Hora de praticar

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E0xNR4xcN/7aobs0vFkfrrymOs8w7zmL04zNil5+fAz49C6UTWj5+I12+UP74ySVcpvGNP0mdWETTuYN1vMua9SvrjxCDQB42atMrruVbkWp3THYUMORPOJA0+tWL9LhirPQg+LjofGgRf3dFGdwjxNC6wyfaJ9wHGG7szdW9rWNd53YLw+GTFPdigNaRd6JhqsVuDU/UuN9hFqjCOf3OqCbXrWOYBeQj4VVKMb2TN5/nqZpk414wEPh9vOC5nXtkk1rf+k6qfZqh90TKL1k8qMhSo366Gf1ClghfWLMQuMby/ST9oOHEj0U3vVT9Blts6jCXPXyBl97mbtN3MTHvv160NljvL4iZNJQQBB5zHfz1u5NZCbypdOfjCEyJY+yod74Cuth4BRnaplbIw9PDyuPzCvCQLlV50eXmGMxjW/rogQvlsNl0fuaGXLoWEQ5UD5OqBvWDJeum6HNFdhDRGIfqFyuBbRV6mAUcEKBcKdurapMv5rn7EmMDHsG9UqH7kzAFFZosoYUmfPn7PoEUYU+arL1NjCaHQgevmPl+4xZRgGA0LU+7VfPmBGP+0aP3uVvPbZZBXiueTN3/SWMqoQAKkA81SYAyI+f/pxD4vqhEF5zrBzwJjv0KyG9YsKMNaf+f1nZjA9flcbdTQaGz1Z7kbxO9zZqaE80aOtEGV3gHYspRPlw7CfMn+dpRYQASayyfI0DgKrBdDtDTX0//Xze814cECp/EXbXrxwykrQ/7453Bwnol/N6laM3JkC6mNlY8zMVRb96tyyljx/b0czVIkYvv3ldFm7dZ+taJDfve/QMduofeTYSTPO/ueRrmaEYSD9++MJMluNti/GLrCVJFYPwkZ0NFoq3X71dDeLAmMAMjak5nw2ar4ZGYXVUMRAo204lvDRydOJSoeN0qJBZWtvNG5uU1eeu7eD0Y6+4cj8U9uFwTZflfMdHRvqWDJcpOGcsj7yPqeWxWSGxkRwcRzSMq4Az+BooNDNUNPvdu0/YoYoz8d6dp3SccTU5Tr27SRLOgKDdkOH4xgX2i7S2zCyn7n7rKV8XCloI+kT0Pd04lm5o1MDeeG+jpb+gDH//94cobx1SOfk4lS8Ql9YVXiyZ9vY8iHKaYA2GPcEJYhek170wK3NpdeNTYzn56qR+/7AGebMvD1gmvztJz3NyXTAMPrdC3dIwXwhw1TJxWoL0diVG3fI56MXqBw6Z87UTx+9UYoqr2xXHvrbB2PViDsg//10svElq1hhaNPsZKT7bmluc26zOtaJSgvecy0W4CeMv3DfkQe0uZ06mo/f1da+Y278+K9fmlHIysiNrepYubQZ5xzAV6xoMDfgm5OJSfKZGs+DVA7ikEMTVmNTQRuGwcyq22Gdd+XUIXrlyVultjrXnPD0V+0zARccRBxTtxrH3GFVCfnHGDFHcaqa6tjGmjvRYGzf+rXKSXVewkCepTevGX+M77XqDNk8UlrRf+RIyWIF7J705lYYGP7BStQWk+foKVZmoP1Cnc+syu3ce8QcgF8+davxCKD4ahVLyH9fud9WBMIgLcylUwLk+CtP3SKtGlSxdqGf/saKz+5DMmjC4ov00w0q81mtdfppijoqBBAOH1X9pI4MK5fRwJFkRXvrrkM6H3LJc/d1kJta1zXH4d0B020FfZQ6RuiS1g2rGg3PXzhv8wenhfYiAxcpj9zevoGtLgLug22hE28Y1+j56OHhcf3hmp/FiHAEU768uSwiFH7xfVjIlyhSwITTkjU7LU2IiNCaLfvM+CDSElMf6HcoIfJ82U9Qu3JpaajCmHuJ2JAWEwZKiboLqBHPsjqCFCMSIXlM7w8DIYnhH91uoqi0m/e0C4eANvAdz9j3Knx5UZ/rI0rE2hoqixflRXuHKEWepXxWQWivOVn0V5UK31G+a4sDz+TV71KVry+MQiKro2estOWsTi1qyvP3d7QVqEIF8lrK2EuP3ajtz6IKapdFrMMOCQoSp4h2FNR6iQYTZaad0I0yo0HkcuysVVYOhtbLj9+ihkIhS3GiPlZZcE5QiIBVLKKkRNBM2erY0E/SgX73gzulXrUyllfdf8wCM1wYs7QAHTAqqYu6caigMdFYVrsAhiwRVRwnFHtgOO42OsUCTghpN453OqoTWlLpB3B2wu3ZvPOAbNp+wKLuOKuoYCKkKSlfaYNiWAkh6sjqCjnUpBcRzY/VZ/qFAUDkm1UvKyAGeJYo8sS5a+wZot8FlDeIbLO6FaTxXCG0SsaESC/syLyC7+BVnMCfqBOIIVyqWKFUfAXnmnyI4llegXwI7nOga6xQkErFtXvU2HtMjWtWcogK39S6jqVckB5Iv1jBDAP5An+lqkvr5jucKlaXiNpXV8Pwl0/fKpXUYYYH4b3/e7G70SvucLw6nCuNFx2cDCLNjn0JtJMACOOOXAvP0TDgvei+41izOkGZTo4wp3EGGDfmDN/RLgzeZGgVXIPv4dGSWi8pLtSBEUnwIZoz4Bt4nj6RK//Kk7eogVnJ5A6ruy/27iSldP6xOgA9AX2DvzfvPGhtbKWONqJp+YZdac6daNAX5Hq437yYL+F0vGhQ9xx1UOIOH7f2kULFnJq6YJ3x9+UABwSnmZHp3qmRPNXrBnOMSB3tqnz0P+o0Ih+37T5oK5gOtmqq7We8o9ufS+mBTHTgnVt5c/oJZ4Fb2HcTngsgl44B5aTopyq2GgYfhduQDH2c9i1YsdV4++E7W8vdNzY1/iiuc+JHD3WR2lVKa0OymAPowHjOXLzR3t+vjne+vDlV1+5VB/lQKjoyn//Tb5I6luNsVcLDw+P6xzXvOCDwtu46aJF9DBb3mrpgveU/m+SLAOXP0i3RVYx+lNDWXQfMOMMQDMRwaiB4MTwxtDCsyMues3SzCd9b2tVNFW0EKHuWjTHKUKQ7VFAiHIn4Ra8EcN/cZVtStXvy/LXWpsvUUQYMKyJ/4fJ4rdm85+sZbSEQyWJFIVz+7CWbLZqOkUyKAAYZkbXwKgfKulHNCkZr2kK6T7hNGBjsP3ApHqzQkH4CWAKPjlZDHxQjKxOAaH144x11P96jrfT78xPyuxfutO/mrdhi9bCiUL0CkXX72oCBcnObehZhZFUExXepwIHB2MQRxfnKnYuN92LRaYyOSmWKmQFaRJ0McpzXqQKNBeMdpWPAO6csekh6CpF7nBOMCbtPyyT1A/6uXLaY5aDT/i1qbNH2aGMhGhgIjCF3dWlZS25oWt2eYc6Q7hANDIt2jatZ6tl7A2dYilda2KH1Y9wyn27r0MDS+aD52JmrbFXkSsFY4VhiZNJuovJvfTHNotBErutWLSN/+tFdZoyFI9LIB+g4OYpnMQRjjTFpVKxCMmfhIfbXhMujHTgoQ157Xr74+9NmtIfBih17MMJ1QWtWRTAkg31Qyq9t6yan6wEM/0o6li3NSM6ic2qTOaEOGOyk8pC+xiocqy8YajgkpYqp4xC5Lxrs40GmhNuD/LIo7+VCG85qDHITHsUJJwgAPxYrlN+i1Rj4YXCNlVZYktWGhrUqWF8dalcpI+/89iF71ahU0r7DsCRdhnkFfxOpJ/iwSx0L0kQvBbQTRzrcb17sC0pvfkBXnMZz54MVIfac0NwFK7ca7S8HpEOiAzCyWQ0NOyz0kT07g//znHzylydTrTpzjVTFyapzwm2Hj/YdUMc9BGQO+ol7nX6CduinW9vVS8W7gBTH1PrpsO2FiaWfAOU7eYjjh6wIjx/Oyl9+0sP2NyLzAXKdlDFWoFhNw2lihZw+sToepj8yn5TLsbNX2yqqh4fH9Y9r33FQGTRj8UbbhPWHd1Ne//hovBlzXHdAyZJ/joGNAYciYvm8WvkSFzkADgi5/mMWyh/fG6Ov0fLBkNlmQHVoVkM6kNMbBTYEv/DHz+Wp/9dPnvjfj+V/3xhuCqP3bS1UaQabGh0w4MjPD7ebjbLkal9udAugDN7/amaq8nixARnj7WqAaNyftY3h8knTIZWAPGdWBjDwcBCIXqZercgWpCJo1zCkwj3EAfjZPwcZ3QLa9bP8dKLubAAPHLsUQB/LxVZjFEPLjBY1rMP1Md7sQSGqh8I8cCjBnqtcrrhF9929/KWMimWKmAFGRJf0hPSGAGeVHOcPBs+0jeP9xy40wx5DiEgtRv00NcQxRLu0rm2GP4YRdBo7a7UZRdHAcH/+DwHvPPnbfvLjvw6w9j7Wo41t0ISeAEOZnGQU+U1t69gmcRwhjKVJamDYyS3pgB9kg4dJO2C/SZM6FS0KTUoJezWiAf/e3rGBRWDnr9pqq0WpBi8CMxLViCGHumTR/FJV5xVGNrRduHqb9f1K+NoB/nnh/o5SsXRRM0LYR/OLV4fI/S/3kR/+5Qt5T3mfzfhhUB0GZLR8YP8CZUS3BkOJvHH+ElkvWiiv8kdQzqS5a23/zr/7TZRX+02SN7+Yao5CGBhZyJ5wXX/qM8ZSvZjv8CF8ggOEkxnmV+hEqg/f4TiHHS0MQAxZcsk3bN9nY8V8wxiPdXiEAxtdkSnh9rz++eR0nb+0AE1w1p753afyJDyqL9JtSLm0VRh1HqKDLxiRRO9hXfYxsNLhQD/hLWQFq344R/AH8hmZznscrPrVyykvFTeHhTGINXeiAe1oW7jfvKYuXJ8qYBGNfSqXWClktYIVyTrVdD7ny6Njd1qWqLOekVMexu79R2y8WKkqYnwUrNxNUaeVfQ/w0b+Vj0h5Qx85UANG95/7jE3Vdn6Lg6h9GLTnC5U9Yf2Eg8rG9Fj6ibSpVPrp9WG2io1+Yr9cNBgD+JaxJ4BRSGlBPxzf8geZjpzFQQKkJdFH6FxbHXocZPZ2sZLCvg5O1nLAOSco0VH1KSsxHh4e1z+ueccBwYVBw8bQ9s1SXuTLkise1mMoX3KQEYJsRCQyimHH0m44GhQGxlr9amUt0oIwbqHKu7AKyKkLN9jmvWiDHEFOpJANaxjyCFHKQGlG14GBTT52uN0YWqReOMF8OSDqTF/C5fGqrgYrJ/RcDWC0tWtSLVX5zepVtLqdYYuyQfmFVSz9sc/JX6JGUoOcaTbbYmBiPDC4KFxzGqJv1s+pSGTvU2pMVmzulfI/Sy+LNmD55L5xLUtVfhTYFEl0D+dh9MxVZixzqg0nCBG9wzgnBx26uBOR2LhL0RjXh+MvPg0MI8PxznGlAYoXniWaG6YtG0xZ+cmfJ7fttcCQcrnMc1ZsMaMpun+A7+B3jDKMfDbaYhgTDSTiiVHLyVQ2fqmez2IbXTl1Cf7GQA9O7EkNIpis6kD7No2qGb9jMLASdPBwgq2k0cevA4xn9viwssAqE6tRpNOw2tV/zHzbw2IOSmQ0GUNOXGJehXm2rcoHjJZYQ+z2cHBCUEp7L1jKDXtWRk1fIcPUGWfPB30OA3qSlhauC8PINq1H5qDRNmp4Mprv8E+DmgEt12zea6umrBpAX9Id0wIpf9F9b1q3khmBVwJ4C8fa5unJ4NhTUmqQiUbMGN3gK7p78Yy/GAQeMI7hb9Kn2MRN35HbkI30rJgpNVFghZITtsL95sXqn5tL0aAv5OXjJDAnWO0g+FC1QnGbi8wb/saaW7FgfKT/wUOOj5g/7AEipZO9V/ARzl24T7QOpzVazsKzLnXRAWeTNLdU+qlgXttgzSpftJOVSj+pI3YG/aRlsOk6LR0YZs3onoflLICGlL949Q67mblAnRw4QpoVaU/b9eVQSNv6m2dvk9//4E5rg4eHx/WPq2NtfqPIYtF/ji/9/Qt3Jr9++XQ3E75hZYXCwMlAQC5es0MV1B4z7IgqhTdRh4FQffD2lrbhEeH215/2lIfuaGmGFycZRefcsnHwgz88Kp/85Qnppy+ObeSeDwbNtLSTMIj4slEt3G760V77ExbWlwqixs/f3yFVebx6dW1qyvdqAIfst8+lpjXHtaJgy5YoZLRFcew/xDGsKUYiypaNnHFHEqxvZUsWSmUslVPj7o1fPWA0Y+mezYKMCadPkTqC8gmDcSWvl3pRVqweceyrAw4dUdkVG3ZbegMGeJkSBY0HNqsBi2PiDAD+YlBv2cmRqJzvn1PHJu1TVwB95eQr9jb06trE9le8+ot77WhKypq+eIOlHuE4soHw/94eKbPU8DivbcRIWL/14pSLzq1qS98/PGa88/GfHrcjFUnHIi+e06wAxiLGDY4KBtwb/afK77Vsfp2Ztu9h03PcUTNwokFvOa1l1lI1gIw+HCk5zo4SJnWPHHwMjliGGc7QDWrI1FQndNPOODtONAxoCJ1JxcH4Y1WC45I5CtnGXmnBCV5XEukG9I02k0rFWEJ7Nqf/++V7pc/vHxH2s1APKXCsmqSwSxY7heZ3UfKBo2tZGYoGqwFE/eFjVrQCWnJ4QhY1zmrIM71usLQzNtnCY8nVRFBRDVP2LoTrYk5j+GJcY/jDr+wVwVFzoO2UxyZprpM/jmxyQA5hzJL6weoF/EObcCbCG5+jwZGz0bLxpUdvCoIqlwnawMbpj5Q34dH3fvew8QNt5tQe2+8VRRD2LrHiR//iDsUrz6ZOD4PGnOpDEIdIOc4aK29sque3IFg1YO7gkCIDWIlh/wPl8UoLrMZFy1ZenKjkUv6iQaDH7S3BMWZFAEeUeULdzDE2EadXbxjwArzKnGOFlTLgKxzJZ+9pL/erI46Mg69TFal0xpH/7XO3p2r7b3Uco09vQp49eFtq/fTwHa3MIRgyaUmq6D5o07hqin768xN2gAXpkayc0rdoUD77UWg3K5qc5hQG8ohUQJxqVklwVAiM2AqKindSBJFPA8cvNvmCU8Z38Dr8C0/B56zwXC0d5eHh8d3iO53JCFoEEcIp/Io2ihA+CGAET/JLP6OAXeQR6G22rMqSKMd0oqyIcpTSV9iIjQbCE2UTlB2k26AkT58+I4lJqSM6LLeTOsA9RIfaNa2u32axCHJ0dNIEZ3K5kZfWdamKKRr0gB97S1WevlJT4euBKBobnMPlO9px1jpGFwri81ELrL8oCAxposAof8vZz5FdmtetZHR1IAIapIbks9QHom28x9DkVCHKCIMqMfyqqKEO7FjZk+H6Eu20kp/87UszjAGRVwwZIrZENUknMh7TZ8hp5whCKEXqDw5JeqhWobi8+GBn+YkaJ2zwvOWGutZe+ASnhFxeaA59MPTY2Llj32EzaIjajp+z2gyG8MAEvJPHysHYIr8aGmF4HFNawhYoXtoPeJ73/K4EG0uhIX1iwzin9kQDnuX4zYNHOCY3q/5N0Hmwx45NJF+dtnM0K2VG8yD0JhWB8+yJMPNcGBjBpEGwagR/sCJDn4muwh88z7Gb1BkumXpwwnmlmuPQJhUuyO4DR+WlfwyU/9EXZ/xDW3K5OW+ek4/YJIpssB81DFVC/RfLh6wmH6IBvTn21aW3YfCw54Zy2SjLvg34HIcwFuhn9JymTHiSvSJEh6mblQucB/oND9Jn9iJx8gzyjMMFonmQsliNJC99waqt5oRUKFU01TyKhs3XqL7Txuj5dEnQ53DW2asDj2LckrsPbXbHHbN5Hw1SQJsq3fghSX7MDOPb+hwZd3jtJ38dIC//e5AZoDgW7NMCyDL2aMBHBAYwwrkOf1/MH6lBH1NkdsqLSRRr3AE8RfoX9ER2sUcBPcG+LebLkfhTtm8pHKCgPNoS5l1e9I29VOgCjHe3qsCT/F4Cji5BrFiHPgSI4ld92Tjr7dFzk+9T+qr6qaDqJ70HWoXT3QCrbLH0E/KZIEU0mDukdjLuzAdScZFv8Cz9Rm4QIGBOsgJHfTY+ep1VH5zCFRt3WVAB+QPfsWE8SAUNPuM8mq5Qmnl4eFz/+E4dB3K5OS6OKJB7kR6EEkkRnsHvEXDiS/g+FDM/OJRKyCvYzIXix0BCAZM7i1Jwxm80UDLkkyMMx8xYaUfcfTFmkdZ6QQVvfjNc0kJgsKjA17/cHx1t5XSVGYs2RLV7pdWFYL5coCjYLBpdHrSwH5u7CiCaG01rlsTZkIdyuaNjQ1MYGJGcVb9u615TyByT+Y5+VjJI60ZVTalCl7SA8eWuo1iidKUBQ4LTk4hYYXRx1jyGxrY9h2XopKW2oZDxYwUH4Dhw6hLKjSMIOUaQvRXL1++yYyFJX8MZeaBbCzPK0uIJQPsw1HGCeBH15X4z5rUNO/YesZWLH6pT8Ysnb7EjKHmxAkWx8BSniKTl0nFPNvhS/6GE3a9rL1XDi9/rQPH/sHdneeWpoFxOq2G/A+3ix9k47SdsYPAeBynY+HlealQsJT977ObkdpGjXqZ4QTu7nbGMxX/wMulYpEVENxtjHQMvMHpr2YqRlf3ULfKDBzqaU3RUDacNrEhoHYAiGAsikMytMD/hZKVGEPlkNQsj5N2BM8whg4ZsFua8f5wm8snLleCs/8hjWgv7UdhXEuZZXsvW7UhuSxicbHRTmzrm5LEC88YXUy31jDbxmxx9Bs9MRdswWOVio2rqulZZbj7043hiTkljE/mr/Sba75SQdsSJX/yYHwYcBiV8DX+HQdQXpwYDlE3JnIrDKVzp8SmOW3BkcUp7+IwB/3XBWNMnBhL+DJyp1HTBaWlQs7ztxeA6P6DIaTt7cCLWbLcVKQxWnD9SgzDW+R0Q+sUPviXPHeUnTumipxie0Dk9YOQyduF+8+KIV5yDMMyA1RfHH/McbeWoZje3OIKW30TgPtrOaojrJXMKxzu6HlL+8ufOZXu0cJpm6JzkGGpWT+GjYcpHpPxR5kXDp98R2Y8eN16sZIadgWT9pDyWrJ/GLrRycQwuST/pGCGHop0MB8aF05do5xejF8jQyUvNyWMevvH51CCtTJ1cNvYjBxhDxv2em5vJL55IGb+H7mhlsppVZ3QvgJeZB6x88lsxHh4e1z++kx+AI+LEj9igRImQ8sNa8yKvBXqNjaBE3kapoCRlgx8I4hl3T/AKftuAHEvOt98Vd9Ty8/nhMH7LgYgdwg0FjVJA8CL0eN9Sn2HZevQMIifnLWrCqRqUi7Kjz6QNPHd/R6laLsh/xUhlSbtm5ZLStlG1ZKWPYcOGPKJn7dVwJSLPSscSNVpQUjg34f7xoi+kRxFBcgh+KGmrGWCkx4TPiWcTHn1kKZlIcHR5/AYAZ79jDKcFUklGEjHSMlqpYc8pNWYUKIie4cywmZQfRKJ9qcZEyyeayPgTredHj3aqYli/Lc4cPaJtpIahZGtUKhUcQxg5QhKjHUWDIUzOOkdsAiJRGHuMA6sK7AWBvjhatOtmHbfSxQqaUiMiSLoEigynhl+FXrx2uxndTWtXlGfuaW90Q4mS189pNBjfbJrlB9QmzFlt7cfxIXLd7YYGNn7RfGypPGrgYXjgcHZoUfMi444x/XLcIuNfzqrnNz04rpDfR4A2RJ2nLthg90FjTtKB9zD0SUNoobxnZaplAp9hPGAE4Pxwrv9Hw+bYL3g3rVNJnrm3vaXAUC4bkTl5hg3ZGHHwPelUrg8YOkQHSUmA/zlxilQocuB5nl/9xYBjLDh1BSNtlxpwjG/e3DnshBbGCJ6kL2zgx1DHwLv7xiYWOaYfjB8GH06aaxd/KYcfUsOZIm99qxobzEEcFFIb4NFkftLvObCADcQT1dCDb1iBYiM3qx7cz3hhjON0sPmf3Hcc1h5dmtivfzMn2YvAypPjWVe+ezEGlBtO9YFezFWOtcSgJ/2C9CvGAT5epvKIlEDGlIMVunduaBFcjE5+LZmUMng9PD/o26qNu82QKqk8C9j4z6oMp8HxI3Mz1CAkPYZT3370UGepWam0OYFEvJERzHdOp4E3pugYA1btOioPLlq13ZxznuUUKPpO9JfINxt9o/uODGWed1YHzwHnnLmKI0VKFmPsAD/wA2YYqfwgZ8WyrHIEKzb8SCMb36F9tw71LQUKWsHPODnsdWHeIa+Z68wdfstk5DQ14mevsRVIdMbz93WwucBRyKQMsnflhw92sR+WdHOHlWLbn6PjBi/gYIXnKDwOXaE3znYs2cppZHWrljU5EAZ9fHfANJsD/IYNJwTRfurlXuYgv71AcAadQWWcYsTxwwQqnH5wL1YAmV+cKrbnwFHjpYCPVB4qX2LswzdVtHz0HPOLvQmLtH3IDurhx+HCZfKCNre0rWfjZ0df63il1k87tA+nTD9BU+QU48RcIRWsBnteGqfopwOHj9tGZnieVER+Z4j0zpXqcOLgkhKIzGIeIzc5WQp+wkkZqc46fJdXZStHrnJKFA4pPI2T/8unutnqihs/dB/9Y8yZQ/yAIvR+vf9UC/5RV/ikMQ8Pj2sLKkoswJDRD8B9J44DygWlx4bi0mo88Ne9+MwPzZQuUdCUBMYMCjN8j7uPE244px6hjcGD0dpChRVRSX4Ai+jz7R0amBFL3jbCjvsx4Ii8EqkMTvxIKZ8fKmMj9o9UqXFCE+WisBCgbFJEUbBhke/NCFHiskJCRA2jifLJ0yXlJGhnrLYXsqNeUc4OpKsgcNkLwJ6OcBoDDg+ngdCPtMrjdJJoIzcM5yBxMgoGCQa5YwyYhbxiVmtQSBjsqerQ77gfg4OTb3C8MChRYJTB8jh8wQa/l5+4OfnoQehD7i9RZBfVIiLF99SM8UGqA7TEEGYpm+gyY4thiuLlOhuEqQ/DC5rlUQeJdmIAEPFnFcHK1JfjH4xoDFJoQooUy/H8WFZ3fYbvuDcaGA84KESi6yhvoRRpWxicZ88Ru/BY11Z1jJfcPZSJgcWZ9rQJWuM8oDRJ/zHew2GL3A8tOKWnaOF85vigfDE44Hl+5RnDJrxqg2HFCgp0gberqoOdMoaBkccLJ4EjXMPRau6D15kr0KNe9eAUFE4NgucwsLmf+uA96I7RgvHWUQ1QjAnmLLx/a7v6RiMH7oWmODT0CbohP+Bp2nnRHC9WyMaI90Qz4WvO/sfwwIhjjrnoJHxLfjQGz9N33yC9bmxqdWEswc9F1OiJNSd4QT8bw9A8AzZOykPsV8IQZv8HY4JjWaNySTu7nqMrj8SfMMMdukA35gnOzkX90c/lShax07X4ETl4gn64PU/8eCLt5Pdhfv74TdJEnV3qY2gIPLAJGbmD88h9rFYwVhhaGHQYptQNf7AJFXmEbCTlL1bfWVmqqY4Rp2k5MLdYTcQ5JXLML+s7EDhg/lMne5woAz6Ac+BL0pTgSSL1/OAaxwLjLNSrHshfVkpwYqmPlQKMepw1nMCGNSvYHqnGtSrYWGL8wr+s+OCcubFhTDjmmJVi5DQGJk5z9Dx1chKaR49D0PdC1j/4Lgx+AI+gC9+bg6d9dWXTU+pjFZE2V9N5BW2R+YwHZUbXU0nlGfzDXIKX8ymPEl1nXDkUo0bFEvIzHWvmD8ER5hf3ctwq+xNoR3SZvLgf2QeYyxfrp+AgAJx327undIY30GW5tQ3wHvtiAv7Snil5nX5iMzrzl0AMDjd10Qf3+zrwOnuMmMf8ZhBjXFmdSHSh6Sstj6OIkcHI686tagV8EqEjK7PIXFae4AlOrWKeblZe5cf1cGShgYeHx7UJZMmlOA5Z1OBAD10EBHTvV/paRM6Bs5wRTGGD1+P7CdgGgwNFgSWDosKgS4/Zvg5S1adAMWGcpFUfRi8rCPxFsdE2DFyP6wOMHQYIhgfGCePtjKGrBSf6HF9RMjxCXYDLrrrLrZey4T3SXlh1wUAOfpAuxdDKbKDPjBcOpuuzkwmZtc8O9JeN3wSkAEY0K95hXOs0YPzgeTat23zQ9prcvMrzzsPD49qD6SyVY/EJp6RU0fymb9OC9wA8rggoEpQj0WmWpYngflNOA0hVn754n159MD3RZKJsRKy903B9AaeQ1QvGmr+M39U2XigvzFfwCYaS+94ZvLwuFzxDm92v/tIHAi5XUtb1AvqGsxDu89V29q5VwCusLDn55Izt8OtaB22kH8hNxo9+uPng4eHh4eAdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdBw8PDw8PDw8PDw+PDOEdB49MiwsXLsj58+f1dSHyjYeHxzeFlPl23t7z8rh0OJp5unl4eFzLyFSOAwIXpZV05oycPp0op06dtr9nzpxNpczOnj0rpxMTU70Sk5Lse4xM7jl37pwkJialvkc/h8tKD2fPntN7z1g5QXnarqRQu7Q86nNtokzKph08kxHcc+HXdw3akD5tM6bb1QL1QOsjR44pvU9Fvr0ynIvwFONHH74uknkhTCPjLfjl0mnEfeHXtwnowLjS7m+qbsqFb9y8ywjcD/24nzG7nHYx55K0PxePScoc/a5An84oHS5FLnxXgD7IziNHj8mx+ITLmic862QfcvNaA+1zfMW8vRq8QBm86PMplVOU6/jvasgYQDnQNZBbqdscXAv009UGdTFv4dnvM9wYu9e3CepjjBkHxph5xd9vux2ZBeFx9DQUyaJEiEmFI/EnpfcrfWV33NHINyIf/fExqVutjGTNeu35G3SDiXLixCmZu3CpLF22Ro4eS5BSpYpL+zbNpG7tGpI7d05TALPnLZLVazdJliw8af+TYkULS8P6taVyxfKSK1cO2bRlu0ydMU/Oocj0Rv7ly5dH6tSuLnVqVpU8eXIbHbIEhaQCbdm+Y7fMnLtIOrVvLWW0DfEJJ2TKtLmyduMWOXnylJQvW0pu6tJOKpYvKzlz5jQhPnnaHNmzL07u7NZFSpUsHiktNgKhoMJA/+bMkUPboi2M0ZZvE/Rh9vwlsnrNxghtQRYpUrigNKhXS6pWrqBjAN2++XYiMCdPnytjJ8yQF57uLbVqVI1cuXxgDI0eP00uqELsddctki9vnsiVK0PcgUMycuxkSTydFGG/LMpzuaRalQrSuEEdyZ8/r2TLli3D8YTPAh44J9myZpMcObJHrnzzwCkbMGS0nNf59OiDPa29Vxvw+JJlq2XxslU2fp3at4pciQ3u37Fjj0yaPkduu7mjlC5Vwmh4KfNi774DMm7idDXckox3me8FC+aXenVqSs3qlXWO5rjksq42DqvzO0VlUevmjaR8udKRb68tYCwmHD8uf/jrG1KjWhV58tF7jB8vhV4Yt1N0ru7ctVc63tBSaii9ryUwz/bHHZQRoydL8WJFpMedN39tGeb01eDhE2TR0pXK2y2lbOlSMmP2Annq0XtV1+SN3HnlIEA1fvIsc3ju7NbZdBZgTJi/w0dPkqaN6l11euP8TJ46V0oULyItlWe/rwjGWF8Xzkv2S5DnVxPUffz4SbNjKlUoa3LtxMmTpoO/CVmd2QE9eWE/Bro5mEeZCdY/5df4hFNSqmh+7Wfadn623ysi71PhdOIZGTxpqSScOB35RqRHl8ZSomiBa5Zg+9Ug++9bH8ukKbPlwKEj6kScNENi1rwlsk8Ff301AhD4k9SAn6yv7Xpt5659sn3nblmlxi5CG6O+ljoGm7bskK+GjJPNW3fKzt179Z49sm7DZpk1d7GsWLVe6tetIfkL5I9JC+r99xsf6UQ9Je3bNpd9apT8/dX3Zd6i5XJUjdDjx0/IFi132swFouwo1atWVKNUzDhdumKNtG7RWIoWKRQpLTaITn306SBVPOOlaqXydv93PS4YANB10tQ5EdoGdFuzTuk2Z5EcOnxUHYiaalDkiDzxzSE+/rga51ONlq2aN/5aiv7w4WPyxVejZIf2BwWfR52frwOM1E+/HC4bNm3TMvfJjp17ZdPmbTJf+WPu/KVSWccTpZuRg3723Dmj9SdfDDNhhlL4toAi+vizIdr2PWqkd0pXyFwpMKzmLlgqYyfOkALqTDVv0iByJW1kz55dBg0br3Tdo/fXjwj5jMd+95599lye3LnMwEKI7tkbJ6PGTZV9+w9Ik4Z1L7msqw0i+GNUNtSsUVkN16KRb68t4MDO0DmOU/zME/dJ3ohzfSn0OnvurIwdP0MWLlkptWtVkwrly0SuXBswXtA52+/zobY60KVj66vCB8jD4aMmyU2d28nyFWtl4rQ5xuN1alfLcO5fClhpHTJigs6hZVK6ZDGTK4C204/PB4wwWldUw/Jq4vTpJBk5ZrK+y6J6smbw5fcQyOf5C5dZAKtJo7rfuuwYMHi06t5NMnbSTJk5Z6GUUNlRrUrF70SGXe9ABqD/P/pssDSqXys5kJTZoN2UxKSzkj9PznRtpuvGccCIYMk1MTFR69eGR3nNePYYp9NnLzRB+LMfPyV3dOusTkAVi4DvVAOHqDcG9vKV68ywbd2ysTz2YE9p17qplFLBunHTdtm1e580bljbjP6Fi1eqwZJPXnz2YTMY66hS4/refXHmedbVz2EjGOYC8xYutdWGB+6+3SKEEybPlmUr10rTxvXlJy88Krfe1EHKlS0lK9dskK3bdkkzNXCIypcoUczaWMlWIYJyLaXl9GkdzDMW8c6SBYVywQy3cRNnqsG5XVo0ayAl9VmUDW0gwoRiOKuGfJhWVpZeoxwi8rznbxZ9jpULnKYzeg91wDSMM3TFITh1KkjfQMlni6y0RPMBxgO03bJtpzRVQfnog72kQ7vmUqZ0Cdm2Y7caYAdtPGhrcjtPnbZ2AVcn4DrlubQullndCg+v5OtKm6BdRN1TVoCgF6s6DXWS039oSBnZswfGH/2mfp7TEu0Z2mHtOQMNsiTXl5BwQgXvIquza6c2MR0H+DMtukeDCPKMWQut7Kcfu1duufEG5bm65uzs3rtf9scdkkYNapvxFfTzrJykXTongZvQtHORGluLlqySyhXLWWTcGRzhttA99z00oCyiYG5OUQdpBUl6r32n5UJTZTOri/dEKHnW0QWUVfoyzmXLlDIHOJH6tJxwGbwn2gZ4lnq4D+PCpTI4OtMOXsGYJ9mz6zduVYd9ixo95cyoCu7BOAnaxCqXK8P9pV4cqrq1q0uxYkWsbIv8nQ+W6vnMK4yDh47I4qWr5IF77pRbut4gTRrXM6ezYIH8MmbCDJtjhQoWsHvpI/1jtYVywgIWGkFTaAlNovtGagrXaU/KHDtvzyE9skbu5TtegFW6ls0bWrTb0dKBcuBhHnZd4nnmRhYtnzJ5zw3MY+hFu6jXzQHmvuNV1x7jB20n91Cuo28YQT2BHOE9tGrbqolFy5l/gPKo08ZT6YXcPKkGLeU72vCib7YqWaWCPU953AsP00aehV6uHbTR5iuyMdIHR09eYVAWoE3RstSNnfVF6Zgsb5RXuO7KIngwbdZ8KVy4kDkO0BRd5MYR8J3xvLYVBxYwrrSPe4NxyKK0DvrAKmNT5bPyZUurYVnPyq1Tq7rpFOqlTbwCXj8d4fXYfYwF6iUYAZ2YR6yoM0Y8y3fTZs43nYa+dHXB10n6HO9dHdF1cc34S7+mTdATeQLvurIXaL3oNOc42LygbH1BM+6DbpQV8DqR+WB+OPnJPbxc2+gPPAzcWF8KXHsJtqXInJTnaRvlWtusHynjHgbthM/4C69QphtL+szzF/R59yx1oQ/Xq/xq16aZ1hmUm0KLQFa6ttBOe462aHncl954h/vFPAThfpUpU1JaNWuoc7KpNG9a3+QhfOnq4pXS7thyMRqME+1jzG2OaJ8YdweTKVwzXk89hkF/gv7ZnA7xAXD9sbmi9xq99Pvk55VWtNd4QC84frNx0TlHeTzPS7+2+rjO/OGzu5fnTQ5qmWG5xnPaCvvr6M8zvPgOXbtWHbH2bVvYaqo9o/cwX9y94fKoy9E3PM7XMpQkOn6ZxHFggFkqfv+jAfLloNE2WEyCMBiY+YtXqIDcYsKqQ7sWJiTLqVGTO1dOKVSooEX2CxUqYJMZQ7axGmc3dm5nTkP5cmXM6UBAN1MDH0bBccibL488eN+ddh3jpWzpkvY9Kxos8xZW4RgGjPLx50ONkXveeZPVPUPLxeHorM6HCe+C+aWClsfkKqVGNGkYuXPnkhFjJsssdThQoIX0nm3bd1tU6Avt87iJM8zRyJsntxQokM/uxRlhAmL0lNF2FdY+bti0VesfYhHy6bMWqJEar4ZdSXuO6Mc7fftblHievqdsItzQac68xdLno4Hq5MySw0ePmQLPkT2HOUkDh4yxe0eNnWLPMekqqqEavfwKzaDt1q07pW6d6moQtzengXSsVdp22skYVKxQTjZu3ib9tJ39B46ScZNnqtO2zYwHxocyjxyNl6+GjpHPBgzXeqcazeEDUs9yqPCjrGEjJ1q0najwgkUrbPIyTkzeEaMn6ffT7D2pXP9+40NrGwYgRhKOI6tTq9duVF6qZpHSjz8bLP0HjLQI0R414CkLJ4EVpPQcBxTE2nWb7XnGivE+qu3HoCZ6HT1fzHHQe/j23l7dlCaVpXz50uaIzp2/TOIOHpYa1SrbmHLvV0PG2piOmzTTlBCOV37lAcZu6vR5lpJ3/Phxyar9YtVhnc6BDz8ZrHNllK1qYfSUVroRTV+xeoO8qrSAH0mnI4pKJHvI8AkydOQEM9S++GqkDB4xQflvlzkvn+g9jBNjjyPNmNLnDz4eKKtVkHbp0MpSBP/5Wh+l3Tx1tI7LZzouQ0dMNKMfw6iIOuzcM16d3Y/7D7W6pqvzxCphBXWuqYc5vGzFWnm37xc69uPM2MGZZSyqVCofmZdnZZEa+B99MkgGDB5jK1ys6JUoUVT5uIAJO+bktBnzzUFijuIsLl2+RiZOnS0HlLaVK5c3vggDflqgPIaBToqTc0KzqmGAE9K8ST0pUbyoRZ1GjpkqYydMV35aq0bOGSlZsrjVcVz5hJSiYaMmyXSlOytupEAyX5kbpF2xQjhRy1uxap05IsxZxnjkmCk2T10a3FZ1vgk4VNHxpB8Tp8zRfhVIdl4coOnAwaMtIMLcAfTRViL1WZy0QcPGmVE2RGlOsIHV1zxqtDJvmCO0hXlF2SjfzVt2qHyZYvey4nPg4BFrW259JszLzIfF2qe33v8skmbUwsYRudPn4wFmABLlpr+MV5zWy6rEJ/2H2XyiKLe6MFLbwnPICniVVVnm/ec6/4coH0E7ZCRjwHM7lX9Z8RoweJSMGT/dnD4MceZGOGWPNtJ3AjSU9YXOCXgQWUrqafHi6ljqP8YAecIcJiUJw5dyimt9BHGc41Ak4jggZ//7Vj9bra5Xt4bxCyvRr7/TTw4q/XH8kc1z5i+x/g4eNt7eYxijk3AOkM3wSv+BI2WkytaFqr+QrciNXJa+etbmQ1+lHTIYOhJYII01f758F/FwNKh/gZbJ3IH/mEe0i7ZizDjHgTGgXWvWb9Z2jjP5t3b9Flvlg6fCARnAs0SzmYvwCLyLHMVRKKz3o/uc41CvTg2TKXPmLbVViElT5xqdmFfoPoQgBhnPw0ODh48z3iBwV6ZUSaM9hh/fkVrFvNq6fafxAXMlIxqgEygX/iJtFT0H78DPyGb6TVuRf8iS9Ru2Wp9jreAfPRZvehgdP1R5BRnKCtmaNRtl4NCxMl7lM6vrefPkUR1fwOQX2Q/74g6ZDqmnOpG5TIBzxOgplroMH8IL0IL60M3DtJ+jladpF7QureNNOnMY8DUya4zKIeYqvMUKFryVS20O2ojMo5xpM+fZ6jZ6kPmB/oO3GAdWpEiRtvFWOYVtEh2ccDAe0XGCV6HlshVrTCaULBGkVSNXxk+aZaujs+ctsZXSUnqNeQsvfqU0ImWbMRw1boqNe8mSRc0ZR59s0TnKGFM2Di98B68zxvSN56gbXmA1uJzqFewreGX4qImmB8dOnG6rLEVUrk5Q2vPcl8qr8AvtoFzmOWONjHU2B/UjM0+cDMYnmI8rjR6s8iKbJkyZZeMIHZBrrETTX2yx+YuWqa5KNL7CPqG/0J9rPEebmBvog2i+upagbKX9y9hxSH/WXSNgkpBKRBoPjEBKTzToZEk1HpgcGDh91MmYu2CJCRmMdYz/qizTmbkGgogW3joeMptoeZ9NDYCcyowO3A/jElnAW4dhUFAYCTgzYdDOvcpMRNyra13kqmNQOObHGMJQY0me1IhOanDRLgxElBttINpM1B+BwbIY98JwFVW4I6g++XKYpboQ1WJiAcqGGTEYcK4w+DA88+fLqwbHLDOuESQJ2mYm3Byd1BhA0GqXtuNtVfykYCHoEWwIu7WqRIjmYYDPUeMhl046+o5BjMGGoY+hFwvETaAtE4wJdCxBDVutG4GUXw3PQ0eOyhvvfGJjypgVL1pEDdCN8ua7n8oubReKwhlYCLlaatjGqzGKUY4DwnUUFoKBftfUvpK/SbswIHDIjh5NUIMyzlYLMA7YT7BKjea92n/avXT5ahPS0BbB81qkPdWqVTLDZbbS47W3P7Z6gzhQbDDmcftxar80mtIWnDSUCM4WApp7YkLbDt8ab2k/iyodMIAxuBBKJ7VPGDLstUGx4HRhiP/r9b7GA5RrER8tQ+094wN48o13PlXHeJfUrF5FCigP8PxHnw62sSWiunvPflulmAj99FloyLwirY+5hfEImEf/UecKJw4ja+/eA6ZoEP7QEGdrv/addhDNZ0UJ3kMoZ9O5wp4ixguFwf0YRkNHTVCeSLS9RLR7mhnaEy2ahDP3dp/+ahzFmYA9cOCwzXlHP3hqpY7h230+M751DjH8+cHHX0m8Kir6Aj+xAgOPMo94fqu2C8WzVA0x/cLKiwZthF/hB/iVfuOkoJyKaZnH4o/L+x9+KXv27VdnqbU5RKQ3wSvUwV/GnVUYVpHoD8Y6kUXGEwMQp6THnTeaLPlcndTDOhcw/hfqeDA+DodUFlA38xZ+hw7UHw36N1+dZpSmA+1n7KAzEXBSMAfpGLRs1lDatGpixtObOueLFilswQ2CIBhOGJfMI9LooOXtt3SU1i0amVEC7WKRLXDs4pR/jhjteSWo0b9nT5zNHWjKShrG2lRVvnv369gWC8YWeYjxw7geUSMaXoI/mTPwGc4rspmIOA4mPAw/Ue67H3xhgRP6UKlCOeNprmMcO35xgIZ9Px1k9ETGYSibLFWDnuegE8/igDAPqY+x76fXcfBpTzQYE/ajHdL2I4sB40e/cQgAexc+1DFHLuNsw1s4QZPUUGPc4Hv2duRS47h61UqWk45BOn/hcjPKt2zbYfOBdE90BPKca/AgfHMpYDx47oF7brfACXv/oHcYfGbevqN14fjd3LW9zc233v/cxoQxDIP+opfQK8if22/pZH3v22+Q0lXpHyUxScMaqmNJMKrHHTeagYpMwFlj5Ye6cWKXqEy+49Yuls6KQYZTytixes/9OEA3dm4rO3fuNbogs6LHOhq0C6cL2XbrTe2lY/tWxkMYdPQbJ5k5jH4lQwEbgHnKHIoGq2YEqOgLk6FSpXKyRZ9/V8cD+UjfkOXo7Y3qWOJkltH5nl+v1a5Z1eQzxvJoddZrVK8k3W/vas4LTjXzgL4av+jcoC0ER3FUMPCj+4lDRIAHp59siDYtG5tRPGX6PBsvvh84ZKxUqljW9uUhvwapU0baNc8iD7GRcL663dTRnnnng/7mYEePN3XzHbxD33Bqb1PZgB3EvIG/kT/vKL9s2LjFMjhq16yidsQcC7ogV5CnBLFwMmnTA/fcYc9N0HFmzjMOr6muge/hJ3Qw+hO6UDbvkWms0PGir4wDY3jo0FF1Jhab08FePwKv8BLGPoEc5hYrz4wztK+uOppVZebVex8OsLFG3qG3CMJw791Ks2COTrK5UFrnL7yELcm40C4CZ9gQN3ZqJ/Vq1zCewumAXsgmgtzIpltvbC/HtA9fDBoTU5Zcj7guHAfMd6LiRHqJQBTS99FAQLZp2UQ6d2xtgnK5ThyMib/861358z/fVoYYIydUMLsJCMMRjfm3GmH/+E8f+ddrH5hgZ4MaqwppAWMbQ4KJhGEdBiXv2LnbDFeiUHieGL4IO/KtERIwPxP0z/+kXe9aFNTK0XbxPO3jLxE3IiU4B73vvVOeeOSeIPWqRhWL4MDYrp133X6jToZK5tkePHjE6PDkI3fLc0/1ViGdXxarUUJkjDZTPhHXl3/ytLz43MMWhcZoe6R3D/nNL34gHdo2V+/7nBnYRL+IYjMR/+eHj8vTj91nS+nUj1KLFjAO1LFi9Tr575sfyz9f6yt/0X4SbUQYYNCNHjvVnIe2rZvIr372vPz65edtlYiIDg4ME5mIHgZ0l45t5OEH7pLHHupp0TKX4kL9CBkm5cO975KH7u+u1+tYRMDaYO2wt8YztWtVNUeGiDvtRynRNyJuRJkwuFFYTyqdn33iATNKcQQwwNPqJ6CvoydMl8OqxG5o00zH6W57HgUMfzGGjucyQnZVOkT5uB+htVsNE9pLBP2Zx++ztrVSQw7DDAephRqCzVSIwiOMeYe2LZR+QeSJNJtHH+whzz55vxlqrPBg4IGgPRfkRy88avQn6sJ3RAER2r/6+XPSvVsXmyPFihaSX/zPM/LLl54zpwajjXFy5YT7ZmVoW+7t2U1+8/ILluJnqzvKeyhdHEgcK9IDaRcbmBlL9hGhNKfOnG8bbIn6/1qff/mnT9s4OKDwxk2aoYomUQ2MztYm7qtauaKtnkBv5ACCHuVExAsBT7tq6rzphiHcvJHeE1vswU849n/55zv2Yl/SdG1T105tzeAn6s24wGukOTIfSUFg9QFDkogZDl7jhnWMFwkKkF6lTTJeAqyE1q5ZzXj6ZlVeRBtpHykS0bR0fMf7C8zdiEMXDTevHdyzfMV7xrFX95tN4bLnCmVGquQtakgREcbowBDlGe5Fdt3X6za7RnplFTWQdqmBraUFFUTB2pfqEjIs/J06uPp/jLNf6ZjBG2zIZZ7vVkOToIk9EymHVd95aiDnzJFdfvqDx+QXygf39rjV5CfOIPIJnsZBe/HZh+Spx+6x8UGOYkSEaQFYAdutjgJOwYMqS5lHGD7IUnhk/4GD6pCut8gjvP7KS89aCiGpEBgC6IVYsPZG3geI9EH/watETvnLPPyFlvmM8jx6bMnyNWZMwafIHOvDo/eafCMdEScLfsKxOn7ihPH6r36mdPvFC5YeyP4d5v+lgjmI8cS8wpFljoVlGsYyBh5zrbcadC2bNZBHlD8LFMxvqw/M0WjwPKthvdUhodznnnzAxodc+nDZgPo5CARZToQeQ5d7cDYBNGPePvHw3WaUkQUAf1rw5NQpC3Cw0tv9tq5aVyN54ZkHzWEl0OOCHGmBeUPA68H77zQdw9zkbxB4Oa9ycbvpQOZzPa2bOUtbw+k3ydB2QovyysdPqTxuqHpxvOrcqqpP71H+pO0YxDgLM1WPFS9a2O5FB7s9Duha5Aa0QPd07tBaZcpZC3AxH9hL0+GGFpZ2eqO2476et9lqbTQwQNmH2aJpA+sP8v9R1YPlypE2qvaQymFSoln1J6OBPmGPEJhEhuGoEUhFlpEqjd7C0WGVA96MBjrl84EjdOxay31332b2TE+VKQQCcbzJRiAY8uJzj6heb6rzq7PxNnocO4JAD/r34Qe6W6oPgU1kMvSg76yK1q5dzQ7aaNakngU0cPLRNQSXqP8Hzzyk9beSLsoL7Vo3kzXrNxkf4Xie13mGzHr84V42r1ntKagO6o+0PdhKBw4c0jmzUu5XfmXFsKHOtXt73mo8ho7Yuy9wkJmrBIUIuqFbmb+MG2NK8BEdzz4R2otexi4htb29ynUyUnBKeWaS2nXIT2jB/riH7uuuDkYb04+ZAddFL5jD9ZUJn1JhfudtXUxwxALeM8zzq58/Lz94+iG7t5oKNyKkCEBeGAcOMOVWNTgw7lBGLO2jhIhCpwUEhxnUanyE9zcYVLAcO3YcP8fSCjBQ9CstLzD8fvE/z6pReb8au8EeB5Q1XrBFyVVhh5Evb15jRJTQf9/6SN5471NrZysVnDVUCSCMHRNmz5ENnWVRNPYgsCyGAUREgrYCjEanUMn9h+lRYqyuUBZLnDhcBbXvCE0mNMujd93e1ZQOE6UPqSlrN1gZtDdSXEwcV5qTDoZHDs1IbcIBQrlsU0MSImHIsCpDO25o09z6g2BDACFYcufJZUvn/379Q4vm1q9T3QQ/zhtjxZIsXv2rep0NgCwFE1FlooeBwGTCk3qwWic2QghHgeVLootxajjAF9CP9KnPvhxuQhx64UClZbABhMROVeSkzxENh+4s4/O9Pb8/he4ZAZrj1MA/0AJnBKFMROaLr0ZbagYRIa5hPADGjgmC84Dhz0oWCpHTNPr1HypfqsN86iT7O85bOx3ody0VjjgN0BPwl6geaRBF1WEARKpIT2LJFgVLX9KjB8vBFSuostRnXNoIc4soJSfmYGhbqtGng205GNIg9BHa8DfzqtMNrSxVj+dRrown90FTVjUYdxwjonykFHDPWS0fw92g96OsGRMiPYCI0N2q6Nq3g89iGAUK6oG/4BWUG4b1C08/aAqGfuB8kUrDigY8SsQNBUpEnYgaipIVRyL2GDsYLTjdjE21qhWtvfSbVBiUHYYidPqmwaonETPmAS/mIMvvpBnASzi5jkeJjt7Uua1FA3HkiIoTDYw2BjNEFItQD6eGYQTRZ/iOm5LOqFEemh/Iu2Nq6OMcM/6kI9BeFDPGM4YQgSNkCSk9RFXf/2hghO8DBywayJhKKn/ow3/e/FjeVFnKSgNOeJWK5WXPngO2MoPBweowq1gYuLSVVZ5YhnO60O4wj1mRy5EzmFPoptpqwP1anfIXnuptc43T8ziwg3Sxvp8MVMc0WF2jnay08DzzG0OKMSpSpLCl154/d0GORJz3SwHiEP7F8GYeEvXFUYfWACcFuQsvUw9jhUEIf0Int7cqDOYKhjZzkbnAfOX0nrgDh03WhIEjiqxnxYMVueGjJptcS5GLWUwWwxdE7KENqzBcp52sxDDH6QO8jO4qUqSgGYMZ8SW8c6M6/jgapCJT9wptB89RO3MWQ/rTL4dZAMjRATkWC9SPg4AshAY4vgRFiFaTSkr6F2N/TMcHh9jy8PU5aApY9cMoJY2FIAib4+knL/pP2uywkZNs9ZzViYoVyxrvRoNgGGWR+tdfDXpSg7AzGBPq5G8TlWWkuk2YPNP0KLxMPWfPnLNVDdKJg/HLZvxJUI802bCN5IDDjtzHSWR+MOacFvm/r/zAHG4i7J07trI+IGNw+qE9K9rotQ1qyOPAMY7UxzxFxmAHsUqI8c7JX5QNrXBifq12HKuDq9ZutDlAdoLxgM4J5jT2FeWsUpuEVQTGxdK0dDzpxy1qZ8FX8NTUGfOtXFa/4H9WJ7AZaAvlYaeQEobdAW2hE21C//GeNCz0Bs41sok0J+Yocp5VCRwxbD/rs9Kf55Ypn2ELECxG9uPkUV9mwHXiOGQxhiIydl/Pbja40UAQkCJEriQrAmwGwmtlkzRL7kQmSL/BiAEwEUb4z370pN7zpPzvL16Q377yoir4wCh3QLjAOJSPIYKwOqWCgjSMQPmlhlNcGEDg7Fk2pm2RtRu26P2FpXXLJhaRJbJFvj2GPYqZjUZhoHCCVYYuFtlhSZwUo/c+/NIESjRoo1sGQ+jBwExiohEoSLx36AiCzV/6Rl8udcsJtjAQtp8PHGlLgqzWVKtaQSd/heDZdEA9LOmxSgFtf6MC4H9ffsGENPW4pX0MKm22IQfOjz4HjRE60IhXfVU6GM5E6T7+bKjtweCR227pZNcxzFhCJBqM0Y4gRnCEQZ04Gkx6nBmiICgkBGvhggVUien9Wig0cy+EO/yBAIiQKCbCdM+jjo7RvUA+axfGLXtrHN0vgj7reAujGAMUYYXgZbxcuQgy1y4226Mwqug4XDRm2gf6RYO5l1xbVjA4JYzVCfJuHVi9o12p2qZvU4zq4G82PnOffcoYPO82F9qLJyP9RKmyFM+JYhho8Eg4smcKSz8aLxguqFAP5avrC1pZHaoM3HfZs2t9+tc5ycD1K5YhmRZQSsxJjFNSjbp0aGPj6IwIDCyc6WSaWVuzCyYIUToiVESzUVZEnkj1GDRsrEWsSb1iBYYTc4I0maHy7gf9LeLlDLgw3ObCy4XjJ/46MAYBnSPtTv5sb+26w6HDx+T9DwdYqhBRWYyRUqVKRK6mg1B9zO+LeqRVIFcd7QI+S6k3DFYacbrCchjlTkAHA4fUhdff7mfKGrojI+zo3TTKy5kjpzz56N1yuxomBGMwWEyW9v3SVh4d36DUXTdoJ/MrTMdY4Dp3BHRPGUnmM6+gTSl9Zg6yl4RrBD3Yc0Ego3LFCuZcOvq48lw7Il8qv6mTr7ek57zHAuWQ1kUgCEMGQ8nxGAYuAafoPHpSUpAnac0heD95DLV8Pp9RfaetC76LgBRFVvaJZqNTGINUdWkRyDja6PrvysXohBYYqg7QlM+BnE+fDkfjEyylilQXAid58+ZO3lcDcEyfeeJ+0/tbt+6QDz8dZCkopA3HAqkw2CKunfAO75jjOEPQixWIJg3rmRwMg3lJAIz0T3Q4eqeK7bcKyoL/iLiToUA5HKX7nzc+Mt3Gs2HAE3fdcaP0UhuHcZo9b7EF2NhDwrMcYU2q7bwFS+X4iVOWJsbcAXAp/BeMXwoIItKfWBQltYlgUv68GOyRDcmROUr6MqnBBBhdX2gDqWg4/9y7WWnLHj7GjeeRpQRumbekIcIPBDMcXRlbvmN1meAPgS7qCubFeXX291sA9EzSWWsbtoWT0xj2lE8WBsCx4xCZIM0c+a1faicZR1aTcXxIacfxza40sfbpWJIyC92s/Vu2m84ioEuKImBFCacEIE9Jz8JmoI0EsG+7uYPpcFKY2GNJsMj173pHlOVx7QKCM1nCyicMhCzK4M33PrP8eJgH5kMockoHDA0jOoXJX5Q5XiovmApjC2M2DIwZIr8oG6K95N0yKXBeypaOUqhapm1eVKYMvPtgp//4STOtXXi95BC7CBaTkP6Y0IwISoO2GSMSTxwP/YfPPaLe9wtSHyNZBS+RmzBgTmhiHrlOTJymxx/qKY/07mlLe0RQWZZMNhYuERg1OFtEbxGuRMjyqnHshHpaoBqiQuR1QlscH8bA+qqKjygDRGIzHukFRPeXrVhnwqykGl30h1QkJirpUf/vVz80YYpyW7V6vaUeEHEnQsAq1O/0OkuxKK3lq9bbKQdhQBvGvpEaqgghxoPvMFyDDZVEMnKYUcdS5+MP9zSBQloHy6nRPBEGfWJzLHRnGf3xh3rJIw/0kI7tW1quJxHNWPwKEEgIXJwFUkFIeSG3mg2ZOC5EXWg3zssjve+y5eTbb+1k44nz4KIXyi5yVh1PyiMdDF4nasayK21hmZ9nUjncl8cKXxvw/MzZi2xse997hzl94UgaNMKxw+hEURLBx0AkGIAghoQYjygilAK/w4LDmKDzBEeEPpOexL0QhCglY1OoAM5SFtuwyvI1xy/bPTERGC7ImeCVQiS+Z1M/c4I9CfAqe5HIkyVyT0SJthJMuP/u2+SlHz4h9/S8VZYuX2urW+SK027ymn/0/CPy8v88Y1GxFcrPyAvahMHMGBKxjTuYcTQVuBYip2gTf9nMjAN+JWA/A+lozz31gKU+kE6Fwe5M4mjaQSdkF/unoDlzmVUhZN+VgP6gyJEXBw8dthcRXPYL/O3V981ZYIMwzhepmqzkktpC+6xlUUNLc0lHYn8OqQM/fv5RS2+rq++RxaxAIo+YZ/ARxgzjxBHJGERun1o0+A6esD5H+k103tEHx5wVC9KA4BmCH6yIkRb7Vp/PbcWAaDDGCysQd93R1Zx8B3QCgSYcI2QwbUKnsZpMvawAwh8Yehg51Js2Xwf8Cz+3atnY5ED/r0ZZmwGBtiKFChn/ms5UnUVaCYYObaAtF0HrIv2OeQ3f0T90JI4mxrUD/EgaC+kwzz75gBlUzZtyQIVzyoI2p9J/IWAUM79YMaceXrQbHYAjxJPoYwz3WP1fqfqAlUzqfkxlM6mYHIbCrThfpBYju3GofvzCY/KDZx40I3fD5m2REqJAMyNNhabkw7OiRCogfeMv/cNoTZbPvLRC2j189GTp3KGVpRGT3gRdKAfnjOukdZLeAl+/ojKC1VvshuhVHKLdrCrzu1I4Gz//8dMW8WePGrYDByvUqllNnn/6Qblf20UQi3GkHchR5hirJfAXNIV++/bHmc7hejQYX4x+nndjwP4EUnKQ1c65hHfgCeYnY8bvEiHz4+IOGZ0csI/OnT1vupfxI0AVyD6Vq3o/faYvpOrRRpwwHBXeo8PXbthsB18c1znMHGQOw3eUwUodtGc1GlAm8hCdiUxmnJDDyAAOdMAmIdXVxkz7Th/Rw+x7wBmC9th+OBaMFXMRvux2c0e57+7bTZchJ7F3CNSytw2dTtr880/3Vnn/qLULnZVZcN04DhkBRiE6CBOwbPenf7wtn/YfZnn2AwaNNuGA8eQiGwhR/qYFLrHMhoD67R//K7/433/I7//yuhntLOfDeCi3MBB+5PESDXWrG3j15DciPgYNHSf//G8fO3Hmn//9wCYHzgrX8XQx7M241xdLne/0+cJOwGEfBJticWDoX4UKpa3trErwFwWEsidCylIzG4fZJBWk+fSVzwaMMMYN+h1Eg4P2UlVACwc+uw2zeOdE/1GmbKwiasPyG48zmZwxkQxrOn1IqSMatBnhDe3GT5xhkVdO7WEjExFylkJRWqwu/OfNj+y0CnJZOd0JQ5AcX4THl1+NtlNN2Phmm573HTDBwSZEjIBwPwCKiqg7fxESKHUMVfgG5wbDD2E7Xp2KkaOnyN9ffU8+6DfQHBvrk5YV0Cl1v6AnG60YR06TmDJjrrWZ9Kn+X41UCsUwoLQIyoI/4IeXf/N3+c3/vRpszlQ+JaeZU26IqJBbiSIjJYNNzuTdE8m2pVNtVxA1umCnLWFQtVIFgaLFwYWmnEzF/h3SZ4LxiRh7Ebo4BLyn4oDvU92HYajQL8ibtefsi+A6Lwf77MqIIKBbcB80gmdQnkS0WclyBh9PcGwgPIfC4BQpososcfMs9XJwAXsEmMukkxEgwAiDJzEGyHsFKC8cS1bc2JdBc6bPXiB//fd7NibMhWho74wG/EsLKHR+DHDeomX2F3qzTM0qBXWRqkCqGxFkjDkUIvKGgwVYCX3j3U9tYyc8hXKkPtID+cFJ+rdu42abx0S0OHEq2RCiXfYKPoYBv0APeASFSqrFaDWurR92v76Db0MPB2UFn/k/b92+D1JE+JL24SBhdDH/iOyFV3QAZaCc6SObT1kNJQ2Izeo03VXJfW4MHYLvrOLQZ71HX9CEOYmh/Po7n5jhyWoiedI4Zqz2Mo9JTyJnv2+/r2TfvoNWFDRLppvhgjkAbKYNZOkcmytEQwNZWlbKlSttK5IYOpy0NnTURDsdiQgyxolFMrVs4+NIezGwoDt81kfrZ8MyJ7o4OQFNOrRtaf3jwAr4BN6wyK3SDIeBfpDf/cXg0ZbSYKlK1uQLNocxTGjjl2rkD1A5x4bwdapXoAEpdYwRp+ZwKlPsdCrHNyk0pjwc23jlFRxv2kf/SPFkZQDa4Gih59BhHdq1NCMpGpCYQB3OBUZW8H63pSQxNin1ZlHdlsPmHMYpZXMaHOnDfEaPhNvo4L4jSl63TjUZO2GajQ/BBOQabWffGjxJOh0n52AgRgP5SNHoDIJupBKysRuHBprNW7DMVthw+nBQbV7q+EXr9gAResIMCvQRc590IZxO5h/zsO8nX9neuKAPwaoEc4nn0DfwJ8YnziN7aHDWiKwz999W2c7KDHsckR/QB3sjmj44pB8o37ECD03RmbSdFRX6jN6mHmhMudAMg9qMdG03xyZzeAx2BTRlrBk/IvfRKxGAiD+n15F6y3izSR+7hLRpVlhZGebkLGwFgiToGwI5dqqWjhW05XhYh12790refLmlmDp//MYIzgfGOW1hYzf6gcAgc4X2cJgJ9g99+PCzQSZvyaQ4qvOY68xHG2flAWQsehNbCDDXWGWaMXuhGfTIA+jBfOR+6MfKFDKAOQ4I9kAn7AmCz3wmkAnfVChf1nQ3tMNOQ14j2zmkAtsPOcCpcgRw4DkCBwTE4NfMgkzzA3C0CQZmGZTNlnFxh02oHVRmK6pMxcYrIvFZ1bhct36LMSA5rSioWID58RBRzDAQDMEyM+kIzz15v61Q8H00YFaO8WLDXbvImebk4hIpJUKA571F2wWzsmLx/FMPGkNBUYR1gnrPGEcwOlF7BDlpD0wmjJEb2jazTUkoAIQC5wqjjFhRwNslxYV9CJweg4GMl8ymIuonqk2uot1bp6YJEdoK7ViZILpG1AkjALqwgQiBSyoVk5H6MewPHuREjwvmwYf3eWCwEQlgkrGBiN9QcBPRITCW8pmDxTiwhLhTDQByZImy0AdoWL1acIIQL05IIIWCHGE2lVrusyp7jphDkZLGRCoXdGRjMoYHgpAx5le+iQQAonQcl5ekRlDXzm1tcxuCHCHEkiSnV5ADSS47kfsfPveoHZsLncnL53jazkonjFsHaIdwY58GBhZ05zdD4MMXn3lYlXzK8qsDxgKn6EAb4y39m0+dplq1qhifonwZX+ohP3jDxm22eZM9FByj+ehDPW1jKLRHqC3T/hPtw2hn4xcCF37BoCZySmT/mcfvt4270AR+gv7MB+pHOeF8shGRyBRLsAH/b5Ty5UqZcgQsr5Pe0K5NU8uBxkFHaJPaw/dz1CDgMwY8ES0UIt+RDwy9EebQmDYwP+AllBAKjvxPVqYYC8bUVgb0H2OK8IWfiF7hTBUoUED5YrM5FZw+BI+z8hSsZLF3KcEcSqJFN2hbmMPwGasDCH/6GM2XKFfmH+1gJTIWMGKYXxylyGZS+k/ePhvfGCsi4NNUIZHvTFoWKXF33NrJVgqRAcx/UulmzF5kSoxVIegC70ADrnE4AMcmd7ihpSkecvuJ3tM2cs6j0yOhd051PNiIi3NEZJ50SJwXVswAhhKHHjAvmKOMK31hrmm15gCxl4fACs40Kz4YJGx0ZZWGo2g5TSafjg1RQ0c7+Jq0PIw4aMspZkQFWa5n/xardcw95BMRSDZ8YkgAjnWEZ4nOopxXrd5oyhuaoJgZd/LlMcjgB+pkkyP7ZKAXG2t374kzGc/RxNSDQYBzSr/CstnSgwrlt0MQmEOs8mBosQmVdA/4k2egA/KPPtO3bjd3EPbJ5c6V2wJIbK5Ex0AnaEkZzC8OfoDXO6qRjePG5nNysitVCn6xFz5AHjG/mBtsSHXpLhuULzFa4VkMIehG2zHs4Bn2yvEssu7AocNmfLERuVLF8mb0cOwwtEVn8FxY1mDkMK9pMyvXDvlU/hYomM9oh6wh/ZF7MKTJref0G/bdEYVnFRUeiy4XoxEdMXLcFGsDxzJDK5xrDGyrV5126mVPCkeGwtvwPfISfsdR4RAB9pjBQ2zKpg/wKPKOlS7GpWa1KrYCQKBh+qz5timYlEA2/UIDgj2sznNiUnjcAasSG/V+nM9Zcxbb6WTorcVLg4MOut3UwfLz2W+AMUmbmHMdI/QMA2OffpEahw6CJpysdkr1IkdfM//m6txl3vGjftCNyDwBH2QuG6JJjcWJZG6RXsR+KVa+WJm8+66bzc4gIMJ+DI5RpYwHlV/CqcYAx5QxG6V0JVjFmCGzWVlhDqNPOUGIo0v5zaCiKtMw7qErNgTzmHbjsBKk4JSi7jZ+zUz3RAO5iS5GzlAXKb8Pa7sYH1bX8qj8Y4yhIccWN9Dv2USNLsch2aiyr9uNHbQ/QZCEdnGNseD3q5BX9Bv+QN+zSR05zTzhhcOPXHU/ZPf8U71NB7ECx7OMF9kDZBvM0DawmoBMoC5kB6sJlD1x8myT0dgLrKqiB7GT+A0vVvNpH847dgCrOgSzIDunEGIDQEfKJYjFXjWCv+g4+JyN3zj8phuV16EFL+YvKeeB/Zla71xrQB9cynGsWXQCW5AjGkfiT0rvV/rK7riUY98++uNjUrdacE7+tQi6wgtDj4gSwgilwKTjR5QcIRBMKGOibERHouHKiRmZVC6yKKwWFZ7IwJGSDTNE53/64uPJxjN1EmkkdxJlki9vbhNqbgUEBO0KflCI73iPJ05fENYYVTyDsQsw+PBm6S+bH5lgtJlIHQYZy24Ib4vA6/1BnzjCUydTcp3kkAYR+eBzQBvaTBtQJqR54GQgLDGQKIdr7h4Hvg/qCGjr+hENdx9ClSgCjStWpIgpfTdGXIdOpCrQP/pWongx67ujDd9zlCSRQZ5FoNgqjD7vaElfg70UwdhAMy09ue2uLO7n+FMcTWgD3RACwXXaE/BCdJ9B8HyE7hYBCYQ6Ywui7+deDH4rOAy9j7rD7eKFgcJpWYwFRi1GC+0AlAV/EO1CqMHrQVvgm6MWFeU4WqKGrsxgfFLGz31Hc8K8F77P1UWLXRsdLZ2C5Tpwz1BGcE/AX9CYSD1GOhGiIDUjoE0K/523vsIb9JWVIOD4CXAPzhdlMd4YIm6smCcY9USoX/7pU8IP67m2hPvD3zCsb3qPux4LrgzGGSMVRcXpPtA4uM6m2CBlg/sYC4xcVx6RR4xhHHCcZ/qXMpfP2XOcI05/UPwgaHtQN02ObptrE3xLlBIjjXPRw/cyBmE5F/BeMNaAMni5+13aCeMK7zDeBB0YM4y5MO14Dr5ksyV9Z44GudQpcyxoY0Bb2uHa7Ork++Bz0CZXPvTCKIAXoGWhggWT+0GdyD692+YaziF12vHE+rwrgzrcX+hjslRpXTB/filSNCUtg7tIPWPOoDcw8DgoIvl6pM2Um0LXYMy4n+AUKZ3WhlT3nDcjnGNXMapxwjG07JqWx5455BwpmvBT9PPQLeH48WS5whwntcj1j7GkbS6d0n0PgjYH/Q+Pv33Pc3otTG/aQz3MLRwt0o5cO8Llwh+/+O0/zAEi7QnZQ1AG3nCygDr0PysfurnUj2CPR36LwHOyHk4L84f7HS8kt1urZCwBvHDw0FGThcwPJwO5l0AEe/F+8sJjyfPJgevoCdICaRD8TACI1Sr4lCOwKRunDB0X6NhC1o9wnwFtojy+dnUD+MD1Dx5wz7tr7mASgoH8NZ5WvQ4tkA84pTiO7HeAVocPqzxPSDBdi2PBX9oSbg/lcC+ylLoZf+QJxrijIdF/rlEHY8NeB77jd3NoH23jN5uOJ5y0QA/jEqvfrp/QHvmFjDU9pLRy4wNtcOZpT7SdwvO8wrzEvOBRVxerJcwlViYC+Rf8Jg+gn9CHtrM6VjJiB4Cg7BS54eriu1QyT9vHL6kny7ViKXQF0TIyXC5/kR2kj7qVDNrEOGKfwYv01z3Ps+gITnjjeeQmQVnH39cqaPc5pVN8wikpVRReSKFHNDKV4wBcd4I/wXs3WN/WoMHgf/jrmxYBffrx+2wSpLQrhdyX0i7ud8+E748uL7qM8PfplZ8RrP7gzdcuK4y02u/+Rl/XK3ot8k7fXHz94jIuB9HlXW5ZsZ6/knZEI6N2ha9H1xdcC+h2NdrydRGrreF2pVy3/6d7Dwj3zwFBzlGqKOWfvvhYskNxtRDuQyza8r27J9z+1M+lvgbC16OvZYSv82wsUI4rM9y+tMq2+4M3V6V+4OoP/qQuN+Va6jZmVKe1M41n0qsvLQTl2bs0y8O4YAWWiC4rJz//8VO2J+pS60u5L/ib1n1XA+G60qsHx+EVHIcH7rIfZXRGG4i+35UJwuUC9zlWHWGE2wXCdZGyw2ZvdCx71mKVxXPRz7q6HWKVfSlwz4Fwmfx116LLBuF7QazPgO/C34cRq3x3b/hadLnR5YW/i74WBve5cqPvd99falnRCMq2d+mWrd/q95dXtkNQR0r7L7WMcP3Rz4S/C1+Lriv891oF7b1Ux+Ha9QCuEAwOL4QZDo7z8r7NQcPDf/yRu82zZeMOSGlX0KZLbVf4mfD97n30tVjffx1YWZHyvm5ZYcRqZ7j86OtOObl7Lr5+cRmXg+jyLresWM9fDcQqN1x2+Lp7H/4urNS/a4Tb5d6HkXI943uC+1L65+4jwkb0h2X/WLnZXxex6g4j5Vrq9rv3sa6B8PXoaxnh6zwbC66scHnplW3XM7jncuHKicULKddi0zItpPeM+5we70XjUu4nZYEUC9KJ+O2KYFXi0utLue/y+nolCNeVXj2k03DSFisnl9p+XuH7wp8zQvj+6LpYaWrTqqmlwKVVVqxnw+9jXb9URJcRfj78faz6MvrsvksL6d0bvubex/oc/V16cPfGut99vtSyohE8G/t59zmo+/LLdkgpI6jjUhGu372P9V0Y7lpa1693ZLoVh2sFLOex9MtSt1u29PDw+OaAKGMJmWVv0jq+jpLx8Pg6cGqV9BdSYUgNInec9MXrXX+i106dPGWpHhjufo55eFz/+F6vOFwrQKAS8fROg4fHtwMMGOYbebAIPW/QeHxXgPd4YVyTC84qNHyZGYJu5NPTJ7fR1cPD4/sF7zh4eHh4eHh4eHh4eGQI7zh4eHh4eHh4eHh4eGQI7zh4eHh4eHh4eHh4eGQI7zh4eHh4eHh4eHh4eGQI7zh4eHh4eHh4eHh4eGSITOk4cCQjPyfv4XEp4Bc0OcIzjZOJPTw8PDw8PDw8FJnOccAI5Nc6R4yeHPnG4/uIxMQkOXnqtPFDRoBfhoyYYL867OHh4eHh4eHhERuZynEgYoyxOGT4BKlauXzkW4/vIxYtWSlvvPOJORAZgTPW+cG+5SvW2mqVX3nw8PDw8PDw8LgYmc5x2Ls3TrZs3ynVq1a2z7wwHo8cjZeDh47IsfgE+zVPfsmTX/RMOH7Crh8+fDSIUp88JadPJ5oBCc6dOy+n1Bnh2tmz5yQ+4bgcPRaf/KI8rlMPz5w4cdLKCtfFNSLflEv5CVrGgYOH5ai2iXLdM4ePHLXr3B8LlE8Zri88T0qWu586iJoTQefFe9ePaPAc7cbROnYsQQ7SHu0PBjTlnU5MlFOnT1ufgdWt37n20S+ep44jR48F9R0/ad/TLvoXH388ubwwXD/seaX/Ie0Lfeeza6/VoW2kTdZX/ZuUlKTXAzo7uvHMocNH7B7a5toZn3BCn0mw9tkvt+r3XA/TxrWNX3Nt26qpjJs0U/nBrzp4eHh4eHh4eMRCFjWcYlqpR+JPSu9X+sruuKORb0Q++uNjUrdamWv21y8xJoePmSynTp6WR3rfZb9qibE5a85imTV3sRmUBQrkk1u6tpd6dWrIjp17ZMKUWVKtakWZM2+JPNq7p6xetwmrVW67pZMZlJT55aBRdn/lSuXlk/5DA4NT6zt75qw5II0b1pHbbu6kxvIhGTpiouw/cMgM6Dx5cslNXdpJ00b1zKgfOGSsFCtaWLbu2CX79h2w9t12S0fZtHm7bNqy3ZyUOrWqyd09bpU8uXMFnQoBQ3ny9HmyZNkqSaR8vad9uxbSvk1zHZMsEhd3SIaPniQ7du21ssuULiE97rhJypYpac+Hf+Vzp94zQmnVtHE9mTFrgRna9LfHnTdJvdrVZeXqDbJ0+Rq5t1c3KZA/n+0BGD95phn8Pe+8WbZpH0aNnSqlS5WQdRu26PenpXy50tKoQW2jNw5W3rx55MlH7pZSJYun+gVtHAKXSnbw4BHZuXuvGfDQkbEpUCC/jdu8hcuCcdM6+QXW1i0aS7vWTa2d07XNu/fsN17cuHmbta+Kjs+D990p23VcP/1imBxUB6Gu0vPZJ+63cRw8YoI+s8/oXLhwQemlfS1froxkz57NnJx/vd5X+3+jjZf/RVQPDw8PDw+P7wOwwc6dv6C22ykpVTS/2mxp2/mZasXhxMmTsnHTNqlfr6YZlBBi2Yp1MmTkRGnRrKE8/MBdUkYN3a+GjrWoM6sNi5etVkN8tbRv20KKFysi+/YfkL36Onc+iLRj8GNkE+XPkye3dLyhpXRq30puaNNMypYtJXv27pfCBQvIeb1/3MQZ9vmu27vKYw/2kGJa3sgxU8yIppwdu/bI6PHTpEHdmvLEw3dLjhzZpW+/r8wJefiBHmY4z5yzSI4cOWZ1h0FfVq3dKJOnzZE2LZvIEw/1kiqVK6jxPsUi6bz6fvKVOQC9ut8s3W/rYpH8jz8fIqfU8I4GKw1r122WsROmy41dbtD29jSaYdCfUceICD8OCAY5IGK/P+6g7N4bp58uWMSe9hDtf+Ce26SDOjALF6+QYSMnmbP04H3d7f6JU2Ynr1o4UNbuPXEyatxU9WZE7ut1m9ETh2ParPnmNOCYfDlotNSqUcWcgQY6pozb2vWbrX04SXPmL5Us2uZHte3Uyef1G7dKyRLF9P5aUkgdkM4dWstZpX3/r0aac3brjR3k7rtukaTEM/KJOhf0E+CYVKpYVtYoTTw8PDw8PDw8PC5GpnIcMO5JAypTqrgZ2rymzJhrqwWdO7aSurWrS3c16itXLB8xzoOUm3t63Co3dm5rUei0Is18TYS/WZP69qpQroxs3bbLDN5WLRrbczWqVZb77r5datesKhUrlJXmjevJ6cQg/SkoI4vUr1tDOqjzwSoH6TH58uWVm7TuGtUqmXND9DsxMdGMXYx7nsXwJ0qOI0AbaqoxTXT/zm6d5QGtj2cw8vfsOyC339rJ+llPnZP777ldNm/dIXv27Lf6L4L2qWunttK0UV1rD9F8nBzSgS4FeKS33tRBalavIk20DOjXtVMbW8WoV6e69rWmjcn5CxenS0HPQupwPXR/d2lYv5bc3LW9NG/aQJYuW2NtmDB5tlQoX0Z63HGjrcLcfktnayOOFUY/LWRFp3u3LlJVHaj2bZuro1ZY4g4e1nLzS2nlgfz580rVKhXM+Vm1ZoM5VC2bN7RVkSce7mVt27Bpq7WHFRHK2bR5m3328PDw8PDw8PBIjUzlOFiOvDoLefLksc9EpvfuPaCGdmU1rrOb4V60SGF59sn7pVbNKnpHFsmXN4+ULVPKrqWFsBmNM3LixCnp13+IRbZ7db/FVg6I1jdRgzm7GtNDRk6QV9/8SN778EtzAtzzpBORqpRV66K+HNom6ifazedsWkbWLFmtDytWrpOXf/N3+bm+fvW7f8n+AwfV4K1j0fo//+Nt+c/bH8uKVRukRvXK+nwu2bsvTpLOJMng4ePljfc+lbfe/0wGDR1njT8aH2/tjkZufQ7jPOi7tidHjtSdjUbUtVw5cmoZQdvpP88XLVrIPvPKqZ+t6BjgeuWK5cwR4j3OTy0dJ/ZV4CyxR6JurepWJtehcaP6tW0vBClnfFe0cCHJHUnpov7s2bLb+zDoN44IzkMldeZ4jlehQgXMaWPliXv4jhQpv8fBw8PDw8PDwyM2MpXjYCH0sHGr7y/oPwxyB4xyUmeI4AMcinD+fTQojjQjB/Lt+34ySN9lkfvv7pZsuLJy8U6f/vLOB/3NGejZ/SZ54pG7JW+e3HY9TZhhndq6xohlVeFnP35Sfv7jp+SnP3hMihctYnsVfvvLH8pLP3pSKpQtLV8NHSO//H//iuTtn7PTgW7q3E5uv6WTve664yYrg5UQyoxGFnVkMLgvBdDx7LkgbSkZMdp+8ef0EO2lZAm+Sa+I0CNZs2bTfkU+pAN3S9h5snd8DpUHLqf1Hh4eHh4eHh7fJ2QqxyFv3tySNVvW5NQgotTsaWDzLhFnDEdOLyIav3zlOrsnFoJTeC6Yk8GKASlC2JisYLCnYNeevZZiU0yNeQdy/tdt2CyPP9zLjHbSd1hJOHc+9qlG6QEjH+eDiHzlSuUs7YmI/Kw5i+xFSg15///36x9LdnV6Vq/dJKVLlZQzSWdtn0atGlWt/sKFCsjsuYsvOfUoGmwCxyGBbjhbu3ankfJ0BaBNW7fvlhM6VryH5us3brFVkPz58kqpksVk9bqNtqmZ+hOTkmzMWLGJtXE8LUDLggXzS86cOS21jLIcH8An0It7Llw4b6dgseoAaBNOIg4hqzweHh4eHh4eHt93ZCrHoUjhQrYhds/eODMGeXXp1MZOCJo2Y76dEsRmZTbtVqxQJvJUahDV37x1pyxYtEJWr9lgqT9JapCDNWqgjxo3zQz6des328ZfXouWrpJcaphi8K5cs9H2FdhG4VGTJSHhhNWH03E5oO2sBoRfpPFM0PpmzF5om3jnLVpmJxRV0L5UqVxejeDC8tWwcbJA6168bJVtjCb1BifkclGieFE7pnX2vMW2IZl+cuzq1cMFdciOymdfjrBToujXwiUrpXmT+lKwQAG5uesNtpIydOQEcxg4wWnLtp22PySnOmQZAfpxPCwb20l3Is1p2KiJMmf+Eh2blUqboVJUnRD2owAcoy067jWrV7bPnBL1n7c+MkfxcsfOw8PDw8PDwyMzItvvFZH3qXA68YwMnrRUEk6cjnwj0qNLYylRtIAZZdciSEni9wh2qcHZsF4tM7ZLlShuR7BiMK5QB4IINseJVqpUzt5zDCfGKulK9IsjTNkvwElLa9dvkdL6mR+TI+pPag/G9Bk1Mg8cOmwn++AUcDRqk4Z1JH/+fOYwYOju0TLYqHz48DFrT4umDfTeQ7apuZI6HoBVCo5YbdKwrh0xivG6e+8+ada4fkxjn2NNaS+OyorV62Xf/oNy643ttf0NbHWjXr2adqoUbd+wcatF01kZ4ThVEB43IvxxBw5buzk2FfCbCuwTadaknhQpUsj2cuBs4XhdOH/eNoETkeekoySlHUepNlXasQLAygqGPhvRWRUArNQQ6WezdjhdjI3flFuieBGj+6KlK2XX7n3StlUTuUkdBvZNkHaF84ITtHzVOju9qeedN0njBnVsb8jhI8dsRYnN5q5flFFFxxXnj7HH4Vm3cYu0a9XUNmBDr0VLVtkKFE7eYw/3srbyPH0dM2G6ncIEnekP/S5RoqilelGeh4eHh4eHh0dmBJk1iUlnJX+enGrzpG3nZ6rfcSClhGj/B/2+kl++9KwULlTQvscgZ0Mtf3OqsclmYk4EIh2FVBwMUIABSRk4Aomngw24uXLntHQg/WD32H6HKIpBD1KJuHby5Gk7yhWDGQOXo0WhcO48uZLz59lXAWgPhfE8L+rGYGWDdKwzdLlOyhV9YY8G5XOykHN6XNsx6tmTQNoPDkms8eJ50nOyROqCDXieV7ZsbCQP9m2QrsM1HBMi97ynr3avvrcN3ZG286Idbs8Ikfos+o/y+d6B9vf5aKC1DceGlCjKoL2MBfdSD20k8k+fs+v3OCiu7KD9QVscuI+6KIux4DQq2oQTxn4InCXrj/6jPzlzBJODe/jthw8/HWx845w2yuO6o6+Hh4eHh4eHR2aD2VxqE1/K7zhkKseBrpC3PmDIGKlfp4a0bN4ocsXjWgIrPTh3OA78nkXY+P8uwLG3pERVqVRB2rRsbN95R8HDw8PDw8Pj+4DLcRyuTQ/gCoGxx4+03XX7jZYW5HFtAsezXJmSllJ0LRjoOJt5cueWxg1rW3u80+Dh4eHh4eHhcTEyleMAMErZJN3tlo6RbzyuNbDCcEe3znJzlxssFei7RtEihezXvnEePDw8PDw8PDw8YiPTOQ4AY9T2JXhckyCizz4Pt5/huwbOpt/H4OHh4eHh4eGRPjKl4+Dh4eHh4eHh4eHhcXXhHQcPDw8PDw8PDw8PjwzhHQcPDw8PDw8PDw8PjwzhHQcPDw8PDw8PDw8PjwzhHQcPDw8PDw8PDw8PjwzhHQcPDw8PDw8PDw8PjwzhHQcPDw8PDw8PDw8PjwzhHQeP6xr8TDqv8+fPJ7/38PDwuJbgZJOXTx4eHtc7MpXjgFDGgDxz5oycTkyUU6cT9W+SnDl7NpVheVY/J+r34VdSUpJ+f07vC+45d+6cJOp3lJUWzkfK4h5XNs9R1mnq1hdlUK67Tjv4LinpjNWVEdxz7vVdw7WDPl9MwzOp+vpNgzoYg/iE43L4yFGr+0pBWefO6dhoP86cOfu12x+Upzyk5cEjV1qe42fKcTycFrgW/fo2EfD+GaMfbf0mQJ+ogzmUET0A15n/l9smnnPjF36Fefy7gmubkzthBNciMibG9VjgHl7wKbILWgXl8/mMlZcReB76hmWbK9e9rkXQZviDdtPPq9FO11/4BR0QlpXfBhWo28ZS62Uco/vEuH4TPEx5jm+udtnXG+i/e32bcHUy/md1LOBpxuSbkseXAptjyBT9+3XoQTnwLX2LhaDfaV+/HDg6fp32ZmZk+70i8j4VTieekcGTlkrCidORb0R6dGksJYoWuCZ/YZcBhrFOnDwlM+cskqHDJ8i4iTNl3frNkitnTilSpLD9mjQTafa8RTJ+0kxZsny1vZYuXyPbd+yWHDlySMEC+SRbtqyyafN2GTZyomzYvE0a1q8dqSUF1HdGFeT8hctk/qLlUrNGFaPLwUNHZfjoyfaaMXuB7Ni5R0oULyp58+a2Xyc+fuKk9B84QjZs3CJ1alWz79ID9TAR6Bvl8yvH3zVo08ixU7V/C2XJsoCGy1aukV279kqePLklf/68yf36pnkFZfzGe5/J7LlLpE3LxjaGV1Inhs62Hbtk0NCxcuRovFSpXOFr0ZrxWrZyrdJpshyNT5BKFcoZX10uMDwGKy/DY5UrlVM+ypNh/wKDAX7Jqq9vfgwcDh46IoNHjLO5VLVKRft18KsNeG/w8PEp9MiTPj24f4LO9Q0bt0qF8mWUPy7t18rhhy1bd8pXw8Yaby9dsVaWrVgjO+Dx3Lkkn47Dd/Vr4/SJ/sycu0hqVq98kQzZuy9OBg4ZI3v27pfaNatdcn+3btspY8ZPk52790pJlVkTp842+Va+XGnJny9v5M60cUJl2+cq29ZvUNlWu5rNHxT5ufPnrA3XguyKBgGmkWOnyJx5i63PhQoWvCpjStDqnQ8+lwmTZ+mczStrN2w2nm1Qt+a3QgfqmjZzgZQuWUIK5M+Xqk/opY2q3ypVLJuh/rkcwJfr4EvVCzVi8OX3CdDCXvo+67csI5hzG7dsl0TlQbB+01YpVCC/5MyZwz5/m4AGyIUhIyZIsWKF1b7Kf8XzC10/efpcOXYsQcqVLRX5NgXYSfMXLZNN2nf0z9cFOpz2096rIROuB2h3JTHprOTPk1PlVNp9vvYk+ddA3MHD8vf/9JG+/QbJyjUbTYEiQP/53w/k3Q/6y/HjJ837Xr9hq0ydMc8E66y5i2WGOhqDho2X//vLG/LZgOFy8tRp2Rd3UKbNWiDzFyyPlH4xNmzaJl8OHm3GKspgzdpN8svf/VNGq1G9RZXw1m27ZcKU2fK7P7+uSniO1Z14OknmLlgmi5asMuMuI+AI/e3f78sf//627Nq9L/Ltdwsm0xJ1tqbOmC/TZy2UWXMWy/SZC2XAkLHy2z/9V74aOs5WAr5p0I49Osb7dayeevQec1quFJR1QPmHPq1as8GExtcBhhhO45Tp82W18gXG05WAaGhgBMyXBOVf2pkeiPa++vqHyi9v6Xw4FPn228HxE6fU0Fwhy1ett2jXNwH6v2DxSuM75nNG9EDglyhRTMZOnKHzbuklj+uFC+eNfsgH5mk2jD0ta/nKdfLXf79ripAo2ncB41V10lav3XzRPOPasWPH1RBeKitXb4h8mzF27dkrf/7XOxZsQTYhA1doX+cuXK58dyJyV/pAsc8LyTaM5zfe+1T+/mof2bf/QOSuawuM4ZKlq01+4fgqBYMLXwOMwTp1FE6ePC3tWjdTms6QseqQ1alVVbJ+S8b05i07LDj25aBR5hyFsV6N+9Uq486pgXm1sXdvnCxcutKM1+8zDh85po7jFxZE+TaBfFuzbpN8MXCk9Os/VP7wtzdlhsrKDMTkN4qjaugvXrrKArdfBydPqX5R+ZJWAO6U2laz5i6R+IRLk1fpAT06atxUGTZqUuQbjzCuixUHBPEpVWTzF62w1YS8aiAWLVo4cjUAhtosvUYUvGL5svKzHz8ld9zaWWrVrCKr1m6Unbv2SoN6NaVokUKyTBXith17pHXLxvJo754q3JtKyZLFzRHYtWefNKpf27xkFGCevLnltls6RWpJQRAJHm9K9ZHed0mO7Nnl0y+Gybbtu+X2WzvJM4/fJzd1aWtt3aAe/959B+SGNs1t5YEIXtPG9aVM6RJmkJhDoYwaLGufVdV1ITBUFAkJx2XwiPFyRAVRy+aNrP3QHwFhqVj6YgkQ79CNi1saR3kjwE+dSrT7mXBMCFcPt7voF3IluHba2nKeiHWkzOjxZjwwZA8dPiI3d71B7u3ZTdq2amJt26g0JCrbRj/ny5vX7kVxJfdNP9MOyuQ9IELO9SD95IJFaJLbpffQH/rg0lPcdfrHd00a1pGKFcppOUGqBc11zxOFIF2N/hABo7xT2ke+Q3G6/vH9HlV6cxYskXJlShtvREfMuIf6oS1lUHbWSF+iacR9jPvK1eulQrky0qJpQ2sv7WO8AsNKy9A2O3q4dlibjV5n7H6MGvixa+e2UrhQQSvfjRV95hknTDH4hqpRixMNXxcqGMxX6qNMXvAbBoxrcTK/KO1d/7JmzabtO2X3QrtEHUPHM1pdUJbed0GfcXTKnj2bVKpYzuZPSTXWA1oH9fEQc5j2Ugbjk9Jf5VEbE60Dmob4zq7r86d5VmkBJk+ba05Dl05tlB4F7Du7R+siygb9HE1BkcIFzRnEmGrWuJ45mJQLTXhFbku+H0CH3Xv2qxO0Tl760ZPGD00b1dM53MzmPDKkeZP6tgJEWYyHpQbpP9d24OqBpvSNr9314FpKehfPOr6lfuaC3p18b/BdwMelSxVXnmogeXLnTq7Lgchi1coVpFGDOjoORa1s6rfUSn1v6ZvaVh5z82jz1h0mP0uXKiEvPveQFC9axKJ6jRrUlkoqTwmOMJb0EZi80vGijcgq2kC74PWmjetaOfAnyheHHNnFWHEffbD5HBlvGDFLiB+gCbxC+YxrVls5S6FpGNzv+CNIN0qZ0648/S+Z9+m3oykvnsE5PHL0mMqwplKqpLZb6QMPcR36wJ9u/Nw8A5RFmYwf9YRlcLEihaWxyiXoQd+7dmqrMqpsMq3ceML3BJOQCWF5e7l0iAbO+969B+To0XgponK5Yvkyyc8tUsMenmjRrKGtwBlfaPkmm7Svjgej6wnaHLSLS/Td0cndu3X7Lptnndq3MnkAjP+URmfP6b362d1LedCWj9SNbNBvU5VHfdxjbYMGabQtLQTPMjfPaj/RHQENAfXTNq6ntyrmxsL9hVbaQr0/mKdhfuHFfaxaE6wgq6BEsSLJdQYyPUghC/Mhz/CCzwI5EvTRPRcN6g3uDeS/u5cXMqmZ2hdtWjaRxjp/nd3hyuJ+4+nLpGnAI4GsAo7fk9uu5QXXaE8Knakbfiik819v07YHKeFplxXIF8ac966cnCqDsCvKlClpNgAIxjaQuwcigZ6O7VqoPVfMrhvvKZ2oz+aXfRvwlQXztALKoD6uQQvaEJ+QICPGTJVKOmerVq4YaVsKn3IP37m28Tm1nA+uuevXC+jjpaw4XDeOw/KV69WD7y9r12+W9Ru3yC03to9cDcBEmr94hV2rX7eGdFDmYVmsXJlSkjtXLimsxkO1qpWMeYkabtux2ybVjWqMlVKnoXy5UjJdnQ4UUFM1CGA4HAeYPpbjwLI+6Tq1a1a1qBL1j50wwwT1Hd06G7MVUiOvshpSXCtVorjUq1PdlO/7Hw5QB2OXKSoUBg5Rv88GmyOCQY6Tg+GVO3cu+aT/UNmiSh1mPXz4qClz+jNj9iIt50sZPmayLFq80rx5jAkGe8z46fLRZ0PMsB8XiTotW7HWDKiRY6ZIv8+HytRZ801J0D4m+dbtOy1CMWDwGEtXWLR0ldUDbXCKwmA8WK05pO1p37a5tG7RWMrqZC6rtJ41d5GlY/FdwYL5jNYffTpYBgwaYwbfrt17lRbF9FqwZLlz1x754qtR0n/gKBO0y1euNSOltNYLm2HMk/7QX++hX/QjZ86cllaA0n37/c9lzvylOpZ1ZNLU2fLpl8NNQDDhofukqXOsfuheo1olizp/8PFAGTxsnEVTEZzQLacqUOriermyFzsO9BkFQfrRex9+IUOGT1AnY6kKikRzBHNkT50iRd3JjoMq7eaqpEmJYEVr16592uYlNg6s1iBwXGoURuko5as+Hw+Q8ZNm2bLs9p17TCDhOOAIYNB+PmCEljXC+oejVkoFJekkn305wuZAks7fuAOHrG25cuU0Gr2n/EIEZaHyC6CfGEKjdbwZe6KFq9asl4FDxqrBWEv++q/3LLpPyssn6hSTdgENDh46LO/06W+8R8pM5UrlLT3twMEjSv9hsnf/AZtb23fulX+9/oHes82Wj/t+MkgmTpltESgMGdp19Fi8OTo43SNGTzbBT59Jo0BRQI+Jk+fY3Ic/juj9O5V+GKVdI44DZUzScvt+8pUMHTlR5mpfaSdzhTKyKf9a1GvZajNo4Q0U59iJ02XOvCVGU8oJGw2M3+49cbJ02Rqd/x0tJQp+gF7H4o/LSjXMmqmcIGWJVD1WIKZOnyfrN23Rsgolp4cQeRw3aYYqockyZ+4SC0xUUEOcvlPOFJ0TpETOmLPQ+kX7oCXBjtnzFksVpS3zAWXEKgKOObxCKiVtr1Wj6kV8ysrkx/2HWN2tWjSSeQuXyTt9+1sqITSw+T9jnkXEcfQ2bd4mg3Q+YOAzH/ieNo5Sfl2gsgl5mjdfHnn1jQ+VB2aa8fWxyiv6vHrNRimhzkkxdTSOnzgh7330pcnGJo3q2ryGP4gEEvioqn3BqRkzYbq2YYiNFfJu374DZgzkU/5lvEePDfhxxOgpNpYnTp40Xs2pNIueY/FKw4B/hhuN5+ucxpAgKEOKKnKcFLMPkUFDxhj/MQYEihgj6Bo4DvEmj/NpP//xnz622lxf5XUB1SEEff752gdGb5w1xg4ZjUwaMHi0yv3plvpD4IQXY7BTx+CroWOl/4CRMl5pRpQfPiumRiTOA0b3lBnzVRZ9JcNHTbQ5iRGP3MfgNjqMgw7BvIAO0DcWHWJhhfIncgWdg15DPtJfEHYc0Be7lR7DVS4gX5cqrYzeKstpRzS96QepTvvjDslXyjOMH3yM/M+hY0vgDCe0U/uWFlRZu26TjfN4lR2sRrEfDV2IboPm0Igq7B7VVZs27zA9Ai+cV15EJsNnzH3alqTzmrGNbls0GINj8QlK43mm86bOmGsZAfl1fEkdBvAmOpdVNiLiPIPeiU6xpN/Qhn106EXmLA41+me0fj9Mx4+5yXX4Cp7CYSZlj/6WKV3Sxh5dyL3I0QWLlls2AfOdOYF8ZxUVOjA3123YavOqQP78qeQSbcRA594hkXuRrdg3yDDGHJ06RnlnivYZPmCO0AZozvzet/+gPjtBxqm9guyCFwOaXpzGSX0AW4J+k4KN7meVv2ykTIIABB3QW5NVH23S8YePC6gcYy4yv+CxSjr/CcSgY5FR6I9J0+ZY+9AhjCltQV7B89CJgA/8kl95F5k3VfmtTs1q2i51jiP0HKdyHHuOYBK6kGAmcp9VP/QdfLVE5ThtLVq0kMlL0pLRx/AI/DFxyiyTv9hzrNgOUr6Ad3HuSLFCt7LyT/+RIcwD5nohtWOgEauVjDk6hbEhEIEOu9LU6e8K0DVTpSod1oHAW8ezZ1CiQSdL6URjEs5T5YHhhXFGylDD+rWk9713SNUqFfDxI0/gcRIBDrzNI0fiTSjBVLm0jPSAICHiiNFYv25NY3gMCgxQiv9YldRXQ8fYJDmoE+6mLjfIPT1vldx5cpvXThoURh3lMIE+U2NrjxpbGJg4Nhhr/b4YasKdSBzRX8pnChPhZV8BBijtJ2cW75j72atBX8ipp1wMdQQXhvY6FWL/efMjy3fMXyCvxKshBaMz4aArihyjvFjRwmY0kAL0mRrhpNukBxcNYsIzCREUODEYVOvWb5E33//MlCy0IRKCIfKfNz82IctYohhJ3ULIVNaJhkLqP3CkGp27rWwMSgQPjkaNahVlv9IN45T+4PjE6f2kpFEWOe/7VSgixDB+TqpAY7LvP3DQDDAETZ+PBsqJE6ekoQp+oq8oLhQ/tE4PFpXdssMMWHiF1SsExuBh402pwQvp44IZuIwLfIlChNYY4QO1DdAI2mEs4JCe1foQSguXrLTnHFDSr73TzxwYnAIUD/zw37c/NkUM7eHxcAR3oTrU0BHeoN0s+eKQzlRjlX5jqO/evd8ENnMHA4bvd6vDwB4hykcQx6sxgxJnfDASqIuUNYQpCok9P4wHSgbehCa7tFzqJwKKoD2pyhKFsEjLRFnCo6Tz0WYce/gIR2bx0kChsYI4aPg4U5bQa4GWxdxxCo1oLIKfdnEPhjB/yfHnO/pBdKpu7eqSQ9sLPeErnqdfGIjwR6S4KFywKCVRX9qNQ4xxvVqNelYtMDI3qtH9sTrprIASzCB6/Ma7nxjtkC04s/AvEbdOHVrZXgkUHWM9Xh0KHAaMewIYKCOMdQAfw68YIQBZQQBhnTqFRNeYJ8tWrLPvo8E4Yxzg2IMTanDuUSdolhq+GBnMpYQEDNOpNo9wBDBOCCBYkEBpAe/wPAaCRdhU7vCeiDLGFteRkzz/ufID43Du7HmrN+7AYa01iNA5Z8vGS5/BaGXO4Mgjj6mXMZ6gTjJ0Zq/S8NGTjD4oceQl48s9zNcwmJPwCnOGYEEtvZ9yccSm67gi13Bi3tY5i5zD0MF4RgYRvHH0CYMycXz3qUyh34BycB5Mzmh74IN3+35hxh/BlaJFClt6SJ+PBpizhsx9S+UezgDynOALgSIcd4xV+AJH/jOdk9ClQb1a9swn6tBhXMP3GKIY88wRRwcMM/oVTYe0QDCkU/vWNk6MNWW5eeOALoV/ad9NndtJtSoVtd7AaHO858CzjC9jhcHaqnkjdRDrWfAC48zl1AOqSVB9gLzlw123dbUVuinqXNN3+PaUyiGMyGFaX+OGdaX7bV1kzfpNFoCDRowP+mPXnv06P9qZ44mzgvyEP9IDbcUhmK5GbqOGteWObl2szj4fDzRao6ve1fFAFlAvuhc+g0+iQV8wYKE/41yrRhXTN+jHhYuXW/CsbZum6ugvkUFDx5nMISCXJ08u/Vve9hdANwIbuXLmkrvuuFHqqkM3cfJsk43IzhVqKwxUm4HvuyutkKGUhawOg34ht4aq4V+/Tg25s1tn06VDR0y0eY8z07ffVzZ2t9/a2VYdJqsDQTvpK3YU8gm93rVzG5O5yEkCWNA8GnALTiwOLrKTICnZBThQzD1WuAcNG2vBgOrVKtkqMAEzdATPMadnzl5kfbyg9F+s8x9Hmj0Yd+qY1FHeRg/B8/AnNglBPRwJMkaQtzjn6KjVSnvsOWiAo/fhp4PUWSood0KvQ0ftWeY3jj0BnPd1PqLLoAPz8MNPBpljCx2QW6RwEUiBt9q1aWaymLHLkTO7BYpwXlu3DLI86CvjUb5cGeOXQ+oooEPhUfpJXdgsrCzCbzgX23fssbZmRlwXjgNKivQHNlwRLbi5a+rVBsA9rXWSdOnQ2rxDlC4T6K//elf+9I+3LZJOuocbSBQECuRfr/WVf7z6vkWUMDiIfKFg0gPPopAwnjDeqDtbtuxy/923S706NdVouqCCdb68/s4n8hetnxebDG1iavW0wfETXjSeMh7/Q/d3l+eefEBaqyFRsngxU9YP9LpNlVNOU+h333WLLTuPUAFGWY/27mEv6mXSEXGjjxSuTbJl0l+99JyViYLOpg7OT37wuPzqZ8+bIYWSJZrMZClcuJApgh+98KjtF4DORERQoGmBfmD4vfrGR/L3/wQ0JNJds3oVKa7PI2hpF4Lwlz97Tl75n2dMIBxQYxkDivKZyJRzd49b5fGHeknPO2+S2tpuIsRnzp4xQxv6onge6d1Tetze1WiMoQIJA1oGxGSVB+cERUMdCB2eRwgwTuwzoT339uomD93bXR59sIdF/zBGKS894Bwh8BBw9/S4RdvSQ9vbU8f6nCkAhHeGsAaLRYl/+bNn5RV9sYkLoxRBHn/suAlR2vTkw3fLb15+QZ585B4zvhxYTSBCi/Li2lOP3m0OU1zcYVNuOKistCEwH1RnuYTyEcYGBvDTj90rD99/l/LLbRHDlRWEoN+kK5BW9/JPn7Y0PwBdiTSTqvOrnz8ntXRcUb5E2n/98+flMe0/95C/ztKvGw97A+zvBVt5e/knT8mvtT8oWZQIESiUG04cfXn2yfstvY+VQnh7syoWHGBSE6HHC08/qHW+YDwSjsDhqODsYMj/TNv5C+WxHz73iNGMKC11wD/FixW2dmAAYggSDUUJopyIrsaKrtAVomk4un/+5zvy53+8Y3y+Zt1mcwJwpogQMpegafNmDeTxh3tZpBvFBq+g6LjeUI1DotXwTI1qlc1R2rJtl1RXxY3RxItnmbOMBfRkzMK0DL4PvoPOsZwGQ+S6jQUf+az/yqiTCY2Y/821LfAAfFe7VlUzrDDwiRQ+cM/t5vjzdDCqASgPWsJXzGfkSu7cOW01wYzSyD28COA8dP+dJq/YTA5fIlMOH463Dd3U8czjD9hcpK84Wjiaq9dtNAOoVYvG9vxTyrOk/GCouf44sA9lq9KQFJh2arg9eO+d8pjOaVK0aCfl4HQeVyfptps7yisvPSu/+cULZiTu3L1HDaEVkZJSI+iDvQk+J38XvFhlwYEiHeLnytevvPSMrVDC16w0YChhNJAmy7z5tdK7ww0tTd5hYGEM4jTiDDz8wF06J7vLIw90N1nCii3yAOc0oEMjowNzN6DDpZ+GBA0weh68r7vx40qVD9aHyHXe46DjRD77xP3SsnlDW11jJY95h4MSrou35kjrODF+Hdu3lNtv6SS9ut+sc22ZOfTJ0OlE+5s1qSf333OH8TVjWk71K446vEzZ8CApvdCPVaobVD5wnTnK3jDkw3MqG9BNGIhdOrY2x8L0XDqgbLIF0Cuk6jAH4QGeQ9+SGRCv8uWWG28weUx6cQ/VPejaixEEGaEndGLllyg50fwHtG/0i4M50Amr1m4wvYNMy6N6h78czIIcQt4gJ4iY06ZyZUtahBz+37Rlh6W3YZTTVnQwNIneWE2/iIxjMDNeddV5gO9J4QHIBBzR+3Re1dNyWjZraPJtrzouzCH2dxJ8euZxpam2G/lHYBOa4lBFgzRVVpUI2CFX27ZuYrKPNFgXCCM49+Sj90q3mzro9WAe4mQThYdOOKcVLfOCAxh2KS9UNzkObVjlw/lm7mCEY0/cr7wFXyGjHrzvTqNdwokTwaEblctbPwgudFan+B4dX9JPsZ1wGJAxyOyPPx1iTtO9PZQOOFhq7CPfcJDR5du0HaRxQmdW5Vo3byx5tB3QF/uRYHBZtcmQy+gjVrTv6XmL8Qvjc6/Ks2NKL1YvCajQtjtu7WKBuZuVnqRvk+6ZWXHdOA4wxC9++oz87lc/VOPyxsiV1EDZ3auG9q/UqHnxmYel++1dpFqVCrZPYMr0uRYZgekcYHyWrDhFhO+rKFM+/dh9ZmCkByYnSgDDgRxjmA3Dg6XFn/zgUTNeUHhdO7W2CY4gwQNn0kSDqBv1YUCziRtnh34QgSSiacuHaihBA4whlAopS9TJ8ukHev80dVK4duRoQrJAxbjCoCS6GCzPZZV8KsiK6Xsi2XjTaBCcoNx5cqlTcrMa+0Xk8wHDbbUGY5A6cILSA5ERojSkz+DoYIQ83Psue3b3vv1Wb4P6tSwSgBJDwCKMduwITmCi/7Sd1JfX1NHCMG6uyoYoG8t8FSMnf+DR//etjy0lgOv1ateItCAFLAc3VSGCwoPWOHdEDUmbYb+F9Un/Qa8PPxtkSlybaYIGhZweiJzgRDH2LP0zTqPGTdO2EZ0/I2xcvhQQGS1btpTxRX5tEzQBOK3wI21hdQYnmTQJTusqmD+/3QNI9cLg2L03zlYRPv1yhK00wH+MAQ4DvMI/eAd+QSDTPyJqpGzg1HLt+PETtmoDeIa6iNi7NgGEKNH0ggUKGD8yFkTTGE+MQuqFJinmSGpQLv0pyXKzllVejTYi3DirrFgg0BkzFAZjjJJyiho+xyhlGZ62kcJTX53GokVSTr7Zp44DPI/DTxoHzg9R0/JKYyJBzrjOmSOnGRIoDeiHM9K5Q2tzxsk9d+VFAwWCMseh6XhDC3OCf/qDx8y4OquGHrRFWaD86A88CA3hNeYgJ7JhYJA6RJSWeYfiYV6wN4cVHdJypqp8oi5WwqKNhRSkPxczAvKA6DhjR6CC4jDcaCd1wzO0iwBDLEcKMCdxfCijeLGiNoehsaOzA/SEHpSD/IJvqAPDDyOaVCwisF9+NcqMBowK7iECifzDGeegC9ImkeHQn7aFQbuR2cjgUWOmyr/f6GupKWaQqNHAChgrMziJLq2MAAlpJtQXa+U6Y1xQIyyQA8ggxhtHHYPwF//zrJCCt0PnKPIPQx86wbfsj2FuEhklYMOchf6sPjEnJ02dazQjYKJv1LgK6IDBAh1YVWHfCjwYTYf0AM2rV61oztSQ4eOtfOQ0oI2sfhcvVsTmODIBnUYkG1mE7IgGPEJ/4XHGFwexofK/fm2rLQ5wD+lrBPkw1jgNZ8iI8eYsU69jZeYh84+yqB8ZwbPwBI5IMZUxyCP6QV0YnehenPL0AG90uqGVpbQS1YePcCKd40XKGA5kv8+H2qozBwng0LKCa+2LAWQysog20zaCLqxAsPmd1Q2cXviK1QxW75jHyHvmAA5TZzW4iXSTnsOq3VaCZnq/kxPIqz4ff2V66aga3ARLc6nTHQY8UlsdUox8IuislnMoBVkV8BdBslvVgGdFm7kweMQEoz99QqZi5KJ7GHM3fjh1OLPouDDsGR0H0v/Yt0SqM2NEYIQoPkGo2XMXW6CQOcc1ApxOTzDGyEdQXPkLh42AHnIXOU2/uY58oC5SM7FXmDf0hTGnbJxz3pO9UV1lDzTH8SMdLhdyV+skYEjfSU8lCMHhETgupCORyjh+0kyzdXAu4J99cQdsdQBa0A7oiTPLeMEjOEqllBcYO5xonGBsD1bjCBZxoA6AFsh+6MjKCDoWuwOHjRSntPTK9Y7rwnEACEuEChMbZokGgpzoHtEgogZEOnrccZO89OOnjMmZ0EzaMxFDCWYhikF0ldf//uIH8ttXXjSjAybNCDA6TOEYA+ORvGc2WFcoV9o8797qef/ip0+bMoRZ164nZy412DyH18uGHpbTcCBIfXnz3U+V8dVBiNznECjZ8ybAmaC8EPowKn0m/xXQKvoYBpOCf8HVAPQDBfHuB1+YEEKQ4aEj9DMCXcfBeelHT+jkftro97I6d1UqVaBgK4v6woYQk5w+JZ1JUsGV3SKwLN1Wr1ZRjh6Jt/0eLIuSD54tazZ55IEeNo4IbZZZiW5gYJK6EG2s0F8iOdlV6LC3gP0wCLKO7VtZl3EOMVox3nAkEBoIKQxXS9FIBwhd51zwLHTHaGD5vUWzBqbkLxW00/hG/wsbaBi0jAdC19HMbgvdc/p0sEHYjgTVNmCYYFAQPSKPNQWBKU80Fp6hPOu3PoMCgPcxZqAVoD3MK5RiGMbjkfeAz8ZXNCzVlbRBmdxuz9qb4HucJXJUOQEERYxDQuqf0UYBvRHmYf6BXqTuOZyLBAKi2w0NoWUYlBv+zpqSUvRF4BoKoaMaukTlyJ3lPUvyKAv4G9qi5MIgNQRFg8HK/Q/ed4fxDCtbpAtiGNA3rhFxJgWLFbj/vPGR7Z1JTsMINZ92OyfvSoEMNdpav9PpeDrgOZMj/I28LhXQatos8voHyqZN282hJCro5C18hYNA9BBZRoBh1eqN8uWg0fLFVyPN4HaAHtzP/jPSUHEGWPVABpNCwp4NIpUmg7SNyca2PofzY2/1WlqgfK7a38gruBBsuARhPQE/YFQy9ucj44Ssc+Be2sGqAv1CnsAfTpbghLOhlX5gjLSHDg9AhwYm53C0MEwIQIXpkDGyWG53r7tuNvpgQDk5Ro8IsljbQnMZmYC+PKPjFQvcbzIgAvYQ0Tfo7cDzpHy98d4nlkJy8OARW0UvUTysVwJZ4sYDuFZAbuYBbQnzWPbsGJnu4IC0wRixt+jtDz43p4Dy6qqjh1NMJRiurGKywkHqGav1rCySF5881lFwxi5XcRqgGTxNRJoXnwky0M8wKA+9/rrq9AlTZsnhw8fMcSfiDZBp7L+jPTiepD++8/7ntq+MFJ0woAUr8navOlzc+96HXwh7fBIsuh8vb773me0RYDWWlVZWEQ3aDmjqgksOOBAAnowGdgtpyxzrbAdq6HPwDzKZdFrSkgiEOP6GV1lFIfU4f4F8xgPoRngQh5t7kPNGR22Pu5f37AmBDgQCAGUxX3BmoRn1smpKSidBWoIAdINnCWCiP1ldYTWBOgkwUQ8v+sgqCfYdAQMCdDhMtIfnCbphX3Iv6V5Hjhw1+lIn9bFfgTmOHOEeeAFZRRoi9P3BMw9Z29mbAv05ch8eDNM5MyG1tr2OgSAhL5ScSHJo8d5NwCtTwERMTnL9nRHCXxQ2TM+LFJpgA2TGJDHG0TIRFi7ywaQjr/r1t/tZ/h/eO0yHAUPUgGeIzoVhAmXHbjOgMMB/+dKz8qPnHzFjkKVFjkik/e5ehBTLn0R8mKgY3E88co8tSyKw2qvRjDF7OaBc8utZeue3Bp7mNKjO7bT8FKXHPbGRxSYOQoVJyERjQkFijFA27DKZ2SyHc8IxaSvUoHdRpoTjx2XHzr0WUfzB0w9ZGgGGOLQjF5ooCHmDRMxe1In5f7/+sV2H5pyLHu04ADa+FlGHgGVuUncYYxcdY+kQZc1yPGkhGBzt2zW3VRAiEekBQ50oFc7OzV3bKd3vtpQNhBEn7VDP1wUGPe0gSsoSKPmjpF3Byw5sQoSniMQ8rE4V6VYYtPSBJWonpjB74BdWmeAJeI8Uq8cfvlv55Ta7n7zOjPr9TYLoJ3mzzJ3HHuxpxg0GlDNiiDTC6yytsyQOXxAcOKqC3/Ek/EffoBkre/AGygplF8z7YD7j2LPvBRkAL8A7KPM16lxSfmwepyX6z5yVwMhBEThlQFm0j7bhlBLRQumQDsVJKtA/WF6vYOP0sjrXLGOzrwLjj74QCIEPX/rhE/KA/sWwxsgCPI/iDMpNtOjw9YWATuQ20xc2rLsc/nt73Wp8SAqhCQzlV/aYIStQ4A/df5f87tc/krt73Kw0uGDpYaTUhIF8JaWNucd8/L/f/MQcCXQB5TBOrKJSN1FK6sVIZNMj14huRsPGOUtw0h0rcvAcUVEXcKKtGIbwAkYT5bHiRerE3199XzZu2WEripTPZlzmMGUQtEJfwNPwa0GV8QQrCIowJ1mxQI4wL5m79IsVSdKUWGVnZYx+EQwhOkr7bPUsZKynBdpKvaTjsNpI1Bn+dzqQCDkGImVCU1Y18+XNrfVfHAyhbYwDOd6Uwf2ku+IMhXWPpV3NWWR9/skPHjNnEB3H72SAtHVKAHQEUWoMZyLqzIGgrjibd7ly5TD9Dg1odzSQmazwkZ70zBP3Sc/uN9nKM33GYWRFhXnauX0rS7ljbmJokr6Znr4DlAEPMI5ErUlbIeWOSD8r5fAcgFaUhXwjap1DdfYPn3vY0m9Is0HPB3Jaje2de8xhJKXvpz94XF7U++AvHIMwKA+ZQkADecm9Tyj/ELCEN/gdA9Jmf/TCIxaUQN5QDyCyz0oD481G+2SaqqzEmUDHRQO5ScACXmUew2+sYHAwB/vzmFM4Y4wBL3iDoB4BIMpDj7EKgN5kTrLR2QXZHO+UKFbU7A1kHDSAr+B10pw+7T9M+7XFVhGgN6t35rTpGJw7x+9bBSdRkR6YXXW7pSqpDIbfe3W/xeYV6UykiZIKR3ANXUF/0TXQk9fWHaQuFTPdwEoFsqpC2dLGK/S5bq3qJq8oj5S2eto/UsUoh3FCL/fWcf35j580fcxYJAeAMiEyjeOAIY3hxIaw2fOXyJ/+/rZtXiGKYL+1oIyJYGbCwXQuapYWuGIGgyqRaGC4saqAosOLBjAc+XAICSLir7/Tzza7/fXf78my5WtMQLdo0gC9Y4KHF/UvWbbKTgbC4SEnm6VcGI60CowiHBn6xiRDEfEMqxlMLvrHUuHbfT6X19RhmadCQ2dBpH+R6KKC/6M8rC+RLgf3BG0gGsDExYlhoxTpT25vA9GdWOA5lKyrIwy+o81sFoXupNRwAgmRxiXqVAVL93VN4UIrorCjJ0w34wDjj8mII4dA+OiTwbYPhSVH8n5RekSoMLgYB/rpjENA9I68T4QHS6OWa6r9415yRhEStGPegqVB+pPyB0vNfA9toJHRJlKeAw5bx3Ytrc+M6+w5iy3F4D9vfSwjtG04SNGgFHcsXfA+xfgMrjs6Bt+x4kR7cZjYSEk9OKIIb8YKsL8Dw4p0KTY8sgRP3j2bNVEGtsFVeRylwAlV8CORTIwXNmzO1bnBBu//vtVPpquRCh8FbQjaF4Z9z3f2Cn2OgHcp/aGH3JPSP76w65G2A1cGt8BzFqHVNrDZb8Cg0Zaa4XL5oQcrQrT9369/aMrq7T79LbJp5Wp5KCVWyFCW/369r23Uhp/gLZb/TeFpeUTiMBZIXYA+jFe//kPkr/98V/mK3+2IbSyE2x4N5ijOF8YYy9jHtPxly9damhKpAxhTRL75XRMMIJQRQYK8FlG7YCebBEctx9u1JFWIRLWYj0ThUPCcVMVfNk9iXBht+c9eabRNv4aPGVP7aPROPb68D8bcfdZXhAciT9k4heUfNA/zCX/sHv3ePuvL3QP4i8HAKhnpWgQPcuVWR1WfIfWGzb+sDmAAMkas0gwbOUlef/cTlW0c1rDG8rkph+ispVeGQL49KR+v6nh/9sVwOzCAtFP6wYopJ7GQd03Ekj1uROz5PR/kCPKYeQGMFvRT/xLtxOhA3n78+RCd44NMXnDCj9FU76lfr6Zwgs3mrTut/ZweNWbCDItkwo9EIimf4Aerp6wSjBwz2dqBDOFkH1Kn4IWPPhtkcxL5zctOhYIOoyYbHUhj49AKjHn6RaSV+Y8h1VdlI3wXC4yijVMwFCb/2F9Uo2pFO+QBenO9kc4v5CSb+JkjrPyNnTDTDCOCCm6sk6HTBAPPTjjT/qL/kO/lypUy4wnwDP+Y3/ylP8xHDEA2559J4pfc1aiieXZvCuyzvtB7brM7+76Yu+yLIj2U1MD8+fLZCh6Ha3AtGlZG1uAHXzFucXRGjJmiOuWMyVf6iTzEwMP5o42MOTJHH46UkgIns7hC2ayWFS5cwE7tgW6kVHJ6IQdbYEBzLzSG51nVQQ4B6kdOw6tEsrmG88NJVX36DbSgAX2mPThPzsh2oEw2YZOmRCpncG+S0jqrOcLwGO1LUhrjDOJQQHNogEwl4IQhzMlI0A3DndUJ0tNiBR1xOnCEODiDfpLCgz11/PhxM9JZZZuhZWFsk6oGPXAe2M+BjGU/Hs4UwOEJVhuCMcbO4ZlyaksRcGS1ZWlEfsJbYyZOtw3RBQrks8MiCPwxP8nSYA8R/ITMJRjJJntOtKI9pD9jJ+Co4GST/sx+U2gLDdh/4VYHATR1bWOeIHMYL+QHK14EHglwwTPIYpwzTpUjPRlHFt2Ls0RKPDRHTpcuXSJ5zDMjMs0vR9MmGLly5fLGMAwyUXRySokksJGU5W+ECXnF+w8EG5hYbYgFmBdDll+SZtd9GNSFgoSZMHLJH8VQZlKi9LeqQsGLh7mZ2OROshkJpYKBwKkSGAadO7a2fGEirxyziIJAmGDoPvZgLzsGESOZSRmsCuy0yH4r9XQTVNhhTHDCApGxju1by309u6mBm0uFxXZjaLxk+ojQZgMpfel0Q0sT6ChPImlN1NmBBhjsKCfyLjG+mZw8h5GPEeSMAwdODGHjWuOGtS13Ovo6wLgnik6f6B91lClTSn76g0ftdAKEEmOG8F6j7eEUKiYenjzRVwQGipLnaS/pHBiRbBi8t8etplxwABDnnFpD/2gHezhIWeM3OIjUEUlgzFjl4F7SmDhNAWFPmhHRYJQx7Vu5aoMJsOZN66fqk/GXlkMaHBvvF6nDB481blRHnn3iARO64XmBMGL/DFFlflekqfIeJ6og0OAHxlFvsVURxhenk5UX8qaJ0iC8iGTDMzgtKC5SW1iqJccVJ5KTilAMRZXGzz/9oI01fIiRSp4lJ2gxtkRbLJVu9QbjFyLs5Eo/3LuH8RoRE/ilWtUKdkoXNOJIRowY0rngGVZqoBvKA2OelR2E6MIlq8wYZ3Mqy79swsSoYgUMvuSkL6I8HM8LfegbbSYKz3yEbowV8+XQ4WO2d4ATSDAiSb+rq3RinHbs2mMCmZO3GCvAmMNfNapXsugUhhwneaF0CRI8+mBPU0iMBUc1M19u7NTW6M93HI5wXPvZQo046Bweb66jJOG9rjpPYxlR3E/EHAWMUcpKAgbBfffcbmlgjBsGJEYWezjcUctEmN2JWDgd4yfPsA3srH6Qmkf7MEoYL07n4Jd4yenFyAOUvUcVMsvr7ds2M2XnQLuPHk2wYxbhexR4Cs3LW3AFxc1qC/wJH6LYMazgayKSHDJBX+EVo6XWwZwisEH5HEDBiiuyjdVVgiZsmARz1ahhfLp0bGNBGpODO3fb2DXRuUKO+orV6yRO5wGraXfeFpycwn4EjgzlNw8whuFdjlDEsIFWzz/VO9V5+PyF/pyWhmHEOHHC10Eti7RGxh7as4GZyCKrDNCAE5/gR6LMnHiDQ4AcJ0jhjpUmjWSV8iTy0ea4zk2MSyKe7NGA55D1bDYmIozRwRx46vH7pIoaGdCGuchGVHQREVpkEZHmNq2aGl2qV61sZeJQmQxXudelYyvpeefNNn/oAwdnWL8idGAPzwvQQesiasrRuLQD3o0GcxpZyRwyAz5CL2QgcpTVYH5bBgOK8kaMnmT7EOBDZD8rgPQjzPMYXYwjx0NjUHF6FUfKMt6sVONwIUfgN5wnxg2DjqNYp3OEq+pUTuyDbqS9EHxbpLQnLQsDmbpw/OAH+KBI4UK2ejNQnT72KGLsktLKJmTm9VKlG7RrpvIN/gwDGrPq4U6iQpax/w7jkXlFZB/9xilNnLyE4U77idI7+eJAIIN6OPCDcWW+QVM2vzM/SfFlHuMksLrBvCZSjeyj/6S5EIFn/nOqFPUhXxkLfqiW/rOHix/P5PQea++i5dLt5o52ZC51OUAjeJQfpkWuTJs5z054ZL4RGIN3kcG0aYbKDeYeMh19x+oohzRQ76ChY1UmzbE2EaR7/KG7Te+Hx9t4RvuKTCBIBf2nz1igeqKi8TLjg87ie07hYk8Fx2SzwsQcY0UCumE/QVOuEzDkN5eQQegPTiYjvZjfT+GgkLkLl1ogj3ZhF/3khcdsbmEzkXmAvOLwGuYGKZ+cWMccJahAAAmbh8wAgjGDh+vYcnKS0uOu22+Sdm2bmvPNqidlIAsBc5/2M7cJ1uLMUB/2VmvlQ+pkLHGwGLvNW3Yqv99rjm0BrZf7J0yebTwEH9CWZ9Xew34J0/N6gLK66t6Mj2PNooogZqjtSPxJ6f1KX9kdl3JazEd/fEzqVitjAuhaBF1hkrMSwGASdXa5pxhIrt0IQJc7HVa6DpTDi2gt8RCMsWgQtXjrvc/MuOC0F5QJoGw8USYFnj05rFzDwXBMhCfOO1c3nzEM8FiJoHN/cH5zcD8RVjx32sxvIOCcUDZ9RPlggCP0XHm0gfbbxI/0OagzJdc35Z4gQoj3j1fPxGKiUhaM4SKKru08A4jksMwa5K8HEYRocG9AjxPWPwQg7aT97n76hMClL0RfEF4ofCcsU64ftUgVk5IN3i4v1rUD4wVQro2vvgBt55XS7nNm/GI8o6xcXTSHeygPeoT7DML9xlDEOCfiHKQvBfmd0fdHlxdrXIK2sq8hpT6WYg+ogcM9tolN+Y/aXR/DNNMCrQ1BiljwPBvCWTGiLgSh4xf6TTQIZ5BNso6vY7ULEIHju7R4Rt8aPd09XOMePsPH3ODmkOufjdcFt8oRpIRgoNGfoB+c5hNpi9ajfyyitm//IS1TgmVtnUvA8R60gXeIUhE9RWAz513EBznw+tuf2HVO1kHhgaAtKbTn5cD3rj9uXoWvA64D6MRYnNA+YPShoFNodsEMlEPKvzzNfiR4mHnFOHKNZymrqLaLvGCuAU4ZwkCkFow7d+ILdAvalppvgGt3mO7cF9A8ZTWAuumbm99BeSnjYvfoZ77nM98zVrSF4AtVujaA4B4nZ1JkG44HzjL3EqXNrvMWWYB8JKWQqB7PKXWT28YKxAHSINQRxWEj4kkKA22I1Vci9zg+ODJEJJnTYUePfiCD4H94gjGAluHr0MPxE59pH/cjI5grrm2uX9SL7EUH0C9SVsLOJ9dpD1FhxgKZjvHkrgMnw9EXToa7OcnzAR2O2G8LkZrDZnTXL67TZt7T7jDsmtYJ3NgBvme0cJb4zrWFewMePWZ0hn4Y3sA9C2gP0X8O5SCNDGedvuHQhdvFi7L1j81rxpLoLqtA8AeyDUOf6D51h+cXcxIk86leJwBxWMeCMSuqZZgu1WvMNwx3+wFX1Yth0AbKIvcdB4oDSBhLZADjYr/lguxR+hIAQ0aymZVDFFzdDsn0hGb6CveTspFfUDaYo4Fu45ptBlYnCP7Io3Wf0M8EiaiLsUav4+jCNxyywaoAxjbfE1BBlkCb8BhQLqAPPBuskigtCxbUe4N5TDkY09AJnuE7AqHIRMo1mkbkjo239ht9Si3hugDP8mIuMG9pO/PR3c81yqJf8C7j4FY93LO85wWvOPrxoh3h67wntQ+aUTZlOVvB6B+SEfQRuYLu5j6+D8s35hZBAnQHeyFcUBEEZQVzwwHZ5uYKfEPZ+tb0J9/hXGDr8R00pV1OTts81TajZ9BfzB+jj17m2esF0J+00PiEU1KqaIoOi4VM5TgA151wt9zgXc1BhPnwZPmhNc5SJi3H0YW6k+vXOqk1vbqj28y94fvD5UWXw/fuu/TqSA+x6g///TqIVXZ0uVxz1/ViKnpFPx99/XKQXIbC3l9BWanbQ1/s4xW1Jy1QtquHcqPLTt2Gi++J9XyqZ/jOPl3ddl8Jwu1ybYluE9fcfend4/5GX2Ol5L0PB8itOkeJ4sUKBFwpkusNPlzUvnC7QPh6rGvuOuD7tK5dL4jugwPfuc/R34f/glj3OaR1f3plplceSH0/ZV18L4YLaRBE9keOmWqbmjmiNKwDwn+j60y5bv9P53rwF0Tfc7WQUVsdkh2HCdPlL797yYw2kNb9qcsN6Og+c2/0/bGQVtsA+9z4UUN+q8I5OmHwTPBYapng6g/e2//t/aW2ySGttvE3fC1cZvD9xbRwiFVWLHBfrHvdd9HX+Mz79O5xf6OR+v6g7eFyw38zKis9XGpZGd13qeWkBZ4LHr20sQnfDy63vmsF9ONSHYdr1wO4QjBYvBDg7uW+u5qgPHJdb+rc1pZnXaQEpKr/Eup27Qu3N4zoa+FX+LsrRbisq1FeGLHKjkb4ejS9op+/FHqmBVdWcnlXUFaq5y3KcfllZISU8tOmV3r3xLqW6pnIe3ftu0S4XWm1yV3P6B53n3vPC2FIyiLHCXa4zKMsLwXJ9fKK0b7k6zHaH+taGOldu14Q3Qf3Cn8OI3w9+rlYSOv+MKLvcZ/TQur7Y9/LufLsb1i0ZJWtPJLCEr4vdRkX15lyPbgn7eup+xW+52ohuq606qGtrKC7KKx7Jq37w/eEZaV75lKQuozUddWoWtmO9iSyHgvBc6nbGHyX8tldd99dDsLlhcuMvubeu8+xaJH6euqyYiGte9376GvufXr3pIXU96e+N/W1jMtKD5daVkb3ZXQ9IwTPBs+7Z4Pv0q4vmo/C1zMjMt2Kw7cJlult+f7C+cjSVOZmFg+P6w2INyKlLLGQ6uVll8fVAHKfFClOnCEPnPQMVrIysw4gNYqUQPZLsf8BeJ3n4ZE58L1ecfg2gZdJtIPj4bwA9fC49sC8JI0Bw847DR5XC+Sek8/MjzSSOx/ew5ZZwaoac4k9OvTV6zwPj+8nvCb18PDw8PDw8PDw8MgQ3nHw8PDw8PDw8PDw8MgQ3nHw8PDw8PDw8PDw8MgQ3nHw8PDw8PDw8PDw8MgQ3nHw8PDw8PDw8PDw8MgQmc5x4Egpfpxn+cq1kW+uT/ADcwsWr5A9e/fbLy5mBjA27nUl4BcqN23Zbr8G6eHh4eHh4eHh8e0i0zkOSUlnZPGyVbJl267IN9cn+I2I4aMmyboNW+RCJnEc+Hn/uQuW2s/0Xwly5sguo8ZOle079yT/bLyHh4eHh4eHh8e3g0zlOBDJPnzkmIwYM0Vat2xsn4nWBz/SFkS57btzKd+56/aDPolJknTmjBmlfI8TYj/yo9fCsGt6H/fz41L8ME5aoI6zZyNla3nRqwfUxQ/qEEU/e/Zscjv1Sbv/vLbVntfrVlfk+aAf5+wzz7lr7nvut/pCv2gdC0H7zlr7eNG+lDakBt+H76fdrk5eQVsCuvICro383bf/oAwePl5OquNg30W+50VZ/OU5/hrtqSNCE17Zs2eXRg1qy+y5S2xVycPDw8PDw8PD49tDtt8rIu9T4XTiGRk8aakknEiJDvfo0lhKFC1wzf7wC0br0pVr5Ig6D106trYffNq2fbds37FbihcvYj/awz3rN2xRB+OoFClaWDZt3i774w7KgYOHZeyEGbJh41YpWqSQHDuWIOMnzZAly1ZL7ty59LvC1m8M2p2798rUGfNlwaLlsv/AQSmm5eTSe/iBnDAwjk+cOGVpU1NnzLXVgzy5c0uhggXsx+MwwPfHHZJpsxbIwsUr5cTJk1K4cEH7sSoM5cnT5kqZ0iXk0OGjMkXfY3gXLlTA6mJFYtmKdebA0J/5i5ZJtSoVzQBfvW6zTJg0U+vbbL/wmT9fXvsVwOhxo/6EhBMye94SmTVvsazV57IpzQoXLmC0Ct9Pe3CQEo6f0H6vkBmzF8qu3fukYIH8Qd+zZpPDR4/JUqVX6VIlkp/fuGmbtvuAlpDFUq/Wrd+s/c9vNNu776Ds3rNfjiuNxoyfbn1lzDZu3mb0hfZH4xOkeLGi9sNDXCugfZk6c55UqlhOihQudM3yooeHh4eHh4fH9QI18SQx6azkz5PTbNS0kKlWHBITE2XFqvXStFE9yZE9u1Fh1eoNMm7yTDOSAdHsmXMXydyFyyyaT+rMx58PlXETZ0ghNcoXLV0pb/f5XD79YpgZpUePxsub732qRvJee37F6vXyxjufmLORO08ucx7eePdTOXnipF0Pg1WAwSPG24to+TE1gt96/zMz6DHEN6rT8trbH8v6jVv083kZPW6a9PlooBnnDrPnL5FJU+eYIT5n/lJr2759B6w/YydMlwGDR8uwURPl5MlTtsowevw0+WLgSCs/PuG4vPXeZzJt5nxzYvgujPj44/L+xwPseu5cOdWAP2HlQzPoFAaPkmJE+3CwMOLXbdhqfV+vf8+dPydx+w/JwCFj1elM2YOwaOkqNfTny8lTpyTuwCFbZcBZOH06yRyqgUPGaJkD5MChQ0avaTPmSd9PBtmKAr/GOk7r+uzLYebw0X5+qbVwoYKyas3Gi/rj4eHh4eHh4eHxzSFTOQ5EpzHoq1aukByJxqANUmDsoxmbyalK+o+/ROmfeOQeuev2G6X7bV3l4OGj0r5dC7n7rlvl8YfvNqOfaD/Pbt22U5o2qSeP9L5L7u5+i95zixnE8Qkpxr4DqTZE2DtqWb263yyPPthTWjRtYAY7Kxek7ZQtU0qeffx+efD+7vLYQ71k245dsnrtxkgJgaPzo+cfkYce6C4vPN1bzp09L2PUYeD7YMXioPzohUflIX3+0OFjthrQ/fau8uB9d2obe0i7Ns1kxJjJ6oxc7NjgoGTRf88+cb/00n48pu2rWKGMLFOD/qyWH8Z5pSMrABs3b5Vnn9T23nunvPjsQ1KkSCGZNmt+kFal9Dl7DgctxaCH1jhoJUsUk07tW0rB/Pnkrju6SoniRc2Z2bM3Tu7teau8+MzDUrxYEXUgjthqUe977zDadrupg6xdv8X6C7KrM1GieDFbRYpuo4eHh4eHh4eHxzeHTOU4HFfj+EzSWSlYMF/km4yBg1GxfFlLnyHCXaxIYSlSqIBUqVTe0mNy5cxp6UVub8Id3TrLHbd2lmNq/O/YtVc2bdlhBrAzbMPInj2bRcgXq8G9Vh2Iw+qQYNS3aNZATpw8JTv1+c5qJBfUuqmnQrkyUrliOXUcNkVKEGncsI6lNnGdVJ4mjeuq87LLcv+zZM0ijerXljKlSmhbc1qaVdZsWSVvntyya89+2bvvgJQvV9pOIzpw8FCqCD3vy5YpKc8/9YA9u0fv58SigwePmBMQsv0NGOlr122SGtWrSKUKZY1WpEDhCLECciLGikuAoCDSuFilCF7ZkpfBSpcqLvXq1LR0MOh9X89u0qZlY3PG2AS9ZfsupS37SAL6U07BAvl0rE+oE+UdBw8PDw8PDw+PbwuZynE4nZhojgArBOkiZEAD8v/JwTfoH2fgus8Bgg26W7bslN/9+XX567/ekXc+6C9rQkZ+NDCGn3n8PilatLD0+Xig/PHvb8mf//GOGfWnTp+2aHz+vHmTV0doB3n7GPkOxYoUMQcB0Cb2FLCRmig+qwU4Fe75/XEHbK8GdZFORRrR5wNGqCORx9KAosH+i0++GCa//8vr8uobH8mQERO0rtgsAclYVQnXB/icpGUHm5VT0xV6RZH6IuRT5wMngjKhx/xFK+S3f3pN/v7q+/JBv4HWn+gycuXKaXXisHl4eHh4eHh4eHw7yFSOQ97cufX/wWlEqRAyPInUH0s4Hvl0eSBy/+6HX1r6z5/+30vyrz+/Ig/ef6dtZo4F8vLz58tnqUiv/vVX8ttXXrRNwR9/PsRWELJlz2bpVWx0BrQtTg1lNhc77FNn4ELkOob1kaPH1NjOYyk7hpARX7pUSUvT+svvX5L//uN/5b9//4218f/98odSs3rlVAY/ZbG/Y+2GLfLKS8/Kv/76S/ndr36kz5dPcZpCINJfpEhBO1I1vHLBxu1cObNL3rzQPiC1u8x9Bw4dTtfAT2mRqEO1T0aNnSLdu3WRv//pF/L3P7xsqUrhdoNT6qTYZmlz+Dw8PDw8PDw8PL4NZCrLqwApP7lyqXEdH/lGJLd+5ohWNg+zuXfd+i2ybfuV/cYD6UhE+8uVKWWrCRwrunL1els9wOiPBtHy3/35NTPQMX7Z1IvjgHVdIH8+qV2jiowdP02dhUOWusQmY3L3mzSsGylBZPHSVXYqEdc5bWjRkpXSpFG9YFUltT0t9epUt9Og2OdAm+jz0JETbXM3Tkw0WCVgUzQnNQFSr6CPrWhEGfukXdEu2rBqzQaj5UF1Iti8XbFCWcmv/WFD+hl12jhpitOe6AsnPoWPqyXli70ZzlkKd8L2Sej3OE6UdeLkaZnHJnZLBQvaw3v6SJu5h2emz1wgS5evSU4n8/Dw8PDw8PDwuPrIVMexcvIQm5dJy6kRibCTi4/xuWLVOttnsGbdJilZoril2DSsV0vWbtgs589dkGZN6lmknX0IbMZt1aKRGcNs9p23cLnUqVnVjgA9fPiYTJ0xT3bs3GOnHMXFHVIjOtEi761bNI60JACrCuwzmDJ9nh3FOn/xCjOm77rjRtsnUKF8GTvFaa6Ws2zlOpmnDgYnQnXu0MpWI+aqUV5GnZSJk2fZSUfTZy+UypXKS8/uN1m/Fi1ZJWVLl5Tq1SpZ24n649xwChMbnBdqfeyHuK9XN9vrAD3CY0eKEGVAg9VrNhqdOFlq2449tg+D/RkOPEfKFSdDcQIVJ0NNmjZH8qhj1vPOm8whwpBnY/eChStk89YdVl7VKhWtrc0a17OVAvq0R2lSUfvOPgb2ikBrHBNSkLaqUzdr3hLZvnO3nfaUTcvcuzfOVnWqV+W42bMyY85CfV9JalavYuPz+ZcjrGx+4yHWaomHh4eHh4eHh0faIMZ7KcexZrkQzjsJ4Uj8Sen9Sl/ZHXc08o3IR398TOpWK3PNGmcYzQuXrJSJU2bLz3/ylK02EKEmMs7KAO1uoM4Cm4d5b7nyScGPsrEBGkJxpCn7B4joY/BSJseLYhTz2VYt1AmgTBwJNiyzyXnP3v1yU5cbIi0JQKQ9UQ3aLerMcE8erbe2OiAY2Tg5tI1NxRs2bZMjx+JtQ3a5sqVtFQCQGoXBTtkc3crJRHVqVbP22wAnJib3g/sYSvqDQc5GZ67VrV1dihQuaPWFnQbuZRWC37PgiFn2WuBssRoCDdu0amwrJA7cT51JZ5LUadprqzZFixaSGtUqSz59lv0Z9Ic2L1ux1vab1K9T0zZ+O9pRH7/rsHPPPmndvJHRg2dYvaGtjh6r1PlgozvtKVm8qCxXpwrHoqk6H5xu9Un/oXZiVLmypewZnAZSqSgv3EcPDw8PDw8PD4/0gY137jzH+J+SUkXzm02XFjKV40BXiPy/9nY/efLRe8wQB6S/YGBiU2bJwsbnKzcuqYOyoJrb1Bt8xy8bZ4vclQKuuWdoALTDyHWIVV60ge/u4XueT884Tr6fAhX8oFta9wf3Buk/3OLGlbQg2hJrnFPacyHSnpT28j0I+nMhua3h67SLPRvplR9NDz4r8fS78zJBnUKOs2WVA4fJw8PDw8PDw8PjyoHtdamOw7XpAVwhMDJJQbqv120yf+HyyLeBAYpRT9Sd918H1EE5lOcMY/7GchpAyvXskp369XMYscoLI/x89KpBLCTfT5kZ3B/cm0IbPvNybYmF5PLtmdTtdc8H/clu90Vfx5HJqPxoevCZuthHsmXrDmnftpltjvbw8PDw8PDw8Pj2kKkcB4DBWbtmFfstAI/Mhixyb8/bpFTJ4qkcEg8PDw8PDw8Pj28emc5xwKDMkSOH7T/wyFzIkzuXOg3FbDXDw8PDw8PDw8Pj20Wmcxw8PDw8PDw8PDw8PK4+vOPg4eHh4eHh4eHh4ZEhvOPg4eHh4eHh4eHh4ZEhvOPg4eHh4eHh4eHh4ZEhvOPg4eHh4eHh4eHh4ZEhvOPg4eHh4eHh4eHh4ZEhvOPg4eHh4eHh4eHh4ZEhvOPg4eHh4eHh4eHh4ZEhMp3jcOHCBTl//rycPXtOX2fl7Llz+vmCfR++fi7yfVpw9/EKf6Y8K1fL53Pqci9Eyk35/noDbb/e++BwTvuQlHTGXl+nL8HYpqYL7/l7OeUaf+jz0bQNyg/qcN+7smO9MgvoC33m9V3A1Z9Z+D09RPf1asHJPCcPee/mxtXAeS0naHNq3uc9r6tZVxjUm9l54lqHG+NYr+sFtBU+uhReupx7vy6Cupg/QV1XUi/38nJlXM6zVxtB+68v3riekakcBxgn6cwZOXDwsGzdtlM2bNom23fslqPH4k2xwVQY/nEHDsnuPfslMSkp8mRqcF+SXtu3/6AcORpvn1FQvN+2fbeVu3X7Ljl06IicOXPWrvM6fvyE7Ni5R+87Zp8zAsxOu74p5XclSEg4ITt37zMaYuRer7Dx0L5MmjZHZs5dZHS+UlDW4SPHZJfSJV7LPJ2YaO9Pnjp1WePGc3v3xik/Jlz03Ckta+++A8ZPgOvcHx+fIImJSZKgvAVPZiacUQc8Tvns+ImTkW++fUBX+J3xZT5mVsBPzGn49vjxq0Nvyjx1+rRs2bpTtu/cLceUV3m/R3n8cuZFejh96rTJ6hMnTqQqk/cnTp4M6op8dzWRpHNuv+qJ0/r3+wzo7IzKbxvo81OnEyOy74zKwuMqxwP5eL0Auh1UO+Go2RGRL9PBMdUN3P9N617G9bjOqbgDB+39yZOn9P3hZP2TFhwv8Az9OaXzc+++OBur9BDcn+Lo87paoKyT2o6EhOP6PvKlxzeKbL9XRN6nwunEMzJ40lJJOHE68o1Ijy6NpUTRApIlS5bIN98eohktug1cx7CaNGW2vPZ2P5k4dbZMmzlfps6YL7PmLJJKFctJsWKFTRG98d6nMnzMZGnZtIEUKlQgUkIKKGv12k3y37c/lvLlSkuZUiVkweKV8s/XPpDxk2ZZudO03GmzF0j27NmkSuXyQmtmzF4or775kSSeTpIG9WpJtmzZggLTQLwy+oaNW00BFiyQP8P7vw3M0D5BP4ypFkqfHDlyRK5cX2AMFy9bJcNGTZJbb+ogxYoWvmK+RZgOGDJG+n0+REoULyrFlY/+8Le3zPCtWb2KZM2a9ZLK3qbO5t//8745s00a1VXeyZ783Ko1G+XtPp9L6xaNJW/ePOaUfNJ/mPQfMFKNvb0yaeocrbuYlCxR7DuZf98Ejqkh8OZ7nynv55MK5ctEvv32gEiZMQt+/9iM6Yb1a9mYZEagsN96/zP5atg45d8iUrVKhciVKwdzbN6CZfKmljt77mLj0ekzF0iNGpWlXJlSNi++Ltat3yJ/+de7FrSpW7u6yqNgzhDlZH6//+EAubnrDVelrjBwVuDNmtUrS9EihSLffv8A37hAR86c364uiE9IkDfe+USGjpwo+/YfkLETZ0itGlVMV14PMhCaJarDg1w/oYZ5LZ0XafEp9/IaOHSsLF66Who3rCM5vkFZRCBt7ITpMmX6PGmlOmf+ouUyXHVlk4Z1JXfuXJG7LgaOwvETpyI6T2TR0lXy+YAR0qFdC7Nf0hoX7ZrZZ4eOHJW8eXLbfVdrDOnL0BETLBBcoXzp64I3rlUwTolJZyV/npw6xmnT8bpZcbBJmJgkJ06cNIMtFpauWCMDh4y1e2+7uZM8/vDd0qhBbVtxeOPdT2WPKgO39H1WjcG0oiisHDCpCuTPJ/Xr1JAD6on37feV1X1Dm2by5CN3S9vWTcygHDpioqxYuV6ZNauUKlFcje2G8v/bOw84q6pr/28YmKEOvUvvHaT3KqggomJvKCoKdmOJL6b5ks97/5jYY6UoIiBgA0QEEQEFQXrvRUB6E+nlv77r3D1z5nBnhvhIGHD94g1zT9ln77VX32ufW758mQyJ7vHDph/d8xJoDBs5TseWFYBBZlyaGYgdOx/B3KJQbr/pKleh/EWxo78MotLdSaEHfHdK2k3On1+DqomTv1VFCL+dCbRP0s7CxSs0yAzfp3wp/fXHmAMcpad+01eMSC3XuUNLV7N65QtKKebNm9td3+tyDb7OFcjsQWvVBeczw58Bjh8X/stA7/0SVBTZeuaJfu65vz7lHn/4bvf4I3e7Rg3qnDVH/uSpQGZI/iA3qZnYoNTi2PFj+vfZBm2rDswkk3qhgxWXF14d7ObMXRw78p8DtqhFs4buyUfucdUkYOh+WQdXulTx80oHHj92TFeSSYxk1m/kctXq9a5CudIuIfu/N4nIs6jKKC0BPv2qUbWSu01sZT7xeTLC/IXLlB9YCUfGq1au4O6584ZMg8oTJ0+4qd/Odi/Kvf+X1f942PLjNl1JrVGt0gVlH7MyzosVB5ypjZu2iJM9WAMDygoaNagdOxsAJfPtzDlu6fI1omwauNtuvspVqVROjdi69Zs0eKghjhfZoxmz5umSYIe2zV3BgsmxFgLwrLkLlrjJU2e61i0buzq1qurqA6sMteT+fnffrFkonLnDhw+L87/V5cmTy9WtXU1LLsiSkG0rWbKYOplkmSd/PUMzc5Q35c2TW4Vz3/79btb3C93iZaskUpego0RRV6xIYRXoZSvWugmTprl50g+ie7LcXLNHxk1bK1etd9kkMPlyyrdujkT8efLk0ftYbfFj4x6ycxxnOZ+SnW9nznXLV67VcRZIzh83Q7B6zQa3YNFyV6xYYde8aQO3actWXbXZsnW70H2vZhVXr9noShYv6jaLwLICM3/RMginWX0c4JnSh5mzFmj2lkzGNzO+16XaokULucTYCgb9QqFOlD5/I/1as3aDOJJ5hD55dKwYbbKMk6fMcNNnzHErVtHvbC45OViZ4f7wecYFvQvJ/KLQtm3f6VbJWHAAShYvpvO5QPpZongRlyspSZTXcTdNnJF5ogihU/58+dwPm390n38x1c2as1CXi8nuMwaetUCuW89KQb2arrLwVf78eZXeoGa1ynodZV6UbNAv5ji6gkRpG7StUqm8W7B4uQa1BKcAWqCU27dpphmZ7BKIJsg4Vqxap0v0hQoVlP4Udjlic3ZMDBJlcd+LQWcFg5UhHHHORecUvuFaVse+m73ALVqynOlSHvABLu0xvu/nLlJZwxDkk/kAyARjmi3nFi5ZoStlhQoWULpxjiwUfScDTHlfsowpKSlRHXLmgPkgi0W/WBKnnIU54NnQjHPIRRiUHBJcLRR6MZzvZs/X+aL9kiWKpWTjDh8+os+Fv5eILDFX8AC0o9Rk4uTpalgI+r8UXpkv7eEMFilSSGm8WviOOcGAMl9fiXxhvJOFNvnyIVen3NfTv3Nz5y9J4R3KJ+gbz9MVIOkH2VB4lHlAXqAj7TH2r4T36DulAKxe5ojRDR6dMm2Wm656a7VmzIrIPMdb9UAe4EnGMF3kZZXwBfKA/uIZtMeqyUyhE2OAvygjKl60iMoT56eLHO6QNshmspKKrqCfjDN//nwqE7S/aOkKlQd4kxKRZStWCw1mudlzFikflJAxe94mqF60dKXKzA8//Khziu6DNwD3MzbknFVbxsyKB3QEUV6NguvhrcoiM8g4ska/GA/OwiLhx8u7tFMa8Kw16zbKmJa4zaK3cgkP5s6dW/sUBeWqZLFPYje+m+eWyhgZUwHRL/SJLDv83rhhHeUn2oZXoNdymWecn0B+smvSZ/3GLZpcWCvOGHNAWRg8hrwC3zf0NasZuYXnkXOQEQ0Yp+cVsrsLl6yUOdinejBnzFmjL2vWbRBdu1CfgezlkXEz72Ggmxn3DvnQH3QB+hY6IVfw4ao163VMrALS7rIVa8ROLdBV0MLCm2T70RXoJWixavUGDdvQFTwP+WMlkXsWSaBH+VphsQs4wtFxci26Y47IFjaXvvEML9vK1yJ/K0QeD4negG+Kio3kObSFfkG20YFr1m7UZ6CXORePpjoHch2BKEk7bNOOnXtcYZEhZI57GDM8Tv/RCyl9Ult6Sui0Xe9BB84Qm478ywQpnVgpWCU8glzCo/Ad80ZWv2f3TmoTyLozRyov0gd0dq5cQQYePf/JuMnu8q7t1X6TqNqwYbPI3UK3TPwa5Bm96+WZPsxbsFT7Cc0LFUgdRxhcC49Cx9nCI/QJOpEcbSmBWSmRV+x8kcKFRF6StER25Wrmd7GWZufLm1d5FT9q4pRv1O+hggPeoS3mN1dSLuX9I5Tjiq/w3eyFak8KCL/QJ3Q+vot0RXVPIaE58xfIayBTR8TnLFQwkCn6zDzAGwuEj1ixoToEGxYeH3qRVdSqlcu7WjUq69xiD0+cOK5yhm+BbWVszCHPxCfDX8Tm8ByCY+jLNYEsbdTza2W88AF2G7/RB0fw/2rhI2ySzqG042UZHmH80A49ypyiU7AL8XgSWsM7yPYPYndpB53lL0UP8RzkHluH3EdpcDbB/JzJisN5EzggaAggTLt9+y4RxM6xswG4BsMCAxw7dkIdcSY6KTHRXVy/tuvcvqUrW6aUMtoMMRTpBQ4w1ifjvhRHd5+79qrLXEERRoQD48K9KIokaTdRmJAsSKd2zV0dCRpQdnPmByseTDxlDzgWr77xnlu0bKU4MTvVgMLI5cuVVgUybORYFQitYRclgEGfPW+Re3PgcHXeYEACDlY8qlerqII0eOiH4vwsVcZctnKNLuUvFCcB5YFhx6nHGWaOyORu2brN/b/n39LzGEqcG9osVCjZlStbWoU0jHDg0KJpQ+3zsA/GqAPIM1fKv4vFUYDZmQ/6wJ4P+oBDjGIb9ckEPbdh4yZVemtEadAnFF0NoRmKj7miJApHjnESLHEtwQVzh7NLWQ/GDeXNMyiHQOExjxhmVmtmiFBxHqP+jcxRrlyJrryMa4M4yu8N/8Tt2r1XAqCGbvyEr9WhKyltVxCl97MEZG8OHqFBGKsHzDGBKc/ZsWu3OjnQihWnROEhaBIOHDACKG2UVOsWjdX5XS60oE8YkDYSdEaXfFFAGMhLOrbWvQ4o2np1a6oiCAcOGH6cj0Hvjdb63r17fxLHc7Y6DKxC4ADgyA2VedkjwdxGUV4EdCjwi0qX1GeFZZTgdOC7o+TflRK8blaHGgcRo0WQi5IkMH5vxKfKh4yT+YPXcZah9UuvvauGg/7AP/S/Tq1qqmjffucDnQcMM8EZZVesjgDKAmmnTOkgs7Vz11732tvDXE1R8jhqb78zUo1ItFSJtoZ+8KkGhWTGcOJQ5LQPbzAPPHuUGI3RH09QI4GRxfkBlDRslCBu0JAPdU5x/JGVVWIQaYtMOQGIDxzIxMN/K8VxWiq8DY83blBH+Qk+Qmc0a1Jf+ZsyMpbnmS+W+TFIr7/1vgbQHCMzzjPpK//qGEQGOIdhJRlBEPD3lweqXsP5oR+zhNcJrOk78HOIbsNAkemjj9t3BvLAWAnSkAdkC93w2YQpMu4fdQ5JTOzZs9/VrllF5Zx+8FwNHGQ+Rn483k375nvN1PEdR2XguyOFVkvlnqpqLOGLtwePVLr9IM4FtMNh5zyGjGeSPMBRR2ehI5BHSh5Onjzhxn4+xQ0Z9rE6VFwDrZH1GhIA4GxmZkuQS+butht76pyQ6aS/jCccOMAL4yd+LfwwQa9Bj02ZPlvHhRMGws9CD3/4yRe6Sr1ly3ZNgiATJD8IfDD4PnDAmBOYoq/hS8Y3QQJS+g9fkzBClyBXzCfOMCsk9K+ByDfOzPgvpiqv/nTggDqvX0vfuBdnOCMaMPfo2n++OVTlEPlE/tA7zAH3Ul76rtCYvlHWyLMon2UsYf2OUwPPMCfoF+SjetVKyltvDhqh+oWxffHldNV50GHM+K80oYKdQk5LlSzuPhX7SPkQz/tRHOnPRLcWFRrjgG4VPUaJ13rR/dxDwLxNgpLawvPIe5inOf+ayA0JMtpCbyI7jAsbgY4bMlzGJfZxp+hxEmVE6ZUqlI35BAvc4Pc+VLr8KLYNHZhb5gq7xnPCdOV6dNdzLw1QWSMBslf0CIE7icjqYit55gqxBy+8OsjtlOCAoIf+c319kRkwYvQ41XWU5HGehOGwUWO1HcqgcbjpN7SjAoHnkEzqfmkHrcOHPz8Th/2g2B9sIHwIPxOoQzP450rxbegLNmv0pxO03+g3xk+QV0WcZGTt9beGqZzvFtrQT3wadEvUpnP/aLHJX4icHjh4UAN9HPmNMq9Xduuk5VTolnq1q6v++XTcJDdh4jRNkHAtCccmjeqq44/+gTdwhAmomesGdWuoPcSeo2MXi5PL3BKYkbDCTsBT2EvmB1+JKgBKo8Z+/pUmPKAR8oc/hn1GRt4QPwjduFPsMTSFR7zse5AQxudCBxCokyBCX8ETM6TfOOYzRa/ix6D3sHUDhoxS20wf4Iudcu0/XhkodrmVBgWMg36TfKH6BL1J0ufi+rV0xROdiE+E3BNk0D48SfIFffTa2++rr4YO4V58v+rS7+iqDM/6UOblM5FXgkKCdq7HxhN44q9BA45Do69FzqFFlYrl1Uf4d0DIcQGVKokCIHNGtoNMFQoqCpiJunEEFsP6kkz+b//wnPvrc6/pfgc2tYL0SREARiP6JsvACkA2abdm9SrqCKmBEAX7X3963v35f15R5cnmTrKbEJwMCplSluUIMlBku0UZE6D84an73fVXX67MgwNBxN7ntmtVAMsLA7Pch/EfIUoIg/vI/Xe43z3RX50bFNXSZauV0TCQJ0+c0jYffeBOceyKqsHCIXn8oT6ufdum+uwFi1ZoX2Z/v0gFjlKXv/zhUXed9IHjCDFBUmbwpRwYwztv7eXuuOVqVcgIDArhiYfvVkcnyDIt1AwkJTf0lfH073uL63f3TWpkZ3w3VwKNtaqoho8aJ07BLtdRxvHXPz7munVtp9lojBKOIcaS1RwCpt8/1d89dN9tGm3PkvFwHUoXB6mcOJy/e6Kfe+BeOS/8QYaAzC1zQb+hVw5Rwo0vrqOOkZY7iPLAqGMwMN4ovffFKWB+7+p9nfvjbx9w9evU0P0nZHfjlcah/AjMGPceUV4oIK9MC8SyJvEg5kwNcK+rLtUxzhfHhXs1bRcDfUfRNZaA5v57bnF9+9wg9Gnv5ophZW73yfM+FyPQVoKTB4UuD/S91V3coLYb+dF4HUMUzAdGjmz2w/1udw/37y3808x9LPyLUUFB4Rh1atfC3X/vrdpmzeqV1NGBd+BX/r2r97Xuvj43ultuuFLphwP9YyzguUt4+Z47rtcVOcaOw0e2ED6gzx7IRnDspK4Q+TeURQEfcZxrUZJPP36fu7FXd3V+cD4xagSHaqQlGPwv4YFHH7zT5c6Vy3362ZeaKeMZzB380rFtC2njXglYqqiSxkCH8ZMo5ht6dXP9hd5kknGgCMhA0A/K1IJJYr4YE31nrpg+noMjTUDzxCN3a1YN/kLR/+bBPq7nFZfoPb7chmDu4MHDrnXzi92zzzwiuqCXyiWOXZTfGDMOCHqJvQnPiF64T2QK48I4oBHGjKwV+u8ZkZfHHuijma6vps3Ue8NzAOgzx3gWYwgOBmNlXPSROYQHuO4+mdc/Pf2A6l4SIjiu9AfHhUTIn3/3kI47Z2IONZ7wBg4pK6c5cibo+P78u4c12UK2epwEODjUZ4ZsmsC5pFNrCbyXanYSmoSBg0EA0+PyTsrDDwgPVxLnGWcf3RUFz8agV6lYzj3Y7zaRiTs02CGYOCLzCP95MK8EL9dc2VXpDo+0bt5IaU7SB/rhNBJY3y+yeNft1+p8o7N5Dk7ftG9ma6kN55Gv0qWKuQ8//ULprfKfDjhHwIQzxb19Rf5uuLa78vfu3ft0rkiItBI+ulfO0TfKR5CN01sNZAonrUXTBu4x4UtWFggkcKroF8+4tHNb94k4j2Rib7ruCg1uOrVvoQmSE/I89Favnpe6e+8KaEGSDIcSHcE5nK17+9zk+opNu0n6ij2OlnwxLhJi8EJvsSnYP2hLQg2dhI3AaWV/Grx3nzyrXeumGszBj9iWz8W5ZdX2IdFp94udadOqsc4fDluUpnwnoMS5xkl/SOwFfe/Vs4sGLiTYkHGCMBJNDwlPYLe6Xdpeg0rGdlD0xkaxSbQPf0EvEiGs6D9yf2+hx41KPzLjOJ7MzXKhB0kKkgskY5B/xtLvHsZ0o+pKAglsPvxD4oxA9ZDoBuTspmuv0H7SNskVknCMZcy4ySr/2pbQBzrha0SGrbSaqqujq9W20VZ/eTb2m1Uv5naHzA/JKFb8SS7hG9Au84e+p+84rvgQrDxdcXlH16NbR60iYL6wy9gXEgPoap6BvDNf2Jbs4i/A+7RzwzXd9G94ZIXY8N43X620gHcZOwED8vTR2Imq1+Gj/jI+EmrBS2diA4sBPY1NxWnHt4PPjhwN5PVusUd33X6du/n6Hlrt8bPQlNJH7xd4oEsOHz6qdPV/H5ZxQVdoRpJ6jvAdIDCmPL1Ht8461w+IrsHmf/rZZJ1DEqi1alZRfkRWST6TnIRWUcBHVEJc3eOSgNZ33axJDnQqeoOgnaTio+ILIhv4i4skKGPVMsrf/2mcF4EDDEGGEsPU+9ZrVFFEgTNbodxF7qlH71GnDCFjiWyzCDWR7V/+9ppmxzMzVggIUasui4nB49l58uZWZwunmTIlspCaAZHA4G8vvC1O3DR1iNIimxof+kW2klKGsuJMwGxEx0T2ZA8IOvgbgSMIwREtLsGAbiTavUc3VJFxIZvp+05pQcd2zTV7T/YbaUKpVxIj2KRRPW2P+znOdQQYLZpdrMpivigFlAnZjxSHIRMwBhwhjAvZeWiD48ySKkaKCBmQDQsDY0b2iLIysrUsRc6bv1SVBo4nm4yvvrKLCguOcRl5BooGh42+EfGSASKjcPDQkRSFRNYCweE8CnrkR5+rc4Civ+eOG07L9JPpIvOHw45iIjjE4cKhJmOEoWL/C/NBkEH2iozdMTmPAiIbHYZmsuRDJh3Hiywu/aks9H/6N/eKo3jXaaU3YdCfihXK6lzRd1ZFwooge/YEDfC6dGytziSrI/CFBkTiDJN5l8nVwIKgB8V9aec2GhwzjnhKhdKF7pd11GsJ4tjMhtODw0WQwipai+YN9RxL053atdSVIMZGsMsGfrK48A0ZPWSQ6/yyKQYdOrKKgcKGFmcDBGMYRYxvW3EM4D2CBpQ7S9xktigzIusGX5H55By8jjEErJ61bd0k1kYTxMLtEoMfBhkh5oMVJpa8oTPLxP8KCFrYW8XKG0vn8CeyQYCJoxmUOYkTK88ne/Vw/9tdR3HIyOjCZwQ6ZCL5NwzYjT7jZJApJHtI0IVBvUP0IRcQiDDvlwmtcDKrid7A2OLwLBZH/kxl3QMDjMNEcMN4SMqULlXS9bm1l7uqRxflO1b2CERvlUCSvT7IFE42Th8fnHwCWcpFmzWur0HNzdf1UAcCnoPGZwoysGT/SeDgHPJGmDBYCUXmyLjCwwQabJrGsUCPxkMBuaZj+5bqgOUXnXpJp1Y6DhIxYRnCocKJ8Kss8DmOK3rE77lgbhgjwRr6CfuDbqAdAl34lpVv+pZfrunaqa2WTARJB20iLpCtriLb111zuep/gmCcX/QCOp7EFvqeFWHGCu/gKOG04bDFAyUtrIiSaMHp3S30aSDzy9jQo1XFxiFXWt4ougo7ihzqCr7oSJxK5oHV/5/FXnpawGNch54iS0obVYX3+94ZOJ9pkU1L9rLLvOLUYjsoayEBRDkfOvyOW65RmqKn0IEaUBCoCcFIKtHXViJXzB90JQnFs9dt3JRm/gB92yT8jH7veUVnnQ+c4Dq1q6stw+6jlwmI2omuOCo6nzLhTfKcgnItNGYV4qDoQQJIElbwW8XyZdTpIwuPXiLTTV/Zi0FfNoqdQxdCoy++nBasRIsewMfASSUxSAkwfMRqMD4CvJQk48dphY88z5HFLleWqomTbqsE9fAOSSQCFGwtsomchIHdwE/p0rm12jT6XDA5WROO5S4qrfNJmV3RwgWVHoyRcWwSO8L8kkB97ME7NWGA4w0/Mjb4gqQRSRZsC3YkISGH2K3L1Iln/pgD9ERCjuyaRGHO0RlUgXANjjU2lPHB0wR2rALgn9APEojwBXxPxciNEkRFs+CUjTEmeFPtsoAS1KaN66lfQT9KSQDC/J+SoOFMQBk4+pmx0TZ98okK7Aq2UvWM6AxWoNF/+C/MW49undyVElQQnDDHzA9ySnIniuxCQ3iPxBtziy29U3geP4v7ScDUrVVddTi8jv9STIIryir/VX1+tnF+BA7CEDBbpQrlXAcxhjBbFBASAUJpX9Khlfvdk/3cs8887B7tf4dmuWBA3oTEhGSEo8eOajSKouC5MD+OIw4+mQiyNP/9+0c1044zjCNFu9GsFgx+TY+u6ojQr6nTZ7u/vTTAvTV4hGaQosaC5yA4GNNg6fgD9/qA4WKMF6mzhxLyoC8oYjZkq6KQfiL0KD7OwfiAZ+wS4Xv/g0/d868M1PIKFIkXsAzsVVrI5UlJOWOKPkENkio3EaCUZ8YuDUPrxsUJxpgULVxIj5GZwJlAGBBM5ov+oHgxHMdl/EEpSi3XRoIhsiIETa8PeN+98sYQR705igThIsOUK3eSW7B4mS4PsmxKLXXU0Yc+eUXI2eOCAiMrtnDJclUqLH3izKGMMRSD3vtQ6U47ZOOYF0/PMDhCoMF5jDn/ooRRJBga6JIRuLdn90tUcYz7fIryiM9ywsvwACUybOrnbThkn5hPgDOPsqYeFdrxQcElCZ33Cn3jgb6hxP3cY2yRKYIW2ssrQUBuMWich3cZA6NkvhqJw4YjQmbs7/DwoBG6jIuCx6CwAgFNn3txgHv1jaG6pI6BD2dtPRjDGfOdAAOFQ658ph/hd2kEehPg4eDOnrtQ+zTg3VFaxghfYYj9rFFDjLyoola5oQ9pe5FP6IeDxDP4V+EJLkhzdToDQPFTd04byCa0zJlTglE5joOktJd7eTZ644PRn2l5HG/r4i1m6Tl63NdMDCH1yMgJQQZvMnr1rfdU98DvB0Wm4CVfnoJMUlYCMPjpdDkYS+RkcAh9dEAzdJQA0DbdI1FB5hGnA+eKshjk7vW3h2k2VWv6Y5PsHXBKnqA7fcL4wYs4avH4IyPAB106tlJ5Y3Uh2BgdgDLA5OS8KQ4EPExgCy2Q63hAZtifxvV8CDZyiL5C/9BvD+SREhRKB18ReXzt7aGa0Q+6H1zHnFP+yfOA/xda4NATpKAvtW/y4Vp4lGDXtxGF7wPySfKEciVKBilb9GBebr6hh9IUXfH8q4PcCOErAun0nAsCoQSdz2zqtOLgD5ax0Tafd9//SJ1bVl7Cip3+oCdxaAa8O1Kf9/rAYer0MATaI8BkdYLVTMqC3hgwTFdV4wXD7JW5Vhx1EgCqO94aGqziiK3DDrJvw9P8n8LvJH38tJBdZ8zhfV3YQOwJKzGh6VNg01euXOsqSRDM/jwPknJ0hrZwzlm9eWfoR2prePZc6TsJSfgXnYwOxZ9gfrXN1et15eh1GSdvTxr1cfByltIie4FDvF9LCQkS2c/FfqeXX3/X/ePlQe4l+Zdy1coVy2t/SaZVLFdW5419KJRMvz34A9H/Q92wD8Zqxr182TKqTwjeeQ7z9Q+Z87Hjv1J+SuG7GEj+IKeVypdVXgHINH3zyR1W1kk6YpNIntSqXkVLspgTLcETnUqASukx40e/EhQzJhJguodBxnHRRSU10ED2oA0rlvhqOPLsG8PpDfZSndB+UbHxlowPvuathSQpCIxoj+AOvuQtlejICV9OF7qQLEw7PpzzRPFN0C0e6FpWUvy19D0NI58GmCWVYWiLcfogRfVy7HbsJYlk7x/yDPZG8EIcAK2GjxqrNps3glGuFWHFFOBfkGRDftg0Dl98LHOOL8kHP4kVCeSM8il4DPuGbTnXOPc9OEMEk5QtZpRPZwKEBscGJmMzCQ4rNd84i21bNVVmQjGEDUI84EwhmGR0cEpg1m9mzlElOOazyXLFKRUchI4sf87YtThRYSCcLL31uf06zfgj6CggMiUoBM6nIuiTd/4p/XlM7vnNQ310peOhfr1FwV4WGGWgwz+dBlHQL15Txobxls0u1mz49ddcHiiQjMmQBnGfFGcOoiAjgUOMIcBA0RAZObJDGHiCmCDDekKv2SfBHY4hdY4EKawcPfnI3e6W63to6RAGFIeeMgmc/quFpk892lfOXymBRC01lhgeMjFh0FNox+t3yVbh2LJMTiYV5ypwTLOrg8Pyc5juZH1SHMkQYCP6rAZLNzMFG5ZRZDg2UUMZBQoHxXFl907u2+/mam29N/RkSFE+OPdkD8n4XN61XQrJ4T9K01jBgZ/5UFaAMscZigd4gQyS538cV46RNWEjMKUWR48GGVJohNLmb9pDlsj6Q+sbenXXYOF9MWRryeqLfOAssBqIEqxXt4aOZ8KX04JnyX8+W8N3fq+ClZ7/K6BFYQnSoGP71s1UxqATWXxWQ3C0vZ6IkS1jiZGT6Z3XdqTvzDf8DK35Oy5oJKUhFtFPB/M86qPPNRik1IK3xlAGiOwroFsI0A8HiWXvpx67x910/RX6umeybfAy2V50B31DRjDM3jgDSh9O64ccYFw474wFGaQdn1ih58w9Rgp+JNCn36x2Tf92jpZ2sP+IuSZz/cj9oq8e7KMGVydH/iPjh9ElWGcFgv7p30K/fDh88j/GxrNp2/NmekD/s/KJLEyeOkM3Y3ugV8j00n/a4QO/0z7Jh3jAedIAN3Y9hpqkBI61nznog8M4ZNgnWvrEivfjD92lZYLesQDQMq5Bl+MEJGTm/QqEfxa0QffwPT0aIKPsEWEsrM7C48ggjq4HtfSsAmAzyMyyakuJFnooHjSIjf1NcEWyg3LHxx++Sz+URrByj1zj9HnQN8quPhAnj7fwUDrBnLOijHPGeRJMnTu00nI5SgvJTtMXVpHDY9O/pBNNxVH97WP3ujtvu0ZX51i9pxSDev/hI8dpBv72m69yj1GG2yZ1FSVZ+AyeRBZpl6bhX+Yz2CCtl6WA5BBlPgQN3qGE5iSl0LPMOc4yGWVWqqAnq9sEe1Q7kDyixAueRhbR7+yBI+CqXLGsrqShd+rXraklzsw5vM4zuIdqAjZ2Py1jffrxfu63YospJ4R+lEPxOyXYSFYFCLhfFKeTfl0jgdUDfW9RO4HdLl68iM5rzWqVhG59tVwMuiGHyGMUmskWveL5BR4ju4+eoMRQVxckYGGM+FDYJF4sQ9tdOrdR558gEJ3N/oWypUuqrvn5wCFN3NSWZ0N/SudYTfAJEuaBZ7AywzOxbyQdsLME3S+/NsQVF7pcJzqN0sKundpocAYv4jRj7/FXKH9lBQy7TgAaBYEidivsTzH1XvfHRyCD/kNiIY29llvhs3htYC953T56gnsZG6VevAgAWr4jQTdg5eU3Iku9xG/Dp4wHdBOlkpRhU9rEnlISFMi7T5hdIz4OPEKiGhvHm+to+1wHD+dN4JAZmGgmiCXSEaPHa80ljg1L4lOmf6dMgKNIUJARUCB8yP7jCMI7lD9QIzdBlBpGk81S1GbylhKcLJYb/VtCPGDm//3Hm+7P//OyljywzN5dFASK1RscjYTlAUTaZJ5QOGTGWT7GMUSQ2PQ0cMgoHVfGwnA6YOq9+wMnmqVZnEU235CB8ELz7wRvbSEjw2YpjAEZjbp1qqtix6CgWDAULIlTq06ZDXtZWEYdPGS0++0f/u54m0CtGlV1uV4NutAAgRspxuvpPz2vNX8oTvZIUGvIeW/0w8BY1K5VTTOe7P9A8Nn3gHASMJBVZQ7IsqJkWRUiq8ZGxGhrAd1OqYJnjvwGR7Iu/NYH2QFKezIDjmLjhnV12ZPlZJw9QD0kQQGvIiRbhRLZJIZXnSyZU0qFcMTY54GSxclnfwlKGV6MxycENGxyo/YcI8ryKDJDZoy3j1H6sXT5KnWmaJPNk6w6EHyjyMiKk4mhRKF922Ya+LG6wbxSBoihoESGZX6yYswt84AhYQM352mXkqZ0ne5/Cdm0tpqyQUpqmCToQ/Zv4JCRmvk5O8imTimGiRck8DYNjDRO+y8F/YQ+cBFBNEvZvBmKDLpI5WlyifPxnjiuzzz7gspTnZrVXPeu7UWmeQNQdg1sKYdi3smYop8wQGzQZZ4oW2IewoD3eK0wj2KlAIeJuWGzIQdxlAiq8+RO0hI1+AUdiGFk5RKniPlHxxCYoNOo74V3VbfIGOuKvCGzbBLH6HM/WUZWSCj5pE+MnWCELP+ZgLGyAgaPMVYPyglIRFAfjAEnSUTpVN68uVQvxAOOGm9tgS9xxuB5ViB4IUDKKqPQB5owJlaccTyZHVaI0CGMPzM9WqNaRZnv3VpOhHwhr+hhHEpkjOfDV/Q5Cpxj3njUtHF9LbXDxlGmgjzBF8jzs//7qjouJKpYBee3YCiNIejIDOhh9Ab2BceUTOpamSdWkaAjcsX40E0EPjtkHBzkjXtkk9FHWpMt5wjaPh4zSVef4C90RRdxCJkzT0MPSu2w0X95TnSH8AAZb0qN0M84u8gX9rFNyybKh/A2dpHnsRpBvzkGz0E/EhLU5jMfBJdhHchzoS1OMJu5CdqgH3vkJn75jZb5sBqAzFBGjD2Bb/EdsAlssMdxRqdQdw+dGC/8x6p6h3YtXKlSxXSukBNKI+EfShBJ8lAxQCBB7T00RCbRvex7YVUZ+lNSzb/YvoUiLzAeehbnHqrxBiccdoJ5VkLI1ON7wBOUD/vgJwoCdOhL8K8rICKz1M5DM+hKso2AiwCNvsNL0IkseqP6tdX+kKTDF1oj9o3ABjtASR+8x15N+JCAkr74QHP33r0ayCOn8OHWrdtTgog58xZpm9iKslp6dUJXjQlaoA2ZdeiCbiNB27QRJbl5VM9EgX1i7o/Fkl6ZAT8A3kD24QFosnDRcu3XmYAxYEtJJkBD+IqENS9moK1dwre8MINxI0vYpiAxc/qPKMIfzzz7osp3KeEj7H0DCZjgMxKn2Hn8EPoMXdBRvLyCYyH2Pic4PZV6ngLi8vpU6r9QJrzNBeWFAUP5USvIrnkmgOMoM595CANHsoxE1WQTdu3epxk0siud27fQzU2DxKHFSMKjTB6OGpkJBIH2/JI8mQocGxxjljA5hqBzDRs1ETCceZxpXsP1+sDh7pF+vd2lnVrrisRfn3tDDGs2VVgIaz1hKJQvgQ/9V8aRD3+jyDQYkf9on7ElyHWMtVb1qhJAbXLvfzBGr0O5sEqCskDRRYHygmn1GXz37cl3wDG+04ZXzinPjF3jQd+fE0caA8s1ZJdYGeCNVETNr7wxVDfh8WYFlAdK8bIubbXGtUO75loOQ3ZLMx4idCgGjCIKiutx5Cj3YFUFoeQaSpigK7Wm0T6RGaUEiqV+ylfYn8F4Ke9gTwHlLi+99o7eh4Ln9aeUQ/EdJ0fpLP8CDClLvDhflB1ACwJAjCg8FG/FARrwPP4F3MN88mzqfJlDjvFWKZQob+vQLIQ8B0cFxYRyh471alfTZXGy1tCCUqEel3fUscQD/MqbLdZJ/whEqLvmN0kImMiEEVTBI4uWrtLAYpkYTcoIcGybN62vpXPwMYaCgIU5JBCHBdjIR5BMhpLsFZvkeCc4ARiKdsxnX0nfgzejsLythjM2Vujp6REGQQc8DH2Utzkm1zMHyBjPZXM+/eZVuX/868t6jPtaiiNQReZ2xao1KTzAvYC2aAMaAPg7kB/pQ+x+rvdzzvVsPOftX7xVhAAXA4586zVyH03zNzzon8M858wZlCgB2qXfXMfzmEOysGPGT3afT5wqtEoSuiQqXxHgk0nzgAbIDZufMajDc4xTxwsew4FDblgRImBgbjD+vh+ssjVv0lAdGcbsx0pfMNwEC+zB4l8y8yovcit0wQHjDWDjRD556wpjQQbri17jzR44cFOm5tFNrMv/8pKOgX4fP3FcHS6MPuVVX037Th1RnCWCplLi9LECS392ipPIsj57M9DPvt8e9JXrfIaN8zhJ6FzmHHrSYbKZVSuX07eHsW8JxxleY8UOuU8PvEGGN0YRqOMo8vYbNs+yX0hlVT44c9Bt6Igx4gxX0mQFxh0HgkCOgJnroJmHzrfcQ39Z9aakg+CblSKcN8pubrupp9oNAgpKAMmuwmthGkBP5Ix9euh/VpGWr6S/R5UfrhBaoi8HSdu8DQwvE4e8c8eWccYtvB3jA/8MnEf2v7HXinFxDwGX3zvAXDIHOOXUiiPP3M8b3ZhfgkKCSIJBVjpIQpAdpryC+n/0GomiYM9PiD4yn+hfXrPKm+hInmzYuEX45qDuJWHc8AsZfd5oRPKJDDfO05Llq1TP86Yf3ugELSmHxe7zggeCuygfEZgS2Gz5cYeWxhBkUSJVsXxZHeueffvUJrNpHycYXsCxg18JbHlTIvONI60yL3Qk6MOJQ35xDnmrIaVJOLk45OxHIlvOHBNEU8ZDYolk0boNP2iSio308A3XEoRQBsOKO3SYKPoa/wOdz9zDU7wBiKw8L16B1wmKmQP8EFYvo6DKAYeb36HCh+CFBrTNj+ESpCG7zDklRCTQcIR5qyN8ygoLtOjf91axhyd0VRqa0AbldyRLaeOAzAnBGMG719XQmaQOQTg6jZUhAjX2QhBMUXY1UcaAHvLjIyhmnlgB59X6JDixg7yJkHIuXmwRBbyPH8Pbooq6IIEHPVkl94Bu6FDO8Qz8uynTZsGEbv++nzSh4ZOSej/ykYZXuT9wlekHb9HkbUe8TYoqCYII9ldCRwI99mARfGELke1Dh46o/BAkhVcfSByQSKZkDbkneF2xco278opLVBejiyiZ26JyVV5LVCnvw87Sp3OJbGII4oZpe/YfdDc+OcBt3p66iXDQs7e7WpUDwcmKYCgoVJgbRYPzqOVK1SqpkkOAcbKoU4PZyAxEVwpogywzr4kky92rZ1edJO5DiBA0Mh8oVZRCNVF+KEaIiLGE8TmH8HMPpUm8PnXHzr2ukCiaixvWVkMDc+Jo4PjxCkPKPzqK0oO2lOIgLChJnCMyIChSzRywqVN4BgZiEy3ZXJbaChcuoA4E42d8tI/jiwNM+xjHahIA0RYKEECbaBSPMkOIoVUQzR/WDFAuYfii0h704c0C9F0Nqgg+95DtI1uH0nzhlcHqiLAEyRI7CoO9HjA8ThdAIZMFQWmwdMnbjRBEslj03c9T8N5z3tYgylcEljEgVDyfrC0ZQ+aF6B7jw/joO/0mK4LxLkabQlf6jkPBUi2KAMGl/wDltnX7Dv2hI9olI4rBwnEGZFKhc8GC+fUYGdrf//eLuinZlw4wX/SZOURhemXjgeMPbal39uUTXvzgVQwbc8YmMzKUBEa8FpgNfPSHenaCOvbwcN+qtbwGd4UqSRQPhlqNWkSpwM8jPxqvGw8xiNCdkiIygt65IZD0r+JlLLQHn3IOWjNHGFocKo43Ej4miwb4bQB9Ras4NfAlBh1DRl9wgjnH73RUkP6ROYUOyAf9JvMD32qJSwjMP1lHMnsYXHgLRxnnhABRfw9BjAEGicBKszBitNiIS2DJvPIc5pJAhYAKviJLhgyx+ZClcgwlc4vhwAgyG3wnK8wmUviZvvCaZxw1yhQI5ghqcJzhIdqlX4CgD8cKw4gxDUpBkgP+kmswrDhrfCcLzwsbMO5+4y20ZgULeQ/PI9ezJA6/85sq7EdBHnitKfMF4D/e1c4c0wfO45xBC/gFWkAv9BD0ZlwYNupwuaZdq6byzEA2oZcGAUJ/5p4aa3RFm1ZNXN061VRvcj+rbJRI4MywEkCfWS0leMeQcg33w6fIHW9JwylBhrgWPQyvQ6egxCQt78I/yACrvsi4B+0yHvqHwxU896gE0KvdYnFW4Sl4mGwx8xMFWUL4Eucd5xadiH7yyQR0La9BxjmENjhKU7/5XjOvDerXFP4rrg4jGWj4gblGtzEuaO3HhRzwfPQRQR36nlVl+JS+0W9kb9Lkb7W+G9qE7Stt0Td0Aa/g5PWpyC3jJPC86oqg1h3HhGQXvIBjii4gEA3Tk+t0I7ME8byYwtOFjPBGcdrn8FpUoSFBKuWynm/0TS7zF6sOZ46xf6yEA2iMzp4waZrqX/iRLCurNzhCyCIvccABDI8LIM+7dqPneKX2TqUpKybwHv0mE0uZMP3FNuB48Ryc3Es6tFRZJTjEhrA3TudPy2FSAyMAj+Cksqr7yAN36Gu9oSn9YqUO/YDcsfLNShAJPjayk4UfP2mqrspyLePxm9+hCysyOLiUQLHnB52IE0k1Am89RD/Bs8gCIGBk1ZfVhUpCF+wLciMzI3YhWL1j7Nhs3qCHTiOxA40Jong7JO2i+9DTvAGJBAa6g3HAf+FxA/qJbZk+Y67oh4PaFjzJSh/zBt/Cm+gcgK1GH7AnFHrDp5yjHZIn6CxeukA/0VcknaAvusnzOn1grEclGMcvQV/PE73Fa7ov69pOAxSCLJJdyE9DoTV8N2X6LLWnnMdJRjdC63riA/E7LlGdCEhKPv/yILErdV1LCQA5SyCLD4D+od+6UrZjd4q9Z8y0jzzi6JOMhB9KyjyTaEZu4TF0CPd7WSbgAHyn7+z1YZ9h00b11X+hb9ANWhPkIqfIETTDL+CNb/QrDOYdX2mD8DErU1SmsNLgZZMABB8IWSABQcIQ3R2lw9kAYz0h49//0yFXojC/l5W+n3/BBQ7+X/8RCqvQhQkdXBa88Sg6AdxDAMCGJJw8XvXplwBT25Uvchv30nYYnE/7rLT3nN6XYB+FthWL1vUYN2j3U48DzgHfhn6TY9E2gT9G+xzje+iy2PfQAQHX+Ws9gvZS7422D/SYfEch+cCBelkUsHdmGYe/x7eBsozdquf8h/PhD88P3w9SzwffcRzD8+Hv45BvM/V46vNAaltBexyO8jnnuB5F9O77H2tm749PP6ABFNf6+0G4bQ9/DoSfG/739P4Exxg7tAq3y3n4hG/h4/5fDxykUZ987p55sn/MsQky7+Hr/fPitQfS9ictbTjGGyv8uei9wRx7/tML9BlhhK8H/lnyV8p9vg8gfD3HVF4E8eRLrpZjwXcQbYPv4XtA9Jg+Q+U07bPDbYDoPdHvwB9TuWR8oWPA/x29N/UTHIvyO4AO/jmn00L//7R26QcI6xl/Dfcg0x+PnaSOSqtmF7tO7VuqAQ7Op+UZj/h9D4775/C3P+evD98HUu+L16b+pcfDbUV5OHyfB4ED5X3sGSAgoqkovcLwbct/sf7zvLTyCPib6wD/+vP+/njyhSMzSgJ79gbEK7MBqXqS+ziuZ1Pk0Ot4EJVtD38+aCf1nO9b8El7P+A4/fb00e8RnuEY51LOywei0ozvY7hN4J8X6A5/f7CCl3o+uMbzOk5oeJ5SrpG/w8fDz8IxptySYJC3Y3Et/5feOLXf6TwP8DfXgqj9Cg6n0gL4f7X9NNenjhX448DPZ3Bd6v2+3fB8h/WAv9aDa1I+8l2v4xNrS6+Rj78r9frgsnAfgzlP7YO/BnCPby84x7Wp4Dv3e2c08/EFdKJj6c0r4B4CNX7Mrvct12ig78G1vh++bY/w873t9ue5hT+j93s+5m8+8WQZZCSr4euAthPhofA1/k1LeXUAAA0ISURBVFnB+bS682yD55xp4JD+mfMQnuhMEBEbGV8yb37CUs8H1/B3FBzjl5hZbaCOnNKn1Pt8u/KRf8li+3Pha6Lfw/fEO885JinNsdg94eP+XLgNhCpem+FjtOHb8uf8+Sj8/f5e/90r2dTvca7hb/kf4/UlEeFnc52Hv8/Thn99m/58cD/nKfGIT7sU2tJGnPNh45D2+On9CbfHv/56/+E8IJvCKy55Xarf3wD8NdG2PXw74XP+e/g+/z21L8FxvkevUT6MHI8CGnje821Gr8+oPX8utT9paUP74XPRe4NzQckQ57whCH+i4FhUToNjaenkj6m8xHl2cH3q99RjqddF74l3jO/h8flP+Hz4uz8W/R4+prIh7aXXZhj+/oCWMVqHrvUfjqVPi/h98u3xt/9wDrCKgZPNChEZRP9WtjT3ZzAGf43vt+dlPsCfDx8LIzh/+jl/3N+beixtf6L3eUAn+gIvat9C18f7cM6Pgb95dvgZ/gPC94SP8T3aNz4Y7NYtm2jGNgp/jX+29lnu5V+OpZ5PO4/+eBj+WJSewbG04/PX+nNh+uj30LP4hMek51P6m9rHKIJr/di8fkj7XN8nz+vReUq5JnI8DDLj23bsdnVqBas5vm/h631bKf2OnYu2ywf4v1P6F7vOz0v4Ho/Tr09tk0/4u59P31bQdmq74fkO64EoOObv9WOJ+gxhfZxybZw+RscWnSv/t39u+MN52vTfMx9f0IeM5hVwjFUtEmL8UCiyFL7W/x1ug0/4+dHzflzR+z38d/oW7rP/+L7zDM55unEuirTXn95WcH9qe/74ucZ58cvR/2kwPMp02HTE8hY164YzA7SjDISaY/112HyZ/zrs+QaEmWVx3vzA6zZRNFkZvIaUpWVKhVBCBsOZAl5nrwZlGpREUKZAacf5LtMY/eLFiureNwzyuQSrN5RneMfAcHZBZhj61qpeWctdDBcWkBv2EPFvgeRgv6Hhl4GVjTP55egLqlTpbCJMFmPEMwd0Y+kNZZ1RJuR8RTxxyerjC5ZC4y+VGgwZAb7xMi3MozINznc+Mpn49cDzMPg1+C6/Rqh+ot5BRNnk+ZcBGflVliqdTcB8/mM4c0Avstq+VOlCo1+YL/wnq4N5YE7Oh74ashbgGfjHl32eLzyfGUwmfj3wPMzHcGEimN8LQzedDzBJMhgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAocsAL95y2/gMhgMBoPBYDAYshoscMgC4I0A/BKqBQ4Gg8FgMBgMhqwKCxyyAPihuY/GTtKfKbfgwWAwGAwGg8GQFWGBQxZAUmJOV7hgsps4+Rt37Nix2FGDwWAwGAwGgyHr4IIKHMjWHzly1G3bvtOt37DZ/bh1u37n+PHjx92+/T/pL6Du2Lnbbd+xS3+KfvfuvXref7jmwM8HxYE/7vbL37QV/uzes0/borzo4MFDbuu2HW7Dxs1u85Ztep9vZ//+A+6nAz+7PXL9xk0/6vmf5Tz3/CDfN/ywWa+hRIl3ENesXsVt2rzV7ZL+GAwGg8FgMBgMWQ0XzC9HMwwCgVlzFroxn03W7/wYSMtmDV23Szuos//Cq4NdzRpV3KzvF7hKFcu5i+vXchMmTXNPPHqP/rgR9wwaMtoVLJjsLrukrRsx+jO3as16bZ9fQj4ojn+JEsXcI/17u+Pi8H805gu3eMlKpwSU/ytduoS7547rXd48ud37I8e6E/JMAovtEqicOH7CNWxQ2x2SwGHthk3uiPS1cOGC7mFpKzl/Pnfo0GE38qPx+pP4vXpeaj9kYjAYDAaDwWD4twP/91f3y9EMesXqdeLMT3SXitP/UL/bXY9undykKd+q83/02DG3c9ceN3P2fD3fpWMrCTSOaoafe7UN+fgVB/HcXdfObVzvm692t93Y013epZ22Ue4iCZyEoEuWrXLLV6wVJ/8yDSRuvr6HW7lqnVu2fLU7CfH3H9BnNWvSQPvSrEl9N3HydJdbgooH773N3Xhtd7deAgh9liAxMacrK20vkkDk6FErVzIYDAaDwWAwZC1cMIEDJT/zFyx1xYsWca1bNFInnNWGzh1a6TlAfNBcHPlWzRu5i8qU1GPpgWirdKnirkrl8q6U/Pv9vMWucqXyrucVl7jEnImuVMni7oZe3VzNGpVdgQLJ8r2Yy5WUKIHHAbk7CETKlS3jGtav5cqUKuHq1KrmcubI6dq1bqrt1qpR1SXlSkoJWljFKVK4oJY2HTp8RI8ZDAaDwWAwGAxZBRdM4EDpEPsPihUrrNl7Sn0SEhLcld06ubq1q6tjzveSJYq5HDkSYndFIE68d+QBfx8+csR9MnaS27Zth64+UIZEFVGxIoU1EPlk3Jfu1Tffc8+9OECf74MGkJw/rwQLOYK+yPNZqcgtwQJISMjmssvxcEFSYmKilkTZBmmDwWAwGAwGQ1bDBRM4AIKDU6dOqsPvA4CDhw5r6Q/fs8lo2cvg9w9wRaqbHwQKx44fD+6V/44ePeq+m7XAfTtzrut75w2uSJFCsWeccuMmfOXeGDhcAoMEd+O1V7inHuurKwlhRPcp8C2jvQu+z1zD3+GPwWAwGAwGg8FwLnHBBA5k9ouKY8+bidgkDdiT8Pwrg9zkr2e6EydO6rE0KX7B8WPHdeMyIMjYtm2XO3XylJY3LVm22g0fPc716X2dq1D+opRbj8v17G+gFOrqHl3dRaVLuJw5c2iJ0S918bmPDdI5ErK7pMREPcYboXzQYzAYDAaDwWAwnEtcMIEDZUjNmzZwBw4cdG+/M9J9Pf07N3joh27b9l2uXp3qumchDFYOSpYoopuTP/z0C30b03vDP3FHjh5x2bJn01e2Dh3xKel/N2/+UveOtDX4vQ/d+x+M0cCkePEibtmKNW7GrHlu2ow57p9vDnV79+13a9ZsdCdOxoKUfwEEKtt27NT9FLlzJ+nrXgcOGe3++dZQ/YE4g8FgMBgMBoPhXCLhj4LY32lw+MgxN3rSPPfTz4djR5zr2bGBK1Y4f4blNucSycn5XNVK5d36jZvdytUbXEL2BHdVjy6ucsVyGliwslC1SnlXIDm/Xp8/Xz6XK1eSXLtOf/ehYvmLXNPG9VyZ0iVdieJF3TG5vow48lyTI0cO/SQlJboa1Su5ShXK6kbmZcvXaMDQpFE9V6l8Wbdm3QbXpmUT3atQvFgRV65s8Ppa1gzoQ60aVVxizpzyLZsGCzWrVdY2+X2Hqd/Mdg3q1tS2wc8HD7rChQq6ypWk/9KGwWAwGAwGg8FwtkFxy5Gjx12+3Init6bv518wv+MAGAqZen68DaecfrJR2u9L4DWprCZ4J5xjlB2xlwHkZFO1/C8gWDZx/k9q2VIYxEwEAIDnsCmbTc5suOZKSovy5M4VPEuu9bTyffP3Au6lLwRia9ZtdCNGjXP333urBjZczxgA92TVYM1gMBgMBoPBcP5CfU5+SuDX9DsOAOcaJ5sVgrx58+iPqXmnGwce5z6cuec4exO4lg8rAXznHojGvgkCj/Anp1xDW3xYKeAtSzyH49yfT9pJeVbs2anPD96w5D+0z3E2ZC9eukpf3Zo3T56UvvlVDv42GAwGg8FgMBjOJS6owOF8BSVURYsUdq1bNtaAxWAwGAwGg8FgyGowLzULgJWLls0auPz58trqgsFgMBgMBoMhS8IChywAX/pkQYPBYDAYDAaDIavCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg+FXjFOnTjmXLfYlA1jgYDAYDAaDwWAw/AqhAYPg2LETLiFbNif/ZYhsckNwRwR79h90Nz45wG3evle/09DAZ293NSuVctkza9VgMBgMBoPBYDBkaRAGHD9+0h04eMTlz5Pk8uVJFJ8/fT8/3cBh308H3W2/e8ft2P2Ty5WU0xUtmM89fc9lrkKpome0lPFLoZ2J2yOQ9sRpl6V7XwaIM/xf0ozBYDAYDAaDwXA+4fiJk+6EfPLkyumS8+bShYJfFDgcPnLUfTlrpTZUokiyK5Q/j0uSACIhu602GAwGg8FgMBgM5zsIEhJzJLjEnAn6d0ZBA0g3cOAwZzK532AwGAwGg8FgMJznyCxoAOkGDgaDwWAwGAwGg8HgYW9VMhgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnCAgeDwWAwGAwGg8GQKSxwMBgMBoPBYDAYDJnAuf8PcK9WnfSabiEAAAAASUVORK5CYII=[/img][br]
[b]Questão 01. [/b]Classifique o sistema linear abaixo em SPD, SPI ou SI e, em seguida, determine o ponto de interseção (x, y) caso ele possua uma solução única:[br][img]data:image/png;base64,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[/img][br]Classificação: _________________ | Solução (se houver): x = ____ , y = ____
[b]Questão 02[/b]. Observe atentamente os coeficientes das incógnitas e os termos independentes do sistema a seguir. Justifique, com base nas relações de proporcionalidade, por que este sistema representa geometricamente duas retas paralelas:[br][br][img]data:image/png;base64,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[/img][br]Classificação: _________________[br]Justificativa:[br]__________________________________________________________________________________________________
[b]Questão 03.[/b] Ao tentar resolver o sistema abaixo multiplicando a primeira equação por um fator real,[br]o que ocorre com o sistema? Classifique-o adequadamente e indique quantas soluções ele comporta:[br][img]data:image/png;base64,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[/img][br]Classificação: _________________ | Quantidade de soluções: ___________________________
[b]Questão 04. [/b]Se um estudante construir o gráfico do sistema abaixo utilizando o GeoGebra, ele[br]observará duas retas que se cruzam exatamente em qual dos quadrantes do plano cartesiano?[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHUAAAA2CAYAAAD5yNZ+AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA6tSURBVHhe7VsJVJXVFv4ERAHBAXFAU0GcIOfZzNLSfPqsrMzKrJUvn2aamk3LXq+y1BzymebKGSVzqkdq+ZxwTEXRHFBywHlARBkFBQR8+9v3/nYZVOBixO1+a50F97/nnnvOHr69zzn7lrolgB02BQfzXztsCHal2iDsSrVB2JVqg7Ar1QZhV6oNwq5UG4RdqTYIu1JtEHal2iDsSrVB2JVqg/hLHeinpd9EfGIyrsYlIf1mBlxdnFGjqifcXMuiVKlS2ooDVMHNjAydW/SVBDTwrYEyzqULPZ8Sr9SMzExkZGTC0cEBpUs7mZ/mBpe5L+IkPvhiAcqJEomzF2PQpll9jH/vVXi4u+kYfzRoXAlJydgfcQpjpi0B1bhizkfwrOBeaKVavQoKiy0tPQNxiSm4dCURF2MSEH01EYnJN8y97h+SU1IxZe6POHUu2vzkzoiKjkXLxnUROHkEZo0bCt9aVbFm816sWL8LmZlZ5l73RlZWlvQ3GVOuJs8NmeQHl6/EY/yM5Zg067+4eOmqGJcr3M1GV1g4fiIw/19opNxIw+awY5i/YidWbzuEsENncOhElFBKJhrUqWbudWewX1JSitJPhgjXWTwu/aZQpVgwBVXayQkODnlbbeK165izZJ0oyw81q1c2P80bScnX0SLAD7W8vdQLNoeG4/jpKDRt5Iu6tavjWsoNiDrg5OSIm+JBnM91WZubS3YhX41PwrHTF3FRjORSTFy2diUuERXLl9Mx8uNpXF+jeg/o/2EHj+Ph1gHo0bm1vi6sp96Zr/IBWmOmWO1PW8MxJWijCN4B/Xq2Rp+uLVHe3QVOjvkjgkxZ2MzFa7Bxx0G0FTocPbSvCnT0xIVo1bge3ujfA45mUjG8IDXtpulvaroqIE1ep1xPVUHQKCjUnGgpYxFZWbe0L72b8dRfhPqZUF/kmYt4tvtDeO35rohLuIbRk4J0DXMnDNfPGTh9/jJmLvqfUmdOuLmUwaTRA1C2jLP5yd3hWdFD53v2Qgwc5bserF+70Mo0YDX93hBhzv5hO1KFfr0qlsPLPduiWmUPuJZ11snmB87OTni97xO4JQYSvDYURyLPCS0lqPA7tvLPFeuoEHrZxh0HsH1vhHhrisZLvt6yKxyx4kk5QUEZ3n79RiqC1+3EeaG7R9s1Rud2TdCtU3NcuBQr4/2m3lnOzQU1q3nmqZxm/r6YPmYwZo59M1eb8tFANRRL0PhI2Rr/zS3LbJxEsqzn5NlLYkCO8PPx1mfWwCqlZorQw49fRKzEUqJDM1+4lC141kYPr+Dhhr69OgmVp+Ld8YEYN2MZPn+nP5oG+Or7liDdU5m/hEWYlJCahv2HT5pe7/lNaTYvUJCpaek4eOQUZn23Bv5+4qGjXkYZUVxzoWUqksKNFhpNlHCwXwxl0EvdzZ/+HYy/6WLEqZJN52zMsGmMlmB/Ki4+IdnUhIXILuxFxcbJs+ir8RJmHDUbtxZWZb+knyVr9uDLoBCZHPB2/8fwUo82ko4XjNVNlnwLMbKwpweNlb8JCJryNto2b6gLvZuRMNEY/OEMvD/4ObRr0dD8NDuMJVKhW3cfxpivlogSffHJiH6oXMlDx0+WePrcG+Nx6nw0Ph3ZDzfEcBg7Rw18RmnREtvCDmPKnB+FpdLNT36HuxjG7PHDNK4a8yaVj/xsjtI2QUonRTfzr6vsQdbhGiqKYa9ZOAaVJPO1BlYrdcGqUHy9ZIsq9d1Xu6Jv91YFViozydj4a5gauBJXYhOxYfsBtBcFTft40G2h3wn5VSqzZFLusp+2oU+PjnjhyU63qZXj05tGfjYbqzftQesm9TUmT/90kDDI78oxQDbhfPMSnYP09a5aSdnF+ByNafeBY+rFBMMJDZbxl8b83YrN+PSrxWjcoA6WzfhA96jWwOqYai1IQ7Tg0ZMWokOLRhgne8Z6darj1/BIhB89rZnx3eAqmSmFcTfrZgyetmAVvlm0Gl06NEFlz/ISew9h/S/7EXH8nBoVPYaGxEz72KkL6Pv3Trp3zcugXMuWwQOSaT/g7ZWrMQPPGS6oJGa1j3Vopu1RieFUKA2JoYPrp30wAyeoaCt8rfiVmiR72Y++XKQU93jHZpoNDn2lF9zLueLb4M1KxXdboKsI519vvSB7zjtvnbhVIcVRuYtWbMEn/1mEf03+VlqQPufwVF5zoUMvUfjDbQJkLk3V6/IC+7Lx/ZzNeI/NgPYVRXONRmN8333wGBZ8H4I94cd1HXESa5f/vE3p2hoUO/1yKxIVE6ufr12jinoMs8+oy3EyO8BL6Lf8HTwmv+B43EPm3IJwTJ7cVKpoOr05de4SPp26GB+80Uf2jrVUSfcLVCpDR8r1NEk4TQcWpUo5aA5B+i62Y0JV6kpR6lLrYmpxgdsMZrvVqlTSMDAj6Gf41fGWvWoH2WZZF9eKE1bTr+XxGmnlPhp3kYOxK3jtTuyUbdHKDbs0Oer+SIu7niGXBBRaqXRwCiVW9nP0UkehTW+v8rmShD8zSG/MgIPXheo+ckj/nnlmuyUNhaJfQ6FJsk0YMnYJIk5GoXrl8lg+eSA83EzXWCUBXIepiXWLUZZ0ZRoosFsxDnGbwRuYxWv24OjpaLiItQ94uoMeDZYkwXCuRlZqKwolCuypJ87HIDjkAA4cu6AKrV+7Cgb1eRgPt/DTTbUtCaekosCeSnr1rVkZPt6esoF2RnRsEo6cjJZtQ7rSmB3FjwJ7KvdXpOD0m5lYs/0wJgauFzrOQp9uLTD8pc5wKSQFm2IbyzoyNV4zxjEbNTb0tgDTGk1lNfKf+akJXKGjg6PeWFmLQu9T+bHrqekYPmEZdh86C3e3Mlg59Q3ZzLsVOAPmWNzzRhw/iyOR53ElLkm2FY7o3L6JHsfx9sQWFEuHiItPwszv1uh5sCW4jWrS0Ae9n2hvflJ4FHr/QSHz/o+VDRT3tZQ0/HrknF7HFRT8BI/weHRXWiy1qb8Pfli9Ha+M/BJrt+275/lvScEtkc3x0xexYn0oNocewrawCD2D/mljGH4OCUPlih7mntbBqk0lnYcxVrUquBKfrNRZYIgF846xTdP66N2tPTq1fRDdO7dCXOI1bNt9WL2YlMUjRZZ/0LN50Wz5uiCgx7B6j96STiqU15w3S2j4XazmMGB6L0vvaHkZn7PxOeeRP9zChehYvSVaMv09LJU2d8Jb6NaxOVo28UMraUUBq5RKWNIiLbEw4BhVvSpgyCs9NY6qEK9dl+cOWvnHu83QfUcRsmO/3ncSLPNklQMrAgtqSLyV+S3yHDb8sh+7DhwzVSJkZWLPwUiE/nokFzXyJmXxyi0I/H4DApdnb0HBm3D6wr2L3gius75PDbzy7ONaVUHPPHHmkiSa5/HPF7vnuwTmXrBaqYaXWgMutpyrC7wqldfXPOjetPOg3lx0bO2v8XXf4RN4Z+w8TJ4VjBsiZBZ98Q7yqAgkZ9JxT0h3lrKMkvE+nBSkRkNnZ9UEyzRTU7N7Hufn7OSk13KMfdmaJnP5EyNzDZbCVK9SUV6VQkxsIuYtW4+OrQKKpDbJgPVKLSKQ5qgaVhPMXx6i1Na7Wzs80rax3tK89NQjensRonVIh9RzBvfrgS4dmmarYeI49ETSqtH42pKiyQYPtfQXT3FX4zgXdUXf54U872bLlsl+mM/705ef6YKBLzyRq73Wp+vte1ADHIveTyrXOchfhgnjPTYaJktb04TyX+jVSQ2kqGBViShjDw8hwg6f0dcPNauLB/28811FaMAQOAUQ+H0IFvwQolV9I1/vDY9yrvpeGWdnzYLXSeK0Y+9vGNTvb3iya7tcV1QU5sEjp/UCPPzoGW03JEuvXqWSnhwR7M/vZDUCExfWKlXzqoi54jUDREk+D1TNNibp98e1O7Ev4tTtMY1G6uSFN++BLbE3PBKbd4bjgMyFWX1CUoqMa7rz5XfzHne+0PeQ/j30cr4oz8z/FJ7KRfIie0bQavXAUQN7Y/TQ57UYzUCGJDYeolTWAFFA8qHbxmAJxldmlizQZlspLSomTpRk7mCGk5MDmgfU1f8Zr3l53q55A8m8ffWZJbIys3DmQozG81ztbLQajSWYiG0VNvlRslzOYdWG3Yi6HGt+1/TLgLFfL0OjujW1EqKoL0Gsuk/lVmPZ2r2YuGA9ZYyRLz+mdb8FqbEhLcXEJmBa4CpEnr2E4a89qRRIimS84rbJqFzYIq1JIx98Pn2pFm/PmzhCqNk1m1dRoBzToDuC1Eb2sOzHK8M9B4+j77AJygZ1albBrHHDNN5Z9jPEw7XmJSr2Jf0bLECwH+9nyWT8iPaR97keVhx+PGURQrYfwDdj30QrWYejrLEoYZWJ8NSnXi2v2xUC5y/HC/3l/+cLBBX2/heBatGUwNyl6zByzGwM+3gmps5fiWhJmr6VDJP3nWNG9dcyUio0/MgZ7BIPo5dYCptzYb0xkyyj5VWRqHP38UZVzwqabY8Y8BS8PHMXufE1G8ekseZsfG6pUEL7y3suEov5/Txl4xxoaOu27sOKdaHo1CYAAayuKGIvJaxTqky+cf2aqO3tqUL6ZV+k7NtS1QvySwDcL6akpKqHkFaZuDAzPS/JC4XDZ1t2H0IVz/K6vWHS8o++3VCrhhcWBm/UMpXCgkXXfnWqa7LVrnlDZYX7CSZFqzeFwV+U+e7gZ+EiCs9pREUBq+iXoJVvCjuG8fPWaebau3MzPN2lqdKii2SR7jycuAtoAFSsZQWFAW5lxE/U+7l2egZBWmMxtbi2eEpp9ZT8CIdL5VjMhknvrINi8dm/33pRk5icHleU4Hez8ecinCo9+X6da1utVH6cycneiLNYtTUc0VeTRPiOqCBKbdvYB091bmruWfxgvI2UbJfeHSD7QlbpM5b27fVIrphbkmG1Ug1wGHoBtxTGiBRUfn9P80eAHs6fLjIb9a7mKQmSC4a+2ivPmFuSUWRKLQngUnlWy1+71RClsgDcFi/2/1JK/avg/mUGdhQb7Eq1QdiVaoOwK9UGYVeqzQH4Pzec3flMnU6tAAAAAElFTkSuQmCC[/img][br]Ponto de Interseção: P = (____ , ____) | Quadrante correspondente: _________o Quadrante
[b]Questão 05. [/b]Determine o valor real do coeficiente k para que o sistema de equações[br]lineares abaixo seja classificado como Sistema Impossível (SI):[br][br][img]data:image/png;base64,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[/img][br]Cálculo e resposta: O valor de k para que o sistema seja impossível é k = _______.
[b]Questão 06. [/b]Considere o sistema nas incógnitas x e y dado a seguir. Qual deve ser o valor[br]atribuído à constante a para que o sistema possua infinitas soluções (retas coincidentes)?[br][img]data:image/png;base64,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[/img][br]Cálculo e resposta: Para o sistema ser SPI, o valor de a deve ser igual a _______.[br]
[b]Questão 07.[/b] Para quais valores do parâmetro real m o sistema abaixo admite uma [b]única solução[/b] (ou seja, as retas correspondentes são concorrentes no plano)?[br][img]data:image/png;base64,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[/img][br]Condição encontrada: O sistema será SPD para qualquer valor de m contanto que m _______ e m _______.
[b]Questão 08[/b]. Dois amigos, Carlos e Júlia, possuem contas num mesmo banco virtual. O triplo do saldo da conta de Carlos ([math]x[/math]) somado ao dobro do saldo de Júlia ([math]y[/math]) resulta em um débito de R$ [math]-10,00[/math]. Sabendo[br]que o saldo de Carlos somado ao saldo de Júlia resulta em R$ [math]-5,00[/math], monte o sistema, classifique-o e encontre os saldos exatos.[br][img]data:image/png;base64,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[/img][br]Classificação: _______________ | Saldo de Carlos: R$ _________ | Saldo de Júlia: R$ _________
[b]Questão 09.[/b] (Desafio da Contradição Lógica) Um feirante embalou pacotes de maçãs ([math]x[/math]) e peras ([math]y[/math]). No primeiro relatório, ele registrou que 2 pacotes de maçãs e 5 pacotes de peras pesavam juntos [math]15kg[/math]. No segundo relatório, anotou que 4 pacotes de maçãs e 10 pacotes de peras pesavam juntos [math]35kg[/math]. Explique matematicamente e textualmente o porquê de este relatório indicar um erro na pesagem, classificando o sistema formado.[br]Classificação do sistema modelado: ________________________ (SPD, SPI ou SI)
[b]Questão 10.[/b] (Desafio de Múltipla Escolha Conectivo) Um sistema linear de duas equações e duas incógnitas apresenta as equações[math]x-y=2[/math] e [math]2x-2y=4[/math]. Assinale a alternativa correta que descreve a interpretação geométrica e a classificação desse sistema:
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