="_ _2b"> </span><span class="ff5 ls0">Przyszłe zob<span class="_ _2f"></span>ow<span class="_ _0"></span>iązan<span class="_ _1"></span>ia um<span class="_ _2f"></span>ow<span class="_ _0"></span>ne i zo<span class="_ _1"></span>bowiązania in<span class="_ _1"></span>westycyjne</span></div></div><div class="c x7d y288 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">31<span class="_ _2b"> </span><span class="ff5 ls0">Nota o<span class="_ _1"></span>bjaśnia<span class="_ _2f"></span>jąca do sprawozdan<span class="_ _2f"></span>ia z przepływów<span class="_ _0"></span> pienięż<span class="_ _2f"></span>nych</span></div></div><div class="c x7d y5bb w52 h104"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x82 y5bb w3d h104"><div class="t m0 x45 h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x16 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x8e y5bb w62 h104"><div class="t m0 x3f h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x16 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x7d y5bc w52 hf9"><div class="t m0 x7e h16 y307 ff8 fs6 fc1 sc0 ls1 ws0">          (7 373)<span class="_ _2b"> </span>          (5 445)</div></div><div class="c x7d ya3 w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>        (15 890)</div></div><div class="c x7d y2be w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">           5 282 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y41c w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">          (2 091)<span class="_ _2b"> </span>        (21 335)</div></div><div class="c x7d y2c3 w52 h13d"><div class="t m0 x1c hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x82 y2c3 w3d h13d"><div class="t m0 x45 h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x16 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x8e y2c3 w62 h13d"><div class="t m0 x3f h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x16 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x7d y456 w52 hf9"><div class="t m0 x7e h16 y307 ff8 fs6 fc1 sc0 ls1 ws0">           9 352 <span class="_ _3"> </span>        (11 900)</div></div><div class="c x7d y565 w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">        (10 844)<span class="_ _2b"> </span>                   -  </div></div><div class="c x7d y5bd w52 hef"><div class="t m0 x7e h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>            1 415 </div></div><div class="c x7d y5be w52 hde"><div class="t m0 x7e h1b y2f0 ff1 fs6 fc1 sc0 ls1 ws0">          (1 492)<span class="_ _2b"> </span>        (10 485)</div></div><div class="c x7d y58d w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">32<span class="_ _2b"> </span><span class="ff5 ls0">Tran<span class="_ _1"></span>sak<span class="_ _2f"></span>cje z podm<span class="_ _2f"></span>iotami po<span class="_ _2f"></span>w<span class="_ _0"></span>iązanym<span class="_ _2f"></span>i</span></div></div><div class="c x7d y5bf w52 h13e"><div class="t m0 x1c h16 y5c0 ff7 fs6 fc1 sc0 ls0 ws0">Spółka rozpoznaje transakcje z następującymi podmiotam<span class="_ _2f"></span>i <span class="_ _0"></span>powiąza<span class="_ _1"></span>nym<span class="_ _2f"></span>i:</div></div><div class="c x7d y138 w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">- spółk<span class="_ _2f"></span>i zależne</div></div><div class="c x7d y5bf w52 h13e"><div class="t m0 x1c h16 y5c1 ff7 fs6 fc1 sc0 ls0 ws0">    Cognor S.A. (jedno<span class="_ _0"></span>stka z<span class="_ _1"></span>ależna bezpośrednio)</div><div class="t m0 x1c h16 y42d ff7 fs6 fc1 sc0 ls0 ws0">    Cognor Hold<span class="_ _0"></span>ing S.A. Sp.k. (jednostka zależna bezpośrednio)</div><div class="t m0 x1c h16 y105 ff7 fs6 fc1 sc0 ls0 ws0">    Cognor Intern<span class="_ _0"></span>ational Finance Limited (jednostka zależna pośrednio - zlikwidowana 8 ma<span class="_ _1"></span>rca 2022 ro<span class="_ _0"></span>ku)</div><div class="t m0 x1c h16 y5c2 ff7 fs6 fc1 sc0 ls0 ws0">    JAP Industries s.r.<span class="_ _0"></span>o. (jednostka zależna bezpośrednio)</div><div class="t m0 x1c h16 y5c3 ff7 fs6 fc1 sc0 ls0 ws0">    Ecognor Sp<span class="_ _0"></span>. z o.o. (jednostka zależna bezpośrednio)</div><div class="t m0 x1c h16 y5c4 ff7 fs6 fc1 sc0 ls0 ws0">    Hutnik Kraków Sp. z o.o. (jed<span class="_ _0"></span>nostka zależ<span class="_ _1"></span>na bezpośrednio<span class="_ _0"></span>)</div><div class="t m0 x1c h16 y5c5 ff7 fs6 fc1 sc0 ls0 ws0">    Wizja i Wola Sp. z o.o. (jed<span class="_ _0"></span>nostka zależ<span class="_ _1"></span>na bezpośrednio<span class="_ _0"></span>)</div></div><div class="c x7d y5c6 w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">- spółk<span class="_ _2f"></span>i stow<span class="_ _0"></span>arzyszon<span class="_ _2f"></span>e</div></div><div class="c x7d y5bf w52 h13e"><div class="t m0 x1c h16 y5c7 ff8 fs6 fc1 sc0 ls0 ws0">    Madrohu<span class="_ _0"></span>t (jednostka stowarzy<span class="_ _2f"></span>szona)</div></div><div class="c x80 y5c8 w63 hd4"><div class="t m0 x9 h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">-spółk<span class="_ _2f"></span>i kontrolo<span class="_ _1"></span>wane przez właściciela (Gru<span class="_ _1"></span>pa 4Wor<span class="_ _1"></span>ke<span class="_ _1"></span>rs)</div></div><div class="c x7d y5bf w52 h13e"><div class="t m0 x1c h16 y5c9 ff7 fs6 fc1 sc0 ls0 ws0">    4Workers Sp. z o.o. <span class="_ _0"></span>(w<span class="_ _2f"></span>iększościowy akcjonariusz)</div><div class="t m0 x1c h16 y5ca ff7 fs6 fc1 sc0 ls0 ws0">    PS <span class="_ _0"></span>Holdco Sp. z o.o. (3<span class="_ _0"></span>1 sierpnia 2023 <span class="_ _0"></span>roku połączy<span class="_ _1"></span>ła się z 4Workers Sp. z o.o.)</div><div class="t m0 x1c h16 y5cb ff8 fs6 fc1 sc0 ls0 ws0">    4Groups Sp.<span class="_ _0"></span> z o.o. (od 23 <span class="_ _0"></span>sierpnia 2021 roku)</div><div class="t m0 x1c h16 y5cc ff8 fs6 fc1 sc0 ls0 ws0">    4Groups Sp.<span class="_ _0"></span> z o.o. Sp. komandytowa<span class="_ _1"></span> (od 22<span class="_ _0"></span> cze<span class="_ _1"></span>rwca 2022 roku)</div><div class="t m0 x1c h16 y5cd ff8 fs6 fc1 sc0 ls0 ws0">    czysty<span class="_ _2f"></span>efekt.pl Sp. z o.o<span class="_ _0"></span>.</div><div class="t m0 x1c h16 y5ce ff7 fs6 fc1 sc0 ls0 ws0">    PS <span class="_ _0"></span>G<span class="_ _2f"></span>reen In<span class="_ _0"></span>vestm<span class="_ _2f"></span>ents Sp<span class="_ _0"></span>. z o.o. (od 3 p<span class="_ _0"></span>aździernika 2022 roku)</div></div><div class="c x7d y5cf w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">-jedno<span class="_ _1"></span>stki p<span class="_ _1"></span>owiązane osob<span class="_ _2f"></span>ow<span class="_ _0"></span>o z Człon<span class="_ _1"></span>ka<span class="_ _1"></span>m<span class="_ _2f"></span>i <span class="_ _0"></span>Z<span class="_ _1"></span>arząd<span class="_ _2f"></span>u</div></div><div class="c x7d y5bf w52 h13e"><div class="t m0 x1c h16 y5d0 ff7 fs6 fc1 sc0 ls0 ws0">   PS P<span class="_ _0"></span>rzem<span class="_ _1"></span>ysław<span class="_ _2f"></span> Sztu<span class="_ _0"></span>czk<span class="_ _1"></span>owski</div><div class="t m0 x1c h16 y5d1 ff7 fs6 fc1 sc0 ls0 ws0">   Przemysła<span class="_ _1"></span>w Grz<span class="_ _1"></span>esiak</div><div class="t m0 x1c h16 y5d2 ff8 fs6 fc1 sc0 ls0 ws0">   BMD Dominik Barszcz</div><div class="t m0 x1c h16 y5d3 ff8 fs6 fc1 sc0 ls0 ws0">   BMD Sp. z o.<span class="_ _0"></span>o.</div><div class="t m0 x1c h16 y5d4 ff8 fs6 fc1 sc0 ls0 ws0">   BMD Sp. z o.<span class="_ _0"></span>o. S.K.A.</div><div class="t m0 x1c h16 y13b ff8 fs6 fc1 sc0 ls0 ws0">   BMLaw Kancelaria<span class="_ _1"></span> Prawna</div><div class="t m0 x1c h16 y5d5 ff8 fs6 fc1 sc0 ls0 ws0">   BMLaw Kancelaria<span class="_ _1"></span> Prawna Marcin Barszcz S.K.A.</div><div class="t m0 x1c h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">   Michał Kotas (komandytariusz Cognor Holding S.A. Sp. k.)</div><div class="t m0 x1c h16 yf5 ff7 fs6 fc1 sc0 ls0 ws0">   Fundacja "Zdążyć na czas"</div><div class="t m0 x1c h16 ye ff8 fs6 fc1 sc0 ls0 ws0">   PS Workers Sp. z o<span class="_ _0"></span>.o.</div></div><div class="c x1 y257 w59 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zmiana stanu należności z tyt. należnego udziału w zy<span class="_ _2f"></span>sku w spółce zależnej (komandytow<span class="_ _1"></span>ej)</div></div><div class="c x1 y5d6 w5b h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zmiana stanu należności w wy<span class="_ _2f"></span>niku kompensaty należności z wek<span class="_ _1"></span>slem</div></div><div class="c x1 y445 w5b hdf"><div class="t m0 x9 h1b y74 ff5 fs6 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iana stanu<span class="_ _2f"></span> <span class="_ _0"></span>na<span class="_ _2f"></span>leżności w <span class="_ _0"></span>sp<span class="_ _1"></span>rawozdaniu<span class="_ _1"></span> z przep<span class="_ _1"></span>ływ<span class="_ _0"></span>ów pieniężn<span class="_ _2f"></span>y<span class="_ _0"></span>ch</div></div><div class="c x1 y5d7 w5b h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zmiana stanu zobowiązań z tyt. naby<span class="_ _2f"></span>cia jedn<span class="_ _0"></span>ostki zależnej</div></div><div class="c x1 y5d8 w5b hfb"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iana stanu<span class="_ _2f"></span> <span class="_ _0"></span>na<span class="_ _2f"></span>leżności i przedp<span class="_ _2f"></span>łat w<span class="_ _0"></span>ynika<span class="_ _1"></span>jąca ze sp<span class="_ _1"></span>rawozdania<span class="_ _1"></span> z sytuacji finan<span class="_ _2f"></span>sow<span class="_ _0"></span>ej</div></div><div class="c x1 y5d9 w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Poza po<span class="_ _0"></span>w<span class="_ _2f"></span>yższym<span class="_ _2f"></span>i Sp<span class="_ _0"></span>ółka nie posiada przyszły<span class="_ _2f"></span>ch zob<span class="_ _0"></span>owiąz<span class="_ _1"></span>ań inwestyc<span class="_ _1"></span>yjny<span class="_ _2f"></span>ch<span class="_ _0"></span>.</div></div><div class="c x1 y5da w54 h13f"><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">W<span class="_ _5"> </span>dniu<span class="_ _2b"> </span><span class="ls2">30<span class="_ _5"> </span></span>czerw<span class="_ _1"></span>ca<span class="_ _5"> </span><span class="ls2">2022<span class="_ _5"> </span><span class="ls19">r.<span class="_ _2b"> </span></span></span>Cognor<span class="_ _5"> </span>Hold<span class="_ _0"></span>ing<span class="_ _5"> </span>S.A.<span class="_ _5"> </span><span class="ff7">po<span class="_ _0"></span>dpisał<span class="_ _5"> </span>umowę<span class="_ _5"> </span></span>zakupu<span class="_ _2b"> </span>prawa<span class="_ _45"> </span><span class="ff7">użytkowania<span class="_ _5"> </span></span>gruntu<span class="_ _2b"> </span>wraz<span class="_ _45"> </span>z<span class="_ _2b"> </span>postawiony<span class="_ _1"></span>mi<span class="_ _5"> </span><span class="ls2">na<span class="_ _5"> </span></span>niej</div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">budynkami<span class="_ _2d"> </span>w<span class="_ _2d"> </span><span class="ff7">Częstochowie<span class="_ _2d"> </span></span><span class="ls2">od<span class="_ _2d"> </span></span>swojej<span class="_ _45"> </span><span class="ff7">spółki<span class="_ _45"> </span>zależnej<span class="_ _2d"> </span></span>Cognor<span class="_ _45"> </span>Hold<span class="_ _0"></span>ing<span class="_ _2d"> </span>S.A.<span class="_ _2d"> </span>Sp.<span class="_ _45"> </span>kom.<span class="_ _2d"> </span><span class="ls1c">za<span class="_ _45"> </span></span><span class="ff7">cenę<span class="_ _2d"> </span></span>5<span class="_ _45"> </span><span class="ls2">750<span class="_ _45"> </span></span>tys.<span class="_ _2d"> </span><span class="ff7">zł.<span class="_ _2d"> </span></span>Umowa<span class="_ _2d"> </span>przyrzecz<span class="_ _1"></span>ona<span class="_ _2d"> </span><span class="ls20">ma</span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zostać zawa<span class="_ _1"></span>rta po przeprowadzeniu prac rozbió<span class="_ _0"></span>rkowy<span class="_ _2f"></span>ch do<span class="_ _0"></span> 31 grudnia 202<span class="_ _0"></span>4 roku.</div></div><div class="c x1 y46c w5b hfb"><div class="t m0 x9 h1b y34d ff1 fs6 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iana<span class="_ _31"> </span>stanu<span class="_ _8"> </span><span class="ff5">zobowiązań<span class="_ _31"> </span></span>z<span class="_ _31"> </span><span class="ff5">tytułu<span class="_ _8"> </span></span>dostaw<span class="_ _31"> </span>i<span class="_ _31"> </span><span class="ff5">usług<span class="_ _31"> </span></span>oraz<span class="_ _8"> </span><span class="ff5">pozosta<span class="_ _1"></span>łych<span class="_ _31"> </span>wynikająca<span class="_ _8"> </span><span class="ff1 ls1c">ze</span></span></div><div class="t m0 x9 h1b y16 ff1 fs6 fc1 sc0 ls0 ws0">sprawozdan<span class="_ _2f"></span>ia z sytuacji finansowej</div></div><div class="c x1 y41d w59 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iana stanu<span class="_ _2f"></span> <span class="_ _0"></span>zo<span class="_ _1"></span>bowiązań z tytułu d<span class="_ _2f"></span>ostaw<span class="_ _0"></span> i usług or<span class="_ _1"></span>az pozo<span class="_ _2f"></span>stałych:</div></div><div class="c x1 y566 w5b h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Zmiana stanu zobowiązań na skutek rozliczeń z w<span class="_ _1"></span>łaścicielem</div></div><div class="c x1 y32b w5b he1"><div class="t m0 x9 h1b ye2 ff1 fs6 fc1 sc0 ls0 ws0">Zm<span class="_ _2f"></span>iana<span class="_ _44"> </span>stanu<span class="_ _4f"> </span><span class="ff5">zobowiązań<span class="_ _44"> </span>kró<span class="_ _2f"></span>tkoterm<span class="_ _2f"></span>inowy<span class="_ _0"></span>ch<span class="_ _4f"> </span><span class="ff1">z<span class="_ _44"> </span></span>ty<span class="_ _0"></span>tułu <span class="ff1">dostaw<span class="_ _44"> </span>i<span class="_ _44"> </span></span>usług<span class="_ _44"> </span><span class="ff1">oraz<span class="_ _4f"> </span></span>pozostałych</span></div><div class="t m0 x9 h1b y74 ff5 fs6 fc1 sc0 ls0 ws0">w sprawozdaniu z pr<span class="_ _1"></span>zepływów<span class="_ _0"></span> pien<span class="_ _1"></span>iężnych</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">40</span></div></div></div><div class="pi"></div></div>
<div id="pf29" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc29 w0 h0"><img src="data:image/png;base64,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" class="bi x81 y5db w5e h140" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y31e w52 hd8"><div class="t m0 x1c h1b y76 ff5 fs6 fc1 sc0 ls0 ws0">a) Saldo ro<span class="_ _1"></span>zrach<span class="_ _1"></span>unk<span class="_ _2f"></span>ów<span class="_ _0"></span> na d<span class="_ _1"></span>zień spr<span class="_ _1"></span>awozdawczy</div></div><div class="c x7d y498 w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2023 r.</div></div><div class="c x7d y417 w52 h141"><div class="t m0 x1c h12a y74 ff6 fs6 fc1 sc0 ls0 ws0">Nazwa jednostki</div><div class="t m0 x8f h1b y2f1 ff5 fs6 fc1 sc0 ls0 ws0">Należno<span class="_ _1"></span>ści</div></div><div class="c x85 y417 w5d h141"><div class="t m0 x2f h1b y5dc ff1 fs6 fc1 sc0 ls0 ws0">Udzielon<span class="_ _1"></span>e </div><div class="t m0 x2d h1b y5dd ff5 fs6 fc1 sc0 ls0 ws0">pożyczk<span class="_ _2f"></span>i/w<span class="_ _0"></span>e</div><div class="t m0 xc h1b y81 ff1 fs6 fc1 sc0 ls0 ws0">ksle</div></div><div class="c x82 y417 w3d h141"><div class="t m0 x16 h1b y306 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owią-</div><div class="t m0 x1c h1b y307 ff1 fs6 fc1 sc0 ls0 ws0">zania</div></div><div class="c x8e y417 w62 h141"><div class="t m0 x45 h1b y306 ff1 fs6 fc1 sc0 ls0 ws0">Otrzym<span class="_ _2f"></span>ane </div><div class="t m0 x51 h1b y307 ff5 fs6 fc1 sc0 ls0 ws0">pożyczk<span class="_ _2f"></span>i</div></div><div class="c x7d y5de w52 hef"><div class="t m0 x79 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                 19 902 <span class="_ _5"> </span>        124 305 <span class="_ _5"> </span>                76 <span class="_ _3"> </span>        22<span class="_ _0"></span>0 651 </div></div><div class="c x7d y5df w52 h142"><div class="t m0 x1c h17 y5e0 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki kontro<span class="_ _0"></span>lowane przez właścieciela</div></div><div class="c x7d y5e1 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                          1 <span class="_ _5"> </span>                  -  <span class="_ _31"> </span>              18<span class="_ _0"></span>4 <span class="_ _3"> </span>        100 926 </div></div><div class="c x7d y5e2 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                        16 <span class="_ _5"> </span>                  -  <span class="_ _3"> </span>                  7 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y5ab w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                 19 919 <span class="_ _5"> </span>        124 305 <span class="_ _5"> </span>              267 <span class="_ _3"> </span>        3<span class="_ _0"></span>21 577 </div></div><div class="c x7d y109 w52 hd4"><div class="t m0 x1c h47 y52 ff4 fsb fc1 sc0 ls0 ws0">Na dzień 31.12.2022 r.</div></div><div class="c x7d y5e3 w52 h141"><div class="t m0 x1c h12a y74 ff6 fs6 fc1 sc0 ls0 ws0">Nazwa jednostki</div><div class="t m0 x8f h1b y2f1 ff5 fs6 fc1 sc0 ls0 ws0">Należno<span class="_ _1"></span>ści</div></div><div class="c x85 y5e3 w5d h141"><div class="t m0 x2f h1b y5dc ff1 fs6 fc1 sc0 ls0 ws0">Udzielon<span class="_ _1"></span>e </div><div class="t m0 x2d h1b y5dd ff5 fs6 fc1 sc0 ls0 ws0">pożyczk<span class="_ _2f"></span>i/w<span class="_ _0"></span>e</div><div class="t m0 xc h1b y81 ff1 fs6 fc1 sc0 ls0 ws0">ksle</div></div><div class="c x82 y5e3 w3d h141"><div class="t m0 x16 h1b y306 ff5 fs6 fc1 sc0 ls0 ws0">Zob<span class="_ _1"></span>owią-</div><div class="t m0 x1c h1b y307 ff1 fs6 fc1 sc0 ls0 ws0">zania</div></div><div class="c x8e y5e3 w62 h141"><div class="t m0 x45 h1b y306 ff1 fs6 fc1 sc0 ls0 ws0">Otrzym<span class="_ _2f"></span>ane </div><div class="t m0 x51 h1b y307 ff5 fs6 fc1 sc0 ls0 ws0">pożyczk<span class="_ _2f"></span>i</div></div><div class="c x7d y5e4 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                 12 341 <span class="_ _5"> </span>          35 451 <span class="_ _5"> </span>                61 <span class="_ _3"> </span>          30 13<span class="_ _0"></span>3 </div></div><div class="c x7d y5df w52 h142"><div class="t m0 x1c h17 y5e5 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki kontro<span class="_ _0"></span>lowane przez właścieciela</div></div><div class="c x7d y5e6 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                      129 <span class="_ _5"> </span>                  -  <span class="_ _3"> </span>              128 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y5e7 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                        16 <span class="_ _5"> </span>                  -  <span class="_ _3"> </span>                13 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y5e8 w52 hd4"><div class="t m0 x79 h1b y20f ff1 fs6 fc1 sc0 ls1 ws0">                 12 486 <span class="_ _5"> </span>          35 451 <span class="_ _5"> </span>              202 <span class="_ _3"> </span>          30<span class="_ _0"></span> 133 </div></div><div class="c x7d y1b5 w52 hd4"><div class="t m0 x1c h1b y76 ff1 fs6 fc1 sc0 ls0 ws0">b) Przychod<span class="_ _2f"></span>y<span class="_ _0"></span> ze wzajem<span class="_ _2f"></span>nych transak<span class="_ _2f"></span>cji</div></div><div class="c x7d y32f w52 h10b"><div class="t m0 x1c h12a y74 ff6 fs6 fc1 sc0 ls0 ws0">Nazwa jednostki</div></div><div class="c x81 y32f w61 h10b"><div class="t m0 x16 h1b y5e9 ff1 fs6 fc1 sc0 ls0 ws0">Przychod<span class="_ _1"></span>y ze </div><div class="t m0 x1c h1b y5ea ff5 fs6 fc1 sc0 ls0 ws0">sprzed<span class="_ _2f"></span>aży </div><div class="t m0 x47 h1b y5eb ff5 fs6 fc1 sc0 ls0 ws0">prod<span class="_ _1"></span>uk<span class="_ _1"></span>tów, </div><div class="t m0 x1c h1b y2f7 ff5 fs6 fc1 sc0 ls0 ws0">towarów i </div><div class="t m0 x47 h1b y76 ff5 fs6 fc1 sc0 ls0 ws0">m<span class="_ _2f"></span>ateriałów</div></div><div class="c x85 y32f w5d h10b"><div class="t m0 x3f h1b y5ec ff1 fs6 fc1 sc0 ls0 ws0">Przychod<span class="_ _1"></span>y </div><div class="t m0 x9 h1b y58c ff5 fs6 fc1 sc0 ls0 ws0">ze sprze<span class="_ _1"></span>daży </div><div class="t m0 x1c h1b yc4 ff5 fs6 fc1 sc0 ls0 ws0">usług</div></div><div class="c x82 y32f w3d h10b"><div class="t m0 x16 h1b y5ed ff5 fs6 fc1 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x3f h1b y5ee ff1 fs6 fc1 sc0 ls0 ws0">przycho<span class="_ _1"></span>dy</div></div><div class="c x8e y32f w62 h10b"><div class="t m0 x3f h1b y5ed ff1 fs6 fc1 sc0 ls0 ws0">Przychod<span class="_ _1"></span>y </div><div class="t m0 x2f h1b y5ee ff1 fs6 fc1 sc0 ls0 ws0">finanso<span class="_ _1"></span>we</div></div><div class="c x7d y5ef w52 hef"><div class="t m0 x79 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>            8 249 <span class="_ _45"> </span>           3 291 <span class="_ _3"> </span>            9 50<span class="_ _0"></span>1 </div></div><div class="c x7d y5f0 w52 h143"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>            8 249 <span class="_ _45"> </span>           3 291 <span class="_ _3"> </span>            9 50<span class="_ _0"></span>1 </div></div><div class="c x7d y5f1 w52 h10a"><div class="t m0 x1c h12a y74 ff6 fs6 fc1 sc0 ls0 ws0">Nazwa jednostki</div></div><div class="c x81 y5f1 w61 h10a"><div class="t m0 x16 h1b y5f2 ff1 fs6 fc1 sc0 ls0 ws0">Przychod<span class="_ _1"></span>y ze </div><div class="t m0 x1c h1b y1a9 ff5 fs6 fc1 sc0 ls0 ws0">sprzed<span class="_ _2f"></span>aży </div><div class="t m0 x47 h1b y4a5 ff5 fs6 fc1 sc0 ls0 ws0">prod<span class="_ _1"></span>uk<span class="_ _1"></span>tów, </div><div class="t m0 x1c h1b y37f ff5 fs6 fc1 sc0 ls0 ws0">towarów i </div><div class="t m0 x47 h1b y4a6 ff5 fs6 fc1 sc0 ls0 ws0">m<span class="_ _2f"></span>ateriałów</div></div><div class="c x85 y5f1 w5d h10a"><div class="t m0 x3f h1b y478 ff1 fs6 fc1 sc0 ls0 ws0">Przychod<span class="_ _1"></span>y </div><div class="t m0 x9 h1b y479 ff5 fs6 fc1 sc0 ls0 ws0">ze sprze<span class="_ _1"></span>daży </div><div class="t m0 x1c h1b y24f ff5 fs6 fc1 sc0 ls0 ws0">usług</div></div><div class="c x82 y5f1 w3d h10a"><div class="t m0 x16 h1b y478 ff5 fs6 fc1 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x2d h1b y479 ff1 fs6 fc1 sc0 ls0 ws0">przycho<span class="_ _1"></span>dy i </div><div class="t m0 x3f h1b y24f ff1 fs6 fc1 sc0 ls0 ws0">zyski n<span class="_ _1"></span>etto</div></div><div class="c x8e y5f1 w62 h10a"><div class="t m0 x3f h1b y47b ff1 fs6 fc1 sc0 ls0 ws0">Przychod<span class="_ _1"></span>y </div><div class="t m0 x2f h1b y47c ff1 fs6 fc1 sc0 ls0 ws0">finanso<span class="_ _1"></span>we</div></div><div class="c x7d y5f3 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>          10 987 <span class="_ _45"> </span>         16 318 <span class="_ _46"> </span>            3 508 </div></div><div class="c x7d y5df w52 h142"><div class="t m0 x1c h17 y5f4 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki kontro<span class="_ _0"></span>lowane przez właścieciela</div></div><div class="c x7d y5f5 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>                 22 <span class="_ _45"> </span>                  -  <span class="_ _8"> </span>                   -  </div></div><div class="c x7d y29c w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>          11 009 <span class="_ _45"> </span>         16 318 <span class="_ _46"> </span>            3 508 </div></div><div class="c x7d y5f6 w52 hd4"><div class="t m0 x1c h1b y76 ff1 fs6 fc1 sc0 ls0 ws0">c) Koszty wzajemn<span class="_ _1"></span>ych transa<span class="_ _2f"></span>kcji</div></div><div class="c x7d y5f7 w52 h100"><div class="t m0 x1c h12a y74 ff6 fs6 fc1 sc0 ls0 ws0">Nazwa jednostki</div><div class="t m0 x72 hd3 y7 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x81 y5f7 w61 h100"><div class="t m0 x36 h1b y478 ff1 fs6 fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>up </div><div class="t m0 x47 h1b y479 ff5 fs6 fc1 sc0 ls0 ws0">prod<span class="_ _1"></span>uk<span class="_ _1"></span>tów, </div><div class="t m0 x1c h1b y24f ff5 fs6 fc1 sc0 ls0 ws0">towarów i </div><div class="t m0 x47 h1b y5f8 ff5 fs6 fc1 sc0 ls0 ws0">m<span class="_ _2f"></span>ateriałów</div></div><div class="c x7d y5f7 w52 h100"><div class="t m0 x25 h1b y134 ff5 fs6 fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>up usług</div></div><div class="c x82 y5f7 w3d h100"><div class="t m0 x16 h1b y5f9 ff5 fs6 fc1 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x6d h1b y134 ff1 fs6 fc1 sc0 ls0 ws0">ko<span class="_ _1"></span>szty i </div><div class="t m0 x2d h1b ya9 ff1 fs6 fc1 sc0 ls0 ws0">straty netto</div></div><div class="c x8e y5f7 w62 h100"><div class="t m0 x8a h1b y5dc ff1 fs6 fc1 sc0 ls0 ws0">Koszty </div><div class="t m0 x2f h1b y5dd ff1 fs6 fc1 sc0 ls0 ws0">finanso<span class="_ _1"></span>we</div></div><div class="c x7d y5fa w52 hef"><div class="t m0 x79 h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>               571 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>        (14 242)</div></div><div class="c x7d y5df w52 h142"><div class="t m0 x1c h17 y5fb ff4 fs6 fc1 sc0 ls0 ws0">- jednostki kontro<span class="_ _0"></span>lowane przez właścieciela</div></div><div class="c x7d y5fc w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>            1 438 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>          (8 207)</div></div><div class="c x7d y5df w52 h142"><div class="t m0 x1c h17 y5fd ff4 fs6 fc1 sc0 ls0 ws0">- jednostki po<span class="_ _0"></span>wiązane osobowo z Z<span class="_ _0"></span>arządem</div></div><div class="c x7d y5fe w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>               358 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y5ff w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>            2 367 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>        (22 449)</div></div><div class="c x7c y600 w57 h10b"><div class="t m0 x90 hd3 ybb ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x1 y7a w64 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki po<span class="_ _0"></span>wiązane osobowo z Czło<span class="_ _0"></span>nkami Zarządu</div></div><div class="c x1 y601 w58 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki zależne</div></div><div class="c x7c y43a w57 h144"><div class="t m0 x90 hd3 ybb ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x1 y602 w58 h42"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki zależne</div></div><div class="c x1 y603 w58 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki zależne</div></div><div class="c x1 y604 w5a h42"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki zależne</div></div><div class="c x1 y605 w58 h42"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki zależne</div></div><div class="c x1 y606 w5a h43"><div class="t m0 x9 h47 y16 ff4 fsb fc1 sc0 ls0 ws0">Za okres zakończ<span class="_ _2f"></span>ony 31.12.2022 r.</div></div><div class="c x7c y348 w57 hb5"><div class="t m0 x90 hd3 ybb ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x7c y607 w57 h144"><div class="t m0 x90 hd3 ybb ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x1 y608 w5a h43"><div class="t m0 x9 h47 y16 ff4 fsb fc1 sc0 ls0 ws0">Za okres zakończ<span class="_ _2f"></span>ony 31.12.2023 r.</div></div><div class="c x1 y609 w64 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki po<span class="_ _0"></span>wiązane osobowo z Czło<span class="_ _0"></span>nkami Zarządu</div></div><div class="c x1 y32c w5a h43"><div class="t m0 x9 h47 y16 ff4 fsb fc1 sc0 ls0 ws0">Za okres zakończ<span class="_ _2f"></span>ony 31.12.2023 r.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">41</span></div></div></div><div class="pi"></div></div>
<div id="pf2a" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2a w0 h0"><img 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" class="bi x1 y60a w5c h145" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y60b w52 h100"><div class="t m0 x1c h12a y74 ff6 fs6 fc1 sc0 ls0 ws0">Nazwa jednostki</div><div class="t m0 x72 hd3 y7 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x81 y60b w61 h100"><div class="t m0 x36 h1b y478 ff1 fs6 fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>up </div><div class="t m0 x47 h1b y479 ff5 fs6 fc1 sc0 ls0 ws0">prod<span class="_ _1"></span>uk<span class="_ _1"></span>tów, </div><div class="t m0 x1c h1b y24f ff5 fs6 fc1 sc0 ls0 ws0">towarów i </div><div class="t m0 x47 h1b y5f8 ff5 fs6 fc1 sc0 ls0 ws0">m<span class="_ _2f"></span>ateriałów</div></div><div class="c x7d y60b w52 h100"><div class="t m0 x25 h1b y134 ff5 fs6 fc1 sc0 ls0 ws0">Zak<span class="_ _2f"></span>up usług</div></div><div class="c x82 y60b w3d h100"><div class="t m0 x16 h1b y5f9 ff5 fs6 fc1 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x6d h1b y134 ff1 fs6 fc1 sc0 ls0 ws0">ko<span class="_ _1"></span>szty i </div><div class="t m0 x2d h1b ya9 ff1 fs6 fc1 sc0 ls0 ws0">straty netto</div></div><div class="c x8e y60b w62 h100"><div class="t m0 x8a h1b y5dc ff1 fs6 fc1 sc0 ls0 ws0">Koszty </div><div class="t m0 x2f h1b y5dd ff1 fs6 fc1 sc0 ls0 ws0">finanso<span class="_ _1"></span>we</div></div><div class="c x7d y418 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>               180 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>             (195)</div></div><div class="c x7d y60c w52 h146"><div class="t m0 x1c h17 y60d ff4 fs6 fc1 sc0 ls0 ws0">- jednostki kontro<span class="_ _0"></span>lowane przez właścieciela</div></div><div class="c x7d y38 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>            3 370 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>               (96)</div></div><div class="c x7d y60c w52 h146"><div class="t m0 x1c h17 y60e ff4 fs6 fc1 sc0 ls0 ws0">- jednostki po<span class="_ _0"></span>wiązane osobowo z Z<span class="_ _0"></span>arządem</div></div><div class="c x7d y419 w52 hd4"><div class="t m0 x79 h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>               324 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y60f w52 hd6"><div class="t m0 x79 h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                         -  <span class="_ _3"> </span>            3 874 <span class="_ _45"> </span>                  -  <span class="_ _31"> </span>             (291)</div></div><div class="c x7d y610 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">33<span class="_ _2b"> </span><span class="ff5 ls0">Sezon<span class="_ _1"></span>owość działalno<span class="_ _2f"></span>ści</span></div></div><div class="c x7d y611 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">34<span class="_ _2b"> </span><span class="ls0">Za<span class="_ _1"></span>trudn<span class="_ _2f"></span>ienie</span></div></div><div class="c x7d y612 w52 hef"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Przeciętny stan<span class="_ _2f"></span> zatrudnienia<span class="_ _1"></span> w etatach<span class="_ _88"> </span><span class="ff1 fsb">01.01.2023 - 31.12.2023</span></div></div><div class="c x7d y613 w52 hd4"><div class="t m0 x1e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0"> Kobiety <span class="_ _89"> </span><span class="ff5"> Mężczyźni <span class="_ _8a"> </span></span> Razem<span class="_ _2f"></span> </div></div><div class="c x7d y614 w52 hef"><div class="t m0 x8c h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y615 w52 hef"><div class="t m0 x8c h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y616 w52 hd6"><div class="t m0 x8c h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y617 w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Przeciętny stan<span class="_ _2f"></span> zatrudnienia<span class="_ _1"></span> w etatach<span class="_ _88"> </span><span class="ff1 fsb">01.01.2022 - 31.12.2022</span></div></div><div class="c x7d y1e9 w52 hd4"><div class="t m0 x1e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0"> Kobiety <span class="_ _89"> </span><span class="ff5"> Mężczyźni <span class="_ _8a"> </span></span> Razem<span class="_ _2f"></span> </div></div><div class="c x7d y618 w52 hd4"><div class="t m0 x8c h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y619 w52 hd4"><div class="t m0 x8c h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y61a w52 hd6"><div class="t m0 x8c h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y61b w52 hef"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Przeciętny stan<span class="_ _2f"></span> zatrudnienia<span class="_ _1"></span> w osobach<span class="_ _8b"> </span><span class="ff1 fsb">01.01.2023 - 31.12.2023</span></div></div><div class="c x7d y61c w52 hd8"><div class="t m0 x1e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0"> Kobiety <span class="_ _89"> </span><span class="ff5"> Mężczyźni <span class="_ _8a"> </span></span> Razem<span class="_ _2f"></span> </div></div><div class="c x7d y61d w52 hef"><div class="t m0 x8c h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  1 <span class="_ _3"> </span>                   1 </div></div><div class="c x7d y61e w52 hef"><div class="t m0 x8c h16 y20f ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y503 w52 hd6"><div class="t m0 x8c h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  1 <span class="_ _3"> </span>                   1 </div></div><div class="c x7d y61f w52 hd4"><div class="t m0 x1c h1b y13 ff5 fs6 fc1 sc0 ls0 ws0">Przeciętny stan<span class="_ _2f"></span> zatrudnienia<span class="_ _1"></span> w osobach<span class="_ _8b"> </span><span class="ff1 fsb">01.01.2022 - 31.12.2022</span></div></div><div class="c x7d y620 w52 hd4"><div class="t m0 x1e h1b y52 ff1 fs6 fc1 sc0 ls0 ws0"> Kobiety <span class="_ _89"> </span><span class="ff5"> Mężczyźni <span class="_ _8a"> </span></span> Razem<span class="_ _2f"></span> </div></div><div class="c x7d y621 w52 hd4"><div class="t m0 x8c h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  1 <span class="_ _3"> </span>                   1 </div></div><div class="c x7d y622 w52 hd4"><div class="t m0 x8c h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  -  <span class="_ _31"> </span>                   -  </div></div><div class="c x7d y436 w52 hd6"><div class="t m0 x8c h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _31"> </span>                  1 <span class="_ _3"> </span>                   1 </div></div><div class="c x7d y43d w52 hef"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">35<span class="_ _2b"> </span><span class="ff5 ls0">Wyna<span class="_ _2f"></span>g<span class="_ _0"></span>rod<span class="_ _2f"></span>zenia Zarzą<span class="_ _1"></span>du ora<span class="_ _2f"></span>z Rady Nadzorcze<span class="_ _1"></span>j oraz tra<span class="_ _1"></span>nsak<span class="_ _2f"></span>cje z kierownictwem</span></div></div><div class="c x82 y623 w3d h104"><div class="t m0 x45 h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x16 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x8e y623 w62 h104"><div class="t m0 x3f h3e y44d ff1 fsb fc1 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x16 h3e y251 ff1 fsb fc1 sc0 ls0 ws0">31.12.2022</div></div><div class="c x7d y272 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">           1 521 <span class="_ _3"> </span>               747 </div></div><div class="c x7d y624 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              442 <span class="_ _3"> </span>               905 </div></div><div class="c x7d y625 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">           1 963 <span class="_ _3"> </span>            1 652 </div></div><div class="c x1 y626 w59 hbe"><div class="t m0 x9 h1b y34d ff5 fs6 fc1 sc0 ls0 ws0">Wynagro<span class="_ _1"></span>dzenie Cz<span class="_ _1"></span>łonk<span class="_ _2f"></span>ów<span class="_ _0"></span> Rady Nad<span class="_ _2f"></span>zorczej Spółk<span class="_ _1"></span>i Dom<span class="_ _2f"></span>inującej ujete w kosz<span class="_ _1"></span>tach ok<span class="_ _2f"></span>resu Spółk<span class="_ _2f"></span>i </div><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Dom<span class="_ _2f"></span>inującej, w tym:</div></div><div class="c x1 y448 w58 h43"><div class="t m0 x9 h17 y16 ff4 fs6 fc1 sc0 ls0 ws0">- jednostki zależne</div></div><div class="c x1 y3bb w64 h42"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch robotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y49e w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Nie wy<span class="_ _2f"></span>stępu<span class="_ _0"></span>je sezonowość działalności.</div></div><div class="c x1 y627 w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">W latach 2023 i 20<span class="_ _0"></span>22 Spółka nie zawierała ze stronam<span class="_ _1"></span>i powiązanym<span class="_ _2f"></span>i isto<span class="_ _0"></span>tny<span class="_ _1"></span>ch transakcji na warunkach innych niż rynkow<span class="_ _2f"></span>e.</div></div><div class="c x1 y628 w59 h93"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Wynagro<span class="_ _1"></span>dzenie Cz<span class="_ _1"></span>łonk<span class="_ _2f"></span>ów<span class="_ _0"></span> Zar<span class="_ _1"></span>ządu<span class="_ _1"></span> Spółk<span class="_ _1"></span>i Dom<span class="_ _2f"></span>inującej ujęte w kosz<span class="_ _1"></span>tach ok<span class="_ _2f"></span>resu Spółk<span class="_ _2f"></span>i Dominu<span class="_ _2f"></span>jącej</div></div><div class="c x1 y629 w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">- z tytułu powołania oraz ubezpieczenia OC</div></div><div class="c x1 y62a w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Transakcje z Cz<span class="_ _1"></span>łonkami Zarządu zaprezentowane zostały<span class="_ _2f"></span> w nocie nr 3<span class="_ _0"></span>5.</div></div><div class="c x1 y62b w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">- z tytułu powołania i umów doradczych, oraz ubezpieczenia OC</div></div><div class="c x1 y62c w64 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch nierobotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y62d w64 h42"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch nierobotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y62e w64 h42"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch robotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y62f w64 h42"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch nierobotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y630 w64 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch robotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y631 w64 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch nierobotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y632 w64 h43"><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">Pracownicy na stanowiska<span class="_ _1"></span>ch robotn<span class="_ _0"></span>iczy<span class="_ _2f"></span>ch</div></div><div class="c x1 y633 w5a h42"><div class="t m0 x9 h47 y16 ff4 fsb fc1 sc0 ls0 ws0">Za okres zakończ<span class="_ _2f"></span>ony 31.12.2022 r.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">42</span></div></div></div><div class="pi"></div></div>
<div id="pf2b" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2b w0 h0"><img 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vq+9n3PGLOyvLS4uFirVXffuSeRSBLuAADcksIB65/e35eO2sWad2iqdL7Q3DEaXz8Ys2010BH6/AP9iYhVqLpLRTdfaVlK9qYDvalQ0FHamHpLZ0utmWxDCxEJWMmwFQ5aoYCVCFuWktqIYtVbKTcXC66SYrgr1JMKNlz/xHT1a/uWvvL9+c2r4/WWr40RRhy5UD63XB/qiWwcjC7km+eXGtGQtWEw4liXpv/WW36x5q2UWiulVsixNw1FYyFrpdS6uNLQxvSlg01PV+r+QEew64Y1sI0xlYa3kG9lK240aA10BE/N1vo6AgPpUMCRjZZfrntLJTdbbgUsOT4Q7YgFhBCur1fKrdlsM2CpUEDVW37IUat7Io4thRC1pp+vuNmy23D9eNjuSwcTEbtQdV+YyFuW3D2e1EYcu1DxtFnVGepOBG5sdyNMseYtFpsrJTccUCPdkVrTm5yrDXYGhzrD1aZ/dqEecuRQVzgVddrXCU1XF6reQqFZqnmZuDOQCSXCttamWPNms41cxd08FK82vKVSa3VvpCPmaC3qLT9bdhfyzWrTH+oKjXSFbesWbvdms3Hy5PGTJ49Xq9X2jPZUKt3T2yeFWFxcyOWyruuurCxPTJzqyHSNjq4WQmjfv3j+/IED+0rFopQyEAjGYvH24HqlXM5mV3zf933/+LHD4XAkEAyl0+n2+XFdd3bm4rPff6parSilQqFgprOrq7snGAiWioW5ublqtSIsMTc3O3HqRDqVDgQC4vKJbX8DYNt2eyp8Lps9fuxoJBodGhqRQirLsm1baql937Jf3YnJGJPPZ48dPXL8+LH2rP1gMNTZ2RmJRuv1Wj6Xr9drWuu52dn9e19Ip9Odnd3ttyqlsCzbtm3f9y3LSqfTa9aMK8tqNOozM9OFfM71vGazMTszPTc3S7gDAHCr6oxf+o7+1Ez1zEy1ZczIYHTTqqgQwlKiK+GcX2r81bPzQUcqKQ+eKXXFnS9+cHDLcLxc958+nvvjRy92d4V2rEm8MlVeKbZ6EoE7N6Yfub0zFrRmss2v7l3MxOx9p0uHJoqfvrvn8w8NLJdaf/DY9J9/by5ozNrB6NRSvTsR9I1/Yrq6XPfu6osoKf/g2xf/6qn5of7Il3/9tp5k0LZEpeHtmyyemq1W6v7RqdLxs+UvfWH8ozs7Hz+c/YOvn+/OhN63NXPifHlqsf7Ljwx/fFf3DYksJmZrf/LdmZfPlu7b0jHWG/l3X578+Y8M/fKHh6Ih68Bk8dh0pVTzTs1UD0+Vf+MTw//s/n5txMmZ6p8/PSelyMSdydna5Fzt3s3pf/uZNcaYWtN/4kjupTPFoa7Q1GJjNtd4eGvm03f2XFxpvHyu3DcUH+uLfO9o7k8fm6l5+r/5yNDP3tMbDt5kbvGxi5U/eWLm+VPFXePJz93b962DS199ev4T9/b+6seGv3Vw+a+emBvtC//LR4Yf2pLR2hRq3t6JwjdfXtm5On70QuXcXPWTd/b81O5ux5IvnMr/h29cWCi4/8cXxv7m+YVj09X/9efG7tuYXsg3958pTq80Gq7+y2fntwzH/+MX13cmArfuFJ6F+fmLF6Zq1aplKaVUX1//nrvvGxoeEUJcuHB+7wvPLS4uWEoFAoFWs9GeL+K2WidOHKuUSlIKY0xnZ9eWrTvG161znMDi4sLBg/tPnzqplOV57tTUmYHBwWQyaVmWMaZWqx4/frRUKgaCQa11f/+q23fdOTQ0HAgECoX8iePHzkxOxOPJaCzS29t/3ST16yilpqcvJFOpWCwWcF5zcyXPcxcX5s+fP9t+ipTiti1bb9uyPZ1OVyvl48eOHjt2uFAoCCGWlpZOnji+5+5M+6uDq69RpZSZzq67772//Vu8fPClAy/taxULQgjXbdVr9Xfi70K4AwDw7jHGHL5Qmlusd0ftjati/ZmgEML3zXS2/q/+eGJysf57v7huTU/kxJnS119Y7M2ExvujR6ZKv/KHJxZXmv/w29vv2ZDee7r46MsrH9neOd4bcSx1fLr6b79yplD3//hfbpzJNp8utnIl1/V1Ju6s7Y1Gw/ZIT/jffW5s3UA4GFCHpyqnZ6rxkBUNWUcvVo5OV8/nmiJgtTwthGi4/lefX/ib5xe2jiY+vKNzfqm+slgv1TwhhKfN/HKzuyN0crZ65Fw5FlSBm21fo6TU2uRLbj7f0kY8fjhbq/sBW3q++ceXlv/4yZnNq2If2t5ZLrnPrDQKVc8Ys5Br/vaXJ0tN/T9+erRY9b757OJittG1p8exZb3l//3exd/523Off6Dv4a2ZP/ve3JEL5Q2D0XLDn5iuZJcaD+7umc21jk1Xzs1WXSkKVVfcbFnI9gSYxZVmqdRSUkzOVw9PVXL55ky2+dKZ4v7J4sX5ajKsai3fGJOvut9+Ofs/ffn07WPJn7pjTTRoPfn03Ndbes1AZPfapK/F+aVGOm4fm64ePFsyQgYdeWG58YePXzyzUP/Ze3ozcec/Pnpxernu++aW/pSurCyXy2VhjJAyEomMja9vV7sQYnh4RApZr9disVgsngiFQkJK7fulSnlhYUEoqX0dDobXjq0bG18XjcaEEH19/Xfccefs9MVarWZZdrFQyOeyrVXD4XDY9/1SqTQ3O2M7jtY6EAyu27Chv3/AcRzf9yKR6M6dd2zZsj0QDBgjlBSWZZnr1nO5Ntxd1z0zeTqVSq1du86ybh661Wp1ZWW5Wqm0W7y7q3fn7bvj8bhSKplKr1u/oVQuFwovt++XnZmd8Vz3xiVxjDG+51cqlUAg0Gw2isWC57nthwKBYDgcJtwBALi1VZv+8enacr65eSS+aTDqWMoYk6t6v/u1C999Zv5ffX58w0BsNt/I1vymFrWmX2/qM7PVhenaug2pzUOxhUJrfqkZVPK20fjW0djUUv1//9rUM69k/+Q3t2QrrScPZdeuiT90R+dAR+jiSqNUaQVcfd+G9J3jyXZnHJ+pLizUHF90xp3NQ7GVYuu7+5fvGk90RANKmu++kv2Db17sTAbuGk9OLda+d6pw3z09H9neqaScyzVbAaUC6t6Nqc/e0xsNWGt7wzcNvlzVyzZ8EbLSUfuzn1z9Sx9ctX4gcm6x9n/9w/lgUO1Zn1oqtr4/UbhzW+aTu7sbrvm9b00/90r2t//p2Oah2DdeWs7VvVU94d1jiZanT83UfuvPJ4d6wp++s3cwE3poa2braHzTqli23No/WRRShAKyNxXYsy71xN6lQMga7g6HQ9ZN39VisZkvt4KW7E0H1w/E1vSU9mphKznWG17dG9kftoe6QoOZUNPTL58r//u/O1euuP/6EyOJsL2Qb9V8U23pelPXWnql4jZ9nYkF1vRG/uRXNru+7k0F/+CxmW8dXPnk7u6xvsifPjUXDarf/PhwZzLwTq/s+c7xXLdSqXieJ6SUUkai0Y6Ojqt/YGh4+MaTXK/XqtWSMMJoE45G0h2ZSCRyKTdtO5PpTCZTtVpNtGeK1+rNZiMcDruuWymXm81m+y6CaCSSTneEQqFms7mwMLc4P2+EaA9pa+1blj0yMppKd1w/7m6EMe1J6tK27Uq5dHrilGXZRvtSSaGv/wXr9XqlUnE9V0klhOjrHwiHw1fuJY3G4h0dHaFwuFatSinr9VqlWgkEAuKqm02VUsaYxcX5J777bSVVuVzK5bLtO3FDoVBf/0D/wCDhDgDAre3MXO3EhXLJMyODsdW9ESFErekfOlf6q6fng53hezelOhLO3tOFpVy9J2av7gmHg2rNYGz1WDIZtYs1/5sHli7MlG8fjt+xJtHy9N6J4j/sWx7oCWfL7t/tXbx7U/pz9/VtHIxZSszkGofPlWJS7BpLtF/a9fSJ6cpyyR3pCW8YjMbC1uGzpbCr79/UEQqoalN/5bnFiaXGqt7Iy1PlxULzC/f3/8L7+5MRx9dm32Sp7uqBTGjbSGLjqthr/XbamOmV+tRSLRl2bhuO7VqbaO+N9L98derMTOW+LZlXzpfzVe9ju7o/f39fd8I5OVP7i6fnkl3hHWNJYcSJi5WVur97Y3qsL1qsef/fC4tzs7X/9qPDXYmAY6l7N6TbzffcycK+MyVHiM1Dse2rE//b186vlN33jyfXdIeNETfOKm/5+uRMdXa50ZN0tgzHUlHr5amSLcXudYmBTOjUbK1qqTXDiYGO0MxK47EDy+cuVu/fmbl9TVIpcWquWtJisCfcmwzkSq3TM9Va2e1MOA9sSnfGHSnFP+xbev7ActAzTU9/46Xllqv/6Fc2vX9L5y39KTXCaN+/vF6Ksm3Hsp3rMr39P9fc0+z7vn+pkZW0rBsWTQ+Fw/LyndbG6PZBjDFXBqqFELbttGO6Xq9NTpx66aW9WmulLCGM1jociQRDH4knEteFuzHG+H66oyOd7lhcmC+XS8vLS/7Rw5FI9DWWntTa94Qx7aH7QDBw9aNSSsdxnCvr3mjte/5NT1S5XM7n8+LyIvFOwMl0dq5ZM7Zh4+ZEIkG4AwBwazs+XV2aq6ej9obh6EBHQAhRbeqjU+XKbPW++/vW9EaUFAfOls6tNO/flL5rXTLkqC3DsX/zqZHnT+ZfOlNaKXs/+6HBj+zo2j4an1pqHD5bUi29oT8y3h95ZGdnJuHYlhJC1Fv67ELt1FIjMxi7fe2lO+TmC61DZ8t1KR+8o2vPutT+M6XDM9WOweiusYRS8sRM5eRMNRRQo73hj+3sXN0TzsQDQghjxFyueWKmIoTYNhIdzARf57fLlt0zC418xd80GNs+eilcphbrh85X/IAa6Al9cFtmw0C0MxEQQpTr/t7ThcJsbde9vV1x54WJwv6juQ5L7lwb74g7F5cbe08XjZSDncGA82r/Fare8enqTK45PBL/pYcHhRD7JosVITaPxoe6Qjd9V/PZ1tHzlbIQn9reuWdd6tnj+TMztaG1yS88MDC1VD93rjSYdDYPxTpi9sRc9dC5UkyK+zampRRnFuovnizIoLprU3qsL3Jsunp+rhrxxbaReFfCEUL4Rhw+X16oeqv7wttG4g9s6hjtCf8YfEqlVJZtX8lu3/O1710brCXf9yORSDD46jm3bNu2LdfzhRTG+Jd3KXpVs9l89Ycty1KWuHx36ZXrLdd1tdaX34WyLFtK3V5/Rmtt2057EcabXWwIxwls277z5MnjpydOua3W8vKSbA/Cy5v8gsqyrxyq1WxddxngeZ7nX4p1pWzbsW+8IpRSSiXbFwbt7wRsy167dvy2LdtSqfQ79Kch3AEAePc8czK/mG+sHY6N9UWTEefV6vDMqkwwElT7Jot7j+U2DEY/9+DA+EBsodD6yrPzf/3swhc/MLh1JPbTd3VHg1Z7AZiGq0tVT/k6GrLuHE85ttx7uqCkWNMbbbr6zHS1VGjtHk8KI5aKrc64c/xiZX6mOtYd2rE6YaQ8dr68sFjfsSE1u9Jc3RMp13y/4Skj1vZGto3E81Xv2RP5cFBtHUnsP1MsrTRvWxNfPxiLh1+vHGayzfMXyzFh7hhLDnRcSrpy3S/VPN8zI13hjYMxX5u9EwWl5Hh/dKnYNA2/2vAPTZUOnC3N5ps9qYCt1PRSQ0hhWUJ4+sDZ0r2bOnwtJueqiYjtaXPkTDFU9z92R1dfOvDMifzUbDUdtctNPZNthhwrcsNsmYnZ6szFylDc2bEm0fLNSxMFu+69b3M6E3f+8pn5fMkdTjhLxdZsrimMEFoEpVg3GBVCfPnp2cVs8wsP9j94W8ax1XS2cXy+nuwO3bsx1Y5B39PFmtds+umIvW4g2tcRPDtfPzVb3TWe7Ew46pZdUsa27XgiYTt2e/PRaq2Sy+dGRtdc+YEjr7w8OTkZCDgDA4Mjq9cMDg5JKSORWDyeyuVWpJDVWnUluzJYrcRicSGE53n5fL6Qz5vLx49GY+1VHR3HjicSASfgNptCiGq1ks0ud/f0xGKxHTvvGBtf32o0J06fPH7siJRXbhC9+Yn1fS8Wi23dur1WrZyfmrrU4ELIG34+HA4nEgnbtj3Pk1LOzc3U63XbttsVXq1W8vlso15vv1Ut27oAACAASURBVFgkFo3F4jdOcBdCDg4Mrt+w6czk6QsXzgth6vX6K68cdF13+47bOzoyhDsAALeq+ULzGy8tP35oJd/SFdfMZBvLpVZ3MhgPW7vXp4Y2pOYLrZfOlJ86nl2/Ov6p3T33b0pbUtab/unpyssvr/zG2dLqVbHbxxKf2tW9Z30qkwj0JgM7xhN/v3/pm3uXviiPdaYCo93h92/tSIStCxW3XPUadX9mpXlipvL+jg4hxAuniss176O3pdf2RZotXal5vmda2kTDKuTIDYPR9SPxC/uXfv8bF/aeKgx2htYNRN6/tdPzzYsTxXqpeftof08i8PrrG55fqs+sNPoSgY2Dr27KM9IV2r0usThf/aNvXTx4tjTSHR7rDz+0OWNbYnVvxOoMff9EYfVAJBK04kFrpdiazTWNFMmI9Yld3c8fzf/R47OnZ2qjfeEdq+P3bkzPLDWOXKzEovad65JSymzZc1vaWNKWIhpSoeD1w7HamJfOluZKrTvGk+sGoguF5ktTpVgq8PCWDkvJatPXUrS0CAVULGQNdYXu39IxOV89OVONBbMHz5Z+/RPDn9nTM9ITLtW9s/O12Xzz7vWprSOXvkwI2HLn6vjTHcGnj+VLrTNbR2OdyeADG9OZuHNLf1allN1dPalkulQsCiFq1crkxKmenr7+/gFjzMSpE6cnJ5aXlnzfz2ZXhJL9/QO27SQS8YGBgVxuWUrZbDQnJ05FwuF16zcGA8Hl5cV9+/ZWq2Upled5vb39HR0dgYAjhLAsO5FIDAyuOnHssBMIum7r5MkT8URyZGR1KpWOxeJLSwuNRv3aYr75jb/GCCnkwMDgxg2bK+XK0uKC3Z5Rc8OHNhaLd3Z1x+OJXG5FCLW4OL9/3wvbt9+eTqerterEqZPnp861141xHGd4aMS+2Z2pUopoNL75tm2jq8e+8+1/nJm+YIypVWsTp05EItE7du227R/+x0BemaUEAADeOQv55omZarHmGd/YtuxNB1f3hDsTAWNMreUfPV85dL7ckwxk4s5od7gnFQzYstHSE3PVr+9femmymCt7E3O1Rq45PBj59Z8e/Sf39MZC9lKx9eJE/uj5Ssixtq2ObxuNd8QdW8laUx+9UDp4ptSVCr5vczoTD0gpDp4rzWcba3ojoz1hKeX5pdrJ6Wp/JrRtNBGwpTZiYrb64qnCfL7RlQxsG01sHIxFQpYx5uVz5YWl+vrh2FB3OBSwXj/cz8xVQ47asCqWSbRn2hhjxIWlxjPHc9PZejrmbB1NbFwVS4ZtIU2x5n99/7LR5t6N6ZbnHz5bklLuHE+u7okoKcoN77mThSNTpUjQ3j4aXz8YTcWcpWLzxHRVCnH7mmQqZmfL7v7TRceR6weifemgdcMNodqYI+fLMyuNgUxwrC9SafiHzpeEkXetSyXC1vml+qnpSlcyuLo3ko45RoiFfGPvZDFXdgczod50cKQrlIg4lpL1ln9uoXZ2sTbYEdq+OnEl44o1d+/p4uGpsu+b8f7I9tWJwUzIsdXNcvFW4rruoZcPHDywr1AoOLYjlUqmkh0dHb6vV5aXqtWq1tr3/cFVQ3ftuXfNmrVCCK313Oz0Y9/5ZjabE0IoZUWjkUQyaduBeq3S3lmpPd1lz557Nt+2NZ64dBqbzebFixe+/ejXa7WqUkopK5lKd2Y6g6FQvVYtFPLFYtHzPM/zwpHI+x/+0NjYeHvLJ8/zpqcvPP6dbxXyOSNEV3fPxx75RHd3T61WfeXQyy8f3F+tVh3HMcY06vU799y9+8674/FE+2OZy+VeOXTg4IH9RmuplG3b6XQmEom0Ws1CsdCo143WQsrBVUMf/vAjyVSqPRhfyOdeeOG5kyeOeZ7nOM6aNWMf+sjHHCdw7uzk008/mc/l2rk/OLhqzz33DQ+PEu4AANySPN+4/quzfpWUtiXbndneT7TuaiWFbUnHUpaSTdd//HD2Dx+b2bMu+YsPDfranJ6r/t/fvPjskdw//9Dgrz4y0tcRbG/V2XS1ECLoqKCt1OUDtjzT8rSlZMi59I8tT/vatDdeFUJ42nj+q3ujCiE8Xzdc3d7rNGirgH1pu1DXM742zuUNRF//d/S0luKabV+FEL42jZbv+kZJGXSUY0vV3ohUiHpTC2GCjmWMaXlaCBl0ZHumvjGm6eqmq6WUAUcGLCWl8LXwfC2kDFhSSmGMaHlaXnUyr2OMcH3ta2MraVtSG+F6WkgRsNtbnwrP15aSlnVp21Rfm6arPd/YlnQsaV/e3vXKnq+2ko6trjq+aXq66RpjjGOpoKNsS/4YfFyNMaVS8eiRw0ePvFIo5ISQQkpLKSOE0VoYo43u7u7dsXPXxk2bQ6FQ+ym+7584cfTAS/tWlpd83796Prox2hgRCoW2bN2+bdvOjkzmym2jxphms3F6YmLvi88VCjnf94W4NDvdGN2e8i6lisVi6zds2rp1R0cm05717nnexYvnv/XoNwq5nBGiu6f345/46Z6eXiHM0uLioZcPHD58yPd9KWWjXttz93133X3flXtGfd/Prqy88sqBo0eONJsN0Z6zLuXlO2ZNIOAMDA7ftefuoaGRK3N08rncc889ffzY0Xa4j42Nf/SRTwQCQc/znvn+944efaVaqQohIpHIps1b7r//wWAo9MP9uzBVBgCAd4NtSdu6+XC1lNKxr8lBIYTWotbQi4XWXK5VrvuZhDPSE+7vDO3alNq6Jp6K2kIIS8lwwArfMAoupQw6Muhcc8DAtcd3LOlY171DFbPUjYe6+t7Qt/c7WkpGQ/aNR5ZCRF+dkn79GZBShgLWdWP8tiWufgkpxet/CSDlNb+4JYV11c9fd7T2W43cbAunS3+jm/17yLFCzo/bx1VKGY8ntm7bkclkJiZOLMzP1+t113WlEMFQKBQK9fYNbFi/adXwcDAYvPIU27bXrdsYjyfPnD41NzdbqZRbLdcYY9t2MBjoyGTG120YHl7dXjH9mo9rMLRu3fpUKnV64mT7ia7nGWMspRwnEE8k+gcGRkfXZDo6I5HI1c+1bSeV6rCkNEK0d3RqV35nZ9eGjbfVG/W52VnbtpuNaCQavfpi0rKsTGfnrt17evv6T586lc1mW62G1lpKaTuBZDI5PDyydmxdZ2fn1S+nLBWNxjKZjOd5tu20Z/ALIRzHWb9hU7lcWlxYaA+6VyrlbC7b3z/wQ/67MOIOAMB7kNZmodDcO1mcnK31pgPxsF1r6XLN27gqumlVrCN+C9/7iFuFMcZ1W9VKpVwu5fP5RqMhpIiEw/FEMpFIxWIxx3Fu/BLGdd1Go1GtlMvlcqNe18Z3AsFoNJZIJCKRiOMEXmOJRuP7fqNer9VrlUq5Xq8bbRzHCUfCsVg8GAwGg6HrdkHSWjebzXw+53ueEcJxnEym88pbct1WuVyqVqpCCqNNPBGPxxPXzTvXWruuW6tVa9VqpVL2XFdaViQSicVikXA0GApZ117Xua5bKhVrtVp7a6pwOJxOd7S/HPA8t1AoNBp1Y4wwwrLsRDIZi8UIdwAAfiL42tRbfrHqCWEargnY0rFkMuqEHCWpdryL+a6177pee9aKZSnLsm/cSfSGK0/t+772fSOEUtKybKXe1Oe2XfC+7wshpJSWZVmv8VVVO2IvLx8phBDXvoQx5tVH5VWr0tx4HKO15/vtW06Vsl7rtzOXXX1McXk9e6311V0tpbzpJQrhDgDAj3k5edpYSsprt7wB8BOFcAcAAABuAdycCgAAgHdbe8GipnfNBqtGCEuKoKNs6yaTTBqu9nytzTU7KkkpIgFLyuu/jNLauH57qaJrWEoE7Jsfn3AHAAAArknqC8v1fZPFo1PlQs0XV6/jaYSSZqwv8tCWzIbBV9eB8bR++ljuqSO5Yt035qpF8o2xpRjsDP3Mvb196eCVHM9X3JfOFJ86mitdf3xjKbGqM7R7LLl1NH7V7sWEOwAAAHCVi8v1vaeLTxzO7p8ozizXG565ZqsqI6TvD/VGYmFrrC8cUJYQwvX1ucX6f/j6hQMn83VXCHlVuGujhOkI21KJL75/MBW9FO4z2cY/7l36q6fmmlpcF+5SiHTUfnIoeu/mjgdu69g+mrjpAqCEOwAAAH4S+drkyu7e04XHDmX3nsifnq+VG74QN2wwa4xo6VBARUPWleH2asP/2t6lZw/nqk1fKHlt6BthTLXm//lTc/dt6NgyGgs5lhAiYCvHUbWWbrhaXLs/gDCm0vAXCs3jFyovnMi/b1vmgc0dmwZjwctblRHuAAAA+Enk+TpXcQ+eLX3/WP6ZI9njM9VyzTdKCEuKG5dIaumB3vAn9/TsGktalhJCNF3/zHztK8/N11ta2Epc39ZSGKOVOHm+8s0Dy4Odwf4OSwgxmAk9tC1z9GLlyUMrRhohr34tKYRwtZnJNRcKrSMXKs8eyz+8vfPu9anx/siNO4UR7gAAAPgx52uTLbtHzpefPZF76nDu8FS5XPeMlMKS4saxbWOEb2Ih65N7uh/Z1b0qE5JCGCOyZffRg8vHzpW1kuKmA+JSCmW8lv6HfYv3bkqlok4kaEVD1p3jyS88OLCYbx6dKgtbXi72y5QUUnnGzKw0Zlaah8+Vn12fenhb5q51qZHu8FUb+r63WF/60pf4YAEAAOCHaKXUOni29LV9S19+au4b+5YmZqpNTwtbCUvdZKDdGKGNJcyH7uj+pQ+uum04FrAtIUS95R+aKv/eNy/OLzeErYR8jXYXQkiZK7Y6k8F1A5F0LCCliAStrmQgGFBHpsrlinf9HJt28UsplBRSFMvuydnaxMXKTLZZa/lBR8VClvPeW3mGcAcAAMAPTb7iHrtQ+cb+5T9/au5rLy4du1Cuu+bSLJebbh9mjDBGeGbnePJff3xk11gyGrw0JWQ62/jqC4vfeHFRK/maT28nuJK6pYsNf+NQbLgrHLCVECIStAY6gnVPHzlXdn1zzV2t1+W7pYwR2WLr5Ezl5MXKXL7V8nTIsWJhy3ovTXwn3AEAAPCDMsZUG/7xmcq3Dq782fdmv/rcwuGpcrXhvzrK/lrZbYylzarO0L/59OqHt2WuLNFYa/ovnCr+v49Nz680hWOJN9wzWMpc2c3EnbH+aHcyIIRQUkaC1khPeDrfnJqve764ebtfKXhL+b5ZLrROXKwcm64uFVpaiFBAJcL2e2THYsIdAAAAb5/Wptr0J+dr3z2c+9Pvzv7l9+cOnSmX6r6w5KX5La/3ZKOM6I47X/zo8Bfe15+MXkpkY8yZ+drfPr/w7QMrRt1sTvyNlDSuX6rr0d7wWF+kPehuKZmI2Kt7w8emq0u5pvda4+5XHUQo5WmzlG8emSofPV/JVtyALQO2CgXUj3z0nXAHAADA22GMqDX9c4u1Z47n/vSJuf/y3dkDpwvlmm8s9cbJLi5NkkmH7Y/d1fPffXK0I+ZcKeNq03/yaO7LT80t5RrCtsSbDuZixYuF7bV90b50sP36lpKDmVA8bE1MV7Nl1zfmDd6YbOe79LRZzDb2nykePV8u1X3LkiFHBZ0fZb4T7gAAAHjLak1/Ntt8/lT+vz4590ePzTx7NF+pe6Y9MebNpK0xQptYQN2zOf0/fGb12r7o1cuon5iu/M2z808dyes3OdzepqRu6WrT788ENw/FA1et4L62J1zX5tx8rVB2jRBvZuKNUFJYUmsxt9R8cbJ4aqZaaXi2rcIBFbB/NPlOuAMAAOAtaLT8hXzrxdOFv3hq7g+/M/Pk4Vyx7IqAdSnZ32TQGhNUcufa5K/91Mj9mzquuyT4xwPLX31ucTnfEs5bXJlRylLVCwfU2EB0MBO68s+2pdb2hFeq3oXFeqnmvcGEmevy3Va+p6cXavsmS6dmq42mDgVU+793ee474Q4AAIA3U9rG881yqXXgTOnPnpr7/W9dfPxQNltsCVsJRwkp3vyEFqGNZcTGVbGf/8DgZ/b0XD16bYw5PFX+8vfnXzhVNG9puL1NSePpWkun487taxLOVYPu0ZA90BlcKramFuqNln69xSVvdlhhKdfVF+ZrL00WT8xUXd+ko07AVgFbvmv5TrgDAADgTVX70Yvl//L4zP/5jQuPH1hZKrSMkm9qvZcbjiV9s6oz+Ln39f/8gwPx8DX7gVab/leeXfjmvqV82RXO21tJXVbqnhJybCA61Bm6uqq7E4FUzF4sNM/PNzzfvLWrAnkp3xtNPTVfe/5U4fjFsmWroc5Q0FHqXWl3dk4FAADAG9Ba5Mrub/3lmWf2L9W1EHb79lMhjHmL1S6Er1Mx++N39vzMvX2ZeOC6xyfnay+cyF9crgv11g/epoTfMhMXKt87mts9lghcO9nm7vWpXGUgW3SfP1Hw9Vv5luDVfJbCiFLV+87+5b2nik1Xf+7e3njYIdwBAADwo2eEaHj+YqHltDv4bQ8wG2MH7Y/d0f25B/rG+6M3Pt5saeGZsFRa/QCvYklbiqan/RvK37bUg7d1FCtetuJNzVS0els3mUopHCNsabt6Ntf09Lv0V5Dm7V3KAAAA4CeJ1uaZE/nHD62sVFxjxNuYHGKEENpsWBX78I7OdQPRmx6g1vSfOZF/5nh+qdh6exNQtDEBS64fiH1ge2bdQPSmP1Ooui9Nlr798lKxru23le7aGEvJ8f7o5x/ou3ohS8IdAAAA+EmnOAUAAAAA4Q4AAACAcAcAAAAIdwAAAACEOwAAAADCHQAAACDcAQAAABDuAAAAAAh3AAAAgHAHAAAAQLgDAAAAhDsAAAAAwh0AAAAA4Q4AAAAQ7gAAAAAIdwAAAACEOwAAAEC4AwAAACDcAQAAABDuAAAAAOEOAAAAgHAHAAAACHcAAAAAhDsAAAAAwh0AAAAg3AEAAAAQ7gAAAAAIdwAAAIBwBwAAAPDDZ3MKAAAA3tDFFc7BD2Sok3Pwg2LEHQAAACDcAQAAABDuAAAAAOEOAAAAgHAHAAAAQLgDAAAAhDsAAAAAwh0AAAAA4Q4AAAAQ7gAAAAAIdwAAAIBwBwAAAEC4AwAAACDcAQAAAMIdAAAAAOEOAAAAgHAHAAAACHcAAAAAhDsAAAAAwh0AAAAg3AEAAAAQ7gAAAADhDgAAAIBwBwAAAEC4AwAAAIQ7AAAAAMIdAAAAAOEOAAAAEO4AAAAACHcAAACAcAcAAABAuAMAAAAg3AEAAADCHQAAAADhDgAAAIBwBwAAAAh3AAAAAIQ7AAAAAMIdAAAAINwBAAAAEO4AAAAA4Q4AAACAcAcAAABAuAMAAACEOwAAAADCHQAAAADhDgAAABDuAAAAAAh3AAAAgHAHAAAAQLgDAAAAINwBAAAAwh0AAAAA4Q4AAACAcAcAAAAIdwAAAACEOwAAAADCHQAAACDcAQAAABDuAAAAAOEOAAAAgHAHAAAAQLgDAAAAhDsAAAAAwh0AAAAA4Q4AAAAQ7gAAAAAIdwAAAIBwBwAAAEC4AwAAACDcAQAAAMIdAAAAAOEOAAAAgHAHAAAACHcAAAAAhDsAAAAAwh0AAAAg3AEAAAAQ7gAAAADhDgAAAIBwBwAAAEC4AwAAAIQ7AAAAAMIdAAAAAOEOAAAAEO4AAAAACHcAAACAcAcAAABAuAMAAAAg3AEAAADCHQAAAADhDgAAAIBwBwAAAAh3AAAAAIQ7AAAAAMIdAAAAINwBAAAAEO4AAAAA4Q4AAACAcAcAAABAuAMAAACEOwAAAADCHQAAAADhDgAAABDuAAAAAAh3AAAAgHAHAAAAQLgDAAAAINwBAAAAwh0AAAAA4Q4AAACAcAcAAAAIdwAAAACEOwAAAADCHQAAACDcAQAAABDuAAAAAOEOAAAAgHAHAAAAQLgDAAAAhDsAAAAAwh0AAAAA4Q4AAAAQ7gAAAAAIdwAAAIBwBwAAAEC4AwAAACDcAQAAAMIdAAAAAOEOAAAAgHAHAAAACHcAAAAAhDsAAAAAwh0AAAAg3AEAAAAQ7gAAAADhDgAAAIBwBwAAAEC4AwAAAIQ7AAAAAMIdAAAAAOEOAAAAEO4AAAAACHcAAACAcAcAAABAuAMAAAAg3AEAAADCHQAAAADhDgAAAIBwBwAAAAh3AAAAAIQ7AAAAAMIdAAAAINwBAAAAEO4AAAAA4Q4AAACAcAcAAABAuAMAAACEOwAAAADCHQAAAADhDgAAABDuAAAAAAh3AAAAgHAHAAAAQLgDAAAAINwBAAAAwh0AAAAA4Q4AAACAcAcAAAAIdwAAAACEOwAAAADCHQAAACDcAQAAABDuAAAAAOEOAAAAgHAHAAAAQLgDAAAAhDsAAAAAwh0AAAAA4Q4AAAAQ7gAAAAAIdwAAAIBwBwAAAEC4AwAAACDcAQAAAMIdAAAAAOEOAAAAgHAHAAAACHcAAAAAhDsAAAAAwh0AAAAg3AEAAAAQ7gAAAADhDgAAAIBwBwAAAEC4AwAAAIQ7AAAAAMIdAAAAAOEOAAAAEO4AAAAACHcAAACAcAcAAABAuAMAAAAg3AEAAADCHQAAAADhDgAAAIBwBwAAAAh3AAAAAIQ7AAAAAMIdAAAAINwBAAAAEO4AAAAA4Q4AAACAcAcAAABAuAMAAACEOwAAAADCHQAAAADhDgAAABDuAAAAAAh3AAAAgHAHAAAAQLgDAAAAINwBAAAAwh0AAADAe4M0xnAWAAAA3qCZ5O9wEvCjxYg7AAAAcCtcPTLiDgAA8IYurnAOfiBDnZyDHxQj7gAAAADhDgAAAIBwBwAAAAh3AAAAAIQ7gP+/XTs2YhAGoijIzYgO6IAW3JPrcKEkjumA4FyAAwXCCPBuCT96uhEAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAwBCZaQUAgEozxcsI9OXiDgAAwh0AANiDrzIAAHABLu4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAgHA3AQAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAA4VDEBALt4rzYA+CEXdwAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAADhDgAACHcAAEC4AwDAnUVmWgEAAE7OxR0AAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQiQoeVAAACX1JREFU7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAADAt2ICAHYREUbgxjLTCPTl4g4AABcQno8AAHB+Lu4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAgHA3AQAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAADhDgAACHcAABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAACDcAQBAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAACAcAcAAOEOAAAIdwAAQLgDAIBwBwAAhDsAAAh3AABAuAMAAMIdAACEOwAAINwBAADhDgAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAAMIdAACEOwAAINwBAEC4AwAAwh0AABDuAAAg3AEAgMMVEwAAVC3rZoQW8zQaoZGLOwAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAAC7KCYAAKgah9EI9OXiDgAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAAhDsAAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AABDuAAAg3AEAAOEOAAAIdwAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAAINwBAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAAh3AAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAg3AEAQLgDAADCHQAAEO4AACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAAEC4AwCAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQAA4Q4AAMIdAAAQ7gAAgHAHAADhDgAACHcAABDuAACAcAcAAIQ7AAAIdwAAQLgDAADCHQAAhDsAACDcAQBAuAMAAMIdAAAQ7gAAINwBAIDeIjOtAABQaaYII9CXizsAAFzh9ejiDgBQtaybEVrM02iERi7uAAAg3AEAAOEOAADCHQAAEO4AAIBwBwAA4Q4AAAh3AABAuAMAgHAHAACEOwAACHcAAEC4AwAAwh0AAIQ7AAAg3AEAAOEOAADCHQAAEO4AAMAQmWkFAIBKMz2eRqAvF3cAABDuAACAcAcAgD/xAcyzByuT0412AAAAAElFTkSuQmCC" class="bi x1 y634 w5c h147" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y31e w52 hd8"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">           1 469 <span class="_ _3"> </span>          13 667 </div></div><div class="c x7d y498 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                52 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y635 w52 h148"><div class="t m0 x1c h16 y636 ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od spółek zależny<span class="_ _2f"></span>ch<span class="_ _0"></span> (powołanie, umowy<span class="_ _2f"></span> do<span class="_ _0"></span>radcze<span class="_ _1"></span>)</div></div><div class="c x7d y4c7 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">         33 194 <span class="_ _3"> </span>            8 047 </div></div><div class="c x7d y31f w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                47 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y635 w52 h148"><div class="t m0 x1c h16 y637 ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od spółek zależny<span class="_ _2f"></span>ch<span class="_ _0"></span> (pakiet m<span class="_ _2f"></span>edyczny)</div></div><div class="c x7d y499 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                  -  <span class="_ _8"> </span>                 61 </div></div><div class="c x7d y638 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              490 <span class="_ _3"> </span>               847 </div></div><div class="c x7d y639 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                64 <span class="_ _3"> </span>                 58 </div></div><div class="c x7d y63a w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">         35 316 <span class="_ _3"> </span>          22 680 </div></div><div class="c x7d y63b w52 hd4"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Przemy<span class="_ _1"></span>sław Sztuczkow<span class="_ _2f"></span>ski*</div></div><div class="c x7d y63c w52 hef"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Przemy<span class="_ _1"></span>sław G<span class="_ _2f"></span>rzesiak</div></div><div class="c x7d y63d w52 hef"><div class="t m0 x1c h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Krzysz<span class="_ _1"></span>tof Zoła</div></div><div class="c x7d y63e w52 hef"><div class="t m0 x1c h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Dominik Barszcz</div></div><div class="c x7d y93 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">36</div><div class="t m0 x1c h1b y52 ff5 fs6 fc2 sc0 ls0 ws0">Zarz<span class="_ _1"></span>ądzan<span class="_ _2f"></span>ie kapitałam<span class="_ _2f"></span>i</div></div><div class="c x7d y63f w52 hd4"><div class="t m0 x91 h1b y20f ff1 fs6 fc1 sc0 ls0 ws0">31.12.<span class="_ _0"></span>2023<span class="_ _8c"> </span>31.12.<span class="_ _0"></span>2022</div></div><div class="c x7d y640 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">       331 230 <span class="_ _3"> </span>          31 217 </div></div><div class="c x7d y641 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              103 <span class="_ _3"> </span>            2 270 </div></div><div class="c x7d y642 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">       331 127 <span class="_ _3"> </span>          28 947 </div></div><div class="c x7d y643 w52 hd8"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">    1 30<span class="_ _0"></span>4 819 <span class="_ _3"> </span>    <span class="_ _0"></span> 1 391 407<span class="_ _0"></span> </div></div><div class="c x7d y644 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">    1 63<span class="_ _0"></span>5 946 <span class="_ _3"> </span>    <span class="_ _0"></span> 1 420 354<span class="_ _0"></span> </div></div><div class="c x7d y645 w52 hd6"><div class="t m0 x1c h16 y182 ff7 fs6 fc1 sc0 ls0 ws0">Wskaź<span class="_ _1"></span>nik zadłużenia [3<span class="_ _0"></span>]/[5]</div><div class="t m0 x92 h1b ybf ff1 fs6 fc1 sc0 ls0 ws0">20,2%<span class="_ _56"> </span>2,0%</div></div><div class="c x81 y646 w55 h42"><div class="t m0 x45 h16 yc0 ff8 fs6 fc1 sc0 ls1 ws0">                                                  - </div></div><div class="c x82 y646 w56 h42"><div class="t m0 x93 h16 yc0 ff8 fs6 fc1 sc0 ls0 ws0">0,00%</div></div><div class="c x1 y633 w59 h42"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Wynagro<span class="_ _1"></span>dzenie Cz<span class="_ _1"></span>łonk<span class="_ _2f"></span>ów<span class="_ _0"></span> Zar<span class="_ _1"></span>ządu<span class="_ _1"></span> Spółk<span class="_ _1"></span>i Dom<span class="_ _2f"></span>inującej wypłacone w danym<span class="_ _2f"></span> okresie, w tym:</div></div><div class="c x82 y647 w56 h149"><div class="t m0 x3e h3e y648 ff5 fsb fc1 sc0 ls0 ws0">% udziału w k<span class="_ _2f"></span>api<span class="_ _0"></span>tale Cognor </div><div class="t m0 x8 h3e y649 ff1 fsb fc1 sc0 ls0 ws0">Holding S.A.</div></div><div class="c x1 y64a w5b h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Wskaź<span class="_ _1"></span>nik zadłużenia przedstawiają się następująco:</div></div><div class="c x1 y64b w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">[1]<span class="_ _0"></span> Zadłużenie ogółem (zobowiązania w<span class="_ _2f"></span>ykazane w spraw<span class="_ _2f"></span>o<span class="_ _0"></span>zdaniu z sy<span class="_ _1"></span>tuacji finansowej)</div></div><div class="c x1 y64c w59 hbf"><div class="t m0 x9 h1b y16 ff5 fs6 fc1 sc0 ls0 ws0">Wynagro<span class="_ _1"></span>dzenie Cz<span class="_ _1"></span>łonk<span class="_ _2f"></span>ów<span class="_ _0"></span> Rady Nad<span class="_ _2f"></span>zorczej Spółk<span class="_ _1"></span>i Dom<span class="_ _2f"></span>inującej wypłacone w danym<span class="_ _2f"></span> okresie, w tym:</div></div><div class="c x81 y64d w55 h43"><div class="t m0 x10 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">4 886 <span class="_ _0"></span>771</div></div><div class="c x82 y64d w56 h43"><div class="t m0 x93 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">2,85%</div></div><div class="c x1 y349 w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od Spółki Dominującej (ubezpieczenie OC)</div></div><div class="c x1 y64e w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od Spółki Dominującej (powołanie, tantiemy)</div></div><div class="c x1 y64f w59 hbd"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">[4]<span class="_ _0"></span> Kapitał włas<span class="_ _1"></span>ny ogółem</div></div><div class="c x1 y650 w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">[5]<span class="_ _0"></span> Kapitał ogółem: [3]+[4]</div></div><div class="c x1 y651 w54 h14a"><div class="t m0 x9 h16 y509 ff8 fs6 fc1 sc0 ls0 ws0">*<span class="_ _4f"> </span><span class="ls2">100%<span class="_ _2d"> </span></span><span class="ff7">udziałów<span class="_ _44"> </span></span>w<span class="_ _2d"> </span>podmiocie<span class="_ _44"> </span>4<span class="_ _0"></span>Worke<span class="_ _1"></span>rs<span class="_ _44"> </span>Sp<span class="_ _0"></span>.<span class="_ _44"> </span>z<span class="_ _44"> </span>o<span class="_ _0"></span>.o.<span class="_ _44"> </span>po<span class="_ _0"></span>siada<span class="_ _44"> </span><span class="ff7">Przemysła<span class="_ _1"></span>w<span class="_ _44"> </span><span class="ff8">Sztuczkowski,<span class="_ _44"> </span>a<span class="_ _2d"> </span>zatem<span class="_ _44"> </span></span>udział<span class="_ _44"> </span><span class="ff8">jaki<span class="_ _2d"> </span>posiada<span class="_ _2d"> </span>p<span class="_ _0"></span>odmiot<span class="_ _44"> </span>4Workers</span></span></div><div class="t m0 x9 h16 y2cf ff8 fs6 fc1 sc0 ls0 ws0">Sp.<span class="_ _5"> </span>z<span class="_ _5"> </span>o.o.<span class="_ _5"> </span>jest<span class="_ _5"> </span>zarazem<span class="_ _45"> </span><span class="ff7">udziałem<span class="_ _45"> </span>p<span class="_ _0"></span>ośrednim<span class="_ _45"> </span>P<span class="_ _0"></span>rzem<span class="_ _2f"></span>ysława<span class="_ _45"> </span><span class="ff8">Sztuczkowskieg<span class="_ _1"></span>o.<span class="_ _5"> </span><span class="ff7">Szczegółowe<span class="_ _45"> </span></span>informacje<span class="_ _45"> </span><span class="ls2">na<span class="_ _5"> </span></span>temat<span class="_ _45"> </span>stanu<span class="_ _5"> </span>p<span class="_ _0"></span>osiadania<span class="_ _45"> </span>akcji</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">zaprezentowane zostały<span class="_ _2f"></span> w nocie n<span class="_ _0"></span>r 23.</div></div><div class="c x1 y652 w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">[2]<span class="_ _0"></span> Środki pieniężne i ich ekwiwalenty</div></div><div class="c x81 y653 w55 h42"><div class="t m0 x45 h16 yc0 ff8 fs6 fc1 sc0 ls1 ws0">                                                  - </div></div><div class="c x1 yd7 w54 h14b"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Celem Spółki jest osiągnięcie zw<span class="_ _1"></span>rotu z kapitału, który jest satysf<span class="_ _2f"></span>akcjonujący dla akcjonariuszy.</div></div><div class="c x1 y4c0 w54 h11e"><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">Spółka<span class="_ _4f"> </span><span class="ff8">po<span class="_ _0"></span>dlega regulacji </span>wy<span class="_ _1"></span>nikającej <span class="ff8">z art.<span class="_ _4f"> </span><span class="ls2">396<span class="_ _44"> </span></span></span>§ <span class="ff8">1<span class="_ _44"> </span>Kodeksu </span>Spó<span class="_ _0"></span>łek <span class="ff8">Handlowy<span class="_ _1"></span>ch, <span class="ff7">który </span>wyma<span class="_ _1"></span>ga przekazania <span class="ls2">na </span><span class="ff7">kapitał </span>zapasowy <span class="ff7">spółki</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">akcy<span class="_ _2f"></span>jn<span class="_ _0"></span>ej co najmniej 8% zy<span class="_ _2f"></span>sku za dany rok obroto<span class="_ _0"></span>w<span class="_ _1"></span>y, dopóki kapitał ten nie osiągnie co n<span class="_ _0"></span>ajm<span class="_ _2f"></span>niej <span class="_ _0"></span>jednej trzeciej kapitału zakładow<span class="_ _1"></span>ego.</div></div><div class="c x1 y654 w54 h14c"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">W trakcie roku obrotowego nie było zmian w<span class="_ _2f"></span> <span class="_ _0"></span>polityce<span class="_ _1"></span> Spółki do<span class="_ _0"></span>ty<span class="_ _2f"></span>czącej zarządzania kapitałam<span class="_ _1"></span>i.</div></div><div class="c x1 y655 w54 h14d"><div class="t m0 x9 h16 y3a9 ff8 fs6 fc1 sc0 ls0 ws0">Pod<span class="_ _0"></span>staw<span class="_ _2f"></span>o<span class="_ _0"></span>w<span class="_ _2f"></span>ym<span class="_ _8"> </span><span class="ff7">założeniem<span class="_ _2b"> </span></span>p<span class="_ _0"></span>olityk<span class="_ _2f"></span>i<span class="_ _31"> </span><span class="ff7">Spółki<span class="_ _8"> </span></span>w<span class="_ _8"> </span>zakresie<span class="_ _8"> </span><span class="ff7">zarządzania<span class="_ _2b"> </span>kapitałami<span class="_ _8"> </span></span>jest<span class="_ _8"> </span>u<span class="_ _0"></span>trzy<span class="_ _2f"></span>manie<span class="_ _8"> </span>silnej<span class="_ _31"> </span>bazy<span class="_ _2b"> </span><span class="ff7">kapitałowej,<span class="_ _8"> </span>która<span class="_ _8"> </span>będ<span class="_ _0"></span>zie</span></div><div class="t m0 x9 h16 y38b ff7 fs6 fc1 sc0 ls0 ws0">podstawą<span class="_ _45"> </span><span class="ff8">zaufania<span class="_ _2d"> </span><span class="ls1c">ze<span class="_ _45"> </span></span>stron<span class="_ _0"></span>y<span class="_ _44"> </span></span>in<span class="_ _0"></span>we<span class="_ _1"></span>storów,<span class="_ _45"> </span>kredytodawców<span class="_ _44"> </span><span class="ff8">o<span class="_ _0"></span>raz<span class="_ _2d"> </span>rynku<span class="_ _45"> </span>i<span class="_ _45"> </span></span>która<span class="_ _45"> </span><span class="ff8">zapewni<span class="_ _2d"> </span></span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>szły<span class="_ _45"> </span>rozwój<span class="_ _2d"> </span>działalności.<span class="_ _5"> </span>Spółka<span class="_ _2d"> </span><span class="ff8">monito<span class="_ _0"></span>ruje</span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">kapitał<span class="_ _8"> </span><span class="ff8">przy<span class="_ _2b"> </span>pomocy<span class="_ _2b"> </span></span>wskaźnika<span class="_ _2b"> </span>zadłużenia.<span class="_ _8"> </span>Wskaźnik<span class="_ _2b"> </span><span class="ff8">ten<span class="_ _8"> </span>oblicza<span class="_ _2b"> </span></span>się<span class="_ _8"> </span><span class="ff8">jako<span class="_ _2b"> </span>sto<span class="_ _0"></span>sunek<span class="_ _2b"> </span></span>zadłużenia<span class="_ _8"> </span><span class="ff8">netto<span class="_ _8"> </span><span class="ls2">do<span class="_ _8"> </span></span></span>łącznej<span class="_ _2b"> </span>wartości<span class="_ _2b"> </span>kapitału.</div><div class="t m0 x9 h16 y38c ff7 fs6 fc1 sc0 ls0 ws0">Zadłużenie<span class="_ _2b"> </span><span class="ff8">netto<span class="_ _8"> </span>oblicza<span class="_ _2b"> </span></span>się<span class="_ _2b"> </span><span class="ff8">jako<span class="_ _8"> </span></span>sumę<span class="_ _2b"> </span>kredy<span class="_ _2f"></span>tó<span class="_ _0"></span>w<span class="_ _2b"> </span><span class="ff8">i<span class="_ _2b"> </span></span>pożycze<span class="_ _1"></span>k<span class="_ _2b"> </span><span class="ff8">oraz<span class="_ _2b"> </span></span>pozostałych<span class="_ _2b"> </span>zo<span class="_ _0"></span>bowiąza<span class="_ _1"></span>ń<span class="_ _2b"> </span><span class="ff8">wyk<span class="_ _1"></span>azany<span class="_ _1"></span>ch<span class="_ _2b"> </span>w<span class="_ _2b"> </span>sprawozdaniu<span class="_ _8"> </span>z<span class="_ _2b"> </span>sytuacji</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">finansowej<span class="_ _45"> </span><span class="ff7">pomniejszoną<span class="_ _5"> </span></span>o<span class="_ _5"> </span><span class="ff7">środki<span class="_ _5"> </span>pieniężne<span class="_ _45"> </span></span>i<span class="_ _5"> </span>ich<span class="_ _5"> </span>ekwiwa<span class="_ _1"></span>lenty.<span class="_ _45"> </span><span class="ff7">Łączną<span class="_ _5"> </span>wartość<span class="_ _45"> </span>kapitału<span class="_ _5"> </span></span>oblicza<span class="_ _5"> </span><span class="ff7">się<span class="_ _45"> </span></span>jako<span class="_ _5"> </span><span class="ff7">kapitał<span class="_ _45"> </span>własny<span class="_ _45"> </span></span>wykaz<span class="_ _1"></span>any<span class="_ _2d"> </span>w</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">sprawozdaniu z sytuacji f<span class="_ _1"></span>inansowej plus zadłużenie netto<span class="_ _0"></span>.</div></div><div class="c x1 y656 w54 h42"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Świadczenia dla Zarządu, Rady Nadzorczej obejm<span class="_ _1"></span>ują wy<span class="_ _1"></span>łącznie krótkoterminowe w<span class="_ _2f"></span>ynagrodzenia.</div></div><div class="c x81 y28 w55 h43"><div class="t m0 x10 h1b y26 ff1 fs6 fc1 sc0 ls0 ws0">4 896 <span class="_ _0"></span>771</div></div><div class="c x82 y653 w56 h42"><div class="t m0 x93 h16 yc0 ff8 fs6 fc1 sc0 ls0 ws0">0,00%</div></div><div class="c x82 y657 w56 h42"><div class="t m0 x93 h16 yc0 ff8 fs6 fc1 sc0 ls0 ws0">0,01%</div></div><div class="c x81 y647 w55 h149"><div class="t m0 x2f h3e y648 ff5 fsb fc1 sc0 ls0 ws0">Ilość posiadanych ak<span class="_ _2f"></span>cji Cognor </div><div class="t m0 x6a h3e y649 ff1 fsb fc1 sc0 ls0 ws0">Holding S.A. w szt.</div></div><div class="c x81 y657 w55 h42"><div class="t m0 x94 h16 yc0 ff8 fs6 fc1 sc0 ls0 ws0">10 000</div></div><div class="c x1 y658 w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">[3]<span class="_ _0"></span> Zadłużenie netto: [1<span class="_ _0"></span>]-[2]</div></div><div class="c x1 y659 w59 hbd"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od Spółki Dominującej (powołanie, umowy<span class="_ _1"></span> doradcze)</div></div><div class="c x1 y65a w54 h14e"><div class="t m0 x9 h16 y38a ff8 fs6 fc1 sc0 ls0 ws0">Rada<span class="_ _8"> </span>Nadzorcza<span class="_ _2b"> </span><span class="ff7">Spó<span class="_ _0"></span>łki<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>dn<span class="_ _0"></span>iu<span class="_ _2b"> </span><span class="ls2">27<span class="_ _8"> </span></span>czerwca<span class="_ _2b"> </span><span class="ls2">2022<span class="_ _2b"> </span><span class="ls19">r.<span class="_ _8"> </span></span>na<span class="_ _2b"> </span></span>wniosek<span class="_ _2b"> </span>i<span class="_ _8"> </span><span class="ls1c">za<span class="_ _8"> </span></span><span class="ff7">opin<span class="_ _0"></span>ią<span class="_ _2b"> </span>zarządu<span class="_ _2b"> </span>zdecydowała<span class="_ _2b"> </span></span>o<span class="_ _8"> </span>zmianie<span class="_ _2b"> </span>zasad<span class="_ _8"> </span>wy<span class="_ _2f"></span>n<span class="_ _0"></span>ag<span class="_ _1"></span>radzania</div><div class="t m0 x9 h16 y3cc ff7 fs6 fc1 sc0 ls0 ws0">członków zarządu<span class="_ _44"> </span>Spółki,<span class="_ _44"> </span><span class="ff8">w </span>szczególności<span class="_ _44"> </span>uchwaliła zwiększenie wynag<span class="_ _1"></span>rodzeń<span class="_ _4f"> </span>stałych<span class="_ _4f"> </span>zarządu<span class="_ _4f"> </span><span class="ff8 ls2">do<span class="_ _44"> </span></span>łącznej <span class="ff8">kwoty <span class="ls2">100 </span>tys.<span class="_ _4f"> </span></span><span class="ls1c">zł<span class="_ _44"> </span></span>miesięc<span class="_ _1"></span>znie</div><div class="t m0 x9 h16 y3cd ff8 fs6 fc1 sc0 ls0 ws0">oraz<span class="_ _45"> </span><span class="ff7">uchyliła<span class="_ _2d"> </span>o<span class="_ _0"></span>bowiązujący<span class="_ _44"> </span></span>do<span class="_ _0"></span>ty<span class="_ _2f"></span>ch<span class="_ _0"></span>cza<span class="_ _1"></span>s<span class="_ _45"> </span>Program<span class="_ _45"> </span>Motywac<span class="_ _1"></span>yjny<span class="_ _1"></span>.<span class="_ _45"> </span>Pro<span class="_ _0"></span>gra<span class="_ _1"></span>m<span class="_ _2d"> </span>motywa<span class="_ _1"></span>cyjny<span class="_ _44"> </span>d<span class="_ _0"></span>la<span class="_ _2d"> </span><span class="ff7">członków<span class="_ _2d"> </span>zarządu<span class="_ _45"> </span></span>p<span class="_ _0"></span>rzeniesiony<span class="_ _44"> </span><span class="ff7">został<span class="_ _45"> </span></span>w<span class="_ _2d"> </span><span class="ls2">na</span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">poziom<span class="_ _5"> </span><span class="ff7">spółki<span class="_ _5"> </span>zależnej<span class="_ _45"> </span></span>Co<span class="_ _0"></span>gnor<span class="_ _45"> </span>S.A.,<span class="_ _5"> </span><span class="ff7">której<span class="_ _2b"> </span></span>Rada<span class="_ _45"> </span>Nadzorcza<span class="_ _5"> </span><span class="ff7">uchwaliła<span class="_ _5"> </span></span><span class="ls25">go<span class="_ _5"> </span></span>w<span class="_ _5"> </span>dniu<span class="_ _2b"> </span><span class="ls2">27<span class="_ _45"> </span></span>lip<span class="_ _0"></span>ca<span class="_ _45"> </span><span class="ls2">2022<span class="_ _5"> </span><span class="ls19">r.<span class="_ _2b"> </span></span></span>Nowy<span class="_ _2d"> </span>program<span class="_ _5"> </span>motyw<span class="_ _2f"></span>acyjny<span class="_ _45"> </span>nie</div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">opiera<span class="_ _2b"> </span><span class="ff7">się<span class="_ _2b"> </span></span>w<span class="_ _1"></span>prost<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span><span class="ff7">osiągnięty<span class="_ _2f"></span>ch<span class="_ _2b"> </span><span class="ff8">wynikach<span class="_ _5"> </span>Grupy,<span class="_ _2b"> </span>ale<span class="_ _5"> </span><span class="ls2">na<span class="_ _2b"> </span></span></span>całościowej<span class="_ _2b"> </span><span class="ff8">ocenie<span class="_ _2b"> </span></span>efe<span class="_ _1"></span>któw<span class="_ _5"> </span><span class="ff8">p<span class="_ _0"></span>racy<span class="_ _5"> </span></span>poszczególnych<span class="_ _2b"> </span>członków<span class="_ _5"> </span>zarządu.<span class="_ _2b"> </span><span class="ff8">W</span></span></div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">związk<span class="_ _1"></span>u z powyższ<span class="_ _1"></span>ym<span class="_ _2f"></span> Co<span class="_ _0"></span>gnor Holding S.A. w 2022 oraz 202<span class="_ _0"></span>3 roku nie tworzył rez<span class="_ _1"></span>erwy<span class="_ _2f"></span> n<span class="_ _0"></span>a prem<span class="_ _2f"></span>ię d<span class="_ _0"></span>la Zarządu.</div></div><div class="c x1 y136 w54 h42"><div class="t m0 x9 h1b y76 ff5 fs6 fc1 sc0 ls0 ws0">Akc<span class="_ _1"></span>je Cognor Ho<span class="_ _2f"></span>lding S.A. <span class="_ _0"></span>w posiada<span class="_ _1"></span>niu Człon<span class="_ _2f"></span>ków Zarządu<span class="_ _2f"></span> <span class="_ _0"></span>wg stanu na 31.12.2023</div></div><div class="c x1 y4bc w64 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od spółek zależny<span class="_ _2f"></span>ch<span class="_ _0"></span> (ubezpieczenie OC)</div></div><div class="c x1 y65b w59 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">-otrzym<span class="_ _2f"></span>an<span class="_ _0"></span>e od Spółki Dominującej (ubezpieczenie OC)</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">43</span></div></div></div><div class="pi"></div></div>
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" class="bi x62 y65c w65 h14f" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y2ed w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">37<span class="_ _2b"> </span><span class="ff5 ls0">Wyna<span class="_ _2f"></span>g<span class="_ _0"></span>rod<span class="_ _2f"></span>zenie biegłego rewidenta</span></div></div><div class="c x7d y498 w52 hd4"><div class="t m0 x95 h1b y20f ff1 fs6 fc1 sc0 ls2 ws0">2023<span class="_ _54"> </span>2022</div></div><div class="c x7d y31f w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              166 <span class="_ _3"> </span>                 75 </div></div><div class="c x7d y448 w52 hbe"><div class="t m0 x7e h16 y1ad ff8 fs6 fc1 sc0 ls1 ws0">                13 <span class="_ _3"> </span>                 15 </div></div><div class="c x7d y441 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">              223 <span class="_ _3"> </span>               203 </div></div><div class="c x7d y447 w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                34 <span class="_ _3"> </span>                   -  </div></div><div class="c x7d y49a w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                33 <span class="_ _3"> </span>                 38 </div></div><div class="c x7d y65d w52 hf6"><div class="t m0 x7e h16 y3e5 ff8 fs6 fc1 sc0 ls1 ws0">                23 <span class="_ _3"> </span>                 21 </div></div><div class="c x7d y65e w52 hd4"><div class="t m0 x7e h16 ybf ff8 fs6 fc1 sc0 ls1 ws0">                17 <span class="_ _3"> </span>                 16 </div></div><div class="c x7d ya4 w52 hd6"><div class="t m0 x7e h1b ybf ff1 fs6 fc1 sc0 ls1 ws0">              509 <span class="_ _3"> </span>               368 </div></div><div class="c x7d y1f7 w52 hd4"><div class="t m0 x3e h1b y13 ff1 fs6 fc2 sc0 ls2 ws0">38</div></div><div class="c x1 y65f w54 h43"><div class="t m0 x9 hd3 y16 ff3 fs12 fc1 sc0 ls0 ws0">*** badania wykonane przez PROBIS Audit a.s.</div></div><div class="c x1 y660 w54 hde"><div class="t m0 x9 hd3 y483 ff4 fs12 fc1 sc0 ls0 ws0">*Powyższe usługi za rok 2022 oraz przeglądy półroczne za rok 2023 były przeprowadzone prz<span class="_ _1"></span>ez Deloitte Audyt<span class="_ _0"></span> Spółka z ograniczoną odpowiedzialnością Sp.k. Usługi za </div><div class="t m0 x9 hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">rok 2023 były przeprowadzone przez Deloitte Assurance spółka z ograniczoną odpowiedzialnością sp. k. (dawniej: Deloitte Assurance sp. z o.o.)</div></div><div class="c x1 y5e1 w59 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Badania jednostkowych spraw<span class="_ _1"></span>ozdań finansowych Spółki zależnej JA<span class="_ _1"></span>P Ind<span class="_ _0"></span>ustries s.r.o.*<span class="_ _2f"></span>**</div></div><div class="c x1 y5de w59 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Badania jednostkowych spraw<span class="_ _1"></span>ozdań finansowych Spółki zależnej Cognor S.A.*</div></div><div class="c x1 y4bc w59 h43"><div class="t m0 x9 h16 y1a ff8 fs6 fc1 sc0 ls0 ws0">Badanie sprawozdania jednostkowego i skonsolidowanego Cognor Hold<span class="_ _0"></span>ing S.A.*</div></div><div class="c x1 y98 w54 h150"><div class="t m0 x9 h16 y661 ff8 fs6 fc1 sc0 ls0 ws0">Grupa<span class="_ _2b"> </span>jako<span class="_ _2b"> </span>przedstawiciel<span class="_ _2b"> </span><span class="ff7">branży<span class="_ _2b"> </span></span>m<span class="_ _2f"></span>etalurgicznej<span class="_ _2b"> </span>jest<span class="_ _2b"> </span>ekspono<span class="_ _0"></span>w<span class="_ _1"></span>ana<span class="_ _2b"> </span><span class="ls2">na<span class="_ _2b"> </span></span><span class="ff7">sytuację<span class="_ _2b"> </span>dwóch<span class="_ _2b"> </span>główny<span class="_ _1"></span>ch<span class="_ _2b"> </span>gałęzi<span class="_ _2b"> </span><span class="ff8">gospodarki:<span class="_ _8"> </span>budo<span class="_ _0"></span>w<span class="_ _2f"></span>n<span class="_ _0"></span>ictw<span class="_ _1"></span>a<span class="_ _2b"> </span>i</span></span></div><div class="t m0 x9 h16 y662 ff8 fs6 fc1 sc0 ls0 ws0">motoryz<span class="_ _1"></span>acji.<span class="_ _44"> </span><span class="ff7 ls26">Są<span class="_ _4f"> </span></span><span class="ls1f">to<span class="_ _44"> </span></span><span class="ff7">przemysły charaktery<span class="_ _1"></span>zujące<span class="_ _44"> </span>się<span class="_ _4f"> </span>du<span class="_ _0"></span>żą<span class="_ _4f"> </span>amplitudą<span class="_ _44"> </span>zmienności<span class="_ _44"> </span><span class="ff8">koniu<span class="_ _0"></span>nktury w<span class="_ _44"> </span>konsekwencji<span class="_ _4f"> </span>kon<span class="_ _0"></span>dy<span class="_ _1"></span>cja<span class="_ _44"> </span>hutnictwa<span class="_ _44"> </span>podlega</span></span></div><div class="t m0 x9 h16 y543 ff8 fs6 fc1 sc0 ls0 ws0">sporej<span class="_ _8"> </span><span class="ff7">cy<span class="_ _1"></span>kliczności.<span class="_ _2b"> </span><span class="ff8">W<span class="_ _2b"> </span>p<span class="_ _0"></span>rzy<span class="_ _2f"></span>padku<span class="_ _8"> </span>Cognor<span class="_ _8"> </span>przebieg<span class="_ _2b"> </span>cykli<span class="_ _2b"> </span>koniun<span class="_ _0"></span>kturalny<span class="_ _1"></span>ch<span class="_ _2b"> </span>jest<span class="_ _8"> </span>bardziej<span class="_ _8"> </span><span class="ff7">zrównoważ<span class="_ _1"></span>ony<span class="_ _2b"> </span>pon<span class="_ _0"></span>iew<span class="_ _1"></span>aż<span class="_ _2b"> </span><span class="ff8">wytw<span class="_ _2f"></span>arzamy<span class="_ _2b"> </span>stal</span></span></span></span></div><div class="t m0 x9 h16 y3f4 ff7 fs6 fc1 sc0 ls0 ws0">zarówno<span class="_ _44"> </span><span class="ff8">dla<span class="_ _2d"> </span>bud<span class="_ _0"></span>ownictw<span class="_ _1"></span>a<span class="_ _44"> </span>jak<span class="_ _2d"> </span>i<span class="_ _44"> </span>dla<span class="_ _2d"> </span><span class="ff7">przemysłu<span class="_ _44"> </span></span>samochodowego,<span class="_ _44"> </span><span class="ff7">których<span class="_ _44"> </span></span>maksima<span class="_ _44"> </span>i<span class="_ _44"> </span>minima<span class="_ _44"> </span>koniunktu<span class="_ _0"></span>ralne<span class="_ _44"> </span><span class="ls2">do<span class="_ _44"> </span></span>pewnego<span class="_ _44"> </span>sto<span class="_ _0"></span>pnia<span class="_ _44"> </span><span class="ff7">znoszą</span></span></div><div class="t m0 x9 h16 y663 ff7 fs6 fc1 sc0 ls0 ws0">się<span class="_ _4f"> </span><span class="ff8">a<span class="_ _44"> </span><span class="ls1f">to </span>z<span class="_ _44"> </span>uwagi <span class="ls2">na </span></span>n<span class="_ _0"></span>iepokry<span class="_ _1"></span>wające się<span class="_ _4f"> </span><span class="ff8">w<span class="_ _4f"> </span>czasie<span class="_ _44"> </span>profile<span class="_ _4f"> </span>ich<span class="_ _44"> </span></span>cykliczności. <span class="ff8">Tym niemniej<span class="_ _44"> </span></span>zm<span class="_ _1"></span>ienność<span class="_ _44"> </span>wy<span class="_ _1"></span>ników<span class="_ _4f"> </span><span class="ff8">op<span class="_ _0"></span>erac<span class="_ _1"></span>yjny<span class="_ _2f"></span>ch<span class="_ _44"> </span>i<span class="_ _44"> </span>finansowyc<span class="_ _1"></span>h</span></div><div class="t m0 x9 h16 y664 ff8 fs6 fc1 sc0 ls0 ws0">jest<span class="_ _44"> </span>w<span class="_ _44"> </span>n<span class="_ _0"></span>aszy<span class="_ _2f"></span>m<span class="_ _44"> </span>przypadku<span class="_ _2d"> </span>wy<span class="_ _2f"></span>so<span class="_ _0"></span>ka<span class="_ _44"> </span>i<span class="_ _44"> </span>o<span class="_ _2d"> </span><span class="ls1f">ile<span class="_ _2d"> </span></span>w<span class="_ _44"> </span>latach<span class="_ _44"> </span>2<span class="_ _0"></span>021-2022<span class="_ _2d"> </span><span class="ff7">zanoto<span class="_ _0"></span>wa<span class="_ _1"></span>liśmy<span class="_ _4f"> </span><span class="ff8">b<span class="_ _0"></span>ardzo<span class="_ _44"> </span>dobre<span class="_ _2d"> </span>rezultaty<span class="_ _44"> </span><span class="ls1f">to<span class="_ _2d"> </span></span>w<span class="_ _2d"> </span>roku<span class="_ _2d"> </span><span class="ls2">2023<span class="_ _2d"> </span></span></span>zaobserwowaliśm<span class="_ _2f"></span>y</span></div><div class="t m0 x9 h16 y665 ff8 fs6 fc1 sc0 ls0 ws0">pogorszenie<span class="_ _45"> </span><span class="ff7">się<span class="_ _2d"> </span></span>n<span class="_ _0"></span>asze<span class="_ _1"></span>j<span class="_ _45"> </span>sytuacji<span class="_ _2d"> </span>operacyjnej<span class="_ _2d"> </span>o<span class="_ _0"></span>raz<span class="_ _44"> </span><span class="ff7">o<span class="_ _0"></span>siągnęliśm<span class="_ _2f"></span>y<span class="_ _45"> </span><span class="ff8">gorsze<span class="_ _2d"> </span>wyniki<span class="_ _2d"> </span>finansowe.<span class="_ _2d"> </span>P<span class="_ _0"></span>oza<span class="_ _2d"> </span></span>przywołanym<span class="_ _2f"></span>i<span class="_ _45"> </span><span class="ff8">czynnikam<span class="_ _1"></span>i<span class="_ _45"> </span>o<span class="_ _45"> </span>charakterze</span></span></div><div class="t m0 x9 h16 y666 ff8 fs6 fc1 sc0 ls0 ws0">mak<span class="_ _1"></span>roekonomicznym<span class="_ _44"> </span><span class="ls2">na<span class="_ _2d"> </span></span><span class="ff7">osłabien<span class="_ _0"></span>ie<span class="_ _2d"> </span></span>kondycji<span class="_ _2d"> </span>Cognora<span class="_ _45"> </span><span class="ff7">wpłynęła<span class="_ _2d"> </span></span>decyzja<span class="_ _44"> </span>o<span class="_ _45"> </span><span class="ff7">p<span class="_ _0"></span>rzesunięciu<span class="_ _2d"> </span>głównego<span class="_ _2d"> </span>ciężaru<span class="_ _2d"> </span>nakładów<span class="_ _2d"> </span></span>in<span class="_ _0"></span>w<span class="_ _1"></span>estyc<span class="_ _1"></span>yjny<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ls2">na</span></div><div class="t m0 x9 h16 y667 ff8 fs6 fc1 sc0 ls0 ws0">okres<span class="_ _2b"> </span>dekoniunktury.<span class="_ _2b"> </span>W<span class="_ _5"> </span>naszej<span class="_ _2b"> </span>ocenie<span class="_ _2b"> </span><span class="ff7">była<span class="_ _5"> </span></span><span class="ls1f">to<span class="_ _2b"> </span></span>decyzja<span class="_ _5"> </span>racjonaln<span class="_ _0"></span>a,<span class="_ _5"> </span><span class="ff7">maksy<span class="_ _1"></span>malizująca<span class="_ _5"> </span><span class="ff8">nasze<span class="_ _2b"> </span>wy<span class="_ _2f"></span>n<span class="_ _0"></span>iki<span class="_ _5"> </span>w<span class="_ _2b"> </span><span class="ff7">dłuższym<span class="_ _5"> </span></span>okresie<span class="_ _5"> </span>lecz<span class="_ _2b"> </span>kosztem</span></span></div><div class="t m0 x9 h16 y3ab ff7 fs6 fc1 sc0 ls0 ws0">pogłębienia<span class="_ _31"> </span>bieżącego<span class="_ _31"> </span><span class="ff8">trendu<span class="_ _3"> </span>spow<span class="_ _1"></span>olnienia,<span class="_ _3"> </span><span class="ff7">postępującego<span class="_ _31"> </span></span>w<span class="_ _31"> </span>hutnictwie<span class="_ _31"> </span><span class="ff7">już<span class="_ _31"> </span></span><span class="ls2">od<span class="_ _31"> </span></span><span class="ff7">poło<span class="_ _0"></span>w<span class="_ _2f"></span>y<span class="_ _31"> </span><span class="ff8">roku<span class="_ _31"> </span><span class="ls2">2022.<span class="_ _3"> </span></span>Z<span class="_ _31"> </span>tego<span class="_ _31"> </span></span>wzg<span class="_ _2f"></span>lęd<span class="_ _0"></span>u<span class="_ _31"> </span>porównanie</span></span></div><div class="t m0 x9 h16 y3ac ff8 fs6 fc1 sc0 ls0 ws0">aktualnych<span class="_ _45"> </span><span class="ff7">wy<span class="_ _1"></span>ników<span class="_ _45"> </span><span class="ff8">rocznych<span class="_ _45"> </span>z<span class="_ _45"> </span>p<span class="_ _0"></span>oprzednimi<span class="_ _45"> </span>latami<span class="_ _45"> </span>wypada<span class="_ _45"> </span>niekorzystnie<span class="_ _45"> </span>nato<span class="_ _0"></span>m<span class="_ _2f"></span>iast,<span class="_ _5"> </span>gdyby<span class="_ _45"> </span><span class="ff7">wziąć<span class="_ _2d"> </span></span><span class="ls2">pod<span class="_ _5"> </span></span><span class="ff7">u<span class="_ _0"></span>w<span class="_ _1"></span>agę<span class="_ _2d"> </span>p<span class="_ _0"></span>orównanie<span class="_ _45"> </span><span class="ff8">z<span class="_ _5"> </span>czasam<span class="_ _2f"></span>i</span></span></span></span></div><div class="t m0 x9 h16 y3ad ff8 fs6 fc1 sc0 ls0 ws0">sprzed<span class="_ _3"> </span><span class="ff7">wy<span class="_ _2f"></span>jątkowo<span class="_ _3"> </span>sprzyjający<span class="_ _2f"></span>ch<span class="_ _3"> </span><span class="ff8">lat<span class="_ _3"> </span>o<span class="_ _0"></span>kresu<span class="_ _3"> </span>2021-2022,<span class="_ _46"> </span>sy<span class="_ _2f"></span>tuacja<span class="_ _3"> </span>rysuje<span class="_ _3"> </span><span class="ff7">się<span class="_ _3"> </span></span>m<span class="_ _2f"></span>imo<span class="_ _3"> </span>wszystk<span class="_ _2f"></span>o<span class="_ _46"> </span>pozy<span class="_ _2f"></span>tywnie.<span class="_ _3"> </span><span class="ff7">Kwanty<span class="_ _2f"></span>fikując<span class="_ _3"> </span><span class="ff8">czy<span class="_ _2f"></span>n<span class="_ _0"></span>niki</span></span></span></span></div><div class="t m0 x9 h16 y3ae ff7 fs6 fc1 sc0 ls0 ws0">wpływ<span class="_ _2f"></span>ające<span class="_ _2d"> </span><span class="ff8 ls2">na<span class="_ _2d"> </span><span class="ls0">rezultaty<span class="_ _44"> </span></span>2023<span class="_ _2d"> </span><span class="ls0">ro<span class="_ _0"></span>ku<span class="_ _44"> </span>warto<span class="_ _2d"> </span></span></span>zwrócić<span class="_ _2d"> </span>uwagę<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _2d"> </span><span class="ls0">koszty<span class="_ _44"> </span>posto<span class="_ _0"></span>ju<span class="_ _2d"> </span>w<span class="_ _44"> </span>kwocie<span class="_ _2d"> </span>75,4<span class="_ _45"> </span>mln<span class="_ _44"> </span></span></span>zło<span class="_ _0"></span>ty<span class="_ _2f"></span>ch,<span class="_ _45"> </span>głownie<span class="_ _44"> </span>d<span class="_ _0"></span>oty<span class="_ _1"></span>czące<span class="_ _44"> </span><span class="ff8">stalowni<span class="_ _2d"> </span>w</span></div><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">Gliwica<span class="_ _2f"></span>ch<span class="_ _31"> </span>oraz<span class="_ _8"> </span>walcowni<span class="_ _8"> </span>w<span class="_ _31"> </span>Krak<span class="_ _1"></span>owie<span class="_ _8"> </span>a<span class="_ _31"> </span>spowodowane<span class="_ _8"> </span>unieru<span class="_ _0"></span>chomieniem<span class="_ _8"> </span>krakowsk<span class="_ _2f"></span>iego<span class="_ _31"> </span><span class="ff7">zakładu<span class="_ _8"> </span></span><span class="ls2">na<span class="_ _31"> </span></span>okres<span class="_ _8"> </span>pro<span class="_ _0"></span>w<span class="_ _1"></span>adzenia<span class="_ _8"> </span><span class="ff7">n<span class="_ _0"></span>ak<span class="_ _1"></span>ładów</span></div><div class="t m0 x9 h16 y3a7 ff8 fs6 fc1 sc0 ls0 ws0">inwesty<span class="_ _1"></span>cyjny<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ff7">tamże,<span class="_ _44"> </span>który<span class="_ _1"></span>ch<span class="_ _44"> </span><span class="ff8">finalizacja </span>n<span class="_ _0"></span>astąpiła<span class="_ _4f"> </span><span class="ff8 ls2">pod<span class="_ _44"> </span><span class="ls0">koniec<span class="_ _44"> </span></span></span>ubiegłego<span class="_ _44"> </span><span class="ff8">roku.<span class="_ _44"> </span>Opisana<span class="_ _44"> </span>kw<span class="_ _1"></span>estia<span class="_ _4f"> </span>cykli kon<span class="_ _0"></span>iunkturalnych,<span class="_ _44"> </span><span class="ff7">które </span>aktualnie</span></span></div><div class="t m0 x9 h16 y3a8 ff7 fs6 fc1 sc0 ls0 ws0">manife<span class="_ _1"></span>stują<span class="_ _44"> </span>się<span class="_ _44"> </span><span class="ff8">kryzy<span class="_ _2f"></span>sem<span class="_ _44"> </span>w<span class="_ _44"> </span><span class="ff7">branży<span class="_ _44"> </span></span>budowlanej,<span class="_ _44"> </span><span class="ff7">spro<span class="_ _0"></span>kurowa<span class="_ _1"></span>ła<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span>ostatnim<span class="_ _44"> </span>kwartale<span class="_ _4f"> </span>spadek<span class="_ _44"> </span><span class="ls1c">cen<span class="_ _2d"> </span></span></span>niektórych<span class="_ _44"> </span><span class="ff8">naszych<span class="_ _44"> </span></span>wy<span class="_ _2f"></span>rob<span class="_ _0"></span>ów<span class="_ _4f"> </span>u<span class="_ _0"></span>derzając<span class="_ _1"></span>y</span></span></div><div class="t m0 x9 h16 y3a9 ff8 fs6 fc1 sc0 ls0 ws0">w<span class="_ _8"> </span><span class="ff7">marż<span class="_ _1"></span>owość<span class="_ _8"> </span><span class="ls1c">zaś<span class="_ _8"> </span></span><span class="ff8">w<span class="_ _8"> </span></span>niektórych<span class="_ _8"> </span><span class="ff8">przypadkach,<span class="_ _8"> </span></span>sprowadzająca<span class="_ _2b"> </span><span class="ff8 ls1f">te<span class="_ _8"> </span><span class="ls0">ceny<span class="_ _8"> </span></span></span>po<span class="_ _0"></span>niżej<span class="_ _8"> </span><span class="ff8">historycznego<span class="_ _2b"> </span>kosztu<span class="_ _31"> </span>wy<span class="_ _2f"></span>tworzenia.<span class="_ _8"> </span><span class="ls27">To<span class="_ _31"> </span></span><span class="ff7">spowodowało</span></span></span></div><div class="t m0 x9 h16 y38b ff7 fs6 fc1 sc0 ls0 ws0">konieczność<span class="_ _44"> </span><span class="ff8">utworzenia<span class="_ _44"> </span>w<span class="_ _44"> </span><span class="ls2">2023<span class="_ _44"> </span></span>roku<span class="_ _2d"> </span></span>odpisów<span class="_ _44"> </span><span class="ff8 ls2">na<span class="_ _44"> </span></span>wartość<span class="_ _44"> </span>zapasów<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span>kw<span class="_ _1"></span>ocie<span class="_ _44"> </span>23,2<span class="_ _2d"> </span>mln<span class="_ _44"> </span><span class="ff7">złotych.<span class="_ _3"> </span></span>Naturalna<span class="_ _44"> </span><span class="ff7">cykliczność<span class="_ _4f"> </span>zo<span class="_ _0"></span>stała<span class="_ _44"> </span></span>zatem w</span></div><div class="t m0 x9 h16 y9 ff7 fs6 fc1 sc0 ls0 ws0">zakończonym<span class="_ _4f"> </span><span class="ff8">ro<span class="_ _0"></span>ku<span class="_ _44"> </span>wzm<span class="_ _1"></span>ocniona<span class="_ _2d"> </span>czynnikam<span class="_ _2f"></span>i<span class="_ _2d"> </span>o<span class="_ _2d"> </span>charakterze<span class="_ _44"> </span><span class="ff7">p<span class="_ _0"></span>rzejśc<span class="_ _1"></span>iowy<span class="_ _1"></span>m,<span class="_ _44"> </span>wynika<span class="_ _1"></span>jącym<span class="_ _2f"></span>i<span class="_ _2d"> </span><span class="ff8">z<span class="_ _44"> </span>realizacji<span class="_ _2d"> </span>szeroko<span class="_ _44"> </span>zakrojon<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _2d"> </span><span class="ff7">przedsięwzięć</span></span></span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">rozwojowy<span class="_ _2f"></span>ch<span class="_ _44"> </span>w n<span class="_ _0"></span>aszy<span class="_ _2f"></span>m<span class="_ _4f"> </span><span class="ff7">zakładzie<span class="_ _4f"> </span></span>w<span class="_ _4f"> </span>Krakowie.<span class="_ _4f"> </span>P<span class="_ _0"></span>ozyty<span class="_ _2f"></span>wna<span class="_ _4f"> </span>kon<span class="_ _0"></span>dy<span class="_ _1"></span>cja n<span class="_ _0"></span>asze<span class="_ _1"></span>j<span class="_ _4f"> </span><span class="ff7">działalno<span class="_ _0"></span>ści </span>w<span class="_ _4f"> </span>ob<span class="_ _0"></span>szarz<span class="_ _1"></span>e motoryzacy<span class="_ _2f"></span>jnym n<span class="_ _0"></span>ie <span class="ff7">zam<span class="_ _1"></span>ortyzowa<span class="_ _1"></span>ła</span></div><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">w<span class="_ _4f"> </span><span class="ff7">pełn<span class="_ _0"></span>i<span class="_ _4f"> </span></span>uszczerbku<span class="_ _44"> </span>w<span class="_ _4f"> </span>bizn<span class="_ _0"></span>esie stali<span class="_ _44"> </span>bu<span class="_ _0"></span>dowlany<span class="_ _2f"></span>ch<span class="_ _44"> </span>b<span class="_ _0"></span>owiem wy<span class="_ _2f"></span>n<span class="_ _0"></span>iki tego<span class="_ _44"> </span>segmentu<span class="_ _44"> </span>nie<span class="_ _4f"> </span><span class="ff7">u<span class="_ _0"></span>legły </span>dalszej<span class="_ _44"> </span>poprawie,<span class="_ _44"> </span>a<span class="_ _4f"> </span>jedynie<span class="_ _44"> </span><span class="ff7">utrzym<span class="_ _1"></span>ały się<span class="_ _44"> </span><span class="ff8 ls2">na</span></span></div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">dotychczasow<span class="_ _1"></span>ym<span class="_ _2f"></span>, d<span class="_ _0"></span>obrym<span class="_ _2f"></span> p<span class="_ _0"></span>oziomie.</div></div><div class="c x1 y668 w54 h151"><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">Poza<span class="_ _5"> </span><span class="ff7">środkami<span class="_ _5"> </span>własny<span class="_ _2f"></span>mi<span class="_ _5"> </span><span class="ff8">Grupa<span class="_ _5"> </span>korzy<span class="_ _1"></span>sta<span class="_ _5"> </span><span class="ls1c">ze<span class="_ _45"> </span></span><span class="ff7">źró<span class="_ _0"></span>deł<span class="_ _45"> </span>zewnętrznych<span class="_ _45"> </span></span>w<span class="_ _5"> </span>tym<span class="_ _2d"> </span><span class="ls1c">z:<span class="_ _5"> </span></span>(i)<span class="_ _5"> </span>finansowania<span class="_ _5"> </span><span class="ff7">długiem<span class="_ _45"> </span></span>w<span class="_ _5"> </span>postaci<span class="_ _5"> </span><span class="ff7">kredytów<span class="_ _2d"> </span></span>b<span class="_ _0"></span>ankowy<span class="_ _2f"></span>ch</span></span></div><div class="t m0 x9 h16 y3a7 ff7 fs6 fc1 sc0 ls0 ws0">długo<span class="_ _5"> </span><span class="ff8">i<span class="_ _45"> </span></span>krótkoterminowych,<span class="_ _45"> </span><span class="ff8">transakcji<span class="_ _45"> </span>leasingowych<span class="_ _2d"> </span>o<span class="_ _0"></span>raz<span class="_ _2d"> </span>o<span class="_ _0"></span>bligacji<span class="_ _2d"> </span></span>zwykły<span class="_ _2f"></span>ch<span class="_ _5"> </span><span class="ff8">jak<span class="_ _45"> </span>i<span class="_ _5"> </span>zamienny<span class="_ _1"></span>ch<span class="_ _45"> </span><span class="ls2">na<span class="_ _45"> </span></span>akcje<span class="_ _45"> </span>a<span class="_ _5"> </span><span class="ff7">także<span class="_ _45"> </span></span>(ii)<span class="_ _45"> </span>p<span class="_ _0"></span>oprzez<span class="_ _45"> </span><span class="ff7">sprzedaż</span></span></div><div class="t m0 x9 h16 y3a8 ff7 fs6 fc1 sc0 ls0 ws0">należności<span class="_ _45"> </span><span class="ff8">w<span class="_ _2d"> </span>wykonaniu<span class="_ _45"> </span></span>umów<span class="_ _2d"> </span><span class="ff8">faktoringowych,<span class="_ _2d"> </span>przede<span class="_ _45"> </span>wszystkim<span class="_ _44"> </span>bez<span class="_ _45"> </span>regresu<span class="_ _45"> </span><span class="ls2">do<span class="_ _2d"> </span></span>Grupy<span class="_ _45"> </span>jako<span class="_ _2d"> </span>po<span class="_ _0"></span>daw<span class="_ _1"></span>cy<span class="_ _2d"> </span><span class="ff7">wierzy<span class="_ _1"></span>telności.<span class="_ _45"> </span>Najwięk<span class="_ _1"></span>szym<span class="_ _2f"></span>i</span></span></div><div class="t m0 x9 h16 y3a9 ff8 fs6 fc1 sc0 ls0 ws0">pozycjam<span class="_ _2f"></span>i<span class="_ _3"> </span><span class="ff7">dłużn<span class="_ _0"></span>y<span class="_ _2f"></span>mi<span class="_ _3"> </span>są:<span class="_ _31"> </span><span class="ff8">kredyt<span class="_ _3"> </span>inwesty<span class="_ _2f"></span>cyjny<span class="_ _31"> </span><span class="ls2">na<span class="_ _3"> </span></span>finansowanie<span class="_ _31"> </span>in<span class="_ _0"></span>w<span class="_ _2f"></span>estycji<span class="_ _3"> </span>w<span class="_ _31"> </span>Siemianowicach<span class="_ _31"> </span><span class="ff7">Ś<span class="_ _0"></span>ląsk<span class="_ _1"></span>ich,<span class="_ _3"> </span><span class="ff8">obligacje<span class="_ _3"> </span></span>zwy<span class="_ _2f"></span>kłe<span class="_ _3"> </span><span class="ff8">5<span class="_ _3"> </span>letnie</span></span></span></span></div><div class="t m0 x9 h16 y38b ff8 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>emitowane w styczniu <span class="ls2">2024<span class="_ _4f"> </span></span>ro<span class="_ _0"></span>ku w kwocie 120<span class="_ _0"></span>,0<span class="_ _4f"> </span><span class="ff7">milionów zło<span class="_ _0"></span>ty<span class="_ _2f"></span>ch<span class="_ _44"> </span><span class="ff8">w ramach pro<span class="_ _0"></span>gram<span class="_ _2f"></span>u<span class="_ _44"> </span><span class="ls2">do </span>kwoty 240,0<span class="_ _44"> </span><span class="ff7">milionów złotych<span class="_ _44"> </span></span>i obligacje</span></span></div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">zamienne<span class="_ _8"> </span><span class="ls2">na<span class="_ _8"> </span></span>akcje<span class="_ _8"> </span>7<span class="_ _31"> </span>letnie<span class="_ _8"> </span>wyem<span class="_ _1"></span>itowane<span class="_ _8"> </span>w<span class="_ _8"> </span><span class="ls2">2023<span class="_ _31"> </span></span>roku<span class="_ _8"> </span>w<span class="_ _31"> </span>kw<span class="_ _2f"></span>ocie<span class="_ _31"> </span>100,0<span class="_ _31"> </span><span class="ff7">milionów<span class="_ _8"> </span>złotych.<span class="_ _8"> </span></span>Kredyt<span class="_ _31"> </span>inwe<span class="_ _1"></span>stycy<span class="_ _2f"></span>jny<span class="_ _8"> </span><span class="ff7">zo<span class="_ _0"></span>stał<span class="_ _2b"> </span></span>n<span class="_ _0"></span>atom<span class="_ _1"></span>iast</div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">udzielony<span class="_ _45"> </span><span class="ls2">na<span class="_ _2d"> </span></span>o<span class="_ _0"></span>kres<span class="_ _2d"> </span><span class="ls2">10<span class="_ _45"> </span></span>lat<span class="_ _45"> </span>w<span class="_ _2d"> </span>grud<span class="_ _0"></span>niu<span class="_ _45"> </span><span class="ls2">2021<span class="_ _45"> </span></span>roku<span class="_ _5"> </span>w<span class="_ _2d"> </span>kwotach:<span class="_ _45"> </span>30<span class="_ _0"></span>,5<span class="_ _2d"> </span><span class="ff7">milionó<span class="_ _0"></span>w<span class="_ _2d"> </span></span>euro<span class="_ _5"> </span>i<span class="_ _45"> </span>24<span class="_ _0"></span>0,0<span class="_ _45"> </span><span class="ff7">milionów<span class="_ _45"> </span>złotych.<span class="_ _45"> </span></span>W<span class="_ _45"> </span>styczniu<span class="_ _45"> </span><span class="ls2">2024<span class="_ _45"> </span></span>roku,<span class="_ _5"> </span>w</div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">związk<span class="_ _1"></span>u<span class="_ _44"> </span><span class="ff8 ls1c">ze<span class="_ _44"> </span><span class="ls0">wzrostem </span></span>budżetu<span class="_ _44"> </span><span class="ff8">finansowanego<span class="_ _44"> </span>kredytem projektu,<span class="_ _44"> </span></span>zawarliśm<span class="_ _2f"></span>y<span class="_ _44"> </span><span class="ff8">aneks<span class="_ _4f"> </span>z<span class="_ _44"> </span></span>kredytodawcą (Grupą<span class="_ _44"> </span><span class="ff8">Santand<span class="_ _0"></span>er) <span class="ls2">na<span class="_ _44"> </span></span>mocy </span>którego</div><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">uzyska<span class="_ _1"></span>liśmy<span class="_ _2f"></span> p<span class="_ _0"></span>odwy<span class="_ _2f"></span>ższenie udzielon<span class="_ _0"></span>y<span class="_ _2f"></span>ch<span class="_ _0"></span> kw<span class="_ _2f"></span>ot <span class="_ _0"></span>o 5,2 milionów euro i 120<span class="_ _0"></span>,4 milionów złotyc<span class="_ _1"></span>h. </div></div><div class="c x1 y669 w59 he7"><div class="t m0 x9 h16 yb9 ff7 fs6 fc1 sc0 ls0 ws0">Przeglądy<span class="_ _3"> </span>półroczny<span class="_ _1"></span>ch<span class="_ _3"> </span><span class="ff8">jednostkowy<span class="_ _2f"></span>ch<span class="_ _3"> </span>i<span class="_ _3"> </span>sk<span class="_ _1"></span>onsolido<span class="_ _0"></span>w<span class="_ _1"></span>anych<span class="_ _31"> </span><span class="ff7">sp<span class="_ _0"></span>raw<span class="_ _2f"></span>o<span class="_ _0"></span>zdań<span class="_ _31"> </span><span class="ff8">finansowych<span class="_ _31"> </span>Co<span class="_ _0"></span>gnor<span class="_ _31"> </span>Hold<span class="_ _0"></span>ing</span></span></span></div><div class="t m0 x9 h16 y71 ff8 fs6 fc1 sc0 ls0 ws0">S.A.*</div></div><div class="c x1 y62a w59 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Usługa atestacy<span class="_ _2f"></span>jn<span class="_ _0"></span>a w<span class="_ _2f"></span> zakresie wery<span class="_ _2f"></span>fikacji sprawozdania z wy<span class="_ _2f"></span>n<span class="_ _0"></span>agrodzeń*<span class="_ _2f"></span>/**</div></div><div class="c x1 y349 w58 h43"><div class="t m0 x9 hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">w tysiącach złotych</div></div><div class="c x1 y66a w54 h43"><div class="t m0 x9 h1b y16 ff1 fs6 fc2 sc0 ls0 ws0">Zda<span class="_ _1"></span>rzenia p<span class="_ _2f"></span>o dniu bilanso<span class="_ _2f"></span>w<span class="_ _0"></span>ym or<span class="_ _1"></span>az sytuacja<span class="_ _2f"></span> <span class="_ _0"></span>m<span class="_ _2f"></span>akro<span class="_ _1"></span>ek<span class="_ _1"></span>onom<span class="_ _2f"></span>iczna ora<span class="_ _2f"></span>z finansowa Grupy</div></div><div class="c x1 y627 w59 h116"><div class="t m0 x9 h16 y262 ff7 fs6 fc1 sc0 ls0 ws0">Usługa<span class="_ _3"> </span><span class="ff8">atestacyjna<span class="_ _3"> </span>w<span class="_ _3"> </span>zak<span class="_ _2f"></span>resie<span class="_ _46"> </span>w<span class="_ _2f"></span>eryfikac<span class="_ _1"></span>ji<span class="_ _3"> </span><span class="ff7">współczynnika<span class="_ _3"> </span>intensywności<span class="_ _3"> </span>zuży<span class="_ _2f"></span>cia<span class="_ _3"> </span><span class="ff8">en<span class="_ _0"></span>ergii<span class="_ _3"> </span>e<span class="_ _1"></span>lektry<span class="_ _1"></span>cznej</span></span></span></div><div class="t m0 x9 h16 ybf ff8 fs6 fc1 sc0 ls0 ws0">(Cognor S.A.)*</div></div><div class="c x1 y5e2 w59 h43"><div class="t m0 x9 h16 y1a ff7 fs6 fc1 sc0 ls0 ws0">Przegląd półroczny jednostkowego sprawozdania finansowego Cognor S.A.*</div></div><div class="c x1 y66b w54 hbd"><div class="t m0 x9 hd3 y16 ff4 fs12 fc1 sc0 ls0 ws0">** Zgodnie z umową usługa za 2023 rok zostanie wykonana po zakończeniu badania sprawozdania finansowego za 2023 rok</div></div><div class="c x1 y66c w54 h43"><div class="t m0 x9 h16 y16 ff7 fs6 fc1 sc0 ls0 ws0">Spółka Cognor Hold<span class="_ _0"></span>ing S.A. dokonuje oceny z punktu widzenia Grupy Cognor.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">44</span></div></div></div><div class="pi"></div></div>
<div id="pf2d" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2d w0 h0"><img 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" class="bi x62 y66d w66 h152" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 hd3 y2ea ff3 fs12 fc1 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe COGNOR HOLDING S.A. </div><div class="t m0 x7 hd3 y2eb ff3 fs12 fc1 sc0 ls0 ws0">za okres od 1 stycznia do 31 grudnia 2023 roku</div><div class="t m0 x7 hd3 y2ec ff4 fs12 fc1 sc0 ls0 ws0">(w tysiącach złotych o ile nie<span class="_ _0"></span> podano inaczej)</div></div><div class="c x7d y66e w52 h153"><div class="t m0 x1c h16 y66f ff8 fs6 fc1 sc0 ls0 ws0">Poraj, 2<span class="_ _0"></span>3 kw<span class="_ _1"></span>ietnia 2024<span class="_ _0"></span> roku</div><div class="t m0 x1c h3d y670 ff7 fsb fc1 sc0 ls0 ws0">Przemys<span class="_ _1"></span>ław Sztuczko<span class="_ _2f"></span>wski<span class="_ _8d"> </span>Przemys<span class="_ _1"></span>ław G<span class="_ _1"></span>rzesiak</div><div class="t m0 x1c h47 y5d3 ff4 fsb fc1 sc0 ls0 ws0">Prezes Zarządu<span class="_ _8e"> </span>Wiceprezes<span class="_ _2f"></span> Zarządu</div><div class="t m0 x1c h3d yf5 ff7 fsb fc1 sc0 ls0 ws0">Krzyszto<span class="_ _2f"></span>f<span class="_ _0"></span> Zoł<span class="_ _2f"></span>a<span class="_ _8f"> </span><span class="ff8">Dominik Ba<span class="_ _1"></span>rszcz</span></div><div class="t m0 x1c h47 ye ff4 fsb fc1 sc0 ls0 ws0">Członek Zarządu<span class="_ _90"> </span>Członek Zarządu</div></div><div class="c x1 y1f0 w54 h154"><div class="t m0 x9 h16 y671 ff8 fs6 fc1 sc0 ls0 ws0">Aktualna<span class="_ _2d"> </span><span class="ff7">wysok<span class="_ _1"></span>ość<span class="_ _2d"> </span>źródeł<span class="_ _45"> </span><span class="ff8">finansowania<span class="_ _2d"> </span>jest<span class="_ _45"> </span>w<span class="_ _2d"> </span>opin<span class="_ _0"></span>ii<span class="_ _2d"> </span></span>zarządu<span class="_ _2d"> </span><span class="ff8">grupy<span class="_ _45"> </span>Cognor<span class="_ _45"> </span>adekwatna<span class="_ _2d"> </span><span class="ls2">do<span class="_ _45"> </span></span></span>bieżącyc<span class="_ _1"></span>h<span class="_ _2d"> </span><span class="ff8">i<span class="_ _5"> </span></span>przyszły<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff8">potrzeb<span class="_ _45"> </span></span>zarówno<span class="_ _45"> </span><span class="ff8">w</span></span></div><div class="t m0 x9 h16 y667 ff8 fs6 fc1 sc0 ls0 ws0">odniesieniu<span class="_ _8"> </span><span class="ls2">do<span class="_ _2b"> </span></span>utrzym<span class="_ _1"></span>ania<span class="_ _2b"> </span><span class="ff7">działalności<span class="_ _2b"> </span></span>op<span class="_ _0"></span>eracy<span class="_ _2f"></span>jnej<span class="_ _2b"> </span>jak<span class="_ _2b"> </span>i<span class="_ _2b"> </span>kon<span class="_ _0"></span>ty<span class="_ _2f"></span>n<span class="_ _0"></span>uacji<span class="_ _2b"> </span>prowadzonych<span class="_ _2b"> </span>inwesty<span class="_ _2f"></span>cji.<span class="_ _2b"> </span>Aktualnie<span class="_ _2b"> </span>n<span class="_ _0"></span>ie<span class="_ _2b"> </span><span class="ff7">wy<span class="_ _2f"></span>stępu<span class="_ _0"></span>ją<span class="_ _2b"> </span><span class="ff8">naruszenia</span></span></div><div class="t m0 x9 h16 y3ab ff7 fs6 fc1 sc0 ls0 ws0">warunków<span class="_ _2b"> </span><span class="ff8">tych<span class="_ _8"> </span></span>finansowań.<span class="_ _8"> </span><span class="ff8 ls18">Na<span class="_ _8"> </span><span class="ls0">kon<span class="_ _0"></span>iec<span class="_ _2b"> </span>trzeciego<span class="_ _8"> </span></span></span>kwartału<span class="_ _8"> </span>ubiegłego<span class="_ _8"> </span><span class="ff8">roku<span class="_ _31"> </span></span>doszło<span class="_ _2b"> </span><span class="ff8 ls2">do<span class="_ _31"> </span></span>złam<span class="_ _2f"></span>ania<span class="_ _8"> </span>niektórych<span class="_ _8"> </span>warunków<span class="_ _2b"> </span><span class="ff8">finansowania</span></div><div class="t m0 x9 h16 y3ac ff8 fs6 fc1 sc0 ls0 ws0">inwesty<span class="_ _1"></span>cyjneg<span class="_ _1"></span>o<span class="_ _45"> </span>udzielon<span class="_ _0"></span>ego<span class="_ _2d"> </span>przez<span class="_ _45"> </span><span class="ff7">Grupę<span class="_ _45"> </span></span>Santand<span class="_ _0"></span>er<span class="_ _2d"> </span>w<span class="_ _2d"> </span>tym<span class="_ _2d"> </span><span class="ff7">d<span class="_ _0"></span>oty<span class="_ _1"></span>czący<span class="_ _2f"></span>ch<span class="_ _5"> </span>wielkości<span class="_ _2d"> </span>nakładów<span class="_ _2d"> </span><span class="ff8">in<span class="_ _0"></span>w<span class="_ _2f"></span>estycyjny<span class="_ _2f"></span>ch<span class="_ _5"> </span>i<span class="_ _2d"> </span>jedn<span class="_ _0"></span>ego<span class="_ _2d"> </span><span class="ls1c">ze<span class="_ _45"> </span></span><span class="ff7">wskaź<span class="_ _1"></span>ników</span></span></span></div><div class="t m0 x9 h16 y3ad ff8 fs6 fc1 sc0 ls0 ws0">finansowy<span class="_ _2f"></span>ch,<span class="_ _5"> </span>o<span class="_ _5"> </span>czym<span class="_ _2d"> </span>Grupa<span class="_ _5"> </span><span class="ff7">szczegółowo<span class="_ _45"> </span>informowa<span class="_ _1"></span>ła<span class="_ _5"> </span><span class="ff8">w<span class="_ _2d"> </span>p<span class="_ _0"></span>oprzednim<span class="_ _45"> </span>raporcie.<span class="_ _5"> </span>Rozmowy<span class="_ _2d"> </span>z<span class="_ _5"> </span>bankiem<span class="_ _45"> </span></span>skutkowały<span class="_ _2d"> </span><span class="ff8">zawarciem<span class="_ _45"> </span>w<span class="_ _45"> </span>lutym</span></span></div><div class="t m0 x9 h16 y3ae ff7 fs6 fc1 sc0 ls0 ws0">bieżącego<span class="_ _31"> </span><span class="ff8">roku<span class="_ _31"> </span>aneksu<span class="_ _3"> </span><span class="ls2">do<span class="_ _31"> </span></span>umow<span class="_ _2f"></span>y<span class="_ _31"> </span>kredytu,<span class="_ _31"> </span>w<span class="_ _31"> </span><span class="ff7">którym<span class="_ _31"> </span></span>Grupa<span class="_ _31"> </span>Santander<span class="_ _3"> </span><span class="ff7">zaak<span class="_ _2f"></span>cepto<span class="_ _0"></span>w<span class="_ _1"></span>ała<span class="_ _31"> </span><span class="ff8">przypadki<span class="_ _31"> </span>naruszenia<span class="_ _3"> </span>i<span class="_ _31"> </span></span>zwiększy<span class="_ _2f"></span>ła<span class="_ _31"> </span>kwotę</span></span></div><div class="t m0 x9 h16 y3a6 ff8 fs6 fc1 sc0 ls0 ws0">finansowania.<span class="_ _4f"> </span>Aneks<span class="_ _44"> </span>przewiduje<span class="_ _4f"> </span><span class="ff7">kolejn<span class="_ _0"></span>ą<span class="_ _4f"> </span>pełną<span class="_ _44"> </span>weryf<span class="_ _2f"></span>ikację<span class="_ _44"> </span>kowenantów<span class="_ _4f"> </span><span class="ff8 ls1d">wg<span class="_ _44"> </span><span class="ls0">stanu<span class="_ _44"> </span><span class="ls2">na<span class="_ _44"> </span>30<span class="_ _44"> </span></span>czerwc<span class="_ _1"></span>a<span class="_ _44"> </span><span class="ls2">2024<span class="_ _4f"> </span></span>ro<span class="_ _0"></span>ku.<span class="_ _44"> </span>W<span class="_ _4f"> </span><span class="ff7">związku<span class="_ _44"> </span></span>z<span class="_ _4f"> </span><span class="ff7">n<span class="_ _0"></span>iepew<span class="_ _1"></span>nością</span></span></span></span></div><div class="t m0 x9 h16 y3a7 ff7 fs6 fc1 sc0 ls0 ws0">odnośnie<span class="_ _3"> </span>następnych<span class="_ _31"> </span>wyników<span class="_ _31"> </span><span class="ff8">finansowy<span class="_ _1"></span>ch,<span class="_ _3"> </span><span class="ff7">które<span class="_ _31"> </span>mają<span class="_ _31"> </span>wpły<span class="_ _2f"></span>w<span class="_ _3"> </span><span class="ff8 ls2">na<span class="_ _31"> </span></span>spełnianie<span class="_ _31"> </span>kowenantów<span class="_ _31"> </span><span class="ff8">finansowych<span class="_ _31"> </span>nie<span class="_ _31"> </span></span>można<span class="_ _3"> </span>zapew<span class="_ _2f"></span>n<span class="_ _0"></span>ić,<span class="_ _31"> </span><span class="ls1f">iż</span></span></span></div><div class="t m0 x9 h16 y3a8 ff8 fs6 fc1 sc0 ls0 ws0">przypadki<span class="_ _5"> </span>naruszenia<span class="_ _5"> </span><span class="ff7">umów<span class="_ _45"> </span></span>n<span class="_ _0"></span>ie<span class="_ _45"> </span><span class="ff7">wystą<span class="_ _1"></span>pią<span class="_ _5"> </span><span class="ff8">w<span class="_ _5"> </span></span>przyszłości.<span class="_ _45"> </span>Zarząd<span class="_ _5"> </span><span class="ff8 ls2">na<span class="_ _5"> </span></span>bieżąco<span class="_ _5"> </span><span class="ff8">analizuje<span class="_ _2b"> </span>i<span class="_ _45"> </span>monitoruje<span class="_ _2b"> </span><span class="ls1f">te<span class="_ _45"> </span></span></span>okoliczności,<span class="_ _2b"> </span>również<span class="_ _45"> </span>od<span class="_ _0"></span>nośnie</span></div><div class="t m0 x9 h16 y3a9 ff8 fs6 fc1 sc0 ls0 ws0">kolejnych<span class="_ _44"> </span><span class="ff7">o<span class="_ _0"></span>kresów<span class="_ _44"> </span></span>i<span class="_ _2d"> </span><span class="ff7">będzie<span class="_ _2d"> </span>pod<span class="_ _0"></span>ejm<span class="_ _2f"></span>o<span class="_ _0"></span>w<span class="_ _2f"></span>ał<span class="_ _45"> </span><span class="ff8">od<span class="_ _0"></span>powiednie<span class="_ _44"> </span></span>d<span class="_ _0"></span>ziałania<span class="_ _2d"> </span><span class="ff8">w<span class="_ _44"> </span>tym<span class="_ _2d"> </span></span>wy<span class="_ _1"></span>przedzającą<span class="_ _44"> </span>komunikację<span class="_ _2d"> </span><span class="ff8">z<span class="_ _2d"> </span>instytucjami<span class="_ _2d"> </span>finansowym<span class="_ _2f"></span>i,<span class="_ _45"> </span>gdyby</span></span></div><div class="t m0 x9 h16 y38b ff7 fs6 fc1 sc0 ls0 ws0">wy<span class="_ _2f"></span>stąpił<span class="_ _0"></span>o<span class="_ _4f"> </span>n<span class="_ _0"></span>iebezpiecze<span class="_ _1"></span>ństwo<span class="_ _44"> </span>niemożliw<span class="_ _1"></span>ości<span class="_ _44"> </span>wy<span class="_ _2f"></span>wiązania<span class="_ _44"> </span>się<span class="_ _4f"> </span><span class="ff8">z<span class="_ _44"> </span></span>warunków<span class="_ _44"> </span><span class="ff8">uzgodnionych<span class="_ _4f"> </span>w<span class="_ _44"> </span>umowach </span>finansowań.<span class="_ _44"> </span>Strukturę<span class="_ _44"> </span>zapadalności</div><div class="t m0 x9 h16 y9 ff8 fs6 fc1 sc0 ls0 ws0">oceniamy<span class="_ _3"> </span>jako<span class="_ _46"> </span><span class="ff7">korzystną<span class="_ _46"> </span></span>z<span class="_ _46"> </span><span class="ff7">dużym<span class="_ _3"> </span></span>komponentem<span class="_ _46"> </span>ekspozycji<span class="_ _46"> </span><span class="ff7">długoterminowe<span class="_ _1"></span>j.<span class="_ _46"> </span><span class="ff8">Opro<span class="_ _0"></span>centowa<span class="_ _1"></span>nie<span class="_ _46"> </span><span class="ls2">od<span class="_ _46"> </span></span><span class="ff7">większej<span class="_ _46"> </span></span>jej<span class="_ _46"> </span><span class="ff7">części<span class="_ _3"> </span>zostało</span></span></span></div><div class="t m0 x9 h16 y38c ff8 fs6 fc1 sc0 ls0 ws0">zabezpieczone<span class="_ _5"> </span>transakcjami<span class="_ _45"> </span><span class="ls19">IRS<span class="_ _2b"> </span><span class="ls2">na<span class="_ _45"> </span></span></span>korzystnym<span class="_ _2f"></span>,<span class="_ _2b"> </span>niskim<span class="_ _45"> </span>poziomie.<span class="_ _5"> </span>Poza<span class="_ _2b"> </span><span class="ff7">planowaną<span class="_ _45"> </span>emisją<span class="_ _5"> </span></span>drugiej<span class="_ _5"> </span>transzy<span class="_ _5"> </span>obligacji<span class="_ _5"> </span>o<span class="_ _5"> </span><span class="ff7">wartości<span class="_ _5"> </span></span>120,0</div><div class="t m0 x9 h16 y34d ff7 fs6 fc1 sc0 ls0 ws0">milionów<span class="_ _2d"> </span>złotych<span class="_ _44"> </span><span class="ff8">w<span class="_ _2d"> </span>ramach<span class="_ _2d"> </span>programu<span class="_ _2d"> </span>o<span class="_ _45"> </span>sumie<span class="_ _2d"> </span>240,0<span class="_ _45"> </span></span>milionów<span class="_ _2d"> </span>złotych,<span class="_ _2d"> </span><span class="ff8">w<span class="_ _2d"> </span></span>bieżącym<span class="_ _44"> </span><span class="ff8">roku<span class="_ _45"> </span>nie<span class="_ _2d"> </span>przewidujemy<span class="_ _44"> </span></span>konieczno<span class="_ _0"></span>ści<span class="_ _44"> </span>zwiększania</div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">skali kredy<span class="_ _2f"></span>to<span class="_ _0"></span>wa<span class="_ _1"></span>nia ani zmian jego struktury.</div></div><div class="c x1 y672 w54 h155"><div class="t m0 x9 h16 y673 ff8 fs6 fc1 sc0 ls0 ws0">Utrzym<span class="_ _2f"></span>uje<span class="_ _31"> </span><span class="ff7">się<span class="_ _31"> </span></span>nadal<span class="_ _31"> </span><span class="ff7">zagrożenie<span class="_ _31"> </span></span>dla<span class="_ _31"> </span><span class="ff7">stabilno<span class="_ _0"></span>ści<span class="_ _31"> </span></span>naszy<span class="_ _2f"></span>ch<span class="_ _31"> </span>op<span class="_ _0"></span>eracji<span class="_ _8"> </span>b<span class="_ _0"></span>iznesowy<span class="_ _2f"></span>ch<span class="_ _31"> </span>spo<span class="_ _0"></span>w<span class="_ _2f"></span>o<span class="_ _0"></span>dowane<span class="_ _31"> </span><span class="ff7">sy<span class="_ _2f"></span>tu<span class="_ _0"></span>acją<span class="_ _8"> </span>wojenną<span class="_ _31"> </span><span class="ff8">w<span class="_ _31"> </span>Ukrainie.<span class="_ _31"> </span></span>Choć</span></div><div class="t m0 x9 h16 y674 ff7 fs6 fc1 sc0 ls0 ws0">związa<span class="_ _1"></span>ny<span class="_ _44"> </span><span class="ff8">z<span class="_ _44"> </span></span>nią<span class="_ _44"> </span><span class="ff8">kry<span class="_ _1"></span>zys<span class="_ _4f"> </span>energetyczny <span class="ff7">spowodował<span class="_ _44"> </span></span>skokowy wzrost<span class="_ _44"> </span><span class="ls1c">cen<span class="_ _44"> </span></span>gazu<span class="_ _44"> </span>i<span class="_ _44"> </span>energii<span class="_ _44"> </span>elektrycznej<span class="_ _4f"> </span>Unia<span class="_ _2d"> </span>Europejska<span class="_ _44"> </span><span class="ff7">zdołała<span class="_ _44"> </span>przejść<span class="_ _44"> </span></span>przez</span></div><div class="t m0 x9 h16 y1a6 ff8 fs6 fc1 sc0 ls0 ws0">okres<span class="_ _44"> </span>zim<span class="_ _1"></span>y bez<span class="_ _44"> </span>ograniczenia<span class="_ _4f"> </span>do<span class="_ _0"></span>staw <span class="ff7">nośników<span class="_ _44"> </span></span>energii<span class="_ _4f"> </span>d<span class="_ _0"></span>la <span class="ff7">przemy<span class="_ _1"></span>słu<span class="_ _44"> </span><span class="ff8 ls1c">czy <span class="ls0">gospo<span class="_ _0"></span>darstw do<span class="_ _0"></span>m<span class="_ _2f"></span>o<span class="_ _0"></span>w<span class="_ _1"></span>ych. Ryzy<span class="_ _1"></span>ko<span class="_ _44"> </span><span class="ff7">wy<span class="_ _2f"></span>stąpien<span class="_ _0"></span>ia <span class="ff8">takich<span class="_ _44"> </span>sytuacji w</span></span></span></span></span></div><div class="t m0 x9 h16 y675 ff8 fs6 fc1 sc0 ls0 ws0">Polsce,<span class="_ _45"> </span>a<span class="_ _2d"> </span>tym<span class="_ _44"> </span>samym<span class="_ _44"> </span><span class="ff7">niebezpieczeństwo<span class="_ _2d"> </span></span>wstrzy<span class="_ _1"></span>mania<span class="_ _44"> </span>lu<span class="_ _0"></span>b<span class="_ _2d"> </span>ograniczenia<span class="_ _2d"> </span>naszej<span class="_ _2d"> </span>prod<span class="_ _0"></span>ukcji<span class="_ _2d"> </span>oceniamy<span class="_ _44"> </span><span class="ff7">dziś<span class="_ _45"> </span></span>jako<span class="_ _2d"> </span>zdecydowa<span class="_ _1"></span>nie<span class="_ _2d"> </span><span class="ff7">n<span class="_ _0"></span>iższe<span class="_ _1"></span>.<span class="_ _2d"> </span><span class="ff8">Nie</span></span></div><div class="t m0 x9 h16 y676 ff8 fs6 fc1 sc0 ls0 ws0">widzimy <span class="ff7">ró<span class="_ _0"></span>w<span class="_ _1"></span>nież<span class="_ _44"> </span>ju<span class="_ _0"></span>ż<span class="_ _44"> </span>problemów<span class="_ _44"> </span><span class="ff8">w<span class="_ _44"> </span>sferze<span class="_ _44"> </span>zbytu<span class="_ _44"> </span>lu<span class="_ _0"></span>b<span class="_ _44"> </span>zaopatrzenia<span class="_ _2d"> </span>bowiem<span class="_ _44"> </span>nie<span class="_ _2d"> </span></span>byliśmy<span class="_ _44"> </span><span class="ff8">akty<span class="_ _1"></span>wni<span class="_ _44"> </span><span class="ff7">sprzedażowo<span class="_ _2d"> </span></span><span class="ls2">na<span class="_ _44"> </span></span>rynkach<span class="_ _2d"> </span>wschodnich,<span class="_ _2d"> </span>a</span></span></div><div class="t m0 x9 h16 y170 ff8 fs6 fc1 sc0 ls0 ws0">zakupy<span class="_ _2d"> </span><span class="ff7">niektórych<span class="_ _2d"> </span>materiałów<span class="_ _44"> </span></span><span class="ls2">do<span class="_ _2d"> </span></span>p<span class="_ _0"></span>rodukcji<span class="_ _2d"> </span><span class="ff7">zdołaliśmy<span class="_ _44"> </span>zastąpić<span class="_ _45"> </span></span>importem<span class="_ _44"> </span>z<span class="_ _45"> </span>innych<span class="_ _2d"> </span><span class="ff7">kierunków.<span class="_ _2d"> </span></span>Mimo<span class="_ _2d"> </span><span class="ls1f">to<span class="_ _45"> </span></span>nie<span class="_ _2d"> </span><span class="ff7">można<span class="_ _2d"> </span>wykluczy<span class="_ _2f"></span>ć<span class="_ _2d"> </span><span class="ff8">d<span class="_ _0"></span>alsze<span class="_ _1"></span>j</span></span></div><div class="t m0 x9 h16 y677 ff8 fs6 fc1 sc0 ls0 ws0">eskalacji<span class="_ _44"> </span>wojny<span class="_ _44"> </span>i<span class="_ _44"> </span><span class="ff7">związanych<span class="_ _44"> </span></span>z<span class="_ _44"> </span>tym<span class="_ _44"> </span>konsekwencji,<span class="_ _44"> </span><span class="ff7">które<span class="_ _2d"> </span><span class="ls1e">są<span class="_ _44"> </span></span></span>tru<span class="_ _0"></span>dne<span class="_ _44"> </span><span class="ls2">do<span class="_ _2d"> </span></span>oszacowania.<span class="_ _44"> </span>Dalsze<span class="_ _44"> </span><span class="ff7">działania<span class="_ _2d"> </span>będą<span class="_ _44"> </span></span>po<span class="_ _0"></span>dejm<span class="_ _1"></span>owane<span class="_ _44"> </span>adekwatnie<span class="_ _44"> </span><span class="ls2">do</span></div><div class="t m0 x9 h16 y287 ff8 fs6 fc1 sc0 ls0 ws0">rozwoju<span class="_ _3"> </span>sytuacji.<span class="_ _3"> </span>Ty<span class="_ _2f"></span>mczasem<span class="_ _31"> </span><span class="ff7">będziemy<span class="_ _3"> </span></span>k<span class="_ _1"></span>ontynuowali<span class="_ _3"> </span>wsparcie<span class="_ _31"> </span>d<span class="_ _0"></span>la<span class="_ _3"> </span>grupy<span class="_ _31"> </span>ob<span class="_ _0"></span>y<span class="_ _2f"></span>wateli<span class="_ _3"> </span>Ukrainy<span class="_ _3"> </span><span class="ff7">m<span class="_ _2f"></span>ając<span class="_ _3"> </span>n<span class="_ _0"></span>adzieję<span class="_ _3"> </span><span class="ff8 ls2">na<span class="_ _3"> </span><span class="ls0">jak<span class="_ _31"> </span>najszybsze</span></span></span></div><div class="t m0 x9 h16 y405 ff7 fs6 fc1 sc0 ls0 ws0">rozwiązanie tego konflik<span class="_ _1"></span>tu.</div></div><div class="c x1 y678 w54 h7e"><div class="t m0 x9 h16 y34d ff8 fs6 fc1 sc0 ls0 ws0">Nie<span class="_ _2b"> </span><span class="ff7">wy<span class="_ _2f"></span>stąp<span class="_ _0"></span>iły<span class="_ _5"> </span><span class="ff8">istotn<span class="_ _0"></span>e<span class="_ _2b"> </span>zdarzenia<span class="_ _2b"> </span><span class="ls2">po<span class="_ _2b"> </span></span>dniu<span class="_ _8"> </span>bilansowym<span class="_ _5"> </span>p<span class="_ _0"></span>oza<span class="_ _2b"> </span>opisanym<span class="_ _2f"></span>i<span class="_ _8"> </span><span class="ff7">powyżej,<span class="_ _2b"> </span>które<span class="_ _2b"> </span></span>nie<span class="_ _2b"> </span><span class="ff7">zostały<span class="_ _2b"> </span>ujęte<span class="_ _2b"> </span></span>w<span class="_ _2b"> </span>nin<span class="_ _0"></span>iejszy<span class="_ _2f"></span>m<span class="_ _2b"> </span>jednostkowym</span></span></div><div class="t m0 x9 h16 y16 ff8 fs6 fc1 sc0 ls0 ws0">sprawozdaniu finansowy<span class="_ _1"></span>m.</div></div><div class="c x7 y35 w8 h0"><div class="t m0 x61 hd9 y2ad ff7 fs12 fc1 sc0 ls0 ws0">Informacje objaśniające<span class="_ _0"></span> do jednostkowego s<span class="_ _1"></span>prawozdania finansowego<span class="_ _5b"> </span><span class="ff8">45</span></div></div></div><div class="pi"></div></div>
<div id="pf2e" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2e w0 h0"><img 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" class="bi x1d y679 w67 h156" alt="" /><div class="c x1 y9 w4 h9"><div class="t m0 x7 h39 yb4 ff3 fsa fc1 sc0 ls0 ws0">Jednostkowe sp<span class="_ _0"></span>rawozdanie fina<span class="_ _0"></span>nsowe COGNOR HOLDING S.A. </div><div class="t m0 x7 h39 yb5 ff3 fsa fc1 sc0 ls0 ws0">za okres od 1 styczn<span class="_ _0"></span>ia do 31 grudn<span class="_ _0"></span>ia 2023 roku</div><div class="t m0 x7 h39 yb6 ff4 fsa fc1 sc0 ls0 ws0">(w tysiącach zło<span class="_ _0"></span>tych o ile nie podano ina<span class="_ _0"></span>czej)</div></div><div class="c x96 y67a w68 h157"><div class="t m0 x97 h3d y71 ff8 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x98 y67a w69 h157"><div class="t m0 x99 h3d y2f1 ff8 fsb fc1 sc0 ls0 ws0">Dane </div><div class="t m0 x16 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">porównawcze<span class="_ _2f"></span>*</div></div><div class="c x96 y67a w68 h157"><div class="t m0 x9a h3d y71 ff8 fsb fc1 sc0 ls0 ws0">31.12.2023</div></div><div class="c x74 y67a w6a h157"><div class="t m0 x83 h3d y2f1 ff8 fsb fc1 sc0 ls0 ws0">Dane </div><div class="t m0 x16 h3d y71 ff7 fsb fc1 sc0 ls0 ws0">porównawcze<span class="_ _2f"></span>*</div></div><div class="c x1d y5de w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">I. Przychody<span class="_ _2f"></span> netto ze sprze<span class="_ _2f"></span>daży produktów, </div><div class="t m0 x9 h3d y26 ff7 fsb fc1 sc0 ls0 ws0">towarów i mate<span class="_ _2f"></span>riałów</div></div><div class="c x96 y5de w68 h158"><div class="t m0 x9b h3d y67b ff8 fsb fc1 sc0 ls0 ws0">8 250<span class="_ _91"> </span>11 009<span class="_ _92"> </span>1 859<span class="_ _93"> </span>2 348</div></div><div class="c x96 y56 w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">II. Zy<span class="_ _2f"></span>sk (strata) na działalno<span class="_ _1"></span>ści ope<span class="_ _2f"></span>r<span class="_ _0"></span>acy<span class="_ _2f"></span>jnej<span class="_ _94"> </span><span class="ff8">133 163<span class="_ _6c"> </span>570 260<span class="_ _95"> </span>30 005<span class="_ _5f"> </span>121 635</span></div></div><div class="c x96 y67c w68 h158"><div class="t m0 x68 h3d y67b ff8 fsb fc1 sc0 ls0 ws0">III. Z<span class="_ _1"></span>ysk (strata) brutto<span class="_ _96"> </span>120 981<span class="_ _6c"> </span>573 580<span class="_ _95"> </span>27 260<span class="_ _5f"> </span>122 343</div></div><div class="c x96 y67d w68 h158"><div class="t m0 x68 h3d y67b ff8 fsb fc1 sc0 ls0 ws0">IV. Zy<span class="_ _1"></span>sk (strata) netto<span class="_ _1"></span> za rok o<span class="_ _1"></span>brotowy<span class="_ _97"> </span>122 657<span class="_ _6c"> </span>568 675<span class="_ _95"> </span>27 638<span class="_ _5f"> </span>121 297</div></div><div class="c x1d y67e w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">V. Przepływy<span class="_ _2f"></span> pieniężne<span class="_ _1"></span> netto z dz<span class="_ _1"></span>iałal<span class="_ _1"></span>ności </div><div class="t m0 x9 h3d y26 ff8 fsb fc1 sc0 ls0 ws0">ope<span class="_ _1"></span>racyjne<span class="_ _1"></span>j</div></div><div class="c x96 y67e w68 h158"><div class="t m0 x9b h3d y67b ff8 fsb fc1 sc0 ls0 ws0">3 487<span class="_ _59"> </span>-<span class="_ _0"></span>11 881<span class="_ _98"> </span>786<span class="_ _92"> </span>-2 534</div></div><div class="c x1d y67f w6b h159"><div class="t m0 x9 h3d y680 ff7 fsb fc1 sc0 ls0 ws0">VI. Przepły<span class="_ _2f"></span>wy pieniężne<span class="_ _2f"></span> netto z działal<span class="_ _2f"></span>ności </div><div class="t m0 x9 h3d y26 ff8 fsb fc1 sc0 ls0 ws0">inwesty<span class="_ _2f"></span>cyjnej</div></div><div class="c x96 y67f w68 h159"><div class="t m0 x9c h3d y681 ff8 fsb fc1 sc0 ls0 ws0">-67 786<span class="_ _7f"> </span>-16 843<span class="_ _99"> </span>-15 274<span class="_ _92"> </span>-3 593</div></div><div class="c x1d y682 w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">VII. Przepł<span class="_ _1"></span>ywy pie<span class="_ _2f"></span>niężne ne<span class="_ _1"></span>tto z dział<span class="_ _1"></span>alno<span class="_ _1"></span>ści </div><div class="t m0 x9 h3d y26 ff8 fsb fc1 sc0 ls0 ws0">finansowej</div></div><div class="c x96 y682 w68 h158"><div class="t m0 x7b h3d y67b ff8 fsb fc1 sc0 ls0 ws0">62 132<span class="_ _91"> </span>28 543<span class="_ _95"> </span>14 000<span class="_ _58"> </span>6 088</div></div><div class="c x96 y43 w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">VIII. Przepł<span class="_ _2f"></span>ywy pienię<span class="_ _2f"></span>żne netto, raze<span class="_ _2f"></span>m<span class="_ _9a"> </span><span class="ff8">-2 167<span class="_ _9b"> </span>-181<span class="_ _57"> </span>-488<span class="_ _9c"> </span>-39</span></div></div><div class="c x96 y683 w68 h158"><div class="t m0 x68 h3d y67b ff8 fsb fc1 sc0 ls0 ws0">IX. Akty<span class="_ _2f"></span>wa, razem<span class="_ _9d"> </span>1 636 049<span class="_ _81"> </span>1 422 624<span class="_ _7d"> </span>376 276<span class="_ _5f"> </span>303 338</div></div><div class="c x96 y684 w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">X. Zobo<span class="_ _2f"></span>wiązania i rezerwy na z<span class="_ _1"></span>obowiąz<span class="_ _2f"></span>ania<span class="_ _9e"> </span><span class="ff8">331 230<span class="_ _91"> </span>31 217<span class="_ _95"> </span>76 180<span class="_ _58"> </span>6 656</span></div></div><div class="c x96 y685 w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">XI. Zo<span class="_ _1"></span>bowiązania dł<span class="_ _2f"></span>ugotermino<span class="_ _2f"></span>we<span class="_ _9f"> </span><span class="ff8">98 275<span class="_ _a0"> </span>0<span class="_ _95"> </span>22 602<span class="_ _a1"> </span>0</span></div></div><div class="c x96 y3be w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">XII. Zo<span class="_ _2f"></span>bowiązania krótkoterm<span class="_ _2f"></span>inowe<span class="_ _a2"> </span><span class="ff8">232 955<span class="_ _91"> </span>31 217<span class="_ _95"> </span>53 578<span class="_ _58"> </span>6 656</span></div></div><div class="c x96 y3e9 w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">XIII. Ka<span class="_ _1"></span>pitał włas<span class="_ _2f"></span>ny<span class="_ _a3"> </span><span class="ff8">1 304 819<span class="_ _81"> </span>1 391 407<span class="_ _7d"> </span>300 096<span class="_ _5f"> </span>296 682</span></div></div><div class="c x96 y294 w68 h158"><div class="t m0 x68 h3d y67b ff7 fsb fc1 sc0 ls0 ws0">XIV. Kapitał za<span class="_ _2f"></span>kładowy<span class="_ _a4"> </span><span class="ff8">257 131<span class="_ _6c"> </span>257 131<span class="_ _95"> </span>59 138<span class="_ _a5"> </span>54 827</span></div></div><div class="c x96 y686 w68 h159"><div class="t m0 x68 h3d y67b ff8 fsb fc1 sc0 ls0 ws0">XV. Liczba a<span class="_ _2f"></span>kcji (<span class="_ _0"></span>w ty<span class="_ _1"></span>s. szt.) na 31 grudnia<span class="_ _a6"> </span>171 421<span class="_ _6c"> </span>171 421</div></div><div class="c x1d y687 w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">XVI. Zy<span class="_ _1"></span>sk (strata) na jedną a<span class="_ _1"></span>kcję zwy<span class="_ _2f"></span>kłą (w </div><div class="t m0 x9 h3d y26 ff7 fsb fc1 sc0 ls0 ws0">zł/EURO)</div></div><div class="c x96 y687 w68 h158"><div class="t m0 x7b h3d y67b ff8 fsb fc1 sc0 ls0 ws0">0,72**<span class="_ _91"> </span>3,32**<span class="_ _5a"> </span>0,16<span class="_ _a7"> </span>0,71</div></div><div class="c x1d y688 w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">XVII. Ro<span class="_ _2f"></span>zwodniony zy<span class="_ _2f"></span>sk (strata) na jedną akcję </div><div class="t m0 x9 h3d y26 ff7 fsb fc1 sc0 ls0 ws0">zwykł<span class="_ _1"></span>ą (w zł/EURO)</div></div><div class="c x96 y688 w68 h158"><div class="t m0 x2b h3d y67b ff8 fsb fc1 sc0 ls0 ws0">0,65***<span class="_ _6c"> </span>3,32***<span class="_ _5a"> </span>0,15<span class="_ _a7"> </span>0,71</div></div><div class="c x1d y689 w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">XVIII. W<span class="_ _2f"></span>artość księg<span class="_ _2f"></span>owa na jedną akcję<span class="_ _2f"></span> (<span class="_ _0"></span>w </div><div class="t m0 x9 h3d y26 ff7 fsb fc1 sc0 ls0 ws0">zł/EURO) na 31 g<span class="_ _1"></span>rudnia</div></div><div class="c x96 y689 w68 h158"><div class="t m0 x9d h3d y67b ff8 fsb fc1 sc0 ls0 ws0">7,61<span class="_ _a8"> </span>8,12<span class="_ _5a"> </span>1,75<span class="_ _a7"> </span>1,73</div></div><div class="c x1d y68a w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">XIX. Ro<span class="_ _1"></span>zwodnio<span class="_ _1"></span>na wartość ks<span class="_ _1"></span>ięgo<span class="_ _2f"></span>wa na jedną akcję </div><div class="t m0 x9 h3d y26 ff7 fsb fc1 sc0 ls0 ws0">(w zł/EURO) na 31 grudnia</div></div><div class="c x96 y68a w68 h158"><div class="t m0 x2b h3d y67b ff8 fsb fc1 sc0 ls0 ws0">6,94***<span class="_ _6c"> </span>8,12***<span class="_ _5a"> </span>1,60<span class="_ _a7"> </span>1,73</div></div><div class="c x1d y68b w6b h158"><div class="t m0 x9 h3d y37f ff7 fsb fc1 sc0 ls0 ws0">XX. Zade<span class="_ _1"></span>klarowana l<span class="_ _2f"></span>ub wypłacona dy<span class="_ _2f"></span>widenda na </div><div class="t m0 x9 h3d y26 ff7 fsb fc1 sc0 ls0 ws0">jedną akcję<span class="_ _2f"></span> (w zł/EURO)</div></div><div class="c x96 y68b w68 h158"><div class="t m0 x9d h3d y67b ff8 fsb fc1 sc0 ls0 ws0">1,22<span class="_ _a8"> </span><span class="fc3">0,15<span class="_ _5a"> </span></span>0,27<span class="_ _a7"> </span><span class="fc3">0,03</span></div></div><div class="c x1d y68c w6c h15a"><div class="t m0 x9e h15b y405 ff1 fs14 fc2 sc0 ls0 ws0">Wybrane dane ze spraw<span class="_ _0"></span>ozdania finansow<span class="_ _0"></span>ego</div></div><div class="c x1d y68d w6c h15c"><div class="t m0 x9 h4b y1a7 ff7 fsa fc1 sc0 ls0 ws0">Wy<span class="_ _2f"></span>brane dane finansowe przeliczono na walutę EURO w następujący sposób:</div><div class="t m0 x9 h4b y395 ff8 fsa fc1 sc0 ls0 ws0">Pozycje<span class="_ _4a"> </span><span class="ff7">aktywów<span class="_ _4f"> </span></span>i<span class="_ _4f"> </span><span class="ff7">pasywów<span class="_ _4f"> </span></span>sprawozdania<span class="_ _4f"> </span>z<span class="_ _4f"> </span>sytuacji<span class="_ _4f"> </span>finansowej<span class="_ _4f"> </span>przeliczono<span class="_ _4f"> </span><span class="ls2">na<span class="_ _4f"> </span></span>EURO<span class="_ _4f"> </span><span class="ls28">wg<span class="_ _4f"> </span></span><span class="ff7">średniego<span class="_ _4a"> </span></span>kursu<span class="_ _44"> </span><span class="ff7">ogłoszo<span class="_ _2f"></span>n<span class="_ _0"></span>ego <span class="ff8">p<span class="_ _0"></span>rzez<span class="_ _4f"> </span>Naro<span class="_ _1"></span>dowy Bank</span></span></div><div class="t m0 x9 h4b y36 ff7 fsa fc1 sc0 ls0 ws0">Polski obowiązującego na 31.12.2023 r. 4,348 zł/EURO oraz dla danych porównawczy<span class="_ _2f"></span>ch na 31.1<span class="_ _0"></span>2.2022 r. 4,6899 zł/EURO.</div><div class="t m0 x9 h4b y241 ff7 fsa fc1 sc0 ls0 ws0">Poszczególne<span class="_ _4f"> </span><span class="ff8">pozy<span class="_ _2f"></span>cje<span class="_ _4f"> </span><span class="ff7">doty<span class="_ _2f"></span>czące<span class="_ _4f"> </span><span class="ff8">rachunku<span class="_ _4f"> </span></span>zy<span class="_ _2f"></span>sków<span class="_ _4f"> </span><span class="ff8">i<span class="_ _4a"> </span>strat<span class="_ _4f"> </span>oraz </span>przepływów<span class="_ _4f"> </span>pieniężny<span class="_ _2f"></span>ch<span class="_ _4f"> </span><span class="ff8">przeliczono<span class="_ _4f"> </span><span class="ls28">wg </span>kursu<span class="_ _4f"> </span></span>stanowiącego średn<span class="_ _0"></span>ią arytmety<span class="_ _2f"></span>czną</span></span></div><div class="t m0 x9 h4b y68e ff7 fsa fc1 sc0 ls0 ws0">średnich<span class="_ _4f"> </span>kursów<span class="_ _4a"> </span><span class="ff8">NBP<span class="_ _4f"> </span></span>obowiązujący<span class="_ _1"></span>ch<span class="_ _4f"> </span><span class="ff8 ls2">na <span class="ls0">ostatni<span class="_ _4f"> </span></span></span>dzień<span class="_ _4f"> </span><span class="ff8">kalendarzowy </span>poszczególny<span class="_ _2f"></span>ch<span class="_ _4f"> </span>miesięcy<span class="_ _1"></span>,<span class="_ _4f"> </span>który wy<span class="_ _2f"></span>niós<span class="_ _0"></span>ł<span class="_ _4a"> </span><span class="ff8">odp<span class="_ _0"></span>owiednio 4<span class="_ _0"></span>,438<span class="_ _4f"> </span></span>zł/EURO<span class="_ _4a"> </span><span class="ff8">(rok</span></div><div class="t m0 x9 h4b y68f ff7 fsa fc1 sc0 ls0 ws0">2023), 4,688<span class="_ _0"></span>3 zł/EURO (ro<span class="_ _1"></span>k 2022). </div></div><div class="c x9f y690 w6d h2b"><div class="t m0 x43 h3d y16 ff7 fsb fc1 sc0 ls0 ws0">w tys. zł</div></div><div class="c xa0 y690 w6e h2b"><div class="t m0 xa1 h3d y16 ff8 fsb fc1 sc0 ls0 ws0">w tys. EUR</div></div><div class="c x1d y553 w6c h15d"><div class="t m0 x9 h4b y691 ff8 fsa fc1 sc0 ls0 ws0">*Dane<span class="_ _2d"> </span>dla<span class="_ _2d"> </span>p<span class="_ _0"></span>ozy<span class="_ _2f"></span>cji<span class="_ _2d"> </span><span class="ff7">dotyczący<span class="_ _2f"></span>ch<span class="_ _45"> </span><span class="ff8">sprawozdania<span class="_ _45"> </span>z<span class="_ _2d"> </span>sytuacji<span class="_ _2d"> </span>finansowej<span class="_ _45"> </span>prezentowane<span class="_ _45"> </span></span><span class="ls29">są<span class="_ _2d"> </span><span class="ff8 ls2">na<span class="_ _2d"> </span></span></span>d<span class="_ _0"></span>zień<span class="_ _2d"> </span><span class="ff8 ls2">31<span class="_ _2d"> </span><span class="ls0">grudn<span class="_ _0"></span>ia<span class="_ _2d"> </span>natomiast<span class="_ _2d"> </span>dla<span class="_ _45"> </span>pozy<span class="_ _1"></span>cji<span class="_ _2d"> </span><span class="ff7">doty<span class="_ _1"></span>czący<span class="_ _2f"></span>ch</span></span></span></span></div><div class="t m0 x9 h4b y692 ff7 fsa fc1 sc0 ls0 ws0">sprawozdania z całkowity<span class="_ _2f"></span>ch dochodów i sprawozdania z przepływów pieniężny<span class="_ _1"></span>ch za okres o<span class="_ _1"></span>d 1 stycznia <span class="_ _1"></span>do 31 grudnia </div><div class="t m0 x9 h4b y693 ff7 fsa fc1 sc0 ls0 ws0">**<span class="_ _2f"></span> średnia liczba akcji użyta do wy<span class="_ _2f"></span>liczenia zy<span class="_ _2f"></span>sku n<span class="_ _0"></span>a jedną akcję wy<span class="_ _2f"></span>nosiła 171 421 tys. sztuk za 2023 oraz 171 421 tys. sztuk za <span class="_ _2f"></span>2<span class="_ _0"></span>022 rok</div><div class="t m0 x9 h4b y694 ff8 fsa fc1 sc0 ls2a ws0">***<span class="_ _4f"> </span><span class="ff7 ls0">średnia<span class="_ _4f"> </span><span class="ff8">liczba<span class="_ _44"> </span>akcji<span class="_ _4f"> </span></span>użyta<span class="_ _4f"> </span></span><span class="ls2">do<span class="_ _4f"> </span><span class="ls0">wy<span class="_ _2f"></span>liczenia<span class="_ _44"> </span>rozwodnionej<span class="_ _4f"> </span><span class="ff7">wartości<span class="_ _4f"> </span>księgowej<span class="_ _4f"> </span></span>oraz<span class="_ _4f"> </span>rozwodnionej<span class="_ _4f"> </span>zy<span class="_ _2f"></span>sku/s<span class="_ _0"></span>traty <span class="ls2">na<span class="_ _4f"> </span></span><span class="ff7">jedn<span class="_ _0"></span>ą<span class="_ _4f"> </span>akcję<span class="_ _4f"> </span>wy<span class="_ _2f"></span>n<span class="_ _0"></span>osiła<span class="_ _4f"> </span><span class="ff8 ls2">188<span class="_ _4f"> </span>088</span></span></span></span></div><div class="t m0 x9 h4b y16 ff8 fsa fc1 sc0 ls0 ws0">ty<span class="_ _2f"></span>s<span class="_ _0"></span>. sztuk za <span class="_ _1"></span>2023 oraz 171 421<span class="_ _0"></span> ty<span class="_ _2f"></span>s. sztuk za 2022 rok</div></div></div><div class="pi"></div></div>
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