Новогодний парадокс времени. Роман Кубов

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Новогодний парадокс времени - Роман Кубов

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N1+R1wnzj6P85FxPZ+N9kHrpIPwvmfbcEXG+q+F98PRRfQHyyi+pr6X1OX1E6/lP1fwAec6t3QF7kgj8789+hfPWu79H+cfR0TzfpOKHzadoter7vL6iY+ZfTfmTOV7/AMD74XpJIq8P570Pnryv05r7x0FLhU+18d7LPbeCJ2+eY+9lrKr6B5D16s8XtcYPDdDL6Bx6syTrh+ZfSPGueN7vznqxduSK/G8H1fGrLB6rzHqBeikk7eW876bivJffeL9qqai+grxyPWs/UdTl9R6SSD5fgfQ8B5/S7arVeD5/9A+eVm/vPn/vw6kknWcLueCFzPp3zH6e03M6fLT+dIV1yaLGoumE5j0LmsugoSlLKNVKqgIBgQJxTBgEDEkTEgAq6DEkCSQAZAkkCQwUkgerR0x2z0X0BRXbUCSQcYECQUEhgjKUEgjewKAIIRWUACGoCGgGUFBDJJAMDCkkCCAArAOn9G+c/Rmjyetyg+buGD6H1uR1wHzr6N86FxPUeY0B9XnO6IxDAEMCYdniA82QWvpHU5XVTgMAQwJJkDzviOhz6nrfTfj/ANBT9ADExDAkgBflvrfE1Ce98J7wPRySb8P570XnbyutptvHRdn0inqvK7Y09nK7I3EMAGQc4HZ8S4PuvC+6AyRWIYAhgSSAMuvKLwHqPO+krLvySduByO1yXi3rvJetLam6lV46vRU8fS9PmdNbSq3jB5Cp1vD6PbVbG+D559C+e1mv0DwHvw6kknXL8y9h4yo2fS/nP0dNuV1eUn83L7dcMPQbXWRl1ZNVLUjFT1jRXQpFZVaqVTAIGJABEA5IEQraOtGUckgSQgVdAkkAyQUkgesrsrx2z0X5wqqsqYoITYggSCgspAkQGZHTurZQBAAiQUEDREjIrASq4YsaADCCyQJJAAMDT6fx0a9jk8sQKkB6bb4uB7TzGGChkZd6TygD2s8VEe3r8hUzs8lbANd+YPU7PEAPbzxAD3E8PA9l5rIjCRGmtqIvTdDxJR7aeKge15nniJlJqU9DwYHsp42KupzQ7hra7KjRqyXE3I0Ro6/BKv0E4Rmu6nFUTc3ZnqX7/mKivVDyQK9fPJsl6tvJ2B6t/MWB6WviIJOjyw59Q3mNKrr5jpU4etzqW+yeHegY9/NqOnp8zW69TxeeAUMHPp28oFfpPMkiX0Pn60/XDyCl7cQ0C1eh89hH7Dn+fzD0bc+6sL9Lx500W5x1VW1DrUqnK3R0iMqtVZU1BCcUxuCREUwJYoGkDjiMoQhwUSADIBkgSSB6pHqx1ppspZVVZWCyROGQCQUEyASCBtqtQysgBYGGCAYCKSBoyQBDAi2IADKwSAJJAkkANA0oMAAwACAkIAyQBCQBjgiNAly2BXntraUMGCRgSxbxUJIEILRIIRg7kQkIQ4gYzkRoCxoAYlqWK4ndHJuemwLnrtFZBE4joKqm+hlNVtQ6nloA2gK2YCuZSAqFYPZTaFuvLsDbtz64eanfUHNuJc5+X2OHUgMKFDAahgNQyoEjFLXZWUisExvxdFFWRqWSokO1rp2PK2o1E057KBrUyFKIE5W1ZSoyKgpVUAQOCAJJBwQhZTbSBtrYaCQC0ALDAEkAiQUkgeqrsTHbLn05mZ67KQZs8DSc9oORBsREMUZD21sBgQBFgNFgMVLRggEgihDMNbKAVlCKQBgIAgg1bo0QCAkgCSBCGAQxMEkFYkKyzA6PSFQcNIGDSuCyM1AJJGoQwoykTx1ahhEWUiLo7UgIjIWowgMysJnQhbZS4r7KLBXGuCdQoLXaG8ld1YLem0VSaqAqZbguz3ZARWUbW12BbqxaUuru4+2XuWNFYjfVUnznpslz54PXSkgZBAmAQMGOqpSxBoCwNdXWOpNFwc+abxHtc7SZ3UDKD1ZkLvWglOqhMpEHEKpxSqqCAcEgQEDjoQKEBcllIQAhbW6gIVCSQJJAkkR6pHTLXPm0Z289N9IUh1BTI0bKojS+N0apTYF6oAvqKAwEBosBihE5QgxUgbanarCwCFgECA0EAlSEADDBAkkCEMmTCOQxOBgEMYK7KyDVkAodRIGFS1V1TVua2pkgLUJghZXcIgFoxSJipExWAzVlp2rIOa2Cx6rHLqVE9lTiuepwsiFy6CtO45yCQXDfSpEtFtAJpyWsbNdmRIjlOWAG7Mwuho5louzr4miH01wWp6RnVriU7LLjnjpBnNXfzmybLkLoWCqyayFN+/ankz9TOjCttDKUbM3bbzwq6GJKhuqBW8QDslZAgAIsCcUgYkg5DAWSADIiOlwLWQC212gogAqVCEQDIQEYy/TpZXnpmz6M9PPTdSFYKgYCDT6buJ+Sj63GfJG+swXyiz6nE/lo9h4gL5X0k8LfQOi18un1GC+Xj6jzx/Pm24AtWegF54fUIHy4fUoz5bPqQD5ZPe+KRnggE9b2TPm8+pwPlk+pgPlj+68anSyvNCHpBzh9MLXzKfTYL5hPpxD5iv0v50OgQDU6vaufAj6kWvlA+sQPko+n+Ka5CMtJtHe9mj5XPqnnA8YVjmxvW+kT+YL9R8wLyZW6prf2fbVfMj9NKfzOz6RSL57O7wazsdLKgssJsAUcU+6m/At9Dk6fPr/dEPET29IvFU9bhVDSnosqo+jSb+bN9Hifz1fokH82b3PkajPZlucarPZ2Rp4yz15H5JvVxHk39UBeXHS49ZW8rrenK8Lb7eK/Dzr5axybNrua0bENs9PqVflK/exafPMnsfF1KmfR5r5sv1SK/lU+qwfymfVoHykfV/Mi8XBeytfq7zXyWv6p8varZfcs8UPrcT+Qj1HlxR930wPkr/WfPo8CrRhs+h9ZP5Iv1zw4eYDsFbPZNVG2JoXiffR0Fmz6M9PPTdSFasoQiC+r78G9zIMQbpz7g1SQPMeA9/4Adn1D5/8AUQMlQrZz4HQlVoYPnH1X5wjnem8t6gPaSRkmagOhMGwH4nbrD5Nrq7Qe2vkCSjOG+YNgPw+5Sj5e1lc2O/wPWC9TJLmTNUG6KwVfM/pnzOXnkvK9310eokXCHQnP0hfn0QPlGP0nmqn1vt/D+4lzzHp/Lh4ayvp1Pv8AerTQ+c+8+XtL7jxH1FrXIJszCBb5m0jXwvvPNOPMWU2ac7ho5Csg59C+efQ899Eizq0wgW+ZtI6/nv0byDny3W4vYrP6GQY2kpzi3TBpC7FtAfMJt595fTrabo1kTKG2YyGuZYLmcHscasb/AGfivarRpItOZwvV+PeOxc4vB8jZm7vdeX9XHRJJOnn/AAnufCVnZ9P+XfUR6pFm2mAB0Jz4HQ8r2vNteP0ZtDX1myuyayfKPq/ydpPfeB98L1EkVeE8n6zydT0/qXy36lLbzvovPD+ddHB7MPW2SBPB+88In5pgZphZQqtrsWXIbGduu2uoy59Gdmem6kK1ZWQgtfVt+DeSvyz6n8qRj9T5T1Tfu5ILzHgffeBT6n0b5Mw/rHD8GGpEgvoHpvMenAfOfo3zUOb6jyfqw9tJA8Z5T1Xkwb6L84+jB2kdA+WdjkZw+pz5bA9T5SAG+l/MvpgdOuysPm1F9EWPb+I+iOejIKXhuJv58v6hdTdSq+ZfTfmUujRn0FfTnR6jnfMvpnzEJ7Hxnsg9hJA8H5f1HmGvV+48P7hE8v6jy4/C+x8d9Oa6kgT834Xu8Kof6n8s+pp6abqFXzGt66y73s/mNjf0rg+VYTWV2Vi5VqlUdEx9D+d/Q8+jTl1ZJv5isrqfRe9+f/QFU8n6zySPH9jjdmo+iEGdPP8AiPb+DcN7HxXtA9UDJv57zejzby+n3U3Tpz/n30D565v05dNZ6WDkxLayT7bxHt53aSLSeW9TyHHnJla+d8z2D9f0kfPpkkH53wXvPBVD/U/ln1NPVl1ZE/lahaTxI0wACaM2hP61ZXZNZfk31n5MJPfeB98z1EkT8L5T1vlk9/1D5l9NE3nvQ+eDwP1Dw30cZkjU8J7vwqfm7EuixmekNC0lotUWvTo6Ks+bRQLLTppHnFiUAyNfVt+DeQvyr6r8qDD6ryvqlXu5I58x4H33gEzB64fG6Xu7HPgJ7+BxuzIA+Z/TfmYcX13kvWD9zJBee4nvIHg/XboER8YfNs1qgOt6H0geFnu4Hg/YbIErsrR82z6cyp/pPzz6SJ0fNS+c1Bpr6bdTdU1fM/pnzJOjVl2J/S2R6nm/Mfp3zIF9j472IewkgeD8x6fzDXrPb+I9uiYN8H5z0LQJn0cAXhaQah/qfyz6mq003UKvmFb13lY1b1Nj1MTbZS7mxkYUR60x9D+dfRY200XydfCr7yNeZ9NInPCek+eOauzxu25+hkGdOV5n3cF4T0nXgQFB/P8Am6c1ZfT7qbp0yeV9rA8dd6uNeab0YJ8VVZnrG/23hfdTs0gWhqtAvnlPY4N4W+g8179V0ZBOxkgec8D73wNTZ9U+VfVUaqL4q8EPfQXgR7+B4DhfW/mLORo

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