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')format("woff");}.ff1{font-family:ff1;line-height:1.456055;font-style:normal;font-weight:normal;visibility:visible;}
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L8mRTV7+HFoaLJRWJ9rfue2di6Z02TmcYphuQyq/b3tmzvCWdHb99/+2i2butDq8MjvU1GAkcxUksy8c7x5qZ1jc7smjv237Emi4yveXBz2uLxWtwWwcwRvrDP27qxsXlNW21t6/C+/t7DwzFechu1nJFjRb3G6Xd66nvCzWvaa2tbhvfK9piA9nBh74JacGuhc3vkUOR4BNtefaj6eDXG8HYenWROMCjD2BnUAX+uAcGTXB02XSNNu1M1hRo07x50ozXuGnfMP23sib2o7ZcNVTaRYiNooLnT42PpVM2Y/Fdt4kjZBEsmIVWLwJFqMNlwmAvFKVtL37rk2Fe3ZvJ7nhyOr15RJ2kJVKC5cGFj/uijgZXb882bOuMMtAv2jM7IMbaQy5g/8vrB+/727pzg8Essb2SdFn/UP/vO5sc2JwOJAKUXYViBnVDnh6DOUZAF2wpth2qO16B3J5Cnwy+F0a+FvhVCtT7Jh2rdkhvVbKcOUajR6I2dBFEkmsVPemtjL+C4Izkd6LFOc1XaaQdUef4PUGlDLqlom74wJo+hwuOKymMI1NG7TDvxShugYrAuIIcEhT0UMMw/7e374vr8RDFJkzSJQb/T2ZG9hV3P78k17fmbzdsfH4sewR6+r3PHygCGUn77yIO3ZM12M8ma9BTL0LQkmfJH3rz7wJv3dnQemBxhHn8+M7K3Gch6P7VwCUnB2BeBF9gLrPmUQ5yh3d+W+CLRB/L5i3NIcu4DGMbV5TCtFSoCGmUvBWqzdZm0GXGRrMUgWDiC4CyCwcKShqp4zCtfJigxjstiP0TSFIZRNInUpKq8KXjB9V8qPYm9A+0eAS2gWEjsavpCE7quCdmV+EICJUIIgSHeOnpGjJ4EIl1X68WJFDSyvcgP5qYJJa7y0MiWHJL8AMZVOleOqHLSoUHharGdSCsmP6msmnKU4EJkH2DvZLY9MR7q6uioXlQFpoceuiXS1zcU3/rw2uBfWHObu/0rugeivQ/1rtjW6kT+8663jq0U/HWBUryiHP5beMOgh6gvR/MRU++xVw72Pbqn3ZQo1pUObbyl446HFMx5aeESOgX1zoDqgjGgn9kM52z0i9GegF70FEXZ9hBB8tD8p8fmcoswUpb5BlqR6BRKUKTW6glY7NlcPrDkFVEQzDoi2N6cc7FVQbcOxxBsr15kKS2ttWRGWua/ca2fHst1BTlMw2gpxijLPLrwG/RtKHMRbC+0PtD9dDdqCyBMABFRBEeRttf8/jQEzhn5p7qexHQ9/aKwpX5fPToklNFzWobOHnPZc1C/q0DhAyVJ0jJsLnfjTWMn+nZq/Zd6kyOdSYidUBUmkl+bS/Q1uENtw2uH20L+3oNDVR31IZHCFOzUeLLdyeTKhCXUPrJ2pB2GW9uO7oDeYjO5JNbEUQ6vwxTKRyKNUa8v0jzSlNzYHWMMIs/oBB1EF8psM5tDdZ5Yc6yqKty4SlY8uPA7dCP+HdAIRgsNNM/y3VG6ie6lMZZ20qgvPmMBLM+iLCuEw0AvuIW8MCjgGiE+7Ss62WlLsWaaUvHyrOz88bHT6SS0yVhmTkHLKMxDXHW9knytaBNSuxgEKpCQUUQwmSvAgm6k9M5AxNQx3mx/gONxDUM9UEnSSxSjwQX2UtOANegSNYSGwHpEm57VEv7ivj40I0mskSUvVuLhIgk/StL8hR230zoaZ4SFBTUmiLsNAUADIFDI/4F/gPHNFxgkvGEQ4TaP+tND0WwUzuEgAQB2luCU+p0D/aCn4I9TaOPJTu4VSyf8RxHP9zQ4gro1COarJbFVklDM47DOX7h44eLZPLxgcYWpfuHCRbnMwsiR44a/cA6mB6zvygUjQo+o9aM2mK1rQpSQUaBUhde6ehUAsEoOla2Hnb18CzZ8+Y/oUX/buixhFmmOJnCbaKppCwnrtgbzKQ+FUQRGaKhQfYd3xfaOql+Ssh2tepLUW+U0Iwnu0icE92kDfuzTezBz83jBh3xHQ6E4gc9aRHui4B/aJIgCptXD6NFQRgMbaN8w/6XKG8pPoODDOwuXSJi2oBn0FkJsKmVJJumE1Wp711+j09HvAn/dKsZqYZPWmgTpDq1yjxpGYWcE0TAP0VDI5GVATAsZXr4JuZZkJiNklqO4D+EwBSER3zI0ke3lQi1IBuKJMhRJgtRbDLyVI9EShmo4I8uZWA1SciBw3ihjS8DQLgWcJg3yMoG8Q1skp1DUmnhmEffxxz7djUPDYQSF41/7dP/i/Nt+OyO6jJ9exoHVa9LIJlB1P7zwe+xePAL7D4iNVhA8rzPPOqvOCNvR2ZrYGWoXrK0fzMmXXJtOK1rhy1yJXwULSx3EvZSU7dncsOO7R1Z0HvnuztSGvmaJUpqoYPvWzt6/WJ9Ojx0dahsrhFkCSvxV0Sb5XGL3w/987z1nHu01OP2SzSpnhCfgadz7/I7tz+3JeYJekjMBpZa+BuP7Z7gTGIAbOAqc8TywndNaZ7kJ+yyxQ8npcjGVozSKwPytWFyuRjBrlUL0s8773n3k13qvV3/pwbfuKdwTG/vqnS+9uOfxLSnUefy9B1dIbuwVt9R9/J271z29N3/51ezt09BmcG20BNeOgUTBYgue03qMHiPQ2mYDAVKaZSeCs6QqgtKRJM+q2ZMuh4RXlSXjVTsROCFcNYQvhz6bvyzLhVyuIEKpH/ni4vg48rbs1ixrYklVSNiAsKxRR5aeI3UmTgctVzpI6pRa8hrsO8K4D/Yd/JvgHM3fSuyE0Yskr9tqIGE50wQYhJT8hJlmhE6DUQTbvD8R6oiALoB4xML3thB3Qjz6IYQhEg2zakzB9Yg0tE8DaCt4Y2I8aD1XxSbpeLwqS58DVbUTcTODOQMTzp38TkUUJZHUNDLA/IFwY5WTKZe7KouQz80is0ikofy8ABEXLU3gFgdn1FFo6TCqlGfYo3uFbovXZtQgoziyhTbbvWLe4FlScerymIaR0wd74fK2xdkfuyVGdBsv/xozW72iVnKrMbhwCStAPZ2wkw3AzoI8J7jOAyE4SxC66llxQifrVg4CpWWqRONV8pstLozKBoIJpBKXhdSmL4+9XHGEV7jsKbhqR5o8R3u7LDXiiVOtQ/UO9OP+I+uSpS8sF5KkdNm+rZ1DewwEXlrpbV69KOcBKGcGFEC2YKfP1vBRIXs+0CScc0SF2aYmS27WM2Ep+0IRGCL/XFohVj9dFiVJJIFdI70aupQLcyMuBFuWXAdIzmY0WPQabCMfrOttObSoj/7S+D2jEVddb8KRqPbqN9LU31lrh7u+9Vznmnq74gtMw9KXYsVaV6l2uX6hrm2NmdGOGr3Ol24L/V6yoB8H21P20iPObBco88vfoR/iMdAL6gqO9nOBbCDLOc8BLnUm13rG2UFEt9PvGa1niDKwQQUVbLuGQ5I33Qd92LD1gYH0pt4MrEkoStIaOta1pTk92uqLFce2jBVjqTUHOkOD7Sn1ew2pDbUMZ6NdNfZ4ceyWsWIccazc2xc22h0cDXsdaCMt5InWZEc00ZEJRTKdt+Sbtq0M8RaJozmDjjPrNXa33RrJeVMrMpFwTccmORcVvYn3YS7+F8xFCvkjeEexhwP6Pgp97wG2gg7g58x6nJ+1T9BKaKZhxzt/VtYZEqQlt3or+C6DERZl2dJ5OXuMZo6EozIEoT9XRh/bbJfHF130vIJCEJPgU/UH5LfE68Qd4B6wuZAFh3cNYjPd9YOcdSbTkhmE/4dNgQ0nD6/2rZ3u+VLPhH/zi3f2ZyCvayk6puP9HdOaLgVI87Aly89/lM/Mf6TUIcVZSsXl/wlm1mlB7toTn9Odiddr5xYdiV+fCV/JFc3oWtEQGz5YLO7vCykdHc9dau6HHZ1ZI1cxUif5E1InbP+Oqu3fUUd6ZTS6Mm2vqlfIsy7Qsq7lmEyeC4vkuUK1x1WqPWJNYSedXdH2PUPx2Oi9IzvKneDvjpQ7QdYiwbaEgm3jFtStto1rO25pcbrrBxL5jY2s3qRzWrxB73LazV1N0DUQF26DPPwo9E0AdoiHC7r6kMkM+g6lj6fR+A8Wfvu6GfTD558KzSLoPxQ7HkNDvAh/sMOGaEVJRLW8xKMaxp6b4bIRKw6SJ42N3i4mF7TjXGTa2pOd5voVXjunsMa8TM0/sOQU4igT8+hYNKr02ErUtZTRvWxny2I9whLI8t6iHkoMqTYP2VT3MxshUwyltz6+efWD7ZU++3DvI30rtrY6rI1buv2d3f0xU4UjHhtY33fs1a0Hfnisq7gS9VZ6o/mBjVvab3+wq/ev9nbIzBFUOCPiwr6v1swZukzRb1Qzr6Hk12Hi6nthD08MQ5s/Ab5U6Gx47dZNM237Zvxh45H7Z/SS/o62W29tM+r1xjas/yjoP1J0Tx/sati0u6v3xdUJ+L8280Jgd8/a6a7++/XTUvGh6fJ+T1pJEUFtNASFzMrl9DS0ezKZlFmNmiwX5TLEqzqQN84F9GqQEz+THJotn5d6xDCCk4yzOmKSc+N+NTfud2RgbnRnHCEXdT2G+Nn8Mtx3W5sjZTKZ4yOHi8V9/YvpuJxgMTxH09yVFGsxV3pGHaJ0HWqZ+2xiWrupM0hRtp5gx95VVyToIlWT8RhyU+zvCbchgLwsczU0hD4O/c/+ECALC290t+sxyNTKHBb7HuSwbXJlTrbxM1GXK6qfwWqjbUU+Ot1UWzRNV/dr1Tw6Cx2NJNMX5BIN3ZmEoAc7nmXA/XloV/ER9oCFhyGrhGpJt8xiN+av2EmL6fKji2GdW1KX/SwaW9YRfx3/CbgVjBQSyTZuJjqwboZtZx3wH9RGR8BAsa3Y1OTpTnWj3eu46HRt0QCV3lRh5zC+06fHckk5/04nM8vAX7HBEk2/Sv9rI7yiv3cxdYXrhSv+Osk7AnKwNtlLrmXmQTBSb6++voGQDwmlv5GpPg0jEVL9pcIAqT7H0mUbLTMdw3KsTncj4yFUxd6lP19nPwDalZSUGPu+GmP4x0sxtv+2gfalGCMpaP/dYEMh424dnNmd3s3tHhvbzWH2gZn2GjBTbR+enujv7mst1hSjUU9DqgFtGAT26eoiPi2WIabsgrzMrGA5vjCngoviCDkSbzb2ltneexPRi3TcVHiq1pdHaKdZqMAxjO1lxXnRp1j/TUbvcgfcVPgrGN+DvodaCAtIqZy6eooWJ51Vk/r92GQsNEnddTWnRhRlA9d2mHAoW0SBVNSC4qR3U9OXj0eKE41iNBy0MFBKUkOQ2thK/8Do6KrkygANHY1iGa2e0dp8Tz06uL/oI3UGA63T67Q8p8Gqpd27dt3qqaY4o8qjh6CsO0kR+EEtiBUsWql2CsSnBPcdkhYLTZr3pyd1d2EHylU8J5M0yKrTObVnvOm6XVeP7jRJrEFHpLY2t21osHkKm/OZ0QihM+lhu0LsjK+Khxv9AlfVEA2vrkU/oiEH0xDdqXRiYGdT1/7BSDiENOGQlWHwVlqfyfgbewLh/iZ/sknVYwDqMU5IoBokQEPBmcCn7IJgD0wBO45jk4mENTzp2W+c5LST1rL9FZ6TTiLJCpyW++DF5s8sXuGXpWMCdFziSvcZ4921/ta0l9ZQ+mA8kbI+9jhs69o6trQ4duED/aGmkBnFCasY76qRYJTwomTmdBr8ySdW7O0Ph1aMZdmBYVus0avKvxs9D/6X+GTxbOCbDjBFu5+R+H3EgeVnA8Zrmo/6ZWcD/4EzJkE2qGxYwcTgrCNQbXdUB+zoR3L+yEZF7TAZUBTe3vRLkh9e8voHkUvoV6D9AqAe1BTs7hQ9JQangBibrNpPp5JunLDv4w9lJom7lIMAuaGbWzoIuNEZgNmJqNGrHgGQlKieAKBf8eTHW2yJKGwcdSZelhhmks5uzm5uLmxokO7gfLlIeHUmPqSEBfanrn0DEa3JLZY+qWxvoZ/ICjF0dzqVGNzVGe5r8iWb3s9kfI09cg4eRM8j70F94sBXEKpsQD9lo78e3F+lF137xANLO/7zkEvceMe/TlVB3sTEkfdQjMQ1Ot5i5N1VwUXBTQ6HQYoG/UZ9lUWDI/gvdAYdCa2rs8e9pW8sWZ1mGHrQG4a/0ZCMQZaxC30P+SWUMS9z1dyUxxOL6aQpoIs8XVP3tJQjqvfTTwtmxeRXc1V14/7aPfs62JXh1+7NyZQGR35Z1TyaceUSboZACRKnHTCgYQtW6C1EXXX9SWdNtZXBZduSJm8CFgHlG+yuUD5mYfQ8Y+JpniF4Ix+Ku/2SJZiv9efCZq2OpU08BByC5dmk0xe0if5mtdcNQv1eIJ4HaRAuiMDnDk4Z9Yx7b3BSYiaNe6MKEsqb73Kvevb0/OkLy7BQrRx1V+64m5cKdZ08h7xAakS7i9s0MELDv5EKnEzKnyZ9CXuEwggCxbQGI02R2PpNSLMJvuNYBUiOmUSzqfSThpyAaTlV5qfwbuQHxN0wD/Vv0CLxlzxI2s5C8aBkShggpF7dzUXq6pEEyRntRqOVxqjvUQwHFzdSKEmsoTnY0DJ67X/TDIkSWk6r5jjAncjPiPfhu83A9H26IL/ePAHyF+UVbNddgkK6NbxoN5okGtPMajhe1PNGEiefJV5lOAqlGL3mQ1qnLvKasgbBIZ+SX1fW8BWMetpNoxplqUF+M4/y5lUg/9P96oLjY9dfcgttNDsMoo3BqI9o3iDqBbik5pvk3QyrLvnzil6PqXphJ5VzTQbogPAmOEVqMV0RqnUWUYN02dklkqqcVZZ+hJ8rH02W3liyT4q484r3TNzoPb5YtEq+Sj8ivElfVRJepbOqD5+EPtxJPAIEeWcYO8my+Cs64KbyUHiQHJPfllFemDZTmFq96o2tGBL32qhDhGiieB2FDqGU3k48YuBLv9dpEFxDISzFKhufKOJa+DMyS6yDNg4DqcCY3/SIrzNEtb0PBkv+wrllG88KjGBLp7hXHoMg31aOPUWWYAm9TTTZ9KSBMnklm9dIUUavTfKaKGR9pRnBfqITGJxgeN2ncUe1Was1VzscAVGrFQPQdqWF3yCT+FpFJntBZ/6xRzzP8BEo1S4AZeJP37xU9xCMUUkjluBsJqOVI1lKcFosLgNFGVwWi1OgEBup4hqJWWi9FoexQF82WT2yNB6rVGXSaExV6pk3tgM9BBFMlstW0IlvMN43woQ90MV3QRA+m4Zi/fS6Yl01YxbRLYTOwHIGhrBoBbvBaBeo0l9fMRV0Y0crHRry74t75cEr51gWAA24BYziW/BhOBKADfhADPY/raAL7Ck05u2nPB2eOsMpS5PFD04RYcJjIQiLB0trT3HxU+noihPBtrZUy4lcCnOdoKqqsuIJic+e0KVAMjOv7JrKDTJfGSiWX9YsL93KQV2bzaSNlcHiDHHNTPV1ZtQn9quqwMBA973KvdTrD/b29pb+RXmgt7nDcHLerDyQN8rfwVsv9rD8oXSvfEd2+0N9PWf8wa6h+SFXtNj/oScKv0Pl2cZisV/Oq2Po+7iJuAAiIFgQI1OEMGWtPu4h9ZjJcdx0gDmAHli2l69EGyBVLFeaxICyc6/OlPe9jRljK6Js2wu4yexxW9DSv+KSzW7FSr9CLG6P2WnoiESZP2AlfcCz0mRHf8EwWnR6fr1Wo9WgL81v0sqf35NEl3f+HFpTbRel+ToFAwqwH+wiPgbNoLngrnvWHXPHWOuzgA3DXpDITFrrCP+D9Nd5XlQ7GlhOy2fkyevtBqNBeYej7toai1pciGhaVmTRrlj/zpZIsSFIaSia0XqzxZqeDQ2jW0cbgp1j9Y5cOkgThKBxxZsDXR250W2jOezV+tEmFwcjQAMxAEK9qbMl2hAJ1g/la/qydq3eqCUES0wQhUIsWh8N1g9C7lfGOAOJTpUx7wT8/D8wmkMFSeOhQb8mxXDdGkFPuAlUQ+h1SR2qk+FvfAyWs2gUtpIy9C9B4K9lxBOXYyBxRoa8JQiU13kCexvZRpgAC9jXMRpAQC1Xx8qbAhBLESTqsRI7caPNxxP9hIswsXzp3xgNyyNuQaecHZXlNZD6uCz/wlvUGjRAPQswoJmBsJHMpGowr+jtQm+ff4p6thuA/wctgI0RAAB4nLVZTW8bxxkeW1YcObaRBE2RBm01QJtYSgnKcYAksA8FTVEiE4oUSMqKT+lwd0iOvdxd7IcY5mf00kOBotegQI/5Ae2hPTco+gd6bv9AD33ed2bJJfUBJWjjaPnO7Dvv98fMrBDi5ze+ETcE/3dj6+YPHHxD3Nt47OCb4vbG5w7eEG9v/NrBt4DzFwdvirsb/3bwK+LurR86+LZ4cuu3Dn5VvLW54eAt8frmEwffuXF8+18Ofk38Yus3Dr4r3toqaN67ffftbQffF+9uf+ng18Xt7T86+A2xuf0nB78p7m3/E9LeuLUFBd5kyQm+Id7Z+KmDb4r7G00Hb4iHG79y8C3g/MHBm9D37w5+BfB/HHxbnN36mYNfFe/f+oeDt4Tc/JGD79z8/Wbbwa+JZ1u/dPBd8f7Wnx187/7bdzYdfF98ul1x8Ovi/vbvHPyGuLP9jYPfFO9s/1V8LaR4JB6KD8QngI6EEZ5IRCRS/I1Ehrk6oETE/FSYMYBCUcWbmgjwT4oe5sZigncpjzR+NbDP8PSBeU/cEU3AQ8xpMQNOF/Q0qAzEnCEp2qA9B+WceQaAxiyLxF8EnDnWFlzkQuqH4kNA7y1GH4sKS6BAIQauBF8FPkTDEy8d7qcYTTBLb3NImC40GmDesBbBpfKM2BJSPMV4iDc0q9gOqzpaOpHTVDKXHG891rew7wxrE57JgeWz3STmJzx3JFqQiaxjeF3Iln3C6zVjaDEFT7Kzz0/pJCpwJc+n7FUDWQr/LfWg9xmkMFiZwgria/no4QefyCPjJVEajTJZj5I4SlRmorAqa0Ege2Y8yVLZ06lOzrRfvXenqYeJnslurMPBPNayreZRnskgGhtPelE8T2iJJNIPP5Tv0c/HFdlTQTyRTRV6kfcSs59Gk1A2cz8lRoOJSWVQpjOKEvnUDAPjqUA6jsCJwFSmUZ54WpK8M5VomYe+TmQ20fKoNZBt4+kw1U9kqrXU06H2fe3LwM5KX6deYmLSj3n4OlMmSGGKOnvWsFeN84ONQVFXgRkmBqShmOCoH8OHAftT9PQ4DxSA8xn1mHPqUroLsz+WayyuL8wzDqN04eqP4NZHSBXxTCcpaflR9dGH6wTPk7uErw1sxWFKJcHnICS1X3LAj1YC+HxBGfM4RzAW2JSeU4wpVQ2Ha3WpEzysZJYoX09V8lJGI+vVRXSOkyiPadqLprEKjSbHXb+QiQvjXMAcOSjsADMVuy5NpDhkmhEZqZ17OyrdRbTIwySKrjTUFEtsbttKoDg7pauTho0wwuyUs3CO0QxQxhUshSBDwAELYE1HlcLgOXY1xlLN2BGWZ8i1wGNlQxcOVOFabIoRZsgEOdeelOlqV8UMVwNbRVKupym719Z6qnWxmy+4TDnuM64vVsoQM1PmammmXGOWEhDHmHWx7iicYWUPuN5SDZ24mCSpbIB4LL9hjbNFxFqbWS62AoZOLxtgQ8ZcSlzWiKz2Ja+zWr/EuHouRx8wtSlTmLMdctfhyvYuwj50PSDh8Mmcl9NFddfsa+mSwGpjZRw7HErerxz1DFpYD50tvKQ4Rijppit6FcHuQRLF/D3Hfz2lphEqJAqnClOUxcSM5EhNTTCXM5NNZJoPs0BL5Fbom3CMKgvUTE+xMvSRakmIUlKVrUyOtMryRKcy0SjLJgMPL63IdKrQKTwVA6Yl0zzITAySYT7VCTBTnTGBVMZJhLyjtAP1IIhmcoLKIw3S2cukCWVGhQiSYQmKdgheSPehGTNhyyjTX2ZYbF7qalE3H6RyqsK59HI0KSs3VY4QXSNR0CUxKbUIraYSBQRsQHGMmdR8BfQsgkJnpJKS6ChTy4vKhDdRCQTTCSxKwZdxQjwWe/jn80aDAn16rgJVXZ3bAzznwB+zg2ijMsesQgjYDYeYZFmcPt7b8yMvrU6LAlVFhdvL5nE0TlQ8me+pIXrjUgYrQcB1i8JuxCll085yZrogG+SeSkdRCAeA5MXVMuXgjDkF7MaioEfJ8ZwltQkx50C2m41ssYEqsIvw9VyJoWCscD0lvNhttMrlJOZkCV0YWyrajZUrHZoD37DmVrohy1Ek4PomKHMrbElIzs2MFjpUrtXDbPHy2daZK5J2y2v5VhZ81jWwyT5jO3lc2i6y2cxpanjzGvA21W6mz9ue1tgCuAP83ZVN4cXUrQzf17blLadtQtK1kYw9562U83UNlsV7Xa4npRggTawutqkVXTtZNEifW0TIrUJdqqmNPbUSVbbARu5ptbJwznlkt/w+l1vjtuuWDmEGXLIvj1F7MAqdZ5bUiwwxpeY34fZinJ3tQYn+Bs7SpEfRDAtLr0Z2hb2jGPYXW4H148N6Nuys1QzNx58ZNz/DEUCeVZgjK42BUbzbczS/WDuS7LoMXlaMZeMqpPkuh75rHrLkj9dotAsa8ieLiH6BOeurInJsIw3c4WwZ4VcdHIvIvPzwWHjveJFBaWkPbv1uo0E7frb+h87/FdY7cQe7Ymds2/jY+bqIZxtfsdvYWQ4RbxMV61pEixLLA/R6Xfs/+GNhJcW6k+2Mq/m+y1nPbQ1DlrV8HDW8eUw5Pp2Ml/sXcH/1CA2P75Zs5Jc2tOWcuDY9sdyEF9gXV7nKWpUrbL++OuBNrFnTu5Breb2xzJxlRyp8WBHFYYIODcVYlyIk5uNCwPE2KXVaK/WQZdGuY+ULX5brifXhnvN4ypkSLGQocns1lq5v1XKnt1qWO85qTC8tMWM7Tr+nH4uukPNhyFpGlyTw+Uk8l3Z5AQyv1EOyK2qy7QA+a1B0vsfnqrnd350xfNGlVsj9oug45SNF0TMuqiurq1KuF9ZfQ6f7xf1XXeLVZGGBlCM1ZOo2k84f1r5vFJR7XVM0GKMrDjA6Rffs8UwLcxLVtIc3zzDax+w+Zh4Ao+/eP2CPnXJPagLvhPudpdHDs4Pxc651B0LymEafAb8DWrS2IT5nHg1Q6zNmj2kfYbaN34bDoxV1zJxgTPAhV0PLr4NV9pqu5fqjlXSAebnQcFWqFnMsJDvCqAf6Tfe2BtotpkfyE/8DhjsLOQ+cpDW2EVEmmnVI1OYRzZ7g9xh4feZfY52ttB3W4QDvrS4NloA4V52uFo/s88y9IR+RfG38W2pVYxs0WZql/er4PYbkRP8QbwfcKbpYuc+a9tl6DWcz0rbNo6VW1lN11oasSjbYB3yEv8OF7Xr8tLL0StRWbXfK75dYVr+ae9bZcl0eWW/UeTRgX9HbivNlj/VY53rKkdhgrBpr3F9EyAFHr5W+iE7Lo1uSxPIj35ZlKaJaXpEjlkrx/sR5+rxdyOo1tgnJ1V9wvoyyzc/S3Viax3FgtC/p2FiVz6Mch+u5zFONQ7VJeZrOzF6iVaYr0jdpHKi5PfvHicFbDygavwonfp1MTZaB3HDOh/LiKhan6ilO90kBjIhD5fylX5xEfu5lFbq5OMPaCq0pGOAoP5sYb1KSbAamJvSC3Nf+UvooDOZyx+zaK+ESOihcJa29QTbhWCY6zRLj2buLggFfWRS0nrAFdgy4ZHpK94sJXbL40SwMIuWvWk9ZU+mE1InACs88i/NM+prUJJyJDuJVi1ZlLZw7dHKI4SuViRmajC/n790ZQOhRRFcrJLQzdkUOVQppo3BxT164YcddFOiwOjMvTax9o6pRMt6j0R4wv3A36rtwMAcGX5gQmYs/AVx0df83h9EmjG/J0C8iaEXG0Wc6iGJr8NWPBGTMlc8EpN4xOSjlm23oDjNorBsnCtbxK3KUaM33wxOVjKE12Rn2gldBQEbDTJmQzKL4Q0URa9fXg0RSaRp5RlGM+JGXT+EVZb8nmAC22SGKK/rKvvtS8e0uS+Tz5Zn1xIV4fC1H06WQq7iQI+mL14FBrFreRCuxn2rAgROJNKzQ1Z8Z0a9mg8Q5FEonnLQgPcwpgVOadHECDfegeKrpRi+Kjb2Au1RUm/RgaRPHWZqFmE2i6RU6UirkSQhhNBPwI5lGLMsL7WVFiC0jGQngG06+x0WYq2F0pkufnMIoo8Sxt3/GJbONFfcqndAF4lCv5K8qqZqQAGmGcDJw0uKq8ioT2KxrNmS/ezA4rfUastWXx73us9Z+Y18+qPUxflCRp61Bs3sykMDo1TqD57J7IGud5/KzVme/IhufH/ca/b7s9mTr6LjdamCu1am3T/ZbnUP5FOs63YFst5CPIDroSmLoSLUafSJ21OjVmxjWnrbarcHzijxoDTpE8wBEa/K41hu06iftWk8en/SOu/0G2O+DbKfVOeiBS+Oo0RlUwRVzsvEMA9lv1tptZlU7gfQ9lq/ePX7eax02B7LZbe83MPm0AclqT9sNywpK1du11lFF7teOaocNXtUFlR6jOelOmw2eAr8a/q8PWt0OqVHvdgY9DCvQsjdYLD1t9RsVWeu1+mSQg14X5MmcWNFlIljXaVgqZGq54hGg0Pik31jKst+otUGrT4vLyPDn//Ky93oXvOtflIr7e1H+VvddPw7+F61QaHwAAAB4nGzWQ7BrbbS24T1te85s23vF2bZt27Zt27Zt27Zt2zx//XW+NdI4aaSe1ntXGrlqJEGT/P/P319Jmif5Pz7e1P/3hSRBk2BJwkmKJimepHSSSkmqJKmapBqCIhiCIwRCIhRCIwzCIhzCIwIiIhIiIwqiIhqiIwZiIhZiIw7iIh7iQ5IiyZDkSAokJZIKSY2kQdIi6ZD0SAYkI5IJyYxkQbIi2ZDsSA4kAfEjASSIhJAwEkGiSAzJieRCciN5kLxIPiQ/UgApiBRCCiNFkKJIMaQ4UgIpiZRCSiNlkLJIOaQ8UgGpiFRCKiNVkKpINaQ6UgOpidRCaiN1kLpIPaQ+0gBpiDRCGiNNkKZIM6Q50gJpibRCWiNtkLZIO6Q90gHpiHRCOiNdkK5IN6Q70gPpifRCeiN9kL5IP6Q/MgAZiAxCBiNDkKHIMGQ4MgIZiYxCRiNjkLHIOGQ8MgGZiExCJiNTkKnINGQ6MgOZicxCZiNzkLnIPGQ+sgBZiCxCFiNLkKXIMmQ5sgJZiaxCViNrkLXIOmQ9sgHZiGxCNiNbkK3INmQ7sgPZiexCdiN7kL3IPmQ/cgA5iBxCDiNHkKPIMeQ4cgI5iZxCTiNnkLPIOeQ8cgG5iFxCLiNXkKvINeQ6cgO5idxCbiN3kLvIPeQ+8gB5iDxCHiNPkKfIM+Q58gJ5ibxCXiNvkLfIO+Q98gH5iHxCPiNfkK/IN+Q78gP5ifxCfiN/kL/IPzQJiqAoiqE4SqAkSqE0yqAsyqE8KqAiKqEyqqAqqqE6aqAmaqE26qAu6qE+NCmaDE2OpkBToqnQ1GgaNC2aDk2PZkAzopnQzGgWNCuaDc2O5kATUD8aQINoCA2jETSKxtCcaC40N5oHzYvmQ/OjBdCCaCG0MFoELYoWQ4ujJdCSaCm0NFoGLYuWQ8ujFdCKaCW0MloFrYpWQ6ujNdCaaC20NloHrYvWQ+ujDdCGaCO0MdoEbYo2Q5ujLdCWaCu0NdoGbYu2Q9ujHdCOaCe0M9oF7Yp2Q7ujPdCeaC+0N9oH7Yv2Q/ujA9CB6CB0MDoEHYoOQ4ejI9CR6Ch0NDoGHYuOQ8ejE9CJ6CR0MjoFnYpOQ6ejM9CZ6Cx0NjoHnYvOQ+ejC9CF6CJ0MboEXYouQ5ejK9CV6Cp0NboGXYuuQ9ejG9CN6CZ0M7oF3YpuQ7ejO9Cd6C50N7oH3YvuQ/ejB9CD6CH0MHoEPYoeQ4+jJ9CT6Cn0NHoGPYueQ8+jF9CL6CX0MnoFvYpeQ6+jN9Cb6C30NnoHvYveQ++jD9CH6CP0MfoEfYo+Q5+jL9CX6Cv0NfoGfYu+Q9+jH9CP6Cf0M/oF/Yp+Q7+jP9Cf6C/0N/oH/Yv+w5JgCIZiGIZjBEZiFEZjDMZiHMZjAiZiEiZjCqZiGqZjBmZiFmZjDuZiHubDkmLJsORYCiwllgpLjaXB0mLpsPRYBiwjlgnLjGXBsmLZsOxYDiwB82MBLIiFsDAWwaJYDMuJ5cJyY3mwvFg+LD9WACuIFcIKY0WwolgxrDhWAiuJlcJKY2Wwslg5rDxWAauIVcIqY1Wwqlg1rDpWA6uJ1cJqY3Wwulg9rD7WAGuINcIaY02wplgzrDnWAmuJtcJaY22wtlg7rD3WAeuIdcI6Y12wrlg3rDvWA+uJ9cJ6Y32wvlg/rD82ABuIDcIGY0OwodgwbDg2AhuJjcJGY2Owsdg4bDw2AZuITcImY1Owqdg0bDo2A5uJzcJmY3Owudg8bD62AFuILcIWY0uwpdgybDm2AluJrcJWY2uwtdg6bD22AduIbcI2Y1uwrdg2bDu2A9uJ7cJ2Y3uwvdg+bD92ADuIHcIOY0ewo9gx7Dh2AjuJncJOY2ews9g57Dx2AbuIXcIuY1ewq9g17Dp2A7uJ3cJuY3ewu9g97D72AHuIPcIeY0+wp9gz7Dn2AnuJvcJeY2+wt9g77D32AfuIfcI+Y1+wr9g37Dv2A/uJ/cJ+Y3+wv9g/PAmO4CiO4ThO4CRO4TTO4CzO4Twu4CIu4TKu4Cqu4Tpu4CZu4Tbu4C7u4T48KZ4MT46nwFPiqfDUeBo8LZ4OT49nwDPimfDMeBY8K54Nz47nwBNwPx7Ag3gID+MRPIrH8Jx4Ljw3ngfPi+fD8+MF8IJ4IbwwXgQvihfDi+Ml8JJ4Kbw0XgYvi5fDy+MV8Ip4JbwyXgWvilfDq+M18Jp4Lbw2Xgevi9fD6+MN8IZ4I7wx3gRvijfDm+Mt8JZ4K7w13gZvi7fD2+Md8I54J7wz3gXvinfDu+M98J54L7w33gfvi/fD++MD8IH4IHwwPgQfig/Dh+Mj8JH4KHw0PgYfi4/Dx+MT8In4JHwyPgWfik/Dp+Mz8Jn4LHw2Pgefi8/D5+ML8IX4InwxvgRfii/Dl+Mr8JX4Knw1vgZfi6/D1+Mb8I34JnwzvgXfim/Dt+M78J34Lnw3vgffi+/D9+MH8IP4IfwwfgQ/ih/Dj+Mn8JP4Kfw0fgY/i5/Dz+MX8Iv4JfwyfgW/il/Dr+M38Jv4Lfw2fge/i9/D7+MP8If4I/wx/gR/ij/Dn+Mv8Jf4K/w1/gZ/i7/D3+Mf8I/4J/wz/gX/in/Dv+M/8J/4L/w3/gf/i/8jkhAIgRIYgRMEQRIUQRMMwRIcwRMCIRISIRMKoRIaoRMGYRIWYRMO4RIe4SOSEsmI5EQKIiWRikhNpCHSEumI9EQGIiORichMZCGyEtmI7EQOIoHwEwEiSISIMBEhokSMyEnkInITeYi8RD4iP1GAKEgUIgoTRYiiRDGiOFGCKEmUIkoTZYiyRDmiPFGBqEhUIioTVYiqRDWiOlGDqEnUImoTdYi6RD2iPtGAaEg0IhoTTYimRDOiOdGCaEm0IloTbYi2RDuiPdGB6Eh0IjoTXYiuRDeiO9GD6En0InoTfYi+RD+iPzGAGEgMIgYTQ4ihxDBiODGCGEmMIkYTY4ixxDhiPDGBmEhMIiYTU4ipxDRiOjGDmEnMImYTc4i5xDxiPrGAWEgsIhYTS4ilxDJiObGCWEmsIlYTa4i1xDpiPbGB2EhsIjYTW4itxDZiO7GD2EnsInYTe4i9xD5iP3GAOEgcIg4TR4ijxDHiOHGCOEmcIk4TZ4izxDniPHGBuEhcIi4TV4irxDXiOnGDuEncIm4Td4i7xD3iPvGAeEg8Ih4TT4inxDPiOfGCeEm8Il4Tb4i3xDviPfGB+Eh8Ij4TX4ivxDfiO/GD+En8In4Tf4i/xD8yCYmQKImROEmQJEmRNMmQLMmRPCmQIimRMqmQKqmROmmQJmmRNumQLumRPjIpmYxMTqYgU5KpyNRkGjItmY5MT2YgM5KZyMxkFjIrmY3MTuYgE0g/GSCDZIgMkxEySsbInGQuMjeZh8xL5iPzkwXIgmQhsjBZhCxKFiOLkyXIkmQpsjRZhixLliPLkxXIimQlsjJZhaxKViOrkzXImmQtsjZZh6xL1iPrkw3IhmQjsjHZhGxKNiObky3IlmQrsjXZhmxLtiPbkx3IjmQnsjPZhexKdiO7kz3InmQvsjfZh+xL9iP7kwPIgeQgcjA5hBxKDiOHkyPIkeQocjQ5hhxLjiPHkxPIieQkcjI5hZxKTiOnkzPImeQscjY5h5xLziPnkwvIheQicjG5hFxKLiOXkyvIleQqcjW5hlxLriPXkxvIjeQmcjO5hdxKbiO3kzvIneQucje5h9xL7iP3kwfIg+Qh8jB5hDxKHiOPkyfIk+Qp8jR5hjxLniPPkxfIi+Ql8jJ5hbxKXiOvkzfIm+Qt8jZ5h7xL3iPvkw/Ih+Qj8jH5hHxKPiOfky/Il+Qr8jX5hnxLviPfkx/Ij+Qn8jP5hfxKfiO/kz/In+Qv8jf5h/xL/qOSUAiFUhiFUwRFUhRFUwzFUhzFUwIlUhIlUwqlUhqlUwZlUhZlUw7lUh7lo5JSyajkVAoqJZWKSk2lodJS6aj0VAYqI5WJykxlobJS2ajsVA4qgfJTASpIhagwFaGiVIzKSeWiclN5qLxUPio/VYAqSBWiClNFqKJUMao4VYIqSZWiSlNlqLJUOao8VYGqSFWiKlNVqKpUNao6VYOqSdWialN1qLpUPao+1YBqSDWiGlNNqKZUM6o51YJqSbWiWlNtqLZUO6o91YHqSHWiOlNdqK5UN6o71YPqSfWielN9qL5UP6o/NYAaSA2iBlNDqKHUMGo4NYIaSY2iRlNjqLHUOGo8NYGaSE2iJlNTqKnUNGo6NYOaSc2iZlNzqLnUPGo+tYBaSC2iFlNLqKXUMmo5tYJaSa2iVlNrqLXUOmo9tYHaSG2iNlNbqK3UNmo7tYPaSe2idlN7qL3UPmo/dYA6SB2iDlNHqKPUMeo4dYI6SZ2iTlNnqLPUOeo8dYG6SF2iLlNXqKvUNeo6dYO6Sd2iblN3qLvUPeo+9YB6SD2iHlNPqKfUM+o59YJ6Sb2iXlNvqLfUO+o99YH6SH2iPlNfqK/UN+o79YP6Sf2iflN/qL/UPzoJjdAojdE4TdAkTdE0zdAszdE8LdAiLdEyrdAqrdE6bdAmbdE27dAu7dE+OimdjE5Op6BT0qno1HQaOi2djk5PZ6Az0pnozHQWOiudjc5O56ATaD8doIN0iA7TETpKx+icdC46N52Hzkvno/PTBeiCdCG6MF2ELkoXo4vTJeiSdCm6NF2GLkuXo8vTFeiKdCW6Ml2FrkpXo6vTNeiadC26Nl2HrkvXo+vTDeiGdCO6Md2Ebko3o5vTLeiWdCu6Nd2Gbku3o9vTHeiOdCe6M92F7kp3o7vTPeiedC+6N92H7kv3o/vTA+iB9CB6MD2EHkoPo4fTI+iR9Ch6ND2GHkuPo8fTE+iJ9CR6Mj2FnkpPo6fTM+iZ9Cx6Nj2HnkvPo+fTC+iF9CJ6Mb2EXkovo5fTK+iV9Cp6Nb2GXkuvo9fTG+iN9CZ6M72F3kpvo7fTO+id9C56N72H3kvvo/fTB+iD9CH6MH2EPkofo4/TJ+iT9Cn6NH2GPkufo8/TF+iL9CX6Mn2Fvkpfo6/TN+ib9C36Nn2Hvkvfo+/TD+iH9CP6Mf2Efko/o5/TL+iX9Cv6Nf2Gfku/o9/TH+iP9Cf6M/2F/kp/o7/TP+if9C/6N/2H/kv/Y5IwCIMyGIMzBEMyFEMzDMMyHMMzAiMyEiMzCqMyGqMzBmMyFmMzDuMyHuNjkjLJmORMCiYlk4pJzaRh0jLpmPRMBiYjk4nJzGRhsjLZmOxMDiaB8TMBJsiEmDATYaJMjMnJ5GJyM3mYvEw+Jj9TgCnIFGIKM0WYokwxpjhTginJlGJKM2WYskw5pjxTganIVGIqM1WYqkw1pjpTg6nJ1GJqM3WYukw9pj7TgGnINGIaM02YpkwzpjnTgmnJtGJaM22Ytkw7pj3TgenIdGI6M12Yrkw3pjvTg+nJ9GJ6M32Yvkw/pj8zgBnIDGIGM0OYocwwZjgzghnJjGJGM2OYscw4ZjwzgZnITGImM1OYqcw0Zjozg5nJzGJmM3OYucw8Zj6zgFnILGIWM0uYpcwyZjmzglnJrGJWM2uYtcw6Zj2zgdnIbGI2M1uYrcw2Zjuzg9nJ7GJ2M3uYvcw+Zj9zgDnIHGIOM0eYo8wx5jhzgjnJnGJOM2eYs8w55jxzgbnIXGIuM1eYq8w15jpzg7nJ3GJuM3eYu8w95j7zgHnIPGIeM0+Yp8wz5jnzgnnJvGJeM2+Yt8w75j3zgfnIfGI+M1+Yr8w35jvzg/nJ/GJ+M3+Yv8w/NgmLsCiLsThLsCRLsTTLsCzLsTwrsCIrsTKrsCqrsTprsCZrsTbrsC7rsT42KZuMTc6mYFOyqdjUbBo2LZuOTc9mYDOymdjMbBY2K5uNzc7mYBNYPxtgg2yIDbMRNsrG2JxsLjY3m4fNy+Zj87MF2IJsIbYwW4QtyhZji7Ml2JJsKbY0W4Yty5Zjy7MV2IpsJbYyW4WtylZjq7M12JpsLbY2W4ety9Zj67MN2IZsI7Yx24RtyjZjm7Mt2JZsK7Y124Zty7Zj27Md2I5sJ7Yz24XtynZju7M92J5sL7Y324fty/Zj+7MD2IHsIHYwO4Qdyg5jh7Mj2JHsKHY0O4Ydy45jx7MT2InsJHYyO4Wdyk5jp7Mz2JnsLHY2O4edy85j57ML2IXsInYxu4Rdyi5jl7Mr2JXsKnY1u4Zdy65j17Mb2I3sJnYzu4Xdym5jt7M72J3sLnY3u4fdy+5j97MH2IPsIfYwe4Q9yh5jj7Mn2JPsKfY0e4Y9y55jz7MX2IvsJfYye4W9yl5jr7M32JvsLfY2e4e9y95j77MP2IfsI/Yx+4R9yj5jn7Mv2JfsK/Y1+4Z9y75j37Mf2I/sJ/Yz+4X9yn5jv7M/2J/sL/Y3+4f9y/7jknAIh3IYh3MER3IUR3MMx3Icx3MCJ3ISJ3MKp3Iap3MGZ3IWZ3MO53Ie5+OScsm45FwKLiWXikvNpeHScum49FwGLiOXicvMZeGyctm47FwOLoHzcwEuyIW4MBfholyMy8nl4nJzebi8XD4uP1eAK8gV4gpzRbiiXDGuOFeCK8mV4kpzZbiyXDmuPFeBq8hV4ipzVbiqXDWuOleDq8nV4mpzdbi6XD2uPteAa8g14hpzTbimXDOuOdeCa8m14lpzbbi2XDuuPdeB68h14jpzXbiuXDeuO9eD68n14npzfbi+XD+uPzeAG8gN4gZzQ7ih3DBuODeCG8mN4kZzY7ix3DhuPDeBm8hN4iZzU7ip3DRuOjeDm8nN4mZzc7i53DxuPreAW8gt4hZzS7il3DJuObeCW8mt4lZza7i13DpuPbeB28ht4jZzW7it3DZuO7eD28nt4nZze7i93D5uP3eAO8gd4g5zR7ij3DHuOHeCO8md4k5zZ7iz3DnuPHeBu8hd4i5zV7ir3DXuOneDu8nd4m5zd7i73D3uPveAe8g94h5zT7in3DPuOfeCe8m94l5zb7i33DvuPfeB+8h94j5zX7iv3DfuO/eD+8n94n5zf7i/3D8+CY/wKI/xOE/wJE/xNM/wLM/xPC/wIi/xMq/wKq/xOm/wJm/xNu/wLu/xPj4pn4xPzqfgU/Kp+NR8Gj4tn45Pz2fgM/KZ+Mx8Fj4rn43PzufgE3g/H+CDfIgP8xE+ysf4nHwuPjefh8/L5+Pz8wX4gnwhvjBfhC/KF+OL8yX4knwpvjRfhi/Ll+PL8xX4inwlvjJfha/KV+Or8zX4mnwtvjZfh6/L1+Pr8w34hnwjvjHfhG/KN+Ob8y34lnwrvjXfhm/Lt+Pb8x34jnwnvjPfhe/Kd+O78z34nnwvvjffh+/L9+P78wP4gfwgfjA/hB/KD+OH8yP4kfwofjQ/hh/Lj+PH8xP4ifwkfjI/hZ/KT+On8zP4mfwsfjY/h5/Lz+Pn8wv4hfwifjG/hF/KL+OX8yv4lfwqfjW/hl/Lr+PX8xv4jfwmfjO/hd/Kb+O38zv4nfwufje/h9/L7+P38wf4g/wh/jB/hD/KH+OP8yf4k/wp/jR/hj/Ln+PP8xf4i/wl/jJ/hb/KX+Ov8zf4m/wt/jZ/h7/L3+Pv8w/4h/wj/jH/hH/KP+Of8y/4l/wr/jX/hn/Lv+Pf8x/4j/wn/jP/hf/Kf+O/8z/4n/wv/jf/h//L/xOSCIiACpiAC4RACpRAC4zACpzAC4IgCpIgC4qgCpqgC4ZgCpZgC47gCp7gE5IKyYTkQgohpZBKSC2kEdIK6YT0QgYho5BJyCxkEbIK2YTsQg4hQfALASEohISwEBGiQkzIKeQScgt5hLxCPiG/UEAoKBQSCgtFhKJCMaG4UEIoKZQSSgtlhLJCOaG8UEGoKFQSKgtVhKpCNaG6UEOoKdQSagt1hLpCPaG+0EBoKDQSGgtNhKZCM6G50EJoKbQSWgtthLZCO6G90EHoKHQSOgtdhK5CN6G70EPoKfQSegt9hL5CP6G/MEAYKAwSBgtDhKHCMGG4MEIYKYwSRgtjhLHCOGG8MEGYKEwSJgtThKnCNGG6MEOYKcwSZgtzhLnCPGG+sEBYKCwSFgtLhKXCMmG5sEJYKawSVgtrhLXCOmG9sEHYKGwSNgtbhK3CNmG7sEPYKewSdgt7hL3CPmG/cEA4KBwSDgtHhKPCMeG4cEI4KZwSTgtnhLPCOeG8cEG4KFwSLgtXhKvCNeG6cEO4KdwSbgt3hLvCPeG+8EB4KDwSHgtPhKfCM+G58EJ4KbwSXgtvhLfCO+G98EH4KHwSPgtfhK/CN+G78EP4KfwSfgt/hL/CPzGJiIioiIm4SIikSIm0yIisyIm8KIiiKImyqIiqqIm6aIimaIm26Iiu6Ik+MamYTEwuphBTiqnE1GIaMa2YTkwvZhAzipnEzGIWMauYTcwu5hATRL8YEINiSAyLETEqxsScYi4xt5hHzCvmE/OLBcSCYiGxsFhELCoWE4uLJcSSYimxtFhGLCuWE8uLFcSKYiWxslhFrCpWE6uLNcSaYi2xtlhHrCvWE+uLDcSGYiOxsdhEbCo2E5uLLcSWYiuxtdhGbCu2E9uLHcSOYiexs9hF7Cp2E7uLPcSeYi+xt9hH7Cv2E/uLA8SB4iBxsDhEHCoOE4eLI8SR4ihxtDhGHCuOE8eLE8SJ4iRxsjhFnCpOE6eLM8SZ4ixxtjhHnCvOE+eLC8SF4iJxsbhEXCouE5eLK8SV4ipxtbhGXCuuE9eLG8SN4iZxs7hF3CpuE7eLO8Sd4i5xt7hH3CvuE/eLB8SD4iHxsHhEPCoeE4+LJ8ST4inxtHhGPCueE8+LF8SL4iXxsnhFvCpeE6+LN8Sb4i3xtnhHvCveE++LD8SH4iPxsfhEfCo+E5+LL8SX4ivxtfhGfCu+E9+LH8SP4ifxs/hF/Cp+E7+LP8Sf4i/xt/hH/Cv+k5JIiIRKmIRLhERKlERLjMRKnMRLgiRKkiRLiqRKmqRLhmRKlmRLjuRKnuSTkkrJpORSCimllEpKLaWR0krppPRSBimjlEnKLGWRskrZpOxSDilB8ksBKSiFpLAUkaJSTMop5ZJyS3mkvFI+Kb9UQCooFZIKS0WkolIxqbhUQioplZJKS2WkslI5qbxUQaooVZIqS1WkqlI1qbpUQ6op1ZJqS3WkulI9qb7UQGooNZIaS02kplIzqbnUQmoptZJaS22ktlI7qb3UQeoodZI6S12krlI3qbvUQ+op9ZJ6S32kvlI/qb80QBooDZIGS0OkodIwabg0QhopjZJGS2OksdI4abw0QZooTZImS1OkqdI0abo0Q5opzZJmS3OkudI8ab60QFooLZIWS0ukpdIyabm0QloprZJWS2uktdI6ab20QdoobZI2S1ukrdI2abu0Q9op7ZJ2S3ukvdI+ab90QDooHZIOS0eko9Ix6bh0QjopnZJOS2eks9I56bx0QbooXZIuS1ekq9I16bp0Q7op3ZJuS3eku9I96b70QHooPZIeS0+kp9Iz6bn0QnopvZJeS2+kt9I76b30QfoofZI+S1+kr9I36bv0Q/op/ZJ+S3+kv9I/OYmMyKiMybhMyKRMybTMyKzMybwsyKIsybKsyKqsybpsyKZsybbsyK7syT45qZxMTi6nkFPKqeTUcho5rZxOTi9nkDPKmeTMchY5q5xNzi7nkBNkvxyQg3JIDssROSrH5JxyLjm3nEfOK+eT88sF5IJyIbmwXEQuKheTi8sl5JJyKbm0XEYuK5eTy8sV5IpyJbmyXEWuKleTq8s15JpyLbm2XEeuK9eT68sN5IZyI7mx3ERuKjeTm8st5JZyK7m13EZuK7eT28sd5I5yJ7mz3EXuKneTu8s95J5yL7m33EfuK/eT+8sD5IHyIHmwPEQeKg+Th8sj5JHyKHm0PEYeK4+Tx8sT5InyJHmyPEWeKk+Tp8sz5JnyLHm2PEeeK8+T58sL5IXyInmxvEReKi+Tl8sr5JXyKnm1vEZeK6+T18sb5I3yJnmzvEXeKm+Tt8s75J3yLnm3vEfeK++T98sH5IPyIfmwfEQ+Kh+Tj8sn5JPyKfm0fEY+K5+Tz8sX5IvyJfmyfEW+Kl+Tr8s35JvyLfm2fEe+K9+T78sP5IfyI/mx/ER+Kj+Tn8sv5JfyK/m1/EZ+K7+T38sf5I/yJ/mz/EX+Kn+Tv8s/5J/yL/m3/Ef+K/9TkiiIgiqYgiuEQiqUQiuMwiqcwiuCIiqSIiuKoiqaoiuGYiqWYiuO4iqe4lOSKsmU5EoKJaWSSkmtpFHSKumU9EoGJaOSScmsZFGyKtmU7EoOJUHxKwElqISUsBJRokpMyankUnIreZS8Sj4lv1JAKagUUgorRZSiSjGluFJCKamUUkorZZSySjmlvFJBqahUUiorVZSqSjWlulJDqanUUmordZS6Sj2lvtJAaag0UhorTZSmSjOludJCaam0UlorbZS2SjulvdJB6ah0UjorXZSuSjelu9JD6an0UnorfZS+Sj+lvzJAGagMUgYrQ5ShyjBluDJCGamMUkYrY5SxyjhlvDJBmahMUiYrU5SpyjRlujJDmanMUmYrc5S5yjxlvrJAWagsUhYrS5SlyjJlubJCWamsUlYra5S1yjplvbJB2ahsUjYrW5StyjZlu7JD2ansUnYre5S9yj5lv3JAOagcUg4rR5SjyjHluHJCOamcUk4rZ5SzyjnlvHJBuahcUi4rV5SryjXlunJDuancUm4rd5S7yj3lvvJAeag8Uh4rT5SnyjPlufJCeam8Ul4rb5S3yjvlvfJB+ah8Uj4rX5Svyjflu/JD+an8Un4rf5S/yj81iYqoqIqpuEqopEqptMqorMqpvCqooiqpsqqoqqqpumqopmqptuqoruqpPjWpmkxNrqZQU6qp1NRqGjWtmk5Nr2ZQM6qZ1MxqFjWrmk3NruZQE1S/GlCDakgNqxE1qsbUnGouNbeaR82r5lPzqwXUgmohtbBaRC2qFlOLqyXUkmoptbRaRi2rllPLqxXUimoltbJaRa2qVlOrqzXUmmottbZaR62r1lPrqw3UhmojtbHaRG2qNlObqy3UlmortbXaRm2rtlPbqx3UjmontbPaRe2qdlO7qz3UnmovtbfaR+2r9lP7qwPUgeogdbA6RB2qDlOHqyPUkeoodbQ6Rh2rjlPHqxPUieokdbI6RZ2qTlOnqzPUmeosdbY6R52rzlPnqwvUheoidbG6RF2qLlOXqyvUleoqdbW6Rl2rrlPXqxvUjeomdbO6Rd2qblO3qzvUneoudbe6R92r7lP3qwfUg+oh9bB6RD2qHlOPqyfUk+op9bR6Rj2rnlPPqxfUi+ol9bJ6Rb2qXlOvqzfUm+ot9bZ6R72r3lPvqw/Uh+oj9bH6RH2qPlOfqy/Ul+or9bX6Rn2rvlPfqx/Uj+on9bP6Rf2qflO/qz/Un+ov9bf6R/2r/tOSaIiGapiGa4RGapRGa4zGapzGa4ImapIma4qmapqma4ZmapZma47map7m05JqybTkWgotpZZKS62l0dJq6bT0WgYto5ZJy6xl0bJq2bTsWg4tQfNrAS2ohbSwFtGiWkzLqeXScmt5tLxaPi2/VkArqBXSCmtFtKJaMa24VkIrqZXSSmtltLJaOa28VkGrqFXSKmtVtKpaNa26VkOrqdXSamt1tLpaPa2+1kBrqDXSGmtNtKZaM6251kJrqbXSWmtttLZaO6291kHrqHXSOmtdtK5aN6271kPrqfXSemt9tL5aP62/NkAbqA3SBmtDtKHaMG24NkIbqY3SRmtjtLHaOG28NkGbqE3SJmtTtKnaNG26NkObqc3SZmtztLnaPG2+tkBbqC3SFmtLtKXaMm25tkJbqa3SVmtrtLXaOm29tkHbqG3SNmtbtK3aNm27tkPbqe3Sdmt7tL3aPm2/dkA7qB3SDmtHtKPaMe24dkI7qZ3STmtntLPaOe28dkG7qF3SLmtXtKvaNe26dkO7qd3Sbmt3tLvaPe2+9kB7qD3SHmtPtKfaM+259kJ7qb3SXmtvtLfaO+299kH7qH3SPmtftK/aN+279kP7qf3Sfmt/tL/aPz2Jjuiojum4TuikTum0zuiszum8LuiiLumyruiqrum6buimbum27uiu7uk+PameTE+up9BT6qn01HoaPa2eTk+vZ9Az6pn0zHoWPaueTc+u59ATdL8e0IN6SA/rET2qx/Scei49t55Hz6vn0/PrBfSCeiG9sF5EL6oX04vrJfSSeim9tF5GL6uX08vrFfSKeiW9sl5Fr6pX06vrNfSaei29tl5Hr6vX0+vrDfSGeiO9sd5Eb6o305vrLfSWeiu9td5Gb6u309vrHfSOeie9s95F76p307vrPfSeei+9t95H76v30/vrA/SB+iB9sD5EH6oP04frI/SR+ih9tD5GH6uP08frE/SJ+iR9sj5Fn6pP06frM/SZ+ix9tj5Hn6vP0+frC/SF+iJ9sb5EX6ov05frK/SV+ip9tb5GX6uv09frG/SN+iZ9s75F36pv07frO/Sd+i59t75H36vv0/frB/SD+iH9sH5EP6of04/rJ/ST+in9tH5GP6uf08/rF/SL+iX9sn5Fv6pf06/rN/Sb+i39tn5Hv6vf0+/rD/SH+iP9sf5Ef6o/05/rL/SX+iv9tf5Gf6u/09/rH/SP+if9s/5F/6p/07/rP/Sf+i/9t/5H/6v/M5IYiIEamIEbhEEalEEbjMEanMEbgiEakiEbiqEamqEbhmEalmEbjuEanuEzkhrJjORGCiOlkcpIbaQx0hrpjPRGBiOjkcnIbGQxshrZjOxGDiPB8BsBI2iEjLARMaJGzMhp5DJyG3mMvEY+I79RwChoFDIKG0WMokYxo7hRwihplDJKG2WMskY5o7xRwahoVDIqG1WMqkY1o7pRw6hp1DJqG3WMukY9o77RwGhoNDIaG02MpkYzo7nRwmhptDJaG22MtkY7o73RwehodDI6G12MrkY3o7vRw+hp9DJ6G32MvkY/o78xwBhoDDIGG0OMocYwY7gxwhhpjDJGG2OMscY4Y7wxwZhoTDImG1OMqcY0Y7oxw5hpzDJmG3OMucY8Y76xwFhoLDIWG0uMpcYyY7mxwlhprDJWG2uMtcY6Y72xwdhobDI2G1uMrcY2Y7uxw9hp7DJ2G3uMvcY+Y79xwDhoHDIOG0eMo8Yx47hxwjhpnDJOG2eMs8Y547xxwbhoXDIuG1eMq8Y147pxw7hp3DJuG3eMu8Y9477xwHhoPDIeG0+Mp8Yz47nxwnhpvDJeG2+Mt8Y7473xwfhofDI+G1+Mr8Y347vxw/hp/DJ+G3+Mv8Y/M4mJmKiJmbhJmKRJmbTJmKzJmbwpmKIpmbKpmKqpmbppmKZpmbbpmK7pmT4zqZnMTG6mMFOaqczUZhozrZnOTG9mMDOamczMZhYzq5nNzG7mMBNMvxkwg2bIDJsRM2rGzJxmLjO3mcfMa+Yz85sFzIJmIbOwWcQsahYzi5slzJJmKbO0WcYsa5Yzy5sVzIpmJbOyWcWsalYzq5s1zJpmLbO2Wcesa9Yz65sNzIZmI7Ox2cRsajYzm5stzJZmK7O12cZsa7Yz25sdzI5mJ7Oz2cXsanYzu5s9zJ5mL7O32cfsa/Yz+5sDzIHmIHOwOcQcag4zh5sjzJHmKHO0OcYca44zx5sTzInmJHOyOcWcak4zp5szzJnmLHO2Oceca84z55sLzIXmInOxucRcai4zl5srzJXmKnO1ucZca64z15sbzI3mJnOzucXcam4zt5s7zJ3mLnO3ucfca+4z95sHzIPmIfOwecQ8ah4zj5snzJPmKfO0ecY8a54zz5sXzIvmJfOyecW8al4zr5s3zJvmLfO2ece8a94z75sPzIfmI/Ox+cR8aj4zn5svzJfmK/O1+cZ8a74z35sfzI/mJ/Oz+cX8an4zv5s/zJ/mL/O3+cf8a/6zkliIhVqYhVuERVqURVuMxVqcxVuCJVqSJVuKpVqapVuGZVqWZVuO5Vqe5bOSWsms5FYKK6WVykptpbHSWums9FYGK6OVycpsZbGyWtms7FYOK8HyWwEraIWssBWxolbMymnlsnJbeay8Vj4rv1XAKmgVsgpbRayiVjGruFXCKmmVskpbZayyVjmrvFXBqmhVsipbVayqVjWrulXDqmnVsmpbday6Vj2rvtXAamg1shpbTaymVjOrudXCamm1slpbbay2VjurvdXB6mh1sjpbXayuVjeru9XD6mn1snpbfay+Vj+rvzXAGmgNsgZbQ6yh1jBruDXCGmmNskZbY6yx1jhrvDXBmmhNsiZbU6yp1jRrujXDmmnNsmZbc6y51jxrvrXAWmgtshZbS6yl1jJrubXCWmmtslZba6y11jprvbXB2mhtsjZbW6yt1jZru7XD2mntsnZbe6y91j5rv3XAOmgdsg5bR6yj1jHruHXCOmmdsk5bZ6yz1jnrvHXBumhdsi5bV6yr1jXrunXDumndsm5bd6y71j3rvvXAemg9sh5bT6yn1jPrufXCemm9sl5bb6y31jvrvfXB+mh9sj5bX6yv1jfru/XD+mn9sn5bf6y/1j87iY3YqI3ZuE3YpE3ZtM3YrM3ZvC3Yoi3Zsq3Yqq3Zum3Ypm3Ztu3Yru3ZPjupncxObqewU9qp7NR2Gjutnc5Ob2ewM9qZ7Mx2Fjurnc3ObuewE2y/HbCDdsgO2xE7asfsnHYuO7edx85r57Pz2wXsgnYhu7BdxC5qF7OL2yXsknYpu7Rdxi5rl7PL2xXsinYlu7Jdxa5qV7Or2zXsmnYtu7Zdx65r17Pr2w3shnYju7HdxG5qN7Ob2y3slnYru7Xdxm5rt7Pb2x3sjnYnu7Pdxe5qd7O72z3snnYvu7fdx+5r97P72wPsgfYge7A9xB5qD7OH2yPskfYoe7Q9xh5rj7PH2xPsifYke7I9xZ5qT7On2zPsmfYse7Y9x55rz7Pn2wvshfYie7G9xF5qL7OX2yvslfYqe7W9xl5rr7PX2xvsjfYme7O9xd5qb7O32zvsnfYue7e9x95r77P32wfsg/Yh+7B9xD5qH7OP2yfsk/Yp+7R9xj5rn7PP2xfsi/Yl+7J9xb5qX7Ov2zfsm/Yt+7Z9x75r37Pv2w/sh/Yj+7H9xH5qP7Of2y/sl/Yr+7X9xn5rv7Pf2x/sj/Yn+7P9xf5qf7O/2z/sn/Yv+7f9x/5r/3OSOIiDOpiDO4RDOpRDO4zDOpzDO4IjOpIjO4qjOpqjO4ZjOpZjO47jOp7jc5I6yZzkTgonpZPKSe2kcdI66Zz0TgYno5PJyexkcbI62ZzsTg4nwfE7ASfohJywE3GiTszJ6eRycjt5nLxOPie/U8Ap6BRyCjtFnKJOMae4U8Ip6ZRySjtlnLJOOae8U8Gp6FRyKjtVnKpONae6U8Op6dRyajt1nLpOPae+08Bp6DRyGjtNnKZOM6e508Jp6bRyWjttnLZOO6e908Hp6HRyOjtdnK5ON6e708Pp6fRyejt9nL5OP6e/M8AZ6AxyBjtDnKHOMGe4M8IZ6YxyRjtjnLHOOGe8M8GZ6ExyJjtTnKnONGe6M8OZ6cxyZjtznLnOPGe+s8BZ6CxyFjtLnKXOMme5s8JZ6axyVjtrnLXOOme9s8HZ6GxyNjtbnK3ONme7s8PZ6exydjt7nL3OPme/c8A56BxyDjtHnKPOMee4c8I56ZxyTjtnnLPOOee8c8G56FxyLjtXnKvONee6c8O56dxybjt3nLvOPee+88B56DxyHjtPnKfOM+e588J56bxyXjtvnLfOO+e988H56HxyPjtfnK/ON+e788P56fxyfjt/nL/OPzeJi7ioi7m4S7ikS7m0y7isy7m8K7iiK7myq7iqq7m6a7ima7m267iu67k+N6mbzE3upnBTuqnc1G4aN62bzk3vZnAzupnczG4WN6ubzc3u5nATXL8bcINuyA27ETfqxtycbi43t5vHzevmc/O7BdyCbiG3sFvELeoWc4u7JdySbim3tFvGLeuWc8u7FdyKbiW3slvFrepWc6u7Ndyabi23tlvHrevWc+u7DdyGbiO3sdvEbeo2c5u7LdyWbiu3tdvGbeu2c9u7HdyObie3s9vF7ep2c7u7Pdyebi+3t9vH7ev2c/u7A9yB7iB3sDvEHeoOc4e7I9yR7ih3tDvGHeuOc8e7E9yJ7iR3sjvFnepOc6e7M9yZ7ix3tjvHnevOc+e7C9yF7iJ3sbvEXeouc5e7K9yV7ip3tbvGXeuuc9e7G9yN7iZ3s7vF3epuc7e7O9yd7i53t7vH3evuc/e7B9yD7iH3sHvEPeoec4+7J9yT7in3tHvGPeuec8+7F9yL7iX3snvFvepec6+7N9yb7i33tnvHvevec++7D9yH7iP3sfvEfeo+c5+7L9yX7iv3tfvGfeu+c9+7H9yP7if3s/vF/ep+c7+7P9yf7i/3t/vH/ev+85J4iId6mId7hEd6lEd7jMd6nMd7gid6kid7iqd6mqd7hmd6lmd7jud6nufzknrJvOReCi+ll8pL7aXx0nrpvPReBi+jl8nL7GXxsnrZvOxeDi/B83sBL+iFvLAX8aJezMvp5fJye3m8vF4+L79XwCvoFfIKe0W8ol4xr7hXwivplfJKe2W8sl45r7xXwavoVfIqe1W8ql41r7pXw6vp1fJqe3W8ul49r77XwGvoNfIae028pl4zr7nXwmvptfJae228tl47r73XwevodfI6e128rl43r7vXw+vp9fJ6e328vl4/r783wBvoDfIGe0O8od4wb7g3whvpjfJGe2O8sd44b7w3wZvoTfIme1O8qd40b7o3w5vpzfJme3O8ud48b763wFvoLfIWe0u8pd4yb7m3wlvprfJWe2u8td46b723wdvobfI2e1u8rd42b7u3w9vp7fJ2e3u8vd4+b793wDvoHfIOe0e8o94x77h3wjvpnfJOe2e8s94577x3wbvoXfIue1e8q94177p3w7vp3fJue3e8u9497773wHvoPfIee0+8p94z77n3wnvpvfJee2+8t9477733wfvoffI+e1+8r94377v3w/vp/fJ+e3+8v94/XxIf4kN9mA/3ET7SR/loH+NjfZyP9wk+0Sf5ZJ/iU32aT/cZPtNn+Wyf43N9ns/nS+pL5kvuS+FL6UvlS+1L40vrS+dL78vgy+jL5Mvsy+LL6svmy+7L4Uvw+X0BX9AX8oV9EV/UF/Pl9OXy5fbl8eX15fPl9xXwFfQV8hX2FfEV9RXzFfeV8JX0lfKV9pXxlfWV85X3VfBV9FXyVfZV8VX1VfNV99Xw1fTV8tX21fHV9dXz1fc18DX0NfI19jXxNfU18zX3tfC19LXytfa18bX1tfO193XwdfR18nX2dfF19XXzdff18PX09fL19vXx9fX18/X3DfAN9A3yDfYN8Q31DfMN943wjfSNIjs1aNSlcxO6bIM2Tco0yZbjv5Hw3/D/N4L/jdB/I/zfiPw3ov+NGPPfOzkSV0Li8ieuQOIKJq5Q4gonrkjiiiauxIY/seFPbPgTG/7Ehj+x4U9s+BMb/sSGP7HhT2wEEhuBxEYgsRFIbAQSG4HERiCxEUhsBBIbgcRGMLERTGwEExvBxEYwsRFMbAQTG8HERjCxEUxshBIbocRGKLERSmyEEhuhxEYosRFKbIQSG6HERjixEU5shBMb4cRGOLERTmyEExvhxEY4sRFObEQSG5HERiSxEUlsRBIbkcRGJLERSWxEEhuRxEY0sRFNbEQTG9HERjSxEU1sRBMb0cRGNLERTWzEEhuxxEYssRFLbMQSX44lvhxLfDmW+HIsxib+83LATIDphxmAGYQZghmGGYEZhQm1BKglQC0BaglQS4BaAtQSoJYAtQSoJUDNDzU/1PxQ80PNDzU/1PxQ80PNDzU/1AJQC0AtALUA1AJQC0AtALUA1AJQC0AtCLUg1IJQC0ItCLUg1IJQC0ItCLUg1EJQC0EtBLUQ1EJQC0EtBLUQ1EJQC0EtDLUw1MJQC0MtDLUw1MJQC0MtDLUw1CJQi0AtArUI1CJQi0AtArUI1CJQi0AtCrUo1KJQi0ItCrUo1KJQi0ItCrUo1GJQi0EtBrUY1GJQi0EtBrUY1GJQA0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8YIkfLPGDJX6wxA+W+MESP1jiB0v8AIgfAPEDIH4AxA+A+AEQPwDiB0D8AIgfAPEDIH4AxA+A+EENP6jhBzX8oIYf1PCDGn5Qww9q+EENP6jhBzX8oIYf1AiAGgFQIwBqBECNAKgRADUCoEYA1AiAGgFQIwBqBECNAKgRADUCoEYA1AiAGgFQIwBqBECNAKgRADUCoEYA1AiAGgFQIwBqBECNAKgRADUCoEYA1AiAGgFQIwBqBECNAKgRADUCoEYA1AiAGgFQIwBqBECNAKgRADUCoEYA1AiAGgGgIgBUBICKAFARACoCQEUAqAgAFYFQXAJ+EFARACoCQEUAqAgAFQGgIgBUBICKAFARACoCQEUAqAjA2REANQKgRgDUCIAaAVAjAGoEQI0AqBEANQKgRgDUCIAaAVAjAGdHAAAJACABACQAgAQAkAAAEgA1AqBGAKgIABUBoCIIKAQBhSCgEAQUgoBCEFAIAgpBQCEIEgRBgiBIEAQJgiBBECQIggRBkCAIEgRBgiBIEAQJgiBBECQIggRBkCAIEgRBgiBIEAQJgiBBECQIggRBkCAIEgRBgiBIEAQJgiBBECQIggRBkCAIEgRBgiBIEAQJgiBBECQIwv0QBBSCgEIQUAgCCkFAIQgoBAGFIKAQBBSCgEIQUAgCCkFAIQgoBAGFIKAQBBSCgEIQUAgCCkFAIQgoBAGFIKAQBBSCgEIQUAgCCkFAIQgoBAGFIKAQBBSCgEIQUAgCCkFAIQgoBAGFIKAQBBSCgEIQUAjCVREEH4LgQxCuiiBQEQQqgkBFCK6KEFwVIQAkBICEAJAQABICQEIASAgACQEgIbgqQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMlkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYrEY978zIUeOHHE7IW7743Ygbgfjdihuh+N2JG5H43ZcNyGumxDXTYjrJsR1E+K6CXHdhLhuQlw3Ia6bENf1x3X9cV1/XNcf1/XHdf1xXX9c1x/X9cd1/XHdQFw3ENcNxHUDcd1AXDcQ1w3EdQNx3UBcNxDXDcZ1g3HdYFw3GNcNxnWDcd1gXDcY1w3GdYNx3VBcNxTXDcV1Q3HdUFw3FNcNxXVDcd1QXDcU1w3HdcNx3XBcNxzXDcd1w3HdcFw3HNcNx3XDcd1IXDcS143EdSNx3UhcNxLXjcR1I3HdSFw3EteNxnWjcd1oXDca143GdaNx3WhcNxrXjcZ1o3HdWFw3FteNxXVjcd1YXDcW143FdWNx3VhcN86rhDivEuK8SojzKiHOq4Q4rxLivEqI8yohzquEOK8S4rxKiPMqIc6rhDivEuK8SojzKiHOq4Q4rxLivEqI8yohzquEOK8S4rxKiPMqIc6rhDivEv6nSTs2jBiAYRg400sUbe+/WFJehwlQHb/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfv/rxqx+/+vGrH7/68asfvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr8Kvwq/Cr86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq/Kr8qvyq4dfPfzq4VcPv3r41cOvHn718KuHXz386uFXD796+NXDrx5+9fCrh189/OrhVw+/evjVw68efvXwq4dfPfzq4VcPv3r41cOvHn718KuHXz386uFXD796+NXDrx5+9fCrh189/OrhVw+/evjVw68efvXwq4dfPfzq4VcPv3r41cOvHn718KuHXz386uFXD796+NXDrx5+9fCrh189/OrhVw+/evjVw68efvXwq4dfPfzq4VcPv3r41cOvHn718KuHXz386uFXD796+NXDrx5+9fCrh189/OrhVw+/evjVw68efvXwq4dfPfzq4VcPv3r51cuvXn718quXX7386uVXL796+dXLr15+9fKrl1+9/OrlVy+/evnVy69efvXyq5dfvfzq5Vcvv3r51cuvXn718quXX7386uVXL796+dXLr15+9fKrl1+9/OrlVy+/evnVy69efvXyq5dfvfzq5Vcvv3r51cuvXn718quXX7386uVXL796+dXLr15+9fKrl1+9/OrlVy+/evnVy69efvXyq5dfvfzq5Vcvv3r51cuvXn718quXX7386uVXL796+dXLr15+9fKrl1+9/OrlVy+/evnVy69efvXyq5dfvfzq5Vcvv3r51cuvXn718quPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNX+PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2x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class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h4 y4 ff2 fs0 fc0 sc0 ls0 ws0">Imperio <span class="ff3">Alternatywn<span class="_ _0"></span>a Spółka Inwestycyjna <span class="_ _0"></span>Spółka Akc<span class="_ _0"></span>yjna</span> (dawn<span class="_ _0"></span>iej Impera Capital ASI S.A.)<span class="_ _0"></span> </div><div class="t m0 x3 h4 y5 ff2 fs0 fc0 sc0 ls0 ws0">02-583 Warszawa u<span class="_ _0"></span>l. <span class="ff3">Wołoska </span>9 </div><div class="t m0 x3 h4 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _1"> </span><span class="ff3">finansowe <span class="_ _1"> </span>sporządzo<span class="_ _0"></span>ne <span class="_ _1"> </span>według <span class="_ _2"> </span>Międzynarodowych<span class="_ _0"></span> <span class="_ _1"> </span>Standardów <span class="_ _2"> </span>Spr<span class="_ _0"></span>awozdawczości </span></div><div class="t m0 x3 h4 y7 ff2 fs0 fc0 sc0 ls0 ws0">Finansowej za okresy 12<span class="_ _0"></span> <span class="ff3">miesięczne zako<span class="_ _0"></span>ńczone 3<span class="_ _0"></span></span><span class="ls1">1 </span>grudnia 2021 r. i 31 <span class="_ _0"></span>grudnia 20<span class="ls1">20</span> <span class="ls2">r.<span class="_ _0"></span></span><span class="ff4"> </span></div><div class="t m0 x3 h5 y8 ff4 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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ADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAYPwkAAAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAABg/CQAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAxg9ou3ZwAlAIA1GQBfuw61+oDcQiPHwNMyVsTg8CAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4mQAAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPAzAQAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAA4NE9wsiREAAHhaVRnh/7JwBgAAgN68egIAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACAsPeN4AAAApSURBVD8AAACEHwAAAMIPAAAA4QcAACD8AAAAaBx+65tJElMAAAD0tAGAGxfPJ6FwEwAAAABJRU5ErkJggg=="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 yd w3 h6"><div class="t m0 x0 h5 ye ff4 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h7 yf ff5 fs2 fc0 sc0 ls0 ws0">Spis treści<span class="ff6"> </span></div><div class="t m0 x3 h8 y10 ff4 fs0 fc0 sc0 ls4 ws0">I.<span class="fs1 ls0"> <span class="_ _3"> </span><span class="ff7 fs0">INFORMACJE OGÓLN<span class="_ _0"></span>E<span class="ff4"> <span class="_ _4"></span><span class="ls4">......................................................................................................................................<span class="ls0"> <span class="_ _4"></span>5<span class="fs1"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y11 ff4 fs0 fc0 sc0 ls1 ws0">1.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">P<span class="ff7 fs3">RZEDMIOT DZIAŁALN<span class="_ _6"></span>OŚCI <span class="ff4 fs0">I<span class="fs3">MPERIO </span><span class="ls5">ASI</span><span class="fs3"> </span>S.A.<span class="fs3"> </span></span>W OKR<span class="_ _6"></span>ESIE OBJĘT<span class="ff4">YM SPRA<span class="_ _6"></span>WOZDANIEM<span class="fs0"> <span class="_ _4"></span><span class="ls4">.....................................................<span class="ls0"> <span class="_ _4"></span>5<span class="_ _6"></span><span class="fs1"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y12 ff4 fs0 fc0 sc0 ls1 ws0">2.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">O<span class="fs3">RGANY </span>S<span class="ff7 fs3">PÓŁKI</span> <span class="_ _4"></span><span class="ls4">................................................................................................................................................<span class="ls0"> <span class="_ _4"></span>5<span class="fs1"> </span></span></span></span></span></div><div class="t m0 x6 h8 y13 ff4 fs0 fc0 sc0 ls1 ws0">3.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">P<span class="ff7 fs3">ODMIOTY POWIĄZ<span class="_ _6"></span>ANE <span class="ff4 fs0">E<span class="fs3">MITENTA</span> <span class="_ _7"></span><span class="ls4">.......................................................................................................................<span class="ls0"> <span class="_ _4"></span>6<span class="fs1"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y14 ff4 fs0 fc0 sc0 ls1 ws0">4.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O PO<span class="_ _6"></span>WIĄZANIACH OR<span class="_ _6"></span>GANIZAC<span class="_ _6"></span>YJNYCH LUB KAPI<span class="_ _6"></span>TAŁOWYCH <span class="ff4 fs0">E<span class="fs3">MITENTA </span>(<span class="fs3">STAN N<span class="_ _6"></span>A <span class="fs0 ls1">31</span> GRUDNIA <span class="fs0 ls1">2021)<span class="ls0"> <span class="_ _4"></span><span class="ls4">...............<span class="ls0"> <span class="_ _4"></span>7<span class="fs1"> </span></span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y15 ff4 fs0 fc0 sc0 ls1 ws0">5.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">C<span class="ff7 fs3">ZAS TRWANIA DZIA<span class="_ _6"></span>ŁALNOŚCI <span class="ff4 fs0">E<span class="fs3">MITENTA<span class="_ _6"></span><span class="fs0"> <span class="_ _7"></span><span class="ls4">...............................................................................................................<span class="ls0"> <span class="_ _4"></span>8<span class="fs1"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y16 ff4 fs0 fc0 sc0 ls1 ws0">6.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">Z<span class="ff7 fs3">GODNOŚĆ Z WYMOGAM<span class="_ _7"></span>I <span class="_ _0"></span><span class="ff4 fs0">MSSF<span class="fs3"> </span>(MSR<span class="fs3"> </span>1): <span class="_ _7"></span><span class="ls4">...........................................................................................................<span class="ls0"> <span class="_ _4"></span>8<span class="fs1"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y17 ff4 fs0 fc0 sc0 ls1 ws0">7.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">I<span class="ff7 fs3">STOTNOŚĆ</span>,<span class="fs3"> AGREGO<span class="_ _6"></span>WANIE<span class="fs0">,</span> <span class="ff7">RZETELNA PREZ<span class="_ _6"></span>ENTACJA I ZG<span class="_ _6"></span>ODNOŚĆ Z <span class="ff4 fs0">MSSF <span class="ls4">..................................................................</span> <span class="_ _8"></span>8<span class="fs1"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y18 ff4 fs0 fc0 sc0 ls1 ws0">8.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">O<span class="ff7 fs3">ŚWIADCZENIE </span>Z<span class="ff7 fs3">ARZĄDU<span class="_ _6"></span><span class="ff4 fs0 ls4">....................................................................................................................................<span class="ls0"> <span class="_ _8"></span>8<span class="fs1"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y19 ff4 fs0 fc0 sc0 ls1 ws0">9.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">O<span class="ff7 fs3">KRES ZA JAKI SPR<span class="_ _6"></span>AWOZDANIE ZOST<span class="_ _6"></span>AŁO SPORZĄDZONE<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">............................................................................................<span class="ls0"> <span class="_ _8"></span>9<span class="fs1"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y1a ff4 fs0 fc0 sc0 ls1 ws0">10.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">Z<span class="fs3">ATWIERDZENIE SPR<span class="_ _6"></span>AWOZDANIA <span class="_ _6"></span>FINANSOWEGO<span class="fs0"> <span class="_ _b"></span><span class="ls4">................................................................................................<span class="ls0">. <span class="_ _8"></span>9<span class="fs1"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y1b ff4 fs0 fc0 sc0 ls1 ws0">11.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">Z<span class="ff7 fs3">AGROŻENIE KONTYNUO<span class="_ _7"></span>WA<span class="_ _0"></span>NIA DZI<span class="_ _6"></span>AŁALNOŚCI GOS<span class="_ _6"></span>PODARCZEJ <span class="ff4 fs0">E<span class="fs3">MITENT<span class="_ _6"></span>A<span class="fs0"> <span class="_ _7"></span><span class="ls4">................................................................<span class="ls0"> <span class="_ _8"></span>9<span class="fs1"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y1c ff4 fs0 fc0 sc0 ls1 ws0">12.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">C<span class="ff7 fs3">YKLICZNOŚĆ</span>,<span class="fs3"> <span class="ff7">SEZONO<span class="_ _6"></span>WOŚĆ DZIAŁALN<span class="_ _6"></span>OŚCI<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">........................................................................................................<span class="ls0"> <span class="_ _8"></span>9<span class="fs1"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y1d ff4 fs0 fc0 sc0 ls1 ws0">13.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">N<span class="ff7 fs3">AJWAŻNIEJSZE SZ<span class="_ _6"></span>ACUNKI I OCENY <span class="_ _6"></span>PRZYJĘTE N<span class="_ _6"></span>A POTRZEBY S<span class="_ _6"></span>PORZĄDZENI<span class="_ _6"></span>A SPRAWOZDANI<span class="_ _6"></span>A FINANSO<span class="_ _6"></span>WEGO<span class="ff4 fs0"> <span class="_ _7"></span><span class="ls4">....................<span class="ls0"> <span class="_ _8"></span>9<span class="fs1"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y1e ff4 fs0 fc0 sc0 ls1 ws0">14.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">P<span class="ff7 fs3">ROFESJONALNY OS<span class="_ _6"></span>ĄD<span class="ff4 fs0"> <span class="_ _6"></span><span class="ls4">................................................................................................................................<span class="ls0">. <span class="_ _8"></span><span class="ls1">11<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y1f ff4 fs0 fc0 sc0 ls1 ws0">15.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">P<span class="ff7 fs3">ODSTAWOWE ZAS<span class="_ _6"></span>ADY KSIĘGOWE<span class="ff4 fs0"> <span class="_ _b"></span><span class="ls4">..................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">11<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y20 ff4 fs0 fc0 sc0 ls1 ws0">16.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">S<span class="fs3">TATUS </span>I<span class="fs3">MPERIO </span><span class="ls5">ASI</span><span class="fs3"> </span>S.A.<span class="fs3"> JAKO </span><span class="ff7">„</span><span class="fs3">JEDNO<span class="_ _6"></span>STKI INWESTYCYJN<span class="_ _6"></span>EJ<span class="ff7 fs0">”<span class="ff4"> <span class="_ _4"></span><span class="ls4">..............................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">11<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y21 ff4 fs0 fc0 sc0 ls0 ws0">1<span class="ls1">7.</span><span class="fs1"> <span class="_ _a"> </span></span>Z<span class="fs3">MIANA ZASAD </span>(<span class="fs3">POLI<span class="_ _6"></span>TYKI<span class="fs0">)</span> <span class="ff7">RACHUNKO<span class="_ _6"></span>WOŚCI <span class="ff4 fs0">(MSR<span class="fs3"> </span><span class="ls1">8,</span><span class="fs3"> </span>MSSF<span class="fs3"> </span><span class="ls6">1)<span class="ls4">..........................................................................</span></span> <span class="_ _8"></span><span class="ls1">11<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y22 ff4 fs0 fc0 sc0 ls1 ws0">18.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">P<span class="ff7 fs3">ORÓWNYWALNOŚĆ D<span class="_ _6"></span>ANYCH FINAN<span class="_ _7"></span>S<span class="_ _0"></span>OWYCH ZA POPRZ<span class="_ _6"></span>EDNI I BIEŻĄ<span class="_ _6"></span>CY ROK OB<span class="_ _6"></span>ROTOWY<span class="ff4 fs0 ls4">.............................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">11<span class="fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y23 ff4 fs0 fc0 sc0 ls1 ws0">19.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">W<span class="fs3">ALUTA FUNKCJON<span class="_ _6"></span>ALNA I PREZEN<span class="_ _6"></span>TACJA<span class="fs0"> <span class="_ _8"></span><span class="ls4">..........................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">11<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y24 ff4 fs0 fc0 sc0 ls1 ws0">20.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">K<span class="ff7 fs3">OREKTY WYNIKAJĄ<span class="_ _6"></span>CE Z ZASTRZEŻE<span class="_ _6"></span>Ń W OPINIACH Z<span class="_ _6"></span>A LATA UBIEGŁE<span class="ff4 fs0"> <span class="_ _8"></span><span class="ls4">.......................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">12<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y25 ff4 fs0 fc0 sc0 ls1 ws0">21.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">S<span class="fs3">PRAWOZD<span class="ff7">AWCZOŚ<span class="_ _6"></span>Ć DOTYCZĄCA S<span class="_ _6"></span>EGMENTÓW<span class="ff4 fs0"> <span class="_ _7"></span><span class="ls4">................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">12<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y26 ff4 fs0 fc0 sc0 ls1 ws0">22.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">O<span class="ff7 fs3">PIS PRZYJĘTYCH Z<span class="_ _6"></span>ASAD <span class="ff4 fs0">(<span class="fs3">POLITYKI</span>)<span class="fs3"> </span></span>RACHUN<span class="_ _6"></span>KOWOŚCI<span class="ff4 fs0">,<span class="fs3"> </span></span>W TYM M<span class="_ _6"></span>ETOD WY<span class="_ _6"></span>CENY AKTYWÓ<span class="_ _6"></span>W I PASYWÓW O<span class="_ _6"></span>RAZ PRZYCHODÓ<span class="_ _6"></span>W </span></span></span></div><div class="t m0 x6 h5 y27 ff7 fs3 fc0 sc0 ls0 ws0">I KOSZTÓW<span class="ff4 fs0">,<span class="fs3"> USTAL<span class="_ _6"></span>ENIA WYNIKU F<span class="_ _6"></span>INANSOWEGO<span class="_ _6"></span> ORAZ SPOSOBU S<span class="_ _6"></span>PO<span class="ff7">RZĄDZENIA  S<span class="_ _6"></span>PRAWOZDANIA F<span class="_ _6"></span>INANSOWEGO<span class="_ _6"></span> I DANYCH </span></span></span></div><div class="t m0 x6 h8 y28 ff7 fs3 fc0 sc0 ls0 ws0">PORÓWNYWALN<span class="_ _6"></span>YCH<span class="ff4 fs0"> <span class="_ _6"></span><span class="ls4">................................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">12<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y29 ff4 fs0 fc0 sc0 ls1 ws0">23.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">K<span class="fs3">URSY </span>EURO<span class="fs3"> <span class="ff7">UŻYTE DO PRZELICZEN<span class="_ _6"></span>IA WYBRANY<span class="_ _6"></span>CH DANYCH FIN<span class="_ _6"></span>ANSOWYCH<span class="ff4 fs0"> <span class="_ _8"></span><span class="ls4">...........................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">19<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x3 h8 y2a ff4 fs0 fc0 sc0 ls4 ws0">II.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">SPRAWOZDANIE FIN<span class="_ _0"></span>ANSOWE <span class="_ _c"></span><span class="ls4">........................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">20<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y2b ff4 fs0 fc0 sc0 ls1 ws0">1.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">W<span class="fs3">YBRANE DANE FINAN<span class="_ _6"></span>SOWE <span class="fs0">I</span>MPERIO <span class="fs0 ls5">ASI</span> <span class="fs0">S.A. <span class="_ _9"></span><span class="ls4">....................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">20<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y2c ff4 fs0 fc0 sc0 ls1 ws0">2.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">R<span class="fs3">ACHUNEK </span>Z<span class="ff7 fs3">YSKÓW I </span>S<span class="fs3">TRA<span class="_ _6"></span>T<span class="fs0"> <span class="_ _9"></span><span class="ls4">..............................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">21<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h5 y2d ff4 fs0 fc0 sc0 ls7 ws0">*/<span class="ls0">Z<span class="ff7 fs3">YSK PODSTAWOWY PRZYPAD<span class="_ _6"></span>AJĄCY NA JEDN<span class="_ _7"></span>Ą AKCJĘ OBLICZA SIĘ POP<span class="_ _6"></span>RZEZ PODZIELENIE Z<span class="_ _6"></span>YSKU NETTO ZA <span class="_ _6"></span>OKRES PRZYPAD<span class="_ _6"></span>AJĄCEGO </span></span></div><div class="t m0 x6 h5 y2e ff7 fs3 fc0 sc0 ls0 ws0">NA ZWYKŁYCH AK<span class="_ _6"></span>CJONARIUSZY <span class="ff4 fs0">S</span>PÓŁ<span class="_ _6"></span>KI PRZEZ ŚREDNIĄ <span class="_ _6"></span>WAŻONĄ LICZ<span class="_ _6"></span>BĘ WYEMITOWAN<span class="_ _6"></span>YCH AKCJI ZW<span class="_ _6"></span>YKŁYCH WYST<span class="_ _6"></span>ĘPUJĄCYCH W </div><div class="t m0 x6 h8 y2f ff7 fs3 fc0 sc0 ls0 ws0">CIĄGU OKRESU<span class="ff4 fs0">. <span class="_ _b"></span><span class="ls4">.......................................................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">21<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y30 ff4 fs0 fc0 sc0 ls1 ws0">3.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">S<span class="fs3">PRAWOZDANIE Z </span>C<span class="ff7 fs3">AŁKO<span class="_ _7"></span>W<span class="_ _0"></span>ITYCH <span class="ff4 fs0">D</span>OCHODÓW<span class="ff4 fs0"> <span class="_ _8"></span><span class="ls4">......................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">22<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y31 ff4 fs0 fc0 sc0 ls1 ws0">4.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">S<span class="ff7 fs3">PRAWOZDANIE ZE ZM<span class="_ _6"></span>IAN W KAPI<span class="_ _6"></span>TALE WŁASNYM<span class="ff4 fs0"> <span class="_ _8"></span><span class="ls4">..................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">23<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y32 ff4 fs0 fc0 sc0 ls1 ws0">5.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">S<span class="fs3">PRAWOZDANIE Z </span>S<span class="fs3">YTU<span class="_ _6"></span>ACJI <span class="fs0">F</span>INANSOWEJ <span class="fs0">(</span><span class="ff7">WG S<span class="_ _6"></span>TOPNIA PŁYNN<span class="_ _6"></span>OŚCI<span class="ff4 fs0">) <span class="_ _c"></span><span class="ls4">.........................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">24<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y33 ff4 fs0 fc0 sc0 ls1 ws0">6.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">S<span class="fs3">PRAWOZDANIE Z </span>P<span class="ff7 fs3">RZ<span class="_ _6"></span>EPŁYWÓW <span class="ff4 fs0">P</span>IENIĘŻNYCH<span class="ff4 fs0">-<span class="fs3"> </span>M</span>ETOD<span class="_ _7"></span>A<span class="_ _0"></span> POŚREDNIA<span class="_ _6"></span><span class="ff4 fs0 ls4">........................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">26<span class="fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y34 ff4 fs0 fc0 sc0 ls1 ws0">7.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">R<span class="ff7 fs3">ACHUNEK WYNIKÓW <span class="_ _7"></span>W<span class="_ _0"></span> PODZIALE <span class="_ _6"></span>NA SEGMENTY <span class="_ _6"></span>SPRAWOZDAWCZ<span class="_ _6"></span>E<span class="ff4 fs0"> <span class="ls4">........................................................................</span> <span class="_ _8"></span><span class="ls1">28<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y35 ff4 fs0 fc0 sc0 ls1 ws0">8.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">Z<span class="ff7 fs3">BYWALNOŚĆ SKŁADN<span class="_ _6"></span>IKÓW PORTF<span class="_ _6"></span>ELA INWESTYC<span class="_ _6"></span>YJNEGO<span class="ff4 fs0"> <span class="ls4">........................................................................................</span> <span class="_ _8"></span><span class="ls1">29<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y36 ff4 fs0 fc0 sc0 ls1 ws0">9.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">Z<span class="fs3">MIANA WART<span class="ff7">OŚCI BILAN<span class="_ _7"></span>S<span class="_ _0"></span>OWEJ SKŁ<span class="_ _6"></span>ADNIKÓW POR<span class="_ _6"></span>TFELA INWEST<span class="_ _6"></span>YCYJNEGO<span class="ff4 fs0"> <span class="_ _4"></span><span class="ls4">................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">30<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y37 ff4 fs0 fc0 sc0 ls1 ws0">10.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">U<span class="ff7 fs3">DZIAŁY MNIEJSZOŚCIO<span class="_ _7"></span>W<span class="_ _0"></span>E Z PROGR<span class="_ _6"></span>AMU POWSZE<span class="_ _6"></span>CHNEJ PRYWA<span class="_ _6"></span>TYZACJI<span class="ff4 fs0"> <span class="_ _b"></span><span class="ls4">................................................................<span class="ls0">. <span class="_ _8"></span><span class="ls1">31<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y38 ff4 fs0 fc0 sc0 ls1 ws0">11.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">D<span class="ff7 fs3">ŁUŻNE PAPIERY <span class="_ _6"></span>WARTOŚCIOWE<span class="ff4 fs0"> <span class="_ _c"></span><span class="ls4">....................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">31<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y39 ff4 fs0 fc0 sc0 ls1 ws0">12.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">A<span class="ff7 fs3">KCJE I UDZIAŁY W JEDN<span class="_ _6"></span>OSTKACH <span class="_ _6"></span>PODPORZĄDKOW<span class="_ _6"></span>ANYCH<span class="ff4 fs0"> <span class="_ _7"></span><span class="ls4">..................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">32<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y3a ff4 fs0 fc0 sc0 ls1 ws0">13.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">W<span class="ff7 fs3">YBRANE DANE FINAN<span class="_ _6"></span>SOWE JEDNO<span class="_ _7"></span>S<span class="_ _0"></span>TEK PODPOR<span class="_ _6"></span>ZĄDK<span class="ff4">OWANYCH<span class="fs0"> <span class="_ _7"></span><span class="ls4">........................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">32<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y3b ff4 fs0 fc0 sc0 ls1 ws0">14.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">A<span class="ff7 fs3">KCJE I UDZIAŁY MNI<span class="_ _6"></span>EJSZOŚCIOWE <span class="_ _7"></span>W<span class="_ _0"></span> POZOSTAŁYC<span class="_ _6"></span>H JEDNOSTKACH <span class="_ _6"></span>KRAJO<span class="_ _6"></span>WYCH<span class="ff4 fs0"> <span class="_ _6"></span><span class="ls4">......................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">34<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x3 h8 y3c ff4 fs0 fc0 sc0 ls4 ws0">III.<span class="fs1 ls0"> <span class="_ _d"> </span><span class="fs0">INFORMACJE O ISTOTN<span class="_ _0"></span>YCH ZMIANACH WIE<span class="_ _0"></span>LKO<span class="ff7">ŚCI I <span class="_ _0"></span>SZACUNKACH<span class="_ _0"></span></span> <span class="_ _7"></span><span class="ls4">.........................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">37<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x3 h8 y3d ff4 fs0 fc0 sc0 ls0 ws0">IV.<span class="fs1"> <span class="_ _e"> </span></span><span class="ff7">ZESTAWIENIE LOKAT AL<span class="_ _0"></span>TERNATYWNE<span class="_ _0"></span>J SPÓŁKI INWESTYCYJ<span class="_ _0"></span>NEJ<span class="_ _0"></span></span><span class="ls4">...............................................................</span> <span class="_ _8"></span><span class="ls1">50<span class="fs1 ls0"> </span></span></div><div class="t m0 x3 h8 y3e ff4 fs0 fc0 sc0 ls8 ws0">V.<span class="fs1 ls0"> <span class="_ _f"> </span><span class="fs0">ZESTAWIENIE INFORMACJ<span class="_ _0"></span>I DODATKOW<span class="_ _0"></span>YCH O ALTERNAT<span class="_ _0"></span><span class="ff7">YWNE<span class="_ _0"></span>J SPÓŁCE INWESTYCYJNE<span class="_ _0"></span>J</span> <span class="_ _c"></span><span class="ls4">.........................<span class="ls0"> <span class="_ _8"></span><span class="ls1">58<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x3 h8 y3f ff4 fs0 fc0 sc0 ls0 ws0">VI.<span class="fs1"> <span class="_ _e"> </span></span><span class="ff7">DODATKOWE INFORM<span class="_ _0"></span>ACJE I OBJAŚNIEN<span class="_ _0"></span>IA DO SPRAWOZD<span class="_ _0"></span>ANIA FINANSOWEGO<span class="_ _0"></span></span> <span class="ls4">...................................</span> <span class="_ _8"></span><span class="ls1">61<span class="fs1 ls0"> </span></span></div><div class="t m0 x6 h8 y40 ff4 fs0 fc0 sc0 ls1 ws0">1.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">N<span class="ff7 fs3">OTY OBJAŚNIAJĄC<span class="_ _6"></span>E DO RACHUNKU PRZ<span class="_ _6"></span>EPŁYWÓW PIEN<span class="_ _6"></span>IĘŻNYCH <span class="ff4 fs0">(MSR7) <span class="_ _b"></span><span class="ls4">................................<span class="_ _0"></span>..................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">61<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y41 ff4 fs0 fc0 sc0 ls1 ws0">2.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">I<span class="fs3">NFORMACJE O INS<span class="_ _6"></span>TRUMENTACH F<span class="_ _6"></span>INANSOW<span class="_ _6"></span>YCH <span class="fs0">(MSSF7,</span> <span class="fs0">MSR32,</span> <span class="fs0">M<span class="_ _0"></span>SSF9) <span class="_ _9"></span><span class="ls4">................................<span class="_ _0"></span>............................<span class="ls0"> <span class="_ _8"></span><span class="ls1">61<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div></div><a class="l" href="#pf5"><span class="d m1" 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 yd w3 h6"><div class="t m0 x0 h5 ye ff4 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h8 y42 ff4 fs0 fc0 sc0 ls1 ws0">3.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">Z<span class="fs3">MIANY W KLASYFIK<span class="_ _6"></span>ACJ<span class="ff7">I AKTYWÓW <span class="_ _6"></span>FINANSOWYCH <span class="_ _6"></span>W WYNIKU ZMIAN<span class="_ _7"></span>Y<span class="_ _0"></span> CELU LUB W<span class="_ _6"></span>YKORZYSTANIA T<span class="_ _6"></span>YCH AKTYWÓW<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">...........<span class="ls0"> <span class="_ _8"></span><span class="ls1">64<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y43 ff4 fs0 fc0 sc0 ls1 ws0">4.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">E<span class="fs3">MISJE</span>,<span class="fs3"> <span class="ff7">WYKUP I S<span class="_ _6"></span>PŁATY DŁUŻNYCH <span class="_ _6"></span>I KAPITAŁOW<span class="_ _6"></span>YCH PAPIERÓW <span class="_ _6"></span>WARTO<span class="_ _6"></span>ŚCIOWYCH<span class="ff4 fs0"> <span class="_ _8"></span><span class="ls4">......................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y44 ff4 fs0 fc0 sc0 ls1 ws0">5.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O UDZIELON<span class="_ _7"></span>YCH W DANYM ROKU OB<span class="_ _6"></span>ROTOWYM POŻ<span class="_ _6"></span>YCZKACH ZE SZ<span class="_ _6"></span>CZEGÓLNYM UWZG<span class="_ _6"></span>LĘDNIENI<span class="_ _6"></span>EM POŻYCZEK </span></span></span></div><div class="t m0 x6 h5 y45 ff7 fs3 fc0 sc0 ls0 ws0">UDZIELONYCH PODMIO<span class="_ _7"></span>T<span class="_ _0"></span>OM POWIĄZ<span class="_ _6"></span>ANYM EMITEN<span class="_ _6"></span>TA<span class="ff4 fs0">,<span class="fs3"> Z PODANIEM K<span class="_ _6"></span>WOTY<span class="fs0">,</span> <span class="ff7">RODZAJU I WYSOKOŚC<span class="_ _6"></span>I STOPY PR<span class="_ _7"></span>OCENT<span class="_ _0"></span>OWEJ<span class="ff4 fs0">,<span class="fs3"> WALUTY <span class="_ _6"></span>I </span></span></span></span></span></div><div class="t m0 x6 h8 y46 ff7 fs3 fc0 sc0 ls0 ws0">TERMINU WYMAG<span class="_ _6"></span>ALNOŚCI<span class="ff4 fs0">. <span class="_ _7"></span><span class="ls4">.......................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y47 ff4 fs0 fc0 sc0 ls1 ws0">7.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O POŻY<span class="_ _6"></span>CZKACH<span class="ff4 fs0">,<span class="fs3"> KREDY<span class="_ _6"></span>TACH<span class="fs0">,</span> <span class="ff7">ZALICZKACH I G<span class="_ _7"></span>W<span class="_ _0"></span>ARANCJA<span class="_ _6"></span>CH UDZIELONYC<span class="_ _6"></span>H OSOBOM WC<span class="_ _6"></span>HODZĄCYM W SKŁ<span class="_ _6"></span>AD </span></span></span></span></span></span></div><div class="t m0 x6 h5 y48 ff7 fs3 fc0 sc0 ls0 ws0">ORGANÓW ZARZ<span class="_ _6"></span>ĄDZAJĄCYCH I NADZ<span class="_ _7"></span>ORUJĄCYCH W SPÓŁCE HANDLO<span class="_ _7"></span>WYCH <span class="_ _0"></span><span class="ff4 fs0">(</span>DLA KAŻDEJ GRU<span class="_ _6"></span>PY OSOBNO<span class="ff4 fs0 ls9">),</span><span class="ff4"> ZE WSK<span class="_ _6"></span>AZANIEM </span></div><div class="t m0 x6 h8 y49 ff7 fs3 fc0 sc0 ls0 ws0">WARUNKÓW OPROC<span class="_ _6"></span>ENTOWANI<span class="_ _6"></span>A I TERMINÓW SPŁ<span class="_ _6"></span>ATY<span class="ff4 fs0">. <span class="_ _7"></span><span class="ls4">...................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y4a ff4 fs0 fc0 sc0 ls1 ws0">8.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O UDZIEL<span class="_ _6"></span>ENIU PRZEZ E<span class="_ _7"></span>MIT<span class="_ _0"></span>ENTA LUB PRZ<span class="_ _6"></span>EZ JEDNOSTK<span class="_ _6"></span>Ę OD NIEGO ZALEŻNĄ <span class="_ _7"></span>P<span class="_ _0"></span>ORĘCZEŃ KREDY<span class="_ _6"></span>TU LUB POŻ<span class="_ _6"></span>YCZKI LUB </span></span></span></div><div class="t m0 x6 h5 y4b ff4 fs3 fc0 sc0 ls0 ws0">UDZIELENIU GWAR<span class="_ _6"></span>ANCJ<span class="lsa">I </span><span class="ff7 fs0">–</span> <span class="ff7">ŁĄCZNIE J<span class="_ _7"></span>EDNEMU PODMIOTOWI LUB J<span class="_ _6"></span>EDNOSTCE ZALEŻN<span class="_ _6"></span>EJ OD TEGO PO<span class="_ _6"></span>DMIOTU<span class="ff4 fs0">,<span class="fs3"> </span></span>JEŻELI ŁĄCZN<span class="_ _6"></span>A WARTOŚĆ </span></div><div class="t m0 x6 h8 y4c ff7 fs3 fc0 sc0 ls0 ws0">ISTNIEJĄCYCH PORĘ<span class="_ _6"></span>CZEŃ LUB GW<span class="_ _6"></span>ARANCJI J<span class="_ _6"></span>EST ZNACZĄCA<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">................................................................<span class="_ _0"></span>................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y4d ff4 fs0 fc0 sc0 ls1 ws0">9.<span class="fs1 ls0"> <span class="_ _5"> </span><span class="fs0">Z<span class="ff7 fs3">OBOWIĄZANIA WOB<span class="_ _6"></span>EC BUDŻETU <span class="ff4 fs0">P</span>AŃSTWA LUB<span class="_ _6"></span> JEDNOSTEK S<span class="_ _6"></span>AMORZĄDU TERY<span class="_ _6"></span>TORIALNEGO Z<span class="_ _6"></span> TYTUŁU UZYSKANIA <span class="_ _7"></span>P<span class="_ _0"></span>RAWA </span></span></span></div><div class="t m0 x6 h8 y4e ff7 fs3 fc0 sc0 ls0 ws0">WŁASNOŚCI BUDYNKÓ<span class="_ _7"></span>W<span class="_ _0"></span> I BUDOWLI<span class="_ _6"></span><span class="ff4 fs0"> <span class="ls4">............................................................................................................................</span> <span class="_ _8"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x6 h8 y4f ff4 fs0 fc0 sc0 ls1 ws0">10.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">P<span class="fs3">RZYCHODY</span>,<span class="fs3"> <span class="ff7">KOSZTY I <span class="_ _6"></span>WYNIKI DZIAŁALNO<span class="_ _6"></span>ŚCI ZANIECHAN<span class="_ _6"></span>EJ W OKRESIE <span class="_ _6"></span>SPRAWOZD<span class="_ _6"></span>AWCZYM LUB PRZE<span class="_ _6"></span>WIDZIA<span class="_ _6"></span>NEJ DO </span></span></span></span></div><div class="t m0 x6 h8 y50 ff4 fs3 fc0 sc0 ls0 ws0">Z<span class="ff7">ANIECHANIA W N<span class="_ _7"></span>A<span class="_ _0"></span>STĘPNYM OKRE<span class="_ _6"></span>SIE<span class="ff4 fs0"> <span class="ls4">.........................................................................................................................</span> <span class="_ _4"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x6 h8 y51 ff4 fs0 fc0 sc0 ls1 ws0">11.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE DOTYCZĄ<span class="_ _6"></span>CE LEASINGU <span class="_ _7"></span>FINANSOWEGO I OPERACYJNEGO<span class="_ _6"></span> <span class="ff4 fs0">(MSR17) <span class="_ _7"></span><span class="ls4">......................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">65<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y52 ff4 fs0 fc0 sc0 ls1 ws0">12.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="fs3">NFORMACJE O ISTOT<span class="ff7">N<span class="_ _6"></span>YCH TRANSAK<span class="_ _6"></span>CJACH NABYCIA I <span class="_ _6"></span>SPRZEDAŻY RZ<span class="_ _6"></span>ECZOWYCH A<span class="_ _6"></span>KTYWÓW TRWA<span class="_ _6"></span>ŁYCH<span class="ff4 fs0"> <span class="_ _c"></span><span class="ls4">.........................<span class="ls0"> <span class="_ _8"></span><span class="ls1">66<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y53 ff4 fs0 fc0 sc0 ls1 ws0">13.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O ISTOTN<span class="_ _7"></span>Y<span class="_ _0"></span>M ZOBOWIĄ<span class="_ _6"></span>ZANIU Z TYTUŁU D<span class="_ _6"></span>OKONANIA Z<span class="_ _6"></span>AKUPU RZ<span class="_ _6"></span>ECZOWYCH AKTY<span class="_ _6"></span>WÓW TRWAŁY<span class="_ _6"></span>CH<span class="ff4 fs0"> <span class="_ _b"></span><span class="ls4">.............<span class="ls0"> <span class="_ _4"></span><span class="ls1">66<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y54 ff4 fs0 fc0 sc0 ls1 ws0">14.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">K<span class="ff7 fs3">OSZT WYTWORZ<span class="_ _6"></span>ENIA ŚRODKÓW TR<span class="_ _6"></span>WAŁYCH W BUDO<span class="_ _6"></span>WIE I ŚRODKÓ<span class="_ _7"></span>W<span class="_ _0"></span> TRWAŁYCH N<span class="_ _6"></span>A WŁASNE <span class="_ _6"></span>POTRZEBY<span class="ff4 fs0"> <span class="_ _7"></span><span class="ls4">.....................<span class="ls0"> <span class="_ _4"></span><span class="ls1">66<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y55 ff4 fs0 fc0 sc0 ls1 ws0">15.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">O<span class="ff7 fs3">DPISANIE WARTO<span class="_ _6"></span>ŚCI ZAPASÓW I O<span class="_ _7"></span>DW<span class="_ _0"></span>RÓCENIE T<span class="_ _6"></span>AKICH ODPISÓ<span class="_ _6"></span>W<span class="ff4 fs0"> <span class="_ _c"></span><span class="ls4">........................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">66<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y56 ff4 fs0 fc0 sc0 ls1 ws0">16.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE DOTYCZĄ<span class="_ _6"></span>CE DZIAŁALN<span class="_ _6"></span>OŚCI ZANIECHANEJ I Z<span class="_ _6"></span>BYCIA AKT<span class="_ _6"></span>YWÓW DŁUGO<span class="_ _6"></span>TERMINOW<span class="_ _6"></span>YCH<span class="ff4 fs0">,<span class="_ _0"></span><span class="fs3"> </span></span>ORAZ A<span class="_ _6"></span>KTYWÓW </span></span></span></div><div class="t m0 x6 h8 y57 ff7 fs3 fc0 sc0 ls0 ws0">SKLASYFIKOWANY<span class="_ _6"></span>CH JAKO PRZEZN<span class="_ _6"></span>ACZON<span class="_ _6"></span>E DO SPRZEDAŻY <span class="ff4 fs0">(MSSF5,<span class="fs3"> </span>MSR7,<span class="fs3"> </span>MSR12)<span class="_ _0"></span> <span class="_ _6"></span><span class="ls4">.........................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">66<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y58 ff4 fs0 fc0 sc0 ls1 ws0">17.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">O<span class="ff7 fs3">PIS ZMIAN ORGANIZ<span class="_ _6"></span>ACJI GRUPY K<span class="_ _6"></span>APITAŁO<span class="_ _6"></span>WEJ EMITENTA<span class="ff4 fs0">,<span class="fs3"> </span></span>W TYM <span class="_ _6"></span>W WYNIKU POŁĄCZ<span class="_ _7"></span>E<span class="_ _0"></span>NIA JEDNOSTE<span class="_ _6"></span>K<span class="ff4 fs0">,<span class="fs3"> UZYSKANIA LUB </span></span></span></span></span></div><div class="t m0 x6 h5 y59 ff7 fs3 fc0 sc0 ls0 ws0">UTRATY KONTRO<span class="_ _6"></span>LI NAD JEDNOS<span class="_ _6"></span>TKAMI ZALEŻNYMI OR<span class="_ _6"></span>AZ INWEST<span class="_ _6"></span>YCJAMI DŁUGOTERMINO<span class="_ _7"></span>WY<span class="_ _0"></span>MI<span class="ff4 fs0">,<span class="fs3"> </span></span>A TAKŻE POD<span class="_ _6"></span>ZIAŁU </div><div class="t m0 x6 h8 y5a ff4 fs3 fc0 sc0 ls0 ws0">RESTRUKTURYZACJI <span class="ff7">LUB<span class="_ _6"></span> ZANIECHANI<span class="_ _6"></span>A DZIAŁALNO<span class="_ _6"></span>ŚCI ORAZ WSKAZ<span class="_ _6"></span>ANIE JEDN<span class="_ _6"></span>OSTEK PODLEGAJ<span class="_ _6"></span>ĄCYCH KONSOLI<span class="_ _6"></span>DACJI<span class="ff4 fs0"> <span class="_ _7"></span><span class="ls4">....................<span class="ls0"> <span class="_ _4"></span><span class="ls1">66<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y5b ff4 fs0 fc0 sc0 ls1 ws0">18.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">P<span class="ff7 fs3">ONIESIONE I PLANO<span class="_ _6"></span>WANE NAKŁAD<span class="_ _7"></span>Y<span class="_ _0"></span> INWESTYCYJNE <span class="_ _6"></span>W OKRESIE N<span class="_ _6"></span>AJBLIŻSZYCH <span class="ff4 fs0 ls1">12<span class="ls0"> </span></span>MIESIĘCY OD DNIA B<span class="_ _6"></span>ILANSO<span class="_ _6"></span>WEGO<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">......<span class="ls0"> <span class="_ _4"></span><span class="ls1">67<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y5c ff4 fs0 fc0 sc0 ls1 ws0">19.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">S<span class="fs3">TANOWISKO </span>Z<span class="ff7 fs3">ARZĄDU ODN<span class="_ _6"></span>OŚNIE <span class="_ _6"></span>MOŻLIWOŚCI ZREALIZ<span class="_ _6"></span>OWANIA WCZ<span class="_ _6"></span>EŚNIEJ PUBLI<span class="_ _6"></span>KOWANYCH <span class="_ _6"></span>PROGNOZ<span class="_ _6"></span> WYNIKÓW NA </span></span></span></div><div class="t m0 x6 h8 y5d ff4 fs3 fc0 sc0 ls0 ws0">DANY ROK<span class="fs0">,</span> <span class="ff7">W Ś<span class="_ _6"></span>WIETLE WYNIKÓW Z<span class="_ _6"></span>APREZEN<span class="_ _6"></span>TOWANYCH W R<span class="_ _6"></span>APORCIE RO<span class="_ _7"></span>C<span class="_ _0"></span>ZNYM W STOS<span class="_ _6"></span>UNKU DO WYNI<span class="_ _6"></span>KÓW PROGNO<span class="_ _6"></span>Z<span class="ff4">OWANYCH<span class="fs0"> <span class="_ _0"></span><span class="ls1">67</span><span class="fs1"> </span></span></span></span></div><div class="t m0 x6 h8 y5e ff4 fs0 fc0 sc0 ls1 ws0">20.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">T<span class="ff7 fs3">RANSAKCJE Z POD<span class="_ _6"></span>MIOTAMI PO<span class="_ _6"></span>WIĄZANYMI<span class="ff4 fs0"> <span class="ls4">.....................................................................................................</span> <span class="_ _8"></span><span class="ls1">67<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y5f ff4 fs0 fc0 sc0 ls1 ws0">21.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="fs3">NFORMACJA O ZA<span class="_ _6"></span>WARCIU PRZEZ <span class="fs0">E</span><span class="ff7">MITEN<span class="_ _6"></span>TA LUB JEDNOS<span class="_ _6"></span>TKĘ OD NIEGO <span class="_ _6"></span>ZALEŻNĄ JE<span class="ff4">DNEJ LUB W<span class="_ _6"></span>IELU TRANS<span class="_ _6"></span>AKCJI Z </span></span></span></span></span></div><div class="t m0 x6 h5 y60 ff7 fs3 fc0 sc0 ls0 ws0">PODMIOTAMI PO<span class="_ _6"></span>WIĄZANYMI<span class="ff4 fs0">,<span class="fs3"> </span></span>JEŻELI <span class="_ _6"></span>POJEDYNCZO<span class="_ _6"></span> LUB ŁĄCZNIE SĄ ONE <span class="_ _7"></span>ISTOTNE I ZOSTAŁY ZAWAR<span class="_ _6"></span>TE NA INNYCH <span class="_ _6"></span>WARUNKACH N<span class="_ _6"></span>IŻ </div><div class="t m0 x6 h8 y61 ff4 fs3 fc0 sc0 ls0 ws0">RYNKOWE<span class="fs0"> <span class="_ _c"></span><span class="ls4">..............................................................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">68<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y62 ff4 fs0 fc0 sc0 ls1 ws0">22.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">T<span class="ff7 fs3">RANSAKCJE Z CZŁON<span class="_ _6"></span>KAMI ZARZ<span class="_ _6"></span>ĄDU I ORG<span class="_ _6"></span>ANAMI NADZORCZYMI I ICH M<span class="_ _7"></span>A<span class="_ _0"></span>ŁŻONKAMI<span class="ff4 fs0">,<span class="fs3"> KREWNYMI L<span class="_ _7"></span>UB POWINOWATYMI W </span></span></span></span></span></div><div class="t m0 x6 h5 y63 ff7 fs3 fc0 sc0 ls0 ws0">LINII PROSTEJ DO D<span class="_ _6"></span>RUGIEGO STOPNI<span class="_ _6"></span>A LUB POWIĄZAN<span class="_ _7"></span>Y<span class="_ _0"></span>MI Z TYTUŁU O<span class="_ _6"></span>PIEKI<span class="ff4 fs0">,<span class="fs3"> </span></span>PRZYSPOSOBI<span class="_ _6"></span>ENIA LUB KURAT<span class="_ _6"></span>ELI Z OSOB<span class="_ _6"></span>Ą ZARZĄDZAJĄCĄ </div><div class="t m0 x6 h8 y64 ff7 fs3 fc0 sc0 ls0 ws0">LUB BĘDĄCĄ W OR<span class="_ _6"></span>GANACH NADZOR<span class="_ _7"></span>CZYCH JEDNOSTKI <span class="ff4 fs0">(MSR1<span class="fs3"> </span>MSR24) <span class="_ _c"></span><span class="ls4">............................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">68<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y65 ff4 fs0 fc0 sc0 ls1 ws0">23.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">T<span class="fs3">RANSAKCJE KLUCZO<span class="_ _7"></span>W<span class="_ _0"></span>EGO PERSON<span class="_ _6"></span>ELU KIEROWNI<span class="_ _6"></span>CZEGO <span class="fs0">S</span><span class="ff7">PÓŁKI ORAZ S<span class="_ _6"></span>PÓŁEK ZALEŻNY<span class="_ _6"></span>CH Z PODMIOTAMI <span class="_ _6"></span>POWIĄZAN<span class="_ _6"></span>YMI</span></span></span></span></div><div class="t m0 x6 h8 y66 ff4 fs0 fc0 sc0 ls0 ws0"> <span class="_ _10"> </span><span class="ls1">68</span><span class="fs1"> </span></div><div class="t m0 x6 h8 y67 ff4 fs0 fc0 sc0 ls1 ws0">24.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O WAR<span class="_ _6"></span>TOŚCI NIES<span class="_ _6"></span>PŁACONYC<span class="ff4">H ZALICZE<span class="_ _6"></span>K<span class="fs0">,</span> <span class="ff7">KREDYTÓW</span><span class="fs0">,</span> <span class="ff7">POŻYC<span class="_ _6"></span>ZEK<span class="ff4 fs0">,<span class="fs3"> GWARANCJI</span>,<span class="fs3"> </span></span>POR<span class="_ _6"></span>ĘCZEŃ LUB IN<span class="_ _7"></span>NYC<span class="_ _0"></span>H UMÓW </span></span></span></span></span></div><div class="t m0 x6 h5 y68 ff7 fs3 fc0 sc0 ls0 ws0">ZOBOWIĄZUJĄC<span class="_ _6"></span>YCH DO ŚWIADCZ<span class="_ _6"></span>EŃ NA RZECZ <span class="ff4 fs0">E<span class="fs3">MITENTA</span>,<span class="fs3"> </span></span>JEDNO<span class="_ _6"></span>STEK WIODĄCY<span class="_ _6"></span>CH<span class="ff4 fs0">,<span class="fs3"> </span></span>JEDNOSTEK OD NIEGO<span class="_ _6"></span> ZALEŻNYC<span class="_ _6"></span>H I Z NIM </div><div class="t m0 x6 h5 y69 ff7 fs3 fc0 sc0 ls0 ws0">STOWARZYSZONYCH OSO<span class="_ _6"></span>BOM ZARZ<span class="_ _7"></span>ĄDZAJĄCYM I NADZORUJĄCYM O<span class="_ _6"></span>RAZ ICH <span class="_ _6"></span>WSPÓŁMAŁŻO<span class="_ _6"></span>NKOM<span class="ff4 fs0">,<span class="fs3"> KREWNYM I</span> <span class="fs3">POWINOW<span class="_ _6"></span>ATYM DO </span></span></div><div class="t m0 x6 h5 y6a ff4 fs3 fc0 sc0 ls0 ws0">DRUGIEGO STOPNIA<span class="fs0">,</span> <span class="_ _6"></span><span class="ff7">PRZYSPOSOBIO<span class="_ _7"></span>NYM LUB PRZYSPOSABIAJĄCYM O<span class="_ _6"></span>RAZ INN<span class="_ _6"></span>YM OSOBOM<span class="ff4 fs0">,<span class="fs3"> </span></span>Z KTÓRYMI SĄ O<span class="_ _7"></span>NE POWIĄZANE </span></div><div class="t m0 x6 h8 y6b ff7 fs3 fc0 sc0 ls0 ws0">OSOBIŚCIE<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">................................................................................................<span class="_ _0"></span>..............................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">68<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y6c ff4 fs0 fc0 sc0 ls1 ws0">25.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">W<span class="ff7 fs3">SPÓLNE PRZEDSIĘWZI<span class="_ _6"></span>ĘCIA<span class="ff4 fs0">,<span class="fs3"> </span></span>KTÓRE N<span class="_ _6"></span>IE PODLEGAJĄ KONSOLID<span class="_ _6"></span>ACJI METO<span class="_ _6"></span>DĄ PEŁNĄ LUB PR<span class="_ _6"></span>AW WŁASNOŚ<span class="_ _6"></span>CI<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">...................<span class="ls0"> <span class="_ _4"></span><span class="ls1">68<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y6d ff4 fs0 fc0 sc0 ls1 ws0">26.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">Z<span class="ff7 fs3">OBOWIĄZANIA W<span class="_ _6"></span>ARUNKOWE <span class="_ _6"></span>W TYM WYNIKAJĄ<span class="_ _6"></span>CE Z<span class="ff4 fs0">:<span class="fs3"> </span></span>UMÓW SUBEMISJI  <span class="_ _6"></span>UDZIELONYCH PRZEZ <span class="ff4 fs0">G</span>RUPĘ G<span class="_ _6"></span>WARANCJI I </span></span></span></div><div class="t m0 x6 h5 y6e ff7 fs3 fc0 sc0 ls0 ws0">PORĘCZEŃ <span class="ff4 fs0">(</span>TAKŻE W<span class="_ _6"></span>EKSLOWYCH<span class="ff4 fs0">)<span class="fs3"> </span></span>Z <span class="_ _6"></span>WYODRĘBNIENIEM UDZ<span class="_ _6"></span>IELONYCH N<span class="_ _6"></span>A RZECZ JEDNO<span class="_ _6"></span>STEK W KTÓR<span class="_ _6"></span>YCH <span class="ff4 fs0">E</span>MITENT POSIADA <span class="_ _6"></span>UDZIAŁY </div><div class="t m0 x6 h5 y6f ff7 fs3 fc0 sc0 ls0 ws0">JEDNOSTEK ZALEŻNY<span class="_ _6"></span>CH I STOWARZY<span class="_ _6"></span>SZONYCH <span class="ff4 fs0">(MSR<span class="fs3"> </span><span class="ls1">37),</span><span class="fs3"> </span></span>KTÓRE NASTĄPIŁY OD<span class="_ _6"></span> CZASU ZAKOŃCZ<span class="_ _6"></span>ENIA OSTAT<span class="_ _6"></span>NIEGO ROKU </div><div class="t m0 x6 h8 y70 ff4 fs3 fc0 sc0 ls0 ws0">OBROTOWEGO<span class="_ _6"></span><span class="fs0"> <span class="_ _9"></span><span class="ls4">........................................................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">68<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y71 ff4 fs0 fc0 sc0 ls1 ws0">27.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="fs3">NFORMACJA O PRZ<span class="ff7">E<span class="_ _6"></span>CIĘTNYM ZATRU<span class="_ _6"></span>DNIENIU<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">....................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">69<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y72 ff4 fs0 fc0 sc0 ls1 ws0">28.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="ff7 fs0">Ś</span><span class="fs3">WIADCZENIA PRACO<span class="_ _7"></span>W<span class="_ _0"></span>NICZE <span class="fs0">(MSR</span> <span class="fs0 ls1">19)<span class="ls0"> <span class="_ _4"></span><span class="ls4">..........................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">69<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y73 ff4 fs0 fc0 sc0 ls1 ws0">29.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJA O Ł<span class="_ _6"></span>ĄCZNEJ WARTOŚ<span class="_ _6"></span>CI WYNAGRO<span class="_ _6"></span>DZEŃ I NAGRÓD<span class="_ _6"></span> <span class="ff4 fs0">(<span class="fs3">W PIENI</span></span>ĄDZU I NATURZ<span class="_ _6"></span>E<span class="ff4 fs0">)<span class="fs3"> </span></span>WYPŁACONYCH L<span class="_ _6"></span>UB NALEŻN<span class="_ _6"></span>YCH </span></span></span></div><div class="t m0 x6 h5 y74 ff7 fs3 fc0 sc0 ls0 ws0">ODRĘBNIE DLA OSÓB<span class="_ _6"></span> ZARZĄDZAJĄC<span class="_ _6"></span>YCH I NADZORUJ<span class="_ _6"></span>ĄCYCH <span class="ff4 fs0">E</span>MITENTA W <span class="_ _7"></span>P<span class="_ _0"></span>RZEDSIĘBIOR<span class="_ _6"></span>STWIE <span class="ff4 fs0">E<span class="fs3">MITENTA ORA<span class="_ _6"></span>Z W </span></span></div><div class="t m0 x6 h5 y75 ff7 fs3 fc0 sc0 ls0 ws0">PRZEDSIĘBIORST<span class="_ _6"></span>WACH JEDNOSTE<span class="_ _6"></span>K WIODĄCY<span class="_ _6"></span>CH<span class="ff4 fs0">,<span class="fs3"> </span></span>OD NIEGO ZALEŻNY<span class="_ _6"></span>CH I Z NIM STOW<span class="_ _6"></span>ARZYSZONYCH<span class="ff4 fs0">,<span class="fs3"> </span></span>BEZ <span class="_ _6"></span>WZGLĘDU NA TO <span class="_ _7"></span>C<span class="_ _0"></span>ZY BYŁY </div><div class="t m0 x6 h8 y76 ff4 fs3 fc0 sc0 ls0 ws0">ONE ZALIC<span class="ff7">ZANE W <span class="_ _6"></span>KOSZTY CZY TEŻ <span class="_ _6"></span>WYNIKAŁY Z POD<span class="_ _6"></span>ZIAŁU ZYSKU<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">................................................................<span class="_ _0"></span>.......................<span class="ls0"> <span class="_ _8"></span><span class="ls1">69<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y77 ff4 fs0 fc0 sc0 ls1 ws0">30.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">W<span class="ff7 fs3">YNAGRODZENIE BIEG<span class="_ _6"></span>ŁEGO REWID<span class="_ _6"></span>ENTA LUB FIRMY A<span class="_ _6"></span>UDYTORSKIEJ<span class="ff4 fs0"> <span class="ls4">......................................................................</span> <span class="_ _8"></span><span class="ls1">69<span class="fs1 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h8 y78 ff4 fs0 fc0 sc0 ls1 ws0">31.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">P<span class="ff7 fs3">OŁĄCZENIA<span class="ff4"> </span>Z INNĄ JEDN<span class="_ _6"></span>OSTKĄ<span class="ff4 fs0"> <span class="_ _6"></span><span class="ls4">.....................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y79 ff4 fs0 fc0 sc0 ls1 ws0">32.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJA NA <span class="_ _6"></span>TEMAT SEGMEN<span class="_ _6"></span>TÓW DZIAŁALN<span class="_ _6"></span>OŚCI<span class="ff4 fs0"> <span class="_ _9"></span><span class="ls4">..........................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y7a ff4 fs0 fc0 sc0 ls1 ws0">33.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJA DOT<span class="_ _6"></span>YCZĄCA WYPŁ<span class="_ _6"></span>ACONEJ <span class="ff4 fs0">(<span class="fs3">LUB ZADEKLAROW<span class="_ 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 yd w3 h6"><div class="t m0 x0 h5 ye ff4 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h8 y42 ff4 fs0 fc0 sc0 ls1 ws0">34.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">R<span class="ff7 fs3">ODZAJ ORAZ<span class="_ _6"></span> KWOTY ZMIAN WAR<span class="_ _6"></span>TOŚCI SZACUNKO<span class="_ _6"></span>WYCH KWO<span class="_ _6"></span>T PODAWANYCH <span class="_ _6"></span>W POPRZEDNI<span class="_ _6"></span>CH LATACH O<span class="_ _6"></span>BROT<span class="ff4">OWYCH<span class="fs0">,</span> </span></span></span></span></div><div class="t m0 x6 h8 y43 ff7 fs3 fc0 sc0 ls0 ws0">JEŚLI WYWIERAJ<span class="_ _6"></span>Ą ONE ISTOTN<span class="_ _6"></span>Y WPŁYW NA BIEŻĄC<span class="_ _6"></span>Y OKRES<span class="ff4 fs0">. <span class="ls4">.............................................................................................</span> <span class="_ _8"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x6 h8 y44 ff4 fs0 fc0 sc0 ls1 ws0">35.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">Z<span class="ff7 fs3">MIANY WARTOŚCI <span class="_ _6"></span>SZACUNKÓW OD<span class="_ _6"></span>PISÓW NALEŻNO<span class="_ _6"></span>ŚCI<span class="ff4 fs0">,<span class="fs3"> ODROCZONEGO<span class="_ _6"></span> PODATKU DOC<span class="_ _6"></span>HODOWEGO<span class="fs0">,</span> RZECZOWY<span class="_ _6"></span>CH </span></span></span></span></span></div><div class="t m0 x6 h5 y45 ff7 fs3 fc0 sc0 ls0 ws0">AKTYWÓW TRWA<span class="_ _6"></span>ŁYCH<span class="ff4 fs0">,<span class="fs3"> </span></span>WARTOŚC<span class="_ _6"></span>I NIEMATERI<span class="ff4">ALNYCH<span class="fs0">,</span> ZMIAN<span class="_ _6"></span>Y STANU R<span class="_ _6"></span>EZERW<span class="fs0">,</span> <span class="ff7">ZMIANY SKŁ<span class="_ _6"></span>ADNIKÓW PORT<span class="_ _6"></span>FELA INWESTYCYJ<span class="_ _6"></span>NEGO</span></span></div><div class="t m0 x6 h8 y46 ff4 fs0 fc0 sc0 ls0 ws0"> <span class="_ _10"> </span><span class="ls1">70</span><span class="fs1"> </span></div><div class="t m0 x6 h8 y47 ff4 fs0 fc0 sc0 ls1 ws0">36.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">K<span class="ff7 fs3">OREKTY BŁĘDÓW</span>,<span class="fs3"> ICH <span class="_ _6"></span>PRZYCZYNY<span class="fs0">,</span> <span class="ff7">TYTUŁY O<span class="_ _6"></span>RAZ WPŁYW <span class="_ _6"></span>WYWOŁANYCH TYM <span class="_ _6"></span>SKUTKÓW FIN<span class="_ _6"></span>ANSOWYCH NA <span class="_ _6"></span>SYTUACJĘ </span></span></span></span></div><div class="t m0 x6 h8 y48 ff7 fs3 fc0 sc0 ls0 ws0">MAJĄTKOWĄ I FINAN<span class="_ _7"></span>S<span class="_ _0"></span>OWĄ PŁYNNO<span class="_ _7"></span>Ś<span class="_ _0"></span>Ć ORAZ WYNIK <span class="_ _6"></span>FINANSOW<span class="_ _6"></span>Y I RENTOWNOŚĆ <span class="ff4 fs0">E<span class="fs3">MITENTA </span>(MSR<span class="_ _6"></span>8) <span class="_ _7"></span><span class="ls4">......................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y49 ff4 fs0 fc0 sc0 ls1 ws0">37.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">H<span class="ff7 fs3">IPERINFLACYJNE <span class="_ _6"></span>PRZESZACOWANIE<span class="_ _6"></span> KAPITAŁU ZAK<span class="_ _6"></span>ŁADOWEGO <span class="ff4 fs0">(MSR29) <span class="_ _c"></span><span class="ls4">..............................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x6 h8 y4a ff4 fs0 fc0 sc0 ls1 ws0">38.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">W<span class="ff7 fs3">SKAZANIE ISTOTN<span class="_ _6"></span>YCH POSTĘPOW<span class="_ _6"></span>AŃ TOCZĄCYCH SIĘ <span class="_ _6"></span>PRZED SĄDEM<span class="ff4 fs0">,<span class="fs3"> </span></span>ORG<span class="_ _6"></span>ANEM WŁAŚCIWYM DLA <span class="_ _7"></span>P<span class="_ _0"></span>OSTĘPO<span class="_ _6"></span>WANIA </span></span></span></div><div class="t m0 x6 h9 y4b ff7 fs3 fc0 sc0 ls0 ws0">ARBITRAŻOWEGO<span class="_ _6"></span> LUB ORGANEM AD<span class="_ _7"></span>MINISTRACJI PUBLICZNEJ DOT<span class="_ _6"></span>YCZĄCYCH ZOBO<span class="_ _6"></span>WIĄZAŃ ORAZ WI<span class="_ _6"></span>ERZYTELN<span class="_ _6"></span>OŚCI EMITENTA LUB </div><div class="t m0 x6 h5 y4c ff7 fs3 fc0 sc0 ls0 ws0">JEGO JEDNOSTKI ZAL<span class="_ _6"></span>EŻNEJ<span class="ff4 fs0">,<span class="fs3"> ZE WSKA<span class="_ _6"></span>ZANIEM PRZEDMIO<span class="_ _6"></span><span class="ff7">TU POSTĘPO<span class="_ _6"></span>WANIA<span class="ff4 fs0">,<span class="fs3"> </span></span>WARTOŚCI <span class="_ _6"></span>PRZEDMIOTU SPORU<span class="ff4 fs0">,<span class="fs3"> <span class="_ _6"></span><span class="ff7">DATY WSZCZĘCIA </span></span></span></span></span></span></div><div class="t m0 x6 h8 y4d ff7 fs3 fc0 sc0 ls0 ws0">POSTĘPOWANIA<span class="ff4 fs0">,<span class="fs3"> </span></span>S<span class="_ _6"></span>TRON WSZCZĘTEG<span class="_ _7"></span>O POSTĘPOWANIA ORAZ STAN<span class="_ _6"></span>OWISKA EMI<span class="_ _6"></span>TENTA<span class="ff4 fs0"> <span class="_ _4"></span><span class="ls4">...........................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y4e ff4 fs0 fc0 sc0 ls1 ws0">39.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJE O ZA<span class="_ _6"></span>WARTYCH UMOW<span class="_ _6"></span>ACH ZNACZĄ<span class="_ _6"></span>CYCH DLA DZIAŁALNOŚ<span class="_ _6"></span>C<span class="ff4 lsa">I <span class="fs0 ls0">E<span class="fs3">MITENTA</span>,<span class="fs3"> W TYM ZNAN<span class="_ _7"></span>Y<span class="_ _0"></span>CH <span class="fs0">E</span>MITENTOW<span class="_ _6"></span>I </span></span></span></span></span></span></div><div class="t m0 x6 h5 y4f ff7 fs3 fc0 sc0 ls0 ws0">UMOWACH ZAWAR<span class="_ _7"></span>T<span class="_ _0"></span>YCH POMIĘDZY <span class="_ _6"></span>AKCJONARIUSZ<span class="_ _6"></span>AMI <span class="ff4 fs0">(</span>WSPÓLNIKAMI<span class="ff4 fs0 ls9">),</span><span class="ff4"> UMOWA<span class="_ _6"></span>CH UBEZPIECZENI<span class="_ _6"></span>A<span class="fs0">,</span> <span class="ff7">WSPÓŁPRAC<span class="_ _6"></span>Y LUB KOOPER<span class="_ _6"></span>ACJI</span></span></div><div class="t m0 x6 h8 y50 ff4 fs0 fc0 sc0 ls0 ws0"> <span class="_ _10"> </span><span class="ls1">70</span><span class="fs1"> </span></div><div class="t m0 x6 h8 y51 ff4 fs0 fc0 sc0 ls1 ws0">40.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="ff7 fs3">NFORMACJA NA <span class="_ _6"></span>TEMAT ISTOTNYC<span class="_ _6"></span>H DOKON<span class="_ _6"></span>AŃ LUB<span class="ff4"> </span>NIEPOWODZEŃ EMI<span class="_ _6"></span>TENTA W OKRE<span class="_ _6"></span>SIE<span class="ff4 fs0">,<span class="fs3"> </span></span>KTÓREGO DO<span class="_ _6"></span>TYCZY RAPORT<span class="ff4 fs0">,<span class="fs3"> </span></span></span></span></span></div><div class="t m0 x6 h8 y52 ff7 fs3 fc0 sc0 ls0 ws0">WRAZ  Z WYKAZEM N<span class="_ _6"></span>AJWAŻNIEJSZ<span class="_ _6"></span>YCH ZDARZ<span class="_ _6"></span>EŃ DOTYCZĄCYCH EMI<span class="_ _7"></span>T<span class="_ _0"></span>ENTA<span class="ff4 fs0">. <span class="_ _7"></span><span class="ls4">.........................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">70<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y53 ff4 fs0 fc0 sc0 ls1 ws0">41.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">I<span class="fs3">NFORMACJE</span>,<span class="fs3"> <span class="ff7">KTÓRE ZD<span class="_ _6"></span>ANIEM <span class="ff4 fs0">E</span>MITENTA <span class="_ _6"></span>SĄ ISTOTNE DLA O<span class="_ _6"></span>CENY JEGO SYTU<span class="_ _6"></span>A<span class="ff4">CJI KADROWEJ<span class="fs0">,</span> </span>MAJĄ<span class="_ _6"></span>TKOWEJ<span class="ff4 fs0">,<span class="fs3"> FINANSO<span class="_ _7"></span>W<span class="_ _0"></span>EJ<span class="fs0">,</span> </span></span></span></span></span></span></div><div class="t m0 x6 h5 y54 ff4 fs3 fc0 sc0 ls0 ws0">WYNIKU FINANSO<span class="_ _6"></span>WEGO I ICH ZMIAN<span class="_ _6"></span><span class="fs0">,<span class="fs3"> ORAZ INFORMACJE</span>,<span class="fs3"> <span class="_ _6"></span><span class="ff7">KTÓRE SĄ ISTO<span class="_ _6"></span>TNE DLA OCENY MOŻ<span class="_ _6"></span>LIWOŚCI REALIZ<span class="_ _7"></span>AC<span class="_ _0"></span>JI ZOBOWIĄZAŃ </span></span></span></div><div class="t m0 x6 h8 y55 ff4 fs3 fc0 sc0 ls0 ws0">PRZEZ <span class="fs0">E</span>MITENTA<span class="_ _6"></span><span class="fs0"> <span class="_ _c"></span><span class="ls4">.....................................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">73<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x6 h8 y56 ff4 fs0 fc0 sc0 ls1 ws0">42.<span class="fs1 ls0"> <span class="_ _a"> </span><span class="fs0">W<span class="ff7 fs3">SKAZANIE CZYNNIKÓ<span class="_ _7"></span>W<span class="_ _0"></span><span class="ff4 fs0">,<span class="fs3"> <span class="lsc">KT</span></span></span>ÓRE W OCENIE <span class="ff4 fs0">E</span>MITENTA BĘDĄ MI<span class="_ 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 yd w3 h6"><div class="t m0 x0 h5 ye ff4 fs0 fc0 sc0 ls0 ws0">5 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 hb y7d ff2 fs1 fc1 sc0 lsd ws0">I.<span class="ff8 ls0"> <span class="_ _3"> </span><span class="ff3">INFORM<span class="_ _6"></span>ACJE OGÓ<span class="ff2">LNE<span class="_ _6"></span> </span></span></span></div><div class="t m0 x7 h9 y7e ff7 fs3 fc0 sc0 ls0 ws0">Giełda<span class="ff4"> <span class="_ _11"> </span></span>Giełda Papier<span class="_ _6"></span>ów Wartości<span class="_ _6"></span>owych w Warszawie S.A.<span class="ff4"> </span></div><div class="t m0 x7 hc y7f ff2 fs3 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span><span class="ff4">ul. <span class="ff7">Książęca 4</span> </span></div><div class="t m0 x7 h9 y80 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span><span class="lse">00</span>-498 Warszawa<span class="_ _6"></span> </div><div class="t m0 x7 h9 y81 ff4 fs3 fc0 sc0 ls0 ws0">Symbol na GP<span class="_ _6"></span>W:  <span class="_ _13"> </span>Imper<span class="lsf">io</span> (IMP) </div><div class="t m0 x7 h9 y82 ff4 fs3 fc0 sc0 ls0 ws0">Sektor n<span class="_ _6"></span>a GPW: <span class="_ _14"> </span>inne fina<span class="_ _6"></span>nsowe </div><div class="t m0 x7 h9 y83 ff4 fs3 fc0 sc0 ls0 ws0">System depozyt<span class="_ _6"></span>owo <span class="ff7">–</span> rozli<span class="_ _6"></span>czeniowy: <span class="_ _15"> </span><span class="ff7">Krajowy Depozyt<span class="_ _6"></span> Papierów Wart<span class="_ _6"></span>ościowych S.A. (KD<span class="_ _6"></span>PW), <span class="ff4 ls10">  <span class="ls0"> </span></span></span></div><div class="t m0 x8 h9 y84 ff7 fs3 fc0 sc0 ls0 ws0">ul. Książęca 4<span class="ff4">, <span class="lse">00<span class="_ _6"></span><span class="ls0">-498 Warszawa<span class="_ _6"></span> </span></span></span></div><div class="t m0 x8 h4 y85 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y86 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Przedmiot działalności <span class="_ _0"></span><span class="ff2">Imperio <span class="_ _0"></span>ASI </span>S.A. w okresie objętym sp<span class="_ _0"></span>rawozdaniem<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y87 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y88 ff4 fs3 fc0 sc0 ls0 ws0">Imperio ASI <span class="_ _0"></span>S.A. <span class="_ _0"></span>(d. <span class="_ _0"></span>BBI Capital <span class="_ _0"></span>NFI S.A.),<span class="_ _0"></span> <span class="_ _0"></span><span class="ff7">(dalej „Spółka” lub<span class="_ _0"></span> „Em<span class="_ _0"></span>itent”)<span class="_ _6"></span>, z<span class="_ _0"></span>ostał<span class="ff4">a <span class="_ _0"></span>utworzona </span>w <span class="_ _0"></span>formie jednoosobowej <span class="_ _0"></span>spółki akcyjnej <span class="_ _0"></span>Skarbu </span></div><div class="t m0 x3 h9 y89 ff7 fs3 fc0 sc0 ls0 ws0">Państwa <span class="_"> </span>z<span class="_ _6"></span>godnie <span class="_ _17"> </span>z <span class="_"> </span>Ustawą <span class="_ _17"> </span><span class="ff4">z <span class="_"> </span>dnia <span class="_ _17"> </span>30 <span class="_"> </span>k<span class="_ _6"></span>wietnia <span class="_ _17"> </span>1993 <span class="_"> </span>r<span class="_ _6"></span> <span class="_"> </span>o <span class="_"> </span>na<span class="_ _6"></span>rodowych <span class="_ _17"> </span>funduszach <span class="_"> </span>i<span class="_ _6"></span>nwestycy<span class="_ _6"></span>jnych <span class="_"> </span>i <span class="_"> </span>i<span class="_ _6"></span>ch <span class="_"> </span>pr<span class="_ _6"></span>ywatyzacji. <span class="_ _17"> </span>Wpis <span class="_"> </span>do <span class="_ _17"> </span>rejestru </span></div><div class="t m0 x3 h9 y8a ff7 fs3 fc0 sc0 ls0 ws0">handlowego Sądu R<span class="_ _6"></span>ejonowego dl<span class="_ _6"></span>a m. st. Warszawy n<span class="_ _6"></span>astąpił w dniu <span class="_ _6"></span>31 marca 1995 r<span class="_ _6"></span>. z kapitałem akcy<span class="_ _6"></span>jnym w wyso<span class="_ _6"></span>kości 100 t<span class="_ _6"></span>ys. zło<span class="ff4">tych. </span></div><div class="t m0 x3 h9 y8b ff7 fs3 fc0 sc0 ls0 ws0">Kapitał <span class="_"> </span>akcyjny <span class="_"> </span>oraz <span class="_"> </span>zapasowy<span class="_ _6"></span> <span class="_"> </span>Spółki <span class="_"> </span>został <span class="_"> </span>nastę<span class="_ _6"></span>pnie <span class="_"> </span>podwyższony <span class="_"> </span>po<span class="_ _6"></span>przez <span class="_"> </span>wniesienie <span class="_"> </span>przez<span class="_ _6"></span> <span class="_"> </span>Skarb <span class="_"> </span>Państwa <span class="_"> </span>wkładu <span class="_"> </span>niepie<span class="_ _6"></span>niężnego<span class="_ _7"></span> <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y8c ff7 fs3 fc0 sc0 ls0 ws0">w postaci a<span class="_ _6"></span>kcji jednooso<span class="_ _6"></span>bowych spółek Sk<span class="_ _6"></span>arbu Państwa, bi<span class="_ _6"></span>orących ud<span class="_ _6"></span>ział w Programie Powszec<span class="_ _6"></span>hnej Prywaty<span class="_ _6"></span>zacji<span class="_ _6"></span>.<span class="ff4"> </span></div><div class="t m0 x3 h9 y8d ff7 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _18"></span></span>prowadzi <span class="_ _18"></span>działal<span class="_ _6"></span>ność <span class="_ _18"></span>na <span class="_ _18"></span>pods<span class="_ _6"></span>tawie <span class="_ _18"></span>U<span class="ff4 ls11">st</span>awy <span class="_ _18"></span>z <span class="_ _18"></span>dnia <span class="_ _18"></span>15 <span class="_ _18"></span>wrześni<span class="_ _6"></span>a <span class="_ _18"></span>2000 <span class="_ _18"></span>r <span class="_ _18"></span>Kodeks <span class="_ _18"></span>spółek <span class="_ _18"></span>hand<span class="_ _6"></span>lowych <span class="_ _18"></span>(Dz. <span class="_ _18"></span>U. <span class="_ _18"></span>Nr <span class="_ _18"></span>94<span class="_ _6"></span>, <span class="_ _18"></span>poz. <span class="_ _18"></span>1037 <span class="_ _18"></span>z <span class="_ _18"></span>2000<span class="_ _6"></span> </div><div class="t m0 x3 h9 y8e ff4 fs3 fc0 sc0 ls0 ws0">roku) <span class="_ _0"></span>oraz<span class="ff7">, <span class="_ _0"></span>do <span class="_ _18"></span>dn<span class="_ _6"></span>ia <span class="_ _0"></span>01 <span class="_ _18"></span>st<span class="_ _6"></span>ycznia 2013 <span class="_ _0"></span>r <span class="_ _18"></span>ró<span class="_ _6"></span>wnież <span class="_ _0"></span>na <span class="_ _18"></span>po<span class="ff4">dst<span class="_ _6"></span>awie <span class="_ _0"></span>Ustawy <span class="_ _0"></span>z <span class="_ _0"></span>dnia <span class="_ _0"></span>30 kwietnia <span class="_ _0"></span>1993 <span class="_ _18"></span>r.<span class="_ _6"></span> <span class="_ _0"></span>o Narodowych <span class="_ _0"></span>Funduszach <span class="_ _0"></span>Inwestyc<span class="_ _6"></span>yjnych  </span></span></div><div class="t m0 x3 h9 y8f ff4 fs3 fc0 sc0 ls0 ws0">i ich prywaty<span class="_ _6"></span>zacji (Dz. U. Nr 44, <span class="ff7">poz. 202 z 1993 roku z późnie<span class="_ _6"></span>jszymi zmianami).<span class="ff4"> Z d<span class="ls12">ni<span class="ls13">em</span></span> 1 stycznia 2013 r </span>we<span class="_ _6"></span>szła w życie ustawa o uchy<span class="_ _6"></span>leniu </span></div><div class="t m0 x3 h9 y90 ff7 fs3 fc0 sc0 ls0 ws0">ustawy <span class="_ _0"></span>o <span class="_ _18"></span>narodo<span class="_ _6"></span>wych <span class="_ _0"></span>funduszach <span class="_ _18"></span>inwesty<span class="_ _6"></span>cyjnych <span class="_ _0"></span>i <span class="_ _18"></span>ich <span class="_ _0"></span>prywatyzacji <span class="_ _0"></span>o<span class="_ _0"></span>raz <span class="_ _18"></span>o<span class="_ _6"></span> <span class="_ _18"></span>zmianie <span class="_ _0"></span>niektór<span class="_ _6"></span>ych <span class="_ _18"></span>inny<span class="_ _6"></span>ch <span class="_ _0"></span>ustaw <span class="_ _18"></span>(Dz. <span class="_ _18"></span>U. <span class="_ _0"></span>Nr <span class="_ _18"></span>0, <span class="_ _0"></span>poz. <span class="_ _0"></span>59<span class="_ _0"></span><span class="ff4">6 <span class="_ _18"></span>z <span class="_ _18"></span>201<span class="_ _6"></span>2 </span></div><div class="t m0 x3 h9 y91 ff7 fs3 fc0 sc0 ls0 ws0">roku), <span class="_ _18"></span>która <span class="_ _19"></span>uchyliła, <span class="_ _19"></span>w <span class="_ _19"></span>związku <span class="_ _19"></span>z <span class="_ _19"></span>zakończeni<span class="_ _6"></span>em <span class="_ _19"></span>Programu <span class="_ _19"></span>Powszechne<span class="_ _6"></span>j <span class="_ _19"></span>Prywatyzacji, <span class="_ _18"></span>Ustawę <span class="_ _19"></span>z <span class="_ _19"></span>dnia <span class="_ _18"></span>30 <span class="_ _19"> </span>kwietnia <span class="_ _19"></span>1993 <span class="_ _19"></span>r <span class="_ _19"></span>o <span class="_ _19"></span>narodowych </div><div class="t m0 x3 h9 y92 ff7 fs3 fc0 sc0 ls0 ws0">funduszach <span class="_ _17"> </span>inwest<span class="_ _6"></span>ycyjnych <span class="_ _17"> </span>i <span class="_ _17"> </span>ich <span class="_ _17"> </span>prywatyzacji <span class="_ _17"> </span>(Dz. <span class="_ _17"> </span>U. <span class="_ _17"> </span>Nr <span class="_ _17"> </span>44, <span class="_ _17"> </span>poz. <span class="_ _17"> </span>202, <span class="_ _17"> </span>z <span class="_ _17"> </span>późn. <span class="_ _17"> </span>zm.), <span class="_ _17"> </span>a <span class="_ _17"> </span>także <span class="_ _17"> </span>wymusiła <span class="_ _19"> </span>zm<span class="_ _0"></span>ianę<span class="_ _6"></span> <span class="_ _17"> </span>firm <span class="_ _17"> </span>podmiotó<span class="_ _6"></span>w, <span class="_"> </span>które </div><div class="t m0 x3 h9 y93 ff4 fs3 fc0 sc0 ls0 ws0">pierwotni<span class="_ _6"></span>e <span class="_ _18"></span><span class="ff7">stanowiły <span class="_ _0"></span>narodowe <span class="_ _18"></span>fundusze <span class="_ _18"></span>i<span class="_ _6"></span>nwestycy<span class="_ _6"></span>jne<span class="ff4">, <span class="_ _18"></span>w <span class="_ _18"></span>tym <span class="_ _18"></span>B<span class="_ _6"></span>BI <span class="_ _18"></span>CAPITAL <span class="_ _0"></span>NFI <span class="_ _18"></span>S.A. <span class="_ _18"></span><span class="ff7">Zmiana <span class="_ _18"></span>fir<span class="_ _6"></span>my <span class="_ _18"></span>Spółki <span class="_ _0"></span>z <span class="_ _18"></span>BBI <span class="_ _18"></span>Capital<span class="_ _6"></span> <span class="_ _18"></span>NFI <span class="_ _18"></span>S.A. <span class="_ _0"></span>na <span class="_ _19"></span><span class="ff4">Imper<span class="_ _6"></span>a </span></span></span></span></div><div class="t m0 x3 h9 y94 ff4 fs3 fc0 sc0 ls0 ws0">Capital <span class="_ _19"></span><span class="ff7">S.A. <span class="_ _17"> </span>została<span class="_ _7"></span> <span class="_ _17"> </span>wpisana <span class="_ _19"> </span>do <span class="_ _17"> </span>reje<span class="_ _7"></span>stru <span class="_ _17"> </span>przeds<span class="_ _6"></span>iębiorców<span class="ff4"> <span class="_ _19"> </span>z <span class="_ _17"> </span>dniem <span class="_ _19"></span></span>08 <span class="_ _19"> </span>lutego <span class="_ _17"> </span>201<span class="_ _6"></span>3 <span class="_ _19"> </span>r, <span class="_ _17"> </span>o <span class="_ _19"></span>czym <span class="_ _19"></span>Spółka <span class="_ _19"> </span>poinformowała <span class="_ _19"> </span>raportem <span class="_ _19"> </span>bieżącym <span class="ff4"> </span></span></div><div class="t m0 x3 h9 y95 ff4 fs3 fc0 sc0 ls0 ws0">nr 12/2013. </div><div class="t m0 x3 h9 y96 ff7 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _0"></span>firmy <span class="_ _0"></span>Spółki <span class="_ _0"></span>z<span class="_ _0"></span> <span class="_ _0"></span>Impera <span class="_ _18"></span>Capi<span class="_ _6"></span>tal <span class="_ _0"></span>S.A. <span class="_ _18"></span>na <span class="_ _0"></span>Impera <span class="_ _0"></span>Capital <span class="_ _0"></span>ASI <span class="_ _18"></span>S.A. <span class="_ _0"></span>została <span class="_ _0"></span>zarejestrowana <span class="_ _0"></span>w <span class="_ _0"></span>dniu <span class="_ _0"></span>17 <span class="_ _18"></span>września <span class="_ _0"></span>2019 <span class="_ _18"></span>r<span class="_ _6"></span>oku, <span class="_ _0"></span>o <span class="_ _0"></span>c<span class="_ _18"></span>zym <span class="_ _0"></span>Spółka </div><div class="t m0 x3 h9 y97 ff7 fs3 fc0 sc0 ls0 ws0">poinfor<span class="_ _6"></span>mowała <span class="_ _0"></span>raportem <span class="_ _0"></span>bieżącym <span class="_ _0"></span>nr <span class="_ _18"></span>17/2019. W<span class="_ _0"></span> <span class="_ _0"></span>dniu <span class="_ _0"></span>27 <span class="_ _18"></span>maja <span class="_ _0"></span>2021 <span class="_ _0"></span>roku <span class="_ _0"></span>została <span class="_ _0"></span>zarejestrowana <span class="_ _0"></span>zmiana <span class="_ _0"></span>Statutu <span class="_ _0"></span>Spółk<span class="_ _0"></span><span class="ff4">i <span class="_ _0"></span>w <span class="_ _18"></span>zakresi<span class="_ _6"></span>e <span class="_ _0"></span>firmy </span></div><div class="t m0 x3 h9 y98 ff7 fs3 fc0 sc0 ls0 ws0">Spółki, któr<span class="_ _6"></span>a obecnie działa po<span class="_ _6"></span>d firmą Imperi<span class="_ _6"></span>o Alterna<span class="_ _6"></span>tywna Spółka Inwe<span class="_ _6"></span>stycyjna Spółka Akc<span class="_ _6"></span>yjna.<span class="ff4">  </span></div><div class="t m0 x3 h9 y99 ff7 fs3 fc0 sc0 ls0 ws0">Przedmiot <span class="_ _18"></span>działalnośc<span class="_ _6"></span>i <span class="_ _18"></span>Spółki<span class="ff4"> <span class="_ _19"></span>zdefiniowany <span class="_ _18"></span>jest <span class="_ _18"></span>jako <span class="_ _18"></span></span>działalność <span class="_ _18"></span>związana <span class="_ _18"></span>z<span class="_ _0"></span> <span class="_ _18"></span>zarządzaniem <span class="_ _18"></span>funduszami <span class="_ _18"></span>i <span class="_ _18"></span>oznaczony <span class="_ _18"></span>jest <span class="_ _18"></span>num<span class="_ _0"></span>erem<span class="ff4"> <span class="_ _19"></span>66.30.Z<span class="_ _6"></span>  </span></div><div class="t m0 x3 h9 y9a ff4 fs3 fc0 sc0 ls0 ws0">w Pols<span class="ff7">kiej Kl<span class="_ _6"></span>asyfikacji Działal<span class="_ _6"></span>ności (PKD).<span class="ff4"> </span></span></div><div class="t m0 x3 h9 y9b ff4 fs3 fc0 sc0 ls0 ws0">W dniu 19 czerwca <span class="_ _6"></span>2001 r. Emitent <span class="_ _6"></span><span class="ff7">został zareje<span class="_ _6"></span>strowany w KR<span class="_ _6"></span>S w Sądzie Rejono<span class="_ _6"></span>wym dla m.st.<span class="ff4"> Wars<span class="_ _6"></span>zawy pod nume<span class="_ _6"></span>rem 00000206<span class="_ _6"></span>90.  </span></span></div><div class="t m0 x3 h9 y9c ff7 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_"> </span></span>prowadzi <span class="_"> </span>działalność <span class="_"> </span>na <span class="_"> </span>terytor<span class="_ _6"></span>ium <span class="_"> </span>Rzeczypo<span class="ff4">spolitej <span class="_"> </span>Polskiej <span class="_"> </span>i <span class="_ _1a"> </span><span class="ls12">na</span> <span class="_"> </span></span>dzień <span class="_"> </span>31 <span class="_"> </span>grudnia<span class="ff4"> <span class="_"> </span><span class="lse">20</span>21 <span class="_ _1a"> </span>r <span class="_"> </span></span>ma <span class="_"> </span>swoją <span class="_"> </span>siedzibę<span class="ff4"> <span class="_"> </span>w <span class="_"> </span>Warszawie<span class="ls14">, </span> </span></div><div class="t m0 x3 h9 y9d ff4 fs3 fc0 sc0 ls0 ws0">przy <span class="ff7">ul. Wołoski<span class="_ _6"></span>ej <span class="ff4">9, 02-<span class="lse">583</span> Warszaw<span class="_ _6"></span>a. </span></span></div><div class="t m0 x3 h9 y9e ff4 fs3 fc0 sc0 ls0 ws0">Imperio ASI <span class="ff7">S.A. nie<span class="_ _6"></span> posiada o<span class="_ _6"></span>ddziałów (zakładów).<span class="ff4"> </span></span></div><div class="t m0 x3 hc y9f ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc ya0 ff3 fs3 fc0 sc0 ls0 ws0">Przedmiotem działal<span class="_ _6"></span>ności Spółki<span class="ff2"> jest<span class="_ _6"></span>: </span></div><div class="t m0 x9 he ya1 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Działalność zwią<span class="_ _6"></span>zana z zarządzanie<span class="_ _6"></span>m funduszami<span class="ff4"> <span class="ls15">(6</span>6.30.Z),<span class="_ _6"></span> </span></span></span></div><div class="t m0 x9 he ya2 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Działalność tr<span class="_ _6"></span>ustów, fun<span class="_ _6"></span>duszów i <span class="ff4">podobnych ins<span class="_ _6"></span>tytucji finanso<span class="_ _6"></span>wych (64.30.Z). </span></span></span></div><div class="t m0 xa h9 ya3 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd ya4 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">Organ<span class="ls16">y </span><span class="ff3">Spółki<span class="_ _0"></span></span> </span></span></div><div class="t m0 x3 hc ya5 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc ya6 ff3 fs3 fc0 sc0 ls0 ws0">Organami Spółki<span class="_ _6"></span> są:<span class="ff2"> </span></div><div class="t m0 x9 he ya7 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">Walne Zgromad<span class="_ _6"></span>zenie, </span></span></div><div class="t m0 x9 he ya8 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">Rada Nadzorcza,<span class="_ _6"></span> </span></span></div><div class="t m0 x9 he ya9 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zarząd<span class="ff4"> </span></span></span></div><div class="t m0 x3 hc yaa ff2 fs3 fc0 sc0 ls0 ws0">RADA NADZORCZA<span class="_ _6"></span> </div><div class="t m0 x3 hc yab ff7 fs3 fc0 sc0 ls0 ws0">Skład Rady Nadzor<span class="_ _6"></span>czej Spółki na 1 s<span class="_ _6"></span>tycznia 202<span class="ff4">1 </span>r przeds<span class="_ _6"></span>tawiał się nas<span class="_ _6"></span>tępująco:<span class="ff2"> </span></div><div class="t m0 xb hc yac ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h9 yad ff7 fs3 fc0 sc0 ls0 ws0">Przewodniczący Rad<span class="_ _6"></span>y Nadzorczej:<span class="ff4"> <span class="_ _1c"> </span>Miro</span>sław Kryc<span class="_ _6"></span>zka<span class="ff4"> </span></div><div class="t m0 xb h9 yae ff7 fs3 fc0 sc0 ls0 ws0">Wiceprzewodnic<span class="_ _6"></span>zący Rady Nad<span class="_ _6"></span>zorczej:<span class="ff4"> <span class="_ _1d"> </span></span>Krzysztof Witoń<span class="ff4"> </span></div><div class="t m0 xb hc yaf ff4 fs3 fc0 sc0 ls0 ws0">Sekretar<span class="_ _6"></span>z Rady Nadzorczej: <span class="_ _1e"> </span><span class="ff7">Cezary Górka<span class="ff2"> </span></span></div><div class="t m0 xb hc yb0 ff7 fs3 fc0 sc0 ls0 ws0">Członek Rady<span class="_ _6"></span> Nadzorczej:<span class="ff4"> <span class="_ _1f"> </span></span>Kornelia <span class="_ _6"></span>Łuczejko<span class="ff2"> </span></div><div class="t m0 xb hc yb1 ff7 fs3 fc0 sc0 ls0 ws0">Członek Rady<span class="_ _6"></span> Nadzorczej:<span class="ff4"> <span class="_ _1f"> </span></span>Paweł Buchla<span class="ff2"> </span></div><div class="t m0 x3 h9 yb2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hf yb3 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="fs2 fc2"> </span></div><div class="t m0 x3 h9 yb4 ff4 fs3 fc0 sc0 ls17 ws0">W <span class="ls0">dniu 7 k<span class="_ _6"></span>wietnia 2021 r. Zwyc<span class="_ _6"></span>zajne Walne Zgromadzenie po<span class="ff7">dję<span class="_ _6"></span>ło uchwałę o<span class="_ _6"></span> odwołaniu<span class="ff4"> </span>ze składu <span class="_ _6"></span>Rady Nadzorczej wszystkic<span class="_ _6"></span>h jej Członków </span></span></div><div class="t m0 x3 hc yb5 ff4 fs3 fc0 sc0 ls18 ws0">tj<span class="ls0">:<span class="ff2"> </span></span></div><div class="t m0 xb hc yb6 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h9 yb7 ff7 fs3 fc0 sc0 ls0 ws0">Przewodniczący Rad<span class="_ _6"></span>y Nadzorczej:<span class="ff4"> <span class="_ _1c"> </span></span>Mirosław Kryc<span class="_ _6"></span>zka<span class="ff4"> </span></div><div class="t m0 xb h9 yb8 ff4 fs3 fc0 sc0 ls0 ws0">Wicep<span class="ff7">rzewodni<span class="_ _6"></span>czący Rady Nad<span class="_ _6"></span>zorczej:<span class="ff4"> <span class="_ _1d"> </span></span>Krzysztof Witoń <span class="_ _6"></span><span class="ff4"> </span></span></div><div class="t m0 xb hc yb9 ff4 fs3 fc0 sc0 ls0 ws0">Sekretar<span class="_ _6"></span>z Rady Nadzorczej: <span class="_ _1e"> </span><span class="ff7">Cezary Górka<span class="ff2"> </span></span></div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 yd w3 h6"><div class="t m0 x0 h5 ye ff4 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xb hc yba ff7 fs3 fc0 sc0 ls0 ws0">Członek Rady<span class="_ _6"></span> Nadzorczej:<span class="ff4"> <span class="_ _1f"> </span></span>Kornelia <span class="_ _6"></span>Ł<span class="ff4">uczejko <span class="ff2"> </span></span></div><div class="t m0 xb hc ybb ff7 fs3 fc0 sc0 ls0 ws0">Członek Rady<span class="_ _6"></span> Nadzo<span class="ff4">rczej: <span class="_ _1f"> </span></span>Paweł <span class="ff4">Buchla<span class="ff2"> </span></span></div><div class="t m0 x3 h9 ybc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 ybd ff7 fs3 fc0 sc0 ls0 ws0">Następnie<span class="_ _6"></span> <span class="_ _20"> </span>Nadzwyczajne <span class="_ _20"> </span>Walne <span class="_ _1a"> </span>Zgromadzenie <span class="_ _20"> </span>powołało <span class="_ _20"> </span>w <span class="_ _20"> </span>skład <span class="_ _20"> </span>Rady <span class="_ _20"> </span>Nadzorczej <span class="_ _1a"> </span>obecnie <span class="_ _20"> </span>trwającej <span class="_ _20"> </span>wspólnej, <span class="_ _20"> </span>trzyle<span class="_ _6"></span>tniej <span class="_ _20"> </span>kadencji </div><div class="t m0 x3 hc ybe ff7 fs3 fc0 sc0 ls0 ws0">nastęujące<span class="_ _6"></span> osoby:<span class="ff4"> <span class="ff2"> </span></span></div><div class="t m0 xb hc ybf ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h9 yc0 ff7 fs3 fc0 sc0 ls0 ws0">Sławomir Jar<span class="_ _6"></span>osz<span class="ff4"> <span class="_ _21"> </span> </span></div><div class="t m0 xb h9 yc1 ff4 fs3 fc0 sc0 ls0 ws0">Piotr Piaszczyk </div><div class="t m0 xb hc yc2 ff4 fs3 fc0 sc0 ls0 ws0">Tomasz Wykurz<span class="ff2"> </span></div><div class="t m0 xb hc yc3 ff4 fs3 fc0 sc0 ls0 ws0">Marcin J<span class="_ _6"></span>aszczuk<span class="ff2"> </span></div><div class="t m0 xb hc yc4 ff4 fs3 fc0 sc0 ls0 ws0">Aneta Mako<span class="_ _6"></span>wiec<span class="ff2"> </span></div><div class="t m0 x3 h9 yc5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc yc6 ff7 fs3 fc0 sc0 ls0 ws0">Skład Rady Nadzor<span class="_ _6"></span>czej Spółki na dzie<span class="_ _7"></span>ń <span class="ff4">31 g<span class="_ _0"></span>rudnia 2021 r<span class="_ _6"></span>oku <span class="ff7">przedst<span class="_ _6"></span>awiał się<span class="_ _6"></span> następując<span class="_ _6"></span>o<span class="ff4">: <span class="ff2"> </span></span></span></span></div><div class="t m0 xb hc yc7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h9 yc8 ff7 fs3 fc0 sc0 ls0 ws0">Przewodniczący Rad<span class="_ _6"></span>y Nadzorczej:<span class="ff4"> <span class="_ _1c"> </span></span>Sławomir Jar<span class="_ _6"></span>osz<span class="ff4"> </span></div><div class="t m0 xb h9 yc9 ff7 fs3 fc0 sc0 ls0 ws0">Wiceprzewodnic<span class="_ _6"></span>zący Rady Nad<span class="_ _6"></span>zorczej:<span class="ff4"> <span class="_ _1d"> </span>Piotr Piaszczyk </span></div><div class="t m0 xb hc yca ff4 fs3 fc0 sc0 ls0 ws0">Sekretar<span class="_ _6"></span>z Rady Nadzorczej: <span class="_ _1e"> </span>Tomasz Wykurz<span class="ff2"> </span></div><div class="t m0 xb hc ycb ff7 fs3 fc0 sc0 ls0 ws0">Człon<span class="ff4">ek Rady<span class="_ _6"></span> Nadzorczej: <span class="_ _1f"> </span>Marcin J<span class="_ _6"></span>aszczuk<span class="ff2"> </span></span></div><div class="t m0 xb h9 ycc ff7 fs3 fc0 sc0 ls0 ws0">Członek Rady<span class="_ _6"></span> Nadzorczej:<span class="ff4"> <span class="_ _1f"> </span>Aneta Mako<span class="_ _6"></span>wiec </span></div><div class="t m0 x3 h9 ycd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc yce ff7 fs3 fc0 sc0 ls0 ws0">Do dnia publ<span class="_ _6"></span>ikacji sprawo<span class="_ _6"></span>zdania nie miały miejsca <span class="_ _6"></span>zmiany składu <span class="ff4">Rad<span class="_ _6"></span>y Nadzorczej. <span class="_ _6"></span><span class="ff2"> </span></span></div><div class="t m0 x3 hc ycf ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc yd0 ff3 fs3 fc0 sc0 ls0 ws0">ZARZĄD<span class="ff2"> </span></div><div class="t m0 x3 h9 yd1 ff7 fs3 fc0 sc0 ls0 ws0">Skład Zarządu Spółki n<span class="_ _6"></span>a <span class="ff4">1 stycznia <span class="_ _6"></span>2021 r. <span class="ff7">przedst<span class="_ _6"></span>awiał się nast<span class="_ _6"></span>ępująco:<span class="ff4"> </span></span></span></div><div class="t m0 xb h9 yd2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb hc yd3 ff7 fs3 fc0 sc0 ls0 ws0">Członek Zar<span class="_ _6"></span>zą<span class="ff4 ls12">du:<span class="ls0"> <span class="_ _22"> </span>Adam Wojacki<span class="ff2"> </span></span></span></div><div class="t m0 xb h9 yd4 ff7 fs3 fc0 sc0 ls0 ws0">Członek Zar<span class="_ _6"></span>ządu:<span class="ff4"> <span class="_ _22"> </span>Cezary Gre<span class="_ _6"></span>gorczuk </span></div><div class="t m0 x3 h9 yd5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 yd6 ff7 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>dniu <span class="_ _18"></span>9 kwietnia <span class="_ _0"></span>2021 <span class="_ _18"></span>ro<span class="_ _6"></span>ku <span class="_ _0"></span>Rada <span class="_ _0"></span>N<span class="_ _0"></span>adzorcza <span class="_ _0"></span>dokonała <span class="_ _0"></span>zmian <span class="_ _0"></span>w <span class="_ _18"></span>skład<span class="_ _6"></span>zie <span class="_ _0"></span>Zarządu <span class="_ _0"></span>Spółki <span class="_ _18"></span>o<span class="_ _6"></span>dwołując <span class="_ _0"></span>ze <span class="_ _18"></span>sk<span class="_ _6"></span>ładu <span class="_ _0"></span>Zarządu <span class="_ _0"></span>i <span class="_ _0"></span>z<span class="_ _0"></span> <span class="_ _0"></span>funkcji <span class="_ _0"></span>C<span class="_ _0"></span>zł<span class="_ _0"></span>onkó<span class="_ _6"></span>w </div><div class="t m0 x3 h9 yd7 ff7 fs3 fc0 sc0 ls0 ws0">Zarządu <span class="_ _0"></span>Pana <span class="_ _0"></span>Cezarego <span class="_ _0"></span>Gregorczuka oraz <span class="_ _18"></span>Pana Adama <span class="_ _18"></span>Wojac<span class="_ _6"></span>kiego. <span class="_ _0"></span>Jedno<span class="_ _6"></span>cześnie <span class="_ _0"></span>Rada <span class="_ _18"></span>Nadzor<span class="_ _6"></span>cza <span class="_ _0"></span>w <span class="_ _0"></span>dniu <span class="_ _18"></span>9 <span class="_ _0"></span>kwietni<span class="_ _6"></span>a <span class="_ _0"></span>2021 <span class="_ _18"></span>ro<span class="_ _6"></span>ku <span class="_ _0"></span>ustaliła, <span class="_ _0"></span>że </div><div class="t m0 x3 h9 yd8 ff7 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _18"></span>będzie<span class="_ _6"></span> <span class="_ _18"></span>jednoo<span class="_ _6"></span>sobowy <span class="_ _18"></span>i <span class="_ _18"></span>powołała <span class="_ _18"></span>do <span class="_ _0"></span>Zarządu <span class="_ _18"></span>na <span class="_ _18"></span>indywidualną, <span class="_ _0"></span>t<span class="_ _0"></span>rzyletni<span class="_ _6"></span>ą <span class="_ _18"></span>kadencję <span class="_ _18"></span>Pana <span class="_ _0"></span>Artura <span class="_ _18"></span>Górskiego <span class="_ _18"></span>powierzając <span class="_ _0"></span>mu <span class="_ _18"></span>fu<span class="_ _0"></span>nkcję </div><div class="t m0 x3 h9 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Prezesa Zarządu.<span class="_ _6"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y5d ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 yda ff7 fs3 fc0 sc0 ls0 ws0">Skład Zarządu Spółki n<span class="_ _6"></span>a dzień<span class="ff4"> 31 grud<span class="_ _6"></span>nia 2021 r. <span class="ff7">przedst<span class="_ _6"></span>awiał się nast<span class="_ _6"></span>ępująco<span class="ff4">: </span></span></span></div><div class="t m0 xb h9 ydb ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h9 ydc ff7 fs3 fc0 sc0 ls0 ws0">Prezes Zarządu:<span class="ff4"> <span class="_ _23"> </span></span>Artur Gór<span class="_ _6"></span>ski<span class="ff4"> </span></div><div class="t m0 x3 h9 ydd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc yde ff7 fs3 fc0 sc0 ls0 ws0">Do dnia publ<span class="_ _6"></span>ikacji sprawo<span class="_ _6"></span>zdania skład Zarządu ni<span class="_ _6"></span>e uległ zmianie.<span class="ff4"> <span class="ff2"> </span></span></div><div class="t m0 x3 h9 ydf ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd ye0 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Podmioty powiązane E<span class="_ _0"></span>mitenta<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 hc ye1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc he ye2 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff4">Impera Seed Fund Sp. <span class="_ _7"></span>z<span class="_ _0"></span> o.o. </span></span></div><div class="t m0 xc he ye3 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff4">Family Fund 2 Sp. <span class="_ _6"></span>z o.o. </span></span></div><div class="t m0 xc he ye4 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff4">Call2Action <span class="_ _6"></span>S.A. </span></span></div><div class="t m0 x3 h9 ye5 ff7 fs3 fc0 sc0 ls0 ws0">Ud<span class="_ _6"></span>zia<span class="_ _7"></span>ły <span class="ff4">Im<span class="_ _6"></span>pe<span class="_ _6"></span>ri<span class="_ _6"></span>o <span class="_ _6"></span>ASI<span class="_ _6"></span> S<span class="_ _6"></span>.A<span class="ff7">.<span class="_ _6"></span> w<span class="_ _6"></span> j<span class="_ _6"></span>ed<span class="_ _6"></span>nos<span class="_ _7"></span>tkac<span class="_ _6"></span>h za<span class="_ _7"></span>leżn<span class="_ _6"></span>yc<span class="_ _7"></span>h, ni<span class="_ _7"></span>eobję<span class="_ _6"></span>te<span class="_ _6"></span> ko<span class="_ _7"></span>nsoli<span class="_ _7"></span>dacją<span class="_ _6"></span>, <span class="_ _6"></span>na<span class="_ _6"></span> dzi<span class="_ _7"></span>eń <span class="ff4">3<span class="_ _6"></span>1 <span class="_ _6"></span>gr<span class="_ _6"></span>udn<span class="_ _6"></span>ia<span class="_ _6"></span> <span class="ls19">202</span>1 <span class="_ _6"></span>ro<span class="_ _6"></span>ku<span class="_ _6"></span>. </span></span></span></div></div><div class="c xd ye6 w4 h10"><div class="t m0 xe h11 ye7 ff3 fs5 fc0 sc0 ls0 ws0">Nazwa spółk<span class="_ _7"></span>i<span class="ff2"> </span></div></div><div class="c xf ye6 w5 h10"><div class="t m0 x10 h11 ye7 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba<span class="_ _6"></span> </div></div><div class="c x11 ye6 w6 h10"><div class="t m0 x12 h11 ye7 ff3 fs5 fc0 sc0 ls0 ws0">Przedmiot <span class="_ _6"></span>działalnośc<span class="_ _6"></span>i<span class="ff2"> </span></div></div><div class="c x13 ye6 w7 h10"><div class="t m0 x14 h11 ye8 ff3 fs5 fc0 sc0 ls0 ws0">Udział <span class="ff2">Imper<span class="_ _6"></span>io ASI w </span></div><div class="t m0 x14 h11 ye7 ff3 fs5 fc0 sc0 ls0 ws0">kapitale zak<span class="_ _6"></span>ładowym </div><div class="t m0 x15 h11 ye9 ff3 fs5 fc0 sc0 ls0 ws0">spółki<span class="ff2"> </span></div></div><div class="c x16 ye6 w8 h10"><div class="t m0 x17 h11 ye8 ff3 fs5 fc0 sc0 ls0 ws0">Udział <span class="ff2">Imper<span class="_ _6"></span>io ASI w </span></div><div class="t m0 x14 h11 ye7 ff3 fs5 fc0 sc0 ls0 ws0">ogólnej liczb<span class="_ _6"></span>ie głosów </div><div class="t m0 x18 h11 ye9 ff2 fs5 fc0 sc0 ls0 ws0">na WZ </div></div><div class="c xd yea w4 h12"><div class="t m0 x19 h13 yeb ff4 fs5 fc0 sc0 ls0 ws0">Family Fund 2 S<span class="_ _6"></span>p. z o.o. </div></div><div class="c xf yea w5 h12"><div class="t m0 x19 h13 yeb ff4 fs5 fc0 sc0 ls0 ws0">Warszawa<span class="_ _6"></span> </div></div><div class="c x11 yea w6 h12"><div class="t m0 x19 h13 yec ff7 fs5 fc0 sc0 ls0 ws0">działalność hol<span class="_ _6"></span>dingów </div><div class="t m0 x19 h13 ye ff4 fs5 fc0 sc0 ls0 ws0">finansowych </div></div><div class="c x13 yea w7 h12"><div class="t m0 x1a h13 yeb ff4 fs5 fc0 sc0 ls1a ws0">100%<span class="ls0"> </span></div></div><div class="c x16 yea w8 h12"><div class="t m0 x1b h13 yeb ff4 fs5 fc0 sc0 ls1a ws0">100%<span class="ls0"> </span></div></div><div class="c xd yed w4 h14"><div class="t m0 x19 h13 yeb ff4 fs5 fc0 sc0 ls0 ws0">Impera Seed Fund <span class="_ _7"></span>Sp. z o.o. </div></div><div class="c xf yed w5 h14"><div class="t m0 x19 h13 yeb ff4 fs5 fc0 sc0 ls0 ws0">Warszawa<span class="_ _6"></span> </div></div><div class="c x11 yed w6 h14"><div class="t m0 x19 h13 yeb ff7 fs5 fc0 sc0 ls0 ws0">działalność fi<span class="_ _6"></span>nansowa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x13 yed w7 h14"><div class="t m0 x1a h13 yeb ff4 fs5 fc0 sc0 ls1a ws0">100%<span class="ls0"> </span></div></div><div class="c x16 yed w8 h14"><div class="t m0 x1b h13 yeb ff4 fs5 fc0 sc0 ls1a ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h15 yee ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 yef ff7 fs3 fc0 sc0 ls0 ws0">Ud<span class="_ _6"></span>zia<span class="_ _7"></span>ły <span class="ff4">Im<span class="_ _6"></span>pe<span class="_ _6"></span>ri<span class="_ _6"></span>o <span class="_ _6"></span>ASI<span class="_ _6"></span> S<span class="_ _6"></span>.A.<span class="_ _6"></span> w<span class="_ _6"></span> j<span class="_ _6"></span>ed<span class="_ _6"></span>nos<span class="_ _7"></span>tkac<span class="_ _6"></span>h s<span class="_ _6"></span>to<span class="_ _7"></span>warzy<span class="_ _6"></span>szo<span class="_ _7"></span>nych<span class="_ _6"></span>, <span class="ff7">n<span class="_ _7"></span>ieob<span class="_ _6"></span>jęte<span class="_ _7"></span> kon<span class="_ _6"></span>sol<span class="_ _7"></span>idacj<span class="_ _6"></span>ą, <span class="_ _6"></span>na<span class="_ _6"></span> d<span class="_ _7"></span>zień <span class="_ _6"></span><span class="ff4">31<span class="_ _6"></span> gr<span class="_ _7"></span>udnia<span class="_ _6"></span> <span class="ls19">202</span>1 <span class="_ _7"></span>roku<span class="_ _6"></span>. </span></span></span></div></div><div class="c xd yf0 w4 h16"><div class="t m0 xe h11 yf1 ff3 fs5 fc0 sc0 ls0 ws0">Nazwa spółk<span class="_ _7"></span>i<span class="ff2"> </span></div></div><div class="c xf yf0 w5 h16"><div class="t m0 x10 h11 yf1 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba<span class="_ _6"></span> </div></div><div class="c x11 yf0 w6 h16"><div class="t m0 x12 h11 yf1 ff2 fs5 fc0 sc0 ls0 ws0">Prz<span class="ff3">edmiot <span class="_ _6"></span>działalnośc<span class="_ _6"></span>i<span class="ff2"> </span></span></div></div><div class="c x13 yf0 w7 h16"><div class="t m0 x19 h11 yf2 ff3 fs5 fc0 sc0 ls0 ws0">Udział <span class="ff2">Imper<span class="_ _6"></span>io ASI S.A. </span></div><div class="t m0 x1c h11 yf1 ff2 fs5 fc0 sc0 ls0 ws0">w kapitale </div><div class="t m0 x1d h11 yf3 ff3 fs5 fc0 sc0 ls0 ws0">zakładowym <span class="_ _6"></span>spółki<span class="ff2"> </span></div></div><div class="c x16 yf0 w8 h16"><div class="t m0 x1e h11 yf2 ff3 fs5 fc0 sc0 ls0 ws0">Udział <span class="ff2">Imper<span class="_ _6"></span>io ASI S.A. </span></div><div class="t m0 x19 h11 yf1 ff3 fs5 fc0 sc0 ls0 ws0">w ogólnej <span class="_ _6"></span>liczbie głos<span class="_ _6"></span>ów </div><div class="t m0 x18 h11 yf3 ff2 fs5 fc0 sc0 ls0 ws0">na WZ </div></div><div class="c xd yf4 w4 h17"><div class="t m0 x19 h13 yf5 ff4 fs5 fc0 sc0 ls0 ws0">Call2Action S.A<span class="_ _6"></span>. </div></div><div class="c xf yf4 w5 h17"><div class="t m0 x19 h13 yf5 ff4 fs5 fc0 sc0 ls0 ws0">Warszawa<span class="_ _6"></span> </div></div><div class="c x11 yf4 w6 h17"><div class="t m0 x19 h13 yf6 ff7 fs5 fc0 sc0 ls0 ws0">działalność zwi<span class="_ _6"></span>ązana z </div><div class="t m0 x19 h13 yf7 ff7 fs5 fc0 sc0 ls0 ws0">dystrybucją fil<span class="_ _6"></span>mów, </div><div class="t m0 x19 h13 yf8 ff7 fs5 fc0 sc0 ls0 ws0">nagrania wide<span class="_ _6"></span>o i progr<span class="_ _6"></span>amów </div><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">telewizyjnych<span class="_ _6"></span> </div></div><div class="c x13 yf4 w7 h17"><div class="t m0 x1f h13 yf5 ff4 fs5 fc0 sc0 ls0 ws0">41,51% </div></div><div class="c x16 yf4 w8 h17"><div class="t m0 x20 h13 yf5 ff4 fs5 fc0 sc0 ls0 ws0">34,24% </div></div></div><div class="pi"></div></div>
<div id="pf7" class="pf w9 h18"><div class="pc pc7 w9 h18"><img class="bi x0 y0 wa h19" alt="" 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class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych standardó<span class="_ _0"></span>w sprawozd<span class="_ _0"></span>awczości finansowej<span class="_ _0"></span> za okresy 12<span class="_ _0"></span> miesięczne zako<span class="_ _0"></span>ńczone 31 grud<span class="_ _0"></span>nia 202<span class="_ _0"></span></span>1 ro<span class="_ _0"></span>ku </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">i 31 grudnia <span class="ls1">2020</span> ro<span class="_ _0"></span>ku <span class="ff3">(w tysiącach<span class="_ _0"></span> złotych)</span> </div><div class="t m0 x21 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0">7 </div><div class="t m0 x22 h2 yfe ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd yff ff2 fs0 fc0 sc0 ls1 ws0">4.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">I<span class="ff3">nformacje o<span class="_ _0"></span> powiązaniach organizacyjnych lub<span class="_ _0"></span> kapitałowych <span class="_ _0"></span></span>Em<span class="_ _0"></span>itenta (stan na <span class="_ _0"></span>31 grudnia </span></span>20<span class="ls0">21) </span></div><div class="t m0 x7 h3 y100 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h3 y101 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h3 y102 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h3 y103 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h3 y104 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h3 y105 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h3 y106 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h3 y107 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf8" class="pf w0 h0"><div class="pc pc8 w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x23 h2 y108 ff1 fs0 fc0 sc0 ls0 ws0">8 </div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y42 ff2 fs0 fc0 sc0 ls1 ws0">5.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Czas trwania działalnośc<span class="_ _0"></span>i <span class="ff2">Emitenta<span class="_ _0"></span> </span></span></span></div><div class="t m0 x3 h9 y109 ff4 fs3 fc0 sc0 ls0 ws0">Czas trwania Emit<span class="_ _6"></span>enta jest<span class="_ _6"></span> nieoznaczony. </div><div class="t m0 x3 he y10a ffa fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y10b ff2 fs0 fc0 sc0 ls1 ws0">6.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Zgodność z wymo<span class="_ _0"></span>gami MSSF (MSR 1):<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x7 h1a y10c ff8 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y10d ff3 fs3 fc0 sc0 ls0 ws0">Oświadczenie o z<span class="_ _6"></span>godności z MS<span class="_ _6"></span>R i MSSF<span class="ff2"> </span></div><div class="t m0 x3 h9 y10e ff4 fs3 fc0 sc0 ls0 ws0">Nin<span class="ff7">iejsze sprawozdani<span class="_ _6"></span>e finansowe zostało sporządzone<span class="_ _6"></span> zgodnie z Międzynar<span class="_ _6"></span>odowymi Standardami Sprawo<span class="_ _6"></span>zdawczości<span class="_ _6"></span> Finansowej („MSSF”)<span class="ff4"> </span></span></div><div class="t m0 x3 h9 y10f ff7 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _18"></span>MSR <span class="_ _18"></span>zatwierdzonymi <span class="_ _18"></span>przez <span class="_ _18"></span>U<span class="_ _6"></span>E, <span class="_ _18"></span>oraz <span class="_ _18"></span>w <span class="_ _18"></span>zakresie <span class="_ _18"></span>wymagany<span class="_ _6"></span>m <span class="_ _18"></span>przez <span class="_ _18"></span>rozporządzenie <span class="_ _18"></span>Mini<span class="_ _6"></span>stra <span class="_ _18"></span>Finansó<span class="_ _6"></span>w <span class="_ _18"></span>z <span class="_ _18"></span>dnia <span class="_ _18"></span>29 <span class="_ _18"></span>marca <span class="_ _18"></span>2018 <span class="_ _18"></span>roku <span class="_ _19"> </span><span class="ff4 ls1b">w </span></div><div class="t m0 x3 h9 y110 ff4 fs3 fc0 sc0 ls11 ws0">spr<span class="ff7 ls0">awie <span class="_"> </span>informacji <span class="_"> </span>bieżących <span class="_"> </span>i<span class="ff4"> </span>okresowych <span class="_"> </span>przekazywanych <span class="_"> </span>przez <span class="_"> </span>emitentów <span class="_"> </span>papierów <span class="_"> </span>wartościowy<span class="_ _6"></span>ch <span class="_"> </span>oraz <span class="_ _1a"> </span>warunków <span class="_"> </span>uznawania <span class="_"> </span>za </span></div><div class="t m0 x3 h9 y111 ff7 fs3 fc0 sc0 ls0 ws0">równoważne <span class="_"> </span>inf<span class="_ _6"></span>ormacji <span class="_"> </span>wymaganyc<span class="_ _7"></span>h <span class="_"> </span>przepisami <span class="_"> </span>prawa <span class="_"> </span>pańs<span class="_ _6"></span>twa <span class="_"> </span>niebędące<span class="_ _6"></span>go <span class="_"> </span>państwem <span class="_"> </span>członk<span class="_ _6"></span>owskim <span class="_"> </span>(Dz. <span class="_"> </span>U. <span class="_"> </span>z <span class="_"> </span> <span class="_"> </span>201<span class="_ _6"></span>8 <span class="_"> </span>r, <span class="_"> </span>poz. <span class="_"> </span>757).<span class="_ _6"></span> </div><div class="t m0 x3 h9 y112 ff4 fs3 fc0 sc0 ls0 ws0">Sprawozdanie to<span class="_ _6"></span> obejmuje okr<span class="_ _6"></span>es od 1 styc<span class="_ _6"></span>znia do 31 grudnia <span class="_ _6"></span>2021 <span class="ff7">roku i okres <span class="_ _6"></span>porównawczy od <span class="_ _6"></span>1 stycznia do<span class="_ _6"></span> 31 grudnia 20<span class="ff4 lse">20<span class="ls0"> roku. </span></span></span></div><div class="t m0 x3 hc y113 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y114 ff3 fs3 fc0 sc0 ls0 ws0">Status zatwierd<span class="_ _6"></span>zenia standar<span class="_ _6"></span>dów w UE<span class="ff2"> </span></div><div class="t m0 x3 h9 y115 ff7 fs3 fc0 sc0 ls0 ws0">Na dzień zatwierdzeni<span class="_ _6"></span>a niniejszego sprawo<span class="_ _6"></span>zdania do publikacji, bior<span class="_ _6"></span>ąc pod uwagę toczący się w UE proces wprowadzania standardów MSS<span class="_ _6"></span>F </div><div class="t m0 x3 h9 y116 ff7 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _0"></span>prowadzoną <span class="_ _0"></span>przez <span class="_ _18"></span>Spółkę dz<span class="_ _0"></span>iałalno<span class="_ _6"></span>ść, <span class="_ _0"></span>w <span class="_ _18"></span>zakre<span class="_ _6"></span>sie <span class="_ _0"></span>stosowanych <span class="_ _0"></span>zasad <span class="_ _18"></span>r<span class="_ _6"></span>achunkowości ni<span class="_ _0"></span>e <span class="_ _0"></span>ma <span class="_ _18"></span>różni<span class="_ _6"></span>cy <span class="_ _0"></span>między <span class="_ _18"></span>standa<span class="_ _6"></span>rdami <span class="_ _0"></span>MSSF, <span class="_ _18"></span>które </div><div class="t m0 x3 h9 y117 ff7 fs3 fc0 sc0 ls0 ws0">weszły w życie<span class="_ _6"></span>, a standardami M<span class="_ _6"></span>SSF zatwie<span class="_ _6"></span>rdzonymi przez UE. <span class="_ _6"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y118 ff7 fs3 fc0 sc0 ls0 ws0">MSSF <span class="_"> </span>obejmują <span class="_ _1a"> </span>standardy <span class="_"> </span>i <span class="_"> </span>interpretacje <span class="_"> </span>z<span class="_ _0"></span>aakcepto<span class="_ _6"></span>wane <span class="_"> </span>przez <span class="_ _1a"> </span>Radę <span class="_"> </span>Międzynarodowych <span class="_"> </span>Standardów <span class="_"> </span>Rachunkowości <span class="_"> </span>(„RMSR”) <span class="_"> </span>oraz </div><div class="t m0 x3 h9 y119 ff7 fs3 fc0 sc0 ls0 ws0">Komitet ds. Int<span class="_ _6"></span>erpretacji<span class="_ _6"></span> Międzynarodowej Spr<span class="_ _6"></span>awozdawczości<span class="_ _6"></span> Finansowej (<span class="_ _6"></span>„KIMSF”). <span class="ff4"> </span></div><div class="t m0 x3 h9 y11a ff7 fs3 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _25"> </span>sporządzono <span class="_ _25"> </span>wg <span class="_ _25"> </span>tych <span class="_ _25"> </span>sam<span class="_ _0"></span>ych <span class="_ _25"> </span>zasad <span class="_ _25"> </span>dla <span class="_ _26"> </span>okresu <span class="_ _25"> </span>bieżącego <span class="_ _25"> </span>i <span class="_ _26"> </span>okresów <span class="_ _25"> </span>porównywaln<span class="ff4">ych <span class="_ _26"> </span>z <span class="_ _25"> </span>dostosowaniem <span class="_ _25"> </span>okresu </span></div><div class="t m0 x3 h9 y11b ff7 fs3 fc0 sc0 ls0 ws0">porównywalne<span class="_ _6"></span>go do zmiany zasad ra<span class="_ _7"></span>chunkowości i prezentac<span class="_ _6"></span>ji przyjętych w sprawo<span class="_ _6"></span>zdaniu w okre<span class="_ _6"></span>sie bieżący<span class="_ _6"></span>m.<span class="ff4"> </span></div><div class="t m0 x3 h9 y11c ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y11d ff3 fs3 fc0 sc0 ls0 ws0">Zmiany do standa<span class="_ _6"></span>rdów zastosowa<span class="_ _6"></span>ne po raz pie<span class="_ _6"></span>rwszy w roku 20<span class="_ _6"></span>2<span class="ff2">1  </span></div><div class="t m0 x3 h9 y11e ff7 fs3 fc0 sc0 ls0 ws0">Spółka zastosowała po<span class="_ _6"></span> raz pierws<span class="_ _6"></span>zy poniższe zmiany<span class="_ _6"></span> do standardó<span class="_ _6"></span>w: <span class="ff4"> </span></div><div class="t m0 x9 he y11f ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">Zmiany do MSSF 9, M<span class="_ _6"></span>SR 39, MSSF 7<span class="_ _6"></span>, MSSF 4 oraz M<span class="_ _6"></span>SSF 16 - reforma IBOR<span class="_ _6"></span> - Faza 2,  </span></span></div><div class="t m0 x9 he y120 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany do MSSF 4 „U<span class="_ _6"></span>mowy ubezpiec<span class="_ _7"></span>zeniowe” –<span class="ff4"> odroczenie M<span class="_ _6"></span>SSF 9<span class="ls1c">, </span> </span></span></span></div><div class="t m0 x9 he yd3 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany do MSSF 16 „Le<span class="_ _6"></span>asing”: Ulgi w <span class="_ _6"></span>opłatach l<span class="_ _6"></span>easingowych związane<span class="ff4"> z <span class="_ _6"></span>COVID-<span class="lse">19</span> po 30 czer<span class="_ _6"></span>wca 2021 roku.<span class="_ _6"></span> </span></span></span></div><div class="t m0 x3 h9 y121 ff4 fs3 fc0 sc0 ls0 ws0">Powy<span class="ff7">ższe zmiany d<span class="_ _6"></span>o standar<span class="_ _6"></span>dów nie miały isto<span class="_ _6"></span>tnego wpływu na do<span class="_ _6"></span>tychczas st<span class="_ _6"></span>osowaną pol<span class="_ _6"></span>itykę rachunko<span class="_ _6"></span>wości Spółki. <span class="ff4"> </span></span></div><div class="t m0 x3 h9 y122 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y123 ff3 fs3 fc0 sc0 ls0 ws0">Zmiany do standa<span class="_ _6"></span>rdów, jakie zosta<span class="_ _7"></span>ł<span class="_ _0"></span>y już opublikowan<span class="_ _7"></span>e<span class="_ _0"></span>, ale jeszc<span class="_ _6"></span>ze nie weszły w życie<span class="ff2"> </span></div><div class="t m0 x3 h9 y124 ff7 fs3 fc0 sc0 ls0 ws0">Zatwierdzając<span class="_ _6"></span> <span class="_ _20"> </span>ninie<span class="_ _6"></span>jsze <span class="_ _20"> </span>sprawo<span class="_ _6"></span>zdanie <span class="_ _1a"> </span>finansowe <span class="_ _1a"> </span>S<span class="_ _0"></span>półka <span class="_ _1a"> </span>nie <span class="_ _20"> </span>zastosowała <span class="_ _20"> </span>nastę<span class="_ _6"></span>pujących <span class="_ _1a"> </span>zmian <span class="_ _20"> </span>do <span class="_ _20"> </span>inny<span class="_ _6"></span>ch <span class="_ _20"> </span>standardó<span class="_ _6"></span>w, <span class="_ _20"> </span>któr<span class="_ _6"></span>e <span class="_ _1a"> </span>z<span class="_ _0"></span>ostały </div><div class="t m0 x3 h9 y125 ff7 fs3 fc0 sc0 ls0 ws0">opublik<span class="_ _6"></span>owane i zatwierdzone<span class="_ _6"></span> do stosowania <span class="_ _6"></span>w UE, ale któr<span class="_ _6"></span>e nie weszły je<span class="_ _6"></span>szcze w życie:<span class="ff4"> </span></div><div class="t m0 x9 he y126 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany do <span class="_ _0"></span>MSSF <span class="_ _0"></span>3 <span class="_ _0"></span>„Połączenia <span class="_ _0"></span>jedno<span class="_ _6"></span>stek gospodarczych”, <span class="_ _0"></span>MSR <span class="_ _0"></span>16 „Rzeczowe aktywa <span class="_ _0"></span>trwałe” <span class="_ _0"></span>i <span class="_ _0"></span>MSR 37 <span class="_ _0"></span>„Rezerwy,<span class="_ _0"></span><span class="ff4"> </span>z<span class="_ _0"></span>obowiązania<span class="_ _6"></span> </span></span></div><div class="t m0 xa h9 y127 ff7 fs3 fc0 sc0 ls0 ws0">warunkowe <span class="_ _26"> </span>i <span class="_ _26"> </span>aktywa <span class="_ _26"> </span>warunko<span class="_ _6"></span>we”; <span class="_ _26"> </span>Roczne <span class="_ _26"> </span>Poprawki <span class="_ _26"> </span>2018<span class="ff4">-</span>2020 <span class="_ _26"> </span>(obowiązujące <span class="_ _26"> </span>w <span class="_ _26"> </span>odniesie<span class="_ _6"></span>niu <span class="_ _26"> </span>do <span class="_ _26"> </span>okresów <span class="_ _26"> </span>rocznych<span class="_ _7"></span> </div><div class="t m0 xa h9 y128 ff7 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _6"></span>h się 1 st<span class="_ _6"></span>ycznia 2022 rok<span class="_ _6"></span>u lub po tej d<span class="_ _6"></span>acie),<span class="ff4"> </span></div><div class="t m0 x9 he y129 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany <span class="_"> </span>do <span class="_ _1a"> </span>MSR <span class="_ _1a"> </span>1 <span class="_ _20"> </span>„Prezentac<span class="_ _6"></span>ja <span class="_ _1a"> </span>sprawozdań <span class="_"> </span>finansowych” <span class="_"> </span>i <span class="_ _1a"> </span>Stanowiska <span class="_ _1a"> </span>Praktycznego <span class="_ _1a"> </span>2: <span class="_ _1a"> </span>Ujawnianie <span class="_ _1a"> </span>zasad <span class="_"> </span>rachunkowości </span></span></div><div class="t m0 xa h9 y12a ff7 fs3 fc0 sc0 ls0 ws0">(obowiązujące w o<span class="_ _6"></span>dniesie<span class="_ _6"></span>niu do okresów rocznyc<span class="_ _6"></span>h rozpoczynający<span class="_ _6"></span>ch się 1 sty<span class="_ _6"></span>cznia 2023 roku <span class="_ _6"></span>lub po tej daci<span class="_ _6"></span>e), <span class="ff4"> </span></div><div class="t m0 x9 he y12b ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany <span class="_ _18"></span>do <span class="_ _18"></span>MSR <span class="_ _19"></span>8 <span class="_ _18"></span>„Zasady <span class="_ _19"></span>(polityka) <span class="_ _18"></span>rachunkowości, <span class="_ _18"></span>zmiany <span class="_ _18"></span>wartości <span class="_ _18"></span>szacunkowych <span class="_ _18"></span>i <span class="_ _19"></span>korygowanie <span class="_ _18"></span>błędów” <span class="_ _18"></span>(obowiąz<span class="_ _0"></span>ujące <span class="_ _18"></span>w </span></span></div><div class="t m0 xa h9 y12c ff7 fs3 fc0 sc0 ls0 ws0">odniesie<span class="_ _6"></span>niu do okresów r<span class="_ _6"></span>ocznych rozpoczynając<span class="_ _6"></span>ych się 1 st<span class="_ _6"></span>ycznia 2023 roku <span class="_ _6"></span>lub po te<span class="_ _6"></span>j dacie),<span class="ff4"> </span></div><div class="t m0 x9 he y12d ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">MSSF <span class="_ _26"> </span>17 <span class="_ _26"> </span>„Umowy <span class="_ _26"> </span>ubezpieczenio<span class="_ _6"></span>we” <span class="_ _26"> </span>oraz <span class="_ _26"> </span>zmiany <span class="_ _26"> </span>do <span class="_ _26"> </span>MSSF <span class="_ _26"> </span>17 <span class="_ _27"> </span>(obowi<span class="_ _6"></span>ązujący <span class="_ _26"> </span>w <span class="_ _26"> </span>odniesieniu <span class="_ _26"> </span>do <span class="_ _26"> </span>okresów <span class="_ _26"> </span>rocznych </span></span></div><div class="t m0 xa h9 y12e ff7 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _6"></span>h się 1 st<span class="_ _6"></span>ycznia 2023 rok<span class="_ _6"></span>u lub po tej<span class="ff4"> dacie) </span></div><div class="t m0 x3 h9 y12f ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y130 ff3 fs3 fc0 sc0 ls0 ws0">Standardy oraz z<span class="_ _6"></span>miany do stan<span class="_ _6"></span>dardów przyjęte <span class="_ _6"></span>przez RMSR, ale j<span class="_ _6"></span>eszcze niezatwie<span class="_ _6"></span>rdzone prz<span class="_ _6"></span>ez UE <span class="ff2"> </span></div><div class="t m0 x3 h9 y131 ff7 fs3 fc0 sc0 ls0 ws0">MSSF <span class="_ _0"></span>w kształcie z<span class="_ _0"></span>atwierdzony<span class="_ _6"></span>m <span class="_ _0"></span>przez UE <span class="_ _0"></span>nie różnią <span class="_ _0"></span>się obecnie <span class="_ _0"></span>w znaczący <span class="_ _0"></span>sposób od <span class="_ _0"></span>regulacji przyjętych <span class="_ _0"></span>przez <span class="_ _0"></span>Radę Międzynar<span class="_ _0"></span><span class="ff4">odowych </span></div><div class="t m0 x3 h9 y132 ff7 fs3 fc0 sc0 ls0 ws0">Standardów <span class="_"> </span>Rachunkowości <span class="_ _1a"> </span>(RMSR), <span class="_ _1a"> </span>z <span class="_ _20"> </span>wyjątk<span class="_ _6"></span>iem <span class="_ _1a"> </span>poniższych <span class="_ _1a"> </span>standardów <span class="_"> </span>oraz <span class="_ _1a"> </span>zmian <span class="_ _20"> </span>do <span class="_ _1a"> </span>standardów, <span class="_ _1a"> </span>które<span class="_ _6"></span> <span class="_ _1a"> </span>według <span class="_ _20"> </span>stanu <span class="_ _1a"> </span>na <span class="_ _1a"> </span>dzień<span class="_ _6"></span> </div><div class="t m0 x3 h9 y133 ff7 fs3 fc0 sc0 ls0 ws0">sporządzenia spr<span class="_ _6"></span>awozdania nie<span class="_ _6"></span> zostały je<span class="_ _6"></span>szcze przyjęte do<span class="_ _6"></span> stosowani<span class="_ _6"></span>a: <span class="ff4"> </span></div><div class="t m0 x9 he y134 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">MSSF <span class="_ _0"></span>14 <span class="_ _18"></span>„Regulac<span class="_ _6"></span>yjne <span class="_ _0"></span>rozliczenia <span class="_ _0"></span>międzyokreso<span class="_ _6"></span>we” <span class="_ _0"></span>–<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>z<span class="_ _0"></span>godnie <span class="_ _0"></span>z <span class="_ _18"></span>de<span class="_ _6"></span>cyzją <span class="_ _0"></span>Komisji <span class="_ _0"></span>Europe<span class="ff4">jskiej <span class="_ _0"></span>proces <span class="_ _18"></span>zatwie<span class="_ _6"></span>rdzania <span class="_ _0"></span>standardu <span class="_ _0"></span>w<span class="_ _0"></span> </span></span></span></div><div class="t m0 xa h9 y135 ff7 fs3 fc0 sc0 ls0 ws0">wersji <span class="_ _0"></span>wstępnej <span class="_ _0"></span>nie <span class="_ _0"></span>zostanie <span class="_ _0"></span>zainicjowany <span class="_ _0"></span>przed <span class="_ _18"></span>ukazani<span class="_ _6"></span>em <span class="_ _0"></span>się <span class="_ _0"></span>standardu <span class="_ _0"></span>w <span class="_ _18"></span>wersji<span class="_ _6"></span> <span class="_ _0"></span>ostatecznej <span class="_ _0"></span>(obowiązujący <span class="_ _0"></span>w <span class="_ _18"></span>odn<span class="_ _6"></span>iesieni<span class="_ _6"></span>u <span class="_ _0"></span>do </div><div class="t m0 xa h9 y69 ff7 fs3 fc0 sc0 ls0 ws0">okresów r<span class="_ _6"></span>ocznych rozpoczynając<span class="_ _6"></span>ych się dnia1 <span class="_ _6"></span>stycznia 2016 r<span class="_ _6"></span>oku lub po t<span class="_ _6"></span>ej dacie),<span class="ff4"> </span></div><div class="t m0 x9 he y136 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">Zmiany <span class="_ _1a"> </span>do <span class="_ _1a"> </span><span class="ff7">MSSF <span class="_ _20"> </span>10 <span class="_ _1a"> </span>„Skonsolidowane <span class="_ _1a"> </span>sprawozdanie <span class="_ _1a"> </span>finansowe” <span class="_ _1a"> </span>i <span class="_ _1a"> </span>MS<span class="_ _0"></span>R <span class="_ _1a"> </span>28 <span class="_ _20"> </span>„Inwesty<span class="_ _6"></span>cje <span class="_ _1a"> </span>w <span class="_ _1a"> </span>jed<span class="_ _0"></span>nostkach <span class="_ _1a"> </span>stowarzyszonych <span class="_ _1a"> </span>i </span></span></span></div><div class="t m0 xa h9 y137 ff7 fs3 fc0 sc0 ls0 ws0">wspólnych <span class="_ _28"> </span>przedsięwzięciach” <span class="_ _28"> </span><span class="ff4">- <span class="_ _25"> </span></span>Transakcje<span class="_ _6"></span> <span class="_ _28"> </span>sprzedaży <span class="_ _25"> </span>lub <span class="_ _28"> </span>wniesienia <span class="_ _29"> </span>aktywów <span class="_ _28"> </span>pomiędzy <span class="_ _29"> </span>inwestore<span class="_ _6"></span>m <span class="_ _29"> </span>a <span class="_ _29"> </span>jego <span class="_ _29"> </span>jednostką </div><div class="t m0 xa h9 y138 ff7 fs3 fc0 sc0 ls0 ws0">stowarzyszoną <span class="_"> </span>lub <span class="_"> </span>wspólnym <span class="_"> </span>przedsięwzięciem<span class="ff4"> <span class="_"> </span></span>–<span class="ff4"> <span class="_ _1a"> </span></span>prace <span class="_"> </span>prowadzące <span class="_ _1a"> </span>do <span class="_ _1a"> </span>zatwierdzenia <span class="_"> </span>niniejszych <span class="_"> </span>zmian <span class="_"> </span>z<span class="_ _0"></span>ostały <span class="_"> </span>przez <span class="_ _1a"> </span>UE </div><div class="t m0 xa h9 y139 ff7 fs3 fc0 sc0 ls0 ws0">odłożone bezter<span class="_ _6"></span>minowo <span class="ff4">- </span>termin wej<span class="_ _6"></span>ścia w życi<span class="_ _6"></span>e został odro<span class="_ _6"></span>czony przez RMSR n<span class="_ _6"></span>a czas nieok<span class="_ _6"></span>reślony, <span class="ff4"> </span></div><div class="t m0 x9 he y13a ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany <span class="_ _17"> </span>do <span class="_ _17"> </span>MSR <span class="_ _17"> </span>1 <span class="_ _17"> </span>„Prezentac<span class="_ _6"></span>ja <span class="_ _17"> </span>sprawozdań <span class="_"> </span>fi<span class="_ _6"></span>nansowych” <span class="_ _17"> </span>–<span class="ff4"> <span class="_ _17"> </span></span>Klasyfikacja <span class="_ _17"> </span>zobowiązań <span class="_ _17"> </span>jako <span class="_ _17"> </span>krótko<span class="ff4">- <span class="_ _17"> </span></span>lub <span class="_ _17"> </span>długote<span class="_ _6"></span>rminowe <span class="_ _17"> </span>oraz </span></span></div><div class="t m0 xa h9 y13b ff7 fs3 fc0 sc0 ls0 ws0">Klasyfik<span class="_ _6"></span>acja <span class="_ _18"></span>z<span class="_ _0"></span>obowiązań <span class="_ _18"></span>jako <span class="_ _18"></span>krótko<span class="ff4">- <span class="_ _19"></span></span>lub <span class="_ _18"></span>długoterminowe <span class="_ _18"></span>–<span class="ff4"> <span class="_ _19"></span></span>odroczenie <span class="_ _18"></span>daty <span class="_ _18"></span>wejścia <span class="_ _19"></span>w <span class="_ _18"></span>ż<span class="_ _0"></span>ycie <span class="_ _18"></span>(obowiązujące <span class="_ _18"></span>w <span class="_ _19"></span>odniesieniu <span class="_ _18"></span>do </div><div class="t m0 xa h9 y13c ff7 fs3 fc0 sc0 ls0 ws0">okresów r<span class="_ _6"></span>ocznych rozpoczynając<span class="_ _6"></span>ych się 1 sty<span class="_ _6"></span>cznia 2023 roku <span class="_ _6"></span>lub po tej dacie), <span class="ff4"> </span></div><div class="t m0 x9 he y13d ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany <span class="_ _19"></span>do <span class="_ _19"></span>MSR <span class="_ _19"></span>12 <span class="_ _19"> </span>„P<span class="_ _0"></span>odatek <span class="_ _19"></span>dochodowy”: <span class="_ _19"></span>Podatek <span class="_ _19"></span>odroczony <span class="_ _19"></span>dotyczący <span class="_ _19"></span>aktywów <span class="_ _19"></span>i <span class="_ _19"></span>zobowiązań <span class="_ _19"> </span>wynikających <span class="_ _19"></span>z <span class="_ _19"> </span>pojedynczej </span></span></div><div class="t m0 xa h9 y13e ff7 fs3 fc0 sc0 ls0 ws0">transakc<span class="_ _6"></span>ji (obowiązujące w odn<span class="_ _6"></span>iesieniu do ok<span class="_ _6"></span>resów rocznych r<span class="_ _6"></span>ozpoczynającyc<span class="_ _6"></span>h się 1 stycznia <span class="_ _6"></span>2023 roku lub<span class="_ _6"></span> po tej dacie),<span class="ff4"> </span></div><div class="t m0 x9 he y13f ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zmiany <span class="_ _1a"> </span>do <span class="_ _20"> </span>MSSF <span class="_ _20"> </span>17 <span class="_ _1a"> </span>„Um<span class="_ _0"></span>owy <span class="_ _1a"> </span>ubezpieczeniowe”: <span class="_ _1a"> </span>Pierw<span class="ff4">sz<span class="_ _0"></span>e <span class="_ _1a"> </span>z<span class="_ _0"></span>astosowani<span class="_ _6"></span>e <span class="_ _20"> </span>MSSF <span class="_ _1a"> </span>17 <span class="_ _20"> </span>i <span class="_ _20"> </span>MSSF <span class="_ _20"> </span>9 <span class="_ _20"> </span><span class="ff7">–</span> <span class="_ _20"> </span><span class="ff7">Informacje <span class="_ _1a"> </span>Porównawcze </span></span></span></span></div><div class="t m0 xa h9 y140 ff7 fs3 fc0 sc0 ls0 ws0">(obowiązujące w o<span class="_ _6"></span>dniesie<span class="_ _6"></span>niu do okresów rocznyc<span class="_ _6"></span>h rozpoczynający<span class="_ _6"></span>ch się 1 sty<span class="_ _6"></span>cznia 2023 roku <span class="_ _6"></span>lub po tej daci<span class="_ _6"></span>e)<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y141 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y142 ff7 fs3 fc0 sc0 ls0 ws0">Wyżej <span class="_ _17"> </span>wymienio<span class="_ _6"></span>ne <span class="_ _17"> </span>standardy<span class="_ _6"></span> <span class="_ _17"> </span>oraz <span class="_ _17"> </span>zmiany <span class="_ _17"> </span>do <span class="_ _17"> </span>standardó<span class="_ _6"></span>w <span class="_ _17"> </span>nie <span class="_ _17"> </span>miałyby <span class="_ _19"> </span>istotnego <span class="_ _17"> </span>wpływu <span class="_ _17"> </span>na <span class="_ _17"> </span>sprawozdanie <span class="_ _17"> </span>fina<span class="_ _6"></span>nsowe, <span class="_ _17"> </span>jeżeli <span class="_ _17"> </span>zostałyby<span class="_ _6"></span> </div><div class="t m0 x3 h9 y143 ff7 fs3 fc0 sc0 ls0 ws0">zastosowane pr<span class="_ _6"></span>zez Spółkę na dzi<span class="_ _6"></span>eń bilanso<span class="_ _6"></span>wy.<span class="ff4"> </span></div><div class="t m0 x3 h9 y144 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y145 ff2 fs0 fc0 sc0 ls1 ws0">7.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Istotność, agregowanie, rzete<span class="_ _0"></span>ln<span class="_ _0"></span>a prezentacja i zgodn<span class="_ _0"></span>ość z MSSF<span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y146 ff7 fs3 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _6"></span>nansowe spo<span class="_ _6"></span>rządzone zostało z zachow<span class="_ _6"></span>aniem zasady ist<span class="_ _6"></span>otnośc<span class="_ _6"></span>i. Prezentacja da<span class="_ _6"></span>nych jest rzet<span class="_ _6"></span>elna <span class="ff4">i zgodna z MSSF. </span></div><div class="t m0 x3 h9 y147 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y148 ff2 fs0 fc0 sc0 ls1 ws0">8.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Oświadczenie Zarządu<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y149 ff7 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _18"></span>podstawie <span class="_ _19"></span>rozporządzenia <span class="_ _18"></span>Ministra <span class="_ _18"></span>Finansów <span class="_ _18"></span>z<span class="_ _0"></span> <span class="_ _19"></span>dnia <span class="_ _18"></span>29 <span class="_ _19"></span>marca <span class="_ _19"></span>2018 <span class="_ _18"></span>r. <span class="_ _19"></span>w <span class="_ _19"></span>sprawie <span class="_ _18"></span>informacji <span class="_ _18"></span>bieżących <span class="_ _18"></span>i<span class="_ _0"></span><span class="ff4"> okresowych <span class="_ _18"></span>przekazywanych </span></div><div class="t m0 x3 h9 y14a ff7 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _18"></span>e<span class="_ _7"></span>m<span class="_ _0"></span>itentów <span class="_ _0"></span>papierów <span class="_ _0"></span>wartościowych <span class="_ _0"></span>oraz <span class="_ _18"></span>warunkó<span class="_ _6"></span>w <span class="_ _18"></span>u<span class="_ _7"></span>z<span class="_ _0"></span>nawania <span class="_ _0"></span>za <span class="_ _18"></span>ró<span class="_ _6"></span>wnoważne <span class="_ _0"></span>informacji <span class="_ _18"></span>wymaganych przepisami <span class="_ _18"></span>prawa <span class="_ _0"></span>państwa </div></div></div><div class="pi"></div></div>
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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x23 h2 y108 ff1 fs0 fc0 sc0 ls0 ws0">9 </div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y14b ff7 fs3 fc0 sc0 ls0 ws0">niebędące<span class="_ _6"></span>go <span class="_ _18"></span>państwem <span class="_ _18"></span>członkowskim <span class="_ _18"></span>(Dz. <span class="_ _18"></span>U. <span class="_ _19"></span>z <span class="_ _18"></span> <span class="_ _19"></span>2018 <span class="_ _18"></span>r, <span class="_ _18"></span>poz. <span class="_ _18"></span>757) <span class="_ _19"></span>Zarząd <span class="_ _18"></span>Spółki <span class="_ _18"></span>oświadcza, <span class="_ _18"></span>że <span class="_ _18"></span>wedle <span class="_ _18"></span>swojej <span class="_ _18"></span>najlepszej <span class="_ _18"></span>wiedzy, <span class="_ _18"></span>ni<span class="_ _0"></span><span class="ff4">niejsze </span></div><div class="t m0 x3 h9 y14c ff4 fs3 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _19"></span>finansowe <span class="_ _19"></span>i <span class="ff7">dane <span class="_ _19"> </span>porównywalne <span class="_ _19"> </span>sporządzone <span class="_ _17"> </span>zostały <span class="_ _19"></span>zgodnie<span class="_ _6"></span> <span class="_ _19"> </span>z<span class="_ _0"></span> <span class="_ _19"> </span>obowiązującymi<span class="ff4"> <span class="_ _17"> </span></span>Spółkę <span class="_ _19"> </span>zasadami <span class="_ _19"> </span>rachunkowości <span class="_ _19"></span>oraz <span class="_ _17"> </span>że </span></div><div class="t m0 x3 h9 y14d ff7 fs3 fc0 sc0 ls0 ws0">odzwiercie<span class="_ _6"></span>dlają <span class="_ _19"></span>w <span class="_ _19"> </span>sposób <span class="_ _19"></span>prawdziwy, <span class="_ _19"></span>rzetelny <span class="_ _18"></span>i <span class="_ _19"> </span>jasny <span class="_ _19"> </span>sytuację <span class="_ _19"></span>majątkową <span class="_ _19"></span>i <span class="_ _19"> </span>finansową <span class="_ _19"></span>Spółki <span class="_ _19"></span>oraz <span class="_ _19"></span>jej <span class="_ _19"></span>wynik <span class="_ _18"></span>finansowy. <span class="_ _19"></span>Sprawozd<span class="_ _0"></span><span class="ff4">anie <span class="_ _19"></span>z </span></div><div class="t m0 x3 h9 y14e ff7 fs3 fc0 sc0 ls0 ws0">działalności zawie<span class="_ _6"></span>ra prawdziwy o<span class="_ _6"></span>braz rozwoju i<span class="_ _6"></span> osiągnięć o<span class="_ _6"></span>raz sytuacji<span class="_ _6"></span> emitenta, w tym opis podst<span class="_ _6"></span>awowych zagrożeń i r<span class="_ _6"></span>yzyka.<span class="ff4"> </span></div><div class="t m0 x3 h9 y14f ff7 fs3 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _29"> </span>sprawozdanie <span class="_ _25"> </span>finanso<span class="_ _6"></span>we <span class="_ _25"> </span>zostało <span class="_ _25"> </span>przygotowane <span class="_ _29"> </span>przy <span class="_ _25"> </span>zastosowaniu <span class="_ _29"> </span>z<span class="_ _0"></span>asad <span class="_ _25"> </span>rachunko<span class="_ _6"></span>wości, <span class="_ _29"> </span>z<span class="_ _0"></span>godnie <span class="_ _29"> </span>z <span class="_ _25"> </span>Międzynarodowymi<span class="_ _6"></span> </div><div class="t m0 x3 h9 y150 ff7 fs3 fc0 sc0 ls0 ws0">Standardami <span class="_ _1a"> </span>Sprawozdawczości <span class="_ _1a"> </span>Finansowej, <span class="_ _1a"> </span>które <span class="_ _20"> </span>zostały <span class="_ _1a"> </span>zatwierdzone <span class="_ _20"> </span>przez <span class="_ _1a"> </span>Unię <span class="_ _20"> </span>Europejsk<span class="_ _6"></span>a<span class="_ _0"></span><span class="ff4">, <span class="_ _20"> </span>oraz <span class="_ _1a"> </span>w <span class="_ _20"> </span>zakresie <span class="_ _1a"> </span>wymaganym <span class="_ _20"> </span>przez </span></div><div class="t m0 x3 h9 y10d ff7 fs3 fc0 sc0 ls0 ws0">rozporządzenie <span class="_"> </span>Ministra <span class="_ _1a"> </span>Finansów <span class="_ _1a"> </span>z <span class="_ _20"> </span>dnia <span class="_ _1a"> </span><span class="ff4 lse">29<span class="ls0"> <span class="_ _1a"> </span>m<span class="_ _0"></span>arca <span class="_ _1a"> </span></span>2018<span class="ls0"> <span class="_ _1a"> </span>roku <span class="_ _1a"> </span></span></span>w <span class="_ _20"> </span>sprawie<span class="_ _6"></span> <span class="_ _1a"> </span>informacji <span class="_ _1a"> </span>bieżących <span class="_ _1a"> </span>i<span class="ff4"> okresowych <span class="_ _1a"> </span>przekazywanych <span class="_ _1a"> </span>przez </span></div><div class="t m0 x3 h9 y10e ff7 fs3 fc0 sc0 ls0 ws0">emitentów <span class="_"> </span>papierów <span class="_ _1a"> </span>wartościowych <span class="_"> </span>oraz <span class="_ _1a"> </span>warunków <span class="_ _1a"> </span>uznawania <span class="_ _1a"> </span>za <span class="_ _1a"> </span>równoważne <span class="_ _1a"> </span>informacji <span class="_"> </span>wymaganych <span class="_ _1a"> </span>przepisami <span class="_ _1a"> </span>pr<span class="_ _0"></span>awa <span class="_ _1a"> </span>państwa </div><div class="t m0 x3 h9 y10f ff7 fs3 fc0 sc0 ls0 ws0">niebędące<span class="_ _6"></span>go państwem członkowskim (Dz. U. <span class="_ _0"></span>z  <span class="_ _0"></span>2018 r, poz. <span class="_ _0"></span>757). <span class="_ _0"></span><span class="ff4">Sprawozdani<span class="_ _6"></span>e to obejmuje okres od 1 <span class="_ _0"></span>stycznia do 31 <span class="_ _0"></span>grudnia <span class="_ _0"></span><span class="lse">20</span>21 roku i </span></div><div class="t m0 x3 h9 y110 ff4 fs3 fc0 sc0 ls0 ws0">okres <span class="ff7">po<span class="_ _6"></span>równ<span class="ff4">awczy od 1 styc<span class="_ _6"></span>znia do 31 grudnia <span class="lse">2020</span> rok<span class="_ _6"></span>u. </span></span></div><div class="t m0 x3 h9 y111 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y112 ff7 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _19"> </span>na <span class="_ _17"> </span>podstawi<span class="_ _6"></span>e <span class="_ _17"> </span>oświ<span class="_ _6"></span>adczenia <span class="_ _17"> </span>Rady <span class="_ _19"></span>Nadzorczej <span class="_ _19"></span>informuje, <span class="_ _17"> </span>że <span class="_ _19"> </span>firma <span class="_ _17"> </span>audytor<span class="_ _6"></span>ska <span class="_ _17"> </span>pr<span class="_ _6"></span>zeprowadzająca <span class="_ _19"></span>badanie <span class="_ _17"> </span>rocznego <span class="_ _19"></span>sprawozdani<span class="_ _6"></span>a </div><div class="t m0 x3 h9 y113 ff7 fs3 fc0 sc0 ls0 ws0">finansowego <span class="_ _0"></span>została <span class="_ _18"></span>wybr<span class="_ _6"></span>ana <span class="_ _0"></span>zgodnie <span class="_ _18"></span>z <span class="_ _0"></span>przepisami, <span class="_ _18"></span>w <span class="_ _0"></span>tym <span class="_ _18"></span>dot<span class="_ _6"></span>yczącymi <span class="_ _0"></span>wyboru <span class="_ _18"></span>i <span class="_ _0"></span>procedury <span class="_ _0"></span>wyboru <span class="_ _18"></span>firmy <span class="_ _0"></span>audytorskiej. <span class="_ _0"></span>Firma <span class="_ _18"></span>audyt<span class="ff4">orska </span></div><div class="t m0 x3 h9 y151 ff7 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _19"></span>biegły <span class="_ _19"> </span>rewident <span class="_ _19"></span>wykonujący <span class="_ _19"></span>badanie<span class="ff4"> <span class="_ _19"> </span></span>spełniali<span class="ff4"> <span class="_ _19"> </span>warunki <span class="_ _19"> </span>do<span class="_ _0"></span> <span class="_ _19"> </span>wydania <span class="_ _17"> </span>bezstr<span class="_ _6"></span>onne<span class="ls1d">go</span> <span class="_ _19"></span><span class="ff7">i <span class="_ _19"> </span>niezależne</span>go <span class="_ _19"> </span>sprawozdania <span class="_ _17"> </span>z <span class="_ _19"></span>badania <span class="_ _19"></span>rocznego<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y115 ff4 fs3 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _0"></span>finansowego<span class="ls1c">, <span class="_ _0"></span></span><span class="ff7">zgodnie <span class="_ _0"></span>z <span class="_ _18"></span>obowiązujący<span class="_ _6"></span>mi <span class="_ _18"></span>pr<span class="_ _6"></span>zepisami <span class="_ _0"></span>i <span class="_ _18"></span>stand<span class="_ _6"></span>ardami <span class="_ _0"></span>zawodowymi<span class="ff4"> <span class="_ _18"></span>oraz <span class="_ _0"></span>zasadami <span class="_ _0"></span>etyki <span class="_ _0"></span>zawodowej. <span class="_ _18"></span>W <span class="_ _18"></span>ra<span class="_ _7"></span>m<span class="_ _0"></span>ach </span></span></div><div class="t m0 x3 h9 y116 ff4 fs3 fc0 sc0 ls0 ws0">procedur<span class="_ _6"></span>y <span class="_"> </span>wyboru <span class="_ _17"> </span>firmy <span class="_ _17"> </span>audytorskiej <span class="_ _17"> </span>przestrzega<span class="ls12">ne</span> <span class="_"> </span><span class="ff7">są <span class="_ _17"> </span>obowiązując</span>e<span class="_ _6"></span> <span class="_"> </span>przepi<span class="_ _6"></span>s<span class="ff7 ls1e">ów</span> <span class="_"> </span><span class="ff7">związan</span><span class="ls1f">ych</span> <span class="_ _17"> </span><span class="ff7">z <span class="_"> </span>rot<span class="_ _6"></span>acją <span class="_"> </span>f<span class="_ _6"></span>irmy <span class="_ _17"> </span>audytorskiej <span class="_ _17"> </span>i <span class="_"> </span>kl<span class="_ _6"></span>uczowego </span></div><div class="t m0 x3 h9 y117 ff7 fs3 fc0 sc0 ls0 ws0">biegłego <span class="_ _0"></span>rewident<span class="_ _6"></span>a <span class="_ _0"></span>oraz <span class="_ _0"></span>obowiązkow<span class="ff4 ls1f">ych<span class="ls0"> <span class="_ _0"></span>okres</span></span><span class="ls1e">ów</span><span class="ff4"> <span class="_ _0"></span>karencji. <span class="_ _0"></span>Em<span class="_ _0"></span>itent </span>posiada <span class="_ _0"></span>politykę <span class="_ _0"></span>w <span class="_ _0"></span>zakresie <span class="_ _0"></span>wyboru <span class="_ _0"></span>firmy <span class="_ _0"></span>audytorskiej oraz <span class="_ _18"></span>po<span class="_ _6"></span>litykę w </div><div class="t m0 x3 h9 y118 ff7 fs3 fc0 sc0 ls0 ws0">zakresie świadczenia na rzecz <span class="_ _0"></span>emitenta przez <span class="_ _0"></span>firmę audytorską, podmiot powiązany z <span class="_ _0"></span>firmą<span class="ff4"> </span>audytorską lub cz<span class="_ _0"></span>łonka jego <span class="_ _0"></span>sieci<span class="ff4">, dodatkowych </span></div><div class="t m0 x3 h9 y119 ff7 fs3 fc0 sc0 ls0 ws0">usług niebędący<span class="_ _6"></span>ch badanie<span class="_ _6"></span>m, w tym usług warunk<span class="_ _6"></span>owo zwolni<span class="_ _6"></span>onych z zakazu świad<span class="_ _6"></span>czenia przez fir<span class="_ _6"></span>mę audytor<span class="_ _6"></span>ską.<span class="ff4"> </span></div><div class="t m0 x3 h9 y152 ff7 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _18"></span>z <span class="_ _18"></span>przyjętymi <span class="_ _18"></span>przez <span class="_ _18"></span>Zarząd <span class="_ _18"></span>zasadami <span class="_ _18"></span>ł<span class="_ _0"></span>adu <span class="_ _18"></span>korpora<span class="ff4">cyjnego, <span class="_ _18"></span>w <span class="_ _18"></span>dniu <span class="_ _19"></span><span class="lse">30</span> <span class="_ _18"></span>czerwca <span class="_ _19"></span><span class="lse">20<span class="ls19">20</span></span> <span class="_ _19"></span></span>roku <span class="_ _18"></span>Rada <span class="_ _18"></span>Nadzorcza <span class="_ _18"></span>działając <span class="_ _18"></span>na <span class="_ _18"></span>podstawie </div><div class="t m0 x3 h9 y153 ff7 fs3 fc0 sc0 ls0 ws0">rozdziału <span class="ff4">6 <span class="_ _18"></span>us<span class="_ _6"></span>t. <span class="_ _0"></span>1 <span class="_ _0"></span>lit. <span class="_ _0"></span>a) <span class="_ _0"></span>Regulaminu<span class="_ _6"></span> <span class="_ _0"></span>Rady Nadzorczej <span class="_ _0"></span><span class="ff7">oraz <span class="_ _0"></span>art. <span class="_ _0"></span>24.2 lit. <span class="_ _0"></span>a) <span class="_ _0"></span>statutu <span class="_ _0"></span>Spółki,</span> <span class="_ _0"></span><span class="ff7">uchwałą <span class="_ _0"></span>nr </span>2/<span class="lse">30<span class="ls20">/0<span class="_ _0"></span></span></span>6/20<span class="lse">20</span> <span class="ff7">wybrała <span class="_ _0"></span>spółkę <span class="_ _0"></span></span>UHY <span class="_ _0"></span>ECA </span></div><div class="t m0 x3 h9 y154 ff4 fs3 fc0 sc0 ls0 ws0">Audyt <span class="_ _0"></span><span class="ff7">Spółka <span class="_ _0"></span>z <span class="_ _18"></span>ogran<span class="_ _6"></span>iczoną <span class="_ _0"></span>odpowiedzialności<span class="_ _6"></span>ą<span class="ff4"> <span class="_ _0"></span></span>Spółka <span class="_ _18"></span>Komandy<span class="_ _6"></span>towa <span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>z <span class="_ _18"></span>si<span class="_ _6"></span>edzibą <span class="_ _0"></span>w <span class="_ _18"></span>Wars<span class="_ _7"></span>z<span class="_ _0"></span>awie <span class="_ _0"></span><span class="ff4">jako <span class="_ _0"></span></span>firmę <span class="_ _0"></span>audytorską <span class="_ _0"></span>do <span class="_ _0"></span>pr<span class="ff4">zeprowadzania </span></span></div><div class="t m0 x3 h9 y155 ff4 fs3 fc0 sc0 ls0 ws0">badania <span class="_ _1a"> </span>sprawozdania <span class="_ _1a"> </span>finansowego <span class="_ _1a"> </span>Imperio <span class="_ _1a"> </span>ASI <span class="_ _20"> </span>S.A. <span class="_ _20"> </span>za <span class="_ _1a"> </span>rok <span class="_ _1a"> </span>obrotowy <span class="_ _1a"> </span>2020 <span class="_ _20"> </span>i <span class="_ _1a"> </span>20<span class="lse">21</span><span class="ff7">, <span class="_ _20"> </span>a <span class="_ _1a"> </span>także <span class="_ _1a"> </span>przegląd</span>u <span class="_ _20"> </span><span class="ff7">śródroczn</span>ego <span class="_ _1a"> </span>sprawozdania<span class="_ _6"></span> </div><div class="t m0 x3 h9 y156 ff4 fs3 fc0 sc0 ls0 ws0">finansowego <span class="_ _6"></span><span class="ff7">sporządzon<span class="ff4">ego </span>na dzień <span class="_ _6"></span>30.06.20<span class="ff4">20 i 30.06.20<span class="lse">21</span> ro<span class="_ _6"></span>ku. <span class="ff7">Spółka UHY ECA Audyt<span class="_ _6"></span> Spółka z ograniczoną<span class="_ _7"></span> odpowiedzialnością Spółka<span class="_ _6"></span> </span></span></span></div><div class="t m0 x3 h9 y157 ff4 fs3 fc0 sc0 ls0 ws0">Komandytowa <span class="_ _0"></span><span class="ff7">z <span class="_ _18"></span>siedzibą <span class="_ _18"></span>w <span class="_ _0"></span></span>W<span class="_ _0"></span>arszaw<span class="_ _6"></span>ie, <span class="_ _18"></span>ul. <span class="_ _18"></span><span class="ff7">Połc<span class="_ _7"></span>z<span class="_ _0"></span>yńska <span class="_ _18"></span>31A<span class="ff4 ls14">, <span class="_ _18"></span><span class="lse">01<span class="_ _6"></span><span class="ls0">-<span class="lse">377</span><span class="ff7">, <span class="_ _18"></span>jest <span class="_ _0"></span>uprawniona <span class="_ _18"></span>do <span class="_ _0"></span>wykonywania <span class="_ _18"></span>badań <span class="_ _0"></span>sprawozdań <span class="_ _18"></span>finansowy<span class="_ _6"></span>ch <span class="_ _18"></span>na<span class="_ _6"></span> </span></span></span></span></span></div><div class="t m0 x3 h9 y158 ff7 fs3 fc0 sc0 ls0 ws0">podstawie <span class="_ _0"></span>wpisu <span class="_ _0"></span>na <span class="_ _18"></span>listę <span class="_ _0"></span><span class="ff4">firm <span class="_ _18"></span>audytorsk<span class="_ _6"></span>i<span class="ls21">ch</span> <span class="_ _18"></span>nr <span class="_ _0"></span><span class="lse">3115</span> <span class="_ _18"></span>w Polsk<span class="_ _6"></span>iej <span class="_ _0"></span><span class="ff7">Iz<span class="_ _0"></span>bie <span class="_ _0"></span>Biegłych <span class="_ _18"></span>Re<span class="_ _6"></span>widentów. <span class="_ _0"></span>Rada <span class="_ _18"></span>Nadzorc<span class="_ _6"></span>za <span class="_ _18"></span>dok<span class="_ _6"></span>onała <span class="_ _18"></span>po<span class="_ _6"></span>wyższego <span class="_ _0"></span>wyboru,<span class="_ _6"></span> </span></span></div><div class="t m0 x3 h9 y159 ff7 fs3 fc0 sc0 ls0 ws0">mając na uwadze za<span class="_ _6"></span>gwarantowanie<span class="_ _6"></span> pełnej niezale<span class="_ _6"></span>żności i<span class="ff4"> </span>obi<span class="_ _6"></span>ektywizmu samego wyboru, jak<span class="_ _6"></span> i real<span class="_ _6"></span>izacji zadań przez bie<span class="_ _6"></span>głego rewide<span class="_ _6"></span>nta.<span class="ff4"> </span></div><div class="t m0 x3 h9 y15a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y15b ff2 fs0 fc0 sc0 ls1 ws0">9.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">Okres za jaki sprawozd<span class="_ _0"></span>anie zost<span class="_ _0"></span><span class="ff3">ało sporząd<span class="_ _0"></span>zone</span> </span></span></div><div class="t m0 x3 h9 y15c ff4 fs3 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _20"> </span>roczne <span class="_ _20"> </span>sprawozdanie <span class="_ _20"> </span>finansowe <span class="_ _20"> </span>obejmuje <span class="_ _20"> </span>okres <span class="_ _20"> </span>od <span class="_ _20"> </span>01.01.20<span class="_ _0"></span>21 <span class="_ _20"> </span>do <span class="_ _28"> </span>31.12.2021<span class="ff7">, <span class="_ _20"> </span>dane <span class="_ _20"> </span>porównywalne <span class="_ _20"> </span>obejmują <span class="_ _20"> </span>okres <span class="_ _20"> </span>od </span></div><div class="t m0 x3 h9 y5c ff4 fs3 fc0 sc0 ls0 ws0">01.01.20<span class="lse">20</span> do 31.1<span class="_ _6"></span>2.20<span class="ls19">20</span> r. </div><div class="t m0 x3 h9 y15d ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y29 ff2 fs0 fc0 sc0 ls1 ws0">10.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff2">Zatwierdzenie sprawozdania finansowe<span class="_ _0"></span>go<span class="_ _0"></span> </span></span></div><div class="t m0 x3 h9 y15e ff7 fs3 fc0 sc0 ls0 ws0">Niniejsze spr<span class="_ _6"></span>awozdanie fi<span class="_ _6"></span>nansowe zostało zatwie<span class="_ _6"></span>rdzon<span class="ff4 ls13">e <span class="ls0">oraz podpisane </span></span>przez Zarząd <span class="_ _6"></span>w dniu <span class="ff4 lse">14<span class="ls0"> k<span class="_ _6"></span>wietnia <span class="lse">20</span>22 r. </span></span></div><div class="t m0 x3 h9 y15f ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y160 ff2 fs0 fc0 sc0 ls1 ws0">11.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Zagrożenie kontynuowania działalności gospod<span class="_ _0"></span>arczej <span class="_ _0"></span><span class="ff2">Emiten<span class="_ _0"></span>ta  </span></span></span></div><div class="t m0 x7 hc y161 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y162 ff7 fs3 fc0 sc0 ls0 ws0">Niniejsze sprawozdanie f<span class="_ _0"></span>inansowe zostało <span class="_ _0"></span>sporządzone <span class="_ _0"></span>przy <span class="_ _0"></span>założeniu kontynuowania <span class="_ _0"></span>działalności gospodarczej <span class="_ _0"></span>przez <span class="_ _0"></span>Spółkę <span class="_ _0"></span>w<span class="_ _0"></span><span class="ff4"> </span>dającej <span class="_ _0"></span>się </div><div class="t m0 x3 h9 y163 ff4 fs3 fc0 sc0 ls0 ws0">p<span class="ff7">rzewidzieć <span class="_ _0"></span>przyszłości. <span class="_ _0"></span>Zarząd <span class="_ _0"></span>Spółki <span class="_ _0"></span>nie <span class="_ _0"></span>stwierdza <span class="_ _0"></span>na <span class="_ _18"></span>dzień <span class="_ _0"></span>podpisania <span class="_ _0"></span>sprawozdania <span class="_ _0"></span>istnienia <span class="_ _0"></span>faktów <span class="_ _0"></span>i <span class="_ _18"></span>okol<span class="_ _6"></span>iczności, <span class="_ _0"></span>które <span class="_ _0"></span>w<span class="_ _18"></span>sk<span class="_ _6"></span>azywałyby </span></div><div class="t m0 x3 h9 y164 ff7 fs3 fc0 sc0 ls0 ws0">na <span class="_ _1a"> </span>zagrożenia <span class="_ _1a"> </span>dla <span class="_ _1a"> </span>moż<span class="_ _0"></span>liwości<span class="_ _6"></span> <span class="_ _1a"> </span>kontynuowania <span class="_ _1a"> </span>działalności <span class="_ _1a"> </span>w <span class="_ _1a"> </span>okresie <span class="_ _20"> </span>12 <span class="_ _1a"> </span>miesięcy <span class="_ _1a"> </span>po <span class="_ _1a"> </span>dniu <span class="_ _1a"> </span>b<span class="_ _0"></span>ilansowym <span class="_"> </span>na <span class="_ _20"> </span>skutek<span class="_ _6"></span> <span class="_ _1a"> </span>zam<span class="_ _0"></span>ierzonego<span class="ff4"> <span class="_ _20"> </span>lub </span></div><div class="t m0 x3 h9 y165 ff7 fs3 fc0 sc0 ls0 ws0">przymusowego <span class="_ _19"> </span>zaniechania <span class="_ _17"> </span>bądź <span class="_ _19"> </span>istotnego <span class="_ _19"></span>ograniczenia <span class="_ _19"> </span>dotychczasowej <span class="_ _17"> </span>działalno<span class="_ _6"></span>ści. <span class="_ _17"> </span>Do<span class="_ _6"></span> <span class="_ _17"> </span>dnia <span class="_ _19"> </span>sporządzenia <span class="_ _19"> </span>niniejszego <span class="_ _17"> </span>dokumentu <span class="_ _17"> </span><span class="ff4">nie </span></div><div class="t m0 x3 h9 y166 ff7 fs3 fc0 sc0 ls0 ws0">wystąpiły zdarzeni<span class="_ _6"></span>a, które<span class="_ _6"></span> nie zostały, a p<span class="_ _6"></span>owinny być<span class="_ _6"></span> ujęte w księ<span class="_ _6"></span>gach rachunkowyc<span class="_ _6"></span>h okresu sprawo<span class="_ _6"></span>zdawczego. <span class="ff4"> </span></div><div class="t m0 x3 h2 y167 ff7 fs3 fc0 sc0 ls0 ws0">Zarząd, <span class="_ _20"> </span>według <span class="_ _20"> </span>je<span class="_ _6"></span>go <span class="_ _20"> </span>najlepszej <span class="_ _20"> </span>wie<span class="_ _6"></span>dzy, <span class="_ _20"> </span>stoi <span class="_ _1a"> </span>na <span class="_ _20"> </span>stanowisku, <span class="_ _20"> </span>że <span class="_ _20"> </span><span class="ff4">sytuacja<span class="ff1 fs0"> <span class="_"> </span></span>epidemiolo<span class="_ _6"></span>giczna <span class="_ _20"> </span><span class="ff7">wynikającą <span class="_ _1a"> </span>z<span class="_ _0"></span> <span class="_ _20"> </span>pandemii<span class="_ _6"></span> <span class="_ _20"> </span>wywołanej <span class="_ _20"> </span>przez<span class="_ _6"></span> </span></span></div><div class="t m0 x3 h9 y168 ff4 fs3 fc0 sc0 ls0 ws0">koronawi<span class="_ _6"></span>rusa <span class="_ _29"> </span>COVID-<span class="lse">19</span> <span class="_ _29"> </span><span class="ff7">nie <span class="_ _28"> </span>stwarza <span class="_ _29"> </span>bezpośredniego <span class="_ _28"> </span>zagrożenia <span class="_ _28"> </span>dla <span class="_ _29"> </span>ciągłości <span class="_ _29"> </span>działalności <span class="_ _28"> </span>Emitenta. <span class="_ _29"> </span>Działalność <span class="_ _28"> </span>operacyjna <span class="_ _28"> </span>Spółki </span></div><div class="t m0 x3 h9 y169 ff4 fs3 fc0 sc0 ls0 ws0">prowadzona <span class="_"> </span>jest <span class="_"> </span><span class="ff7">bez <span class="_"> </span>znacznych <span class="_"> </span>prz<span class="_ _6"></span>eszkód, <span class="_"> </span>a<span class="ff4"> w <span class="_"> </span>trosce <span class="_"> </span>o </span>bezpieczeńs<span class="_ _6"></span>two <span class="_"> </span>swoich <span class="_"> </span>współpraco<span class="_ _6"></span>wników <span class="_"> </span>Zarząd <span class="_"> </span>Spółki <span class="_"> </span>zdecydował <span class="_"> </span>się <span class="_"> </span>na<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y16a ff7 fs3 fc0 sc0 ls0 ws0">przejście w<span class="ff4"> </span>try<span class="_ _6"></span>b pracy zdalnej. W <span class="_ _0"></span>ocenie Zarządu na obecną chwilę nie jest <span class="_ _0"></span>znany wpływ rozprzestrzeniania się wirusa COVID<span class="ff4">-<span class="_ _0"></span></span>19 na przyszłą </div><div class="t m0 x3 h9 y16b ff7 fs3 fc0 sc0 ls0 ws0">działalność operac<span class="_ _6"></span>yjną Spółki i<span class="ff4"> </span>dlatego nie został uwzględniony przy oceni<span class="_ _6"></span>e kontynuacji<span class="_ _6"></span> działalności. Jednakże z<span class="ff4"> uwagi na rozprzestrzenianie<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y16c ff7 fs3 fc0 sc0 ls0 ws0">się <span class="_"> </span>koronawirusa, <span class="_"> </span>mogą <span class="_"> </span>się <span class="_ _1a"> </span>pojawić <span class="_"> </span>opóźnienia <span class="_"> </span>wynikające <span class="_"> </span>m.in. <span class="_"> </span>z<span class="_ _0"></span><span class="ff4"> </span>ograniczeni<span class="_ _6"></span>a <span class="_"> </span>dostępności <span class="_"> </span>pracowników, <span class="_"> </span>współpracy <span class="_"> </span>z<span class="_ _0"></span><span class="ff4"> instytuc<span class="_ _6"></span>jami </span></div><div class="t m0 x3 h9 y16d ff4 fs3 fc0 sc0 ls0 ws0">i innymi po<span class="_ _6"></span>dmiotami w <span class="ff7">normal<span class="_ _6"></span>nym trybie<span class="_ _6"></span>, co może skutk<span class="_ _6"></span>ować opóźnie<span class="_ _6"></span>niami planowanych <span class="_ _6"></span>działań oraz transa<span class="_ _6"></span>kcji. <span class="ff4"> </span></span></div><div class="t m0 x3 h9 y13a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y16e ff7 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _19"></span>monitoruje <span class="_ _18"></span>ewentualny <span class="_ _19"></span>wpływu <span class="_ _19"></span>sytuacji <span class="_ _18"></span>polityczno<span class="ff4">-</span>g<span class="_ _0"></span>ospodarc<span class="_ _6"></span>zej <span class="_ _19"></span>w <span class="_ _19"> </span>Ukrainie <span class="_ _19"></span>na <span class="_ _19"></span>działalność <span class="_ _19"></span>Emitent<span class="_ _6"></span>a <span class="_ _19"> </span>i <span class="_ _19"> </span>w <span class="_ _17"> </span>oce<span class="_ _6"></span>nie <span class="_ _19"></span>Zarządu <span class="_ _19"></span>obecna<span class="_ _6"></span> </div><div class="t m0 x3 h9 y13c ff4 fs3 fc0 sc0 ls0 ws0">sytuacja <span class="_ _1a"> </span>zw<span class="ff7">iązana <span class="_ _20"> </span>z <span class="_ _20"> </span>konflikt<span class="_ _6"></span>em <span class="_ _20"> </span>zbrojnym <span class="_ _1a"> </span>w <span class="_ _20"> </span>Ukrainie <span class="_ _1a"> </span>nie <span class="_ _20"> </span>oddziałuje <span class="_ _20"> </span>w <span class="_ _20"> </span>sposób <span class="_ _1a"> </span>znaczący<span class="_ _0"></span><span class="ff4">  <span class="_ _20"> </span></span>na <span class="_ _1a"> </span>stosunki <span class="_ _20"> </span>gospodarcze <span class="_ _1a"> </span>oraz <span class="_ _20"> </span>działalność </span></div><div class="t m0 x3 h9 y16f ff7 fs3 fc0 sc0 ls0 ws0">prowadzoną <span class="_ _19"></span>przez <span class="_ _19"></span>Spółkę. <span class="_ _19"> </span>Spółka <span class="_ _19"> </span>nie <span class="_ _19"> </span>prowadzi <span class="_ _19"> </span>działalności <span class="_ _19"></span>gospodarczej <span class="_ _19"></span>w <span class="_ _19"> </span>Ukrainie <span class="_ _19"> </span>i <span class="_ _17"> </span>w <span class="_ _19"></span>Rosji, <span class="_ _17"> </span><span class="ff4"> </span>nie <span class="_ _18"></span>p<span class="_ _0"></span>osiada <span class="_ _19"></span>inwestycji <span class="_ _19"></span>zaangażowanych<span class="_ _6"></span> </div><div class="t m0 x3 h9 y170 ff7 fs3 fc0 sc0 ls0 ws0">kapitałow<span class="ff4">o w U<span class="_ _6"></span>krainie<span class="_ _6"></span> i w Rosji  <span class="ff7">ani bezpośredni<span class="_ _6"></span>o ani pośredn<span class="_ _6"></span>io.<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y171 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y172 ff2 fs0 fc0 sc0 ls1 ws0">12.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Cykliczność, sezonowość działalności<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x7 hc y173 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y174 ff7 fs3 fc0 sc0 ls0 ws0">W działalności spółki dominującej <span class="ff4">Imperio ASI </span>S.A<span class="_ _0"></span>. nie występują zjawiska sezonowości i cykliczności, a <span class="_ _0"></span>jakiekolwiek tendenc<span class="_ _6"></span>je są t<span class="_ _0"></span>rudne do </div><div class="t m0 x3 h9 y175 ff7 fs3 fc0 sc0 ls0 ws0">wyznaczenia ze <span class="_ _6"></span>względu na przedmio<span class="_ _7"></span>t działalności Spółki<span class="ff4">. </span></div><div class="t m0 x3 h9 y176 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y177 ff2 fs0 fc0 sc0 ls1 ws0">13.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff2">Naj<span class="ff3">ważniejsze szacunki i oceny pr<span class="_ _0"></span>zyjęte na potr<span class="_ _0"></span>zeby sporządzenia sprawozdania finans<span class="_ _0"></span>owego<span class="_ _0"></span></span> </span></span></div><div class="t m0 x3 h9 y178 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y179 ff7 fs3 fc0 sc0 ls0 ws0">Sporządzone <span class="_"> </span>sprawozdanie <span class="_"> </span>fi<span class="_ _6"></span>nansowe <span class="_"> </span>zgodnie <span class="_"> </span>z <span class="_"> </span>MSR <span class="_"> </span>i <span class="_"> </span>MSSF <span class="_"> </span>wymaga <span class="_"> </span>dokonania <span class="_"> </span>szacunk<span class="_ _6"></span>ów <span class="_"> </span>i <span class="_"> </span>założeń, <span class="_"> </span>które <span class="_"> </span>wpływają <span class="_"> </span>na <span class="_"> </span>wielkości </div><div class="t m0 x3 h9 y17a ff4 fs3 fc0 sc0 ls0 ws0">wykaza<span class="ff7">ne <span class="_"> </span>w <span class="_"> </span>sprawozdaniu <span class="_"> </span>finanso<span class="_ _6"></span>wym. <span class="_"> </span>Mimo, <span class="_"> </span>że <span class="_"> </span>przyjęte <span class="_"> </span>założenia <span class="_"> </span>i <span class="_"> </span>szacunki <span class="_"> </span>opierają <span class="_"> </span>się <span class="_"> </span>na <span class="_"> </span>najlepszej <span class="_"> </span>wiedzy <span class="_"> </span>Zarządu <span class="_"> </span>na <span class="_"> </span>temat </span></div><div class="t m0 x3 h9 y17b ff7 fs3 fc0 sc0 ls0 ws0">bieżących <span class="_ _19"> </span>działań <span class="_ _17"> </span>i <span class="_ _17"> </span>zdarzeń, <span class="_ _19"> </span>rzeczywiste <span class="_ _19"> </span>wyniki <span class="_ _17"> </span>mogą <span class="_ _17"> </span>się <span class="_ _19"> </span>różnić <span class="_ _17"> </span>od <span class="_ _17"> </span>przewidy<span class="_ _6"></span>wanych. <span class="_ _19"> </span>Oszacowania <span class="_ _17"> </span>i <span class="_ _19"> </span>z<span class="_ _0"></span>ałożenia <span class="_ _19"> </span>poddaje <span class="_ _17"> </span>się <span class="_ _19"> </span>n<span class="_ _0"></span>ieust<span class="ff4">annej </span></div><div class="t m0 x3 h9 y17c ff4 fs3 fc0 sc0 ls0 ws0">weryf<span class="ff7">ik<span class="_ _6"></span>acji <span class="_ _19"></span>na <span class="_ _19"></span>podstawie<span class="_ _6"></span> <span class="_ _19"></span>dotychczasowyc<span class="_ _6"></span>h <span class="_ _19"></span>doświadczeń <span class="_ _18"></span>oraz <span class="_ _19"></span>innych <span class="_ _18"></span>czynników, <span class="_ _18"></span>w <span class="_ _19"> </span>tym <span class="_ _19"> </span>przewidywań <span class="_ _18"></span>co <span class="_ _19"></span>do <span class="_ _19"></span>przyszłych <span class="_ _18"></span>zdarzeń, <span class="_ _19"></span>które<span class="_ _6"></span> <span class="_ _19"></span>w </span></div><div class="t m0 x3 h9 y17d ff7 fs3 fc0 sc0 ls0 ws0">danej sytua<span class="_ _6"></span>cji wydają się zasadne<span class="_ _6"></span>.<span class="ff4"> </span></div></div></div><div class="pi"></div></div>
<div id="pfa" class="pf w0 h0"><div class="pc pca w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">10<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y14b ff3 fs3 fc0 sc0 ls0 ws0">Zmiana szacunków<span class="_ _7"></span><span class="ff2"> </span></div><div class="t m0 x3 h9 y14c ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y14d ff4 fs3 fc0 sc0 ls17 ws0">W <span class="_ _19"> </span><span class="ls0">niniejszym <span class="_ _17"> </span><span class="ff7">sprawo<span class="_ _6"></span>zdaniu <span class="_ _19"> </span>finansowym <span class="_ _19"> </span>spółki <span class="_ _17"> </span>spo<span class="_ _6"></span>rządzonym <span class="_ _19"> </span>na <span class="_ _17"> </span>dzień <span class="_ _19"></span>31 <span class="_ _19"> </span>g<span class="_ _0"></span>rudnia <span class="_ _19"></span>20<span class="_ _0"></span><span class="ff4">21 <span class="_ _19"> </span></span>roku <span class="_ _17"> </span>nie <span class="_ _19"></span>wystąpiły <span class="_ _19"> </span>istotne <span class="_ _17"> </span>zmiany <span class="_ _19"></span>szacunków </span></span></div><div class="t m0 x3 hc y14e ff7 fs3 fc0 sc0 ls0 ws0">podawanych w p<span class="_ _6"></span>oprzednich o<span class="_ _6"></span>kresach sprawozdawczych, k<span class="_ _6"></span>tóre miałyby<span class="_ _6"></span> istot<span class="_ _6"></span>ny wpływ na bieżący<span class="_ _6"></span> lub przyszły ok<span class="_ _6"></span>res sprawo<span class="_ _6"></span>zdawczy<span class="ff4">.<span class="ff2"> </span></span></div><div class="t m0 x3 hc y14f ff3 fs3 fc0 sc0 ls0 ws0">Niepewność szacunk<span class="_ _6"></span>ów<span class="ff2"> </span></div><div class="t m0 x3 h9 y150 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y10d ff7 fs3 fc0 sc0 ls0 ws0">Poniżej omówiono z<span class="_ _0"></span>ałożenia dotyczą<span class="_ _6"></span>ce przyszłości i <span class="_ _0"></span>inne kluczowe<span class="_ _0"></span><span class="ff4"> </span>ź<span class="_ _0"></span>ródła niepewnośc<span class="_ _6"></span>i występujące na <span class="_ _0"></span>dzień bi<span class="_ _0"></span>lansowy, z <span class="_ _0"></span>którymi związane </div><div class="t m0 x3 h9 y10e ff7 fs3 fc0 sc0 ls0 ws0">jest ist<span class="_ _6"></span>otne ryzyko znaczącej k<span class="_ _6"></span>orekty<span class="_ _6"></span> wartości bilanso<span class="_ _6"></span>wej aktywó<span class="_ _6"></span>w i zobowiązań w następny<span class="_ _6"></span>m roku fina<span class="_ _6"></span>nsowym.<span class="ff4"> </span></div><div class="t m0 x3 he y14 ff9 fs3 fc0 sc0 ls0 ws0"><span class="ffa"> <span class="_ _2a"> </span><span class="ff3">Określenie wartoś<span class="_ _6"></span>ci godziwej dl<span class="_ _6"></span>a składników portfela <span class="_ _6"></span>inwestycyjn<span class="_ _7"></span>e<span class="_ _0"></span>go<span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y17e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y17f ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_"> </span><span class="ff7">z <span class="_"> </span>przyję<span class="_ _6"></span>tą <span class="_"> </span>prze<span class="_ _6"></span>z <span class="_"> </span><span class="ff4">E</span>mitenta <span class="_ _17"> </span>polityką <span class="_"> </span>r<span class="_ _6"></span>achunkowości <span class="_"> </span><span class="ff4">Imperi<span class="_ _6"></span>o <span class="_"> </span>ASI <span class="_"> </span>S.A. <span class="_"> </span><span class="ff7">na <span class="_ _17"> </span>każdy <span class="_"> </span>dzie<span class="_ _6"></span>ń <span class="_"> </span>bilanso<span class="_ _6"></span>wy <span class="_"> </span>dokonu<span class="_ _6"></span>je <span class="_"> </span>wyceny<span class="_ _6"></span> <span class="_"> </span>posiadany<span class="_ _6"></span>ch </span></span></span></div><div class="t m0 x3 h9 y180 ff7 fs3 fc0 sc0 ls0 ws0">instrument<span class="_ _6"></span>ów finansowych <span class="_ _6"></span>do wartości godziwej. Wart<span class="_ _6"></span>ość godziwą inst<span class="_ _6"></span>rumentów finans<span class="_ _6"></span>owych notowany<span class="_ _6"></span>ch na aktywnym rynku ust<span class="_ _6"></span>ala s<span class="_ _0"></span>ię z </div><div class="t m0 x3 h9 y181 ff7 fs3 fc0 sc0 ls0 ws0">uwzględnieni<span class="_ _6"></span>em <span class="_ _19"></span>kursu <span class="_ _19"> </span>notowania <span class="_ _19"> </span>danego <span class="_ _17"> </span>ins<span class="_ _6"></span>trumentu, <span class="_ _18"></span>natomiast <span class="_ _19"> </span>wartość <span class="_ _19"> </span>g<span class="_ _0"></span>odziwą <span class="_ _19"></span>instrumentó<span class="_ _6"></span>w <span class="_ _19"> </span>finansowych, <span class="_ _19"> </span>dla <span class="_ _19"> </span>k<span class="_ _0"></span>tórych <span class="_ _19"></span>nie <span class="_ _19"></span>istnieje </div><div class="t m0 x3 h9 y182 ff7 fs3 fc0 sc0 ls0 ws0">aktywny rynek <span class="_ _18"></span>ustala s<span class="_ _0"></span>ię <span class="_ _0"></span>wykorzystując <span class="_ _0"></span>odpowiednie <span class="_ _0"></span>techniki <span class="_ _0"></span>wyceny, <span class="_ _18"></span>kt<span class="_ _6"></span>órych <span class="_ _0"></span>wybór <span class="_ _18"></span>je<span class="_ _6"></span>st <span class="_ _0"></span>każdorazowo <span class="_ _18"></span>an<span class="_ _6"></span>alizowany <span class="_ _0"></span>pod <span class="_ _0"></span>kątem <span class="_ _0"></span>uzys<span class="_ _0"></span><span class="ff4">kania </span></div><div class="t m0 x3 h9 y183 ff4 fs3 fc0 sc0 ls0 ws0">najb<span class="ff7">ardziej <span class="_ _0"></span>wiarygodnej <span class="_ _0"></span>wartości <span class="_ _18"></span>wyceniane<span class="_ _6"></span>go <span class="_ _18"></span>instr<span class="_ _6"></span>umentu. <span class="_ _18"></span>Zyski <span class="_ _0"></span>i <span class="_ _18"></span>straty <span class="_ _18"></span>z <span class="_ _0"></span>tytułu <span class="_ _18"></span>zmian <span class="_ _0"></span>wartości <span class="_ _18"></span>godziwe<span class="_ _6"></span>j <span class="_ _18"></span>i<span class="_ _6"></span>nstrumentów <span class="_ _0"></span>finansowych <span class="_ _0"></span>są<span class="_ _0"></span> </span></div><div class="t m0 x3 h9 y184 ff4 fs3 fc0 sc0 ls0 ws0">odnoszone w wyni<span class="_ _6"></span>k fina<span class="_ _6"></span>nsowy roku sprawozdawc<span class="_ _7"></span>z<span class="_ _0"></span>ego. </div><div class="t m0 x3 hc y185 ff4 fs3 fc0 sc0 ls0 ws0">W stosunku <span class="_ _6"></span>do poprzedni<span class="_ _6"></span>ego okresu sprawozdawcze<span class="_ _6"></span>go <span class="ff7">Spółka</span> nie <span class="ff7">dok<span class="_ _6"></span>onała zmian metod <span class="_ _6"></span>wyceny ins<span class="_ _6"></span>trumentów fina<span class="_ _6"></span>nsowych<span class="ff4">. <span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y186 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y187 ff7 fs3 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>ce<span class="_ _6"></span>lu <span class="_ _19"> </span>zrozumienia <span class="_ _19"> </span>przez <span class="_ _17"> </span>użytkown<span class="_ _6"></span>ików <span class="_ _19"></span>sprawozdania <span class="_ _19"></span>finansowego<span class="ff4">, <span class="_ _17"> </span></span>spo<span class="_ _6"></span>sobu <span class="_ _19"> </span>określania <span class="_ _19"> </span>wartości <span class="_ _19"> </span>g<span class="_ _0"></span>odziwej <span class="_ _19"> </span>Instrumentów <span class="_ _19"> </span>finansowych </div><div class="t m0 x3 h9 y188 ff7 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _19"></span>oceny <span class="_ _19"></span>wiarygodnośc<span class="_ _6"></span>i <span class="_ _19"></span>przyjętych <span class="_ _19"> </span>szacunków <span class="_ _19"></span>i <span class="_ _19"> </span>zał<span class="_ _0"></span>ożeń<span class="ff4">, <span class="_ _19"></span></span>Spółka <span class="_ _19"> </span>klasyfikuje <span class="_ _19"></span>instrumenty <span class="_ _18"></span>finansowe <span class="_ _19"> </span>wyceniane <span class="_ _19"> </span>w <span class="_ _17"> </span>warto<span class="_ _6"></span>ści <span class="_ _19"></span>godziwej <span class="_ _19"></span>w </div><div class="t m0 x3 h9 y189 ff7 fs3 fc0 sc0 ls0 ws0">bilansie<span class="_ _6"></span> według trzystopn<span class="_ _6"></span>iowej hierarchii<span class="_ _6"></span> wartości godziwej.<span class="ff4"> </span></div><div class="t m0 x3 h9 y18a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y18b ff4 fs3 fc0 sc0 ls0 ws0">Poziom <span class="_ _0"></span>1: <span class="_ _18"></span><span class="ff7">Aktywa i <span class="_ _18"></span>zobowiązania finansowe, <span class="_ _18"></span>k<span class="_ _6"></span>tórych <span class="_ _0"></span>wartość <span class="_ _0"></span>godziwa <span class="_ _18"></span>wyc<span class="_ _6"></span>eniana <span class="_ _0"></span>jest <span class="_ _0"></span>bezpośrednio <span class="_ _18"></span>o<span class="_ _6"></span> <span class="_ _0"></span>ceny <span class="_ _18"></span>notowane<span class="_ _6"></span> <span class="_ _0"></span>(nieskorygowane) <span class="_ _0"></span>z </span></div><div class="t m0 x3 h9 y18c ff7 fs3 fc0 sc0 ls0 ws0">aktywnyc<span class="_ _6"></span>h rynków dla i<span class="_ _6"></span>dentycznych aktywó<span class="_ _6"></span>w lub zobowiązań. <span class="ff4"> </span></div><div class="t m0 x3 h9 y18d ff4 fs3 fc0 sc0 ls0 ws0">Poziom <span class="_ _18"></span>2: <span class="_ _19"> </span><span class="ff7">Aktywa <span class="_ _19"></span>i <span class="_ _18"></span>zobowiązana <span class="_ _19"></span>finansowe, <span class="_ _18"></span>których <span class="_ _18"></span>wartość <span class="_ _18"></span>g<span class="_ _0"></span>odziwa <span class="_ _18"></span>wyceniana <span class="_ _19"></span>jest <span class="_ _18"></span>za <span class="_ _19"> </span>pomocą <span class="_ _19"></span>modeli <span class="_ _18"></span>wyceny, <span class="_ _19"></span>w <span class="_ _19"></span>przypadk</span>u<span class="ff7">, <span class="_ _19"> </span>których<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y18e ff7 fs3 fc0 sc0 ls0 ws0">wszystkie znac<span class="_ _6"></span>zące dane wejści<span class="_ _6"></span>owe są obs<span class="_ _6"></span>erwowalne na <span class="_ _6"></span>rynku w sposó<span class="_ _6"></span>b bezpośredni (jak<span class="_ _6"></span>o ceny) lub pośrednio<span class="_ _6"></span> (bazujące na cenach)<span class="_ _6"></span>. <span class="ff4"> </span></div><div class="t m0 x3 h9 y18f ff4 fs3 fc0 sc0 ls0 ws0">Poziom <span class="_ _18"></span>3: <span class="_ _18"></span><span class="ff7">Aktywa <span class="_ _18"></span>i <span class="_ _18"></span>zobowi<span class="_ _6"></span>ązania <span class="_ _18"></span>fina<span class="_ _6"></span>nsowe, <span class="_ _18"></span>który<span class="_ _6"></span>ch <span class="_ _18"></span>wartość <span class="_ _18"></span>godziwa <span class="_ _18"></span>w<span class="_ _6"></span>yceniana <span class="_ _18"></span>za <span class="_ _18"></span>pomocą <span class="_ _0"></span>m<span class="_ _0"></span>odeli <span class="_ _18"></span>wyc<span class="_ _6"></span>eny, <span class="_ _18"></span>w <span class="_ _18"></span>przypadku <span class="_ _18"></span>któ<span class="_ _6"></span>rych <span class="_ _18"></span>dane </span></div><div class="t m0 x3 h9 y190 ff7 fs3 fc0 sc0 ls0 ws0">wejściowe n<span class="_ _6"></span>ie są oparte<span class="_ _6"></span> na możliwych do<span class="_ _6"></span> zaobserwowania <span class="_ _6"></span>danych ry<span class="_ _6"></span>nkowych (dane we<span class="_ _6"></span>jściowe nieob<span class="ff4">serwowalne<span class="_ _6"></span>).  </span></div><div class="t m0 x3 h9 y191 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y192 ff7 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _18"></span>dzień <span class="_ _18"></span>bilansowy <span class="_ _18"></span>nie <span class="_ _18"></span>miały <span class="_ _18"></span>miejsca <span class="_ _18"></span>ist<span class="_ _6"></span>otne <span class="_ _18"></span>transfery <span class="_ _18"></span>pomiędzy <span class="_ _18"></span>Poziomem <span class="_ _18"></span>1 <span class="_ _18"></span>i <span class="_ _18"></span>2 <span class="_ _18"></span>a <span class="_ _18"></span>także <span class="_ _18"></span>przesunięcia <span class="_ _18"></span>z <span class="_ _18"></span>oraz <span class="_ _18"></span>do <span class="_ _18"></span>Poziomu <span class="_ _18"></span>3 <span class="_ _18"></span>w <span class="_ _19"></span>hie<span class="_ _0"></span><span class="ff4">rarchii </span></div><div class="t m0 x3 hc y193 ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span> godziwej.<span class="ff2"> </span></div><div class="t m0 x3 h9 y194 ff7 fs3 fc0 sc0 ls0 ws0">Poniżej zaprezentowano<span class="_ _6"></span> zastoso<span class="_ _6"></span>wane metody<span class="_ _6"></span> wyceny po<span class="_ _6"></span>rtfela inwesty<span class="_ _6"></span>cyjnego na 31 grudnia 20<span class="ff4">21 roku.<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y195 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y196 wc h1b"><div class="t m0 x19 h1c y197 ff2 fs7 fc0 sc0 ls0 ws0">L.p. </div></div><div class="c x25 y196 wd h1b"><div class="t m0 x26 h1c y197 ff2 fs7 fc0 sc0 ls0 ws0">Nazwa podmiotu<span class="_ _0"></span> </div></div><div class="c x27 y196 we h1b"><div class="t m0 x28 h1c y197 ff2 fs7 fc0 sc0 ls0 ws0">Metoda wyceny<span class="_ _0"></span> </div></div><div class="c x29 y196 wf h1b"><div class="t m0 x2a h1c y198 ff3 fs7 fc0 sc0 ls0 ws0">Poziom hierarchii warto<span class="_ _0"></span>ści </div><div class="t m0 x2b h1c y199 ff3 fs7 fc0 sc0 ls0 ws0">godziwej, na którym </div><div class="t m0 x14 h1c y19a ff3 fs7 fc0 sc0 ls0 ws0">sklasyfikowano wycenę <span class="_ _0"></span>wartości </div><div class="t m0 x2c h1c y19b ff2 fs7 fc0 sc0 ls0 ws0">godziwej </div></div><div class="c xd y19c wc h1d"><div class="t m0 x19 h1e y19d ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x25 y19c wd h1d"><div class="t m0 x19 h1e y19d ff4 fs7 fc0 sc0 ls0 ws0">Invento Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c x27 y19c we h1d"><div class="t m0 x19 h1e y19d ff7 fs7 fc0 sc0 ls0 ws0">pełen odpis w<span class="_ _0"></span>artości ze względu na sytuac<span class="_ _0"></span>ję finansową<span class="_ _0"></span> spółki<span class="ff4"> <span class="lsa">*/</span> </span></div></div><div class="c x29 y19c wf h1d"><div class="t m0 x1f h1e y19d ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y19e wc h1f"><div class="t m0 x19 h1e y19f ff4 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x25 y19e wd h1f"><div class="t m0 x19 h1e y19f ff4 fs7 fc0 sc0 ls0 ws0">Call2Action S.A. </div></div><div class="c x27 y19e we h1f"><div class="t m0 x19 h1e y19f ff7 fs7 fc0 sc0 ls0 ws0">pełen odpis w<span class="_ _0"></span>artości ze względu na<span class="_ _0"></span> faktyczną upa<span class="_ _0"></span>dłość spółki<span class="ff4"> </span></div></div><div class="c x29 y19e wf h1f"><div class="t m0 x1f h1e y19f ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a0 wc h20"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c x25 y1a0 wd h20"><div class="t m0 x19 h1e y1a2 ff4 fs7 fc0 sc0 ls0 ws0">Korporacja Bu<span class="_ _0"></span>dowlana Kopahaus </div><div class="t m0 x19 h1e y19b ff4 fs7 fc0 sc0 ls23 ws0">S.A.<span class="ls0"> </span></div></div><div class="c x27 y1a0 we h20"><div class="t m0 x19 h1e y1a1 ff7 fs7 fc0 sc0 ls0 ws0">pełen odpis w<span class="_ _0"></span>artości ze względu na up<span class="_ _0"></span>adłość spółki**/<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x29 y1a0 wf h20"><div class="t m0 x1f h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a3 wc h21"><div class="t m0 x19 h1e y1a4 ff4 fs7 fc0 sc0 ls0 ws0">4 </div></div><div class="c x25 y1a3 wd h21"><div class="t m0 x19 h1e y1a4 ff4 fs7 fc0 sc0 ls0 ws0">Impera Seed Fu<span class="_ _0"></span>nd Sp. z o.o. </div></div><div class="c x27 y1a3 we h21"><div class="t m0 x19 h1e y1a4 ff7 fs7 fc0 sc0 ls0 ws0">wycena wed<span class="_ _0"></span>ług aktywów netto spółki<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x29 y1a3 wf h21"><div class="t m0 x1f h1e y1a4 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a5 wc h22"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">5 </div></div><div class="c x25 y1a5 wd h22"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">Signamed S.A.<span class="_ _0"></span> </div></div><div class="c x27 y1a5 we h22"><div class="t m0 x19 h1e y19a ff7 fs7 fc0 sc0 ls0 ws0">pełen odpis w<span class="_ _0"></span>artości ze względu<span class="ff4"> </span>n<span class="_ _0"></span>a brak danych fina<span class="_ _0"></span>nsowych dotyczącyc<span class="_ _0"></span>h </div><div class="t m0 x19 h1e yf9 ff7 fs7 fc0 sc0 ls0 ws0">spółki<span class="ff4"> </span></div></div><div class="c x29 y1a5 wf h22"><div class="t m0 x1f h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a6 wc h20"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x25 y1a6 wd h20"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">Direct e Services S.A.<span class="_ _0"></span> </div></div><div class="c x27 y1a6 we h20"><div class="t m0 x19 h1e y1a2 ff7 fs7 fc0 sc0 ls0 ws0">pełen odpis w<span class="_ _0"></span>artości ze względu na złożon<span class="_ _0"></span>y wniosek o ogłoszenie up<span class="_ _0"></span>adłości </div><div class="t m0 x19 h1e y19b ff7 fs7 fc0 sc0 ls0 ws0">spółki<span class="ff4"> </span></div></div><div class="c x29 y1a6 wf h20"><div class="t m0 x1f h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a7 wc h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">7 </div></div><div class="c x25 y1a7 wd h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">Family Fund 2 Sp.<span class="_ _0"></span> z o.o.  </div></div><div class="c x27 y1a7 we h23"><div class="t m0 x19 h1e ye9 ff7 fs7 fc0 sc0 ls0 ws0">wycena wed<span class="_ _0"></span>ług aktywów netto spółki<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x29 y1a7 wf h23"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a8 wc h24"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">8 </div></div><div class="c x25 y1a8 wd h24"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">Ventus Investments S.<span class="_ _0"></span>A. </div></div><div class="c x27 y1a8 we h24"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">cena nab<span class="_ _0"></span>ycia </div></div><div class="c x29 y1a8 wf h24"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1a9 wc h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">9 </div></div><div class="c x25 y1a9 wd h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">Livekid Sp. z o.o.<span class="_ _0"></span> </div></div><div class="c x27 y1a9 we h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">cena nab<span class="_ _0"></span>ycia </div></div><div class="c x29 y1a9 wf h23"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1aa wc h24"><div class="t m0 x19 h1e y1ab ff4 fs7 fc0 sc0 ls24 ws0">10<span class="ls0"> </span></div></div><div class="c x25 y1aa wd h24"><div class="t m0 x19 h1e y1ab ff4 fs7 fc0 sc0 ls0 ws0">Polskie Konopie S.<span class="_ _0"></span>A. </div></div><div class="c x27 y1aa we h24"><div class="t m0 x19 h1e y1ab ff4 fs7 fc0 sc0 ls0 ws0">cena nab<span class="_ _0"></span>ycia </div></div><div class="c x29 y1aa wf h24"><div class="t m0 x1f h1e y1ab ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1ac wc h20"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls24 ws0">11<span class="ls0"> </span></div></div><div class="c x25 y1ac wd h20"><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">All in! Games S.A. </div></div><div class="c x27 y1ac we h20"><div class="t m0 x19 h1e y1a2 ff7 fs7 fc0 sc0 ls0 ws0">według kursu notow<span class="_ _0"></span>ań giełdowych (sp<span class="_ _0"></span>ółka notowana n<span class="_ _0"></span>a rynku głównym </div><div class="t m0 x19 h1e y19b ff4 fs7 fc0 sc0 ls0 ws0">GPW) </div></div><div class="c x29 y1ac wf h20"><div class="t m0 x1f h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y1ad wc h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls24 ws0">12<span class="ls0"> </span></div></div><div class="c x25 y1ad wd h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">ABS Investment ASI<span class="_ _0"></span> S.A. </div></div><div class="c x27 y1ad we h23"><div class="t m0 x19 h1e ye9 ff7 fs7 fc0 sc0 ls0 ws0">według kursu notow<span class="_ _0"></span>ań giełdowych (sp<span class="_ _0"></span>ółka notow<span class="_ _0"></span><span class="ff4">ana na rynku NewCo<span class="_ _0"></span>nnect) </span></div></div><div class="c x29 y1ad wf h23"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y1ae wc h25"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls24 ws0">13<span class="ls0"> </span></div></div><div class="c x25 y1ae wd h25"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">Outdoorzy S.A.<span class="_ _0"></span> </div></div><div class="c x27 y1ae we h25"><div class="t m0 x19 h1e ye9 ff7 fs7 fc0 sc0 ls0 ws0">według kursu notow<span class="_ _0"></span>ań giełdowych (sp<span class="_ _0"></span>ółka notowana n<span class="_ _0"></span>a rynku NewConnect)<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x29 y1ae wf h25"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y1af wc h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls24 ws0">14<span class="ls0"> </span></div></div><div class="c x25 y1af wd h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">One More Level S.A.<span class="_ _0"></span> </div></div><div class="c x27 y1af we h23"><div class="t m0 x19 h1e ye9 ff7 fs7 fc0 sc0 ls0 ws0">według kursu notow<span class="_ _0"></span>ań giełdowych (sp<span class="_ _0"></span>ółka notowana n<span class="_ _0"></span>a rynku NewConnect)<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x29 y1af wf h23"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y1b0 wc h24"><div class="t m0 x19 h1e y1ab ff4 fs7 fc0 sc0 ls24 ws0">15<span class="ls0"> </span></div></div><div class="c x25 y1b0 wd h24"><div class="t m0 x19 h1e y1ab ff4 fs7 fc0 sc0 ls0 ws0">M FOOD S.A. </div></div><div class="c x27 y1b0 we h24"><div class="t m0 x19 h1e y1ab ff7 fs7 fc0 sc0 ls0 ws0">według kursu notow<span class="_ _0"></span>ań giełdowych<span class="_ _0"></span> (spółka notowa<span class="_ _0"></span>na na rynku NewConn<span class="_ _0"></span>ect)<span class="ff4"> </span></div></div><div class="c x29 y1b0 wf h24"><div class="t m0 x1f h1e y1ab ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y1b1 wc h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls24 ws0">16<span class="ls0"> </span></div></div><div class="c x25 y1b1 wd h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">Excellence Cannab<span class="_ _0"></span>is S.A. </div></div><div class="c x27 y1b1 we h23"><div class="t m0 x19 h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">cena nab<span class="_ _0"></span>ycia </div></div><div class="c x29 y1b1 wf h23"><div class="t m0 x1f h1e ye9 ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd y1b2 wc h20"><div class="t m0 x19 h1e y1b3 ff4 fs7 fc0 sc0 ls24 ws0">17<span class="ls0"> </span></div></div><div class="c x25 y1b2 wd h20"><div class="t m0 x19 h1e y1a2 ff4 fs7 fc0 sc0 ls0 ws0">Unima 2000 Systemy </div><div class="t m0 x19 h1e y19b ff4 fs7 fc0 sc0 ls0 ws0">Teleinformatyczne S.A<span class="_ _0"></span>. </div></div><div class="c x27 y1b2 we h20"><div class="t m0 x19 h1e y1a2 ff7 fs7 fc0 sc0 ls0 ws0">według kursu notow<span class="_ _0"></span>ań giełdowych (sp<span class="_ _0"></span>ółka notowana n<span class="_ _0"></span>a rynku <span class="_ _0"></span>głównym </div><div class="t m0 x19 h1e y19b ff4 fs7 fc0 sc0 ls0 ws0">GPW) </div></div><div class="c x29 y1b2 wf h20"><div class="t m0 x1f h1e y1b3 ff4 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h26 y1b4 ffb fs3 fc0 sc0 ls0 ws0">*/ <span class="_ _18"></span>Z <span class="_ _18"> </span>uwagi <span class="_ _19"> </span>na <span class="_ _18"></span>zaległość <span class="_ _18"> </span>w <span class="_ _19"> </span>spłacie <span class="_ _18"></span>poż<span class="_ _0"></span>yczki <span class="_ _18"></span>wob<span class="ffc">ec <span class="_ _19"> </span>Imperio <span class="_ _18"></span></span>ASI <span class="_ _18"></span>S.A. <span class="_ _19"> </span>mogące <span class="_ _18"></span>świadczyć <span class="_ _18"></span>o <span class="_ _19"> </span>pogorszeni<span class="_ _6"></span>u <span class="_ _18"></span>sytuacji <span class="_ _18"></span>finansowej <span class="_ _18"></span>i <span class="_ _19"> </span>płynnościowej </div><div class="t m0 x3 h26 y1b5 ffb fs3 fc0 sc0 ls0 ws0">Invento <span class="_ _18"></span>Sp. <span class="_ _18"></span>z <span class="_ _19"> </span>o.o. <span class="_ _18"></span>, <span class="_ _19"> </span>w <span class="_ _19"> </span>dniu <span class="_ _18"></span>31 <span class="_ _18"></span>s<span class="_ _0"></span>ierpnia <span class="_ _18"></span>2018 <span class="_ _18"></span>roku <span class="_ _19"> </span>Zarząd <span class="_ _18"></span>Emitenta <span class="_ _18"></span>podjął <span class="_ _19"> </span>decyzję <span class="_ _18"></span>o <span class="_ _19"> </span>utworzeniu <span class="_ _18"></span>odpisu <span class="_ _18"></span>z <span class="_ _19"> </span>tytułu <span class="_ _18"></span>utraty <span class="_ _18"></span>wartości<span class="_ _18"></span><span class="ffc"> <span class="_ _18"></span></span>udziałów<span class="_ _6"></span> </div><div class="t m0 x3 h26 y1b6 ffb fs3 fc0 sc0 ls0 ws0">Invento Sp<span class="_ _6"></span>. z o.o. z siedzibą w Warsza<span class="_ _7"></span>wie w wysokości odpowi<span class="_ _6"></span>adającej 100% warto<span class="_ _6"></span>ści księgo<span class="_ _6"></span>wej. <span class="ffc"> </span></div><div class="t m0 x3 h26 y1b7 ffb fs3 fc0 sc0 ls0 ws0">**/ Spółka b<span class="_ _6"></span>yła notowana na rynk<span class="_ _6"></span>u New Connect d<span class="_ _6"></span>o dnia 18.11.2015 roku. Na<span class="_ _6"></span> mocy Uchwały nr 1004/201<span class="_ _6"></span>5 Zarzą<span class="_ _6"></span>du Giełdy z dnia<span class="_ _6"></span> 2.1<span class="_ _0"></span><span class="ffc">0.2015 </span></div><div class="t m0 x3 h26 y1b8 ffb fs3 fc0 sc0 ls0 ws0">roku akcje spó<span class="_ _6"></span>łki Korporacja B<span class="_ _6"></span>udowlana Kopaha<span class="_ _6"></span>us S.A. oznaczone kodem PLKPHUS00018 <span class="_ _7"></span>z<span class="_ _0"></span>ostały wyklu<span class="_ _6"></span>czone z obrotu<span class="_ _6"></span> na rynku NewConn<span class="_ _6"></span>ect </div><div class="t m0 x3 h26 y1b9 ffb fs3 fc0 sc0 ls0 ws0">z <span class="_ _19"> </span>dniem <span class="_ _19"> </span>18.11.2015r. <span class="_ _17"> </span>Zwraca<span class="_ _6"></span> <span class="_ _19"> </span>się <span class="_ _19"> </span>także <span class="_ _17"> </span>uwa<span class="_ _6"></span>gę, <span class="_ _19"> </span>że <span class="_ _19"> </span>1,<span class="_ _0"></span>5 <span class="_ _19"> </span>mln <span class="_ _19"> </span>szt. <span class="_ _19"> </span>a<span class="_ _0"></span>kcji <span class="_ _19"> </span>Korporacja <span class="_ _19"> </span>Budowlana <span class="_ _19"> </span>Kopahaus <span class="_ _19"> </span>S.A. <span class="_ _19"> </span>spośród <span class="_ _19"> </span>pakietu <span class="_ _19"> </span>6,5 <span class="_ _17"> </span>mln<span class="_ _0"></span><span class="ffc"> <span class="_ _19"> </span>szt. </span></div><div class="t m0 x3 h26 y1ba ffb fs3 fc0 sc0 ls0 ws0">posiadan<span class="_ _6"></span>ego <span class="_ _0"></span>przez <span class="_ _18"></span>Emit<span class="_ _6"></span>enta <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _18"></span>bil<span class="_ _6"></span>ansowy <span class="_ _0"></span>zostało <span class="_ _0"></span>z<span class="_ _0"></span>arejestrowane <span class="_ _0"></span>w <span class="_ _18"></span>Kra<span class="_ _6"></span>jowym <span class="_ _0"></span>Depozycie <span class="_ _0"></span>P<span class="_ _0"></span>apierów Wartościowych <span class="_ _0"></span>S.A. <span class="_ _0"></span>(uchwała <span class="_ _0"></span>nr </div></div></div><div class="pi"></div></div>
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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">11<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h26 y14b ffb fs3 fc0 sc0 ls0 ws0">472/14 z<span class="_ _0"></span> dnia 15 <span class="_ _0"></span>maja <span class="_ _0"></span>2014 r.) <span class="_ _0"></span>oraz <span class="_ _0"></span>został im <span class="_ _0"></span>nadany kod <span class="_ _0"></span>PLKPHUS00018 pod warunkiem <span class="_ _0"></span>podjęcia przez<span class="_ _0"></span> spółkę organizującą altern<span class="_ _0"></span><span class="ffc">atywny </span></div><div class="t m0 x3 h26 y14c ffb fs3 fc0 sc0 ls0 ws0">system <span class="_ _18"></span>obrotu<span class="_ _6"></span>, <span class="_ _18"></span>w <span class="_ _18"></span>którym <span class="_ _18"></span>notowan<span class="_ _6"></span>e <span class="_ _18"></span>są <span class="_ _18"></span>inne <span class="_ _18"></span>akcje <span class="_ _18"></span>KB <span class="_ _18"></span>Ko<span class="ffc">paha<span class="_ _6"></span>us <span class="_ _18"></span>S.A. <span class="_ _18"></span>oznaczone <span class="_ _18"></span>kodem <span class="_ _18"></span>PL<span class="_ _6"></span>KPHUS00018, <span class="_ _18"></span>de<span class="_ _6"></span>cyzji <span class="_ _18"></span>o <span class="_ _18"></span>wyznaczeni<span class="_ _6"></span>u <span class="_ _18"></span>pierwszego<span class="_ _7"></span> </span></div><div class="t m0 x3 h26 y14d ffb fs3 fc0 sc0 ls0 ws0">dnia notowania<span class="_ _6"></span> tych akcji <span class="_ _0"></span>w tym systemie. Decyzja o <span class="_ _0"></span>wyznaczeniu pierwszeg<span class="_ _6"></span>o dnia notowania nie została podjęta przez spółkę or<span class="_ _0"></span>ganizującą </div><div class="t m0 x3 h26 y14e ffc fs3 fc0 sc0 ls0 ws0">alterna<span class="_ _6"></span>tywny system ob<span class="_ _6"></span>rotu. Ponadto 5 mln<span class="_ _6"></span> szt. akcji Korporacja<span class="_ _6"></span> Budowlana Ko<span class="_ _6"></span>pahaus S.A. sta<span class="_ _6"></span>nowi akcje imi<span class="_ _6"></span>enne uprzywilejowa<span class="_ _6"></span>ne serii A. </div><div class="t m0 x3 he y1bb ff9 fs3 fc0 sc0 ls0 ws0"><span class="ffa"> <span class="_ _2a"> </span><span class="ff3">Ocena ryzyka utrat<span class="_ _6"></span>y wartości sk<span class="_ _6"></span>ładników portfela <span class="_ _6"></span>inwestycyjne<span class="_ _6"></span>go<span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y1bc ff7 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _0"></span>każdy <span class="_ _18"></span>dzień <span class="_ _0"></span>bilansowy <span class="_ _18"></span><span class="ff4">Emite<span class="_ _6"></span>nt <span class="_ _18"></span><span class="ff7">doko<span class="_ _6"></span>nuje <span class="_ _0"></span>oceny, <span class="_ _18"></span>czy <span class="_ _0"></span>nie <span class="_ _18"></span>nastąpiła <span class="_ _0"></span>utrata <span class="_ _18"></span>warto<span class="_ _6"></span>ści <span class="_ _0"></span>s<span class="_ _0"></span>kładników <span class="_ _0"></span>portfela<span class="ff4"> <span class="_ _18"></span></span>inwestyc<span class="_ _6"></span>yjnego. <span class="_ _0"></span>Utrata <span class="_ _18"></span>wartośc<span class="_ _6"></span>i </span></span></div><div class="t m0 x3 h9 y1bd ff7 fs3 fc0 sc0 ls0 ws0">określ<span class="_ _6"></span>a się z uwzględnieniem pr<span class="_ _6"></span>zesłanek, k<span class="_ _6"></span>tóre mogą świadczyć o<span class="_ _6"></span> ryzyku ut<span class="_ _6"></span>raty wart<span class="_ _6"></span>ości:<span class="ff4"> </span></div><div class="t m0 x9 he y1be ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">analiza fundament<span class="_ _6"></span>alna spółki<span class="_ _6"></span>,<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y1bf ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">czynniki r<span class="_ _6"></span>ynkowe, </span></span></div><div class="t m0 x9 he y1c0 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">koniunk<span class="_ _6"></span>tura gospodarcza i<span class="_ _6"></span> branżowa,<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y4b ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">inne czynni<span class="_ _6"></span>ki właściwe w k<span class="_ _6"></span>onkretnym przypadk<span class="_ _6"></span>u,<span class="ff4"> </span></span></span></div><div class="t m0 x3 he y1c1 ff9 fs3 fc0 sc0 ls0 ws0"><span class="ffa"> <span class="_ _2a"> </span><span class="ff4"> <span class="ff2">Okr<span class="ff3">eślenie za<span class="_ _6"></span>mortyzowanego k<span class="_ _6"></span>osztu dl<span class="_ _6"></span>a należności i<span class="_ _6"></span> zobowiązań<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x3 h9 y1c2 ff7 fs3 fc0 sc0 ls0 ws0">Zakłada <span class="_ _19"> </span>się, <span class="_ _17"> </span>że <span class="_ _19"></span>wartość <span class="_ _19"></span>należności <span class="_ _19"></span>i <span class="_ _17"> </span>zobowiązań <span class="_ _19"></span>z <span class="_ _17"> </span>ty<span class="_ _6"></span>tułu <span class="_ _19"> </span>dostaw <span class="_ _17"> </span>i <span class="_ _19"></span>usług <span class="_ _19"> </span>wyceniona <span class="_ _19"></span>w<span class="_ _0"></span><span class="ff4"> </span>kwocie <span class="_ _19"></span>wymagającej <span class="_ _17"> </span>zapłaty <span class="_ _19"></span>jest <span class="_ _19"></span>zbliżona <span class="_ _17"> </span>do <span class="_ _19"></span>ich<span class="_ _7"></span> </div><div class="t m0 x3 h9 y1c3 ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span> ustalonych wg zamorty<span class="_ _6"></span>zowanego ko<span class="_ _6"></span>sztu ze względu na <span class="_ _6"></span>krótki termin zapadalno<span class="_ _6"></span>ści. <span class="ff4"> </span></div><div class="t m0 x3 h9 y1c4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1c5 ff2 fs0 fc0 sc0 ls1 ws0">14.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Profesjonalny osąd<span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y1c6 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y1c7 ff7 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>procesi<span class="_ _6"></span>e stosowania zasad <span class="_ _0"></span>rachunkowo<span class="_ _6"></span>ści wobec z<span class="_ _0"></span>agadnień podanych poniżej, największe znaczenie oprócz szacunków księgowych <span class="_ _0"></span>miał<span class="_ _6"></span> </div><div class="t m0 x3 h9 y1c8 ff7 fs3 fc0 sc0 ls0 ws0">profesjo<span class="_ _6"></span>nalny <span class="_ _20"> </span>osąd <span class="_ _28"> </span>kierownictwa. <span class="_ _20"> </span>Zarząd <span class="_ _20"> </span>dokonując <span class="_ _20"> </span>inwestycji <span class="_ _20"> </span>przeprowadza <span class="_ _20"> </span>subiektywną <span class="_ _20"> </span>ocenę <span class="_ _20"> </span>w <span class="_ _28"> </span>zakresie <span class="_ _20"> </span>kwalifikacji <span class="_ _20"> </span>inwestycji </div><div class="t m0 x3 h9 y1c9 ff7 fs3 fc0 sc0 ls0 ws0">portfelowy<span class="_ _6"></span>ch do jedne<span class="_ _6"></span>j z kategorii instrumentó<span class="_ _6"></span>w finansowy<span class="_ _6"></span>ch, tj<span class="ff4">.: </span></div><div class="t m0 x9 he y1ca ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">aktywów fi<span class="_ _6"></span>nansowych <span class="_ _6"></span>wycenianych w wartośc<span class="_ _6"></span>i godziwej przez wyni<span class="_ _6"></span>k finans<span class="_ _6"></span>owy,<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y1cb ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">aktywów fi<span class="_ _6"></span>nansowych <span class="_ _6"></span>dostępnych do sprzedaży,<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y1cc ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">w <span class="_ _1a"> </span>zależności <span class="_ _1a"> </span>od <span class="_ _1a"> </span>planowanego <span class="_ _1a"> </span>na <span class="_ _1a"> </span>moment <span class="_ _1a"> </span>zakupu <span class="_ _1a"> </span>okresu <span class="_ _1a"> </span>utrzymywania <span class="_ _1a"> </span>inwestyc<span class="_ _6"></span>ji <span class="_ _1a"> </span>w <span class="_ _20"> </span>portf<span class="_ _6"></span>elu <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>przy <span class="_ _20"> </span>założeniu <span class="_"> </span>innych </span></span></div><div class="t m0 xa h9 y1cd ff7 fs3 fc0 sc0 ls0 ws0">czynników wpływając<span class="_ _6"></span>ych na kr<span class="_ _6"></span>yteria klasyfik<span class="_ _6"></span>acji <span class="ff4">wymienio<span class="_ _6"></span>ne w MSSF 9. </span></div><div class="t m0 xa h9 y1ce ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1cf ff2 fs0 fc0 sc0 ls1 ws0">15.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Podstawowe zasady księgowe<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y1d0 ff7 fs3 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _0"></span>finansowe z<span class="_ _0"></span>ostało <span class="_ _0"></span>sporządzone <span class="_ _0"></span>w <span class="_ _0"></span>oparciu <span class="_ _0"></span>o<span class="_ _0"></span><span class="ff4"> </span>zasadę <span class="_ _0"></span>kosztu <span class="_ _0"></span>historycznego, <span class="_ _0"></span>za <span class="_ _0"></span>wyjątkiem <span class="_ _0"></span>aktywów <span class="_ _0"></span>i <span class="_ _18"></span>zobowiązań wycenianych </div><div class="t m0 x3 h9 y1d1 ff7 fs3 fc0 sc0 ls0 ws0">według <span class="_"> </span>warto<span class="_ _6"></span>ści <span class="_"> </span>godziwej:<span class="_ _6"></span> <span class="_"> </span>instr<span class="_ _6"></span>umentów <span class="_"> </span>fi<span class="_ _6"></span>nansowych <span class="_ _17"> </span>dostępnych <span class="_"> </span>do<span class="_ _6"></span> <span class="_"> </span>sprzedaży, <span class="_"> </span>inst<span class="_ _6"></span>rumentów <span class="_"> </span>f<span class="_ _6"></span>inansowyc<span class="_ _6"></span>h <span class="_"> </span>wycenian<span class="_ _6"></span>ych <span class="_"> </span>w <span class="_"> </span>wart<span class="_ _6"></span>ości<span class="_ _6"></span> </div><div class="t m0 x3 h9 y1d2 ff7 fs3 fc0 sc0 ls0 ws0">godziwej z odni<span class="_ _6"></span>esienie<span class="_ _6"></span>m wpływu na wynik f<span class="_ _6"></span>inansowy.<span class="ff4"> </span></div><div class="t m0 x3 h9 y1d3 ff7 fs3 fc0 sc0 ls0 ws0">Zasady rachunkowośc<span class="_ _6"></span>i zastosowane <span class="_ _0"></span>do sporządzenia rocznego <span class="_ _0"></span>sprawozda<span class="_ _6"></span>nia finansowego za <span class="_ _0"></span>20<span class="ff4">21 <span class="_ _0"></span></span>rok są <span class="_ _0"></span>spójne<span class="_ _6"></span> z<span class="_ _0"></span> tymi, które z<span class="_ _0"></span>astosowano<span class="_ _7"></span> </div><div class="t m0 x3 h9 y1d4 ff7 fs3 fc0 sc0 ls0 ws0">przy sporządzeniu <span class="_ _6"></span>rocznego sprawo<span class="_ _6"></span>zdania fi<span class="_ _6"></span>nansowego Spółki<span class="_ _6"></span> za rok obr<span class="_ _6"></span>otowy zakończony d<span class="_ _6"></span>nia 31 grudnia <span class="_ _6"></span>20<span class="ff4 lse">20<span class="ls0"> roku. </span></span></div><div class="t m0 x3 h9 y1d5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1d6 ff2 fs0 fc0 sc0 ls1 ws0">16.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff2">Status Imperio ASI <span class="ff3">S.A. jako „<span class="_ _0"></span>jednostki inwestycyjnej<span class="_ _0"></span>”</span> </span></span></div><div class="t m0 x7 hc y1d7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y1d8 ff2 fs3 fc0 sc0 ls0 ws0">Status Imperio A<span class="_ _6"></span>SI <span class="ff3">S.A. jako „jedno<span class="_ _6"></span>stki i<span class="_ _6"></span>nwestycyjnej”<span class="ff2"> </span></span></div><div class="t m0 x3 h9 y1d9 ff4 fs3 fc0 sc0 ls0 ws0">Imperio AS<span class="_ _0"></span>I <span class="_ _0"></span><span class="ff7">S.A. <span class="_ _0"></span>na <span class="_ _0"></span>podstawie <span class="_ _0"></span>subiektywnych ocen <span class="_ _18"></span>i<span class="_ _6"></span> <span class="_ _0"></span>założeń <span class="_ _0"></span>została <span class="_ _0"></span>zakwalifikowana jako <span class="_ _0"></span>„jednostka <span class="_ _0"></span>inwestycyjna”, <span class="_ _0"></span>która <span class="_ _0"></span>spełnia <span class="_ _0"></span>kryteria </span></div><div class="t m0 x3 h9 y162 ff7 fs3 fc0 sc0 ls0 ws0">określ<span class="_ _6"></span>one w paragrafie 27 <span class="_ _6"></span>MSSF 10 „Skonsol<span class="_ _6"></span>idowane spr<span class="_ _6"></span>awozdanie finansowe”. <span class="ff4"> </span></div><div class="t m0 x3 h9 y1da ff4 fs3 fc0 sc0 ls0 ws0">S<span class="ff7">ubiekty<span class="_ _6"></span>wne założenia charak<span class="_ _6"></span>teryzujące <span class="ff4">Imperio ASI </span>S.A<span class="_ _6"></span>. jako „jednost<span class="_ _6"></span>kę inwesty<span class="_ _6"></span>cyjną” są nast<span class="_ _6"></span>ępujące:<span class="ff4"> </span></span></div><div class="t m0 x9 he y1db ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">Imperio ASI <span class="ff7">S.A. pro<span class="_ _6"></span>wadzi wiel<span class="_ _6"></span>e inwestycji<span class="_ _6"></span> w celu dywersyfi<span class="_ _6"></span>kacji ryzyka i<span class="_ _6"></span> maksymalizacji zwrotów,<span class="ff4"> </span></span></span></span></div><div class="t m0 x9 he y1dc ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">współpracuje <span class="_"> </span>z <span class="_ _17"> </span>wieloma <span class="_"> </span>inwe<span class="_ _6"></span>storami, <span class="_"> </span>k<span class="_ _6"></span>tórzy <span class="_"> </span>ni<span class="_ _6"></span>e <span class="_"> </span>są <span class="_"> </span>powiązani<span class="_ _6"></span> <span class="_"> </span>z <span class="_"> </span><span class="ff4">Imper<span class="_ _6"></span>io <span class="_"> </span>ASI <span class="_"> </span><span class="ff7">S.A., <span class="_"> </span>inny<span class="_ _7"></span>mi <span class="_"> </span>członkami <span class="_"> </span>Grupy<span class="_ _6"></span>, <span class="_"> </span>ani <span class="_"> </span>z <span class="_"> </span>zarz<span class="_ _6"></span>ądcą </span></span></span></span></div><div class="t m0 xa h9 y1dd ff4 fs3 fc0 sc0 ls0 ws0">inwestyc<span class="_ _6"></span>ji, </div><div class="t m0 x9 he y1de ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">udziały <span class="_ _18"></span>własności<span class="_ _6"></span>owe <span class="_ _18"></span>w <span class="_ _18"></span><span class="ff4">Imperio<span class="_ _6"></span> <span class="_ _18"></span>ASI <span class="_ _18"></span><span class="ff7">S.A. <span class="_ _0"></span>mają <span class="_ _18"></span>formę <span class="_ _18"></span>instr<span class="_ _6"></span>umentów <span class="_ _18"></span>k<span class="_ _6"></span>apitałowych, <span class="_ _18"></span>któr<span class="_ _6"></span>ym <span class="_ _18"></span>przypisuje<span class="_ _6"></span> <span class="_ _18"></span>się <span class="_ _18"></span>pro<span class="_ _6"></span>porcjonalnie <span class="_ _0"></span>część </span></span></span></span></div><div class="t m0 xa h9 y1df ff7 fs3 fc0 sc0 ls0 ws0">aktywów ne<span class="_ _6"></span>tto Emitent<span class="_ _6"></span>a,<span class="ff4"> </span></div><div class="t m0 x9 he y1e0 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">Imperio <span class="_"> </span><span class="ls25">ASI</span> <span class="_"> </span><span class="ff7">S.<span class="_ _6"></span>A. <span class="_"> </span>nie <span class="_"> </span>pl<span class="_ _6"></span>anuje <span class="_"> </span>utrzymywać <span class="_"> </span>por<span class="_ _6"></span>tfela <span class="_ _17"> </span>inwestycji <span class="_"> </span>beztermino<span class="_ _6"></span>wo, <span class="_"> </span>tj. <span class="_"> </span>posi<span class="_ _6"></span>ada <span class="_"> </span>„strat<span class="_ _6"></span>egię <span class="_"> </span>wyjścia” <span class="_"> </span>z <span class="_"> </span>inwest<span class="_ _6"></span>ycji. <span class="_"> </span>W </span></span></span></div><div class="t m0 xa h9 y1e1 ff7 fs3 fc0 sc0 ls0 ws0">przypadku <span class="_ _18"></span>inwest<span class="_ _6"></span>ycji <span class="_ _18"></span>w <span class="_ _18"></span>instrumenty <span class="_ _18"></span>kapitałowe<span class="_ _6"></span> <span class="_ _18"></span>realizowane <span class="_ _18"></span>strate<span class="_ _6"></span>gie <span class="_ _18"></span>wyjścia <span class="_ _18"></span>polegać <span class="_ _18"></span>będą <span class="_ _18"></span>m.in. <span class="_ _18"></span>na <span class="_ _18"></span>sprzedaży <span class="_ _18"></span>popr<span class="_ _6"></span>zez <span class="_ _18"></span>rynek </div><div class="t m0 xa h9 y1e2 ff4 fs3 fc0 sc0 ls0 ws0">regulowany <span class="_"> </span><span class="ff7">(<span class="_ _6"></span>dla <span class="_"> </span>instrument<span class="_ _6"></span>ów <span class="_"> </span>notowanych), <span class="_"> </span>pl<span class="_ _6"></span>asowaniu <span class="_"> </span>po<span class="_ _6"></span>siadanych <span class="_"> </span>pakie<span class="_ _6"></span>tów <span class="_"> </span>akcji <span class="_"> </span>wśr<span class="_ _6"></span>ód <span class="_"> </span>inwestorów <span class="_"> </span>f<span class="_ _6"></span>inansowych <span class="_"> </span>bądź<span class="_ _6"></span> </span></div><div class="t m0 xa h9 y1e3 ff7 fs3 fc0 sc0 ls0 ws0">branżowych, <span class="_ _17"> </span>a <span class="_"> </span>tak<span class="_ _6"></span>że <span class="_"> </span>re<span class="_ _6"></span>alizację <span class="_ _17"> </span>procesów <span class="_ _17"> </span>zmierzający<span class="_ _6"></span>ch <span class="_"> </span>do<span class="_ _6"></span> <span class="_"> </span>upub<span class="_ _6"></span>licznieni<span class="_ _6"></span>a <span class="_"> </span>spó<span class="_ _6"></span>łek <span class="_"> </span>po<span class="_ _6"></span>rtfelowych <span class="_ _17"> </span>(IPO). <span class="_ _17"> </span>Emitent <span class="_ _17"> </span>nie <span class="_ _17"> </span>wyklucza </div><div class="t m0 xa h9 y1e4 ff7 fs3 fc0 sc0 ls0 ws0">również <span class="_ _17"> </span>doko<span class="_ _6"></span>nywania <span class="_ _17"> </span>likwidacji <span class="_ _17"> </span>majątku <span class="_ _17"> </span>i/lub <span class="_ _17"> </span>sprzedaży <span class="_ _17"> </span>aktywów <span class="_ _17"> </span>spółek <span class="_ _17"> </span>jako <span class="_ _17"> </span>metody<span class="_ _6"></span> <span class="_ _17"> </span>wyjścia <span class="_ _17"> </span>z <span class="_"> </span>i<span class="_ _6"></span>nwestycji. <span class="_ _17"> </span>Dłużne <span class="_ _17"> </span>papiery </div><div class="t m0 xa h9 y1e5 ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span>owe <span class="_"> </span>utrzymywane<span class="_ _6"></span> <span class="_"> </span>są <span class="_ _17"> </span>do <span class="_ _17"> </span>terminu <span class="_"> </span>wymagalno<span class="_ _6"></span>ści, <span class="_ _17"> </span>w <span class="_"> </span>przypadk<span class="_ _6"></span>u <span class="_"> </span>brak<span class="_ _6"></span>u <span class="_"> </span>t<span class="_ _6"></span>erminowego <span class="_"> </span>i<span class="_ _6"></span>ch <span class="_"> </span>wy<span class="_ _6"></span>kupu <span class="_ _17"> </span>Emitent <span class="_ _17"> </span>podejmuje </div><div class="t m0 xa h9 y1e6 ff7 fs3 fc0 sc0 ls0 ws0">przewidziane pr<span class="_ _6"></span>awem działania w c<span class="_ _6"></span>elu windy<span class="_ _6"></span>kacji należności<span class="_ _6"></span>.<span class="ff4"> </span></div><div class="t m0 xa h9 y1e7 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1e8 ff2 fs0 fc0 sc0 ls1 ws0">17.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff2">Zmiana zasad (polityki) <span class="ff3">rachunko<span class="_ _0"></span>wości (MSR 8, MSSF 1)<span class="_ _0"></span></span> </span></span></div><div class="t m0 x7 hc y1e9 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y1ea ff7 fs3 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>okresi<span class="_ _6"></span>e <span class="_ _17"> </span>objęty<span class="_ _6"></span>m <span class="_ _17"> </span>niniejszym <span class="_ _17"> </span>spr<span class="_ _6"></span>awozdaniem <span class="_ _17"> </span>nie<span class="_ _6"></span> <span class="_ _17"> </span>doko<span class="_ _6"></span>nano <span class="_ _17"> </span>w <span class="_ _19"> </span>Spółce <span class="_"> </span>zmian <span class="_ _19"> </span>przyjętych <span class="_ _17"> </span>zasad <span class="_ _19"> </span>rachunkowości <span class="_ _17"> </span>i <span class="_ _19"> </span>sposobu <span class="_ _17"> </span>sporządzenia </div><div class="t m0 x3 h9 y1eb ff4 fs3 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _0"></span>finansowe<span class="_ _6"></span>go, <span class="_ _0"></span><span class="ff7">z <span class="_ _18"></span>wyjątk<span class="_ _6"></span>iem <span class="_ _0"></span>zastosowania zmian <span class="_ _18"></span>stan<span class="_ _6"></span>dardów <span class="_ _0"></span>oraz <span class="_ _0"></span>n<span class="_ _0"></span>owych <span class="_ _0"></span>interpre<span class="_ _6"></span>tacji <span class="_ _0"></span>obowiązujących <span class="_ _0"></span>dla <span class="_ _0"></span>okresów <span class="_ _0"></span>rocznych </span></div><div class="t m0 x3 hc y1ec ff7 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _6"></span>h się w dni<span class="_ _6"></span>u lub po 1 stycznia 20<span class="ff4 lse">20<span class="ls0"> ro<span class="_ _6"></span>ku (MSSF 9 Instrume<span class="_ _6"></span>nty fina<span class="_ _6"></span>nsowe).<span class="ff2">  </span></span></span></div><div class="t m0 x3 hc y1ed ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1ee ff2 fs0 fc0 sc0 ls1 ws0">18.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Porównywalność d</span></span><span class="ls26">an<span class="ff3 ls0">ych finan<span class="_ _0"></span>sowych za popr<span class="_ _0"></span>zedni i bieżący rok obrotowy<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y1ef ff4 fs3 fc0 sc0 ls0 ws0">Dane <span class="_"> </span>finansowe <span class="_"> </span>zawarte <span class="_ _1a"> </span>w <span class="_"> </span>sprawozdaniu <span class="_ _1a"> </span>fi<span class="ff7">nansowym <span class="_"> </span>za <span class="_ _1a"> </span>okres <span class="_"> </span>trwający <span class="_ _1a"> </span>od <span class="_ _1a"> </span>dnia <span class="_"> </span>1 <span class="_ _1a"> </span>stycznia <span class="_"> </span>20<span class="_ _0"></span></span>21 <span class="_ _1a"> </span>r <span class="_ _1a"> </span>do <span class="_"> </span>dnia <span class="_ _1a"> </span>31 <span class="_ _1a"> </span>grudnia <span class="_"> </span>2021 <span class="_ _1a"> </span><span class="ff7">r <span class="_ _1a"> </span>są </span></div><div class="t m0 x3 h9 y1f0 ff7 fs3 fc0 sc0 ls0 ws0">porównywalne<span class="_ _6"></span> <span class="_ _0"></span>z <span class="_ _0"></span>danymi <span class="_ _0"></span>finansowymi<span class="_ _6"></span> <span class="_ _0"></span>zaprezentowanymi w <span class="_ _0"></span>sprawozdaniu finansowym z<span class="_ _0"></span>a okres <span class="_ _0"></span>trwający od <span class="_ _0"></span>dnia <span class="_ _0"></span>1 <span class="_ _0"></span>stycznia <span class="_ _0"></span>20<span class="_ _0"></span><span class="ff4 lse">20<span class="ls0"> <span class="_ _0"></span>r <span class="_ _0"></span>do <span class="_ _0"></span>dnia<span class="_ _7"></span> </span></span></div><div class="t m0 x3 h9 y1f1 ff4 fs3 fc0 sc0 ls0 ws0">31 grudnia 20<span class="lse">20</span> <span class="ls27">r.</span> </div><div class="t m0 x3 h27 y1f2 ff4 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1f3 ff2 fs0 fc0 sc0 ls1 ws0">19.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff2">Wal<span class="_ _6"></span>uta funkcjon<span class="_ _0"></span>alna i prezen<span class="_ _0"></span>tacja </span></span></div><div class="t m0 x7 hc y1f4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y1f5 ff7 fs3 fc0 sc0 ls0 ws0">Załączone <span class="_ _0"></span>sprawozdanie <span class="_ _0"></span>finansowe <span class="_ _18"></span>jest <span class="_ _0"></span>sporządzone <span class="_ _0"></span>w <span class="_ _18"></span>złotych, <span class="_ _18"></span>k<span class="_ _6"></span>tóre <span class="_ _0"></span>są <span class="_ _18"></span>walutą <span class="_ _0"></span>prezentacji <span class="_ _18"></span>i <span class="_ _0"></span>walutą <span class="_ _18"></span>funk<span class="_ _6"></span>cjonalną <span class="_ _0"></span>jednostki. <span class="_ _18"></span>Poszczególne </div><div class="t m0 x3 h9 y1f6 ff7 fs3 fc0 sc0 ls0 ws0">pozycje <span class="_ _18"></span>sp<span class="_ _6"></span>rawozdania <span class="_ _18"></span>f<span class="_ _6"></span>inansowego <span class="_ _0"></span>są <span class="_ _18"></span>wycenione<span class="_ _6"></span> <span class="_ _18"></span>w <span class="_ _18"></span>złot<span class="_ _6"></span>ych, <span class="_ _18"></span>kt<span class="_ _6"></span>óre <span class="_ _18"></span>st<span class="_ _6"></span>anowią <span class="_ _18"></span>walutę<span class="_ _6"></span> <span class="_ _18"></span>podstawo<span class="_ _6"></span>wego <span class="_ _18"></span>środo<span class="_ _6"></span>wiska <span class="_ _18"></span>gosp<span class="_ _6"></span>odarczego, <span class="_ _18"></span>w <span class="_ _18"></span>któr<span class="_ _6"></span>ym </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">12<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y14b ff7 fs3 fc0 sc0 ls0 ws0">działa <span class="_ _18"></span>jednostka. <span class="_ _18"></span>W <span class="_ _18"></span>ciągu <span class="_ _18"></span>rok<span class="_ _6"></span>u <span class="_ _18"></span>transakcje<span class="_ _6"></span> <span class="_ _18"></span>w <span class="_ _18"></span>walucie <span class="_ _18"></span>obcej <span class="_ _18"></span>Spółka <span class="_ _18"></span>ujmuje <span class="_ _18"></span>po<span class="_ _6"></span>czątkowo <span class="_ _18"></span>w <span class="_ _18"></span>walucie<span class="_ _6"></span> <span class="_ _18"></span>polskiej, <span class="_ _18"></span>stosując <span class="_ _18"></span>do <span class="_ _18"></span>przeli<span class="_ _6"></span>czen<span class="_ _0"></span><span class="ff4">ia <span class="_ _18"></span>kwoty </span></div><div class="t m0 x3 h9 y14c ff7 fs3 fc0 sc0 ls0 ws0">wyrażonej <span class="_ _17"> </span>w <span class="_ _17"> </span>walucie<span class="_ _6"></span> <span class="_ _17"> </span>obcej <span class="_ _17"> </span>średni <span class="_"> </span>kurs <span class="_ _19"> </span>NBP <span class="_"> </span>obowi<span class="_ _6"></span>ązujący <span class="_ _17"> </span>na <span class="_"> </span>dzi<span class="_ _6"></span>eń <span class="_ _17"> </span>zawarcia <span class="_ _17"> </span>transakcji <span class="_ _17"> </span>uznając <span class="_ _17"> </span>go <span class="_ _17"> </span>za <span class="_ _17"> </span>natychmi<span class="ff4">astowy <span class="_ _17"> </span>kurs <span class="_ _17"> </span>wymiany. </span></div><div class="t m0 x3 h9 y14d ff7 fs3 fc0 sc0 ls0 ws0">Operacje fina<span class="_ _6"></span>nsowe przeprowadzone<span class="_ _6"></span> w walutach obcy<span class="_ _6"></span>ch przeliczane są w dniu tran<span class="_ _6"></span>sakcji na walutę funkcjona<span class="_ _6"></span>lną przy zastosowaniu<span class="ff4"> </span>kursów </div><div class="t m0 x3 h9 y14e ff7 fs3 fc0 sc0 ls0 ws0">wymiany banku, z którego usług korzysta Spółka. Pozycje aktywó<span class="_ _6"></span>w i pasywów na dzień bilansowy zostały w<span class="_ _0"></span>ycenione po kursie średnim NBP </div><div class="t m0 x3 h9 y1f7 ff7 fs3 fc0 sc0 ls0 ws0">obowiązującym <span class="_ _19"> </span>w <span class="_"> </span>dni<span class="_ _6"></span>u <span class="_ _17"> </span>bilan<span class="_ _6"></span>sowym. <span class="_ _17"> </span>Wszystki<span class="_ _6"></span>e <span class="_ _17"> </span>kwoty <span class="_ _19"> </span>zaprezentowane <span class="_ _17"> </span>w <span class="_ _17"> </span>sprawo<span class="_ _6"></span>zdaniu <span class="_ _17"> </span>fi<span class="_ _6"></span>nansowym <span class="_ _19"> </span>wykazane <span class="_ _17"> </span>są <span class="_ _17"> </span>w <span class="_ _17"> </span>tysiąc<span class="_ _6"></span>ach <span class="_ _17"> </span>złotych,<span class="_ _6"></span> </div><div class="t m0 x3 h9 y1f8 ff7 fs3 fc0 sc0 ls0 ws0">chyba że zaznaczono<span class="_ _6"></span> inaczej.<span class="ff4"> </span></div><div class="t m0 x3 h9 y1f9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1fa ff2 fs0 fc0 sc0 ls1 ws0">20.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Korekty wynikające z zastrzeżeń w<span class="_ _0"></span> opiniach za lata ubiegłe<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y1fb ff4 fs3 fc0 sc0 ls0 ws0">W latach ubi<span class="_ _6"></span>e<span class="ff7">głych nie by<span class="_ _6"></span>ło zastrzeżeń w opiniac<span class="_ _6"></span>h firm audytor<span class="_ _6"></span>skich badających<span class="ff4"> spr<span class="_ _6"></span>awozdania fina<span class="_ _6"></span>nsowego Emitenta. </span></span></div><div class="t m0 x3 h9 y1fc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y1fd ff2 fs0 fc0 sc0 ls1 ws0">21.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Sprawozdawczość dotycząca se<span class="_ _0"></span>gmentów <span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y1fe ff7 fs3 fc0 sc0 ls0 ws0">Standard MSSF <span class="_ _0"></span>8 z<span class="_ _0"></span>ostał wydany prze<span class="_ _0"></span>z <span class="_ _0"></span>Radę Międzynarodowy<span class="_ _6"></span>ch <span class="_ _0"></span>Standardów Rachunkowości 30 <span class="_ _0"></span>listopada 2006 <span class="_ _0"></span>r. <span class="_ _0"></span>i <span class="_ _0"></span>obowiązuje <span class="_ _0"></span>dla <span class="_ _0"></span>okresów </div><div class="t m0 x3 h9 y1ff ff7 fs3 fc0 sc0 ls0 ws0">rocznych <span class="_"> </span>rozpoczyna<span class="_ _6"></span>jących <span class="_"> </span>się <span class="_"> </span>z <span class="_"> </span>dniem <span class="_"> </span>1 <span class="_"> </span>stycznia <span class="_"> </span>2009 <span class="_"> </span>r <span class="_"> </span>lub<span class="_ _6"></span> <span class="_"> </span>po <span class="_"> </span>tej <span class="_"> </span>dacie<span class="_ _6"></span>. <span class="_"> </span>MSSF <span class="_"> </span>8 <span class="_"> </span>zastępuje <span class="_"> </span>MSR <span class="_"> </span>14 <span class="_"> </span>„Sprawozdawc<span class="_ _7"></span>z<span class="_ _0"></span>ość <span class="_"> </span>dotyczącą<span class="_ _6"></span> </div><div class="t m0 x3 h9 y200 ff7 fs3 fc0 sc0 ls0 ws0">segmentów <span class="_ _0"></span>działalności”. <span class="_ _18"></span>St<span class="_ _6"></span>andard <span class="_ _0"></span>ten <span class="_ _18"></span>określa <span class="_ _0"></span>nowe <span class="_ _18"></span>wymagania <span class="_ _0"></span>wobec <span class="_ _18"></span>ujawnień <span class="_ _0"></span>informacyjnych <span class="_ _0"></span>dotyczących <span class="_ _18"></span>segmentów <span class="_ _0"></span>działa<span class="_ _0"></span>lności, <span class="_ _0"></span>a </div><div class="t m0 x3 h9 y201 ff7 fs3 fc0 sc0 ls0 ws0">także <span class="_ _18"></span>inf<span class="_ _6"></span>ormację <span class="_ _0"></span>dotyczącą <span class="_ _18"></span>produktów <span class="_ _18"></span>i <span class="_ _0"></span>usług, <span class="_ _18"></span>obszarów <span class="_ _0"></span>geograficznych, <span class="_ _18"></span>w <span class="_ _0"></span>których <span class="_ _18"></span>pro<span class="_ _6"></span>wadzona <span class="_ _18"></span>jest<span class="_ _6"></span> <span class="_ _18"></span>działalność <span class="_ _0"></span>oraz <span class="_ _18"></span>głównych <span class="_ _18"></span>klientów. </div><div class="t m0 x3 h9 y202 ff7 fs3 fc0 sc0 ls0 ws0">MSSF <span class="_ _0"></span>8 wymaga podejścia zarządczego do <span class="_ _0"></span>sprawozdawczośc<span class="_ _6"></span>i o <span class="_ _0"></span>wynikach finansowyc<span class="_ _6"></span>h segmentów <span class="_ _0"></span>działalności. <span class="_ _0"></span>Spółka<span class="ff4"> z<span class="_ _0"></span>as</span>tosowała<span class="_ _6"></span> MSSF <span class="_ _0"></span>8 </div><div class="t m0 x3 h9 y8b ff4 fs3 fc0 sc0 ls0 ws0">od 1 styc<span class="_ _6"></span>znia 2009 roku.  </div><div class="t m0 x3 h9 y203 ff4 fs3 fc0 sc0 ls0 ws0">Imperio ASI S.A. <span class="ff7">prowad<span class="_ _6"></span>zi działalność <span class="ff4 ls1b">w <span class="ls0">segmen<span class="ls21">cie</span> </span></span>„i<span class="_ _6"></span>nwestycyjny i działalno<span class="_ _6"></span>ść pokrewna” w <span class="ff4">zakre<span class="_ _6"></span>sie obrotu instrumentami f<span class="_ _6"></span>inansowymi n<span class="_ _6"></span>a </span></span></div><div class="t m0 x3 h9 y204 ff7 fs3 fc0 sc0 ls0 ws0">rynku k<span class="_ _6"></span>apitałowym<span class="ff4">. </span>Przychody<span class="_ _6"></span> i koszty segmentu <span class="_ _6"></span>alokowane<span class="_ _6"></span> są na podst<span class="_ _6"></span>awie operacyjnych zapisów s<span class="_ _6"></span>egmentu. <span class="ff4"> </span></div><div class="t m0 x3 hc y205 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y206 ff2 fs0 fc0 sc0 ls1 ws0">22.<span class="ff8 ls0"> <span class="_ _1a"></span><span class="ff3">Opis <span class="_ _2b"> </span>przyjętych <span class="_"> </span>zasad <span class="_"> </span>(poli<span class="_ _6"></span>tyki) <span class="_"> </span>rachunkowości, <span class="_"> </span>w <span class="_ _2b"> </span>tym <span class="_"> </span>metod <span class="_"> </span>wyceny <span class="_ _2b"> </span>aktywów <span class="_"> </span>i <span class="_ _2b"> </span>pasywów <span class="_"> </span>oraz </span></span></div><div class="t m0 xa h4 y207 ff3 fs0 fc0 sc0 ls0 ws0">przychodów <span class="_"> </span>i <span class="_ _2b"> </span>kosztów, <span class="_"> </span>ustalenia <span class="_ _17"> </span>wyniku <span class="_"> </span>finansowego <span class="_"> </span>oraz <span class="_ _2b"> </span>sposobu <span class="_"> </span>sporządzenia <span class="_ _2b"> </span> <span class="_"> </span>sprawozdania<span class="_ _6"></span> </div><div class="t m0 xa h4 y208 ff3 fs0 fc0 sc0 ls0 ws0">finansowego i danych po<span class="_ _0"></span>równywalnych<span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x3 hc y209 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y1ce ff3 fs3 fc0 sc0 ls0 ws0">Zasady ogól<span class="ff2 ls28">ne<span class="ls0"> </span></span>wyce<span class="_ _6"></span>ny aktywów i pa<span class="_ _7"></span>sy<span class="_ _0"></span>wów<span class="ff2"> </span></div><div class="t m0 x3 h1a y20a ffd fs3 fc0 sc0 ls29 ws0">a)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Śro<span class="_ _7"></span>dki<span class="_ _6"></span> pi<span class="_ _7"></span>enięż<span class="_ _6"></span>ne<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y20b ff7 fs3 fc0 sc0 ls0 ws0">Środki <span class="_ _18"></span>pie<span class="_ _6"></span>niężne <span class="_ _18"></span>i <span class="_ _18"></span>ich <span class="_ _18"></span>ekwiwale<span class="_ _6"></span>nty <span class="_ _18"></span>obejmują <span class="_ _18"></span>środki <span class="_ _18"></span>pi<span class="_ _6"></span>eniężne <span class="_ _18"></span>w <span class="_ _18"></span>kasie, <span class="_ _18"></span>na <span class="_ _18"></span>rac<span class="_ _6"></span>hunkach <span class="_ _18"></span>bank<span class="_ _6"></span>owych <span class="_ _18"></span>oraz <span class="_ _18"></span>lokat<span class="_ _6"></span>y <span class="_ _18"></span>i <span class="_ _18"></span>krótkotermino<span class="_ _6"></span>we <span class="_ _18"></span>p<span class="_ _0"></span><span class="ff4">apiery </span></div><div class="t m0 x3 h9 y20c ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span>owe z terminem zapadal<span class="_ _6"></span>ności do<span class="_ _6"></span> trzech miesi<span class="_ _6"></span>ęcy od ich założenia, <span class="_ _6"></span>otrzymania, nabycia l<span class="_ _6"></span>ub wystawieni<span class="_ _6"></span>a oraz o dużej płynnośc<span class="_ _6"></span>i.<span class="ff4"> </span></div><div class="t m0 x3 h9 y20d ff7 fs3 fc0 sc0 ls0 ws0">Środki pi<span class="_ _6"></span>eniężne w banku i<span class="_ _6"></span> w kasie wyceni<span class="_ _6"></span>ane są według wart<span class="_ _6"></span>ości nomina<span class="_ _6"></span>lnej.<span class="ff4"> </span></div><div class="t m0 x3 h1a y20e ffd fs3 fc0 sc0 ls29 ws0">b)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="ffd">In<span class="_ _6"></span>st<span class="_ _6"></span>ru<span class="_ _6"></span>men<span class="_ _7"></span>ty fi<span class="_ _6"></span>na<span class="_ _6"></span>nso<span class="_ _7"></span>we (M<span class="_ _6"></span>SS<span class="_ _6"></span>F <span class="_ _6"></span>9) </span></span></div><div class="t m0 x3 h9 y2a ff7 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _19"></span>i <span class="_ _19"></span>zobowiązania <span class="_ _19"></span>finansowe <span class="_ _19"></span>ujmowane <span class="_ _19"> </span>są <span class="_ _19"> </span>w <span class="_ _17"> </span>sprawozdani<span class="_ _6"></span>u <span class="_ _19"></span>z <span class="_ _17"> </span>sy<span class="_ _6"></span>tuacji <span class="_ _19"></span>finansowej <span class="_ _19"></span>Spółki <span class="_ _19"></span>w <span class="_ _19"> </span>momen<span class="_ _0"></span>cie, <span class="_ _17"> </span>gdy <span class="_ _19"></span>Spółka <span class="_ _19"></span>staje <span class="_ _19"></span>się <span class="_ _19"></span>stroną </div><div class="t m0 x3 h9 y20f ff7 fs3 fc0 sc0 ls0 ws0">wiążącej um<span class="_ _0"></span>owy. <span class="ff4">Zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>MSSF <span class="_ _0"></span>9 <span class="_ _0"></span></span>instrument<span class="_ _6"></span>y <span class="_ _0"></span>finansowe klasyfikowane <span class="_ _0"></span>są, <span class="_ _0"></span>na <span class="_ _0"></span>podstawie wyników <span class="_ _0"></span>oceny m<span class="_ _0"></span>odel<span class="_ _6"></span>i <span class="_ _0"></span>biznesowych oraz <span class="_ _0"></span>testu </div><div class="t m0 x3 h9 y210 ff7 fs3 fc0 sc0 ls0 ws0">kontrakto<span class="_ _6"></span>wych przepływów pi<span class="_ _6"></span>eniężnych, wy<span class="_ _6"></span>łącznie do trzec<span class="_ _6"></span>h grup: <span class="ff4"> </span></div><div class="t m0 x9 he y211 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">aktywów fi<span class="_ _6"></span>nansowych <span class="_ _6"></span>wycenianych w wartośc<span class="_ _6"></span>i godziwej przez wynik<span class="_ _6"></span> finanso<span class="_ _6"></span>wy, <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y212 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">aktywów fi<span class="_ _6"></span>nansowych <span class="_ _6"></span>wycenianych w wartośc<span class="_ _6"></span>i godziwej przez inn<span class="_ _6"></span>e całkowit<span class="_ _6"></span>e dochody<span class="_ _6"></span>, <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y213 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">aktywów fi<span class="_ _6"></span>nansowych <span class="_ _6"></span>wycenianych według za<span class="_ _6"></span>mortyzowanego k<span class="_ _6"></span>osztu.<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y214 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y215 ff7 fs3 fc0 sc0 ls0 ws0">Klasyfik<span class="_ _6"></span>acja <span class="_ _1a"> </span>aktywów <span class="_"> </span>finansowych <span class="_ _1a"> </span>opiera <span class="_"> </span>się <span class="_ _1a"> </span>na <span class="_ _1a"> </span>modelu <span class="_ _1a"> </span>biznesowym <span class="_ _2b"> </span>S<span class="_ _0"></span>półki <span class="_"> </span>w <span class="_ _1a"> </span>zakresie <span class="_"> </span>z<span class="_ _0"></span>arządzania <span class="_"> </span>aktywami <span class="_ _1a"> </span>finansowymi <span class="_"> </span>oraz <span class="_ _2b"> </span>na </div><div class="t m0 x3 h9 y216 ff7 fs3 fc0 sc0 ls0 ws0">charakte<span class="_ _6"></span>rystyce wynik<span class="_ _6"></span>ających z umowy pr<span class="_ _6"></span>zepływów pienię<span class="_ _6"></span>żnych dla te<span class="_ _6"></span>go składnika <span class="_ _6"></span>aktywów. <span class="ff4"> </span></div><div class="t m0 x3 h9 y217 ff4 fs3 fc0 sc0 ls0 ws0">Imperio ASI <span class="_ _0"></span><span class="ff7">S.A. <span class="_ _0"></span>będąca „jednostką inwesty<span class="_ _6"></span>cyjną” wszystkie istotne pozycje <span class="_ _0"></span>aktywów finansowych, tj. inwe<span class="_ _0"></span>stycje <span class="_ _0"></span>w jednostkach zależnych i </span></div><div class="t m0 x3 h9 y218 ff7 fs3 fc0 sc0 ls0 ws0">stowarzyszonyc<span class="_ _6"></span>h wycenia <span class="_ _6"></span>do wartości godziwe<span class="_ _6"></span>j przez wynik<span class="_ _6"></span> finanso<span class="_ _6"></span>wy.<span class="ff4"> </span></div><div class="t m0 x3 h9 y219 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y21a ff7 fs3 fc0 sc0 ls0 ws0">Składnik akt<span class="_ _6"></span>ywów finans<span class="_ _6"></span>owych wyceniany je<span class="_ _6"></span>st w wartości godziwej p<span class="_ _6"></span>rzez inne c<span class="_ _6"></span>ałkowite d<span class="_ _6"></span>ochody, jeśli: <span class="ff4"> </span></div><div class="t m0 x9 he y21b ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">składnik <span class="_"> </span>akty<span class="_ _6"></span>wów <span class="_"> </span>finansowych <span class="_"> </span>utrzymywany <span class="_"> </span>jest<span class="_ _6"></span> <span class="_"> </span>zgodnie <span class="_"> </span>z <span class="_"> </span>m<span class="_ _0"></span>odelem <span class="_"> </span>bi<span class="_ _6"></span>znesowym, <span class="_"> </span>którego <span class="_"> </span>cele<span class="_ _6"></span>m <span class="_"> </span>jest <span class="_"> </span>zarówno <span class="_"> </span>uzyskanie </span></span></div><div class="t m0 xa h9 y21c ff7 fs3 fc0 sc0 ls0 ws0">przepływów pieni<span class="_ _6"></span>ężnych wynik<span class="_ _6"></span>ających z umowy, jak<span class="_ _6"></span> i sprzedaż składni<span class="_ _6"></span>ków akt<span class="_ _6"></span>ywów finanso<span class="_ _6"></span>wych oraz <span class="ff4"> </span></div><div class="t m0 x9 he y6c ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">warunki <span class="_"> </span>umowy<span class="_ _6"></span> <span class="_"> </span>dotyczące<span class="_ _6"></span>j <span class="_"> </span>składnika <span class="_"> </span>ak<span class="_ _6"></span>tywów <span class="_"> </span>fina<span class="_ _6"></span>nsowych <span class="_"> </span>powodują <span class="_"> </span>powst<span class="_ _6"></span>awanie <span class="_"> </span>w <span class="_"> </span>o<span class="_ _6"></span>kreślonych <span class="_"> </span>te<span class="_ _6"></span>rminach <span class="_"> </span>przepływów </span></span></div><div class="t m0 xa h9 y21d ff7 fs3 fc0 sc0 ls0 ws0">pieniężnyc<span class="_ _6"></span>h, które są je<span class="_ _6"></span>dynie spłatą kwoty główne<span class="_ _6"></span>j i odset<span class="_ _6"></span>ek od kwoty<span class="_ _6"></span> głównej pozostałej do<span class="_ _6"></span> spłaty. <span class="ff4"> </span></div><div class="t m0 x3 h9 y21e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y21f ff7 fs3 fc0 sc0 ls0 ws0">Składnik akt<span class="_ _6"></span>ywów finans<span class="_ _6"></span>owych wyceniany je<span class="_ _6"></span>st w <span class="ff4">zamortyzowanym koszci<span class="_ _7"></span>e<span class="ff7">, jeśli: </span> </span></div><div class="t m0 x9 he y220 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">składnik <span class="_ _18"></span>aktywów <span class="_ _18"></span>finansowych <span class="_ _18"></span>utrzymywany <span class="_ _19"></span>jest <span class="_ _18"></span>zgodnie <span class="_ _18"></span>z<span class="_ _0"></span> <span class="_ _18"></span>modelem<span class="ff4"> <span class="_ _17"> </span></span>bi<span class="_ _6"></span>znesowym, <span class="_ _18"></span>którego <span class="_ _18"></span>celem <span class="_ _19"></span>jest <span class="_ _18"></span>uzyskanie <span class="_ _18"></span>przepływów </span></span></div><div class="t m0 xa h9 y221 ff7 fs3 fc0 sc0 ls0 ws0">pieniężnyc<span class="_ _6"></span>h wynikających <span class="_ _6"></span>z umowy oraz <span class="ff4"> </span></div><div class="t m0 x9 he y222 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">warunki <span class="_"> </span>umowy<span class="_ _6"></span> <span class="_"> </span>dotyczące<span class="_ _6"></span>j <span class="_"> </span>składnika <span class="_"> </span>ak<span class="_ _6"></span>tywów <span class="_"> </span>fina<span class="_ _6"></span>nsowych <span class="_"> </span>powodują <span class="_"> </span>powst<span class="_ _6"></span>awanie <span class="_"> </span>w <span class="_"> </span>o<span class="_ _6"></span>kreślonych <span class="_"> </span>te<span class="_ _6"></span>rminach <span class="_"> </span>przepływów<span class="_ _6"></span> </span></span></div><div class="t m0 xa h9 y223 ff7 fs3 fc0 sc0 ls0 ws0">pieniężnyc<span class="_ _6"></span>h, które są je<span class="_ _6"></span>dynie spłatą kwoty główne<span class="_ _6"></span>j i odsetek<span class="_ _6"></span> od kwoty głównej po<span class="_ _6"></span>zostałej do spłaty<span class="_ _6"></span>. <span class="ff4"> </span></div><div class="t m0 x3 h9 y224 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y225 ff7 fs3 fc0 sc0 ls0 ws0">Aktywa wyłącza się<span class="_ _6"></span> z ksiąg rachunkowych, gdy p<span class="_ _6"></span>rawa do uzyskiwania <span class="_ _6"></span>przepływów pieniężnyc<span class="_ _6"></span>h z ich tytułu wygasły lub zost<span class="_ _6"></span>ały prz<span class="_ _0"></span><span class="ff4">eniesione i </span></div><div class="t m0 x3 h9 y226 ff7 fs3 fc0 sc0 ls0 ws0">dokonano p<span class="_ _6"></span>rzeniesienia <span class="_ _6"></span>zasadniczo całego ryzyka i<span class="_ _6"></span> wszystkich <span class="_ _6"></span>pożytków z tytułu i<span class="_ _6"></span>ch własności. <span class="ff4"> </span></div><div class="t m0 x3 h9 y227 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y228 ff7 fs3 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _19"></span>zobowiązania <span class="_ _19"> </span>finansowe <span class="_ _17"> </span>kl<span class="_ _6"></span>asyfikowane <span class="_ _19"></span>są <span class="_ _17"> </span>jako<span class="_ _6"></span> <span class="_ _19"> </span>wyc<span class="_ _0"></span>eniane <span class="_ _19"> </span>w <span class="_ _17"> </span>zamortyzowany<span class="_ _6"></span>m <span class="_ _19"> </span>koszcie <span class="_ _17"> </span>po <span class="_ _19"> </span>początkowym <span class="_ _19"> </span>ujęciu, <span class="_ _17"> </span>z <span class="_ _19"></span>wyjątkiem </div><div class="t m0 x3 h9 y229 ff7 fs3 fc0 sc0 ls0 ws0">zobowiązań finansowyc<span class="_ _6"></span>h wycenianych według wartośc<span class="_ _6"></span>i godziwej przez wynik finansowy (spełniający<span class="_ _6"></span>ch definicję<span class="_ _0"></span> przeznaczonych do obrotu)<span class="_ _6"></span> </div><div class="t m0 x3 h9 y22a ff7 fs3 fc0 sc0 ls0 ws0">–<span class="ff4"> </span>instr<span class="_ _6"></span>umenty te wyceni<span class="_ _6"></span>a się po początko<span class="_ _6"></span>wym ujęciu w war<span class="_ _6"></span>tości godziwe<span class="_ _6"></span>j. <span class="ff4"> </span></div><div class="t m0 x3 h9 y22b ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y22c ff7 fs3 fc0 sc0 ls0 ws0">Cechy char<span class="_ _6"></span>akteryzujące je<span class="_ _6"></span>dnostkę inwesty<span class="_ _6"></span>cyjną <span class="ffc"> </span></div><div class="t m0 x9 he y22d ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Cechami charak<span class="_ _6"></span>teryzujący<span class="_ _6"></span>mi jednostkę inwest<span class="_ _6"></span>ycyjną są w s<span class="_ _6"></span>zczególności:<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y22e ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">prowadzenie wi<span class="_ _6"></span>elu inwesty<span class="_ _6"></span>cji w celu d<span class="ff7">ywersyfikac<span class="_ _6"></span>ji ryzyka i maksy<span class="_ _6"></span>malizacji zwrotów,<span class="_ _6"></span><span class="ff4"> </span></span></span></span></div></div></div><div class="pi"></div></div>
<div id="pfd" class="pf w0 h0"><div class="pc pcd w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">13<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 he y22f ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">współpraca <span class="_ _18"></span>z <span class="_ _18"></span>wieloma <span class="_ _19"></span>inwestorami, <span class="_ _18"></span>którzy <span class="_ _18"></span>nie <span class="_ _18"></span>są <span class="_ _19"></span>powiązani <span class="_ _18"></span>z <span class="_ _19"></span>jednostką <span class="_ _18"></span>dominującą, <span class="_ _18"></span>innymi <span class="_ _18"></span>czł<span class="_ _0"></span>onkami <span class="_ _18"></span>Grupy, <span class="_ _18"></span>ani <span class="_ _18"></span>z<span class="_ _0"></span> <span class="_ _18"></span>zarządcą </span></span></div><div class="t m0 xa h9 y230 ff4 fs3 fc0 sc0 ls0 ws0">inwestyc<span class="_ _6"></span>ji, </div><div class="t m0 x9 he y231 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">udziały <span class="_"> </span>własnośc<span class="_ _6"></span>iowe <span class="_ _17"> </span>mają <span class="_"> </span>for<span class="_ _6"></span>mę <span class="_"> </span>ins<span class="_ _6"></span>trumentów <span class="_ _17"> </span>kapitałowych, <span class="_ _17"> </span>którym <span class="_ _17"> </span>przypisuje<span class="ff4"> <span class="_"> </span></span>się <span class="_ _17"> </span>proporcjona<span class="_ _6"></span>lnie <span class="_"> </span>część <span class="_ _17"> </span>aktywów <span class="_ _17"> </span>netto </span></span></div><div class="t m0 xa h9 y232 ff4 fs3 fc0 sc0 ls0 ws0">Emitenta. </div><div class="t m0 x9 he y233 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">nie planuje utrzymywać portfela inwestycji bezterminowo, tj. <span class="_ _0"></span>posiada „strategię wyjścia” z <span class="_ _0"></span>inwestycji. W <span class="_ _0"></span>przypadku inwestycji<span class="ff4"> <span class="_ _0"></span><span class="ls2a">w </span></span></span></span></div><div class="t m0 xa h9 y234 ff7 fs3 fc0 sc0 ls0 ws0">instrument<span class="_ _6"></span>y <span class="_ _20"> </span>kapitałowe <span class="_ _28"> </span>realizowane <span class="_ _20"> </span>strategie <span class="_ _20"> </span>wyjścia <span class="_ _20"> </span>polegać <span class="_ _28"> </span>będą <span class="_ _20"> </span>m<span class="_ _0"></span>.in. <span class="_ _20"> </span>na <span class="_ _28"> </span>sprzedaży <span class="_ _28"> </span>poprzez <span class="_ _20"> </span>rynek <span class="_ _20"> </span>regulowany <span class="_ _20"> </span>(dla </div><div class="t m0 xa h9 y235 ff7 fs3 fc0 sc0 ls0 ws0">instrument<span class="_ _6"></span>ów <span class="_ _0"></span>notowanych), <span class="_ _0"></span>plasowaniu <span class="_ _0"></span>posiadanych <span class="_ _0"></span>pakietów <span class="_ _0"></span>a<span class="_ _0"></span>kcji <span class="_ _0"></span>wśród <span class="_ _18"></span>inwe<span class="_ _6"></span>storów <span class="_ _0"></span>finansowych <span class="_ _0"></span>bądź <span class="_ _0"></span>branż<span class="_ _0"></span>owych, <span class="_ _0"></span>a <span class="_ _0"></span>także </div><div class="t m0 xa h9 y236 ff7 fs3 fc0 sc0 ls0 ws0">realizację p<span class="_ _6"></span>rocesów zmierzającyc<span class="_ _6"></span>h do upubli<span class="_ _6"></span>cznienia spółek p<span class="_ _6"></span>ortfelowych (IPO). Ni<span class="_ _6"></span>e wykluc<span class="_ _6"></span>za się również dokonywania lik<span class="_ _6"></span>widacji </div><div class="t m0 xa h9 y237 ff7 fs3 fc0 sc0 ls0 ws0">majątku <span class="_ _19"> </span>i/lub <span class="_ _19"> </span>sprzedaży <span class="_ _17"> </span>aktywó<span class="_ _6"></span>w <span class="_ _19"> </span>spółek <span class="_ _19"> </span>jako <span class="_ _17"> </span>metody<span class="_ _6"></span> <span class="_ _19"> </span>wyjścia <span class="_ _17"> </span>z <span class="_ _19"> </span>inwestycji. <span class="_ _19"></span>Dłużne <span class="_ _17"> </span>papie<span class="_ _6"></span>ry <span class="_ _19"> </span>wartościowe <span class="_ _19"></span>utrzymywane <span class="_ _19"> </span>są <span class="_ _17"> </span>d<span class="_ _6"></span>o </div><div class="t m0 xa h9 y238 ff7 fs3 fc0 sc0 ls0 ws0">terminu <span class="_"> </span>wymagalności<span class="_ _6"></span>, <span class="_"> </span>w <span class="_"> </span>przypadku <span class="_"> </span>braku <span class="_"> </span>terminowego <span class="_"> </span>są <span class="_"> </span>podejmuje<span class="_ _6"></span> <span class="_"> </span>przewidziane <span class="_"> </span>prawem <span class="_"> </span>działania <span class="_"> </span>w <span class="_"> </span>celu <span class="_"> </span>windyk<span class="_ _6"></span>acj<span class="_ _0"></span><span class="ff4 lsf">i </span></div><div class="t m0 xa h9 y239 ff7 fs3 fc0 sc0 ls0 ws0">należności.<span class="ff4"> </span></div><div class="t m0 x9 he y23a ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">Zgodnie <span class="_ _1a"> </span>z <span class="_ _20"> </span>paragrafem <span class="_ _1a"> </span>31 <span class="_ _20"> </span>MSSF <span class="_ _20"> </span>10, <span class="_ _20"> </span>jednostk<span class="_ _6"></span>a <span class="_ _20"> </span>inwestycyjna <span class="_ _1a"> </span>nie <span class="_ _20"> </span>obejmuje <span class="_ _1a"> </span>konsolidacją <span class="_ _20"> </span>swoic<span class="_ _6"></span>h <span class="_ _20"> </span>jednostek <span class="_ _1a"> </span>zależnych <span class="_ _20"> </span>poza </span></span></div><div class="t m0 xa h9 y23b ff7 fs3 fc0 sc0 ls0 ws0">jednostk<span class="_ _6"></span>ami <span class="_ _0"></span>zależnymi <span class="_ _0"></span>prowadzącymi działalność <span class="_ _0"></span>inwestycyjną. Inwestycje <span class="_ _0"></span>w <span class="_ _0"></span>jednostki <span class="_ _0"></span>zależne <span class="_ _0"></span>inne <span class="_ _0"></span>niż <span class="_ _0"></span>prowadz<span class="_ _0"></span>ące dz<span class="_ _0"></span>iałalność<span class="_ _7"></span> </div><div class="t m0 xa h9 y23c ff4 fs3 fc0 sc0 ls0 ws0">inwe<span class="ff7">styc<span class="_ _6"></span>yjną wyceniane s<span class="_ _6"></span>ą do wartości godziwej pr<span class="_ _6"></span>zez wynik fina<span class="_ _6"></span>nsowy bieżącego ok<span class="_ _6"></span>resu<span class="ff4"> </span></span></div><div class="t m0 x3 hc y23d ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y23e ff3 fs3 fc0 sc0 ls0 ws0">Aktywa nabyte/modyfi<span class="_ _6"></span>kowane z r<span class="_ _6"></span>ozpoznaną utratą <span class="_ _6"></span>wartości  (PO<span class="_ _6"></span>CI assets) <span class="ff2"> </span></div><div class="t m0 x3 h9 y23f ff7 fs3 fc0 sc0 ls0 ws0">Zgodnie z regulac<span class="_ _6"></span>jami MSSF 9 akt<span class="_ _6"></span>ywa POCI to akt<span class="_ _6"></span>ywa, dla kt<span class="_ _6"></span>órych w momenc<span class="_ _6"></span>ie nabyc<span class="_ _6"></span>ia lub modyfik<span class="_ _6"></span>acji została rozpoznana utrata warto<span class="_ _6"></span>ści. <span class="ff4"> </span></div><div class="t m0 x3 h9 y240 ff7 fs3 fc0 sc0 ls0 ws0">Aktywo nosi<span class="_ _6"></span> znamiona utr<span class="_ _6"></span>aty wartości w momenci<span class="_ _6"></span>e nabycia <span class="_ _6"></span>lub modyfik<span class="_ _6"></span>acji jeżeli został s<span class="_ _6"></span>pełniony jede<span class="_ _6"></span>n z poniższych war<span class="_ _6"></span>unków: <span class="ff4"> </span></div><div class="t m0 x9 he y241 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">znaczące pogorszenie<span class="_ _6"></span> sytuacji<span class="_ _6"></span> finansowej dłużnik<span class="_ _6"></span>a; <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y187 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">złamanie warunk<span class="_ _6"></span>ów pierwot<span class="_ _6"></span>nej umowy popr<span class="_ _6"></span>zez opóźnienie powo<span class="_ _6"></span>dujące zaliczeni<span class="_ _6"></span>e aktywa do k<span class="_ _6"></span>ategorii default<span class="_ _6"></span> lub past due; <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y242 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">prawdopodobi<span class="_ _6"></span>eństwo upa<span class="_ _6"></span>dłości dłużnika <span class="_ _6"></span>lub rozpoczęc<span class="_ _6"></span>ie procesu jego re<span class="_ _6"></span>strukturyzacji; <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y8e ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff4">brak akt<span class="_ _6"></span>ywnego rynku dl<span class="_ _6"></span>a danego aktywa f<span class="_ _6"></span>inansowego;  </span></span></div><div class="t m0 x9 he y243 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">modyfikac<span class="_ _6"></span>ja aktywa (np<span class="_ _6"></span>. wydłużenie terminu spłat<span class="_ _6"></span>y) ze względu n<span class="_ _6"></span>a pogorszeni<span class="_ _6"></span>e sytuacji fina<span class="_ _6"></span>nsowej dłużnika; <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y244 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">nabycie a<span class="_ _6"></span>ktywa z wysokim dysk<span class="_ _6"></span>ontem odzwie<span class="_ _6"></span>rciedlającym ut<span class="_ _6"></span>ratę wart<span class="_ _6"></span>ości tego aktywa. <span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y245 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y246 ff7 fs3 fc0 sc0 ls0 ws0">W <span class="_"> </span>ramach <span class="_ _17"> </span>bie<span class="_ _6"></span>żącej <span class="_"> </span>działal<span class="_ _6"></span>ności <span class="_ _17"> </span>Spółka <span class="_ _17"> </span>nabywa <span class="_ _17"> </span>aktywa <span class="_ _17"> </span>z <span class="_"> </span>dysk<span class="_ _6"></span>ontem. <span class="_ _17"> </span>Wartość <span class="_ _17"> </span>dysko<span class="_ _6"></span>nta <span class="_ _17"> </span>jest <span class="_"> </span>rel<span class="_ _6"></span>atywnie <span class="_"> </span>nisk<span class="_ _6"></span>a <span class="_"> </span>i <span class="_"> </span>odzwier<span class="_ _6"></span>ciedla <span class="_ _17"> </span>wartość </div><div class="t m0 x3 h9 y247 ff7 fs3 fc0 sc0 ls0 ws0">pieniądza <span class="_ _18"></span>w <span class="_ _19"> </span>czasie <span class="_ _19"></span>oraz <span class="_ _18"></span>jest <span class="_ _19"></span>formą <span class="_ _19"></span>realizacji <span class="_ _18"></span>oczekiwanej <span class="_ _18"></span>m<span class="_ _0"></span>arży <span class="_ _18"></span>z<span class="_ _0"></span>ysku. <span class="_ _18"></span>Aktywa <span class="_ _19"></span>nabywane <span class="_ _18"></span>z <span class="_ _19"> </span>takim <span class="_ _19"></span>dyskontem <span class="_ _18"></span>nie <span class="_ _19"></span>mają <span class="_ _19"></span>znamiona <span class="_ _19"></span>ut<span class="_ _0"></span><span class="ff4">raty<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y248 ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span> w dniu początkowe<span class="_ _6"></span>go ich ujęcia. <span class="ff4"> </span></div><div class="t m0 x3 h9 y249 ff7 fs3 fc0 sc0 ls0 ws0">Spółka ocenia, iż <span class="_ _0"></span>w <span class="_ _0"></span>trakcie prowadzenia typowej działalności<span class="ff4"> </span>operacyjnej aktywa z<span class="_ _0"></span> rozpoznaną utratą wartości <span class="_ _0"></span>w <span class="_ _0"></span>dniu początkowego ujęcia </div><div class="t m0 x3 h9 y24a ff7 fs3 fc0 sc0 ls0 ws0">mogą <span class="_ _0"></span>pojawi<span class="_ _6"></span>ć się <span class="_ _0"></span>np. w <span class="_ _0"></span>sytuacji modyfikacji opóźnionych harmonogramów płatności, jeśli m<span class="_ _0"></span>odyfik<span class="_ _6"></span>acja nastąpiła <span class="_ _0"></span>w <span class="_ _0"></span>związku z <span class="_ _0"></span>pogo<span class="_ _0"></span><span class="ff4">rszenie<span class="_ _6"></span>m </span></div><div class="t m0 x3 h9 y24b ff7 fs3 fc0 sc0 ls0 ws0">sytuacji fina<span class="_ _6"></span>nsowej dłużnika. <span class="ff4"> </span></div><div class="t m0 x3 h9 y24c ff7 fs3 fc0 sc0 ls0 ws0">Dla <span class="_ _18"></span>aktywów <span class="_ _18"></span>z <span class="_ _19"></span>kategorii <span class="_ _18"></span>POCI <span class="_ _19"></span>oczekiwana <span class="_ _18"></span>utrata <span class="_ _18"></span>wartości <span class="_ _18"></span>(ECL) <span class="_ _19"></span>jest <span class="_ _18"></span>zawsze <span class="_ _19"></span>rozpoznawana <span class="_ _18"></span>dla <span class="_ _18"></span>całego <span class="_ _18"></span>okresu <span class="_ _19"></span>do <span class="_ _18"></span>momentu <span class="_ _18"></span>zapadalności </div><div class="t m0 x3 h9 y24d ff4 fs3 fc0 sc0 ls0 ws0">aktywa.  </div><div class="t m0 x3 h9 y24e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y24f ff3 fs3 fc0 sc0 ls0 ws0">Aktywa objęte post<span class="_ _6"></span>ępowaniem <span class="_ _6"></span>sądowym <span class="ff2"> </span></div><div class="t m0 x3 h9 y250 ff7 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _19"> </span>może <span class="_ _17"> </span>posi<span class="_ _6"></span>adać <span class="_ _19"> </span>w <span class="_ _17"> </span>portf<span class="_ _6"></span>elu <span class="_ _19"> </span>aktywa <span class="_ _17"> </span>objęt<span class="_ _6"></span>e <span class="_ _19"> </span>postępowaniem <span class="_ _19"> </span>sądowym<span class="_ _0"></span>. <span class="_ _19"></span>Postępowanie <span class="_ _19"></span>sądowe <span class="_ _19"> </span>jest <span class="_ _17"> </span>standardową <span class="_ _19"> </span>praktyką <span class="_ _19"></span>wpisaną </div><div class="t m0 x3 h9 y251 ff7 fs3 fc0 sc0 ls0 ws0">bezpośredni<span class="_ _6"></span>o <span class="_ _0"></span>w <span class="_ _0"></span>działalność operacyjną <span class="_ _0"></span>Spółki <span class="_ _0"></span>i <span class="_ _0"></span>dlatego skierowanie aktywa <span class="_ _0"></span>do <span class="_ _0"></span>postępowania sądowego <span class="_ _0"></span>nie <span class="_ _0"></span>oznacza automatycznie,<span class="ff4"> <span class="_ _0"></span></span>że <span class="_ _0"></span>dla </div><div class="t m0 x3 h9 y252 ff7 fs3 fc0 sc0 ls0 ws0">tego <span class="_ _19"></span>aktywa <span class="_ _19"></span>rozpoznana <span class="_ _19"></span>została <span class="_ _19"></span>utrat<span class="_ _6"></span>a <span class="_ _19"></span>wartości <span class="_ _19"></span>i <span class="_ _19"></span>że <span class="_ _19"> </span>na <span class="_ _19"> </span>dz<span class="_ _0"></span>ień <span class="_ _19"></span>skierowania <span class="_ _18"></span>sprawy <span class="_ _19"> </span>na <span class="_ _19"> </span>drogę <span class="_ _19"> </span>postęp<span class="_ _0"></span>owania <span class="_ _19"> </span>sądowego <span class="_ _19"> </span>aktywo <span class="_ _19"></span>takie <span class="_ _18"></span>jes<span class="_ _0"></span>t </div><div class="t m0 x3 h9 y253 ff4 fs3 fc0 sc0 ls0 ws0">automatycznie<span class="_ _6"></span> klasyfik<span class="_ _6"></span>owane do kategorii<span class="_ _6"></span> POCI. </div><div class="t m0 x3 h9 y254 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y211 ff3 fs3 fc0 sc0 ls0 ws0">Rachunkowość zab<span class="_ _6"></span>ezpieczeń<span class="ff2"> </span></div><div class="t m0 x3 h9 y255 ff7 fs3 fc0 sc0 ls0 ws0">Specjalną <span class="_ _18"></span>podkategorią <span class="_ _19"></span>aktywów <span class="_ _19"></span>i <span class="_ _19"></span>zobowiązań <span class="_ _19"> </span>finansowych <span class="_ _19"></span>przeznaczony<span class="_ _6"></span>ch <span class="_ _19"></span>do <span class="_ _19"></span>obrotu <span class="_ _19"> </span>są <span class="_ _19"> </span>instrumenty <span class="_ _19"></span>pochodne. <span class="_ _19"></span>Transakcje <span class="_ _19"></span>pochodne<span class="ff4"> </span></div><div class="t m0 x3 h9 y256 ff7 fs3 fc0 sc0 ls0 ws0">zawierane są w c<span class="_ _6"></span>elu zabezpieczeni<span class="_ _6"></span>a przepływów pie<span class="_ _6"></span>niężnych pr<span class="_ _6"></span>zed ryzykiem k<span class="_ _6"></span>ursowym oraz ry<span class="_ _6"></span>zykiem stóp pr<span class="_ _6"></span>ocento<span class="_ _6"></span>wych. <span class="ff4"> </span></div><div class="t m0 x3 h9 y257 ff7 fs3 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _6"></span> <span class="_ _17"> </span>pochodne <span class="_ _17"> </span>wyceniane <span class="_ _17"> </span>są <span class="_ _17"> </span>na <span class="_ _17"> </span>dzień <span class="_ _17"> </span>bilansowy <span class="_ _17"> </span>w <span class="_ _17"> </span>wiarygodnie <span class="_ _17"> </span>ustalone<span class="_ _6"></span>j <span class="_ _17"> </span>wartości <span class="_ _17"> </span>godziwej. <span class="_ _17"> </span>Wartość <span class="_ _17"> </span>godziwa <span class="_ _17"> </span>inst<span class="_ _6"></span>rumentów </div><div class="t m0 x3 h9 y258 ff7 fs3 fc0 sc0 ls0 ws0">pochodnyc<span class="_ _6"></span>h <span class="_ _18"></span>jest <span class="_ _0"></span>szacowana <span class="_ _18"></span>przy <span class="_ _18"></span>użyc<span class="_ _6"></span>iu<span class="ff4"> <span class="_ _18"></span></span>modelu <span class="_ _0"></span>bazującego <span class="_ _18"></span>między <span class="_ _18"></span>inn<span class="_ _6"></span>ymi <span class="_ _18"></span>na <span class="_ _18"></span>war<span class="_ _6"></span>tości <span class="_ _0"></span>kursów <span class="_ _18"></span>walutowy<span class="_ _6"></span>ch <span class="_ _18"></span>(średnie<span class="_ _6"></span> <span class="_ _18"></span>kursy <span class="_ _0"></span>NBP) <span class="_ _18"></span>na <span class="_ _18"></span>dzień </div><div class="t m0 x3 h9 y259 ff7 fs3 fc0 sc0 ls0 ws0">bilansowy l<span class="_ _6"></span>ub różnicach w po<span class="_ _6"></span>ziomach stóp pr<span class="_ _6"></span>ocentowych <span class="_ _6"></span>waluty kwotowe<span class="_ _6"></span>j i bazowej. <span class="ff4"> </span></div><div class="t m0 x3 h9 y25a ff7 fs3 fc0 sc0 ls0 ws0">Spółka nie st<span class="_ _6"></span>osuje rac<span class="_ _6"></span>hunkowości zabezpieczeń.<span class="ff4"> </span></div><div class="t m0 x3 h9 y25b ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y25c ff3 fs3 fc0 sc0 ls0 ws0">Utrata wartości a<span class="_ _6"></span>ktywów finanso<span class="_ _6"></span>wyc<span class="ff2">h </span></div><div class="t m0 x3 hc y25d ff2 fs3 fc0 sc0 ls0 ws0">Ryzyko kredyto<span class="_ _6"></span>we <span class="ff3">–</span> <span class="ff3">model tworze<span class="_ _6"></span>nia odpisów <span class="ff2"> </span></span></div><div class="t m0 x3 h9 y25e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y25f ff7 fs3 fc0 sc0 ls0 ws0">Ogólna charak<span class="_ _6"></span>terystyk<span class="_ _6"></span>a modelu tworzenia odp<span class="_ _6"></span>isów aktua<span class="_ _6"></span>lizacyjnych <span class="ff4"> </span></div><div class="t m0 x3 h9 y260 ff7 fs3 fc0 sc0 ls0 ws0">Model oczeki<span class="_ _6"></span>wanych strat kredytowyc<span class="_ _6"></span>h, który zakłada kalkulac<span class="_ _6"></span>ję odpisów z tytułu utraty wartośc<span class="_ _6"></span>i w oparciu o oczekiwane strat<span class="_ _6"></span>y<span class="_ _0"></span><span class="ff4"> kredytowe </span></div><div class="t m0 x3 h9 y261 ff4 fs3 fc0 sc0 ls0 ws0">oraz uw<span class="ff7">zględnian<span class="_ _6"></span>ie prognoz i s<span class="_ _6"></span>podziewanych <span class="_ _6"></span>przyszłych warunkó<span class="_ _6"></span>w ekonomiczny<span class="_ _6"></span>ch w konte<span class="_ _6"></span>kście oceny<span class="_ _6"></span> ryzyka kredyt<span class="_ _6"></span>owego ekspozycji.<span class="ff4"> </span></span></div><div class="t m0 x3 h9 y262 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y263 ff4 fs3 fc0 sc0 ls0 ws0">Model oc<span class="_ _6"></span>zekiwanych str<span class="_ _6"></span>at kredytowych  </div><div class="t m0 x3 h9 y264 ff7 fs3 fc0 sc0 ls0 ws0">Model utrat<span class="_ _6"></span>y wartości stosuje się do składników akty<span class="_ _6"></span>wów finansowych zakwali<span class="_ _6"></span>fikowanych, zgodnie z <span class="ff4">postanowieni<span class="_ _6"></span>ami MSSF 9, jako aktywa </span></div><div class="t m0 x3 h9 y1e8 ff7 fs3 fc0 sc0 ls0 ws0">finansowe <span class="_ _19"> </span>wyceniane <span class="_"> </span>w <span class="_ _17"> </span>zamorty<span class="_ _6"></span>zowanym <span class="_ _17"> </span>koszcie <span class="_ _17"> </span>lub <span class="_ _17"> </span>w <span class="_ _17"> </span>wart<span class="_ _6"></span>ości <span class="_ _17"> </span>godziwej <span class="_"> </span>pr<span class="_ _6"></span>zez <span class="_"> </span>i<span class="_ _6"></span>nne <span class="_ _17"> </span>dochody<span class="_ _6"></span> <span class="_"> </span>całko<span class="_ _6"></span>wite, <span class="_ _17"> </span>z <span class="_"> </span>wyjąt<span class="_ _6"></span>kiem <span class="_ _17"> </span>instr<span class="_ _6"></span>umentów </div><div class="t m0 x3 h9 y265 ff7 fs3 fc0 sc0 ls0 ws0">kapitałowyc<span class="_ _6"></span>h.<span class="ff4"> </span></div><div class="t m0 x3 h9 y266 ff7 fs3 fc0 sc0 ls0 ws0">Model <span class="_ _19"></span>utraty <span class="_ _19"></span>wartości <span class="_ _19"> </span>zgodnie <span class="_ _17"> </span>z <span class="_ _19"></span>MSSF <span class="_ _19"></span>9 <span class="_ _17"> </span>opie<span class="_ _6"></span>ra <span class="_ _19"> </span>się <span class="_ _17"> </span>na <span class="_ _19"></span>podziale <span class="_ _19"></span>na <span class="_ _19"> </span>3 <span class="_ _17"> </span>koszy<span class="_ _6"></span>ki <span class="_ _19"> </span>w <span class="_ _17"> </span>zależności <span class="_ _19"></span>od <span class="_ _17"> </span>zmian<span class="_ _6"></span> <span class="_ _17"> </span>do<span class="_ _6"></span>tyczący<span class="_ _6"></span>ch <span class="_ _19"> </span>jakości <span class="_ _19"> </span>kredytowej <span class="_ _19"> </span>w </div><div class="t m0 x3 h9 y267 ff7 fs3 fc0 sc0 ls0 ws0">porównaniu <span class="_ _6"></span>do początko<span class="_ _6"></span>wego ujęcia akt<span class="_ _6"></span>ywów w księgach. O<span class="_ _6"></span>dpis z tyt<span class="_ _6"></span>ułu utraty wart<span class="_ _6"></span>ości wyznaczany jest<span class="_ _6"></span> w następujących <span class="_ _6"></span>kategori<span class="ff4">ach: </span></div><div class="t m0 x3 h9 y268 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd yb1 w10 h23"><div class="t m0 x19 h11 y1ab ff2 fs5 fc0 sc0 ls0 ws0">Kategoria <span class="_ _6"></span> </div></div><div class="c x2d yb1 w11 h23"><div class="t m0 x19 h11 y1ab ff2 fs5 fc0 sc0 ls0 ws0">Rodzaj ekspoz<span class="_ _6"></span>ycji  </div></div><div class="c x2e yb1 w12 h23"><div class="t m0 x19 h11 y1ab ff3 fs5 fc0 sc0 ls0 ws0">Sposób ka<span class="_ _6"></span>lkulacji od<span class="_ _6"></span>pisu z tytu<span class="_ _6"></span>łu utraty<span class="_ _7"></span> wartoś<span class="_ _0"></span><span class="ff2">ci  </span></div></div><div class="c xd y269 w10 h28"><div class="t m0 x19 h13 y26a ff4 fs5 fc0 sc0 ls0 ws0">Koszyk 1 <span class="_ _6"></span> </div></div><div class="c x2d y269 w11 h28"><div class="t m0 x19 h13 y26b ff7 fs5 fc0 sc0 ls0 ws0">ekspozycje, dl<span class="_ _6"></span>a których o<span class="_ _6"></span>d moment<span class="_ _6"></span>u począt<span class="_ _7"></span>k<span class="_ _0"></span>owego uję<span class="_ _6"></span>cia do </div><div class="t m0 x19 h13 y26a ff4 fs5 fc0 sc0 ls0 ws0">daty <span class="_ _29"> </span>bilansowej <span class="_ _29"> </span>nie <span class="_ _25"> </span>zidentyfikowa<span class="_ _6"></span>no <span class="_ _29"> </span>znacznego <span class="_ _29"> </span>wzrostu </div><div class="t m0 x19 h13 y26c ff7 fs5 fc0 sc0 ls0 ws0">ryzyka kred<span class="_ _6"></span>ytowego i<span class="_ _6"></span> nie stwie<span class="_ _6"></span>rdzono utraty wa<span class="_ _7"></span>rtości <span class="ff4"> </span></div></div><div class="c x2e y269 w12 h28"><div class="t m0 x19 h13 y26a ff4 fs5 fc0 sc0 ls1a ws0">12<span class="ls0">-<span class="ff7">miesięczna <span class="_ _6"></span>oczeki<span class="_ _6"></span>wana strata <span class="_ _6"></span>kredyto<span class="_ _6"></span>wa <span class="ff4"> </span></span></span></div></div><div class="c xd y1b8 w10 h29"><div class="t m0 x19 h13 y26d ff4 fs5 fc0 sc0 ls0 ws0">Koszyk 2 <span class="_ _6"></span> </div></div><div class="c x2d y1b8 w11 h29"><div class="t m0 x19 h13 yf7 ff7 fs5 fc0 sc0 ls0 ws0">ekspozycje, dl<span class="_ _6"></span>a których od m<span class="_ _6"></span>omentu <span class="_ _6"></span>począt<span class="_ _6"></span>kowego ujęci<span class="_ _6"></span>a do </div><div class="t m0 x19 h13 y26d ff4 fs5 fc0 sc0 ls0 ws0">daty <span class="_ _26"> </span>bil<span class="_ _6"></span>ansowej <span class="_ _25"> </span>zidentyfikowano <span class="_ _25"> </span>znaczny <span class="_ _26"> </span>wzro<span class="_ _6"></span>st <span class="_ _26"> </span>ryzyk<span class="_ _6"></span>a </div><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">kredytoweg<span class="_ _6"></span>o  </div></div><div class="c x2e y26f w13 h2a"><div class="t m0 x19 h13 y270 ff7 fs5 fc0 sc0 ls0 ws0">oczekiwana strat<span class="_ _7"></span>a kredytowa w okre<span class="_ _7"></span>s<span class="_ _0"></span>ie życia <span class="_ _6"></span>aktywa finanso<span class="_ _7"></span>wego <span class="ff4"> </span></div></div><div class="c xd y26f w14 h2b"><div class="t m0 x19 h9 y271 ff4 fs3 fc0 sc0 ls0 ws0">Koszyk 3  </div></div><div class="c x2d y26f w15 h2b"><div class="t m0 x19 h9 y271 ff7 fs3 fc0 sc0 ls0 ws0">ekspozycje<span class="_ _6"></span>, dla któryc<span class="_ _6"></span>h stwierdzono utrat<span class="_ _6"></span>ę wartości <span class="ff4"> </span></div></div></div><div class="pi"></div></div>
<div id="pfe" class="pf w0 h0"><div class="pc pce w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">14<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y14b ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y14c ff4 fs3 fc0 sc0 ls0 ws0">Dla <span class="_ _0"></span>z<span class="_ _0"></span>akupiony<span class="_ _6"></span>ch <span class="_ _0"></span>lub <span class="_ _18"></span>u<span class="ff7">tworzonych <span class="_ _0"></span>składników <span class="_ _18"></span>ak<span class="_ _6"></span>tywów <span class="_ _0"></span>finansowych <span class="_ _18"></span>ze <span class="_ _0"></span>zidentyfikowaną <span class="_ _0"></span>na <span class="_ _18"></span>moment <span class="_ _0"></span>początkowego <span class="_ _0"></span>ujęcia <span class="_ _18"></span>utr<span class="_ _6"></span>atą <span class="_ _0"></span>wartości </span></div><div class="t m0 x3 h9 y14d ff7 fs3 fc0 sc0 ls0 ws0">ze <span class="_ _19"></span>względu <span class="_ _18"></span>na <span class="_ _19"> </span>ryzyko <span class="_ _19"></span>kredytowe <span class="_ _18"></span>(POCI) <span class="_ _19"> </span>oczekiwana <span class="_ _19"></span>strata <span class="_ _19"></span>kredytowa <span class="_ _18"></span>jest <span class="_ _19"></span>zawsze <span class="_ _19"></span>kalkulowana <span class="_ _18"></span>w <span class="_ _19"> </span>całym <span class="_ _19"> </span>okresie <span class="_ _19"></span>życia <span class="_ _19"></span>danego <span class="_ _18"></span>s<span class="_ _0"></span>kładn<span class="_ _0"></span><span class="ff4">ika </span></div><div class="t m0 x3 h9 y14e ff7 fs3 fc0 sc0 ls0 ws0">aktywów.<span class="ff4"> </span></div><div class="t m0 x3 h9 y1f7 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y272 ff4 fs3 fc0 sc0 ls0 ws0">Kryteri<span class="_ _6"></span>um niskiego ryzyka <span class="_ _6"></span>kredytowego  </div><div class="t m0 x3 h9 y1f9 ff7 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _18"></span>z <span class="_ _18"></span>MSSF <span class="_ _19"></span>9 <span class="_ _18"></span>par. <span class="_ _18"></span>5.5.10 <span class="_ _18"></span>ekspozycje, <span class="_ _18"></span>które <span class="_ _18"></span>na <span class="_ _18"></span>datę <span class="_ _19"></span>sprawozdawczą<span class="_ _6"></span> <span class="_ _18"></span>są <span class="_ _19"></span>uznawane <span class="_ _18"></span>za <span class="_ _18"></span>ekspozycje <span class="_ _18"></span>o <span class="_ _18"></span>niskim <span class="_ _18"></span>ryzyku <span class="_ _19"></span>kredyt<span class="_ _6"></span>owym, <span class="_ _18"></span>mo<span class="_ _0"></span>gą </div><div class="t m0 x3 h9 y273 ff7 fs3 fc0 sc0 ls0 ws0">pozostać w Koszyk<span class="_ _6"></span>u 1, niezależnie<span class="_ _6"></span> od skali<span class="_ _6"></span> względnego pogorszeni<span class="_ _6"></span>a jakości<span class="_ _6"></span> kredytowej o<span class="_ _6"></span>d momentu początkowego ujęci<span class="_ _6"></span>a. <span class="ff4"> </span></div><div class="t m0 x3 h9 y274 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y275 ff4 fs3 fc0 sc0 ls0 ws0">Aktywa fi<span class="_ _6"></span>nansowe ze zident<span class="_ _6"></span>yfikowanym istot<span class="_ _6"></span>nym wzrostem ryzyk<span class="_ _6"></span>a kredy<span class="_ _6"></span>towego  </div><div class="t m0 x3 h9 y276 ff7 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _19"></span>finansowe, <span class="_ _19"></span>dla <span class="_ _17"> </span>kt<span class="_ _6"></span>órych <span class="_ _19"></span>na <span class="_ _19"> </span>d<span class="_ _0"></span>atę <span class="_ _19"> </span>bilansową <span class="_ _19"> </span>Spółka <span class="_ _17"> </span>zidenty<span class="_ _6"></span>fikuje <span class="_ _19"></span>istotny <span class="_ _19"></span>wzrost <span class="_ _19"> </span>ryzyka <span class="_ _17"> </span>kr<span class="_ _6"></span>edytowego <span class="_ _19"> </span>od <span class="_ _17"> </span>mo<span class="_ _6"></span>mentu <span class="_ _19"> </span>początkoweg<span class="_ _0"></span><span class="ff4 ls2b">o </span></div><div class="t m0 x3 h9 y277 ff7 fs3 fc0 sc0 ls0 ws0">ujęcia, klasyfikowane są <span class="_ _0"></span>do <span class="_ _0"></span>koszyka <span class="_ _0"></span>2<span class="_ _0"></span>. <span class="_ _0"></span>Spółka <span class="_ _0"></span>uznaje, ż<span class="_ _0"></span>e <span class="_ _0"></span>dla <span class="_ _0"></span>danego aktywa <span class="_ _0"></span>został zidentyfikowany istotny <span class="_ _0"></span>wzrost <span class="_ _0"></span>ryzyka kredytowego <span class="_ _0"></span>jeśli </div><div class="t m0 x3 h9 y278 ff7 fs3 fc0 sc0 ls0 ws0">zostanie <span class="_"> </span>spełnio<span class="_ _6"></span>ne <span class="_"> </span>kryterium <span class="_"> </span>ilościowe <span class="_"> </span>lub <span class="_"> </span>jakośc<span class="_ _6"></span>iowe <span class="_"> </span>lub <span class="_"> </span>jeśli <span class="_"> </span>przeterminowanie <span class="_"> </span>przekr<span class="_ _6"></span>oczy <span class="_"> </span>30 <span class="_"> </span>dni, <span class="_"> </span>przy <span class="_"> </span>czym <span class="_"> </span>wystąpienie <span class="_"> </span>dan<span class="ff4">ego </span></div><div class="t m0 x3 h9 y279 ff4 fs3 fc0 sc0 ls0 ws0">kryterium je<span class="_ _6"></span>st weryfik<span class="_ _6"></span>owane na poziomie ek<span class="_ _6"></span>spozycji. </div><div class="t m0 x3 h9 y27a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y27b ff7 fs3 fc0 sc0 ls0 ws0">Kryteri<span class="_ _6"></span>a jakościowe<span class="ff4"> </span></div><div class="t m0 x3 h9 y27c ff7 fs3 fc0 sc0 ls0 ws0">Spółka w celu <span class="_ _6"></span>identyfik<span class="_ _6"></span>acji znaczącego wzrost<span class="_ _6"></span>u ryzyka kr<span class="_ _6"></span>edytowego sto<span class="_ _6"></span>suje następujące<span class="_ _6"></span> kryteria jako<span class="_ _6"></span>ściowe:<span class="ff4"> </span></div><div class="t m0 x2f h9 y27d ff4 fs3 fc0 sc0 ls0 ws0">- <span class="_ _19"></span><span class="ff7">Opóźnienia <span class="_ _18"></span>w <span class="_ _19"> </span>spłacie <span class="_ _18"></span>powyżej <span class="_ _18"></span>30 <span class="_ _19"></span>dni, <span class="_ _19"></span>chyba <span class="_ _18"></span>że <span class="_ _19"> </span>Spółka <span class="_ _19"></span>posiada <span class="_ _18"></span>racjonalne <span class="_ _18"></span>i <span class="_ _19"></span>możliwe <span class="_ _19"></span>do <span class="_ _18"></span>udokumentowania <span class="_ _19"></span>informacje<span class="_ _6"></span>, <span class="_ _19"></span>które <span class="_ _18"></span>są </span></div><div class="t m0 x3 h9 y27e ff7 fs3 fc0 sc0 ls0 ws0">dostępne<span class="_ _6"></span> <span class="_ _28"> </span>bez <span class="_ _28"> </span>nadmiernych <span class="_ _20"> </span>kosztów <span class="_ _20"> </span>lub <span class="_ _28"> </span>starań <span class="_ _28"> </span>i <span class="_ _20"> </span>które <span class="_ _20"> </span>wskazują, <span class="_ _28"> </span>ż<span class="_ _0"></span>e <span class="_ _20"> </span>ryzyko <span class="_ _20"> </span>kredytowe <span class="_ _20"> </span>nie <span class="_ _20"> </span>z<span class="_ _0"></span>większyło <span class="_ _20"> </span>się <span class="_ _28"> </span>znacznie <span class="_ _20"> </span>od <span class="_ _28"> </span>momentu<span class="_ _6"></span> </div><div class="t m0 x3 h9 y27f ff7 fs3 fc0 sc0 ls0 ws0">początkowego u<span class="_ _6"></span>jęcia, mimo że p<span class="_ _6"></span>łatności z ty<span class="_ _6"></span>tułu umowy są pr<span class="_ _6"></span>zeterminowane<span class="_ _6"></span> o ponad 30 dni<span class="_ _6"></span>;<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x2f h9 y280 ff4 fs3 fc0 sc0 ls0 ws0">- Udzielenie u<span class="_ _6"></span>dogodni<span class="ff7">enia <span class="_ _6"></span>w spłacie, tj. wydłużenie t<span class="_ _6"></span>erminu spłaty<span class="_ _6"></span> lub rozłożenie kwot<span class="_ _6"></span>y należnej na rat<span class="_ _6"></span>y za wyjątkiem przypadk<span class="_ _6"></span>ów, w </span></div><div class="t m0 x3 h9 y281 ff7 fs3 fc0 sc0 ls0 ws0">któryc<span class="_ _6"></span>h wydłużenie terminu spłaty lub rozłożenie kwoty należnej na raty je<span class="_ _6"></span>st elementem polit<span class="_ _6"></span>yki zarządzania płynnośc<span class="_ _6"></span>ią i doty<span class="_ _0"></span><span class="ff4">czy transakcji </span></div><div class="t m0 x3 h9 y282 ff4 fs3 fc0 sc0 ls0 ws0">z jed<span class="ff7">nostkami p<span class="_ _6"></span>owiązanymi, a Spó<span class="_ _6"></span>łka ma nad tym pełną k<span class="_ _6"></span>ontrol<span class="_ _6"></span>ę;<span class="ff4"> </span></span></div><div class="t m0 x2f h9 y283 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="_ _19"></span><span class="ff7">Zdarzenia <span class="_ _18"></span>wiążące <span class="_ _19"></span>się <span class="_ _18"></span>z<span class="_ _0"></span>e <span class="_ _19"></span>wzrost<span class="_ _6"></span>em <span class="_ _19"></span>ryzyka, <span class="_ _18"></span>tzw. <span class="_ _19"> </span>„miękkie <span class="_ _18"></span>przesłanki” <span class="_ _18"></span>ut<span class="_ _0"></span>raty <span class="_ _18"></span>wartości, <span class="_ _19"></span>zidentyfiko<span class="_ _6"></span>wane <span class="_ _18"></span>w <span class="_ _19"> </span>ramach <span class="_ _19"> </span>analizy <span class="_ _19"></span>histori<span class="ff4 lsf">i </span></span></div><div class="t m0 x3 h9 y284 ff7 fs3 fc0 sc0 ls0 ws0">współpracy z ko<span class="_ _6"></span>ntrahent<span class="_ _6"></span>em;<span class="ff4"> </span></div><div class="t m0 x3 h9 y285 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y286 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _20"> </span>ramach <span class="_ _1a"> </span>przeprowadzonej <span class="_ _1a"> </span>analizy <span class="_ _1a"> </span>z<span class="_ _0"></span>identyf<span class="ff7">ikowano<span class="_ _6"></span> <span class="_ _20"> </span>następu<span class="_ _6"></span>jące <span class="_ _20"> </span>główne <span class="_ _1a"> </span>składniki <span class="_ _1a"> </span>ak<span class="_ _0"></span>tywów, <span class="_ _1a"> </span>dla <span class="_ _20"> </span>których <span class="_ _1a"> </span>m<span class="_ _0"></span>ożliwe <span class="_ _1a"> </span>jest <span class="_ _20"> </span>wystąpi<span class="_ _6"></span>enie </span></div><div class="t m0 x3 h9 y287 ff7 fs3 fc0 sc0 ls0 ws0">potencjal<span class="_ _6"></span>nej korekty wy<span class="_ _6"></span>nikającej z zasto<span class="_ _6"></span>sowania model<span class="_ _6"></span>u utraty wart<span class="_ _6"></span>ości wymaganego przez M<span class="_ _6"></span>SSF 9:<span class="ff4"> </span></div><div class="t m0 x2f he y288 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff7">Inwestycje w spółki<span class="_ _6"></span> portfelowe,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y289 ff7 fs3 fc0 sc0 ls0 ws0">Istotną <span class="_"> </span>po<span class="_ _6"></span>zycję <span class="_"> </span>w <span class="_"> </span>bilansie <span class="_"> </span>stano<span class="_ _6"></span>wią <span class="_"> </span>inwestyc<span class="_ _6"></span>je <span class="_"> </span>w <span class="_"> </span>spółki <span class="_"> </span>portfelowe. <span class="_"> </span>Spółka <span class="_"> </span>wy<span class="_ _6"></span>cenia <span class="_"> </span>te <span class="_"> </span>inwest<span class="_ _6"></span>ycje <span class="_"> </span>w <span class="_"> </span>wartości <span class="_"> </span>godziwej <span class="_ _17"> </span>przez <span class="_"> </span>wynik<span class="_ _6"></span> </div><div class="t m0 x3 h9 y15b ff7 fs3 fc0 sc0 ls0 ws0">finansowy. Wszystkie czynniki ryzyka <span class="_ _0"></span>mają <span class="_ _0"></span>odzwier<span class="_ _6"></span>ciedlenie w wartości go<span class="_ _0"></span>dziwej, w <span class="_ _0"></span>związku z <span class="_ _0"></span>czym Zarząd <span class="_ _0"></span>Spółki<span class="_ _6"></span> odstępuje <span class="_ _0"></span>od s<span class="_ _0"></span><span class="ff4">zacowania </span></div><div class="t m0 x3 h9 y28a ff4 fs3 fc0 sc0 ls0 ws0">oczekiwanej s<span class="_ _6"></span>traty kre<span class="_ _6"></span>dytowej. </div><div class="t m0 x2f he y28b ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff4">Inwest<span class="ff7">ycje w inne i<span class="_ _6"></span>nstrumenty k<span class="_ _6"></span>apitałowe,<span class="ff4"> </span></span></span></span></div><div class="t m0 x3 h9 y28c ff7 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _19"> </span>każdy <span class="_ _17"> </span>dzień <span class="_ _19"></span>bilansowy <span class="_ _19"></span>Spółka <span class="_ _19"> </span>identyfikuje <span class="_ _19"> </span>inwestycje <span class="_ _19"> </span>w <span class="_ _17"> </span>inne <span class="_ _19"></span>instrumenty <span class="_ _19"> </span>kapitałowe <span class="_ _19"> </span>oraz <span class="_ _17"> </span>analizuje <span class="_ _19"></span>możliwość <span class="_ _19"></span>wystąpieni<span class="_ _6"></span>a <span class="_ _19"> </span>ko<span class="_ _0"></span><span class="ff4">rekty </span></div><div class="t m0 x3 h9 y28d ff7 fs3 fc0 sc0 ls0 ws0">wynikające<span class="_ _6"></span>j z zastosowania mode<span class="_ _6"></span>lu utrat<span class="_ _6"></span>y wartości w po<span class="_ _6"></span>siadane należności z t<span class="_ _6"></span>ytułu inwest<span class="_ _6"></span>ycji w inne instrumenty<span class="_ _6"></span> kapitałowe<span class="_ _6"></span>. <span class="ff4"> </span></div><div class="t m0 x2f he y28e ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff7">Należności handlo<span class="_ _6"></span>we oraz pozostałe nale<span class="_ _6"></span>żności, w tym nal<span class="_ _6"></span>eżności z tyt<span class="_ _6"></span>ułu pożyczek.<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y28f ff7 fs3 fc0 sc0 ls0 ws0">W <span class="_ _18"></span>efekc<span class="_ _6"></span>ie <span class="_ _18"></span>analizy <span class="_ _0"></span>S<span class="_ _0"></span>półka <span class="_ _18"></span>na <span class="_ _0"></span>każdy <span class="_ _18"></span>dzień <span class="_ _18"></span>bilan<span class="_ _6"></span>sowy <span class="_ _18"></span>ide<span class="_ _6"></span>ntyfikuje <span class="_ _18"></span>i<span class="_ _6"></span>stotne <span class="_ _18"></span>składniki <span class="_ _0"></span>należności <span class="_ _18"></span>o <span class="_ _18"></span>przete<span class="_ _6"></span>rminowaniu <span class="_ _18"></span>więk<span class="_ _6"></span>szym <span class="_ _18"></span>niż <span class="_ _18"></span>3<span class="ff4">0 <span class="_ _18"></span>dni, <span class="_ _18"></span>jak<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y290 ff4 fs3 fc0 sc0 ls0 ws0">r<span class="ff7">ównież <span class="_"> </span>fak<span class="_ _6"></span>t <span class="_"> </span>ewent<span class="_ _6"></span>ualnego <span class="_"> </span>udziel<span class="_ _6"></span>enia <span class="_"> </span>udogodnie<span class="_ _6"></span>ń <span class="_"> </span>w <span class="_"> </span>spłacie. <span class="_ _17"> </span>Na <span class="_"> </span>tej <span class="_"> </span>p<span class="_ _7"></span>odstawie <span class="_"> </span>odnotowuje<span class="_ _6"></span> <span class="_"> </span>ewentualny <span class="_"> </span>wzrost<span class="_ _6"></span> <span class="_"> </span>ryzyka <span class="_"> </span>na<span class="_ _6"></span> <span class="_"> </span>podstawie<span class="_ _7"></span> </span></div><div class="t m0 x3 h9 y291 ff7 fs3 fc0 sc0 ls0 ws0">subiekt<span class="_ _6"></span>ywnych analiz „miękkich przesłanek” utraty wartości, mogących wpłynąć na zdolność kontrahentów do wywiązania się w <span class="_ _0"></span>prz<span class="_ _0"></span>yszłośc<span class="ff4 ls2c">i </span></div><div class="t m0 x3 h9 y292 ff7 fs3 fc0 sc0 ls0 ws0">z zobowiązań fi<span class="_ _6"></span>nansowych wo<span class="_ _6"></span>bec Spółki.<span class="ff4"> </span></div><div class="t m0 x3 h9 y293 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y294 ff2 fs3 fc0 sc0 ls0 ws0">Kalkulacja oczekiw<span class="_ _6"></span>anych strat kr<span class="_ _6"></span>edytowych  </div><div class="t m0 x3 h9 y295 ff7 fs3 fc0 sc0 ls0 ws0">Oczekiwane <span class="_ _1a"> </span>straty <span class="_ _20"> </span>kredytowe<span class="_ _6"></span> <span class="_ _20"> </span>to <span class="_ _20"> </span>ważony <span class="_ _20"> </span>prawdopodobi<span class="_ _6"></span>eństwem <span class="_ _20"> </span>szac<span class="_ _6"></span>unek <span class="_ _20"> </span>strat<span class="_ _6"></span> <span class="_ _20"> </span>kredytowyc<span class="_ _6"></span>h. <span class="_ _20"> </span>Odzwierciedlają <span class="_ _1a"> </span>one <span class="_ _20"> </span>utratę <span class="_ _20"> </span>warto<span class="_ _6"></span>ści </div><div class="t m0 x3 h9 y296 ff7 fs3 fc0 sc0 ls0 ws0">aktywów k<span class="_ _6"></span>redytowych o<span class="_ _6"></span>znaczającą, iż Spółka ni<span class="_ _6"></span>e będzie w stan<span class="_ _6"></span>ie odzyskać<span class="_ _6"></span> należności zgodnie z war<span class="_ _6"></span>unkami umowy<span class="_ _6"></span>. <span class="ff4"> </span></div><div class="t m0 x3 h9 y297 ff7 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _19"> </span>potrzeby <span class="_ _19"> </span>kalkulacji <span class="_ _19"> </span>straty <span class="_ _17"> </span>kre<span class="_ _6"></span>dytowej <span class="_ _17"> </span>zgodnie <span class="_ _18"></span>z <span class="_ _17"> </span>MSSF <span class="_ _19"> </span>9 <span class="_ _17"> </span>Spółka <span class="_ _19"></span>porównuje <span class="_ _19"></span>przepływy <span class="_ _19"> </span>pieniężne, <span class="_ _19"> </span>które <span class="_ _19"> </span>powinna <span class="_ _17"> </span>ot<span class="_ _6"></span>rzymać <span class="_ _19"> </span>zgodni<span class="_ _0"></span><span class="ff4">e <span class="_ _19"> </span>z </span></div><div class="t m0 x3 h9 y298 ff7 fs3 fc0 sc0 ls0 ws0">umową a przep<span class="_ _6"></span>ływami, któ<span class="_ _6"></span>re spodziewa się o<span class="_ _6"></span>trzymać. <span class="ff4"> </span></div><div class="t m0 x3 h9 y299 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y29a ff2 fs3 fc0 sc0 ls0 ws0">Oczekiwane s<span class="ff3">trat<span class="_ _6"></span>y kredytowe są kal<span class="_ _7"></span>kulowane: <span class="ff2"> </span></span></div><div class="t m0 x2f he y29b ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff7">dla <span class="_ _1a"> </span>aktywów <span class="_"> </span>finansowych <span class="_"> </span>niedotkniętych <span class="_"> </span>utratą <span class="_ _1a"> </span>wartości <span class="_"> </span>na <span class="_ _1a"> </span>datę <span class="_ _1a"> </span>sprawozdawczą <span class="_ _1a"> </span>–<span class="ff4"> <span class="_ _1a"> </span></span>jako <span class="_"> </span>wartość <span class="_"> </span>b<span class="_ _0"></span>ieżąca <span class="_"> </span>różnicy <span class="_"> </span>między </span></span></div><div class="t m0 xa h9 y29c ff7 fs3 fc0 sc0 ls0 ws0">przepływami <span class="_ _18"></span>pienię<span class="_ _6"></span>żnymi <span class="_ _18"></span>wynikającymi <span class="_ _18"></span>z <span class="_ _19"></span>umowy, <span class="_ _18"></span>należnymi <span class="_ _18"></span>jednostce<span class="_ _6"></span> <span class="_ _18"></span>na <span class="_ _19"></span>mocy <span class="_ _18"></span>umowy <span class="_ _18"></span>oraz <span class="_ _19"></span>przepływa<span class="_ _6"></span>mi <span class="_ _18"></span>pieniężnymi<span class="_ _0"></span>, <span class="_ _18"></span>które </div><div class="t m0 xa h9 y29d ff7 fs3 fc0 sc0 ls0 ws0">Spółka spodziewa s<span class="_ _6"></span>ię otrzymać, <span class="ff4"> </span></div><div class="t m0 x2f he y29e ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff7">dla <span class="_"> </span>akty<span class="_ _6"></span>wów <span class="_"> </span>fi<span class="_ _6"></span>nansowych <span class="_ _17"> </span>dotkniętych <span class="_"> </span>ut<span class="_ _6"></span>ratą <span class="_ _17"> </span>wartości <span class="_ _17"> </span>na <span class="_"> </span>datę <span class="_ _17"> </span>sprawozdawczą <span class="_ _17"> </span>(nie <span class="_ _17"> </span>POCI) <span class="_"> </span>–<span class="ff4"> <span class="_"> </span></span>jako <span class="_ _17"> </span>różnica <span class="_ _17"> </span>między <span class="_ _17"> </span>wartością </span></span></div><div class="t m0 xa h9 y29f ff7 fs3 fc0 sc0 ls0 ws0">bilansową brut<span class="_ _6"></span>to a wartością bieżącą przyszłych przepływów pieniężnyc<span class="_ _6"></span>h, jakie Spółka spodziewa się <span class="_ _0"></span>otrzymać. Wszelkie kore<span class="_ _6"></span>kty </div><div class="t m0 xa h9 y2a0 ff7 fs3 fc0 sc0 ls0 ws0">ujmuje się w wyni<span class="_ _6"></span>ku fina<span class="_ _6"></span>nsowym jako zysk lub<span class="_ _6"></span> stratę z tytułu <span class="_ _6"></span>utraty warto<span class="_ _6"></span>ści, <span class="ff4"> </span></div><div class="t m0 x2f he y2a1 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff7">dla <span class="_"> </span>niewyk<span class="_ _6"></span>orzystanych <span class="_ _17"> </span>zobowiązań <span class="_ _17"> </span>do <span class="_ _17"> </span>udzielenia <span class="_ _17"> </span>pożyczki <span class="_"> </span>–<span class="_ _6"></span><span class="ff4"> <span class="_"> </span><span class="ff7">jako<span class="_ _6"></span> <span class="_"> </span>wartość<span class="_ _6"></span> <span class="_"> </span>bie<span class="_ _6"></span>żąca <span class="_"> </span>ró<span class="_ _6"></span>żnicy <span class="_"> </span>mię<span class="_ _6"></span>dzy <span class="_"> </span>przepły<span class="_ _7"></span>wam<span class="_ _0"></span>i <span class="_"> </span>pi<span class="_ _6"></span>eniężnymi<span class="_ _6"></span> </span></span></span></span></div><div class="t m0 xa h9 y2a2 ff7 fs3 fc0 sc0 ls0 ws0">wynikający<span class="_ _6"></span>mi <span class="_ _18"></span>z <span class="_ _19"></span>umowy, <span class="_ _18"></span>należnymi <span class="_ _19"></span>Spółce <span class="_ _18"></span>w <span class="_ _18"></span>przypadku, <span class="_ _19"></span>gdy <span class="_ _18"></span>podmiot, <span class="_ _18"></span>wobec <span class="_ _18"></span>którego <span class="_ _18"></span>zaciągnięto <span class="_ _18"></span>zobowiązanie <span class="_ _18"></span>do <span class="_ _18"></span>udz<span class="_ _0"></span>ielenia </div><div class="t m0 xa h9 y2a3 ff7 fs3 fc0 sc0 ls0 ws0">pożyczki, <span class="_ _19"> </span>z<span class="_ _0"></span>aciąga <span class="_ _19"> </span>pożyczkę <span class="_ _17"> </span>oraz <span class="_ _19"> </span>przepływami <span class="_ _17"> </span>pieni<span class="_ _6"></span>ężnymi, <span class="_ _17"> </span>kt<span class="_ _6"></span>óre <span class="_ _19"> </span>S<span class="_ _0"></span>półka <span class="_ _19"> </span>spodziewa <span class="_ _17"> </span>się <span class="_ _19"> </span>otrzymać <span class="_ _17"> </span>w <span class="_ _17"> </span>pr<span class="_ _7"></span>z<span class="_ _0"></span>ypadk<span class="_ _6"></span>u, <span class="_ _17"> </span>gdy <span class="_ _19"> </span>pożyczka </div><div class="t m0 xa h9 y2a4 ff7 fs3 fc0 sc0 ls0 ws0">zostanie zaciągni<span class="_ _6"></span>ęta. <span class="ff4"> </span></div><div class="t m0 x3 h1a y2a5 ffd fs3 fc0 sc0 ls2d ws0">c)<span class="ffe ls0"> <span class="_ _2d"> </span><span class="ffd">Por<span class="_ _6"></span>tf<span class="_ _6"></span>el<span class="_ _7"></span> inwe<span class="_ _6"></span>st<span class="_ _7"></span>ycyjn<span class="_ _6"></span>y  </span></span></div><div class="t m0 x3 h9 y1eb ff4 fs3 fc0 sc0 ls0 ws0">Wyceny <span class="ff7">inwe<span class="_ _6"></span>stycji wc<span class="_ _6"></span>hodzących w skład portf<span class="_ _6"></span>ela inwestyc<span class="_ _6"></span>yjnego dokonuje się<span class="_ _6"></span> zgodnie z<span class="ff4"> </span>MSR 28 i MSSF 9 w<span class="_ _6"></span>g kryter<span class="_ _6"></span>iów:<span class="ff4"> </span></span></div><div class="t m0 x3 h2c y2a6 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">akcje i u<span class="_ _6"></span>działy w jednost<span class="_ _6"></span>kach stowarzyszonyc<span class="_ _6"></span>h objętyc<span class="_ _6"></span>h konsolidacją wg MSR 28 <span class="_ _6"></span>metodą praw własno<span class="_ _6"></span>ści,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h2c y2a7 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">akcje <span class="_ _18"></span>i <span class="_ _18"></span>udziały <span class="_ _18"></span>w <span class="_ _18"></span>jednost<span class="_ _6"></span>kach <span class="_ _18"></span>zależny<span class="_ _6"></span>ch <span class="_ _18"></span>i <span class="_ _18"></span>stowarzyszonych <span class="_ _18"></span>nieo<span class="_ _6"></span>bjętych <span class="_ _18"></span>konsolida<span class="_ _6"></span>cją <span class="_ _18"></span>wg <span class="_ _18"></span>MSSF <span class="_ _18"></span>9, <span class="_ _18"></span>z <span class="_ _18"></span>zastosowa<span class="_ _6"></span>niem <span class="_ _18"></span>następując<span class="_ _6"></span>ych </span></span></div><div class="t m0 x7 h9 y2a8 ff4 fs3 fc0 sc0 ls0 ws0">kategorii<span class="_ _6"></span> prezentacji i<span class="_ _6"></span> zasad wyceny: </div><div class="t m0 x3 hc y2a9 ff3 fs3 fc0 sc0 ls0 ws0">Zbywalność składni<span class="_ _6"></span>ków portfela <span class="_ _6"></span>inwestycyjne<span class="_ _6"></span>go <span class="ff2"> </span></div><div class="t m0 x3 h9 y2aa ff7 fs3 fc0 sc0 ls0 ws0">Dla celó<span class="_ _6"></span>w klasyfikacji s<span class="_ _6"></span>kładników portfel<span class="_ _6"></span>a inwestycyjne<span class="_ _6"></span>go według ich zbyw<span class="_ _6"></span>alności<span class="_ _6"></span> przyjęto następujące<span class="_ _6"></span> kryteria podziału:<span class="ff4"> </span></div><div class="t m0 x3 he y2ab ff9 fs3 fc0 sc0 ls0 ws0"><span class="ffa"> <span class="_ _2a"> </span><span class="ff3">Akcje <span class="_"> </span>i <span class="_"> </span>udział<span class="_ _6"></span>y <span class="_"> </span>nieobjęt<span class="_ _6"></span>e <span class="_"> </span>konsolida<span class="_ _7"></span>cją <span class="_"> </span>to <span class="_"> </span>inwestycje <span class="_"> </span>dla <span class="_ _17"> </span>których <span class="_"> </span>kont<span class="_ _6"></span>rola <span class="_"> </span>nad <span class="_ _17"> </span>Spółkami <span class="_"> </span>będzi<span class="_ _7"></span>e<span class="_ _0"></span> <span class="_"> </span>sprawo<span class="_ _6"></span>wana <span class="_"> </span>krócej <span class="_"> </span>ni<span class="_ _6"></span>ż <span class="_"> </span>12<span class="_ _7"></span> </span></span></div><div class="t m0 x7 hc y2ac ff3 fs3 fc0 sc0 ls0 ws0">miesięcy, <span class="_ _17"> </span>uznane <span class="_"> </span>p<span class="_ _6"></span>rzed <span class="_"> </span>jed<span class="_ _6"></span>nostkę <span class="_ _17"> </span>dominującą, <span class="_ _17"> </span>iż <span class="_"> </span>d<span class="_ _6"></span>ane <span class="_"> </span> <span class="_ _17"> </span>spółek <span class="_ _17"> </span>podporządkowany<span class="_ _6"></span>ch <span class="_"> </span>są <span class="_ _17"> </span>nieist<span class="_ _6"></span>otne <span class="_"> </span>dla <span class="_ _17"> </span>celów <span class="_ _17"> </span>sprawo<span class="ff2">zdania </span></div><div class="t m0 x7 hc y149 ff2 fs3 fc0 sc0 ls0 ws0">finansowego Emit<span class="_ _6"></span>enta<span class="ff3">, oraz inw<span class="_ _6"></span>estycje w akcje i ud<span class="_ _6"></span>ziały o zaan<span class="_ _6"></span>gażowaniu Spółki<span class="_ _6"></span> poniżej 20 <span class="_ _6"></span>%.<span class="ff2"> </span></span></div></div></div><div class="pi"></div></div>
<div id="pff" class="pf w0 h0"><div class="pc pcf w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">15<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2c y2ad ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„z ograniczoną <span class="_ _6"></span>zbywalnością” <span class="ff4">- </span>udział<span class="_ _6"></span>y i papie<span class="_ _6"></span>ry wartościowe, k<span class="_ _6"></span>tóre nie zostały do<span class="_ _6"></span>puszczone do publ<span class="_ _6"></span>icznego obro<span class="_ _6"></span>tu,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h2c y2ae ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„z <span class="_ _0"></span>nieogranic<span class="_ _6"></span>zoną zbywalnością” <span class="ff4">-<span class="_ _0"></span> papiery </span>wartościowe dopuszczone do <span class="_ _0"></span>publicznego obrotu i <span class="_ _0"></span>znajdujące się <span class="_ _0"></span>w <span class="_ _0"></span>publicznym obrocie </span></span></div><div class="t m0 x7 h9 y2af ff7 fs3 fc0 sc0 ls0 ws0">mocą decyzji admi<span class="_ _6"></span>nistracy<span class="_ _6"></span>jnej (akcje, obl<span class="_ _6"></span>igacje) lub z mocy<span class="_ _6"></span> prawa (bony<span class="_ _6"></span> skarbowe i o<span class="_ _6"></span>bligacje skarbowe<span class="_ _6"></span>),<span class="ff4"> </span></div><div class="t m0 x3 h2c y2b0 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„obrót gie<span class="_ _6"></span>łdowy” <span class="ff4">- </span>papiery war<span class="_ _6"></span>tościowe noto<span class="_ _6"></span>wane na giełdzie lub<span class="_ _6"></span> giełdach,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h2c y2b1 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„regulowany <span class="_"> </span>obrót <span class="_"> </span>pozagiełdowy” <span class="_"> </span><span class="ff4">- <span class="_ _1a"> </span></span>papiery <span class="_"> </span>wartościowe <span class="_"> </span>kwotowane<span class="_ _6"></span> <span class="_ _1a"> </span>w<span class="ff4"> </span>regulowanym <span class="_"> </span>obrocie <span class="_"> </span>pozagiełdowym; <span class="_"> </span>w <span class="_"> </span>przypadku </span></span></div><div class="t m0 x7 h9 y2b2 ff7 fs3 fc0 sc0 ls0 ws0">papierów <span class="_ _20"> </span>kwotowanych <span class="_ _20"> </span>w<span class="ff4"> </span>Polsce <span class="_ _20"> </span>dotyczy <span class="_ _20"> </span>to <span class="_ _28"> </span>papierów <span class="_ _20"> </span>wartościowych <span class="_ _20"> </span>będących <span class="_ _20"> </span>w <span class="_ _28"> </span>obrocie <span class="_ _20"> </span>na <span class="_ _28"> </span>rynku <span class="_ _20"> </span>prowadzonym <span class="_ _28"> </span>przez </div><div class="t m0 x7 h9 y2b3 ff7 fs3 fc0 sc0 ls0 ws0">instytuc<span class="_ _6"></span>ję, <span class="_ _20"> </span>której <span class="_ _20"> </span>działalność <span class="_ _20"> </span>jest <span class="_ _1a"> </span>reg<span class="_ _0"></span>ulowana <span class="_ _1a"> </span>przepisami <span class="_ _20"> </span>prawa, <span class="_ _20"> </span>a <span class="_ _20"> </span>obrót <span class="_ _1a"> </span>prowadzony <span class="_ _20"> </span>za <span class="_ _20"> </span>jej <span class="_ _20"> </span>pośrednictwem <span class="_ _1a"> </span>m<span class="_ _0"></span>a <span class="_ _20"> </span>charakt<span class="_ _6"></span>er </div><div class="t m0 x7 h9 y2b4 ff4 fs3 fc0 sc0 ls0 ws0">permanentny<span class="_ _6"></span>, </div><div class="t m0 x3 h2c y2b5 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„nienoto<span class="_ _6"></span>wane” <span class="ff4">- </span>papiery<span class="_ _6"></span> wartościowe nie b<span class="_ _6"></span>ędące w obroc<span class="_ _6"></span>ie na giełdzie lub w<span class="ff4"> </span>regulo<span class="_ _6"></span>wanym obroci<span class="_ _6"></span>e pozagiełdowym.<span class="ff4"> </span></span></span></div><div class="t m0 x3 he y23a ff9 fs3 fc0 sc0 ls0 ws0"><span class="ffa"> <span class="_ _2a"> </span><span class="ff3">Akcje <span class="_ _18"></span>i <span class="_ _0"></span>udziały <span class="_ _0"></span>w <span class="_ _18"></span>jednostkach <span class="_ _0"></span>stowarzyszonych <span class="_ _0"></span>(MSR <span class="_ _18"></span>28) <span class="_ _0"></span>objęte <span class="_ _18"></span>kon<span class="_ _6"></span>solidacją <span class="_ _0"></span>metodą <span class="_ _18"></span>p<span class="_ _6"></span>raw <span class="_ _18"></span>w<span class="_ _6"></span>łasności. <span class="_ _0"></span>Zgodnie <span class="_ _0"></span>z <span class="_ _18"></span>metodą <span class="_ _0"></span>praw </span></span></div><div class="t m0 x7 hc y23b ff3 fs3 fc0 sc0 ls0 ws0">własności <span class="_ _20"> </span>inwestycje <span class="_ _20"> </span>w <span class="_ _20"> </span>jednostki <span class="_ _20"> </span>stowarzyszone <span class="_ _20"> </span>początkowo <span class="_ _20"> </span>ujmowane <span class="_ _20"> </span>są <span class="_ _20"> </span>według <span class="_ _20"> </span>ceny <span class="_ _20"> </span>nabycia, <span class="_ _20"> </span>a <span class="_ _28"> </span>wartość <span class="_ _20"> </span>bilansowa<span class="_ _6"></span> </div><div class="t m0 x7 hc y23c ff3 fs3 fc0 sc0 ls0 ws0">powiększona <span class="_ _19"></span>jest <span class="_ _17"> </span>lub <span class="_ _19"></span>pomniejszana<span class="_ _6"></span> <span class="_ _19"> </span>w <span class="_ _17"> </span>celu <span class="_ _19"> </span>ujęcia <span class="_ _17"> </span>udziałów <span class="_ _19"></span>inwestora<span class="ff2"> <span class="_ _19"></span></span>w <span class="_ _17"> </span>zyskach <span class="_ _19"></span>lub <span class="_ _17"> </span>str<span class="_ _6"></span>atach <span class="_ _19"> </span>jednostki, <span class="_ _19"> </span>w <span class="_ _17"> </span>której <span class="_ _19"> </span>dokonano </div><div class="t m0 x7 hc y2b6 ff3 fs3 fc0 sc0 ls0 ws0">inwestycji, <span class="_ _19"> </span>z<span class="_ _0"></span>anotowanych<span class="_ _6"></span> <span class="_ _17"> </span>przez <span class="_ _17"> </span>nią <span class="_ _17"> </span>po <span class="_ _17"> </span>dacie<span class="_ _6"></span> <span class="_ _17"> </span>przejęcia. <span class="_ _17"> </span>Udzi<span class="_ _6"></span>ał <span class="_ _17"> </span>inwestora <span class="_ _17"> </span>w <span class="_ _19"> </span>zysku <span class="_"> </span>lub <span class="_ _19"> </span>stracie <span class="_"> </span>j<span class="_ _6"></span>ednostki, <span class="_ _19"> </span>w <span class="_"> </span>której <span class="_ _17"> </span>d<span class="_ _6"></span>okonano<span class="_ _6"></span> </div><div class="t m0 x7 hc y23e ff3 fs3 fc0 sc0 ls0 ws0">inwestycji <span class="_ _18"></span>wykazuje <span class="_ _0"></span>się <span class="_ _18"></span>w <span class="_ _18"></span>zys<span class="_ _0"></span>ku <span class="_ _18"></span>lub<span class="_ _6"></span> <span class="_ _18"></span>stracie <span class="_ _18"></span>inwestora. <span class="_ _18"></span>Otrz<span class="_ _6"></span>ymane <span class="_ _18"></span>wypł<span class="_ _6"></span>aty <span class="_ _18"></span>z <span class="_ _18"></span>zysku <span class="_ _18"></span>w<span class="_ _0"></span>ypracowanego <span class="_ _18"></span>p<span class="_ _6"></span>rzez <span class="_ _18"></span>jednostkę, <span class="_ _18"></span>w <span class="_ _18"></span>któr<span class="_ _6"></span>ej </div><div class="t m0 x7 hc y23f ff3 fs3 fc0 sc0 ls0 ws0">dokonano inwesty<span class="_ _6"></span>cji, obniżają warto<span class="_ _6"></span>ść bilansową inw<span class="_ _7"></span>e<span class="_ _0"></span>stycji. <span class="ff2"> </span></div><div class="t m0 x3 h2c y2b7 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„z ograniczoną <span class="_ _6"></span>zbywalnością” <span class="ff4">- </span>udział<span class="_ _6"></span>y i papie<span class="_ _6"></span>ry wartościowe, k<span class="_ _6"></span>tóre nie zostały do<span class="_ _6"></span>puszczone do publ<span class="_ _6"></span>icznego obro<span class="_ _6"></span>tu,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h2c y187 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„z nieograniczoną zbywalno<span class="_ _6"></span>ścią” <span class="ff4">- papiery </span>wartościowe dopuszczone do public<span class="_ _6"></span>znego obrotu i  znajdujące się w <span class="_ _0"></span>publicznym obroci<span class="_ _6"></span>e </span></span></div><div class="t m0 x7 h9 y2b8 ff7 fs3 fc0 sc0 ls0 ws0">mocą decyzji admi<span class="_ _6"></span>nistracy<span class="_ _6"></span>jnej (akcje, obl<span class="_ _6"></span>igacje) lub z mocy<span class="_ _6"></span> prawa (bony<span class="_ _6"></span> skarbowe i o<span class="_ _6"></span>bligacje skarbowe<span class="_ _6"></span>),<span class="ff4"> </span></div><div class="t m0 x3 h2c y2b9 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„obrót gie<span class="_ _6"></span>łdowy” <span class="ff4">- </span>papiery war<span class="_ _6"></span>tościowe noto<span class="_ _6"></span>wane na giełdzie lub<span class="_ _6"></span> giełdach,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h2c y2ba ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„regulowany <span class="_"> </span>obrót <span class="_"> </span>pozagiełdowy” <span class="_"> </span><span class="ff4">- <span class="_ _1a"> </span></span>papiery <span class="_"> </span>wartościowe <span class="_"> </span>kwotowane<span class="_ _6"></span> <span class="_ _1a"> </span>w<span class="ff4"> </span>regulowanym <span class="_"> </span>obrocie <span class="_"> </span>pozagiełdowym; <span class="_"> </span>w <span class="_"> </span>przypadku </span></span></div><div class="t m0 x7 h9 y2bb ff7 fs3 fc0 sc0 ls0 ws0">papierów <span class="_ _20"> </span>kwotowanych <span class="_ _20"> </span>w<span class="ff4"> </span>Polsce <span class="_ _20"> </span>dotyczy <span class="_ _20"> </span>to <span class="_ _28"> </span>papierów <span class="_ _20"> </span>wartościowych <span class="_ _20"> </span>będących <span class="_ _20"> </span>w <span class="_ _28"> </span>obrocie <span class="_ _20"> </span>na <span class="_ _28"> </span>rynku <span class="_ _20"> </span>prowadzonym <span class="_ _28"> </span>przez </div><div class="t m0 x7 h9 y2bc ff7 fs3 fc0 sc0 ls0 ws0">instytuc<span class="_ _6"></span>ję, <span class="_ _20"> </span>której <span class="_ _20"> </span>działalność <span class="_ _20"> </span>jest<span class="_ _6"></span> <span class="_ _20"> </span>regulowana <span class="_ _20"> </span>przepisami <span class="_ _1a"> </span>prawa, <span class="_ _20"> </span>a <span class="_ _20"> </span>obrót <span class="_ _20"> </span>prowadzony<span class="_ _6"></span> <span class="_ _20"> </span>za <span class="_ _20"> </span>jej <span class="_ _20"> </span>pośrednictwem <span class="_ _1a"> </span>m<span class="_ _0"></span>a <span class="_ _20"> </span>charakte<span class="_ _6"></span>r </div><div class="t m0 x7 h9 y2bd ff4 fs3 fc0 sc0 ls0 ws0">permanentny<span class="_ _6"></span>, </div><div class="t m0 x3 h2c y2be ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">„nienoto<span class="_ _6"></span>wane” <span class="ff4">- </span>papiery<span class="_ _6"></span> wartościowe nie b<span class="_ _6"></span>ędące w obroc<span class="_ _6"></span>ie na giełdzie lub w<span class="ff4"> </span>regulo<span class="_ _6"></span>wanym obroci<span class="_ _6"></span>e pozagiełdowym.<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y2bf ff4 fs3 fc0 sc0 ls0 ws0">Imperio <span class="_ _18"></span>ASI <span class="_ _0"></span>wykazuje <span class="_ _18"></span>w <span class="_ _18"></span>po<span class="_ _6"></span>rtfelu <span class="_ _0"></span>inwestyc<span class="ff7">yjnym <span class="_ _18"></span>papier<span class="_ _6"></span>y <span class="_ _18"></span>warto<span class="_ _6"></span>ściowe <span class="_ _18"></span>w<span class="ff4"> </span>momencie <span class="_ _0"></span>przeniesienia <span class="_ _18"></span>pr<span class="_ _6"></span>aw <span class="_ _18"></span>do <span class="_ _18"></span>pa<span class="_ _6"></span>pierów <span class="_ _0"></span>na <span class="_ _18"></span>Emitenta, <span class="_ _18"></span>a <span class="_ _18"></span>nie<span class="_ _6"></span> <span class="_ _18"></span>w<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y2c0 ff7 fs3 fc0 sc0 ls0 ws0">momencie <span class="_ _18"></span>podpisania <span class="_ _18"></span>umowy <span class="_ _18"></span>kupna. <span class="_ _18"></span>Zyski <span class="_ _18"></span>i <span class="_ _19"></span>straty <span class="_ _18"></span>powstałe <span class="_ _18"></span>w <span class="_ _18"></span>wyniku <span class="_ _18"></span>s<span class="_ _0"></span>przedaży <span class="_ _18"></span>wykazywane <span class="_ _18"></span>są <span class="_ _19"></span>w <span class="_ _18"></span>chwili <span class="_ _18"></span>przeniesienia <span class="_ _18"></span>praw <span class="_ _18"></span>własnoś<span class="ff4 ls21">ci </span></div><div class="t m0 x3 h9 y2c1 ff7 fs3 fc0 sc0 ls0 ws0">akcji/udziałów na k<span class="_ _6"></span>upującego.<span class="ff4"> </span></div><div class="t m0 x3 he y2c2 ff9 fs3 fc0 sc0 ls0 ws0"><span class="ffa"> <span class="_ _2a"> </span><span class="ff3">Pożyczki i należności<span class="_ _7"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y2c3 ff7 fs3 fc0 sc0 ls0 ws0">Pożyczki <span class="_ _18"></span>i <span class="_ _18"></span>należności <span class="_ _18"></span>to <span class="_ _18"></span>niebędące <span class="_ _18"></span>instrumentami <span class="_ _18"></span>pochodnymi <span class="_ _18"></span>aktywa <span class="_ _18"></span>finansowe <span class="_ _18"></span>o<span class="_ _0"></span><span class="ff4"> </span>ustalonych <span class="_ _18"></span>lub <span class="_ _18"></span>możliwych <span class="_ _18"></span>do <span class="_ _18"></span>ustalenia <span class="_ _18"></span>płatnościach, </div><div class="t m0 x3 h9 y1d4 ff7 fs3 fc0 sc0 ls0 ws0">nienoto<span class="_ _6"></span>wane <span class="_ _17"> </span>na <span class="_"> </span>ak<span class="_ _6"></span>tywnym <span class="_ _17"> </span>rynku. <span class="_ _17"> </span>Powstają <span class="_ _17"> </span>wówczas, <span class="_ _17"> </span>gdy <span class="_ _17"> </span>Spółka <span class="_ _19"> </span>wydaje <span class="_"> </span>śro<span class="_ _6"></span>dki <span class="_ _17"> </span>pieniężne, <span class="_ _17"> </span>dostarcza <span class="_ _17"> </span>towar<span class="_ _6"></span>y <span class="_ _17"> </span>lub <span class="_ _17"> </span>usługi<span class="_ _0"></span><span class="ff4"> <span class="_"> </span></span>be<span class="_ _6"></span>zpośrednio </div><div class="t m0 x3 h9 y2c4 ff7 fs3 fc0 sc0 ls0 ws0">dłużnikowi. <span class="ff4"> </span></div><div class="t m0 x3 h9 y2c5 ff7 fs3 fc0 sc0 ls0 ws0">Należności <span class="_ _20"> </span>ujmowane <span class="_ _20"> </span>są <span class="_ _20"> </span>początkowo <span class="_ _20"> </span>według <span class="_ _20"> </span>wartości <span class="_ _20"> </span>godziwej. <span class="_ _20"> </span>P<span class="_ _0"></span>o <span class="_ _20"> </span>początkowy<span class="_ _6"></span>m <span class="_ _20"> </span>ujęciu, <span class="_ _20"> </span>należności <span class="_ _20"> </span>t<span class="_ _0"></span>e <span class="_ _20"> </span>wycenia <span class="_ _20"> </span>się <span class="_ _20"> </span>w <span class="_ _28"> </span>wysokości </div><div class="t m0 x3 h9 y2c6 ff7 fs3 fc0 sc0 ls0 ws0">zamortyzowane<span class="_ _6"></span>go kosztu, przy z<span class="_ _6"></span>astosowaniu <span class="_ _6"></span>efektywnej s<span class="_ _6"></span>topy proce<span class="_ _6"></span>ntowej, z uwzględnieni<span class="_ _6"></span>em odpisów z t<span class="_ _6"></span>ytułu utraty wartości<span class="_ _6"></span>.<span class="ff4"> </span></div><div class="t m0 x3 h9 y2c7 ff7 fs3 fc0 sc0 ls0 ws0">Odpis <span class="_ _0"></span>z <span class="_ _18"></span>tytułu <span class="_ _0"></span>utraty <span class="_ _18"></span>wart<span class="_ _6"></span>ości <span class="_ _18"></span>na<span class="_ _6"></span>leżności <span class="_ _0"></span>dokonuje <span class="_ _18"></span>się, <span class="_ _0"></span>gdy <span class="_ _18"></span>istnieją <span class="_ _0"></span>obiektywne <span class="_ _18"></span>dowo<span class="_ _6"></span>dy <span class="_ _0"></span>na <span class="_ _18"></span>to, <span class="_ _0"></span>ż<span class="_ _0"></span>e <span class="_ _18"></span>je<span class="_ _6"></span>dnostka <span class="_ _0"></span>nie <span class="_ _18"></span>będzie <span class="_ _0"></span>w <span class="_ _18"></span>stanie <span class="_ _18"></span>otrzymać<span class="_ _6"></span> </div><div class="t m0 x3 h9 y2c8 ff7 fs3 fc0 sc0 ls0 ws0">wszystkich <span class="_ _0"></span>należnych <span class="_ _0"></span>kwot. <span class="_ _18"></span>Kwotę<span class="_ _6"></span> <span class="_ _18"></span>odpisu <span class="_ _0"></span>stanowi <span class="_ _0"></span>r<span class="_ _0"></span>óżnica <span class="_ _0"></span>pomiędzy <span class="_ _18"></span>wartośc<span class="_ _6"></span>ią <span class="_ _0"></span>bilansową <span class="_ _18"></span>danego <span class="_ _0"></span>składnika <span class="_ _0"></span>a<span class="_ _0"></span>ktywów, <span class="_ _18"></span>a <span class="_ _0"></span>wartością <span class="_ _0"></span>bi<span class="_ _0"></span>eżącą </div><div class="t m0 x3 h9 y256 ff7 fs3 fc0 sc0 ls0 ws0">szacowanych <span class="_ _0"></span>przyszł<span class="_ _0"></span>ych <span class="_ _18"></span>pr<span class="_ _6"></span>zepływów<span class="_ _6"></span> <span class="_ _18"></span>pieni<span class="_ _6"></span>ężnych, <span class="_ _18"></span>zdysko<span class="_ _6"></span>ntowanych <span class="_ _18"></span>według <span class="_ _0"></span>efektywnej <span class="_ _18"></span>stopy<span class="_ _6"></span> <span class="_ _18"></span>procentowej. <span class="_ _0"></span>O<span class="_ _0"></span>dpis <span class="_ _18"></span>jest <span class="_ _0"></span>tworzony <span class="_ _18"></span>w <span class="_ _18"></span>cięż<span class="_ _0"></span>ar </div><div class="t m0 x3 h9 y2c9 ff7 fs3 fc0 sc0 ls0 ws0">pozostałych k<span class="_ _6"></span>osztów oper<span class="_ _6"></span>acyjnych.<span class="ff4"> </span></div><div class="t m0 x3 h9 y2ca ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y259 ff7 fs3 fc0 sc0 ls0 ws0">Odpisy <span class="_ _17"> </span>na <span class="_ _17"> </span>należności<span class="_ _6"></span> <span class="_ _17"> </span>wątpliwe <span class="_ _17"> </span>oszacowywane <span class="_ _17"> </span>są <span class="_ _17"> </span>wtedy<span class="_ _6"></span>, <span class="_ _17"> </span>gdy <span class="_"> </span>ściągni<span class="_ _6"></span>ęcie <span class="_"> </span>pe<span class="_ _6"></span>łnej <span class="_ _17"> </span>kwoty <span class="_ _17"> </span>należności<span class="_ _6"></span>, <span class="_"> </span>zgodni<span class="_ _6"></span>e <span class="_"> </span>z <span class="_ _17"> </span>pier<span class="_ _6"></span>wotnymi <span class="_ _17"> </span>warunk<span class="_ _6"></span>ami, </div><div class="t m0 x3 h9 y2cb ff7 fs3 fc0 sc0 ls0 ws0">przestało <span class="_ _19"></span>być <span class="_ _19"> </span>prawdopodobne. <span class="_ _19"> </span>Wielkość <span class="_ _19"> </span>odpisu <span class="_ _19"> </span>stanowi <span class="_ _17"> </span>różnic<span class="_ _6"></span>ę <span class="_ _19"> </span>m<span class="_ _0"></span>iędzy <span class="_ _19"></span>wartością <span class="_ _19"></span>księgową <span class="_ _19"> </span>a <span class="_ _17"> </span>wartośc<span class="_ _6"></span>ią <span class="_ _19"> </span>możliwą <span class="_ _17"> </span>do <span class="_ _19"></span>odzyskania, <span class="_ _19"> </span>któ<span class="_ _0"></span><span class="ff4">ra </span></div><div class="t m0 x3 h9 y25b ff7 fs3 fc0 sc0 ls0 ws0">stanowi bieżącą wartość spodziewanych <span class="_ _0"></span>przepływów pieniężnych, zdyskontowaną <span class="_ _0"></span>przy użyciu <span class="_ _0"></span>stopy procentowej <span class="_ _0"></span>właściwej dla podobnych </div><div class="t m0 x3 h9 y2cc ff7 fs3 fc0 sc0 ls0 ws0">pożyczkobior<span class="_ _6"></span>ców. <span class="_"> </span>N<span class="_ _6"></span>ależności <span class="_ _17"> </span>nieściągalne <span class="_ _17"> </span>są <span class="_"> </span>odp<span class="_ _6"></span>isywane <span class="_ _17"> </span>w <span class="_"> </span>ko<span class="_ _6"></span>szty <span class="_"> </span>o<span class="_ _6"></span>peracyjne <span class="_ _17"> </span>w <span class="_"> </span>momenci<span class="_ _6"></span>e <span class="_"> </span>st<span class="_ _6"></span>wierdzenia <span class="_ _17"> </span>ich <span class="_ _17"> </span>nieści<span class="_ _6"></span>ągalności. <span class="_ _17"> </span>Wartość </div><div class="t m0 x3 h9 y2cd ff7 fs3 fc0 sc0 ls0 ws0">należności akt<span class="_ _6"></span>ualizuje się uwzględniając stopi<span class="_ _6"></span>eń prawdopodobieńs<span class="_ _6"></span>twa ich z<span class="_ _0"></span>apłaty poprzez dokona<span class="_ _6"></span>nie odpisu aktualizujące<span class="_ _6"></span>go, w odniesieniu </div><div class="t m0 x3 h9 y25e ff4 fs3 fc0 sc0 ls0 ws0">do: </div><div class="t m0 x9 he y2ce ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">należności <span class="_ _0"></span>od <span class="_ _18"></span>dłużników <span class="_ _18"></span>post<span class="_ _6"></span>awionych <span class="_ _0"></span>w <span class="_ _18"></span>stan <span class="_ _18"></span>likwi<span class="_ _6"></span>dacji <span class="_ _18"></span>lub<span class="_ _6"></span> <span class="_ _18"></span>w <span class="_ _18"></span>stan<span class="_ _6"></span> <span class="_ _18"></span>upadło<span class="_ _6"></span>ści <span class="_ _18"></span>–<span class="ff4"> <span class="_ _18"></span></span>do <span class="_ _0"></span>wysokości <span class="_ _18"></span>nale<span class="_ _6"></span>żności <span class="_ _18"></span>ni<span class="_ _6"></span>e <span class="_ _18"></span>objętej <span class="_ _0"></span>gwarancją </span></span></div><div class="t m0 xa h9 y2cf ff7 fs3 fc0 sc0 ls0 ws0">lub innym zabezpie<span class="_ _6"></span>czeniem należnoś<span class="_ _7"></span>ci, zgłoszonej likwidator<span class="_ _6"></span>owi lub sędziemu ko<span class="_ _6"></span>misarzowi w post<span class="_ _6"></span>ępowaniu up<span class="_ _6"></span>adłościowym,<span class="ff4"> </span></div><div class="t m0 x9 he y2d0 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">należności <span class="_ _17"> </span>od <span class="_ _17"> </span>dłużników <span class="_ _17"> </span>w <span class="_"> </span>przypadk<span class="_ _6"></span>u <span class="_"> </span>odd<span class="_ _6"></span>alenia <span class="_ _17"> </span>wniosku <span class="_ _17"> </span>o <span class="_"> </span>ogłoszeni<span class="_ _6"></span>e <span class="_"> </span>upadłości<span class="_ _6"></span>, <span class="_"> </span>jeżeli<span class="_ _6"></span> <span class="_"> </span>majątek<span class="_ _6"></span> <span class="_"> </span>dłużnik<span class="_ _6"></span>a <span class="_"> </span>nie<span class="_ _6"></span> <span class="_"> </span>wyst<span class="_ _6"></span>arcza <span class="_"> </span>na<span class="_ _7"></span> </span></span></div><div class="t m0 xa h9 y2d1 ff7 fs3 fc0 sc0 ls0 ws0">zaspokojenie<span class="_ _6"></span> kosztów po<span class="_ _6"></span>stępowania upadłościo<span class="_ _6"></span>wego <span class="ff4">- </span>w pełnej wysokośc<span class="_ _6"></span>i należności<span class="_ _6"></span>,<span class="ff4"> </span></div><div class="t m0 x9 he y2d2 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">należności <span class="_ _19"> </span>kwestionowanych <span class="_ _17"> </span>przez <span class="_"> </span>dłużni<span class="_ _6"></span>ków <span class="_ _17"> </span>oraz, <span class="_ _17"> </span>z <span class="_ _17"> </span>których <span class="_ _19"> </span>z<span class="_ _0"></span>apłatą <span class="_ _17"> </span>dłużnik <span class="_ _17"> </span>zalega, <span class="_ _17"> </span>a <span class="_ _17"> </span>według <span class="_ _17"> </span>oce<span class="_ _6"></span>ny <span class="_ _17"> </span>sytuacji <span class="_ _17"> </span>majątko<span class="_ _6"></span>wej <span class="_ _17"> </span>i </span></span></div><div class="t m0 xa h9 y2d3 ff7 fs3 fc0 sc0 ls0 ws0">finansowej <span class="_ _0"></span>dłużnika, <span class="_ _18"></span>spłata <span class="_ _18"></span>nale<span class="_ _6"></span>żności <span class="_ _18"></span>w <span class="_ _18"></span>umownej <span class="_ _0"></span>kwocie <span class="_ _18"></span>nie <span class="_ _18"></span>jest <span class="_ _18"></span>prawdo<span class="_ _6"></span>podobna <span class="_ _18"></span><span class="ff4">- <span class="_ _18"></span></span>do <span class="_ _18"></span>wysoko<span class="_ _6"></span>ści <span class="_ _18"></span>nie <span class="_ _18"></span>pok<span class="_ _6"></span>rytej <span class="_ _18"></span>gwarancją <span class="_ _18"></span>lub<span class="_ _6"></span> </div><div class="t m0 xa h9 y2d4 ff4 fs3 fc0 sc0 ls0 ws0">innym zab<span class="ff7">ezpieczeni<span class="_ _6"></span>em należnośc<span class="_ _6"></span>i, <span class="ff4"> </span></span></div><div class="t m0 x9 he y2d5 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">należności <span class="_ _0"></span>stanowiących <span class="_ _18"></span>równo<span class="_ _6"></span>wartość <span class="_ _18"></span>kwo<span class="_ _6"></span>t <span class="_ _18"></span>podwyższający<span class="_ _6"></span>ch <span class="_ _18"></span>należności, <span class="_ _0"></span>w <span class="_ _18"></span>stosunku <span class="_ _18"></span>do <span class="_ _0"></span>których <span class="_ _18"></span>uprzednio <span class="_ _18"></span>dokona<span class="_ _6"></span>no <span class="_ _18"></span>odpisu </span></span></div><div class="t m0 xa h9 y2d6 ff7 fs3 fc0 sc0 ls0 ws0">aktuali<span class="_ _6"></span>zującego <span class="ff4">- </span>w wysokośc<span class="_ _6"></span>i tych kwot, do c<span class="_ _6"></span>zasu ich otr<span class="_ _6"></span>zymania lub odpisani<span class="_ _6"></span>a,<span class="ff4"> </span></div><div class="t m0 x9 he y2d7 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">należności <span class="_ _29"> </span>przetermino<span class="_ _6"></span>wanych <span class="_ _29"> </span>lub<span class="_ _0"></span><span class="ff4"> <span class="_ _29"> </span></span>nieprzeterminowanych <span class="_ _29"> </span>o <span class="_ _25"> </span>znacznym <span class="_ _29"> </span>stopniu <span class="_ _29"> </span>prawdopodobieństwa <span class="_ _29"> </span>nieściągalności, <span class="_ _29"> </span>w </span></span></div><div class="t m0 xa h9 y2d8 ff7 fs3 fc0 sc0 ls0 ws0">przypadkach <span class="_ _26"> </span>uzasadnio<span class="_ _6"></span>nych <span class="_ _26"> </span>rodzajem <span class="_ _26"> </span>prowadzonej <span class="_ _26"> </span>działalności <span class="_ _26"> </span>lub <span class="_ _26"> </span>strukturą <span class="_ _26"> </span>odbiorców <span class="_ _27"> </span><span class="ff4">- <span class="_ _27"> </span></span>w <span class="_ _26"> </span>wysokości <span class="_ _26"> </span>wiarygodnie </div><div class="t m0 xa h9 y2d9 ff7 fs3 fc0 sc0 ls0 ws0">oszacowanej kwo<span class="_ _6"></span>ty odpisu<span class="_ _6"></span>, w tym także ogólnego, na <span class="_ _6"></span>nieściągalne<span class="_ _6"></span> należności.<span class="ff4"> </span></div><div class="t m0 x9 h9 y2da ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y2db ff7 fs3 fc0 sc0 ls0 ws0">Ponadto dok<span class="_ _6"></span>onuje się odp<span class="_ _6"></span>isów aktualizujących <span class="_ _6"></span>wartość nal<span class="_ _6"></span>eżności w wy<span class="_ _6"></span>sokościach nie mniejszyc<span class="_ _6"></span>h niż:<span class="ff4"> </span></div><div class="t m0 x9 he y1b4 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">100% <span class="_ _18"></span>w <span class="_ _19"></span>stosunku <span class="_ _18"></span>do <span class="_ _18"></span>należności <span class="_ _18"></span>skierowanych <span class="_ _18"></span>na <span class="_ _18"></span>drogę <span class="_ _18"></span>sądową, <span class="_ _19"></span>w <span class="_ _18"></span>przypadkach <span class="_ _18"></span>wykazanego <span class="_ _18"></span>niezasadnego <span class="_ _18"></span>pozwu <span class="_ _19"></span>sądowego<span class="_ _6"></span> </span></span></div><div class="t m0 xa h9 y1b5 ff7 fs3 fc0 sc0 ls0 ws0">spółka może odst<span class="_ _6"></span>ąpić o t<span class="_ _6"></span>worzenia o<span class="ff4">dpisu, </span></div><div class="t m0 x9 he y2dc ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">100% <span class="_ _18"></span>w<span class="_ _6"></span> <span class="_ _18"></span>st<span class="_ _6"></span>osunku <span class="_ _0"></span>do <span class="_ _18"></span>nal<span class="_ _6"></span>eżności <span class="_ _0"></span>przeterminowanych <span class="_ _0"></span>powyżej <span class="_ _18"></span>12 <span class="_ _0"></span>miesięcy <span class="_ _0"></span>(licząc <span class="_ _18"></span>od <span class="_ _0"></span>daty <span class="_ _0"></span>terminu <span class="_ _18"></span>płatno<span class="_ _6"></span>ści), <span class="_ _18"></span>z <span class="_ _0"></span>uwzględnieni<span class="_ _6"></span>em </span></span></div><div class="t m0 xa h9 y2dd ff7 fs3 fc0 sc0 ls0 ws0">spłat, porozumień <span class="_ _6"></span>itp. mających <span class="_ _6"></span>miejsce<span class="_ _6"></span> po dniu bilan<span class="_ _6"></span>sowym,<span class="ff4"> </span></div><div class="t m0 x9 he yb7 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">50% <span class="_ _18"></span>w <span class="_ _18"></span>stosunku <span class="_ _18"></span>do <span class="_ _18"></span>należności <span class="_ _18"></span>przeterminowany<span class="_ _6"></span>ch <span class="_ _18"></span>od <span class="_ _18"></span>6 <span class="_ _18"></span>do <span class="_ _18"></span>12 <span class="_ _18"></span>miesięcy <span class="_ _18"></span>(<span class="_ _0"></span>licząc <span class="_ _18"></span>od <span class="_ _18"></span>daty <span class="_ _18"></span>terminu <span class="_ _18"></span>płatności), <span class="_ _18"></span>z <span class="_ _18"></span>uwzględnieniem<span class="_ _6"></span> </span></span></div><div class="t m0 xa h9 y2de ff7 fs3 fc0 sc0 ls0 ws0">spłat, porozumień <span class="_ _6"></span>itp. mających <span class="_ _6"></span>miejsce<span class="_ _6"></span> po dniu bilan<span class="_ _6"></span>sowym.<span class="ff4"> </span></div><div class="t m0 x9 h9 y2df ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf10" class="pf w0 h0"><div class="pc pc10 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">16<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y14b ff7 fs3 fc0 sc0 ls0 ws0">Corocznie <span class="_ _0"></span>analizuje <span class="_ _18"></span>się <span class="_ _18"></span>czy <span class="_ _18"></span>po<span class="_ _6"></span>wyższe <span class="_ _18"></span>zasady <span class="_ _18"></span>t<span class="_ _6"></span>worzenia <span class="_ _18"></span>odp<span class="_ _6"></span>isów <span class="_ _18"></span>odpowiadają <span class="_ _0"></span>faktycznej <span class="_ _18"></span>utracie <span class="_ _18"></span>war<span class="_ _6"></span>tości <span class="_ _18"></span>nal<span class="_ _6"></span>eżności. <span class="_ _18"></span>Odpisy<span class="_ _6"></span> <span class="_ _18"></span>aktualizujące </div><div class="t m0 x3 h9 y14c ff7 fs3 fc0 sc0 ls0 ws0">wartość <span class="_ _19"></span>należności <span class="_ _19"></span>zalicza <span class="_ _19"> </span>się <span class="_ _17"> </span>do <span class="_ _19"> </span>kosztów <span class="_ _17"> </span>operac<span class="_ _6"></span>yjnych <span class="_ _19"></span>lub <span class="_ _17"> </span>do <span class="_ _19"></span>kosztów <span class="_ _19"> </span>finansowych <span class="_ _19"> </span>jeżeli <span class="_ _17"> </span>dotyc<span class="_ _6"></span>zą <span class="_ _17"> </span>one<span class="_ _6"></span> <span class="_ _19"> </span>ods<span class="_ _0"></span>etek. <span class="_ _19"></span>W <span class="_ _17"> </span>przypadk<span class="_ _6"></span>u <span class="_ _19"> </span>ustania </div><div class="t m0 x3 h9 y14d ff7 fs3 fc0 sc0 ls0 ws0">przyczyny, <span class="_ _19"> </span>dla <span class="_"> </span>k<span class="_ _6"></span>tórej <span class="_ _19"> </span>dokonano <span class="_ _17"> </span>odp<span class="_ _6"></span>isu <span class="_ _17"> </span>ak<span class="_ _6"></span>tualizującego <span class="_ _19"> </span>wartość <span class="_ _17"> </span>ak<span class="_ _6"></span>tywów, <span class="_ _17"> </span>całość<span class="_ _6"></span> <span class="_ _17"> </span>lub <span class="_ _19"> </span>odpowiednia <span class="_ _19"> </span>część <span class="_ _17"> </span>uprze<span class="_ _6"></span>dnio <span class="_ _19"> </span>dokonanego <span class="_ _17"> </span>odpi<span class="ff4">su </span></div><div class="t m0 x3 h9 y14e ff4 fs3 fc0 sc0 ls0 ws0">aktual<span class="ff7">i<span class="_ _6"></span>zującego <span class="_ _18"></span>zwiększa <span class="_ _18"></span>wartość <span class="_ _18"></span>danego <span class="_ _19"></span>składnika <span class="_ _18"></span>aktywó<span class="_ _6"></span>w <span class="_ _18"></span>i <span class="_ _19"></span>korygowane <span class="_ _18"></span>są <span class="_ _18"></span>koszty <span class="_ _18"></span>operacyjne<span class="_ _6"></span> <span class="_ _18"></span>lub <span class="_ _19"></span>odpis <span class="_ _18"></span>zaliczany <span class="_ _18"></span>jest <span class="_ _18"></span>do <span class="_ _19"></span>przychodów </span></div><div class="t m0 x3 h9 y1f7 ff4 fs3 fc0 sc0 ls0 ws0">finansowyc<span class="_ _6"></span>h. </div><div class="t m0 x3 h1a y150 ffd fs3 fc0 sc0 ls29 ws0">d)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="ffd">Leasi<span class="_ _7"></span>ng <span class="fff">–<span class="_ _6"></span>st<span class="_ _6"></span>and<span class="_ _7"></span>ard, <span class="_ _7"></span>któr<span class="_ _6"></span>y z<span class="_ _6"></span>ast<span class="_ _7"></span>ępuj<span class="_ _7"></span>e MSR <span class="_ _6"></span>17<span class="_ _6"></span> L<span class="_ _6"></span>ea<span class="_ _6"></span>si<span class="_ _6"></span>ng <span class="_ _6"></span>i <span class="_ _6"></span>dot<span class="_ _7"></span>yczące<span class="_ _6"></span> g<span class="_ _7"></span>o in<span class="_ _6"></span>te<span class="_ _6"></span>rpr<span class="_ _6"></span>et<span class="_ _6"></span>ac<span class="_ _6"></span>je.<span class="_ _6"></span> <span class="ffd">(M<span class="_ _6"></span>SS<span class="_ _6"></span>F 1<span class="_ _6"></span>6)<span class="_ _6"></span> </span></span></span></span></div><div class="t m0 x3 h9 y2e0 ff4 fs3 fc0 sc0 ls0 ws0">Standard <span class="_ _0"></span>wskazuje <span class="_ _0"></span>jak <span class="_ _18"></span>ro<span class="_ _6"></span>zpoz<span class="ff7">nawać, <span class="_ _0"></span>mierzyć, <span class="_ _0"></span>prezentować <span class="_ _0"></span>i <span class="_ _18"></span>uja<span class="_ _6"></span>wniać <span class="_ _0"></span>informacje <span class="_ _18"></span>dot<span class="_ _6"></span>yczące <span class="_ _0"></span>umów <span class="_ _0"></span>najmu, <span class="_ _18"></span>dzierżawy <span class="_ _0"></span>i <span class="_ _0"></span>leasingu, <span class="_ _0"></span>w <span class="_ _18"></span>których </span></div><div class="t m0 x3 h9 y2e1 ff7 fs3 fc0 sc0 ls0 ws0">odpłatnie <span class="_ _17"> </span>nast<span class="_ _6"></span>ępuje <span class="_ _17"> </span>użyczenie<span class="_ _6"></span> <span class="_ _17"> </span>składnika <span class="_ _17"> </span>akt<span class="_ _6"></span>ywów <span class="_ _17"> </span>na <span class="_ _17"> </span>pewien <span class="_ _19"> </span>okres <span class="_"> </span>c<span class="_ _6"></span>zasu. <span class="_"> </span>Standa<span class="_ _6"></span>rd <span class="_ _17"> </span>wprowadza <span class="_ _19"> </span>jeden <span class="_"> </span>mo<span class="_ _6"></span>del <span class="_ _17"> </span>księ<span class="_ _6"></span>gowy <span class="_ _17"> </span>dla <span class="_ _17"> </span>wszystkic<span class="_ _6"></span>h<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y2e2 ff7 fs3 fc0 sc0 ls0 ws0">leasingobi<span class="_ _6"></span>orców <span class="_ _18"></span>–<span class="ff4"> <span class="_ _18"></span>znik<span class="_ _6"></span>a <span class="_ _18"></span>po<span class="ff7">dział <span class="_ _18"></span>na <span class="_ _0"></span>leasing <span class="_ _18"></span>operacyjny <span class="_ _18"></span>i <span class="_ _0"></span>finansowy. <span class="_ _18"></span>Leasingobior<span class="_ _6"></span>cy <span class="_ _18"></span>muszą <span class="_ _18"></span>ro<span class="_ _6"></span>zpoznawać <span class="_ _18"></span>praw<span class="_ _6"></span>a <span class="_ _18"></span>do <span class="_ _18"></span>użyt<span class="_ _6"></span>kowania <span class="_ _0"></span>aktywów <span class="_ _18"></span>i </span></span></div><div class="t m0 x3 h9 y2e3 ff7 fs3 fc0 sc0 ls0 ws0">zobowiązania <span class="_"> </span>leasingowe <span class="_ _1a"> </span>w <span class="_ _1a"> </span>bilansie. <span class="_ _2b"> </span>W<span class="_ _0"></span> <span class="_ _1a"> </span>przypadku <span class="_"> </span>leasingów <span class="_ _1a"> </span>krótkoterminowych <span class="_"> </span>(poniżej <span class="_ _1a"> </span>12 <span class="_ _1a"> </span>miesięcy) <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>tych <span class="_ _1a"> </span>o <span class="_ _20"> </span>niskiej <span class="_"> </span>wartości<span class="_ _0"></span><span class="ff4 ls2e">, </span></div><div class="t m0 x3 h9 y2e4 ff4 fs3 fc0 sc0 ls0 ws0">leasingobi<span class="_ _6"></span>orca <span class="_ _0"></span>ma <span class="_ _18"></span>prawo <span class="_ _0"></span><span class="ff7">z<span class="_ _0"></span>astosować <span class="_ _0"></span>wyłączenie <span class="_ _18"></span>i <span class="_ _0"></span>rozliczać <span class="_ _0"></span>takie <span class="_ _18"></span>umowy <span class="_ _0"></span>na <span class="_ _18"></span>dotychc<span class="_ _6"></span>zasowych <span class="_ _0"></span>zasadach. <span class="_ _18"></span>Spółka <span class="_ _0"></span>dokonała <span class="_ _0"></span>weryfikacji <span class="_ _18"></span>oraz </span></div><div class="t m0 x3 h9 y2e5 ff7 fs3 fc0 sc0 ls0 ws0">analizy <span class="_ _18"></span>wszystkich <span class="_ _18"></span>umów, <span class="_ _19"> </span>jakie <span class="_ _19"></span>Spółka <span class="_ _19"></span>podpisała <span class="_ _18"></span>na <span class="_ _19"></span>korzystanie <span class="_ _18"></span>z <span class="_ _19"> </span>określonych <span class="_ _19"></span>aktywów, <span class="_ _18"></span>na <span class="_ _19"> </span>określony <span class="_ _18"></span>czas, <span class="_ _17"> </span>w <span class="_ _18"></span>zamian <span class="_ _19"></span>za <span class="_ _19"></span>opłatę, <span class="_ _17"> </span><span class="ff4">w <span class="_ _18"></span>tym </span></div><div class="t m0 x3 h9 y2e6 ff7 fs3 fc0 sc0 ls0 ws0">umów najmu (prawo<span class="ff4"> </span>do aktywów). Spółka nie posiada zawartych umów leasingu. Um<span class="_ _0"></span>owy najmu są jest zawarta na czas <span class="_ _0"></span>określony, warto<span class="_ _6"></span>ść </div><div class="t m0 x3 h9 y2e7 ff4 fs3 fc0 sc0 ls0 ws0">skalkul<span class="_ _6"></span>owanego <span class="_ _18"></span>aktywa <span class="_ _18"></span>nie <span class="_ _18"></span>jest <span class="_ _18"></span>istotna <span class="_ _19"></span>z <span class="_ _19"></span>punktu <span class="_ _18"></span>widzenia <span class="_ _18"></span>sprawozdani<span class="_ _6"></span>a <span class="_ _18"></span>finansowego. <span class="_ _19"></span><span class="ff7">Wszystkie <span class="_ _18"></span>zawarte <span class="_ _18"></span>umowy <span class="_ _18"></span>leasingowe, <span class="_ _18"></span>dla <span class="_ _18"></span>celów<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y2e8 ff4 fs3 fc0 sc0 ls0 ws0">podatku do<span class="_ _6"></span>chod<span class="ff7">owego od osó<span class="_ _6"></span>b prawnych, są umowami l<span class="_ _6"></span>easingu oper<span class="_ _6"></span>acyjnego. <span class="ff4"> </span></span></div><div class="t m0 x3 h1a y2e9 ffd fs3 fc0 sc0 ls2f ws0">e)<span class="ffe ls0"> <span class="_ _2f"> </span><span class="ffd">Za<span class="_ _6"></span>pas<span class="_ _7"></span>y (MS<span class="_ _6"></span>R <span class="_ _6"></span>2) </span></span></div><div class="t m0 x3 h9 y2ea ff7 fs3 fc0 sc0 ls0 ws0">Materiały i<span class="_ _6"></span> towary wyce<span class="_ _6"></span>niane są w cenach naby<span class="_ _6"></span>cia lub zak<span class="_ _6"></span>upu jeżeli koszty<span class="_ _6"></span> zakupu są nieist<span class="_ _6"></span>otne dla oceny s<span class="_ _6"></span>prawozdania finans<span class="_ _6"></span>o<span class="ff4">wego.  </span></div><div class="t m0 x3 h9 y2eb ff7 fs3 fc0 sc0 ls0 ws0">Towary w skle<span class="_ _6"></span>pach zakładowych <span class="_ _6"></span>ujęto wg cen <span class="_ _6"></span>zakupu (ceny spr<span class="_ _6"></span>zedaży pomniejszono o<span class="_ _6"></span><span class="ff4"> <span class="ff7">naliczony VAT i mar<span class="_ _7"></span>ż<span class="_ _0"></span>ę przypadając<span class="_ _6"></span>e na zapas).<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y2ec ff7 fs3 fc0 sc0 ls0 ws0">Produkcja <span class="_"> </span>podst<span class="_ _6"></span>awowa <span class="_"> </span>i <span class="_"> </span>pomocnicza <span class="_"> </span>w <span class="_"> </span>toku <span class="_"> </span>wyceniana <span class="_"> </span>jest <span class="_"> </span>w <span class="_"> </span>wartości <span class="_"> </span>kosztu <span class="_"> </span>wytworzenia <span class="_"> </span>pomniejszonych <span class="_"> </span>o <span class="_"> </span>odpisy <span class="_"> </span>aktuali<span class="_ _6"></span>zujące </div><div class="t m0 x3 h9 y2ed ff7 fs3 fc0 sc0 ls0 ws0">dokonane z t<span class="_ _6"></span>ytułu trwałej u<span class="_ _6"></span>traty wartości<span class="_ _6"></span>. <span class="ff4"> </span></div><div class="t m0 x3 h9 y2ee ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>przypadku<span class="ff7">, <span class="_"> </span>gdy <span class="_ _1a"> </span>zapasy <span class="_ _1a"> </span>utraciły <span class="_"> </span>swoją <span class="_ _1a"> </span>wartość <span class="_ _1a"> </span>użytkową, <span class="_"> </span>przekraczają <span class="_"> </span>potrzeby <span class="_ _1a"> </span>Spółki <span class="_ _1a"> </span>lub <span class="_ _2b"> </span>podlegają <span class="_ _1a"> </span>obniżce <span class="_"> </span>cen <span class="_ _1a"> </span>spowodowanej </span></div><div class="t m0 x3 h9 y2ef ff7 fs3 fc0 sc0 ls0 ws0">konkure<span class="_ _6"></span>ncją ceny, dok<span class="_ _6"></span>onuje się odpisów aktua<span class="_ _6"></span>lizujących. R<span class="_ _6"></span>ozchód wyceni<span class="_ _6"></span>any jest metodą<span class="_ _6"></span> FIFO.<span class="ff4"> </span></div><div class="t m0 x3 h1a y2f0 ffd fs3 fc0 sc0 ls30 ws0">f)<span class="ffe ls0"> <span class="_ _30"> </span><span class="fff">Rze<span class="_ _6"></span>czo<span class="_ _6"></span>we <span class="_ _7"></span>akt<span class="_ _6"></span>ywa<span class="_ _6"></span> t<span class="_ _6"></span>rw<span class="_ _6"></span>ałe<span class="_ _6"></span> (<span class="_ _6"></span>MSR<span class="_ _6"></span> 1<span class="_ _6"></span>6)<span class="_ _7"></span><span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y2f1 ff4 fs3 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _17"> </span>aktywa <span class="_ _19"> </span>tr<span class="ff7">wałe <span class="_"> </span>wyceni<span class="_ _6"></span>ane <span class="_ _17"> </span>są <span class="_ _17"> </span> <span class="_ _17"> </span>zgodnie <span class="_ _17"> </span>z <span class="_ _17"> </span>MSR <span class="_ _19"> </span>16 <span class="_"> </span>w <span class="_ _17"> </span>cenie <span class="_ _19"> </span>nabycia <span class="_ _17"> </span>lub <span class="_ _17"> </span>koszci<span class="_ _6"></span>e <span class="_ _17"> </span>wytworzenia <span class="_ _19"> </span>pomniejszonej <span class="_"> </span>o<span class="_ _6"></span> <span class="_ _17"> </span>dotychczaso<span class="_ _6"></span>we </span></div><div class="t m0 x3 h9 y2f2 ff7 fs3 fc0 sc0 ls0 ws0">umorzenie <span class="_ _1a"> </span>oraz <span class="_ _20"> </span>odpisy <span class="_ _20"> </span>z <span class="_ _20"> </span>tytułu <span class="_ _20"> </span>trwałej <span class="_ _20"> </span>utrat<span class="_ _6"></span>y <span class="_ _20"> </span>wartości<span class="_ _6"></span>. <span class="_ _20"> </span>Wartość <span class="_ _1a"> </span>po<span class="_ _0"></span>czątkowa <span class="_ _20"> </span>środk<span class="_ _6"></span>ów <span class="_ _20"> </span>trwałych <span class="_ _1a"> </span>obejmuje <span class="_ _20"> </span>cenę <span class="_ _20"> </span>nabycia <span class="_ _1a"> </span>lub <span class="_ _20"> </span>koszt </div><div class="t m0 x3 h9 y2f3 ff7 fs3 fc0 sc0 ls0 ws0">wytworzenia <span class="_"> </span>powiększony <span class="_"> </span>o <span class="_ _1a"> </span>koszty <span class="_ _1a"> </span>bezpośrednio <span class="_"> </span>związane <span class="_ _1a"> </span>z <span class="_ _1a"> </span>zakupem <span class="_"> </span>i <span class="_ _1a"> </span>przystosowaniem <span class="_"> </span>składnika <span class="_ _1a"> </span>majątku <span class="_"> </span>do <span class="_ _1a"> </span>stanu <span class="_ _1a"> </span>zdatnego <span class="_ _2b"> </span>do </div><div class="t m0 x3 h9 y2f4 ff7 fs3 fc0 sc0 ls0 ws0">używania. <span class="_ _0"></span>Koszty poniesione po <span class="_ _0"></span>dacie <span class="_ _0"></span>oddania <span class="_ _0"></span>środka trwałego <span class="_ _0"></span>do <span class="_ _0"></span>użytkowani<span class="_ _6"></span>a, <span class="_ _0"></span>które powodują, <span class="_ _0"></span>że <span class="_ _0"></span>wartość użytkowa <span class="_ _0"></span>środka trwał<span class="_ _0"></span><span class="ff4">ego <span class="_ _0"></span>po </span></div><div class="t m0 x3 h9 y2f5 ff7 fs3 fc0 sc0 ls0 ws0">zakończeniu ulepszenia przew<span class="_ _0"></span>yższa wartość uż<span class="_ _0"></span>ytkową posiadaną przy <span class="_ _0"></span>przyjęciu <span class="_ _0"></span>do <span class="_ _0"></span>używania, są <span class="_ _18"></span>k<span class="_ _6"></span>apitali<span class="_ _6"></span>zowane <span class="_ _0"></span>w <span class="_ _0"></span>wartości odpowiedniego </div><div class="t m0 x3 h9 y2f6 ff7 fs3 fc0 sc0 ls0 ws0">środka t<span class="_ _6"></span>rwałego. Środki<span class="_ _6"></span> trwałe są amort<span class="_ _6"></span>yzowane przez okr<span class="_ _6"></span>eślony z góry<span class="_ _6"></span> okres eko<span class="_ _6"></span>nomicznego użytko<span class="_ _6"></span>wania. <span class="ff4"> </span></div><div class="t m0 x3 h9 y107 ff7 fs3 fc0 sc0 ls0 ws0">Rzeczowy majątek trwały amorty<span class="_ _6"></span>zowany jest metodą<span class="ff4"> </span>liniową począwszy od następne<span class="_ _6"></span>go miesiąca, w którym środek trwały został oddany do<span class="_ _6"></span> </div><div class="t m0 x3 h9 y2f7 ff7 fs3 fc0 sc0 ls0 ws0">użytkowania, st<span class="_ _6"></span>osując st<span class="_ _6"></span>awki amortyzacji o<span class="_ _6"></span>dzwierciedl<span class="_ _6"></span>ające okres eko<span class="_ _6"></span>nomicznej użyteczności<span class="_ _6"></span> środkó<span class="_ _6"></span>w trwałych. <span class="ff4"> </span></div><div class="t m0 x3 h9 y2f8 ff7 fs3 fc0 sc0 ls0 ws0">Nakłady <span class="_ _19"> </span>poniesione <span class="_ _19"> </span>dotyczące <span class="_ _17"> </span>środków <span class="_ _17"> </span>tr<span class="_ _6"></span>wałych <span class="_ _17"> </span>będą<span class="_ _6"></span>cych <span class="_ _19"> </span>w <span class="_"> </span>to<span class="_ _6"></span>ku <span class="_ _17"> </span>budowy <span class="_ _19"> </span>lub <span class="_ _17"> </span>montażu <span class="_ _19"> </span>są <span class="_"> </span>wy<span class="_ _6"></span>ceniane <span class="_ _19"> </span>nie <span class="_ _17"> </span>rzadziej <span class="_ _19"> </span>niż <span class="_ _17"> </span>na <span class="_ _17"> </span>ka<span class="_ _6"></span>żdy <span class="_ _17"> </span>d<span class="_ _6"></span>zień<span class="_ _6"></span> </div><div class="t m0 x3 h9 y2f9 ff7 fs3 fc0 sc0 ls0 ws0">bilansowy, we<span class="_ _6"></span>dług cen nabyci<span class="_ _6"></span>a lub kosztów wyt<span class="_ _6"></span>worzenia, pomnie<span class="_ _6"></span>jszonych <span class="_ _6"></span>o odpis z ty<span class="_ _6"></span>tułu trwałej ut<span class="_ _6"></span>raty wartości.<span class="ff4"> </span></div><div class="t m0 x3 h9 y2fa ff7 fs3 fc0 sc0 ls0 ws0">Prawo <span class="_"> </span>wi<span class="_ _6"></span>eczystego <span class="_ _17"> </span>użytk<span class="_ _6"></span>owania <span class="_ _17"> </span>jest <span class="_ _17"> </span>polskim <span class="_ _17"> </span>rozwiązaniem <span class="_"> </span>ni<span class="_ _6"></span>e <span class="_"> </span>sp<span class="_ _6"></span>otykany<span class="_ _6"></span>m <span class="_"> </span>w <span class="_ _17"> </span>innych <span class="_ _17"> </span>krajach, <span class="_"> </span>stan<span class="_ _6"></span>owiącym <span class="_ _17"> </span>instrument <span class="_ _17"> </span>łączący<span class="_ _6"></span> <span class="_"> </span>cec<span class="_ _6"></span>hy </div><div class="t m0 x3 h9 y2fb ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span> <span class="_"> </span>niematerialne<span class="_ _6"></span>j <span class="_"> </span>i <span class="_"> </span>prawnej <span class="_"> </span>i <span class="_"> </span>śr<span class="_ _6"></span>odka <span class="_"> </span>trwałego. <span class="_"> </span>Mi<span class="_ _6"></span>ędzynarodowe<span class="_ _6"></span> <span class="_"> </span>Standardy <span class="_ _17"> </span>Rachunkowości<span class="_ _6"></span> <span class="_"> </span>i <span class="_"> </span>Sprawozdawczości <span class="_"> </span>Fina<span class="_ _6"></span>nsowej <span class="_"> </span>nie<span class="ff4"> </span></div><div class="t m0 x3 h9 y2fc ff7 fs3 fc0 sc0 ls0 ws0">zawierają rozwiązań dotyczących metod wyceny i <span class="_ _0"></span>ujmowania tego <span class="_ _0"></span>instrumentu. W z<span class="_ _0"></span>wiązku <span class="_ _0"></span>z powyższym Spółka ujmuje <span class="_ _0"></span>prawo wieczystego </div><div class="t m0 x3 h9 y2fd ff7 fs3 fc0 sc0 ls0 ws0">użytkowania <span class="_ _6"></span>gruntów zgodnie z pol<span class="_ _6"></span>skimi stan<span class="_ _6"></span>dardami rachu<span class="_ _6"></span>nkowości<span class="_ _6"></span>.<span class="ff4"> </span></div><div class="t m0 x3 h1a y2fe ffd fs3 fc0 sc0 ls29 ws0">g)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Warto<span class="_ _7"></span>ści <span class="_ _7"></span>niema<span class="_ _7"></span>teria<span class="_ _6"></span>ln<span class="_ _6"></span>e <span class="_ _6"></span> (M<span class="_ _6"></span>SR <span class="_ _7"></span>38)<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y25c ff7 fs3 fc0 sc0 ls0 ws0">Wartości <span class="_ _19"></span>niemateri<span class="_ _6"></span>alne <span class="_ _19"></span>wyceniane <span class="_ _19"> </span>są <span class="_ _17"> </span>w <span class="_ _19"> </span>cenie <span class="_ _19"> </span>nabycia <span class="_ _17"> </span>lub<span class="_ _6"></span> <span class="_ _19"> </span>koszcie <span class="_ _17"> </span>wyt<span class="_ _6"></span>worzenia, <span class="_ _19"></span>zgodnie <span class="_ _19"></span>z<span class="_ _0"></span><span class="ff4"> </span>MSR <span class="_ _19"></span>38, <span class="_ _19"> </span>składniki <span class="_ _19"> </span>aktywów <span class="_ _17"> </span>ujmuje<span class="_ _6"></span> <span class="_ _19"> </span>się <span class="_ _17"> </span>tyl<span class="_ _6"></span>ko </div><div class="t m0 x3 h9 y25d ff7 fs3 fc0 sc0 ls0 ws0">wtedy, <span class="_ _1a"> </span>gdy <span class="_ _20"> </span>jest <span class="_ _1a"> </span>prawdopodobne, <span class="_ _1a"> </span>ż<span class="_ _0"></span>e <span class="_ _1a"> </span>jednostka <span class="_ _1a"> </span>o<span class="_ _0"></span>siągnie <span class="_ _1a"> </span>korzyści <span class="_ _20"> </span>ekonomiczne, <span class="_ _1a"> </span>które <span class="_ _1a"> </span>można <span class="_ _20"> </span>przyporządko<span class="_ _6"></span>wać <span class="_ _1a"> </span>danemu <span class="_ _20"> </span>składnikowi </div><div class="t m0 x3 h9 y2ff ff7 fs3 fc0 sc0 ls0 ws0">aktywów. Odpisów amortyzacyjnych od <span class="_ _0"></span>wartości niematerialnych dokonuje się <span class="_ _0"></span>metodą l<span class="_ _0"></span>iniową, przez <span class="_ _0"></span>okres przewidywanego <span class="_ _0"></span>użytkowania. </div><div class="t m0 x3 h9 y25f ff7 fs3 fc0 sc0 ls0 ws0">Metoda <span class="_ _18"></span>amort<span class="_ _6"></span>yzacji <span class="_ _18"></span>oraz <span class="_ _18"></span>stawka <span class="_ _18"></span>amor<span class="_ _6"></span>tyzacyjna <span class="_ _18"></span>podl<span class="_ _6"></span>egają <span class="_ _18"></span>weryfikacji <span class="_ _18"></span>na <span class="_ _18"></span>każdy <span class="_ _18"></span>dzień <span class="_ _18"></span>bil<span class="_ _6"></span>ansowy. <span class="_ _18"></span>Wszelkie <span class="_ _18"></span>wyni<span class="_ _6"></span>kające <span class="_ _18"></span>z <span class="_ _18"></span>przeprowad<span class="ff4">zonej </span></div><div class="t m0 x3 h9 y300 ff7 fs3 fc0 sc0 ls0 ws0">weryfik<span class="_ _6"></span>acji <span class="_ _0"></span>zm<span class="_ _0"></span>iany <span class="_ _0"></span>ujmuje <span class="_ _0"></span>się <span class="_ _18"></span>jak<span class="_ _6"></span> <span class="_ _0"></span>zmiany <span class="_ _18"></span>szacunk<span class="_ _6"></span>ów, <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z<span class="_ _0"></span> <span class="_ _0"></span>wytycznymi <span class="_ _0"></span>zawartymi <span class="_ _0"></span>w <span class="_ _18"></span>MSR 8 <span class="_ _18"></span>„Zasady (polityka) <span class="_ _0"></span>ra<span class="_ _0"></span>chunkowości, <span class="_ _0"></span>zmiany </div><div class="t m0 x3 h9 y261 ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span> szacunkowych, b<span class="_ _6"></span>łędy”.<span class="ff4"> </span></div><div class="t m0 x3 h1a y16e ffd fs3 fc0 sc0 ls2b ws0">h)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Utra<span class="_ _6"></span>ta<span class="_ _6"></span> w<span class="_ _6"></span>ar<span class="_ _6"></span>toś<span class="_ _7"></span>ci rz<span class="_ _6"></span>ecz<span class="_ _6"></span>ow<span class="_ _6"></span>ych<span class="_ _6"></span> a<span class="_ _6"></span>kt<span class="_ _6"></span>ywó<span class="_ _7"></span>w tr<span class="_ _6"></span>wa<span class="_ _6"></span>łych<span class="_ _7"></span> i w<span class="_ _7"></span>arto<span class="_ _6"></span>śc<span class="_ _6"></span>i n<span class="_ _7"></span>iemat<span class="_ _7"></span>erial<span class="_ _7"></span>nych <span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y301 ff7 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _17"> </span>każdy <span class="_ _17"> </span>dzień <span class="_ _17"> </span>bilansowy <span class="_ _17"> </span>doko<span class="_ _6"></span>nuje <span class="_"> </span>si<span class="_ _6"></span>ę <span class="_ _17"> </span>przeglądu <span class="_ _17"> </span>wartości <span class="_ _17"> </span>netto <span class="_ _17"> </span>składników <span class="_ _19"> </span>m<span class="_ _0"></span>ajątku <span class="_ _17"> </span>trwałego <span class="_ _17"> </span>oraz <span class="_ _17"> </span>wartości <span class="_ _19"> </span>ni<span class="_ _0"></span>ematerial<span class="_ _6"></span>nych <span class="_ _17"> </span>w <span class="_ _17"> </span>ce<span class="_ _0"></span><span class="ff4">lu </span></div><div class="t m0 x3 h9 y302 ff4 fs3 fc0 sc0 ls0 ws0">stwie<span class="ff7">rdzeni<span class="_ _6"></span>a, <span class="_ _19"></span>czy <span class="_ _19"> </span>nie <span class="_ _17"> </span>występują <span class="_ _18"></span>prz<span class="_ _0"></span>esłanki <span class="_ _19"></span>wskazujące <span class="_ _18"></span>na<span class="_ _0"></span> <span class="_ _19"> </span>możliwość <span class="_ _19"> </span>utraty <span class="_ _19"> </span>ich <span class="_ _17"> </span>wartośc<span class="_ _6"></span>i. <span class="_ _19"> </span>W <span class="_ _17"> </span>przypadk<span class="_ _6"></span>u <span class="_ _19"></span>rzeczowych <span class="_ _19"> </span>aktywów <span class="_ _19"></span>trwałych <span class="_ _19"> </span>i </span></div><div class="t m0 x3 h9 y303 ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span> <span class="_"> </span>ni<span class="_ _0"></span>ematerial<span class="_ _6"></span>nych <span class="_"> </span>podlegających <span class="_"> </span>amortyzacji, <span class="_"> </span>g<span class="_ _0"></span>dy <span class="_"> </span>stwierdzono <span class="_"> </span>istnienie <span class="_"> </span>takich <span class="_"> </span>przesłanek, <span class="_ _1a"> </span>oraz <span class="_"> </span>na <span class="_ _1a"> </span>każdą <span class="_ _1a"> </span>datę <span class="_"> </span>bilansową<span class="ff4"> <span class="_ _1a"> </span>dla </span></div><div class="t m0 x3 h9 y304 ff4 fs3 fc0 sc0 ls0 ws0">r<span class="ff7">zeczowych <span class="_ _18"></span>aktywów <span class="_ _18"></span>trwałych <span class="_ _18"></span>i <span class="_ _18"></span>warto<span class="_ _6"></span>ści <span class="_ _18"></span>niematerialnyc<span class="_ _6"></span>h, <span class="_ _18"></span>które <span class="_ _18"></span>nie <span class="_ _19"></span>podlegają <span class="_ _18"></span>amortyzacji <span class="_ _18"></span>szacowana<span class="_ _6"></span> <span class="_ _18"></span>jest <span class="_ _18"></span>wartość <span class="_ _18"></span>odzyskiwalna <span class="_ _18"></span>da<span class="ff4">nego </span></span></div><div class="t m0 x3 h9 y305 ff7 fs3 fc0 sc0 ls0 ws0">składnika <span class="_ _17"> </span>ak<span class="_ _6"></span>tywów. <span class="_ _17"> </span>W<span class="ff4"> </span>przypadku, <span class="_ _17"> </span>gdy<span class="_ _6"></span> <span class="_ _17"> </span>wartość <span class="_ _17"> </span>bil<span class="_ _6"></span>ansowa <span class="_ _17"> </span>składnika <span class="_ _17"> </span>aktywów <span class="_ _17"> </span>rzec<span class="_ _6"></span>zowych <span class="_ _17"> </span>lub <span class="_ _17"> </span>niemate<span class="_ _6"></span>rialnych <span class="_ _17"> </span>jest<span class="_ _6"></span> <span class="_ _17"> </span>wyższa <span class="_"> </span>o<span class="_ _6"></span>d <span class="_ _17"> </span>wartości<span class="ff4"> </span></div><div class="t m0 x3 h9 y306 ff7 fs3 fc0 sc0 ls0 ws0">odzyskiwalne<span class="_ _6"></span>j dokonuje<span class="_ _6"></span> się odpisu aktuali<span class="_ _6"></span>zującego w ciężar „ Pozost<span class="_ _6"></span>ałych koszt<span class="_ _6"></span>ów operacy<span class="_ _6"></span>jnych”. <span class="ff4"> </span></div><div class="t m0 x3 h9 y307 ff7 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _17"> </span>odzyskiwal<span class="_ _6"></span>na <span class="_"> </span>ust<span class="_ _6"></span>alana <span class="_ _17"> </span>jest <span class="_"> </span>jako<span class="_ _6"></span> <span class="_"> </span>wyższa <span class="_ _17"> </span>z <span class="_"> </span>dwóc<span class="_ _6"></span>h <span class="_ _17"> </span>wartości<span class="_ _6"></span>: <span class="_"> </span>wart<span class="_ _6"></span>ości <span class="_ _17"> </span>godziwej <span class="_"> </span>pomni<span class="_ _6"></span>ejszonej <span class="_ _17"> </span>o <span class="_"> </span>ko<span class="_ _6"></span>szty <span class="_"> </span>sp<span class="_ _6"></span>rzedaży <span class="_"> </span>lub<span class="_ _6"></span> <span class="_"> </span>wart<span class="_ _6"></span>o<span class="_ _0"></span>ści </div><div class="t m0 x3 h9 y308 ff7 fs3 fc0 sc0 ls0 ws0">użytkowej. Wartość <span class="_ _0"></span>użytkowa odpow<span class="_ _0"></span>iada szacowanej <span class="_ _0"></span>wartości b<span class="_ _0"></span>ieżącej pr<span class="_ _0"></span>zyszłych przepływów <span class="_ _0"></span>pieniężnych, które <span class="_ _0"></span>będą <span class="_ _0"></span>generowane <span class="_ _0"></span>przez </div><div class="t m0 x3 h9 y309 ff7 fs3 fc0 sc0 ls0 ws0">dane <span class="_ _18"></span>aktywo <span class="_ _18"></span>(lub <span class="_ _18"></span>grupę <span class="_ _18"></span>aktywów) <span class="_ _18"></span>zdyskontowanych <span class="_ _18"></span>przy <span class="_ _18"></span>użyciu <span class="_ _18"></span>stopy <span class="_ _18"></span>dyskonta <span class="_ _18"></span>uwzględniającej <span class="_ _18"></span>aktualną <span class="_ _18"></span>rynkową <span class="_ _18"></span>wartość <span class="_ _18"></span>pieniąd<span class="_ _6"></span>za<span class="_ _0"></span><span class="ff4"> <span class="_ _18"></span><span class="ls31">w </span></span></div><div class="t m0 x3 h9 y30a ff4 fs3 fc0 sc0 ls0 ws0">czasie oraz ry<span class="_ _6"></span>zyko specy<span class="_ _6"></span>ficzne dla danego akt<span class="_ _6"></span>ywa.  </div><div class="t m0 x3 h9 y30b ff7 fs3 fc0 sc0 ls0 ws0">W momencie, gdy u<span class="_ _6"></span>trata war<span class="_ _6"></span>tości ulega odwróceni<span class="_ _6"></span>u w kolejnym ok<span class="_ _6"></span>resie, wartość nett<span class="_ _6"></span>o składnika aktywów (lub grupy a<span class="_ _6"></span>ktywów) zwię<span class="ff4">kszana </span></div><div class="t m0 x3 h9 y30c ff7 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _18"></span>do <span class="_ _19"></span>nowej <span class="_ _19"></span>oszacowanej <span class="_ _18"></span>wartości <span class="_ _18"></span>odzyskiwalnej, <span class="_ _18"></span>nie <span class="_ _19"></span>wyższej <span class="_ _18"></span>jednak <span class="_ _19"></span>od <span class="_ _19"></span>wartości<span class="_ _6"></span> <span class="_ _19"></span>netto <span class="_ _18"></span>tego <span class="_ _19"></span>składnika <span class="_ _19"></span>aktywów <span class="_ _19"></span>jaka <span class="_ _18"></span>byłaby <span class="_ _19"> </span>ustalona,<span class="_ _6"></span> </div><div class="t m0 x3 h9 y30d ff7 fs3 fc0 sc0 ls0 ws0">gdyby <span class="_"> </span>utrata <span class="_"> </span>wartości <span class="_ _1a"> </span>nie <span class="_"> </span>z<span class="_ _0"></span>ostała <span class="_"> </span>rozpoznana <span class="_ _1a"> </span>w <span class="_"> </span>poprzednich <span class="_"> </span>okresach. <span class="_ _1a"> </span>Odwrócenie <span class="_"> </span>utraty <span class="_"> </span>wartości <span class="_ _1a"> </span>ujmowane <span class="_"> </span>jest <span class="_"> </span>w <span class="_ _1a"> </span>„Pozostałych </div><div class="t m0 x3 h9 y30e ff7 fs3 fc0 sc0 ls0 ws0">przychodach <span class="_ _6"></span>operacyjnych”.<span class="ff4"> </span></div></div></div><div class="pi"></div></div>
<div id="pf11" class="pf w0 h0"><div class="pc pc11 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">17<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h1a y14b ffd fs3 fc0 sc0 ls32 ws0">i)<span class="ffe ls0"> <span class="_ _31"> </span><span class="fff">Kos<span class="_ _7"></span>zty f<span class="_ _7"></span>inan<span class="_ _6"></span>so<span class="_ _6"></span>wa<span class="_ _6"></span>nia<span class="_ _7"></span> zewn<span class="_ _7"></span>ętrzn<span class="_ _7"></span>ego (M<span class="_ _6"></span>SR <span class="_ _7"></span>23)<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y30f ff7 fs3 fc0 sc0 ls0 ws0">Koszty <span class="_ _19"></span>finansowani<span class="_ _6"></span>a <span class="_ _19"></span>zewnętrznego, <span class="_ _19"></span>które <span class="_ _18"></span>moż<span class="_ _0"></span>na <span class="_ _19"></span>bezpośrednio<span class="_ _6"></span> <span class="_ _19"> </span>przyporządkować <span class="_ _19"></span>nabyciu, <span class="_ _18"></span>budowie <span class="_ _19"> </span>lub <span class="_ _17"> </span>wytworzeni<span class="_ _6"></span>u <span class="_ _19"></span>dostosowywane<span class="_ _6"></span>go </div><div class="t m0 x3 h9 y310 ff7 fs3 fc0 sc0 ls0 ws0">składnika ak<span class="_ _6"></span>tywów, są ak<span class="_ _6"></span>tywowane jako c<span class="_ _6"></span>zęść ceny nab<span class="_ _6"></span>ycia lub kosztu wyt<span class="_ _6"></span>worzenia te<span class="_ _6"></span>go składnika akt<span class="_ _6"></span>ywów. <span class="ff4"> </span></div><div class="t m0 x3 h9 y311 ff7 fs3 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _6"></span> finansowani<span class="_ _6"></span>a zewnętrznego u<span class="_ _6"></span>jmuje się jako ko<span class="_ _6"></span>szty w okresie<span class="_ _6"></span>, w którym je p<span class="_ _6"></span>oniesiono. <span class="ff4"> </span></div><div class="t m0 x3 h9 y312 ff7 fs3 fc0 sc0 ls0 ws0">Koszty finans<span class="_ _6"></span>owania zewnęt<span class="_ _6"></span>rznego są akty<span class="_ _6"></span>wowane zgodnie z MSR 23.<span class="ff4"> </span></div><div class="t m0 x3 h1a y313 ffd fs3 fc0 sc0 ls33 ws0">j)<span class="ffe ls0"> <span class="_ _31"> </span><span class="fff">Z<span class="_ _6"></span>ob<span class="_ _7"></span>owią<span class="_ _6"></span>zan<span class="_ _6"></span>ia<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y314 ff7 fs3 fc0 sc0 ls0 ws0">Za <span class="_ _19"> </span>zobowiązania <span class="_ _17"> </span>uzn<span class="_ _6"></span>aje <span class="_ _19"> </span>się <span class="_ _17"> </span>wynik<span class="_ _6"></span>ający <span class="_ _19"></span>z <span class="_ _17"> </span>przyszłych <span class="_ _19"></span>zdarzeń <span class="_ _19"></span>obowiązek <span class="_ _19"></span>wykonania <span class="_ _19"></span>świadczeń <span class="_ _19"> </span>o <span class="_ _17"> </span>wiarygodni<span class="_ _6"></span>e <span class="_ _19"> </span>określonej <span class="_ _19"> </span>wartości, <span class="_ _17"> </span>które </div><div class="t m0 x3 h9 y315 ff4 fs3 fc0 sc0 ls11 ws0">spo<span class="ff7 ls0">wodują <span class="_ _17"> </span>wykorzyst<span class="_ _6"></span>anie <span class="_ _17"> </span>już <span class="_ _17"> </span>posiadanych <span class="_ _17"> </span>lub <span class="_ _17"> </span>przyszłych <span class="_ _17"> </span>akt<span class="_ _6"></span>ywów <span class="_ _17"> </span>Spółki. <span class="_ _17"> </span>Na <span class="_ _17"> </span>dzień <span class="_ _17"> </span>powst<span class="_ _6"></span>ania <span class="_"> </span>zobo<span class="_ _6"></span>wiązania <span class="_ _17"> </span>wycenia <span class="_ _17"> </span>się <span class="_ _19"> </span>wg<span class="_ _0"></span> <span class="_ _17"> </span>wartości </span></div><div class="t m0 x3 h9 y1fd ff7 fs3 fc0 sc0 ls0 ws0">nominalnej (<span class="_ _6"></span>wymaganej zapłaty).<span class="_ _6"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y316 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y317 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _18"></span>z <span class="_ _19"></span>tytułu <span class="_ _18"></span>dostaw <span class="_ _19"></span>i <span class="_ _18"></span>usług <span class="_ _19"></span>wycenia <span class="_ _18"></span>się <span class="_ _19"></span>w <span class="_ _18"></span>kwocie <span class="_ _19"></span>wymagające<span class="_ _6"></span>j <span class="_ _19"></span>zapłaty. <span class="_ _18"></span>Są <span class="_ _19"></span>one <span class="_ _18"></span>zobowiązaniam<span class="_ _0"></span>i <span class="_ _18"></span>przypadającymi <span class="_ _18"></span>do <span class="_ _19"></span>zapłaty <span class="_ _18"></span>za </div><div class="t m0 x3 h9 y115 ff7 fs3 fc0 sc0 ls0 ws0">towary <span class="_ _19"> </span>lub <span class="_ _17"> </span>usługi, <span class="_ _17"> </span>któ<span class="_ _6"></span>re <span class="_ _17"> </span>zostały<span class="_ _6"></span> <span class="_ _17"> </span>otrzymane/<span class="_ _7"></span>wykonane, <span class="_ _17"> </span>ale <span class="_ _19"> </span>nie <span class="_ _17"> </span>zostały <span class="_ _19"> </span>opłacone, <span class="_ _17"> </span>zafaktur<span class="_ _6"></span>owane <span class="_ _19"> </span>lub <span class="_ _17"> </span>formalnie <span class="_ _19"> </span>uzgodnione <span class="_ _17"> </span>z <span class="_ _19"> </span>dosta<span class="_ _0"></span>wcą, </div><div class="t m0 x3 h9 y318 ff7 fs3 fc0 sc0 ls0 ws0">łącznie z kwotami należnymi pracownikom. Tę grupę zobowiązań stanowią m.in.: wynagrodzenia wraz<span class="ff4"> </span>z<span class="_ _0"></span> narzutami wypłacane jednorazowo<span class="_ _6"></span> </div><div class="t m0 x3 h9 y319 ff7 fs3 fc0 sc0 ls0 ws0">w <span class="_ _20"> </span>okresie <span class="_ _20"> </span>przyszłym, <span class="_ _20"> </span>krótkoo<span class="_ _6"></span>kresowe <span class="_ _20"> </span>rezerwy <span class="_ _20"> </span>na <span class="_ _20"> </span>niewykorzystan<span class="_ _6"></span>e <span class="_ _20"> </span>urlopy, <span class="_ _20"> </span>inne <span class="_ _20"> </span>zarachowane <span class="_ _20"> </span>koszty<span class="_ _6"></span> <span class="_ _20"> </span>współmierne <span class="_ _20"> </span>do <span class="_ _20"> </span>osiągniętyc<span class="_ _6"></span>h </div><div class="t m0 x3 h9 y31a ff7 fs3 fc0 sc0 ls0 ws0">przychodów, st<span class="_ _6"></span>anowiące pr<span class="_ _6"></span>zyszłe zobowiązania <span class="_ _6"></span>oszacowane na po<span class="_ _6"></span>dstawie zawart<span class="_ _6"></span>ych umów lub i<span class="_ _6"></span>nnych wiarygodny<span class="_ _6"></span>ch szacunków.<span class="ff4"> </span></div><div class="t m0 x3 h1a y31b ffd fs3 fc0 sc0 ls34 ws0">k)<span class="ffe ls0"> <span class="_ _2f"> </span><span class="ffd">Rezer<span class="_ _6"></span>w<span class="_ _6"></span>y (<span class="_ _6"></span>MSR<span class="_ _6"></span> 3<span class="_ _6"></span>7)<span class="_ _7"></span> </span></span></div><div class="t m0 x3 h9 y31c ff7 fs3 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _18"></span>t<span class="_ _6"></span>worzone <span class="_ _18"></span>są<span class="_ _6"></span> <span class="_ _18"></span>wówczas, <span class="_ _0"></span>g<span class="_ _0"></span>dy <span class="_ _0"></span>na <span class="_ _18"></span>Spółce <span class="_ _18"></span>ciąży <span class="_ _18"></span>i<span class="_ _6"></span>stniejący<span class="_ _6"></span> <span class="_ _18"></span>obowiązek <span class="_ _18"></span>wy<span class="_ _6"></span>nikający <span class="_ _0"></span>ze <span class="_ _18"></span>zdarzeń <span class="_ _18"></span>przeszłych <span class="_ _0"></span>i <span class="_ _18"></span>gdy <span class="_ _18"></span>prawdopo<span class="_ _6"></span>dobne <span class="_ _18"></span>jest, <span class="_ _18"></span>że </div><div class="t m0 x3 h9 y8f ff7 fs3 fc0 sc0 ls0 ws0">wypełnienie<span class="_ _6"></span> <span class="_ _0"></span>tego <span class="_ _0"></span>obowiązku <span class="_ _0"></span>spowoduje <span class="_ _0"></span>konieczność wypływu <span class="_ _0"></span>środków, <span class="_ _0"></span>z <span class="_ _18"></span>k<span class="_ _6"></span>tórymi związane <span class="_ _0"></span>s<span class="_ _0"></span>ą <span class="_ _18"></span>k<span class="_ _6"></span>orzyści <span class="_ _0"></span>ekonomiczne oraz <span class="_ _0"></span>m<span class="_ _0"></span>ożna <span class="_ _0"></span>dokonać </div><div class="t m0 x3 h9 y90 ff7 fs3 fc0 sc0 ls0 ws0">wiarygodnego o<span class="_ _6"></span>szacowania kwot<span class="_ _6"></span>y tego zobowiązani<span class="_ _6"></span>a. <span class="ff4"> </span></div><div class="t m0 x3 h9 y31d ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y31e ff7 fs3 fc0 sc0 ls0 ws0">Rezerwy tworzy się w wysoko<span class="_ _6"></span>ści stanowiącej najbardzie<span class="_ _6"></span>j właściwy szacune<span class="_ _6"></span>k nakładów niezbędnych do wypełnie<span class="_ _7"></span>nia obecnego obowiąz<span class="_ _0"></span><span class="ff4">ku na </span></div><div class="t m0 x3 h9 y31f ff7 fs3 fc0 sc0 ls0 ws0">dzień <span class="_ _0"></span>bilansowy<span class="_ _6"></span>. <span class="_ _0"></span>Jeżeli <span class="_ _0"></span>skutek <span class="_ _0"></span>zmian <span class="_ _0"></span>wartości pieniądza <span class="_ _0"></span>w <span class="_ _0"></span>czasie <span class="_ _0"></span>jest <span class="_ _0"></span>istotny, <span class="_ _0"></span>kwota <span class="_ _0"></span>rezerwy <span class="_ _0"></span>odpowiada <span class="_ _0"></span>bieżącej wartości <span class="_ _0"></span>nakładów, <span class="_ _0"></span>które </div><div class="t m0 x3 h9 y320 ff7 fs3 fc0 sc0 ls0 ws0">według oczekiwań bę<span class="_ _6"></span>dą niezbędne<span class="_ _6"></span> do wypełnie<span class="_ _6"></span>nia tego obo<span class="_ _6"></span>wiązku<span class="ff4"> </span></div><div class="t m0 x3 h9 y321 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y322 ff7 fs3 fc0 sc0 ls0 ws0">Rezerwy twor<span class="_ _6"></span>zy się w szczególno<span class="_ _6"></span>ści z następu<span class="_ _6"></span>jących tytułów, (<span class="_ _6"></span>jeżeli spełni<span class="_ _6"></span>one są wyżej <span class="ff4">wymienione warun<span class="_ _6"></span>ki ujmowania <span class="_ _6"></span>rezerw): </span></div><div class="t m0 x9 he y323 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">świadczenia e<span class="_ _6"></span>merytalne<span class="_ _6"></span> i inne świadczenia po<span class="_ _6"></span> okresie zatr<span class="_ _6"></span>udnienia, któ<span class="_ _6"></span>rych wysoko<span class="_ _6"></span>ść  ustala się<span class="_ _6"></span> metodą aktuarialną<span class="_ _6"></span>, <span class="ff4"> </span></span></span></div><div class="t m0 x9 he y324 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">inne koszty w <span class="_ _0"></span>przypadku, gdy na <span class="_ _0"></span>jednostce<span class="_ _6"></span> ciąży <span class="_ _0"></span>obowiązek prawny lub <span class="_ _0"></span>zwyczajowy<span class="_ _6"></span>, z <span class="_ _0"></span>uwzględnieni<span class="_ _6"></span>em w <span class="_ _0"></span>i<span class="_ _0"></span><span class="ff4">stotnyc<span class="_ _6"></span>h przypadkach </span></span></span></div><div class="t m0 xa h9 y325 ff7 fs3 fc0 sc0 ls0 ws0">zmiany <span class="_ _18"></span>war<span class="_ _6"></span>tości <span class="_ _0"></span>pieniądza <span class="_ _0"></span>w <span class="_ _18"></span>czasie <span class="_ _0"></span>i<span class="_ _0"></span><span class="ff4"> </span>ewentual<span class="_ _6"></span>nego <span class="_ _0"></span>ryzyka <span class="_ _18"></span>związanego <span class="_ _0"></span>z <span class="_ _18"></span>dany<span class="_ _6"></span>m <span class="_ _18"></span>zobowią<span class="_ _7"></span>z<span class="_ _0"></span>aniem, <span class="_ _0"></span>w <span class="_ _18"></span>tym <span class="_ _0"></span>na <span class="_ _18"></span>skutki<span class="_ _6"></span> <span class="_ _18"></span>t<span class="_ _6"></span>oczących <span class="_ _0"></span>się </div><div class="t m0 xa h9 y326 ff7 fs3 fc0 sc0 ls0 ws0">spraw <span class="_ _19"> </span>sądowych <span class="_ _19"> </span>oraz <span class="_ _17"> </span>spraw <span class="_ _19"></span>spornych, <span class="_ _19"></span>udzielone <span class="_ _19"></span>gwarancje, <span class="_ _19"> </span>poręczenia, <span class="_ _19"> </span>przyszłe <span class="_ _17"> </span>świadc<span class="_ _6"></span>zenia <span class="_ _19"> </span>na <span class="_ _17"> </span>rzec<span class="_ _6"></span>z <span class="_ _17"> </span>prac<span class="_ _6"></span>owników, <span class="_ _19"></span>ko<span class="_ _0"></span><span class="ff4">szty </span></div><div class="t m0 xa h9 y327 ff4 fs3 fc0 sc0 ls0 ws0">restruktur<span class="_ _6"></span>yzacji. </div><div class="t m0 x3 h1a y328 ffd fs3 fc0 sc0 ls32 ws0">l)<span class="ffe ls0"> <span class="_ _31"> </span><span class="fff">Rez<span class="_ _6"></span>erw<span class="_ _7"></span>y na<span class="_ _6"></span> ś<span class="_ _7"></span>wiad<span class="_ _6"></span>cze<span class="_ _6"></span>ni<span class="_ _6"></span>a p<span class="_ _7"></span>raco<span class="_ _6"></span>wni<span class="_ _7"></span>cze (<span class="_ _6"></span>MSR<span class="_ _6"></span> 1<span class="_ _6"></span>9)<span class="_ _6"></span><span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y291 ff7 fs3 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _17"> </span>na <span class="_ _17"> </span>świadc<span class="_ _6"></span>zenia <span class="_ _17"> </span>emerytal<span class="_ _6"></span>ne <span class="_"> </span>i<span class="_ _6"></span> <span class="_ _17"> </span>rentowe <span class="_ _17"> </span>wyc<span class="_ _6"></span>enione <span class="_ _17"> </span>zostały <span class="_ _17"> </span>metodą <span class="_ _19"> </span>aktuarialną, <span class="_ _17"> </span>a<span class="ff4"> </span>podziału <span class="_ _17"> </span>rezerw <span class="_ _17"> </span>na <span class="_ _17"> </span>długo <span class="_ _17"> </span>i <span class="_ _17"> </span>krótk<span class="_ _6"></span>otermino<span class="_ _6"></span>we </div><div class="t m0 x3 h9 y329 ff4 fs3 fc0 sc0 ls0 ws0">dokonano wg pr<span class="_ _6"></span>oporcji<span class="_ _6"></span> ustalonej przez aktuar<span class="_ _6"></span>iusza. </div><div class="t m0 x3 h1a y32a ffd fs3 fc0 sc0 ls35 ws0">m)<span class="ffe ls0"> <span class="_ _32"> </span><span class="ffd">Pod<span class="_ _7"></span>atek<span class="_ _7"></span> doch<span class="_ _7"></span>odowy<span class="_ _6"></span> o<span class="_ _6"></span>dr<span class="_ _6"></span>oc<span class="_ _6"></span>zon<span class="_ _7"></span>y (MS<span class="_ _6"></span>R 1<span class="_ _7"></span>2) </span></span></div><div class="t m0 x3 h9 y32b ff7 fs3 fc0 sc0 ls0 ws0">Na obowiązkowe<span class="_ _6"></span> obciążenia <span class="_ _6"></span>wyniku składają si<span class="_ _6"></span>ę: podatek<span class="_ _6"></span> dochodowy i<span class="_ _6"></span> podatek odr<span class="_ _6"></span>oczony.<span class="ff4"> </span></div><div class="t m0 x3 h9 y2fd ff7 fs3 fc0 sc0 ls0 ws0">Na przejściowe różnice<span class="_ _6"></span> między wartością ksi<span class="_ _6"></span>ęgową aktywów i pasywów a ich wartośc<span class="_ _6"></span>ią podatkową tworzone<span class="_ _6"></span> są rezerwy i ustalane a<span class="_ _0"></span><span class="ff4">ktywa z </span></div><div class="t m0 x3 h9 y32c ff7 fs3 fc0 sc0 ls0 ws0">tytułu odr<span class="_ _6"></span>oczonego podat<span class="_ _6"></span>ku dochodowego od o<span class="_ _6"></span>sób prawnyc<span class="_ _6"></span>h.<span class="ff4"> </span></div><div class="t m0 x3 h9 y32d ff7 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _18"></span>składnika <span class="_ _18"></span>aktywów <span class="_ _19"></span>z <span class="_ _19"> </span>tytułu <span class="_ _19"></span>podatku <span class="_ _18"></span>odroczonego <span class="_ _18"></span>podlega <span class="_ _19"></span>analizie <span class="_ _19"></span>na <span class="_ _19"></span>każdy <span class="_ _18"></span>dzień <span class="_ _19"></span>bilansowy, <span class="_ _18"></span>a <span class="_ _19"> </span>w <span class="_ _19"> </span>przypadku <span class="_ _19"></span>gdy <span class="_ _18"></span>spodziewa<span class="_ _0"></span><span class="ff4">ne </span></div><div class="t m0 x3 h9 y32e ff7 fs3 fc0 sc0 ls0 ws0">przyszłe zyski<span class="_ _6"></span> podatko<span class="_ _6"></span>we nie będą wystarc<span class="_ _6"></span>zające dla realizacji<span class="_ _6"></span> składnika <span class="_ _6"></span>aktywów lub jego części nast<span class="_ _6"></span>ępuje jego odpisani<span class="_ _6"></span>e.<span class="ff4"> </span></div><div class="t m0 x3 h1a y32f ffd fs3 fc0 sc0 ls2b ws0">n)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Kapi<span class="_ _7"></span>tał a<span class="_ _7"></span>kcjo<span class="_ _6"></span>nar<span class="_ _6"></span>ius<span class="_ _7"></span>zy ni<span class="_ _7"></span>espra<span class="_ _7"></span>wują<span class="_ _7"></span>cych <span class="_ _6"></span>ko<span class="_ _6"></span>ntr<span class="_ _6"></span>oli<span class="_ _7"></span> (MS<span class="_ _6"></span>R 2<span class="_ _6"></span>7)<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y330 ff7 fs3 fc0 sc0 ls0 ws0">Kapitały <span class="_ _17"> </span>akcjo<span class="_ _6"></span>nariuszy <span class="_ _17"> </span>niesprawują<span class="_ _6"></span>cych <span class="_ _17"> </span>kontroli <span class="_ _17"> </span>ustal<span class="_ _6"></span>a <span class="_"> </span>się<span class="_ _6"></span> <span class="_ _17"> </span>jako <span class="_ _17"> </span>wartość <span class="_ _17"> </span>aktywów <span class="_ _17"> </span>ne<span class="_ _6"></span>tto <span class="_ _17"> </span>jednostki <span class="_ _17"> </span>powiązanej <span class="_ _17"> </span>przypada<span class="_ _6"></span>jących <span class="_ _17"> </span>na <span class="_"> </span>dzień </div><div class="t m0 x3 h9 y16d ff4 fs3 fc0 sc0 ls0 ws0">nabycia <span class="_ _20"> </span>akcjonariuszom <span class="_ _28"> </span>spoza <span class="_ _28"> </span><span class="ff7">grupy <span class="_ _28"> </span>kapitałowej. <span class="_ _28"> </span>Wartość <span class="_ _20"> </span>tą <span class="_ _29"> </span>zmniejsza/<span class="_ _6"></span>zwiększa <span class="_ _28"> </span>się <span class="_ _28"> </span>o <span class="_ _28"> </span>przypadające <span class="_ _20"> </span>na <span class="_ _28"> </span>kapitał <span class="_ _28"> </span>akcjonariuszy <span class="_ _20"> </span>nie </span></div><div class="t m0 x3 h9 y331 ff7 fs3 fc0 sc0 ls0 ws0">sprawujących kontroli <span class="_ _0"></span>zwiększenia/zmniejszenia <span class="_ _0"></span>aktywów <span class="_ _0"></span>netto, <span class="_ _0"></span>z <span class="_ _0"></span>tym <span class="_ _18"></span>że straty <span class="_ _0"></span>mogą <span class="_ _18"></span>być przyporządkowane <span class="_ _0"></span>kapitałowi <span class="_ _0"></span>akcjonariu<span class="ff4">szy <span class="_ _18"></span>nie<span class="_ _7"></span> </span></div><div class="t m0 x3 h9 y16e ff7 fs3 fc0 sc0 ls0 ws0">sprawujących <span class="_ _6"></span>kontroli<span class="_ _6"></span> tylko do wysokości<span class="_ _6"></span> kwoty gwarantując<span class="_ _6"></span>ych ich <span class="_ _6"></span>pokrycie przez akcjo<span class="_ _6"></span>nariuszy ni<span class="_ _6"></span>e sprawujących k<span class="_ _6"></span>ontroli. <span class="ff4"> </span></div><div class="t m0 x3 h1a y332 ffd fs3 fc0 sc0 ls2b ws0">o)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Kapi<span class="_ _7"></span>tały w<span class="_ _7"></span>łasn<span class="_ _7"></span>e<span class="_ _0"></span><span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y333 ff7 fs3 fc0 sc0 ls0 ws0">Kapitały własne wyc<span class="_ _6"></span>enia się<span class="_ _6"></span> w wartości no<span class="_ _6"></span>minalnej i wyk<span class="_ _6"></span>azuje z podziałem na i<span class="_ _6"></span>ch rodzaje.<span class="ff4"> </span></div><div class="t m0 x3 h9 y334 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 yaf ff7 fs3 fc0 sc0 ls0 ws0">Kapitały <span class="_ _19"></span>własne <span class="_ _19"></span>stanowią <span class="_ _18"></span>kap<span class="_ _0"></span>itały <span class="_ _19"></span>i <span class="_ _17"> </span>fun<span class="_ _6"></span>dusze <span class="_ _19"></span>tworzone <span class="_ _19"> </span>zgodnie <span class="_ _19"> </span>z <span class="_ _17"> </span>obowiązującym <span class="_ _19"></span>prawem, <span class="_ _18"></span>wł<span class="_ _0"></span>aściwymi <span class="_ _19"></span>ustawami <span class="_ _19"></span>oraz <span class="_ _19"></span>ze <span class="_ _19"> </span>statutem. <span class="_ _19"></span>Do </div><div class="t m0 x3 h9 y335 ff7 fs3 fc0 sc0 ls0 ws0">kapitałów własny<span class="_ _6"></span>ch zaliczane są <span class="_ _6"></span>także niepo<span class="_ _6"></span>dzielone zyski i<span class="_ _6"></span> niepokryte s<span class="_ _6"></span>traty z lat ubiegłych.<span class="ff4"> </span></div><div class="t m0 x9 he y336 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">Kapitał <span class="_"> </span>z<span class="_ _0"></span>akładowy <span class="_"> </span>wykazany <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>w <span class="_"> </span>wysokości <span class="_ _1a"> </span>zgodnej <span class="_ _1a"> </span>ze <span class="_ _1a"> </span>statutem <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>wpisem <span class="_ _1a"> </span>do <span class="_ _1a"> </span>rejestru <span class="_ _1a"> </span>sądowego <span class="_ _1a"> </span>według <span class="_ _20"> </span>warto<span class="_ _6"></span>ści </span></span></div><div class="t m0 xa h9 y337 ff7 fs3 fc0 sc0 ls0 ws0">nominalnej. Je<span class="_ _6"></span>st on po<span class="_ _6"></span>mniejszony o akcje własne<span class="_ _6"></span>, wykazywane w wart<span class="_ _6"></span>ości nab<span class="_ _6"></span>ycia.<span class="ff4"> </span></div><div class="t m0 x9 he y308 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">Kapitał zapasowy t<span class="_ _6"></span>worzony jest<span class="_ _6"></span> z premii emisy<span class="_ _6"></span>jnych uzyskan<span class="_ _6"></span>ych z emisji akcji.<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y338 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">Zyski zatr<span class="_ _6"></span>zymane tworzone z odp<span class="_ _6"></span>isów z zysku<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y339 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">Kapitał z aktual<span class="_ _6"></span>izacji wyce<span class="ff4 ls12">ny<span class="ls0"> </span></span></span></span></div><div class="t m0 x9 he y33a ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _24"> </span><span class="ff7">Wynik <span class="_ _19"> </span>finansowy <span class="_ _17"> </span>netto <span class="_ _19"> </span>roku <span class="_ _17"> </span>obrotowego <span class="_ _19"> </span>stanowi <span class="_ _17"> </span>wynik<span class="_ _6"></span> <span class="_ _17"> </span>brutt<span class="_ _6"></span>o <span class="_ _17"> </span>roku <span class="_ _19"> </span>bieżącego <span class="_ _17"> </span>skorygowany <span class="_ _19"></span>o <span class="_ _17"> </span>obciążenie<span class="_ _6"></span> <span class="_ _17"> </span>z <span class="_ _17"> </span>tyt<span class="_ _6"></span>ułu <span class="_ _17"> </span>podat<span class="_ _6"></span>ku </span></span></div><div class="t m0 xa h9 y33b ff7 fs3 fc0 sc0 ls0 ws0">dochodowego o<span class="_ _6"></span>d osób pr<span class="_ _6"></span>awnych i odroczony p<span class="_ _6"></span>odatek docho<span class="_ _6"></span>dowy<span class="ff4">. </span></div><div class="t m0 xa h9 y33c ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h9 y33d ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf12" class="pf w0 h0"><div class="pc pc12 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">18<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h1a y14b ffd fs3 fc0 sc0 ls29 ws0">p)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Przych<span class="_ _7"></span>ody <span class="_ _6"></span>z <span class="_ _6"></span>um<span class="_ _6"></span>ów<span class="_ _6"></span> z <span class="_ _6"></span>kl<span class="_ _7"></span>ient<span class="_ _6"></span>ami<span class="_ _6"></span> (<span class="_ _6"></span>MSS<span class="_ _7"></span>F 15)<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y30f ff7 fs3 fc0 sc0 ls0 ws0">Przychody <span class="_ _19"></span>ujmowane <span class="_ _19"> </span>są <span class="_ _17"> </span>w <span class="_ _19"> </span>m<span class="_ _0"></span>omenc<span class="_ _7"></span>ie <span class="_ _17"> </span>transferu <span class="_ _19"> </span>kontroli <span class="_ _19"> </span>nad <span class="_ _17"> </span>towarami <span class="_ _19"></span>lub <span class="_ _17"> </span>usługami <span class="_ _19"></span>na <span class="_ _19"> </span>rzecz <span class="_ _17"> </span>klient<span class="_ _6"></span>a, <span class="_ _17"> </span>w <span class="_ _19"></span>wysokości <span class="_ _19"></span>ceny <span class="_ _17"> </span>tran<span class="_ _6"></span>sakcyjnej. </div><div class="t m0 x3 h9 y310 ff7 fs3 fc0 sc0 ls0 ws0">Wszelkie <span class="_ _17"> </span>towar<span class="_ _6"></span>y <span class="_ _17"> </span>lub <span class="_ _17"> </span>usługi <span class="_ _17"> </span>sprzedawane <span class="_ _17"> </span>w <span class="_ _17"> </span>pakie<span class="_ _6"></span>tach, <span class="_ _17"> </span>które <span class="_ _17"> </span>da <span class="_ _17"> </span>się <span class="_ _17"> </span>wyodrębnić <span class="_ _19"> </span>w <span class="_"> </span>ramach <span class="_ _17"> </span>pakietu, <span class="_ _17"> </span>ujmowane<span class="_ _6"></span> <span class="_ _17"> </span>są <span class="_ _17"> </span>oddzielnie. <span class="_ _17"> </span>Ponadto<span class="ff4"> </span></div><div class="t m0 x3 h9 y33e ff7 fs3 fc0 sc0 ls0 ws0">wszelkie <span class="_ _0"></span>upusty <span class="_ _18"></span>i <span class="_ _18"></span>rabaty <span class="_ _18"></span>doty<span class="_ _6"></span>czące <span class="_ _18"></span>ceny <span class="_ _18"></span>transakcyjne<span class="_ _6"></span>j <span class="_ _18"></span>alokowane <span class="_ _18"></span>są <span class="_ _0"></span>do <span class="_ _19"></span>poszczególnych <span class="_ _0"></span>elementów <span class="_ _18"></span>paki<span class="_ _6"></span>etu. <span class="_ _18"></span>W <span class="_ _18"></span>przypadku, <span class="_ _18"></span>gdy <span class="_ _0"></span>wysokość </div><div class="t m0 x3 h9 y14f ff7 fs3 fc0 sc0 ls0 ws0">przychodu jest <span class="_ _0"></span>zmienna, <span class="_ _0"></span>kwoty <span class="_ _0"></span>zmienne <span class="_ _0"></span>są <span class="_ _0"></span>zaliczane do <span class="_ _0"></span>przychodów, <span class="_ _0"></span>o <span class="_ _0"></span>ile <span class="_ _0"></span>istnieje <span class="_ _0"></span>duże <span class="_ _0"></span>prawdopodobie<span class="_ _6"></span>ństwo, <span class="_ _0"></span>że <span class="_ _0"></span>w <span class="_ _18"></span>pr<span class="_ _6"></span>zyszłości ni<span class="_ _0"></span>e <span class="_ _0"></span>nastąpi </div><div class="t m0 x3 h9 y150 ff7 fs3 fc0 sc0 ls0 ws0">odwróceni<span class="_ _6"></span>e ujęcia przycho<span class="_ _6"></span>du w<span class="ff4"> </span>wyniku przeszaco<span class="_ _6"></span>wania warto<span class="_ _6"></span>ści.<span class="ff4"> </span></div><div class="t m0 x3 h9 y10d ff7 fs3 fc0 sc0 ls0 ws0">Zależnie o<span class="_ _6"></span>d spełnieni<span class="_ _6"></span>a określonych kryte<span class="_ _6"></span>riów, przycho<span class="_ _6"></span>dy związane z wyodrębn<span class="_ _6"></span>ionymi świad<span class="_ _6"></span>czeniami są:<span class="ff4"> </span></div><div class="t m0 x2f he y33f ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff7">rozkładane w czasie, w sposó<span class="_ _6"></span>b obrazując<span class="_ _6"></span>y wykonani<span class="_ _6"></span>e umowy przez jedno<span class="_ _6"></span>stkę, lub<span class="ff4"> </span></span></span></div><div class="t m0 x2f he y340 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1"> </span><span class="ff4">ujmowane jednorazowo, w mo<span class="_ _7"></span>m<span class="_ _0"></span>encie gdy k<span class="_ _6"></span>ontrol<span class="_ _6"></span>a <span class="ff7">nad towarami lub usługami jest<span class="_ _6"></span> przeniesi<span class="_ _6"></span>ona na rzec<span class="_ _6"></span>z klienta.<span class="ff4"> </span></span></span></span></div><div class="t m0 x3 h9 y341 ff7 fs3 fc0 sc0 ls0 ws0">Koszty poniesione w celu <span class="_ _0"></span>pozyskania i <span class="_ _0"></span>zabezpieczenia kontrakt<span class="_ _6"></span>u z <span class="_ _0"></span>klientem są <span class="_ _0"></span>aktywowane i <span class="_ _0"></span>rozliczane w czasie przez <span class="_ _0"></span>okres kon<span class="_ _0"></span><span class="ff4">sumowania </span></div><div class="t m0 x3 h9 y342 ff7 fs3 fc0 sc0 ls0 ws0">korzyści z t<span class="_ _6"></span>ego kontr<span class="_ _6"></span>aktu.<span class="ff4"> </span></div><div class="t m0 x3 h1a y343 ffd fs3 fc0 sc0 ls29 ws0">q)<span class="ffe ls0"> <span class="_ _2c"> </span><span class="fff">Pozos<span class="_ _7"></span>tałe<span class="_ _6"></span> p<span class="_ _7"></span>rzycho<span class="_ _7"></span>dy o<span class="_ _6"></span>pe<span class="_ _6"></span>ra<span class="_ _6"></span>cyj<span class="_ _6"></span>ne<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y344 ff7 fs3 fc0 sc0 ls0 ws0">Do pozostałyc<span class="_ _6"></span>h przychodów o<span class="_ _6"></span>peracyjnych Spó<span class="_ _6"></span>łka zalicza zyski ze zby<span class="_ _6"></span>cia nief<span class="_ _6"></span>inansowych <span class="_ _6"></span>aktywów trwałych, d<span class="_ _6"></span>otacje oraz inne<span class="_ _6"></span> przy<span class="ff4">chody. </span></div><div class="t m0 x3 h1a y345 ffd fs3 fc0 sc0 ls36 ws0">r)<span class="ffe ls0"> <span class="_ _33"> </span><span class="fff">Poz<span class="_ _6"></span>os<span class="_ _7"></span>tałe<span class="_ _6"></span> k<span class="_ _6"></span>osz<span class="_ _6"></span>ty <span class="_ _7"></span>oper<span class="_ _6"></span>ac<span class="_ _6"></span>yjn<span class="_ _6"></span>e<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y346 ff7 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _19"></span>pozostałych <span class="_ _19"></span>kosztów <span class="_ _18"></span>operacyjnych <span class="_ _19"> </span>Spółka <span class="_ _19"> </span>z<span class="_ _0"></span>alicza <span class="_ _19"></span>straty <span class="_ _18"></span>z<span class="_ _0"></span>e <span class="_ _19"></span>zbycia <span class="_ _19"></span>niefinansowyc<span class="_ _6"></span>h <span class="_ _19"></span>aktywów <span class="_ _19"> </span>trwał<span class="_ _0"></span>ych, <span class="_ _19"></span>aktualizację <span class="_ _19"></span>wartości <span class="_ _18"></span>a<span class="_ _0"></span>ktywów </div><div class="t m0 x3 h9 y347 ff7 fs3 fc0 sc0 ls0 ws0">niefinans<span class="_ _6"></span>owych, oraz pozostałe k<span class="_ _6"></span>oszty. <span class="ff4"> </span></div><div class="t m0 x3 h1a y281 ffd fs3 fc0 sc0 ls37 ws0">s)<span class="ffe ls0"> <span class="_ _33"> </span><span class="ffd">Z<span class="_ _6"></span>ysk<span class="_ _7"></span>i st<span class="_ _6"></span>rat<span class="_ _7"></span>y z i<span class="_ _7"></span>nwest<span class="_ _7"></span>ycji </span></span></div><div class="t m0 x3 h9 y155 ff7 fs3 fc0 sc0 ls0 ws0">W pozycji tej ujmowane są między in<span class="_ _0"></span>nymi zyski i straty na sp<span class="_ _0"></span>rzedaży aktywów finansowych dostępn<span class="_ _6"></span>ych do spr<span class="_ _0"></span>zedaży (jednostek zależnych i </div><div class="t m0 x3 h9 y348 ff4 fs3 fc0 sc0 ls0 ws0">stowarzyszonyc<span class="_ _6"></span>h) oraz otrzymane kwoty z <span class="ff7">tytułu likwi<span class="_ _6"></span>dacji aktywów finansowych przeznaczonych do sprzeda<span class="_ _7"></span>ż<span class="_ _0"></span>y, jak również zyski i<span class="ff4"> straty na </span></span></div><div class="t m0 x3 h9 y157 ff7 fs3 fc0 sc0 ls0 ws0">sprzedaży akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych przeznaczonych do o<span class="_ _6"></span>brotu.<span class="ff4"> </span></div><div class="t m0 x3 h1a y349 ffd fs3 fc0 sc0 ls38 ws0">t)<span class="ffe ls0"> <span class="_ _33"> </span><span class="fff">Rach<span class="_ _6"></span>un<span class="_ _7"></span>ek p<span class="_ _6"></span>rze<span class="_ _6"></span>pł<span class="_ _6"></span>ywó<span class="_ _6"></span>w <span class="_ _6"></span>pi<span class="_ _7"></span>enięż<span class="_ _6"></span>nyc<span class="_ _6"></span>h<span class="ffd"> </span></span></span></div><div class="t m0 x3 h9 y34a ff7 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>sporządza <span class="_ _0"></span>przepływy metodą <span class="_ _0"></span>pośrednią stosując <span class="_ _0"></span>podział <span class="_ _18"></span>na<span class="_ _6"></span> <span class="_ _0"></span>działalność operacyjną, <span class="_ _0"></span>inwestycyjną <span class="_ _0"></span>i <span class="_ _0"></span>finansową, <span class="_ _0"></span>który prz<span class="_ _0"></span>edstawia się </div><div class="t m0 x3 h9 y34b ff7 fs3 fc0 sc0 ls0 ws0">następująco<span class="_ _6"></span>:<span class="ff4"> </span></div><div class="t m0 x3 h2c y34c ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">do <span class="_ _28"> </span>działalności <span class="_ _29"> </span>operacyjnej <span class="_ _28"> </span>Spółki <span class="_ _29"> </span>zalicza <span class="_ _29"> </span>się <span class="_ _29"> </span>transakcje <span class="_ _28"> </span>i <span class="_ _29"> </span>zdarzenia <span class="_ _29"> </span>związane <span class="_ _28"> </span>z<span class="_ _0"></span> <span class="_ _29"> </span>podstawą <span class="_ _28"> </span>działania <span class="_ _28"> </span>S<span class="_ _0"></span>półki, <span class="_ _28"> </span>wykazywanie </span></span></div><div class="t m0 x7 h9 y34d ff7 fs3 fc0 sc0 ls0 ws0">podstawowyc<span class="_ _6"></span>h <span class="_ _20"> </span>ty<span class="_ _0"></span>tułów <span class="_ _20"> </span>i <span class="_ _28"> </span>wydatków <span class="_ _28"> </span>działa<span class="_ _0"></span>lności <span class="_ _20"> </span>operacyjnej <span class="_ _20"> </span>jako <span class="_ _28"> </span>odrębnych <span class="_ _20"> </span>p<span class="_ _0"></span>ozycji <span class="_ _20"> </span>rachunku <span class="_ _28"> </span>przepływów <span class="_ _28"> </span>pieniężnych, <span class="_ _20"> </span>a </div><div class="t m0 x7 h9 y34e ff7 fs3 fc0 sc0 ls0 ws0">następnie<span class="_ _6"></span> ich zsumowaniu do k<span class="_ _6"></span>woty przepływów pieni<span class="_ _6"></span>ężnych net<span class="_ _6"></span>to z działalnośc<span class="_ _6"></span>i operacyjnej,<span class="ff4"> </span></div><div class="t m0 x3 h2c y34f ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">do działalności<span class="_ _6"></span> inwesty<span class="_ _6"></span>cyjnej zalicza się zby<span class="_ _6"></span>cie warto<span class="_ _6"></span>ści niematerialny<span class="_ _6"></span>ch i<span class="ff4"> prawnych, sk</span>ładników mająt<span class="_ _6"></span>ku trwałeg<span class="_ _6"></span>o,<span class="ff4"> </span></span></span></div><div class="t m0 x3 h2c y350 ff10 fs0 fc0 sc0 ls0 ws0">▪<span class="ffa"> <span class="_ _2e"> </span><span class="ff7 fs3">do działalności<span class="_ _6"></span> finanso<span class="_ _6"></span>wej zalicza się głównie po<span class="_ _6"></span>zyskiwanie k<span class="_ _6"></span>apitału własn<span class="_ _6"></span>ego i<span class="ff4"> </span>kapitałów o<span class="_ _6"></span>bcych oraz ich zwro<span class="_ _6"></span>t i obsługę.<span class="ff4"> </span></span></span></div><div class="t m0 x3 h9 y291 ff7 fs3 fc0 sc0 ls0 ws0">Stosując meto<span class="_ _6"></span>dę pośre<span class="_ _6"></span>dnią w działalności o<span class="_ _6"></span>peracyjnej Spółka <span class="_ _6"></span>ustala kore<span class="_ _6"></span>kty i zmiany stanu wyc<span class="_ _6"></span>hodząc od zys<span class="ff4">ku brutto<span class="_ _6"></span>. </span></div><div class="t m0 x3 h9 y351 ff7 fs3 fc0 sc0 ls0 ws0">Spółka stosuje<span class="_ _6"></span> jako podstawo<span class="_ _6"></span>wy rachunek pr<span class="_ _6"></span>zepływów pienię<span class="_ _6"></span>żnych metodę p<span class="_ _6"></span>ośrednią. <span class="ff4"> </span></div><div class="t m0 x3 h9 y32a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y352 ff2 fs3 fc0 sc0 ls0 ws0">Ustalanie wyni<span class="_ _6"></span>ku finansowego </div><div class="t m0 x3 hc y353 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h1a y354 ff2 fs3 fc0 sc0 ls39 ws0">I.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">Wy<span class="_ _0"></span>n<span class="_ _18"></span>ik<span class="_ _0"></span> <span class="_ _0"></span>f<span class="_ _0"></span>i<span class="_ _0"></span>na<span class="_ _18"></span>ns<span class="_ _0"></span>ow<span class="_ _0"></span>y<span class="_ _18"></span> </span></span></div><div class="t m0 x9 he y355 ff4 fs3 fc0 sc0 ls3a ws0">a)<span class="ffa ls0"> <span class="_ _34"> </span><span class="ff7">Wynik <span class="_ _19"></span>finansowy<span class="_ _6"></span> <span class="_ _19"></span>netto <span class="_ _19"> </span>w <span class="_ _17"> </span>księ<span class="_ _6"></span>gach <span class="_ _19"></span>rachunkowych <span class="_ _19"></span>wykazywany <span class="_ _19"></span>jest <span class="_ _18"></span>z<span class="_ _0"></span> <span class="_ _19"> </span>uwz<span class="_ _0"></span>ględnienie<span class="_ _6"></span>m <span class="_ _19"> </span>odpowiednich <span class="_ _18"></span>przepisów, <span class="_ _17"> </span>dot<span class="_ _6"></span>yczących </span></span></div><div class="t m0 xa h9 y356 ff4 fs3 fc0 sc0 ls0 ws0">i<span class="ff7">nstrument<span class="_ _6"></span>ów <span class="_ _28"> </span>f<span class="_ _0"></span>inansowyc<span class="_ _6"></span>h, <span class="_ _29"> </span>dokonywania <span class="_ _28"> </span>odpisów <span class="_ _28"> </span>ak<span class="_ _0"></span>tualizujący<span class="_ _6"></span>ch <span class="_ _29"> </span>wartość <span class="_ _28"> </span>należności, <span class="_ _28"> </span>korekty <span class="_ _29"> </span>odpisów <span class="_ _29"> </span>aktualizujących, </span></div><div class="t m0 xa h9 y357 ff7 fs3 fc0 sc0 ls0 ws0">tworzenia o<span class="_ _6"></span>dpisów z tyt<span class="_ _6"></span>ułu utraty warto<span class="_ _6"></span>ści, rozliczenia <span class="_ _6"></span>międzyokreso<span class="_ _6"></span>wego kosztów i<span class="_ _6"></span> przychodów.<span class="ff4"> </span></div><div class="t m0 x9 he y358 ff4 fs3 fc0 sc0 ls12 ws0">b)<span class="ffa ls0"> <span class="_ _35"> </span><span class="ff7">Koszty, <span class="_ _18"></span>dotyczące <span class="_ _18"></span>ro<span class="_ _6"></span>ku <span class="_ _18"></span>obrachunk<span class="_ _6"></span>owego <span class="_ _18"></span>powinny <span class="_ _18"></span>być <span class="_ _18"></span>ujęte <span class="_ _18"></span>w <span class="_ _18"></span>księ<span class="_ _6"></span>gach <span class="_ _18"></span>tego <span class="_ _18"></span>roku, <span class="_ _18"></span>pomimo<span class="_ _6"></span>, <span class="_ _18"></span>że <span class="_ _18"></span>termin <span class="_ _18"></span>ich <span class="_ _18"></span>pła<span class="_ _6"></span>tności<span class="_ _6"></span> <span class="_ _18"></span>nastąpi <span class="_ _18"></span>w </span></span></div><div class="t m0 xa h9 y359 ff7 fs3 fc0 sc0 ls0 ws0">okresi<span class="_ _6"></span>e późniejszym.<span class="ff4"> </span></div><div class="t m0 x9 he y35a ff4 fs3 fc0 sc0 ls21 ws0">c)<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff7">Koszty <span class="_ _18"></span>z<span class="_ _0"></span>wiązane <span class="_ _18"></span>z <span class="_ _19"> </span>płatnościami <span class="_ _18"></span>wynikającymi <span class="_ _18"></span>z<span class="_ _0"></span> <span class="_ _18"></span>nieterminowego <span class="_ _18"></span>regulowania <span class="_ _18"></span>z<span class="_ _0"></span>obowiązań <span class="_ _18"></span>jednostki, <span class="_ _18"></span>rozliczeniem <span class="_ _19"></span>niedoboró<span class="_ _6"></span>w </span></span></div><div class="t m0 xa h9 y35b ff7 fs3 fc0 sc0 ls0 ws0">stwierdzony<span class="_ _6"></span>ch <span class="_"> </span>w <span class="_ _17"> </span>składnik<span class="_ _6"></span>ach <span class="_"> </span>mająt<span class="_ _6"></span>kowych <span class="_ _17"> </span>oraz <span class="_"> </span>inne<span class="_ _6"></span> <span class="_"> </span>o <span class="_ _17"> </span>podobny<span class="_ _6"></span>m <span class="_"> </span>charak<span class="_ _6"></span>terze <span class="_ _17"> </span>ujmuje <span class="_"> </span>si<span class="_ _6"></span>ę <span class="_"> </span>w <span class="_ _17"> </span>rachunk<span class="_ _6"></span>u <span class="_"> </span>wyni<span class="_ _6"></span>ków <span class="_ _17"> </span>okresu, <span class="_ _17"> </span>w </div><div class="t m0 xa h9 y35c ff7 fs3 fc0 sc0 ls0 ws0">którym zost<span class="_ _6"></span>ały stwierdzo<span class="_ _6"></span>ne, zgodnie z trybe<span class="_ _6"></span>m określo<span class="_ _6"></span>nym w procedu<span class="_ _6"></span>rze wewnętrznej.<span class="ff4"> </span></div><div class="t m0 x9 he y35d ff4 fs3 fc0 sc0 ls12 ws0">d)<span class="ffa ls0"> <span class="_ _35"> </span><span class="ff7">Jednostk<span class="_ _6"></span>a, <span class="_ _26"> </span>będąc<span class="_ _6"></span> <span class="_ _26"> </span>płatnik<span class="_ _6"></span>iem <span class="_ _26"> </span>podatk<span class="_ _6"></span>u <span class="_ _26"> </span>docho<span class="_ _6"></span>dowego, <span class="_ _25"> </span>tworzy <span class="_ _26"> </span>rezerw<span class="_ _6"></span>ę <span class="_ _26"> </span>i <span class="_ _25"> </span>ustala <span class="_ _25"> </span>aktywa <span class="_ _26"> </span>z <span class="_ _26"> </span>tyt<span class="_ _6"></span>ułu <span class="_ _26"> </span>odr<span class="_ _6"></span>oczonego <span class="_ _25"> </span>pod<span class="_ _0"></span><span class="ff4">atku </span></span></span></div><div class="t m0 xa h9 y35e ff7 fs3 fc0 sc0 ls0 ws0">dochodowego <span class="_ _19"></span>na <span class="_ _19"> </span>przejściowe <span class="_ _17"> </span>różnice <span class="_ _19"></span>między <span class="_ _19"> </span>wykazywaną <span class="_ _17"> </span>w <span class="_ _19"> </span>księgach <span class="_ _19"> </span>rachunkowych <span class="_ _19"> </span>wartości <span class="_ _19"> </span>a<span class="_ _0"></span>ktywów <span class="_ _19"> </span>i <span class="_ _17"> </span>zobowiązań, <span class="_ _19"> </span>a <span class="_ _17"> </span>ich<span class="_ _6"></span> </div><div class="t m0 xa h9 y35f ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span>ą podatkową or<span class="_ _6"></span>az stratą podatk<span class="_ _6"></span>ową możliwą do odl<span class="_ _6"></span>iczenia w pr<span class="_ _6"></span>zyszłości.<span class="ff4"> </span></div><div class="t m0 x9 he y332 ff4 fs3 fc0 sc0 ls13 ws0">e)<span class="ffa ls0"> <span class="_ _34"> </span><span class="ff7">Wartość<span class="_ _6"></span> <span class="_"> </span>podatkowa <span class="_"> </span>aktywów <span class="_"> </span>jest <span class="_"> </span>to <span class="_"> </span>kwota, <span class="_"> </span>wpływająca <span class="_"> </span>na <span class="_"> </span>pom<span class="_ _0"></span><span class="ff4">niejszenie<span class="_ _6"></span> <span class="_"> </span>podstawy <span class="_"> </span>obliczenia <span class="_"> </span>podatku <span class="_"> </span>dochodowego <span class="_"> </span>w </span></span></span></div><div class="t m0 xa h9 y360 ff7 fs3 fc0 sc0 ls0 ws0">przypadku <span class="_ _25"> </span>uz<span class="_ _0"></span>yskania <span class="_ _25"> </span>z <span class="_ _26"> </span>nich, <span class="_ _26"> </span>w <span class="_ _26"> </span>sposób <span class="_ _26"> </span>pośr<span class="_ _6"></span>edni <span class="_ _26"> </span>lub <span class="_ _26"> </span>bezpośre<span class="_ _6"></span>dni, <span class="_ _26"> </span>korzyści <span class="_ _25"> </span>ekonomicznych. <span class="_ _26"> </span>Jeżeli <span class="_ _26"> </span>uzyskan<span class="_ _6"></span>ie <span class="_ _26"> </span>korzyści </div><div class="t m0 xa h9 y361 ff7 fs3 fc0 sc0 ls0 ws0">ekonomicznyc<span class="_ _6"></span>h <span class="_"> </span>z <span class="_ _1a"> </span>tytułu <span class="_"> </span>o<span class="_ _0"></span>kreślenia <span class="_"> </span>aktywów <span class="_"> </span>nie <span class="_"> </span>p<span class="_ _0"></span>owoduje <span class="_"> </span>pomniejszenia <span class="_"> </span>podstawy <span class="_"> </span>obliczenia <span class="_"> </span>p<span class="_ _0"></span><span class="ff4">odatku <span class="_"> </span>d<span class="_ _0"></span>ochodowego, <span class="_"> </span>to </span></div><div class="t m0 xa h9 yae ff7 fs3 fc0 sc0 ls0 ws0">wartość po<span class="_ _6"></span>datkowa akty<span class="_ _6"></span>wów jest ich wartośc<span class="_ _6"></span>ią księgową.<span class="ff4"> </span></div><div class="t m0 x9 he yaf ff4 fs3 fc0 sc0 ls3b ws0">f)<span class="ffa ls0"> <span class="_ _36"> </span><span class="ff7">Wartość <span class="_ _0"></span>podatkowa <span class="_ _18"></span>zobowiązań <span class="_ _18"></span>jest <span class="_ _18"></span>i<span class="_ _6"></span>ch <span class="_ _18"></span>wartością <span class="_ _0"></span>ks<span class="_ _0"></span>ięgową <span class="_ _18"></span>pomni<span class="_ _6"></span>ejszoną <span class="_ _18"></span>o <span class="_ _18"></span>kwot<span class="_ _6"></span>y, <span class="_ _18"></span>które <span class="_ _18"></span>w <span class="_ _0"></span>przyszłości <span class="_ _18"></span>pomniejszą <span class="_ _18"></span>podstawę<span class="_ _6"></span> </span></span></div><div class="t m0 xa h9 y362 ff4 fs3 fc0 sc0 ls0 ws0">podatku do<span class="_ _6"></span>chodowego. </div><div class="t m0 x3 h9 y363 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y364 ff2 fs3 fc0 sc0 ls0 ws0">I<span class="_ _0"></span>I<span class="_ _0"></span>.<span class="_ _0"></span> P<span class="_ _18"></span>od<span class="_ _0"></span>a<span class="_ _0"></span>t<span class="_ _0"></span>e<span class="_ _0"></span>k<span class="_ _0"></span> <span class="_ _0"></span>o<span class="_ _0"></span>dr<span class="_ _0"></span>o<span class="_ _18"></span>cz<span class="_ _0"></span>on<span class="_ _0"></span>y<span class="_ _18"></span> </div><div class="t m0 x9 he y365 ff4 fs3 fc0 sc0 ls3a ws0">a)<span class="ffa ls0"> <span class="_ _34"> </span><span class="ff7">Aktywa z<span class="_ _0"></span> <span class="_ _0"></span>tytułu<span class="ff4"> </span>odroczonego <span class="_ _0"></span>podatku <span class="_ _0"></span>dochodowego ustala <span class="_ _0"></span>się <span class="_ _0"></span>w <span class="_ _0"></span>wysoko<span class="_ _0"></span>ści kwoty <span class="_ _0"></span>przewidzianej <span class="_ _0"></span>w <span class="_ _0"></span>przyszłości <span class="_ _0"></span>do <span class="_ _0"></span>odliczenia od </span></span></div><div class="t m0 xa h9 y366 ff7 fs3 fc0 sc0 ls0 ws0">podatku dochodowego, <span class="_ _0"></span>w <span class="_ _18"></span>związku z<span class="_ _0"></span> <span class="_ _0"></span>ujemnymi <span class="_ _0"></span>różnicami <span class="_ _0"></span>przejściowymi, <span class="_ _0"></span>któ<span class="_ _6"></span>re <span class="_ _0"></span>spowodują <span class="_ _0"></span>w <span class="_ _18"></span>pr<span class="_ _6"></span>zyszłości <span class="_ _0"></span>zmniejszenie <span class="_ _0"></span>podstawy </div><div class="t m0 xa h9 y367 ff4 fs3 fc0 sc0 ls0 ws0">obliczeni<span class="_ _6"></span>a <span class="_ _28"> </span>podatku <span class="_ _28"> </span>dochodowego <span class="_ _28"> </span><span class="ff7">oraz <span class="_ _29"> </span>straty <span class="_ _20"> </span>podatkowej <span class="_ _28"> </span>możliwej <span class="_ _29"> </span>do <span class="_ _28"> </span>odliczenia, <span class="_ _28"> </span>ustalonej <span class="_ _28"> </span>przy <span class="_ _28"> </span>uwz<span class="_ _0"></span>ględni<span class="_ _6"></span>eniu <span class="_ _28"> </span>zasady </span></div><div class="t m0 xa h9 y368 ff7 fs3 fc0 sc0 ls0 ws0">ostrożnośc<span class="_ _6"></span>i.<span class="ff4"> </span></div><div class="t m0 x9 he y369 ff4 fs3 fc0 sc0 ls12 ws0">b)<span class="ffa ls0"> <span class="_ _35"> </span><span class="ff7">Rezerwę <span class="_ _18"></span>z <span class="_ _19"> </span>tytułu <span class="_ _19"></span>odroczonego <span class="_ _18"></span>podatku <span class="_ _18"></span>dochodowego <span class="_ _18"></span>tworzy <span class="_ _18"></span>się <span class="_ _19"></span>w <span class="_ _19"> </span>wysokośc<span class="_ _6"></span>i <span class="_ _18"></span>kwoty <span class="_ _19"> </span>podatku <span class="_ _18"></span>dochodowego, <span class="_ _19"> </span>wymagającej <span class="_ _18"></span>w </span></span></div><div class="t m0 xa h9 y36a ff7 fs3 fc0 sc0 ls0 ws0">przyszłości <span class="_ _18"></span>zapłaty <span class="_ _19"></span>w <span class="_ _19"></span>związku <span class="_ _19"></span>z <span class="_ _19"></span>występowani<span class="_ _6"></span>em <span class="_ _19"> </span>dodatnich <span class="_ _19"></span>różnic <span class="_ _18"></span>przejściowych, <span class="_ _19"></span>to <span class="_ _18"></span>jest <span class="_ _19"> </span>różnic, <span class="_ _19"></span>które <span class="_ _19"></span>spowodują <span class="_ _18"></span>z<span class="_ _0"></span>większeni<span class="_ _6"></span>a </div><div class="t m0 xa h9 y36b ff7 fs3 fc0 sc0 ls0 ws0">podstawy o<span class="_ _6"></span>dliczenia podat<span class="_ _6"></span>ku dochodowego w przysz<span class="_ _6"></span>łości.<span class="ff4"> </span></div></div></div><div class="pi"></div></div>
<div id="pf13" class="pf w0 h0"><div class="pc pc13 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">19<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 he y14b ff4 fs3 fc0 sc0 ls21 ws0">c)<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff7">Wysokość <span class="_ _17"> </span>rezerwy <span class="_ _17"> </span>i <span class="_"> </span>aktywów <span class="_ _17"> </span>z <span class="_"> </span>t<span class="_ _6"></span>ytułu <span class="_"> </span>odroczone<span class="_ _6"></span>go <span class="_"> </span>podat<span class="_ _6"></span>ku <span class="_"> </span>docho<span class="_ _6"></span>dowego <span class="_"> </span>ustala <span class="_ _17"> </span>się, <span class="_"> </span>pr<span class="_ _6"></span>zy <span class="_"> </span>uwzględnie<span class="_ _6"></span>niu <span class="_"> </span>stawe<span class="_ _6"></span>k <span class="_"> </span>podatk<span class="_ _6"></span>u </span></span></div><div class="t m0 xa h9 y14c ff4 fs3 fc0 sc0 ls0 ws0">dochodowego<span class="ff7">, o<span class="_ _6"></span>bowiązujących w r<span class="_ _6"></span>oku powst<span class="_ _6"></span>ania obowiązk<span class="_ _6"></span>u podatkowego.<span class="ff4"> </span></span></div><div class="t m0 x9 he y36c ff4 fs3 fc0 sc0 ls12 ws0">d)<span class="ffa ls0"> <span class="_ _35"> </span><span class="ff7">Rezerwa <span class="_ _0"></span>i <span class="_ _18"></span>aktywa <span class="_ _0"></span>z <span class="_ _18"></span>tytułu <span class="_ _0"></span>odroczonego <span class="_ _0"></span>podatku <span class="_ _18"></span>doc<span class="_ _6"></span>hodowego <span class="_ _0"></span>wykazywane <span class="_ _18"></span>są <span class="_ _0"></span>w <span class="_ _18"></span>bilan<span class="_ _6"></span>sie <span class="_ _0"></span>oddzielnie. <span class="_ _18"></span>Rezer<span class="_ _6"></span>wę <span class="_ _18"></span>i <span class="_ _0"></span>aktywa <span class="_ _18"></span>możn<span class="_ _6"></span>a </span></span></div><div class="t m0 xa h9 y36d ff7 fs3 fc0 sc0 ls0 ws0">kompensować, <span class="_ _29"> </span>jeżeli <span class="_ _25"> </span>jednostka <span class="_ _29"> </span>ma <span class="_ _25"> </span>tytuł <span class="_ _25"> </span>uprawniający <span class="_ _29"> </span>ją <span class="_ _25"> </span>do <span class="_ _25"> </span>i<span class="_ _0"></span>ch <span class="_ _29"> </span>j<span class="_ _0"></span>ednoczesnego <span class="_ _29"> </span>uwzgl<span class="_ _0"></span>ędniania <span class="_ _29"> </span>przy <span class="_ _25"> </span>obliczaniu <span class="_ _29"> </span>kwoty </div><div class="t m0 xa h9 y36e ff7 fs3 fc0 sc0 ls0 ws0">zobowiązania podat<span class="_ _6"></span>kowego.<span class="ff4"> </span></div><div class="t m0 x9 h9 y36f ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y370 ff2 fs3 fc0 sc0 ls0 ws0">I<span class="_ _0"></span>I<span class="_ _0"></span>I<span class="_ _0"></span>.<span class="_ _0"></span> <span class="_ _0"></span>P<span class="_ _0"></span>od<span class="_ _18"></span>ate<span class="_ _18"></span>k <span class="_ _0"></span>d<span class="_ _0"></span>o<span class="_ _0"></span>c<span class="_ _0"></span>h<span class="_ _0"></span>od<span class="_ _18"></span>ow<span class="_ _0"></span>y<span class="_ _0"></span> </div><div class="t m0 x9 he y371 ff4 fs3 fc0 sc0 ls3a ws0">a)<span class="ffa ls0"> <span class="_ _34"> </span><span class="ff7">Podatek do<span class="_ _6"></span>chodowy za dany<span class="_ _6"></span> okres, wpływający n<span class="_ _6"></span>a wynik fi<span class="_ _6"></span>nansowy, obe<span class="_ _6"></span>jmuje:<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y372 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">część bieżącą<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y373 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">część odroc<span class="_ _6"></span>zoną.<span class="ff4"> </span></span></span></div><div class="t m0 x9 he y374 ff4 fs3 fc0 sc0 ls12 ws0">b)<span class="ffa ls0"> <span class="_ _35"> </span><span class="ff7">Wykazywana <span class="_ _18"></span>w <span class="_ _19"></span>rachunku <span class="_ _18"></span>zysków <span class="_ _19"></span>i <span class="_ _19"></span>str<span class="_ _6"></span>at <span class="_ _18"></span>część <span class="_ _19"> </span>odroczona <span class="_ _18"></span>stanowi <span class="_ _19"></span>różnicę <span class="_ _18"></span>m<span class="_ _0"></span>iędzy <span class="_ _19"></span>stanem <span class="_ _18"></span>rezerw <span class="_ _19"></span>i <span class="_ _18"></span>aktywów <span class="_ _19"></span>z <span class="_ _19"></span>tytułu <span class="_ _18"></span>podatku </span></span></div><div class="t m0 xa h9 y375 ff7 fs3 fc0 sc0 ls0 ws0">odroczonego n<span class="_ _6"></span>a koniec<span class="_ _6"></span> i początek okresu spr<span class="_ _6"></span>awozdawczego.<span class="ff4"> </span></div><div class="t m0 x9 he y376 ff4 fs3 fc0 sc0 ls21 ws0">c)<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff7">Rezerwy <span class="_ _0"></span>i <span class="_ _18"></span>akty<span class="_ _6"></span>wa <span class="_ _18"></span>z <span class="_ _0"></span>tytułu <span class="_ _18"></span>odr<span class="_ _6"></span>oczonego <span class="_ _18"></span>po<span class="_ _6"></span>datku <span class="_ _0"></span>dochodowego, <span class="_ _0"></span>dotyczące <span class="_ _18"></span>rozlic<span class="_ _6"></span>zenia <span class="_ _0"></span>z<span class="_ _0"></span> <span class="_ _18"></span>k<span class="_ _6"></span>apitałem <span class="_ _0"></span>własnym, <span class="_ _18"></span>o<span class="_ _6"></span>dnosi <span class="_ _0"></span>się <span class="_ _18"></span>również </span></span></div><div class="t m0 xa h9 y377 ff7 fs3 fc0 sc0 ls0 ws0">na kapitał własny<span class="_ _6"></span>.<span class="ff4"> </span></div><div class="t m0 x2f h9 y378 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y379 ff2 fs0 fc0 sc0 ls1 ws0">23.<span class="ff8 ls0"> <span class="_ _2b"></span><span class="ff2">Kursy EURO <span class="ff3">użyte d<span class="_ _0"></span>o przeliczenia wybran<span class="_ _0"></span>ych danych finansowych<span class="_ _18"></span></span> </span></span></div><div class="t m0 x3 h9 y37a ff7 fs3 fc0 sc0 ls0 ws0">Wybrane <span class="_ _18"></span>dane <span class="_ _18"></span>finansowe <span class="_ _18"></span>zawarte <span class="_ _18"></span>w <span class="_ _18"></span>niniejszym <span class="_ _19"></span>wprowadzeniu <span class="_ _18"></span>do <span class="_ _18"></span>sprawozdani<span class="_ _6"></span>a <span class="_ _18"></span>finansowego <span class="_ _18"></span>na <span class="_ _18"></span>dzień <span class="_ _19"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>20<span class="_ _0"></span><span class="ff4">21 <span class="_ _19"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>za <span class="_ _19"></span>okres  </span></div><div class="t m0 x3 h9 y37b ff4 fs3 fc0 sc0 ls0 ws0">od <span class="_ _19"> </span>1 <span class="_ _17"> </span>stycznia <span class="_ _19"></span>do <span class="_ _19"> </span>31 <span class="_ _17"> </span>grudnia <span class="_ _19"></span>2021 <span class="_ _17"> </span><span class="ff7">roku <span class="_ _19"></span>oraz <span class="_ _19"> </span>na <span class="_ _17"> </span>dzień <span class="_ _19"> </span>31</span> grudnia <span class="_ _17"> </span>20<span class="lse">20</span> <span class="_ _19"></span>roku <span class="_ _19"></span>i <span class="_ _17"> </span>za <span class="_ _19"> </span>okres <span class="_ _17"> </span>od <span class="_ _19"></span>1 <span class="_ _19"> </span>stycz<span class="_ _0"></span>nia <span class="_ _19"> </span>do <span class="_ _17"> </span>31 <span class="_ _19"></span>grudnia <span class="_ _19"> </span>20<span class="_ _0"></span><span class="lse">20</span> <span class="_ _17"> </span><span class="ff7">ro<span class="_ _6"></span>ku <span class="_ _19"> </span>zostały </span></div><div class="t m0 x3 h9 y37c ff7 fs3 fc0 sc0 ls0 ws0">przeliczone n<span class="_ _6"></span>a EURO według nastę<span class="_ _6"></span>pujących zasad:<span class="ff4"> </span></div><div class="t m0 x9 he y37d ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">poszczególne <span class="_"> </span>pozycje <span class="_ _1a"> </span>aktywów <span class="_"> </span>i <span class="_ _1a"> </span>p<span class="_ _0"></span>asywów <span class="_ _1a"> </span>–<span class="ff4"> <span class="_ _1a"> </span></span>według <span class="_ _1a"> </span>średniego <span class="_"> </span>kursu <span class="_ _1a"> </span>ogł<span class="_ _0"></span>oszonego <span class="_"> </span>na <span class="_ _1a"> </span>dz<span class="_ _0"></span>ień <span class="_"> </span>31 <span class="_ _1a"> </span>g<span class="_ _0"></span>rudnia<span class="_ _6"></span> <span class="_ _1a"> </span>20<span class="ff4">21 <span class="_ _20"> </span>rok<span class="_ _6"></span>u <span class="_ _1a"> </span>przez </span></span></span></div><div class="t m0 xa h9 y37e ff4 fs3 fc0 sc0 ls0 ws0">Narodowy B<span class="_ _6"></span>ank Polski (<span class="_ _6"></span>4,<span class="lse">5994</span> <span class="ff7">zł / EURO), wynik<span class="_ _6"></span>ający z tabeli k<span class="_ _6"></span>ursów walut NBP Nr <span class="ff4 lse">25<span class="ls0">4/A/NBP<span class="_ _6"></span>/2021 z dnia <span class="lse">31</span>.1<span class="_ _6"></span>2.<span class="lse">20</span>21 r., </span></span></span></div><div class="t m0 x9 he y37f ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">poszczególne <span class="_ _18"></span>pozycje <span class="_ _18"></span>rachunku <span class="_ _18"></span>zysków <span class="_ _18"></span>i <span class="_ _19"></span>strat <span class="_ _18"></span>oraz <span class="_ _18"></span>rachunku <span class="_ _18"></span>przepływów <span class="_ _19"></span>środków <span class="_ _18"></span>pieniężnych <span class="_ _18"></span>–<span class="ff4"> <span class="_ _19"></span></span>według <span class="_ _18"></span>kursu <span class="_ _19"></span>stanowiące<span class="_ _6"></span>go </span></span></div><div class="t m0 xa h9 y380 ff7 fs3 fc0 sc0 ls0 ws0">średnią arytmetyczną średnich kursów <span class="_ _0"></span>ustalony<span class="_ _6"></span>ch przez <span class="_ _0"></span>Narodowy Bank <span class="_ _0"></span>Polski na <span class="_ _0"></span>ostatni dzień każdego <span class="_ _0"></span>zakończonego miesiąca </div><div class="t m0 xa h9 y381 ff4 fs3 fc0 sc0 ls0 ws0">okresu s<span class="_ _6"></span>prawozdawczego (4,5775 <span class="ff7">zł /<span class="_ _6"></span> EURO) w 20<span class="ff4">21 r.,<span class="_ _6"></span> </span></span></div><div class="t m0 x9 he y382 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">poszczególne <span class="_"> </span>pozycje <span class="_ _1a"> </span>aktywów <span class="_"> </span>i <span class="_ _1a"> </span>p<span class="_ _0"></span>asywów <span class="_ _1a"> </span>–<span class="ff4"> <span class="_ _1a"> </span></span>według <span class="_ _1a"> </span>średniego <span class="_"> </span>kursu <span class="_ _1a"> </span>ogł<span class="_ _0"></span>oszonego <span class="_"> </span>na <span class="_ _1a"> </span>dz<span class="_ _0"></span>ień <span class="_"> </span>31 <span class="_ _1a"> </span>g<span class="_ _0"></span>rudnia<span class="_ _6"></span> <span class="_ _1a"> </span>20<span class="ff4 lse">20<span class="ls0"> <span class="_ _20"> </span>rok<span class="_ _6"></span>u <span class="_ _1a"> </span>przez </span></span></span></span></div><div class="t m0 xa h9 y383 ff4 fs3 fc0 sc0 ls0 ws0">Narodowy B<span class="_ _6"></span>ank Polski (<span class="_ _6"></span>4,<span class="lse">6148</span> <span class="ff7">zł /</span> <span class="ff7">EURO), wynik<span class="_ _6"></span>ający z tabeli k<span class="_ _6"></span>ursów walut NBP Nr <span class="ff4 lse">25<span class="ls0">5/A/NBP<span class="_ _6"></span>/20<span class="lse">20</span> z dnia 31.1<span class="_ _6"></span>2.20<span class="lse">20</span> r., </span></span></span></div><div class="t m0 x9 he y384 ff9 fs3 fc0 sc0 ls0 ws0">•<span class="ffa"> <span class="_ _1b"> </span><span class="ff7">poszczególne <span class="_ _18"></span>pozycje <span class="_ _18"></span>rachunku <span class="_ _18"></span>zysków <span class="_ _18"></span>i <span class="_ _19"></span>strat <span class="_ _18"></span>oraz <span class="_ _18"></span>rachunku <span class="_ _18"></span>przepływów <span class="_ _19"></span>środków <span class="_ _18"></span>pieniężnych <span class="_ _18"></span>–<span class="ff4"> <span class="_ _19"></span></span>według <span class="_ _18"></span>kursu <span class="_ _19"></span>stanowiące<span class="_ _6"></span>go </span></span></div><div class="t m0 xa h9 y385 ff7 fs3 fc0 sc0 ls0 ws0">średnią arytmetyczną średnich kursów <span class="_ _0"></span>ustalony<span class="_ _6"></span>ch przez<span class="_ _0"></span><span class="ff4"> </span>Narodowy Bank <span class="_ _0"></span>Polski na os<span class="_ _0"></span>tatni dzień każdego <span class="_ _0"></span>zakończonego miesiąca </div><div class="t m0 xa h9 y386 ff4 fs3 fc0 sc0 ls0 ws0">okresu s<span class="_ _6"></span>prawozdawczego (4,4742 <span class="ff7">zł /<span class="_ _6"></span> EURO) w 20<span class="ff4 lse">20<span class="ls0"> <span class="ls27">r.</span> </span></span></span></div></div></div><div class="pi"></div></div>
<div id="pf14" class="pf w0 h0"><div class="pc pc14 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">20<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hb y387 ff2 fs1 fc1 sc0 ls0 ws0">II.<span class="ff8"> <span class="_ _37"> </span></span>SPRAWOZDANIE F<span class="_ _6"></span>INANSOW<span class="_ _6"></span>E </div><div class="t m0 x9 hd y388 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">Wybrane dane <span class="_ _0"></span>finansowe Imp<span class="_ _0"></span>erio ASI S.A.  </span></span></div><div class="t m0 x3 h9 y389 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y312 w16 h22"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">WYBRANE DANE <span class="_ _6"></span>FINANSOWE IMP<span class="_ _6"></span>ERIO <span class="ff3">ASI S.A. na d<span class="_ _6"></span>zień 31.12.202<span class="ff2">1 <span class="ls3c">r.<span class="_ _6"></span><span class="ls0"> </span></span></span></span></div></div><div class="c xd y38a w17 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x30 y38a w18 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y38a w19 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y38a w1a h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y38a w1b h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y38c w1c h2e"><div class="t m0 x34 hc y38d ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x30 y38e w1d h2d"><div class="t m0 x35 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">w tys. zł<span class="ff4"> </span></div></div><div class="c x32 y38e w1e h2d"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">w tys. EUR </div></div><div class="c x30 y38c w1f h2f"><div class="t m0 x1e h9 y38f ff4 fs3 fc0 sc0 ls0 ws0">okres o<span class="_ _6"></span>d 01-<span class="lse">01</span>-</div><div class="t m0 x14 h9 y390 ff4 fs3 fc0 sc0 lse ws0">202<span class="ls0">1 do 31-</span>12<span class="ls0">-</span></div><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 lse ws0">202<span class="ls0">1 </span></div></div><div class="c x31 y38c w20 h2f"><div class="t m0 x1e h9 y38f ff4 fs3 fc0 sc0 ls0 ws0">okres o<span class="_ _6"></span>d 01-<span class="lse">01</span>-</div><div class="t m0 x14 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">2020 do 31-<span class="lse">12<span class="_ _6"></span><span class="ls0">-</span></span></div><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 lse ws0">2020<span class="ls0"> </span></div></div><div class="c x32 y38c w21 h2f"><div class="t m0 x1e h9 y38f ff4 fs3 fc0 sc0 ls0 ws0">okres o<span class="_ _6"></span>d 01-<span class="lse">01</span>-</div><div class="t m0 x14 h9 y390 ff4 fs3 fc0 sc0 lse ws0">202<span class="ls0">1 do 31-</span>12<span class="ls0">-</span></div><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 lse ws0">202<span class="ls0">1 </span></div></div><div class="c x33 y38c w22 h2f"><div class="t m0 x37 h9 y38f ff4 fs3 fc0 sc0 ls0 ws0">okres o<span class="_ _6"></span>d 01-<span class="lse">01</span>-</div><div class="t m0 x37 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">2020 do 31-<span class="lse">12<span class="_ _6"></span><span class="ls0">-</span></span></div><div class="t m0 x38 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2020<span class="ls0"> </span></div></div><div class="c xd y391 w1c h30"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Przychody z inwest<span class="_ _6"></span>ycji </div></div><div class="c x30 y391 w1f h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">583<span class="ls0"> </span></div></div><div class="c x31 y391 w20 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">711<span class="ls0"> </span></div></div><div class="c x32 y391 w21 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">127<span class="ls0"> </span></div></div><div class="c x33 y391 w22 h30"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 lse ws0">159<span class="ls0"> </span></div></div><div class="c xd y392 w1c h30"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Wynik z inwest<span class="_ _6"></span>ycji netto </div></div><div class="c x30 y392 w1f h30"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 747 </div></div><div class="c x31 y392 w20 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(68) </div></div><div class="c x32 y392 w21 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">382<span class="ls0"> </span></div></div><div class="c x33 y392 w22 h30"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(15) </div></div><div class="c xd y393 w1c h31"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 lsb ws0">Zy<span class="ls0">ski (strat<span class="_ _6"></span>y) z inwestycji </span></div></div><div class="c x30 y393 w1f h31"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 lse ws0">336<span class="ls0"> </span></div></div><div class="c x31 y393 w20 h31"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 lse ws0">492<span class="ls0"> </span></div></div><div class="c x32 y393 w21 h31"><div class="t m0 x3a h9 y26e ff4 fs3 fc0 sc0 lse ws0">73<span class="ls0"> </span></div></div><div class="c x33 y393 w22 h31"><div class="t m0 x36 h9 y26e ff4 fs3 fc0 sc0 lse ws0">110<span class="ls0"> </span></div></div><div class="c xd y394 w1c h30"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _6"></span>a) z działalności<span class="_ _6"></span> operacyjnej<span class="ff4"> </span></div></div><div class="c x30 y394 w1f h30"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x31 y394 w20 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x32 y394 w21 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">455<span class="ls0"> </span></div></div><div class="c x33 y394 w22 h30"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 lse ws0">95<span class="ls0"> </span></div></div><div class="c xd y395 w1c h30"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _6"></span>a) brutto </div></div><div class="c x30 y395 w1f h30"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x31 y395 w20 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x32 y395 w21 h30"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">455<span class="ls0"> </span></div></div><div class="c x33 y395 w22 h30"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 lse ws0">95<span class="ls0"> </span></div></div><div class="c xd y396 w1c h32"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _6"></span>a) netto </div></div><div class="c x30 y396 w1f h32"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x31 y396 w20 h32"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x32 y396 w21 h32"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 lse ws0">455<span class="ls0"> </span></div></div><div class="c x33 y396 w22 h32"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 lse ws0">95<span class="ls0"> </span></div></div><div class="c xd y397 w1c h30"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pieni<span class="_ _6"></span>ężne netto<span class="_ _6"></span> z działalnośc<span class="_ _6"></span>i operacyjne<span class="_ _6"></span>j<span class="ff4"> </span></div></div><div class="c x30 y397 w1f h30"><div class="t m0 x3c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(1 072) </div></div><div class="c x31 y397 w20 h30"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(501) </div></div><div class="c x32 y397 w21 h30"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(<span class="lse">234</span>) </div></div><div class="c x33 y397 w22 h30"><div class="t m0 x3e h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(112) </div></div><div class="c xd y398 w1c h30"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pieni<span class="_ _6"></span>ężne netto<span class="_ _6"></span> z działalnośc<span class="_ _6"></span>i inwestycy<span class="_ _6"></span>jnej<span class="ff4"> </span></div></div><div class="c x30 y398 w1f h30"><div class="t m0 x3c h9 y38b ff4 fs3 fc0 sc0 ls15 ws0">(3<span class="ls0"> <span class="lse">696)</span> </span></div></div><div class="c x31 y398 w20 h30"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 829 </div></div><div class="c x32 y398 w21 h30"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(807) </div></div><div class="c x33 y398 w22 h30"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 lse ws0">409<span class="ls0"> </span></div></div><div class="c xd y399 w1c h31"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pieni<span class="_ _6"></span>ężne netto<span class="_ _6"></span> z działalnośc<span class="_ _6"></span>i finansowej<span class="ff4"> </span></div></div><div class="c x30 y399 w1f h31"><div class="t m0 x3f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c x31 y399 w20 h31"><div class="t m0 x3a h9 y26e ff4 fs3 fc0 sc0 lse ws0">18<span class="ls0"> </span></div></div><div class="c x32 y399 w21 h31"><div class="t m0 x3f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y399 w22 h31"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xd y18e w1c h30"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pieni<span class="_ _6"></span>ężne netto<span class="_ _6"></span>, razem<span class="ff4"> </span></div></div><div class="c x30 y18e w1f h30"><div class="t m0 x3c h9 y38b ff4 fs3 fc0 sc0 ls15 ws0">(4<span class="ls0"> <span class="lse">767)</span> </span></div></div><div class="c x31 y18e w20 h30"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 346 </div></div><div class="c x32 y18e w21 h30"><div class="t m0 x3c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(1 041) </div></div><div class="c x33 y18e w22 h30"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 lse ws0">301<span class="ls0"> </span></div></div><div class="c xd y1ce w1c h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x30 y1ce w1d h33"><div class="t m0 x35 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">w tys. zł<span class="ff4"> </span></div></div><div class="c x32 y1ce w1e h33"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">w tys. EUR </div></div><div class="c xd y39a w1c h34"><div class="t m0 x40 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">wg stanu na: </div></div><div class="c x30 y39a w1f h34"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x31 y39a w20 h34"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">31.12.2020 </div></div><div class="c x32 y39a w21 h34"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x33 y39a w22 h34"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">31.12.2020 </div></div><div class="c xd y1d0 w1c h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Aktywa razem <span class="_ _6"></span> </div></div><div class="c x30 y1d0 w1f h33"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">18 242 </div></div><div class="c x31 y1d0 w20 h33"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">15 702 </div></div><div class="c x32 y1d0 w21 h33"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 lse ws0">3 966<span class="ls0"> </span></div></div><div class="c x33 y1d0 w22 h33"><div class="t m0 x43 h9 y38b ff4 fs3 fc0 sc0 lse ws0">3 403<span class="ls0"> </span></div></div><div class="c xd y39b w1c h33"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania i<span class="_ _6"></span> Rezerwy, razem<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x30 y39b w1f h33"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">800<span class="ls0"> </span></div></div><div class="c x31 y39b w20 h33"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">344<span class="ls0"> </span></div></div><div class="c x32 y39b w21 h33"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 lse ws0">174<span class="ls0"> </span></div></div><div class="c x33 y39b w22 h33"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 lse ws0">75<span class="ls0"> </span></div></div><div class="c xd y24e w1c h34"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _6"></span>erminowe <span class="ff4"> </span></div></div><div class="c x30 y24e w1f h34"><div class="t m0 x44 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y24e w20 h34"><div class="t m0 x44 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x32 y24e w21 h34"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y24e w22 h34"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y39c w1c h33"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _6"></span>rótkote<span class="_ _6"></span>rminowe <span class="ff4"> </span></div></div><div class="c x30 y39c w1f h33"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x31 y39c w20 h33"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 lse ws0">39<span class="ls0"> </span></div></div><div class="c x32 y39c w21 h33"><div class="t m0 x3f h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x33 y39c w22 h33"><div class="t m0 x1f h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c xd y39d w1c h33"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Kapitał własny (ak<span class="_ _6"></span>tywa net<span class="_ _6"></span>to) <span class="ff4"> </span></div></div><div class="c x30 y39d w1f h33"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">17 442 </div></div><div class="c x31 y39d w20 h33"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">15 358 </div></div><div class="c x32 y39d w21 h33"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 lse ws0">3 792<span class="ls0"> </span></div></div><div class="c x33 y39d w22 h33"><div class="t m0 x43 h9 y38b ff4 fs3 fc0 sc0 lse ws0">3 328<span class="ls0"> </span></div></div><div class="c xd y39e w1c h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls3d ws0">Ka<span class="ff7 ls0">pitał zakładowy<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x30 y39e w1f h34"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x31 y39e w20 h34"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x32 y39e w21 h34"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 0<span class="lse">22</span> </div></div><div class="c x33 y39e w22 h34"><div class="t m0 x43 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 018 </div></div><div class="c xd y39f w1c h35"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _6"></span>iczba akcji zwyk<span class="_ _6"></span>łych (w szt.)<span class="ff4"> </span></div></div><div class="c x30 y39f w1f h35"><div class="t m0 x46 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x31 y39f w20 h35"><div class="t m0 x46 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x32 y39f w21 h35"><div class="t m0 x46 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x33 y39f w22 h35"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c xd y3a0 w1c h33"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Wartość ak<span class="_ _6"></span>tywów netto n<span class="_ _6"></span>a jedną akc<span class="_ _6"></span>ję (w zł / EUR)*/<span class="ff4"> </span></div></div><div class="c x30 y3a0 w1f h33"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2,23 </div></div><div class="c x31 y3a0 w20 h33"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1,96 </div></div><div class="c x32 y3a0 w21 h33"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">0,48 </div></div><div class="c x33 y3a0 w22 h33"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">0,42 </div></div><div class="c xd y3a1 w1c h34"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _6"></span>a) netto na <span class="_ _6"></span>jedną akcję (w zł / EUR)**<span class="_ _6"></span>/<span class="ff4"> </span></div></div><div class="c x30 y3a1 w1f h34"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 lse ws0">0,27<span class="ls0"> </span></div></div><div class="c x31 y3a1 w20 h34"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 lse ws0">0,05<span class="ls0"> </span></div></div><div class="c x32 y3a1 w21 h34"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">0,06 </div></div><div class="c x33 y3a1 w22 h34"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">0,01 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h9 y3a2 ff7 fs3 fc0 sc0 ls0 ws0">*/Wartość ak<span class="_ _6"></span>tywów net<span class="_ _6"></span>to przypadającą Emite<span class="_ _6"></span>ntowi na je<span class="_ _6"></span>dną akcję o<span class="_ _6"></span>blicza się poprzez podziel<span class="_ _6"></span>enie aktywó<span class="_ _6"></span>w netto przypadając<span class="_ _6"></span>ych n<span class="ff4 ls3a">a </span></div><div class="t m0 x3 h9 y3a3 ff7 fs3 fc0 sc0 ls0 ws0">zwykłych akcjo<span class="_ _6"></span>nariuszy przez śr<span class="_ _6"></span>ednią ważoną li<span class="_ _6"></span>czbę akcji zwyk<span class="_ _6"></span>łych występu<span class="_ _6"></span>jących w ci<span class="_ _6"></span>ągu danego okr<span class="_ _6"></span>esu. Średnia ważona liczba akc<span class="_ _6"></span>ji </div><div class="t m0 x3 h9 y3a4 ff4 fs3 fc0 sc0 ls0 ws0">Imperio <span class="ff7">ASI S.A. na d<span class="_ _7"></span>z<span class="_ _0"></span>ień 31 grudni<span class="_ _6"></span>a 202<span class="ff4">1 r. wynosi 7 831 487<span class="_ _6"></span>, natomiast n<span class="_ _6"></span>a 31 grudnia 20<span class="lse">20</span> r. wyno<span class="_ _6"></span>si 7 831 487.<span class="_ _6"></span> <span class="_ _38"> </span> </span></span></div><div class="t m0 x3 h9 y3a5 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _39"> </span> <span class="_ _39"> </span> </div><div class="t m0 x3 h9 y3a6 ff7 fs3 fc0 sc0 ls0 ws0">**/Zysk p<span class="_ _6"></span>odstawowy przypadając<span class="_ _6"></span>y na jedną <span class="_ _6"></span>akcję oblicza si<span class="_ _6"></span>ę poprzez podzie<span class="_ _6"></span>lenie zysk<span class="_ _6"></span>u netto za okres <span class="_ _6"></span>przypadającego na <span class="_ _6"></span>zw<span class="_ _0"></span>ykłych </div><div class="t m0 x3 h9 y3a7 ff7 fs3 fc0 sc0 ls0 ws0">akcjonari<span class="_ _6"></span>uszy Spółki przez śr<span class="_ _6"></span>ednią ważoną li<span class="_ _6"></span>czbę wyemitowany<span class="_ _6"></span>ch akcji<span class="_ _6"></span> zwykłych wystę<span class="_ _6"></span>pujących w ciągu o<span class="_ _6"></span>kresu.<span class="ff4"> <span class="_ _3a"> </span> </span></div><div class="t m0 x3 h9 y3a8 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _39"> </span> <span class="_ _39"> </span> </div><div class="t m0 x3 h9 y3a9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3aa ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3ab ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3ac ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3ad ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3ae ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3af ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b0 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b1 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b3 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b6 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3b7 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf15" class="pf w0 h0"><div class="pc pc15 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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ACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADABMleuMAAAkZSURBVABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8TAEAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAEtJjynoZkVRmAQAAF6fsixNApH/8QMAALjEFf4ZAAAA4NLmf/wAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAA4P9AjynoZkVRmAQAAJa0sixNwv++LLwNAAAAlza/6gkAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAA4BLWu6JZgD/99uTU4JG5zrK0Xd773MRP5mbbPWn7B5sfXbf64TOdyxrHP9G+PG3vWB/3vyFt3/Piqdn5k6c7b2re9tibs/1vSdtrnzs1O3/ymc5bq/u/O15vZdo+8YcTuzYcf7bTm43nbWn7yUNxvKuq/VPxed6eHX9ltr0mbV/x/cmpwSMznXdW13sp3u9dzet3WtX4vxmv/55svFel7efnT+zacPzZ9nuz/e/Lxnt1Nj9rs/l8f3N+2tdk4782bZ/9Vu9Tjz3wUmd9df+fn5qdP3m6/YHs+hsa45/pbMye74PZ8ddV138oPu+Hsv0fzsa7Kft++kj2vJuz8W/J5n9rtb07Hn9Ddr+PZvN5Y/P4Tru5v70tu/5A9v5+LHv+j2fXvym7//b0h5HfxfM/kd3/lrS9dWc8/9bqeR+J3++3Zde7Pbv/zuzn4Y7s/fp02j7z57h/KLvfZ7Pjd2XzvTvb3tOcj/bns/vfmX3/7a1GvnrrwV9Ovdiufn6P9f5meGAohGr7jSGE+nb4xTtG6turyrKsb88d39TY/89s/94Dv2pcf2V+/e0/Hq1vX5btn579WeP6y/P9X+8fW+z8g39as+j4+1Ze2Tj/X9n+g3sWv//MX2ZHFpu/1he+2tjfk+3/zgvTiz///c805u8f2fg2nv7h6MDQwjfmr9MH+d5rHxoZGAphenbz7vl7z7ea3NAXv+5LX8vyiur74v51owNDIUzft65x/dzwBd3vr+nHfHW63/V9r7j/2Lb4+txYX36Fv624kPv1x/On97/8fNU6s/eB+FzVc57PNy7ofiHdp5W+9mXjXzETny+N6/bxvvOt76/tfjf39aaFflsIYX8I4XAI4WgI4UgIYTiE0Ep/PhpC6C9CWF6EMBpCmKztPxRCGA8hrCni9mR6fX9t3/IihH3p9S+nc0dDCF8MIXwlhDCRjj9Qu1+1f306b18IYSzta4UQDtauVR/vWLpOK117Mp1zKN1jvHb8RNoezq45GUK4K233Fwtz8vf0tTp2PB03UZuDrxVxu/4M9XkZz16v5vxwGm9/Eb/W535fGuOh2nhaIYQvpXNGavc4kI47nM6pH58/30TtGar36kB6/a7aeKu//zx/NK7Pm7L1rFrv114d15dqvd8yHI+/vlqfrov7q/V+6zWPrlv98G871Xr/5NNx/am+se/5fVxv+xt/v5tZWL/vi3/fqNbvE3fH+w1W4/3u5NTgkbn2zY318Yn29my81fp99kdxvb41e74d2f5qPd/xQhxvtZ6fuTFe75PZ+O/I9n+quv/xON6XP0Ieic/zmez4Xdn257Lzd2fj3ZPNT7W+nz0b1/s7s+dPny99O4v0+TE4PDowFMKqx2/64+SqvnM+Z4rX2BtVJyz7T6Jl2eXnvNTaMjFyMcbX8zrHN9YYX8859z32vbgubHvF9et869qCjQ/G83tTqF3VWvg8GE4/w/XPzfHa593d2edoK4Twb+RvSxFwcVRLAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">21<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y42 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Rachunek Z<span class="_ _0"></span>ysków i Strat<span class="ff4 fs3"> </span></span></span></div><div class="t m0 x3 h9 y3b8 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y3b9 w23 h36"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Śródroczny Skrócon<span class="_ _7"></span>y<span class="_ _0"></span> Rachunek Z<span class="_ _6"></span>ysków i Strat<span class="ff2"> </span></div></div><div class="c x48 y3b9 w24 h36"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3b9 w25 h36"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y3b9 w26 h36"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3ba w23 h2d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysi<span class="ff7">ącach złoty<span class="_ _6"></span>ch)<span class="ff4"> </span></span></div></div><div class="c x48 y3ba w24 h2d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3ba w25 h2d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y3ba w26 h2d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3bb w27 h37"><div class="t m0 x4b hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y3bb w28 h37"><div class="t m0 x19 h9 y3bc ff4 fs3 fc0 sc0 ls0 ws0">Noty </div></div><div class="c x49 y3bb w25 h37"><div class="t m0 x2a hc y3bd ff2 fs3 fc0 sc0 ls0 ws0">01.01.2021-</div><div class="t m0 x4c hc y3be ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x4a y3bb w29 h37"><div class="t m0 x19 hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">01.01.2020-31.12.202<span class="_ _6"></span>0 </div></div><div class="c xd y3bf w27 h2d"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">A. Przychody z inw<span class="_ _6"></span>estycji </div></div><div class="c x48 y3bf w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3bf w2a h2d"><div class="t m0 x17 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">583<span class="ls0">  </span></span></div></div><div class="c x4a y3bf w29 h2d"><div class="t m0 x4d hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">711 <span class="ls0"> </span></span></div></div><div class="c xd y3c0 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1. Udział w wyni<span class="_ _6"></span>ku finans<span class="_ _6"></span>owym netto<span class="ff4"> </span></span></div></div><div class="c x48 y3c0 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c0 w2a h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3c0 w29 h38"><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                 <span class="ls0">             -</span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3c1 w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.1. Z tytułu ud<span class="_ _6"></span>ziałów w jednostk<span class="_ _6"></span>ach stowar<span class="_ _6"></span>zyszonych<span class="ff4"> </span></span></div></div><div class="c x48 y3c1 w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c1 w2a h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3c1 w29 h2d"><div class="t m0 x1c h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3c2 w27 h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">2. Przychody z akc<span class="_ _6"></span>ji, innych pa<span class="_ _6"></span>pierów wartośc<span class="_ _6"></span>iowych i ins<span class="_ _6"></span>trumentów fina<span class="_ _6"></span>nsowych </span></div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">oraz udziałów<span class="ff4"> </span></div></div><div class="c x48 y3c2 w28 h14"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">13<span class="ls0"> </span></div></div><div class="c x49 y3c2 w2a h14"><div class="t m0 x4e h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x4a y3c2 w29 h14"><div class="t m0 x4d h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">136 <span class="ls0"> </span></span></div></div><div class="c xd y114 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">2.1. Z tytułu dłużny<span class="_ _6"></span>ch papier<span class="_ _6"></span>ów wartości<span class="_ _6"></span>owych<span class="ff4"> </span></span></div></div><div class="c x48 y114 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y114 w2a h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y114 w29 h38"><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3c3 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">2.2. Z tytułu ud<span class="_ _6"></span>ziałów mniejszośc<span class="_ _6"></span>iowych<span class="ff4"> </span></span></div></div><div class="c x48 y3c3 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c3 w2a h38"><div class="t m0 x4e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x4a y3c3 w29 h38"><div class="t m0 x4d h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">136 <span class="ls0"> </span></span></div></div><div class="c xd y3c4 w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">2.3. Z tytułu i<span class="_ _6"></span>nnych papi<span class="_ _6"></span>erów wartościowych, i<span class="_ _6"></span>nstrument<span class="_ _6"></span>ów finansowych <span class="_ _6"></span>i udziałów<span class="ff4"> </span></span></div></div><div class="c x48 y3c4 w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c4 w2a h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3c4 w29 h2d"><div class="t m0 x1c h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3c5 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">3. Przychody z ty<span class="_ _6"></span>tułu odsete<span class="_ _6"></span>k<span class="ff4"> </span></span></div></div><div class="c x48 y3c5 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c5 w2a h38"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="ls0">5<span class="lse">77</span>  </span></div></div><div class="c x4a y3c5 w29 h38"><div class="t m0 x4d h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">562 <span class="ls0"> </span></span></div></div><div class="c xd y3c6 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">4. Dodatnie<span class="_ _6"></span> różnice kurso<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c x48 y3c6 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c6 w2a h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">4</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3c6 w29 h38"><div class="t m0 x10 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="lse">13 <span class="ls0"> </span></span></div></div><div class="c xd y3c7 w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">5. Pozostałe</span> </div></div><div class="c x48 y3c7 w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c7 w2a h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">2 <span class="_ _0"></span> </span></div></div><div class="c x4a y3c7 w29 h2d"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y3c8 w27 h39"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">B. Pozostałe prz<span class="_ _6"></span>ychody operacyj<span class="_ _6"></span>ne<span class="ff2"> </span></div></div><div class="c x48 y3c8 w28 h39"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x49 y3c8 w2a h39"><div class="t m0 x37 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                             <span class="lse">770<span class="ls0"> <span class="_ _0"></span> </span></span></div></div><div class="c x4a y3c8 w29 h39"><div class="t m0 x10 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                             <span class="lse">23 <span class="ls0"> </span></span></div></div><div class="c xd y3c9 w27 h38"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">C. Koszty operacyj<span class="_ _6"></span>ne </div></div><div class="c x48 y3c9 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3c9 w2a h38"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">(<span class="lse">740</span>) </span></div></div><div class="c x4a y3c9 w29 h38"><div class="t m0 x4f hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">(1 008) </span></div></div><div class="c xd y3ca w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1. Koszty działalnośc<span class="_ _6"></span>i <span class="ff4"> </span></span></div></div><div class="c x48 y3ca w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3ca w2a h2d"><div class="t m0 x41 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">(<span class="lse">728</span>) </span></div></div><div class="c x4a y3ca w29 h2d"><div class="t m0 x4f h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">(1 001) </span></div></div><div class="c xd y3cb w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.1. Wynagrodzeni<span class="_ _6"></span>e firmy zarząd<span class="_ _6"></span>zającej<span class="ff4"> </span></span></div></div><div class="c x48 y3cb w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3cb w25 h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3cb w29 h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                                    <span class="ls0">-<span class="_ _0"></span></span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3cc w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.2. Usługi dor<span class="_ _6"></span>adztwa finanso<span class="_ _6"></span>wego<span class="ff4"> </span></span></div></div><div class="c x48 y3cc w28 h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c x49 y3cc w2a h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                           <span class="ls0">(<span class="lse">33</span>) </span></div></div><div class="c x4a y3cc w29 h38"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                           <span class="ls0">(28) </span></div></div><div class="c xd y3cd w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.3. Usługi prawne<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x48 y3cd w28 h2d"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c x49 y3cd w2a h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                        <span class="ls0">(<span class="lse">20</span>) </span></div></div><div class="c x4a y3cd w29 h2d"><div class="t m0 x4f h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                        <span class="ls0">(106) </span></div></div><div class="c xd y3ce w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.4. Koszty z tytułu o<span class="_ _6"></span>dsetek<span class="ff4"> </span></span></div></div><div class="c x48 y3ce w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3ce w2a h38"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">-<span class="_ _0"></span> </span></div></div><div class="c x4a y3ce w29 h38"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">(6) </span></div></div><div class="c xd y3cf w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.5. Ujemne różnice<span class="_ _6"></span> kursowe<span class="ff4"> </span></span></div></div><div class="c x48 y3cf w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3cf w2a h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">(<span class="lse">4)</span> </span></div></div><div class="c x4a y3cf w29 h38"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">(3) </span></div></div><div class="c xd y3d0 w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">1.6. Pozostałe k<span class="_ _6"></span>oszty<span class="ff4"> </span></span></div></div><div class="c x48 y3d0 w28 h2d"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c x49 y3d0 w2a h2d"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                        <span class="ls0">(<span class="lse">671</span>) </span></div></div><div class="c x4a y3d0 w29 h2d"><div class="t m0 x4f h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                        <span class="ls0">(858) </span></div></div><div class="c xd y3d1 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">2. Amortyzacja śro<span class="_ _6"></span>dków trwałych <span class="_ _6"></span>oraz wartośc<span class="_ _6"></span>i niemater<span class="_ _6"></span>ialnych<span class="ff4"> </span></span></div></div><div class="c x48 y3d1 w28 h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c x49 y3d1 w2a h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">(<span class="lse">12</span>) </span></div></div><div class="c x4a y3d1 w29 h38"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">(7) </span></div></div><div class="c xd y3d2 w27 h38"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">D. Pozostałe kos<span class="_ _6"></span>zty operacyjne<span class="ff2"> </span></div></div><div class="c x48 y3d2 w28 h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">12<span class="ls0"> </span></div></div><div class="c x49 y3d2 w2a h38"><div class="t m0 x2a hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                        <span class="ls3e">(1)<span class="ls0"> </span></span></div></div><div class="c x4a y3d2 w29 h38"><div class="t m0 x4f hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                        <span class="ls3e">(176)<span class="ls0"> </span></span></div></div><div class="c xd y3d3 w27 h2d"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">E. Aktualizacja wartoś<span class="_ _7"></span>ci inwestycji<span class="ff2"> </span></div></div><div class="c x48 y3d3 w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3d3 w2a h2d"><div class="t m0 x17 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                   <span class="ls0">    1 135  </span></div></div><div class="c x4a y3d3 w29 h2d"><div class="t m0 x26 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                       <span class="lse">382<span class="ls0">  </span></span></div></div><div class="c xd y3d4 w27 h38"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">F. Wynik z inwestycji<span class="_ _6"></span> netto (A+B-<span class="_ _6"></span>C-D+E) </div></div><div class="c x48 y3d4 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3d4 w2a h38"><div class="t m0 x17 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                       <span class="ls0">1 747  </span></div></div><div class="c x4a y3d4 w29 h38"><div class="t m0 x2b hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                       <span class="ls3e">(68)<span class="ls0">  </span></span></div></div><div class="c xd y106 w27 h38"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">G. Zyski (straty) z i<span class="_ _6"></span>nwestycji </div></div><div class="c x48 y106 w28 h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">13<span class="ls0"> </span></div></div><div class="c x49 y106 w2a h38"><div class="t m0 x17 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">336<span class="ls0">  </span></span></div></div><div class="c x4a y106 w29 h38"><div class="t m0 x4d hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">492 <span class="ls0"> </span></span></div></div><div class="c xd y3d5 w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> 1. Zyski (<span class="_ _6"></span>straty) z inwesty<span class="_ _6"></span>cji </div></div><div class="c x48 y3d5 w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3d5 w2a h2d"><div class="t m0 x51 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">  <span class="fc3 sc0">                  </span><span class="fc3 sc0">       </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3d5 w29 h2d"><div class="t m0 x4d h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">492 <span class="ls0"> </span></span></div></div><div class="c xd y3d6 w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 1.1 Zyski (<span class="_ _6"></span>straty) z inwest<span class="_ _6"></span>ycji akcji zaklasy<span class="_ _6"></span>fikowanych do<span class="_ _6"></span> obrotu  </div></div><div class="c x48 y3d6 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3d6 w2a h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3d6 w29 h38"><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y20f w27 h39"><div class="t m0 x19 h9 y3d7 ff4 fs3 fc0 sc0 ls0 ws0"> 1.2  Zyski (<span class="_ _6"></span>straty) z inwe<span class="_ _6"></span>stycji akcj<span class="ff7">i zaklasy<span class="_ _6"></span>fikowanych do<span class="_ _6"></span> sprzedaży<span class="ff4"> </span></span></div></div><div class="c x48 y20f w28 h39"><div class="t m0 x1d h9 y3d7 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y20f w2a h39"><div class="t m0 x17 h9 y3d7 ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">336<span class="ls0">  </span></span></div></div><div class="c x4a y20f w29 h39"><div class="t m0 x4d h9 y3d7 ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">492 <span class="ls0"> </span></span></div></div><div class="c xd y3d8 w27 h2d"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">H. Zysk (strata) br<span class="_ _6"></span>utto (F+G)<span class="_ _6"></span> </div></div><div class="c x48 y3d8 w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3d8 w2a h2d"><div class="t m0 x35 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">2 083  </div></div><div class="c x4a y3d8 w29 h2d"><div class="t m0 x51 hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0">  </span></div></div><div class="c xd y3d9 w27 h38"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">I. Podatek docho<span class="_ _6"></span>dowy </div></div><div class="c x48 y3d9 w28 h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">14<span class="ls0"> </span></div></div><div class="c x49 y3d9 w25 h38"><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3d9 w29 h38"><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                                    <span class="ls0">-<span class="_ _0"></span></span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3da w27 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">a) część bi<span class="_ _6"></span>eżąca<span class="ff4"> </span></span></div></div><div class="c x48 y3da w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3da w25 h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3da w29 h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                                    <span class="ls0">-<span class="_ _0"></span></span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3db w27 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ff7">b) część odr<span class="_ _6"></span>oczona<span class="ff4"> </span></span></div></div><div class="c x48 y3db w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3db w25 h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3db w29 h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                                    <span class="ls0">-<span class="_ _0"></span></span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3dc w27 h38"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">J. Pozostałe obowią<span class="_ _7"></span>z<span class="_ _0"></span>kowe zmniejs<span class="_ _6"></span>zenia zysku (zwięk<span class="_ _6"></span>szenia strat<span class="_ _6"></span>y)<span class="ff2"> </span></div></div><div class="c x48 y3dc w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3dc w25 h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3dc w29 h38"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                                    <span class="ls0">-<span class="_ _0"></span></span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y1dc w27 h38"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">K. Zysk (strata) nett<span class="_ _6"></span>o na działalno<span class="_ _7"></span>ści kontynuowanej <span class="ff2"> </span></div></div><div class="c x48 y1dc w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y1dc w2a h38"><div class="t m0 x35 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083  </div></div><div class="c x4a y1dc w29 h38"><div class="t m0 x51 hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0">  </span></div></div><div class="c xd y3dd w27 h2d"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">L. Strata za rok obroto<span class="_ _7"></span>wy na działalności zaniecha<span class="_ _6"></span>nej<span class="ff2"> </span></div></div><div class="c x48 y3dd w28 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3dd w2a h2d"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x4a y3dd w29 h2d"><div class="t m0 x1c h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd ye5 w27 h38"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 ye5 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 ye5 w2a h38"><div class="t m0 x4e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a ye5 w29 h38"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3de w27 h38"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Ł. Zysk (strata) n<span class="_ _6"></span>etto (H+I)<span class="ff2"> </span></div></div><div class="c x48 y3de w28 h38"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">15<span class="ls0"> </span></div></div><div class="c x49 y3de w2a h38"><div class="t m0 x35 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083  </div></div><div class="c x4a y3de w29 h38"><div class="t m0 x51 hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0">  </span></div></div><div class="c xd y3df w2b h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y3df w24 h2d"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3df w25 h2d"><div class="t m0 x4e h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y3df w26 h2d"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3e0 w27 h38"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _6"></span>iczba akcji zwyk<span class="_ _6"></span>łych w okre<span class="_ _6"></span>sie <span class="ff4"> </span></div></div><div class="c x48 y3e0 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3e0 w2a h38"><div class="t m0 x3c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x4a y3e0 w29 h38"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c xd y3e1 w27 h38"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zysk/str<span class="_ _6"></span>ata netto na jedn<span class="_ _6"></span>ą akcję (w zł) w ok<span class="_ _6"></span>resie */<span class="ff4"> </span></div></div><div class="c x48 y3e1 w28 h38"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x49 y3e1 w2a h38"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 lse ws0">0,27<span class="ls0"> </span></div></div><div class="c x4a y3e1 w29 h38"><div class="t m0 x4e h9 y26e ff4 fs3 fc0 sc0 lse ws0">0,05<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h9 y3e2 ff4 fs3 fc0 sc0 ls13 ws0">*/<span class="ff7 ls0">Zysk <span class="_"> </span>podstawowy <span class="_ _1a"> </span>przypadający <span class="_"> </span>na <span class="_ _1a"> </span>jedną <span class="_ _1a"> </span>akcję <span class="_ _1a"> </span>oblicza <span class="_"> </span>się <span class="_ _1a"> </span>poprzez <span class="_ _1a"> </span>podzielenie <span class="_"> </span>zysku <span class="_ _1a"> </span>netto <span class="_"> </span>za <span class="_ _1a"> </span>okres <span class="_ _1a"> </span>przypadającego <span class="_ _1a"> </span>na <span class="_"> </span>z<span class="_ _0"></span>wykłych<span class="_ _6"></span> </span></div><div class="t m0 x3 h9 y3e3 ff7 fs3 fc0 sc0 ls0 ws0">akcjonari<span class="_ _6"></span>uszy Spółki przez śr<span class="_ _6"></span>ednią ważoną lic<span class="_ _6"></span>zbę wyemitowany<span class="_ _6"></span>ch akcji zwyk<span class="_ _6"></span>łych wystę<span class="_ _6"></span>pujących w ciągu ok<span class="_ _6"></span>resu.<span class="ff4"> </span></div><div class="t m0 x3 h9 y3e4 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf16" class="pf w0 h0"><div class="pc pc16 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">22<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y42 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Sprawozdanie z Całko<span class="_ _0"></span>witych Dochodów<span class="_ _0"></span><span class="ff4 fs3"> </span></span></span></div><div class="t m0 x3 h9 y3b8 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y3e5 w2c h3a"><div class="t m0 x53 hc y3e6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x54 y3e5 w2d h3a"><div class="t m0 x41 hc y3e7 ff2 fs3 fc0 sc0 ls0 ws0">01.01.2020-</div><div class="t m0 x55 hc y3e8 ff2 fs3 fc0 sc0 ls0 ws0">31.12.2020 </div></div><div class="c x56 y3e5 w2e h3a"><div class="t m0 x41 hc y3e7 ff2 fs3 fc0 sc0 ls0 ws0">01.01.20<span class="lse">20</span>-</div><div class="t m0 x55 hc y3e8 ff2 fs3 fc0 sc0 lse ws0">31.<span class="ls0">12.20</span>20<span class="ls0"> </span></div></div><div class="c xd y3e9 w2c h3b"><div class="t m0 x19 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">Zysk (strata) n<span class="_ _6"></span>etto </div></div><div class="c x54 y3e9 w2f h3b"><div class="t m0 x39 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">2 083  </div></div><div class="c x56 y3e9 w2e h3b"><div class="t m0 x35 hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0">  </span></div></div><div class="c xd y3eb w2c h3c"><div class="t m0 x19 h9 y3ec ff7 fs3 fc0 sc0 ls0 ws0">Zmiana nett<span class="_ _6"></span>o wartości godziwe<span class="_ _6"></span>j aktywów finans<span class="_ _6"></span>owych dost<span class="_ _6"></span>ępnych do sprzedaży<span class="ff4"> </span></div></div><div class="c x54 y3eb w2f h3c"><div class="t m0 x14 h9 y3ec ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y3eb w2e h3c"><div class="t m0 x17 h9 y3ec ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y3c1 w2c h3d"><div class="t m0 x19 h9 y3bc ff7 fs3 fc0 sc0 ls0 ws0">Zmiana nett<span class="_ _6"></span>o wartości godziwe<span class="_ _6"></span>j aktywów finans<span class="_ _6"></span>owych dost<span class="_ _6"></span>ępnych do sprzedaży </div><div class="t m0 x19 h9 y3ed ff7 fs3 fc0 sc0 ls0 ws0">przeklasyf<span class="_ _6"></span>ikowana do zysku <span class="_ _6"></span>lub straty bieżące<span class="_ _6"></span>go okresu<span class="ff4"> </span></div></div><div class="c x54 y3c1 w2f h3d"><div class="t m0 x57 h9 y3be ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3c1 w30 h3d"><div class="t m0 x1b h9 y3be ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3ee w2c h3e"><div class="t m0 x19 h9 y3ef ff7 fs3 fc0 sc0 ls0 ws0">Efektywna c<span class="_ _6"></span>zęść zmian wartośc<span class="_ _6"></span>i godziwej inst<span class="_ _6"></span>rumentów zabezpie<span class="_ _6"></span>czających przepły<span class="_ _6"></span>wy środkó<span class="_ _6"></span>w </div><div class="t m0 x19 h9 y1ab ff7 fs3 fc0 sc0 ls0 ws0">pieniężnyc<span class="_ _6"></span>h<span class="ff4"> </span></div></div><div class="c x54 y3ee w2f h3e"><div class="t m0 x57 h9 y3f0 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3ee w30 h3e"><div class="t m0 x1b h9 y3f0 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y2e9 w2c h3f"><div class="t m0 x19 h9 y3f1 ff7 fs3 fc0 sc0 ls0 ws0">Zmiana nett<span class="_ _6"></span>o wartości godziwe<span class="_ _6"></span>j instrumentów zabe<span class="_ _6"></span>zpieczającyc<span class="_ _6"></span>h przepływy pi<span class="_ _6"></span>eniężne </div><div class="t m0 x19 h9 y3f2 ff4 fs3 fc0 sc0 ls0 ws0">prz<span class="ff7">eklasyf<span class="_ _6"></span>ikowana do zysku <span class="_ _6"></span>lub straty bieżące<span class="_ _6"></span>go okresu<span class="ff4"> </span></span></div></div><div class="c x54 y2e9 w2f h3f"><div class="t m0 x57 h9 yf5 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y2e9 w30 h3f"><div class="t m0 x1b h9 yf5 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3c6 w2c h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">Różnice k<span class="_ _6"></span>ursowe z przeli<span class="_ _6"></span>czenia jednoste<span class="_ _6"></span>k działających za gran<span class="_ _6"></span>icą<span class="ff4"> </span></div></div><div class="c x54 y3c6 w2f h3b"><div class="t m0 x57 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3c6 w30 h3b"><div class="t m0 x1b h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3f3 w2c h40"><div class="t m0 x19 h9 y3be ff7 fs3 fc0 sc0 ls0 ws0">Różnice k<span class="_ _6"></span>ursowe z przeli<span class="_ _6"></span>czenia jednoste<span class="_ _6"></span>k wyceni<span class="_ _6"></span>anych metodą praw własno<span class="_ _6"></span>ści<span class="ff4"> </span></div></div><div class="c x54 y3f3 w2f h40"><div class="t m0 x57 h9 y3be ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3f3 w30 h40"><div class="t m0 x1b h9 y3be ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3f4 w2c h3c"><div class="t m0 x19 h9 y3ec ff7 fs3 fc0 sc0 ls0 ws0">Strata net<span class="_ _6"></span>to z zabezpieczenia udzia<span class="_ _7"></span>ł<span class="_ _0"></span>u w aktywac<span class="_ _6"></span>h netto w jednost<span class="_ _6"></span>kach działających za grani<span class="_ _6"></span>cą<span class="ff4"> </span></div></div><div class="c x54 y3f4 w2f h3c"><div class="t m0 x57 h9 y3ec ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3f4 w30 h3c"><div class="t m0 x1b h9 y3ec ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3f5 w2c h3b"><div class="t m0 x19 h9 y3f6 ff7 fs3 fc0 sc0 ls0 ws0">Przeszacowanie<span class="_ _6"></span> rzeczowego <span class="_ _6"></span>majątku trwałego<span class="ff4"> </span></div></div><div class="c x54 y3f5 w2f h3b"><div class="t m0 x57 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3f5 w30 h3b"><div class="t m0 x1b h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3f7 w2c h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">Zyski (<span class="_ _6"></span>straty) aktuarial<span class="_ _6"></span>ne z programów okr<span class="_ _6"></span>eślonych świ<span class="_ _6"></span>adczeń<span class="ff4"> </span></div></div><div class="c x54 y3f7 w2f h3b"><div class="t m0 x57 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3f7 w30 h3b"><div class="t m0 x1b h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y121 w2c h3c"><div class="t m0 x19 h9 y3ec ff7 fs3 fc0 sc0 ls0 ws0">Podatek do<span class="_ _6"></span>chodowy związany z el<span class="_ _6"></span>ementami p<span class="_ _6"></span>ozostałych całk<span class="_ _6"></span>owitych <span class="_ _6"></span>dochodów<span class="ff4"> </span></div></div><div class="c x54 y121 w2f h3c"><div class="t m0 x57 h9 y3ec ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y121 w2e h3c"><div class="t m0 x1b h9 y3ec ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3f8 w2c h3b"><div class="t m0 x19 hc y3f6 ff3 fs3 fc0 sc0 ls0 ws0">Suma dochodów ca<span class="_ _6"></span>łkowitych <span class="ff2"> </span></div></div><div class="c x54 y3f8 w2f h3b"><div class="t m0 x39 hc y3f6 ff2 fs3 fc0 sc0 ls0 ws0">2 083  </div></div><div class="c x56 y3f8 w2e h3b"><div class="t m0 x35 hc y3f6 ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0">  </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h9 y3f9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3fa ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3fb ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3fc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3fd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3fe ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y3ff ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y400 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y401 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y402 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y403 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y404 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y405 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y406 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y407 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y408 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y409 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y40a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y40b ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y40c ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y40d ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y40e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y40f ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y410 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y411 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y412 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y413 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y414 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y415 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y416 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y417 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y418 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y362 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y419 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y41a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y41b ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 yf4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y41c ff4 fs3 fc0 sc0 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<div id="pf17" class="pf w9 h18"><div class="pc pc17 w9 h18"><img class="bi x0 y0 wa h19" alt="" 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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">23<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd yff ff2 fs0 fc0 sc0 ls1 ws0">4.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Sprawozdanie ze z<span class="_ _0"></span>mian w kapitale własnym<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y422 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y423 w31 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Za okres od 1 st<span class="_ _6"></span>ycznia 2021 roku do <span class="_ _7"></span>31 gr<span class="_ _0"></span>udnia 2021 r<span class="_ _6"></span>oku </div></div><div class="c x5a y423 w32 h34"><div class="t m0 x35 hc y424 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y423 w33 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc4 sc0 ls0 ws0"> </div></div><div class="c x59 y423 w34 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y423 w35 h34"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y423 w36 h34"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y423 w37 h34"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y423 w38 h34"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y423 w39 h34"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y425 w3a h41"><div class="t m0 x61 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y425 w3b h41"><div class="t m0 x55 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 x17 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">zakładowy<span class="ff2"> </span></div></div><div class="c x5b y425 w3c h41"><div class="t m0 x62 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">Kapitały </div><div class="t m0 x63 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">zapasowy  </div></div><div class="c x59 y425 w3d h41"><div class="t m0 x55 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">Akcje </div><div class="t m0 x12 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">własne<span class="ff2"> </span></div></div><div class="c x5c y425 w3e h41"><div class="t m0 x37 hc y427 ff3 fs3 fc0 sc0 ls0 ws0">Kapitał rezerwo<span class="_ _6"></span>wy </div><div class="t m0 x55 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">z aktualizacji </div><div class="t m0 x64 hc y390 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> wyceny </div></div><div class="c x5d y425 w3f h41"><div class="t m0 x14 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x1d hc y390 ff3 fs3 fc0 sc0 ls0 ws0">kapitały<span class="ff2"> </span></div></div><div class="c x5e y425 w40 h41"><div class="t m0 x1e hc y428 ff2 fs3 fc0 sc0 ls0 ws0">Niepodzielony </div><div class="t m0 x10 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">wynik </div><div class="t m0 x12 hc y429 ff2 fs3 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x5f y425 w41 h41"><div class="t m0 x1e hc y38f ff2 fs3 fc0 sc0 ls0 ws0">Wynik finansowy </div><div class="t m0 x1e hc y390 ff3 fs3 fc0 sc0 ls0 ws0">bieżącego okresu<span class="ff2"> </span></div></div><div class="c x60 y425 w42 h41"><div class="t m0 x4f hc y38f ff3 fs3 fc0 sc0 ls0 ws0">Kapitał<span class="ff2"> </span></div><div class="t m0 x1e hc y390 ff3 fs3 fc0 sc0 ls0 ws0">własny ogółem<span class="ff2"> </span></div></div><div class="c xd y42a w3a h3b"><div class="t m0 x19 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">Kap<span class="ff3">itał własny na d<span class="_ _7"></span>z<span class="_ _0"></span>ień  01.01.20<span class="_ _6"></span>2<span class="ff2">1 <span class="ls3c">r.</span> </span></span></div></div><div class="c x5a y42a w3b h3b"><div class="t m0 x18 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 6<span class="lse">99</span> </div></div><div class="c x5b y42a w3c h3b"><div class="t m0 x1c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">10 235 </div></div><div class="c x59 y42a w3d h3b"><div class="t m0 x3d hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5c y42a w3e h3b"><div class="t m0 xd hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5d y42a w3f h3b"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5e y42a w40 h3b"><div class="t m0 x45 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y42a w41 h3b"><div class="t m0 x1f hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x60 y42a w42 h3b"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">15 358 </div></div><div class="c xd y42b w3a h3b"><div class="t m0 x19 h9 y3f6 ff7 fs3 fc0 sc0 ls0 ws0">Zmiany zasad (pol<span class="_ _6"></span>ityki) r<span class="_ _6"></span>achunkowości<span class="ff4"> </span></div></div><div class="c x5a y42b w3b h3b"><div class="t m0 x35 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y42b w3c h3b"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y42b w3d h3b"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y42b w3e h3b"><div class="t m0 x3 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y42b w3f h3b"><div class="t m0 x39 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y42b w40 h3b"><div class="t m0 x20 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y42b w41 h3b"><div class="t m0 x65 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y42b w42 h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y42c w3a h42"><div class="t m0 x19 h9 y3f6 ff7 fs3 fc0 sc0 ls0 ws0">Korekty<span class="_ _6"></span> z tyt. błędów <span class="ff4"> </span></div></div><div class="c x5a y42c w3b h42"><div class="t m0 x35 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y42c w3c h42"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y42c w3d h42"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y42c w3e h42"><div class="t m0 x3 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y42c w3f h42"><div class="t m0 x39 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y42c w40 h42"><div class="t m0 x20 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y42c w41 h42"><div class="t m0 x65 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y42c w42 h42"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y42d w3a h3b"><div class="t m0 x19 hc y3ea ff3 fs3 fc0 sc0 ls0 ws0">Kapitał własny po <span class="_ _6"></span>korektach<span class="ff2"> </span></div></div><div class="c x5a y42d w3b h3b"><div class="t m0 x18 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">4 6<span class="lse">99</span> </div></div><div class="c x5b y42d w3c h3b"><div class="t m0 x1c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">10 235 </div></div><div class="c x59 y42d w3d h3b"><div class="t m0 x3d hc y38b ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5c y42d w3e h3b"><div class="t m0 xd hc y38b ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5d y42d w3f h3b"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5e y42d w40 h3b"><div class="t m0 x45 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y42d w41 h3b"><div class="t m0 x1f hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x60 y42d w42 h3b"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">15 358 </div></div><div class="c xd y42e w3a h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">Umorzenie akc<span class="_ _6"></span>ji własnych<span class="ff4"> </span></div></div><div class="c x5a y42e w3b h3b"><div class="t m0 x35 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y42e w3c h3b"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y42e w3d h3b"><div class="t m0 x36 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y42e w3e h3b"><div class="t m0 x3 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y42e w3f h3b"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y42e w40 h3b"><div class="t m0 x20 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y42e w41 h3b"><div class="t m0 x65 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y42e w42 h3b"><div class="t m0 x20 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y42f w3a h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">Podział zysku/st<span class="_ _6"></span>raty<span class="ff4"> </span></div></div><div class="c x5a y42f w3b h3b"><div class="t m0 x35 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y42f w3c h3b"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x59 y42f w3d h3b"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y42f w3e h3b"><div class="t m0 x3 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y42f w3f h3b"><div class="t m0 x39 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y42f w40 h3b"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y42f w41 h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(<span class="lse">424</span>) </div></div><div class="c x60 y42f w42 h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y430 w3a h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">Suma dochodów całk<span class="_ _6"></span>owitych<span class="ff4"> </span></div></div><div class="c x5a y430 w3b h3b"><div class="t m0 x35 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y430 w3c h3b"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y430 w3d h3b"><div class="t m0 x36 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y430 w3e h3b"><div class="t m0 x3 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y430 w3f h3b"><div class="t m0 x39 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y430 w40 h3b"><div class="t m0 x20 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y430 w41 h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x60 y430 w42 h3b"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c xd y431 w3a h3b"><div class="t m0 x19 hc y3f6 ff2 fs3 fc0 sc0 ls3f ws0">Ka<span class="ff3 ls0">pitał w<span class="_ _6"></span>łasny na dzień  31.<span class="_ _6"></span>12.202<span class="ff2">1 <span class="ls3c">r.</span> </span></span></div></div><div class="c x5a y431 w3b h3b"><div class="t m0 x18 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x5b y431 w3c h3b"><div class="t m0 x1c hc y26e ff2 fs3 fc0 sc0 lse ws0">10 660<span class="ls0"> </span></div></div><div class="c x59 y431 w3d h3b"><div class="t m0 x3d hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5c y431 w3e h3b"><div class="t m0 xd hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5d y431 w3f h3b"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5e y431 w40 h3b"><div class="t m0 x45 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y431 w41 h3b"><div class="t m0 xe hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x60 y431 w42 h3b"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">17 442 </div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y432 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y433 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y434 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y435 w43 h3b"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">Za okres od 1 <span class="_ _6"></span>stycznia 20<span class="_ _6"></span><span class="ls1a">20<span class="ls0"> roku <span class="_ _6"></span>do 31 gr<span class="_ _6"></span>udnia 20<span class="ls1a">20</span> r<span class="_ _6"></span>oku </span></span></div></div><div class="c x67 y435 w44 h3b"><div class="t m0 x3a h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y435 w45 h3b"><div class="t m0 x47 h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y435 w46 h3b"><div class="t m0 x47 h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y435 w47 h3b"><div class="t m0 x51 h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y435 w48 h3b"><div class="t m0 x39 h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y435 w49 h3b"><div class="t m0 x3f h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6c y435 w4a h3b"><div class="t m0 x65 h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y435 w4b h3b"><div class="t m0 x1a h11 y436 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y35a w4c h43"><div class="t m0 x6d h11 y437 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x67 y35a w4d h43"><div class="t m0 x2a h11 y438 ff3 fs5 fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 x62 h11 y1a2 ff3 fs5 fc0 sc0 ls0 ws0">zakładowy<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x5b y35a w4e h43"><div class="t m0 x12 h11 y438 ff3 fs5 fc0 sc0 ls0 ws0">Kapitały </div><div class="t m0 x17 h11 y1a2 ff2 fs5 fc0 sc0 ls0 ws0">zapasowy <span class="_ _6"></span> </div></div><div class="c x68 y35a w4f h43"><div class="t m0 x37 h11 y437 ff3 fs5 fc0 sc0 ls0 ws0">Akcje własn<span class="_ _6"></span>e<span class="ff2"> </span></div></div><div class="c x69 y35a w50 h43"><div class="t m0 x37 h11 y438 ff3 fs5 fc0 sc0 ls0 ws0">Kapitał rezer<span class="_ _6"></span>wowy z </div><div class="t m0 x1e h11 y1a2 ff2 fs5 fc0 sc0 ls0 ws0">aktualizacji <span class="_ _6"></span>wyceny </div></div><div class="c x6a y35a w51 h43"><div class="t m0 x63 h11 y438 ff3 fs5 fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x62 h11 y1a2 ff3 fs5 fc0 sc0 ls0 ws0">kapitały<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x6b y35a w52 h43"><div class="t m0 x14 h11 y438 ff2 fs5 fc0 sc0 ls0 ws0">Niepodziel<span class="_ _6"></span>ony </div><div class="t m0 x19 h11 y1a2 ff2 fs5 fc0 sc0 ls0 ws0">wynik fina<span class="_ _6"></span>nsowy </div></div><div class="c x6c y35a w53 h43"><div class="t m0 x14 h11 y438 ff2 fs5 fc0 sc0 ls0 ws0">Wynik fina<span class="_ _6"></span>nsowy </div><div class="t m0 x14 h11 y1a2 ff3 fs5 fc0 sc0 ls0 ws0">bieżącego okr<span class="_ _6"></span>es<span class="ff2">u </span></div></div><div class="c x60 y35a w54 h43"><div class="t m0 x10 h11 y438 ff3 fs5 fc0 sc0 ls0 ws0">Kapitał<span class="ff2"> </span></div><div class="t m0 x14 h11 y1a2 ff3 fs5 fc0 sc0 ls0 ws0">własny ogó<span class="_ _6"></span>łem<span class="ff2"> </span></div></div><div class="c xd y439 w4c h3b"><div class="t m0 x19 h11 y43a ff3 fs5 fc0 sc0 ls0 ws0">Kapitał włas<span class="_ _6"></span>ny na dz<span class="_ _6"></span>ień  01.01.2<span class="_ _6"></span>0<span class="ff2 ls1a">20<span class="ls0"> <span class="ls40">r.</span> </span></span></div></div><div class="c x67 y439 w4d h3b"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">4 6<span class="lse">99</span><span class="fs5"> </span></div></div><div class="c x5b y439 w4e h3b"><div class="t m0 x46 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">8 <span class="lse">14</span>5<span class="fs5"> </span></div></div><div class="c x68 y439 w4f h3b"><div class="t m0 x39 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x69 y439 w50 h3b"><div class="t m0 x4e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6a y439 w51 h3b"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6b y439 w52 h3b"><div class="t m0 x45 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6c y439 w53 h3b"><div class="t m0 x47 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">2 090<span class="fs5"> </span></div></div><div class="c x60 y439 w54 h3b"><div class="t m0 x64 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">14 934<span class="fs5"> </span></div></div><div class="c xd y3ac w4c h3b"><div class="t m0 x19 h13 y43b ff7 fs5 fc0 sc0 ls0 ws0">Zmiany zasad (p<span class="_ _7"></span>olityki) rachunkowo<span class="_ _6"></span>ści<span class="ff4"> </span></div></div><div class="c x67 y3ac w4d h3b"><div class="t m0 x3a h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y3ac w4e h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y3ac w4f h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y3ac w50 h3b"><div class="t m0 x51 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y3ac w51 h3b"><div class="t m0 x39 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y3ac w52 h3b"><div class="t m0 x3f h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6c y3ac w53 h3b"><div class="t m0 x65 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y3ac w54 h3b"><div class="t m0 x3f h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c xd y43c w4c h3b"><div class="t m0 x19 h13 y43b ff7 fs5 fc0 sc0 ls0 ws0">Korekty z t<span class="_ _6"></span>yt. błędów <span class="ff4"> </span></div></div><div class="c x67 y43c w4d h3b"><div class="t m0 x3a h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y43c w4e h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y43c w4f h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y43c w50 h3b"><div class="t m0 x51 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y43c w51 h3b"><div class="t m0 x39 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y43c w52 h3b"><div class="t m0 x3f h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6c y43c w53 h3b"><div class="t m0 x65 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y43c w54 h3b"><div class="t m0 x3f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c xd y43d w4c h3b"><div class="t m0 x19 h11 y43b ff3 fs5 fc0 sc0 ls0 ws0">Kapitał włas<span class="_ _6"></span>ny po korek<span class="_ _7"></span>tach<span class="ff2"> </span></div></div><div class="c x67 y43d w4d h3b"><div class="t m0 x6e hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 6<span class="lse">99</span><span class="fs5"> </span></div></div><div class="c x5b y43d w4e h3b"><div class="t m0 x46 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">8 1<span class="lse">45</span><span class="fs5"> </span></div></div><div class="c x68 y43d w4f h3b"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x69 y43d w50 h3b"><div class="t m0 x4e hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6a y43d w51 h3b"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6b y43d w52 h3b"><div class="t m0 x45 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6c y43d w53 h3b"><div class="t m0 x47 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 090<span class="fs5"> </span></div></div><div class="c x60 y43d w54 h3b"><div class="t m0 x64 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">14 934<span class="fs5"> </span></div></div><div class="c xd y43e w4c h44"><div class="t m0 x19 h13 y3ea ff4 fs5 fc0 sc0 ls0 ws0">Umorzenie<span class="_ _6"></span> akcji <span class="ff7">własny<span class="_ _6"></span>ch<span class="ff4"> </span></span></div></div><div class="c x67 y43e w4d h44"><div class="t m0 x3a h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y43e w4e h44"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y43e w4f h44"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y43e w50 h44"><div class="t m0 x51 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y43e w51 h44"><div class="t m0 x39 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y43e w52 h44"><div class="t m0 x3f h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6c y43e w53 h44"><div class="t m0 x65 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y43e w54 h44"><div class="t m0 x3f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c xd y43f w4c h3b"><div class="t m0 x19 h13 y43b ff7 fs5 fc0 sc0 ls0 ws0">Podział zysk<span class="_ _6"></span>u/straty<span class="ff4"> </span></div></div><div class="c x67 y43f w4d h3b"><div class="t m0 x3a h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y43f w4e h3b"><div class="t m0 x46 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 090<span class="fs5"> </span></div></div><div class="c x68 y43f w4f h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y43f w50 h3b"><div class="t m0 x51 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y43f w51 h3b"><div class="t m0 x39 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y43f w52 h3b"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6c y43f w53 h3b"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 ls15 ws0">(2<span class="ls0"> 0<span class="lse">90)</span><span class="fs5"> </span></span></div></div><div class="c x60 y43f w54 h3b"><div class="t m0 x3f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c xd y440 w4c h3b"><div class="t m0 x19 h13 y43b ff7 fs5 fc0 sc0 ls0 ws0">Suma dochodó<span class="_ _6"></span>w całkowi<span class="_ _6"></span>tych<span class="ff4"> </span></div></div><div class="c x67 y440 w4d h3b"><div class="t m0 x3a h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y440 w4e h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y440 w4f h3b"><div class="t m0 x47 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y440 w50 h3b"><div class="t m0 x51 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y440 w51 h3b"><div class="t m0 x39 h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y440 w52 h3b"><div class="t m0 x3f h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x6c y440 w53 h3b"><div class="t m0 x3a h9 y26e ff4 fs3 fc0 sc0 lse ws0">424<span class="fs5 ls0"> </span></div></div><div class="c x60 y440 w54 h3b"><div class="t m0 x6f h9 y26e ff4 fs3 fc0 sc0 lse ws0">424<span class="fs5 ls0"> </span></div></div><div class="c xd y441 w4c h3b"><div class="t m0 x19 h11 y43a ff3 fs5 fc0 sc0 ls0 ws0">Kapitał włas<span class="_ _6"></span>ny na dz<span class="_ _6"></span>ień  31.12.2<span class="_ _6"></span>0<span class="ff2 ls1a">20<span class="ls0"> <span class="ls40">r.</span> </span></span></div></div><div class="c x67 y441 w4d h3b"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">4 699<span class="fs5"> </span></div></div><div class="c x5b y441 w4e h3b"><div class="t m0 x2b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">10 235<span class="fs5"> </span></div></div><div class="c x68 y441 w4f h3b"><div class="t m0 x39 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x69 y441 w50 h3b"><div class="t m0 x4e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6a y441 w51 h3b"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6b y441 w52 h3b"><div class="t m0 x45 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="fs5"> </span></div></div><div class="c x6c y441 w53 h3b"><div class="t m0 x3a hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="fs5 ls0"> </span></div></div><div class="c x60 y441 w54 h3b"><div class="t m0 x64 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">15 358<span class="fs5"> </span></div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y442 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y443 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y444 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y445 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf18" class="pf w0 h0"><div class="pc pc18 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">24<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y42 ff2 fs0 fc0 sc0 ls1 ws0">5.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Sprawozdanie z Sytuac<span class="_ _0"></span>ji Finansowej (wg stopn<span class="_ _0"></span>ia płynności)<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y3b8 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y446 ff4 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane <span class="ff7">liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff4"> </span></span></div></div><div class="c xd y447 w55 h3d"><div class="t m0 x70 hc y3be ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x71 y447 w28 h3d"><div class="t m0 x19 h9 y3be ff4 fs3 fc0 sc0 ls0 ws0">Noty </div></div><div class="c x72 y447 w56 h3d"><div class="t m0 x38 hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">Stan na </div><div class="t m0 x2a hc y3ed ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x56 y447 w57 h3d"><div class="t m0 x4d hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">Stan na </div><div class="t m0 x55 hc y3ed ff2 fs3 fc0 sc0 ls0 ws0">31.12.20<span class="lse">20</span> </div></div><div class="c xd y448 w55 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x71 y448 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y448 w56 h3b"><div class="t m0 x73 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y448 w57 h3b"><div class="t m0 x74 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y449 w55 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">A. Środki pienię<span class="_ _6"></span>żne i inne aktywa pi<span class="_ _6"></span>eniężne<span class="ff2"> </span></div></div><div class="c x71 y449 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c x72 y449 w56 h3b"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                      <span class="lse">924<span class="ls0">  </span></span></div></div><div class="c x56 y449 w57 h3b"><div class="t m0 x1e hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">5 691  </span></div></div><div class="c xd y44a w55 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">B. Portfel inwe<span class="_ _6"></span>stycyjny </div></div><div class="c x71 y44a w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y44a w56 h3b"><div class="t m0 x63 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">9 871  </span></div></div><div class="c x56 y44a w57 h3b"><div class="t m0 x1e hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">4 348  </span></div></div><div class="c xd y44b w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">I. Notowane k<span class="_ _6"></span>rajowe ak<span class="_ _6"></span>cje, inne papiery war<span class="_ _6"></span>tościowe i i<span class="_ _6"></span>nstrumenty finansowe<span class="ff4"> </span></div></div><div class="c x71 y44b w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y44b w56 h3b"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">6 392  </span></div></div><div class="c x56 y44b w57 h3b"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">2 414  </span></div></div><div class="c xd y44c w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">1. Akcje w jedno<span class="_ _6"></span>stkach zale<span class="_ _6"></span>żnych notowanych<span class="ff4"> </span></div></div><div class="c x71 y44c w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y44c w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y44c w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ls10">                             </span>-<span class="ls10">  <span class="fc3 sc0"> </span><span class="_ _0"></span></span><span class="fc3 sc0"> </span></div></div><div class="c xd y44d w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Akcje w jedno<span class="_ _6"></span>stkach wsp<span class="_ _6"></span>ółzależnych noto<span class="_ _6"></span>wanych<span class="ff4"> </span></div></div><div class="c x71 y44d w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y44d w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y44d w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y44e w55 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3. Akcje w jedno<span class="_ _6"></span>stkach stowar<span class="_ _6"></span>zyszonych not<span class="_ _6"></span>owanych  </div></div><div class="c x71 y44e w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y44e w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y44e w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y44f w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Akcje stan<span class="_ _6"></span>owiące udziały mni<span class="_ _6"></span>ejszościowe w s<span class="_ _6"></span>półkach not<span class="_ _6"></span>owanych<span class="ff4"> </span></div></div><div class="c x71 y44f w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y44f w56 h3b"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">6 392  </span></div></div><div class="c x56 y44f w57 h3b"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">2 414  </span></div></div><div class="c xd y201 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">5. Notowane d<span class="_ _6"></span>łużne papiery war<span class="_ _6"></span>tościowe<span class="ff4"> </span></div></div><div class="c x71 y201 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y201 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y201 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0"> -</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y450 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">6. Pozostałe noto<span class="_ _6"></span>wane papier<span class="_ _6"></span>y wartościowe<span class="_ _6"></span> i instrument<span class="_ _6"></span>y finansowe<span class="ff4"> </span></div></div><div class="c x71 y450 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y450 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y450 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y451 w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">II. Nienoto<span class="_ _6"></span>wane krajowe<span class="_ _6"></span> papiery wartości<span class="_ _6"></span>owe, udziały i i<span class="_ _6"></span>nne instrument<span class="_ _6"></span>y finansowe<span class="ff4"> </span></div></div><div class="c x71 y451 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y451 w56 h3b"><div class="t m0 x63 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">3 <span class="lse">47</span>9  </span></div></div><div class="c x56 y451 w57 h3b"><div class="t m0 x1e h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">1 934  </span></div></div><div class="c xd y452 w55 h42"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">1. Akcje i udziały<span class="_ _6"></span> w jednostk<span class="_ _6"></span>ach zależnych ni<span class="_ _6"></span>enotowanych<span class="ff4"> </span></div></div><div class="c x71 y452 w28 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y452 w56 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">322<span class="ls0">  </span></span></div></div><div class="c x56 y452 w57 h42"><div class="t m0 x37 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">15 <span class="ls0"> </span></span></div></div><div class="c xd y453 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2. Akcje i udziały<span class="_ _6"></span> w jednostk<span class="_ _6"></span>ach współzależnych nie<span class="_ _6"></span>notowanych<span class="ff4"> </span></div></div><div class="c x71 y453 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y453 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y453 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y454 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Akcje i udziały<span class="_ _6"></span> w jednostk<span class="_ _6"></span>ach stowarzyszonych <span class="_ _6"></span>nienoto<span class="_ _6"></span>wanych <span class="ff4"> </span></div></div><div class="c x71 y454 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y454 w56 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">762 <span class="ls0"> </span></span></div></div><div class="c x56 y454 w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">762 <span class="ls0"> </span></span></div></div><div class="c xd y455 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Akcje i udziały<span class="_ _6"></span> stanowiąc<span class="_ _6"></span>e udziały mniejszości<span class="_ _6"></span>owe w spółkac<span class="_ _6"></span>h nienot<span class="_ _6"></span>owanych<span class="ff4"> </span></div></div><div class="c x71 y455 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y455 w56 h3b"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">3 <span class="lse">157 </span> </span></div></div><div class="c x56 y455 w57 h3b"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">1 157  </span></div></div><div class="c xd y456 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">5. Nienoto<span class="_ _6"></span>wane dłużne papie<span class="_ _6"></span>ry wartościo<span class="_ _6"></span>we<span class="ff4"> </span></div></div><div class="c x71 y456 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y456 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y456 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y457 w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">6. Pozostałe nieno<span class="_ _6"></span>towane papi<span class="_ _6"></span>ery wart<span class="_ _6"></span>ościowe i inn<span class="_ _6"></span>e instrumenty<span class="_ _6"></span> finansowe<span class="ff4"> </span></div></div><div class="c x71 y457 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y457 w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                <span class="ls0">              -</span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y457 w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y458 w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">III. Zagraniczne papi<span class="_ _6"></span>ery wart<span class="_ _6"></span>ościowe, udziały i i<span class="_ _6"></span>nne inst<span class="_ _6"></span>rumenty finanso<span class="_ _6"></span>we<span class="ff4"> </span></div></div><div class="c x71 y458 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y458 w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y458 w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y459 w55 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">C. Należności<span class="ff2"> </span></div></div><div class="c x71 y459 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x72 y459 w56 h3b"><div class="t m0 x63 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">6 <span class="lse">596</span>  </span></div></div><div class="c x56 y459 w57 h3b"><div class="t m0 x1e hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">5 <span class="lse">296</span>  </span></div></div><div class="c xd y45a w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">1. Należności z t<span class="_ _6"></span>ytułu udziel<span class="_ _6"></span>onych pożyczek<span class="ff4"> </span></div></div><div class="c x71 y45a w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y45a w56 h3b"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">4 <span class="lse">600</span>  </span></div></div><div class="c x56 y45a w57 h3b"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">4 <span class="lse">03</span>0  </span></div></div><div class="c xd y126 w55 h3d"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">2. Należności z t<span class="_ _6"></span>ytułu zbytyc<span class="_ _6"></span>h (umorzonych)<span class="_ _6"></span> papierów wart<span class="_ _6"></span>ościowych, udziałów i<span class="_ _6"></span> innych </div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">instrument<span class="_ _6"></span>ów finansowych<span class="ff4"> </span></div></div><div class="c x71 y126 w28 h3d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y126 w56 h3d"><div class="t m0 x2a h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                <span class="ls0">          -  </span></div></div><div class="c x56 y126 w57 h3d"><div class="t m0 x37 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">199 <span class="ls0"> </span></span></div></div><div class="c xd y45b w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Należności z t<span class="_ _6"></span>ytułu odse<span class="_ _6"></span>tek<span class="ff4"> </span></div></div><div class="c x71 y45b w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y45b w56 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                       <span class="ls0">1 338  </span></div></div><div class="c x56 y45b w57 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                       <span class="lse">930<span class="ls0">  </span></span></div></div><div class="c xd y45c w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Należności z t<span class="_ _6"></span>ytułu dywide<span class="_ _6"></span>nd i innych udziałów w <span class="_ _6"></span>zyskach<span class="ff4"> </span></div></div><div class="c x71 y45c w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y45c w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y45c w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y60 w55 h3d"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">5. Należności z t<span class="_ _6"></span>ytułu podat<span class="_ _6"></span>ków, dotacji, ce<span class="_ _6"></span>ł, ubezpieczeń społec<span class="_ _6"></span>znych i zdrowot<span class="_ _6"></span>nych or<span class="_ _6"></span>az </div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">innych świ<span class="_ _6"></span>adczeń<span class="ff4"> </span></div></div><div class="c x71 y60 w28 h3d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y60 w56 h3d"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y60 w57 h3d"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y2f8 w55 h42"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">6. Pozostałe należnośc<span class="_ _6"></span>i<span class="ff4"> </span></div></div><div class="c x71 y2f8 w28 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y2f8 w56 h42"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">658<span class="ls0">  </span></span></div></div><div class="c x56 y2f8 w57 h42"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">137 <span class="ls0"> </span></span></div></div><div class="c xd y45d w55 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">D. Inne aktywa<span class="_ _6"></span> </div></div><div class="c x71 y45d w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y45d w56 h3b"><div class="t m0 x63 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                         <span class="lse">851<span class="ls0">  </span></span></div></div><div class="c x56 y45d w57 h3b"><div class="t m0 x1e hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                         <span class="lse">367<span class="ls0">  </span></span></div></div><div class="c xd y45e w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">1. Rzeczowe akty<span class="_ _6"></span>wa trwałe<span class="ff4"> </span></div></div><div class="c x71 y45e w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3 </div></div><div class="c x72 y45e w56 h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">93<span class="ls0"> <span class="_ _0"></span> </span></span></div></div><div class="c x56 y45e w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">103 <span class="ls0"> </span></span></div></div><div class="c xd y45f w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2. Nierucho<span class="_ _6"></span>mości inwesty<span class="_ _6"></span>cyjne<span class="ff4"> </span></div></div><div class="c x71 y45f w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y45f w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0"> -</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y45f w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y1db w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">3. Wartości n<span class="_ _6"></span>iematerial<span class="_ _6"></span>ne <span class="ff4"> </span></div></div><div class="c x71 y1db w28 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c x72 y1db w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y1db w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y460 w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">4. Rozliczenia <span class="_ _6"></span>międzyokreso<span class="_ _6"></span>we<span class="ff4"> </span></div></div><div class="c x71 y460 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y460 w56 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">758<span class="ls0">  </span></span></div></div><div class="c x56 y460 w57 h3b"><div class="t m0 x37 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">264<span class="ls0">  </span></span></div></div><div class="c xd y461 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4.1. Aktywa z tytuł<span class="ff4">u o<span class="_ _6"></span>droczonego po<span class="_ _6"></span>datku do<span class="_ _6"></span>chodowego </span></div></div><div class="c x71 y461 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 </div></div><div class="c x72 y461 w56 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">758<span class="ls0">  </span></span></div></div><div class="c x56 y461 w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">256<span class="ls0">  </span></span></div></div><div class="c xd y462 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4.2. Pozostałe r<span class="_ _6"></span>ozliczenia między<span class="_ _6"></span>okresowe<span class="ff4"> </span></div></div><div class="c x71 y462 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 </div></div><div class="c x72 y462 w56 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                               <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c x56 y462 w57 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                               <span class="lse">8 <span class="ls0"> </span></span></div></div><div class="c xd y463 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">5. Pozostałe akty<span class="_ _6"></span>wa<span class="ff4"> </span></div></div><div class="c x71 y463 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 </div></div><div class="c x72 y463 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y463 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y21b w55 h33"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">E. Aktywa sklasyfi<span class="_ _6"></span>kowane jako pr<span class="_ _6"></span>zeznaczone do <span class="_ _6"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x71 y21b w28 h33"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y21b w56 h33"><div class="t m0 x17 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y21b w57 h33"><div class="t m0 x14 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y464 w55 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Aktywa, razem </div></div><div class="c x71 y464 w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y464 w56 h3b"><div class="t m0 x63 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">18 2<span class="lse">42</span>  </span></div></div><div class="c x56 y464 w57 h3b"><div class="t m0 x37 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">15 7<span class="lse">02</span>  </span></div></div><div class="c x4e y465 w58 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x71 y465 w24 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y465 w59 h3b"><div class="t m0 x73 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y465 w5a h3b"><div class="t m0 x74 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y466 w55 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">A. Zobowiązania<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x71 y466 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c x72 y466 w56 h3b"><div class="t m0 x14 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">10<span class="ls0"> <span class="_ _0"></span> </span></span></div></div><div class="c x56 y466 w57 h3b"><div class="t m0 x37 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">39 <span class="ls0"> </span></span></div></div><div class="c xd y414 w55 h3c"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">1. Zobowiązania z t<span class="_ _6"></span>ytułu nabyt<span class="_ _6"></span>ych papierów war<span class="_ _6"></span>tościowych, udzi<span class="_ _6"></span>ałów i innyc<span class="_ _6"></span>h </div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">instrument<span class="_ _6"></span>ów finansowych<span class="ff4"> </span></div></div><div class="c x71 y414 w28 h3c"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y414 w56 h3c"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y414 w57 h3c"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y467 w55 h42"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2. Zobowiązania z t<span class="_ _6"></span>ytułu zaciągnięt<span class="_ _6"></span>ych kre<span class="_ _6"></span>dytów (pożyczek)<span class="ff4"> </span></div></div><div class="c x71 y467 w28 h42"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y467 w56 h42"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y467 w57 h42"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y468 w55 h45"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Zobowiązania z t<span class="_ _6"></span>ytułu wyemito<span class="_ _6"></span>wanych <span class="_ _6"></span>dłużnych papier<span class="_ _6"></span>ów wartośc<span class="_ _6"></span>iowych<span class="ff4"> </span></div></div><div class="c x71 y468 w28 h45"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y468 w56 h45"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y468 w57 h45"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y469 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Zobowiązania z t<span class="_ _6"></span>ytułu podat<span class="_ _6"></span>ków, ceł i ube<span class="_ _6"></span>zpieczeń<span class="ff4"> </span></div></div><div class="c x71 y469 w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y469 w56 h3b"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="ls0">6 <span class="_ _0"></span> </span></div></div><div class="c x56 y469 w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">17 <span class="ls0"> </span></span></div></div><div class="c xd y46a w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">5. Pozostałe zobo<span class="_ _6"></span>wiązania<span class="ff4"> </span></div></div><div class="c x71 y46a w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y46a w56 h3b"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="ls0">4 <span class="_ _0"></span> </span></div></div><div class="c x56 y46a w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">22 <span class="ls0"> </span></span></div></div><div class="c xd y46b w55 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">B. Rozliczenia <span class="_ _6"></span>międz<span class="ff2">yokresowe </span></div></div><div class="c x71 y46b w28 h3b"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y46b w56 h3b"><div class="t m0 x17 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y46b w57 h3b"><div class="t m0 x14 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y46c w55 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">C. Rezerwy </div></div><div class="c x71 y46c w28 h3b"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y46c w56 h3b"><div class="t m0 x14 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">790<span class="ls0">  </span></span></div></div><div class="c x56 y46c w57 h3b"><div class="t m0 x37 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                          <span class="ls0">3<span class="lse">05</span>  </span></div></div><div class="c xd y46d w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">1. Rezerwa z tytułu <span class="_ _6"></span>odroczonego p<span class="_ _6"></span>odatku do<span class="_ _6"></span>chodowego<span class="ff4"> </span></div></div><div class="c x71 y46d w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c x72 y46d w56 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">758<span class="ls0">  </span></span></div></div><div class="c x56 y46d w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                          <span class="lse">256<span class="ls0">  </span></span></div></div><div class="c xd y46e w55 h33"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Rezerwy na świ<span class="_ _6"></span>adczenia emer<span class="_ _6"></span>ytalne o<span class="_ _6"></span>raz inne obo<span class="_ _6"></span>wiązkowe świadc<span class="_ _6"></span>zenia pracownikó<span class="_ _6"></span>w<span class="ff4"> </span></div></div><div class="c x71 y46e w28 h33"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c x72 y46e w56 h33"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y46e w57 h33"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y46f w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2.1. Długoter<span class="_ _6"></span>minowe<span class="ff4"> </span></div></div><div class="c x71 y46f w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y46f w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y46f w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y33c w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2.2. Krótkot<span class="_ _6"></span>erminowe<span class="ff4"> </span></div></div><div class="c x71 y33c w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y33c w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y33c w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y470 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Pozostałe rezerwy<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x71 y470 w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y470 w56 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">32<span class="ls0"> <span class="_ _0"></span> </span></span></div></div><div class="c x56 y470 w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">49 <span class="ls0"> </span></span></div></div><div class="c xd y471 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3.1. Długoter<span class="_ _6"></span>minowe<span class="ff4"> </span></div></div><div class="c x71 y471 w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y471 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y471 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div></div><div class="pi"></div></div>
<div id="pf19" class="pf w0 h0"><div class="pc pc19 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">25<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y472 w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">3.2. Krótkot<span class="_ _6"></span>erminowe<span class="ff4"> </span></div></div><div class="c x71 y472 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y472 w56 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">32<span class="ls0"> <span class="_ _0"></span> </span></span></div></div><div class="c x56 y472 w57 h3b"><div class="t m0 x37 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">49 <span class="ls0"> </span></span></div></div><div class="c xd y473 w55 h46"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">D. Zobowiązania <span class="_ _6"></span>bezpośrednio <span class="_ _6"></span>związane z aktywa<span class="_ _7"></span>m<span class="_ _0"></span>i długoterminow<span class="_ _7"></span>ymi </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">sklasyfikowanymi jak<span class="_ _6"></span>o przezna<span class="_ _6"></span>czone do spr<span class="_ _6"></span>zedaży<span class="ff2"> </span></div></div><div class="c x71 y473 w28 h46"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y473 w56 h46"><div class="t m0 x73 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y473 w57 h46"><div class="t m0 x74 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y474 w55 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Aktywa netto (<span class="_ _6"></span>Aktywa, razem - <span class="ff3">Zobo<span class="_ _6"></span>wiązania i rez<span class="_ _6"></span>erwy, razem)<span class="ff2"> </span></span></div></div><div class="c x71 y474 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y474 w56 h3b"><div class="t m0 x63 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">17 442  </span></div></div><div class="c x56 y474 w57 h3b"><div class="t m0 x37 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">15 358  </span></div></div><div class="c x4e y475 w58 h47"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x71 y475 w24 h47"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y475 w59 h47"><div class="t m0 x73 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y475 w5a h47"><div class="t m0 x74 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y81 w58 h48"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x71 y81 w24 h48"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y81 w59 h48"><div class="t m0 x73 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y81 w5a h48"><div class="t m0 x74 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y476 w55 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">E. Kapitał własny <span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x71 y476 w28 h3b"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y476 w56 h3b"><div class="t m0 x63 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">17 <span class="lse">442</span>  </span></div></div><div class="c x56 y476 w57 h3b"><div class="t m0 x37 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">15 358  </span></div></div><div class="c xd y477 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">1. Kapitał zakłado<span class="_ _6"></span>wy<span class="ff4"> </span></div></div><div class="c x71 y477 w28 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c x72 y477 w56 h3b"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">4 699  </span></div></div><div class="c x56 y477 w57 h3b"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">4 699  </span></div></div><div class="c xd y478 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2. Należne wpłaty n<span class="_ _6"></span>a kapitał zakłado<span class="_ _7"></span>wy (wielkość ujemna)<span class="ff4"> </span></div></div><div class="c x71 y478 w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y478 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y478 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y479 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Akcje własne (wi<span class="_ _6"></span>elkość<span class="_ _6"></span> ujemna)<span class="ff4"> </span></div></div><div class="c x71 y479 w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y479 w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y479 w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y113 w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Kapitał zapasowy<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x71 y113 w28 h3b"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y113 w56 h3b"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                    <span class="lse">10 660<span class="ls0">  </span></span></div></div><div class="c x56 y113 w57 h3b"><div class="t m0 x37 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                    <span class="ls0">10 235  </span></div></div><div class="c xd y47a w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">5. Kapitał rezerwo<span class="_ _6"></span>wy z aktuali<span class="_ _6"></span>zacji wyceny<span class="ff4"> </span></div></div><div class="c x71 y47a w28 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c x72 y47a w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y47a w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y23e w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">6. Pozostałe kapit<span class="_ _6"></span>ały rezerwowe<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x71 y23e w28 h3b"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y23e w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                   <span class="ls0">           -</span>  <span class="fc3 sc0"> </span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y23e w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y4f w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">7. Różnice k<span class="_ _6"></span>ursowe z przeli<span class="_ _6"></span>czenia jednoste<span class="_ _6"></span>k podporządkowany<span class="_ _6"></span>ch<span class="ff4"> </span></div></div><div class="c x71 y4f w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y4f w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y4f w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y47b w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) dodatni<span class="_ _6"></span>e różnice kur<span class="_ _6"></span>sowe<span class="ff4"> </span></div></div><div class="c x71 y47b w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y47b w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y47b w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y47c w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) ujemne ró<span class="_ _6"></span>żnice kurso<span class="_ _6"></span>we<span class="ff4"> </span></div></div><div class="c x71 y47c w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y47c w56 h3b"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y47c w57 h3b"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y396 w55 h42"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">8. Zysk (st<span class="_ _6"></span>rata) z lat ubi<span class="_ _6"></span>egłych<span class="ff4"> </span></div></div><div class="c x71 y396 w28 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y396 w56 h42"><div class="t m0 x17 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y396 w57 h42"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y1c8 w55 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">9. Zysk (st<span class="_ _6"></span>rata) netto </div></div><div class="c x71 y1c8 w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y1c8 w56 h3b"><div class="t m0 x63 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="ls0">2 083  </span></div></div><div class="c x56 y1c8 w57 h3b"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                      <span class="lse">424<span class="ls0">  </span></span></div></div><div class="c xd y47d w55 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">10. Odpisy z zysku <span class="_ _6"></span>netto w c<span class="_ _6"></span>iągu roku obro<span class="_ _6"></span>towego (wie<span class="_ _6"></span>lkość ujemna)<span class="ff4"> </span></div></div><div class="c x71 y47d w28 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y47d w56 h3b"><div class="t m0 x17 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c x56 y47d w57 h3b"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                              <span class="ls0">-</span>  <span class="fc3 sc0"> </span><span class="_ _0"></span><span class="ls0"><span class="fc3 sc0"> </span></span></div></div><div class="c xd y47e w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _6"></span>iczba akcji zwyk<span class="_ _6"></span>łych (w szt.)<span class="ff4"> </span></div></div><div class="c x71 y47e w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y47e w56 h3b"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 831 <span class="lse">487</span> </div></div><div class="c x56 y47e w57 h3b"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c xd y47f w55 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Wartość ak<span class="_ _6"></span>tywów netto n<span class="_ _6"></span>a jedną akc<span class="_ _6"></span>ję (w zł) */<span class="ff4"> </span></div></div><div class="c x71 y47f w28 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y47f w56 h3b"><div class="t m0 x3a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2,<span class="lse">23</span> </div></div><div class="c x56 y47f w57 h3b"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1,96 </div></div><div class="c x4e y480 w16 h49"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">*/ Wartość aktywów nett<span class="_ _6"></span>o przypadająca Jedn<span class="_ _6"></span>ostce na jedną akcję obli<span class="_ _6"></span>czono w stosunku do średniej ważonej liczby<span class="_ _6"></span> akcji Jednostk<span class="ff4">i. Liczba ta </span></div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wynosiła 7 831 487 na d<span class="_ _7"></span>z<span class="_ _0"></span>ień 31.12.20<span class="_ _6"></span>2<span class="ff4">1 r., 7 831 487 </span>na d<span class="_ _6"></span>zień 31.12.20<span class="ff4 lse">20<span class="ls0"> <span class="ls41">r.</span> <span class="_ _0"></span> <span class="_ _39"> </span> <span class="_ _39"> </span> </span></span></div><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y481 w16 h4a"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h9 y482 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf1a" class="pf w0 h0"><div class="pc pc1a w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">26<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y42 ff2 fs0 fc0 sc0 ls1 ws0">6.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Sprawozdanie z Pr<span class="_ _0"></span>zepływów Pieniężnych<span class="_ _0"></span><span class="ff2">- </span>Metoda p<span class="_ _0"></span>ośrednia<span class="ff4 fs3">  </span></span></span></div></div><div class="c x4e y483 w16 h42"><div class="t m0 x19 hc y1 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y484 w5b h4b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff4"> </span></div></div><div class="c x75 y484 w5c h4b"><div class="t m0 x2b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y485 w5d h3c"><div class="t m0 x19 hc y3ec ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y485 w5e h3c"><div class="t m0 x14 hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">01.01.2021-</div><div class="t m0 x63 hc y43a ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x75 y485 w3b h3c"><div class="t m0 x14 hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">01.01.2020-</div><div class="t m0 x63 hc y43a ff2 fs3 fc0 sc0 ls0 ws0">31.12.2020 </div></div><div class="c xd y486 w5d h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">A. Przepływy środkó<span class="_ _6"></span>w pieniężny<span class="_ _6"></span>ch z działalności operac<span class="_ _6"></span>yjnej <span class="ff2"> </span></div></div><div class="c x76 y486 w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y486 w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y487 w5d h3b"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">I. Zysk (st<span class="_ _6"></span>rata) brutto </div></div><div class="c x76 y487 w5f h3b"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 083   </div></div><div class="c x75 y487 w32 h3b"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 lse ws0">424<span class="ls0">   </span></div></div><div class="c xd y488 w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">II. Korekty r<span class="_ _6"></span>azem  </div></div><div class="c x76 y488 w5f h3b"><div class="t m0 x46 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(3 155) </div></div><div class="c x75 y488 w32 h3b"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(<span class="lse">925</span>) </div></div><div class="c xd y489 w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1. Amortyzacja  </div></div><div class="c x76 y489 w5f h3b"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">12</span>  </div></div><div class="c x75 y489 w32 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">7 </span> </div></div><div class="c xd y48a w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2. Zyski (<span class="_ _6"></span>straty) z tytułu ró<span class="_ _6"></span>żnic kurso<span class="_ _6"></span>wych <span class="ff4"> </span></div></div><div class="c x76 y48a w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y48a w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y48b w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Odsetki<span class="_ _6"></span> i udziały w zyskach (<span class="_ _6"></span>dywidendy)<span class="_ _6"></span> <span class="ff4"> </span></div></div><div class="c x76 y48b w5f h3b"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">( <span class="lse">412</span>) </div></div><div class="c x75 y48b w32 h3b"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">( <span class="lse">551)</span> </div></div><div class="c xd y1c2 w5d h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">4. Zysk (st<span class="_ _6"></span>rata) z działalności i<span class="_ _6"></span>nwestycyjnej <span class="ff4"> </span></div></div><div class="c x76 y1c2 w5f h3b"><div class="t m0 x46 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(7 024) </div></div><div class="c x75 y1c2 w32 h3b"><div class="t m0 x26 h9 y38b ff4 fs3 fc0 sc0 ls15 ws0">(1<span class="ls0"> <span class="lse">412)</span> </span></div></div><div class="c xd y48c w5d h3b"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">5. Zmiana stanu <span class="_ _6"></span>rezerw  </div></div><div class="c x76 y48c w5f h3b"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 lse ws0">485<span class="ls0"> </span></div></div><div class="c x75 y48c w32 h3b"><div class="t m0 x35 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y185 w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">6. Zmiana stanu <span class="_ _6"></span>zapasów <span class="ff4"> </span></div></div><div class="c x76 y185 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y185 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y48d w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">7. Zmiana stanu <span class="_ _6"></span>należności <span class="ff4"> </span></div></div><div class="c x76 y48d w5f h3b"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(343)  </div></div><div class="c x75 y48d w32 h3b"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 <span class="lse">903</span>  </div></div><div class="c xd y48e w5d h42"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">8. Zmiana stanu <span class="_ _6"></span>zobowiązań krót<span class="_ _6"></span>koterminowyc<span class="_ _6"></span>h, z wyjątkiem pożyc<span class="_ _6"></span>zek i kre<span class="_ _6"></span>dytów <span class="ff4"> </span></div></div><div class="c x76 y48e w5f h42"><div class="t m0 x3c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(<span class="lse">31</span>) </div></div><div class="c x75 y48e w32 h42"><div class="t m0 x26 h9 y26e ff4 fs3 fc0 sc0 ls15 ws0">(1<span class="ls0"> <span class="lse">084)</span> </span></div></div><div class="c xd y48f w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9. Zmiana stanu <span class="_ _6"></span>rozlic<span class="ff7">zeń międzyok<span class="_ _6"></span>resowyc<span class="_ _6"></span>h <span class="ff4"> </span></span></div></div><div class="c x76 y48f w5f h3b"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(494) </div></div><div class="c x75 y48f w32 h3b"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xd y490 w5d h3b"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">10. Zmiana stanu <span class="_ _6"></span>portfel<span class="_ _6"></span>a inwestycyjnego </div></div><div class="c x76 y490 w5f h3b"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> 4 652  </div></div><div class="c x75 y490 w32 h3b"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">210 </span> </div></div><div class="c xd y491 w5d h3b"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">11. Inne kore<span class="_ _6"></span>kty  </div></div><div class="c x76 y491 w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y491 w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y492 w5d h3b"><div class="t m0 x62 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Gotówka z działalno<span class="_ _6"></span>ści operacyjn<span class="_ _6"></span>ej<span class="ff2"> </span></div></div><div class="c x76 y492 w5f h3b"><div class="t m0 x2b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">( 1 072) </div></div><div class="c x75 y492 w32 h3b"><div class="t m0 x18 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">( <span class="lse">501)</span> </div></div><div class="c xd y158 w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Podatek do<span class="_ _6"></span>chodowy zapłacony<span class="_ _6"></span>/zwrócony<span class="ff4"> </span></div></div><div class="c x76 y158 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y158 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y493 w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">III. Przepływy pie<span class="_ _6"></span>niężne net<span class="_ _6"></span>to z działalno<span class="_ _6"></span>ści operacyjnej (<span class="_ _6"></span>I ±II) <span class="ff4"> </span></div></div><div class="c x76 y493 w5f h3b"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">( 1 072) </div></div><div class="c x75 y493 w32 h3b"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">( <span class="lse">501)</span> </div></div><div class="c xd y494 w5d h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">B. Przepływy środkó<span class="_ _6"></span>w pieniężny<span class="_ _6"></span>ch z działalności i<span class="_ _6"></span>nwestycyjnej <span class="ff2"> </span></div></div><div class="c x76 y494 w5f h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y494 w32 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y34b w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">I. Wpływy <span class="ff4"> </span></div></div><div class="c x76 y34b w5f h3b"><div class="t m0 x77 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 868  </div></div><div class="c x75 y34b w32 h3b"><div class="t m0 x77 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 <span class="lse">032 </span> </div></div><div class="c xd y98 w5d h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">1. Zbycie war<span class="_ _6"></span>tości nie<span class="_ _6"></span>materialnych i prawnych <span class="_ _6"></span>oraz rzeczowych ak<span class="_ _6"></span>tywów trwałych <span class="ff4"> </span></div></div><div class="c x76 y98 w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y98 w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y495 w5d h45"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Zbycie i<span class="_ _6"></span>nwestycji w ni<span class="_ _6"></span>eruchomości oraz wartośc<span class="_ _6"></span>i niemate<span class="_ _6"></span>rialne i prawne <span class="ff4"> </span></div></div><div class="c x76 y495 w5f h45"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y495 w32 h45"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y496 w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Z aktywów f<span class="_ _6"></span>inansowyc<span class="_ _6"></span>h, w tym: <span class="ff4"> </span></div></div><div class="c x76 y496 w5f h3b"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 868  </div></div><div class="c x75 y496 w32 h3b"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 <span class="lse">032 </span> </div></div><div class="c xd y497 w5d h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) w jednost<span class="_ _6"></span>kach powiązany<span class="_ _6"></span>ch <span class="ff4"> </span></div></div><div class="c x76 y497 w5f h3b"><div class="t m0 x64 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">803</span> </div></div><div class="c x75 y497 w32 h3b"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y498 w5d h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) w pozostałyc<span class="_ _6"></span>h jednostk<span class="_ _6"></span>ach <span class="ff4"> </span></div></div><div class="c x76 y498 w5f h3b"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 0<span class="lse">63</span>  </div></div><div class="c x75 y498 w32 h3b"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 <span class="lse">032 </span> </div></div><div class="c xd y499 w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zbycie akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych <span class="ff4"> </span></span></div></div><div class="c x76 y499 w5f h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 4 061  </div></div><div class="c x75 y499 w32 h3b"><div class="t m0 x64 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">925 </span> </div></div><div class="c xd y2b w5d h42"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">dywidendy i<span class="_ _6"></span> udziały w zyskach <span class="ff4"> </span></span></div></div><div class="c x76 y2b w5f h42"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">   </div></div><div class="c x75 y2b w32 h42"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">136 </span> </div></div><div class="c xd y49a w5d h3b"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">spłata udzielony<span class="_ _6"></span>ch pożyczek d<span class="_ _6"></span>ługoterminowych <span class="ff4"> </span></span></div></div><div class="c x76 y49a w5f h3b"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">   </div></div><div class="c x75 y49a w32 h3b"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">969 </span> </div></div><div class="c xd y49b w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- odsetki  </div></div><div class="c x76 y49b w5f h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">2 </span> </div></div><div class="c x75 y49b w32 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">2 </span> </div></div><div class="c xd y49c w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">inne wpływy z akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych <span class="ff4"> </span></span></div></div><div class="c x76 y49c w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y49c w32 h3b"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y49d w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Inne wpływy inwest<span class="_ _6"></span>ycyjne <span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x76 y49d w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y49d w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y49e w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">II. Wydatki  </div></div><div class="c x76 y49e w5f h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 8 564  </div></div><div class="c x75 y49e w32 h3b"><div class="t m0 x64 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">203 </span> </div></div><div class="c xd y49f w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">1. Nabycie war<span class="_ _6"></span>tości nie<span class="_ _6"></span>materialnych i prawny<span class="_ _6"></span>ch oraz rzeczowy<span class="_ _6"></span>ch aktywó<span class="_ _6"></span>w trwałych <span class="ff4"> </span></div></div><div class="c x76 y49f w5f h3b"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">   </div></div><div class="c x75 y49f w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">106 </span> </div></div><div class="c xd y4a0 w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Inwestycje w n<span class="_ _6"></span>ierucho<span class="_ _6"></span>mości oraz wartośc<span class="_ _6"></span>i niematerial<span class="_ _6"></span>ne i prawne <span class="ff4"> </span></div></div><div class="c x76 y4a0 w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4a0 w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4a1 w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3. Na aktywa f<span class="_ _6"></span>inansowe, w t<span class="_ _6"></span>ym:  </div></div><div class="c x76 y4a1 w5f h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 8 564  </div></div><div class="c x75 y4a1 w32 h3b"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">97 </span> </div></div><div class="c xd y3e0 w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) w jednost<span class="_ _6"></span>kach powiązany<span class="_ _6"></span>ch <span class="ff4"> </span></div></div><div class="c x76 y3e0 w5f h3b"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">   </div></div><div class="c x75 y3e0 w32 h3b"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">50 </span> </div></div><div class="c xd y330 w5d h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) w pozostałyc<span class="_ _6"></span>h jednostk<span class="_ _6"></span>ach <span class="ff4"> </span></div></div><div class="c x76 y330 w5f h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 8 564  </div></div><div class="c x75 y330 w32 h3b"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">47 </span> </div></div><div class="c xd y4a2 w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">nabycie ak<span class="_ _6"></span>tywów fina<span class="_ _6"></span>nsowych <span class="ff4"> </span></span></div></div><div class="c x76 y4a2 w5f h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 7 964  </div></div><div class="c x75 y4a2 w32 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">7 </span> </div></div><div class="c xd y4a3 w5d h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">udzielone po<span class="_ _6"></span>życzki <span class="ff4"> </span></span></div></div><div class="c x76 y4a3 w5f h3b"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">600</span>  </div></div><div class="c x75 y4a3 w32 h3b"><div class="t m0 x3e h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">40 </span> </div></div><div class="c xd y4a4 w5d h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4. Inne wydatk<span class="_ _6"></span>i inwestycyjne<span class="_ _6"></span>  </div></div><div class="c x76 y4a4 w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4a4 w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4a5 w5d h42"><div class="t m0 x19 h9 y4a6 ff7 fs3 fc0 sc0 ls0 ws0">III. Przepływy pie<span class="_ _6"></span>niężne net<span class="_ _6"></span>to z działalno<span class="_ _6"></span>ści inwe<span class="_ _6"></span>stycyjnej (I <span class="ff4">- II)  </span></div></div><div class="c x76 y4a5 w5f h42"><div class="t m0 x26 hc y4a6 ff2 fs3 fc0 sc0 ls3e ws0">(3<span class="ls0"> <span class="lse">696)</span>  </span></div></div><div class="c x75 y4a5 w32 h42"><div class="t m0 x77 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">1 <span class="lse">829 </span> </div></div><div class="c xd y4a7 w5d h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">C. Przepływy środk<span class="_ _6"></span>ów pieniężn<span class="_ _6"></span>ych z działalności f<span class="_ _6"></span>inansowej <span class="ff2"> </span></div></div><div class="c x76 y4a7 w5f h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4a7 w32 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4a8 w5d h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">I. Wpływy <span class="ff4"> </span></div></div><div class="c x76 y4a8 w5f h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">1 </span> </div></div><div class="c x75 y4a8 w32 h3b"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">18 </span> </div></div><div class="c xd y4a9 w5d h4c"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">1. Wpływy net<span class="_ _6"></span>to z wydania ud<span class="_ _6"></span>ziałów (emisji<span class="_ _6"></span> akcji) i inn<span class="_ _6"></span>ych instrumentów kapi<span class="_ _6"></span>tałowych or<span class="_ _6"></span>az dopłat do </div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">kapitału <span class="ff4"> </span></div></div><div class="c x76 y4a9 w5f h4c"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4a9 w32 h4c"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y3d w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Kredyty i<span class="_ _6"></span> pożyczki <span class="ff4"> </span></div></div><div class="c x76 y3d w5f h3b"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">   </div></div><div class="c x75 y3d w32 h3b"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">5 </span> </div></div><div class="c xd y4aa w5d h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">3. Emisja dłużnych pa<span class="_ _6"></span>pierów war<span class="_ _6"></span>tościowych <span class="ff4"> </span></div></div><div class="c x76 y4aa w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4aa w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4ab w5d h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">4. Inne wpływy fina<span class="_ _6"></span>nsowe <span class="ff4"> </span></div></div><div class="c x76 y4ab w5f h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">1 </span> </div></div><div class="c x75 y4ab w32 h3b"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">13 </span> </div></div><div class="c xd y4ac w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">II. Wydatki  </div></div><div class="c x76 y4ac w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4ac w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4ad w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1. Nabycie u<span class="_ _6"></span>dz<span class="ff7">iałów (akcji)<span class="_ _6"></span> własnych <span class="ff4"> </span></span></div></div><div class="c x76 y4ad w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4ad w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4ae w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Dywidendy i<span class="_ _6"></span> inne wypłat<span class="_ _6"></span>y na rzecz właściciel<span class="_ _6"></span>i <span class="ff4"> </span></div></div><div class="c x76 y4ae w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4ae w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y30e w5d h45"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">3. Inne, niż wypłat<span class="_ _6"></span>y na rzecz właścic<span class="_ _6"></span>ieli, wydat<span class="_ _6"></span>ki z tyt<span class="_ _6"></span>ułu podziału zysku <span class="ff4"> </span></div></div><div class="c x76 y30e w5f h45"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y30e w32 h45"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">27<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y472 w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">4. Spłaty kredy<span class="_ _6"></span>tów i po<span class="_ _6"></span>życzek <span class="ff4"> </span></div></div><div class="c x76 y472 w5f h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y472 w32 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4af w5d h42"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">5. Wykup dłużnych papi<span class="_ _6"></span>erów wart<span class="_ _6"></span>ościowyc<span class="_ _6"></span>h <span class="ff4"> </span></div></div><div class="c x76 y4af w5f h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4af w32 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4b0 w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6. Z tyt<span class="ff7">ułu i<span class="_ _6"></span>nnych zobowi<span class="_ _6"></span>ązań finansowych <span class="ff4"> </span></span></div></div><div class="c x76 y4b0 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4b0 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4b1 w5d h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">7. Płatności zobowi<span class="_ _6"></span>ązań z tytułu umó<span class="_ _7"></span>w leasingu finansowego <span class="ff4"> </span></div></div><div class="c x76 y4b1 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4b1 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4b2 w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">8. Odsetki<span class="_ _6"></span>  </div></div><div class="c x76 y4b2 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4b2 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4b3 w5d h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9. Inne wydatk<span class="_ _6"></span>i finanso<span class="_ _6"></span>we  </div></div><div class="c x76 y4b3 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4b3 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4b4 w5d h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">III. Przepływy pie<span class="_ _6"></span>niężne net<span class="_ _6"></span>to z działalno<span class="_ _6"></span>ści finanso<span class="_ _6"></span>wej (I <span class="ff4">- II)  </span></div></div><div class="c x76 y4b4 w5f h3b"><div class="t m0 x39 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">1 </span> </div></div><div class="c x75 y4b4 w32 h3b"><div class="t m0 x3e hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">18 </span> </div></div><div class="c xd y4b5 w5d h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">D. Przepływy pieni<span class="_ _6"></span>ężne netto raze<span class="_ _6"></span>m (A.III ±B.III ±<span class="_ _6"></span> C.III)<span class="ff2"> </span></div></div><div class="c x76 y4b5 w5f h3b"><div class="t m0 x26 hc y38b ff2 fs3 fc0 sc0 ls3e ws0">(4<span class="ls0"> <span class="lse">767)</span>  </span></div></div><div class="c x75 y4b5 w32 h3b"><div class="t m0 x77 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">1 <span class="lse">346 </span> </div></div><div class="c xd y4b6 w5d h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">E. Bilansowa zmiana <span class="_ _6"></span>stanu środków <span class="_ _7"></span>pieniężnych, w tym <span class="ff2"> </span></div></div><div class="c x76 y4b6 w5f h3b"><div class="t m0 x26 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">(4 767)  </div></div><div class="c x75 y4b6 w32 h3b"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 <span class="lse">346 </span> </div></div><div class="c xd y4b7 w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zmiana stanu śr<span class="_ _6"></span>odków pi<span class="_ _6"></span>eniężnych z tytułu <span class="_ _6"></span>różnic kursowy<span class="_ _6"></span>ch <span class="ff4"> </span></span></div></div><div class="c x76 y4b7 w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4b7 w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4b8 w5d h3d"><div class="t m0 x62 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zmiana stanu śr<span class="_ _6"></span>odków pi<span class="_ _6"></span>eniężnych z tytułu <span class="_ _6"></span>wyceny dłużnych <span class="_ _6"></span>papierów<span class="ff4"> </span>wartości<span class="_ _6"></span>owych typu buy<span class="_ _6"></span>/sell </span></div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">back i de<span class="_ _6"></span>pozytów bankowyc<span class="_ _6"></span>h<span class="ff4"> </span></div></div><div class="c x76 y4b8 w5f h3d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4b8 w32 h3d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y116 w5d h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">F. Środki pienięż<span class="_ _6"></span>ne na począt<span class="_ _6"></span>ek okresu <span class="ff2"> </span></div></div><div class="c x76 y116 w5f h3b"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">5 691  </div></div><div class="c x75 y116 w32 h3b"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 <span class="lse">345 </span> </div></div><div class="c xd y4b9 w5d h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">G. Środki pienięż<span class="_ _6"></span>ne na koniec okr<span class="_ _6"></span>esu (F ± E), w ty<span class="_ _6"></span>m <span class="ff2"> </span></div></div><div class="c x76 y4b9 w5f h3b"><div class="t m0 x42 hc y26e ff2 fs3 fc0 sc0 lse ws0">924<span class="ls0">  </span></div></div><div class="c x75 y4b9 w32 h3b"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">5 <span class="lse">691 </span> </div></div><div class="c xd y4ba w5d h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">o ograniczonej mo<span class="_ _7"></span>ż<span class="_ _0"></span>liwości d<span class="_ _6"></span>ysponowania <span class="ff4"> </span></span></div></div><div class="c x76 y4ba w5f h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4ba w32 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h9 y4bb ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y280 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4bc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y282 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y283 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4bd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y285 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y286 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4be ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4bf ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c0 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c1 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c3 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c6 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c7 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c8 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4c9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4ca ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y2f9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4cb ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4cc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4cd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4ce ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4cf ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d0 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d1 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d3 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y137 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d6 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d7 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d8 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4d9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4da ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4db ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4dc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4dd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4de ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4df ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e0 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e1 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e3 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y146 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e6 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y4e7 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">28<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y42 ff2 fs0 fc0 sc0 ls1 ws0">7.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff3">Rachunek wyników <span class="_ _0"></span>w podziale na segmen<span class="_ _0"></span>ty sprawozdawcze<span class="_ _0"></span><span class="ff2"> </span></span></span></div></div><div class="c x4e yf w60 h4d"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Za okres od 1 st<span class="_ _6"></span>ycznia 2021 roku <span class="_ _6"></span>do 31 grudni<span class="_ _6"></span>a 2021 roku  </div></div><div class="c x78 yf w61 h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yf w62 h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4e8 w60 h4e"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4e8 w61 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4e8 w62 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e ybf w60 h3c"><div class="t m0 x79 hc y4e9 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 ybf w61 h3c"><div class="t m0 x55 hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">Segment  Inwestyc<span class="_ _6"></span>yjny i </div><div class="t m0 x50 hc y43a ff3 fs3 fc0 sc0 ls0 ws0">Działalność Pokr<span class="_ _6"></span>ewna<span class="ff2"> </span></div></div><div class="c x29 ybf w62 h3c"><div class="t m0 x3d hc y3ec ff2 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4e y4ea w60 h4e"><div class="t m0 x19 hc y3ed ff3 fs3 fc0 sc0 ls0 ws0">Działalność kont<span class="_ _6"></span>ynuowana<span class="ff2"> </span></div></div><div class="c x78 y4ea w61 h4e"><div class="t m0 x1f h9 y3ed ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4ea w62 h4e"><div class="t m0 x1f h9 y3ed ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y313 w60 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y313 w61 h3b"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y313 w62 h3b"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4eb w60 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Przychody seg<span class="_ _6"></span>me<span class="ff3">ntu ogółem</span> </div></div><div class="c x78 y4eb w61 h3b"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 824 </div></div><div class="c x29 y4eb w62 h3b"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 824 </div></div><div class="c x4e y4ec w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Przychody segment<span class="_ _6"></span>u (zewnętrzne)<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x78 y4ec w61 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 824 </div></div><div class="c x29 y4ec w62 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 824 </div></div><div class="c x4e y4ed w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Przychody segment<span class="_ _6"></span>u (wewnętr<span class="_ _6"></span>zne)<span class="ff4"> </span></div></div><div class="c x78 y4ed w61 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4ed w62 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4ee w60 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Koszty segment<span class="_ _6"></span>u ogółem<span class="ff2"> </span></div></div><div class="c x78 y4ee w61 h3b"><div class="t m0 x2f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">741</span> </div></div><div class="c x29 y4ee w62 h3b"><div class="t m0 x2f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">741</span> </div></div><div class="c x4e y182 w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Koszty segmentu (zewnę<span class="_ _6"></span>trzne)<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x78 y182 w61 h3b"><div class="t m0 x2f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">741</span> </div></div><div class="c x29 y182 w62 h3b"><div class="t m0 x2f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">741</span> </div></div><div class="c x4e y4ef w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Koszty segmentu (we<span class="_ _6"></span>wnętrzne)<span class="ff4"> </span></div></div><div class="c x78 y4ef w61 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4ef w62 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y2e9 w60 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Wynik segment<span class="_ _6"></span>u </div></div><div class="c x78 y2e9 w61 h3b"><div class="t m0 x9 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x29 y2e9 w62 h3b"><div class="t m0 x9 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x4e y4f0 w60 h1f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4f0 w61 h1f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4f0 w62 h1f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4f1 w60 h42"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Zysk/strata  przed <span class="_ _6"></span>opodatkowani<span class="_ _6"></span>em </div></div><div class="c x78 y4f1 w61 h42"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x29 y4f1 w62 h42"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x4e y4f2 w60 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Podatek do<span class="_ _6"></span>chodowy </div></div><div class="c x78 y4f2 w61 h4f"><div class="t m0 x7b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y4f2 w62 h4f"><div class="t m0 x7b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y4f3 w60 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Zysk/strata n<span class="_ _6"></span>etto </div></div><div class="c x78 y4f3 w61 h3b"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x29 y4f3 w62 h3b"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x4e y3f5 w60 h4f"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y3f5 w61 h4f"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y3f5 w62 h4f"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y246 w60 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Działalność zaniecha<span class="_ _6"></span>na<span class="ff2"> </span></div></div><div class="c x78 y246 w61 h3b"><div class="t m0 x7b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y246 w62 h3b"><div class="t m0 x7b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y4f4 w60 h1f"><div class="t m0 x19 hc y4f5 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4f4 w61 h1f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4f4 w62 h1f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4f6 w60 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zysk/Strata akcjo<span class="_ _6"></span>nariuszy nie <span class="_ _6"></span>sprawujących kont<span class="_ _7"></span>roli<span class="ff2"> </span></div></div><div class="c x78 y4f6 w61 h3b"><div class="t m0 x7b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y4f6 w62 h3b"><div class="t m0 x7b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y4f7 w60 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4f7 w61 h4f"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4f7 w62 h4f"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4f8 w60 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zysk okresu obroto<span class="_ _7"></span>we<span class="_ _0"></span>go z działal<span class="_ _6"></span>ności zaniechan<span class="_ _6"></span>ej<span class="ff2"> </span></div></div><div class="c x78 y4f8 w61 h3b"><div class="t m0 x7b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y4f8 w62 h3b"><div class="t m0 x7b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y5c w60 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y5c w61 h4f"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y5c w62 h4f"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4f9 w60 h50"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Zysk okresu obroto<span class="_ _7"></span>we<span class="_ _0"></span>go z działal<span class="_ _6"></span>ności kontynuowa<span class="_ _6"></span>nej i działalno<span class="_ _6"></span>ści </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">zaniechanej </div></div><div class="c x78 y4f9 w61 h50"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x29 y4f9 w62 h50"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x3 h2 y107 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y4fb w60 h4e"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Za okres od 1 st<span class="_ _6"></span>ycznia 20<span class="lse">20</span> roku <span class="_ _6"></span>do 31 grudni<span class="_ _6"></span>a 20<span class="lse">20</span> roku  </div></div><div class="c x78 y4fb w61 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4fb w62 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4fc w60 h51"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4fc w61 h51"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4fc w62 h51"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4fd w60 h3d"><div class="t m0 x79 hc y26a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4fd w61 h3d"><div class="t m0 x55 hc y3bc ff2 fs3 fc0 sc0 ls0 ws0">Segment  Inwestyc<span class="_ _6"></span>yjny i </div><div class="t m0 x50 hc y3ed ff3 fs3 fc0 sc0 ls0 ws0">Działalność Pokr<span class="_ _6"></span>ewna<span class="ff2"> </span></div></div><div class="c x29 y4fd w62 h3d"><div class="t m0 x3d hc y3be ff2 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4e y4fe w60 h4e"><div class="t m0 x19 hc y3ed ff3 fs3 fc0 sc0 ls0 ws0">Działalność kont<span class="_ _6"></span>ynuowana<span class="ff2"> </span></div></div><div class="c x78 y4fe w61 h4e"><div class="t m0 x1f h9 y3ed ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4fe w62 h4e"><div class="t m0 x1f h9 y3ed ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y4ff w60 h47"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4ff w61 h47"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4ff w62 h47"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y500 w60 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Przychody seg<span class="_ _6"></span>mentu ogółem<span class="ff2"> </span></div></div><div class="c x78 y500 w61 h3b"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 608 </div></div><div class="c x29 y500 w62 h3b"><div class="t m0 x9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 608 </div></div><div class="c x4e y1dd w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Przychody segment<span class="_ _6"></span>u (zewnętrzne)<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x78 y1dd w61 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 608 </div></div><div class="c x29 y1dd w62 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 608 </div></div><div class="c x4e y501 w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Przychody segment<span class="_ _6"></span>u (wewnętr<span class="_ _6"></span>zne)<span class="ff4"> </span></div></div><div class="c x78 y501 w61 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y501 w62 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4e y502 w60 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Koszty segment<span class="_ _6"></span>u ogółem<span class="ff2"> </span></div></div><div class="c x78 y502 w61 h3b"><div class="t m0 x25 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-1 184 </div></div><div class="c x29 y502 w62 h3b"><div class="t m0 x25 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-1 184 </div></div><div class="c x4e y503 w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Koszty segmentu (zewnę<span class="_ _6"></span>trzne)<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x78 y503 w61 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-1 184 </div></div><div class="c x29 y503 w62 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-1 184 </div></div><div class="c x4e y504 w60 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Koszty segmentu (we<span class="_ _6"></span>wnętrzne)<span class="ff4"> </span></div></div><div class="c x78 y504 w61 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y504 w62 h3b"><div class="t m0 x7a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4e y3e2 w60 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Wynik segment<span class="_ _6"></span>u </div></div><div class="c x78 y3e2 w61 h3b"><div class="t m0 x7c hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x29 y3e2 w62 h3b"><div class="t m0 x7c hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x4e y2a1 w60 h1f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y2a1 w61 h1f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y2a1 w62 h1f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y505 w60 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Zysk/strata  przed <span class="_ _6"></span>opodatkowani<span class="_ _6"></span>em </div></div><div class="c x78 y505 w61 h3b"><div class="t m0 x7c hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x29 y505 w62 h3b"><div class="t m0 x7c hc y38b ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x4e y506 w60 h52"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">Podatek do<span class="_ _6"></span>chodowy </div></div><div class="c x78 y506 w61 h52"><div class="t m0 x7b h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y506 w62 h52"><div class="t m0 x7b h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y4a7 w60 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Zysk/strata n<span class="_ _6"></span>etto </div></div><div class="c x78 y4a7 w61 h3b"><div class="t m0 x7c hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x29 y4a7 w62 h3b"><div class="t m0 x7c hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x4e y4dd w60 h4f"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y4dd w61 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4dd w62 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y508 w60 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Działalność zaniecha<span class="_ _6"></span>na<span class="ff2"> </span></div></div><div class="c x78 y508 w61 h3b"><div class="t m0 x7b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y508 w62 h3b"><div class="t m0 x7b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y3b6 w60 h1f"><div class="t m0 x19 hc y4f5 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y3b6 w61 h1f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y3b6 w62 h1f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y509 w60 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zysk/Strata akcjo<span class="_ _6"></span>nariuszy nie <span class="_ _6"></span>sprawujących kont<span class="_ _7"></span>roli<span class="ff2"> </span></div></div><div class="c x78 y509 w61 h3b"><div class="t m0 x7b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y509 w62 h3b"><div class="t m0 x7b hc y38b ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y50a w60 h4f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y50a w61 h4f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y50a w62 h4f"><div class="t m0 x7a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y50b w60 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zysk okresu obroto<span class="_ _7"></span>we<span class="_ _0"></span>go z działal<span class="_ _6"></span>ności zan<span class="ff2">iechanej<span class="_ _6"></span> </span></div></div><div class="c x78 y50b w61 h3b"><div class="t m0 x7b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y50b w62 h3b"><div class="t m0 x7b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x4e y50c w60 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y50c w61 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y50c w62 h4f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y50d w60 h50"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Zysk okresu obroto<span class="_ _7"></span>we<span class="_ _0"></span>go z działal<span class="_ _6"></span>ności kontynuowa<span class="_ _6"></span>nej i działalno<span class="_ _6"></span>ści </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">zaniechanej </div></div><div class="c x78 y50d w61 h50"><div class="t m0 x7c hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c x29 y50d w62 h50"><div class="t m0 x7c hc y26e ff2 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div></div><div class="pi"></div></div>
<div id="pf1d" class="pf w0 h0"><div class="pc pc1d w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y9 ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 ya ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe<span class="_ _0"></span> spo<span class="_ _0"></span>r<span class="ff3">ządzone<span class="_ _0"></span></span> <span class="ff3">według międzynar<span class="_ _0"></span>odowych stand<span class="_ _0"></span>ardów sprawo<span class="_ _0"></span>zdawc<span class="_ _0"></span>zości finansowej </span></div><div class="t m0 x3 h4 yb ff3 fs0 fc0 sc0 ls0 ws0">za okresy 12 miesięczne zako<span class="_ _0"></span>ńczon<span class="_ _0"></span>e 31 grudnia 202<span class="_ _0"></span><span class="ff2">1 roku i 31 grudn<span class="_ _0"></span>ia <span class="ls1">2020</span> roku <span class="_ _0"></span></span>(w tysiącach złotych<span class="_ _0"></span>)<span class="ff2"> </span></div><div class="t m0 x24 h2 y108 ff1 fs0 fc0 sc0 ls22 ws0">29<span class="ls0"> </span></div><div class="t m0 x4 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y14b ff3 fs3 fc0 sc0 ls0 ws0">OPIS POZYCJI WPŁY<span class="_ _6"></span>WAJĄCYCH NA <span class="_ _7"></span>AKTYWA, PASYWA, KAPITAŁ, <span class="_ _6"></span>WYNIK FINANSO<span class="_ _6"></span>WY NETTO O<span class="_ _6"></span>RAZ PRZEPŁY<span class="_ _6"></span>WY ŚRODKÓW <span class="_ _6"></span>PIENIĘŻNYCH, </div><div class="t m0 x3 hc y14c ff3 fs3 fc0 sc0 ls0 ws0">KTÓRE SĄ NIETY<span class="_ _6"></span>POWE ZE WZ<span class="_ _6"></span>GLĘDU NA ICH RODZAJ, <span class="_ _6"></span>WIELKOŚĆ LU<span class="_ _6"></span>B WYWIERAN<span class="_ _6"></span>Y WPŁYW<span class="ff2"> </span></div><div class="t m0 x3 hc y14d ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y50e ff2 fs0 fc0 sc0 ls1 ws0">8.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">Z<span class="ff3">bywalność</span> <span class="ff3">składn<span class="_ _0"></span>ików portfela</span> inwe<span class="_ _0"></span>stycyjnego<span class="_ _0"></span> </span></span></div><div class="t m0 x3 hc y50f ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y510 w63 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff4"> </span></div></div><div class="c x7d y510 w64 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y510 w65 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y510 w66 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y511 w67 h2b"><div class="t m0 x28 hc y271 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y511 w68 h2b"><div class="t m0 x1e hc y512 ff3 fs3 fc0 sc0 ls0 ws0">Z nieograniczoną </div><div class="t m0 x12 hc y513 ff3 fs3 fc0 sc0 ls0 ws0">zbywalnością<span class="ff2"> </span></div></div><div class="c x7d y511 w69 h2b"><div class="t m0 x18 hc y271 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y511 w6a h2b"><div class="t m0 x18 hc y271 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y511 w6b h2b"><div class="t m0 x2a hc y512 ff3 fs3 fc0 sc0 ls0 ws0">Z ograniczoną </div><div class="t m0 x4c hc y513 ff3 fs3 fc0 sc0 ls0 ws0">zbywalnością<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c xd y23a w67 h53"><div class="t m0 x28 hc y514 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y23a w68 h53"><div class="t m0 x12 hc y515 ff2 fs3 fc0 sc0 ls0 ws0">notowane na </div><div class="t m0 x4f hc y516 ff3 fs3 fc0 sc0 ls0 ws0">giełdach<span class="ff2"> </span></div></div><div class="c x7d y23a w69 h53"><div class="t m0 x1d hc y517 ff2 fs3 fc0 sc0 ls0 ws0">notowane na </div><div class="t m0 x50 hc y514 ff2 fs3 fc0 sc0 ls3c ws0">ry<span class="ls0">nkach </span></div><div class="t m0 x37 hc y3ea ff3 fs3 fc0 sc0 ls0 ws0">pozagiełdowych<span class="ff2"> </span></div></div><div class="c x7e y23a w6a h53"><div class="t m0 x37 hc y517 ff2 fs3 fc0 sc0 ls0 ws0">nienotowane na </div><div class="t m0 x50 hc y514 ff2 fs3 fc0 sc0 ls0 ws0">rynkach </div><div class="t m0 x63 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">regulowanych<span class="_ _6"></span> </div></div><div class="c x7f y23a w6b h53"><div class="t m0 x42 hc y514 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y518 w67 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Udziały mniejs<span class="_ _6"></span>zościowe<span class="ff2"> </span></div></div><div class="c x80 y518 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y518 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y518 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y518 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y519 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y519 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y519 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y519 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y519 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y51a w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y51a w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y51a w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y51a w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y51a w6b h3b"><div class="t m0 x74 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">395 </span> </div></div><div class="c xd y51b w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y51b w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y51b w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y51b w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y51b w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y51c w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y51c w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y51c w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y51c w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y51c w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y51d w67 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały w j<span class="_ _6"></span>ednostkach zal<span class="_ _6"></span>eżnych<span class="ff2"> </span></div></div><div class="c x80 y51d w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y51d w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y51d w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y51d w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y51e w67 h42"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y51e w68 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y51e w69 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y51e w6a h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y51e w6b h42"><div class="t m0 x74 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">322</span>  </div></div><div class="c xd y51f w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y51f w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y51f w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y51f w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y51f w6b h3b"><div class="t m0 x65 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">89 </span> </div></div><div class="c xd y54 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y54 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y54 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y54 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y54 w6b h3b"><div class="t m0 x74 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">322</span>  </div></div><div class="c xd y520 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y520 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y520 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y520 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y520 w6b h3b"><div class="t m0 x74 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">322</span>  </div></div><div class="c xd y18d w67 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały w j<span class="_ _6"></span>ednostkach w<span class="_ _6"></span>spółzależnyc<span class="_ _6"></span>h<span class="ff2"> </span></div></div><div class="c x80 y18d w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y18d w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y18d w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y18d w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y521 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y521 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y521 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y521 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y521 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y522 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y522 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y522 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y522 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y522 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y523 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y523 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y523 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y523 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y523 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y524 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y524 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y524 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y524 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y524 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y525 w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały w j<span class="_ _6"></span>ednostkach sto<span class="_ _6"></span>warzyszonych<span class="ff2"> </span></div></div><div class="c x80 y525 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y525 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y525 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y525 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y526 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y526 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y526 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y526 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y526 w6b h3b"><div class="t m0 x81 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y527 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y527 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y527 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y527 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y527 w6b h3b"><div class="t m0 x1f h9 y38b ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span>463<span class="ls0">  </span></div></div><div class="c xd y528 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y528 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y528 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y528 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y528 w6b h3b"><div class="t m0 x81 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y529 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y529 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y529 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y529 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y529 w6b h3b"><div class="t m0 x81 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y2f8 w67 h54"><div class="t m0 x19 hc y52a ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały <span class="_ _6"></span>mniejszościowe w <span class="_ _6"></span>pozostałych </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">jednostkach krajow<span class="_ _6"></span>ych </div></div><div class="c x80 y2f8 w68 h54"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y2f8 w69 h54"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y2f8 w6a h54"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y2f8 w6b h54"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y45d w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y45d w68 h3b"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 392  </div></div><div class="c x7d y45d w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y45d w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y45d w6b h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3 <span class="lse">157 </span> </div></div><div class="c xd y52b w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y52b w68 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">5 963  </div></div><div class="c x7d y52b w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y52b w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y52b w6b h3b"><div class="t m0 x1f h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">18 <span class="lse">647 </span> </div></div><div class="c xd y52c w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y52c w68 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">6 392  </div></div><div class="c x7d y52c w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y52c w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y52c w6b h3b"><div class="t m0 x20 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">3 <span class="lse">157 </span> </div></div><div class="c xd y1db w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y1db w68 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">6 392  </div></div><div class="c x7d y1db w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y1db w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y1db w6b h3b"><div class="t m0 x20 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">3 <span class="lse">157 </span> </div></div><div class="c xd y460 w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Dłużne papiery wa<span class="_ _6"></span>rtościowe<span class="ff2"> </span></div></div><div class="c x80 y460 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y460 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y460 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y460 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y461 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y461 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y461 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y461 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y461 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y462 w67 h3b"><div class="t m0 x62 h9 y26e ff4 fs3 fc0 sc0 ls1b ws0">wa<span class="ff7 ls0">rtość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></span></div></div><div class="c x80 y462 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y462 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y462 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y462 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y52d w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y52d w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y52d w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y52d w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y52d w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y34 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y34 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y34 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y34 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y34 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6c w67 h2b"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe nienoto<span class="_ _7"></span>wane<span class="_ _0"></span> papier<span class="_ _6"></span>y wartościowe i i<span class="_ _6"></span>nne </div><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">instrumenty finan<span class="_ _6"></span>sowe </div></div><div class="c x80 y6c w68 h2b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y6c w69 h2b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y6c w6a h2b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y6c w6b h2b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y52e w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y52e w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y52e w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y52e w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y52e w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y2a2 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y2a2 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y2a2 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y2a2 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y2a2 w6b h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 <span class="lse">150 </span> </div></div><div class="c xd y52f w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y52f w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y52f w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y52f w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y52f w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y530 w67 h42"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y530 w68 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y530 w69 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y530 w6a h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y530 w6b h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y531 w67 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zagraniczne papi<span class="_ _6"></span>ery wartościowe<span class="ff2"> </span></div></div><div class="c x80 y531 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y531 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y531 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y531 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y532 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y532 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y532 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y532 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y532 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y533 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny nabyc<span class="_ _6"></span>ia<span class="ff4"> </span></div></div><div class="c x80 y533 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y533 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y533 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y533 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y534 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość godziwa<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x80 y534 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y534 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y534 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y534 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y364 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y364 w68 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y364 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y364 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y364 w6b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y177 w67 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x80 y177 w68 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y177 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y177 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y177 w6b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y22a w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c x80 y22a w68 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">6 <span class="lse">392</span>  </div></div><div class="c x7d y22a w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y22a w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y22a w6b h3b"><div class="t m0 x20 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">3 4<span class="lse">79</span>  </div></div><div class="c xd y535 w67 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartość we<span class="_ _6"></span>dług ceny n<span class="ff4">abyci<span class="_ _6"></span>a </span></div></div><div class="c x80 y535 w68 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">5 963  </div></div><div class="c x7d y535 w69 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y535 w6a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y535 w6b h3b"><div class="t m0 x1f h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">34 <span class="lse">744</span>  </div></div><div class="c xd y536 w67 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">wartość r<span class="_ _6"></span>ynkowa<span class="ff4"> </span></div></div><div class="c x80 y536 w68 h3b"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 392  </div></div><div class="c x7d y536 w69 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y536 w6a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7f y536 w6b h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3 4<span class="lse">79</span>  </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">30<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y537 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y538 ff2 fs0 fc0 sc0 ls1 ws0">9.<span class="ff8 ls0"> <span class="_ _16"> </span><span class="ff2">Zmiana <span class="ff3">warto<span class="_ _0"></span>ści</span> bilansowej <span class="ff3">skład<span class="_ _0"></span>ników</span> portfela<span class="_ _0"></span> inwestycyjnego </span></span></div><div class="t m0 x3 h9 y539 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y53a w6c h2d"><div class="t m0 x19 h13 y26e ff7 fs5 fc0 sc0 ls0 ws0">(wszystkie da<span class="_ _6"></span>ne liczbowe <span class="_ _6"></span>przedsta<span class="_ _6"></span>wiono w <span class="_ _6"></span>tysiącach złot<span class="_ _6"></span>ych)<span class="ff4"> </span></div></div><div class="c xd y53b w6d h2f"><div class="t m0 x82 h11 y53c ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y53b w6e h2f"><div class="t m0 x12 h11 y53d ff3 fs5 fc0 sc0 ls0 ws0">Akcje i udz<span class="_ _6"></span>iały w </div><div class="t m0 x19 h11 y3be ff3 fs5 fc0 sc0 ls0 ws0">jednostkach za<span class="_ _7"></span>le<span class="_ _0"></span>żnych<span class="ff2"> </span></div></div><div class="c x84 y53b w6f h2f"><div class="t m0 x12 h11 y53e ff3 fs5 fc0 sc0 ls0 ws0">Akcje i udz<span class="_ _6"></span>iały w </div><div class="t m0 x4f h11 y53c ff2 fs5 fc0 sc0 ls0 ws0">jednostkach </div><div class="t m0 x12 h11 y424 ff2 fs5 fc0 sc0 ls0 ws0">stowarzyszo<span class="_ _6"></span>nych </div></div><div class="c x85 y53b w70 h2f"><div class="t m0 x26 h11 y53d ff3 fs5 fc0 sc0 ls0 ws0">Udziały </div><div class="t m0 x41 h11 y3be ff3 fs5 fc0 sc0 ls0 ws0">mniejszościo<span class="_ _6"></span>we<span class="ff2"> </span></div></div><div class="c x86 y53b w6f h2f"><div class="t m0 x2a h11 y53e ff3 fs5 fc0 sc0 ls0 ws0">Akcje i udz<span class="_ _6"></span>iały </div><div class="t m0 x12 h11 y53c ff2 fs5 fc0 sc0 ls0 ws0">przeznaczo<span class="_ _6"></span>ne do </div><div class="t m0 x1c h11 y424 ff3 fs5 fc0 sc0 ls0 ws0">sprzedaży<span class="ff2"> </span></div></div><div class="c x87 y53b w6e h2f"><div class="t m0 x4c h11 y53e ff3 fs5 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _6"></span>nie </div><div class="t m0 x1d h11 y53c ff2 fs5 fc0 sc0 ls0 ws0">notowane p<span class="_ _6"></span>apiery  </div><div class="t m0 x50 h11 y424 ff3 fs5 fc0 sc0 ls0 ws0">wartościowe<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x88 y53b w6f h2f"><div class="t m0 x55 h11 y53d ff3 fs5 fc0 sc0 ls0 ws0">Dłużne papi<span class="_ _6"></span>ery </div><div class="t m0 x4c h11 y3be ff3 fs5 fc0 sc0 ls0 ws0">wartościowe<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x89 y53b w71 h2f"><div class="t m0 x46 h11 y53c ff2 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd y53f w6d h2d"><div class="t m0 x19 h11 yf9 ff3 fs5 fc0 sc0 ls0 ws0">Wartość bi<span class="_ _6"></span>lansowa na <span class="_ _6"></span>początek rok<span class="_ _6"></span>u obroto<span class="_ _6"></span>wego<span class="ff2"> </span></div></div><div class="c x83 y53f w6e h2d"><div class="t m0 x65 h11 yf9 ff2 fs5 fc0 sc0 ls1a ws0">15<span class="ls0"> </span></div></div><div class="c x84 y53f w6f h2d"><div class="t m0 x74 h11 yf9 ff2 fs5 fc0 sc0 ls1a ws0">762<span class="ls0"> </span></div></div><div class="c x85 y53f w70 h2d"><div class="t m0 x3f h11 yf9 ff2 fs5 fc0 sc0 ls1a ws0">3 570<span class="ls0"> </span></div></div><div class="c x86 y53f w6f h2d"><div class="t m0 x19 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y53f w6e h2d"><div class="t m0 x19 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y53f w6f h2d"><div class="t m0 x19 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y53f w71 h2d"><div class="t m0 x3f h11 yf9 ff2 fs5 fc0 sc0 ls1a ws0">4 348<span class="ls0"> </span></div></div><div class="c xd y540 w6d h2d"><div class="t m0 x62 h11 y26e ff3 fs5 fc0 sc0 ls0 ws0">a. Zwiększen<span class="_ _6"></span>ia (z tytułu<span class="_ _6"></span>)<span class="ff2"> </span></div></div><div class="c x83 y540 w6e h2d"><div class="t m0 x74 h11 y26e ff2 fs5 fc0 sc0 ls1a ws0">318<span class="ls0"> </span></div></div><div class="c x84 y540 w6f h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y540 w70 h2d"><div class="t m0 x3a h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">10 583 </div></div><div class="c x86 y540 w6f h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y540 w6e h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y540 w6f h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y540 w71 h2d"><div class="t m0 x3a h11 y26e ff2 fs5 fc0 sc0 ls1a ws0">10 <span class="ls0">9</span>01<span class="ls0"> </span></div></div><div class="c xd y497 w6d h39"><div class="t m0 x62 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">- <span class="ff7">Połączenie<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x83 y497 w6e h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y497 w6f h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y497 w70 h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y497 w6f h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y497 w6e h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y497 w6f h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y497 w71 h39"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y541 w6d h2d"><div class="t m0 x62 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">- Zakup </div></div><div class="c x83 y541 w6e h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y541 w6f h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y541 w70 h2d"><div class="t m0 x3f h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">7 <span class="ls1a">963</span> </div></div><div class="c x86 y541 w6f h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y541 w6e h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y541 w6f h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y541 w71 h2d"><div class="t m0 x3f h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">7 <span class="ls1a">963</span> </div></div><div class="c xd y542 w6d h2d"><div class="t m0 x62 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">- Wycena<span class="_ _6"></span> </div></div><div class="c x83 y542 w6e h2d"><div class="t m0 x74 h13 y26e ff4 fs5 fc0 sc0 ls1a ws0">318<span class="ls0"> </span></div></div><div class="c x84 y542 w6f h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y542 w70 h2d"><div class="t m0 x3f h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">2 619 </div></div><div class="c x86 y542 w6f h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y542 w6e h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y542 w6f h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y542 w71 h2d"><div class="t m0 x3f h13 y26e ff4 fs5 fc0 sc0 ls1a ws0">2 <span class="ls0">9</span>38<span class="ls0"> </span></div></div><div class="c xd y543 w6d h38"><div class="t m0 x62 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">- Reklasyfika<span class="_ _6"></span>cja  </div></div><div class="c x83 y543 w6e h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y543 w6f h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y543 w70 h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y543 w6f h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y543 w6e h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y543 w6f h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y543 w71 h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y544 w6d h2d"><div class="t m0 x62 h11 yf9 ff3 fs5 fc0 sc0 ls0 ws0">b. Zmniejsze<span class="_ _6"></span>nia (z tyt<span class="_ _6"></span>ułu)<span class="ff2"> </span></div></div><div class="c x83 y544 w6e h2d"><div class="t m0 x73 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0"> <span class="ls1a">12</span> </div></div><div class="c x84 y544 w6f h2d"><div class="t m0 x74 h11 yf9 ff2 fs5 fc0 sc0 ls1a ws0">762<span class="ls0"> </span></div></div><div class="c x85 y544 w70 h2d"><div class="t m0 x3f h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">4 604 </div></div><div class="c x86 y544 w6f h2d"><div class="t m0 x19 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y544 w6e h2d"><div class="t m0 x19 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y544 w6f h2d"><div class="t m0 x19 h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y544 w71 h2d"><div class="t m0 x3f h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">5 378 </div></div><div class="c xd y545 w6d h2d"><div class="t m0 x62 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">- <span class="ff7">Sprzedaż</span> </div></div><div class="c x83 y545 w6e h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y545 w6f h2d"><div class="t m0 x57 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0"> <span class="ls1a">762</span> </div></div><div class="c x85 y545 w70 h2d"><div class="t m0 x3f h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">2 <span class="ls1a">414</span> </div></div><div class="c x86 y545 w6f h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y545 w6e h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y545 w6f h2d"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y545 w71 h2d"><div class="t m0 x3f h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">3 176 </div></div><div class="c xd y546 w6d h38"><div class="t m0 x62 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">- Wycena<span class="_ _6"></span> </div></div><div class="c x83 y546 w6e h38"><div class="t m0 x73 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0"> <span class="ls1a">12</span> </div></div><div class="c x84 y546 w6f h38"><div class="t m0 x8a h13 y1 ff4 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x85 y546 w70 h38"><div class="t m0 x3f h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">2 190 </div></div><div class="c x86 y546 w6f h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y546 w6e h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y546 w6f h38"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y546 w71 h38"><div class="t m0 x3f h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">2 202 </div></div><div class="c xd y547 w6d h2d"><div class="t m0 x62 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">- Reklasyfika<span class="_ _6"></span>cja  </div></div><div class="c x83 y547 w6e h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y547 w6f h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y547 w70 h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y547 w6f h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y547 w6e h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y547 w6f h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y547 w71 h2d"><div class="t m0 x19 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y548 w6d h2d"><div class="t m0 x19 h11 y26e ff3 fs5 fc0 sc0 ls0 ws0">Wartość bi<span class="_ _6"></span>lansowa  na <span class="_ _6"></span>koniec rok<span class="_ _6"></span>u obroto<span class="_ _6"></span>wego<span class="ff2"> </span></div></div><div class="c x83 y548 w6e h2d"><div class="t m0 x74 h11 y26e ff2 fs5 fc0 sc0 ls1a ws0">322<span class="ls0"> </span></div></div><div class="c x84 y548 w6f h2d"><div class="t m0 x8a h11 y1 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x85 y548 w70 h2d"><div class="t m0 x3f h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">9 5<span class="ls1a">49</span> </div></div><div class="c x86 y548 w6f h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y548 w6e h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y548 w6f h2d"><div class="t m0 x19 h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y548 w71 h2d"><div class="t m0 x3f h11 y26e ff2 fs5 fc0 sc0 ls0 ws0">9 <span class="ls1a">871</span> </div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y549 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y54a ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf1f" class="pf w9 h18"><div class="pc pc1f w9 h18"><img class="bi x0 y0 wa h19" alt="" 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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">31<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y537 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y538 ff2 fs0 fc0 sc0 ls1 ws0">10.<span class="ff8 ls0"> <span class="_ _2b"></span><span class="ff3">Udziały mniejszościowe<span class="_ _0"></span> z programu<span class="_ _0"></span> powszechnej prywatyzacji<span class="_ _18"></span><span class="ff2"> </span></span></span></div></div><div class="c x4e y54b w72 h55"><div class="t m0 x19 h13 y26e ff7 fs5 fc0 sc0 ls0 ws0">(wszystkie da<span class="_ _6"></span>ne liczbowe <span class="_ _6"></span>przedsta<span class="_ _6"></span>wiono w <span class="_ _6"></span>tysiącach złot<span class="_ _6"></span>ych)<span class="ff4"> </span></div></div><div class="c x8b y54b w73 h55"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y54b w74 h55"><div class="t m0 x19 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y54c w75 h17"><div class="t m0 x62 h11 yf7 ff2 fs5 fc0 sc0 ls0 ws0">Nazwa jedno<span class="_ _6"></span>stki ze wsk<span class="_ _6"></span>azaniem for<span class="_ _6"></span>my </div><div class="t m0 x44 h11 y26d ff2 fs5 fc0 sc0 ls0 ws0">prawnej </div></div><div class="c x8d y54c w76 h17"><div class="t m0 x2a h11 y54d ff2 fs5 fc0 sc0 ls0 ws0">Siedziba<span class="_ _6"></span> </div></div><div class="c x8e y54c w77 h17"><div class="t m0 x18 h11 y54d ff3 fs5 fc0 sc0 ls0 ws0">Przedmiot <span class="_ _6"></span>działalnośc<span class="_ _6"></span>i<span class="ff2"> </span></div></div><div class="c x8f y54c w78 h17"><div class="t m0 x37 h11 yf7 ff3 fs5 fc0 sc0 ls0 ws0">Wartość bi<span class="_ _6"></span>lansowa </div><div class="t m0 x1d h11 y26d ff3 fs5 fc0 sc0 ls0 ws0">akcji (udział<span class="_ _6"></span>ów)<span class="ff2"> </span></div></div><div class="c x90 y54c w79 h17"><div class="t m0 x1e h11 yf7 ff2 fs5 fc0 sc0 ls0 ws0">Procent pos<span class="_ _6"></span>iadanego </div><div class="t m0 x37 h11 y26d ff3 fs5 fc0 sc0 ls0 ws0">kapitału zakł<span class="_ _6"></span>adowego<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x91 y54c w7a h17"><div class="t m0 x14 h11 y54e ff3 fs5 fc0 sc0 ls0 ws0">Udział w ogó<span class="_ _6"></span>lnej liczbi<span class="_ _6"></span>e </div><div class="t m0 x2a h11 y54d ff3 fs5 fc0 sc0 ls0 ws0">głosów w wa<span class="_ _7"></span>l<span class="_ _0"></span>nym </div><div class="t m0 x38 h11 y3e8 ff2 fs5 fc0 sc0 ls0 ws0">zgromadzeni<span class="_ _6"></span>u </div></div><div class="c x8b y54c w7b h17"><div class="t m0 x55 h11 y54e ff3 fs5 fc0 sc0 ls0 ws0">Nieopłacona <span class="_ _6"></span>przez </div><div class="t m0 x63 h11 y54d ff3 fs5 fc0 sc0 ls0 ws0">emitenta war<span class="_ _6"></span>tość akcj<span class="_ _6"></span>i </div><div class="t m0 x63 h11 y3e8 ff3 fs5 fc0 sc0 ls0 ws0">(udziałów<span class="ff2">) <span class="_ _6"></span>w jednostc<span class="_ _6"></span>e </span></div></div><div class="c x8c y54c w7c h17"><div class="t m0 x41 h11 yf6 ff2 fs5 fc0 sc0 ls0 ws0">Otrzymane l<span class="_ _6"></span>ub </div><div class="t m0 x14 h11 yf7 ff3 fs5 fc0 sc0 ls0 ws0">należne dyw<span class="_ _6"></span>idendy </div><div class="t m0 x41 h11 y26d ff3 fs5 fc0 sc0 ls0 ws0">(inne udzia<span class="_ _6"></span>ły w </div><div class="t m0 x1c h11 yf9 ff2 fs5 fc0 sc0 ls0 ws0">zyskach)<span class="_ _6"></span> </div></div><div class="c xd y39c w75 h56"><div class="t m0 x19 h13 y54f ff4 fs5 fc0 sc0 ls0 ws0">BEZETEN S.A<span class="_ _6"></span>. w likwida<span class="_ _7"></span>c<span class="_ _0"></span>ji </div></div><div class="c x8d y39c w76 h56"><div class="t m0 x19 h13 y54f ff4 fs5 fc0 sc0 ls0 ws0">Bytom </div></div><div class="c x8e y39c w77 h56"><div class="t m0 x19 h13 y550 ff7 fs5 fc0 sc0 ls0 ws0">produkcja i re<span class="_ _6"></span>monty masz<span class="_ _6"></span>yn i urzą<span class="_ _6"></span>dzeń </div><div class="t m0 x19 h13 y54f ff7 fs5 fc0 sc0 ls0 ws0">dla przemy<span class="_ _6"></span>słu wydoby<span class="_ _6"></span>wczego<span class="ff4"> </span></div></div><div class="c x8f y39c w78 h56"><div class="t m0 x73 h13 y54f ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y39c w79 h56"><div class="t m0 x57 h13 y551 ff4 fs5 fc0 sc0 ls0 ws0">1,93 </div></div><div class="c x91 y39c w7a h56"><div class="t m0 x92 h13 y551 ff4 fs5 fc0 sc0 ls0 ws0">1,93 </div></div><div class="c x8b y39c w7b h56"><div class="t m0 x93 h13 y54f ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y39c w7c h56"><div class="t m0 x51 h13 y54f ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y552 w75 h3b"><div class="t m0 x19 h13 yf9 ff7 fs5 fc0 sc0 ls0 ws0">Zakłady Gó<span class="_ _6"></span>rniczo Hutni<span class="_ _6"></span>cze SABINÓ<span class="_ _6"></span>W<span class="ff4"> </span></div></div><div class="c x8d y552 w76 h3b"><div class="t m0 x19 h13 yf9 ff7 fs5 fc0 sc0 ls0 ws0">Częstochowa<span class="_ _7"></span><span class="ff4"> </span></div></div><div class="c x8e y552 w77 h3b"><div class="t m0 x19 h13 yf9 ff7 fs5 fc0 sc0 ls0 ws0">wyrób kon<span class="_ _6"></span>strukcji stalow<span class="ff4">y<span class="_ _6"></span>ch </span></div></div><div class="c x8f y552 w78 h3b"><div class="t m0 x73 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y552 w79 h3b"><div class="t m0 x57 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">1,93 </div></div><div class="c x91 y552 w7a h3b"><div class="t m0 x92 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">1,93 </div></div><div class="c x8b y552 w7b h3b"><div class="t m0 x93 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y552 w7c h3b"><div class="t m0 x51 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y553 w75 h57"><div class="t m0 x19 h13 y26d ff7 fs5 fc0 sc0 ls0 ws0">Wojewódzki<span class="_ _6"></span>e Przedsiębi<span class="_ _6"></span>orstwo Ro<span class="_ _6"></span>bót </div><div class="t m0 x19 h13 y26e ff7 fs5 fc0 sc0 ls0 ws0">Inżynieryjny<span class="_ _6"></span>ch S.A. w li<span class="_ _6"></span>kwidacji<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x8d y553 w76 h57"><div class="t m0 x19 h13 y26e ff7 fs5 fc0 sc0 ls0 ws0">Częstochowa<span class="_ _7"></span><span class="ff4"> </span></div></div><div class="c x8e y553 w77 h57"><div class="t m0 x19 h13 y26e ff7 fs5 fc0 sc0 ls0 ws0">przedsiębiors<span class="_ _6"></span>two budo<span class="_ _6"></span>wlane<span class="ff4"> </span></div></div><div class="c x8f y553 w78 h57"><div class="t m0 x73 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y553 w79 h57"><div class="t m0 x57 h13 y554 ff4 fs5 fc0 sc0 ls0 ws0">1,36 </div></div><div class="c x91 y553 w7a h57"><div class="t m0 x92 h13 y554 ff4 fs5 fc0 sc0 ls0 ws0">1,36 </div></div><div class="c x8b y553 w7b h57"><div class="t m0 x93 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y553 w7c h57"><div class="t m0 x51 h13 y26e ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y555 w75 h3b"><div class="t m0 x19 h13 yf9 ff7 fs5 fc0 sc0 ls0 ws0">Zakłady Mięs<span class="_ _6"></span>ne TORMI<span class="_ _6"></span>ĘS S.A. w l<span class="_ _6"></span>ikwidacji<span class="ff4"> </span></div></div><div class="c x8d y555 w76 h3b"><div class="t m0 x19 h13 yf9 ff7 fs5 fc0 sc0 ls0 ws0">Toruń<span class="ff4"> </span></div></div><div class="c x8e y555 w77 h3b"><div class="t m0 x19 h13 yf9 ff7 fs5 fc0 sc0 ls0 ws0">przetwórstwo m<span class="_ _6"></span>ięsne<span class="ff4"> </span></div></div><div class="c x8f y555 w78 h3b"><div class="t m0 x73 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y555 w79 h3b"><div class="t m0 x57 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">0,21 </div></div><div class="c x91 y555 w7a h3b"><div class="t m0 x92 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">0,21 </div></div><div class="c x8b y555 w7b h3b"><div class="t m0 x93 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y555 w7c h3b"><div class="t m0 x51 h13 yf9 ff4 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y556 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y557 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y558 ff2 fs0 fc0 sc0 ls1 ws0">11.<span class="ff8 ls0"> <span class="_ _2b"></span><span class="ff3">Dłużne pap<span class="_ _0"></span>iery wartościow<span class="_ _0"></span><span class="ff2">e </span></span></span></div><div class="t m0 x3 h9 y559 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y548 ff4 fs3 fc0 sc0 ls0 ws0">Na 31 grudnia 2021 <span class="ff7">Spó<span class="_ _6"></span>łka nie p<span class="_ _6"></span>osiadała dłużnych <span class="_ _6"></span>papierów war<span class="_ _6"></span>tościowych.<span class="ff4"> </span></span></div></div></div><div class="pi"></div></div>
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BBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAINSQJQhUVZVFwCsKAAAAqPr9vlUAAAAAgED+bBYAAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAg1JAliFJVlUUAAAB+DPr9vkUAyFf5vAYAAACATP5sFgAAAABCiXcAAArBbpgAAAspSURBVAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChhixBsqqqLAIAAAAQot/vW4Qfs8qiAwAAAEAmfzYLAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAg1JAlSFZVlUUAAAAAGNTv9xfPZKtFNVsAAAAAOIn4s1kAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAhBLvAAAAACCUeAcAAAAAocQ7AAAAAAgl3gEAAABAKPEOAAAAAEKJdwAAAAAQSrwDAAAAgFDiHQAAAACEEu8AAAAAIJR4BwAAAAChxDsAAAAACCXeAQAAAEAo8Q4AAAAAQol3AAAAABBKvAMAAACAUOIdAAAAAIQS7wAAAAAglHgHAAAAAKHEOwAAAAAIJd4BAAAAQCjxDgAAAABCiXcAAAAAEEq8AwAAAIBQ4h0AAAAAJFs98O8j95aycuT6idGx4x/32bNXfPu8WyZ7q4ZOfPzzqz81Ptfxv/Ezf//ECx+/u3fpSxxfNcfv+fLj46NjpfQeGp0YHStlyaMXbh4dK2XHP//nF35w6129N89z/DO7zxkfHStl37+9eXx0rJSHLv3c5tGxUr754j0f+LO9d/RGy4mPX7nmiU2jY6UM76zPs+TJPzw2n3+Z7G2dZ/2e2bJ6YnSslJnN9XU37qjPM3PuN1+859p39t4xz/HPf+F3N8+1fmXVqlWrVp3Tu2ye9Z+5vb7u+on6azueZyaXfXHdpvW9q+a5/vqZlXM+/3/8wx89dddX7+vdOs/6tdc9znUfevUNN6zvrZ1v/V/42qbB4zdecMbE6FgpT143vuS9T32wt22e8U/tnPv6d31i+dDYR9/TWzfP9ff8wezjp5rrr9n4vZlzv7y/94F5jp/aUR+/ZMvs8xy65lU/cdG6G3pXzzP+JeefMef6f+e80+574E8O9LbP9/xtmXv+K/tv+NG/P3BT75r5xn/j8Jzv31f+0evfN3HJ/b0d843/U/XxH2vGMXVH/XXlwdUbv7dyrHftPMfPvMT4n37hpmc/v+FdvV+c5/g9O/bOOf4Hd73mg4d23NH7pfZ19TeXbzhy7xzXX3HmnOtffuv01/3Od9Ye/fzoN7rH99591cToWClTzfv+me31fB7f++efPXvdlt7OExxfSikze06Zc/xLLnn4M9///VW9tzTv/17z/aWn11/b/4n5q49OHlh758z0Ke117v3Grj+dOTzSfmx85vJPX7j8gcemT5v1+IdGXtFsX39xvf+Vzfbe7z5y+MjDj07/1Ozh7HtVZ/+rm+0LvvHI4SMPf2X6p9vrn1Ofb0mzffDbB29esf/r00s743lNs/2l2+rxLmv3H6jnc0bn8Wd2ts9qtl/725MH1t55aPp17fmera/3+tnnnx5ux//r9fnf0Bnvue3r7sjBm1fs//rIeZ39P9sZ7/md9bmgs54/N3t9Rt7YGf9FzfZzH1r6F7/3kWenL26v//gjh488/OjIJZ3zr5g1/kPTKzvz+/nO49/Unv+T9XxXdfZf2hnvZZ3X01s68728M/4rOut/Zbu9oX782zrX+4XOer599uOnR2bvH1ndOf9o5/l9R2f+V3XO3/nc39d+Do7/XX38tZ3rt58zV95YH39dO98H69f7DZ3zre9c/8bO++GmzvP17mb7sX+t9491rvfezuNv7qz3hs72LbPXY+SXO9d/f+f1t7Ed+fIr9zxx4Lsj7ft339InN42OldJu/2QpZXC7fPXs8cHtZf1+f3B7Zv9ls/a/2Nm/cffXZp1/Sff813x+8+D2aZ39U4f/etb5T+3uv2fNxImO3/NPZ51w/L0lZ846/r86+/fccuLrH/r+4fETrd/wr9w1a/9QZ//HvjV14vl/+Cuz1u8/OuNb+ejsnx//tvkg33jRJ8dHx0qZOlzf9+b2tua2srXX3qVe274uPlz/HD51/4Vz/3zX2PSyrvd88zZf3lzvrb059+9bXX9/ZqLXPcMPTn8511tTHz+1/ej82vvMxo/U82rn+VLue1nXa2/Tw83XXmf8px+q59eMa/224+a39GVd7+re0qFjPxdtL6XcXkq5u5RyZyllUylluPn33aWUNVUpp1albC6lTA7sv62Usq2UclZVb082398+sO/UqpStzfd/tTl2cynl1lLKHaWUXc3jdw9cr91/cXPc1lLKRLNvuJSyZ+Bcg+OdaM4z3Jx7sjnmtuYa2wYev6vZ3tQ552QpZUuzvaY6tiY/bL62j93WPG7XwBr8WlVvD85hcF22db7frvntzXjXVPXXwbXf2ozxtoHxDJdSdjTHjA9cY3fzuNubYwYf353froE5tM/V7ub7WwbG2/788/Td9f35ss79rL3fX3B+fX9p7/dXbKof/9b2/vSmen97v7/yjZ++cPkDT0239/sv/WV9/2lf2Hv/ob7frpn1892hY/fv++ufN9r798Gd9fXa3xuf/vjkgbV3zoxcPev++NDINZ3xtvfv5z5X36+v68zv+s7+9n5+/bfq8bb388feXp/vnZ3x39TZ/672+vvr8R79CHmwns97Oo+/ubP9vs7xGzrjvaWzPu39/bnn6vv9+zvzbz5fejdWzefH2k2bR8dKWfbFdf84uax33OdM9T/sRe3vCaf8X6LTKa847lvDV+wa//8Y39D/cnwTs8Y3dNx1932ivi+snvP+9VL3tYHfv3+zPn5p84vaucPHPg82Ne/hwc/NbQOfdzs7n6PDpZT/Bo7nEky3vNt0AAAAAElFTkSuQmCC"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">32<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd yff ff2 fs0 fc0 sc0 ls1 ws0">12.<span class="ff8 ls0"> <span class="_ _2b"></span><span class="ff3">Akcje i udziały w jedn<span class="_ _0"></span>ostkach p<span class="_ _0"></span>odporządkowan<span class="_ _0"></span>ych<span class="ff4 fs3"> </span></span></span></div><div class="t m0 x3 h9 y422 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y55a w7d h12"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały w j<span class="_ _6"></span>ednostkach po<span class="_ _6"></span>dporządko<span class="_ _6"></span>wanych na 31.12.20<span class="ff2">21 roku<span class="_ _6"></span> </span></div><div class="t m0 x19 h58 y26e ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff1 fs4"> </span></div></div><div class="c x94 y55a w4f h12"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y55a w7e h12"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y55a w7f h12"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y55a w80 h12"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y55c w81 h59"><div class="t m0 x4c h1c y55d ff2 fs7 fc0 sc0 ls0 ws0">Nazwa jednostki ze </div><div class="t m0 x37 h1c y517 ff2 fs7 fc0 sc0 ls0 ws0">wskazaniem formy praw<span class="_ _0"></span>nej </div></div><div class="c x98 y55c w82 h59"><div class="t m0 x12 h1c y55e ff2 fs7 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c x99 y55c w83 h59"><div class="t m0 x55 h1c y55e ff3 fs7 fc0 sc0 ls0 ws0">Przedmiot działalnoś<span class="_ _0"></span>ci<span class="ff2"> </span></div></div><div class="c x9a y55c w84 h59"><div class="t m0 x12 h1c y55f ff2 fs7 fc0 sc0 ls0 ws0">Charakter </div><div class="t m0 x17 h1c y55e ff3 fs7 fc0 sc0 ls0 ws0">powiązania </div><div class="t m0 x1e h1c y560 ff3 fs7 fc0 sc0 ls0 ws0">kapitałowego<span class="ff2"> </span></div></div><div class="c x9b y55c w85 h59"><div class="t m0 x55 h1c y55d ff2 fs7 fc0 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x2a h1c y517 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów)<span class="ff2"> </span></div></div><div class="c x29 y55c w86 h59"><div class="t m0 x12 h1c y55f ff3 fs7 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1e h1c y55e ff2 fs7 fc0 sc0 ls0 ws0">godziwa akcji </div><div class="t m0 x1d h1c y560 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów)<span class="ff2"> </span></div></div><div class="c x9c y55c w44 h59"><div class="t m0 x2a h1c y561 ff3 fs7 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x17 h1c y55d ff2 fs7 fc0 sc0 ls0 ws0">rynkowa (dla </div><div class="t m0 x50 h1c y517 ff3 fs7 fc0 sc0 ls0 ws0">spółek </div><div class="t m0 x17 h1c y562 ff2 fs7 fc0 sc0 ls0 ws0">notowanych) </div></div><div class="c x9d y55c w87 h59"><div class="t m0 x2a h1c y561 ff2 fs7 fc0 sc0 ls0 ws0">Procent </div><div class="t m0 x17 h1c y55d ff2 fs7 fc0 sc0 ls0 ws0">posiadanego </div><div class="t m0 x2a h1c y517 ff3 fs7 fc0 sc0 ls0 ws0">kapitału </div><div class="t m0 x17 h1c y562 ff3 fs7 fc0 sc0 ls0 ws0">zakładowego<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x9e y55c w88 h59"><div class="t m0 x12 h1c y563 ff2 fs7 fc0 sc0 ls42 ws0">Ud<span class="ff3 ls0">ział w </span></div><div class="t m0 x37 h1c y55f ff3 fs7 fc0 sc0 ls0 ws0">ogólnej liczbie </div><div class="t m0 x62 h1c y55e ff3 fs7 fc0 sc0 ls0 ws0">głosów w </div><div class="t m0 x41 h1c y560 ff2 fs7 fc0 sc0 ls0 ws0">walnym </div><div class="t m0 x37 h1c y564 ff2 fs7 fc0 sc0 ls0 ws0">zgromadzeniu </div></div><div class="c x94 y55c w89 h59"><div class="t m0 x14 h1c y565 ff3 fs7 fc0 sc0 ls0 ws0">Nieopłacona </div><div class="t m0 x4c h1c y561 ff2 fs7 fc0 sc0 ls0 ws0">przez </div><div class="t m0 x12 h1c y55d ff2 fs7 fc0 sc0 ls0 ws0">emitenta </div><div class="t m0 x1e h1c y517 ff3 fs7 fc0 sc0 ls0 ws0">wartość akcji </div><div class="t m0 x1e h1c y562 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów) w </div><div class="t m0 x62 h1c y26c ff2 fs7 fc0 sc0 ls0 ws0">jednostce </div></div><div class="c x95 y55c w8a h59"><div class="t m0 x37 h1c y565 ff2 fs7 fc0 sc0 ls0 ws0">Otrzymane </div><div class="t m0 x37 h1c y561 ff3 fs7 fc0 sc0 ls0 ws0">lub należne </div><div class="t m0 x37 h1c y55d ff2 fs7 fc0 sc0 ls0 ws0">dywidendy </div><div class="t m0 x41 h1c y517 ff2 fs7 fc0 sc0 ls0 ws0">(inne </div><div class="t m0 x14 h1c y562 ff3 fs7 fc0 sc0 ls0 ws0">udziały w </div><div class="t m0 x63 h1c y26c ff2 fs7 fc0 sc0 ls0 ws0">zyskach) </div></div><div class="c x9f y55c w8b h59"><div class="t m0 x1d h1c y55f ff2 fs7 fc0 sc0 ls0 ws0">Aktywa finansowe </div><div class="t m0 x1e h1c y55e ff2 fs7 fc0 sc0 ls0 ws0">zaliczane do kategori<span class="_ _0"></span>i </div><div class="t m0 x12 h1c y560 ff2 fs7 fc0 sc0 ls0 ws0">zgodnie z MSSF 9<span class="_ _0"></span> </div></div><div class="c xd y566 w8c h5a"><div class="t m0 x19 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">Impera  Seed Fun<span class="_ _0"></span>d Sp. z o<span class="ls43">.o.</span> </div></div><div class="c x98 y566 w8d h5a"><div class="t m0 x19 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x99 y566 w83 h5a"><div class="t m0 x19 h1e y567 ff7 fs7 fc0 sc0 ls0 ws0">działalność finan<span class="_ _0"></span>sowa<span class="ff4"> </span></div></div><div class="c x9a y566 w84 h5a"><div class="t m0 x19 h1e y567 ff7 fs7 fc0 sc0 ls0 ws0">zależna <span class="ff4"> </span></div></div><div class="c x9b y566 w85 h5a"><div class="t m0 x3b h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">100 </div></div><div class="c x29 y566 w86 h5a"><div class="t m0 x64 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">319 </div></div><div class="c x9c y566 w44 h5a"><div class="t m0 x35 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y566 w87 h5a"><div class="t m0 x46 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x9e y566 w88 h5a"><div class="t m0 x4d h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x94 y566 w89 h5a"><div class="t m0 x39 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y566 w8e h5a"><div class="t m0 x3c h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9f y566 w8f h5a"><div class="t m0 x37 h1e y568 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości </div><div class="t m0 x14 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">godziwej przez wynik </div><div class="t m0 x1c h1e y569 ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>y </div></div><div class="c xd y56a w8c h5b"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">Family Fund 2 Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c x98 y56a w8d h5b"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x99 y56a w83 h5b"><div class="t m0 x19 h1e y197 ff7 fs7 fc0 sc0 ls0 ws0">działalność ho<span class="_ _0"></span>ldingów </div><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>ych </div></div><div class="c x9a y56a w84 h5b"><div class="t m0 x19 h1e y19a ff7 fs7 fc0 sc0 ls0 ws0">zależna <span class="ff4"> </span></div></div><div class="c x9b y56a w85 h5b"><div class="t m0 x3b h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">100 </div></div><div class="c x29 y56a w86 h5b"><div class="t m0 x3d h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c x9c y56a w44 h5b"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y56a w87 h5b"><div class="t m0 x46 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x9e y56a w88 h5b"><div class="t m0 x4d h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x94 y56a w89 h5b"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y56a w8e h5b"><div class="t m0 x10 h1e yf9 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9f y56a w8f h5b"><div class="t m0 x37 h1e y199 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości </div><div class="t m0 x14 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">godziwej przez wynik </div><div class="t m0 x1c h1e yf9 ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>y </div></div><div class="c xd y56b w8c h1b"><div class="t m0 x19 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">Call2Action S.A.<span class="_ _0"></span>  </div></div><div class="c x98 y56b w8d h1b"><div class="t m0 x19 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x99 y56b w83 h1b"><div class="t m0 x19 h1e y198 ff7 fs7 fc0 sc0 ls0 ws0">działalność związan<span class="_ _0"></span>a z </div><div class="t m0 x19 h1e y199 ff7 fs7 fc0 sc0 ls0 ws0">dystrybucją filmów, na<span class="_ _0"></span>grania </div><div class="t m0 x19 h1e y19a ff7 fs7 fc0 sc0 ls0 ws0">wideo i programów </div><div class="t m0 x19 h1e yf9 ff4 fs7 fc0 sc0 ls0 ws0">telewizyjnych </div></div><div class="c x9a y56b w84 h1b"><div class="t m0 x19 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">stowarzyszona<span class="_ _0"></span> </div></div><div class="c x9b y56b w85 h1b"><div class="t m0 x46 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">27 748 000 </div></div><div class="c x29 y56b w86 h1b"><div class="t m0 x3d h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y56b w44 h1b"><div class="t m0 x35 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y56b w87 h1b"><div class="t m0 x18 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">41,51% </div></div><div class="c x9e y56b w88 h1b"><div class="t m0 x2b h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">34,24% </div></div><div class="c x94 y56b w89 h1b"><div class="t m0 x39 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y56b w8a h1b"><div class="t m0 x3c h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9f y56b w8b h1b"><div class="t m0 x37 h1e y56c ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości </div><div class="t m0 x14 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">godziwej przez wynik </div><div class="t m0 x1c h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>y </div></div><div class="c xd y56d w8c h3b"><div class="t m0 x19 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x98 y56d w8d h3b"><div class="t m0 x19 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y56d w83 h3b"><div class="t m0 x19 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y56d w84 h3b"><div class="t m0 x19 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y56d w85 h3b"><div class="t m0 x44 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y56d w86 h3b"><div class="t m0 x64 h1c y3ed ff2 fs7 fc0 sc0 ls24 ws0">32<span class="ls0">2 </span></div></div><div class="c x9c y56d w44 h3b"><div class="t m0 x1f h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y56d w87 h3b"><div class="t m0 x1f h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x9e y56d w88 h3b"><div class="t m0 x47 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y56d w89 h3b"><div class="t m0 x47 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y56d w8e h3b"><div class="t m0 x42 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x9f y56d w8f h3b"><div class="t m0 x64 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y56e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd y56f ff2 fs0 fc0 sc0 ls1 ws0">13.<span class="ff8 ls0"> <span class="_ _2b"></span><span class="ff2">Wybrane dan<span class="_ _0"></span>e finans<span class="ff3">owe jed<span class="_ _0"></span>nostek podpor<span class="_ _0"></span>ządkowanych<span class="_ _0"></span></span> </span></span></div><div class="t m0 x3 h9 y4a0 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y570 w90 h3b"><div class="t m0 x19 hc y3f6 ff3 fs3 fc0 sc0 ls0 ws0">Wybrane dane fi<span class="_ _6"></span>nansowe jedno<span class="_ _6"></span>stek podpor<span class="_ _6"></span>ządkowanych na 31.<span class="_ _7"></span>12.2<span class="_ _0"></span>0<span class="ff2">21 <span class="ls44">r.</span> </span></div></div><div class="c xa0 y570 w91 h3b"><div class="t m0 x19 hc y3f6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa1 y570 w92 h3b"><div class="t m0 x19 hc y3f6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y570 w93 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 y570 w94 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y570 w95 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y570 w96 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y570 w94 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y570 w97 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa5 y570 w98 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa6 y570 w99 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y570 w98 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y570 w9a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa9 y570 w9b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y571 w9c h3b"><div class="t m0 x19 h9 y3f6 ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff4"> </span></div></div><div class="c xa4 y571 w97 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa5 y571 w98 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa6 y571 w99 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y571 w98 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y571 w9a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa9 y571 w9b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y572 w9d h5c"><div class="t m0 x2b h1c y573 ff2 fs7 fc0 sc0 ls0 ws0">Nazwa jednostki<span class="_ _0"></span> </div></div><div class="c xaa y572 w9e h5c"><div class="t m2 x4f h1c ye ff2 fs7 fc0 sc0 ls0 ws0">Przychody</div><div class="t m2 x4f h1c y574 ff2 fs7 fc0 sc0 ls0 ws0"> <span class="ff3">netto ze sprzedaż<span class="_ _0"></span>y</span></div><div class="t m2 x4f h1c y575 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y572 w9f h5c"><div class="t m2 x4f h1c y576 ff3 fs7 fc0 sc0 ls0 ws0">Zysk (strata) na działaln<span class="_ _0"></span>ości </div><div class="t m2 x46 h1c y577 ff2 fs7 fc0 sc0 ls0 ws0">operacyjnej</div><div class="t m2 x46 h1c y578 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y572 wa0 h5c"><div class="t m2 x1c h1c y579 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa obrotowe</div><div class="t m2 x1c h1c y57a ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xad y572 wa1 h5c"><div class="t m2 x26 h1c y43b ff3 fs7 fc0 sc0 ls0 ws0">Należności krótkoterm<span class="_ _0"></span>inowe</div><div class="t m2 x26 h1c y57b ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y572 wa2 h5c"><div class="t m2 x10 h1c y1ab ff3 fs7 fc0 sc0 ls0 ws0">Należności długotermin<span class="_ _0"></span>owe</div><div class="t m2 x10 h1c y57c ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa1 y572 wa3 h5c"><div class="t m2 x4c h1c y57d ff2 fs7 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x5b y572 w91 h5c"><div class="t m2 x10 h1c y57e ff2 fs7 fc0 sc0 ls0 ws0">Aktywa razem</div><div class="t m2 x10 h1c y57f ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y572 wa4 h5c"><div class="t m2 x4d h1c y580 ff3 fs7 fc0 sc0 ls0 ws0">Kapitał własny</div><div class="t m2 x4d h1c y581 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y572 wa5 h5c"><div class="t m2 x38 h1c y582 ff3 fs7 fc0 sc0 ls0 ws0">Kapitał zakładowy</div><div class="t m2 x38 h1c y583 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x86 y572 wa6 h5c"><div class="t m2 x2a h1c y584 ff3 fs7 fc0 sc0 ls0 ws0">Akcje własne</div><div class="t m2 x2a h1c y585 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa3 y572 wa4 h5c"><div class="t m2 x4d h1c y586 ff3 fs7 fc0 sc0 ls0 ws0">Kapitał zapasowy</div><div class="t m2 x4d h1c y587 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa4 y572 wa7 h5c"><div class="t m2 x4f h1c y588 ff2 fs7 fc0 sc0 ls0 ws0">Rezerwowy</div><div class="t m2 x4f h1c y589 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa5 y572 wa8 h5c"><div class="t m2 x2a h1c y58a ff2 fs7 fc0 sc0 ls0 ws0">Wynik finansowy z lat </div><div class="t m2 x2b h1c y58b ff3 fs7 fc0 sc0 ls0 ws0">ubiegłych</div><div class="t m2 x2b h1c y58c ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa6 y572 wa9 h5c"><div class="t m2 x4d h1c y58d ff2 fs7 fc0 sc0 ls0 ws0">Zysk (strata) netto</div><div class="t m2 x4d h1c y58e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa7 y58f waa h3b"><div class="t m0 x3c h1c y3ed ff3 fs7 fc0 sc0 ls0 ws0">Zobowiązania i rezer<span class="_ _0"></span>wy<span class="ff2"> </span></div></div><div class="c xa7 y572 wa8 h5d"><div class="t m2 x4d h1c y590 ff3 fs7 fc0 sc0 ls0 ws0">Ogółem</div><div class="t m2 x4d h1c y591 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y411 wab h5e"><div class="t m0 x39 h1c y576 ff2 fs7 fc0 sc0 ls0 ws0">w tym: </div></div><div class="c xa8 y572 wac h5f"><div class="t m2 x26 h1c y592 ff3 fs7 fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m2 x64 h1c y593 ff3 fs7 fc0 sc0 ls0 ws0">krótkoterminowe</div><div class="t m2 x64 h1c y594 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa9 y572 wad h5f"><div class="t m2 x26 h1c y592 ff3 fs7 fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m2 x6e h1c y554 ff3 fs7 fc0 sc0 ls0 ws0">długoterminowe</div><div class="t m2 x6e h1c y595 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y596 w9d h55"><div class="t m0 x19 h1e y597 ff4 fs7 fc0 sc0 ls0 ws0">Impera  Seed Fun<span class="_ _0"></span>d Sp. z o.o. </div></div><div class="c xaa y596 w9e h55"><div class="t m0 x2b h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xab y596 wae h55"><div class="t m0 x26 h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">370<span class="ls0"> </span></div></div><div class="c xac y596 waf h55"><div class="t m0 x1c h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">3<span class="ls1a">49</span> </div></div><div class="c xad y596 wb0 h55"><div class="t m0 x64 h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">19<span class="ls0"> </span></div></div><div class="c xa0 y596 wb1 h55"><div class="t m0 x26 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xa1 y596 wb2 h55"><div class="t m0 x38 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c x5b y596 wb3 h55"><div class="t m0 x50 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">3<span class="ls1a">49</span> </div></div><div class="c x22 y596 wb4 h55"><div class="t m0 x4f h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">318<span class="ls0"> </span></div></div><div class="c xa2 y596 wb5 h55"><div class="t m0 x2b h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">50<span class="ls0"> </span></div></div><div class="c x86 y596 wb6 h55"><div class="t m0 x10 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y596 wb4 h55"><div class="t m0 x1c h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">13<span class="ls0"> </span></div></div><div class="c xa4 y596 wb7 h55"><div class="t m0 x26 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xa5 y596 wb8 h55"><div class="t m0 x4d h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">-<span class="ls1a">83</span> </div></div><div class="c xa6 y596 wb9 h55"><div class="t m0 x4f h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">338<span class="ls0"> </span></div></div><div class="c xa7 y596 wb8 h55"><div class="t m0 x1c h13 y598 ff4 fs5 fc0 sc0 ls1a ws0">31<span class="ls0"> </span></div></div><div class="c xa8 y596 wac h55"><div class="t m0 x39 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">31 </div></div><div class="c xa9 y596 wad h55"><div class="t m0 x47 h13 y598 ff4 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd y599 w9d h3b"><div class="t m0 x19 h1e y19b ff4 fs7 fc0 sc0 ls0 ws0">Family Fund 2 Sp.<span class="_ _0"></span> z o.o.  </div></div><div class="c xaa y599 w9e h3b"><div class="t m0 x2b h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xab y599 wae h3b"><div class="t m0 x46 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">-<span class="ls1a">12</span> </div></div><div class="c xac y599 waf h3b"><div class="t m0 x26 h13 y43b ff4 fs5 fc0 sc0 ls1a ws0">52<span class="ls0"> </span></div></div><div class="c xad y599 wb0 h3b"><div class="t m0 x43 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">9 </div></div><div class="c xa0 y599 wb1 h3b"><div class="t m0 x26 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xa1 y599 wb2 h3b"><div class="t m0 x38 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c x5b y599 wb3 h3b"><div class="t m0 x38 h13 y43b ff4 fs5 fc0 sc0 ls1a ws0">52<span class="ls0"> </span></div></div><div class="c x22 y599 wb4 h3b"><div class="t m0 x26 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">3 </div></div><div class="c xa2 y599 wb5 h3b"><div class="t m0 x15 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">5 </div></div><div class="c x86 y599 wb6 h3b"><div class="t m0 x10 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y599 wb4 h3b"><div class="t m0 x26 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">1 </div></div><div class="c xa4 y599 wb7 h3b"><div class="t m0 x4d h13 y43b ff4 fs5 fc0 sc0 ls1a ws0">33<span class="ls0"> </span></div></div><div class="c xa5 y599 wb8 h3b"><div class="t m0 x4d h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">-24 </div></div><div class="c xa6 y599 wb9 h3b"><div class="t m0 x4d h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">-12 </div></div><div class="c xa7 y599 wb8 h3b"><div class="t m0 x1c h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">49 </div></div><div class="c xa8 y599 wac h3b"><div class="t m0 x39 h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">49 </div></div><div class="c xa9 y599 wad h3b"><div class="t m0 x6f h13 y43b ff4 fs5 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y59a w9d h60"><div class="t m0 x19 h1e y59b ff4 fs7 fc0 sc0 ls0 ws0">Call2Action S.A.<span class="_ _0"></span>  </div></div><div class="c xaa y59a wba h60"><div class="t m0 xae h1e y59b ff7 fs7 fc0 sc0 ls0 ws0">Ostatnie dostępn<span class="_ _0"></span>e dane finans<span class="_ _0"></span>owe znajdują się w skonsolidow<span class="_ _0"></span>anym sprawozdan<span class="_ _0"></span>iu Call2Action S.A. , opub<span class="_ _0"></span>likowanym raportem okreso<span class="_ _18"></span><span class="ff4">wym w dn. 15.05.<span class="_ _0"></span>2013 r. </span></div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y59c ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y59d wbb h61"><div class="t m0 x19 hc y59e ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 hc y390 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xaf y59d wbc h61"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y59d wbd h61"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y59d wbe h61"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y59d wbf h61"><div class="t m0 x19 ha y55b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
<div id="pf21" class="pf w9 h18"><div class="pc pc21 w9 h18"><img class="bi x0 y0 wa h19" alt="" 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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">33<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y59f wbb h62"><div class="t m0 x19 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały w j<span class="_ _6"></span>ednostkach po<span class="_ _6"></span>dporząd<span class="ff2">kowanych na <span class="_ _6"></span>31.12.20<span class="lse">20</span> roku<span class="_ _6"></span> </span></div><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff4"> </span></div></div><div class="c xd y5a0 wc0 h63"><div class="t m0 x4d h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">Nazwa jednostki ze </div><div class="t m0 x63 h1c y5a2 ff2 fs7 fc0 sc0 ls0 ws0">wskazaniem formy praw<span class="_ _0"></span>nej </div></div><div class="c xaa y5a0 wc1 h63"><div class="t m0 x2a h1c y5a3 ff2 fs7 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c xb2 y5a0 wc2 h63"><div class="t m0 x14 h1c y5a3 ff3 fs7 fc0 sc0 ls0 ws0">Przedmiot działalnoś<span class="_ _0"></span>ci<span class="ff2"> </span></div></div><div class="c xb3 y5a0 wc3 h63"><div class="t m0 x62 h1c y5a4 ff2 fs7 fc0 sc0 ls0 ws0">Charakter </div><div class="t m0 x17 h1c y5a3 ff3 fs7 fc0 sc0 ls0 ws0">powiązania </div><div class="t m0 x1e h1c y5a5 ff3 fs7 fc0 sc0 ls0 ws0">kapitałowego<span class="ff2"> </span></div></div><div class="c xb4 y5a0 wc4 h63"><div class="t m0 x1e h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x1e h1c y5a2 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów)<span class="ff2"> </span></div></div><div class="c x8f y5a0 wc5 h63"><div class="t m0 x1d h1c y5a6 ff3 fs7 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1d h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">godziwa </div><div class="t m0 x55 h1c y5a2 ff2 fs7 fc0 sc0 ls0 ws0">akcji </div><div class="t m0 x14 h1c y5a7 ff2 fs7 fc0 sc0 ls45 ws0">(u<span class="ff3 ls0">działów)<span class="ff2"> </span></span></div></div><div class="c x16 y5a0 wc6 h63"><div class="t m0 x41 h1c y5a6 ff3 fs7 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x14 h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">rynkowa (dla </div><div class="t m0 x2a h1c y5a2 ff3 fs7 fc0 sc0 ls0 ws0">spółek </div><div class="t m0 x1e h1c y5a7 ff2 fs7 fc0 sc0 ls0 ws0">notowanych) </div></div><div class="c x24 y5a0 wc7 h63"><div class="t m0 x41 h1c y5a6 ff2 fs7 fc0 sc0 ls0 ws0">Procent </div><div class="t m0 x14 h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">posiadanego </div><div class="t m0 x41 h1c y5a2 ff3 fs7 fc0 sc0 ls0 ws0">kapitału </div><div class="t m0 x1e h1c y5a7 ff3 fs7 fc0 sc0 ls0 ws0">zakładowego<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb5 y5a0 wc3 h63"><div class="t m0 x12 h1c y5a8 ff3 fs7 fc0 sc0 ls0 ws0">Udział w </div><div class="t m0 x37 h1c y5a4 ff3 fs7 fc0 sc0 ls0 ws0">ogólnej liczbie </div><div class="t m0 x12 h1c y5a3 ff3 fs7 fc0 sc0 ls0 ws0">głosów w </div><div class="t m0 x41 h1c y5a5 ff2 fs7 fc0 sc0 ls0 ws0">walnym </div><div class="t m0 x37 h1c y5a9 ff2 fs7 fc0 sc0 ls0 ws0">zgromadzeniu </div></div><div class="c xaf y5a0 wc6 h63"><div class="t m0 x14 h1c y5a8 ff3 fs7 fc0 sc0 ls0 ws0">Nieopłacona </div><div class="t m0 x19 h1c y5a4 ff2 fs7 fc0 sc0 ls0 ws0">przez emitenta </div><div class="t m0 x14 h1c y5a3 ff3 fs7 fc0 sc0 ls0 ws0">wartość akcji </div><div class="t m0 x14 h1c y5a5 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów) w </div><div class="t m0 x62 h1c y5a9 ff2 fs7 fc0 sc0 ls0 ws0">jednostce </div></div><div class="c xb0 y5a0 wbd h63"><div class="t m0 x1e h1c y5aa ff2 fs7 fc0 sc0 ls0 ws0">Otrzymane </div><div class="t m0 x37 h1c y5a6 ff3 fs7 fc0 sc0 ls0 ws0">lub należne </div><div class="t m0 x1e h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">dywidendy </div><div class="t m0 x55 h1c y5a2 ff2 fs7 fc0 sc0 ls0 ws0">(inne </div><div class="t m0 x63 h1c y5a7 ff3 fs7 fc0 sc0 ls0 ws0">udziały w </div><div class="t m0 x17 h1c y5ab ff2 fs7 fc0 sc0 ls0 ws0">zyskach) </div></div><div class="c xb1 y5a0 wc8 h63"><div class="t m0 x14 h1c y5a1 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa finansowe zali<span class="_ _0"></span>czane do </div><div class="t m0 x12 h1c y5a2 ff2 fs7 fc0 sc0 ls0 ws0">kategorii zgodnie z  M<span class="_ _0"></span>SSF 9 </div></div><div class="c xd y5ac wc9 h64"><div class="t m0 x19 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">Impera  Seed Fun<span class="_ _0"></span>d Sp. z o.o. </div></div><div class="c xaa y5ac wca h64"><div class="t m0 x19 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c xb2 y5ac wc2 h64"><div class="t m0 x19 h1e y3e6 ff7 fs7 fc0 sc0 ls0 ws0">działalność finan<span class="_ _0"></span>sowa<span class="ff4"> </span></div></div><div class="c xb3 y5ac wc3 h64"><div class="t m0 x19 h1e y3e6 ff7 fs7 fc0 sc0 ls0 ws0">zależna <span class="ff4"> </span></div></div><div class="c xb4 y5ac wc4 h64"><div class="t m0 x15 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">100 </div></div><div class="c x8f y5ac wc5 h64"><div class="t m0 x64 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16 y5ac wc6 h64"><div class="t m0 x47 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y5ac wc7 h64"><div class="t m0 x1c h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xb5 y5ac wc3 h64"><div class="t m0 x1c h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xaf y5ac wc6 h64"><div class="t m0 x47 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y5ac wc5 h64"><div class="t m0 x42 h1e y3e6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5ac wcb h64"><div class="t m0 x14 h1e y54d ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x10 h1e y5ad ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5ae wc9 h65"><div class="t m0 x19 h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">Family Fund 2 Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c xaa y5ae wca h65"><div class="t m0 x19 h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c xb2 y5ae wc2 h65"><div class="t m0 x19 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">dzia<span class="ff7">łalność ho<span class="_ _0"></span>ldingów </span></div><div class="t m0 x19 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>ych </div></div><div class="c xb3 y5ae wc3 h65"><div class="t m0 x19 h1e y5a9 ff7 fs7 fc0 sc0 ls0 ws0">zależna <span class="ff4"> </span></div></div><div class="c xb4 y5ae wc4 h65"><div class="t m0 x15 h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">100 </div></div><div class="c x8f y5ae wc5 h65"><div class="t m0 x66 h1e y5a9 ff4 fs7 fc0 sc0 ls24 ws0">15<span class="ls0"> </span></div></div><div class="c x16 y5ae wc6 h65"><div class="t m0 x19 h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y5ae wc7 h65"><div class="t m0 x1c h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xb5 y5ae wc3 h65"><div class="t m0 x1c h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xaf y5ae wc6 h65"><div class="t m0 x19 h1e y5a9 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y5ae wc5 h65"><div class="t m0 x4d h1e y19b ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5ae wcb h65"><div class="t m0 x14 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x10 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5b0 wc9 h66"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">Impera Alfa ASI Sp<span class="_ _0"></span>. z o.o. </div></div><div class="c xaa y5b0 wca h66"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">Katowice </div></div><div class="c xb2 y5b0 wc2 h66"><div class="t m0 x19 h1e y4e9 ff7 fs7 fc0 sc0 ls0 ws0">działalność ho<span class="_ _0"></span>ldingów </div><div class="t m0 x19 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>ych </div></div><div class="c xb3 y5b0 wc3 h66"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">stowarzyszona<span class="_ _0"></span> </div></div><div class="c xb4 y5b0 wc4 h66"><div class="t m0 x2b h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">2 352  </div></div><div class="c x8f y5b0 wc5 h66"><div class="t m0 x46 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0"> <span class="ls24">762 <span class="_ _0"></span></span> </div></div><div class="c x16 y5b0 wc6 h66"><div class="t m0 x19 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y5b0 wc7 h66"><div class="t m0 x26 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">24,00% </div></div><div class="c xb5 y5b0 wc3 h66"><div class="t m0 x26 h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">24,00% </div></div><div class="c xaf y5b0 wc6 h66"><div class="t m0 x2b h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y5b0 wc5 h66"><div class="t m0 x4d h1e y19a ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5b0 wcb h66"><div class="t m0 x14 h1e y4e9 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artoś<span class="ff4">ci godziwej </span></div><div class="t m0 x10 h1e y1a1 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y56f wc9 h67"><div class="t m0 x19 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">Call2Action S.A.<span class="_ _0"></span>  </div></div><div class="c xaa y56f wca h67"><div class="t m0 x19 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c xb2 y56f wc2 h67"><div class="t m0 x19 h1e y5b2 ff7 fs7 fc0 sc0 ls0 ws0">działalność związan<span class="_ _0"></span>a z </div><div class="t m0 x19 h1e y5b3 ff7 fs7 fc0 sc0 ls0 ws0">dystrybucją filmów, </div><div class="t m0 x19 h1e y5b4 ff4 fs7 fc0 sc0 ls0 ws0">nagrania wideo i </div><div class="t m0 x19 h1e y5b5 ff7 fs7 fc0 sc0 ls0 ws0">programów telewizyjnych<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xb3 y56f wc3 h67"><div class="t m0 x19 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">stowarzyszona<span class="_ _0"></span> </div></div><div class="c xb4 y56f wc4 h67"><div class="t m0 x63 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">27 748 000 </div></div><div class="c x8f y56f wc5 h67"><div class="t m0 x64 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16 y56f wc6 h67"><div class="t m0 x47 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y56f wc7 h67"><div class="t m0 x26 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">41,51% </div></div><div class="c xb5 y56f wc3 h67"><div class="t m0 x26 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">34,24% </div></div><div class="c xaf y56f wc6 h67"><div class="t m0 x47 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y56f wbd h67"><div class="t m0 x42 h1e y5b1 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y56f wc8 h67"><div class="t m0 x1e h1e y5b3 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x4f h1e y5b4 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5b6 wc9 h68"><div class="t m0 x19 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xaa y5b6 wca h68"><div class="t m0 x19 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y5b6 wc2 h68"><div class="t m0 x19 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5b6 wc3 h68"><div class="t m0 x19 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y5b6 wc4 h68"><div class="t m0 x42 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x8f y5b6 wc5 h68"><div class="t m0 x15 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">777 </div></div><div class="c x16 y5b6 wc6 h68"><div class="t m0 xe h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x24 y5b6 wc7 h68"><div class="t m0 x6f h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5b6 wc3 h68"><div class="t m0 xe h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xaf y5b6 wc6 h68"><div class="t m0 xe h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb0 y5b6 wc5 h68"><div class="t m0 x3e h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y5b6 wcb h68"><div class="t m0 x35 h1c y1b3 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y5b7 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5b8 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5b9 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5ba ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5bb ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5bc ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5bd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5be ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5bf ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c0 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c1 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c2 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c3 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y596 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c4 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c6 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c7 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y5c8 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf22" class="pf w9 h18"><div class="pc pc22 w9 h18"><img class="bi x0 y0 wa h19" alt="" 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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">34<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hd yff ff2 fs0 fc0 sc0 ls1 ws0">14.<span class="ff8 ls0"> <span class="_ _2b"></span><span class="ff3">Akcje i udziały mniej<span class="_ _0"></span>szościowe w p<span class="_ _0"></span>ozostałych jedn<span class="_ _0"></span>ostkach krajowych<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x3 hc y422 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y539 ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały <span class="_ _6"></span>mniejszościowe w <span class="_ _6"></span>pozostałych jedn<span class="_ _6"></span>ostkach k<span class="_ _6"></span>rajowych na 3<span class="ff2">1.<span class="lse">12<span class="ls46">.20</span></span>21 roku<span class="_ _6"></span> </span></div></div><div class="c x4e y5c9 wcc h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach <span class="_ _6"></span>złotych)<span class="ff4"> </span></div></div><div class="c x2e y5c9 w44 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y5c9 w39 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y5c9 wcd h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y5c9 w44 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y5c9 wce h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y5c9 wcf h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5c9 wd0 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5c9 wd1 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y5ca wd2 h69"><div class="t m0 x4c h1c y5cb ff2 fs7 fc0 sc0 ls0 ws0">Nazwa jednostki ze </div><div class="t m0 x1e h1c y5cc ff2 fs7 fc0 sc0 ls0 ws0">wskazaniem formy praw<span class="_ _0"></span>nej </div></div><div class="c x98 y5ca wd3 h69"><div class="t m0 x41 h1c y5cd ff2 fs7 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c xbb y5ca wd4 h69"><div class="t m0 x4f h1c y5cd ff3 fs7 fc0 sc0 ls0 ws0">Przedmiot działalnoś<span class="_ _0"></span>ci<span class="ff2"> </span></div></div><div class="c x2e y5ca w4d h69"><div class="t m0 x12 h1c y5cb ff2 fs7 fc0 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x12 h1c y5cc ff3 fs7 fc0 sc0 ls0 ws0">(udziałów)<span class="ff2"> </span></div></div><div class="c xb6 y5ca w42 h69"><div class="t m0 x14 h1c y5cb ff3 fs7 fc0 sc0 ls0 ws0">Wartość godziwa </div><div class="t m0 x63 h1c y5cc ff3 fs7 fc0 sc0 ls0 ws0">akcji (udziałów)<span class="ff2"> </span></div></div><div class="c xb7 y5ca wd5 h69"><div class="t m0 x2a h1c y5ce ff3 fs7 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x17 h1c y5cb ff2 fs7 fc0 sc0 ls0 ws0">rynkowa (dla </div><div class="t m0 x50 h1c y5cc ff3 fs7 fc0 sc0 ls0 ws0">spółek </div><div class="t m0 x63 h1c y5cf ff2 fs7 fc0 sc0 ls0 ws0">notowanych) </div></div><div class="c x86 y5ca w44 h69"><div class="t m0 x2a h1c y5ce ff2 fs7 fc0 sc0 ls0 ws0">Procent </div><div class="t m0 x17 h1c y5cb ff2 fs7 fc0 sc0 ls0 ws0">posiadanego </div><div class="t m0 x2a h1c y5cc ff3 fs7 fc0 sc0 ls0 ws0">kapitału </div><div class="t m0 x63 h1c y5cf ff3 fs7 fc0 sc0 ls0 ws0">zakładowego<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x91 y5ca w5c h69"><div class="t m0 x55 h1c y5d0 ff3 fs7 fc0 sc0 ls0 ws0">Udział w </div><div class="t m0 x1e h1c y5d1 ff3 fs7 fc0 sc0 ls0 ws0">ogólnej liczbie </div><div class="t m0 x41 h1c y5cd ff3 fs7 fc0 sc0 ls0 ws0">głosów <span class="ff2 ls47">w </span></div><div class="t m0 x55 h1c y5d2 ff2 fs7 fc0 sc0 ls0 ws0">walnym </div><div class="t m0 x1e h1c y5d3 ff2 fs7 fc0 sc0 ls0 ws0">zgromadzeniu </div></div><div class="c xb8 y5ca wd6 h69"><div class="t m0 x19 h1c y5d4 ff3 fs7 fc0 sc0 ls0 ws0">Nieopłacona </div><div class="t m0 x41 h1c y5d0 ff2 fs7 fc0 sc0 ls0 ws0">przez </div><div class="t m0 x63 h1c y5d1 ff2 fs7 fc0 sc0 ls0 ws0">emitenta </div><div class="t m0 x1d h1c y5cd ff3 fs7 fc0 sc0 ls0 ws0">wartość </div><div class="t m0 x55 h1c y5d2 ff2 fs7 fc0 sc0 ls0 ws0">akcji </div><div class="t m0 x1e h1c y5d3 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów) </div><div class="t m0 x37 h1c yf9 ff2 fs7 fc0 sc0 ls0 ws0">w jednostce </div></div><div class="c xb9 y5ca w7e h69"><div class="t m0 x63 h1c y5d0 ff2 fs7 fc0 sc0 ls0 ws0">Otrzymane </div><div class="t m0 x63 h1c y5d1 ff3 fs7 fc0 sc0 ls0 ws0">lub należne </div><div class="t m0 x63 h1c y5cd ff2 fs7 fc0 sc0 ls0 ws0">dywidendy </div><div class="t m0 x1e h1c y5d2 ff3 fs7 fc0 sc0 ls0 ws0">(inne udziały </div><div class="t m0 x17 h1c y5d3 ff2 fs7 fc0 sc0 ls0 ws0">w zyskach) </div></div><div class="c xba y5ca wd7 h69"><div class="t m0 x1e h1c y5cb ff2 fs7 fc0 sc0 ls0 ws0">Aktywa finansowe zali<span class="_ _0"></span>czane do </div><div class="t m0 x12 h1c y5cc ff2 fs7 fc0 sc0 ls0 ws0">kategorii zgodnie z  M<span class="_ _0"></span>SSF 9 </div></div><div class="c x4e y107 wd8 h3b"><div class="t m0 x19 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">Notowane </div></div><div class="c x98 y107 wd3 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y107 wd9 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x2e y107 w44 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y107 w39 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y107 wcd h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y107 w44 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y107 wce h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y107 wcf h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y107 wd0 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y107 wd1 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y5d5 wd2 h6a"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">ABS Investment ASI<span class="_ _0"></span> S.A. </div></div><div class="c x98 y5d5 wd3 h6a"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">Bielsko - <span class="ff7">Biała</span> </div></div><div class="c xbb y5d5 wd4 h6a"><div class="t m0 x19 h1e y3f1 ff7 fs7 fc0 sc0 ls0 ws0">działalność trustów,<span class="_ _0"></span> funduszów<span class="_ _0"></span>      </div><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">i podobn<span class="_ _0"></span>ych instytucji </div><div class="t m0 x19 h1e y43a ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>ych </div></div><div class="c x2e y5d5 w4d h6a"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">800 000 </div></div><div class="c xb6 y5d5 w42 h6a"><div class="t m0 x3b h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">976 </div></div><div class="c xb7 y5d5 wd5 h6a"><div class="t m0 x2c h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">976 </div></div><div class="c x86 y5d5 w44 h6a"><div class="t m0 x18 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">10,00% </div></div><div class="c x91 y5d5 w5e h6a"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">10,00% </div></div><div class="c xb8 y5d5 wda h6a"><div class="t m0 x42 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5d5 w7e h6a"><div class="t m0 x39 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5d5 wd7 h6a"><div class="t m0 x37 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y558 wd2 h6a"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">All In! Games S.A.<span class="_ _0"></span> </div></div><div class="c x98 y558 wd3 h6a"><div class="t m0 x19 h1e y5d6 ff7 fs7 fc0 sc0 ls0 ws0">Kraków<span class="ff4"> </span></div></div><div class="c xbb y558 wd4 h6a"><div class="t m0 x19 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">działalność wydaw<span class="_ _0"></span>nicza w zakresie </div><div class="t m0 x19 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">gier komputerowych<span class="_ _0"></span> </div></div><div class="c x2e y558 w4d h6a"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">483 <span class="ls48">000</span> </div></div><div class="c xb6 y558 w42 h6a"><div class="t m0 x3d h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 647 </div></div><div class="c xb7 y558 wd5 h6a"><div class="t m0 x64 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 647 </div></div><div class="c x86 y558 w44 h6a"><div class="t m0 x6e h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">0,80% </div></div><div class="c x91 y558 w5e h6a"><div class="t m0 x66 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">0,80% </div></div><div class="c xb8 y558 wda h6a"><div class="t m0 x42 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y558 w7e h6a"><div class="t m0 x39 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y558 wd7 h6a"><div class="t m0 x37 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5d7 wd2 h6a"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">Outdoorzy S.A.<span class="_ _0"></span> </div></div><div class="c x98 y5d7 wd3 h6a"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">Bielsko - <span class="ff7">Biała</span> </div></div><div class="c xbb y5d7 wd4 h6a"><div class="t m0 x19 h1e y3f1 ff7 fs7 fc0 sc0 ls0 ws0">działalność w zakresie deta<span class="_ _0"></span>licznej </div><div class="t m0 x19 h1e y5d6 ff7 fs7 fc0 sc0 ls0 ws0">sprzedaży wysyłkowej od<span class="_ _0"></span>zieży </div><div class="t m0 x19 h1e y43a ff7 fs7 fc0 sc0 ls0 ws0">oraz akcesoriów turys<span class="_ _0"></span>tycznych <span class="ff4"> </span></div></div><div class="c x2e y5d7 w4d h6a"><div class="t m0 x2b h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 052 000 </div></div><div class="c xb6 y5d7 w42 h6a"><div class="t m0 x3d h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 125 </div></div><div class="c xb7 y5d7 wd5 h6a"><div class="t m0 x64 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 125 </div></div><div class="c x86 y5d7 w44 h6a"><div class="t m0 x18 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">10,02% </div></div><div class="c x91 y5d7 w5e h6a"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">10,02% </div></div><div class="c xb8 y5d7 wda h6a"><div class="t m0 x42 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5d7 w7e h6a"><div class="t m0 x39 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5d7 wd7 h6a"><div class="t m0 x37 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">Wyce<span class="ff7">nione w w<span class="_ _0"></span>artości godziwej </span></div><div class="t m0 x50 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5d8 wd2 h6b"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">One More Level S.A.<span class="_ _0"></span> </div></div><div class="c x98 y5d8 wd3 h6b"><div class="t m0 x19 h1e y5d6 ff7 fs7 fc0 sc0 ls0 ws0">Kraków<span class="ff4"> </span></div></div><div class="c xbb y5d8 wd4 h6b"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">produkcja gier i zabawek<span class="_ _0"></span> </div></div><div class="c x2e y5d8 w4d h6b"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">112 800 </div></div><div class="c xb6 y5d8 w42 h6b"><div class="t m0 x3b h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">541 </div></div><div class="c xb7 y5d8 wd5 h6b"><div class="t m0 x2c h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">541 </div></div><div class="c x86 y5d8 w44 h6b"><div class="t m0 x6e h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">0,21% </div></div><div class="c x91 y5d8 w5e h6b"><div class="t m0 x66 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">0,21% </div></div><div class="c xb8 y5d8 wda h6b"><div class="t m0 x42 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5d8 w7e h6b"><div class="t m0 x39 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5d8 wd7 h6b"><div class="t m0 x37 h1e y5d9 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5da wd2 h6a"><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">M FOOD S.A. </div></div><div class="c x98 y5da wd3 h6a"><div class="t m0 x19 h1e y5d6 ff7 fs7 fc0 sc0 ls0 ws0">Kraków<span class="ff4"> </span></div></div><div class="c xbb y5da wd4 h6a"><div class="t m0 x19 h1e y3f1 ff7 fs7 fc0 sc0 ls0 ws0">działalność firm centralnyc<span class="_ _0"></span>h (head </div><div class="t m0 x19 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">offices) i holdi<span class="_ _0"></span><span class="ff7">ngów, z wyłączen<span class="_ _0"></span>im </span></div><div class="t m0 x19 h1e y43a ff7 fs7 fc0 sc0 ls0 ws0">holdingów finan<span class="_ _0"></span>sowych<span class="ff4"> </span></div></div><div class="c x2e y5da w4d h6a"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">300 000 </div></div><div class="c xb6 y5da w42 h6a"><div class="t m0 x3d h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 620 </div></div><div class="c xb7 y5da wd5 h6a"><div class="t m0 x64 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">1 620 </div></div><div class="c x86 y5da w44 h6a"><div class="t m0 x6e h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">5,74% </div></div><div class="c x91 y5da w5e h6a"><div class="t m0 x66 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">5,74% </div></div><div class="c xb8 y5da wda h6a"><div class="t m0 x42 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5da w7e h6a"><div class="t m0 x39 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5da wd7 h6a"><div class="t m0 x37 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y262 wd2 h6a"><div class="t m0 x19 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">Unima 2000 Systemy </div><div class="t m0 x19 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">Teleinformatyczne S.A<span class="_ _0"></span>. </div></div><div class="c x98 y262 wd3 h6a"><div class="t m0 x19 h1e y5d6 ff7 fs7 fc0 sc0 ls0 ws0">Kraków<span class="ff4"> </span></div></div><div class="c xbb y262 wd4 h6a"><div class="t m0 x19 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">produkcja sp<span class="_ _0"></span>rzętu </div><div class="t m0 x19 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">(tele)komunikacyjnego<span class="_ _0"></span> </div></div><div class="c x2e y262 w4d h6a"><div class="t m0 x15 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">107 000 </div></div><div class="c xb6 y262 w42 h6a"><div class="t m0 x3b h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">483 </div></div><div class="c xb7 y262 wd5 h6a"><div class="t m0 x2c h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">483 </div></div><div class="c x86 y262 w44 h6a"><div class="t m0 x6e h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">3,91% </div></div><div class="c x91 y262 w5e h6a"><div class="t m0 x66 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">5,05% </div></div><div class="c xb8 y262 wda h6a"><div class="t m0 x42 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y262 w7e h6a"><div class="t m0 x39 h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y262 wd7 h6a"><div class="t m0 x37 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">Wycen<span class="ff7">ione w<span class="_ _0"></span> wartości godziwej </span></div><div class="t m0 x50 h1e y5af ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c x4e y5db wd8 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y5db wd3 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y5db wd9 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x2e y5db w44 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y5db w39 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y5db wcd h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y5db w44 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y5db wce h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y5db wcf h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5db wd0 h4b"><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5db wd1 h4b"><div class="t m0 x35 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y5dc wd8 h3b"><div class="t m0 x19 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">Nienotowane<span class="_ _6"></span> </div></div><div class="c x98 y5dc wd3 h3b"><div class="t m0 x19 h1c y3ed ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y5dc wd9 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x2e y5dc w44 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y5dc w39 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y5dc wcd h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y5dc w44 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y5dc wce h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y5dc wcf h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5dc wd0 h3b"><div class="t m0 x19 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5dc wd1 h3b"><div class="t m0 x35 h1e y3ed ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y5dd wd2 h6c"><div class="t m0 x19 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">Direct eServices S.A<span class="_ _0"></span>. </div></div><div class="c x98 y5dd wd3 h6c"><div class="t m0 x19 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c xbb y5dd wd4 h6c"><div class="t m0 x19 h1e y5df ff7 fs7 fc0 sc0 ls0 ws0">produkcja kompu<span class="_ _0"></span>terów i urządzeń </div><div class="t m0 x19 h1e y5e0 ff4 fs7 fc0 sc0 ls0 ws0">peryferyjnych </div></div><div class="c x2e y5dd w4d h6c"><div class="t m0 x15 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">822 686 </div></div><div class="c xb6 y5dd w42 h6c"><div class="t m0 x3f h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb7 y5dd wd5 h6c"><div class="t m0 x3b h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5dd w44 h6c"><div class="t m0 x18 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">14,32% </div></div><div class="c x91 y5dd w5c h6c"><div class="t m0 x15 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">14,32% </div></div><div class="c xb8 y5dd wd6 h6c"><div class="t m0 x42 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5dd w7e h6c"><div class="t m0 x39 h1e y5de ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5dd wd7 h6c"><div class="t m0 x37 h1e y5df ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y5e0 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finanso<span class="_ _0"></span>wy </div></div><div class="c xd y143 wd2 h6d"><div class="t m0 x19 h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">Signamed S.A.<span class="_ _0"></span> </div></div><div class="c x98 y143 wc7 h6d"><div class="t m0 x19 h1e y5e1 ff7 fs7 fc0 sc0 ls0 ws0">Białystok<span class="ff4"> </span></div></div><div class="c xbb y143 wdb h6d"><div class="t m0 x19 h1e y5e1 ff7 fs7 fc0 sc0 ls0 ws0">produkcja sp<span class="_ _0"></span>rzętu medycznego<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x2e y143 w4d h6d"><div class="t m0 x66 h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">10 800 </div></div><div class="c xb6 y143 w42 h6d"><div class="t m0 x3f h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb7 y143 wd5 h6d"><div class="t m0 x6f h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0"> 0 </div></div><div class="c x86 y143 w4d h6d"><div class="t m0 x6e h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">9,51% </div></div><div class="c x91 y143 w5e h6d"><div class="t m0 x66 h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">9,51% </div></div><div class="c xb8 y143 wd6 h6d"><div class="t m0 x19 h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y143 w7e h6d"><div class="t m0 x39 h1e y5e1 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y143 wd7 h6d"><div class="t m0 x37 h1e y5e2 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y5e3 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y269 wd2 h6e"><div class="t m0 x19 h1e y438 ff4 fs7 fc0 sc0 ls0 ws0">Korporacja Bu<span class="_ _0"></span>dowlana </div><div class="t m0 x19 h1e yf8 ff4 fs7 fc0 sc0 ls0 ws0">Kopahaus<span class="_ _0"></span> S.A. </div></div><div class="c x98 y269 wd3 h6e"><div class="t m0 x19 h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">Barlinek </div></div><div class="c xbb y269 wd4 h6e"><div class="t m0 x19 h1e y5e5 ff7 fs7 fc0 sc0 ls0 ws0">produkcja p<span class="_ _0"></span>ozostałych wyrobów </div><div class="t m0 x19 h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">stolarskich i ciesielskich d<span class="_ _0"></span>la </div><div class="t m0 x19 h1e y5e0 ff4 fs7 fc0 sc0 ls0 ws0">budownict<span class="ls49">wa</span> </div></div><div class="c x2e y269 w4d h6e"><div class="t m0 x2b h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">6 500 000 </div></div><div class="c xb6 y269 w42 h6e"><div class="t m0 x3f h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb7 y269 wd5 h6e"><div class="t m0 x3b h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y269 w44 h6e"><div class="t m0 x18 h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">10,08% </div></div><div class="c x91 y269 w5c h6e"><div class="t m0 x15 h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">2,16%* </div></div><div class="c xb8 y269 wd6 h6e"><div class="t m0 x42 h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y269 w7e h6e"><div class="t m0 x39 h1e y5e4 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y269 wd7 h6e"><div class="t m0 x37 h1e y438 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e yf8 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5e6 wd2 h6f"><div class="t m0 x19 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">Invento Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c x98 y5e6 wc7 h6f"><div class="t m0 x19 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c xbb y5e6 wdb h6f"><div class="t m0 x19 h1e y567 ff7 fs7 fc0 sc0 ls0 ws0">produkcja o<span class="_ _0"></span>pakowań<span class="ff4"> </span></div></div><div class="c x2e y5e6 w4d h6f"><div class="t m0 x66 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">21 561 </div></div><div class="c xb6 y5e6 w42 h6f"><div class="t m0 x3f h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb7 y5e6 wd5 h6f"><div class="t m0 x3b h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5e6 w4d h6f"><div class="t m0 x18 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">13,86% </div></div><div class="c x91 y5e6 w5e h6f"><div class="t m0 x15 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">13,86% </div></div><div class="c xb8 y5e6 wd6 h6f"><div class="t m0 x42 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5e6 wd0 h6f"><div class="t m0 x39 h1e y567 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5e6 wdc h6f"><div class="t m0 x37 h1e yf5 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e yeb ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">35<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y5e7 wd2 h70"><div class="t m0 x19 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">Ventus Investments S.<span class="_ _0"></span>A.<span class="lsa">**</span> </div></div><div class="c x98 y5e7 wc7 h70"><div class="t m0 x19 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">Szczecin </div></div><div class="c xbb y5e7 wdb h70"><div class="t m0 x19 h1e y5e8 ff4 fs7 fc0 sc0 ls0 ws0">dzia<span class="ff7">łalność ho<span class="_ _0"></span>ldingów </span></div><div class="t m0 x19 h1e y429 ff4 fs7 fc0 sc0 ls0 ws0">finansow<span class="_ _0"></span>ych </div></div><div class="c x2e y5e7 w4d h70"><div class="t m0 x66 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">39 729 </div></div><div class="c xb6 y5e7 w42 h70"><div class="t m0 x3d h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">1 157 </div></div><div class="c xb7 y5e7 wd5 h70"><div class="t m0 x3b h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5e7 w4d h70"><div class="t m0 x18 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">22,44% </div></div><div class="c x91 y5e7 w5e h70"><div class="t m0 x15 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">17,50% </div></div><div class="c xb8 y5e7 wd6 h70"><div class="t m0 x42 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5e7 wd0 h70"><div class="t m0 x39 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5e7 wdc h70"><div class="t m0 x37 h1e y5e8 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y429 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5e9 wd2 h70"><div class="t m0 x19 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">LiveKid Sp. z o.o.<span class="_ _0"></span><span class="lsa">**</span> </div></div><div class="c x98 y5e9 wc7 h70"><div class="t m0 x19 h1e y26d ff7 fs7 fc0 sc0 ls0 ws0">Kraków<span class="ff4"> </span></div></div><div class="c xbb y5e9 wdb h70"><div class="t m0 x19 h1e y5e8 ff7 fs7 fc0 sc0 ls0 ws0">działalność związan<span class="_ _0"></span>a z </div><div class="t m0 x19 h1e y429 ff4 fs7 fc0 sc0 ls0 ws0">oprogramowaniem<span class="_ _0"></span> </div></div><div class="c x2e y5e9 w4d h70"><div class="t m0 x3b h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">8 </div></div><div class="c xb6 y5e9 w42 h70"><div class="t m0 x3d h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">1 000 </div></div><div class="c xb7 y5e9 wd5 h70"><div class="t m0 x3b h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5e9 w4d h70"><div class="t m0 x6e h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">2,42% </div></div><div class="c x91 y5e9 w5e h70"><div class="t m0 x66 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">2,42% </div></div><div class="c xb8 y5e9 wd6 h70"><div class="t m0 x42 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5e9 wd0 h70"><div class="t m0 x39 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5e9 wdc h70"><div class="t m0 x37 h1e y5e8 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y429 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finanso<span class="_ _0"></span>wy </div></div><div class="c xd y5ea wd2 h70"><div class="t m0 x19 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">Polskie Konopie S.<span class="_ _0"></span>A.<span class="lsa">**</span> </div></div><div class="c x98 y5ea wc7 h70"><div class="t m0 x19 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">Katowice </div></div><div class="c xbb y5ea wdb h70"><div class="t m0 x19 h1e y5e8 ff7 fs7 fc0 sc0 ls0 ws0">przetwórstwo konop<span class="_ _0"></span>i siewnej na </div><div class="t m0 x19 h1e y1a4 ff4 fs7 fc0 sc0 ls0 ws0">olej konopny<span class="_ _0"></span> </div></div><div class="c x2e y5ea w4d h70"><div class="t m0 x15 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c xb6 y5ea w42 h70"><div class="t m0 x3b h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">500 </div></div><div class="c xb7 y5ea wd5 h70"><div class="t m0 x3b h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5ea w4d h70"><div class="t m0 x6e h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">9,00% </div></div><div class="c x91 y5ea w5e h70"><div class="t m0 x66 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">9,00% </div></div><div class="c xb8 y5ea wd6 h70"><div class="t m0 x42 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5ea wd0 h70"><div class="t m0 x39 h1e y26d ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5ea wdc h70"><div class="t m0 x37 h1e y5e8 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y1a4 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5eb wd2 h71"><div class="t m0 x19 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">Excellence Cannab<span class="_ _0"></span>is S.A.<span class="lsa">**</span> </div></div><div class="c x98 y5eb wc7 h71"><div class="t m0 x19 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">Katowice </div></div><div class="c xbb y5eb wdb h71"><div class="t m0 x19 h1e y5cd ff7 fs7 fc0 sc0 ls0 ws0">produkcja n<span class="_ _0"></span>apojów </div><div class="t m0 x19 h1e y5ec ff7 fs7 fc0 sc0 ls0 ws0">bezalkoholowych<span class="_ _0"></span>; produkcja wód<span class="_ _0"></span> </div><div class="t m0 x19 h1e y1a2 ff4 fs7 fc0 sc0 ls0 ws0">minera<span class="ff7">lnych i pozostałyc<span class="_ _0"></span>h wód </span></div><div class="t m0 x19 h1e y19b ff4 fs7 fc0 sc0 ls0 ws0">butelkowych </div></div><div class="c x2e y5eb w4d h71"><div class="t m0 x15 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c xb6 y5eb w42 h71"><div class="t m0 x3b h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">500 </div></div><div class="c xb7 y5eb wd5 h71"><div class="t m0 x3b h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5eb w4d h71"><div class="t m0 x6e h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">7,14% </div></div><div class="c x91 y5eb w5e h71"><div class="t m0 x66 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">7,14% </div></div><div class="c xb8 y5eb wd6 h71"><div class="t m0 x42 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y5eb wd0 h71"><div class="t m0 x39 h1e y197 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y5eb wdc h71"><div class="t m0 x37 h1e y5ec ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y1a2 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y39e wd2 h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x98 y39e wc7 h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y39e wdb h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x2e y39e w4d h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y39e w42 h3b"><div class="t m0 x3d h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">9 549 </div></div><div class="c xb7 y39e wd5 h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x86 y39e w4d h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y39e w5e h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y39e wd6 h3b"><div class="t m0 x19 h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y39e w7e h3b"><div class="t m0 x47 h1c y436 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xba y39e wd7 h3b"><div class="t m0 xbc h1c y43a ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y5ed w6c h72"><div class="t m0 x19 h9 y5ee ff7 fs3 fc0 sc0 ls0 ws0">* Z uwagi na fakt<span class="_ _6"></span>, że 5 mln spośród posiadan<span class="_ _6"></span>ych akcji są to akcje imie<span class="_ _6"></span>nne, uprzywilejowane<span class="_ _6"></span>, do czasu wpisu do księgi akcyjnej Kor<span class="_ _6"></span>poracja Budowl<span class="_ _6"></span>ana Kopahaus S.A., Emitent<span class="_ _6"></span> nie może wykonywać<span class="_ _6"></span> z nich prawa głosu. Na dzień </div><div class="t m0 x19 h9 y55d ff7 fs3 fc0 sc0 ls0 ws0">bilansowy Em<span class="_ _0"></span>itent uprawniony <span class="_ _0"></span>jest <span class="_ _0"></span>d<span class="_ _0"></span>o <span class="_ _0"></span>wykonywania <span class="_ _0"></span>prawa <span class="_ _0"></span>głosu <span class="_ _0"></span>z <span class="_ _18"></span>1,5 mln <span class="_ _18"></span>akc<span class="_ _6"></span>ji, <span class="_ _0"></span>uprawniających <span class="_ _0"></span>do <span class="_ _0"></span>1,5 <span class="_ _18"></span>mln głosów <span class="_ _0"></span>na <span class="_ _18"></span>Walny<span class="_ _6"></span>m <span class="_ _0"></span>Zgro<span class="_ _0"></span>madzeniu, <span class="_ _0"></span>stanowiąc<span class="_ _6"></span>ych <span class="_ _0"></span>2,16% <span class="_ _18"></span>w<span class="_ _6"></span> <span class="_ _0"></span>ogólnej <span class="_ _0"></span>liczbie <span class="_ _0"></span>głosów. <span class="_ _0"></span>Po <span class="_ _18"></span>doko<span class="_ _6"></span>naniu <span class="_ _0"></span>odpowiednie<span class="_ _6"></span>go </div><div class="t m0 x19 h9 y38f ff7 fs3 fc0 sc0 ls0 ws0">wpisu do księgi akcyjne<span class="_ _6"></span>j Emitent będzie uprawniony do wykonywania praw głosu z 6,5 mln akcji, reprezentując<span class="_ _6"></span>ych 10,08% kapitału zakładowego, uprawniający<span class="_ _6"></span>ch do 11,5 m<span class="_ _0"></span>ln głosów na Walny<span class="_ _6"></span>m Zgromadzeniu, stanowiącyc<span class="_ _6"></span>h </div><div class="t m0 x19 h9 y4fa ff7 fs3 fc0 sc0 ls0 ws0">16,55 % w ogólnej l<span class="_ _6"></span>iczbie głosów w K<span class="_ _7"></span>orporacja Budowlana <span class="_ _6"></span>Kopahaus S.A.<span class="ff4"> </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">** Wyceni<span class="_ _6"></span>one w cenie nab<span class="_ _6"></span>ycia. </div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y5ef ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y5f0 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y5f1 ff3 fs3 fc0 sc0 ls0 ws0">Akcje i udziały <span class="_ _6"></span>mniejszościowe w <span class="_ _6"></span>pozostałych jedn<span class="_ _6"></span>ostkach k<span class="_ _6"></span>rajowych na 31.12.20<span class="ff2 lse">20<span class="ls0"> roku<span class="_ _6"></span> </span></span></div></div><div class="c x4e y5f2 wdd h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">(wszystkie<span class="_ _6"></span> dane liczbowe pr<span class="_ _6"></span>zedstawiono w t<span class="_ _6"></span>ysiącach<span class="ff4"> </span>złoty<span class="_ _6"></span>ch)<span class="ff4"> </span></div></div><div class="c x7d y5f2 w10 h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y5f2 wde h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y5f2 wdf h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y5f2 wd3 h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5f2 we0 h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y5f2 we1 h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y5f2 we2 h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y5f2 we3 h3b"><div class="t m0 x19 ha y5f3 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y5f4 we4 h73"><div class="t m0 x2a h1c y5f5 ff2 fs7 fc0 sc0 ls0 ws0">Nazwa jednostki ze </div><div class="t m0 x37 h1c y5f6 ff2 fs7 fc0 sc0 ls0 ws0">wskazaniem formy praw<span class="_ _0"></span>nej </div></div><div class="c xc0 y5f4 we5 h73"><div class="t m0 x55 h1c y5f7 ff2 fs7 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c x8d y5f4 we6 h73"><div class="t m0 x4d h1c y5f7 ff3 fs7 fc0 sc0 ls0 ws0">Przedmiot działalnoś<span class="_ _0"></span>ci<span class="ff2"> </span></div></div><div class="c x7d y5f4 we7 h73"><div class="t m0 x12 h1c y5f5 ff2 fs7 fc0 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x12 h1c y5f6 ff3 fs7 fc0 sc0 ls0 ws0">(udziałów)<span class="ff2"> </span></div></div><div class="c xbd y5f4 we8 h73"><div class="t m0 x1e h1c y5f5 ff3 fs7 fc0 sc0 ls0 ws0">Wartość godziwa </div><div class="t m0 x63 h1c y5f6 ff3 fs7 fc0 sc0 ls0 ws0">akcji (udziałów)<span class="ff2"> </span></div></div><div class="c x68 y5f4 we9 h73"><div class="t m0 x19 h1c y5f8 ff3 fs7 fc0 sc0 ls0 ws0">Wartość rynkowa </div><div class="t m0 x41 h1c y5f7 ff3 fs7 fc0 sc0 ls0 ws0">(dla spółek </div><div class="t m0 x1d h1c y5f9 ff2 fs7 fc0 sc0 ls0 ws0">notowanych) </div></div><div class="c x24 y5f4 wd3 h73"><div class="t m0 x55 h1c y5fa ff2 fs7 fc0 sc0 ls0 ws0">Procent </div><div class="t m0 x14 h1c y5f5 ff2 fs7 fc0 sc0 ls0 ws0">posiadanego </div><div class="t m0 x41 h1c y5f6 ff3 fs7 fc0 sc0 ls0 ws0">kapitału </div><div class="t m0 x1e h1c y5fb ff3 fs7 fc0 sc0 ls0 ws0">zakładowego<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb5 y5f4 wea h73"><div class="t m0 x37 h1c y5fa ff3 fs7 fc0 sc0 ls0 ws0">Udział w ogólne<span class="ff2 ls4a">j </span></div><div class="t m0 x37 h1c y5f5 ff3 fs7 fc0 sc0 ls0 ws0">liczbie głosów w </div><div class="t m0 x2a h1c y5f6 ff2 fs7 fc0 sc0 ls0 ws0">walnym </div><div class="t m0 x63 h1c y5fb ff2 fs7 fc0 sc0 ls0 ws0">zgromadzeniu </div></div><div class="c xbe y5f4 web h73"><div class="t m0 x37 h1c y5fc ff3 fs7 fc0 sc0 ls0 ws0">Nieopłacona </div><div class="t m0 x55 h1c y5fa ff2 fs7 fc0 sc0 ls0 ws0">przez </div><div class="t m0 x17 h1c y5f5 ff2 fs7 fc0 sc0 ls0 ws0">emitenta </div><div class="t m0 x19 h1c y5f6 ff3 fs7 fc0 sc0 ls0 ws0">wartość akcji </div><div class="t m0 x19 h1c y5fb ff3 fs7 fc0 sc0 ls0 ws0">(udziałów) w </div><div class="t m0 x63 h1c y59b ff2 fs7 fc0 sc0 ls0 ws0">jednostce </div></div><div class="c xb0 y5f4 wd3 h73"><div class="t m0 x37 h1c y5fd ff2 fs7 fc0 sc0 ls0 ws0">Otrzymane lub </div><div class="t m0 x55 h1c y5f8 ff3 fs7 fc0 sc0 ls0 ws0">należne </div><div class="t m0 x17 h1c y5f7 ff2 fs7 fc0 sc0 ls0 ws0">dywidendy </div><div class="t m0 x19 h1c y5f9 ff3 fs7 fc0 sc0 ls0 ws0">(inne udziały w </div><div class="t m0 x41 h1c y3ec ff2 fs7 fc0 sc0 ls0 ws0">zyskach) </div></div><div class="c xbf y5f4 wec h73"><div class="t m0 x1e h1c y5f5 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa finansowe zali<span class="_ _0"></span>czane do </div><div class="t m0 x12 h1c y5f6 ff2 fs7 fc0 sc0 ls0 ws0">kategorii zgodnie z  M<span class="_ _0"></span>SSF 9 </div></div><div class="c x4e y5fe wed h74"><div class="t m0 x19 h75 y5ff ff2 fs4 fc0 sc0 ls0 ws0">Notowane<span class="fs7"> </span></div></div><div class="c xc0 y5fe we5 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y5fe wee h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y5fe w10 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y5fe wde h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y5fe wdf h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y5fe wd3 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5fe we0 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y5fe we1 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y5fe we2 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y5fe we3 h74"><div class="t m0 x19 h1e y4f5 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y600 we4 h76"><div class="t m0 x19 h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">Internity S.A. </div></div><div class="c xc0 y600 we5 h76"><div class="t m0 x19 h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x8d y600 we6 h76"><div class="t m0 x19 h1e y601 ff7 fs7 fc0 sc0 ls0 ws0">działalność w zakresie archi<span class="_ _0"></span>tektury <span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x7d y600 we7 h76"><div class="t m0 x2b h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">1 049 360 </div></div><div class="c xbd y600 we8 h76"><div class="t m0 x3d h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">2 414 </div></div><div class="c x68 y600 we9 h76"><div class="t m0 x43 h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">2 414 </div></div><div class="c x24 y600 wd3 h76"><div class="t m0 x26 h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">13,33% </div></div><div class="c xb5 y600 wef h76"><div class="t m0 x77 h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">13,33% </div></div><div class="c xbe y600 wf0 h76"><div class="t m0 x43 h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y600 wd3 h76"><div class="t m0 x3c h1e y601 ff4 fs7 fc0 sc0 ls0 ws0">136 </div></div><div class="c xbf y600 wec h76"><div class="t m0 x1e h1e y602 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x4f h1e y3e8 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c x4e y603 wed h77"><div class="t m0 x19 h75 y604 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h75 y605 ff2 fs4 fc0 sc0 ls0 ws0">Nienotowane<span class="fs7"> </span></div></div><div class="c xc0 y603 we5 h77"><div class="t m0 x19 h1c y606 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y603 wee h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y603 w10 h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y603 wde h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y603 wdf h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y603 wd3 h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y603 we0 h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y603 we1 h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y603 we2 h77"><div class="t m0 x19 h1e y606 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y603 we3 h77"><div class="t m0 x35 h1e y592 ff4 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y607 we4 h37"><div class="t m0 x19 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">Direct eServices S.A<span class="_ _0"></span>. </div></div><div class="c xc0 y607 we5 h37"><div class="t m0 x19 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x8d y607 we6 h37"><div class="t m0 x19 h1e y609 ff7 fs7 fc0 sc0 ls0 ws0">produkcja kompu<span class="_ _0"></span>terów i urządzeń </div><div class="t m0 x19 h1e y597 ff4 fs7 fc0 sc0 ls0 ws0">peryferyjny<span class="ls4b">ch</span> </div></div><div class="c x7d y607 we7 h37"><div class="t m0 x15 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">822 686 </div></div><div class="c xbd y607 we8 h37"><div class="t m0 x45 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x68 y607 we9 h37"><div class="t m0 x35 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x24 y607 wd3 h37"><div class="t m0 x26 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">14,32% </div></div><div class="c xb5 y607 wea h37"><div class="t m0 x77 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">14,32% </div></div><div class="c xbe y607 web h37"><div class="t m0 x3e h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y607 wd3 h37"><div class="t m0 x47 h1e y608 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y607 wec h37"><div class="t m0 x1e h1e y609 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x4f h1e y597 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y60a we4 h78"><div class="t m0 x19 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">Signamed S.A.<span class="_ _0"></span> </div></div><div class="c xc0 y60a wf1 h78"><div class="t m0 x19 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">Białystok<span class="ff4"> </span></div></div><div class="c x8d y60a wf2 h78"><div class="t m0 x19 h1e y3e7 ff7 fs7 fc0 sc0 ls0 ws0">produkcja sp<span class="_ _0"></span>rzętu medycznego<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x7d y60a we7 h78"><div class="t m0 x66 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">10 800 </div></div><div class="c xbd y60a we8 h78"><div class="t m0 x45 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x68 y60a we9 h78"><div class="t m0 xc1 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0"> 0 </div></div><div class="c x24 y60a wc3 h78"><div class="t m0 x15 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">9,51% </div></div><div class="c xb5 y60a wef h78"><div class="t m0 x64 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">9,51% </div></div><div class="c xbe y60a web h78"><div class="t m0 x19 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y60a wd3 h78"><div class="t m0 x47 h1e y3e7 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y60a wec h78"><div class="t m0 x1e h1e y3f1 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x4f h1e y5d6 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wb h18"><div class="t m0 x3 h4 yfa ff2 fs0 fc0 sc0 ls0 ws0">Imper<span class="ls3">io<span class="_ _0"></span></span> ASI S.A.  </div><div class="t m0 x3 h4 yfb ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _18"></span>finansowe<span class="_ _0"></span> <span class="_ _18"></span>spor<span class="ff3">ządzone</span> <span class="_ _18"></span><span class="ff3">we<span class="_ _0"></span>dług <span class="_ _18"></span>międzynarodowych <span class="_ _18"></span>standardów <span class="_ _18"></span>sprawozd<span class="_ _0"></span>awczości <span class="_ _18"></span>finansowej <span class="_ _18"></span>za <span class="_ _18"></span>okre<span class="_ _0"></span>sy <span class="_ _18"></span>12 <span class="_ _18"></span>miesięczne <span class="_ _18"></span>zakończone <span class="_ _18"></span>31 <span class="_ _18"></span>grudnia <span class="_ _18"></span>202<span class="_ _0"></span></span>1 <span class="_ _18"></span>roku <span class="_ _18"></span>i <span class="_ _18"></span>31 </div><div class="t m0 x3 h4 yfc ff2 fs0 fc0 sc0 ls0 ws0">grudnia <span class="ls1">2020</span> r<span class="_ _0"></span>oku <span class="ff3">(w tysiącac<span class="_ _0"></span>h złotych)</span> </div><div class="t m0 x58 h2 yfd ff1 fs0 fc0 sc0 ls22 ws0">36<span class="ls0"> </span></div><div class="t m0 x59 h2 y421 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y60b we4 h79"><div class="t m0 x19 h1e y60c ff4 fs7 fc0 sc0 ls0 ws0">Korporacja Bu<span class="_ _0"></span>dowlana </div><div class="t m0 x19 h1e y60d ff4 fs7 fc0 sc0 ls0 ws0">Kopahaus<span class="_ _0"></span> S.A. </div></div><div class="c xc0 y60b we5 h79"><div class="t m0 x19 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">Barlinek </div></div><div class="c x8d y60b we6 h79"><div class="t m0 x19 h1e yfe ff7 fs7 fc0 sc0 ls0 ws0">produkcja p<span class="_ _0"></span>ozostałych wyrobów </div><div class="t m0 x19 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">stolarskich i ciesielskich d<span class="_ _0"></span>la </div><div class="t m0 x19 h1e y436 ff4 fs7 fc0 sc0 ls0 ws0">budownictwa </div></div><div class="c x7d y60b we7 h79"><div class="t m0 x2b h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">6 500 000 </div></div><div class="c xbd y60b we8 h79"><div class="t m0 x45 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x68 y60b we9 h79"><div class="t m0 x35 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x24 y60b wd3 h79"><div class="t m0 x26 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">10,08% </div></div><div class="c xb5 y60b wea h79"><div class="t m0 x77 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">2,16%* </div></div><div class="c xbe y60b web h79"><div class="t m0 x3e h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y60b wd3 h79"><div class="t m0 x47 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y60b wec h79"><div class="t m0 x1e h1e y60c ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x4f h1e y60d ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y60e we4 h79"><div class="t m0 x19 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">Invento Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c xc0 y60e wf1 h79"><div class="t m0 x19 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x8d y60e wf2 h79"><div class="t m0 x19 h1e y3ef ff7 fs7 fc0 sc0 ls0 ws0">produkcja o<span class="_ _0"></span>pakowań<span class="ff4"> </span></div></div><div class="c x7d y60e we7 h79"><div class="t m0 x66 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">21 561 </div></div><div class="c xbd y60e we8 h79"><div class="t m0 x45 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x68 y60e we9 h79"><div class="t m0 x35 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x24 y60e wc3 h79"><div class="t m0 x26 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">13,86% </div></div><div class="c xb5 y60e wef h79"><div class="t m0 x77 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">13,86% </div></div><div class="c xbe y60e web h79"><div class="t m0 x3e h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y60e we2 h79"><div class="t m0 x47 h1e y3ef ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y60e wf3 h79"><div class="t m0 x37 h1e y60c ff4 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>a<span class="ff7">rtości godziwej </span></div><div class="t m0 x50 h1e y60f ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y610 we4 h7a"><div class="t m0 x19 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">Ventus Investments S.<span class="_ _0"></span>A. </div></div><div class="c xc0 y610 wf1 h7a"><div class="t m0 x19 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">Szczecin </div></div><div class="c x8d y610 wf2 h7a"><div class="t m0 x19 h1e y611 ff7 fs7 fc0 sc0 ls0 ws0">działalność ho<span class="_ _0"></span>ldingów finansowych<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x7d y610 we7 h7a"><div class="t m0 x66 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">39 729 </div></div><div class="c xbd y610 we8 h7a"><div class="t m0 x3d h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">1 157 </div></div><div class="c x68 y610 we9 h7a"><div class="t m0 x35 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x24 y610 wc3 h7a"><div class="t m0 x26 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">22,44% </div></div><div class="c xb5 y610 wef h7a"><div class="t m0 x77 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">17,50% </div></div><div class="c xbe y610 web h7a"><div class="t m0 x3e h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y610 we2 h7a"><div class="t m0 x47 h1e y611 ff4 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y610 wf3 h7a"><div class="t m0 x37 h1e y582 ff7 fs7 fc0 sc0 ls0 ws0">Wycenione w w<span class="_ _0"></span>artości godziwej </div><div class="t m0 x50 h1e y612 ff4 fs7 fc0 sc0 ls0 ws0">przez wynik finansow<span class="_ _0"></span>y </div></div><div class="c xd y5ac we4 h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xc0 y5ac wf1 h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y5ac wf2 h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y5ac we7 h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y5ac we8 h7b"><div class="t m0 x3d h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">3 571 </div></div><div class="c x68 y5ac we9 h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y5ac wc3 h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5ac wef h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y5ac web h7b"><div class="t m0 x19 h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y5ac wd3 h7b"><div class="t m0 x3c h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">136 </div></div><div class="c xbf y5ac wec h7b"><div class="t m0 xbc h1c y429 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y613 wf4 h7c"><div class="t m0 x19 h9 y427 ff7 fs3 fc0 sc0 ls0 ws0">* Z uwagi na f<span class="_ _6"></span>akt, że 5 mln spośr<span class="_ _6"></span>ód posiadanych <span class="_ _6"></span>akcji są to akc<span class="_ _6"></span>je imienne, uprzywil<span class="_ _6"></span>ejowane, do czasu <span class="_ _6"></span>wpisu do ksi<span class="_ _6"></span>ęgi akcy<span class="_ _6"></span>jnej Korporacja B<span class="_ _6"></span>udowlana Kopahaus S.A., Emite<span class="_ _6"></span>nt nie może wyk<span class="_ _6"></span>onywać z nic<span class="_ _6"></span>h prawa głosu. Na dzie<span class="_ _6"></span>ń </div><div class="t m0 x19 h9 y38f ff7 fs3 fc0 sc0 ls0 ws0">bilansowy Emit<span class="_ _6"></span>ent uprawni<span class="_ _6"></span>ony jest do wyko<span class="_ _6"></span>nywania prawa <span class="_ _6"></span>głosu z 1,5 mln akcji<span class="_ _6"></span>, uprawniający<span class="_ _6"></span>ch do 1,5 mln głosó<span class="_ _6"></span>w na Walnym Zgrom<span class="_ _6"></span>adzeniu, stan<span class="_ _6"></span>owiącyc<span class="_ _6"></span>h 2,16% w ogólnej li<span class="_ _6"></span>czbie głosó<span class="_ _6"></span>w. Po dokonani<span class="_ _6"></span>u o<span class="ff4">dpowiedniego </span></div><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">wpisu do k<span class="_ _6"></span>sięgi akcyjnej Emit<span class="_ _6"></span>ent będzie u<span class="_ _6"></span>prawniony d<span class="_ _6"></span>o wykonywania <span class="_ _6"></span>praw głosu z 6,5 mln ak<span class="_ _6"></span>cji, repre<span class="_ _6"></span>zentujących 10,08% kapitału <span class="_ _6"></span>zakładowego, upr<span class="_ _6"></span>awniających <span class="_ _6"></span>do 11,5 mln głosów na <span class="_ _6"></span>Walnym Zgromad<span class="_ _7"></span>z<span class="_ _0"></span>eniu, stano<span class="_ _6"></span>wiących </div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">16,55 % w ogólnej l<span class="_ _6"></span>iczbie głosów w K<span class="_ _7"></span>orporacja Budowlana <span class="_ _6"></span>Kopahaus S.A.<span class="ff4"> </span></div></div><div class="c x0 y1 wb h18"><div class="t m0 x3 h9 y614 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h9 y615 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">37<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 hb y61a ff2 fs1 fc1 sc0 ls0 ws0">III.<span class="ff8"> <span class="_ _20"> </span><span class="ff3">INFORMACJE O IS<span class="_ _6"></span>TOTNYCH ZMI<span class="_ _6"></span>ANACH WIELKO<span class="_ _6"></span>ŚCI I SZACU<span class="_ _6"></span>NKACH<span class="ff2"> </span></span></span></div><div class="t m0 x3 h9 y61b ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y10a ff2 fs3 fc0 sc0 ls0 ws0">NOTA 1A (MSR 7<span class="_ _6"></span>)<span class="ff4"> </span></div><div class="t m0 x3 h9 y61c ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y61d wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ŚRODKI PIENIĘŻNE<span class="ff2"> </span>I <span class="_ _6"></span>INNE AKTYW<span class="_ _6"></span>A PIENIĘŻNE<span class="ff2"> </span></div></div><div class="c x84 y61d wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y61d wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y61e wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) środk<span class="_ _6"></span>i pieniężne w k<span class="_ _6"></span>asie i na rachunkac<span class="_ _6"></span>h bankowyc<span class="_ _6"></span>h<span class="ff4"> </span></div></div><div class="c x84 y61e wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">924<span class="ls0"> </span></div></div><div class="c xc3 y61e wf9 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 691 </div></div><div class="c xd y61f wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) inne śr<span class="_ _6"></span>odki pieniężne<span class="ff4"> </span></div></div><div class="c x84 y61f wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y61f wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y620 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) inne akty<span class="_ _6"></span>wa pieniężne<span class="ff4"> </span></div></div><div class="c x84 y620 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y620 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y621 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _6"></span>nne aktywa pie<span class="_ _6"></span>niężne, razem<span class="ff2"> </span></div></div><div class="c x84 y621 wf8 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">924<span class="ls0"> </span></div></div><div class="c xc3 y621 wf9 h3b"><div class="t m0 x8a hc y38b ff2 fs3 fc0 sc0 ls0 ws0">5 691 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 yc5 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y622 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 1B (MSR 7<span class="_ _6"></span>)<span class="ff4"> </span></div><div class="t m0 x3 h9 y623 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y624 wf7 h7f"><div class="t m0 x19 hc y4f5 ff3 fs3 fc0 sc0 ls0 ws0">ŚRODKI PIENIĘŻNE I <span class="_ _7"></span>INNE AKTYWA PIENIĘŻNE (STR<span class="_ _6"></span>UKTURA WALUTO<span class="_ _7"></span>WA)<span class="ff2"> </span></div></div><div class="c x84 y624 wf8 h7f"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y624 wf9 h7f"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y625 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">a) w walucie<span class="_ _6"></span> polskiej </div></div><div class="c x84 y625 wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">924<span class="ls0"> </span></div></div><div class="c xc3 y625 wf9 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 643 </div></div><div class="c xd y626 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) w walutach <span class="_ _6"></span>obcych (wg walut i<span class="_ _6"></span> po przeliczeni<span class="_ _6"></span>u na zł)<span class="ff4"> </span></div></div><div class="c x84 y626 wf8 h3b"><div class="t m0 xae h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y626 wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">48<span class="ls0"> </span></div></div><div class="c xd y627 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">b.1. jednostk<span class="_ _6"></span>a/waluta EURO </div></div><div class="c x84 y627 wf8 h3b"><div class="t m0 xae h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y627 wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xd y628 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls2 ws0">zł<span class="ff4 ls0"> </span></div></div><div class="c x84 y628 wf8 h3b"><div class="t m0 xae h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y628 wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">48<span class="ls0"> </span></div></div><div class="c xd y629 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) pozostałe wal<span class="_ _6"></span>uty (w  zł)<span class="ff4"> </span></div></div><div class="c x84 y629 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y629 wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y37e wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _6"></span>nne aktywa pie<span class="_ _6"></span>niężne, razem<span class="ff2"> </span></div></div><div class="c x84 y37e wf8 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">924<span class="ls0"> </span></div></div><div class="c xc3 y37e wf9 h3b"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">5 <span class="lse">691</span> </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y62a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y62b ff2 fs3 fc0 sc0 ls0 ws0">NOTA 2A (MSR 3<span class="_ _6"></span>2, MSR 39) </div><div class="t m0 x3 h9 y62c ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y62d wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">NALEŻNOŚCI<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x84 y62d wf8 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y62d wf9 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y62e wf7 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) Należnośc<span class="_ _6"></span>i z tytułu udzie<span class="_ _6"></span>lonych pożyczek<span class="ff4"> </span></div></div><div class="c x84 y62e wf8 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 lse ws0">4 600<span class="ls0"> </span></div></div><div class="c xc3 y62e wf9 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 030 </div></div><div class="c xd y62f wf7 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) Należnośc<span class="_ _6"></span>i z tytułu ods<span class="_ _6"></span>etek<span class="ff4"> </span></div></div><div class="c x84 y62f wf8 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 338 </div></div><div class="c xc3 y62f wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">930<span class="ls0"> </span></div></div><div class="c xd y630 wf7 h80"><div class="t m0 x62 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">c) Należnośc<span class="_ _6"></span>i z tytułu zbyt<span class="_ _6"></span>ych (umorzonych)<span class="_ _6"></span> papierów warto<span class="_ _6"></span>ściowych, </div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">udziałów i innyc<span class="_ _6"></span>h instr<span class="_ _6"></span>umentów finansowych<span class="ff4"> </span></div></div><div class="c x84 y630 wf8 h80"><div class="t m0 xae h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y630 wf9 h80"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">199<span class="ls0"> </span></div></div><div class="c xd y631 wf7 h3b"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">d) Należnośc<span class="_ _6"></span>i z tytułu dy<span class="_ _6"></span>widend i innych udziałó<span class="_ _6"></span>w w zyskach<span class="ff4"> </span></div></div><div class="c x84 y631 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y631 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y632 wf7 h4e"><div class="t m0 x62 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">e) Należnośc<span class="_ _6"></span>i z tytułu do<span class="_ _6"></span>staw i usług<span class="ff4"> </span></div></div><div class="c x84 y632 wf8 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y632 wf9 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y633 wf7 h55"><div class="t m0 x62 h9 y4fa ff7 fs3 fc0 sc0 ls0 ws0">f)należnośc<span class="_ _6"></span>i z tytułu po<span class="_ _6"></span>datków, dotacji, ceł, ubezpi<span class="_ _6"></span>eczeń społecznyc<span class="_ _6"></span>h i </div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">zdrowotnych <span class="_ _6"></span>oraz innych <span class="_ _6"></span>świadczeń<span class="ff4"> </span></div></div><div class="c x84 y633 wf8 h55"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y633 wf9 h55"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y39f wf7 h3b"><div class="t m0 x62 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">g) Pozostałe należnośc<span class="_ _6"></span>i<span class="ff4"> </span></div></div><div class="c x84 y39f wf8 h3b"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">658<span class="ls0"> </span></div></div><div class="c xc3 y39f wf9 h3b"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">137<span class="ls0"> </span></div></div><div class="c xd y634 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">1. Należności (<span class="_ _6"></span>netto), razem<span class="ff4"> </span></div></div><div class="c x84 y634 wf8 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">6 596 </div></div><div class="c xc3 y634 wf9 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">5 296 </div></div><div class="c xd y635 wf7 h45"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">2. Odpisy ak<span class="_ _6"></span>tualizujące*<span class="ff4"> </span></div></div><div class="c x84 y635 wf8 h45"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 lse ws0">3 077<span class="ls0"> </span></div></div><div class="c xc3 y635 wf9 h45"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">3 814 </div></div><div class="c xd y636 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">3. Należności (brutto<span class="_ _7"></span>), razem (1+ 2)<span class="ff2"> </span></div></div><div class="c x84 y636 wf8 h3b"><div class="t m0 x8a hc y38b ff2 fs3 fc0 sc0 lse ws0">9 673<span class="ls0"> </span></div></div><div class="c xc3 y636 wf9 h3b"><div class="t m0 x8a hc y38b ff2 fs3 fc0 sc0 ls0 ws0">9 110 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y637 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y638 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 2B (MSR 3<span class="_ _6"></span>2, MSR 39)<span class="_ _6"></span> </div><div class="t m0 x3 hc y639 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y63a wf7 h25"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">NALEŻNOŚCI KRÓT<span class="_ _6"></span>KOTERMINOW<span class="_ _6"></span>E <span class="ff2"> </span></div></div><div class="c x84 y63a wf8 h25"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">21<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xc3 y63a wf9 h25"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y63b wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) z tytułu do<span class="_ _6"></span>staw i usług, w tym:<span class="ff4"> </span></div></div><div class="c x84 y63b wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y63b wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y63c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ek zależnych<span class="ff4"> </span></span></div></div><div class="c x84 y63c wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y63c wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y63d wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ek współzależnych<span class="ff4"> </span></span></div></div><div class="c x84 y63d wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y63d wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y63e wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - od jednost<span class="_ _6"></span>ek stowarzyszonyc<span class="_ _6"></span>h </div></div><div class="c x84 y63e wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y63e wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y63f wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ki pozostały<span class="_ _6"></span>ch<span class="ff4"> </span></span></div></div><div class="c x84 y63f wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y63f wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y640 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ki dominując<span class="_ _6"></span>ej <span class="ff4"> </span></span></div></div><div class="c x84 y640 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y640 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y641 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) z tytułu udzie<span class="_ _6"></span>lonych po<span class="_ _6"></span>życzek<span class="ff4"> </span></div></div><div class="c x84 y641 wf8 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9 015 </div></div><div class="c xc3 y641 wf9 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 7<span class="lse">91</span> </div></div><div class="c xd y170 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ek zależnych<span class="ff4">* </span></span></div></div><div class="c x84 y170 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y170 wf9 h3b"><div class="t m0 x6 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">31</span> </div></div><div class="c xd y642 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ek współzależnych<span class="ff4"> </span></span></div></div><div class="c x84 y642 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y642 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y643 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - od jednost<span class="_ _6"></span>ek stowarzyszonyc<span class="_ _6"></span>h </div></div><div class="c x84 y643 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y643 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y644 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ki pozostały<span class="_ _6"></span>ch<span class="ff4"> </span></span></div></div><div class="c x84 y644 wf8 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">9 015 </div></div><div class="c xc3 y644 wf9 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 760 </div></div><div class="c xd y645 wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ki dominując<span class="_ _6"></span><span class="ff4">ej  </span></span></div></div><div class="c x84 y645 wf8 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y645 wf9 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y646 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">b) inne, w ty<span class="_ _6"></span>m: </div></div><div class="c x84 y646 wf8 h3b"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y646 wf9 h3b"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y647 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">od jednoste<span class="_ _6"></span>k zależnych<span class="ff4"> </span></span></div></div><div class="c x84 y647 wf8 h3b"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y647 wf9 h3b"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y648 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">od jednoste<span class="_ _6"></span>k współzależnych <span class="ff4"> </span></span></div></div><div class="c x84 y648 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y648 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y649 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- od jednoste<span class="_ _6"></span>k stowarzyszonych  </div></div><div class="c x84 y649 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y649 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64a wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ki dominując<span class="_ _6"></span>ej <span class="ff4"> </span></span></div></div><div class="c x84 y64a wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64a wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64b wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">c) dochodzo<span class="_ _6"></span>ne na drodze s<span class="_ _6"></span>adowej, w tym:  </div></div><div class="c x84 y64b wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64b wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">od jednoste<span class="_ _6"></span>k zależnych<span class="ff4"> </span></span></div></div><div class="c x84 y64c wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64c wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
<div id="pf26" class="pf wf5 h7d"><div class="pc pc26 wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">38<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y64d wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- od jednoste<span class="_ _6"></span>k ws<span class="ff7">półzależnych </span> </div></div><div class="c x84 y64d wf8 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64d wf9 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64e wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- od jednoste<span class="_ _6"></span>k stowarzyszonych  </div></div><div class="c x84 y64e wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64e wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64f wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">od jednost<span class="_ _6"></span>ki dominując<span class="_ _6"></span>ej <span class="ff4"> </span></span></div></div><div class="c x84 y64f wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64f wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y650 wf7 h4e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Należności k<span class="_ _6"></span>rótkotermino<span class="_ _6"></span>we <span class="ff4">brutto razem </span></div></div><div class="c x84 y650 wf8 h4e"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9 015 </div></div><div class="c xc3 y650 wf9 h4e"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 lse ws0">7 791<span class="ls0"> </span></div></div><div class="c xd y11 wf7 h33"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">d) odpisy<span class="_ _6"></span> aktualizujące war<span class="_ _6"></span>tość należnośc<span class="_ _6"></span>i<span class="ff4 ls13">**<span class="ls0"> </span></span></div></div><div class="c x84 y11 wf8 h33"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3 077 </div></div><div class="c xc3 y11 wf9 h33"><div class="t m0 x3 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 2 831 </div></div><div class="c xd y651 wf7 h6"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Należności krótko<span class="_ _6"></span>terminowe <span class="ff2">netto, r<span class="_ _6"></span>azem </span></div></div><div class="c x84 y651 wf8 h6"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">5 938 </div></div><div class="c xc3 y651 wf9 h6"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 960 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h26 y33f ffc fs3 fc0 sc0 ls0 ws0">*<span class="ffb">Spółka<span class="_ _6"></span> na dzień 31.12.2020 r. om<span class="_ _6"></span>yłkowo zap<span class="_ _6"></span>rezentowała k<span class="_ _6"></span>wotę 31 tys. zł w p<span class="_ _6"></span>ozycji inne zami<span class="_ _6"></span>ast w pozycji n<span class="_ _6"></span>ależności z tyt<span class="_ _6"></span>ułu u<span class="ffc">dzielonych </span></span></div><div class="t m0 x3 h26 y44a ffb fs3 fc0 sc0 ls0 ws0">pożyczek.<span class="ffc"> </span></div><div class="t m0 x3 h26 y652 ffb fs3 fc0 sc0 ls0 ws0">**W tabel<span class="_ _6"></span>i zostały wyka<span class="_ _6"></span>zane odpisy aktu<span class="_ _6"></span>alizujące wartość n<span class="_ _6"></span>ależności z t<span class="_ _6"></span>ytułu udzielon<span class="_ _6"></span>ych pożyczek.<span class="ffc"> </span></div><div class="t m0 x3 h9 y653 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y654 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 2C (MSR 32,<span class="_ _6"></span> MSR 39) </div></div><div class="c xd y2e6 wfa h81"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ZMIANA STANU OD<span class="_ _6"></span>PISÓW A<span class="_ _6"></span>KTUALIZUJĄ<span class="_ _6"></span>CYCH<span class="ff2"> </span></div></div><div class="c x31 y2e6 wfb h81"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc4 y2e6 wfc h81"><div class="t m0 x2a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y655 wfa h81"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Stan na począte<span class="_ _6"></span>k okresu<span class="ff4"> </span></div></div><div class="c x31 y655 wfb h81"><div class="t m0 x3 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">3 814 </div></div><div class="c xc4 y655 wfc h81"><div class="t m0 xc5 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 630 </div></div><div class="c xd y656 wfa h82"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) zwiększenia <span class="_ _6"></span>(z tytułu)<span class="ff4"> </span></div></div><div class="c x31 y656 wfb h82"><div class="t m0 x9 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y656 wfc h82"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> 1 232 </div></div><div class="c xd y657 wfa h81"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">odpisy akt<span class="_ _6"></span>ualizujące należnośc<span class="_ _6"></span>i z tyt. pożyczek i<span class="_ _6"></span> odsete<span class="_ _6"></span>k<span class="ff4"> </span></span></div></div><div class="c x31 y657 wfb h81"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y657 wfc h81"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 1 232 </div></div><div class="c xd y658 wfa h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">odpisy akt<span class="_ _6"></span>ualizujące należnośc<span class="_ _6"></span>i z tyt. zbytych <span class="_ _6"></span>(umorzonych)<span class="_ _6"></span> papierów </span></div><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">wartości<span class="_ _6"></span>owych, udziałów i i<span class="_ _6"></span>nnych instrumentó<span class="_ _6"></span>w finansowy<span class="_ _6"></span>ch<span class="ff4"> </span></div></div><div class="c x31 y658 wfb h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y658 wfc h14"><div class="t m0 xae h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y659 wfa h81"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) zmniejszenia (z ty<span class="_ _6"></span>tułu)<span class="ff4"> </span></div></div><div class="c x31 y659 wfb h81"><div class="t m0 xc6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">737<span class="ls0"> </span></div></div><div class="c xc4 y659 wfc h81"><div class="t m0 xc5 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 048 </div></div><div class="c xd y65a wfa h81"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">wykorzystani<span class="_ _6"></span>e odpisu<span class="_ _6"></span> aktualizującego<span class="ff4"> </span></span></div></div><div class="c x31 y65a wfb h81"><div class="t m0 xc6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">737<span class="ls0"> </span></div></div><div class="c xc4 y65a wfc h81"><div class="t m0 x6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">852<span class="ls0"> </span></div></div><div class="c xd y65b wfa h81"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">odwróceni<span class="_ _6"></span>e odpisu akt<span class="_ _6"></span>ualizującego z tyt. spr<span class="_ _6"></span>zedaży wierzytelnośc<span class="_ _6"></span>i<span class="ff4"> </span></span></div></div><div class="c x31 y65b wfb h81"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y65b wfc h81"><div class="t m0 xc5 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 196 </div></div><div class="c xd y11f wfa h81"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">odwróceni<span class="_ _6"></span>e odpisu akt<span class="_ _6"></span>ualizującego z tyt. umowy zwol<span class="_ _6"></span>nienia z dłu<span class="_ _6"></span>gu<span class="ff4"> </span></span></div></div><div class="c x31 y11f wfb h81"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y11f wfc h81"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y65c wfa h81"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">rozwiązanie o<span class="_ _6"></span>dpisu akt<span class="_ _6"></span>ualizującego odnie<span class="_ _6"></span>sionego w k<span class="_ _6"></span>oszty finansowe<span class="ff4"> </span></span></div></div><div class="c x31 y65c wfb h81"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y65c wfc h81"><div class="t m0 xae h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y94 wfa h81"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Stan odpisów akt<span class="_ _6"></span>ualizujących na kon<span class="_ _7"></span>iec okresu, razem<span class="ff2"> </span></div></div><div class="c x31 y94 wfb h81"><div class="t m0 x3 hc y38b ff2 fs3 fc0 sc0 lse ws0">3 077<span class="ls0"> </span></div></div><div class="c xc4 y94 wfc h81"><div class="t m0 xc5 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">3 814 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h83 y65d ff2 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y65e ff2 fs3 fc0 sc0 ls0 ws0">NOTA 2D (MSR 32,<span class="_ _6"></span> MSR 3<span class="lse">9)</span> </div><div class="t m0 x3 hc y65f ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y660 wf7 h42"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">NALEŻNOŚCI (ST<span class="_ _6"></span>RUKTURA WAL<span class="_ _6"></span>UTOWA)<span class="ff2"> </span></div></div><div class="c x84 y660 wf8 h42"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y660 wf9 h42"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y661 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) należnośc<span class="_ _6"></span>i w walucie<span class="_ _6"></span> polskiej<span class="ff4"> </span></div></div><div class="c x84 y661 wf8 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 5<span class="lse">04</span> </div></div><div class="c xc3 y661 wf9 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 205 </div></div><div class="c xd y662 wf7 h33"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) należnośc<span class="_ _6"></span>i w walutach <span class="_ _6"></span>obcych (wg walut i<span class="_ _6"></span> po przeliczeni<span class="_ _6"></span>u na zł)<span class="ff4"> </span></div></div><div class="c x84 y662 wf8 h33"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">92 </div></div><div class="c xc3 y662 wf9 h33"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">91<span class="ls0"> </span></div></div><div class="c xd y663 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">b.1. jednostk<span class="_ _6"></span>a/waluta EURO </div></div><div class="c x84 y663 wf8 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xc3 y663 wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xd y664 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls2 ws0">zł<span class="ff4 ls0"> </span></div></div><div class="c x84 y664 wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">92 </div></div><div class="c xc3 y664 wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">91<span class="ls0"> </span></div></div><div class="c xd y665 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">pozostałe walut<span class="_ _6"></span>y (w zł)<span class="ff4"> </span></div></div><div class="c x84 y665 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y665 wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y329 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Należności, razem<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x84 y329 wf8 h3b"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">6 <span class="lse">596</span> </div></div><div class="c xc3 y329 wf9 h3b"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">5 296 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y666 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 2E (MSR 32, <span class="_ _6"></span>MSR 39) </div><div class="t m0 x3 hc y635 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y667 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE NALEŻNO<span class="_ _7"></span>ŚCI<span class="ff2"> </span></div></div><div class="c x84 y667 wf8 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y667 wf9 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y668 wf7 h84"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) Pozostałe nal<span class="_ _6"></span>eżności kr<span class="_ _6"></span>ótkoterminowe (<span class="_ _6"></span>wg znaczących ty<span class="_ _6"></span>tułów):<span class="ff4"> </span></div></div><div class="c x84 y668 wf8 h84"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">566<span class="ls0"> </span></div></div><div class="c xc3 y668 wf9 h84"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">46<span class="ls0"> </span></div></div><div class="c xd y669 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - rozrachunki<span class="_ _6"></span> z odbiorcami </div></div><div class="c x84 y669 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y669 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y66a wf7 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - rozrachunki<span class="_ _6"></span> z pracownikami </div></div><div class="c x84 y66a wf8 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y66a wf9 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y66b wf7 h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">kwota wpłacona t<span class="_ _6"></span>ytułem objęc<span class="_ _6"></span>ia udziałów w podwy<span class="_ _7"></span>ż<span class="_ _0"></span>szonym kap<span class="_ _6"></span>itale </span></div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">(podwyższenie ni<span class="_ _6"></span>ezarejestr<span class="_ _6"></span>owane na dzień bil<span class="_ _6"></span>ansowy)<span class="ff4"> </span></div></div><div class="c x84 y66b wf8 h14"><div class="t m0 x52 h9 y429 ff4 fs3 fc0 sc0 lse ws0">520<span class="ls0"> </span></div></div><div class="c xc3 y66b wf9 h14"><div class="t m0 x9 h9 y429 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y66c wf7 h3b"><div class="t m0 x19 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">- zaliczki na wydat<span class="_ _6"></span>ki komor<span class="_ _6"></span>nika </div></div><div class="c x84 y66c wf8 h3b"><div class="t m0 xae h9 y436 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y66c wf9 h3b"><div class="t m0 xae h9 y436 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y66d wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c x84 y66d wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">46<span class="ls0"> </span></div></div><div class="c xc3 y66d wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">46<span class="ls0"> </span></div></div><div class="c xd y66e wf7 h1f"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) Pozostałe nal<span class="_ _6"></span>eżności długote<span class="_ _6"></span>rminowe (wg znac<span class="_ _6"></span>zących tyt<span class="_ _6"></span>ułów):<span class="ff4"> </span></div></div><div class="c x84 y66e wf8 h1f"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">92 </div></div><div class="c xc3 y66e wf9 h1f"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">91 </div></div><div class="c xd y66f wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- kaucja </div></div><div class="c x84 y66f wf8 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">92 </div></div><div class="c xc3 y66f wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">91<span class="ls0"> </span></div></div><div class="c xd y670 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe należ<span class="_ _6"></span>ności, razem<span class="ff2"> </span></div></div><div class="c x84 y670 wf8 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">658<span class="ls0"> </span></div></div><div class="c xc3 y670 wf9 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1<span class="lse">37</span> </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y671 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y4db ff2 fs3 fc0 sc0 ls0 ws0">NOTA 3 (MSR 16)<span class="_ _6"></span><span class="ff4"> </span></div><div class="t m0 x3 h9 y4dc ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y672 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">RZECZOWE AKTY<span class="_ _6"></span>WA TRWAŁE<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x84 y672 wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y672 wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y225 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) środk<span class="_ _6"></span>i trwałe, w tym:<span class="ff4"> </span></div></div><div class="c x84 y225 wf8 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">93<span class="ls0"> </span></div></div><div class="c xc3 y225 wf9 h3b"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">103<span class="ls0"> </span></div></div><div class="c xd y673 wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">grunty (w tym pr<span class="_ _6"></span>awo użytkowani<span class="_ _6"></span>a wieczyst<span class="_ _6"></span>ego gruntu)<span class="ff4"> </span></span></div></div><div class="c x84 y673 wf8 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y673 wf9 h42"><div class="t m0 x9 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y674 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- budynki, lo<span class="_ _6"></span>kale i obiekt<span class="_ _6"></span><span class="ff7">y inżynierii lądowej i<span class="_ _6"></span> wodnej<span class="ff4"> </span></span></div></div><div class="c x84 y674 wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">92<span class="ls0"> </span></div></div><div class="c xc3 y674 wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">102<span class="ls0"> </span></div></div><div class="c xd y675 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">urządzenia t<span class="_ _6"></span>echniczne i<span class="_ _6"></span> maszyny<span class="ff4"> </span></span></div></div><div class="c x84 y675 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y675 wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y676 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">środki t<span class="_ _6"></span>ransportu<span class="ff4"> </span></span></div></div><div class="c x84 y676 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y676 wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y677 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">inne środk<span class="_ _6"></span>i trwałe<span class="ff4"> </span></span></div></div><div class="c x84 y677 wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xc3 y677 wf9 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y678 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) środk<span class="_ _6"></span>i trwałe w budowie<span class="ff4"> </span></div></div><div class="c x84 y678 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y678 wf9 h3b"><div class="t m0 x9 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y679 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) zaliczki n<span class="_ _6"></span>a środki tr<span class="_ _6"></span>wałe w budowie<span class="ff4"> </span></div></div><div class="c x84 y679 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y679 wf9 h3b"><div class="t m0 x9 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y67a wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Rzeczowe aktywa t<span class="_ _6"></span>rwałe, raze<span class="_ _6"></span>m<span class="ff2"> </span></div></div><div class="c x84 y67a wf8 h3b"><div class="t m0 x93 hc y26e ff2 fs3 fc0 sc0 lse ws0">93<span class="ls0"> </span></div></div><div class="c xc3 y67a wf9 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">103<span class="ls0"> </span></div></div></div><div class="pi"></div></div>
<div id="pf27" class="pf wf5 h7d"><div class="pc pc27 wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">39<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y67b ff2 fs3 fc0 sc0 ls0 ws0">NOTA 3A (MSR 1<span class="_ _6"></span><span class="lse">6)<span class="ls0"> </span></span></div></div><div class="c xd y67c wfd h85"><div class="t m0 x1f hc y428 ff3 fs3 fc0 sc0 ls0 ws0">Wyszczególnieni<span class="_ _6"></span>e<span class="ff2"> </span></div></div><div class="c xc7 y67c w10 h85"><div class="t m0 x37 hc y67d ff2 fs3 fc0 sc0 ls0 ws0">Grunty (w tym </div><div class="t m0 x4c hc y67e ff2 fs3 fc0 sc0 ls0 ws0">prawo </div><div class="t m0 x63 hc y428 ff2 fs3 fc0 sc0 ls0 ws0">wieczystego </div><div class="t m0 x14 hc y426 ff3 fs3 fc0 sc0 ls0 ws0">użytkowania </div><div class="t m0 xc2 hc y429 ff2 fs3 fc0 sc0 ls0 ws0">gruntu) </div></div><div class="c xc8 y67c w34 h85"><div class="t m0 x1d hc y67f ff2 fs3 fc0 sc0 ls0 ws0">Budynki, </div><div class="t m0 x12 hc y680 ff2 fs3 fc0 sc0 ls0 ws0">lokale i </div><div class="t m0 x12 hc y427 ff2 fs3 fc0 sc0 ls0 ws0">obiekty </div><div class="t m0 x17 hc y59e ff3 fs3 fc0 sc0 ls0 ws0">inżynierii </div><div class="t m0 x17 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">lądowej i </div><div class="t m0 x12 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">wodnej </div></div><div class="c x31 y67c w33 h85"><div class="t m0 x1e hc y67e ff3 fs3 fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x37 hc y428 ff2 fs3 fc0 sc0 ls0 ws0">techniczne i </div><div class="t m0 x1d hc y426 ff2 fs3 fc0 sc0 ls0 ws0">maszyny </div></div><div class="c xc9 y67c w88 h85"><div class="t m0 x41 hc y427 ff3 fs3 fc0 sc0 ls0 ws0">Środki </div><div class="t m0 x14 hc y59e ff2 fs3 fc0 sc0 ls0 ws0">transportu  </div></div><div class="c xca y67c wfe h85"><div class="t m0 x41 hc y67e ff2 fs3 fc0 sc0 ls0 ws0">Inne </div><div class="t m0 x62 hc y428 ff3 fs3 fc0 sc0 ls0 ws0">środki </div><div class="t m0 x1d hc y426 ff3 fs3 fc0 sc0 ls0 ws0">trwałe<span class="ff2"> </span></div></div><div class="c xcb y67c wff h85"><div class="t m0 x62 hc y428 ff2 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xd y681 wfd h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto środków  <span class="_ _7"></span>trwał<span class="_ _0"></span>ych </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">na dzień 0<span class="ff2">1.01.2021<span class="_ _6"></span> </span></div></div><div class="c xc7 y681 w10 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y681 w34 h14"><div class="t m0 x18 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">106</span> </div></div><div class="c x31 y681 w33 h14"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">16<span class="ls0"> </span></div></div><div class="c xc9 y681 w88 h14"><div class="t m0 x39 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y681 wfe h14"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">74 </div></div><div class="c xcb y681 wff h14"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">196 </div></div><div class="c xd y682 wfd h34"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xc7 y682 w10 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y682 w34 h34"><div class="t m0 x47 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y682 w33 h34"><div class="t m0 x47 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y682 w88 h34"><div class="t m0 x47 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y682 wfe h34"><div class="t m0 x42 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y682 wff h34"><div class="t m0 x3d hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y683 wfd h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - zakupu </div></div><div class="c xc7 y683 w10 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y683 w34 h33"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y683 w33 h33"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y683 w88 h33"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y683 wfe h33"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y683 wff h33"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y684 wfd h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xc7 y684 w10 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y684 w34 h33"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y684 w33 h33"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y684 w88 h33"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y684 wfe h33"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y684 wff h33"><div class="t m0 xcc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y344 wfd h34"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xc7 y344 w10 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y344 w34 h34"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y344 w33 h34"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">12<span class="ls0"> </span></div></div><div class="c xc9 y344 w88 h34"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y344 wfe h34"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">64<span class="ls0"> </span></div></div><div class="c xcb y344 wff h34"><div class="t m0 x6e hc y26e ff2 fs3 fc0 sc0 lse ws0">76<span class="ls0"> </span></div></div><div class="c xd y685 wfd h35"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">sprzedaży</span> </div></div><div class="c xc7 y685 w10 h35"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y685 w34 h35"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y685 w33 h35"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">12</span> </div></div><div class="c xc9 y685 w88 h35"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y685 wfe h35"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 lse ws0">64<span class="ls0"> </span></div></div><div class="c xcb y685 wff h35"><div class="t m0 x6e h9 y38b ff4 fs3 fc0 sc0 lse ws0">76<span class="ls0"> </span></div></div><div class="c xd y686 wfd h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">przekazania mająt<span class="_ _6"></span>ku użytko<span class="_ _6"></span>wanego na </span></div><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">podstawie u<span class="_ _6"></span>mowy leasingu </div></div><div class="c xc7 y686 w10 h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y686 w34 h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y686 w33 h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y686 w88 h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y686 wfe h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y686 wff h14"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y687 wfd h1f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- likwidacja </div></div><div class="c xc7 y687 w10 h1f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y687 w34 h1f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y687 w33 h1f"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y687 w88 h1f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y687 wfe h1f"><div class="t m0 x42 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y687 wff h1f"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y37c wfd h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto środków t<span class="_ _7"></span>r<span class="_ _0"></span>wałych na </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">1<span class="_ _6"></span> </span></div></div><div class="c xc7 y37c w10 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y37c w34 h14"><div class="t m0 x66 hc y26e ff2 fs3 fc0 sc0 lse ws0">106<span class="ls0"> </span></div></div><div class="c x31 y37c w33 h14"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xc9 y37c w88 h14"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y37c wfe h14"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xcb y37c wff h14"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">120<span class="ls0"> </span></div></div><div class="c xd y37e wfd h14"><div class="t m0 x19 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">dzień 01.01.202<span class="ff2">1<span class="_ _6"></span> </span></div></div><div class="c xc7 y37e w10 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y37e w34 h14"><div class="t m0 x3e hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> 4 </div></div><div class="c x31 y37e w33 h14"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">16<span class="ls0"> </span></div></div><div class="c xc9 y37e w88 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y37e wfe h14"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 lse ws0">73<span class="ls0"> </span></div></div><div class="c xcb y37e wff h14"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 lse ws0">93<span class="ls0"> </span></div></div><div class="c xd y688 wfd h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xc7 y688 w10 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y688 w34 h33"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x31 y688 w33 h33"><div class="t m0 x47 hc y1 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y688 w88 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y688 wfe h33"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xcb y688 wff h33"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c xd y689 wfd h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - amortyzacji<span class="_ _6"></span> </div></div><div class="c xc7 y689 w10 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y689 w34 h34"><div class="t m0 x3c h9 y26e ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x31 y689 w33 h34"><div class="t m0 x47 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y689 w88 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y689 wfe h34"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xcb y689 wff h34"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c xd y68a wfd h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xc7 y68a w10 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y68a w34 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y68a w33 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y68a w88 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y68a wfe h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y68a wff h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y68b wfd h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Zmniej<span class="ff3">szenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></span></div></div><div class="c xc7 y68b w10 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y68b w34 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y68b w33 h33"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">12</span> </div></div><div class="c xc9 y68b w88 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y68b wfe h33"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 lse ws0">18<span class="ls0"> </span></div></div><div class="c xcb y68b wff h33"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 lse ws0">34<span class="ls0"> </span></div></div><div class="c xd y68c wfd h86"><div class="t m0 x19 h9 y68d ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">amortyzacji dot<span class="_ _6"></span>. zlikwidowany<span class="_ _6"></span>ch środków </span></div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">trwałych<span class="ff4"> </span></div></div><div class="c xc7 y68c w10 h86"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y68c w34 h86"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y68c w33 h86"><div class="t m0 x47 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y68c w88 h86"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y68c wfe h86"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xcb y68c wff h86"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xd y68e wfd h12"><div class="t m0 x19 h9 y4fa ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">przekazania mająt<span class="_ _6"></span>ku użytko<span class="_ _6"></span>wanego na </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">podstawie u<span class="_ _6"></span>mowy leasingu </div></div><div class="c xc7 y68e w10 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y68e w34 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y68e w33 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y68e w88 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y68e wfe h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y68e wff h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y68f wfd h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xc7 y68f w10 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y68f w34 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y68f w33 h34"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> -<span class="lse">12</span> </div></div><div class="c xc9 y68f w88 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y68f wfe h34"><div class="t m0 x46 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">65</span> </div></div><div class="c xcb y68f wff h34"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">77</span> </div></div><div class="c xd y690 wfd h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Amortyzacja (umor<span class="_ _6"></span>zenie) na dzień 3<span class="_ _7"></span>1.12<span class="_ _0"></span>.202<span class="ff2">1 </span></div></div><div class="c xc7 y690 w10 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y690 w34 h33"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x31 y690 w33 h33"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-12 </div></div><div class="c xc9 y690 w88 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y690 wfe h33"><div class="t m0 x46 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-64 </div></div><div class="c xcb y690 wff h33"><div class="t m0 x77 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">-77 </div></div><div class="c xd y691 wfd h14"><div class="t m0 x19 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">1<span class="_ _6"></span> </span></div></div><div class="c xc7 y691 w10 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y691 w34 h14"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">14 </div></div><div class="c x31 y691 w33 h14"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xc9 y691 w88 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y691 wfe h14"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c xcb y691 wff h14"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 lse ws0">27<span class="ls0"> </span></div></div><div class="c xd y692 wfd h34"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień 01.<span class="_ _6"></span>01.202<span class="ff2">1 </span></div></div><div class="c xc7 y692 w10 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y692 w34 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y692 w33 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y692 w88 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y692 wfe h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y692 wff h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y693 wfd h33"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xc7 y693 w10 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y693 w34 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y693 w33 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y693 w88 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y693 wfe h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y693 wff h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y694 wfd h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">utraty wart<span class="_ _6"></span>ości<span class="ff4"> </span></span></div></div><div class="c xc7 y694 w10 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y694 w34 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y694 w33 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y694 w88 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y694 wfe h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y694 wff h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y695 wfd h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xc7 y695 w10 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y695 w34 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y695 w33 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y695 w88 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y695 wfe h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y695 wff h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y696 wfd h33"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xc7 y696 w10 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y696 w34 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y696 w33 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y696 w88 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y696 wfe h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y696 wff h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y697 wfd h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">odwrócenie<span class="_ _6"></span> odpisów aktua<span class="_ _6"></span>lizujących<span class="ff4"> </span></span></div></div><div class="c xc7 y697 w10 h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y697 w34 h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y697 w33 h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y697 w88 h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y697 wfe h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y697 wff h35"><div class="t m0 x19 h9 y507 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y698 wfd h34"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień 31.<span class="_ _6"></span>12.202<span class="ff2">1<span class="ff4"> </span></span></div></div><div class="c xc7 y698 w10 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xc8 y698 w34 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c x31 y698 w33 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xc9 y698 w88 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xca y698 wfe h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xcb y698 wff h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xd y699 wfd h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _7"></span>e<span class="_ _0"></span>tto środków t<span class="_ _6"></span>rwałych na </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">1<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c xc7 y699 w10 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xc8 y699 w34 h14"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">92<span class="ff4"> </span></div></div><div class="c x31 y699 w33 h14"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xc9 y699 w88 h14"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xca y699 wfe h14"><div class="t m0 x6e hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1<span class="ff4"> </span></div></div><div class="c xcb y699 wff h14"><div class="t m0 x6e hc y26e ff2 fs3 fc0 sc0 ls0 ws0">93<span class="ff4"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y69a ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y361 w100 h87"><div class="t m0 x45 hc y428 ff3 fs3 fc0 sc0 ls0 ws0">Wyszczególnieni<span class="_ _6"></span>e<span class="ff2"> </span></div></div><div class="c xcd y361 w101 h87"><div class="t m0 x19 hc y69b ff2 fs3 fc0 sc0 ls0 ws0">Grunty (w tym </div><div class="t m0 x2a hc yfd ff2 fs3 fc0 sc0 ls0 ws0">prawo </div><div class="t m0 x14 hc y428 ff2 fs3 fc0 sc0 ls0 ws0">wieczystego </div><div class="t m0 x1e hc y69c ff3 fs3 fc0 sc0 ls0 ws0">użytkowania </div><div class="t m0 x55 hc y429 ff2 fs3 fc0 sc0 ls0 ws0">gruntu) </div></div><div class="c xce y361 w102 h87"><div class="t m0 x1d hc y69d ff2 fs3 fc0 sc0 ls0 ws0">Budynki, </div><div class="t m0 x12 hc y680 ff2 fs3 fc0 sc0 ls0 ws0">lokale i </div><div class="t m0 x12 hc y55d ff2 fs3 fc0 sc0 ls0 ws0">obiekty </div><div class="t m0 x17 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">inżynierii </div><div class="t m0 x17 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">lądowej i </div><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">wodnej </div></div><div class="c xcf y361 w103 h87"><div class="t m0 x1e hc yfd ff3 fs3 fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x37 hc y428 ff2 fs3 fc0 sc0 ls0 ws0">techniczne i </div><div class="t m0 x1d hc y69c ff2 fs3 fc0 sc0 ls0 ws0">maszyny </div></div><div class="c x72 y361 w104 h87"><div class="t m0 x12 hc y55d ff3 fs3 fc0 sc0 ls0 ws0">Środki </div><div class="t m0 x37 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">transportu  </div></div><div class="c x68 y361 w105 h87"><div class="t m0 x19 hc y55d ff3 fs3 fc0 sc0 ls0 ws0">Inne środki </div><div class="t m0 x62 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">trwałe<span class="ff2"> </span></div></div><div class="c xcb y361 w106 h87"><div class="t m0 x62 hc y428 ff2 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xd y69e w100 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto środków  <span class="_ _7"></span>trwał<span class="_ _0"></span>ych na </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">dzień 01.01.20<span class="ff2 lse">20<span class="_ _6"></span><span class="ls0"> </span></span></div></div><div class="c xcd y69e w101 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y69e w102 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y69e w103 h14"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c x72 y69e w104 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y69e w105 h14"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 lse ws0">94<span class="ls0"> </span></div></div><div class="c xcb y69e w106 h14"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">126<span class="ls0"> </span></div></div><div class="c xd y69f w100 h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xcd y69f w101 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y69f w102 h33"><div class="t m0 x18 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">106</span> </div></div><div class="c xcf y69f w103 h33"><div class="t m0 x3d hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y69f w104 h33"><div class="t m0 xcc hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y69f w105 h33"><div class="t m0 x42 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y69f w106 h33"><div class="t m0 x3e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6a0 w100 h88"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - zakupu </div></div><div class="c xcd y6a0 w101 h88"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a0 w102 h88"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">106</span> </div></div><div class="c xcf y6a0 w103 h88"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6a0 w104 h88"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a0 w105 h88"><div class="t m0 x42 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6a0 w106 h88"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6a1 w100 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xcd y6a1 w101 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a1 w102 h34"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6a1 w103 h34"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6a1 w104 h34"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a1 w105 h34"><div class="t m0 x42 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6a1 w106 h34"><div class="t m0 x3e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6a2 w100 h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xcd y6a2 w101 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a2 w102 h33"><div class="t m0 x3d hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6a2 w103 h33"><div class="t m0 xd0 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">16</span> </div></div><div class="c x72 y6a2 w104 h33"><div class="t m0 xcc hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a2 w105 h33"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">20</span> </div></div><div class="c xcb y6a2 w106 h33"><div class="t m0 x77 hc y38b ff2 fs3 fc0 sc0 lse ws0">36<span class="ls0">  </span></div></div><div class="c xd y6a3 w100 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">sprzedaży</span> </div></div><div class="c xcd y6a3 w101 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a3 w102 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6a3 w103 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6a3 w104 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a3 w105 h34"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">14</span> </div></div><div class="c xcb y6a3 w106 h34"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 lse ws0">14<span class="ls0">  </span></div></div><div class="c xd y6a4 w100 h12"><div class="t m0 x19 h9 y4fa ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">przekazania mająt<span class="_ _6"></span>ku użytko<span class="_ _6"></span>wanego na </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">podstawie u<span class="_ _6"></span>mowy leasingu </div></div><div class="c xcd y6a4 w101 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a4 w102 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6a4 w103 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6a4 w104 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a4 w105 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6a4 w106 h12"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6a5 w100 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- likwidacja </div></div><div class="c xcd y6a5 w101 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a5 w102 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6a5 w103 h34"><div class="t m0 xd0 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">16</span> </div></div><div class="c x72 y6a5 w104 h34"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a5 w105 h34"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 6 </div></div><div class="c xcb y6a5 w106 h34"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 lse ws0">22<span class="ls0">  </span></div></div></div><div class="pi"></div></div>
<div id="pf28" class="pf wf5 h7d"><div class="pc pc28 wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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wAAAMIPAAAA4QcAAIDwAwAAQPgBAABsIG2tMOtIEiMAALAuiTHQYQI/FQB2kPjai2vDTdfGCAN56gkAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAG0hbK8w6ksQIAACsS2IMdJjATwWAHSS+9uLacNO1McJAnnoCAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAwAbS1gqzjiQxAgAA65IYAx0m8FMBYAeJr724Ntx0bYwwkKeeAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAALCBtLXCrCNJjAAAwLokxkCHCQa6rssIALzWeZ7+X3BtuOfaGGEgTz0BAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAYANpa4VZR5IYAQCAdUkM4QcAAMDdPPUEAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwA0VI1LkAAARTSURBVAAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAISfCQAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAZjpMMFkSIwAA8DVtjcC/snAbAAAAfjZPPQEAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAALC6wwSTJTECAABLa2uE7y8LxwAAAPCzeeoJAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAACYKCYAAAC+26/348/vj7e3tsb4D/4CIp9DDK4w7FYAAAAASUVORK5CYII="/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">40<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6a6 w100 h89"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto środków t<span class="_ _7"></span>r<span class="_ _0"></span>wał<span class="ff2">ych na </span></div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">dzień 31.12.20<span class="ff2 lse">20<span class="_ _6"></span><span class="ls0"> </span></span></div></div><div class="c xcd y6a6 w101 h89"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a6 w102 h89"><div class="t m0 x18 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">106</span> </div></div><div class="c xcf y6a6 w103 h89"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">16<span class="ls0"> </span></div></div><div class="c x72 y6a6 w104 h89"><div class="t m0 xcc hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a6 w105 h89"><div class="t m0 x77 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">74 </div></div><div class="c xcb y6a6 w106 h89"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">196 </div></div><div class="c xd ybd w100 h12"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na dzień </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">01.01.20<span class="lse">20</span> </div></div><div class="c xcd ybd w101 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce ybd w102 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf ybd w103 h12"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">31<span class="ls0"> </span></div></div><div class="c x72 ybd w104 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 ybd w105 h12"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">89 </div></div><div class="c xcb ybd w106 h12"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">120<span class="ls0"> </span></div></div><div class="c xd y6a7 w100 h34"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xcd y6a7 w101 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a7 w102 h34"><div class="t m0 x43 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> 4 </div></div><div class="c xcf y6a7 w103 h34"><div class="t m0 xcc hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c x72 y6a7 w104 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a7 w105 h34"><div class="t m0 x64 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xcb y6a7 w106 h34"><div class="t m0 x42 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c xd y6a8 w100 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - amortyzacji<span class="_ _6"></span> </div></div><div class="c xcd y6a8 w101 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a8 w102 h33"><div class="t m0 x43 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> 4 </div></div><div class="c xcf y6a8 w103 h33"><div class="t m0 xcc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c x72 y6a8 w104 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a8 w105 h33"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xcb y6a8 w106 h33"><div class="t m0 x42 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c xd y6a9 w100 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xcd y6a9 w101 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6a9 w102 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6a9 w103 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6a9 w104 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6a9 w105 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6a9 w106 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6aa w100 h34"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xcd y6aa w101 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6aa w102 h34"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6aa w103 h34"><div class="t m0 xd0 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">16</span> </div></div><div class="c x72 y6aa w104 h34"><div class="t m0 xcc hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6aa w105 h34"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">18<span class="ls0">  </span></div></div><div class="c xcb y6aa w106 h34"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 lse ws0">34<span class="ls0">  </span></div></div><div class="c xd y6ab w100 h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0"> - amortyz<span class="ff7">acji dot<span class="_ _6"></span>. zlikwidowany<span class="_ _6"></span>ch środków </span></div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">trwałych<span class="ff4"> </span></div></div><div class="c xcd y6ab w101 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6ab w102 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6ab w103 h14"><div class="t m0 xd0 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">16</span> </div></div><div class="c x72 y6ab w104 h14"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6ab w105 h14"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 4 </div></div><div class="c xcb y6ab w106 h14"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">20</span> </div></div><div class="c xd y6ac w100 h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">przekazania mająt<span class="_ _6"></span>ku użytko<span class="_ _6"></span>wanego na </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">podstawie u<span class="_ _6"></span>mowy leasingu </div></div><div class="c xcd y6ac w101 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6ac w102 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6ac w103 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6ac w104 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6ac w105 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6ac w106 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6ad w100 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xcd y6ad w101 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6ad w102 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6ad w103 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6ad w104 h33"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6ad w105 h33"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">14</span> </div></div><div class="c xcb y6ad w106 h33"><div class="t m0 x77 h9 y38b ff4 fs3 fc0 sc0 lse ws0">14<span class="ls0">  </span></div></div><div class="c xd y6ae w100 h88"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Amortyzacja (umor<span class="_ _6"></span>zenie) na dzień 3<span class="_ _7"></span>1.12<span class="_ _0"></span>.20<span class="ff2 lse">20<span class="ls0"> </span></span></div></div><div class="c xcd y6ae w101 h88"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6ae w102 h88"><div class="t m0 x43 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> 4 </div></div><div class="c xcf y6ae w103 h88"><div class="t m0 x6e hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">15</span> </div></div><div class="c x72 y6ae w104 h88"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6ae w105 h88"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">16</span> </div></div><div class="c xcb y6ae w106 h88"><div class="t m0 x18 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">27</span> </div></div><div class="c xd y6af w100 h14"><div class="t m0 x19 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzen<span class="ff3">ie) na dzień </span></div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">31.12.20<span class="lse">20</span> </div></div><div class="c xcd y6af w101 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6af w102 h14"><div class="t m0 x43 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> 4 </div></div><div class="c xcf y6af w103 h14"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">16<span class="ls0"> </span></div></div><div class="c x72 y6af w104 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6af w105 h14"><div class="t m0 x77 hc y26e ff2 fs3 fc0 sc0 lse ws0">73<span class="ls0"> </span></div></div><div class="c xcb y6af w106 h14"><div class="t m0 x66 hc y26e ff2 fs3 fc0 sc0 lse ws0">93<span class="ls0"> </span></div></div><div class="c xd y6b0 w100 h33"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień 01.<span class="_ _6"></span>01.20<span class="ff2 lse">20<span class="ls0"> </span></span></div></div><div class="c xcd y6b0 w101 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6b0 w102 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6b0 w103 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6b0 w104 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b0 w105 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6b0 w106 h33"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6b1 w100 h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xcd y6b1 w101 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6b1 w102 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6b1 w103 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6b1 w104 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b1 w105 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6b1 w106 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6b2 w100 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">utraty wart<span class="_ _6"></span>ości<span class="ff4"> </span></span></div></div><div class="c xcd y6b2 w101 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6b2 w102 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6b2 w103 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6b2 w104 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b2 w105 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6b2 w106 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y1ca w100 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xcd y1ca w101 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y1ca w102 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y1ca w103 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y1ca w104 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y1ca w105 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y1ca w106 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6b3 w100 h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xcd y6b3 w101 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6b3 w102 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6b3 w103 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6b3 w104 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b3 w105 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6b3 w106 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6b4 w100 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">odwrócenie<span class="_ _6"></span> odpisów aktua<span class="_ _6"></span>lizujących<span class="ff4"> </span></span></div></div><div class="c xcd y6b4 w101 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6b4 w102 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6b4 w103 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6b4 w104 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b4 w105 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6b4 w106 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6b5 w100 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xcd y6b5 w101 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y6b5 w102 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y6b5 w103 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x72 y6b5 w104 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b5 w105 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y6b5 w106 h33"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6b6 w100 h33"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień 31.<span class="_ _6"></span>12.20<span class="ff2 lse">20</span><span class="ff4"> </span></div></div><div class="c xcd y6b6 w101 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xce y6b6 w102 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xcf y6b6 w103 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c x72 y6b6 w104 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c x68 y6b6 w105 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xcb y6b6 w106 h33"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xd y6b7 w100 h86"><div class="t m0 x19 hc y68d ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _7"></span>e<span class="_ _0"></span>tto środków t<span class="_ _6"></span>rwałych na </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">dzień 31.12.20<span class="ff2 lse">20<span class="_ _6"></span><span class="ff4 ls0"> </span></span></div></div><div class="c xcd y6b7 w101 h86"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c xce y6b7 w102 h86"><div class="t m0 x18 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> <span class="lse">102</span> </div></div><div class="c xcf y6b7 w103 h86"><div class="t m0 x36 hc y26e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x72 y6b7 w104 h86"><div class="t m0 xcc hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y6b7 w105 h86"><div class="t m0 x64 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xcb y6b7 w106 h86"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 lse ws0">103<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y6b8 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6b9 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 3B (MSR 1<span class="_ _6"></span>6) </div><div class="t m0 x3 hc y6ba ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6bb wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ŚRODKI TRWAŁE B<span class="_ _6"></span>ILANSOWE (ST<span class="_ _6"></span>RUKTURA <span class="_ _6"></span>WŁASNOŚCIOWA<span class="_ _6"></span>)<span class="ff2"> </span></div></div><div class="c x84 y6bb wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y6bb wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y6bc wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) własne<span class="ff4"> </span></div></div><div class="c x84 y6bc wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xc3 y6bc wf9 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y6bd wf7 h55"><div class="t m0 x19 h9 y4fa ff7 fs3 fc0 sc0 ls0 ws0">b) używane na po<span class="_ _6"></span>dstawie umowy<span class="_ _6"></span> najmu, dzierżawy l<span class="_ _6"></span>ub innej umowy<span class="_ _6"></span>, w tym </div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umowy leasingu, w t<span class="_ _6"></span>ym: </div></div><div class="c x84 y6bd wf8 h55"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">92<span class="ls0"> </span></div></div><div class="c xc3 y6bd wf9 h55"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">102<span class="ls0"> </span></div></div><div class="c xd y9f wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x84 y9f wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y9f wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6be wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Środki trwałe bil<span class="_ _6"></span>ansowe, razem<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x84 y6be wf8 h3b"><div class="t m0 x93 hc y38b ff2 fs3 fc0 sc0 lse ws0">93<span class="ls0"> </span></div></div><div class="c xc3 y6be wf9 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">103<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y6bf ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y131 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 3C (MSR 1<span class="_ _6"></span>6) </div><div class="t m0 x3 h9 y355 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y2cb wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ŚRODKI TRWAŁE W<span class="_ _6"></span>YKAZYWANE PO<span class="_ _7"></span>ZABILANSOWO<span class="ff2"> </span></div></div><div class="c x84 y2cb wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y2cb wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y6c0 wf7 h89"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">używane na podst<span class="_ _6"></span>awie umowy naj<span class="_ _6"></span>mu, dzierżawy l<span class="_ _6"></span>ub innej umowy<span class="_ _6"></span>, w tym </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umowy leasingu, w t<span class="_ _6"></span>ym: </div></div><div class="c x84 y6c0 wf8 h89"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y6c0 wf9 h89"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6c1 wf7 h8a"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wartość grunt<span class="_ _6"></span>ów użytkowany<span class="_ _6"></span>ch wieczyście<span class="ff4"> </span></span></div></div><div class="c x84 y6c1 wf8 h8a"><div class="t m0 xae h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y6c1 wf9 h8a"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6c2 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x84 y6c2 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y6c2 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6c3 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Środki trwałe w<span class="_ _6"></span>ykazywane po<span class="_ _6"></span>zabilansowo, raze<span class="_ _6"></span>m<span class="ff2"> </span></div></div><div class="c x84 y6c3 wf8 h3b"><div class="t m0 xae hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y6c3 wf9 h3b"><div class="t m0 xae hc y38b ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y6c4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6c5 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 4 (MSR 38)<span class="_ _6"></span> </div><div class="t m0 x3 hc y6c6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6c7 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">WARTOŚCI NIEM<span class="_ _6"></span>ATERIALNE <span class="ff2"> </span></div></div><div class="c x84 y6c7 wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y6c7 wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y6c8 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) koszty zak<span class="_ _6"></span>ończonych pr<span class="_ _6"></span>ac badawczo <span class="ff4">-rozwojowych<span class="_ _6"></span> </span></div></div><div class="c x84 y6c8 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y6c8 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y603 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) konce<span class="_ _6"></span>sje, patenty, licenc<span class="_ _6"></span>je i podobne wart<span class="_ _6"></span>ości, w tym:<span class="ff4"> </span></div></div><div class="c x84 y603 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y603 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y5c2 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- oprogramowanie k<span class="_ _6"></span>omputerowe </div></div><div class="c x84 y5c2 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y5c2 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd yf0 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) inne war<span class="_ _6"></span>tości niemateri<span class="_ _6"></span>alne<span class="ff4"> </span></div></div><div class="c x84 yf0 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 yf0 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6c9 wf7 h42"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">d) zaliczki n<span class="_ _6"></span>a wartości<span class="_ _6"></span> niema<span class="ff4">terialne </span></div></div><div class="c x84 y6c9 wf8 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y6c9 wf9 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6ca wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Wartości niemat<span class="_ _6"></span>erialne, raze<span class="_ _6"></span>m<span class="ff2"> </span></div></div><div class="c x84 y6ca wf8 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y6ca wf9 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y6cb ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6cc ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6cd ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6ce ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6cf ff2 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf29" class="pf wf5 h7d"><div class="pc pc29 wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">41<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y67b ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6d0 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6d1 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 4A (MSR 3<span class="_ _6"></span>8) </div><div class="t m0 x3 hc y6d2 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6d3 w107 h41"><div class="t m0 x73 hc y69c ff3 fs3 fc0 sc0 ls0 ws0">Wyszczególnieni<span class="_ _6"></span>e<span class="ff2"> </span></div></div><div class="c xd1 y6d3 w87 h41"><div class="t m0 x4c hc y427 ff2 fs3 fc0 sc0 ls0 ws0">Koszty </div><div class="t m0 x37 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">zakończonych </div><div class="t m0 x10 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">prac </div><div class="t m0 x1e hc y26e ff2 fs3 fc0 sc0 ls0 ws0">rozwojowych <span class="_ _6"></span> </div></div><div class="c xd2 y6d3 w108 h41"><div class="t m0 xc2 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">Znaki </div><div class="t m0 x14 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">towarowe </div></div><div class="c xd3 y6d3 w20 h41"><div class="t m0 x4f hc y428 ff2 fs3 fc0 sc0 ls0 ws0">Nabyte </div><div class="t m0 xc2 hc y69c ff2 fs3 fc0 sc0 ls0 ws0">koncesje, </div><div class="t m0 x19 hc y429 ff2 fs3 fc0 sc0 ls0 ws0">patenty i licencje <span class="_ _6"></span> </div></div><div class="c xd4 y6d3 w108 h41"><div class="t m0 x62 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xc2 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">firmy </div></div><div class="c x75 y6d3 w109 h41"><div class="t m0 x55 hc y69c ff2 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xd y6d4 w107 h3d"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto warto<span class="_ _6"></span>ści niemate<span class="_ _6"></span>rialnych </div><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">na dz<span class="ff3">ień 01.01.202</span>1<span class="_ _6"></span> </div></div><div class="c xd1 y6d4 w87 h3d"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6d4 w108 h3d"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6d4 w20 h3d"><div class="t m0 x3f hc y38b ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd4 y6d4 w108 h3d"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6d4 w109 h3d"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">11 </div></div><div class="c xd y6d5 w107 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xd1 y6d5 w87 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6d5 w108 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6d5 w20 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6d5 w108 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6d5 w109 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y85 w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - zakupu </div></div><div class="c xd1 y85 w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y85 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y85 w20 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y85 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y85 w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6d6 w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xd1 y6d6 w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6d6 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6d6 w20 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6d6 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6d6 w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y115 w107 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xd1 y115 w87 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y115 w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y115 w20 h3b"><div class="t m0 x3f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd4 y115 w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y115 w109 h3b"><div class="t m0 x47 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y6d7 w107 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">sprzedaży</span> </div></div><div class="c xd1 y6d7 w87 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6d7 w108 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6d7 w20 h42"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 1 </div></div><div class="c xd4 y6d7 w108 h42"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6d7 w109 h42"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y6d8 w107 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- likwidacji </div></div><div class="c xd1 y6d8 w87 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6d8 w108 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6d8 w20 h3b"><div class="t m0 x57 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y6d8 w108 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y6d8 w109 h3b"><div class="t m0 xc1 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6d9 w107 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto warto<span class="_ _6"></span>ści niemate<span class="_ _6"></span>rialnych </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">na dzień 31.12.202<span class="ff2">1<span class="_ _6"></span> </span></div></div><div class="c xd1 y6d9 w87 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6d9 w108 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6d9 w20 h14"><div class="t m0 x57 hc y1 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y6d9 w108 h14"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6d9 w109 h14"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">10 </div></div><div class="c xd y189 w107 h12"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na dzień </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">01.01.2021 </div></div><div class="c xd1 y189 w87 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y189 w108 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y189 w20 h12"><div class="t m0 x3f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd4 y189 w108 h12"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y189 w109 h12"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">11 </div></div><div class="c xd y4f3 w107 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xd1 y4f3 w87 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y4f3 w108 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y4f3 w20 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y4f3 w108 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4f3 w109 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6da w107 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - amortyzacji<span class="_ _6"></span> </div></div><div class="c xd1 y6da w87 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6da w108 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6da w20 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6da w108 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6da w109 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6db w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xd1 y6db w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6db w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6db w20 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6db w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6db w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6dc w107 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xd1 y6dc w87 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6dc w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6dc w20 h3b"><div class="t m0 x3f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd4 y6dc w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6dc w109 h3b"><div class="t m0 x47 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y6dd w107 h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">amortyzacji dot<span class="_ _6"></span>. zlikwidowany<span class="_ _6"></span>ch wartośc<span class="_ _6"></span>i </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">niemateri<span class="_ _6"></span>alnych </div></div><div class="c xd1 y6dd w87 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6dd w108 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6dd w20 h14"><div class="t m0 x57 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y6dd w108 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y6dd w109 h14"><div class="t m0 xc1 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6de w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xd1 y6de w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6de w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6de w20 h3b"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 1 </div></div><div class="c xd4 y6de w108 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6de w109 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 1 </div></div><div class="c xd y6df w107 h42"><div class="t m0 x19 hc y3d7 ff3 fs3 fc0 sc0 ls0 ws0">Amortyzacja (umor<span class="_ _6"></span>zenie) na dzień 3<span class="_ _7"></span>1.12<span class="_ _0"></span>.202<span class="ff2">1 </span></div></div><div class="c xd1 y6df w87 h42"><div class="t m0 x19 hc y3d7 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6df w108 h42"><div class="t m0 x19 hc y3d7 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6df w20 h42"><div class="t m0 x1f hc y3d7 ff2 fs3 fc0 sc0 ls0 ws0">-1 </div></div><div class="c xd4 y6df w108 h42"><div class="t m0 x19 hc y3d7 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6df w109 h42"><div class="t m0 x3d hc y3d7 ff2 fs3 fc0 sc0 ls0 ws0">-1 </div></div><div class="c xd y6e0 w107 h12"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na dzień  </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c xd1 y6e0 w87 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e0 w108 h12"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e0 w20 h12"><div class="t m0 x57 hc y1 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y6e0 w108 h12"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6e0 w109 h12"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 ls0 ws0">10 </div></div><div class="c xd y6e1 w107 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień 01.<span class="_ _6"></span>01.202<span class="ff2">1 </span></div></div><div class="c xd1 y6e1 w87 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e1 w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e1 w20 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e1 w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e1 w109 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e2 w107 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c xd1 y6e2 w87 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e2 w108 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e2 w20 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e2 w108 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e2 w109 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e3 w107 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">utraty wart<span class="_ _6"></span>ości<span class="ff4"> </span></span></div></div><div class="c xd1 y6e3 w87 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e3 w108 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e3 w20 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e3 w108 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e3 w109 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e4 w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xd1 y6e4 w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e4 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e4 w20 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e4 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e4 w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e5 w107 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c xd1 y6e5 w87 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e5 w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e5 w20 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e5 w108 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e5 w109 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e6 w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">odwrócenie<span class="_ _6"></span> odpisów aktua<span class="_ _6"></span>lizujących<span class="ff4"> </span></span></div></div><div class="c xd1 y6e6 w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e6 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e6 w20 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e6 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e6 w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e7 w107 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xd1 y6e7 w87 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e7 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e7 w20 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e7 w108 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e7 w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e8 w107 h47"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień  3<span class="ff2">1.<span class="ls19">12</span>.2021 </span></div></div><div class="c xd1 y6e8 w87 h47"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y6e8 w108 h47"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6e8 w20 h47"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6e8 w108 h47"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6e8 w109 h47"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y298 w107 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _7"></span>e<span class="_ _0"></span>tto warto<span class="_ _6"></span>ści niematerial<span class="_ _6"></span>nych na </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">dzień  31.12.202<span class="ff2">1<span class="_ _6"></span> </span></div></div><div class="c xd1 y298 w87 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y298 w108 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y298 w20 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y298 w108 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y298 w109 h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y6e9 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y6ea ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6eb w67 h41"><div class="t m0 x74 hc y426 ff3 fs3 fc0 sc0 ls0 ws0">Wyszczególnieni<span class="_ _6"></span>e<span class="ff2"> </span></div></div><div class="c x80 y6eb w10a h41"><div class="t m0 x50 hc y427 ff2 fs3 fc0 sc0 ls0 ws0">Koszty </div><div class="t m0 x1e hc y59e ff3 fs3 fc0 sc0 ls0 ws0">zakończonych </div><div class="t m0 x38 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">prac </div><div class="t m0 x14 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">rozwojowych <span class="_ _6"></span> </div></div><div class="c xd5 y6eb w10b h41"><div class="t m0 x2a hc y59e ff2 fs3 fc0 sc0 ls0 ws0">Znaki </div><div class="t m0 x63 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">towarowe </div></div><div class="c xd3 y6eb w10c h41"><div class="t m0 x4f hc y428 ff2 fs3 fc0 sc0 ls0 ws0">Nabyte </div><div class="t m0 xc2 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">koncesje, </div><div class="t m0 x19 hc y429 ff2 fs3 fc0 sc0 ls0 ws0">patenty i licencje <span class="_ _6"></span> </div></div><div class="c xd4 y6eb w34 h41"><div class="t m0 x62 hc y59e ff3 fs3 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xc2 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">firmy </div></div><div class="c x75 y6eb w109 h41"><div class="t m0 x55 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xd y6ec w67 h3c"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto warto<span class="_ _6"></span>ści niemate<span class="_ _6"></span>rialnych </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">na dzień 01.01.2020<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x80 y6ec w10a h3c"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6ec w10b h3c"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6ec w10c h3c"><div class="t m0 x3a hc y26e ff2 fs3 fc0 sc0 lse ws0">31<span class="ls0"> </span></div></div><div class="c xd4 y6ec w34 h3c"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6ec w109 h3c"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 lse ws0">41<span class="ls0"> </span></div></div><div class="c xd y6ed w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c x80 y6ed w10a h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6ed w10b h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6ed w10c h3b"><div class="t m0 x44 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6ed w34 h3b"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6ed w109 h3b"><div class="t m0 xe hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6ee w67 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - zakupu </div></div><div class="c x80 y6ee w10a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6ee w10b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6ee w10c h3b"><div class="t m0 x44 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6ee w34 h3b"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6ee w109 h3b"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6ef w67 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x80 y6ef w10a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6ef w10b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6ef w10c h3b"><div class="t m0 x44 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6ef w34 h3b"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6ef w109 h3b"><div class="t m0 xe h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6f0 w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c x80 y6f0 w10a h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f0 w10b h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f0 w10c h3b"><div class="t m0 x3a hc y26e ff2 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd4 y6f0 w34 h3b"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f0 w109 h3b"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd y6f1 w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">sprzedaży</span> </div></div><div class="c x80 y6f1 w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f1 w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f1 w10c h3b"><div class="t m0 x44 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6f1 w34 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f1 w109 h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6f2 w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- likwidacji </div></div><div class="c x80 y6f2 w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f2 w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f2 w10c h3b"><div class="t m0 x3a h9 y26e ff4 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd4 y6f2 w34 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f2 w109 h3b"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd y6f3 w67 h40"><div class="t m0 x19 hc y52a ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa b<span class="_ _7"></span>r<span class="_ _0"></span>utto warto<span class="_ _6"></span>ści niemate<span class="_ _6"></span>rialnych </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">na dzień 31.12.2020<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x80 y6f3 w10a h40"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f3 w10b h40"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f3 w10c h40"><div class="t m0 x3f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd4 y6f3 w34 h40"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6f3 w109 h40"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c xd y6f4 w67 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na dzień </div><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 lse ws0">01.<span class="ls0">01.2020 </span></div></div><div class="c x80 y6f4 w10a h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f4 w10b h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f4 w10c h14"><div class="t m0 x3a hc y38b ff2 fs3 fc0 sc0 lse ws0">31<span class="ls0"> </span></div></div><div class="c xd4 y6f4 w34 h14"><div class="t m0 x3c hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6f4 w109 h14"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 lse ws0">41<span class="ls0"> </span></div></div><div class="c xd y6f5 w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c x80 y6f5 w10a h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f5 w10b h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f5 w10c h3b"><div class="t m0 x44 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6f5 w34 h3b"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f5 w109 h3b"><div class="t m0 xe hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6f6 w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - amortyzacji<span class="_ _6"></span> </div></div><div class="c x80 y6f6 w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f6 w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f6 w10c h3b"><div class="t m0 x44 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6f6 w34 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f6 w109 h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6f7 w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x80 y6f7 w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f7 w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f7 w10c h3b"><div class="t m0 x44 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6f7 w34 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f7 w109 h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6f8 w67 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span>łu)<span class="ff2"> </span></div></div><div class="c x80 y6f8 w10a h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f8 w10b h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f8 w10c h3b"><div class="t m0 x3a hc y38b ff2 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd4 y6f8 w34 h3b"><div class="t m0 x39 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f8 w109 h3b"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd y6f9 w67 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">amortyzacji dot<span class="_ _6"></span>. zlikwidowany<span class="_ _6"></span>ch wartośc<span class="_ _6"></span>i </span></div></div><div class="c x80 y6f9 w10a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6f9 w10b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6f9 w10c h3b"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div><div class="c xd4 y6f9 w34 h3b"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6f9 w109 h3b"><div class="t m0 x2c h9 y38b ff4 fs3 fc0 sc0 lse ws0">30<span class="ls0"> </span></div></div></div><div class="pi"></div></div>
<div id="pf2a" class="pf wf5 h7d"><div class="pc pc2a wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">42<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y64d w67 h42"><div class="t m0 x19 h9 y5ff ff4 fs3 fc0 sc0 ls0 ws0">niemateri<span class="_ _6"></span>alnych </div></div><div class="c xd y64e w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x80 y64e w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y64e w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y64e w10c h3b"><div class="t m0 x44 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y64e w34 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y64e w109 h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64f w67 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja (umor<span class="_ _6"></span>zenie) na <span class="ff3">dzień 3<span class="_ _6"></span>1.12.2020<span class="ff2"> </span></span></div></div><div class="c x80 y64f w10a h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y64f w10b h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y64f w10c h3b"><div class="t m0 x3b hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">30</span> </div></div><div class="c xd4 y64f w34 h3b"><div class="t m0 x39 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y64f w109 h3b"><div class="t m0 x43 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-<span class="lse">30</span> </div></div><div class="c xd y6fa w67 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Skumulowana a<span class="_ _6"></span>mortyzacja (u<span class="_ _6"></span>morzenie) na dzień  </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">31.12.2020 </div></div><div class="c x80 y6fa w10a h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6fa w10b h14"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6fa w10c h14"><div class="t m0 x3f hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd4 y6fa w34 h14"><div class="t m0 x3c hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c x75 y6fa w109 h14"><div class="t m0 x2c hc y26e ff2 fs3 fc0 sc0 lse ws0">11<span class="ls0"> </span></div></div><div class="c xd y6fb w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień 01.<span class="_ _6"></span>01.2020<span class="ff2"> </span></div></div><div class="c x80 y6fb w10a h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6fb w10b h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6fb w10c h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6fb w34 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6fb w109 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6fc w67 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia (z t<span class="_ _6"></span>ytułu)<span class="ff2"> </span></div></div><div class="c x80 y6fc w10a h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6fc w10b h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6fc w10c h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6fc w34 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6fc w109 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y477 w67 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">utraty wart<span class="_ _6"></span>ości<span class="ff4"> </span></span></div></div><div class="c x80 y477 w10a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y477 w10b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y477 w10c h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y477 w34 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y477 w109 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y478 w67 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c x80 y478 w10a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y478 w10b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y478 w10c h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y478 w34 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y478 w109 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y479 w67 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Zmniejszenia (z tytu<span class="_ _6"></span><span class="ff3">ł<span class="ff2 ls28">u)<span class="ls0"> </span></span></span></div></div><div class="c x80 y479 w10a h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y479 w10b h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y479 w10c h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y479 w34 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y479 w109 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y113 w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">odwrócenie<span class="_ _6"></span> odpisów aktua<span class="_ _6"></span>lizujących<span class="ff4"> </span></span></div></div><div class="c x80 y113 w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y113 w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y113 w10c h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y113 w34 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y113 w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6fd w67 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- inne </div></div><div class="c x80 y6fd w10a h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6fd w10b h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6fd w10c h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6fd w34 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6fd w109 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6fe w67 h42"><div class="t m0 x19 hc y4a6 ff3 fs3 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _6"></span>e na dzień  3<span class="ff2">1.<span class="ls19">12</span>.2020 </span></div></div><div class="c x80 y6fe w10a h42"><div class="t m0 x19 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6fe w10b h42"><div class="t m0 x19 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6fe w10c h42"><div class="t m0 x19 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6fe w34 h42"><div class="t m0 x19 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6fe w109 h42"><div class="t m0 x19 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6ff w67 h50"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _7"></span>e<span class="_ _0"></span>tto warto<span class="_ _6"></span>ści niematerial<span class="_ _6"></span>nych </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">na dzień  31.12.2020<span class="_ _6"></span><span class="ff2"> </span></div></div><div class="c x80 y6ff w10a h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y6ff w10b h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y6ff w10c h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y6ff w34 h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y6ff w109 h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y700 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y701 w10d h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">NOTA 4B (MSR 3<span class="_ _6"></span>8) </div></div><div class="c x68 y701 w10e h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y702 w10f h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y702 w110 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y702 w10e h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y490 w111 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">WARTOŚCI NIEM<span class="ff2">A</span>TE<span class="_ _6"></span>RIALNE  (STR<span class="_ _6"></span>UKTURA WŁASNO<span class="_ _6"></span>ŚCIOWA)<span class="ff2"> </span></div></div><div class="c x31 y490 w112 h3b"><div class="t m0 x2a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c x68 y490 w113 h3b"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y491 w111 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) wytworzone<span class="_ _6"></span> we własnym zakr<span class="_ _6"></span>esie<span class="ff4"> </span></div></div><div class="c x31 y491 w112 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y491 w113 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y492 w111 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) nabyte<span class="_ _6"></span> wartości niemater<span class="_ _6"></span>ialne<span class="ff4"> </span></div></div><div class="c x31 y492 w112 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y492 w113 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y287 w111 h14"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">c) używane na po<span class="_ _6"></span>dstawie u<span class="_ _6"></span>mowy najmu, dzierżawy l<span class="_ _6"></span>ub innej umowy<span class="_ _6"></span>, w tym </div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umowy leasingu </div></div><div class="c x31 y287 w112 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y287 w113 h14"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y703 w111 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Wartości niema<span class="ff2">t<span class="_ _6"></span>erialne, razem<span class="_ _6"></span> </span></div></div><div class="c x31 y703 w112 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y703 w113 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y62e ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y704 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 5A (MSR 1<span class="_ _6"></span>2) </div><div class="t m0 x3 hc y705 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y706 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">ZMIANA STANU A<span class="_ _6"></span>KTYWÓW Z T<span class="_ _6"></span>YTUŁU ODROCZONEGO <span class="_ _7"></span>P<span class="_ _0"></span>ODATKU </div><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">DOCHODOWEGO<span class="_ _6"></span> </div></div><div class="c x84 y706 wf8 h55"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y706 wf9 h55"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y707 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">1.Stan aktywów na <span class="_ _6"></span>początek okr<span class="_ _6"></span>esu, w tym:<span class="ff2"> </span></div></div><div class="c x84 y707 wf8 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y707 wf9 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y708 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _6"></span>onych na wyni<span class="_ _6"></span>k finansowy </div></div><div class="c x84 y708 wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y708 wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y709 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">b) odniesiony<span class="_ _6"></span>ch na ka<span class="ff7">pitał własny<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x84 y709 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y709 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y70a wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) odnie<span class="_ _6"></span>sionych na wartość<span class="_ _6"></span> firmy lub ujemną warto<span class="_ _6"></span>ść firmy<span class="ff4"> </span></div></div><div class="c x84 y70a wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y70a wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y70b wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">2. Zwiększenia<span class="ff2"> </span></div></div><div class="c x84 y70b wf8 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y70b wf9 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y353 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">a) odniesione na w<span class="_ _6"></span>ynik finansow<span class="_ _6"></span>y okresu w zwi<span class="_ _6"></span>ązku z uje<span class="_ _6"></span>mnymi różnicam<span class="_ _6"></span>i </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">przejściowymi (<span class="_ _6"></span>z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y353 wf8 h55"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y353 wf9 h55"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y70c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- rezerwa na koszt<span class="_ _6"></span>y </div></div><div class="c x84 y70c wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c xc3 y70c wf9 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c xd y70d wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wycena akty<span class="_ _6"></span>wów fin<span class="ff4">anso<span class="_ _6"></span>wych </span></span></div></div><div class="c x84 y70d wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">752<span class="ls0"> </span></div></div><div class="c xc3 y70d wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2<span class="lse">47</span> </div></div><div class="c xd y63a wf7 h80"><div class="t m0 x19 hc y70e ff3 fs3 fc0 sc0 ls0 ws0">b) odniesione na w<span class="_ _6"></span>ynik finanso<span class="_ _6"></span>wy okresu w zwi<span class="_ _6"></span>ązku ze stratą p<span class="_ _6"></span>odatkow<span class="_ _6"></span>ą (z </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">tytułu)<span class="ff2"> </span></div></div><div class="c x84 y63a wf8 h80"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y63a wf9 h80"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y699 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">c) odniesione na kapi<span class="_ _6"></span>tał własny w <span class="_ _7"></span>związku z ujemnymi różnicami pr<span class="_ _7"></span>z<span class="_ _0"></span>ejści<span class="_ _6"></span>owymi </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">(z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y699 wf8 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y699 wf9 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y70f wf7 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">niepodzielony <span class="_ _6"></span>wynik z lat ubie<span class="_ _6"></span>głych<span class="ff2"> </span></span></div></div><div class="c x84 y70f wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y70f wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y710 wf7 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">d) odniesione na <span class="ff3">kapi<span class="_ _6"></span>tał własny w <span class="_ _7"></span>związku ze stratą podatkową (<span class="_ _6"></span>z tytułu<span class="_ _6"></span>)<span class="ff2"> </span></span></div></div><div class="c x84 y710 wf8 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y710 wf9 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y711 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">e) odniesione na <span class="_ _6"></span>wartość firmy lub <span class="_ _6"></span>ujemną <span class="_ _6"></span>wartość firmy w z<span class="_ _6"></span>wiązku z </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ujemnymi różnicami<span class="_ _6"></span> przejściowy<span class="_ _6"></span>mi (z tytułu<span class="_ _6"></span>)<span class="ff2"> </span></div></div><div class="c x84 y711 wf8 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y711 wf9 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y712 wf7 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">3. Zmniejszenia<span class="_ _6"></span> </div></div><div class="c x84 y712 wf8 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y712 wf9 h3b"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y713 wf7 h55"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">a) odniesione na w<span class="_ _6"></span>ynik finansow<span class="_ _6"></span>y okresu w zwi<span class="_ _6"></span>ązku z <span class="ff2">u</span>jemnymi róż<span class="_ _6"></span>nicami </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">przejściowymi (<span class="_ _6"></span>z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y713 wf8 h55"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y713 wf9 h55"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y714 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- rezerwa na koszt<span class="_ _6"></span>y </div></div><div class="c x84 y714 wf8 h3b"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c xc3 y714 wf9 h3b"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c xd y715 wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wycena akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych<span class="ff4"> </span></span></div></div><div class="c x84 y715 wf8 h42"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2<span class="lse">47</span> </div></div><div class="c xc3 y715 wf9 h42"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">251<span class="ls0"> </span></div></div><div class="c xd y716 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">odsetki<span class="_ _6"></span> od zobowiązań<span class="ff4"> </span></span></div></div><div class="c x84 y716 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y716 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y717 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">b) odniesione na w<span class="_ _6"></span>ynik finanso<span class="_ _6"></span>wy okresu w zwi<span class="_ _6"></span>ązku ze stratą p<span class="_ _6"></span>odatkow<span class="_ _6"></span>ą (z </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">tytułu)<span class="ff2"> </span></div></div><div class="c x84 y717 wf8 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y717 wf9 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y718 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">c) odniesione na kapi<span class="_ _6"></span>tał<span class="ff2"> </span>własny w <span class="_ _6"></span>związku z uj<span class="_ _6"></span>emnymi różnicami<span class="_ _6"></span> przejśc<span class="_ _6"></span>iowymi </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">(z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y718 wf8 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y718 wf9 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y719 wf7 h55"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">d) odniesione na kapi<span class="_ _6"></span>tał wła<span class="_ _6"></span>sny w związku z<span class="_ _6"></span>e stratą podatkową (<span class="_ _7"></span>z<span class="_ _0"></span> tytułu<span class="_ _6"></span>)<span class="ff2"> </span></div></div><div class="c x84 y719 wf8 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y719 wf9 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
<div id="pf2b" class="pf wf5 h7d"><div class="pc pc2b wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">43<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y71a wf7 h80"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">e) odniesione na <span class="_ _6"></span>wartość firmy lub <span class="_ _6"></span>ujemną <span class="_ _6"></span>wartość firmy w z<span class="_ _6"></span>wiązku z </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">ujemnymi różnicami<span class="_ _6"></span> przejściowy<span class="_ _6"></span>mi (z tytuł<span class="ff2">u) </span></div></div><div class="c x84 y71a wf8 h80"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y71a wf9 h80"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y71b wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">4. Stan aktywów <span class="_ _6"></span>z tytułu odroczon<span class="_ _6"></span>ego podatku doc<span class="_ _6"></span>hodowego <span class="_ _6"></span>na koniec </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">okresu, razem, w t<span class="_ _6"></span>ym: </div></div><div class="c x84 y71b wf8 h55"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y71b wf9 h55"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y71c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _6"></span>onych na wyni<span class="_ _6"></span>k finansowy </div></div><div class="c x84 y71c wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y71c wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y10d wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- rezerwa na koszt<span class="_ _6"></span>y </div></div><div class="c x84 y10d wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c xc3 y10d wf9 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c xd y71d wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wycena akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych<span class="ff4"> </span></span></div></div><div class="c x84 y71d wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">752<span class="ls0"> </span></div></div><div class="c xc3 y71d wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2<span class="lse">47</span> </div></div><div class="c xd y71e wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) odniesiony<span class="_ _6"></span>ch na kapitał własny<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c x84 y71e wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y71e wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y71f wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">c) od<span class="ff7">nie<span class="_ _6"></span>sionych na wartość<span class="_ _6"></span> firmy lub ujemną warto<span class="_ _6"></span>ść firmy<span class="ff4"> </span></span></div></div><div class="c x84 y71f wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y71f wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y720 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y721 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 5B </div><div class="t m0 x3 h9 y722 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y723 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">INNE ROZLICZENI<span class="_ _6"></span>A MIĘDZYOKR<span class="_ _6"></span>ESOWE<span class="ff2"> </span></div></div><div class="c x84 y723 wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y723 wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y724 wf7 h42"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">a) rozliczenia międ<span class="_ _6"></span>zyokresow<span class="_ _6"></span>e kosztów, w ty<span class="_ _6"></span>m:<span class="ff2"> </span></div></div><div class="c x84 y724 wf8 h42"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c xc3 y724 wf9 h42"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c xd y725 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - ubezpieczenia </div></div><div class="c x84 y725 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y725 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y726 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x84 y726 wf8 h3b"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c xc3 y726 wf9 h3b"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c xd y727 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Inne rozliczenia <span class="_ _6"></span>międzyokresow<span class="ff2">e, ra<span class="_ _6"></span>zem </span></div></div><div class="c x84 y727 wf8 h3b"><div class="t m0 x25 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c xc3 y727 wf9 h3b"><div class="t m0 x25 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y728 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y729 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 6 </div><div class="t m0 x3 hc y72a ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y348 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ZOBOWIĄZANI<span class="_ _6"></span>A<span class="ff2"> </span></div></div><div class="c x84 y348 wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y348 wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y21 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) zobowiązania dłu<span class="_ _6"></span>gotermino<span class="_ _6"></span>we<span class="ff4"> </span></div></div><div class="c x84 y21 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y21 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y72b wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) zobowiązania k<span class="_ _6"></span>rótkoter<span class="_ _6"></span>minowe<span class="ff4"> </span></div></div><div class="c x84 y72b wf8 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xc3 y72b wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">39<span class="ls0"> </span></div></div><div class="c xd y72c wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania,<span class="_ _6"></span> razem<span class="ff2"> </span></div></div><div class="c x84 y72c wf8 h3b"><div class="t m0 x93 hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xc3 y72c wf9 h3b"><div class="t m0 x93 hc y38b ff2 fs3 fc0 sc0 lse ws0">39<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y72d ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y72e ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y72f ff2 fs3 fc0 sc0 ls0 ws0">NOTA 6A </div><div class="t m0 x3 hc y730 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y731 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">ZOBOWIĄZANI<span class="_ _6"></span>A<span class="ff2"> </span></div></div><div class="c x84 y731 wf8 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y731 wf9 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y732 wf7 h55"><div class="t m0 x19 h9 y390 ff7 fs3 fc0 sc0 ls0 ws0">a) Zobowiązani<span class="_ _6"></span>a <span class="ff4">z </span>tytułu naby<span class="_ _6"></span>tych papieró<span class="_ _6"></span>w wartościowyc<span class="_ _6"></span>h, udziałów i inny<span class="_ _6"></span>ch </div><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">instrument<span class="_ _6"></span>ów finansowych<span class="ff4"> </span></div></div><div class="c x84 y732 wf8 h55"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y732 wf9 h55"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y733 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c x84 y733 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y733 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y734 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c x84 y734 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y734 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y735 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) Zobowiązani<span class="_ _6"></span>a z tytułu zaciągni<span class="_ _6"></span>ętych kredy<span class="_ _6"></span>tów (pożyczek)<span class="ff4"> </span></div></div><div class="c x84 y735 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y735 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y161 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c x84 y161 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y161 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y736 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c x84 y736 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y736 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y407 wf7 h24"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) Zobowi<span class="_ _6"></span>ąza<span class="ff4">n</span>ia z tytułu wye<span class="_ _6"></span>mitowanych dłużny<span class="_ _6"></span>ch papier<span class="_ _6"></span>ów wartościowych<span class="ff4"> </span></div></div><div class="c x84 y407 wf8 h24"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y407 wf9 h24"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y298 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c x84 y298 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y298 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y737 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c x84 y737 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y737 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y738 wf7 h42"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">e) Zobowi<span class="_ _6"></span>ązania z tytułu po<span class="_ _6"></span>datków, ceł i ubezpi<span class="_ _6"></span>eczeń<span class="ff4"> </span></div></div><div class="c x84 y738 wf8 h42"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c xc3 y738 wf9 h42"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">17<span class="ls0"> </span></div></div><div class="c xd y739 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c x84 y739 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y739 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y73a wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c x84 y73a wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c xc3 y73a wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">17<span class="ls0"> </span></div></div><div class="c xd y73b wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">f) Pozostałe zobowi<span class="_ _6"></span>ązania<span class="ff4"> </span></div></div><div class="c x84 y73b wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xc3 y73b wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">22<span class="ls0"> </span></div></div><div class="c xd y73c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długoter</span>mino<span class="_ _6"></span>we </div></div><div class="c x84 y73c wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y73c wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y73d wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c x84 y73d wf8 h3b"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xc3 y73d wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">22<span class="ls0"> </span></div></div><div class="c xd y73e wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania,<span class="_ _6"></span> razem<span class="ff2"> </span></div></div><div class="c x84 y73e wf8 h3b"><div class="t m0 x93 hc y38b ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xc3 y73e wf9 h3b"><div class="t m0 x93 hc y38b ff2 fs3 fc0 sc0 lse ws0">39<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y73f ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y740 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 6B </div><div class="t m0 x3 hc y6c8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y741 wf7 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ZOBOWIĄZANI<span class="_ _6"></span>A  (STRUKTURA <span class="_ _6"></span>WALUTOW<span class="_ _6"></span>A)<span class="ff2"> </span></div></div><div class="c x84 y741 wf8 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y741 wf9 h3b"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y742 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) zobowiązania w wal<span class="_ _6"></span>ucie pol<span class="_ _6"></span>skiej<span class="ff4"> </span></div></div><div class="c x84 y742 wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xc3 y742 wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">39<span class="ls0"> </span></div></div><div class="c xd yb0 wf7 h47"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) zobowiązania w wal<span class="_ _6"></span>utach obc<span class="_ _6"></span>ych (wg walut i po<span class="_ _6"></span> przeliczeni<span class="_ _6"></span>u na zł<span class="ff4">) </span></div></div><div class="c x84 yb0 wf8 h47"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 yb0 wf9 h47"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y743 wf7 h42"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _6"></span>koterminowe,<span class="_ _6"></span> razem<span class="ff2"> </span></div></div><div class="c x84 y743 wf8 h42"><div class="t m0 x93 hc y26e ff2 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xc3 y743 wf9 h42"><div class="t m0 x93 hc y26e ff2 fs3 fc0 sc0 lse ws0">39<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y744 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y745 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 6C </div><div class="t m0 x3 hc y746 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y747 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE ZO<span class="_ _6"></span>BOWIĄZANIA<span class="ff2"> </span></div></div><div class="c x84 y747 wf8 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y747 wf9 h3b"><div class="t m0 xc2 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y748 wf7 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">1. Pozostałe zobo<span class="_ _6"></span>wiązania krót<span class="_ _6"></span>koterminowe (<span class="_ _6"></span>wg tytułów):<span class="ff4"> </span></div></div><div class="c x84 y748 wf8 h3b"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xc3 y748 wf9 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">22<span class="ls0"> </span></div></div><div class="c xd y749 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- zaliczki na poc<span class="_ _6"></span>zet sprzedanyc<span class="_ _6"></span>h akcji </div></div><div class="c x84 y749 wf8 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y749 wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y74a wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zobowiązania z ty<span class="_ _6"></span>tułu usłu<span class="ff4">g prawny<span class="_ _6"></span>ch </span></span></div></div><div class="c x84 y74a wf8 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y74a wf9 h3b"><div class="t m0 x9 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
<div id="pf2c" class="pf wf5 h7d"><div class="pc pc2c wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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IQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAA6mVmrND1SBIjAABwLolRaJnAqwLADRJ/e3Fs2HRsjFDIVU8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAACgXmbGCl2PJDECAADnkhiFlgm8KgDcIPG3F8eGTcfGCIVc9QQAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AACAC2RmrND1SBIjAABwLolRaJnAqwLADRJ/e3Fs2HRsjFDIVU8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAO8rM2OFrkeSGAEAgHNJjELLBF4VAG6Q+NuLY8OmY2OEQq56AgAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAABekZmxQtcjSYwAAMC5JEahZQKvCgA3SPztxbFh07ExQiFXPQEAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAH5JZsYKXY8kMQIAAOeSGIWWCbwqANwg8bcXx4ZNx8YIhVz1BAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAADwvjIzVuh6JIkRAAA4l8QotEzgVQHgBom/vTg2bDo2RijkqicAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAABQLzNjha5HkhgBAIBzSYxCywSFns+nEQD4WY/Hw/cFx4Y9x8YIhVz1BAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAOplZqzQ9UgSIwAAcC6JUWiZwKsCwA0Sf3txbNh0bIxQyFVPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAMArMjNW6HokiREAADiXxCi0TOBVAeAGib+9ODZsOjZGKOSqJwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAIPwAAAIQfAAAAwg8AAADhBwAAwC/JzFih65EkRgAA4FwSo9AygVcFgBsk/vbi2LDp2BihkKueAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAIBXZGas0PVIEiMAAHAuiVFomcCrAsANEn97cWzYdGyMUMhVTwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAADAKzIzVuh6JIkRAAA4l8QotEzgVQHgBom/vTg2bDo2RijkqicAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD/4264d3VYVQ0EU9SAXQBfpv5x0QQGI4YfcbxMR4hOtVcLYT0/7ygAAgPADAABA+AEAACD8AAAAEH4AAAC8R9pa4a4jSYwAAMBcEkP4AQAA8L956gkAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8TAAAACD8AAACEHwAAAMIPAACAT7FNMEISIwAAcI+2RhB+/Huvr69GAOCjvby8+MfBreDkVhhhFk89AQAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAPAmba0w4JwSIwAAcA8dMcs2gZ8WADwSH4VxKzi6FUaYxVNPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAADAWmulrRUGnFNiBAAA7qEjZtkm8NMCgEfiozBuBUe3wgizeOoJAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAcChtrTDgnBIjAABwDx0xyzaBnxYAPBIfhXErOLoVRpjFU08AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAMBaa6WtFQacU2IEAADuoSNm2Sbw0wKAR+KjM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class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">44<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y64d wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zobowiązania z ty<span class="_ _6"></span>tułu usług finans<span class="_ _6"></span>owych<span class="ff4"> </span></span></div></div><div class="c x84 y64d wf8 h42"><div class="t m0 x9 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64d wf9 h42"><div class="t m0 x9 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y64e wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zobowiązania z ty<span class="_ _6"></span>tułu pozostałyc<span class="_ _6"></span>h dostaw i u<span class="_ _6"></span>sług<span class="ff4"> </span></span></div></div><div class="c x84 y64e wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xc3 y64e wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">22<span class="ls0"> </span></div></div><div class="c xd y64f wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">zaliczka na poczet<span class="_ _6"></span> obniżenia wk<span class="_ _6"></span>ładu inwe<span class="_ _6"></span>stora<span class="ff4"> </span></span></div></div><div class="c x84 y64f wf8 h3b"><div class="t m0 x9 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y64f wf9 h3b"><div class="t m0 x9 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y74b wf7 h3b"><div class="t m0 x19 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">pozostałe zobowią<span class="_ _6"></span>zania<span class="ff4"> </span></span></div></div><div class="c x84 y74b wf8 h3b"><div class="t m0 x25 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xc3 y74b wf9 h3b"><div class="t m0 xae h9 y436 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y74c wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">2. Pozostałe zobo<span class="_ _6"></span>wiązania długot<span class="_ _6"></span>ermino<span class="_ _6"></span>we (wg tytułów):<span class="ff4"> </span></div></div><div class="c x84 y74c wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y74c wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y74d wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe zobowi<span class="_ _6"></span>ązania, raze<span class="_ _6"></span>m<span class="ff2"> </span></div></div><div class="c x84 y74d wf8 h3b"><div class="t m0 x25 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xc3 y74d wf9 h3b"><div class="t m0 x93 hc y38b ff2 fs3 fc0 sc0 lse ws0">22<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y74e ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y74f ff2 fs3 fc0 sc0 ls0 ws0">NOTA 7 (MSR 37, M<span class="_ _6"></span>SR 19) </div><div class="t m0 x3 hc y750 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y721 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">ZMIANA STANU R<span class="_ _6"></span>EZERWY Z TYT<span class="_ _6"></span>UŁU ODROCZON<span class="_ _6"></span>EGO PODATKU </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">DOCHODOWEGO<span class="_ _6"></span> </div></div><div class="c x84 y721 wf8 h55"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y721 wf9 h55"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2020<span class="_ _7"></span> </div></div><div class="c xd y4b8 wf7 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">1. Stan rezerwy z tytu<span class="_ _7"></span>ł<span class="_ _0"></span>u odroczone<span class="_ _6"></span>go podatku doc<span class="_ _7"></span>hodowego na początek </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">okresu, w tym: </div></div><div class="c x84 y4b8 wf8 h14"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y4b8 w114 h14"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y751 wf7 h42"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _6"></span>onej na wynik<span class="_ _6"></span> finansowy </div></div><div class="c x84 y751 wf8 h42"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y751 wf9 h42"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y752 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _6"></span>j na kapitał własny<span class="ff4"> </span></div></div><div class="c x84 y752 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y752 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y753 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) odnie<span class="_ _6"></span>sionej na warto<span class="_ _6"></span>ść firmy lub ujemną wart<span class="_ _6"></span>ość fir<span class="_ _6"></span>my<span class="ff4"> </span></div></div><div class="c x84 y753 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y753 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y754 wf7 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">2. Zwiększenia<span class="ff2"> </span></div></div><div class="c x84 y754 wf8 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y754 wf9 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y205 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">a) odniesione na w<span class="_ _6"></span>ynik finansow<span class="_ _6"></span>y okresu z t<span class="_ _6"></span>ytułu dodat<span class="_ _6"></span>nich różnic </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">przejściowych (z <span class="ff2">t<span class="_ _6"></span><span class="ff3">ytułu)<span class="ff2"> </span></span></span></div></div><div class="c x84 y205 wf8 h55"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y205 wf9 h55"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y755 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- naliczone ods<span class="_ _6"></span>etki </div></div><div class="c x84 y755 wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">254<span class="ls0"> </span></div></div><div class="c xc3 y755 wf9 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">179<span class="ls0"> </span></div></div><div class="c xd y756 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wycena akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych<span class="ff4"> </span></span></div></div><div class="c x84 y756 wf8 h3b"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">504<span class="ls0"> </span></div></div><div class="c xc3 y756 wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">77<span class="ls0"> </span></div></div><div class="c xd y757 wf7 h55"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">b) odniesione na kapi<span class="_ _6"></span>tał wła<span class="_ _6"></span>sny w związku z do<span class="_ _6"></span>datnimi ró<span class="_ _6"></span>żnicami </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">przejściowymi (<span class="_ _6"></span>z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y757 wf8 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y757 wf9 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y758 wf7 h55"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">c) odniesione na wa<span class="_ _6"></span>rtość fir<span class="_ _6"></span>my lub ujemną warto<span class="_ _6"></span>ść firmy w zwi<span class="_ _6"></span>ązku z </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">dodatnimi r<span class="ff3">óżnicami p<span class="_ _7"></span>rzejściowymi (z tytułu)<span class="ff2"> </span></span></div></div><div class="c x84 y758 wf8 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y758 wf9 h55"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y759 wf7 h3b"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">3. Zmniejszenia<span class="_ _6"></span> </div></div><div class="c x84 y759 wf8 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y759 wf9 h3b"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y75a wf7 h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">a) odniesione na w<span class="_ _6"></span>ynik finansow<span class="_ _6"></span>y okresu w zwi<span class="_ _6"></span>ązku z dodat<span class="_ _6"></span>nimi różnica<span class="_ _6"></span>mi </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">przejściowymi (<span class="_ _6"></span>z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y75a wf8 h14"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">25<span class="ls0">6 </span></div></div><div class="c xc3 y75a wf9 h14"><div class="t m0 x52 hc y38b ff2 fs3 fc0 sc0 lse ws0">259<span class="ls0"> </span></div></div><div class="c xd y75b wf7 h30"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="ls10">  </span>naliczone ods<span class="_ _6"></span>etki </div></div><div class="c x84 y75b wf8 h30"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1<span class="lse">79</span> </div></div><div class="c xc3 y75b wf9 h30"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">115<span class="ls0"> </span></div></div><div class="c xd y75c wf7 h30"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wycena akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych<span class="ff4"> </span></span></div></div><div class="c x84 y75c wf8 h30"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">77<span class="ls0"> </span></div></div><div class="c xc3 y75c wf9 h30"><div class="t m0 x52 h9 y38b ff4 fs3 fc0 sc0 lse ws0">144<span class="ls0"> </span></div></div><div class="c xd y75d wf7 h14"><div class="t m0 x19 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">b) odniesione na kap<span class="ff3">i<span class="_ _6"></span>tał własny w <span class="_ _6"></span>związku z do<span class="_ _6"></span>datnimi różnica<span class="_ _7"></span>m<span class="_ _0"></span>i </span></div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">przejściowymi (<span class="_ _6"></span>z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y75d wf8 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y75d wf9 h14"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y2c7 wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">c) odniesione na wa<span class="_ _6"></span>rtość fir<span class="_ _6"></span>my lub ujemną warto<span class="_ _6"></span>ść firmy w zwi<span class="_ _6"></span>ązku z </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">dodatnimi różnicami p<span class="_ _7"></span>rzejściowymi (z tytułu)<span class="ff2"> </span></div></div><div class="c x84 y2c7 wf8 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y2c7 wf9 h55"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y75e wf7 h55"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">4. Stan rezerwy z tytu<span class="_ _7"></span>ł<span class="_ _0"></span>u odroczone<span class="_ _6"></span>go podatku doc<span class="_ _7"></span>hodowego na kon<span class="ff2">iec okresu, </span></div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">razem, w tym:<span class="_ _6"></span> </div></div><div class="c x84 y75e wf8 h55"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y75e wf9 h55"><div class="t m0 x52 hc y26e ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y75f wf7 h24"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _6"></span>onej na wynik<span class="_ _6"></span> finansowy </div></div><div class="c x84 y75f wf8 h24"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xc3 y75f wf9 h24"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c xd y760 wf7 h24"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- naliczone ods<span class="_ _6"></span>etki </div></div><div class="c x84 y760 wf8 h24"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">254<span class="ls0"> </span></div></div><div class="c xc3 y760 wf9 h24"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">179<span class="ls0"> </span></div></div><div class="c xd y761 wf7 h25"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">wycena akty<span class="_ _6"></span>wów finanso<span class="_ _6"></span>wych<span class="ff4"> </span></span></div></div><div class="c x84 y761 wf8 h25"><div class="t m0 x52 h9 y26e ff4 fs3 fc0 sc0 lse ws0">504<span class="ls0"> </span></div></div><div class="c xc3 y761 wf9 h25"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">77<span class="ls0"> </span></div></div><div class="c xd y762 wf7 h24"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _6"></span>j na kapitał własny<span class="ff4"> </span></div></div><div class="c x84 y762 wf8 h24"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y762 wf9 h24"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y763 wf7 h24"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) odnie<span class="_ _6"></span>sionej na warto<span class="_ _6"></span>ść firmy lub ujemną wart<span class="_ _6"></span>ość fir<span class="_ _6"></span>my<span class="ff4"> </span></div></div><div class="c x84 y763 wf8 h24"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y763 wf9 h24"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y764 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y765 w115 h4e"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">NOTA 7A (MSR 37,<span class="_ _6"></span> MSR 19) </div></div><div class="c xd6 y765 w116 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc4 sc0 ls0 ws0">  </div></div><div class="c x3 y766 w117 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y766 w118 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc4 sc0 ls0 ws0">  </div></div><div class="c xd6 y766 w116 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc4 sc0 ls0 ws0">  </div></div><div class="c x3 y767 w119 h3d"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">REZERWY NA Ś<span class="_ _6"></span>WIADCZENIA E<span class="_ _6"></span>MERYTALNE OR<span class="_ _6"></span>AZ INNE OBO<span class="_ _6"></span>WIĄZKOWE </div><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">ŚWIADCZENIA <span class="_ _6"></span>PRACOWNIKÓW<span class="ff2"> </span></div></div><div class="c xd7 y767 w11a h3d"><div class="t m0 x12 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xd6 y767 w11b h3d"><div class="t m0 x12 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c x3 y768 w119 h36"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) rezerwy n<span class="_ _6"></span>a świadczenia e<span class="_ _6"></span>merytalne<span class="ff4"> </span></div></div><div class="c xd7 y768 w11a h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y768 w11b h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y769 w119 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c xd7 y769 w11a h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y769 w11b h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y334 w119 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c xd7 y334 w11a h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y334 w11b h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y76a w119 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">b) rezerwy n<span class="_ _6"></span>a nagrody jubi<span class="_ _6"></span>leuszowe </div></div><div class="c xd7 y76a w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y76a w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y306 w119 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c xd7 y306 w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y306 w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y76b w119 h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c xd7 y76b w11a h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y76b w11b h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y76c w119 h3d"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) inne o<span class="_ _6"></span>bowiązkowe świ<span class="_ _6"></span>adczenia pracownik<span class="_ _6"></span>ów długotermino<span class="_ _6"></span>we (wg tytułów)<span class="ff4"> </span></div></div><div class="c xd7 y76c w11a h3d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y76c w11b h3d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y76d w119 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c xd7 y76d w11a h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y76d w11b h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y76e w119 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - premia </div></div><div class="c xd7 y76e w11a h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y76e w11b h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y76f w119 h3c"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">d) inne o<span class="_ _6"></span>bowiązkowe świad<span class="_ _6"></span>czenia pracownik<span class="_ _6"></span>ów krótkoter<span class="_ _6"></span>minowe (wg tyt<span class="_ _6"></span>ułów)<span class="ff4"> </span></div></div><div class="c xd7 y76f w11a h3c"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y76f w11b h3c"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y770 w119 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c xd7 y770 w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y770 w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">45<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y771 w119 h51"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">pozostałe</span> </div></div><div class="c xd7 y771 w11a h51"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y771 w11b h51"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y772 w119 h50"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">Rezerwy na świadcz<span class="_ _6"></span>enia emerytal<span class="_ _6"></span>ne oraz inne <span class="_ _6"></span>obowiązkowe świ<span class="_ _6"></span>adczenia </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">pracowników, raz<span class="_ _6"></span>em<span class="ff2"> </span></div></div><div class="c xd7 y772 w11a h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y772 w11b h50"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y773 w117 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y773 w118 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc4 sc0 ls0 ws0">  </div></div><div class="c xd6 y773 w116 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc4 sc0 ls0 ws0">  </div></div><div class="c x3 y774 w115 h4e"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">NOTA 7B (MSR 3<span class="_ _6"></span>7, MSR 19)<span class="_ _6"></span> </div></div><div class="c xd6 y774 w116 h4e"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y775 w117 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y775 w118 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y775 w116 h38"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y61f w119 h55"><div class="t m0 x19 hc y4fa ff3 fs3 fc0 sc0 ls0 ws0">ZMIANA STANU K<span class="_ _6"></span>RÓTKOTERMINO<span class="_ _7"></span>WEJ REZERWY NA ŚWIADC<span class="_ _6"></span>ZENIA </div><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">EMERYTALNE I NA<span class="_ _6"></span>GRODY JU<span class="ff3">BILEU<span class="_ _6"></span>SZOWE (WG TYT<span class="_ _6"></span>UŁÓW) <span class="ff2"> </span></span></div></div><div class="c xd7 y61f w11a h55"><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xd6 y61f w11b h55"><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c x3 y776 w119 h36"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) stan na po<span class="_ _6"></span>czątek okre<span class="_ _6"></span>su <span class="ff4"> </span></div></div><div class="c xd7 y776 w11a h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y776 w11b h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y777 w119 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c xd7 y777 w11a h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y777 w11b h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y48a w119 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">pozostałe</span> </div></div><div class="c xd7 y48a w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y48a w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y1fe w119 h4e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) zwiększenia <span class="_ _6"></span>(z tytułu)<span class="ff4"> </span></div></div><div class="c xd7 y1fe w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y1fe w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y778 w119 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c xd7 y778 w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y778 w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y779 w119 h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">pozostałe</span> </div></div><div class="c xd7 y779 w11a h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y779 w11b h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y77a w119 h4e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) wykor<span class="_ _6"></span>zystanie (z tytułu)<span class="_ _6"></span> <span class="ff4"> </span></div></div><div class="c xd7 y77a w11a h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y77a w11b h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y753 w119 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c xd7 y753 w11a h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y753 w11b h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y77b w119 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">pozostałe</span> </div></div><div class="c xd7 y77b w11a h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y77b w11b h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y77c w119 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">d) rozwiązanie (<span class="_ _6"></span>z tytułu) <span class="ff4"> </span></div></div><div class="c xd7 y77c w11a h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y77c w11b h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y1e w119 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c xd7 y1e w11a h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y1e w11b h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y2ba w119 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">pozostałe</span> </div></div><div class="c xd7 y2ba w11a h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y2ba w11b h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y77d w119 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">e) stan na <span class="_ _6"></span>koniec okresu </div></div><div class="c xd7 y77d w11a h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y77d w11b h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y77e ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y77f ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y780 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 7C (MSR 37,<span class="_ _6"></span> MSR 19) </div><div class="t m0 x3 hc y72c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y123 wf7 h34"><div class="t m0 xa hc y424 ff3 fs3 fc0 sc0 ls0 ws0">Wyszczególnieni<span class="_ _6"></span>e<span class="ff2"> </span></div></div><div class="c x84 y123 wf8 h34"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y123 wf9 h34"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y781 wf7 h8b"><div class="t m0 x19 h9 y1ab ff7 fs3 fc0 sc0 ls0 ws0">Rezerwa na pr<span class="_ _6"></span>zegląd<span class="ff4"> / badanie spr<span class="_ _6"></span>awozdania fina<span class="_ _6"></span>nsowego </span></div></div><div class="c x84 y781 wf8 h8b"><div class="t m0 x93 h9 y1ab ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xc3 y781 wf9 h8b"><div class="t m0 x93 h9 y1ab ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xd y782 wf7 h74"><div class="t m0 x19 h9 y1ab ff7 fs3 fc0 sc0 ls0 ws0">Dyskont<span class="_ _6"></span>o z tytułu dłużnych papi<span class="_ _6"></span>erów warto<span class="_ _6"></span>ściowych<span class="ff4"> </span></div></div><div class="c x84 y782 wf8 h74"><div class="t m0 x9 h9 y1ab ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y782 wf9 h74"><div class="t m0 x9 h9 y1ab ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y783 wf7 h74"><div class="t m0 x19 h9 ye9 ff4 fs3 fc0 sc0 ls0 ws0">Inne </div></div><div class="c x84 y783 wf8 h74"><div class="t m0 x93 h9 ye9 ff4 fs3 fc0 sc0 lse ws0">12<span class="ls0"> </span></div></div><div class="c xc3 y783 wf9 h74"><div class="t m0 x93 h9 ye9 ff4 fs3 fc0 sc0 lse ws0">29<span class="ls0"> </span></div></div><div class="c xd y784 wf7 h4f"><div class="t m0 x19 hc y3ed ff2 fs3 fc0 sc0 ls0 ws0">Razem, w tym: </div></div><div class="c x84 y784 wf8 h4f"><div class="t m0 x93 hc y3ed ff2 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c xc3 y784 wf9 h4f"><div class="t m0 x93 hc y3ed ff2 fs3 fc0 sc0 lse ws0">49<span class="ls0"> </span></div></div><div class="c xd y785 wf7 h4f"><div class="t m0 x19 h9 y43a ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">długotermino<span class="_ _6"></span>we<span class="ff4"> </span></span></div></div><div class="c x84 y785 wf8 h4f"><div class="t m0 x9 h9 y43a ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y785 wf9 h4f"><div class="t m0 x9 h9 y43a ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y786 wf7 h5e"><div class="t m0 x19 h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">- <span class="ff7">krótko<span class="_ _6"></span>terminowe<span class="ff4"> </span></span></div></div><div class="c x84 y786 wf8 h5e"><div class="t m0 x93 h9 y4f5 ff4 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c xc3 y786 wf9 h5e"><div class="t m0 x93 h9 y4f5 ff4 fs3 fc0 sc0 lse ws0">49<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y787 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y788 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 7D (MSR 37, M<span class="_ _6"></span>SR 19) </div><div class="t m0 x3 hc y789 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y258 wf7 h55"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">ZMIANA STANU INN<span class="_ _7"></span>YC<span class="_ _0"></span>H REZER<span class="_ _6"></span>W KRÓTKOTER<span class="_ _6"></span>MINOWYCH (<span class="_ _6"></span>WG TY<span class="ff2">T</span>UŁÓW)<span class="ff2"> </span></div></div><div class="c x84 y258 wf8 h55"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c xc3 y258 wf9 h55"><div class="t m0 xc2 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y78a wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) stan inn<span class="_ _6"></span>ych rezerw na po<span class="_ _6"></span>czątek okresu<span class="ff4"> </span></div></div><div class="c x84 y78a wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">49 </div></div><div class="c xc3 y78a wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">46<span class="ls0"> </span></div></div><div class="c xd y78b wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">usługi finansowe<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x84 y78b wf8 h42"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">49 </div></div><div class="c xc3 y78b wf9 h42"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">46<span class="ls0"> </span></div></div><div class="c xd y698 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c x84 y698 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y698 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y78c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">dyskonto<span class="_ _6"></span> z tyt. dłużnych pa<span class="_ _6"></span>pierów wartośc<span class="_ _6"></span>iowych<span class="ff4"> </span></span></div></div><div class="c x84 y78c wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y78c wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y78d wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x84 y78d wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y78d wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y78e wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">b) zwiększenia <span class="_ _6"></span>(z tytułu)<span class="ff4"> </span></div></div><div class="c x84 y78e wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c xc3 y78e wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">49<span class="ls0"> </span></div></div><div class="c xd y78f wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ls12">us</span><span class="ff7">ł</span>ugi finansowe </div></div><div class="c x84 y78f wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">31<span class="ls0"> </span></div></div><div class="c xc3 y78f wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">31<span class="ls0"> </span></div></div><div class="c xd y790 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c x84 y790 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y790 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y791 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">dyskonto<span class="_ _6"></span> z tyt. dłużnych pa<span class="_ _6"></span>pierów wartośc<span class="_ _6"></span>iowych<span class="ff4"> </span></span></div></div><div class="c x84 y791 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y791 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y792 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x84 y792 wf8 h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xc3 y792 wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">18<span class="ls0"> </span></div></div><div class="c xd y793 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) wykor<span class="_ _6"></span>zystanie (z tytułu)<span class="ff4"> </span></div></div><div class="c x84 y793 wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">49 </div></div><div class="c xc3 y793 wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">46<span class="ls0"> </span></div></div><div class="c xd y794 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">usługi finansowe<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x84 y794 wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">31<span class="ls0"> </span></div></div><div class="c xc3 y794 wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">41<span class="ls0"> </span></div></div><div class="c xd y795 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c x84 y795 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y795 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y796 wf7 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">dyskonto<span class="_ _6"></span> z tyt. dłużnych pa<span class="_ _6"></span>pierów wartośc<span class="_ _6"></span>io<span class="ff4">w<span class="ls1f">ych</span> </span></span></div></div><div class="c x84 y796 wf8 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y796 wf9 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y797 wf7 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x84 y797 wf8 h42"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 lse ws0">18<span class="ls0"> </span></div></div><div class="c xc3 y797 wf9 h42"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">5 </div></div><div class="c xd y798 wf7 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">d) rozwiązanie (<span class="_ _6"></span>z tytułu)<span class="ff4"> </span></div></div><div class="c x84 y798 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y798 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y799 wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - <span class="ff7">usługi finansowe<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c x84 y799 wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y799 wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y79a wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - urlopy wypo<span class="_ _6"></span>czynkowe </div></div><div class="c x84 y79a wf8 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y79a wf9 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y79b wf7 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x84 y79b wf8 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y79b wf9 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y79c wf7 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">e) stan i<span class="_ _6"></span>nnych rezerw na k<span class="_ _6"></span>oniec okresu </div></div><div class="c x84 y79c wf8 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c xc3 y79c wf9 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 lse ws0">49<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y79d ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y79e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">46<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y67b ff2 fs3 fc0 sc0 ls0 ws0">NOTA 8 </div><div class="t m0 x3 h8c y79f ff4 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y14d w11c h4e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">KAPITAŁ ZAKŁ<span class="_ _6"></span>ADOWY (STRU<span class="_ _6"></span>KTURA)<span class="ff2"> </span></div></div><div class="c xd8 y14d w48 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y14d w11d h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y14d w8d h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y14d w8d h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y14d w11e h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y14d w8d h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7a0 w11f h41"><div class="t m0 x1f hc y426 ff2 fs3 fc0 sc0 ls0 ws0">Seria / emisja </div></div><div class="c xd8 y7a0 w51 h41"><div class="t m0 x37 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c x8e y7a0 w120 h41"><div class="t m0 x4d hc y428 ff2 fs3 fc0 sc0 ls0 ws0">Rodzaj </div><div class="t m0 x19 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">uprzywilejowania<span class="_ _6"></span> </div><div class="t m0 x2b hc y429 ff2 fs3 fc0 sc0 ls0 ws0">akcji </div></div><div class="c xd9 y7a0 w8d h41"><div class="t m0 x37 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x7e y7a0 w82 h41"><div class="t m0 x1d hc y427 ff3 fs3 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x37 hc y59e ff2 fs3 fc0 sc0 ls0 ws0">serii/emisji </div><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">wg wartości </div><div class="t m0 x37 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">nominalnej </div></div><div class="c xc4 y7a0 w121 h41"><div class="t m0 x12 hc y428 ff3 fs3 fc0 sc0 ls0 ws0">Sposób </div><div class="t m0 x17 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">pokrycia </div><div class="t m0 x1d hc y429 ff3 fs3 fc0 sc0 ls0 ws0">kapitału<span class="ff2"> </span></div></div><div class="c xda y7a0 w122 h41"><div class="t m0 xc2 hc y59e ff2 fs3 fc0 sc0 ls0 ws0">Data </div><div class="t m0 x14 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">rejestracji </div></div><div class="c xd y7a1 w11f h45"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a1 w51 h45"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a1 w120 h45"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a1 w82 h45"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 000 000 </div></div><div class="c x7e y7a1 w82 h45"><div class="t m0 x77 h9 y38b ff4 fs3 fc0 sc0 lse ws0">100<span class="ls0"> </span></div></div><div class="c xc4 y7a1 w121 h45"><div class="t m0 x1d h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">gotówka <span class="ff4"> </span></div></div><div class="c xda y7a1 w82 h45"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">1995<span class="ls0">-</span>03<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c xd y7a2 w11f h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a2 w51 h36"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a2 w120 h36"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a2 w82 h36"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">32 000 000 </div></div><div class="c x7e y7a2 w82 h36"><div class="t m0 x26 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3 200 </div></div><div class="c xc4 y7a2 w121 h36"><div class="t m0 x55 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">aport </div></div><div class="c xda y7a2 w82 h36"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1995<span class="ls0">-</span>09<span class="ls0">-</span>12<span class="ls0"> </span></div></div><div class="c xd y7a3 w11f h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a3 w51 h36"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a3 w120 h36"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a3 w82 h36"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 000 000 </div></div><div class="c x7e y7a3 w82 h36"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 lse ws0">100<span class="ls0"> </span></div></div><div class="c xc4 y7a3 w121 h36"><div class="t m0 x55 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">aport </div></div><div class="c xda y7a3 w82 h36"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1996<span class="ls0">-</span>02<span class="ls0">-</span>08<span class="ls0"> </span></div></div><div class="c xd y7a4 w11f h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a4 w51 h36"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a4 w120 h36"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a4 w82 h36"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">500 000 </div></div><div class="c x7e y7a4 w82 h36"><div class="t m0 x64 h9 y26e ff4 fs3 fc0 sc0 lse ws0">50<span class="ls0"> </span></div></div><div class="c xc4 y7a4 w121 h36"><div class="t m0 x55 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">aport </div></div><div class="c xda y7a4 w82 h36"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1996<span class="ls0">-</span>05<span class="ls0">-</span>20<span class="ls0"> </span></div></div><div class="c xd y7a5 w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a5 w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a5 w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a5 w82 h4e"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">400 000 </div></div><div class="c x7e y7a5 w82 h4e"><div class="t m0 x64 h9 y26e ff4 fs3 fc0 sc0 lse ws0">40<span class="ls0"> </span></div></div><div class="c xc4 y7a5 w121 h4e"><div class="t m0 x55 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">aport </div></div><div class="c xda y7a5 w82 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1996<span class="ls0">-</span>06<span class="ls0">-</span>11<span class="ls0"> </span></div></div><div class="c xd y7a6 w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a6 w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a6 w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a6 w82 h4e"><div class="t m0 x50 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c x7e y7a6 w82 h4e"><div class="t m0 x64 h9 y26e ff4 fs3 fc0 sc0 lse ws0">10<span class="ls0"> </span></div></div><div class="c xc4 y7a6 w121 h4e"><div class="t m0 x55 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">aport </div></div><div class="c xda y7a6 w82 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1996<span class="ls0">-</span>06<span class="ls0">-</span>25<span class="ls0"> </span></div></div><div class="c xd y7a7 w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a7 w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a7 w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a7 w82 h4e"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-3 973 815 </div></div><div class="c x7e y7a7 w82 h4e"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">397</span> </div></div><div class="c xc4 y7a7 w121 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y7a7 w82 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1996<span class="ls0">-</span>12<span class="ls0">-</span>19<span class="ls0"> </span></div></div><div class="c xd y685 w11f h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y685 w51 h4d"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y685 w120 h4d"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y685 w82 h4d"><div class="t m0 xc2 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-255 106 </div></div><div class="c x7e y685 w82 h4d"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">26</span> </div></div><div class="c xc4 y685 w121 h4d"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y685 w82 h4d"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">1997<span class="ls0">-</span>09<span class="ls0">-</span>18<span class="ls0"> </span></div></div><div class="c xd y6d8 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y6d8 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y6d8 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y6d8 w82 h4e"><div class="t m0 xc2 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-313 038 </div></div><div class="c x7e y6d8 w82 h4e"><div class="t m0 x66 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">31</span> </div></div><div class="c xc4 y6d8 w121 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y6d8 w82 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">1999<span class="ls0">-</span>01<span class="ls0">-</span>12<span class="ls0"> </span></div></div><div class="c xd y626 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y626 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y626 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y626 w82 h4e"><div class="t m0 xc2 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-401 917 </div></div><div class="c x7e y626 w82 h4e"><div class="t m0 x66 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">40</span> </div></div><div class="c xc4 y626 w121 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y626 w82 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">1999<span class="ls0">-</span>12<span class="ls0">-</span>29<span class="ls0"> </span></div></div><div class="c xd y7a8 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a8 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a8 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a8 w82 h4e"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-2 078 214 </div></div><div class="c x7e y7a8 w82 h4e"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">208</span> </div></div><div class="c xc4 y7a8 w121 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y7a8 w82 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">2003<span class="ls0">-</span>10<span class="ls0">-</span>28<span class="ls0"> </span></div></div><div class="c xd y7a9 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7a9 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7a9 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7a9 w82 h4e"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-6 994 476 </div></div><div class="c x7e y7a9 w82 h4e"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">700</span> </div></div><div class="c xc4 y7a9 w121 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y7a9 w82 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">2004<span class="ls0">-</span>03<span class="ls0">-</span>30<span class="ls0"> </span></div></div><div class="c xd y282 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y282 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y282 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y282 w82 h4e"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-5 245 857 </div></div><div class="c x7e y282 w82 h4e"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">524</span> </div></div><div class="c xc4 y282 w121 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y282 w82 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">2005<span class="ls0">-</span>01<span class="ls0">-</span>11<span class="ls0"> </span></div></div><div class="c xd y7aa w11f h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7aa w51 h36"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7aa w120 h36"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7aa w82 h36"><div class="t m0 x1d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-1 573 000 </div></div><div class="c x7e y7aa w8d h36"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">158</span> </div></div><div class="c xc4 y7aa w123 h36"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y7aa w82 h36"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2006<span class="ls0">-</span>04<span class="ls0">-</span>21<span class="ls0"> </span></div></div><div class="c xd y7ab w11f h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria A </div></div><div class="c xd8 y7ab w51 h36"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7ab w120 h36"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7ab w82 h36"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">577</span> </div></div><div class="c x7e y7ab w8d h36"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y7ab w123 h36"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y7ab w82 h36"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2014<span class="ls0">-</span>03<span class="ls0">-</span>26<span class="ls0"> </span></div></div><div class="c xd y7ac w11f h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria B </div></div><div class="c xd8 y7ac w51 h36"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7ac w120 h36"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7ac w82 h36"><div class="t m0 x63 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">28 329 154 </div></div><div class="c x7e y7ac w8d h36"><div class="t m0 x26 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 833 </div></div><div class="c xc4 y7ac w121 h36"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">emisja </div></div><div class="c xda y7ac w122 h36"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2007<span class="ls0">-</span>05<span class="ls0">-</span>30<span class="ls0"> </span></div></div><div class="c xd y72b w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria B </div></div><div class="c xd8 y72b w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y72b w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Br<span class="ls3a">ak</span> </div></div><div class="c xd9 y72b w82 h4e"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">154</span> </div></div><div class="c x7e y72b w8d h4e"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y72b w123 h4e"><div class="t m0 x1e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y72b w82 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2014<span class="ls0">-</span>03<span class="ls0">-</span>26<span class="ls0"> </span></div></div><div class="c xd y7ad w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria F </div></div><div class="c xd8 y7ad w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7ad w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7ad w82 h4e"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 245 000 </div></div><div class="c x7e y7ad w8d h4e"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 lse ws0">425<span class="ls0"> </span></div></div><div class="c xc4 y7ad w121 h4e"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">emisja </div></div><div class="c xda y7ad w122 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2008<span class="ls0">-</span>01<span class="ls0">-</span>04<span class="ls0"> </span></div></div><div class="c xd y322 w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria G </div></div><div class="c xd8 y322 w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y322 w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y322 w82 h4e"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 662 000 </div></div><div class="c x7e y322 w8d h4e"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 lse ws0">466<span class="ls0"> </span></div></div><div class="c xc4 y322 w121 h4e"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">emisja </div></div><div class="c xda y322 w122 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2009<span class="ls0">-</span>06<span class="ls0">-</span>16<span class="ls0"> </span></div></div><div class="c xd y7ae w11f h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Seria H </div></div><div class="c xd8 y7ae w51 h4e"><div class="t m0 x12 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7ae w120 h4e"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7ae w82 h4e"><div class="t m0 x12 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">5 000 000 </div></div><div class="c x7e y7ae w8d h4e"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 lse ws0">500<span class="ls0"> </span></div></div><div class="c xc4 y7ae w121 h4e"><div class="t m0 x41 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">emisja </div></div><div class="c xda y7ae w122 h4e"><div class="t m0 x14 h9 y26e ff4 fs3 fc0 sc0 lse ws0">2013<span class="ls0">-</span>06<span class="ls0">-</span>11<span class="ls0"> </span></div></div><div class="c xd y7af w11f h4d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Scalenie a<span class="_ _6"></span>kcji 6:1 Seria A,B,F,G,<span class="_ _6"></span>H </div></div><div class="c xd8 y7af w51 h4d"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7af w120 h4d"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7af w8d h4d"><div class="t m0 x1e h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-56 400 000 </div></div><div class="c x7e y7af w82 h4d"><div class="t m0 x1c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-5 <span class="lse">640</span> </div></div><div class="c xc4 y7af w121 h4d"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">scalenie </div></div><div class="c xda y7af w122 h4d"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">2014<span class="ls0">-</span>03<span class="ls0">-</span>26<span class="ls0"> </span></div></div><div class="c xd y7b0 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Zmiana oznaczenia ak<span class="_ _6"></span>cji: Seri<span class="_ _6"></span>a A1 </div></div><div class="c xd8 y7b0 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y7b0 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y7b0 w8d h4e"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">9 400 000 </div></div><div class="c x7e y7b0 w82 h4e"><div class="t m0 x26 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">5 640 </div></div><div class="c xc4 y7b0 w121 h4e"><div class="t m0 x62 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">scalenie </div></div><div class="c xda y7b0 w122 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">2014<span class="ls0">-</span>03<span class="ls0">-</span>26<span class="ls0"> </span></div></div><div class="c xd y662 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Seria A1 </div></div><div class="c xd8 y662 w51 h4e"><div class="t m0 x12 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Zwykłe <span class="ff4"> </span></div></div><div class="c x8e y662 w120 h4e"><div class="t m0 x2b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Brak </div></div><div class="c xd9 y662 w8d h4e"><div class="t m0 x1d h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-1 568 513 </div></div><div class="c x7e y662 w82 h4e"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">-<span class="lse">941</span> </div></div><div class="c xc4 y662 w123 h4e"><div class="t m0 x1e h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">umorzenie </div></div><div class="c xda y662 w82 h4e"><div class="t m0 x14 h9 y38b ff4 fs3 fc0 sc0 lse ws0">2019<span class="ls0">-</span>09<span class="ls0">-</span>17<span class="ls0"> </span></div></div><div class="c xd y7b1 w11f h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Liczba akcji<span class="_ _6"></span> razem </div></div><div class="c xd8 y7b1 w51 h4e"><div class="t m0 x1c h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y7b1 w120 h4e"><div class="t m0 x18 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y7b1 w8d h4e"><div class="t m0 x12 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x7e y7b1 w82 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y7b1 w121 h4e"><div class="t m0 x38 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y7b1 w122 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7b2 w11f h34"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">Kapitał zakładowy<span class="_ _6"></span>, razem<span class="ff4"> </span></div></div><div class="c xd8 y7b2 w51 h34"><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y7b2 w120 h34"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y7b2 w8d h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y7b2 w82 h34"><div class="t m0 x26 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c xc4 y7b2 w121 h34"><div class="t m0 x38 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y7b2 w122 h34"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7b3 w11f h45"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">Wart<span class="ff7">ość no<span class="_ _6"></span>minalna jednej a<span class="_ _6"></span>kcji = 0,60zł<span class="ff4"> </span></span></div></div><div class="c xd8 y7b3 w51 h45"><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y7b3 w120 h45"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y7b3 w8d h45"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y7b3 w82 h45"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y7b3 w121 h45"><div class="t m0 x38 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y7b3 w122 h45"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y4ca ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y160 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 8A </div><div class="t m0 x3 h1c y7b4 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y7b5 w124 h4e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">KAPITAŁ ZAKŁ<span class="_ _6"></span>ADOWY<span class="ff2"> </span></div></div><div class="c xdb y7b5 w125 h4e"><div class="t m0 x26 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x68 y7b5 w113 h4e"><div class="t m0 x26 hc y513 ff2 fs3 fc0 sc0 ls0 ws0">31.12.20<span class="lse">20</span> </div></div><div class="c xd y7b6 w124 h4e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) Liczba akc<span class="_ _6"></span>ji w szt. na poc<span class="_ _6"></span>zątek okresu<span class="ff4"> </span></div></div><div class="c xdb y7b6 w125 h4e"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x68 y7b6 w113 h4e"><div class="t m0 x45 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c xd y7b7 w124 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- umorzenie  </span></div></div><div class="c xdb y7b7 w125 h4e"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7b7 w113 h4e"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y133 w124 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- scalenie </span></div></div><div class="c xdb y133 w125 h4e"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y133 w113 h4e"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7b8 w124 h4d"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- efekt sc<span class="_ _6"></span>alenia </span></div></div><div class="c xdb y7b8 w125 h4d"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7b8 w113 h4d"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7b9 w124 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- emisja </span></div></div><div class="c xdb y7b9 w125 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7b9 w113 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7ba w124 h4e"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">b) Liczba akcji na koni<span class="_ _6"></span>ec okresu<span class="_ _6"></span> </div></div><div class="c xdb y7ba w125 h4e"><div class="t m0 x45 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x68 y7ba w113 h4e"><div class="t m0 x45 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">7 831 487 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y7bb ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y7bc ff2 fs3 fc0 sc0 ls0 ws0">NOTA 8B </div><div class="t m0 x3 hc y7bd ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y7be w124 h4e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">KAPITAŁ ZAKŁ<span class="_ _6"></span>ADOWY<span class="ff2"> </span></div></div><div class="c xdb y7be w125 h4e"><div class="t m0 x26 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c x68 y7be w113 h4e"><div class="t m0 x26 hc y5f3 ff2 fs3 fc0 sc0 ls0 ws0">31.12.20<span class="lse">20</span> </div></div><div class="c xd y7bf w124 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">Akcje zwykłe wye<span class="_ _6"></span>mitowane<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c xdb y7bf w125 h4e"><div class="t m0 xdc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7bf w113 h4e"><div class="t m0 xdc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7c0 w124 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) w pełni opłaco<span class="_ _6"></span>ne<span class="ff4"> </span></div></div><div class="c xdb y7c0 w125 h4e"><div class="t m0 x51 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x68 y7c0 w113 h4e"><div class="t m0 x51 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c xd y7c1 w124 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- na bilans ot<span class="_ _6"></span>warcia </div></div><div class="c xdb y7c1 w125 h4e"><div class="t m0 x51 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x68 y7c1 w113 h4e"><div class="t m0 x51 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c xd y7c2 w124 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- w trakcie<span class="_ _6"></span> roku obrotowego - umorz<span class="_ _6"></span>enie </div></div><div class="c xdb y7c2 w125 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7c2 w113 h4e"><div class="t m0 x25 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y794 w124 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) nie w pe<span class="_ _6"></span>łni o<span class="ff4">p</span>łacone<span class="ff4"> </span></div></div><div class="c xdb y794 w125 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y794 w113 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y4de w124 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- na bilans ot<span class="_ _6"></span>warcia </div></div><div class="c xdb y4de w125 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y4de w113 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y46a w124 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- w trakcie<span class="_ _6"></span> roku obrotowego </div></div><div class="c xdb y46a w125 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y46a w113 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7c3 w124 h51"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na koniec ok<span class="_ _6"></span>resu </div></div><div class="c xdb y7c3 w125 h51"><div class="t m0 x51 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x68 y7c3 w113 h51"><div class="t m0 x51 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">4 699 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y7c4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y7c5 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 9<span class="ff4"> </span></div><div class="t m0 x3 h8c y7c6 ff4 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd y7c7 w124 h4e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">KAPITAŁ Z <span class="ff2">AKTU<span class="_ _6"></span>ALIZACJI <span class="ff3">WYCENY A<span class="_ _6"></span>KCJI I UDZIAŁÓ<span class="_ _6"></span>W<span class="ff2"> </span></span></span></div></div><div class="c xdb y7c7 w125 h4e"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.2021<span class="_ _7"></span> </div></div><div class="c x68 y7c7 w113 h4e"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Stan na 31.12.20<span class="lse">20<span class="_ _7"></span><span class="ls0"> </span></span></div></div><div class="c xd y7c8 w124 h4e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">a) akcji i<span class="_ _6"></span> udziałów w jednost<span class="_ _6"></span>kach zależnych<span class="ff4"> </span></div></div><div class="c xdb y7c8 w125 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7c8 w113 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7c9 w124 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">b) akc<span class="ff7">ji i<span class="_ _6"></span> udziałów w jednostk<span class="_ _6"></span>ach współzależnych<span class="_ _6"></span><span class="ff4"> </span></span></div></div><div class="c xdb y7c9 w125 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7c9 w113 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7ca w124 h4e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) akcji i udzi<span class="_ _6"></span>ałów w jednostk<span class="_ _6"></span>ach stowarzyszonych<span class="_ _6"></span><span class="ff4"> </span></div></div><div class="c xdb y7ca w125 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7ca w113 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7cb w124 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">d) akcje i<span class="_ _6"></span> udziały w pozostały<span class="_ _6"></span>ch jednostkac<span class="_ _6"></span>h<span class="ff4"> </span></div></div><div class="c xdb y7cb w125 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y7cb w113 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi"></div></div>
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"/><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">47<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y771 w124 h51"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Kapitał z aktual<span class="_ _6"></span>izacji wyceny akcji<span class="_ _6"></span> i udziałów, ra<span class="_ _6"></span>zem<span class="ff2"> </span></div></div><div class="c xdb y771 w125 h51"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y771 w113 h51"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y7cc ff2 fs3 fc0 sc0 ls0 ws0">NOTA 10 </div></div><div class="c xd y7cd w126 h4e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE PRZ<span class="_ _6"></span>YCHODY OPERA<span class="_ _6"></span>CYJNE (WG <span class="ff2">T</span>YTUŁÓW)<span class="ff2"> </span></div></div><div class="c xdb y7cd wfb h4e"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span>21 </span></div></div><div class="c xca y7cd w127 h4e"><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span><span class="lse">20<span class="ls0"> </span></span></span></div></div><div class="c xd y6fa w126 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) zysk ze zbycia <span class="_ _6"></span>niefinans<span class="_ _6"></span>owych aktywów trwałyc<span class="_ _6"></span>h<span class="ff4"> </span></div></div><div class="c xdb y6fa wfb h4e"><div class="t m0 xdc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xca y6fa w127 h4e"><div class="t m0 xdd h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y235 w126 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">b) dotacje<span class="_ _6"></span>  </div></div><div class="c xdb y235 wfb h4e"><div class="t m0 x25 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y235 w127 h4e"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7ce w126 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) pozostałe p<span class="_ _6"></span>rzychody o<span class="_ _6"></span>peracyjne, w tym:<span class="ff4"> </span></div></div><div class="c xdb y7ce wfb h4e"><div class="t m0 xc6 h9 y38b ff4 fs3 fc0 sc0 lse ws0">769<span class="ls0"> </span></div></div><div class="c xca y7ce w127 h4e"><div class="t m0 xc h9 y38b ff4 fs3 fc0 sc0 lse ws0">22<span class="ls0"> </span></div></div><div class="c xd y74f w126 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">rozwiązanie odpisu<span class="_ _6"></span> aktuali<span class="_ _6"></span>zującego należnośc<span class="_ _6"></span>i<span class="ff4"> </span></span></span></div></div><div class="c xdb y74f wfb h4e"><div class="t m0 xc5 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">737</span> </div></div><div class="c xca y74f w127 h4e"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7cf w126 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- zwolnienie z ZUS<span class="_ _6"></span> </span></div></div><div class="c xdb y7cf wfb h4e"><div class="t m0 x9 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y7cf w127 h4e"><div class="t m0 xc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">13 </div></div><div class="c xd y777 w126 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">pozostałe</span> </span></div></div><div class="c xdb y777 wfb h36"><div class="t m0 x6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c xca y777 w127 h36"><div class="t m0 xdd h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c xd y48a w126 h36"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe pr<span class="_ _6"></span>zychody operacyjne, ra<span class="_ _7"></span>zem<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xdb y48a wfb h36"><div class="t m0 xc6 hc y26e ff2 fs3 fc0 sc0 lse ws0">770<span class="ls0"> </span></div></div><div class="c xca y48a w127 h36"><div class="t m0 xc hc y26e ff2 fs3 fc0 sc0 lse ws0">23<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y7d0 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 11 </div></div><div class="c xd y7d1 w126 h42"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE KOSZT<span class="_ _6"></span>Y <span class="ff2"> </span></div></div><div class="c xdb y7d1 wfb h42"><div class="t m0 x41 hc y26e ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span>21 </span></div></div><div class="c xca y7d1 w127 h42"><div class="t m0 x12 hc y26e ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span><span class="lse">20<span class="ls0"> </span></span></span></div></div><div class="c xd y7d2 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- amortyzacja </span></div></div><div class="c xdb y7d2 wfb h3b"><div class="t m0 x6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">12<span class="ls0"> </span></div></div><div class="c xca y7d2 w127 h3b"><div class="t m0 xdd h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c xd y7d3 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">zużycie mater<span class="_ _6"></span>iałów i ene<span class="_ _6"></span>rgii<span class="ff4"> </span></span></span></div></div><div class="c xdb y7d3 wfb h3b"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c xca y7d3 w127 h3b"><div class="t m0 xc h9 y26e ff4 fs3 fc0 sc0 lse ws0">23<span class="ls0"> </span></div></div><div class="c xd y7d4 w126 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">podatki i<span class="_ _6"></span> opłaty<span class="ff4"> </span></span></span></div></div><div class="c xdb y7d4 wfb h3b"><div class="t m0 x6 h9 y38b ff4 fs3 fc0 sc0 lse ws0">17<span class="ls0"> </span></div></div><div class="c xca y7d4 w127 h3b"><div class="t m0 xc h9 y38b ff4 fs3 fc0 sc0 lse ws0">15<span class="ls0"> </span></div></div><div class="c xd y7d5 w126 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">usługi obce</span> </span></div></div><div class="c xdb y7d5 wfb h3b"><div class="t m0 xc6 h9 y38b ff4 fs3 fc0 sc0 lse ws0">415<span class="ls0"> </span></div></div><div class="c xca y7d5 w127 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4<span class="lse">35</span> </div></div><div class="c xd y7d6 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- wynagrodzenia<span class="_ _6"></span> </span></div></div><div class="c xdb y7d6 wfb h3b"><div class="t m0 xc6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">250<span class="ls0"> </span></div></div><div class="c xca y7d6 w127 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 lse ws0">461<span class="ls0"> </span></div></div><div class="c xd y7d7 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">świadczenia na r<span class="_ _6"></span>zecz pracownik<span class="_ _6"></span>ów<span class="ff4"> </span></span></span></div></div><div class="c xdb y7d7 wfb h3b"><div class="t m0 x6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">32<span class="ls0"> </span></div></div><div class="c xca y7d7 w127 h3b"><div class="t m0 xc h9 y26e ff4 fs3 fc0 sc0 lse ws0">56<span class="ls0"> </span></div></div><div class="c xd y11f w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">pozostałe koszty</span> </span></div></div><div class="c xdb y11f wfb h3b"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">3 </div></div><div class="c xca y11f w127 h3b"><div class="t m0 xdd h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xd y7d8 w126 h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Koszty rodzajo<span class="_ _6"></span>we, razem </div></div><div class="c xdb y7d8 wfb h3b"><div class="t m0 xc6 hc y26e ff2 fs3 fc0 sc0 lse ws0">736<span class="ls0"> </span></div></div><div class="c xca y7d8 w127 h3b"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 lse ws0">999<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y22 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y7d9 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 12 </div></div><div class="c xd y7da w126 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE KOSZT<span class="_ _6"></span>Y OPERACYJ<span class="_ _6"></span>NE (WG TYTUŁÓ<span class="_ _6"></span>W)<span class="ff2"> </span></div></div><div class="c xdb y7da wfb h3b"><div class="t m0 x41 hc y38b ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span>21 </span></div></div><div class="c xca y7da w127 h3b"><div class="t m0 x12 hc y38b ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span>20 </span></div></div><div class="c xd y7db w126 h42"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">a) strat<span class="_ _6"></span>a ze zbycia niefi<span class="ff7">na<span class="_ _6"></span>nsowych aktywów trwałyc<span class="_ _6"></span>h<span class="ff4"> </span></span></div></div><div class="c xdb y7db wfb h42"><div class="t m0 x9 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y7db w127 h42"><div class="t m0 xdd h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y7dc w126 h3b"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) aktual<span class="_ _6"></span>izacja wartości a<span class="_ _6"></span>ktywów niefinanso<span class="_ _6"></span>wych (z tyt<span class="_ _6"></span>ułu)<span class="ff4"> </span></div></div><div class="c xdb y7dc wfb h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y7dc w127 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7dd w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">odpis akt<span class="_ _6"></span>ualizujący należnośc<span class="_ _6"></span>i <span class="ff4"> </span></span></span></div></div><div class="c xdb y7dd wfb h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y7dd w127 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e2 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">spisane sal<span class="_ _6"></span>da należności<span class="ff4"> </span></span></span></div></div><div class="c xdb y6e2 wfb h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y6e2 w127 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y6e3 w126 h3b"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">c) pozostałe k<span class="_ _6"></span>oszty ope<span class="_ _6"></span>racyjne, w tym:<span class="ff4"> </span></div></div><div class="c xdb y6e3 wfb h3b"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xca y6e3 w127 h3b"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 lse ws0">175<span class="ls0"> </span></div></div><div class="c xd y7de w126 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">opłaty od powó<span class="_ _6"></span>dztwa<span class="ff4"> </span></span></span></div></div><div class="c xdb y7de wfb h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y7de w127 h3b"><div class="t m0 x93 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7df w126 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">pozostałe</span> </span></div></div><div class="c xdb y7df wfb h3b"><div class="t m0 xdc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xca y7df w127 h3b"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 lse ws0">175<span class="ls0"> </span></div></div><div class="c xd y32a w126 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _6"></span>zty operacyjne, ra<span class="_ _6"></span>zem<span class="ff2"> </span></div></div><div class="c xdb y32a wfb h3b"><div class="t m0 xdc hc y38b ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xca y32a w127 h3b"><div class="t m0 x8a hc y38b ff2 fs3 fc0 sc0 ls0 ws0">1<span class="lse">76</span> </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y7e0 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y7e1 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 13 </div></div><div class="c xd y7e2 w126 h7a"><div class="t m0 x19 hc y7e3 ff2 fs3 fc0 sc0 ls0 ws0">ZYSK (STRATA) Z<span class="_ _6"></span>E ZBYCIA INWE<span class="_ _6"></span>STYCJI EMITENT<span class="_ _6"></span>A </div></div><div class="c xdb y7e2 wfb h7a"><div class="t m0 x62 hc y5d2 ff2 fs3 fc0 sc0 ls0 ws0">za okres 01.01.20<span class="_ _6"></span>21 - </div><div class="t m0 x46 hc y7e4 ff2 fs3 fc0 sc0 ls0 ws0">31.12.2021 </div></div><div class="c xca y7e2 w127 h7a"><div class="t m0 x17 hc y5d2 ff2 fs3 fc0 sc0 ls0 ws0">za okres 01.01.20<span class="lse">20</span> <span class="_ _6"></span>- </div><div class="t m0 x2b hc y7e4 ff2 fs3 fc0 sc0 ls0 ws0">31.12.20<span class="lse">20</span> </div></div><div class="c xd y7e5 w126 h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">1. Zysk (strata) <span class="_ _6"></span>ze zbycia akcji i<span class="_ _6"></span> udziałów<span class="ff2"> </span></div></div><div class="c xdb y7e5 wfb h3b"><div class="t m0 x2b hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">336<span class="ls0">  </span></span></div></div><div class="c xca y7e5 w127 h3b"><div class="t m0 x38 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">162<span class="ls0">  </span></span></div></div><div class="c xd y7e6 w126 h3b"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls10 ws0">  <span class="ff7 ls0">a) przychody<span class="_ _6"></span> ze zbycia akc<span class="_ _6"></span>ji i udziałów<span class="ff4"> </span></span></div></div><div class="c xdb y7e6 wfb h3b"><div class="t m0 x77 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">5 393  </span></div></div><div class="c xca y7e6 w127 h3b"><div class="t m0 x6e h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="lse">595<span class="ls0">  </span></span></div></div><div class="c xd y764 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- <span class="ff7">w jednostkac<span class="_ _6"></span>h zależnych<span class="ff4"> </span></span></span></div></div><div class="c xdb y764 wfb h3b"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ls10">                       </span>-  </div></div><div class="c xca y764 w127 h3b"><div class="t m0 x43 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ls10">                       </span>-  </div></div><div class="c xd y7e7 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- w jednostkac<span class="_ _6"></span>h stowarzyszony<span class="_ _6"></span>ch </span></div></div><div class="c xdb y7e7 wfb h3b"><div class="t m0 x2b h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0"> </span>                       <span class="lse">750<span class="ls0">  </span></span></div></div><div class="c xca y7e7 w127 h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y7e8 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- <span class="ff7">w jednostkac<span class="_ _6"></span>h z udziałem mniejsz<span class="_ _6"></span>ościowym<span class="ff4"> </span></span></span></div></div><div class="c xdb y7e8 wfb h3b"><div class="t m0 x66 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xca y7e8 w127 h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y7e9 w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- <span class="ff7">w pozostałych jedn<span class="_ _6"></span>ostkach <span class="_ _6"></span>krajowych<span class="ff4"> </span></span></span></div></div><div class="c xdb y7e9 wfb h3b"><div class="t m0 x77 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">4 643  </span></div></div><div class="c xca y7e9 w127 h3b"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">              <span class="ls0">       <span class="lse">595</span>  </span></div></div><div class="c xd y7ea w126 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">  <span class="ff7 ls0">b) koszty związane<span class="_ _6"></span> z nabyciem akc<span class="_ _6"></span>ji i udziałów<span class="ff4"> </span></span></div></div><div class="c xdb y7ea wfb h3b"><div class="t m0 x15 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0"> 5 057  </span></div></div><div class="c xca y7ea w127 h3b"><div class="t m0 x66 hc y38b ff2 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0"> 4<span class="lse">33</span>  </span></div></div><div class="c xd y7eb w126 h3b"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- <span class="ff7">w jednostkac<span class="_ _6"></span>h zależnych<span class="ff4"> </span></span></span></div></div><div class="c xdb y7eb wfb h3b"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                        <span class="ls0">-  </span></div></div><div class="c xca y7eb w127 h3b"><div class="t m0 x43 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                        <span class="ls0">-  </span></div></div><div class="c xd y7ec w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- w jednostkac<span class="_ _6"></span>h stowarzyszony<span class="_ _6"></span>ch </span></div></div><div class="c xdb y7ec wfb h3b"><div class="t m0 x1c h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                  <span class="ls0">           <span class="lse">762</span>  </span></div></div><div class="c xca y7ec w127 h3b"><div class="t m0 x15 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y7ed w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- <span class="ff7">w jednostkac<span class="_ _6"></span>h z udziałem mniejsz<span class="_ _6"></span>ościowym<span class="ff4"> </span></span></span></div></div><div class="c xdb y7ed wfb h3b"><div class="t m0 x4f h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="ls0">4 <span class="lse">294</span>  </span></div></div><div class="c xca y7ed w127 h3b"><div class="t m0 x38 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">433<span class="ls0">  </span></span></div></div><div class="c xd y7ee w126 h3b"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">   <span class="ls0">- <span class="ff7">w pozostałych jedn<span class="_ _6"></span>ostkach <span class="_ _6"></span>krajowych<span class="ff4"> </span></span></span></div></div><div class="c xdb y7ee wfb h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">-  </span></div></div><div class="c xca y7ee w127 h3b"><div class="t m0 x36 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">-  </span></div></div><div class="c xd y7ef w126 h42"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 lse ws0">2.<span class="ls0"> <span class="ff3">Zysk (strata) <span class="_ _6"></span>ze zbycia dłuż<span class="_ _6"></span>nych papi<span class="_ _6"></span>erów wartościow<span class="_ _6"></span>ych<span class="ff2"> </span></span></span></div></div><div class="c xdb y7ef wfb h42"><div class="t m0 x66 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xca y7ef w127 h42"><div class="t m0 x15 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y7f0 w126 h3b"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls10 ws0">  <span class="ff7 ls0">a) przychody<span class="_ _6"></span> ze zbycia dłużnych <span class="_ _6"></span>papierów war<span class="_ _6"></span>tościowy<span class="_ _6"></span>ch<span class="ff4"> </span></span></div></div><div class="c xdb y7f0 wfb h3b"><div class="t m0 x66 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xca y7f0 w127 h3b"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y7f1 w126 h3b"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls10 ws0">  <span class="ls0">b) koszty z<span class="ff7">wiązane z nab<span class="_ _6"></span>yciem dłu<span class="_ _6"></span>żnych papi<span class="_ _6"></span>erów wart<span class="_ _6"></span>ościowych<span class="ff4"> </span></span></span></div></div><div class="c xdb y7f1 wfb h3b"><div class="t m0 x66 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xca y7f1 w127 h3b"><div class="t m0 x15 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">                             <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xd y7f2 w126 h3b"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">3. Zysk (strata) <span class="_ _6"></span>ze zbycia wierz<span class="_ _6"></span>ytelności<span class="ff2"> </span></div></div><div class="c xdb y7f2 wfb h3b"><div class="t m0 xd0 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                            <span class="ls0">- <span class="_ _0"></span> </span></div></div><div class="c xca y7f2 w127 h3b"><div class="t m0 x38 hc y26e ff2 fs3 fc0 sc0 ls10 ws0">                            <span class="lse">330<span class="ls0">  </span></span></div></div><div class="c xd y7f3 w126 h3b"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls10 ws0">  <span class="ls0">a) przychody<span class="_ _6"></span> ze zbycia wier<span class="_ _6"></span>zyte<span class="ff7">lności</span> </span></div></div><div class="c xdb y7f3 wfb h3b"><div class="t m0 xe h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="ls0">- </span></div></div><div class="c xca y7f3 w127 h3b"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">                     <span class="lse">330<span class="ls0"> </span></span></div></div><div class="c xd y7f4 w126 h3b"><div class="t m0 x19 h9 y3f6 ff4 fs3 fc0 sc0 ls10 ws0">  <span class="ff7 ls0">b) koszty związane<span class="_ _6"></span> z powstaniem wi<span class="_ _7"></span>erzytelności<span class="ff4"> </span></span></div></div><div class="c xdb y7f4 wfb h3b"><div class="t m0 x25 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="ls10">  <span class="fc3 sc0">                   </span></span><span class="fc3 sc0"> </span><span class="fc3 sc0"> </span></div></div><div class="c xca y7f4 w127 h3b"><div class="t m0 x93 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">-<span class="ls10">  <span class="fc3 sc0">                   </span></span><span class="fc3 sc0"> </span><span class="fc3 sc0"> </span></div></div><div class="c xd y7f5 w126 h3b"><div class="t m0 x19 hc y3f6 ff2 fs3 fc0 sc0 ls0 ws0">Zyski (straty) z inw<span class="_ _6"></span>estycji, raze<span class="_ _6"></span>m </div></div><div class="c xdb y7f5 wfb h3b"><div class="t m0 x81 hc y26e ff2 fs3 fc0 sc0 lse ws0">336<span class="ls0">  </span></div></div><div class="c xca y7f5 w127 h3b"><div class="t m0 x8a hc y26e ff2 fs3 fc0 sc0 lse ws0">492<span class="ls0">  </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y7f6 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf30" class="pf wf5 h7d"><div class="pc pc30 wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" src="data:image/png;base64,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class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">48<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y67b ff2 fs3 fc0 sc0 ls0 ws0">NOTA 13A </div><div class="t m0 x3 hc y6d0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y4b1 w126 h8d"><div class="t m0 x19 hc y512 ff3 fs3 fc0 sc0 ls0 ws0">PRZYCHODY Z INW<span class="_ _6"></span>ESTYCJI I POZOST<span class="_ _6"></span>AŁE PRZYCHOD<span class="_ _6"></span>Y<span class="ff2"> </span>FINANSOWE (W<span class="_ _6"></span>G TYTUŁÓW)<span class="ff2"> </span></div></div><div class="c xdb y4b1 wfb h8d"><div class="t m0 x41 hc y512 ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span>21 </span></div></div><div class="c xca y4b1 w127 h8d"><div class="t m0 x12 hc y512 ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span><span class="lse">20<span class="ls0"> </span></span></span></div></div><div class="c xd y7f7 w126 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">a) rozwodnieni<span class="_ _6"></span>e na zmianie p<span class="_ _6"></span>rocentowego udziału<span class="ff4"> </span></div></div><div class="c xdb y7f7 wfb h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y7f7 w127 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y7f8 w126 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">b) dywidend<span class="_ _6"></span>y i udziały w zysk<span class="_ _6"></span>ach<span class="ff4"> </span></div></div><div class="c xdb y7f8 wfb h4e"><div class="t m0 x9 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y7f8 w127 h4e"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 lse ws0">136<span class="ls0"> </span></div></div><div class="c xd y511 w126 h4e"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">c) przychody<span class="_ _6"></span> z tytułu ods<span class="_ _6"></span>etek (z tytułu)<span class="ff4"> </span></div></div><div class="c xdb y511 wfb h4e"><div class="t m0 xc6 h9 y38b ff4 fs3 fc0 sc0 lse ws0">577<span class="ls0"> </span></div></div><div class="c xca y511 w127 h4e"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 lse ws0">562<span class="ls0"> </span></div></div><div class="c xd y7f9 w126 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">odsetki o<span class="_ _6"></span>d rachunków ban<span class="_ _6"></span>kowych i lokat <span class="ff4"> </span></span></span></div></div><div class="c xdb y7f9 wfb h4e"><div class="t m0 xdc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xca y7f9 w127 h4e"><div class="t m0 xc h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">13 </div></div><div class="c xd y7fa w126 h4e"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">odsetki o<span class="_ _6"></span>d pożyczek<span class="ff4"> </span></span></span></div></div><div class="c xdb y7fa wfb h4e"><div class="t m0 xc6 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4<span class="lse">11</span> </div></div><div class="c xca y7fa w127 h4e"><div class="t m0 x8a h9 y38b ff4 fs3 fc0 sc0 lse ws0">404<span class="ls0"> </span></div></div><div class="c xd y7fb w126 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls10 ws0">    <span class="ls0">- <span class="ff7">pozostałe</span> </span></div></div><div class="c xdb y7fb wfb h36"><div class="t m0 xc6 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1<span class="lse">65</span> </div></div><div class="c xca y7fb w127 h36"><div class="t m0 x8a h9 y26e ff4 fs3 fc0 sc0 lse ws0">145<span class="ls0"> </span></div></div><div class="c xd y4c w126 h36"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">d) różnice<span class="_ _6"></span> kursowe <span class="ff4"> </span></div></div><div class="c xdb y4c wfb h36"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xca y4c w127 h36"><div class="t m0 xc h9 y26e ff4 fs3 fc0 sc0 lse ws0">13<span class="ls0"> </span></div></div><div class="c xd y7fc w126 h36"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">e) inne </div></div><div class="c xdb y7fc wfb h36"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xca y7fc w127 h36"><div class="t m0 xdc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y7fd w126 h4d"><div class="t m0 x19 hc y4a6 ff2 fs3 fc0 sc0 ls0 ws0">Przychody finanso<span class="_ _6"></span>we, razem </div></div><div class="c xdb y7fd wfb h4d"><div class="t m0 xc6 hc y4a6 ff2 fs3 fc0 sc0 lse ws0">583<span class="ls0"> </span></div></div><div class="c xca y7fd w127 h4d"><div class="t m0 x8a hc y4a6 ff2 fs3 fc0 sc0 lse ws0">711<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y7fe ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y7ff ff2 fs3 fc0 sc0 ls0 ws0">NOTA 14 </div></div><div class="c xd y244 w128 h8e"><div class="t m0 x2b hc y38f ff2 fs3 fc0 sc0 ls0 ws0">Podatek odroc<span class="_ _6"></span>zony na 31.12.2021r. <span class="_ _6"></span> </div></div><div class="c xde y244 wc1 h8e"><div class="t m0 x41 hc y428 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Wartość </span></div><div class="t m0 x12 hc y69c ff2 fs3 fc0 sc0 ls0 ws0">bilansowa  </div></div><div class="c xdf y244 w129 h8e"><div class="t m0 x41 hc y428 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Wartość </span></div><div class="t m0 x1d hc y69c ff2 fs3 fc0 sc0 ls0 ws0">podatkowa  </div></div><div class="c xe0 y244 wc1 h8e"><div class="t m0 x55 hc y680 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Różnica </span></div><div class="t m0 x12 hc y55d ff3 fs3 fc0 sc0 ls0 ws0">pomiędzy </div><div class="t m0 x12 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">wartością </div><div class="t m0 x17 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">bilansow<span class="ff3 ls4e">ą a </span></div><div class="t m0 x1d hc y26e ff3 fs3 fc0 sc0 ls0 ws0">podatkową <span class="ff2"> </span></div></div><div class="c xe1 y244 w129 h8e"><div class="t m0 x1d hc y55d ff2 fs3 fc0 sc0 ls0 ws0"> Aktywa na </div><div class="t m0 x12 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">odroczony </div><div class="t m0 x4f hc y390 ff2 fs3 fc0 sc0 ls0 ws0">PDOP  </div></div><div class="c xe2 y244 w12a h8e"><div class="t m0 x17 hc y55d ff2 fs3 fc0 sc0 ls0 ws0">Rezerwa na </div><div class="t m0 x12 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">odroczony </div><div class="t m0 x4f hc y390 ff2 fs3 fc0 sc0 ls0 ws0">PDOP  </div></div><div class="c xd y800 w128 h3b"><div class="t m0 x19 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">rezerwa na audy<span class="_ _6"></span>t roczny </div></div><div class="c xde y800 wc1 h3b"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xdf y800 w129 h3b"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe0 y800 wc1 h3b"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xe1 y800 w129 h3b"><div class="t m0 x35 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xe2 y800 w12a h3b"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y65c w128 h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">pozostałe rezer<span class="_ _6"></span>wy na koszty<span class="_ _6"></span> <span class="ff4"> </span></div></div><div class="c xde y65c wc1 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">12 </div></div><div class="c xdf y65c w129 h3b"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe0 y65c wc1 h3b"><div class="t m0 x47 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">12 </div></div><div class="c xe1 y65c w129 h3b"><div class="t m0 x35 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xe2 y65c w12a h3b"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y801 w128 h3b"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">koszty z tyt<span class="_ _6"></span>. odsetek od <span class="_ _6"></span>obligacji </div></div><div class="c xde y801 wc1 h3b"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xdf y801 w129 h3b"><div class="t m0 x45 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe0 y801 wc1 h3b"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe1 y801 w129 h3b"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe2 y801 w12a h3b"><div class="t m0 x45 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y802 w128 h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">wycena por<span class="_ _6"></span>tfela inwestyc<span class="_ _6"></span>yjnego - <span class="ff7">do wysok<span class="_ _6"></span>ości </span></div><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">rezerw </div></div><div class="c xde y802 wc1 h14"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 885 </div></div><div class="c xdf y802 w129 h14"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 lse ws0">925<span class="ls0"> </span></div></div><div class="c xe0 y802 wc1 h14"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">3 960 </div></div><div class="c xe1 y802 w129 h14"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 lse ws0">752<span class="ls0"> </span></div></div><div class="c xe2 y802 w12a h14"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y385 w128 h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">przychody z ty<span class="_ _6"></span>t. odsetek o<span class="_ _6"></span>d pożyczek<span class="ff4"> </span></div></div><div class="c xde y385 wc1 h3b"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xdf y385 w129 h3b"><div class="t m0 x64 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">1 338 </div></div><div class="c xe0 y385 wc1 h3b"><div class="t m0 x18 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">(1 338) </div></div><div class="c xe1 y385 w129 h3b"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe2 y385 w12a h3b"><div class="t m0 x3d h9 y38b ff4 fs3 fc0 sc0 lse ws0">254<span class="ls0"> </span></div></div><div class="c xd y730 w128 h42"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">Wycena port<span class="_ _6"></span>fela inwest<span class="_ _6"></span>ycyjnego </div></div><div class="c xde y730 wc1 h42"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> 3 547 </div></div><div class="c xdf y730 w129 h42"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 lse ws0">893<span class="ls0"> </span></div></div><div class="c xe0 y730 wc1 h42"><div class="t m0 x18 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(2 654) </div></div><div class="c xe1 y730 w129 h42"><div class="t m0 x45 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe2 y730 w12a h42"><div class="t m0 x3d h9 y26e ff4 fs3 fc0 sc0 lse ws0">504<span class="ls0"> </span></div></div><div class="c xd y803 w128 h3b"><div class="t m0 x19 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xde y803 wc1 h3b"><div class="t m0 x64 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">8 464 </div></div><div class="c xdf y803 w129 h3b"><div class="t m0 x64 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">3 156 </div></div><div class="c xe0 y803 wc1 h3b"><div class="t m0 x3a hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe1 y803 w129 h3b"><div class="t m0 x3d hc y26e ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c xe2 y803 w12a h3b"><div class="t m0 x3d hc y26e ff2 fs3 fc0 sc0 lse ws0">758<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y804 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y805 wfd h8e"><div class="t m0 xe3 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">Podatek odroc<span class="_ _6"></span>zony na 31.12.20<span class="ls19">20</span>r.  </div></div><div class="c xc7 y805 w10c h8e"><div class="t m0 x2a hc y428 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Wartość </span></div><div class="t m0 x55 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">bilansowa  </div></div><div class="c xe4 y805 wcd h8e"><div class="t m0 x41 hc y428 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Wartość </span></div><div class="t m0 x17 hc y426 ff2 fs3 fc0 sc0 ls0 ws0">podatkowa  </div></div><div class="c xe5 y805 w10 h8e"><div class="t m0 x55 hc y680 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Różnica </span></div><div class="t m0 x12 hc y427 ff3 fs3 fc0 sc0 ls0 ws0">pomiędzy </div><div class="t m0 x12 hc y38f ff3 fs3 fc0 sc0 ls0 ws0">wartością </div><div class="t m0 x63 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">b<span class="ff3">ilansową a </span></div><div class="t m0 x17 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">podatkową <span class="ff2"> </span></div></div><div class="c xe1 y805 wcd h8e"><div class="t m0 x17 hc y427 ff2 fs3 fc0 sc0 ls0 ws0"> Aktywa na </div><div class="t m0 x62 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">odroczony </div><div class="t m0 x50 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">PDOP  </div></div><div class="c x33 y805 w22 h8e"><div class="t m0 x62 hc y427 ff2 fs3 fc0 sc0 ls0 ws0">Rezerwa na </div><div class="t m0 x12 hc y38f ff2 fs3 fc0 sc0 ls0 ws0">odroczony </div><div class="t m0 x10 hc y390 ff2 fs3 fc0 sc0 ls0 ws0">PDOP  </div></div><div class="c xd y806 wfd h3b"><div class="t m0 x19 h9 y3ea ff4 fs3 fc0 sc0 ls0 ws0">rezerwa na audy<span class="_ _6"></span>t roczny </div></div><div class="c xc7 y806 w10c h3b"><div class="t m0 x3a h9 y38b ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xe4 y806 wcd h3b"><div class="t m0 x1f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe5 y806 w10 h3b"><div class="t m0 x39 h9 y38b ff4 fs3 fc0 sc0 lse ws0">20<span class="ls0"> </span></div></div><div class="c xe1 y806 wcd h3b"><div class="t m0 x3b h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c x33 y806 w22 h3b"><div class="t m0 x20 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6e8 wfd h3b"><div class="t m0 x19 h9 y3ea ff7 fs3 fc0 sc0 ls0 ws0">pozostałe rezer<span class="_ _6"></span>wy na koszty<span class="_ _6"></span> <span class="ff4"> </span></div></div><div class="c xc7 y6e8 w10c h3b"><div class="t m0 x3a h9 y26e ff4 fs3 fc0 sc0 lse ws0">29<span class="ls0"> </span></div></div><div class="c xe4 y6e8 wcd h3b"><div class="t m0 x1f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe5 y6e8 w10 h3b"><div class="t m0 x39 h9 y26e ff4 fs3 fc0 sc0 lse ws0">29<span class="ls0"> </span></div></div><div class="c xe1 y6e8 wcd h3b"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c x33 y6e8 w22 h3b"><div class="t m0 x20 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y807 wfd h3b"><div class="t m0 x19 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">koszty z tyt<span class="_ _6"></span>. odsetek od <span class="_ _6"></span>obligacji </div></div><div class="c xc7 y807 w10c h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y807 wcd h3b"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe5 y807 w10 h3b"><div class="t m0 xc1 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe1 y807 wcd h3b"><div class="t m0 x35 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y807 w22 h3b"><div class="t m0 x20 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y808 wfd h14"><div class="t m0 x19 h9 y390 ff4 fs3 fc0 sc0 ls0 ws0">wycena por<span class="_ _6"></span>tfela inwestyc<span class="_ _6"></span>yjnego - <span class="ff7">do wysok<span class="_ _6"></span>ości </span></div><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">rezerw </div></div><div class="c xc7 y808 w10c h14"><div class="t m0 x2c h9 y26e ff4 fs3 fc0 sc0 lse ws0">1 705<span class="ls0"> </span></div></div><div class="c xe4 y808 wcd h14"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">4<span class="lse">07</span> </div></div><div class="c xe5 y808 w10 h14"><div class="t m0 x6e h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">1 298 </div></div><div class="c xe1 y808 wcd h14"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 lse ws0">247<span class="ls0"> </span></div></div><div class="c x33 y808 w22 h14"><div class="t m0 x20 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y809 wfd h42"><div class="t m0 x19 h9 y3f6 ff7 fs3 fc0 sc0 ls0 ws0">przychody z ty<span class="_ _6"></span>t. odsetek o<span class="_ _6"></span>d pożyczek<span class="ff4"> </span></div></div><div class="c xc7 y809 w10c h42"><div class="t m0 x57 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe4 y809 wcd h42"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 lse ws0">943<span class="ls0"> </span></div></div><div class="c xe5 y809 w10 h42"><div class="t m0 xd0 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">(<span class="lse">943</span>) </div></div><div class="c xe1 y809 wcd h42"><div class="t m0 x1f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y809 w22 h42"><div class="t m0 x36 h9 y26e ff4 fs3 fc0 sc0 lse ws0">179<span class="ls0"> </span></div></div><div class="c xd y80a wfd h3b"><div class="t m0 x19 h9 y3f6 ff4 fs3 fc0 sc0 ls0 ws0">Wycena port<span class="_ _6"></span>fela inwest<span class="_ _6"></span>ycyjnego </div></div><div class="c xc7 y80a w10c h3b"><div class="t m0 x47 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> <span class="lse">762</span> </div></div><div class="c xe4 y80a wcd h3b"><div class="t m0 xcc h9 y26e ff4 fs3 fc0 sc0 lse ws0">35<span class="ls0">8 </span></div></div><div class="c xe5 y80a w10 h3b"><div class="t m0 xd0 h9 y26e ff4 fs3 fc0 sc0 ls15 ws0">(4<span class="lse">04)<span class="ls0"> </span></span></div></div><div class="c xe1 y80a wcd h3b"><div class="t m0 x1f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y80a w22 h3b"><div class="t m0 x3b h9 y26e ff4 fs3 fc0 sc0 lse ws0">77<span class="ls0"> </span></div></div><div class="c xd y73a wfd h3b"><div class="t m0 x19 hc y3ea ff2 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xc7 y73a w10c h3b"><div class="t m0 x2c hc y38b ff2 fs3 fc0 sc0 ls0 ws0">2 516 </div></div><div class="c xe4 y73a wcd h3b"><div class="t m0 x6e hc y38b ff2 fs3 fc0 sc0 ls0 ws0">1 <span class="lse">708</span> </div></div><div class="c xe5 y73a w10 h3b"><div class="t m0 xc1 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe1 y73a wcd h3b"><div class="t m0 xcc hc y38b ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c x33 y73a w22 h3b"><div class="t m0 x36 hc y38b ff2 fs3 fc0 sc0 lse ws0">256<span class="ls0"> </span></div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y80b ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y80c ff2 fs3 fc0 sc0 ls0 ws0">NOTA 15A </div><div class="t m0 x3 hc y80d ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y80e w12b h8f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">Rozliczenie<span class="_ _6"></span> podatku <span class="_ _6"></span>dochodowego </div></div><div class="c xe6 y80e w12c h8f"><div class="t m0 x44 hc y4f5 ff2 fs3 fc0 sc0 ls0 ws0">od 01.01.2021 do 31.1<span class="_ _6"></span>2.2021 </div></div><div class="c xd y80f w12b h8f"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">WYNIK RACHUN<span class="_ _6"></span>KOWY: </div></div><div class="c xe6 y80f w12c h8f"><div class="t m0 x27 hc y4f5 ff2 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c xd y810 w12b h5e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększen<span class="ff2">i</span>a przych<span class="_ _6"></span>odów<span class="ff2"> </span></div></div><div class="c xe6 y810 w12c h5e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y811 w12b h5e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">odsetki<span class="_ _6"></span> otrzymane </div></div><div class="c xe6 y811 w12c h5e"><div class="t m0 xe7 h9 y812 ff4 fs3 fc0 sc0 lse ws0">13<span class="ls0"> </span></div></div><div class="c xd y813 w12b h8f"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">RAZEM: </div></div><div class="c xe6 y813 w12c h8f"><div class="t m0 xe7 hc y812 ff2 fs3 fc0 sc0 lse ws0">13<span class="ls0"> </span></div></div><div class="c xd y743 w12b h7f"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">Przychody niepo<span class="_ _6"></span>datkowe: </div></div><div class="c xe6 y743 w12c h7f"><div class="t m0 x19 h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y814 w12b h8f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">wycena por<span class="_ _6"></span>tfela </div></div><div class="c xe6 y814 w12c h8f"><div class="t m0 x27 h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">4 819 </div></div><div class="c xd y815 w12b h8f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">odsetki<span class="_ _6"></span> naliczone </div></div><div class="c xe6 y815 w12c h8f"><div class="t m0 xe8 h9 y4f5 ff4 fs3 fc0 sc0 lse ws0">409<span class="ls0"> </span></div></div><div class="c xd y816 w12b h5e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">pozostałe przycho<span class="_ _6"></span>dy fina<span class="_ _6"></span>nsowe<span class="ff4"> </span></div></div><div class="c xe6 y816 w12c h5e"><div class="t m0 xf h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xd y817 w12b h5e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">rozwiązane odpisy<span class="_ _6"></span> aktual<span class="_ _6"></span>izujące<span class="ff4"> </span></div></div><div class="c xe6 y817 w12c h5e"><div class="t m0 xe8 h9 y812 ff4 fs3 fc0 sc0 lse ws0">737<span class="ls0"> </span></div></div><div class="c xd y818 w12b h8f"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">pozostałe przycho<span class="_ _6"></span>dy oper<span class="_ _6"></span>acyjne<span class="ff4"> </span></div></div><div class="c xe6 y818 w12c h8f"><div class="t m0 xf h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div></div><div class="pi"></div></div>
<div id="pf31" class="pf wf5 h7d"><div class="pc pc31 wf5 h7d"><img class="bi x0 y0 w1 h7e" alt="" 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class="c x0 y1 wf6 h7d"><div class="t m0 x3 h4 y616 ff2 fs0 fc0 sc0 ls0 ws0">Imperio ASI S.A.<span class="_ _0"></span> </div><div class="t m0 x3 ha y617 ff7 fs4 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania finansowego sporządzonego według międzynarod<span class="_ _6"></span>owych <span class="_ _0"></span><span class="ff4 ls4c">st<span class="ls0">a</span></span>ndardów sprawozdawczości </div><div class="t m0 x3 ha y618 ff4 fs4 fc0 sc0 ls0 ws0">finansowej za okres od 1 stycznia 2021 roku do 31 grudnia <span class="ls4d">202</span>1 <span class="ff7">roku (w tysiącach złotych)</span> </div><div class="t m0 x24 h2 y619 ff1 fs0 fc0 sc0 ls22 ws0">49<span class="ls0"> </span></div><div class="t m0 x4 h2 y5e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y819 w12b h90"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">RAZEM: </div></div><div class="c xe6 y819 w12c h90"><div class="t m0 x27 hc y812 ff2 fs3 fc0 sc0 ls0 ws0">5 969 </div></div><div class="c xd y81a w12b h5e"><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">Zwiększenia kos<span class="ff2">z</span>tów<span class="_ _6"></span>:<span class="ff2"> </span></div></div><div class="c xe6 y81a w12c h5e"><div class="t m0 x19 h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y81b w12b h8f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">rezerwy zreal<span class="_ _6"></span>izowane </div></div><div class="c xe6 y81b w12c h8f"><div class="t m0 xe7 h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">31 </div></div><div class="c xd y81c w12b h8f"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">RAZEM: </div></div><div class="c xe6 y81c w12c h8f"><div class="t m0 xe7 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">31 </div></div><div class="c xd y449 w12b h8f"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">Koszty niepodatko<span class="_ _6"></span>we: </div></div><div class="c xe6 y449 w12c h8f"><div class="t m0 x19 h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y81d w12b h8f"><div class="t m0 x19 h9 y38b ff7 fs3 fc0 sc0 ls0 ws0">pozostałe koszt<span class="_ _6"></span>y NKUP<span class="ff4"> </span></div></div><div class="c xe6 y81d w12c h8f"><div class="t m0 xf h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd y81e w12b h5e"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">pozostałe NKUP<span class="ff4"> </span></div></div><div class="c xe6 y81e w12c h5e"><div class="t m0 xf h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c xd y81f w12b h5e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">wycena por<span class="_ _6"></span>tfela </div></div><div class="c xe6 y81f w12c h5e"><div class="t m0 x27 h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">2 606 </div></div><div class="c xd y820 w12b h8f"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">rezerwy na k<span class="_ _6"></span>oszty </div></div><div class="c xe6 y820 w12c h8f"><div class="t m0 xe7 h9 y812 ff4 fs3 fc0 sc0 ls0 ws0">31 </div></div><div class="c xd y821 w12b h7f"><div class="t m0 x19 h9 y26e ff7 fs3 fc0 sc0 ls0 ws0">odsetki<span class="_ _6"></span> budżetowe<span class="ff4"> </span></div></div><div class="c xe6 y821 w12c h7f"><div class="t m0 xf h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd y822 w12b h8f"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">odpis </div></div><div class="c xe6 y822 w12c h8f"><div class="t m0 xf h9 y4f5 ff4 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd y823 w12b h8f"><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">RAZEM: </div></div><div class="c xe6 y823 w12c h8f"><div class="t m0 x27 hc y4f5 ff2 fs3 fc0 sc0 ls0 ws0">2 642 </div></div><div class="c xd y728 w12b h5e"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">WYNIK PODATKO<span class="_ _6"></span>WY: </div></div><div class="c xe6 y728 w12c h5e"><div class="t m0 xe9 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">-1 262 </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 hc y824 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc y4f3 ff2 fs3 fc0 sc0 ls0 ws0">NOTA 15B </div><div class="t m0 x3 hc y825 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y6b3 w12d h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">PODATEK DOCHO<span class="_ _6"></span>DOWY BI<span class="ff3">EŻĄCY</span> </div></div><div class="c x7d y6b3 w12e h3b"><div class="t m0 x2b hc y26e ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span>21 </span></div></div><div class="c xc4 y6b3 w12f h3b"><div class="t m0 x2a hc y26e ff2 fs3 fc0 sc0 lse ws0">01.01. <span class="ls0">- 31.12.20<span class="_ _6"></span><span class="lse">20<span class="ls0"> </span></span></span></div></div><div class="c xd y93 w12d h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">1. Zysk (strata) b<span class="_ _6"></span>rutto  </div></div><div class="c x7d y93 w12e h3b"><div class="t m0 x2f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">2 083 </div></div><div class="c xc4 y93 w12f h3b"><div class="t m0 x6 h9 y26e ff4 fs3 fc0 sc0 lse ws0">424<span class="ls0"> </span></div></div><div class="c xd y826 w12d h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">2. Korekty  </div></div><div class="c x7d y826 w12e h3b"><div class="t m0 xea h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y826 w12f h3b"><div class="t m0 x2f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y827 w12d h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">3. Różnice pomięd<span class="_ _6"></span>zy zyskiem (<span class="_ _6"></span>stratą) brutto a pod<span class="_ _7"></span>stawą opodatkowania </div><div class="t m0 x19 hc y26e ff3 fs3 fc0 sc0 ls0 ws0">podatkiem dochod<span class="_ _6"></span>owym (wg tytu<span class="_ _6"></span>łów)<span class="ff2"> </span></div></div><div class="c x7d y827 w12e h14"><div class="t m0 xeb h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y827 w12f h14"><div class="t m0 x28 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y828 w12d h42"><div class="t m0 x19 hc y3d7 ff3 fs3 fc0 sc0 ls0 ws0">4. Zysk/ (strata) z l<span class="_ _6"></span>at ubiegłyc<span class="_ _6"></span>h<span class="ff2"> </span></div></div><div class="c x7d y828 w12e h42"><div class="t m0 xeb h9 y3d7 ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y828 w12f h42"><div class="t m0 x28 h9 y3d7 ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y829 w12d h3b"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">5. Podstawa opodat<span class="_ _6"></span>kowania podat<span class="_ _6"></span>kiem dochodo<span class="_ _6"></span>wym </div></div><div class="c x7d y829 w12e h3b"><div class="t m0 xeb h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y829 w12f h3b"><div class="t m0 x28 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd y82a w12d h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">6. Podatek docho<span class="_ _6"></span>dowy według <span class="_ _6"></span>stawki 19 %<span class="ff2"> </span></div></div><div class="c x7d y82a w12e h3b"><div class="t m0 xea h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y82a w12f h3b"><div class="t m0 x2f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y82b w12d h3b"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">7. Zwiększenia, za<span class="_ _6"></span>niechania, zwol<span class="_ _6"></span>nienia,<span class="_ _6"></span> odliczenia i obni<span class="_ _6"></span>żki podatku<span class="ff2"> </span></div></div><div class="c x7d y82b w12e h3b"><div class="t m0 xea h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y82b w12f h3b"><div class="t m0 x2f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y82c w12d h14"><div class="t m0 x19 hc y390 ff3 fs3 fc0 sc0 ls0 ws0">8.  Podatek docho<span class="_ _6"></span>dowy bieżący ujęt<span class="_ _7"></span>y (wy<span class="_ _0"></span>kazan<span class="_ _6"></span>y) w deklaracji </div><div class="t m0 x19 hc y38b ff2 fs3 fc0 sc0 ls0 ws0">podatkowej okre<span class="_ _6"></span>su, w tym: </div></div><div class="c x7d y82c w12e h14"><div class="t m0 xea h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y82c w12f h14"><div class="t m0 x2f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd y82d w12d h3b"><div class="t m0 x62 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">9. Zwrot podatku doch<span class="_ _7"></span>odowego  </div></div><div class="c x7d y82d w12e h3b"><div class="t m0 xeb hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y82d w12f h3b"><div class="t m0 x28 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y61 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y82e w130 h4e"><div class="t m0 x19 hc y26e ff2 fs3 fc0 sc0 ls0 ws0">NOTA <span class="lse">16</span> </div></div><div class="c xec y82e w131 h4e"><div class="t m0 x19 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y82f wf7 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y82f w132 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xec y82f w131 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y213 w133 h4e"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">AKCJE WŁASN<span class="_ _6"></span>E EMITENTA <span class="ff2">01.01. <span class="_ _6"></span>- 31.12.20<span class="lse">21</span> </span></div></div><div class="c xd y830 w134 h4f"><div class="t m0 x19 h9 y3ed ff4 fs3 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x2e y830 w135 h4f"><div class="t m0 x12 h9 y3ed ff7 fs3 fc0 sc0 ls0 ws0">Wartość wg ceny<span class="_ _6"></span> nabycia<span class="ff4"> </span></div></div><div class="c xd4 y830 w136 h4f"><div class="t m0 x10 h9 y3ed ff7 fs3 fc0 sc0 ls0 ws0">Wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c xd y831 w134 h45"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y831 w135 h45"><div class="t m0 x1f h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y831 w136 h45"><div class="t m0 x35 h9 y26e ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y217 wf7 h2d"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x84 y217 w132 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xec y217 w131 h2d"><div class="t m0 x19 h9 y38b ff4 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y63a w133 h4d"><div class="t m0 x19 hc y38b ff3 fs3 fc0 sc0 ls0 ws0">AKCJE WŁASN<span class="_ _6"></span>E EMITENTA <span class="ff2">01.01. <span class="_ _6"></span>- 31.12.20<span class="lse">20</span> </span></div></div><div class="c xd y832 w134 h4f"><div class="t m0 x19 h9 y3ed ff4 fs3 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x2e y832 w135 h4f"><div class="t m0 x12 h9 y3ed ff7 fs3 fc0 sc0 ls0 ws0">Wartość wg ceny<span class="_ _6"></span> nabycia<span class="ff4"> </span></div></div><div class="c xd4 y832 w136 h4f"><div class="t m0 x10 h9 y3ed ff7 fs3 fc0 sc0 ls0 ws0">Wartość bi<span class="_ _6"></span>lansowa<span class="ff4"> </span></div></div><div class="c xd y833 w134 h45"><div class="t m0 x19 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y833 w135 h45"><div class="t m0 x1f h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y833 w136 h45"><div class="t m0 x35 h9 y1 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 wf6 h7d"><div class="t m0 x3 h9 y834 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf32" class="pf w137 h91"><div class="pc pc32 w137 h91"><img class="bi x0 y0 w138 h19" alt="" 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