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Clausur="18991230" Lesson="20051215T20:58:28000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:20:39000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Anwendung" Desc5="Mathematik" Int1="8" Int2="6" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20061209T12:56:41000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:16:29000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Ablesen aus Graph" Desc5="Mathematik" Int1="4" Int2="6" Int3="0" Int4="0" Int5="0" 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Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Ablesen aus Graph" Desc5="Mathematik" Int1="4" Int2="6" Int3="0" Int4="0" Int5="0" 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Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Ablesen aus Graph" Desc5="Mathematik" Int1="4" Int2="6" Int3="0" Int4="0" Int5="0" 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Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Ablesen aus Graph" Desc5="Mathematik" Int1="4" Int2="6" Int3="0" Int4="0" Int5="0" 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" 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Clausur="18991230" Lesson="20061209T20:10:05000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:21:05000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Steckbriefaufgabe" Desc5="Mathematik" Int1="8" Int2="6" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20061209T20:18:11000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:20:49000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Steckbriefaufgabe" Desc5="Mathematik" Int1="8" Int2="6" Int3="0" Int4="0" Int5="0" 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" 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Clausur="18991230" Lesson="20061209T20:40:16000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:18:28000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Steckbriefaufgabe" Desc5="Mathematik" Int1="10" Int2="6" Int3="0" Int4="0" Int5="0" 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" 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Clausur="18991230" Lesson="20061210T11:25:08000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:22:22000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Steckbriefaufgabe" Desc5="Mathematik" Int1="15" Int2="14" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20061212T15:57:06000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:43:09000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Funktionsuntersuchung" Desc5="Mathematik" Int1="0" Int2="19" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20061217T21:36:49000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070206T19:28:15000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Funktionsuntersuchung" Desc5="Mathematik" Int1="15" Int2="11" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070106T21:45:19000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:21:15000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 11 - Analysis I.1" Desc2="Quadratische Funktionen" Desc3="Steckbriefaufgabe" Desc5="Mathematik" Int1="8" Int2="6" Int3="0" Int4="0" Int5="0" 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zA20WFQbriEkE4/jXrWkCfVR9KxdXeGTyPKlidlnjcg4JUBgSfpgfpV86rZKhcz5UdcKarld9hc8e5c5z979KlVyO5/Ks2XWrKMqC0hycDj2qhP4n0+ORlMiLgA5d1H9fan7OUugvawXU6JnJXmoGPPUfp/hXLSeNtNVTm4tgckY84GqE3xA05EBFxDv4yoDNj16Cqjhqj6CeIh3O9jYkdacASc7mrzab4lWSsPLl3KOu2I/wBapy/E+IMSn2gpjAxGo579/pVfUqr6C+tQPWgWYY5OPpVmJyqfMOfrXiEnxPlBYrHcMGOV+cLgfhVOT4jX7gosEpJ7tOT1/Cn/AGfVe4fW10R7w0uM8j86rTTRKMu8Y+pFeEP4v1u5Ty4rEuvTO12pW1TxZcj5dNmQDkYtm6/jT+ouPxSSD6xJ7RPd9PurY6nZL58e5pkCgMOTkcUV5F4Oj8YXHizRHu7eZbZL6BpCY1UBd43fpmiuHF01TaSkn6G1GUpJuSsen+Iip8b6tkjcI4BjdzjaT0/GouPb86Z4hWNvHOtEuPM/dLjvgRIfy+amADbgkdPpV0/hQPcrwtnWJ87Rtgj6H1Z/8KvF+Oo/Osa3aRdbuyWRYvJjXJI5OX6H8a0GuYl6zp6feBq0mTdImaQ9sUgkJ7fpVY31sOsyn8DUL6zYpjdKoyM5PH86tQk+hDqRXU0c0bvfNYr+KdJjA3XUQyM8yKP61Sm8baOmM3MXvhs4P4Vao1HshOtBdTonI9DULKWJ4P51yknj7SF6S545wjHB/KqsnxGsEHyxzNjg7Y+/4mtFhqr+yQ68DsvszMc8UG0b+8a4R/iPk4htLhyDzwBn+dMPjfVph+40i6fnORnn24Wq+q1VvoL20XsmdvZ6cJdQu2dm+XYvX2z/AFq6+mrt+RtpHQmvOxrfiyUu0GhzpvIYlkftgdePSmS3fjOTcz2cMAxg72VcD/gTVH1e3xTS+aK9pLpBnd6fbqL2981myrIAWx/dz/WtBHt04Mi9cda8qkk8TZHnappdscYG+5hGB+Z9qqSm/A/0jxbpaDriO63EH/gIpclGO9VBzVXtA9i+02QDF5VwvXjNcN4DuLWPxN4u81iA13lMDqN8n+IrjJHs8kXfjNT6hEmkz+mKx7ZtHFxc/wBpancLAWzDJFBuMwyfmIJGOx59a4MT9XWIo+/dXd9H/Kz38t9q8vxt19mH/pyJ71NrmlRLlpQMHHJUd8etVZvF+jRkg3FvwO8y14p9t8IpyZtZmPT5Y41GPzNRya54TgYqumapNjpvuFX+S12e1wi6t/I8Llrvsevy+O9GTafMhz/EBlsfkKo3HxD0kMcEMOxWJufzxXlMvinQgB5Hhpye5ku3bP5AU0+M4IwRbeGNNHp5u98fm1H1rCraMvwF7Gq95Ho83xFsuNsU5YfewgA/Dn1qnJ8RE3ExWczKRgAsB/Q1wTeOr9ubfR9HgI/u2gJ/Umg+PfE658mW2g/652sS/wDstH16itqf4h9Wk95Hb/8ACc6hKoSDTpGIxyHJzj6Cj/hIvE87brfRpiTxjyZGrgH8Z+LZgF/tS4UdRsAXH5AVUk13xPcMBJrGond/03cD+dT/AGjFbU194fVV1kz0kzeM542C6a6RnOSYsdevU0S2njU4Nw0dvz8peSFMfrXlU41eZ9s95cyZ/vSE/wBab/ZFxwXkfLHHNL+0p9IR+4f1SHmemTWWt5JufEmm25/i36gq/wAqqS2cYJN14y03b/dW5eT+Qrz+PRZX3B2ZcerU5NBdgWVJWA64B/wqHmVbpZfIpYan2OyktfDin/SfF0T567LWV6jaTwbFw+t38wH/ADztdufzNc5H4XmkTekUhGccqasL4SnEQdoG7/w4BqXmOIf2/wAi1h4L7JqtqngqPkHWpmHAwsaj+dRHxL4Ri/1ej6hO3rJchf5CnWHgx5Ad1vtyM5ZgB/Opm8DXQ5hihbnH3gKyeNrPeb+8pUY/ylT/AITLQY2HkeFUbHaS7ds/pQPiBbqdtt4V0lfTejv/ADNXk8FXUYDO9uoI6cn+lXLLwV5gfdNHkeik1k8RN7zf3stU0tkY5+Iephv9H0TRoT222Y4/Mmm/8LE8WEEQPbwA/wDPO2jH/stdKPBe3lpF24/u0QeElaZj5hEY6HZ1rNzvuyuVnIz+NvGU4O7VJwP9gKv8gKo3HiDxTOP32s6gQf8Ap4cD+deiR+E43nAAfygDkkYq8vh23WHiE59CanmiHKzgfh7cavP8QvDH2m9upUOqWpYNIzAjzVznmivWPB+iW8PiTSJTbhHW8hZeehDj3oppp7Baxa+Kl9q1r4+1X7H/AGdDBiICSadEYgxJnOWB6+1cTPrWpc+f4h0OE9CBco38s1J8dfCc+p/FTW7tPuyGADLgdIIx6+1cRH4GlI+4CfXfkV2xx0oRUUlp5GDw0ZO7Oll1pRn7T4xsV5/5ZK7fjwlU5Nb0kj994vun9oraT+pFZyeBZW2BUjGfqT/KtG0+H/yt5skYx3KHH64oeY1ejS+SBYWHYqza54XAIk1LXbk99sCKP1eqr6/4XHMdnrExJyd8qL/IGugh8BwqkgZwx7EIP8afH4GtB/rJCPToAKh5hWf22UsPFdDm/wDhJdFAzF4duZAe8l4ev4KKB4st1/49/C1nnrmWWR//AGYV2Vv4Y0ZIitzcpHt7mVADUbaX4Zt2JfUbYgdAbhf6VDxlV7zf3spUYrojkf8AhL77/ljoGkR5/wCnct/MmnHxZ4kbHkw2MA6jy7SMf+y11fmeEYgA13buQc5DFv5VImqeEUyFdJPQCF2/pWbrSlu2ylBI48eJfF7gKuovGP8Apmqrj8gKje/8V3BxLrF8c84EzD+td5HrWghv9H0+4lB7JZt/UVMNagAZofD+qFQMkrZYH61Or6BbzPNza61cf8fGoXT5/vSE/wA6mg8O3MrfM0zkjPAJrrdF8d2Gs3sltpFjLdzxguUTYCAOpHPI56irPh/x4ut38tnounpd3UYyUW7QcdyOzDkcjNL3nsh2Xc5OLwldvz5FwR6kEVci8FXLAH7PJn3r0ES+JWPyaBAg/wBu7Q/yqQJ4vK/Jp+mRD/bmJ/lTcZroHu9zz+LwTdNw0GB67gKh03w1LqNzdwIE/wBEby2yfcj/ANlr0bTrTxAt6h1K50eC353eSHeTpxgHjr71yulWGuXWua6NCvLKHyrhhM9whO75n2lQAcdD+lclZv2tP1f5HuZcl9Qxn+GH/pcSNfAcoCkNF1/z2p114DBlG94+mcgGust/DWvSxqLnxXHG2ASsdgvB9juFWv8AhC9RkRTN4ou2TsUgCfyNdSUn1PD0OIbwEpxsYkYzwnT9ah/4Q+ETfN5uwD+FAf6133/CCb1PmeINWkz/AHZgB/I00fD2yP8ArL/UpPXdcf8A1q1VCo+pPNFdDirfwrbAOSkxkBAX7qj8asN4f06BAskfJPLNOAK7KP4b6ITmSOeT/fnb+hqynw68Op101G+s0h/9mo+ry7hzrscDLYaKjIC1mhAwfMuv/r02NfDqsPMm01dp6792f1r0iPwR4fj4XR7Zv97J/matReEtFj+5o2nD/tgp/mKf1d9WHP5Hk8+p+H4hiOazznqIt39KcnibQIww3qwPZYW/+Jr2GLQNNj5j0yyX/dgQf0qwlnbxcJBGn+6gFNYa/UXtPI8bi8TaH1WC8kfaVykBPBq1beJLKM4t9F1qUEY+W2Jz+tevhQBxxSgZ6Zqvqq7i9qzy2PxPcAYtfCmtsD0zbkf402TV9bnAEXg/UNuc4dgv8xXqpXHc0z8TT+rR7h7Rnm2kzapcNNFqGkx6WEUbDLNvLcn+6K5nWvFWu6VrK2S6XZlZHCRTmQhGycAknGPxr1u6TddyZ9hnPtXE+N7CK9leKaLerIMN/dOODXJOKjJo1V2iWLRvHsyYNlocQP8AekLY/ImpYvCnj1gQt9oUGfQOf/Za6vwiZbXw1psLE5jgVPyGK2TdyetdCw6tdEe0POm8B+MpB+/8SWKD0igz/NRUb/D3xAwBm8WyDHXZbD/4oV6OLuT1JoMxbqSKtUEt0Jz7Hm//AArq9b/XeK9Rb/cXb/7NT1+GFu//AB869rEo9pQP55r0LOe9LvYdDWnsYdiOZnLeGvhjpFj4h0q+S71Oaa3uopl82YEFlcEZG32ortdJkf8AtO0GeDMn/oQornqxUXoaRdzy34tfaH+J2ro+sLY2/wC42qLdZSP3KZ6mo7HwbPdoskfiq4kXHWG3jX+hrmvjxqjWvxe1yLblR5HT3gj61g+EPF1xpN6zCR2gL8qT29PpzXPGooy95aA2z1FPAR/5aeItaP8AuSon8lpf+Fd2DE+bqmty567rw8/kK4/VvibfRawrQLGLHGDGRyffPrWZYfFbWYpnE6wTqx43LjaPw/zxXQqlLoiLs9EHhOw0q3u47fzphNHhvtErSEdemTxXk2peHVtNUhvUh8+0RlMlsZGwwB575Ga9jt9V/tvSItQtyUiljyU4OD3Ga4t3kEgV1BGeeKycveujVLTU7iPwT4ci6aLan/eXd/OrkXhrQIsbNG09f+3dP8K49vipbBrYNbsoaQiUnoq54xz/AJxXa6f4i03ULM3ME6GIDJyecfSuyNSEtjGzLEOlabF/qrG0T/dhUf0qysEK/cRF+gFEUkM6lonVwOCVOaeUHYmtEIQxjsagvEVLSdpEMsYRi0YUMXGORjvn0qbYc8Gnhdq5c8e1TOagtRxi3seOWF/o+uePdAksLmzv9JfTZxBaQKsR0hPLQP5m1v4slccbe3c1P4Rv9B13xbpU2m3djb6fo0EtlpdoLkfaLglQHcpu3bAqHAYEnljjjPeazdeG9Ct7ySeGygNzk3AWJAZsjHz+vHHNeM6p4z0SyvFk8LeHtMtbhMhLmK0jRxkYOCBnoSO3WuR1ZPY05Utzs/iLdX0/jTwfp1vq95pNtdi9Ez2suzcFiUjOcgnrgkHGcjBrjPCPjTUFvPCN9q+v3E8Wow3cV5BKRsjEQIjYcZ3MRkkk5z2FLY+G/FnjG6hvLyP7NGmTHcXA2FQRzt/i5H5122hfCDQrLyn1BpL2SP7qgCNBnrgDn9aapTnqwc0tihqHxJs7e6K20KTRrwshl5b8MHFZvh3xf/Zl7qNyunvdHUHEoVGYbeWPZTn73t0r1G08K6DZkG20mzQjoTEGP5nmsH4fog8ReK1Hyqt0AAP9+SuSthGq1Nc71b7aaPyPp8tx1P8As/FfuI+7GF9Z+976Wvv/AD922vloW9L8XJewo0+janA56gW7uo59dorrLDUrV7IokoSbdkI4KN+RwaTbg5B/SlKLIpWWNHQ9Qy5rv+rWWjPmZV1KTklZPor2Xlrd/e2wDNJnfHz6g4P51KInABSQ5x91zz+dUjaPFzaStGB/A2WX8jyPwNWYb8KQl/H5JPAcnMZ/Ht+NZOFSlqhqUZbkiTOhw4YfWlM7E8nj6VaEKycAjH17VWmjaF9oAYelaQxH8yJlT7DvtJ7A/lSrcNnmoQ/0+hp3mEdlP410qzV0ZarcvJOm3HGfrUbyB+gqusv+zThID/Cf0pJWBsf+FGSOlN3D+6fyoDDuD+RqriBnPfNANBK+4pu9f7w/Oi4FG4jWS6fJ/iH48CsPXlzcqMA8c8V0B2meQkn73BH0FYWsn/SF9lxXmVfiZ1Q2RvaYFWwgHQBRVkgZ7VX08/6FDz/CKsfjXowfuo5nuGB7UYHtS4owfWquIABS8UY+lGPp+VFwLek4/tSz/wCuyf8AoQopNJH/ABNLPp/rk7f7Qorlr7o1geA/tCqknxW1wEYZTb/MBz/qI64FQqTkwjEZAJ/Pqa7P9oPcvxo17llDC32nr/y7x1w13NIsXA2seMjviuCS1Gx2sRyPH52BtB2gjqfrWbA67WMj4A9a6DSbe4udhl2qD08zBBo1HQEd2WMRxZ5LAZUn2ojNLRiPWfh7OIvAVlEAzLtlbd9Was6aeNmOCQccg1H4T1C1g8MW2l+Z+/ii27h0J5z+ppt1EMSkMPlQn6HFaKSexoeWS7Wztbf6DOCKuWlzJHEAjNEmfuk4xWfb6bcvGZGzFtOPmGMmqV28sT7ZkeMjseKSjfRGR6T4U8YXWiOxVvtEbjaI3Y4HfNeoaZ4ok160gTRYd106/v3cEJb/AFOOT6AV4z8NfCd54nvA7uYNMRsST45P+ynqfft+le6391o/g3QwieVbwRjITPLH1PcmtITnFWTKUL6s12lFlaCS8lXKD5pMbQT9K8p8dfFmODzLTQwHk5BlJ4H4/wCH51wnjnx7qHiKZ4oZGhs+gQcFhXJwWjqd9wCAOcGhvrIblbRG1pNpqfjTXI4Li7VDIf8AWTthF9cDufYV7r4R+HuieHQkqxC8vRz584Bwf9leg/n714Ra3YWRNjFWU5TbgFT7VrjxPqka7Gv7gwg/KPMIxmqp1lHdGb1PpLApCgrxrTviLf2+mRwl45XXOZpeWxjI+vpXZ+C/HFtrglhu3jhuIxuBJwHXHJ59O9dca0ZE2Oy8v3riPAK/8VL4u9rv/wBnlrpdN8QaVqUjpZX0MrJ94ZwR+dc38P8AnxL4u/6+/wD2eWuau069L1f5M9zLf+Rfjf8ADD/0uJ22D2pcmsjXNeh0qRY3ieWQjOF9+grnE8V3FxqIEaSLERwqjknPTp+tdMqsYux4dmd0DQ2CCGGQeCDVa2u0lUhsI6DLjI+WrCMroHQhlYZB9a0VmIjQyWo/0f5ov+eR7f7p7fTp9KuxyxXMYkjJ3ZwQRyh9CKr4HpUbRkSebC2yYcZ7MPQjuKwqUE9YmkaltGWZkAYEAg9Pr9KapyO1RxXK3E5DqY51HCZyB7j1FSXSHAYKc98Vzwm6bNXFSFwPQUvHpVZXK8PkVJ06k12xlzK6Odq2jJ+PSk49DUQY+hpdxqrBdEmR70n4mmbqAxJpARY+diSMFsdKwtUH+ltzxx/KtzzCobr1PSsPU2/0lunOP5V5lTdnXHY2tNA+xRZweD296s7R7flVbTz/AKHFwen9atrgjJr0IP3Uc7Wo3aPal2j0FOIGODTM1VxWF2ijaKTIozQIuaSB/atlz/y2T/0IUUmkH/ia2fT/AFyf+hCiuetui4Hg37QLAfFrW8lcnyAOOR+4jOK4E3CJHuZFYgHjPrXWftEs0fxk19+Sp+z4Hb/j3iry6e6242E59zyK4nC7GdJHeyCNihHOTgGpU1GXHls4zxz1/D2rm7C/2EkkCQnitaGWMS7pyd7Hk9Ac1DhYC9bSzNOrqzB85xnFTXWtXttOVZztchiRg5rPgdvOk2MNoPXOcUt1YxlNzlxI3OVPahWvqI1W1hZbZlIjR2wVJGQSPUVnXTu+0yQKFHHTBHtzWHZvJFfMDiQqTjdyDWrfXhuLNdigMoJxWjiBbsdevrKZWtLpovKHy+WSuzqOO3c/nUuv6vda44uNVuZXxyEHAya5ppZ1ZWfehwfk2dfpTkvEdf3z478DFHK1sBcnt4VjDQEhl565JotJJbiMHa7KD1Ck5NN03/SpWDSFVC/K2zIzngccV10MtvZqUhjVdo5JHc45pOVtGK1zm7m2lUCaSJoghxnbjP8AnBpqfPli25QQMYz1roLmYXWEEzJuzvIPGMdqbBbw2EQ2Dczc8cgduvU0ubQLGJIArbSCG69afBK8YJjbDdscGt240uC9KSSTGN+M7cmqOoaetu5VhuhXuODj1PNNTFylCK8nhLusjI2eSpP+TXTeH/Fl94duFurcLMLlf3qyZIc9QSevc1hWccM90NwBgAJIBPHtWpAiuzhV8sH5VwoO0HPH5VjVny1ab83+R7mXL/hPxn+GH/pcTs9O8YRa9es+oo9qcBCYyNgBHJ59wPzrWsng/t0payDdONyuMEgZyeleY3EEdsnlK7KwOWDHkj+lO0PU5LHVI7hyzrH2zjPtXUq2up4h69f3Q0qGW3tEaSSU7ZHc5IA9v5Vq+G76+u2k+0xmOJeMP97P+FcFZ+PrNbma4ubEyTvgA7sqoxjjjj/69dVYeLNOudahtLOUESqAoxgE/wD6q64Tg3dMl3OwJzRmo965xuGfTNOzXVcgSWLeVdDtlTlW9P8A63tU0VyZ/kcbJkI3IOfxHqDUeTUUyFysiHbKnKt/Q+1YVaXPqtzSE+XQt3AAAOPlNRKQp2k/nUsEv2pAdu0ocOhIODS3CD7pXIz1xXLCbgzZxUkNxSgDvUKnHFKc12xkpK6Odqz1JM+1G7io+aTdiqELGBgtgnk8fjWFqij7U2Pb+VbkH3ep5JP6msXVVH2l8H/OK8ue7OxbGtp74tIwff8AnVkFOtUrL/j1j/H+dSnI6GvQpr3Uc0m7lnap6HFLsA6GqgZx3pwkbvVcouZFjHvSZ9zUIkY0bjmnYLmjo+P7Vs+T/rk/9CFFR6OxOrWX/XdP/QhRXNW3RcD5u/aR81PjP4jKk7D9n/8ASaKvLJt5OSM17J+0PZmb4w6+zNtQiDn6W8deaPY27JkOVQLyfeuXnSY7mLE211OBwc88VrfaPMU7kVlJ456VmNGc43ZUHIz3p8blY8YzjnBptXEaFq88DOQeM8jFaP2v/RiGJYAHOOKxUnZUwT8x755rVsl8+32ZUYO7kVEl1YFKJQitJET8uc7upqK1ju5izQqxU85HAOK1LsuY2K43r1/2hVGO7eFQAGjGOABiqTvsBBPdMsih0bzlG056ilgUTxKu3qfbP19ahmuHe63OnIwQD6dqa0Kzu0ySFefxFVYDf8NtHC0ySPiQcc9G/D8K03WWaMyPJgMejDqPX8653RDJHdCNSGLjJYjIx6+1dPcXEKRhAN2BgNnn6VjNagZwMts5U5I9cevpVj7U0kihh05AximNco6twWXnGRkmoC6KRhd0jHAUZyTjtStcZaS8mWUovbjr6UNqRVpkfBDcNjqc+lWbfTke18y6Z1LjcFB4Gf8APtWbqFiLeaJfMEi8ttAPPIxQkhGnYpDEjNEBGrfeye4pbiUIAd2Ce+aw21ZUIWSPDjjDJj8a13AmhglkyTjO098isK0f3kL+f5HuZd/yL8Z/hh/6XEasokJCj5upIqFsljkYzySO9Ou1Mbifcx55RB+tMhm89mbhNvr3rfbVHiDEuGVQg5PU1r6M0kbpOh2upyDxx71m20KlcbeuMnvV1pREhKHIGRjGKmUuwHe6b4pSKUSzt++AOSWPTrx+Nb+geKJbq+BuJ4ViDbWBfg56ba8Xa4YShiM5PANWbW6xkSHI9PWto1pRFY+jdN1Bb9ZGWMxBG2gFgT9SB0q3mvn2317UtLRn0+5b5jlgDkqP8K9F8L/ECwvdPB1SYW11HhWyDh/cf1rtpV1JambR3Tb4pRND99eCv98en+FWpLnzolaEZiPJJ4P0+tUIZkmjWSJw6MAQwOQQaRpWt33gjyWP7wHsf73+P/1qK9O65kaU520ZNOhA3cg+lEM4kX3HUU64mUusBXLnk4PQetVpLWaKfdGUIPfpmuelU5GaTjdFvdSZpgJ/j4PcUhNd6d9Uc70J4lBRc+/esXVMC6cVoxhmxwcAdRWRqny3DjnjHX6V5czsWxq2hxbpUua5u68SWmmlopw/7vG4jHfn+orQ0fWLTVoDJaPnHVSMEfhXfSnFpK5ySTTZqZozUeaM1sTckzS5qLNGaAuaWjN/xN7H/run/oQoqPRT/wATiw/67x/+hCiuavujSmeF/tCz+X8WvEAyeBb4A9fs8deZySB4jGhGWwOe1d1+0fOB8ZfEarjcgtzjPX/R4q8vSZzKuc9cnHauJx1uVYff4hZkkGTjhhUNsOck8elWr27iaExswZuME89KrwSJGEAUMx9/X1qlsBIEMzFRgDPWtAo9vCWXOzgBqiSXIUKMDIBIxzntU09wVjPmKQMYHfFTvoIg+1t5yyb8EdfetCKWKciUqPMUY3HmsLyxKvXHeprV3jYKTlT2pTjcRpzJbXjFWVg46FT2rKgNugIUhJDnHer0WC33cIP4hUV1bw3aiO0VVkU5OTjNEHbQEa+jziSAylgSchuhJx0P6DipHW2Y7SG496x9MjNp5ykjrzjnGKsu4+8Ax561M1roUX5ovMEawkhBkEjsMVbslSFF3ElF5OTz3rOtbp1JySFzUs0pfaUbIJzk9MUlfYC9PdoVG3IVeg7mkFy0rAAKzAHluwqjcZ83O4DA6jv2pyR+aMQEZ7saEhMikthdXAMi7yuRkelaTIBFCgYgKvHHtUWkW0i5MzlHfgsOSAas3EbrtER3bOPc1hWf7yC9fyPcy3/cMZ/hh/6XEFlhidY3AbceT3qs9srTDAOzd1JwBmsyWeTz23Z3g+ueavRS8IJiQG645rVJo8NMtqv2dSgxkHGar3jB4yVyFHJyagvJMgMGz/CaqTTY4zxjAyeBTS1GNSR9xJPA7mr8e+ePcvAHU1iDeX2jn2FXUlkiUjJ56iraA14pFRNhcnPOelE03ldSdnbaMVjrd7vlJ478VaiuQTskAZBwDU2aA6HRfFF/ZsBYXbxKDyjnKHgDGD06CvS9M8eQvp7S6hAUmDf6uIhvl456/WvDgVFw+D+76+5q3HctFMhXLKTlWU8/Q10QqyjsybJn0J4f1Ky1CYPYzrIgJABPI/2SO3t7fSuilkBj2k7W6qP6V876P4qutEmeQx7nmC9fY8Hjv1H417Jo+tR6zYw3kTfupBggfwHuDSbvqawd9DWa4O3LjpTnmjjj8x3VU67icCkkUeXuZhnuK4f4iR3cmmJLayMYon/eRj0P8X4VrTruCaFOF9T0CIx+WGBYkgd+KxtT2m4Y/T+VaUbMsKgqfu9jWRfn982Cf8iueRqeZeNpmXxNcCN8H5B045QcmrPgnUjpl8z3vMrkIFVlwB7n/Csvx3cpb+LLs8biseTnn7grLgud+zzG3Jn+JR+hpRqODMJbn0IGyAaM15ra+PmtbGFZYfN2jbuB68cVseHPGVvfYjvXSOVj8uM/rXoQrwkZ8rOyzS5qF5kTG91XPTJxmnKwIBB4Petrk2NLRD/xObD/AK+I/wD0IUUzQz/xObD/AK+I/wD0IUVz190aU9j5z/aYiI+NHiF+QG+z/wDpNFXmMz7VBTg45wa9M/aXlI+NfiNTyB9m/wDSaKvMHYHgHANcxRXcsWyck+9OjcqRjrT3QBfU9qjC7TzxTGW7aRt+SxAq41wScM+7A6elZajcOGxQeOp59qVhFvfyNo59DUyOv3wzbsYAUVno2O5zVxWJ5Tj1HrSaEXYJHVC+1ncjHXdgVNpaSmRiyOigZ3NxVCGZ1X5XKL9Kv2s5GRuOD6k1m0BeeZI4guOT3PJNUZ5xvxvPtjim3Eblw6nP9BUDxl5BjJI7miKQFx5cqFUcdDmrtg+35HyyHuOxrEdJElHPOMkZrRs3/ufL05xQ1oNGpcQh1JRlLHvjpUUDGIBDgHFMXc+5BwxBqOU7fm5Axgk1C7AXBdsjYdwO/Wpr6+eCKKROrqWIH4Vg/acsVAXJPJPWrOur5ltpu7HKkZ/BayqR/ewv5/ke3l3+4Yz/AAw/9LiQNOJJXeTv0PpTkuCSdrnAOcMegqn9nZARkFecnrx61YiKvGFj+6OpFdDSPCJBJ8jIWJHWq7N3PNRlmTJGSB1HtSZ3fMQfXGDTsUWGZ85CNu6hgO1RvcBPqepPNI0gVevscHBqhLnOSWOfXmmogWVn3Egcmnw3OOp6np3qjCuTjJx3rViSNkVWxjHWh2QieSVQUdRweCO4pBcrFOzBiT2U1XMyQxEcOe2aitWDyvJjGOeKqK0EaRu5JrJkbAJOVPpXb/DDXzo+om0uX/0K6YKwbkI3rXD2TrgeYAqnABIyAfetO+tTaojpKjRPwGUcD2xSb6IadtT6ZijVG4AIx35zWTqX7osswVon+UgjqKwPAHi6CXTLey1SdftayJBGcE+YG4Xp06Y5rtrqyN5GyY+58wY9M1HMrnVyvlUmtHsNDKF27ecY7Vj6iMTPxj2/Cul+wsy9UrntVjEd3JGSNwI6fQUMR4j8TgE8X3MjsQuyMdf9gVz4uBsO6TfCeozyK3/icwPjG4DYK+XHxj/ZFcnOFD5KYG3Hp+VG5hLc2rSe3ZHCzMy4+70NaGlakdOuhPBhSeFdua56zWGN924FGHIzjNWUZVZkKgxscqM0tnoSdBf+I7i+kAvrljtO3eq54rs/CHisrHDa3Db4cnacEsq4zz7D1rzKSCUuGBPlDnH9avw3kEaYkDK5XO7dwPYZ9a1hWV7xdzSrQqU7e0i1dXV1a6fVeXmfQHh/W9NfxHpdul7A0slzGFUMDk7hxRXj3w91K3uPHPhyMxbP+Jjbbd3UnzVxzRWsqnORFWML9plN3xw8R4zz9m/9Joq84lgRHUK5zjnjvX0F8b/Bs2p/FbXb9SjLL5GFJxjEEa/0rz+7+H9zJJndtA5JAzXPKqk7F8rtc88ji3qCvL9ce1RGMHkHmvSD4JdBykhYjjC8VW/4QplfLO4HX7uKj6xDuS1Y4DyXY/KK1rHR4J7dJJdRihlOcxsBkc/71ddD4UhXnLZAqaLw1AMlhuYjGSDWdTEKStCVvkdODr0aM3KvSVRW2ba+ejTOTGh2mcNqsB/Af/FU5NDtlbC6rD9MD/4qumbwlZswO5lPtU8Hhi0hfcpYse/WsHVl/wA/H9yPR/tHAf8AQHH/AMDn/wDJHLJolqrjOown2wB/7NVxdDRVx9qH1Kf/AF66mHw9bRsWCZPrir5tFK7cnbnPQVEqs+k39yGsxy//AKA1/wCBz/8Akji/7HIGRdYH+5/9ehNIwwxdDnts6+/Wu2W1TB3Eke9C2UWdwXkDrUe1qfz/AIL/ACD+0cv/AOgOP/gc/wD5I4yXQcD55HUkYyyUq6YFVRHcAFc8lc/1rtzDG5G7BI4GTSfYocYKg/Q0va1P5/wQ/wC0cv6YNf8Agc//AJI4Q2ccbl5L+MNnOSAP61a+yxXCf65HU9Svf9a6q40mxmUCWFGA7Zqjq8Vjo2k3N79mTZAm5V3EZPQD8SRVKc3ZKbv6IX9pZf8A9Aa/8Dn/APJHNnQ8HiYhj0+T/wCvVm60qS7toYlkYeSuGKpnPT8ulbWjX122pS6dqttapdLCtxH5DMwKFiOh5yCB+dX9OUtc3owOH6fiazqzqqcby/LsetgsdgpYPFSjhUklG65p6++vPSz10OPh0GVOVmZgeMmLP9aX+xCibjKQmeT5eAf1r0BQcYx0/KkESvncikZ79M1Xtqr+1+C/yPI/tHL/APoDX/gc/wD5I85/sZUdma6GD22Y/rSSabA+f9NQNjGRj/GvRhax55iTB9h0pn2W0DZ+zx7vXaKftqn87+5f5B/aOX/9Acf/AAOf/wAkecNoaOABerj/AHM/1qP/AIR1C3F6ufTZ/wDXr01YYcH90g+i0C3hz9xOO2Kft6v8/wCC/wAg/tHL/wDoDj/4HP8A+SPMxoUUZw18g+qD/GpP7JiZQv29D9AOf1r0r7PA44iQ/WgW8I48pB+FL29T+b8F/kL+0cB/0Bx/8Dn/APJHm8fhwO2VuC49o/8A69TJ4cVVB3yknvt616LHDFn7oHuBS+WvP9KPrFX+f8F/kH9o5f8A9Acf/A5//JHBroLCMqqzEH1TNXv7Nka3ETQTsB0OD/hXWsikdTSqpB+8frUuvVf2/wAEH9o5f/0Bx/8AA5//ACRzGlwzaXqFpdtBK7wyqyh1I3YIO39K9Ek+I+pbv3GkMi/3Sxb/ANlFc3exO/2faGJWZWJJ7DvVssCBnBqFUq3b5vyO+tmmAWHpJYaL+LTnnpr6318zSs/iFqsG0Sae8iAkkZxnJ9dtZ2p+LNSvL6S4isZYVccJktj5cddo780wsvbBo3g9sVaq1f5/wRxf2ngV/wAwcf8AwOf/AMkchr2nXWsaob547hXZVUqULZwMe1Zr+Hrlgodpfl5GYT/jXoO4kfLj6EUhJxjA/Sn7at/P+C/yF/aWX/8AQGv/AAOf+ZwJ0OVFKfOvHH7oj8aItOWB1aZy20cBhgV3hAbt+lMaKN+G2/iuaPa1XvL8EL+0cv8A+gOP/gc/8zlAQwyCD9KiuLaK4ZDKCSvQg81uTaa013IVKRQ8YOPbsKu21lDbMGiI3j+InmuSEKqm5Rdj7jGcR5RDL6VCpTVR8sfcWqjotOZ7W20vLuXPh94Xz4t8O37STRGPUIGCSKATiRT/AEorX8HF28XaFlmIF9B3/wCmi0V7mFm5RfMz8yqThOblTjyrt2+87n4kH/itNQ6f8s+2f+Wa1zAIYEHbn6V0nxI2nxtqQOf+WfQdP3S1zSgZxyPT6VnP4mdEdkGeSV2Y6dKUc8bU/EU0lAyhRuPPTigOrIcLioKHbIiOVjIA9OtMaGBj/q159qdvUnkKFx60gdOmNrD07GgVhTb2xGTAuemcVG1naEf6hePapGn+XdgjJ9KVZlySc4HalZBZEIs7YAr5PXntUZ0q0ycwsc+9W/PHXHXoKXzvlCrlfpRyrsLlXYpPpdmoBML/AJ05bKz8t1SNwp9Ktq+SOWHHPNJ5jkkYbHqe9LlXYXJHsURo9kxwBJn6VJ/ZVsBhQw98Vd8wqD8pIpwcnGVI7Uci7ByR7Gc2iQYyXfOOayfFHhRdX0C+soZsSyx/u9/C7gQVyR2yBXUIzZXK96cu4dQMZpKKTukL2cexwPh/w7qdxrdzq2sW0VhKLdbSKNJxKSAxZmJAA5OMd6taDp32jUdXQOf3Uu3OOvzN/hXaD1JHXpjpWToumy2d/qc8rxlLqXegXOcZY85HvWdSClOLtp/wD1cFKlTweJpyeslG3naaf5FdtEkH3ZD+VB0d8fNIcfSt0uFBPPtT1bJwQwOO9V7OPY8r2UTm20iT+GVc+lQPpk4Bx8xHHFdWcBhgAGnZyDgDAOOaTpRJdGJyCadOVyVA+vGaVrGQKS3GPTvXW8dCq8+1CKdhGxeOwo9lEPYxOQFpPj5Ympy2c7Mf3T8d8YrrBgLgoOKUg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Clausur="18991230" Lesson="20070107T00:12:08000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:38:22000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Scheitelpunkt" Desc5="Mathematik" Int1="8" Int2="6" Int3="0" Int4="0" Int5="0" Body1="LTggMSAzDQotOSAyIDAgMCAyIDAgMQ0KUlNMDQprAAAADgEJU3R5bGVOYW1lBgZOb3JtYWwIRm9udE5hbWUGBUFyaWFsBFNpemUCCwABCVN0eWxlTmFtZQYGTm9ybWFsCFN0YW5kYXJkCAhGb250TmFtZQYFQXJpYWwEU2l6ZQIIBlZTaGlmdAIhAAAtOSAyIDAgMCAyIDAgMg0KUlNMDQobAAAADgEJU3R5bGVOYW1lBgRMZWZ0BFRhYnMOAAAALTkgMiAwIDAgMiAwIDQNClJTTA0KAgAAAA4AMCAxIDAgMCAwIDANCkJlc3RpbW1lIGRlbiBTY2hlaXRlbHB1bmt0IGRlciBxdWFkcmF0aXNjaGVuIEZ1bmt0aW9uIGYgbWl0IGYoeCkgPSAyeA0KMSAxIC0xIDEgMCAwDQoyDQowIDEgLTEgMSAwIDANCiAtIDIweCArIDQyICENCg==" 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Clausur="18991230" Lesson="20070107T00:17:48000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:39:45000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Scheitelpunkt" Desc5="Mathematik" Int1="10" Int2="6" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070107T00:19:38000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:36:40000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Scheitelpunkt" Desc5="Mathematik" Int1="6" Int2="4" Int3="0" Int4="0" Int5="0" Body1="LTggMSAzDQotOSAyIDAgMCAyIDAgMQ0KUlNMDQprAAAADgEJU3R5bGVOYW1lBgZOb3JtYWwIRm9udE5hbWUGBUFyaWFsBFNpemUCCwABCVN0eWxlTmFtZQYGTm9ybWFsCFN0YW5kYXJkCAhGb250TmFtZQYFQXJpYWwEU2l6ZQIIBlZTaGlmdAIhAAAtOSAyIDAgMCAyIDAgMg0KUlNMDQobAAAADgEJU3R5bGVOYW1lBgRMZWZ0BFRhYnMOAAAALTkgMiAwIDAgMiAwIDQNClJTTA0KAgAAAA4AMCAxIDAgMCAwIDANCkJlc3RpbW1lIGRlbiBTY2hlaXRlbHB1bmt0IGRlciBxdWFkcmF0aXNjaGVuIEZ1bmt0aW9uIGYgbWl0IGYoeCkgPSB4DQoxIDEgLTEgMSAwIDANCjINCjAgMSAtMSAxIDAgMA0KIC0gMTR4ICsgNjEgIQ0K" 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Clausur="18991230" Lesson="20070120T23:14:07000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:23:38000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Funktionsgleichung bestimmen" Desc5="Mathematik" Int1="2" Int2="2" Int3="0" Int4="0" Int5="0" Body1="LTggMSAzDQotOSAyIDAgMCAyIDAgMQ0KUlNMDQotAAAADgEJU3R5bGVOYW1lBgZOb3JtYWwIRm9udE5hbWUGBUFyaWFsBFNpemUCCwAALTkgMiAwIDAgMiAwIDINClJTTA0KGwAAAA4BCVN0eWxlTmFtZQYETGVmdARUYWJzDgAAAC05IDIgMCAwIDIgMCA0DQpSU0wNCgIAAAAOADAgMSAwIDAgMCAwDQpEZXIgR3JhcGggZGVyIHF1YWRyYXRpc2NoZW4gRnVua3Rpb24gZiBlbnRzdGVodCBhdXMgZGVyIE5vcm1hbHBhcmFiZWwgZHVyY2ggVmVyc2NoaWVidW5nIHVtIDkgRWluaGVpdGVuIG5hY2ggdW50ZW4gdW5kIHVtIDQgRWluaGVpdGVuIG5hY2ggbGlua3MuIFdpZSBsYXV0ZXQgZGllIEZ1bmt0aW9uc2dsZWljaHVuZyB2b24gZiA/DQo=" 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Clausur="18991230" Lesson="20070121T00:53:12000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:24:11000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Funktionsgleichung bestimmen" Desc5="Mathematik" Int1="10" Int2="12" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070121T00:56:14000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070106T20:46:29000" Datetimeupd="20070121T01:26:18000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Quadratische Funktionen" Desc3="Nullstellen" Desc5="Mathematik" Int1="8" Int2="4" Int3="0" Int4="0" Int5="0" Body1="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" 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