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bIOCuaoon603gdQJuvaY5UlTDnrDHIBwKRhHo0XBiV4wWFRess0hDWI1BGjjBAJSaQjTnsebYl3En6iJJcgJSAoAv6JxoFDy1IEv6G113EhVO4I8YRaAJCEAKcu+HKmnW4sOp5aBwGi/XqHeDgFgqquDHqbNOCtUxkHnhAwLhPrjOd4hDprGxstRFhOecKod/Ok1KppNCWcp6myqDRk3GVTq5RxI+Mous5EN+0KYxUDDHsZLHBnGoUGGdm0YaNlrKo1MsE4p0Qo46iyTGurmrquVK0slZ53UmZMCFFGk4hRWKDetQBDb95hkxMmZSJk6igfaqxZolFYrz1k3u3RJDdAVWOIEDJned51FlXTEApZlvl39d4aGPEOCMEAAUaZ8hOkQXkxi0pj2ahhZZf7Hh1qbZ1HW6TMeoeBNZJlq0wiFU+MzHjeyVevkxMTPPVoMxZTxjRaa2e93vCP8BsnQKLXbIz7Pc0IZ1oSYqx3VmGxGOfMc16DToaoESAx2nLhCYVqTCr9boFgtx6SAlDSJPGuOmCuDdkhFlwHhkSaC/kSQuxKLMUGBTT+Nvr7uxYxmPf64MZ8jIY//sYreCFESB9GIR4vP4C4VhiTZPFvtyLrrTHjhI3fqADGC5dmJajg38s7X/83jbBujUdx/zOASGTTNKpuwte553vUgHVEa6JVRH/PeEB6Iqcb2hS2LLAYQTEkRYnDIa0ridiTMickJVwCcOfJsddTlHratzIvMWf4KkPH8W/gyqhL1DstxEd/CH6o/vlhQnhTl3VICxSD4WC4rJUVkiUyy3vdXq/nN+6KZosTR2GcrHDWa5non2MoLTrefr8/Pz8fyTsiZlk2MTHR7XaTJGnjMDEa3sbjnIvxDRYFUYzCR8IOCK95L88xgueILxj+U9Rc/nExSxNTNPEzUXat/Bxdhaf/CwsLS0tLWtdVVRlj0jSdmJjo9XpZlksp0GpAr8icp3RNkqZAZVMrziesGVPKkANkoLx47uQ5jIW1n+hgVahBUMoRSRPwkXEgGNIRHl0sIdraJkgxUVdK8B4luaRTC0uLyzUb2hR5IrisHFFgndHM45WQWVC7BgiykWOqdMCZRekRDSHhCU9ywXhRlMYZoDzLMkyzWnsLZ0IUVZ0nQiTSa3NnnPHmlyVpXfttSyhHxhvrrVBIKRivmtpPr3e0QD04OC/OKW3qhlI/q6aurXNMiKo2NXIiOp52RqXlHYCN0WUqs0aHKJkQlCW1sQ6Jccgo+B1OGJOMIBjjVYsVVJvA0Tx9hsa6xmtEKpCxNAs0TySME84abQlhxkCeMAfCG1aKdVU6pYVfHSTgZJJqQC6kyCcRmDGkMaQrEwPEIFDBE8TAmbwU4szzV06Be1sJ6+jNBcqmChEDpoyuq8JUlQUUWS4mVjWL86OmpoyaxixcWjB0EaRMOt3u1CqQCVY186POuBf43ttQDAEO4tU+OEsdocRxZ6pi5MqaKtUMClvXTVFWRamLghpDgDJGGyqQEA1QGuu6E0omJslotyenpuTEhOx2/cRzIM42jaqqKnKsGJIOEfNIdXnEyhU0aEIQmAcvIwJIMUcoOGpsYzQ4B4T6LUqJ9DpLyJUvQsvTIyLHH2JBRPyvkc95jRnCjohjbkcpzdI0xMR5vFsMpDRNwwRXSjVNE0xsDOsxSBJsn7VK3as97zBczJeGZ7EQE9dRx0fuH+IEpg0L0xWgb0eLSJQyYbSRdNoQTw/gE/g+YyzPc+I5BzTKGzL1vtg6rTiwAOgWlVVGQT3KwSlPz/sYeDqpKmlMykiHsoRCSqkgYbghogfWgLX8ytmkK3GWwGEJjrn8qx/wQ3SOr+B7rBKJ4X9KyNkzZ48dO3b6xMlLly4NhstWmxBWcWmSABBldJZlq9as27Fjx86dO7dt28ZZNxRy6Mi+GZfMU3ZtjFleXj516tQrr7wyPT09HA5DqkHFBYtsvdfrbd68ecOGDbfeeuvk5OTExESsf2hdTiS4MQLjnFteXp6fn0fEhfnLVwa5OPcglec5F3Tjxo2MsaWlpVjnMxwOg29gIRFKOp1OtzvR6XTi4/wbKbW8NDhz9tRLR145ffr0YDAA4sqyZl6j+E3pAPM833jVhg0bNuy//bYkYd2uRPTImKRdxun8/Gj6gipG1dLSUlUXjFDOqfTOQ0xOTvZ6nV43DwlbNRgMBkvLSilgPJYYJYJPTuWdTExNdjdt6K5azRKJXmYSZtH5yaTJsaMXiuWZc6fnjh05uTTfZ8iZo1b5mZnodQSnk5MT69fmTdMsLfibN8rODQZEeID20AjIKU0Ez7Osl+ZpmhJCpherUblQ1I03UEqs9tLYgc3zdLKTZ1KuSrM1SZasXTszNz+/cLlSdlBWVaOYo0E1seBIXYjD+q0mwFOwDetXp5RsnJpQlhBrpEgWBs3Q4vziYmFCUtdYQCsoyRKWCjGRZ0kiOOfLw5HSRdEo62jZ1LBiosI7GhnhAtFWVQj2Gz/50Ti9BAavraIlh3Cft2pKuDI6SRLOaTdNU0GFteumJtb1pppymDHh3VKaDSo1M5welaYo6sYQeOk47/ZsktZIGnTKePHpcY1R6xGOrgQE/C+B8d7EVN7trF29ZvWqyW6WFlrVdbkwWD56dvrc6enRqCaUeA3hQAFQRgwBS/xMTfSmtm3dunPb9tWrJjmhggpGYiIPgThwCrUFjdJ5jNBa2aY5d+ZssTwYDYqmGi73FwgYCizEggKrdaRxSJKUZFln9drJiR54KWE4YJ4mWpU0vIJ2HtCVwsVlbyBN7a2tJXYxVwkEuZRK18WgGAz61uJSf/m8nAm5LqatGgxG/VEfgSqlOgY6nU7hCq2sUmqcclu58jyPqcssXNZa/9Cmqes6xFtsXEQXRiWE6OadJEnWrl3b6/Xib7TWs7OzdUjqttUK4xhLiJNQStM07/V63a6nm5OTk5zLPE0DFsVorQsQzwhxEUaItQSBBBIcymFQBfbGmByNRktL/aZpyqIuisKDVZhiT7nCaGMZoUOPCXmWZUna6fSyrMuS3LNP60BbQr3iJ85op7GpaFPWTW0GS2p52Q4H2B9AWaTO5pR2uXd0HCgnfsuHGLaDkLjgKxw8xuTxykgxC4U7bQipzYu2V4ROrXWjqse+9e0TJ46dP3tWKRUQk65fv+7qq6+O0m3m0qW5uTlV19PnzsxcOH/kyAtbtmy95Zabbrnppl6vZ0NKJOKsMebQoUNPP/307Oxs5Q2x8U44y/bu3RsBvd/vz87OLofr9OnTzz///N69e2+//fZNmzbFD0SkXqlV8v62LMujR48+/fTT8/PzulFt5D2Ce57nnU5n+46tt912W1mWTz311NzcXFmWVVVLKZpGB5Iesx/5xo0bDx48uH//fqPdc4cOf/e73z1//nxLYTjnt992eyx2HAyWZ+fnlpdH/aUTZ8+ePXL4het27dh/xy0bN63hgmsF58+f/c7jTx8+fK4q3WhUIoIMxMuzYQpSQpYnqUwI8ZNfVVVde/lm0ZtjyONCmoMUsHVz59Zbtv/Gv/9FJmpnokszSNMLMwt/8Zeff+aZ0wuXTTH0BFcy76KtAR42gZCwdfOGrVu3FoPhiRMniqFS6M3dhDwzZcAcxMhBV5A8Sa/duT3NOucuTM/MXlLOe3xlgMWktIcpIBZyDjddt/2OfbeU8wvPHH7h+NmZ0iMMIAXhOYvnrA4NjtHdC0MBnpykku3YsvHNB26bTHJm7aXR6LHnXzkxs7BkQYXYGMHgE0K4UFKY6Inrr9u1eu2aYyenz03PjGrHBas8y/YfCmoe8kSmqadjStfKyzyI+gBDHMibGfPz6X8TPu8c2FihErQnoB/hZEaumurevufG1evXE5NpU3t8SpIjR48+eejI0qgcDVUdrMlSViOqUC7rGT168dcWVraFBl7xM8Flkufd3bt3/8hdd+6+7jptqmMnjz71+LfmL55zfg+D1tjNs107tqedzqisl0aDS7OzZVVrs7i8vPzyyy9ff+3OfXtuWbe6S0MyLXA0ApqittZYXVWmrHVZ9fvDZ555ZvrCzKBsDAAJLI5EZe6HHUJ8QBxldcj2eI9OSZJ1tmzZsmPbNTfeeEMnT43RwWrMwsLCiy8dOX/+wnBQekcbiqCtC0I2QJhIE0oJWNRGWeNCnIw48NKTMoiYTTlNErlq9Zr169efPztdlmWspRknHMJcGWM5Z1LKNWvWrF69ummaubm50WgUKV2gnhhyld4cpORZkq5Zs2bPnj29Xi8K9JmZmeeff/7ipUt1NebpbWmccyilCFBL23URQqRp2s07mzZtuuGGG67btXPjxo1pKmPYQAixEgdl8fPWurYobmFh6fDhw8eOHSuKIuZLIyB4oI1lXXRcgwLEK/6Ei/XrN+zdc/N1u27kVNRViQkB2gA4TsFrelWDblJT14sLOBqY/sAMBryqcgK9NO1yJgM3ZwQJtkGVGIJwPAApA/pqfWgML3CZtsXdK5w90h8vLhCsQ+OMSZJkfu7SI4984+jLL49GQ2vMO+57x7333vvzv/BzkcgDgjWOcWqse/bZZ7/0xa988pOfXFhcqIri4vTZ6XNn3/SmN129aXP0BP3B4Ktf/eqLLx5eWloCgL179/7Mz/zMAw88sGHDhjinbRj9O9/5zsc+9rGHH354NCoff/zJxcXlgwcP7tmzR8q0qqow4LEwshaFSC5fXrxwYeaWW25pmiomlEL+c5xhu3Tp0tFjJ9KsMxgsnzh5ctWqVTfu2RMj5hCzC5R619U0ly9fLou6vzx89NFHDx06tLi4zBjbu/emBx544Kd/+qc3bdrApTBGRadCCHnsscf+9OMff/jhv14eDg49/8JwtPS6/bftvnEHoUlZmSMvnygKtmXrruA2KEUYR5/8ujop5bPPPkspbNy4ccuO7X5j8QRQKGPREUItkjJN6PGXj1o8aa0om6KT5mXVT9PUanCUH3rx+PyQbdp2I2E81OZ7bcEpk5yFXoDqlbPn+yCaqj4/ULu2X5P3JhR47e7XmiJ1UW1aMObcmbP1+UsbNl390oW5qzZu2rB+nbKGUCqYaFRNGCSCg9EXz55+8eyFddfsLMvy+KX5Wortu65rMDBMx4x23Ot9QGJCuQAyrxk5QXfkyPPluQv79t3MBKcW5/vVkbML0Mu27ri+AeocZIls6pKhyxJ+/szps4t9dW7mllXrXzp/CXh67e27h6NKZqmxyEVMvcP09PT5pQWCuGbN6k07N47TKrEw0dq4RpbYUJ+BMbbjoTjsdIMOrO0lyWjp8tlT53vdC7t3706EoGBFIhXjx86cO3NpecuOrWu39CAUziPjhoGjDBnV2qKxQsiYzoklA0mSWOuxAIPQn7l06ZWXnt+185od12x6+Aufe/nFF+ZmZwDc/ttv/emf/Kl3vOMd12zf6dlEqGXEEC55/InHP/7xj3/x4c/XVfXKK8f6l5f337b/uh3bndFWgx7VaSexVUWNcsMyJaxY6rtKXZqbnSuba2/a5Tyn51VVpWkeChP8hFDGHRIXcnfa4nOHn5dSFkuXF5cunzl17Hvfe+qGG2646ea9UkqLrqjK06fPApLrb9ztHbU3segeXfyBEHLo0HNSJr3JqW3bdmjdSCat1f6ToajYWs24fPZ7zzI6FEwuLS7ecMMNbclDLFWIVjAcDimlp06dEpwvLCwQQvbdcouxOH7ilRdxZ0+fOX9+eufOnVprBDs1NXV++uylS5c6ee/anR5eYvi0TYlFdI4B3oWFpZmZmbqum2Y47I/m5uZeeumlTZs37N279+67704SEW051oy2DStxwI1WlInexMSJkycXl/rXXnttmuYrzunKcY5/tmHjXZqZuXTh4lRvat+t+4u6JjIFtBQQjK51TU0jwFCtVDXAwRL2l6ulZVo3CdBU8IwxSRgD5J6i0ZYxxNVkQMa1B1FHkCvbc/DVrpxx+Dv07MTUbqyQ4ZwXxfBv//aRF148rOvm1ltv+cz/8X/uvHbbirsFa5H6rU5DGsEdOLD/1ltv/Y//8YO///sf+Z9+/deUag4dOrR9+/Z1a9ZG1/f1r3/90KFnlVJZln3605++//774zxGdRyjbABQ1/XBgwfvvPNOAPg3/+bBz33uc4cPH7bWL+S6detE6NCx1qZpWpaltTbLssFgQAj5vd/7vbvuulMpFaPhTdMkSaK1ft/73venf/qn586d6/eXjDGf+tSn3vrWt7a4jM4F7wS//+EPf/CDHxwOh1//+tefffZZRJyYmPizP/uzd/7kvw41i0gZCWsWQ/OuKIo777zzjW98I8Bf/v8feOCLX3z4yItnKKXr16/N87ws9NKi2n3j/se+81Q7mOhutVJCSq1Up5tZ7e69/yf/4A8+HAYjrYHxNJCAPNjksjs3XwFPPGQbHRcSKXHILi/CxNRV3/neC8E3A12hoGgMYfSv/uI//9t3v9suLOtGOUa+e/wEWAsiRQLjBcT4x9PaLOXMds7Ozw+d/f3/8IH/5r/9eWB+1wmexk83zSjh/N63vvX5J56UE6uOnrtQWPrmH7/nP332r6xDIIJg7IIIN479ASFBCqEC4O7Xv+6V558+ef786huv51L0a6UIbNqy7e++dwgpWA2cj4dky+LQ9575kR+5W1bN7LBYVvamPdd/41uP8XQ8klAw503ooYce+uM//mMK+OBPPfCHH/kIhGyK1zqesrBQXBhDNc4aw8CjJsRUHYwnylTlN77w1//dz/3c3OLisFJEEFuryTVra+emZ+YNgQ/89u++7b77gQg/ddyLFo3WE1ECUVW4FeLvBVgoU4ExcYJ/+9//8uc++9m5S9N//bkzTz71RDEcdLvdz3zmM2/7lz/GmPQ3pBQI8WMTHEPDwf4DBw6+/g34qU/+4rve9Zd/8Zfz8/MvPPd8N022bduCzDliwenENG5U8qoui7oeFsNGFVWlKfzfh5/zYsI6zgRAWDuRhiACmlAdBIS6kGag4P78zz/5lYe/+LWvfc1a/dhjjw0GgwMHXxdqDVOtzM6d1z391LNtBm4c9olz76Db7VZV8+53v/uPPvIR53kYs9Ywzpu6TtI0bvVer1dVVb/fJ4T8xm/8xk8/8IC/S8iKhaAC+Lfm/L989rM/+7M/OxgMyrLct2/fE0884bXVa+HSX7fcvPfMmTNR2QMRVVWNRqOqqn7mZ3/ut3/7d7MsG1d5hIuPN9O4NgYRtDZS8r/7u289+/QzTzzxxFe/+uXjx08uLS0tLy+//e1vk1LGTGmMJbQRC0ppL5mMcZ7BYGCMOXLkSFzxNh35GliPa//Fv/78T/3UA9PnL1ZlSUXmrEPqrNEUnKkr0pTONlSVrBjB4gIrCqFNSliPs66UXRb2mf/w99UojmtD/AqOMZ0EOyMxURuDnleG0VtDJA5TIWNo1Sj90otHXnrxBafVW3/sLU8/9eS27deMC7Ysam1DmoEqrSgnMhWhJJFbh+/7lX9ndLV92zX95cX/+rePDEd9mfBjx185fPjwcDjcsGHD0tLS/fffH3E8SZKmaeLoy7IEgBDAYlHgfPrTf/6hD30gTeWZM6ceffRvhGCRWzJGFhbmKQUhWFEMsyyxVv/VX30msu/43YihQoi3ve1tiHjx4sXl5UGed++++82cSxfS9lpbQjkALcv6v/5ff1eU9bAYnTh1sqybqdVrZmYvvfOn/jUQL1so9xgVi2SapnEOOp2O12sGncHPfOazH/jAh7JUnDh+5mtff5TQZFjoooSl/jKCq5paJom3W2eBgGeCWolEauMcgjbGIfHDIM7bY4DBWtkASVwbsC4kDkMzbsg8W+eAUdkfwNHjF0OpbIjlRcGNjghurXvjm36ksabRaqiaygbElTLe3IMtwjifQgkIlib54mh0YXaGJ0lnaiI2HnM5htGqMTLpAJNz84v9Wg8KPSrNoFTrN2xGR431CIcMGu0H7zEawIIDiv7+LDxFysrAsCyY8Ky2UcpQQCEiPDMBIRYJHh062e0HX7dh01Vzg+LoqdOWQKFqnqWIELkiYcBCq2fVlCGaEkpmCHGeh2pgwCRDABUonzbOU1Um/TMIBc/OiTbQGP9EnuZp3qssNI0lDpuySpJkqb/cKGMBRgb8arEQ0hIsvFqslI9+02ltg3ljIKouhI+Ct3WOgFc25Wh08vjxY8dfMUZt37mjPxy85W0/5u8Zmoa1jl0U3u6quqJsnABkTPynP/+L3/2d3y0bdXH24pNPPm7qqh4MSVW55WU2LGB5Sc9fVgsLZjR0oZqvcGCBDox2fjNzawkXfu0866JUcP/uJtK6EEv5+Z//+c9/4QuHDx9es36dI/DK8WNHXn4563Rm5+drrUKJeYzjruyQ8f8llLGqVkkoLY2xrFCuLtFCkuaBp2OSZDrkop3z89+bmAKgoceXUSZiGs+F2IBMMoekqhWh3FgkoQI9XOyKPySUUKda68jhELEsy9Fo0Cg9Go2yLIsmGblpC+hVVY1bmawLJcvu7rv/xXt/5X2f/dx/ee7w83tvuqk/GLzw4ovf/OY3Yyl6hKO28DHeKlZzFEXRpu5W+hnjnyuvkHS1Hkg3bboaAPqjIYZi/CzLGEFijVMNVqUeDdTyQr14uV683CwtQlmmzvU4m0iyiSSTXAjKuB8Gb//EefD6YyUdim2w6Qom/9r6kBBVByGSgHQ6ouELLx4e9Ptr1qz56le/HH1RLMwMomZMq6WUbTXhSreYR5dPf/rThJDBYHDixImyLL/5zW9WVdXpdE6ePNk2f8ZqxSBabcyctHVFMRtOCHnooYcefPDBoiimp6dfeOEF51yaplLKycnJ6HvaiM2jjz4aK15byh+rX9/2trdFIcY537x5c57nK0E9E5+itc7z/G/+5m+SJDl58uT09LQQ4uzZ00kiIjFkjET/bLyxQ5IksTgypEpiB4T71Yd+7Rd+4V1V5ebnFo+8eLQsNDpYtWqVdToNdSONqkJWI9Q8SVmrJuvkIpGhbtUGGNIxjkco8IQ5gErVE718cRFCig8YBc6ps9o5k6a5Z7XWo2Jop1IIRDlFgvCklG7cuFlKOayaJE2vveFaIBB0K4xrg8JecKFwDQJu1lbxUN953333EUrDkLBpYncVB0JGw2L+8mKWpCJJzl+44ABuvOlmwiiXXIeCh6COWs4Sq92i4ID9B15HKMzOX4LQaay1bixYQAiAGdGNhOYiIJTI5I13300YDIsRS/0mB+KCePSGZIJDMs7KNJFScilqVUGIgbQVFHasQWHcVhd71cISMua9J+MQfCY0jU4AVN1wxia6vTRNnYW0k9da+WfFKFW4gTZaGx3Yv/V7iVFvAhiOwYiZW4rjxF5os5KCGWMuzV48c+YUAJw4cUyZhgsJ1LPyutFC8lDkGkJPaeadcdAazjll9K889NC73vWuUVNduDB9+vgxMxqwonCLi3puniwPzHKf1o2pqnJUKI+npDBK8JwR4XE8DAi9tKCh6N8PmpPxkRmMstCFS3bt3n36zLktW7YOh8WZM2cXF5eyLG+aEAP8IRciiaq67QOPv9XhnIY2upumaUxdxlaGEJrHtk4/RrfbjF2sDX9NEvU1VyijsJGrKaXKchSIIPR6vWi/fuFCJrz9SpZl8YbhEBFvOJGGIuJ111136NChbdu2DQaDI0eOXLp0qUXCtl8nltmsWj0ppVxaWlJKbdmyhVJP/uCHX4RSa8y+fftcGNVgMJiamqrqkpHQeKYUNBWUJQ6GbnkZ+33R6AzppJATSdbhXETtRghnsu1vbwvtx4WYV7bStNj3A4ay0rYzrtN0jgKxSp89dVpw8T/+8i/HqVlp4gIpeSCYLoJRo5ULNYuhlCeG5uH1rz9w4MD+shxNT587c+bUuXPniqL4wAc+EOddh6t1MOH0BrvSCwDxLIgWmj/2sY9t3769KIrnnnsuBmdCw5teWFiw1q5fv37Pnj2U0uPHj8egfPQWMQEbS9Gjn1dKbd26tX0u5zyWJQkhPvnJ/50FEhHX9YMf/A9xPEopHYrqokFwwWITaVmWMbDjrPW+M+Rv//hPPrp5y+a5uf5T3z1EacoZFEWBLhyNAC6VghHQqibgVNMIxq02RmlVN5ILz9w5I8QwFkQcejKdynQwLAWPSt8zQb8nwTACeZplCSQcvvSlLwG4NJHOQ5Bz6NGfUKCcKWUSIcqqTtPcAXL//MglgUZ2G7K2QNztt9+aZWlkJUxKa4wn9M4mCQvM0W+Jbq936dKM1npiYiKkHtnaVavRhrQGOBGz8wjjzhv/59XY6HXXX28B+v0i9DGNf+kBzvoHMeoRM9aHWWursvzFX/xFQumgqIpSxQ4ivoLOFBwlwEP5gGoaZ3UiubM6NKw6rWpnNQuQOq7rIgHQrQGMCQTQofc4bjSLsQMZJjr5qsmJRMqJiQkp0qJwIffLQtdXzH1Rv0ChG5szHktRjLYQLCs0g9NgBX4z60aFMLnRjaJAPvShD8VNHiCVBDLr0VA1TVPVlHruzGK/aHC2MXj40U/82dp167gULz73PSxKt7SMS8vVzKxdXCoXF4vBMg0ENpOkqrHDO/F9WfQM2o3pgwWrNAew2nJCm7pyFjmTnjs32mr34Q9/GBEvXJhZWuprbZM08XPy93Ai3iwSphjejCHQoiyAkvh/W5iOyjuWI0cDjKHOtmAxuoQWnaKxX1n1+JorACyJHmI0GsWkaKgmaGKMPkJHnOEI/W1gPU1ldBic+2XyTj3g2Je//GVCyMzMzMsvv9x2O8YzoBhjMjxSa80FXVxcdA6uuuqqtsr5h4O6VyMiTXfv3u2cGxZF01R5kgrGGTpsFJYVjIYwGNDBiI/KjmMTLJlK8i735I4BCczcywUCDDAaq/+ZEy6Z5Ey25x686oVa4G41w5U/BwIupUgZEwsLC/1+n3P+q7/6UF3XsdawxdymUZzTp5566tTpU1LIOCnxhWNpEQC8+c1vruv61KlTs7OzdV1v2LDhve99b3tUSzyoK24RpdRTTz119OjRtq2rrRaPj3vPe95TVdWZM2e01oyxGJ+ZnPRedHZ29uqrr169ejUh5I/+6I8iKYhRnXgHY8yOHTti9/+BAwdi7jTmVaTkRVEBwLe+9S1CSK/Xm5mZWb169fvf//74aCllxO44OUqZQ4cOHTlyJJL9WG4fjFOH5h7yK+97PwFy7uwFrW2toZt3BBehhHVcnhUqf2nc7sGjUClTACqYJF66Ghh3Z9BQ580AaJqSRKTUoTPahU4ZTokQrNMJhefeQlSjGgqUUY984ege40EbUWkjZHLzLbdoF/rcYmtEgNpQZYM2NG822pZVbRzeevttYJGF1tlxZt9adOEIHbSMh/5bpeq6tGDvecc9hDnrbCookLGI+QFgALBh00a90rgQbIrGwEgMFzFGeOjfMcZRxrK8e9fdP5rnXSCQZTLLOkjHDWgupHriJqzKUko+Pp0thEHjegV7gNBG4HQcEkHgJJT4eu0sOHErcbA0TSuArMOklMvLy0VRuHAyU68nOQWZJMbYoM/8FUATnTV0nBcxfKxW6Up3uHdO3oik7Pf7mUis0tdcs+39739/02gCrHVdsQ9dJsnhw4dPHDseesuI0srhuK6uGI2AuF//n39tWNWDpeVqeQlGFR2UbFRgUXYYoX5lxidtMQCGFEPTcExraKdD0hJj97JR1usGbbM081TJUdTAZcY4v+eed+y75bamaS5evBhIjAkZmx8MWdHMY4wi0sROpxMLt8a9eCs8LMsyP5mhW/tK1hh5UpqmEXajNI8aPX7yh6JldBjOa9nAZlFryDtphJFWnce8aCxfiR3pbVtMCJd7Y4lP3LVr1z333GMtzszMRDRvu1UiL+ac9zpdSun09HSepzfeeGPAkH+IqiulxtWfjCPQCCa9Xi9LBEfClIayJkVFyzpVKncwKeSkzLoyzZiQhAlCeWChdKWyfvzur9aXX5ELbdt2xh3bVxwS0NYyhioR7owlIcFaFgUFkkhJANIkDdatva8LfRVpKj//+S/c+YY37N6zR2nFGQc6jnlmWRJOcdP79t1MKSwsLJw9e7aqire85U0xC1GWZXssTmwg+uhHP3rXXXfdeuutEeJjQ0FLbRDxoYceiv58dna2DapEHSelzPO82+1yzp988smQ8XDRXceV5pwfPHgwru5tt91mjItHT0R33ulkAPCNb3yDEOIZKOKP//iPR3RQqo7beCWO7z72sY+9/vWvP/D6gzjWdGN8CT103Fn4d+99r3ZY1M3i8lBw2u8P/PoyyagAE+rgKLPaoQXdOMmTRKSMyHLU0Bh6oAlYouvIaBLnaDeZKgbIgBOHjIRTBYilgaqvWjUpBTz99LNJkiYyC4BiHXrZQbhEiwcO3oXAa2WnVq2jVCrrgmAg4xA8EuNC2JtQLpNxWIAw/5t47lYoQqAcQ7rTfvFLD9fGyVQihSRPg8ChjaoCgQ6HVoZYxBW5NRK7pQHgrT/+r6SE5QoaZdIsB8oqAEcoMGGNG5/MwSlQWiuMTakH3/gjQEVR6WFRMRbJkRdE4TAGbzBJmtt4rgiM6UyI4dCovbhIGPf6CduyjXHtsYuNh0QyjaBQE4C812GS8YSHoj3PhlKROhcBDp2DttuFAPCQ0/Bvz3k4giGGrXlVVwSY4Ek8cWnN1JomkL6DBw/GqpggxYTDyKiQMvYnH/nI6w8eeN2BO8IJNkqGvut4hl0kDe/5H37JAVBnq8U+LSpaVB0kzFgaxKVIpEVX19avfWVyIRxAg9oSxyUD4oyqgcKJY0e/8pUvRaiyJgRivNagcbHKqvxX995jHZyfnk6zLNb+j90xWcmjr4BLOFbPxBJni04ZHcsl0yyjjMXTFls8bcMF45MzApFqVUj8fVmW0Yrruh4XEfyQ2Es4JOD7DqRChBjpXjlZjLWRnKjXv/KVr0RDjjXQTdNYi2kqWwB5y1vekqby3Llz49PEKFIGklPJaeu3YhypBeumafI8/WHjFFIGsmLvuuuuLMtmZ2djXDcR0jscraCuWaNTgxNUrJHpVJL3kqwjkpSLhEpBQ2OBi/hMx8fbBFGNBmORcCjtCDG18FbhrKWVbq6Ws9tQNx8claViHHe21i4tLVlrr7/+OnSOMK8TZQh803BAHaPs4Ycf9kRG669+9av33Xcfo8xYE09Qa8HUOWyaZmZmRghx0003xcXI87yqqixsoDiMZ555Jiqyxx9//ODBg4jYLnCMDhtj7rjjjmeffbYsy7iEkQtUVRUp/6233nr69OnHHnusjdS3sXLG2IEDBz7xiU8AwDve8Y4YXA2Zk3jyg3vqqaeWlpbi3Sile/bsiS5XShnrVeKMCSGefua7jLFiNHriyScO7L8jrmK7opR5wX3H7Xc899xzda2sxTzvBiEbSrhDP0Qs/Qx72nvcRjV+QjqJ/1joRQwxX48/xhLBSNNUvRQcGuY9BydonAstwtysXtUB0p+fnyWB81K/F2VsFPPwxWlRlFIkzqjrbriehLMGvi/ahoTGCjSg+/fvP3z4sNXNHXe8jnoWGcq3GXNWe17tR4aX52a7qXDOXbx4sajKfTffBN4+E+v0eBmJf4fQDkHHYRIyZuqCM8o5VWZxuRAupTzJuBgfuBEa+o1FC4QzkJKE06/g/vvvf/TRRwnBoGPAOuQBhtA7D1E3GmICDfDi2fNf+MxfTk5ODuvKAOEiu+eee+I5EoyFwlyvuP0rlEXx8rETx0+dZFQwQhJwzz3xRAYw1e0QikIIal1VDPOJyfVTE9OLg8NPPi4BqqYOrRVq647tN++7RXq4D80edKWOJmiFRx99FJFYg5QQrezJM2e5kMaoAwf2R98vhcTQoIRhS1ttvvPEE508W14ePPHEE3feeWejlRQy7vyQ0SSUsdv33XjmuZd0U2spjdIsTTy+sLTRZuRMwyUJrB8EdxYpBz+R4TxsRORpgs595E8+8md/+slrrrnm+MkTlFIXasmNQS4IeiPK9+3bh4jLy8ucy7GEfW3sJRY10hjoGHeHECqFtKEtKAJClmXRXiIVizDaHvoYUbKNHES7bqFz5TTsvx9+oUHJCRrO09K60dppE+sUIUs7bVQnGn57ODMA/MRP/ARj7FOf+tSDDz6otY4T28ZqAMTmzZvLUgUDDz1alAcxH9OSHlW1NRxk5JH33nvvlWjwAzE9zgOldM2aNVVVDQaDq67aWBclDyeCYlNDXdGmls50OOsJ2ZVJKhPplROG8x+8pVvrqKBttDwcua2RUA8khHLCxjyFcr/90Nu6Y8w7ohiD8U4vHO8S9KOjIdRaNU23l9aqUlqFUxYooteJrcAJUhGOvvISWg8faB0PiRfB4lFcGE6NIffd9/9jjGutR6ORMebaa69tg90xW91OzSuvvBJ/mJubu1KmtWsfY1sAMDs7u3fv3jiScHCjv+q63r17t5RyYWHh29/+dqgvjG6MxEjLrl27CCG7d+9e8WcxkRvq+pz92le+zAhM9rqhycvuuva66N5DOjSOczyYoy+/AmgJkLlLswEi28LAGBz0U+4ALbr+YIRAYzY/MiO/bJ7IjXct5eDAUkYsmnGBwfhWfkUxlFoEQFTBT1tgRFslOAEMp6HZcufOq/722xdPnT6mlBMJDfsyFDBR8HZNgEvR6IZLtvGqdaR9Cxw/iJIVSAoPVaomlMjUE0nK6fgwBia0NcLTAnfkucNg3eo1a4fFCDhHxgF4KM6h8VZ+BugYy8nKWUPa8zhHAW/ec/PJp783fXGw45rdjs0URjPuAoOO7HhcxRZdIwF417t+4Zd+6T1MUOf9rw0HKjlCQIQOwCQRtbFa26lEfvuRrz/+la8wCn0HLBH9Bo3WLGzwUKXKSDi4g4DLOxPvede7X3zheWaxw5nVtgewLoWt69ZOpJl11ljNODXl4PqrN1y8MP2pP/jd/9VA46AJycybbr75yWeeVUoJmcZ5s9p76BANwHe+850WGWoi0jyGcZESR93W7dd4Vh4yMivZVBqPADpx6mRRNYzzubnLADQRaStySHBCYZ94ABrUJVm7xihWGKDJRGlBYTLSWFFRWVqDBQEIRBuTcOlCTWes0Qr1GQwJnDl39nOf+9w73/nOuNO4950YD8zauXNnkiRV1Rhj8jxvjzUlr8VW4Hx8aq4LtT0QVQusPGvFalYaX7Bt4WljMq11t79p/+GEKwDdXfnQ+DciKFUqXWVZErg5sQZiBLX1B21yLt42ZmI//vGPP/jgg9EVRarXktp7730Ho2w4LNpzCziTTMiQGiEUKDpQ1jQhstoqmAg+bfg+An2ggJxT1KYSLNt3y22Usv7iyAvrJF3qz4GumK6ILZkzKaWZkImQ3bxDY+AEABl6hg7h/DvwRMqGhkSPyIKM3Qwdn6IJrT9sIx5XFsCMD0R01jg7PiONk7IsjTFJmgbBYq8MxLdfGUuwEMC68jCWOLkxDRJrS0ajkXPuH0kv/OA8+6uBvauvvpoQEpvN2galqARjg8DatWsB4Gtf+1o8wKH1H4yxN7zhDcaYXbt2xa0WlVRbm//II48QQnbt2tU0jUMH//RrpQXX/7x582ZKadShcIVx4A9w7Sv1IWOsdX+/6jUWcbQRs/Y8Hkbcho1rGIf5+TkpaVVY1/Y9OB2LNbZv306pl1x79+59NURKXjOu8TxHL3vDDTfEZ4WjjpgNkaNY56orRRE6WX758uVamwOvP+gg0lJaNyraKyL8+v/y7ymEPGjsiiCxQRSvuuoqC9AfFAZ5VTeZAGPV96eXXv0Tjfztb397PKV6fEIIjTXnGOvT41lAKaPXbd60oUN7BNalTDc66OZY6BKTB7DShxcOHwKSOCIR1iTJ9snujds23r77+u1XbwZjy6LwvIG4jpS7t2/7F3fcvmfr1ds3rl3dkWtDJ4FRMcXikVeHU82j5DJWhUPIvIi6etuOTndyx85dd+w/QDgLp7RY9M6b/eAdTv6BbUUB6MaNGynAwnBYEXCdXKVJyeXQ0RHwmkgnMk2oZdSGPtmECy9KQiSrrUNr04Z5noeQsV5htWMEuOmmm7TWEaRCne4/xwT+377c9+8NFtu74mnD4eBVRsg/bpVXns8VzwO44s6vfj9Ez8ZngAdKSuIEIpJLly7FFOuP/uiPRohri+iiN/rN3/zNmP+LB9kKzoHAnj174hn0ZVEw54hRWJe2GnJtUga5lKlMUjEubvF/8wDO7FWgDgcQSy4SyhmTCU+kzDtCpvw1NTorx70Qi8hffR/bnriP4TC9UBskr/ynKuJEtKecR0C86aZbnn/++fbcq/Z41TibaZq2eBEdZiw//6derR+6+uqrPWEZDOL9Y4CoLXRJ03Tnzp3T09OPPPLIb/3Wb8VOASFEXddpmiqlbr/99q1bt8Zli96lKIpOllPGXnrpJa31jh07vvvd7wou/oH8+z+QwGk90ObNm+PL/jPu88OuqE9DPHTloErAHTu3oYXLly8XRdPpJLHE25NSOgbwVWvWhPgA7ty5HVdo/A+83vrWt37iE59wzm3YsCF6RAzHckXKWJVllssjR44QQnqTEzNzs5yyDRs2eEEQjgsPqnbsM/r9/hXxHajqIktzANi2bdu3AS4vLmA4ZU4I+g9gR+R399133xe+8IX4L1QMh8Ner+P3YVClCJAwmlK+Zd2Gt/+Lu7pEF3XRd/Q/f+nrs7UJYYuVuMj3my8N1Yf/8s1v3n/z3jWd1FYl6Hqyk0rG0yQfLi02tW4MTE1MvemuN1ZI1m6+xnD5+S9//W+++U1BGRgbj7od/ysNoaOKM+nCwXBZd+J3fud3epOrB4NBnorvfe/JRoV/sMUgQcMYB/JPJTV044arkcFSURaEhSO0rUNXcloy4cVLp2tDZIwCdSHMF11g7KBu+8ZjBtIrjCuKCKM5x3hjRJZIwlrL/f/a1Z5WsvJPdvzjn29FwD96xeg/ofGEYbqSFTD9ft851+v12tBNrN5u/cTy8nJkHpxTF6SYA7x21w6ZikbXl2cvbVi9GuvajAZ2VHHruiLtpEkukpQKRsOxMbE3jHBs68aspYRiLP0MYU1COeXMIvArDgAIBy630DB2X6St4GlPtbXWKrSrV09xJq21aZJHW3DOjE/jCmuvtY0VhADQZibjRLc9k0qpqakpSulgMOh0Ol73/dOxsn2FWILaNii95gNCiGuvvfbJJ588cuRIjOIJIZqmid+KjUgxWxUxS0rpwcLhH/3hH5ZVuWb1mhhG10bfe++9/zxMjzePJhFLP/+p/usHNEa3js1vl9gsFs78dHrLli1pBpfn5jqdRCngEiihDv1qJoLHim9rbW+yGwLiVIdg3w/b/caYXq+3c+fONhVhnI3dqVmeA5hQP2o2b9784ssvGWd37dql1P/D3H+A2XWW96L4V1fZbYqk0cyojHqzZFuSLSx3+9AJ5YQcDuHw5HDy/FP4Az4mOcBJ4Sa5J+1yk3vhkHJzA0kgmBOKwbYwNs3IWDJWsSUbq5eRrC5Nn13WWl+7z/e+a6/Zkgu28TlhvJ+xNDPas/da3/d+b/kVzTgHp0JH2hH04L79GN2np6aqXbVSVMp0JgVfvmoVI2x8apoLUaqUW6l9ieuDIel973sf4p1Q1g2+mF8ia0zSaDqTumZSYjydGI0CScoVkyZ+rcLY1GgFoD2AodICQuB3UX1qevzSpZLpmdNdIYqNXDw3MTKydMkiSUmzmbRSpZ2yjLMgosaW43BOT2/aSpzVSE5lDrWBCR6UIBAsLGGtRqNc60IGciupK62JY29681t99HTM+mSQvtIwJoMoNSQhIpWy7l+D5SLQQWjDEo9iXq0pn6JRKEP8uyzgXoWgE6IScIcWewdTIlRbwkMUUQmdLe+fnw+ciILwdQpGDhyJMi+z0Hc/7UfB9MPHVykluD9xxqgPmcZdunTJWrt48WKUGylsGzAM/vjHP0aUB2rJMQrEDsic5w4MnDp58tTpk1XOTbNu6k3WSmPCamFcC6JIgLIEwZbs88YXAhhMgAoA4QgH4n0003omccZwDcQLiD7gPOesAxhholTaNjbK+T7I4A/DcGJiAvEP4LZBYECsUBnmYx/7L9u3P/bQQw996lOfQhAhRp8gCLDx4tOIcnnNmjV79uyp1+uvOm+1bVpNcXsKlf1CzZFSOn/+/DiOx8bG7rnnnl/91V8tjhb8va973etuvvlm/HNBNnPO/eAHPyjFpYGBAWzZl+KST/DD4NW9VETXPL9x9LNnKGRGRZ5by3Smenq6CrxgEIAgl6+meRhgt4P09fURYvv6ZlunQbXuRZ8fQcTT09M4q8AyCLlxAOumxNrjx49rQrq6uvxtjWVfX18QCAfAiVJcAu0dwzirN6aOHju6fOmyaq0G3Ba82u66667LiE2zzC9RKYwh9MXrBtwwUsrNmzfX6/XCBcURqw04I3JeDqMajythYJutCg9SlaXT08SREJzVCKVCypkj0rVZ7hj4OKuWYpulzSnXVY5mdfWMj49fOHuuVqlGQRgEkeM8sy6qlG2S2CCyWaqtlRSQ/75WACgQyVUl/AZhUNoLkSSJVtBHJi6pN3jA865rkoXRq+g9Uq2tIiTjYorwlLMwLhMpXRCKSpeMy0GlomBpUIdGwfl+wUoUUYMIDEMSZsGH7HDesOjUWC6XMdB3Mnd+npL0IqYzzuXLPHg6FQlfMqb7AJsj02XQzsF9KDt27JgxZmhoCDHNiPzJoetCXLp06eLFi+2GMxhS0px+tnjp4rOnTz13/OiKvr50cpI0mrFx3UHQHcSVIJQUZPG1AUlqQG0QoCjDnuBCIK0W3gAaYEIvk+auEbTwB8F0DFtmOOBOsgwAL7mMLQGh1ziOm81muVx2zg0PD4P5Ki/0DvGwajRazpH77rvv93//92u1WpZlqDGJYpg9PT3Lly9fu3btjTfeuGbNmqIl+ur66fgWcKkV3d4CD1uMB1AQhhCyZcsW7LfiWBUX7uDgYH9/f+G3UvC+Hn30UefcVVddhal9s9WUr7zvX0D+sToreKqvTZJCSe6rkl8NhCDbUhyUYqIVuf8b9xFHBMvP+8wobCEvX76UMTY4OMghs+QvXvm/4Q1vKCqews7RJx2ZZmjdxNhUs9ldKdfr9UYzqbeat9x2G6KG/CkIsGvGmNIKNTJdAdelILtL+FVr11LCNKGTjWaaaYjzrFPt+QrsGj7hm9/8ZvyzEKKVJsiDxAueJElmUqJMOQzKYdA/e9bCwXkSvg+EOCC1dR4bbVgvcaBFzGh9eipLWsxZf9xZ3Wg0uBRhHMVxXIoiopUE93SbqkocVaiQkNYQ2Du5PW+qQEiGgyIikzKwxsVxrJQx2kaVilH+NLWEcilexa2n1J8bhvKWI1PGqLhEurtVpeK6unlPT9DdVerqVgBKwDcI9kq6WORYMk5NTbVarTAMh4aGCl/QooNqrQXaGqlUKtgXppT+vAX0oteB7dZiI7zMgP4ye5tXNAas1VmWTU9PE0IGBwc7ye2Ymzvndu7cuXfvXryqGCEZaGNqQpYuW8wZOXn8mG7Wk7ExmabdQvQGUUXIiPm1xKngJNciyI2wOfbWkX7EKONUCCYCBmh37Qj3y4h2+JHms02YpXIfnbWx2ElHeDqqChQRCsn3U5OTjz762G233YJhvci1oygC/VL3yU9+8hOf+MSv/MqvfPWrX8X6buPGjbfffntfXx8SChhj99xzT8EPflUr+7Jxdud4s5ihIS901apVp06d2rVrFybpRVedMYYUVjwbisHA9se2IZ3qmmuuCcPQB3QhX/XK63xVP3uSjmJbtp2kMJE7CQA6V1MmmCPVKh0dd4wTownlqHfqJA+c3+Wuq6uLEDtv/kBeLbIXPVbx/Fu/fj1ermKaHSB/XYij+56RcEpxzuMoKFe7SY5eYMZiZ9bf3EDI6cmp7u5upVXAZQ7Ls4YyGpZLs2bPro+Onb90kYHo3EtcoqIz8IlPfOLLX/5yvuTCCDhH4PlErF/thA30973+jjtLJA3KYV3Ef/hXf52qlFHChAQJnNwouVCjyp9KypXLl2bTE7bV4JT09s3u6qpOTk5OTExBx9mBtKGxWRp3lZTRjalp5XR+SACVAGyHbBBJ7NdZQkD/JSSEZcowLgUXSaNFGGslrTiKc2zQq1sJjCvKaVwOo4hXKlwwWa6FpTILwiAuAT8NBx/ghUFn8gyEZ6xevXr9+vWbN2/etGlTAeYrYONCiG984xulUgkzsyiKXsP68n/GR+G1+do+LWCvkaZl8gIVUPZIR1+xYgVO5jrxOYyxiYmJuXPnFgMMqw3NoV9k5cqVVquJkQv1kVE73Ygd7Q2injAqUV9vgi0xyU8QxwgsK4c8YyAkE8odZ4Qz4/wW02AHxkk79hUGdQUGBtUX28m5Q/hd4Q2YJooxVqvV+vv7KaGf+cxnCr5Sbsbq3wBioSiSgL/0pS899thjCxcuRI3yr3zlK3v27EFWTjFzexUBvfgnxpgi0BScCHwxGKkx0F911VVa63Pnzu3ZsweXNcpTFMu3sDPFu/gP//AP2uihoaGurq40TaMQ5MOy7NXlEcXiwN9YdHhe6ZPRF/qaEAFM/8E03SowHdZd1RIjZOsjPwRBZYLiHlh/WGubzSaldM6cOT5JZ/ynTpPQ3Avvbzv1ANk3pYaHh8H0yU1PTyulFi5cCJkMaKowXjzDwYMHgyA4deoU6Eb5/4zW+ANamb7BeZmzI+MTQamsMrRJ/ClJVpqmv/iLv5gjU6F0wNCId1YTbamdOzi3Z1a3DGWtpyuzYFRBiOtED7HL3ylxK1YuW7/+2ptvvOH2225ev/6aVSuXX3vt1Ruuv27VVasWLV0E3gvlchyqrBUH0lntkye48hg6kYzTtr4kUkh4vwA98KeRA2puxoOAMIZaLijg/soDGIFJlxVhVOmdVe7pDqvV7r6Bcq0rqpaDOArDwIGVNRbwtqMMLeAZH/3oR5988snPfvaz+PVOI1/O+eOPP75lyxZjzFVXXYUQtdc8XL7mMX3Gbv5lzEhfzhGFu3XGRJc5aGS7KAouXrzonFuyZMkLnnYnT568cOFCIbyO6CZEJi9ZNORDcZY1xke51mXCuoKwwn0dxB0hHcR+rMWBh+ZDveWUh5GIQxHFQoZEcsu4E4wz6WNd7g5BDGUOSUB5UMB7DzrpBeBfW9PJ7dRar1y5MgzDBx98cOfOnW3hSuAi5yJctMgIhBA333zzkSNHPvjBD6ZpeuzYsR/+8Idbt27FpLg4SF51+wVnOFgzggaLytUzgBGKpYZzrru7G5EbDzzwAE59i4CLBwAuZfy3Wusf/ehHcRQvX74cwXxIDi7OjFeHucTf9VNbeC+WkrX7BDOMTFTTbPNmc2d05m80nds/yxGSqSb8HDGGFLGbCf6ud73DEVOtVjEOOnIZILWYiuM+KcFHYfSFEzOAx1LkDTAozkbGxxwhc/rn5hai8FKL1tPB/QeUUs888wy+fqM1sWgV4HOS1VevzYg9c+G8toQHoHbdLloLyF3nNcR1+P73v3/mZ1weUX3moRJLSD1tPrFnx85ndu999ukfbtsqedumoAMkiJhGl3ti+qc4d+7M8PHDoyMXpqfGMtWcmBhtJY04lstXrFi5atXGTRuvXb/2uuuvXXvVyiBkMmBxKcycY4GE8oKi+KwhjrLOuVZACOskuPsy3HQWcK98ORAnYmmcJZyVK5VSuVqtdpWiqFIul4OoVoo5IxRAxeAa52MKVt54f4v0AsUt8Ou4Cxhjhw8f/vCHP/z617++Xq/Pmzdv3bp1eAb87L2Xlx9MX+bkCQ2vi5heIDV+ajrf2b996Zys/WNuposCtgpJklBKN2zYgNewOA4RMjQyMnL8+PGZneJIMax+97v+rSA+qUkb9Z5SeVa1UpYhd4450pYx8P/GEWIYFJ4ATSdCEiEdFywIeRgRIcHFDxY9c9QaURy5hUAjqsM64wTAnpTxD4jxjsOrzDLFApplOgiCxYuXDA0NHTp84AMf+MChQ4cKWCu8nzSOw8LjFC+KMebTn/702972tve9733Dw8MYc2+66SYkcb22fbqi8uiEnVSr1QULFpw5c+bhhx/+0z/9007W0hXZtFLqueeeu3DhAqV08eLFWKXi2ePPoUD+6w2DriR7+PsN0ZzQNrvMQtB3evmyRQ9/97l9+55NGmlUDjkjlrgsS6Mg9u/CH8x23bp1Sish4pzDAhehg02XX5+VK1euWbOmiAXoKCYlz1QWMr5nzx7OebVaHR0dzYxPWzAlce2uDlhO2JGREWjKYUee8iIlZEyIICyXHGEXx8eWBitB0jrsXJwFp6M4sPGl+poAplg5JJcAzIMS7WxGyFRr+tLUaEm3lDUTTijTvn7WdqbnwMEivD2DOnf+9P4Dz5SMjgVh1KVp6rgQMpzbP48zVorCchyFgah1VecuWGDDypMHDweC+gIA/MkMSqV3gJRwhE3yutd0fHY/G0gbpDsguY6iCEZWZe6PFuqDnDWWgKk8QftXWvQVO2NZEd0KugYh5Cc/+cknP/nJ+++/H0MkYiIqlQpOQX6euy4vs0X+ii6zz8qJafsXGfSnppQhl55z3tfXVySCRRM4juORkRHcLz568FyX3xILBWWer7SazbB7ji+BiRBIz4Y3w4VwVlm/m/1pDPJvjErhPzNpwVNQE5sRn21bZ/3hbQ27vFQBopBf3haG2wpn3EWhTSmN4xinqXhiL1q06Oqrr549e/bRo0cXLFjw2GOPte38bRyF1pKiiVG4ylFKX//612/ZsiUMQ+yBnDlzBtEgr2GfrhMP3laLzG/zVVddRSndv38/DjeKkFHkL2maNptNKeXXv/71VtLq6uoCbg4rJks/DzMi6mYCeq6dhJOwfI8SYNSYBQsGw4BMjI1E5RCqLP+TYRBiLamVKpV8IABj5JzzmmXZAw88MDw8jIn/FUcd3s22CyV1joQyIJyPjIykYEsyMjJSjoLBwUHbTq6LxJ8ydnD//qTVGhkbg3YAy9MWyrRPyN0tt92aEmsombdgIRei1WrRdqwpFuHzR1sFA9ChABmIxPtqEbQRM6emm9NTrenx+sR0Y8qCVR4hHTIlNHfmcJeRuWy9PjkxdWlicgQfY+MXx8ZHnt33zNNP79n71K6nntzx5JM79u7dffDQsyefO5aoxFEHhSwj7fY1e6EumbXgjgEWbB327pd1819RG875LW85p2EYRmEoBRPESRCBsVlqVUacr8ILp9YioOMBiVolHQbKCvfCunXr7rvvPufc7bffzhir1+u7du1CBsmr4Ab+TICul52td3bSX9umf8GgBFR3Zq02Vhmjz549Synt7e1FWe/O34sFGQa3vIdhwejAWU6ZsSZptW7dvBkG6bpUrsowZKGkUeACYTl1gpFAGE6tEDaQNuA64CYMaBzxclnWqqJSZnHgAm4Fc5Jb7gyzmlrWmcx2ntu5T0bxrdy/Pu+VozitBlfHxYuXXHvNhp6eWSMjI7feeuvdd99dWOrQHKaWa6pg4YwR9oYbbnj00UfDMNy/f//OnTsR4Pgz4l47X3+RfRTnNv5VKbVo0aJarWaMeeihh4pavuiXIQAAh7cPP/yw4P7cQoQPvn3/Xl5lH/w1TdUv/6sh1DkQ88tnAxoGImrh0HylyblzZ7C92IGN8UW3kLK/v3/hgkV5dHCk0Ls/fPjwTC+vfV96e3sLLR3sdFEKBiBKHT16NJay0lXTWjeSDCGPHV3f3HsIF/qpU6cQCVNMJmH+Q+cMDEZxPDE5fWnUZzdhEBPHOjGpBcRlRvYZEpHLtpObqZeFIM6ZLEu0AZtOqwRv000ZK34yd3Is/kbJ1ORofWosaU43G1PTk2NTU5PT05PT0+NJqz41PT42euHsuZMnjh85sO/pp57atXP3znPnzqZq5kJxyguDdsAPW3Z5qjFzLGGodfaKI+WVto9zRARjxDqlUpUlOku08jE9b68StKeY6XBiizWOY9x6qIWCnCNswCIr5ZFHHtm4cWOaphjT/7Xw6S8nRnfWHC8H9/LyPwqoSGH6hi/p7NmzjLGhoaGClFsMnAozNc75t771LVTWcrmlJxGMR5AfO0Imp6cE6GIrQbWgPkALpgQ1ktpQ4MOEwkUhjQNWiUW1xKslXo79oxLKSklWQh6HNJT+B3yVaHKCLEQG23mYd7pJ46JHnFCn2s6SJUte//rX33nnnQMD86rVrs985rPr1q3buXMnhHJdZFLY+ixgfJzzDRs2vP/975dS7tu3D/OFVwdnfGnsYOdup5QGQVCpVBYsWKC1vvfee4vo0LZ1t2hzhXdx+/btUsrVq1cXMCYf1p39OYrmly/6tjCAQRNexsjQgkFGyNREi2jNBZyyXGA8xUvU19e3bt26PJS1J6j333//hQsXCq1B7JutXr1648aN+IuwV4ZEjzAMGdzZplIDAwN+NUt26+23CZ8+z2DJMYk+fvSY4AIlmjtDAzgr2dtuv32q1RqvT505d4FSXrR3O+Eu2KYs4IydCXu+mcF5hxJAqmti0ixttlQzsZkySnNKXEEbbN9Kejlk0l8HnWmVWZOlrelGfUJnTZU2W826Nak1qVGJUS2VNZut6bHxi+fOnbo0cqF4p9ThEzJwDSnujvEPYtDmwdr8r5eT0d2rXuooeQQifQ7h5MpHc5NTiqFuKUJ5pwQKIWTv3r2PP/447k0UHOftDwzu99xzT6vVmpiYAOuJ7H9BnfqK0vPn917+Z+TpRT+9s9a5ePEidv8KQmUR3xhjjzzyCHohzSQfHITGABpOHFu6fAUlfGRikgaBFiLlLOU0k1QH3ElmJHNxYCPpP8f+MymH/lEp+b+WAloJZK0cdVejnlrUXQ26KkGtyjoFdTv8jDo3Wy5cCT11g7A/HBVyzi9evHjkyJGjR4+GYbhgwYLu7u5KpXLw4MHNmzd/5CMfRaBbZ/2O5V6hQXzXXXfhKsG/vlZ47WI28DyfptzqGzuwO3bswJ9sW1gZxhhOPJxzX/3qV9HfbvHixYVHK6rNkZ9DLFdbHbe9sgmQBmhXV7VaI0KSU6dOFkgA6LTkvZc0Uci6zIHtLEcuPvXUU23B0vw4RPt2vDhFT5ZSgvSxZ599NgCCHaE0VTYCvn67PzATMM+ePWuMGb10iRLKOcuNMQgRYHyWqGzlqlVBGJ4+ewatJEj7d3USuJ999tnCEQWT9I44lQNOHDEUe1FgwdCqT2fNRtZsoll+O5BfFptYuxOD4/00qbemp6anxpv1utKJypIkbbTq00lzutWcajamW83ppDXdakxPToxNT0/6cJpnBvkQLOf4sHwdUrQEBL95DdrtzuB8i7Qhxa9mRsra0xXtrAJRJm2NYc4x2o7LuDyuhIphSt5qtf75n//5tttu6+vrQ/ElhD9gHYZV9eLFi9euXSulPH/+fKEZ8HPbUn/NA3o7dXAFBL7wbBoZGTHGzJs3r5OihUA+5LQjov/YsWOYIeH8RHDhE6Msu+Xm2zJippMm5OARjQMTCRdJWgpZKSRxQOLAlfxnXop5OSKl0EahDYWWzIaCxIEox2E1jrvKpZ5qZXZP0FNF8UWN2Xqn+nBnfVF01QuBYwzTzWZz27ZtX/rSl772ta/dc889e/fuPXfuXL1er1QqYRj+zd/8zZw5c3/wgx8WLYuCYo59GAR1Ll++/NKlSwU25rW6qZ0UuM5pAb6MxYsX12q18+fP79+/H/GUBcQQEaZKqe985zuU0gULFvT09BTnREFi+vnEb12RQKEBbKlE0ozs3r2b5N0Vpk3+loWU8+bN80VSK2sz8XzE2bVr1+joaG4s3hbEKMRICxAh3FkSRZECCH9mbJIkWusVyxZb6DzSHBU9UwlVq9Uois6dPZuT5zvSY+UT/CCO4yTNpqcaeSHY8abyGsSYkydPfve73y1i+mU2u3Qm7+WMBZQIR6kyLsnSejOtNwXYiLRFXvLGOrv8fqJpVJY0s6SpssSo1KjMaUWtUVnqjCbOWJM5k4L6KUib+30BBw+iGlBv7fLbUZD7BODgSEeDIIemv/L8l6Gdq2PKuFRp6Ln4+oIJAFcCfpmDZSXAj9BnkRf9BBRARY5hs9ncsmUL7lYhRKEZix32O++8c3x8HDWuX9qb4l8tq3GvElTzivq6HTAb/zE5OemcQ8GMzjYDRvCJiQm8vMPDw61WyxLnD10ohhnnMghKlTJAszLNmAsDGsc2EJpTKxgJOQ25k5KGIYtCVo78oxQ6yTPmNHRpNCOaEy189S3jUJZjUYlnbEKRPYyGj4Bz4wIZRiByV3ixg4VQiL2UiYmx48ePNxr15SuWXn/99YsWLbz66rUbNly7ZMmi1atXbrxufRRFb3nLW/74j/+4YB4WrZwCU7Fy5coiHXiZYjovUakVAb1zKFr8FRerc27hwoUob/DlL3+5mFZ3cjuDIEATjOUrlsqAa5MVTcafCnt65V0T+2IqLh3fbf9MW3HqCrk+TimyQEHuhxvLtNXKpo6Yas2/xVOn8zzdOiv4zNn5n/7TfyLOlcrlLHPoyogX4fjx4wVpAO0Ge3q63vnOdwIRnThi0YoIFYn37ftJM9NxJBvNpqOk0tXFwJHBkdzrkoEogbVmz9NPJWmLgjKRv9S5jpYDChJnhFx//fUyDCenp5pZCsr+rtBixVWEuee//Mu/4IoqSNjtSot0cE8dGPqYVtbSzieeaZJw5NfNCFzazhyZttGi1vgzTDvE/GVpkqRJixrLqQsYaAcbDXyTFpqlFcp0Be4LHamgSw5gEhDHDTmNBYmkDXxhbQRzuQcovuRXHoY68zDdzmDaPsj88vN+5tTAO1v4QWJlVjRVCgmQzq2K6SeYtNn/hXk6u/wzfd63ijtXHO2s/Xgte6TQc54Z0RVTOuwYDw0NYbMBa31ME40xe/fuzbQSItDWoGyOYELnMHF/497+rneFopQZnRqtqI/UGSFNZ1rEZIQo6oO74WjDIXkUoJCntVo7raxSwPRPVZKqLDO+7qMyEEajvjByl3FxwHlOqHXWaEcJFyLgTFmjHPRelFKBkEEQWafr9emVq5bv2rXD6IzDQMohQBqUKD7ykY/87d/+3R/+4f++fv3GN77xje3ONWkbKROlDITXsF3o8Z8KQi9sqLCLUgjM4lLGJpFg3OXgtFzHBsdEnNEiQPT29o6Ojk5MTFwh1oxBH9XUKHXLli3JSxlfMFEuaJYp1Ix9wbwKrNIN8Ed86UM5R2lvnIJZq8GpEs4GS8GGiqdZKwxQVgkUS/JoDS0FsE8TAddWcca0tYJK/zWBobLQnCZoMA3MEukMtcw6nvnfo7K5A7OPHDl/6MghVB43zjhg8wt04UFekMv9KbS2XJC9z+xZsmSJkNyC6hC4U5FNN1xvnAY5Q//vmKCGGLDHNCdPn5QBDUvxhbGR1JBVq1d36BwSW2xKzlevvUqZjDN5YvjY0MKFfisaQwTnjnD4LXP7ZqcqIYmPpsbRfHRbRD6YKTlKduzaaSFYJkkSygBCJ9CmHEZGQxk14ECquG05TY0iknLHjUEgIyEif2JHgMaKM2RKrGOGknqSZC4SPgHOtMpCRykPdJo5bazVxCpsRmbKaMmorLQXA86h/ZpCrr9DF1brn19oJYjpKVsuo8nJaWU0M0nb+YkB8Ab1PPwJJ4WkfoOgsK0tMOOFI7y2BtYSnJvOCsmoM4JTB5ZJWBUFQeAIClybtp6fRn3Bgj59RZO90DHtVLNAZzE0GyoificGrOivWu0CEfoqnBSeVuBuSEmnZBgGPgzBWIwVqqCddXYuDgF9RUo6tXPZ5UkPcRSwsSwIwhLySByaaFH6wmcAivCAhif6XrVhiMyCq49rrzqAxfrjxGQqFJw5Rox11tFQTk1OIVLobW97WwEDde3Cj3He0zt73TXriQGzMEK0hdqRhxQ7ZgDQEkGgdOvUhXO9q1Y0GnUI4whF55k1oQgIA8k555jW8HqNpUQyrpU2mSLOXyPArQIowpA8fgHryJqcJEQ54RbU8PHEQ9RVrtMIH4AeMzgZz9XahADLG6DMEvBwL4QRDPm7v/u7t771LW3k5oyPiZQSR8aMsSgsWeswJXz+R05tbXsJYkDvLIKwKYSh35gZqlQna6Ctk0eRXfVyRrL9/f1CoJSNRjxPHMUvkVOjMrcPUzCwcja/zZg4MC5aKsX3EgpfKKRJAgGdYd6E76Z9pRmDq1GvN5EoxBlzhkAZbVAzesuWhwgh1QqhaHwHy9iAVJcFc6tYhl21ktZkemrMf40w8JbI6xXnSK1WA9iqDaHpBO7pKgri40eHVYamrz4fkJJNT9aLzjibsSiinPEjR45kma/Kz58/H0hWq3UXbV42kwL7K7Bj507/BkFmKQc7Cm4KtR/H1q29Bj3zAhm8YPmMBcvw8PDRo0eHFiyM4xi70p3VEHY+/fKHLnNqM6oz5oh2otM7Dx1PEPJD2lVO/iSMWqBiM8mklX4vW0KMTpIWaCUp7F9bIg0zTrgcRtmh8ehmzjIMIUpQEjh7+tjB2bNn93R1Gxd2V0qjk/WiB5O3YYiTQhpr0B8tjkNjDIL6C6pH21ckd9NHt3u0A/LpgzYCwEucSdRtx+uCODTcO1hqFzsIR6y4Na4I90h5v+WWW/7qr/4Kt3BnIt9JycHvJmkSyMAXYbDZ8F7j1cEX/+CDD6LuKR5XP6WwRZJd/pm8iHwCunCQKCpFYanZaIF6Io7oX5jH1WwmpVJueQqKni5nGiKxwML5TqlSBvroMAuB6bohOmcIAzi9EC5un4IMPMQZiv1+4hMf+9gnPmZ8KEduGdEGsjpCjXE+Vkoxf/78E0fq50cvrTZLUp0JZy0VkN9YJmSijY/aznBnKcd+OKC8LAQlbcAHhmrs8oN7DgPhAu4IA0tbU+B12vUaR3UwPDAtjPLbBCIqha/XRkZGlFLEUjR7tHAkg+kGR/m3IBTA3PHrCfGtnfqWCxYswKJPm+zYsWMvgSUqgFY4l8cSEge2CGjBmF6pVIpcg17ejb1C/6AYkb/ER6VSKUaCeX6k9cEDB17ydQbQTGNa5doOOW7PLz0byrB4QhTOxtaWv+oODmiHeiFMZU7Q2BlWLXdTIigRLkfE2dzdn5BGfcqhPTK1nBpOHaUGpqWWOcIdSVv1xUPzK2Vy4vgRkyIS2YIfHpqf0tvvuJULGsbCWGMdUal+4L4taStjhAcysNpZ7W+01W7ewHxqqYNJHDHEaUcdY46axE5cmuSEDMweEE5IGt55y7/B0Etzj0+SF2ZgCuqPJSaJdv6zY05ZcBOFNWbJ6657nc+clRXIsXT5+233yS2DByH2i1/8JyC1AV4LVc/zJJx2Dj995pFmBbK43Y+baYVRQqBKIHj2+l9ESZalabPRajWU8u9WO639SW2183+2ToPoh6MQWYFyDzhd6gplR7Dqc9QVWE7HgdN0ZP8z508eaU1cCqmhOuWEHDt0GFKfnMcKf4CVQJjWVqVaZXp6cspq4yMOUA+csXhmYt8W4yx+DuGDd3xcNm+AzV9swEKlC1sHnR6/BWsXJ0wYstH6GR1jiu1TRAxAhSFvjZarFTTpzrQCjjBFhgqldGpqqjDJ6QCRPu/8zs0OOx8vhUsJAqa1SZIsDONSqQIuFi9KzC2VoiI9RyETfIP50dpBMe10fcDRMVreJ0ly9uxZrczrNl0nJTc6Q49lZEfDIIOoLGOESBCbZo5I0D6dQbXC/Z6/eMg4e/7CBRGHVAZOQEbvSKp9bFAEzMaBw48Wooj0QIoDUM6I1iZVOslUK0sb9Trr4Mgya3yCbY1fTlwIKngR+PxmZLSNOmcOyE69vb3WupFLY2hEF4Yl4nyQgnrKFjCSNE3xeqELeGGKhJ+Rbo7d7YKJ+oIzQDSRQDs6DNBoO4fRHFck3gBEWHd+XDFn61ziLz1LwQ2AwDvGmC9atTp8+PCLUkAobTUzxgS+Wmd9iReA7JcjlBFhtEqSxGjd1V3l1PX09ECzioG3J1DJMasH4EqmVCBjYAoQNHyHpMEUO6Gnq8ZBBp1xS5ml1FBigMnosHceCLlsyVKtYOEGgU+glAmDGFxaaGGXap3BCkkGotFoMSaMdd+4934G0m9GE8b4Lbfcls8mhADIGMdXwbl49tn9AQ9WLF81PjaZZCne0xe+nhrqSJv3jZxPI3kOzYa3tXBoKAxK2AN8Kf10MInNPU9wWKoUuazwoqhrSi0msxrFLWhHnp43XtunDm0DGakj1phMJdCBbyZJK01TbTLCXBBJLlF7AdvWwEZRwLy3Hf6qnWDz3MON+3yNkNEzz50dPnziwDNjp08SrULB9j+7Dz2WciPjDkG6AD9k0N3dzdAiGdHADOQsrUMzEBxdBkHgS7tA5p4MnFHOOpY9KeC8RWKEIR7ZIUXrHL/badiL8RcNZIod12kcWnjLoTWS1hrMSwUeCZ1BnxBfGnbsSvtaNL7B9Yfz8fHx06fPXLx46cKFC2mavQSOXikDkugcX0mWaRSX9bWjY+jtZy0JAvDV0TnZEEN5BnBPk6mzZ88GAavX6/7AFj7D5mzGjQevmNHaWIMnhfNJDQOpDJBkhne/aOmSlNiL46NRpVzqqgalMpUBDyREdssEd5w5cVk0K8yPCvafgZ6vhUgiTN5PgfiTp7XMQvPL/35mZsor6FhQyvFOcya7u3shv9ZCsGL0jMLiWaajKJDS59bwJouoai+v10yatoRgiIQuTLNeMKbj4iiKUICopUVAJ4QcOHDAOdff35+mKRf0CrYRLUAYHYCnnzocL4RZ8FZBTYfX0XXGhs6PMPLprX+d2EcyNMv8QRcEQmnFufzJT56Wkpei0Bk9MjLCGTdK+zXhg7UoYhYHPXMKyGaVOiGwrZdnK5iLTo6PSkHCwNfbxCpCMyAZUE6YT+n8ujTzBwc5IU/uPmhTy0IiZYgtdB/uUEIABEECGVJGtCI7d+0yPusJT589lWRZFAVc+vUtQxBgIS53BmVtXDcjZ86eTY0ScdjSCRfi37zpjfnMj14W1gi0MnCfGUD1gQFeu+HRTq/nzu8/ffq5VGcs5MSXBlc+CXUkkOIH33uEsxkvpJkDINexM8XAo62/ajLHbX52+M+8rb/RSc3FAkgIJiXnMHP1abgz4NaOwBufLhnqOJfWOe2yxLqZpetI3hjHEw98RuElgc+fIy5rjJ9t6umJtFHvLsWN8ZZPpZ0/2ngbKI/vCQ+2LMuMNfV63Wd/xXDSGNJ2njl16kyW6VqtFgRRnrL4w//KOvUKG6uCRIqcIyzQMYmu1WoF5hi7NFmW7dq1CwuCwpWtExdfeKVhI4gxGoYSjyjhE5rLhDempqbSNO3q6mo0Gu3xpn2Rxoq9EiPwInNUY1yrqVQ2UZ9upulzYSQp4dZc8VSs4+3zJEnAJ5b29najmzxtE4LyZH0m+CCiSRulMpNJgQr8YgTUu2699WasQ8EyDIZSKhVSEofpYF6LQGMqgJWPkyCYhFC35pp1mpCRqSkSBOWurlQwqoygzChtieOCOZ89QbCmmEtA7gVoSABgAWOcEsoF54RSxTrlhnMOveCFPCHoV+RJent92AJDlh8U1F87kAGwOj/QSATq/njzsGAB5IkrZLaKi3v69OlCQugldCQGBweLChFhlCjOhSsJiwAc4KAUSSfqqOi6YMZd2JC/HChr51S2YEW/hMcevk7EFfifbLQ49wEoCATq8zFCYUZt+mb3EOqOHDpQoG7wqMeKDH0shWBp1spUKkOaH+wUuwYAN7akHJeIJaEkIDGiNMzuEGZOcRZiVK1SrlVIHBCGG1X77VMwAeAWSikDmxsWk/HJMeu0o3bP3r1hFGhr0Oi/0WpSxiCu+TLQOp0T1bRNs5YMROaDm/axOOAzogUzdbVFSlOi0swon+dKThhJVJZvWRg8K6OXrVjqqIWJyIvemizTlUrp85//PAwtfAlq2y1yfBCLLhBQnJqs+DAd6sT5CXBl/61QDWOi/SGlxIPM152ZVsrAatfK4jDCYHbQXnW0PXSgDq0x4Apa2MeSWF2fbIycGzt7SsJ301QRSjEBh5zXYfTjnA4ODhIQzy6Xy527Iz/JYLI1MjIiBIOi2RYD/87atI3WyP9hls0ksAjGQLtHIURPT0+tVitWOEaGRqOBdiha67lz51YqlR07dmAo72y8dLK48TDA88AYyzoYHcY4FI15bVVZrr322htuuGHdumtAN3jjQP+8NPX504v9PNb0pVKJc37NNdcUHn55stPGCLWSFgKCjVY6y9K0pdPMhzngFoyNjeXUethOGaraGQMBHWYJ7YkFDpnRgRfGJCjxRhin16zfaAhp6Kyls7BajirVqFwJSnFQjsNSzKNAhoGMQhn45B3DV2eeTrkgjBMmWBCKKKZ8Jr92zydi5Vha/yyCUd7RPjMoPOecKZfLlNInntiJkwE87iycj1rbNWvWYL9v/vz5OFDN9bI7ft2hQ4csTOqNMU8++eSL3QNkahFC3vGOd2DHZnp6Gl9tAYAZGRlhjM2bNw9DcOeyLiCbRdL9MlcV1pXO5b7Ys2fPNtbs2LHjxV/nItwv73znO/3rLMfT0632U/mKjlJ36fy5ciznzR+olkPCSZq1wjjAjiFqdyiTWaeNVXPm9oaRkKGP0K0WHiRMGzDNooFzZGJyjDLS3V1lrP02mXO0zZX3VZgdWjSotA/i33rg3jxf44QLokBRvZVk6JRA22O0gwf2xXGYpa1Tp4f9EQ7qRXCW+3KQYyuOw7HBDKOGS7L/wH6lVSupM0bXX7uOUN1OvoooqWENm3u/+ZUfPvL9h779raPHDmmb5d1wSAmof72KEL1yxRJr/Mlkctxke1ZfPCgLorDeaN53/xZjnDY4qZXuynSOoRQl6nSmEIrz1gjEeov2fWBB5NrwUOzcg2eFg7ETbk9fxsLzGJM3vpmxTuscPqjtjLKjLSQeYZAJx1WuvusDR9oUTtMsyRpTHMhWTzzxBEIJ8vYFFC4aQDUrVq7U2goZvuFNb4zLJUdcmqXEOTyeLewplEXr7e3NMQiwKwAHYq4wiy9cxgrWNOYTa9asuemmmz73uc/deuutyNEtlUo4xoT6uISHqBBBqVQB8b6o2UzaOjxFGxPxRK6vf46xJtPKEZJpxQVT2lJKUEqEEIv99EL9tJAa7ci7iwd5UfDi5R9///ef37bt8Z07d+/e/dSuXbv+7M/+jyCIOlU8ryymw1AIsWTJkg984AN/8Ad/UOiX2DwDJEr7w3Xfvn04Bc1TQ7/3LHW+LrPW1uv1LDNvfsvbmD88WBDG/pJgZxhgN6dPn/3mN++/995vfvvbD+f85o5aBFfg0hXLRRwmKrs4NpoaTThznGU+R2FUcCoFPDiRnHJmaU4CNcaBYjPMOQg1CEMOgiCuiE4q7UzPmYDkOzTQMW3nnCtrfE0laD5eE5QRUa1WJ8fHH//xtk2vu04IdrkuM/+t37r70Ud/OD09/alPfQoPFWwzdeJbz5w5I4To6+trNBovESvf+9737ty5c9WqVcVXqtUqtumxTjx69Ojp06dLpdKcOXPAr/0yU5KctA0ZfacU10+N6cXxY63hnA4MDOzfd/Alzp73vve9u3btWrNqdU7yc6RajfNrCr/t+LGjp8+c760FK5Yv8slfQnft2nXzzTfjYR6EEiCK/uprnX70t+9+4P7777rrw8aouBwhn1hwYXOXS/Lgg98KQjJv/lxYdgwRa9yvOx8jYEhlkqReqZLJBtE6hSSCGyhDMbGNokCZpuTcEMP919jxY0e0SsNQDh87DkuIMuqU0lEQplkKVozch2JG88yb8yjgjNFL5y9obauVMpTRFkwSbSeomBLyvve810Cd/eGPfOi/f+a/J2kShxFaLFEfyKyUYsG8+dSRQGC/mL0gsj9LFJfiqaf2FmNAQGGywv8T/cEoHhc+kc6P84Ln1L6xDKlYGJFFu7xgXDjGjeMqM9TnMEYbB8Kcwj+o8NfEaH+icEIod4WKKmXaOTaT/DNTTGIhTCVJ0lXymY5WaXetwsbSHTt2WEuCMLTaMIGTdovp0Tve8Y4f/ehHS1csB/tgyyjDrMhCQcw4P/Xc6bNnz9aqZWxSQxclw7IYVvhMheo6kP6YBiFYBfXTP/rRj2KIz5+/bdPjXM5OaDQa1tqhoaETJ06MjY0dPHhw9erVcRwWHRUsVBglH/nIR77//UfuvvtuYCxLmL0Vs1CfJj744IPGKDB2T14EkE5e9tcLjg92YPJSIIpKzWYzDOOX3tp79+7tbEYVzDhYdv6Pp587RQkpRzFAYWBWTymnzAIGQaX+zJgzZ04b0omg+Bkk6J/92Z997nOfE0IUVE2wBlNMSNbeGF1d1XKlMn5p9MyFi7O7ewJgPusk5SC/YxHwaMER0WcHGtIHp0D/wxKaaJNpbMAIMMYRrOhLdM4SMRG7vHCDb1Gf0ED/wALmhPQNzA3jaNv27YiBazNobS7gQez993/zu999eOXKlQCqsVANFSx2v8afeGIn8u9rtcq2bT8aHh6+wq4TQ/BNN930xBNPfPGLXyw4jTO+B1D4/Mmf/AkhZPbs2bgoC5mBQgu+GGQXwr+d4umFmmvxe7GB7uMs2E9jcbpkyaIwko//eNvJkyevIKxD2mRuufmWnTt2/uM//iM8iWunQgQ0zf0z/8EffJJR0t1TrlaCvr5u6+z/9Rf/t3PUGIfnvDbWEa4d4SK8+6P/ZevWx5YtXw5oMHDEZ8TggAXaj9/+1v3MkauuWqOs8t9mwlGqHVFG48DE2FYQumq3/ydP7dnJ/HGgAQxN0NTeEg3IqYwgysSRxmSdE+6UPXn8BEA5GAGMEyEsDGLOJIyCBWi4cuL4Q9+832VWEj56aVQSun7tNf7Oa2CtG2gBwTP4uG1JQAW3JCQ05mEy3YyDkk41c9xm1ucJgH5ZvmhZwBhRvt7wyR2l2vh33cYUE6OdDCJn6cVLo1sffQyyWodFJ07ddKba99p/RVvXaKWWsFamLCXY1xY0t75u+TQyF17xdTcTFtLSpOXT+jTRxHGjaZpogxYbIKloAQ1jDHjxQ7fTQtg2MMv2mb6vy2bGpcYRbf1KAPR0miXNQPJSLOOI7dz5xJEjx2wbO0BcHqGUNTffevMTO5/4py/+I5YUFsV1gRPoo7w1v/u7vyulrJRrtWq3IS4zuZuotdbX0IJD2e5/slCK7mRjdKpodMrtFpuC0bxl++SuncSa2b09C+fPY8T9tz/6wzgMYLxsjQJn7Xb3+uMf+/h3vvPQsmVLDHyF5arhpE3Zs9/4xteFZD3dNQJTWUg2Kdij02KAmauxob0uzPPb2MQXJovi/3Gfcp6TnJEfWxQoGBOKvmjRc+4UcM1fgFbQvSTbt2+PJJvV28MpC2UQB2G1VCbWxmF06cJFaPmS191woy+M/M71QdW6NsnOnxMh5xIGsP7Fd0oZd6o7LFq0SHAyPDxMGWs0m0maZda2lEqNzrQy1i/gJMtaadJKVTNN6o1Go9VsqjQD/DmXggipCc2sSwCuPpOKMhwSwIqHfFYZoxBUn2pV0PbwegVgWbBmzRrG2P333Xfq1JmCeV9owxdgoLxv24EoR2HP+++/f2Jioru7e926dYjB+o//8T8WSp6d8i+dVWSWZei3Uhi1HDhw4J/+6Z8452vXru3t7e3Es1+hDYDlZFF1vqDCDEZ8znmrlQZBgL+OMdZsNufPn9/X12et/eVf/uXCQxUFTyA5yvkLeARCucDqjaYQRPlKlBw5cuh//MtXgoAsXzYUR2TjhnWVcnDf/fft2vmEEAw6qj4N1wYN/uEBJ5/SShtLkS3HfT5inf3PH/p14khfP99840aGMwImKOGoqW2c1Q6cgpnrnzsH2qaTylfE8N6N7aDccU4E0lC3PfpYIAPBpL8ZMt7+2BNQMvO8k+DaD/wz5VBrSnDaDOv1JiGsUu2C5o6EIWhb+9BHf3r44FGlNPdHAv/+d38QlyvEERkERhMhpVYOj4p3/dJ7lHLGuSCI2m3gnHDvjP8cBbHKMufjg/v+9x/x32VIjbEWjk+BUDkgeoF9s3LgGJco5aivYrPM8nYuLaVIjVMmh6njOsMRkbXMOW4t89eeCEelylyqXJYapf3KMjbHtxUlH6N5YABxDyCGtYtfH78cQRhYHIeN6fG+3m5qLTXmQ7/5/2MwW4RmkcaLJhlHJU1gJyAc1GlYuplWaZqePn363nvvVUpdffXVXV1dhVxUFT5w6wVBADaNssDjvuAACWdalxemOXqKUnro4MFjx451d3f39fWtXLkyiqKHHnpo27ZtCtJP4KYYgYB356CPBzKRjOf+U7mpoU/5P3LXh6zTgRA9PTVjVJJkHakkxTNbSo69GhyYoSRRoYT1gmIY6CSHYzxjHMAuhBAMvYcK6E6hctNpMdqJ8swdlYXEU+LBbz2glF0wb6AcR13VchyFUvBSFFLnmo1pYlx3Vzd6RRjjABCZn+H4Rk6fPq2UQhnee+/9Bsltx/MWDM3NMejiRYusIZcuXfKRhDPnczMupDTW+UWbpc0kSTIFgJuspbLUauVsBn51Ou+9EMsBQx5FDAX8rQ/ZGqZeGtGPxqi2RZlGGblCxloEgZQc+x6LFy8eHBwUUt5yyy2IHweAjKBQQ2Yqo5Qb49oCEehmx9rmfuLXf/03tbZ9fX2rV6++445/Qwj78Y9//PGPf/z5cjyFGUW7wNQImMPY/Uu/9EtBEPT3969du7ZQBCuESjq1X5IkwW57HMe44otwXxwkBdqyWi37tWWyQmS4t7f36quvLpfLzz777B/90R/ha4OVlLN4wkDQPH+3IuBpklQqJUKJlDTN0l9897tCQQYHqhs3rlVZ48YbNiwc7IsE+ZX3/zIhvtzGXkHAWZoSRvMo48OBCCUPtNFtfSizbdv3P/f3fx9G5PrrVy9ZMoCAIgC8cMBn0HavyTrL5/YNOEfOnTsvRcCIYIQF3AcMHyWtgF56QG1AlRgfm0yU6u6ZFcblplL7Dh5ikhtIYw00xTUhiJd0bTDW4zt2Gsp4GLWUTqy5bvNmwpjDdFgSTUlq8Ifp8ROnGZVChozLsFyBLAd6HRyQWIQ6AUeGzx0iEcTNJMPVD11ijL+wJKzmlFTKsTHZ17/2FUqJ0QYwmkwK//O61XRJCpkREZwa55T2D0c50HkpZ8RCxzrNUkpIyKnkndMzmFsovy2UIZl2mc/QibHUEW4d81vFOOtmij/OKbEkbTUASk+MUYzkmHcE6XNHBLFxhI4HPlDGYViSZOn82V0RffzRrb/3W3fbrEmMEoIBSl1pk2ErnhGnVEbb7iIOSElBGN5xxx3GuKEFi9asWYP9ljiOeRBayox/lyQMw0qlgl0FSqhp66Q+P6wjkbCoO9GgLudSOvcbv/EbzrnZs2dfffXVN95446JFizKV3XXXXfJyv+mZRi5x1kHTt80IEYKlSfLo1q1/+9f/DyNk2ZJFs3q6YDrPsbDGxIhzWuAPC5utciUulSIgBOQKl51gmFzw0hml0jbvzx+OWZagz3iRw2HmXjxz52FWENGhmDbWKErd7//e7xw7fKS3Vh5asFAwEvvMjjNHOKVZkram64yQwf5+SkggpQCWK+5ZKNj81T5/9ozwf8iMzmqVMtSM7ZIz99YiOs0WzhvkhEyNTxitBc3hKBhPCKFa2UybDOwsMq382iPUR3DBqOQ8CmQcxZVqqdZVqnWRovcClFDtH1pnWQKyi1qrVOss11BsH4lYrGWZhgQ5GOgfXLFiZW/v7PPnLq5cuXrfvgMAc0SDGxrICPUQUJeVUoJHY5bprVt/tHLl6kajMTAwcPXV10opr7/++quvvjoMw09/+tMf/OAHC4gufsZbju8Th8i45vbt27dixYr9+/f39PRs2rRpwYIFhVRA53leKGFKwFdiNwmPZYzgnX5PBaEJf6CYkJRBa3DTpk2rVq1qNBp/+Zd/+Wu/9msF1679r0xRTFhjglBgT+bI0SNr16ze/+yhIKQrVy5bsGAwKtHBwZ477ry+vy86e+rkmhVDjz/2iDUpztDjANjEgGj26wxoaZIzHyqd+fa3v/6ut78pjMhVV3W94xduq1a5M622enjeqPPLgjJnfEI6r38gDMj5s2eI0dYoOLVxZkmYJZwGxEIvndIfPfJDSmxPd2Xp4qHe7uozTz952cSBdox3kCfFyNTUBKWmu7tGbFYtl+fMmQWnaR6FrZnBPIyOXmLUCe6MzpJGXUDCpFLLGGGcyIAkicFuydp1a7DGclq31c0BguuITTOnMkmJajUrcXQUgENScCk4pCLaH1NRQIMwDiNtSaJ8RLaUKWB0p/DqcYIuhN8RVilqiUozHHAGMmf/wpCRWEe1cX5zOApCDdIxbtDEA2YkPjMQghorCCmHIXGGExtz7nSLO8Ws330BIZI6rYxOSJb5em5qelxwx2020Fvqq/qo9rm//ex//a2Pklx5wZeAkvuzzMKRG8nAh3JwyqGE7j+wf/WqVRcuXKiWK2vXrp0/fz4mSQV+ET0AUGoNJHEMAquer/X2/L8i1S7vVyj17/7dv9u+fXtvb++aNWsopfPnz9+0adNA/8DTTz+9eNGibdu2YcKU+h0KuA5QEypkZ6CB6Tfvd77z0Nvf/rYwFP19s4eGFhBiA1+bmmaz3k6MSIdajomiALGFoC9Wb+Ma3BVA5OIdIecZ5upW6ZQxEoYSO2p4bBR9DwwpndpQ7YK7iTRGSun7/8Mv//mf/nmtWlo0tGDeQD+I2ym0sdJZRqxmzkZCLB5aqDMlkCsA0DO/3AHYygVTaSoY8acXIUalVqUEtZ5BsgWjv5Tils03xoJHfjWGfjlxIblA1BBAEKGfQ5mjTBPn1zejxR9YIONqudJVq1SrpWpF+qQSr0uexmZW+5rdAGDNUpopo02GetzO+VzfOZqmqlbmlPJWK61USjduvift1vMAAIAASURBVHlqamrv3r3Hh5+78aZb/8N/eN9f//Vn0lQFgSQ0Zxwg7zRNTBDwAwcO/97v/d6WLVtAFqpn/fr1t912GyG0p6fnzjvvrNfrZ86c+fznP79z587f/u3ffve7343qQmDBoQtKEd7Uu+666wtf+AKmzytXrty8eTNGZzhCzBXo8qKnhui0/v7+rq6uU6dOPfjgg/gzSInGH8iyLAzDOXPm5FQ9mCmgXNTAwMBNN92ktD569OgXvvCPTz6563d+53fe85734PkvZeifR6Czfp5yfOhDH/zCF75AmZvTV1m1fOHGDVerbJqRCiXNmzavGRs9tfVHu08cP/sLb33Drbfd9tm/+vu5/QuFCBhItVpAtoFeltUqO/nc8Mc+fveW+75fK5NFC8l73n3nrbddkyUjhGXUQb1nGXYcEGLLfTGsli4ZmjuLXTp/5pvf+CrjMpCxT/ssDZgPHNTnOAqIRfTU8UO9kVy7cmkYRc88tfuxR777rW9+PTOaS5G3XLCngXBkZ7hRO7Y90lUStZg3AzZVr587PbzlG2cJZYYymBOYOIyczxGyx7d+L2S6FAhJ6Lnnjn7r3q8aCpBnR1OVoRCgD+OZatQniM2sajx4333Q1aUFfNYZu2/PHkFcuVxO0jTm4sO/8etveMMbitZwCJajVptjx44JSmUQKE3qVjFGtJSxJISKb37tayEn1hoB9OuoFKdacU51kmTNBjFEMF8UKuckIQq1YPw9oMpvZpwIgYCDJZQ57kgkuGREN+sP/MuXjWVxuaRBBIK5HPBndVpmpCsigllC/cnRnB7jTEbOLRvsSZrnJhr27/7m/31q1+4P/ee7/+2///fEEdVqCen3NWqNMQBsMsY++MEPfulLX1Kpr1lXrVu1Zs0a7FHAEUC5EEEYWp+uMgAs+yg8PDx8771fDfylsJ190U68L1bAU1NTPT09W7Zscc7t3Lnz2Z88rbWt1SobNl77C29/qwz8ZbnjztsuXDz3zDPPXLx0/s1veeOb3vSmv/iLv1i6bFmWphYaIAZ/C8+NnM6fO/eR//+Hvv/971pnZs3qWX/t2gULBs+dO8e47emp7Nq9gwP1BY5/h4xCzN4ee2w7IdY/oZHGqAceuA+onrYTzHOFBSgoedgf//hxLmgrSc+dO3fvvV8r6PsFMgJDQWE+zDmv1+sjIyOHDx3atWvH3r17jTGlOFgwOG/TdRur5Vj6TZIJIFFYa0Iu4ygSnJbj8P5v3hsFMaUOkTP+yTnxybVKLp45E3JWjSNVjv/HP3/RpAnnLMsUDyTcStBQ0+rwwYPMulq54qO5r+nziYi/CJniHD0OrWXUGuaYLxcznfl8jcnQ+UyP+VUFs0Nn6B998n8rDmqU64eYbmUYW8aVMUmqkkw3k1aqTMBlb6U2q7dnVncP51ylmSOmu1o7f/789u3bDx7cPzw8zLh/6k2brt+wYeOGDeu7ahV4t+b8+fMnhp97+OGHT5w4gbPN+fPn33TTTRs2bOjuqQGVy6e6w8PD991337Fjx1CoYGBgYP369atXr968eTNiZpvN5mOPPXbo0KHHH38cES/9/f3XXnvtLbfc0tPTI6WcGBv3oZ/NWMkU9Dx/I43DA/Cpp5568MEHz58/H8fx5ORk0ZrHukRKH5SXLFn04Q/9JqFWcNCvIBTGCf7OnXzuuQcffPDEiRNa60aj2dc35/rrr1+3bt2mTTcqlTLqms369u3bfvKTn+zcvZszGcdxqRyuWj70uk3XlGPbP6fSXRPdXaU4DptJ+sNHtj26bdeRo80kI80WWb168Yb1r1t7zbUrli6jgpssnZgc37PnyR07tz/9zAFrSN9sctWq3l985+1veOMNPTWepeO+JqS2LVgG/RFo0jAuW2l44njzv/3p3z65Zywqk/FJn34GCMUBjhPNB/0kILynFpQi8fZ3/lvj7Hd/8P1TZ8+nGupFcpneRoEeiSgphf4bN954/fDw8HOnRwgjjcyfJ5nLnzaSLFG2ImlLuTlV1t3dPTE+NV7XCPvTjmiA9Km2LE4oKaqEakMYp5nxh0nAqAY7koix1No4kF1dXVG5dOrUqdS4UiihaeagePeHWxyIJNOSkMHuSknYiKbWmpSFIw19semPGU5tkmSEkICzxOQDvoCSiJESJ/O7o5CYmJqAt7Wz/dZhAPOhgmrmDAdomOEyI8GUYs8en8wI4RGtJ44CIzyDMgsP9pokSpGFs8i6JbNjms0qh43paSICy8OMV8Zadv/hk1MZmWgRx2hvb+/aa6+59fbbV65ZzYWot5pTU/W9Tz99YN/BrVu3+q2n1cqlK+cPLbzxxhsHBweTpBkEQVQKc9qplIznfpha60/9+f+5e/duSmmj0WId09HOsI7FKLbgkyTBPkypVCqDteH69evvuOOOefPmQc86arVaaZpu3bp127ZtJ0+ebLVSIdiKFSs2bNiwfuO1CxcuhIk6uXjx4t69e5968sknnthZCoU2etmyxTfeeMP8ef1p1jp27Niu3U+dOjNKGcVpUxuVz5RCpb/8VS1YsGB8fHxsdKoDuHEZqQChNVmGhbi/zqWSbPMYFAxXHZQsCkSYOP6hDYXw/0eUkVImjrDjQbqqlSWLFm9+3fXz+/tDQZk1WbNhtQHdc8OEPHnq9Hd/sPXi1LQlLs00b5OagMvm0yNlHSdk2dLF3d3dR48enpxsyECkbfohjvq1NQgBHOiq3XD9db/w5jeFMogA2O0rBs6NI+g2Za12bXkAcDOzjAkuQx9WSmUhQ0K4NiZLE/qHv/u7jAE5wrnMR1ENnU0ngshxoa1NM51kupUmyrhQBD3l6qye3jJwz6rlyuTkBAFuZ5Ik+/c/u3///uHhY2NjY9ZplWkumNFpGIbYpA5khMJUAwMDK1asuOOOO3p6uuM4xvWXpmmpVMqy5Pz58wcPHty9e/fw8LAxptVq5WKQIPpjjEENlizLZs2atXDhwje96U2zZ89GJm6z2cT6JVNJgdYqZF6gP5irn4+MjOzbt+/EiROjo6NTU1Noa4drOoaPNWvW1GqVm2+6wTrNmYRWvi9vG41WV1dXmmUTExO7du06ePDgqVOnCo6GMTSKAgXFZgjESwONyL6+vptuunHu7KoQurfGmav3dgWlMu3ukmEprJRmHT566pEf7tr62O7xcTUx4Ss5pQFK0GZXCkmCgMRlMmdW6Y7bN/3CW29Zt2ZA8sbE6JneWRV/vrocr+orLPhsiDEuUUY069XvPbJn34HTh4+dHpsYV5kjilErDKh8ckLiMAyDsiRuoKu8cvHCZStWVWrV3U/tPXDkUL2ZnL84wQQ0Iqx/SbijGKGMuHJAuytxb293X1/f+Pj4yPjY5HS9kbo0I5kmArUPrX871TLrrpVLoZjd0z0+NT02MZ4ZWm/qZkbiiDQTUq2K6WktpS9Po1hkmS531camW4nO+esUYMGcMxynSykbSUtrv0mUUvXMRJImym8k6Qt2IgKfSgXUlLl/q0oTxUhCeULDyUazIqikxCjHuT8kKCdCsCSxc2oydHpOtUyzVkSMFCjN4RynoPnFGXWC+q0YwHBZE55Z2bB8MrUNRS+ONXNCNSeZIvDPCTQ/Sf+cqMzt/L6K1K2IqkBSv64cb9lAy4oWtSPPXTx1cbylgSNtTGpBgx11gABJVAp91Vur1RYvXnzNumuXr1hhKalUfNrk95Gg6GgRBIGQDJW/tNY/3v7EyZMnDxw40Gw2L14avVL7sD0RxV1cLpcN+MoODQ3NnTt3/ryBNWtWIde00WigRMesWbMQOHDhwoXvfe97Tz/99OnTp33MklQZ15a3gbYyZxJ2TRyHGzauv/aaq2bN6rFOjYxcHD567OjwiYnpZr2RtrePK1x3CuGQnp4e1FlMknRk5BJu0jZar0MDH1p2QSDgdTa7u7tQdYNzcfHCCKI2ENRQIOWwW1UwIkulkhAikHz+/HndtdqSJUu6a11d5YhoFTBiVaazxCgNGTNlQo5PTh0+dvzcpbGzFy/U6w3isBsBGRWxoDkTDc7tr1QqAwMDJ58bnpyYHh0dractSrjWiN3gcRjN7u7qqlaGBgaWLFywbPGiIJBAngaxTf8GRN4bN8paYEToLNWKEu7jAhdCBlKGXASMggCJNfT3/+snCm3xDCShsYNPhGRcaucgpqtmkjlKoiDqLnfVKtXZPb1IMkWcn4+wSSuMY2dMI2mcPD48/NzJi+fOj4+PtpJGq9UsRfHsvjmUsjVr1swbXICOSGnWCsNQoHK6zQ1LjVEAOGk1m816vY6o8/Pnz09NTeGN4ZzPnj17zpw5y5YtW7hw4axZszBkl/4/uv48WLfsrA+DnzXu/Y5numPf262WehCWJcwgPltghCwEn0NsEEQEqqhC4JihMK5U5R9COSlSJMEuV5lQTjHFASohJE6FSGaIoWKsohgSKGvAspkatdS6Pd7pnPNOe1jDs1Lrefbe7z7ntI66rm6fPud997v3Ws96ht8wnXauIqR3mCByScWPv/Pfi1H0s1Z+KT4thlfgI5HgU1BVzWw2gRS48x5jnM3mdV13GQ1IpUXwuNmuVqvViy++eO/evcePztbrdUJ0rplOp8eHB9duXnvqyadv33ni+Pi4rncALoXdtAjzKR4v9fIADpbKFlLJYja/lqA4P28++7nX//hPXvyzP/3M/Yen5+dr7nEUhXnizu0nn7z9ZV/+rr/yxc/T2eCa7f3pJKbUKpIcZEXgPYkDMYIH2QpRVvU04dJjgWhTEuiFwKJUpW/86vHK140WOvrkdztR72T0mGCz256er7U1desDxqpqQs4dCCmEiWDaUookXFtX67Is+FCMCbd1NZnOPI3s8xKiCrcsirqug69LmjnHlGiOH4tyaovparMTSvsYRd5l3TZbLBarXVUliTJnjtwZ4/FdCIFzQ+dCTujyuqenpjtZQS3zn5PpMgbX7qqTpVXovIcoYdMAWnN87ST5djGdpDqv+XI29dGZsgiuEjEez6fgXawrhd4qgs8IhA7tqhIGEVElKCwYIxPINiZU5fTgZF05aQtqOsQU0RQ2JuFDW2pRqIS+kuBOFkW9frQotdH5lGojTBY31i4FOU12Dmr6aL05P1uvq3zjQWufYLWrysl8dnB47dqNtz37zK1btw6XBzkHx6htSQl1meO4zYGJZ0XaSKa/5lyKdgSjL6Qy4uLXAPltmrxoOYXiIJtvJlXPu91u2CbcpRn0AJbL5aNHj+7du/fCCy98+tOfPj8/u//wAav1eecnVpdl+dwzz77zne98+q1PzSfTBKF29b17Lz169OD0/Gyza5W2VEknNuKgZre01hZFwd3thGKYZPrQeu9ZRIsnYWNSJZsKGVPwr187uZELp7LMzy+F5eJQyGR0MV9MtbIgUEkjZM67Q3TBY9tUEkhdUorZZEIcepwW2lW7FIOVIuXUNDFJLa86EI0PjPt2zlklWTNnbO9XNzm7n81miDiZTQOCLSYYo1ZWKVXmEJ5zNhmjEVwKyqZp6A4bl0NrziQIJehSQhDYkAxRLj54HJ9rxRzJtCmM0jE48V/8gx8eSJWsoEKJT64xtSmSUq2PjfM+8KkojxYHJ4dH3OXg/kYHL8EkiHGYOIPTisVGlCYVUBBCX8iaKdrmY7Mg3BKpR6YQHQ+vGak6qIDykTOAWPr+OA5q42MCEdkrs3V8D9sSo5Fp6nCpg5HTeJrav3KvZgqdYnU/ihk3H1VKfE8uyIFRyCOQEWv/yRRSvp58AyFHGAFuVsbZNB7O03IJi6WcFILrZWMKSFKCMsZC0oQgohMoJ/tBSAJXpADocggDShxTIOnXKEExVIlwzPmuJKKvC5kwyehtiAZDAckotAJNKedWFM2qXj0+97s61L6tG4i5wuyEipyLSQz8292uHtC+mLMVItYC+tZR/RpoGZCxNQHZ6rbtfPOligld8MGjwCh8rZUIMbU5o1MBiRYrRECpihKEbH0IPi/WXKL5sG5dgOQor9HKMrWd7nMMEcpCAySltLUmhFgUNsRGSjBWd7InALHJuYpVOSfa1U1AvH33bjmfbLfn6INGOS1nRWEaV7dNVZbWar3bbDGG5ILMCVdBeOeajQyjizIBRi8TzGellFDXjS01IhTTCcd9a/P2b9sc6oWxOZ5qtZgUMrkUnYKgyCrWmLwPQRqHyudjQqAwWtt8J4oSVCFM8cVf+u53fNlXPDzfvf7o9HTbFNOZp8p9NpttNitjiiQUxy9jjNJi33shzoxQe3IJp24hxGGaOh4zDpDtAc/XSbaTHqV3YYAM8E/y+cqjKV78VVWdrc8329XDh6/fe/nzf/EXf/76qy97768dnzz3tueeeeuz106ul2UJIlXN7o2Hb7zx4LX7j+5X9ZaIYAxCJ2cuU5bl1NoyX6cyfNkc031wMQXyIdm1fUznqSkj7rTURhdSaqXMdDqdThbWTOmoyMGTcLeyLCeTSSmEzLdfGfZwC8GHEDH4ULdaCauVLbRVWgoQMWDwIkWmPHdND9UB/4JHZU2HzVN6wG6SjUSnxBBcy10ErXVZTiMm7Bq8+cAjoYCktJAgegw0klJxfmT513t7ayp3CcUSO+IkAePYfldIQ2pUIDS7RYgRno+fJAi6UEzkGSAIpqol7M92FmXeS5YnlAQDgMRKe5JgakjysCz5TLCuxKxZHnOQwDv5NAomgKTBv1UM/LcxiOUiOlWO/HOvDvFHo/wecIaInF7yD1JQTiM5hDSW+2Eh7IvvOB4r4eA7liAOV0scziR7BhMbUqcUhWRDYxb4Rz5+6T1JTgcQkhMY6C9A3gaaZoNGUs+W4CN508uOTM9wWoq5BAaRI7IlqZ/Q/xLkl0xS5KcTSMQlcN88bM5dA+2m9uvK7xq3q71zCkTjWufaHI/y0pQsI5szl+C9qzWIsix8Srtqiz4/F9PdW4zRC8zlIdkbpImIOTh7jhlSxCjI/TC4NkfGfMtCXgygWE+u9Rha50P0ER3Rslm8pvGgbIefceCkhFJrU5ZN7XJtR7dBC1FIfXgwOz4+BJGaZpsvrCyUySnP+nxT1+hdIr06kj/01eH88IlbT4sEE1WIFKnHWp2dnjZNJVKYTU1KllrtxKD2bRtD68Nu1RiASVEWZAiDwggllIkpQWFU8g1ifnIATcAAMRkpFaAUvgCVg7cmNUrRbZtc/shkqO2Z3yEmJU1pidKRt6Wvt+cv/vtPHR4snn77u8jl/TxQ63I6m82WM61z+egiDlgXzlW5PB1iOkNHKG1iHysOkaTUM2Lu9CEe+Z8BDifH/94H9HECNLjGCyEsuyPQB0rgQOQ/JUQBQSQkbJLOeR4NxkmYNyA6ii8aUkjIeLmIyQlh8vKnBh99PimVUAHyokmSGo0+EVtBsqaeCB3iS0RSCE+dr3f0ICV/FNqBincu3wda2oE7wymGFFGKpIQwSuhEaHnCqJApBKlHcGuTVMs7yBxw3FOUuRIOirF9rHWOQUNytGEVJJUwtuRB1G0LgNAqWeZEn2Ils52ZKUQ8tU7/PEf26HupJfIQJZdqfnBK8smXCDoKmh3pBEU3iFFghIg+eG30VS8+tkSgrnSOLJReCzbZ4JjJk7MkqKmWZD+Pvvw6tCDiPr1lmCOtQkQxOFeM+RGXnADpnOTJpxq9OA4wvkFZlEyh01g2eqz7zO4T/U3ev9HwM4Po81W3sCHTH8jX/IP0pnQmiXSJ1s7uIqMvtqhIhEOn6bagX0KBFMvpbkjcy9Vwbt4dUJw3ES83srtUb0IS9krxyeR4jlJGnZcrWogSEdud255Xftugi6Fqq12dImpirrtc2/qBWe5zlHelsSTAEtvQxED5OPFjaGGCYBhXaCMSl5gG0Q5DIo4PkbhyxeIRalXUyXrvGw/MT6lrVzUgNTQOQuy8HhwJ1CCCEVAasD1PnXNDU+ipkiDsblun/J2kwE+LyWSiZrOZLW5477f1Vmp1eHhYltNXXnlFSBkxTWYzoeBsdb5rd29729PPPPPMxNq23iGinUldyvV6tVtv6m3VpTqysDLJUi7LZVHrzfkGvMxVOjO2Q7JSk/YNtBgAg2QGKelNKkmLB5HzL44aRBojcM50gonYqg4X88NrT95EhO2maqptG3xZpHKmZ5OyqTcvf+7FazfvHC1mTQirqo25VMe2qhmBnlNyoQZpJu6nU1hniVUYMtl+Gcs0Wq57P/uL2N8BIpI40vRfw88M6lTDkdBph0GuxiTsLV75F31oBSYtZBfg6PJSiMNWvWQKP/gmihy1bX9uGfSsDmZI49DlGEoxXfQaoczpVcoIQicNyRb1EhCSyvlJ0Ib8jAhREFniAkMOfAqEUUr3bCnIFXDqsrl+E3abC5nDyCeohk57WVJ6rbp7gvRoBAz7ceBj0oki86KgBDIhsOUznwcDASrHYu+dzxkMvUj0pKY+/EB+R51AaBHZixe0IF+PxN5AwzkcUWiiOV3SLxRddTboRbCc71C7DdkxcxwSK57AmzjtMuyfNbKF6JSXr9qKjt99aN0MVE8anYkvpIS+1xoVeEGL9eKV8OV1UzghxloIY++Oq2SNfaxP41Nn9BFE14AZ1oSg9HmU9PDbiXFriOsV/qCShI8IA0IHkkiBDKh4U/UfOeaqpiPMDt0SerukJJiUo41QSWthMUpf+aZyvvLV2SY0XmJqmzZQEA8AnlbWcH25HHXO+1ZLUDpvwqqqMHiGkzaNw0QighGJ4OCGI7BqO70rIEQdQk6DfJKbNrUp1HXjXEIS2Ip0LjgHjES3CowlX6F8cISJlbNJyYRSggZCN4OaToqi2Gw2zGcJGMuysAqsFDePj0KMbzzMn2i5WBZKr89XRTFpG2+MmS+mjatPTx+9+uqrGMOTd+4KGY1UZVksDxY3bpycnZ09enQaXViv1861db2LGBaL2eHRcrk8fOPeg+22VfntLCgZEsmfRSy0MkVplHS+TT4uypmxarvdBueVEor0yJzL55jO0Uaenm2LacHjsrZtjTHHx9fkHXn/tVfpfUO9XU/my4kpzx/d/+NPf/wdX/rXrh3MAsYGk1aqdi5JYQz17vskvY/mnK3LIaYPmFoOoJd2yiCEN86iho2AFxVux787CHkP8X0c6AcZ1/wUqXUQuzJOcMiQbDeWdM59WPFAIFexQ/rPY5vhyOkUTxGU1EUxYaVDxX1SsnMkLQMlBCnHS91LVEJf1XfOHm3bQp+T0W6JROjBlILpRVsVbVyqZvLbIxOgAkdS4EZIV5kLoYwe7gbH9F6JwRAzP3XNE0ruB3FzHnwMAzAOaBEShO46ezGDFrmryT+AfjhEhzNmoEmyJC+KPllm2IRIl5UzxSDjgjyHG1oN2B+McmjPjQIxcndBqj78iSGbhoEHlMtv0XU2BiNX1h7hAmrQvRSstUSahHSBF5TbhgN/+LvYm5VIopkQNSuyzuKwasWlZTo2wh77Ll4QUei1I7oAmuIlxVEYxXfWk+qFpbrArfrvECiXhJeRYpvoHoUEiULljUBtniT7i8z/SfD5RzoQrLSNQpLMd8TUFTokN4QSg4SoFSqZVPLgqrZatc3OuZ2vthU6L1C4pqbUO9Fsuav4YuzoxAlRKmiaLWVDKecQEiKGFHxTr0F1Ny3EvGypoZR3K41lyKcjQfIix3sX6hzTZYvCexnyd3IoNwYWBzMZgig7xnZRGFNYmYvBYAQW1pj86HRZllrlqkaqnK0fHByEGyd0+qbGO3a8wjY0Z+ch4dIWeQ9UOxnizcNDUHp5+9A5t9vtlpPZ7LbdbFbrx2cvrLe2kJOinM7K5XIxLcpCF7eu31ifryWIGKN3brNZp4gKRFnam7dvlKtNS1+hdpNJIUmpUhbGWFMYlUQKoiU/CmWtDa6VosuHWMbOlIUQopjL1pHtnNGNaz/72c++/vr9xXR2fLSQYgEAVe2l1svF1Et4/MYr91/5zFPP/qWDqW3XWymSNYatT7TcOwSMtUiHHTdevV1dP4rOY7D21bg8TszH3L0hpuyDwyjLHphBo0lY4NCc80qtekG9ZIzy2HUesfcfZNUQJcXADOKZHSfdSF5uuQwBk9dl78cgpR68NcfSVayzRDKisgsIKXnnKCAoQ/l4cETZjSCBIjQ7vMrupZhc0H3wbmN0kT3fBy00GkVdhyQ0shoqJkMi8rnYVqCMMIqPNBSCjeRorGkLpak/l8vz/IEFuRbRPI7GtpFGcT0PkXZ/6P2kYufQmKO/o8YPCmGoah2GlsBmOomqDy16g2aZ03qgzSkGs6tLGrYXH6cYrSpQQoHoWn6DJyEfvDRihTFrYDiQx+DZQetxzATrGhcXnXDHJ9Ali5PO7CMHvgtKAGNVr/FHS52gZRyzZzlGj602rmqZXkqCBp9KPvPoz3Hxw+WRZGBOXvEq1+aUy2tCkHda86kv/kRiEQCaYUDgBhS/Mh+QFNOlQEXi6UIGo5MVqIKLzbrZrut6Xfs2NJsaSc6HO4p0HuSEMQ1z4HxUhVzNyahBtIBtU/NTi+iquo2OoLKED8v5Zi4VlJA6gYoonLAu5R9xIVZNWzXJOch5ms7LXym9XCytLVqyjDHaHC0PWe3fRydBGKsNm3FjW9qiNJbQi2WuZpUprWmaxiq1nM2STGSlRmsjlwM+1LttVdkyJ60hemvLo4P5dlfdvnnifXzppZd21RYAtcybSgjRVNX6fGULvVsvJ5PJtJwQWDZnwZNCqaU4Wh6E4CHFuq5Prl07vn6tqqpXX321qbZAoMmU0Oe8DIxV84Nlip64w1FrqVUR6jYGxzMy6qlDwNjuXN22CcRiPi/LCYZUbdabs9PNemqtPTo6PjyY0azUyJjq7freZ/78LW95y63jw8a5TVPHHEkspqilGVsIjfWURmtyjxfQ2l4KwUMQHNR3hz+523UJITPu1Yy3Px+u+y6lwOFfx0NXA2yHzKzgJHuLEoraVPGhIHiaHH6Lc17KjiMFWU3/kSdeit+lBy5DN0PoO07DqUDGYXr4mF03htsbNG4lzCXBAaMPoAwn+Jw8XZw98CWxzLIxiiGSok8qu49ZFDxclJw5UzLGGrwE4Nl7nnQG0fQoyGIp9TZ1EQlnw7aLPAoavJSdj5cwqX3cC5pU/iiTpB45oz6pBy1F3yruzzfJ7ZveamNoqiDn1L2U6dB/6BtzxJYlnDU/YDobVA73fBoLdliCsfwAXO1iD1fSn0OcX7j+ei7ORS92wylkQqQ8sp9/wriT82YWGRzER5VKwrFXxr4mgDRe3OMWYf9numK80GmT5iyYjul8Aylkk9BPjPytriFI8xmCvrKxYSLEEYqeJZY4Q1FENRK9JqiQaA0U2Mqmdm7XNtu63jTttoltCHUrMBE4kRUuPQGn8v8NDSsJIZIhaV696KKveTNzlkqDfsHnDyllp4AiChJIibDa1q1PtfONJ6x65FsJpRDWmOlkenx0fHJ0xLhVIuBJ7kHnpxTyji9tYcsiJ+DEmZ6VE6sLDE4JPZ9OqqpqXR1lEEqExnPESN5NjDGliaEJocUUCqNnE7trnTNyuzmXWh+fLMtKrVZnTVVFL09OrkPEZtdsql1o0Bbboihms+214+vG8JkXBShrZXBOQNxs1gfHx9dvHNtCNbuqqrenjx63bSqWgiRH8gexWudky0edczCJsuX+W0iYSO0LU2p8KCcTNu3KAQ6jzGshNlWFwT0OwZYTa63arJKyDfl/vvbSi295+ztunByGR+u1CwoKQcceB1DqznGuivtWaK9uOJpuDpYAachLhtzlShokhvPg0grvD/7IQHQW/+M/uPS9xFP1vh362pSmjGA2V5S5ul8njAdZEelBb0tLGZnX3p9MfSvSD33gHL5190sUeXAU5bsyAshjM3AkCRF6fyj6UNBhQ5RQgrzShaTggcgzScX1CikiBC+9S1KgAEtIRHph4B4Ox08GHxlpAqAxxFry9MGTCwEFYXu49eJJMzGSfEdAdtAN3vvEJFjqIrHQv5KafB95OGHyVYES5NCgO/EaIbmty06WipoAFNGFIIVXTdbUQkglrn6NH8Y4YCUOvAnSxf5114EZWLk8wpGj/HroDb2pLuMQEK/CbMc/1tV6fQLOS1n12MRxhs4w9nHmMvQo+YjuDxs53gn7VStgzGwaN2H66+na6OOjfjj/L36I1JugM4wSBC8yHsmEKJOKfSoGKg1cOICkRU41ZFIYc+TXyWooFVq3a7anm3pXJ4fgIjbOVW1onRIitG0gO6HWO+caaXSKbIueJA12YnDON+gd4XJZzDL64CStUx+jVCYJGTC5GNuALobaQ+XCauNaD7UnYUIDRVmW00lhbCHhaJ7TYc4MjVJziuy73YaZKbbQ0YfWN6Ut5svFpm44ryntZFaUgJNCm+XB/DTB6vGjULfkr5RDXuub6FuhpVnOCiOJcOWi965Vu+0OlHzw8DUhtbImBg8CSYoHVqvVZDJZLBbn576uaxeNdzHkgkKeHB3P5su2qdq2Jr2MnIbXdb1en8U4s4Us7TKBL0s7n8tpWSolmqrePd7mz2m1ohWdensWhi0756WSWuv5fO5CfsfCWAUiOI8+Uh4py7L0Pjpy2IG2LSezidbN9uzTn/jDCOLuc++YT2wdW1InSEKLq/Kz+/RNwFXW6AALHmCCY6+YIdxf2iaXjHx5/tQLQYkRxvdSbsRjfkG9HRxMH7XWhm2S4r6vSCErp5NUUu8TfE6CWRfEe+zl6niXRd5EMTqtrTFCqMQCkOTlo1gvY6wRMnDLOzF9btLy9UbSSeYNGzFvPgJaK6WCa4f8r08Bc1xuSQFiXPEwI7kTDKdryxVhT6Qqe1OgELjDyemZ6h8LYcNYWJFccVyuhqPaFyJpsF0bH8z92Uw6eAyiiNDls8YYoDeT7I5IGhch3zgGPV7osQz3aJhjDO3pIUgNQ8fxL3IBMPyWJeg6xo7G2ff2kbExw7yYliD/imJkOi+sIWQP3Zu+nNQkd7rP8RX5nLHqWd8T7GY4Y4Pwfokj3Ts9qEnwoxwj5YcwvM8ySKsheVZ44pEFyXiRyCrGSCxkMsuJlG/nByelzYdoCJ5B6PlIDTz6F+T4yt5+dIUwFM5cufV7OCpQkhroQiYjk1FkQt5u2vXj9fpsFRofnQ9NiK3zTRt92LVVPlO12O22HqMyOnpH2wrIdNOx0X6IHnOu4LXWrc+ZhTIGQLTOBaoJVFG23q9rn6Q+3zYBxeMzgg1qeXK8ODw+mS3mMu83MymUjk5LmM1mzC7O1Svd4Ul5EGPc7TYx5M2IMWg1mc+meelpHWOySjXbTYp4fOv23JQ4nbcHR03TpIALUwqZdIxYSKFj46sIXqnUNLW25uz0QeNDlXePKqbT1Ljow2Q+WejFZrOJQeyaXdu2SSYfQlOHVta7ZrfebUNwd+7cMYVdbU4365VS4sa14xCaB2+8MpvNjvJRZBaLmdZyvV4HOoOn06k2qq2runWF0TmwozdKS6UDgeUSgtDKmEIZhRicc3XwhTbGaEnDHqlVXbeM/q62GwaAK4gadLs9e+PeZ4+v39R2oRIKqTBC01YkJytY6H+sH8ujnrFtwNgw+oKgbi8mPiARxj1PfvFhZsbIjTTav0Po6NROesfqCN127iS4KWbJi6ph3JzOv2IMSfMzN0US6tmDZLFombPTKEm9iKrSGCP5VuXYJzoRvcJyj1d60bIFOiZTqiLHruAkaCE0ayBJKR0JhitBBoyBhkZSBsSCenY0jUfGgkpWPx6dkYIE44QiFLnq6FocfAZjubYlEgzkSIWQb2BgWB6FcG1NRB890YhIrrmLJCRsEX2bsxqahQLV8bkgILIrlbIixKgKzRrXXKQhqTVpLUNw+mrJc7npAVzrJCWogTLCJ10yeOvMZUYCh4JyPSEvN51pNIhjvGB+C4ChidaHYD0CcuD4sOUfIQtzPQTxq0Obi6IQ6ars8rgLOXRgvlCxecl1ep8ZAY6RYZ3hSz4OsYcZ0Kk/7CJ54TW5PUdFVY/gpEHo6Fb3b4OQMGCnz5JEP4QmvVqJPkESBoyREw0mtLGu/eZRvTvfNtu6C+jeY+uDb3MeEEMAFhDwMbQxktIFRWNMAYPn2S8HdLJni0hj2egxSYVCY5IBzHrr8hmB2rV4ukKlwZbi6PjGZL5YLpdK6qqqQrWdLpfH82VyELyD6EszM9NJR9zF5LxfTKcKw2azcWx7otT60aO29dOihBBSDAVtiLbaNUJMC3vrxvV6V61Wq7reWWuPFwfKQhXrxlfVZisAjZDNZne+3khrgkdpC1Q+B4eAqGVhy8nRSQi42WxUwqlVMWFVVd4HkVJwzeuvvdI21cFynhLmze/a7XqlpHTOh7Ciw1qxGPpisRCYttutbxurpTRFROciSJ33vczxAXzbYEBDMLW6ri2URI5N1krFnCAppDGesHqIuZrSQhVFoQT4HCGaKPSD1185fPnzt972lxeTyXnTxiSk6jqivO2pICjZ5GBwB3rTNualedWAe7liNyE5Lx4j+YYW6CV2SJerkjOa5LQ6kdR78IGw1x0jX3Qur2yuTT76jPXuTACEAKUFJMnVe9cjzUs2UVIsQWCITLLrukNlWRLknJUxBA9FSdC8a0lxk4c7MwNELBAmPREaR/VIHpMrBXIVYDwe6bcNcLLBzZhePGFSA05/iFEsiZoPKtK9YS9JQ+XDSNmU+/KIsAf4g2RbPJpUeUfPtNlPd0Fdao51Y2TsJ9vsZA2M7+aMmuakAodRMg0xWY2bPA4Bh/Sc6j7B4xRJbRborI3FfqzCRj8C9v2KYXn1iFrFsI2+qOnorL3NY3eoRIwEnskxa1hJw5T8TRlJfa49rgQTn5yMRqEpO59DasDLX2hDjsyPLqrv93DjfRyHcWHbNfl6H/p+J6RheJsYhM8y/0nlZ5h3cpKqQ8JGwmlHjKRUJ/Lnjx2jtTP6F2wURS7KiV17bAKhoShlOdFzDODrqj7b7s421a4ObU5Og2t961KIMbhc7KfIaAJeQzyAygEXae6Kscei0ZbLhwlNc3RBXj8iRlG7WGHctbnQaV3YbDEEePrJm3fvPKWUWa/X548fVNt1cL4wtkh1Lf1yMRcCQlPvQCxncy1EaJjq7WamsElOlTWW67BYPT4/OT7E6Lerc2PMwfLIR9ytVomKNppzwo1rx94vqIwTHj06nJipmontZlWdbZ2rZRNDja7FZF1soi6sNoUKApsglCilKuYzZ03bti6EqTZVVe12tSMxtVA9bA/Wy/lUSwyu2Z47XU5izEfMeltNZnMQJiK2HqRUjYeqCUAhJodvIxJ5CrW1t1IVdmJ0YqFjTYM174lz1Qu97rMWwSoLyVqLIHiMXEwmIKBar15/+aWbd992fHCzcmslrYNuQj4k6SydNOQWtKD2edKlgH4V03VpItXnNIqmAGGfFUlmJoxzJprupN7te3CZkDyQJEYMxQLa+3oIVTymorMCe7ZUl+1KoQcQHUP7qSVDwA2pIh1+lKVGNTH9mcQi0ASRybkoCBGkVHwqUJ+Z3qVrcaauPSKk0dpIpVUHeM+fmSwVudruW8wjL36eH6gcUNqWBM7lPqsz+fU02pjLF/oUyZaWO0odnRGHaSuBJLHjhXUgbcKl02nY8X4Fgdixu4EpeDkgi/pDMR9RGDS/Q597iiS7mQNdb87NvSA1UWLlXPI2vJTVjqNe/xeZhAcQl36AtQG6OrGzVufwIS70Z5BJAYHh8KMX77rbLJozXp0jb1Vxhfff0VwvLehLzfHhd4dM5KJl68AXiEN9IEDxw7lExIBRI3J0GOzhYvQrIhJLlNmtRCXiOVLggN63y7suFo1vutEtuT8C5KckIWkrbQGlFWVyst2028e71dmm2lahduRrQoskZ+gxX2v03byKNirP1qTQuQ7luoK+k7PamBBEQFH7AMJIJVu2ifBxV7kqhG2dk8KYcnp+48bR4dH1KAGjM4U+OjpYzsvQOohYaE0OPuJgecwYYe9CaSeAzrfhYLac6UndBhdSaNooW2vtXBf1+WY6nS7Kad0256enAZLUVhRGpg7nOy1KZYsUgsrHQ7M4KKvdBsBBUBL10h5OND48fVyQ7qRrsK1qZbyztlIVuU/gdJoT27zFY5JCFmYCExna3WQCSkFVtSLibF5IUD7fuuS4QHXBQ6NtgVFWG/LDEtbJ2FY122lpO/FCI+TtnqsDlKXOK13LHDmC870te0GiejkNjQmUsT7kdFDb0k5nGIN3nnTwozYmRP/ojTcevPbqE5OFlSLkQlw1hJEYpMCp6ewHy196jmk8pnpTn6NxA32M5U24RyVeREzCpfp4wEQga/wnCGT/HXXeeHEPCxas35JDWoSc3kIHBVYy9vk7I0k4SKi0Z5inHkLNgdWMKUUCSDBMqc4kL/mYCxnLje/Uo0wiIGnTKy0VqaZEkXoMO8+vJfcjkEJ4xygZjih29umSKoFayNjPmXlrc0+80EWO6SHHdKP4uFVCESxngN0JxOQpo8onAoPKJNUHOZ+j5if6NgdLKAKgAuEFGGlAqaiT7Lg5JMKSd7WL0QsIxIIjG3roqPCKjM5hQJFzv7qzduRRddh3P4ZabWDk83coekohOfpc5OzQdFYQ+z8m4v7S74QQqYQZz7S7T88DgSFVHnNEOTnmw+BqHB+vY+bvXkjqCbcOIl1qzoyHtN1JsN8eb2ITcwHFPx6NjtC+iJc3Uk8WyPkxj4h4ORBhGllLOp+xieGJojON47FO6rsuLDaACqOSqlSiCDXU6+3q0Xr1aFVt65DDZK4ESM+tDs7T6gvMB6PRSRiKniQ6h7ABiIv95gSlXYgu3+nYOKh9bBzuKl83ZGOUoJjK5fG1m0/cKuYzVODqZjaf3zw4nE2mImKzqzh5NOVsenCQb8d6nZMkWSwX08PldSNgVk50UhqsJI5szmRdWxaTQhdFMQtx5RCPjk/sfN5i0MboouT6nTV2QogtiuDbFjXIyXxpJ2ZRrVfgwrWD2w9Xq9n8yM7nnsVnSNUJIBWFcc4jSmPnLtbn52cuxLIsy7niEFk329qhdEJrq61OymzrlSDXm+3OQ4W6KJW2m41HIVCUQH7boNTKta+frxYTOyumQYjTXT3VcjmzUkHbNpBQaXI8yNWZzH8hB/amcTm25SCe6iYXT8ljMgIbZ0BJZevN+vWXP3988+6sPNhF8KSykc/qtkUMWsuiMAWJtY7TlD4sdjn71Y7rGKQ4iPpdMYpjhEEajcp6JkqPpmPLOGars5GJ72nJQ/Blus6eXJK4Y4wAnrqSmkvY3p1G7UWlAJXsrIype0xYPMnAHhBkIyGlgiRiQFBRCDVQclg5oL8hqIWWOSHvpPYBubSmv7PgR6L3ixzKyfIqMCEvxh6VmDBwldCjG/PObXN8Dl57KSUt3WJS5JJLYZRBiIQduQRD/4+j/ZgPD8o4Vf4/JIJpzrydSOBikFF5JMEAabQ1AAXrAbDCVfdPCjG0mjWrWYmQnlYcGEY0e82poRKS2ag8ohyezbhnPR7F9Af7uMs2rvIGzlFI1GvSgjvsLLyQerBsXxZA2rtPdQFaUKEKA+PgUsv7C+TpSYygAHsMr+DruQB1HzXZ1dUsflDu32tm9SyMi67TFwl4EUfFDS21kJwjeoVhURrCDibmhVIrkyqVTmcRZBKB3Yf7Rqckn8/8j5KFEiYFVW+r84eb1YOz3boOLvrWEZI2MBSXd1AK7A3MvoXI1R+LkUbmdoTo6RggYRbwCdBh7SHnVEJULq23YVv7xuW7WRZ6cXhw7cb1g6NlOZ95DNP57OTWnXyKCKmVmc1mi+V10zS+abdVpZI6XB7dObmN+eMGK/ViUhoh52WxW612m60RYFQHRtJGNm2rivL63bSu3Vm1ffH1+2+cnn723ucfn60CtfxjL+5uNRwv50/evHnn5NrRbHbj5Ob2bNU0rpxNnzaFmkzEtEhK+xBa71zTOt8oAc6T2JaUwrWxXDY5g5ZhVzdtKyGhXSKGdUSr9LJctCFEKfJ+9uCD8DE2q/O6CWwhnUsuIGVdTXRGkbZtnJdxUZqptqhlSBq9S5gM54rS+IipdQYH/pmazRYIabupKhqWam198FEk8F5LmzCcPX60Pj+7cfekjj4FZDlDa62UwNC3YXEmAZdKzPH6fFPRi0t/UVJdzXgIMfImTkkdVAEIJU7CtfmWUkjyGGktJUJdwKCkSE1zZNGR4ZuDmDtt/whJ9fMk2kQ5DEPquoKdEpJQA8lcYNojmImoSehe2UOWiSBiVD54dC4pchZLojFjhw3OqwJ3ZTnWdXQjksUgBIQSgF0vu580MBIxn1uRQKuKO+mWBTJDAAmqp8jQ0FSQlRYEgjMzjZzjdOrCncjJP6UgzLZNqG0Cg8nlszMMyKXAJEHvGo0MPaccjXvqKDzSE2NbWKr0aX1A2ldeoBKKgGHPiO2XAWfonFHuERrMtOx692nPJu1o9RRzkeUO1IikELuHCikfZUIy1JT5XNxQ5vbLJY/oMTXpUr15KRm/mrNcpSyNmktwiaf3JuIBfVdomJXCxSjPU5K891pnIDhDKjoyBZQgHIssQndaIWtW9MxeSkYIN4AdLVVLVCCVTLqQZfSiWVWrh6vNo/PduvZ1yKUv48uxV4CRNDGhW0KhXEDOZQLLT3uKbhFyqGXtN0zCkzdF7YNH5ZIKAJUXuzZWDgh1K2azxeHh8e0n7k4PZg9OH3/i03+0a5tdlcMci62TsrNkVYvCKucbnZLOEQgLpW8eX7txfPTMU0+99e7dW9dObj391lKr6J1RelKU3gcgK7ZXHj+49/k/+X/+6JN/9tJLQasqhJpepKUHVRrrvZsIc3q+/fzZ9ubB/aev33zXc8/duXP3zvIwIPzW7/zOy/ffeLBek6xl7EU0yZhXqSTAY8zbXumQwPkwmUx3Ta0FH9idJ+rRorp9/bqyi7qqN6smgqxbv/VglGgjGcsVNtKwTFLgR4gTTJttW03b2yeHJej1rtHJTwtB1EZFtr0EfQotzwNnk+lisSjKuS3Xu90up3kK2rqOrtJ0ngshNqvVG6+9sji+JbVFREX+wGVp2XeUUXTdVod0CQXwhRKOXkPpso++SBf2CKNfxnCXEZsvcT1N8fuytztD9yji0wCStZpJn1koBmJ0sqZCtBFlYSd7X8lR5576G7GTosEhP5T0nIAKS5W69qxkuuZAW+ka0zmIS/agNsSPkcIaEmVJGC3JsxDUJTB1o6+oORMnjSmknFIZKZLCXiZBypjXjzCglBak4dEBEEGKEJPI6yLoZJLMlTW9Vhi8VXl8RZpNORtner9IyH2YSGZ4SH4IXvkYLTSk60kXPpxDLLOuWYMwESSUEeydDle+QylChD4Bl+Rp31vkcUcMB5Tr8JivdhhEP1gg6g3JHwH3WLiNwjoNxJBEVLkCHUA1OKC/u+DZMVEHq1k99NPfdLJ/qbSk+4IXYfKwf+n9rF8M/fdxC2hMTRqS+kHzoFfU6s/X/LuyY1Pl3E2Grp3VafI5j0qlaQAnAs27BZUEgY89QkASiqtPYQgS3gGqVCKTcDAi/5hWQkOQYevWj1fnj862Zyu/9Ui4FRDofZszYuza/dhRY/ZI0J4uILm97jH/QIhULwjpEZqQojBRmaaJVdu0DluPxqjDg4Pb16/duXX7+q2bByfXHOBqV20bf74LDnlVcl1AMiMCtFBV62NCTQV2TsCiXz988OLD+//mz//k2vzg7W9969e+971f/q53lQRuNcYk0KDNX3z+pV/72G///ic/9Xq9AaFuPfnUh77+b37NB97/Td/yLaROlPfPH/7hH/77T//b3/i/fuV3Pvaxe+fbTdXef3z2xe94x/ve+775pHxttfnc48erGLRUAfMWsTSPCJhSiLzMECH4kMikpto1AEIZSaa+uQLQEcTOlxO3a+L51jsEqVPj4catW+97/9d+67d+63Nv/0vPPvusIo/Nl1566bd/+7f/39//3Y/8n/+8je3jHQQ830701MDCdHpbiAKMpjFDdK2PILS0uzbYOuqJns0PE2gJyRjSgZpOi6LwEdGlysfN2Sq5ejlfrN0Og6/rnK1Pp1OQwrNuWsd3SZeEt4iJfgHDPh4gDTJKQ5QPJOTZQ8K7FGqkVSf7UedeAWaAcjH/USS8oNPbtQ15w8oclSQRZVIY2j59UuX7WmFQqsGeDUPNgLzuFVCDoZuusBwiKWpJYUXKsTulTmlcSbDaaJ67JpL31cZoaYyxSofgQtvInMYnknPPZ23HBgTRtt6TvQQNPcjgx6Dm44YmFmOSecBUUKuKBbSpSx98rqmIJs2Gq0jmFhg7f2DKjwFgpBfWZbS9yz9PTvOD8CGf36wxooDHG6kXEk9akNgAku9pPn866RfooESJ+UyRXDGVoOFGhJS4tkpMY0Nuwu4tbvubKEEMTZ9c9Mk9HlEJmUsk5IIMOqN7gLZ1Y3pbJ3uvO5v6iJ30OQNmiGaWusNwH2cTDUn8mPQ8MKQ5G7oq9UU1KU8OoNeKyVceMCaROr4xxVQG6ktSsh9k6QiMkoOuJn32rkokzg6leV0nIRDd0uRcWWIqQnBV48ocPPM9MxoUSfUTP6+b+3f61BKlVpaWZL5nyZJ4pxXJmGRk0u2mbs6r7aPV+tGjel2BR0FlLtHLOq4vlTv51Dd09T4lJAcS4jdH5xrn67y2tJJaUXCXbYAmiihNEnpbuW3V1jV4Dycn5XPPPP/UnbvXjo6nxVQrI22xcu28mDW1byNs0XfAiCT3/tSkJkMyjpFWWPqVj36k2mz/9W/91m/93//q3tnZa//u0688Pj3bbL7x677u+nLZNI2wk8/fv/8//+qv/MGnP3UW/M2n3/pf/+N//C3f+iHRH+0YU/4wEr7kS774r73nr/4n3/N3pYT/7Ad+4Od/+me3p6fhz/9idv3mV/31v/6Z+29UACtP6sNGsi3egPaDHra3F6JDyD+jZOcDn+CvvvNdn33hL3Z12DmsEDzCRJsf+0f/7fd///eXk1lHMBECY5RaPPv8M888/9bv/p4P/9z/9D9+3/d+7y/83C/EFhoMd04Onn/b0xYCNBsrU6HBWlu3viXJnk0TJpNFC+Zz915XSkyMffzogQK4dfuGnZQugtL25tHi5dcebB4/2D1+cHLt2tSKs7ZeTA6bpqGOh83bUEnESLgIKgpjZ3XGDD92YeQkRvU9rr4zg+ORfjcyE8KQYFnTNDmPlkIbS2mXMHIPX8mpA2lZayWM0oW1DI1hC1MW5e+Gt4SN0dpYW7LgLbFDDNuhAMSiKELHfadZiQxSakY5cncbAK2xpLIQuk5LTj4V6XoLanhTwBZWIbv4S0PYF+G9ssKaUuUSP9+pnOtqQ/G4UFYgksEUdgkNSfyJ4L3SxlNozZkQSkzE5td5y5PMGc1dBbXB8+YkcCrLMFAVk2SKMUCg+THldjRRDTHl8rwwtm2jIF3+GBzVINTzQce2BG1oWHQ3kpmG0DkBd4GsJpTZE2gUHZOCJYvpEmXfuuX+BmkTS5JPk+QzLy+LGnKgU/ICEqtLpjuZgcR9nf5k7zFPXV9FMNt97yyBlxAyXTjGC7PHIfXoyZbpKhpnjGS/AEMUcqxB0Yks9Fd+CaXOmIE9kmnEFhuUey8BwkgBgT+poDNfIIAWwndbhSfINBFNgEnypmHsObfvSLi/ayvRQlekk5akkUazD3pSSkOyKZipnWosmnVdn+92Z5t6s8XWq8SiSJSY59jc4SI65FY+MoJWlvIjkqnyLflbse6+CAHbmGKSSVmiS8Q2xCaEqsl509G12fXDa9evn1w/OSms3J2f63maLA5d3WpIx4fHQqhckQiZ2HRPdCoSrA2Qv5frKxr2KviGb/kmAPltf+e7ZBL/6L/60Z/88R9/6cH93/rd3/2i554//tIvmR8fb334pY9+5JN/9qfr6L/q6z7wq7/5Lz1IcvTLObUCoU3XZJtMisbVxk4Cxh//yZ/51g992zd/wze8/Ojh733843eff76KcRMDQpRkBRkEagnROVWUY+FQOvow5zkhkKSaaNvGllMhQJtJG0LVhl3rooAvesfb/+0f/wnRL3TjWjZ6962jsWfONlxoi3ISQf7kz/zs3/2e73vvV39VFePprq28KGbTar1O7KqCPmLSRXmwOFRm8tzzf/n27dttU50/fnz++BQR27qp2zCdmPnhYrupVutquVwWk+ludYq+IU5pTDEIqQbynXMNObR5zni00olg3XvBzpGa7qXm5NgEpu9hohKKsWdjFcCh7zLMS7tXSL3CaDdAJflu+upnsFoZLXOJCcYUiOpClgo8Dh3L+eohvJCesOLuAEBOsTmH9Ni1vDXkLUP5fyGBnkpvL5zTcdLFJcZ/zt8GZVmllLVCpKKp0fOcT2pawrmskDK50DBEk5qfCUQUMNCn0r6pMFg7COj0rFQCESjHiwJS8G0Pm46E2ohIWtl0WKZx2ZQIaR1jJw/Qt1YIVJFQTAS5bqh8pV0tAsT+lvrqhISEEkjBu9Oh3ROCEeQFmePReGRIlnnEzh0DxCTkBb7lQFxIXUyPOVqBGEnEwNht7hLx5yp0ciBcXBXCvUo14tZ9R6Qiwz/6jhzFfaSoyiKRnYaR7Cer+5fKFUNXWAyyARzJB9xhx0TqsL2CJPwvAAxY140Rt+SIlljCc1DXY/x+zmsoprOvVb4kJYw2MtkEutAF1rA9W61Xq935ZrfNG1wS0QAhRAKO7c82FopOgXhE3Vwl5GBd9zaPCZT2xEqO0pBlSqqbZtfGpoXZYnpycnJwcDArplrL9Wq7juvUuOagNtJIXcyWC7M8kIP88dW+LUBoXE76WGMTQCvNIjwR43/+I//l13/t+7/p677+05/7zL/4zd/88i//MgD4s8997rd/73fPd5uvet97/4+PfCTkBSMDopHSWi0ShMbr0lAfCYwtaISRo/x7/sbXfORXf+Vv/c3/4IWXP/8Hn/x4i6EoCqmVpzlBYYt6V02m0y4rvyAITbmLsb6qzXRSlNMqOAkCjYxCbHbbgPH45PgTn/gUj+vbtimLknrG0eSH1dljTcuZCz4fBsq8+93/v1/8xV/6jv/421er5oXPfu4rv/Sd12/esiIkym1D61OIOVML7fn5+m1vff7JJ9+yuXG+PV/dvn371Xsv33v5pYePz2ofjCm0NUgMhaqt17v14omndyGXXN5517TaorW2LEpCyuXyMVcatKv7fSSH+vUL4I8vh/i8OCkPpX4RDtz0ER6ma6QQ1GLoxuyL5JjvuR+s3lkWmOMsa7AMadMwrosYBrX3YY9zk4FNMPivJOFFCZaChCCFNEpbY7Upck0roSgK6k6awhbDAQCYjO5V2HPeNBiJyIQOMHlwmiRjGEzCA1gWu4bONkQjO/KOeEDdDwiW1hCKwzp5IyXechB923RnqspFoJA5nOcjL7huGNnjTRhMDHu6U6+DRmB/yqUT6mQtKhmZBEVAQtQXet8064Ce4IsMXAzJh+gDPVQAAWqM1x7PIftDFQeYE0FKcGjQY8fKYZXgXgwSO08NmvrGi2xMGGk+qKvHz5jKfymafyG9xhA7HOib/teL2McLSK83U+B6U120yIn4iO+KaRTlIjGbAaLh4kOKUTcTiGumpBQ8t2BDMsp3sde9I6yYMFoUWpWpSWcPHj987UG92lXrnWsaksbvBAzy3us/WozMzWZUWZebe+9d8M45j1Hmu68FLdYgYkDp27TetVUdPcJkVp6cXL958+bhYmm09k27XW/a3dai0Esxs+V0eZgm5SZhdF5djpL7LzO1fLYj3aU2eqMK1h6FBF/2nq/84R/5kR/9Bz/8+5/8xL/7zAvvfve7P/Z7v3O6WwttPvobvwGFTQKa/CtG5jydHHMKkxC11iToSKq/KXnvSmu+8gMf+N4f/IGf+qmf+vin/ygpuSNqZU5a6dlNZtPuzB0OHEq9eMlCCGY64eWptZUAnqRb2hiKovzJn/oZXRZ8AJdKta4tTQHUqc65v+5AX1YbUogA5+OHPvRtv/zN//u//JWPbuvmfFs9ffPYpOCbrUKUtlRtCKB8SPdeeUOZP7579+58UgqQ88Xxs8/P3/K2t52dnb7wwgth29x58q5QsKsr/xiPzx6b4xvEZ4TJfDqZL5PMhZdr2lzrycTEnbzVyCFd6T3puu83wiW50/HOGksFDAntXvh/CALpgpmGHGe/JAF7VbOXBXAmkwn/xJCoDYLsA4OPjooOlwQEocmhWYuQaJYoiBsEiRhDxpiiKCbWFFpbpYxIYKjqZfROP/NTMgFvLrL509xlZZ0/q4ugSJNDpwjEKSZKECvtUkM1EK6c/GmFipSLjXWc8seFQB7LOUlTIjkhgvPE7EUSIeA9bjpIEZGPuKga5KfG0uW5rIlm5PuWv9k0jZIxGfZsIgUFklbKlUrHQe+I/CLlrFmCCIwMRQgQQxIhkiUdaZXJYWbdyd90LXQc90u47ujAN9hLM8OeaYkBe/R6/yJ5qytM8U0Z+ZdmsEMtRmj3vSJjr5IIF0bzPb6GSkK+cjkK33HoJHWt1O48AKU636Xxq725oO5FblEaKYKhYOe/HJrJ1yvn+GRQ1hkJ8lGqtSqstAVPmVI5sbzsiM3bFRC0+bSVJQbQQk6MPX109uC1+9vzTbuu220dGp9DMwrnWJ+zZ9NSGA3Bed+mfgtFDG1ovQv5ECb56ZhkAttGaCI0Lm7rdlMFlDBbLI6OTq5fv3l8cFQYm88JDdMS58oeTibveO6Lbt68LUzxuK5800REy0ncWApnsAQEqOtmOi2pTJZGGUxI7nwMU5A/8EM/9BM/8ePrx2e/+6lPPP8lf+Vjv//7NaTv/q7vBNPxqq0ynTG/ycdA/shG5rCuNLcq8zaw1kdvpPqH/+Sf/MzP//z98/NA/tu73WY6mxltfPA560yohLpQR/QrThnN/XF2vm7RB0hNyMfVjaPjD37Lh9gSsWk9YfYK7uxLld+aP3vbVIo8IlPKB0nw8b/5sX/4Lz760fvr9pUHD26eHEmrpZlIQCu1NBGTjImjkA0RXn39wdnjR1abm9dPrp3cODg8vn7riZdf/vz9Rw+11cfXrwNAVVUpRmLKe8o9c8LJlsJ5AyJL+EUBEqnXoLi3e7G3OVgUXdKg7jMV6CG7wxbgl9FigKOkgSouBmex0X7s6HV7hdd+/xpjyrJsHY9Pgf2bUxIkrsv2pJxqKrJt6wZdudJ0IWKAJEiRWRmpSU1oOp3MJ5OZNYVSRgmtQMTQaA4UlMj0blA5LaLMSGrFWA1yChC86Quhc8CNUHcCGn2O7NHH5OmuaoaoxSiZN7vXeafxALnAyK7hQhb8LUlycvtIyoLQDalXZg+C5J64wSVEMWb8jpWQYyTfS54Y5wjqe9MPpicS/n3ghg3qMzSZM7Q8pdJWGSO1FVKnzoFJXA24Y5wTdNX9gP9xgzUS4gVtQlau5XqNGxR0OolLKfB4mD68yMDXuqRQcdVk66rU+/hr/FJju5bhla/2cIadMO6zX+XjjX3yhhOgA2yxfDN0uH2uRnPJ3H0VBWl/D8aSJDInWbTP6EIRgVkk0VTN+vFqe75Bh75qc0mVa9zAvrR8G4LzLLnDDx5EIkFmaurJbsdIZaSxKEwEVQexbdNq6083zWobWg/T6ezWrSeeeurpJ27emk/nCmSKOUWaTSY3b9x49i3PPPXEnUJqSs/F0fKgoN4rvHl5A97HybRMlC/zjEsKib25a74zGL7xQx/aov/Un/7pyruH2xUo9f0/+IPcnG/ahmc+ZBYCvnYf/OAHy7L8hV/4hfziZL/LNZ9WlrtU/+E3fSOJ/clJaWezmSDwoNXGey+kwosizWKUQwBlslZpkbCQxvLjUPr9H/hA7LQyoShMx+Wh3/rO7/iOaVF8x7d/OwAUZamNCT4CgpSgjXr27W//W3/7b2sN9169X/ugy8ny5GR5fFLM5iCkC7lyXhwsD4+Pbt6+deuJO9dv3prO57vavfHwLICSulweX79+4xZIc75ab7a707OVb11hckLaVPX549MtGT/NZrPFYkFaMVJR6CxIGZyxDJdULrgTcmkNXw4IF7Uxrpa2V/+VpQKGvcBrkql/PcWkG7QNvMIrktfdjH3oA6UklDIU9NE7dLnGJGaxspNiOpsuDpdHRwdHJwfH14+Ob55cu3H9+rWja0dHR8vlsixLonRqQ6nS0GyhUycSZc151wyHje6/Ot4J7ttH4ygRfN9E7QUSqHPZRpIojaF1rnLtpmm3rds6v/OhZTuwQaOQD8tx82PUcJYEtTXUH7JXDR6GkJhvNRBdMQU99jqhdFmhQEWVPtL8UNGHZHk2uChU2/EkIwxcYS5bOTcfJAz3DrZ7hGl3BA/2oYxD6j+evmjl3AXHHmLVIRXYVgoSXnIQvWQ6epn40w175VXII09ux5VBJ3G+7wKl4Xr0yE5kPGOI3G6LSBNtUiVjigFRoq+2j/iJaVvqwmgrlRGapPgHuedOPkF2swAhRPBY6Il08tH9x49ef+h3daxCrumiiChCiGO4sUhyL5nNSFjCRCWB5HRKHRClIYmQgkdReVwRvsUjgIJJaQ6Ojq5du/bsW9+WUmq2OyHtwWye94HzpZTXj45FwMa7iGJ5uLx2/UQrhSFeiJFp1Kg26vt+4O/9s5/96Q9/+MM/93P/zEqdmHBMS4eM2uX7v/7//5M//VMvvvbqCy/fe7BZo4Bn3vWXUwjC2JJGmp1fnYtmYv/1x/5ViOGjH/3od/2dD1tt+U0kLTOSz5Zf+3Vf/7/+b/9cS2qLOQcRpS0h4R4Q1a3C7l+k2Nu15Zo9gRHg2jpRLoyQbt5+QirV+GDJ4EJqGWPS+b3gD//g3zgfPvnJT2InRZu0UdxsI+UkfN/7/8av/9qvWRlef/xoPismxdwWE4tkYdqi1MZOyldee631/taNG7fu3l2fr1Zn58IU5Ww5lTIZU84Xi7pSStT17tH5ZrPeHU9zwCLn+T3lcl7McurX6UN1vkLYw5+GHHykajvmD4qBJNiZIXfRRBE1Ig3NdNnhXqghHmWfn4041awsosU4cxo33GOMLPpore3Ct9rX5VJwY0SQslZ+r4LgLkkl6m0gicNopXRhJ+ydkv+xRU6NSMsM5jPuMlH54kTq4Hm6a0NBovlKiJ4heFIS2U+pFDrLvS7i91bUzLcH0lZN2BFm2NAG0ScMGB2RhPLd7rwNMLhmR5gfi4qjU5Mfl5wMw2pioHX+Ewy077ewESi0QjRdquqZGJjvLQOUVYws3M7q6FFzT41w8VoSSpw66UlrHckyAX1e5/So2cpWjLhekTrm7C3Ok9wB2aIu9SjYRJ9FfkMIWo7617SpBW8iiZf1sPaanxcMVroYGjgJlQNSfszjv4yfIdumq1Lpe1cXccGBeqzSPiqFLh+qQ2nW/0lVGobB5WPAG1zNdKhqFD3qfxhM5QqwE64jt7pOFhgkYajjwhYAafXofPXoLNS+2lQ6KTa9zVlC/ylS9JImJ963zjV54XJykTy4KLRhZS6RhEP0UTgUdYyV840DZaCcTsuynM1ms3Iym00KpX1ZQohG6dC0QarFZDIpLMY4NYUoSnt0JGdzRzyqq+NRTmZFgkIbKeUv/eL/8t0f/s6v/uqvllLnk5nYZsxImR8eBICz3fZst2kTfsVXfAVgFJr0IZTsOuB5c6qP/vIv++CVVKenp9EHbQuSr8gJuqKedkQ4OTmRArSAmSmPimkixbgIogH4vr//9/7pP/3v8ZLeHR0Jv/brv/4ffdMHbT72ogFhC1u17VSbKsb3vOc9MSZrtA/5enS3NvJFvfi5F6XSn33ppfwxpBg+OOkPghby7lueigAuwenq/HQ1M8SPmU1mB0eHCZUpyul8CVKkmF5/8Pq1kxu3nrhti8n5+blDvH5ycrpeB5C37zwZY9xu1zfuvnW+zPn4tmmFVLPpdHqwCFyIkVUs5wJIutpCSSPNJYzKpR76BQXpbjHDuDC9ZDbQqVmJPZtpKPpHsJi9tyVHRnbp5GSm22gokt5b7IaArEMAXSVBWTMlqlYXF3oRmKtD4uSSr7SQBCbLt9p20gua37osS8A4/O5gV+RJTdp7nxjyGRsK+BJTJLf+hvZOSyJ3XGcw6kEjogOUwQsRuAlMibxnmj6BmJG8Q3McbdqGjwRTqPx7FKxUrgdMP15O/Uijiyr5cUm2geoOS7ZvpYgemNQTWcQRhYiKBV2pt0T5JgkEStK2VYKUh5kaaoywiM7n0okNiqhMG8BMg3uD0ESdoN5K6CNgvGQ+C53aPYzqOclnJg272TsErorcDhLtXD+OxCc7av7wjMcuiENNd1G84kLzZGCJ9afCfsrcpxJqtMS5lhz0gRN3mfqZOGU95EJOOL6+3d+5QoNUEMNl+TAicKuRf14SGpRm57Y0qEX2KYlEkPPpNLi4ebDanW/Ro8q5RXKk2S9E0oXeu6RTodO6um0bmuCjy+vUIxJtMkKb8wFVOYfSgLbbdb1rgDwuACPcOJjTPDbdunl9MSkhpXpVu6qe2hJDkElOC6tBHCyWWltZTJIt/IjM9aZfNGVBq03bNOvViqzIUk7yUg6sAUFqeO/7viYCVHX9yquvgVDrqqYJGavpdb565D5D6QX1T0g9vOQzQxP2nrSS8mJ74tZtIBOAd73j+fufvbfbbnVZPGp2M20g1xMMVJL7iUtfVxilZfSHwogEqQ1PP/mWz77ysgaGZwgX0WgVyVeAdO3ze5eTsq5rZlyP6tDOaD0BfPCbv1lpiAla51wMbfCvvP7ajZNrN27cTChms8WN2zdn8/l0Ot9sduvVBgU+8eQTy6Pl2dmq3NWT2cLnB0qsMV0cHJ4cHx/Pj49VUd5/fLqtdsV8Op8vt/W28Q6JtEWg79jxSfLN7yTbuN03RpVcyjkG312q9jp12RD2RXOfvXWfcuDEjfEFHNMRsWkqZpP0FnqaS38ptcixWIV811QghU9i0ue7amzB0Zw8zSXJVYSiKI2xnH0bMNwuDwGbptX5GqVVNoYcVSXNB0mti0y06YU0ceskeRU1TRNcjd4lQtCzJFGnDysT1RBN09aBAAXOOZL7NwkFie7tK/UeDMLI7Jwpee+atkrkiDBQrtrGF6gKOwMjExKOPscuZUkWtCg0N3N6xm8nANUTGCm1zccAkudGoOSy66cBGKbj5mqALSaG3lkvrmZYnpt1HWV3Dndn8l79stdyYSH3foabWMuNo+UF7KO4kEFzNO+IEEJEOscu2T3DFV+ri909OYaFXtUOHaPUu4YMXBACHXLtQcfu0heTLS9BYoYHORKSHj1drsVS7yKCg9hN32/hOhaozasGqICQcuhiJex1F7gp1fPKaNaldGz8br2rN1Wz2QlHLjnIh1PP1hOdHobq2/E+AHqk/pnONa4LrNGblI5ReI/Ox8qFbQ1NgIOjotBmfXZ+cnJ0987to8X0/PRBTjY2uxyHpJ7YyeFiWWgzm0xn5UQXpSwmMJ82pZVALIwvgGcUZF/QNs3hweFuvemm5AmMJk14FlUTUBRGSv3KK694jPP5HDu5uJHuMYVihAu29nzYDjwrLnve/twXTbSZAvzoD/3wQll0oUnhx37iv/vYpz5OoCJIbzYjdU1Ozd5yfP2H/v5/emAnUsLZbvMT/8PPvvDg9dg2udpQDBEUMSSMnntcVV2VRdm4lrUvRO+TTh0ugSOKx3Q+2+y2Ey18W+3WG+/9zZu3XGxe/NxnDg8Pn3v27e985zusLXe73W5bzZezxcHy4f/H2pvA2pal50FrXns4wx3efWO993qooSvd1bYbHA8QOY0FmNiEtmWcyI6dWIoIxAkyQoBAkQiIyAIJJOLYIbEgcUKDgmMHEQcJm25kpWKDE7d7rJ6qy92uV/XqDffde8a99xrR+v+199n33FsthHzVqn5167xzzt57rX/9wzc8eXJ0fO25e3ffeustIayu9JMnT6jW0+Pj+/fv37jz3On54ny1ss4JrS4Q8WBY5WCTCk7HCc2wbsew9IsOBHi3yZ7V0YA2znuZg79QX0zjf82FZrhgITkYSSKaN2XfVOFmdDaAV2Ja8WWppNRKaaUUemWk+FNoyaTk2XwjY+FgzXfWRrBuF4xroYfB22B3gxK+eSOzYZaQpdwH6SfnLLF+ByLomrZtjWmz0H8mzPOco8JVgCJNwGEVAmPSpbiu67p0WoDCWm/hTQmznLlxUxr52/laIgvMZhEpdDCmIhK3g733I4qRiwN2ARy0otNbiYzI2E38egYwRU+7rCLPIdxIKXo2ZUQ7nL6vPnzMvmPWoISOJhajvBvvcgbuDJ6BlwGCewP6cc2YjwcA3pO+0UGgV8+oIBfqS5gKMB5H2or9ihwzpOkgzp5nuOBBSLKmLsLwcEI2xJGA9RKGdp971rABAM2EiBqU7ElrGV6AQ0uBRl0CCnjOqGBpVaa7BBEeDI8YVPG90KMQREomN9v14nTRrLausdThzBtrN0i/A0xEwZ/auBb02oP1rgOVfZTCAFISnD9EGOPXnTHWt4Y4RypNrh0eeGcp8ffv3Ll/55Y3TbNar56dU0+mRa2EnJTFrWvXr1+7NqsmdVlzpWlRxrpKsZlmKNJlNCNwjuPBbF4X5XJxPq0nwVrGU/VsrAflDYjwPnSdJT5VFVLKO7fvCq6GsIuabsgwR2DHReBK3FnJws9sPo3WMcqO6jqerwCHQbvVBjozdj+Y93+q6kJz5rfNoSoKEgWhoq5uHcwenT3juQaKzhoBk1MSPXZaoEHmwALYCKlaYyolrzzbmqbx7briRAmyWq3eeisyyW6q24eHh03TfvX1L4cQ3vfC88eQw3POl8vV9bPrx8cnZVnWs3qz2Uwnc+vNN955q21Wpq3Kuj6YT4131jtvTVnXKMoGo2BIDrhQSnnXQLzYMWWwiER8CukbW7j+oZZn/VRpKC5jz9begcn6yeqOrIeTeRhpEBr2gPCM0twuV0pLqaFz7ZCukXKW9E0LrCSwmMBGglKFVhrzTESwUIAJus50vu1AiYVTUciiKst+hGgBGg4YG6mA3T7YTPekdE49I+khAgUsWGdth9opxrYQ0w1mbZwrBqT3tD0jAxcJh5ZBYOgcQMfFZZQw/PR2GciMoaxzSgbngjGOcwPANmKtVbKAo9+PuWAU+OfOu7Fy4hgBiPO/9Drs85O0ZXrJ+Yzt43tjcQzrHOK4ZFQKxocDgOXo2X8Y6ibm5bDTIhyr+dAdNWlwwEBNA9obJEUqRsIpe7AqOqDUR711uudetNcfvAy/3UOdD7zQoes3kh4DJ3O/u9Fjn/6eEJuPbJjx9gk18bgl8sgj1YA5X6cASWckn594L7EDifeEQSWE9MjB9ihDEYgkjlNHtovt4tnCNCZ6Ep3nhJrg09MD4eT0YQCn9MG2XYOC2l2Xyv2IxjFpWXIbo3XEEb9u7WLjUJZ9OuV1XSvGWKnfd+/u8++7R5w9fXbqTAqxmitB6bya3Lp++/b1G9PptEyFsKZMeDz2BA808//3wzr2H8AIrWk7JdNeZYC48N5Ccd1HDcYKKSgJ282GRXYCuL3x7DovlcuMJpxFxJC+geCEEtN5pTkYifh2uZz4WJfV0/VGUjLVRZbDviLkhtVmaX0gwheMHkGvSVJ2Mp0x6/7in/tzf+bHfrQjRHHq+3IBQDtkWhfrTUuEUFJ1zuo+oF+QMcSTZjaL3WqxWCgWnTFPTx8/evrk/v37L7z48r1775nP5+vN8qtf/fLh4fFsNptMJpPprJ4UQKln73/5JbCFTU/8+nPXmZKL9fbth292NhDGS10EEr3tVFmwSKKJFOZbMQQpebzkWodbcsCq7zC4o57kZbvdYaiGGIJBn2TYRCNrUzbsvp1uKxUSAncK07pgzDrHQzAD226X5u+MwKhzzDE5julDPAFRQm9AcbNz1oGaF14dpsmwl6MPuTGNRI1BILePDGnruHQGdMa28Lmmb5EDZESM7arxXETMCSJH0Ygjh3UQi0bdU1TrTGEW/5MxZpgSC4AkhehAjIX2gSVkdhgn0UXn3Bg9uMe+9MEy0AWOMbZti12t2HcYdlJqGS+OCmEo4EWjzGoA2Dtj2CnG4JUjHco0x3EejSCT3p8InvDeqHBwnUZmzR4pdOhv7Pm99X9bXHKavuC91VtJ4MrwEolTxF8cibGhlhydBLRf02HoFw23ESjQOH6O49YKTac9PEbiQYsTlZDhmI6oRo4W73GvldSXSvnMz7l5blnhpcFDCNR0dnm2XJ0tbWfQvTz90rRM8MiQ0+RccMEGmIuaQImxxsKpmyqpKBw0ZpwnrXGt94uN2bREasIlm9YVDA66m9dvvPfubRbck0fvEB8UFQfTeSowfJxV9Z0bN6/NjzNcAXZJQJ4r54HEMRp9L+yCs50OhBjnmOCua4Qued/46rpOK/3JX//16MONa8eu6bqulUwShA6ORLsDFomQp+/0+XNbc/cUpeLBe0mpjnFSFDqa0LYKjC1XXdsbLe4RX9PDnh8cBEIEo6VWZrUqBJeT4sMfePG8bX7vncd2vS5hyr8F6KSQLARy7XhOGW+a1jiXzdovYfPRmwr478F1ZrNdV4oXSiglnDNvv/OQUR0cPTw6Kkp1684d59tHT9bfeLO9du0agF0rrXVdTlRVuaZ79PAdXaob156bHR+Vp6cP33m63Dae+NyNtYyEwDiRQjDBHPjpUUjML7fO9+VFLxq1A2IOSOkxW+CCUEwWTOzVwMNARxpH9qG5OD5IMGRrrbWqC20ET2EU6KMWB7OIsBQC3WYsfC4Fu/PAuRRaMclFCBQwG0LJGKk3Nlo/BjQHEiXnAEMMsW8FM7grGMphwLjDiQkhvGWgu4KcfBA0dT7VtN5R0L4mCEJGGFHO0LMEDWdkkJK1Bv6XbhuxluQ5PPUxGkrX4IXCvWdtG7UuU/0EurPZFgMnpcFnBbER6noUBscY7p3ziQtW9KauKa0Drzo6EtFHHA+OLmGcTHPY7fk+cSyeNWTrNO4UKinl+2jCOJ6S5+QU1wTofNGLdoi7PHp8AAzR8EqX0XEyPn7lrtV+0ad0SFL2Gj4xXu7R9568wY6U6nrGRHb18wHlFUH0BL2a4vDNQwRiV+CoWJj2mED7RPwnhTuMiclFDbLogy+YaDrTrDbttvHGQ0rMAo2Us4DqyxwqSAcpBozgbfBpV0A2GcBUxnriPDXWbxvbeN+Z9N9SXBHCGcsZmc+OZpN6vVoGZ4JxtS6uzY+CC8TS+Xx+cnRccM0Ir+upiwB6VJJySaSgaEZIc/PjMqTEe9I0jZLqQ6984Pu+/48xTq0xEpJ0GH9pEslv/uarIYRbN29sNpvsi5g7N+j8xfpude6ns1FYx84MTYlYACQXwMI4TbvJWxY8j6Qui9lsRtMl8xzQ46iSAMmX880ywFcqtArLlNeH4P/Id3/Xh/75b+/AYazptqvNhjDaWvP09Gw6n0VGp7ODv/SX/zKzLnhfSNWZjkGqHnZsVYaKKIXW1pYy5rn14bXjWzfv+MCEUG1jNqttCOHZs2fGtvW0Pjo66MyW8dh2fr0+3+rV4eGhtb7ZLs8XrSz5/OCoUHw2LQINQheqLLarrXVd23Y+EF5Czst6uYseFjU2+L2sCrBH7CDZh0KM2af9vvAgU469VpdFZnpk91jJY4x9gNfIyWSKOqDGSEo5JshjtfdhOImbSzEiJWXg5L7zlE8nTIwSFPogq0CpQ7QswPNjyPpRGzBjK4Mf0BCAFpG+43Y3bECPmj4GkuA8pZb2U67gvYN9b50zoDjLsL0+fFtUx/VopocZn7fDYHOQPicERDpHQHWIvQFZENjjyhR92kufXxQDD73dfLqQQY8w33QIwvlNh/PBp9ueQr4PF3pwIwLr+JkxshNWhB47eImiLfIOXR+v8BFluVO9l+NcVvXaG1pelnnZi+978tC9yspgoh376DmE/rFoF87uRrIzLFob9nw/smZWoNEHBvcd+nOYmafghvOTEBwjFw4bChrpuaHFPQgfU2jSDfCeXd9Scr4GwARQOtIHc5j8BK6tt4FkzVEPHtKMIZrVDTfQgi+pjWxrXGPCpomGEspJVYiiqlNh0bZH8+nJ0XH0YXl6Vmg5LatJWXHK1ovFRE9vHF8/mh4yWLr5gQFYj3LmYbbgLjKK9344J3/t5372537uZ3EIHKKTSsBB4zlqbVr7N/+7v1Fq+R3f8R1f+PxrminQwu2bFzBCHVTf4qUP8ui3zSIwQcAmWHDnQkeI7Yziggu2ajabzYoyYoOnVzRxCBpfFmX6K65rwbKDnDVbyspKqHa9YkrPyzJ6t20bHsPBpF4uF/Vk5q1r2g52FAckg758B1hIx/a0mlrim2CiD1Lqa9euvfLKKyfXb9fF4a1bzx0dHXLJOtdstkvC4nRal5UOIZw+Pes6e3gwr2q9XW3qSTFlRaFSfT6Z1JPDw/swULMunKnz1WZNYwSNWGM7SrkEy9l96NcYmLCXTmW/l14mF8D6JEa2g+2ycdAPl+HLI82MMO6pDmE0ZepSp9qSe86N9xm0hliRHvcd+iyVAsCPeS+dc8ZZAijooR3KJBNCjs8SHADgFDBAE5/4wW3NDyaTgewY/pwxwaRgEmwlHbqx4xdxMaTNLPG4yka+2HxHv7jxGdbX1ih0C+8aHWMebqNPFUmqdiRNYdXiedDj9NA++woCDSbZ6F1De9J8vx36czeHXVBBgN0SImZCkHpmGT88DwNquQROI4Z9jB+cMRx9+l6Zi/QdLnTVIJGNoSOYkCLSDocYQHIgTFBGpDFuj405lku8HNbHQf+SRdGu3BtU34bx5m70PzKqHk/tRzXB4LG7g6j3ZywZJqKY1Ycxo6wfFWVNRHKFJNmOd5fKIDaYguGMfgzygRaSJJ5Gg1UhZKCBSCkoRyFw47xhNMJq74JNGUH2GWMguk6ICd746KLYtKYxcdsSKoksWFEVVVkEZ8uD+vBoJjgJrtNKFIJLSiZltT5bBmOnx5PD2bwoitlkVtUT2zZRgUJzT2vyvjeXfZcfHyJDUArIdIC3gEBta0LI//or/+Av/Pk/f/7k6f17z33k2/65r37ldcpZa80uoMdAht4dGXVddmNYhjPrXo05CMECyLUXVRkbwzjTVclg2h9dvBjJUXYPU2lqO1IWRYzReQOThunXHj/8R5/8x6+9/vrjZ6fG+Q5VXgXvrEM65uzoSEnVOksiRXIm7aUKR9CBtORu3blP2qPTx2pa6us3jggnLpqqVrNJdfvOydHt26nA8cabbrVZNs2m2XYBUCt6WgoWbLcJvpXMxRjMZnH27LEJtJoeHBxf1/OZ4Ly8f8NsJm1nm6Y9X6y6zvsInboUpJnvNxdCPvL6j4jDQ7RWr8+K3rjOD60Y73d99ku8xzwCvdiHAUwkYLd9HDdnBKe4AQNQVtyQPscYMFDClBWSazBYZFRY22FKhhsFM0gSAtBr6BhHN9o46FCKYSSykdTrcDhhsBra62PZqEGHEuIpgXgVIxEAc/HWZl4oRz8MjCF5TMPAO3pE2SW8KpTW6fsYYwYGL8RJjpgfuLfDfehlaHvFFHhzb4zDRwACRyj76zDaERrQY5pGSmyvb87TecyCNxwkErztorccpOJjCJJTqOZBVwSeNAeKHAjFoih7CGByTwM6U6ctwQkHX3PYSMFFwgole60YHKL36CHnGCiR5xNo9Gzw44BHwEYYLIGTWgKKadkVhRKYgQR0koAT1hOaEiTsBfQYdg9gGIGNjnEGMTTiOc3nbNY9iNlOLziUv+lrGiiuhiLDp8MNCKQ0Wy+ivzeLWZzSe58yNCIiaCUPfl2QiuQiKAM7AFmDoB0ppAzMdJ3tnJKFTSm/iCEly8EF26UCUAgK+q0uBmdciCxFehfSTm5s3HSktdy6uGzAMEOmTzicz6pJOZ1N0jMhrlLCmiX1hKRSYXI4mUlPuuX27u27927fq8uqLEsqaGeaKGC/akkY5VpGIYqiABcCdxWMMSB2iY7YZEKoFHa5+NIXv/iTP/mTn//0Z4xpS1EUqnz+vc8Twqy1qpAoDwrbhIPS1g7KitKncUg9SU9bAPUimeV+KbjCSaFZpNEF64C7LnkxkksPmYseU70koiw4py7lYkxxZ53tutPl5tOvv/76o4eC8iZ6RpiJQQTSQgqjhXz2+BRyLRlI1i4n3hGWsiTnnBCKoD9dJPODY2qn16+dnBxNyop99nO/84XX3np6+vbB0fWvfP3zUqtCV3fu3AWDzXQTCqVv3Tgxm9PV8lwTardL74xzpuuar37p7c6E2dFJUc/OTx/Pjg4ns2lRaakUL2mhRKkmp08X58uNYso4D+tIEVAW62CEzjnIvkeAY+XQHrPwaLpMqpQKuYu3S7AC8NTAJQpYmNGHtGA5l4r1vhOYodpg0/LE6pISF7wIYCFNeHoP28RogbfuYcyZon8kVinBU7SwDJQwgNZpKRNUMB65MSlseOdoSPmKBgJ2JEQoWZWT2exgNqnLovDW9P3jAJjD7CIG8N8YcihPpx0lRAvppUQ0OsYEuHCPilWgGdzywDXTMchIqHcpR+qaJoQgQaGhlz6PDiy+sAoXmQUeKCIGg+ckasGF6FV2KXVwbKT028VB5Sn4VEzQmF7PKfUUbDo8libZfI4A1gcUdxkFUwqBiEoCAh0px8lc4azanm6ud2jD6pmX4GkPzSEHiT1WW2zwutyDrNA+bA/SChctVxhiZAYCLp66e2LoV5ol7pV4l2UAxhluHrFSsuece6Wh4l4HMK3ijIEeGjCglZLzlDDYKuAQLF7wm/b91/RgVusxyUkbG6XqmWA5GedIaN+D4Wed1JEYmRAinXzGBOs4l2l5B1D/cQZ0flN64yCXAXGVFLy2rekMgdOdt5Z3nW9dELJwaVsEreVkMqlqzVkwXTutixhTAJNETOv5pKhJOgk2h7PDw/nRrJ5qoTP4hzkCbLN89fsExczRv5i1B0oZ8IPU8CvBmbP2Ay+//H994hO//Et//z/+D/+jp0+fdJ39jVf/CeMyjCcflOw9ZxrHA9L8m0iH2SxQ4SPeW1Ti8GmnIEGRMBIQGgnH5uibsgi+kT4SkccYWJuv2+7RYvGt3/5dn3z11YEp2nVGlwq/RVnWrm2/7SMfYYw0TVdqRfpSMBMgIEc+nEyWi/X7793+Qy/cr0r24M3XvffvvP3wwYPfv3v//S9/8EM1mT5+/PjBgwd1PT8+ulZoTQPgKVlQlLebtVdUS06CXZ6fOmsY5TwGxWjBeTDd4rT5xtcX27ZhjJ1cv3Hjxq0bRxMe7NmyJQEaoIEHmtVrAezgGHpP+4DFZ0QrELqDMI7RCpcr5gFf0I+gBqJ1FuQAoXBUAsv6sSlYge6t96Yzbdd1TbvBRjOAVbp0WGQylIPZpI9pm3iUE3CgEyOE51FwFgThQioAp2etFqWU1tqS/jgAwRYINRCpwKS3B6hkHWxoiga0r3aO92DwzPMcggNafLC0bDtnjDOtJ5AI+2zsN9xY+FeHtBjGiOBcSMr5boyBHpwDRmKsaoVzC0Gy5T8b1RbBBaQmASEaq0COj4VzDr0XSCdQGRck13J+jKkUYOtCLskYvqkfMw7A48kCTjOClstFr0I2YoqiRHLvydmvkt2zh9NyzNS/otmyJ/B7UTExXK33ggac5MJMdQ9Uczmmjz3Xc/sECEWRjFUH0PURgd47b4+LpeiF6RDSIHHt85H710j0LssrY8uEop7EIDBJkTxtQnSUgZCmS0csI4FTlJm1KXmBlN96Bx6JEozSGA0MGjS2bVNaTxgRKh08q/WiaanSTAo6KRToU1itZErJZWk7127N7RvXJpNZVVVQb/GUDwsa2UUoYbzcj73iZ0AcS4n0OS2UJJEUdf1jP/7jP/YTf/qDL7zwja9/4xOf/CRaa/5B/WAjkvVhhxL6Tfmu+fj3JFofBOy39XbTGrPaNkSwYBzl6QhPAR2jTorv28lkYrpUBJWFTosCzJJAspFB1R5m5WS5Xp9cO/jWD3/g/t3rzXrxlS+uCWGz6bU333rwlS+/cXx088YNKZjkTJagzG6adrVa1pW+deN4Opl71xLv2m1zena6WG240FU9rybz6XQ+PTxigm/aDbHh0YO333nnnclk8v73P3//7ntqWbhCmq2F5m/aaQE0igWnxo/76UiNIbm5AcofV+k1XiCOQPCig0P9ENF6IzYSLv5AePE720gXQ18EYOPROkgd4ct4DH1goykFeEaDAEagKUBTTjiTqBpf13VVVVJyKF0Dps8gkBAwNFlrUSEKQC8IDrT4fwRayij2IpQUAVLiAEQRKWL0lDMaRSTE+diZFKldKj+yMTIGXFSfzZ1wkt4BFxvjVEohOdOKgc4uj4xc0ApkSOmHYsX1Bt+9CYmDpnbm4rCAeguhB9mAT5qHGp1JxkXfPOIEYc19UOOUupEbxkD0v9Bg6hllA2urb1qxXQe8134bGnAjeaC4q8p7b5TxFH4P6HKlQsXg2zLE9CtoqHS3Fofvtvey8ceNlbkEOnux3St7W0XWEwMHzAwuHVR8oX3Wnjk+sR9q85AOyR4VQnpJGRihAMmZ0hFplrKx5iUjLBifdhlDVU9UdQ4s1V/QfHLgVQbTWVjvbL3tQFMb3ItctDbYEAgj1pFCkbTKWNhut5wTxsvpZCooi4EorrQutCxgmkKn1XQ2mVdlrUAXCUwWFaoEZ20oHN7wAJKNMVeahL1bxDTG4PwQ/wmJBZpapof1M//Vf/njP/pjX/3a69euXfuDiuf59AVfrTx9Iu8a0NEBIOTKAJq2QlBO27aLXMiycJ0VBQBaYP9Z2yF05yd+/E99/OMf/9M/8acoUlNCQCAQZWK7MVWp3vjy152xs1J9+EMvP//+9zx88LU3vvrFL3zhc+vF5trhydmzNZdiebbutr9/eHB8cnIyqycS8qFpeXI4n2olvTWm3VrXmbbtOlNUdVXPdTkhlG8a6+OCMNp0WxrovJ62k81ycfblz33errZ3794t9KSUYpOyvI4ykQKFZ5GPs5l+p1y178YEkXxbMriCYe7ZC8myXv8DtUDY8G4wVPToK4mVL3hPD9IxknjiIzBCmUQhRszQwNsHQlr2+xec87REVVmostS61EWpi2lVl0WhoI3ZdV30oS7KMWHHeQsd0pCWeUCFFj+IcwFyeyfsuhOFpdG5MNa6yec9tLr3PBsG/mqvmIie8Axnllz2N2iUuWKTd0SO6acOhBoXaJ7bUWBjDagal/04SZYFHVobgmT13N61Jw7nauynXtYC8IUGcOPrJR5DyJr68DLX4+HzYYJQtjF+Y2TvxIaxQG+GkWPTWOvqMvhp7zfj7segrZzxg30lPrRc3o27dEkvFN95ODwQbok3KPfWcxxnfVmKTXIGQocgX5uFq3OTl5E4nrUOkRov1sUoxxcIfTSPptW7LwaGKhTaUoFG2D/RgzY/I8IHD2HKpecTHYQS8OkmlHFZT2TnQ2vbrUnnv4dhnVLcAYDTbl1REiVFoVO+xgmdTafdemsFVVzRQKOLShQ3Tm5eP7k1n8yFUDR7s+I8OArskKcDxBMPg3QSvonPESXkp37qp37pl37p+eeff/XVVzEZyZaYPTDxj//QD96++9zX3vja0cm1SP9ggjrdabEFXNsIHfsmfyWOsElICvMhdNa01jEpYGbjmeDWdkoJQoKx5n/473/hF3/xb2HLjhFOOUulEomai6pS0ZPXXnvN+e5gMn/lD73wxhtf/Mynfisds86/9ebbT+TZrZvPHRzOKOenT0/bbRdDKIvi5OjwcD6d1tV0Usfot5tV1zWma1zXCSUDVT6yrrXW2chM07QoC2U7ezg9PKjqR48evv3grbe//kYt+Y27761U1UG4AYNiBv2HuMM7IxEu6+2ndSmYBMyt73GYme0xUihC+RCBVPCxZO4uF0HC3MX8DzjVgAD26a1ByQRSLgPeikKRGG0PYw05Q+IUALNKaK2LqqqKoqqLlJsLikoCKWFHSxLbtc50wRr8tjbdIYPS0ykoQUwP1mJ4w6gJPq1IXbrARUKJYAjNAyYQOefU++hQsCjjRKkDaCa4QntsnsL15/9l3BD1aSv73cmhWfajZz3jB95fZDfsdDSGFIAoF6DFRJgnkbLIgJFOKfNMMvRmEhkx7UN6vhQTGWi7wFDUgeB7ZlXSC9UTnm/Dc3JZrYWM9U/yRGyXWccB4xgA8RYytzK7xOHccuzrP25ZDJOZd+ukD5yjcZfm3XDrl1Ub9zqDl89STDrgN9lyqFdAJiTVbR70iggJIgsFhNh3wy5+BNmjvLLxuYIarYMu2IVqNxKhuCok+hYpIpTkaVkaC56HAU4TTgUHQ3ASAFrAOkuYV5rU09o40rSWMKG7DhkKk2lZwiye8SgFK5Ru3CpYH3hwxkuqiqI6Pjg+OTrBYBHQUxQeXdYpi0D5dywt0hDYJUw6uUjW5Jw/efJksVj82q/92kc/+lEM6Aiq45x757gQ3/Fd3/nO40dPTp/+AbZeIBHzlIx7Q+GbHgPkordt34NgkQnaQxWx68Yjieh6DHD7gvFUUQHECzySbJSg9PDLf+9/mmp999aN177wmacPvxGtffzOQxLji8+/8OTxOY0suOi7ZrNYtOv1vK6CaQp1XGkpOGk2K2s7b02hJWdkYy3nSlUzwpULqSLklEH8ZVoXpVJttzXWTIpyWlbb7frpo3eKaqqvPVdq2VmPjCqATocUTdHJIXvqDnJr8bK3157I1+Bdt0dfGsiWGPaRxz9mzeBf0kILrrwgnEfOlYsenFQNkI/ycBIhl5RQMA+QnCshNFoaYUCf1hMtC0EBgchSzRuCMxZoUNb1gCsHilIWRKd9dJBROe/DBR4pZTsbyytbcxcdKMnINBUt5QhMXn2uPKDX3AvLMCF7DsoFLViYqVI35KkDRxLPNvhEuAqaTTM450VR4KmTXU+ha8vTrZEC8SXpOqGHFlPeyALbydxcaJkBwB49YaHutP1o1A6qL70i805xAzpLblBJB6WR9FWydGOPbCU0XtTUj3sW5mOs6y71ZuP+eByLVV62qhj6QkOV1CuFkl71gl0Z6/MvYaiLaTxnOWcfhCNAbR6UiqlLf4aec5a0iwTgKH6QZx8+AjUBhpIfOm8xm05RpCHgRI/m8CGFrkpdFjsBvL6/zymzlAcfCBVcCudC17Xny3NHqHVeyEKVBbGRUKbKqihOwC7O15OCBh9J2kLzuurWW9daSZUWWjIxrWYnB9eOjq7DiI9BygkWqUCtSxfrPMBKYuBpVcag2dDmuipQtm2LjmWoEKm0DjCzT0kxTzeTS2Ha7uDoaLFeXYnv/v/cbNnnsfbpYaRw5H1z/cgw0gUKBMZi8AYcXN5JJEBIhoAoJLZxwLBJ8JRgMtRVT7l8SEslnYaBEOf/93/4K9R3771366tf/Hy7OZ9Pqkk5KVWlZDUp5oBvEd7H4/mkqqrn33P37q0bJ8cHda1Xq0Wz2RalKpSKIQbrcJ1Pp1OhK2v9ar3dbptmuSaRlZU+OT5KayfQQtfXrl07O6NN0zx8+Pbtal7PTpQS29alBcOIwzwsoLQWw8YrCN2ysS/diHbHenv5lHju3G0u+j4OHVeEbMFOiYAUQHs2FJeVZVEVRcnAgQf7mY1pjWmN68CWy6IKXgyeCZFerCsphBZaC624kkxpQElNyoqBEy3LIDRoBnprkYkdydAPcTAdpSHutD1CbmUQSj1s8VSxchY96QFsFP/gMxqIoVQ9854zOS5bSQ+W75WIYs/FAXF4FIqGDQ0fD0E5Zh9B4VPYh5+dag6TEAl4yvVlJEODQXNhjPHeovUdaJSCZDdTApNyElP9gdkUp735dy+j6DECkjj2KsK7c9E2kF4qvnYQ4jHbuB/MQo2XrVQJyr9cVukajpaxHsso9Id3G2/udczHp+LQYstOIBcNRN4NRd5XD2Hoz4wuf2jFgscD5dCdQ1R7HryQQIO3WXkXPUIjZQBWy1oxKfWNeW48QtzvsPP4OMuiqCsmhWtShRhBLxMsPdOmNC66mIK6C269MVxXIu0h5wLdNs1i1XgfjqSQegL83bQOAI9DQM7fb5Zt9HE2nx3MDmfl7Gh+cv3azePj427bURoYZ0KAXEZI+41xAupaPhLhPXGAje/9Z69GqRdFsV6vKYXPRdVcij4ynjMORxdRWjvnBBfGuf8fTZZ37aUgCe5i9n3FX485SRubyhpnOyCfKMm7ZoMP1DvDhRh7rX/5y1996aWXgosoAOosSRmwTzGCOPODP/B9Tdvdvabv3b1RFpI6VUh1dP9+15mzp8vbt66fnp6S0JYlO5zdvHHj5KWX3kMpXZ8/WZy67XYrpXzPvZdns9mDB289e/ZsvV4zoRpLrp1cL4qKkuCdtbYDxIc6O1vM59OqqrbbpbW2tp5Er7U2bTM/ppppazcONmd0WPOPkAK5pQIkc09GytV59jaUVozRscb6nn0S5NQg+ArSg3kUCXlMilsR/6AEOJlwIVAxFPe5jArQJeCSZkOMjjNR6KouJ5xLQVlKW6gE5y+hBShRsYgym+kUAP0SDv6cWU0PffdBrjcEx3vl0vTuboTWo8Hv+u+2bz/EPXlXhMBHLns4D9JcPAEsNxwbOVISEvEuwUwY2Bs+bfLhjBk8AYUQEnwZcSaRtbh9HBuTDj2DQGjuH0JZTwGro5QKjgofUiWOlVCAHnnkeA7vRkhZWoykRFXnFrvNArk+u4GgMzIhFMenQ6mV0pngXEwlQwQpSAKhAalMlgbErEOyj8QHimiHQSQI7w3+YRhyYttHKeVG2kNj+76xLug4Ve/7+DjhQVXbCyNfZBozRvvKg47YB364v9gjGjQmBw0jnk1hIt7w4QhkLH3/dNO7LroIOnlsoLYCrIhpIbgIhKC+D2c5n0lLMxeGkABO5nOhpNLaStJtHYs0pNKAEi4JjT6YLkX6EIOopwe6LpfrtdR8Mp17H4U+3W7aQELbNuDAGDqzmU0KEmO3bR48ORc2HtRzLYtKlwfzo5s3b02r6Wq1cp0ry1IASa1pGgaS711nSErfuVQq8vTITAiS8hD9VUF1QBjGwXveGIMm99kFGLVEKPv27/jDP//Xf378WFPVmYoPh6DA2Otiaa3btgXzVWKtTUfFjmEaCGXg157N5kH6NeCL370gy12XkOcxdJwKeGtKIQigjzkXwXuaoahphfzQD/3wF77wuRBIuhqQEUv/BB247/2j3/W7v/2pWUGef+/N992/XQhuS0V8qMv67p276gVxfn7+9LBk1BrbaK3n8+lq+aRpso+lUqo6PibRW2OW54vTJ09DIELGcmo4o951Tx+/vVptqsnBbFJzygILi9Wac1rX1cE1uW67ptnUUnLKtsvF7PCkEPx82wldEskZ9g1pzqtQx5xQW5ZlpCQnyztWR3oWSO3hHFO0CwbTuOYFkBW6TmfgG9EYjnpdP5pqOq2FELPpQWs6RPR6kgJFEcq0PoOV0jRNE7zVhayKui7qqpiIoUtPmWCikEpKSRlsPZpydZSoA1ymF0ymj2PewQQpJROMu+DztNylcxCDEqcMhUlSgR25jQTQj1kwktFUnyGKMYVhEkV26mB4WjhvKPCimYtSKm9aCFBAL/IOEJyhbduqUFDxjyUEgOUE7dpUOVmDtxfpSJ1pOQPpRJimYWDUKekJkYPnlED1oA7XcjomoaMCAqw4/wbbU+/SuRnJSDKmz7wHttVYVmZIqPfGmBhD9/QUcaor05kTaF8ODGoGKIF1WW5iDwAzOF3suT+PG+JXMk6vbKBfdr8bLhxHH7sR//DmIe6ZlALHPyrKAVpCr5J1NgAAgABJREFU96ACwaVHh6oAEfQS0ItraOShSkEIEbtSlI2AmwPqnVCwiBK37tx8+/UHbegQQSxkSYlvnV1vOy60ZEXTGSk0F9waL6WOhKXDTOkbN25YHJFR6oMIzivBaCQWHhN0RYgSZanKuq4ndQ2qRs4GB+ZEw52EBISG7AHGuVRCSm21jtBz/+ZYRkzTuq6z1mJAD8OgP+sSh6OjI7x7Sql0olgrpByoYRb+FYVNt9utyMkywXBPszJM1pIVUlJCbfAYZYJzLHRZqI+xK7s2vXEdRbopPgit9dHRkZYieJvPFO+ZkICVSNHQ+/jaa68dzo/+i//sP/+e7/meD33LK3Zr/+nv/LP/5e99/ON/+29SEFe6f7v4I9/5EdusmNSK8cnk4CAVRHOaHn1LYultsE4xRm27OFuvN5tNSnd1OZ1cZzQuF2dPnz59/PhxCEHrknHprXWmSxmPd+12g74oZTEp68l624J/D9FaVrNDpjShPDgbbUd8JwVXgoWeAR16i8p0KDKezhLwiBBZu3xXLA6MvBERRCAxCkO5Ajd+hvrRA1S3xygDyiIjnWKMQhVCdRzyOfAqZWDeISFjIIwGKTTRnFJelvWknkmmZW+frHjKTNOCcT6S6LNmRCpYID13PUQiYu2R0seQjtm0/Fl2fcDkHWQqAo00wF4b5A8ZY763Gx3y197wCZJrpmKUkHQLnxakGfSjRi2BHZwPF15GoCNQITNFydD5EGKw6sQ7h248fhyFUIiYBTQI9IxpiBvEGiPigCClniGkYbdrA5KJUGQg02epwz+NsKwgh5zrTYzLId0cmuEiwxwVhLX7mToLg0bnCAAbEXgzlhbak2McUni8NZcF1i86prLc00AQS8zQwz2zIXiKu/w9swY4AWWgYVQSWU9rAdGIfURmxvWBMH9eSqNOUX8hHEzQeWQ0Mgr6lnGw+2KpYPSMZvgUqjNgG7/XjgDKBid379//0vwr66cNB7tLwkTTWqEKLjquVaXLaSBal+fLxeOnT6UWShUCmnUcAqp1nZaqbaPxQAaB71xorZlaP9kSwooiJemTyQTVNxmjQgvCB5QRpAwsxVBZyLQXQnC2c5w7R2EO+c0aIBbW0fA0sesC2JlAsyYo89ahCXXbtV/60peElKQXhiWEgNdL+lf8hkVRVFWFSfq+wCJjbdPseapwyvfEnN+tn54fHzT6CWd1XXIG/oGwOwn4kToXuEi5iZR8Wk9Wy7Of/vf+4lQX3rocHUgoGZlWZDYjH3zxPbZdPXhzMZ8eXT8+qet6PpkqyZztJLNK+q1pgu+8i9tt8/TpU+fcZDKDuYU7Pz9vmi4Gam3KoDmkjbZrnzx6WFXVpNbeT0+fnXfWnpxwVWiAYHLrgvMmRMZ1GYjfNmulRSFFMSkj56utAfooYUwEWNUwSsvV5+D8jqdmrqRR66N3kL0SdgyKJR4SfJQKIExwkDQZu8fQnmrHcs8RIxhnLDKlkMlpGeMqLVtZ6KosKslVOncASSMo2XHrU3Xd01wcWselH5TMRWY/uo/FjGHCzl/wSCLlKKlKmJBjwTIMg7Bcs5EvCCiKXvMqW2YywblkENkZ4eljLGj5GjhdUEgKnJtYz8Lh3g+tbFjaue7PSzPC3JExz6noOY9hEBbHHE9KyQNPpwgBoxuStckEwi7YqBuOQzsaR0PvjMUEP3ixC8NDJA29B/hY720kWxhHph6o/cVwV7O82eJlZfPLlqFjBYYBlCIV34Os7BUN4/2JOe9oP8dxb33stIc4hyH7vviVwmXUfD+uJPgse8kw2os1Io0wMoCikJSjIPYW6QY7XM3opvmxVngueoKXnDhry4PpzTu3n755TgJhmlkTRFFxKcqYNo+uJ1qXafO7cOMGJ4wip65zdrVaGGeFYNvt2roupjdUlS5CCNvNar3agPGnrqvpdDqHEWUEha8CQEqIe5PD9UIHiWMXzaXl5cBlJYZ372tTSquqGhqy2HUx1iip0OQMil/+2muvoZCvVhpbJf09RJs6BTYCCvOmzWaDDCZorIlILwAgP/u5T0cSFRfOua7rGCEpweu7BFd+z2Hh4yrFd0ZkNSf0i1/8YimkFHLrbCRc6CIFL+i1aU4mWlZasuBXnZtqxgrOKL1xrS5VfP7+Ld9uHnzjjbu37zabxbasFotn0bdVKSXzm/Xp+dN3ts3KmNZ7D+46rVaFFjL6sDg7J5RNp6GazHShmm1r222MtKgmm9Xae398fMgOJpvNqmnbplnZ9KhEUdUhEOc6WehpNSHBhnZNvLOmqcqqLorOkUB9AG1eH3Z91F3XmNCx9uoYuD0uu8ehHzcFasfhUwO79f6ATLkMFqkE+90uBD8kTGTAMoi+f0tAh01JqRhL5WDKJABAKdCPgdAQ0dMZIXTe2y5jQij11qFuDHKAWNZe8r1/w87jgQCmHhCAI8YktLFAOHZnPoz1Iqz/tB2AvSkwGqfV6x1jTqSzIRiwsxj8QRlTXEjQPbkAxsM5LSTpZE/InlPbj01JtrogsVfD4BDZgdcNd4AQcCsM0JdElOkIvp3qcR6ioTsXpLHuax8Oe2BMzLlkH9Dz4HFwOLpgPDMSQL/APAbkXhipAowIx9lebgyJ2ZPbzZl0BncigWWYg+E3Yb1E69XwrB3dieUDLT0Pms+0wSdqQJvQXi4YS7zY06bA559GcIpC/QNgZUiWqpBIuWBUUg5UhF5NIYukBVRvAM5LHBW8kJTionXERh8EU/fed++N176+6raFLjowEzhbLQOjSkpMHExjDw4ODvhR0zQueM5pzNYrJkoO/rnWtp3pWhrTsvMuOuPrclaWdVFkvmiWpZQpce5BArj4Ya4bmQMPFyFAQkRJi3oPQ5J8FdsI3TmKomCErpbL6WympIrZTj47rTx86y1v7cFstloscCexfvaA2iMIHKyqSms9VLvIeACaR6Q9ve3hw4cRXtl1nc6tX9FzI971Z5ed8CwZlCkF8OCBtZLuRKQMRE6IVIIRl7KmLvzJP/6vVIo3i/PF+TPjbEyxrT05nEbXnT16JKWM1j13517brJ6dxeUi1IWa1LJZPXv65B2Lg28XrIGskXMCUWoTNgeHqXIijC2XZ2dnZ4zzqqrb1sCQILZtW9TVvfvPeUe50K0JnfHRBxe7ENOhXhSF2brZfMYJ7TZrKnWghWBAxHcechi6Y9kQQp0PzjPJAFaBpDLfG+uAHmg+FwmiA1F5G8ee6CKNsG6MvdDewQqPjjMYnjUOU1pK0bUhDEx1Di5xgYEkhoIJIfYcCikwT0//zE3LzFNx3hprcBCazm+Quw5Iq7EG3cq8A+PG2OdwzqAgLxxFJhu7+4Aq6sF5FEeJwWWvURfwz0oWRHIceg2g7aEjHUJ01gdPeoZpThZRHRLbGzjFzHs77XTPSCTORkBMkegFYz4YH7L7B4fjEKQbGMpqwQDJGwPDAyojiXCu8hzQx4glTijyFElfHuxBBfrWSxxL3Y898nN7OuQeHAxz+U6oK+8ZsgMXRrKHKx93XYZNOza7GfL9YZHs8Xf61J6MDglGaBi71vUZ/YWzZBj1xIuE9+Eyh5bZnmJBqteigy4ZWoD0+lyA+8ezDkb7/RQUMSI0K2wP7I93QbITHwzjijB/887NW3efM80DETWX5XK18pTpoog0uBA1pV3XUbDW3XZtiizRG2h6bDarzjRKqZiWfweuIkxLRUJUSpWqVrKIkXadFSxlRwCv7kBCL2Y2HFZz8CystWjzESl33FlG/e7YvMIVA+T//XQ6/djHPvYDP/AD6c6Mqj2WDaBIWZaRxKOjozfeeONrX/sawj2ttXiu99Vj+N7v/V4KV/ot3/ItF6u6fCQS7589e0YJOTo6MKbFGDFMg67sp++WN81jG8QnUJE7aS+//PJv/e5ngSMqPCXWE8kJeNiYUha3D/X67NHBjSMmjZeWaPrw4RPFWTSCBV9J/ezZyhtLKS1KNZuXMdrTZ8+ePW1du12tz/AavY/WeM6ltbalhnOpBdeysNY/ffbk0aNHremKso6RNF2sq6n3Gu9hUVey1FwUx6pcbbrO+NY4Yz3od6TwJLSsqkJXBeeiA4s1yhTcB8SM7OwsGLvA0hjCPS6AsaQJFpoDPiQOLHasqqHZifMhxDIiQxA7okqlT3fBBwfaijyTVIxx1pmeOs+yDA9EEilllUobydPbEuqd95HnAD0Q2tMp5SMaVvjcwoaww+GbGNuSUUa128upZEA+cxikelEUut+VMQQH8rEgmB7R1H+wQktnmOCKRIMWzWPhD0a5M57x/eiP3l7DLzGmOcBjKk6ZJ9ZmayeYVeg8igtDa4R7jo0QwEQOZWqEPq5IgQYyfATj9BKUUL/0gRt4DReL1MzkjLkbvsMX0jhSViFIb8JibTeQREXfOCLlX9kfH8LorjBB/iF678ERP+pd4EGI85wwuOVhmB7v3Muh+QImkiLhsIePIxWY0HFriPUeG4Onpd/ZNPZiCAO2k/JAeQQLO5ISEHaR1DrcOj6wH9EaTcAdc4CH8sFxXb3wgReahV0+2yhZESHL2SRSslyvG9PE6LfNpu1S7PCEAFcvDPD4tJXbznsnOJ/P57PZLDi/7TbEMlEpNGVPr4GKl4KQP1eK5llupgsGGNhGLI4j9dQ6yl0q8Mi7h0qy3W7/OvwgewJxLPhnrHzxIFstlorL+3fvPXjw4K233/rqV77ywosvolDMUN0jCBLA12ff/d3fPcRoCssMj2nC2Cc+8Qkh2J07d0CRLm3HNnLUtf8m+PSYZcPDeGzTtq2Hw5mAmpqDfrLgxEeSKnCRYs/irCu4p2YV20VozjamLaV3pj1/2t68dnNSTUtdLVbn68Vi26woO5acLM9X56ePu83aQ4I5mcyQwCK59jZ00WqV8tzNpjlbLJ+cnq5WK8JSxtgYM6kEiW3XdavVYrE6L+oi7XmuD+bHIXImtJaAAHGeuFAq3TXr6aSQMGE2rbHW8yJDU3wEgT4PRj5xcFZDmzd6QVoOJnjj3Tp4ykODKs+rhVCMdhDmQBKzt3geHagsAOgrzx45xeoJnIm8BYat5EJQIHd4DxPRCOkEQtMCzeduZJDa+/wF/PDFBtAOeFhbqNGg8Q0Nvej84JWKCumMgechgAUl41TIEDGVVpZ0KUsOAqAMPnpnaeeRg0fBioPGHvKXcjvQ+WIjIzNBsnB5nwdn2ae4N4W2PsKG9TSmTEKAlE66XUIALDbdJkICto4CmufEFB9Sicu42HU24BpA0oel+pJHFsQFXabo47hw6sNu31plwwk/cmLb2c5B8B3mn3n0SpmIvWTzELgHS6MxmzRr1ngvJIPj0UXPB8IR7eVWB3cLOOvYZVOui4PNeGUHBl+RHnaAImY4n0Z/d2xwykaQm67r0B8AA3gY+ZNcnPdm0Z8x0xpHzqkk9AGz4LGNZe7RO+eDaS2Vnl6/e3P2ew9Pz9ZKiVpMF+vVerXCUXbTNJLJ6axebzsSAk5aqHPReSXE0fwgxnj27LRtu2nl0B+J0vT4teRlWUDLO0//Sapuc2k13OEUjkM0phOKE8a5kkJpprUD2XJQSBg5wtHd/1dVhc4hXHBo2ohxcKegfUms+9ynf1dR/r57d7/0+elC6b/63/zXP/vzPwcazNQDpB2sujxn/M033+zZhrvKwHinhCLBcC7+4T/4lYLRuzevs+C3pmuaxpAi42dTBU16glQYxNMpIRKVW8Hvj3HBOTPBbbdbYwJPWRiEdU4Qjc+hy0kD1ZyoSI7nB2597jeb0DXU+Wa9hURIPHz0eDY90EVxUt1kknpvF8vzupQhBGPMerW1pk0lslTgNc45GHYbYyjjpGk6i/YWrQu2azrSbHU5m1QnUkpjmqenp3Vd3n7uDpe0aTYPllupiunsWJc19nObzkjqNY/bptmYp5bwLgiiSkFp4zqfkgzRk5p7QHrKMAQkyD6MhFAG7t6ACiUia4xQwlP0koUuJmU1d56h8T+nkomCMolEfzyZofcYHOhewuqWMJ5x3gsuWDSW0KC05Olxs0AJSlMQwiALNzQGCf55HIk3gM93Xeut3aXVI8uadEiAdHAIKZshvYVWjlTg9pbuAQ1DTCNEoOWs1nrnXEkCnBQxWMNSngE6wynGDhj2XIBztOoMKP8EmGxBkZcE4MXQs5WBj5QBHQGoIoGDApwjjPKIXdBRA8cBEpHHOBii9dAaDkg1IQCwTzj6G4PGOokR1JJpDCz9FxZ5HNB1NIyD9SihDs6FMTQQ7ATz1EWk84NY6+BzKWAZI2ijIeUBK5GYzkmeg/XwYMBRLOIxDxAl9EmmGA76Ld2fT6ADle7dbnpDeg2fwT/M96R8cB0JeNKgBntEAX4sDp3xQ/Mv5ooyxgCeL73q2diHF1IYm3OZSIO1qQISnIb0YBxA73U6l9KqYkxExJimRc9AsZIwQsFq0Y+wlpDDZu9XzwCvar3Tit978b1vPTp/+OiZEimPjpzrshIp3ROH82lRVHOXFkkKRl0TVCkib5ksCrXZLlw1KZXjXJyePlst1oqrk4NrQrDDeS14DM6ropRCg4VXtJ0pwBA4hACExUbqUmstFUfjOhA8DGWhOMlyPwPF4YIrfx7JE4DJpMwW/WuzJSkNoTNMqt/91O8cVNNXnn9h+ZGPvPW113/p7/6dn/1rf5XIdL9b47RWKHbnSeRQK4MNASiTUwE+ADwSxoX6C//Ov8WMuT4pPnD/djRrF0IxL9pA1tuVoEQJ2U9YkDmdvzAnhLbdjEtio2AyuOCdM8HAi5gImkTabVo1KTgDZi5YeZHAvCdakomadayrqqPzR89sSEePMd56R6nbdmQyqagAZcRoQuwO51PFRFFO2tJGwq1rIwH5TNuQFa0mU6UKz/z55ny93cI2UjiQkFKbpl2uzubzWVEUIc5DcOfPFs74zjqhiqqunbMium1nKBeKMl7Kxrbtcl1NaFlNutZWqrZ2w0JsnSNccyna1lAStdbOG9vapm0RxIKSWAM2DM8J1rMKqE2F3XbbNV1nbDA2UlZOZrcImxLCZEoVIFVXtYvShdjZaI0NNDhPhaqkDtY7Fzn1zBMZKLfBU06FRpI9l5IrXcR0qENjynrBKCdACkp1hZeENO0WKzELTFSEeAOXKniTDnMU6nKpAuiCECnxBdGCLBObcmjHKUHpXcw1wa0FbdAJqOzZgTVJSOBcOtOmnS44S5+FJBICSnYkVeCMcCki5qkxStB+N8aAdnDa0d5F57JvaH+64KmBRwlxAH/jMUCQ5oQLlK7tnMF8H+MeGaRjgtvZ+kU4jEHjdVDHiAHFYEALE8a67krtcjyxkSmTzfp62l4AG9YYGb4AwY0hRBvskM/CTDLHRDjHrhbXxX7ZznqcRXYBLJiRVeO8PkY2FtTdTVzJrnVOL6bq0KDJbaQ9mPz42i0g1QRle7iafEW5EQ4In5DiMUyd4QuP9KSghMShB0p9UbjZePjEtIGBjIfNSu+iCbYUkjFFiegaH9x2enzw3hfft2m+tF01dVnO5SxE160pQiQJJwfTOYm0LFS31cF5LeX5GWlN462bTGrkrZ2dPmvWHStpVZRaSam4lFKmQ4JbaxmolylVYCU7GLqjTjXnvUszT5mUBx5p1hwG51U/zMUiuC1R2jadUkoq0cPVWWc6rXTXNem0U+Kn/+yfVYTcv3XzlRdfmkv526+++pU3f/+j3/ndn/zN36SgxRd3WouoINhrw1HivGNcaSYpIf/k1Vc//rf/jo7kgy+8/96NkxhgLry1oaim06mPxHbNjr0EqUzoudOKs9bbm8WEUmpgDYtUAwdBBIpZ6KqICKOKDkTkKWHMp1uUvTo4k0fXbnSnz5quaZucBG+NZ8ZKwkK3lZIVpSykCjI2nd+0wZqUoLbGKS6FKqUuAomb7daGVdsaziSkp13bmrZtObf1ZB6dffL0Eee8qqq6qIMLODWdT6a6KCBPSCuhs7Z1frH2hzPtuoZyUVaTQkkBrvQxeMn0k2dPW+dFejJytVqZrpFSEswnevjAtm28D7gAMrqMcCxGAavTbjrTGNs5GpkWel5EjY0XAoldZNJF2jkSCDA5GYXmBydUAJleQK6EeZaPgJ/nNHIKKQ+VmD2DU2LaNjRwGoEF6ru2M9Y0uVnqnWScgRtt1gOwiEN3GC5R1YCOeZX91ja2G0YFmfCY6+xs8g7+TDKILEYWgw3OOAdAZMoHzmNuWoCXReQp5wb0RLS2G6QUeqA6dmDymyMWHOZ4UEPQCHKMEj3tMCVF8B4i3xkL4xlkqncBMyeGoVBELlmqbkaGfoBcDTTsWReOI2/PRCC9dFm2PUWVWvywjH5Dh5Q820Rfu9Eb0sFQ+MqeSdjzyhhXgj32nA2tVehsp9Wwi/7oOB/pu4m6jOele9644+8TPAHOM92D0vdvQnrEy2hAkkK8A81GcsH8mu4riIUQ0qKMhEWWFgPt24aUr1dNoXWtq7IkmzMjOb/z3M2HDx5qKSTjLiVwKQeMxq/XS7JeHp+kpWDbtmsaSoLgUbDQtWsSQme7rQlAWZxxQp21nWmk5DKFaymgkDLGckILoYHDaaL1QgihFesdwpz3xrpgnJxyURRUq0KJjXHQfIHJIc2iRHgjvQ9FpUeW08AbVBLKYUpY/G9/5mc+/ot/63g2feXlFw8m5ezFD3z0O/+FJ+88+dSnPvWjP/wj//Ov/AoXHDseFEwSU9mXztaUvjlnpJQMxLL/n9/6vz/2x36AufD8e+790X/xe8qyXpw/k1JyYDlJMD+tihLVfbFF3j/dkPKB6DUhk2llXFdPSmtN07ZFrSOLLlpIHpDWEiQgmqwzCs83QUShl+lCfTmd0MXS2pTl6VIGH40x2y0RjgpBt9v2fJHO8kKqzXp9drY0XTOpyqZ1dcmLSm62xoYGPXdioLos3MYbYyjhIP1KdOHgGZnD2fzOzRtaa4C0W64EgD1cOrOjL0rFQyyqGSex3S7qop5WU0Hoptla71lRKsGWm613rXcpOWsCYDacU8oTRk1KwLeI6QSyfiyKIgM9ORNcIVcA+USrxqxb29jgCOeq0EwgKhE5eoHJzpFNZ5VnyNtsrLeeBCIgxeUkSy4THimjPPrA0hKCCJdiNYQgEff0Hpy1mQ6KlmbeYUoH9w3COvitYxTmNLPewIjAD9KtkNGnwjoEFzLHG5HiMZVgNFXHLkV5DjgIj7zygdaeYj1DdG9KprgUzHIIumBwhpDu4AeGTQrNI92qflgYUfZwYJKTECUAZ7MFBdmBRFAzcTyazjEds/1eXu6CEDkyDvbAi5d1zPHtEGHWowzJmKQ3jncDC3/oaGfjjYtaLt+cArondH7plXE8Td17K3/JIv2Cl+kFHUR20RnjwjRV7GSQL4gc4WIaNOJByoteqWMzvtKRZkhGRY0u0Mde3lYyEaTebtvtygmqF+uWx65Qk/vvee7rb3y9WTfbduOtw7UCY3G+WS1AedWltItzJfnhwUwqdnr6RBLekIbTWBWFILRZb2gMNIzRDtlJfCeABbXooLIQKUlngBQeZqrtauXartBKWpfCGNxC1tsPocZz9uWPJEICJbS2zfof/eqvcs5+4xP/52/+xj/+/Be+NCHkQ8+/92Pf96+q4Nuu+ZM/+IOnTx//089+9td/9X/7tpc+8J/+lb/ysT/xI+jwCgaKxIYoFaWBaqXTr0377/+7P/0Lf+MXNGXXD+d/+JVvuX/njuAUQJ7UmNYROq8n1+qyW60J8mxinkoH4sHekQoKFqlA/XWma5uN0vzk+KhSQlBLoiOUCEYEYa1pQLUkC9KWBZNa6aq0607psqomSp9HYpkULlhvo7FIjWebxnjvTee0Uu1mu1xsnCWma5QShKYXtm3rglVCIMOg1+ZkIaaYobVGHbG6Lo+PD6u6AKkcQVlMub+zhAQpORFMlsVM6dt37k/q0rXbGNxms1osQBSMks77t56cGs9aS2ygrQngPsqCdVTwyXQaoPpq29Z7v23Td64mNdoKRkaFlEhDzTPwpt1ut5vOOsKYKgWCpVOuDnUz420I0RjpBdhhim1nrUeiHs3mSpFnO70IFmMgQ4RKdQEqRcVoKh4J5yPbKyk4iRwDd+6xwgnKKIdZqxuhHuhQeWQLXSxqdyrrgJnxO+v5wf4BWSP4Is4CiX4sVYITpAj94fRXOIHCwCOYpY+NWMQGskNOZKIp9nPAYzRVKnjwIBpNaz0et47VDPe0aFJoQrHvEWzcp+Mxht47jTIy6GXzUdIZwYeaXp494gh0ADuGLIHPUbNpgCQyMu5p7ESy8AVjCtJF7fUrNAPGiPXhlQj1z7z86NCVFmuWgdzMev9X/Er4fVGHr++x9pfBMtJ/zKUCl3qPk5BhiIHeV72dNwMDqV2VN1Zyz7+HKQb+L+AtRkXidHMzi49EGuCIT8FLqvWqXZ4t6mLGuW7XrW19UaiTk5MFX3DKusZ067b1zhuvteiaNpVvkWmOigREl1VR6LouKaXPnj1brVbBWRrTJhMwx+HAtBjY9pQxH6OzFlAAQqiUYPngApKgPCWME1AImOiqZey9t2+vXn/9RlWaSBxgmkBaIhufhJTDEGNJIVN23RovADkmGXGeKEJevnXy0r37/+YP/eC3vf/9vGkOJe8Y+TM/8sPBdeevPjl98Hs/+WN/4i/9J//BR/+lf/n7/rXv//5//d/ggnGedvzv/rPPfPrTv/1//Orf/+Sv/Zp15ECS505OPvKhVz780vsfvfmNcFBPJ7X35snTU8+U5pF0zS9//Bf/7v/4i12MOFsNAHsNlEhCdCBHkn34D73sm8Z7Q0mw1ihCTw4mX/nsZ+ZSKkaakB5/XfF267Uk1pKZINOyKAQvlZZVtVovq+nk8PBwuVwDHcCHXqN1vbGMk67z1oSi8M4440hwZJuWH5cdMd53neWClinZpamupa4qaiWL9HsuC11SypfLZV3Xq+Xy9Olj79NKqKrKeZPCVMouUxiCP4DNLaGyLP1m3TUNKC4YEspCCQ6CIOvltrEpM46BGeM2q22IsT5YHx4f6LK2Pq425+fLVWsNX624UNbaVAOLVDT4fveFQAzIKsbImRSsn7oiAcPAoemNExnf5ZyDaSEBJNigkgHpAKcSDI4ZYZ7D7JWzgEholzKlCPPHjB0IfdwYPOVTfkxZAHeBngGDou1oPg5KvCCVnndZ8DBB9Slc+LxFOcidomQ6wihRLDHKdEtDKpJSqk9QbB0cNQiLY94QiosQdAKECNKbB6WjeUjdeuMQmrlQNKIts9ASY/qAjhvhxUnICiXY70QdqrgTn0IyUgjMw3FE+RUsDLFHECU76qYxZsct3DHsI6EImdgptORGzV4FMGp2v5uR2F6SPs6dB8DZHvxx7zG/W/o/es8rrnpXPYQLco+7s/ECRCe70+2MO6BBg0YdIVOuA+NpyQ9ELnSEAQNiLzKzFA2/XK9uCjqijJuuVUqUleZC8CiX502z3GhZCakjlYJXrCgqNZ/Ux7a1QjBnNiQYyUVKfFwWJIouTqpp07XOBdPayGAWBKGc5Icoe3w274UiPOcCRCSz6iJOlFmk3rtgLfFOM+4Z/8gHXxaSvfbG1w102GxAe890nKTzirPGhJlIy3lj/AEhs6rabLaHs9m3vfKh+7ef+/AHX/rWD3xQcz4lcXP6NHB+WHBbin/7/+Xrz34kybI7Mfju1xZfwmPNpTKzsqu7usn+yB5yAALfgJIA7RIgQYAEDASMHvSi/2rmRdCLIAgQOHqRIIxAjEbgzGBIimx2s7t6y6rOPSJ8s+Xuwj3HzMIisihHolCZGelubnbvuWf5Lf/Nf/33fv/7//P/+k9fvX138+rV//BP/vF//0/+sRaix6ySSEeCgsh8XgtdifOTzR/96A9Pl4s3v/jV+cny7WFrTlcuht12n7g8Kcvf/fzzr169Iikq6MblI4eRxNEgjW+K8sXZxeVq4drWtoe6LhfLeq3l77x4roX8cHPdGaMI4YKYNlwWPLpQVOLydPPi6WOZUq2KzplSlz72i8XC+OCPLZfQ3k4JlFGIBoUvB8au2GzwJFpLXQwmHJUQUjGtFeiBkabpQti7hV8u12VZS6FSovv9XhW67Y6Mpt3ulhBycXGhtfbWQPc/P26layWkEsLZ/hg996Frj8dDC4NWf/PxulyfWOMF14vFill/e9scj0dr4mG/741JNx83u5PlcmlcaLrW+mhNOLZ7xqWLgFtjNIC2tGAceEPUx5BAHlaIAcvhU4Lsk8bETIguUMoCSBSywY36TiMIrV+SD15yIZFqA+oFiMfjLKJ6JwUFXAKFMIvM3aFS0rzwnWB4czpCTJ7NuCwjmS7Cth1E23GONfcgnUE/co2uJH5aR2dStbBf0IDYoUgLXCjogIzyHrPWRWIAP59EXtHsiREUU+KM8aIoVH4VnN91aQZp25ELPbcKDcGPTH86Oq8j2wv78GlS1s1XA34a4l4LgqHvQ4pjqTIJDU7MDkj4Ipi6hblH6H0L0PRpO+JT4zHy/6ki8gCPOMWiO3M+5ARh4zSi3MOd2hzyZv5uBwBxJyw4UOnwbBeDk3EadM7pOPSdHDrJ4BpOxrIPDjiQ6aFYcgJrYZT8jiiPxxDhE1E+heUIjsqlLCqVn3bfhh7r3MZXZ2enm9Ng9CEcuqYXXFSF7KWhyVGt+vZAUkDvxuhTZ/rD4WA9gIIdqXTtTH4fxbkoxUSqzhk6DFpCCsNRnRP26IGmRJBNbgOLSXClCkA3d40sqv/2H/7DPsbl2Wk+uJAZnBd2YAPGlsNH5G8uQQO6b1udYw6LwZ3US9MeuA3JWHM8Vjkxy29wosnu5vp7n138d//ov/qbr37+Vz/56es3H253XWP8gpAcOmggjEvOLlfLy7P1k8tHP/zul93uUFNeLU5oDIvFyvWeMrrQVSTiy2ff+dEPft+G6DkFqud4zFNKFdMge3axXEnj7PGoY2LW2kM8Kct/9F/85yYSKeWxa8u6GuzkIZ+IYMjeHg8pWh93lEkqSidJXcd9c6SMFIWmlDrQ2KEsVVXBGY0gQJVLMZLrIWNT7C1pSF3Q1bo2LhHjdSHKsvReQoc0VVpTwvo+Z1GlLhhJ+chZVNBzI33X8hzQtWBcMFZoxRkRQAelMV5fXzfH/f5wsMHnb8l58PR47LeHrarXkcm+t11nKMmFP3MuJnLcN31njQ+9sTofJyWhtulcTvt5Tk6DTyDnMhTIAeNp4qM5YxpMZCaIMDiboZUxNH/ZxBQRbBTQHsUJRD7TEmcUco4gaZICrfLIKDqbyCjxjf8khHgvYR/neQTiP8mpPrhXjMYDg/niIJcVCLYZggc7ovwf731IAw9mgIcD7M2nWJbEg9In9HAgG4Yw4VCdC06fEc+cixRse8D0lUCHhE4qFXja0EQYZ1xwLVVRFCVAUaXQyMaCsOkdcpBmzV8kYOMMT/wdzeuY7r++NYxODXSoNe4cnyeYeYShOpww0Vo76CYPphbsDsbO0gP9xQfzxrmpxQProjmL4R4PduaVhRFqPEjuusPT1c5u6reAbR6oFOE5POBPRyngAVs+qe9Sdue6PLKGZ/7Xg3rDeGJzMorDAkKPcA4mADjdvyvQfAhOKdV5J7jSWkRPCW2PbVcoe3FyWpQnoVZt89G4sNDler3SitHU7G/ed+0xBQ82t2WIIsTemt5ar2W5Xp/0Xefat6ZrO9aFIgJNI0hZpEgNuHBJLbiUiRED87pchGqVUjTGsJBCaJQrdFEJStrtB13X1vaHd0YWZVEU4Ebmk88rHBwVFU+pKEpvXfR9SQh3nsfEPa+KgrSt6K1KqWuOijHFhLF9iO7m+iOx3e7t686ZpyeLzR/80PwwGhfazrqQnEvGBiG15KJSObMViR7f3KzLekkLQcjF2aWqVGvaalH31h+PLSFsWa1yNOfM2N4bh8/RwZ6UidIQP1y/ulituPdKcm99JLEoy+BtRbnv/GVZmc7gzIlzbozJaYwzRQxt1xVcGiYt8cvlEuXujOm01lJrSajUtbemKitCU9/3KMOJMm4xeedT8ITzVHtiXK5xq6p8/PQKR1bB51y47y0h7Pz80jljjBFCnGzWfdu9efPmeNxfXFwopUJ01vak5b3Z6rKul11ZljH61Xqti+J2f2i7vu+9DOqw73/96nVi18ViKZReLU845872p2yTsztGGZe3u93x8IESuzypl4sT62+B/sJgyghMOEJHkS8WUb8brdkhnxq8FiC48cEpf1Lyi2TMvYgEoEciWik0LaJgISYEkzl2CBa94AmnHRzxp4wlToOfy6DG+8ANPCdQxj5H7BijMR0bHMUCQpknX8mA8QHGKhAigNjJsAua5qKwISSlFJ3aPoNpc86y53LTyLMEAuqAXYfLC4DmQItqgnphYw9AKClreJE02GRAxT+XoeWUhukLonAJEPWZmM6xCV4NrQDunEFzy3mjA/SA/PTZYzS/F+In0t3MNTTNvTIGg4tJsGmU3pi4PJPmJKVp7gc09W1C8DMvlTsdtRkEnXjvxjMD1VntCB+80w4VAyY6+eDmqgPTB80lgidLjeF4THHOPxqnmzG6+dkwFzmA5DwF5y0hCR8Snm0PjhC4gSRBHYfUsBTooIYYMZXRVBQxKO8t48tFXR6PlBMj2eL04mRz+gjU4WihdKFY32xLXRwOh8GeMcaq3mxOHx2PbdM0sHmENY2k8t3rV29++3ZRnKwWCzBfV03be+98DFoWAD6IPobOWyFECswafzgcgLVGhfEqeuV7UWrbN8kHxlnqfNcdos+5vCRMCRSisVJoZfoql980OC8Sc31fVhXrOwalBA1hpVUMzveNNd2hP/qu7Q976awyxtk+HNvkI/OBdYa5JAmQf0yviwWxqarXtS5qoZdlVWtVlroqqmq5UEL7EArBeSWSj8LTgmsbekWQYsRiJL01XfSp70hOdInr2mVZlGXpvD+4rjkepNJMqJIr1psCmCzwcC23Vuay2+cdqpRtW9e7UaDVniwXQhIQQ+9gg1JZ6LY5Dnkl0DRgD3qwBHBKh2IQVrM0qcLYvrNKFpzx9elCqXK/OzImqqqiJGf9DLD2aiX3+633Fkdq3bGJge2P7f7QiqJ89uJz2DuWCiq00kVxvW3aPqS+TUGtFhdUFqqqrXfGm0LQotIhBGdzxN7td8b0y2q5OzSd+XB6fnGyPGmM7YwhjGtdIvoA8g9oICQwSICgQweF1MF2fShbATkdQiKQ3jDAvFCkfuTfkxBymkBJZCRprQSnoMAFGyMAtJvgFPsO48AgloP2IcubaIiPBKaDRCkFuBMXE4BxqUbJI3TVmDjfjIqYAuoGU0p8gHk4ISyJ4HyIQ+8FeaEc5r+EQN7PEuoghRx7PBLWQgxYh0OogbMhDuY2PoJ/cELpbYrmCloWnOcMvaoKJVXwqSwVuhxBX4U4h2hhTFslUgfA83noP0spRRr9pe/UGyjC08ccPDrvrc95FuPcpcQfQE2GXJjw9In8ViLpQU49/XbMo9FFkz5AjwwqQvROTOa+3yuZA2m+rZlzVzE8kFP33j/wm/60d89mni9zLYh7WPVZ0TCbRzPgi0zraSYZkOKkhkZHRbPRrRGciDA/GcVsofWRi05EZeAxSon0Vgpec1bbHGJz3XN5tV5WJ4WsFmVVgj543x67pnWmC97KclEHIos6OOudY3l9o3ge995LLkrJUgzH7fXP//av//qv/mq/397sbj97/pzyvK9A7Jo47421vesJjarQjPPW9MY4IlhU+Yg1zjTOsJ7JLgdu6/2QfVCmWC6fE2W5tCjqFALxgQQZqYBsh4CBeSDWknwLgLfmrfMuH0LOGWf6tnPW+t6ExgZnqPfMeOZCDcjEfddY7xai0GWlpFrUm6qoV1WdK5W6OlmvlRI2eaBoBs6pglM9Du51AWRaoV0LXaZEUyD5goAXkK8/xNh2XZ+DmweMR6K5KicJOQC4hDjRggYSWIw0ecF4VVWdMW1j+9ijxBWNkaUkJVOCURKOu2NnvaAk56NCaIVTKNL1FigoZOxFQPae2PHYYLbkfVjUFHAvpVLKWQ9YAAEcV9v3PY7y8v9w4eMhAIkiJt8eG5i2yUSJ8yBdGIZvE0KyNkoY2FxeblLKUbPU8ng8fnx/azrbNY31kQFvwbq43+9zzhuTFhpxUGHCXNOhR4GAg5BvZ3QxaCGHVI8E2NbYpMzFJ+Wgb04HKWowBSU5fxmcQmPghKN3VmKQxg98RoEBGzq/EcwrEAI47GuKSerM14xMsL8w92NCxwm0851bLg+ZbkgjwhVHisOADRgavHeWgt4vtndALzDnr86hhIZEx4yUkIbNJpQzZwKqlEEDZ2C+jVqkShVoGDL2lMh9L+g4zwLHISYXQG8SEb2n7wL62N32YbDvCAH8mRBuRCdhhykmTtro043AIPUgXf3UjWh0437Am0e4T5rjYWbOcwiwozNxx7k86l0MRa/sITTnQ2NAIMc4ylYQ7JAMiJQ5ohGnyEgwnMYAD7yqI0H30m9BykP5FQnyG3NsozEQcL6lhAdgUQxQemjChpyLRBzpAHMBdX8ITzEXXowqxGIDjaXwVjtfkqRT0quVXC3KUp9U5ZLEnKrlStT1laZMpePO9AdHqWDloioqSkLygbIkuaKUKlkUWtdlnT8v9CT5p48vV8vlX/75X6CxDoigBiaZkpoK2rW9zdVMriCNjW3b5osrpWWh9w74fJ4EmF/B4rbWBp+zFQnqoorydb1cLZb1YiWljkErISUTsH0jITHXhUSwRFwK1tlojelbb6wz/th2Oaewyfbe25wBUEuWemGtlVGuZG2IK3T16PFnF5ePpC6UkKVWkvO8XaQPPHjXq1LTKFK+3y4ES5iLCDELjhAmQnLeQNMzDUbDwC4wOSsKwGJPSXIC/NUIfqBQ4I2++Ykk4kOwgflAc+rOtSoW1d527ugI6MaRmBgNkmHT1TGatMwPNmeMSiwWlRCsLqM1uxR650j0htBCgFpLe2xMR7umpZwZ4w/7Lm9gYIEpQTanyxVZWe92u93h0IBAhVssT1JK29tbl5gqSuJc0zTrzUlreillWdRX1ZKx8s2H26ZxKE7SGPvNb1+fP75cLusQzdXVxfn5KU3i5nrbGePhK5dlqTQNLJ89MPwf1CrRsJExZr0nd+aceckSmsCZFfmPyPglk+MuiJ4QNFYDcAsVLHJGRc7sXQyeRCCHEoknQIqAaxTEw90n+dSAhB8/jqCwCSI4Zq7F4Lw5Ajc8TkRpvjAOSHSGjf44No0HJXAM36hjE3GAGaex4hi7KBwuA2jXeQ+UKOLIADCIlNiAUrGD6wNC6+J0HyiixlH8S+bcpCxBTU9LKUBSjKFg5KQ4BvGWD26xAxCcIt+V0SAewB4xlE3tAgTKAB4mEionrfMJcTjl7NiTGeQY2dQZpw/671P0xJnq0JPhd+pdU7/7QR//Ppv0rqs+8Bg/+Zl7yTW9e7ossbmE77cI9t5/N3r/9cB/40FMv+v1zwAyMICJdOw7oX3aFNPJSAkD+SSwFCVAK8UVnhRnRSJs6NjHmsbCWEGS1GpVn51RviA4jKKAj3Z9coYKUqxrwkKkxDSRhpxPM5pLSkaiYJISpoTm4KdCnIvGMJHqun78+Oqw+06Mvre9UAqkD5iLoT92h2avylwY9jnaukCSENwn0lrTOwcujy5aMHv0Np8KCc2Kc54uQTM2eN/33WkO52VdVSSVMZ8uDG98Dp2J0ZhAJjW46B3qt+YbSEFRSnGmwUE48CiiSf3ReJd0WXx29ejRkyfL9Yn1viqV8f3Nbsc5raqqt13oAmGJ2KNPPkdTl5N9zgCnEYmNiSbhc5wHpSopwH+dUU5zrHCOJiK14lJEwXOlTRloi4z1KO4GQhzIsERoHlnnAmVcq3q1bENPRT66GU/eCGRiU0pLkC4ZbCBBXjWvZUJrLRblCc11urVdbxqyXHC9WgnB8z4va11UkP/psqyE4Pvtx7bt27aXkgPFnMUYu65LKbVNd3u7MyEqXel6saj73eGAnmVpxa+uTh4/KRNl+8YvNuHxs2c20h//9G/3zZEk17bHtjk8efyZaV0IoaoqoaKxvgf8d2csQbsMOqgXAoglYRNg7v3LwC2XjWn7IIA0CDBQTOoBvJswoHN0XE4xJ88xbwmaYkI7CQKbBBWvoycRhIZY5BDUCOcsIMZ8nG/RoY7HnTOC0UGNJMd0jx3giRkD9nJD12FutTZtfRy45AJODGhI5wJUEIyBWFZkPFD0RWN0AkRAkoez0wTIZsCPwLQRE86cASf8YSllUQwZuhBKSgFGHWSyRZ1u733hP0pHoHkuJYDOBBg6kqiIlA/iAGAgkqZpgPeeGisYJ6WG31poWLFPIynWODDsZQ8MB+bBEU/C0Xf84ZD2AQh9VGB/KMj1wPviXspMwkAQg0x8dmJThEwDVjpO7tWYj6fZ8GBUMuDY178T37pndBcRxX/3r+4JBeezlI1nQC4DAT4E+QQdaUScI3QY4jwYrqRIhRRlSoIkFVPhI813O3FCC86WhVKMKqUXlJeQggRQqcV0yee9IiThumCMiCIsqbeeJE+ijdYGZynYzXia2v1+FzxLnviOE+fareB0uaw/fLje7/dnFxdCiLYzje33x0O5KHNpx4X3jgipgKlsgg2RjUrMDFlt3jlAs3Ra60LJkLMhRXMGZ4y1LsXFYgkS5EwJgiLYFPAfEB0HZ8QB7UtJ5CnC7qaIIRPS5/+X3kUly83mZLPZUCHbzvX+NlFy02yrRWm9ddYZFq03TdPoQnZdBzkT2JW5jtGU40FMSq0l1xJ4coxyQRODOopxnussUGcae4lgsCBFiphaAlebwYAv+JB870yixJPkvMfTSOtCyyJvXykZX3jBjelg/qzLTc05t707HA5933rrSPKU8fWyCIlGb7uQ88YYiDPBmu705IkqdFnWPoS2bZnwnIuiWD59+my3v76+vq6qQgpR1wtA3bG+t5TRuq5Tn6uu1WpV1/XNzVYImUh+TynVYrk+PV3pyu2b3idORZF+54uvv3nd973irO/73776uigW1kMHBLTDHTAyQUpPoC4yg3IFSLw5xnGtgDoJMkOQ4iaIcmB9iAF5bJ8CwjVgkgeD0lweJdSQgNYvwOo5yDyhQkBAtseokj0M/+CdgNvBImhWIyZmcKT1oyEGQJQAzQLthCH7JJPwVq7ZopujQsLM6+oO/UCxVZxQi5ZHPMk47O3BYRikGgUBxGRerFwEOJu8DwARSHcuiSmxsdsshYKWS6lVAQJZSghBknPOQPfbjjkxSKEOhg1YJ6IAbf4ynFMxB40gpQqIRmHU0hx88CBVl7OGTpg8++f6Kg9AKbPbQebu+/CQ2BSp57NH7+30M3daNLNAOX3KxPr6O1Lp9CA6D4MFANmMv32IZCeMPeCXTizQNGP6z/r1cZBweWh4NMi9IOVijPVj+TITbh9KsfylwCqM5GdEifBWkiQpKULUkUjOtJCF4CWnVUwCGvci5zrAvGOEeu9g7bPoczHKQqJMFYuC1Nwbk5yJwVjDqaE5W3Uhh/8Ubd8lZ4LZm2ab7JGS6LzpuuZ2e705OwVp33y3pdab09Om7/b7nXUOzyrvwcaFUWO66HONHJ0HRblAQ/I2Z7jRmlywi6IqSi8ECREBXoXSKsdPgA5KJQUHyjuNUJEACzw548E/o+tdb70zNufvqE1IhVxW5cXFxebsouvtN2/e9MacXZxfXF0ZZ8tlfbvb3n58d9311hswLGXOWpYABkeDs12MFtjzhJKDluVSFQtVFEpTTmhUKPathGSlDM4PjjGg+OatR2C15EQMJWauZMFuMFprI478AvEhJ1ec4pRgPPhRtC45XQspJFcsaKcYjcRxRqVSTKndLod5Kcj5WTHnf0h4caESoOiFkvVywWjKBRLIxkWZ0lj/CSHWJ6cnhF7v9j7E8/Pzul7e3P62t4d6ufL2YMyvLi7OLx9drU9OF233zZuPHz5+VKp++vj8zev3ljLFVdO2i/Wqafv9sQkhEg5ORjSKQlEu0Xp+gjNwWLw+BLSDnbYiZseCyUlKnKCaybwu9whSyCkUQ6mP6EmKXMDQJYcgQYFABezhvO6ht50/M1FPA2TuOIebhnwpjHiNNGEf7osDk3nLAWz8/T0fiJmeMMqWwXSUjVZr+fmn6DEMov9GvkrGfYpaKR/4QM8cjN08NFSnjBDdTnDvMymU1rosy5ynqzKHeBCrBxuou/s8XfBUCY22l5MIbgD/EIAepxkokKQAwg542M4NjOh9B/HBWn2eL9/p14z+eXNM5BSRAWF6F4EfUPAf+IV+qv1yv6X+kGo097GbRduAAv13f0s/kZaM8cHnzg2V5p8+dYpAVvDu4nHEDEamKc7qD4ZoKjxXBiISB6tGRD0x9PSC4RKNRFhLpSgYqUnSgteFXnJZESJyvuoAbgQ5EpHYLUwC7ZaAqQBzpcSIolKS6GnyjAueCBUpCEZApoRHXumiP6r+cHs0cb/fHW7fkBj7vg0h3N7e7ptjiLS3XSRUKbU97HeH/eFwAKEe5nGZQCXdN62zNi/P4DiDbiJgqL33fe9IiElH8EPknLCQ16fruk5QQQoqmKSSyFwMScKgshPSODDx6m3fH4/dwRNvje8dyM0QSxhbLOrTzfmjR0864169+dr68Ow7L1anp9alQ2ffXF9/3F0fuqNNvs9HVBe8zZsteCWFkpQmmyO3ypvG9I0knePKqqIuF1VVFQumy4IQprnIVTETksnEqEX8uQujlCoo8DLicWRFg+LCMx+9F0KlvA99sI5RIbkMQvuQBJNaygBr6bDfC67yMRW8FhKGfzGXrSQsalVXpzka2rwNhZBlftVFlV8A21CdMcfjUeXqnDV9Jxmf7BFG9X6Crd7lcpnPb+93ux0Yma4KWZvucDC7ulSUnOmCVIS9fHm1PKlDVIyrRbl48/p917kYCNjJgzIs55XSyVjTtJSmxaJywZMu+ehgTgPtYyqcCzBBoulO1CiNrlcMpc8RwYjhjNGBr3/XrJzoHbC1ci4fUmCRAYGUgi4fS4xx6hPNCXqK5BN3WQiynAGfJ921N8NkHo0YPwzYyCcffgYFEQd/sThB+1wEpXQIW2OMAvtQnB2wuTFyTgG4yBuVjI1fhM4TQqw3ILI9QekwmA6NtaKowJxP8QH0lneLtRbx76PGC51AgKPLzoTNZ9Z6UUg1dZQGq75ccI7/AM4eNKebjzcRijdKK6S5qMsd2g9EgaGBOIoXpkGIeUDX36mjpVl7nU5AlwnFCMfcwykoxNN7oJd5C14gfhwGcDCIyf9FG6sJqz+dH9OZxGYEJ4b1lQ8J+lEwVb07gRCcRBMCqO4Gwgi/HOXGEBc5INkHyycwWqLAWQROPXLyJU8yep4SczmLEVJUnK4lX5CkOSu5WBJWEDDNijCEBtCGpQEMWWBgF3x+Wyk15yK6YG0ivQFSMSeyJDwqK0npSWJ515v8XMqqCMvidLMQPDb7jzfb9844H912f3s47Fyix6ZzIYaUmq7N8YJSQRUC7CMoY3rrIvEhOO+CAyUTRIiyRGFK6qXIcT4FEl2g+cpY9CArCAhjaBraYbg/yOaqnJzYHkDExtqeKRYAOkqYYEJxyVeb9cvvvLi92b15/ZrRdHp6ar3/+pu3JqTffHNdLVdf/O4fXD65/OXXv/qrn/zY+21gYb8/WOOo74B80ytB64Wuy+J8cxr73hgHNlBNIkyWC85lrn9BQZQQqgqVS5a+850ZPIAIWnQh3Yk4QpxxUufdhF0jPMJjCrZvvXchuugdCV7mIMwh70aHuhzHpSwT1NjeB2c8pUlKndc8cc72KcZCK9A/8KbrAeonKEvO5K2u9SJF7nLM1auTTakLY7oOyAfHYyt1ebJeca1vtreH9kYK/Z3nj8FegxalfPLkkWT0Fz/725/94pe6Xj1/+aUSpFosTv9/l2dn52/ffHz99v22O/pcL/UErM958pUS5aKmnCohBSdKslydgOq5T0Qp5SNu6ECH1gBM1rG9IKEFA6EUe8TYH4HgHhnlHJjJM2veIZV2zhAinXOCpFwFRkjQZaA8J/aMEx55TlUQPzjKPbHBRXKgQOJryNUw4CQQ2k53iA8Uexnh8yN1c6DdR3ChSpxJKFWDtbFQgk7EyVz65rSdUR5RDx3lm9IgpSulNOB5jc1FACUywYVSWkoNfFElYKYGlKaQSAjWOT/Yq07TUSnldDjNPDeGsCaC91wpPoC7HQJ3ULAMqLKMMsm4HN0Ec1wCZZLR9QD+SCo1lmAgqwZumyhXK7iaVTqEJsbHUwWa8jE/aYUSOQNhAYuembAXQV114LUjY4pBwg19KIINJTw27jKU5IfuCtxSsOKJ6GBLAeAZx/EsgyFMzEsj+NHhAqbnPuYUVagI0pcwzcQHw7XWXdflo5hwtC1BXRRQKRIDLXfU2oXKMQUHmBPG4dvkVINTHS0LjuWoRauQCh50IQtwh5FVtQLjnIIzRYQiVCBMLACzMyfkCahuMPdDE3EFdhQghxuFVlIS2xvXGakUUTKfbrky5cQH0nSECxIDKRQXCybSxZPnx91+vz9ut2+kYov14nZ3YyNt2q7rXFUuFNXOhNPNGZfC+qgKTQRnqOO+Mt73H24+MCacj33vIAP1jLWU7IIPtumJCUlRpYSzJsWCRg6ZR+JSFWUlSABmhUQyCK5g6NB65wKNScoiH4SRBtjMF6dnzXHXHW9d37z47EXv6OsPt28+bh1XJ1dPf/+P/ujf/Y/+A35+8u/Q+L/8T//jP/s//3Sz2VAqusPxz//Vvzy0h019Ui7KlPzN7d40/eVms1qvC1mcLJb5VS9Wq1VVVTmOW2dMZ61tTdvC4LHWVa5t4ZXTGucjbE3BlTM2BaK4aq09to0PSSmuC8a98C62/TGlUBSKCdb3vQDVM5HLJ++DWSwL4WLTNOjV03ddfqBKSUXb5uBcR1g6OTkBaGXs+856XxYS+DF0udo423Om1ifnJ6t10zSHw4FzIbguta7LSpWSkFoIfzwet9e/XtQrnvLdff3qNx+ub3775sOr16+fPn9RV6dU6N3Pf70+u1idnJ9endSbZSD03bsPHz/cvHv3rjvswL3ExTYKJSOIBGqZl3/bG58IF8pYT1AwGhc+sEYRX21RvFBIxqgPVnJaKA0dCZaXYvQwEU04O8F+pgOFRa5yfuV8l5IHZR6AtgQP+IO81VCmKT+OOEZqGIxyyhInznlCohDMe0YTiz7kOw8+BzmzZKPGDEgpMOBOecT7QbqNMHXOhcvbDYT+GY3wFWEkk0M0yalVLmhCdOjvwYTmlOOhICUHWLBJdGpGoeY+T4lKJipdaam0LJTItSHE9QReZF1vjsm7fG1oBQX5tc+PW2IgBaTQSMMBh1IhORgboRlEGOg2ELKxqgHPbqlVSJiDfjrMZIw+wI1MtKO54gz+JCbBIYRRYIsPEpKgAjjpCnzK5xxlTya5RCSoCzrWTQ86MMN8lg4ETuCbIcE1fTKwvSceSSN+fYQhzqXB7sCO0B8kg9QOm0QDgI86fsFBVBMKo/xPcqgFqjwRCTRQeJCK6ZCXrXCsEKwsxKLU67paElUQG3P8ZdA6DzQSH8lk5ASmLykwmnK+HBm6cyD6kgOyNx9jjCjNo/PBWS4oyItIktciJUKAWhVatTLIFdVyffr40dMP719777quCZT5kEKkVVVt1ifEElKyk+WGMdZai7rOOQzzmldEFvTRo0e9s01ru9b2vW0Ox7JQNOoYLAPgGfG0bftyIbvOpMjqmhnvjm2ry0oWGtUHY/BxEEgYTI3hLE/GuN4nxpUQiqborQudD9acVJU9ttu92V/va7V4/oPf/e4f/uH5s6e8LIizXd8+fvb8hz/6e3/2r//18yef/2f/5X/66NHT//2f/klRq89fft4fb28/Ut/s27bnVLFaBQo2JvCraw2h2Me0iSalNdd5xRZCYzU5EizGuVEInPCQa6eRuk2Cjy4EB4js6BzoIAdXKCWE6Pu+KEFvK/+4AccJD6L10nuff+s94VwyJjkkpt71feuBu2idT5QosVQip/zL5bJtGOHM2fzhdb2Aoaw8Oz8vq4Ir7r3t2320fa15s//w7re/cT7ldUhkiGy/b5xNMbC2MaeXJ1VFPnz4sD+21WJJmVxVy/rF8+dPP3v16tVXX33V9221rKRWUuvtcd+2nQnJ5RXIKBMhDlp4I51ijBWI7yLUhcA9F4yO5naQ6kfUqCMUMX/DAsjv41IUecWCFh6ke8i1R7WW4Aekn2AY5iebBDKAzem3SLcOtJshLAwO+ICEAQft5OlogQm80ORBRYMJiv14ELaCfgemkkNJ7nLaBvCvfEywhF6khN75SczUWnBWTJE+jFD0xWKFhunAh4LqIVjvewcGg8YY7LqMHnhk0sl5wP4hgQjopQMJloQhNUdM9awfLaWM5M6qf7KdnasqTu2LyV7/QQ/6Th9ybKyP2L4BUf+t2rkPdMnxPSee0ZymBLeQD5I1s2HIZCeNcmfkE1GXiGPs5OcDgzlzakIcjl8dtOAZDSQNOCrC7kD3MUxRCTsiyeY30VLH6HOkorl4y1fomO1IIctCVyenZ5vVpigKyVW+9NaiZA18Mo7tEcHL8iogiXCQnILijue8whEAnUBLOq9v4h1Yh3NCibUm8SSKKr+dccSjwuR4CEAHXCq+XNVXV1fr9frrr1/t9od6fVqv1ovluipLJXhVVyQSrRgQ3khM0aVIE9+crruua9uDMc3xeMz3hEvO3aLm+Z4lRSJQ3XwgkkuqGYUOewgEBPb6vrddTxbrkXLp5w8XacbR523AKBdcMRqjdaa1ru8Koc42y69/+67Z9S+fPn/xnR+cf/5SnV/oomi3uw+3H/70X/xft8d9iORv//pv/vR/+2f2eNzUyx9878vYH2giVVnGxVIuK0kjh8zxeDzm0wKmu4tlJaUsy5KxkgkWQjAAYDdNPw2NcjUISHznXABv6BSpNTkIEIgmXd/BUsl5EWG073tjulCWWmuVzzEtGDcu3z5nWanVol5YZyghzlof8vGAu9G52Pc9lyJRbFIBe8DlIoIkVVUSegm+61vV8eXl8kScGGOKMmfBrWmxsvTeWdtvb/dv3rxVulbFYrmqH109OWltsbylXP3qN19Hri4ePaayzGdbIDcf3r2Lb8HauLi6PD3d/MH+0KiyWK5Xh6b57dt3bz983B7a0FnQT2E+eCElqBRBoobSAEOuhtpx0YCVBQNCP44lcvYYAChCJuoSYYxjXMZuJvKC8ltGkGwaaJP5DFCCJeR50Ih6KXf6szSNMWcKcEOCOApJJoq8pTsz/XsKfpNhwxD0AoIyPFZpw1iRxpRPb4uTTEhfo48ATmUyCUHzfge6D7i8pXSHH2Ec8Iu6mgI6ctSxWWShQ+e8xa4ResDNTfaHkMjQpH6IhuLT0V8ExT2UCBgWrwDs56APf0+7PGGtdF8ocYTX0PsAz3tHCoo1jifHXH/xobvQg/eZn7eTnv08uM8nlvNWe4xpduo8FDEHSvE9B4wx8U+z4y1ROigGgyhSmrp+dzoM0LMnNHJk83uAJub8hSpeQAHogYBJNuuzi4vTi8uTohSlLqDVyLAHH6DPE2ngYTTIHppakP2AvhcbyKgUvfiAtQTUMEFoIDHZ6GDsgQrUnhIPExvncsYfEvEhWQsDHGCGoEOVkleXj3/9619/883rk969XK7quq6KggTfNgeSmDO94FKWOhKSQPrq1de/sj5wSoQWp6eni8XCB4uEeNN3MNtxbdvu90fvXE7vpBaMKFnkwyifQRRilsP5RAgeVMjv1PwR+sYYr1VJmDoe2mBD35p1vThbnRz3Tbtr1tX6d7/75cXV08B5paUx5mDbZr979/XXje03F5cvHj9pPt6++sVX+uXLdV1t220h+LPHL3fLSvMUfW+M8cYG542PPeV7ThVk5QIZvpBGdF0Xcuye+eXTNOmdRW8nTAKAYgn6/kDOQpHm06sOmJ49jBk0lHE5eJWqAsyMJ6Tt+z5BuJNlKUDHQusyxih1PgAAiRnwTJFcKLCZ8t5B7dK37bEohHOmKIq83pS62W63u5vlshaS9m337v0b0xhBmQLHZx9STPzyybOrF9/tffrt2zeHpg/vPnbGaa2tC1999ZVU3Dlnjf/yy+9/73vfL6vK+KC1DinVdb3qnQ2s6bcg68RcoiPDer6L7/ZjTACuA5QciZzGJHmuNSgmZHyQIB9TKaiDaZJg/khThGPC88mdPqLyOIwpSUB44V3fGehMQgnnkZfgJg7NmIMmxNJgkKdDPx3BfmOKBvXCpMcS7ny0AyL3kO9NqYdGFNjYwCDNe6jgE8LmBh4TALhH3uYgjsuBeKAmfSqY/qUA5VtOcWYs+k/5OtM6nAaQOTRhjMdyMiVUpApkEpqCozPZhLb5fHA1ABpIxPg7PLhJQHyIDuNvJyOomaQMnebO8wbLRHT6FOIy8XGnd/tWR4uRa5AGz1H0S7v7YTqBF+f/9lM4zdxKGwL5nd9TXgoMScY0jUIs7E63AHDJwIeOhLDIBAUHSa6Q4ZJiKlR5urrcbNZXV483ZyupGMHWeH5+MFgRlIkcMQf6Kx2UpQmIDYFKHawIEHbLIT2f/1YEH0ACAoI8ANxysm65jwygY8Q6+GFHXCQuv1XO8khUckDoJ7DuXa83hV70vT0e2xCClqouCmtde2wEFeDrEpOLJteExkbqk1C6Pj+/kFqtcrWeXr/+JkZvnYVpEeOiLLl0iWz3t9vjlteLslopofO38cO82lqrlZjq2TDWZ9DAiEjEl0L3NvZNrxiviuWji0c0xLevf3m2Of/85ZebatHv92Wh++PBKcaEWEj+6OzkzYf3sT3+8Hvf+f6LF6vFksVgoz99/vxqs17WRUlj12wjjcAG4UKI1WJRl5UQolCakYRGEAlid8i3NE507amOxpjOdJUPBmBdCCbzVyc5TaMIjCFJaFUvF6zjwdkBBeBD9LnUqssyBNd1DiChEbwGC1UU3kewIvJI6IBxe4CsWTHBBeRzhZYxkarQh2af76IWveupoPViyRVXWhQFAiKjlLJSVbSJUmGNr7QiTL55d310fLk5U2X16OnnrenfvH17OLYXFxd1vTg/P++7A7ZKDof9L3/9C2eDi6kzfSTsZrdvOnvM55RLTHIuFREhWpruq2QzwPsnThD6TAH0n6NjXvMLhVlKgvYNmF9C1AP3apRf4AwhjGkgfwKTgGHfnD44P+gMvoc8cJ+mQD8N/FA5YGwDxFGCHATWIawHaDUzQQbdabRagKNnaKCPmXIArgvQFQRPCqQWgx+GrvmkAaIVm9FsGHRdBvzdMDUBu5ZRsSoSAIeZHNXdxIGa4QYhfeSgMMMhHoyWGughKiTjQ+SAeJ3PH8g/JefIKPVxUP9CJ837uit30iiovTUX852c8OcuU4NQzhj34Zvc86tjbLCrn2f6CO+cp8/T59IY5kEf4fBTMk4JfQCOfAB5nH1KfACanKf/aHZBYCJK75dnU72GA15vOswrORWCcRKJZFJyFUKoinq1PNmcnZ6enq5WK6E04dTbBrXRpQCNCxjRx+SJkASknBMw7DlWskwQzCECKiInEkI0Lkbf450XoHcBETrAGQ/RH/qVzqHaEPE+GcuZJB66hYkhbhyfjNL1yeaMMLW93W9v9+4zh8PnnPqB5JY17f5grTVw/eLx00eJ6aJe7PfHQ3tzOO5ub69jDKjtlcDgVmtZnawttaZvu84U3IHmCs3J2vjUpqOac+6m45kzFtiELnZ9zl3OL04/e/rsZLn6+U9/GiP5wQ9+RxcL56zUFfG22X5cPjpfrxa9Ey8ePzLdcXdork42tuu1ZJoruag2q9r3Xbfbedc505muxUJhWddPnz4925yi62UI4dg2YNuWZN58OWG3vZssZoadNqbqfQ/XF0Pkg/6JUsp60/d913XOG85kUaQATPSFrgc3spg4y/HZ51gtFAyKC11wIbrjYXe7bfv8XqogWitVlCW0bmDEF/qm0armUigt0sEzTlarFROIJgi3t7fWWgXG9t7FZbXgF6xQ+5vbQ9f3q/Xm5OLpu5v9sbGWHtr3N1IXTdfe3t7GGN+/f79c9svloiqlcf2z9VlVL68/bpveKFV0xm13h0PTNL3PR3cu9MRo3Z7TRp6GfGTam8Bk5Lh3AEA2SAqg/xpoaPmErp2MTkxAiHNQkkZEVMZ8IjAESqImVYSmSqSfaDfhrkUGGyJZRoecKYLFUYIN6/sQYxBDy8WnMbmMD8eHbCZGO0i9ArolAjrZ+RSdRfoOHXQIkLYZHILD8RclVCpdwAtH7uAUBAQG70AezSCE8YHA5MzK+J50+QR2FEBhhHsMMmcCBIzJrHkivZBcBC6AWg1f/L7Q+ae59j1/TviAT51FUd0EBghpFC6nDyCJD/ydH1CZhoDL8toJZGjCDALuOY7FO6GDNG8u4QfFef2CD2Cy4Lp3GSnc9WEYDcnTQEa5YAo43PwT6BACnXQB/g9cMCkgUuWNqCtCyPNnnz9//pxXFcGDF747VxWUSvmWBRbB30TSFILvcyabS21PfeSMKiWwVR4i+PKCVVTwYJ4bknfQ4wMuGQozsyFjz6uYxYQBPVpHrCc+AMkVFrJ1+U2sg7XHqdRPX3xx/rOvfvKzV7/5zavz8wvFJRjLgIpL14fgwMWYPjo5YaV2vtse96/f3n643vcm3OwP5xen++PhensNjVQqBV2vipO1ltLVJzXbB299kKEsawnKcylELdXEWJ4TzRAOCIRymmsjkqv+s4uLq6ePeaKyLF985zvr083Ndi+Ekqy4uX0vThbmsD0mTzl/dnUuaPjw8WNehXUpOa+KsjvsfXtM3klKEGeSQlAi57NKSE5ZoXLqNOwQzKWRUoe4b0VB6zw/bYEUjSRybeYdqoT6mB9eSENWmBi13nVdF6IRAAdUooZiJKH0NCe80NqZlMsim5QSAWMbLLOcZXNvrIPElnjr2nxLYl3XRaGSEPvtjdQlkkzyCiGR8Xxc+hj2hz2mPYfdljGyXi5Bcj2/Z7262GzOA+GqWChZV6vVWqpj29zs9oQxJeRut99tt0+ePJGaocFe19+8eX99bEzOOPKZrRJTmLkKJggb3OphG0K4GdVIoF87TqoQKQzoBoDHxWGP5VQpAJ0oDvJTgB4WCAX0AV3WOCKSsdmIhWoK0KkYDg+s8yZX4TnViAx8/XkmHzHYi6HnDrBndOoAQ4w4tGjA/58g1XwQdII/50KonGbhnouIAUdezgCLDCA2DpX8mG4TDrPYNIg9FHWhSpRgmkKzBa6dcdbm0hB8P4YIjj1SMfm8Y8tk6EwM1CIm2NCIQhQHQzUA7GoNbmp5FQoPSIlPPabnuJR78gB3/Wgy6Z9MPtRzHhRmw5PH0Pyt5r3vu7can9N0mD/4uKlF8+DgGeer8YHL6AzZctf7m+HW2UwWJoWBecCnj0Dt++FSPSlUGXPxBnhMxgpdbE7ONpvNs2cvyromWoHMT+JaEkIMxMq8r4UAUGogJCTQ0xS6SN4Fkquw6FwEfRIm0c8jLzrAriRKLEQaGgAVTcDMC5ozo0Yx4yREis27mKLJMZ2D5jXN1S6Hzo33xnmXfGSRiKfPXj578cWPf/Lq61fXF+ffbFabMsfuaPq+6ztCYu9sQXLU85359W++efNx3zSMycXy7PL8s5f/4X/yH1/vb/75P//Tw+HQ7dveNNvXH7/69a4u46OT1RdnL1jOdHlVVRx8fnNaCp7FaAIJHeOh2GSJGGNiyNk+tgdVqatFrYqCEfLyy+8G5xtvl+drIVTbdbqSPhlzDK4/FmUpYtrUVSWu8pUcmz5HcK8pEUrsu6bf713Xc5601muYHEAabo7HY1VV07oC7jvAF4DuT6UHZt9d9hRB7IxSgmIdkQzlMy6hqVU6iqTniAmCqDSGYLs+RQ++KjlUCWA5e2hd4TJQSlEufN7nkXOudYmWYYhwt65jzDPjuGSgAsa3h11Nllpr/Ggpddd1x2O7WFRVueg7u21vhSyfPXsmyvWuS6v1snXpdrtfneZMfLPpgWvjOWfWuOPxeF6dnV88bpr2J3/7i673kdDdvlV1SZlLOcWBNZjz7xyRJeNuQAJhQEWE9ywsoLy2wEFvDocsRhZBJC0yQGQnTK2GrG8AcICjFsIcEvrO4IJOiFSOkU4Dw5kxGR3rPzEZMY/hYMwbyNArnhoLEa3whzwvTnQc7LXOTRpm/msYdqDexs4Y5vIo7IbcqiGmE8bRVggmIkLnlSAEF9ic8KDz4/CFYgBotQGEh3tJ+gSnmdj4098KEK3AG08jBekiyKyFyEeHtZYEQ2JSQtAweBV5H5HHNFMPJ0P/a0D4e0ImJDw6Ad3dUOyXDaylBBpsAlUHPLQN3dw+dbpxDxomSGwZtWwS2n4SjOPw+KCnOfiLYpQLcJNjQLwNnzz98GGjXSoZDMTpaL19p/kA4FAgpyExObEADHshJE00+sgEU1p7GwSVOHmpq/Vn+fV8vV6jHgBJkejh4gE2IwXjCBmFw5bl6pKjDk9OcQVf1Ex61kdvwQBAEkEF49GH5ALlghULTUTfNoyJ3rpEma4FYTIXsiGAbQCIxMVEnCMhghFYogEG4TldAL4B4VgVKlkCzpi9/M73lqs/2+/ab755/eWXX27ON6jdWpTV27dv+t5cXVy+ff/henf85sNNH3gS688eP/nRH/3/f/CjHzXO/PEf//HL3/vRn/zJn3x8++7Z1WXJ/J/9i//j61/9td214aP/7Pzx1aMnSpfr9RqeoARwCKdjPoIjKckFlA4wfMsL3ebURHEmuYNnvDhdY1Jjg29cb6kLxigqrfHWuUiJUgVlzLWtbxviLA/Wd0EwfrPd3l7faCYuTzeJpRz9gekmhVyUlWAMJg0EWYV4fo8SFINB8ExUD0bXlDnjac68hPWMOpiTA8et7816uQrO+yAKqUJ0Ejx6GNjGA1fLdZCBSiGiD7JQJvRJUGMGEd1uu6/r5fJEJEIEdF/hfGFcKKU0Z9rFsN/vKE1N0/TOXqT09OlTWWih1cd3HyMYQB2alnBxcna+3+9L0NvZHQ8uFbxgXXe8OTQftwepxXq9/OKLL0zfMkqOuz1wntWH9zfGJ10sO98wyouFaK0pa+EDoEz4kFWDCwJlCQ1FnM0BIeVwBajEHDrgAQ8A45AS1BMxerR7gD/NdxLZgqgSkwvEvE0QoREAGhCRqxyhYMVZJROgasipFHKmdBLBqGRIkKHPq7CbkW8gj5hq3rkTU4jdEXUFIKXIhZREJw2g8wkS0Cst3Xn7cA7Q1WGImpJngisw88L+REgM8vII5x/xAIUkWGwApRwYpwzmbd551/c9ZOgekkcGPtsUCOJ4aIlcvcw8/yDksrxSPcAuUxIxoA2SGFik4FGfxkYYNryHIngA898JAExt0CnpnhDrM8uoMON/3qnifqv53HxoST8xLP1UHPFTWXNk5+M+vIvp3yaYPtOBoZPf6f3eUcSx9F0rZq5aA18xhlwOU8owHQsuksCo5FVZn5+fP3v27OrqignhjOFKUp6oIEQgMjUfoCA9A2USDaO9FPRNAItPkshnFbS+Bg+8ALb9nAoYrxPE3XApdZHDAnRmIUOPaRA9ZgTkqAL4dTGSOOXBx77tRBqP+pyVyFKVvMxFXmts3/d1tX7x4uX/8xc/fvdu+zd/89PFYqG1Pvbm9vrG+7Q5u+iM/c2vvz40fWPZ05fff/n9H33/9/7+0+/9QC7rv/jLn//k61/9zu9+v3HuX/6bP9+/fPnv/1v/4Aff/71+vxeu7zpzs701xjx79qyua5DWIkNpzAZQ2TRQUUJqIY0PuQJKIT8LSq3v9u1+vV57Gm1wJllPo2fOsUCCv7m9TYAApoR7md/c5CqkTT70x2PTW0ge0qoqT082q9Xq0Bxb00ZC1+vlcrkUQkymw9OqHhIIMrAfJ3u/oWSc0c2nVYpYNOcd6jvCbsnZonXWwjlRcN21x+i9hhINSGTRB39sDimloqoZYzbmDVaWJZXy2YvnvbPWeMbBW8O5crEoqoUxYX2y7q05NK3Y7ay1h6apysUXX1xGwha1/fjxOiUiRdEbf3l+Hl/Epmt3uwNVlUv8w/Z1Y6GZnQN07NpWSS4FP12vKq2UKrbbbdd7wlTMCYdojY2JVoulAw1i8IgY0mNMc3NEZlww0HtIaN5GEJ5C5kogcCdTSpoiIC0vWZbu4MswZwO3RRJAYjxAvhNFPgoRUY5PIXFBJ/96SvzMRhjxbAIfGdTTd4CWSOddXGSscuRr3CmFDLAOqMkkcgkH7aYHKeaAj8tXLSL05RElGEdXzhBAO8Nj9RAxRuFodAw4fsLyegQvhjuUDjZext7LgECZxpZhesHFixQcRBokZ8aArUvG6H2XuAmH8MDjbeqE3Ie+f8s08u5v2YMoPCotpPjAmo7OfGPnurgPRF0onStEUjBBYQnPkjSbaA6j4PTJmUEnQfo52BF1zgbpcuSRYo0TAZQ6FnMc2moSJI289VKUjx89ff7y5enpaVEUTErCiVQiRUd4vt+EpZEOBf9DBwwWHncweYfDc/ghkPKUajIcgVlHgqpqxEMxJmUhWL6AXHJRjm6rKElCjIWniTDByHKkMf3xoKjUZUVzcpEYp1wpCqllWdrDoVFKvXz58pdf/bw92rdv3zdNVy9XXKrVyca5cLPdbq+3beMEX7x89tn3fvD3n3/x5fnFRUpuu79+9/HNz3/91V/++N8kH37+i5/9+b/6v8Ph8Pu/890vPv/hq5/9uK64VAUXarFcKy0Iow5kuUQUA/V4uPVTNcZCsARQyVIJKqRP5tDuVK1zHZlL5UBhpgKifDmzgbla3p3O9Pnr2hC98d4KEgqtpJRaFpWuOOfeWMmFFlIJebLanGxWcyIr4Jvz7SZIc/MzzchcF7II2OS8bgFaGsfOe96qgRIXGU1971ywHDjFPtcPznSt1lrXAqtyiiPN6FPwEaYj+aO0xuFaWRdCFz6m3aEpqrJalLkkb3sKlHLjvC4Wy9UmJLLfb9umv7m5aZv+8uL9crk53ZyfXV4mKurluu/7N+8+BJIeX52fkLM3b2+v9+32uG8NWZycLct6e2wSjcf9br+7qbSqSr1cVFLq9x+vjQ1CcTzVnI+RMkG40IpERyGBlpyNfcjEIknekwGqMMWNnFWGaevdx4Df+YIiDHrYjIBFgYDII07LEqdJSY7dqeAtKNtjjMVWSQjRTTx5xGLkT805rIdKaxrL3UsNCRjnIlqOYX8cW9tDOEL1X/QOpaMmzeQ5HKAhxNNk20tICD4NRgzIVSEw280pGcXZv0xScQSk50PNO584sKadhZdzzgc3ElMYGe4KweOOChjYYTAczE6hyAUuixjBjz6CtIlPKZC80wSwYNMwMpgMqvmdT9sneikPkOOTB8enSsTzYI2w8Tg16xP9NKzPZWQe/Mkk4PAgr/8WJyMoP+Yx/b7y18M3mR8hD354cLqIkUOSTAix1pdKb87Pnjz+7OLRo8vLS1ZIGKpBu40nKjlE82HgDjUZ3BrgSsAzGRpzUApR4vzYGUe4nCQAVeUwpibjsJoOjaW83DgWk1CijrAfkqKnIAckgfLsTOed8bZPyYGcMnEpKKbY+DUXi8Vut0vBn5+eXZyd/bZ/c/vx5qc//dlyvQJHbL4/7K4/bmMgm80FofrzZ997cvG4KsvkTXvYeslOaq1JEtFVVfnv/dv/oEjsyemZbQyN9PL8yctHm82yPjs7w/xCaz1ocXAP9pL5GiQXRGgncgGUAkiaAcxbCkZynhacNzc3HwVIkkLQxTlYYJycrNYChI0AaxsnJ8KmPXjvSCS56gbdx8PuuN8fmGD1ql4sVpxza7yQTAiF+eUdgIzcCYZMrpUwNR0WRsz55LAshWSaagcCyDyKyHjskxba2BY1RznnVVUJIaqqNF1nXc9ZDM4R77igWnKYG+ckv49J14uyWrhEPm53dSBXVytRlL1P4FaT38oGemjMYrWpl8uP1++FOBZFlQLxJjDGl4s1Z9r5uN3vWvPNdncQgl5dXT1++kiUB6Y72TqX/PbmgyjKul7EyrdtC6h5Ep0/GlNWRaLWBNe2xvtYliVXmitNBUxivAnOD2LoQyCmboBdEkRCA3xFoJDThHwbzM4YgwlVAuoPAyGwoRVMIbmHsjd/TcGYZElQz3leEgCD9NgKxqJ8lLWK0/QOgxL8HLpJePSowJ0zkCLJ1JWmSFQXVNwZWCYYoIDnonFu3tCmY8vaI8E+UsDmJ2BOUZiUQcadhuUHqVwCd5zEaa4etNZSyrH+J3idzlk/MozA926mYQUCd/jRDByn7joT40gATfOFT554DwLE1APiGQ7ZfK0shmGCCjqjEcbTJfT46KBoOMS6ee9imjhPn/dAOeBbQ/DdMXDfdWje0nnQaZnJS97TVhyLMjoOfulMWZc8MJx7cAEza47BDwrLA9C9HEkBwG9QUnniKYzrCWFVUT2+evT4yWdXTx5LrRhYDhGBrBLkBqGhD3bx867lEVTyURUBpkD53QYobkrOowcY/haTD8QIDPqRCX/B2g+QCoAuPGS7cbCVSR702F3+w7rgfSA94SQFZ0lkwfcpOh/RgY3huheM1oWOfXuyqF88+Wx/c9MZs7u5vr3dnV9cwHplF+ePGRM8UiWr89OzSklJHA+GOMuZfFTX1yfr43G/4vQPvv89TWlB2OlyTR9f8eBqTc42K2+dDZ7JgiRqvS+1nHoXkz+4sgoSEslZFJSmEF1vmCJeOBJi0zQ6RQlMfRIjaK04wWgDLhZIRUFXMNTfdM64Pu80mpj3xLsY/SBgtKzqzWrNBQ3eJ8q54IyVLtiJLw0KrGkoGwCPHEeKZK7aGKA4AFUMhDkeU5JSyCAgh8v5F+UjEALCkJA8xrBYLFJwbd/kcEVCCEbneosWldb1InX9cX84HA5Eaq6Lk83Zvu1sLqRKXdSHw2F3aB89fhoINzFWTJRa191SqS0JxNlkretaw0TPOBdKFFW9ubjYba//+m9+/Itf/fLyyWeb8yffv3jaufT1m/e32x00v0JRyqpcg4y945RWdc0ly6G7t7lGUiVXlUsUWwhSMEaVTQQ0lgc1JUkF5wS0niHGRTek2IKBZGMa1ffgqBwZnBOQIhGOvn0ckxw0jeNUcCpZ3k8pGNBUcSA4GkHhNufv4+Gd/42H+JtL4JHpg8pcCFuELjxWEhQxJHMTOBIHtOUg1oTYPM71YNzG5urnLOXoHIKLJNGBrIBonIQ6EC6AiIwnLpCQhm/EORkx6ZOzdfLAMMJLheb7oFkYgeeZgwijoOSCvxQBQ5UwoBChoIdxHWNEOOegC5gfAvyX+PyOifOUHw2h6EgZUvIPcWb3DDknHfPJte5bST3zjHvOBrpTDojpW/s2DwhK02scTaR59TD3AXmg4vvQkGgGtH+AksQXfi9O6NT5IuMbeu+TT1W1uLx89PTp04uzy6IspVZCC0C8YbMm0qF/k2LK+RVN+RdYMMYhNQdsFBj45MBAoasDgouDkgJifqGFEoYQj4kG3jcwLAcZ9TSkODC4I6hbxoi1lueTnZAupuhkDl4uuOCM9ITamIRkgfMAEhXBWwlOvpKzy4vzk9Wy8sWTx48vzy8+++x5JPT0/NHh5tg1HSecM60E6dpdZF2I7f9L15s+y3VceWK5512q6q3AA0CRkChZarmn7Yj56+0v/ugYx9gR7ZnwdLdapMQVy1ur6i65pyPPyXtfAWQjGBJIPLylKu/J3znntxSQGdod57+9uLbddrNtVSlWvteNJOz4eNCKd+UGkNbaRLJSapqmEALreyY4vAIxV3e1SrgqLxBQnb2xPgZFiY4aXA+4LH+EQXIhGJtipOBnDf4pwTtQfRYYGlMOTaOMmXJKjIoI/peKt1p2b79+s9tt+77PNFlrMRWhnGcXT5EHuEbygl7BVxdLWHWMwtMiskil6/Ux1M4JrmZ06uCMNU1TXmEaUmDOORoSyKwI8lhKzxaq6F/KzDhp27Zx1qU4mVlSrrsdD3GydrblQRSqSUQQXlOJjSvfSdf1bdObeU4+Hh4PnOlxcO1uB2Em7OLqxgbXbfqHh7tIORXNdnd1fXlmvWOMjJOZpqObaLfp0QDq7Hz39u3byc9//eZvP324ddG66KzLPpDEBJSY8vZyNEBEgXmiknNV4Ccp7wV4XYYY6yri2T5QIAymkLrDkY6AzhcLN+E0WWExaEyJBAaPwClDvO48l/qA7omoEUnLhBSn1ZhKiHJ/djIzWKoVXuGuPv6CQzgqGruu9eQT+xBCEq9z0LwwxAPwigNknlZjgVSde4HVCT8yisaXWXT9uyH4cj1Ax7meutUqoyABoUCj1GBTss42TsFuzElMZoKVNU+EeZhU+cQSyUIkQbPiAjYLJGaY9y+CoE+c49Ovrzf/o4K+cr0X48R8mk3xS5eY0/942g3kxaH5WYN8YvVV8funJMvTlcDpfAbNh5EVdHqFYCgXJCcC8wF1WXnxyqGi3XRffPHF11//4eXLV5TLGBzXorx+AQPGcQpZKosSEsjW5Q7mwIQl1VQu4QqaojQU2Mfloc2VUVHxOIcGlaBVNASmQnVh6AgDI5jyJuXF1JyAQINhjKFnkpF5vH33YxjGy6aP0Xrr+CRcQatUNVIJGaLjhApGGsgDTt6d9d2r66vv3/1EYnr98maz2XCphOoe+MOgR5r4NIyHwx0d73rfh7BR7aaL573o356/2Gw2baeG8X7/dCtIgZzeOBcTIxscWFPOE4nGzc/9V4FFoFyDVX59zCKJgYB4C3FGqafRh1bqcvZcYIQrprikMHZP02RgKBkAiTDMpOGUjccBFPlCt023O9ttLy8urruukwrMWyFiaZV9VxRZzezqk8xJaWEJOQ2KAU4tjBeg1JNaevCUwtKznvac26YBYkbpsmcz5RzGcSQp6UaBNItorYDNxnDOw6Vq29ZOkOUtAw3+7OxsGGdj3G63O7+8AsdTWkpIDKUb5HLXb16+vDk+7VdBirXWPj3Jtju/uDi/frE77/8SJxddzNGUX9PF5fXrm5cYTg17yswZ6RodldBKUZbfvLp+2t/dPT64+3GYA1U9l52WwoUIl+3imMyFgHYDA9gEeEhjpxSC8zEYY7ilzqLGh0VUzTNIDIDeEp5ZkNLQqkz43JepRi3FnGDx4MunhbYHjTd4hEDrddMIT/TnYprnEoTzAOgQVltDbMdQM48jtsVmvLbKKy9rdT+PDlYgqU57CjwvICJ8SuLgmDIMDJQEfss4oU8MOowCcQB8rJzLZ0TLGcbjIrOHS4GKH1BAwPIMO0coVYTRGLKYfUQQF0u7n12IPvtIqKaMRh6BEQgbHOTYfy6/xBk9yrHgoFfZ6y9I6/SkgNLl8qx/u0ZDwEyZV/7mr5i9/BJr5/XFrl/u2YR9qd351Pa97kOfP1V+HkSfbGIBHqOzbmmil+RJCB6khHHGASbqzeb1qy++/vrry+sXhJa+kG9aQkMpoOXDS3lGE2ctQQxCyuPHEr4+9RRQFKdgoiMOylNmwDHkmGBUynNCvnlGLyKyuIOVZi9XXV4MpQWOsHPH/hGMqL0zpfONzE3Hn7/7Jhu/ffMVTdS7aK2z3hPBYnDlBigFiCCtU8Ov1zcvvf3Dzz//fDw83d99vHr5ohyilM7OdyTnMPvuxXmI1riRRjMerDMzjaHfkF3bE2+Od4+H422IZjLDhw8fzrbnJLPDsC+dNOdaaxRedk2L80sOTk1KJL9s/Kvio+q5mRCCM+a9N+MkhQrg4teotu00kY3JUwwuZ0gNFeCbmakEUF33loy0bb/td1o1WvVSajghkRKCu6lEohSKlzvYCi7qMLQechSKfZKDgxaOGSxp/NLv414LFliCk9A2TQjhMB0KWMqugErBwEidT+OhEVJJ6c3MS01Wdp60EFq3SmvCdc52Go0ieqd7EEWd/fTuwfq42Yic5WZ7bq2VRIzj2Lddv2kIo11/lkM+Hsfz80uM+rMxM86Z0rxpLs76P/7P/ylS8v6ndyEEM4/TuJeiTW6SLPaa+9LxjBGMpbwdf/rx7+8/8MPx0Lf6fLcVOgu9tZEa6xvdwlkoR00K3uqm1bqgW8ZxsMAERL8IoOjFsN/vD8NwzCPUwIBAkCeGJ5uyzDLBAMSqMoXJRsqpXMsArxkATmcHkgPyt30ISEnCZFcbIjhpB+dtLA0q+IWXxgtj4nMt5MhsyWQdha2Zc+WtUxK8w9JCFqmxCfgx63QBiy940wUf7OL2FQMIiiJJsFBZFU/oWVCK+Km3xOrU6JxljPnk4aPDp9cP+8WYGj3x3BL48AmRJOcsYtSUq5RoTCSQFDKMGmEwBoY7wNRyKYPvaiaEKw44wgPBnMK2l3DYaoPRXkL6NsaellcKolKq7FtwAcxNbJfKY4xeicDfA/YSW10B8FX7pRfYZyxGqHIFwC5j/ZwRNzlIw2Kibp5B8klT+Qkp2k6kBO00RwNlgAkcoz+A0AR7ME48zVJIzBJU8B81EVproeSXb7968+aNbPRkp67bEg1OtsBWxzuL1Xh0D6+eL0cEeiuKcSMZy36iQL6jK/sFh7Jwt+X4iXcPZD5zEiPJDrx2I47XS1VxGKEM1kUFKDiaExdUMhqCpTGPDx+OH977ydndy5So4O3xMIfsqKCXcQe9YqBSqqYdDkfZNl3X+Wl6ffPiN69ujAt+nFmptWHT6CmZ2Mkg2Dge+769erHDvZPUrRDU24cU9tM0WWuNm60rqLzvtxC6lsFKFNpvydCTtrKwUoHtijNeGprgjYUpZUazcp9CTU+erOwoZIq6mLIxIYW863eivPicc9psd0BNqdk65fKQCvs6ARNxCDxD8l3kvDRHIXhOcldgMuAs7wklGEefSES8aXE0SuIaHVOabIQzIczON1C74ZHOFPJVOWHBBZf8dtN1vf7hx7/JhgvJ53Gfok2UbzsdZjvNo6DMx2RzaGSjdSd4I3hjY1RcdU03+2hNokqNY+63N69351cvX0jJE8k+OsHitu8Qcmy2Z0dCuXFXVxe7i53STCpJE/G5/PV+d0FYPr/+8ub1OM1pnu3j40On9eXl5T/88e3j0/4wjNZ4Cp5a0zSZ2ZGZHqaZSF1QHlMxuNlNVLRStDlxfJG1avtWd61ugTivlRJcdT0EAeLsIgfr3FY3j1prLg7DcZzTQnQOoIkLaKME5JACpRgYhVNGRKbAbw8k+pBsznPKcygdX4igRGNcoFeabvuUSLma0Zk2B8F5RiKN4IJIMPWIJ8mXgbJyJDCgMUJBk0qFgoGAVIuxqqUPI1JKTpkSEtVKGPmSQwoxWLTHBGOW0pXQUkrJ2jDHTDNTovQlBIRpnGQBG85y7XGUcpd6472Drp1U0y4Q7UNesiSA0qVQeIHhZCmd6JgEbPtovaW8KFCGCBispMrQxMnJkg+C7xxnEjjUbFHlLLL+zEHkw1D1hPFpy2IbV9vikxylZehRByAJadIwTIO6wDCA8CQwD68ypdTpAvN5yZmfrXdrT4X6oIVbCn+aGIQlInEewS9Q0VCKVkA5SCIyrVwlMDksf5tKXi4hmYhkQhJOUxSE9lp9+fa35y8u+r4nouBOIhIYzmcEzfWnx3jycu34HPE3kSbcXsImqFykYMyfP+F3rTtnltFFohyTOi0PsYZ1lf7GIW0aGlnwnpt9jr7A/OhzKujbek+zTzLG48EPh2k/2nFINo+jUY0ej7PumnIaIIe06zZKt7J13kqpFAEblE3Xe//USCUYDT66OFOStRKK0ZT14fAUciu4AoTlSokCg9lqo8+Z4hpzUZCqxTi5uLjYdru265C6I2RBhRm0gHDBMjDoe1YL08V3DpAckYCExnGklFnrCSHTNLVtRzmTWrd952LA2SjuQiT0mjE4oE9ghnp5eyDFRDpnMNoiVhFreVIjYi40mAe9N+olSf5EI50A6BBI65/nuVIlasOPVApqp4kJ2jT67OzMJysk90KYHKMLvGkz59YHl9C4cds2HUsUeG1EiEYKkvNAMpdCM64zk7/56jUTUml9fX1pzcQYidaUNgtIeDGRq+uXX3311TQeOOcuuAJUuaJCgDw3SN7wZvPbP/6TS/zvf/23aTbDPL3Ur17/+c9vhmHYH+4eHo/H4zCZEERw02Ri1+8OJuwPx4enYbSJMC3B+wKsW8sN2bbNpm/LvdWUmt635YJpddO0CpkFYE82S6DhV5eXRF0MEdPsIKKaYKAD9EEUaooAYCs4l5RIWkqdi1NwY/CTK8Ak5Uwh6lwuA1WyZuAl/FToTQErawB8PMUTR5DFiAKKgnietXKOVLy8ipVAVbWKHFcpaUoQ54/pQfAMZ4jz+dSWSiDvg4JUijGmmTz1yy3IldTtLqYSAaPJYcUuVVFwVDHXSpjCmk+7LPBTZjxnUa60YMGXceUb0DpZ+my7uHrfIDls/S+YTLQmNa8UFKicpxqnvNLEl/0ixesuL/R9NIWGWpX5ycTmtEn5pHCfLEshagl1AdCjExHRTwHKc64h35UHG6vHQE2bo7z8XVYqe7kyKZp8QjQ0X3zxSSQsZkaZYkyWt4hdnJ+9+eL1l19+IVrFOI+MVC9G5CwlWrUVESpvDPDYhwy1OMN0JWFII949EE5IU/6FCCvRmgBS1+2kepUSCIWJuToWRhjEh1ILjLXjlEPkNDKAHik4Z8cUXY6zs5M7Hg4Pj9NxT0oX5pMjh6fjm82GRHp4epon++LmCzy+oGQSgTPC2Wa3fdw/hRAgXKsdzAz9bHnHtdZd15EC64xzRgiF7yMhFFaCsbysmc7zbAqiLsf9+vqy67qmVVxQCLlc4nEXolFV63i8jMnqV5dxygFtn7XWhySELHDaeWsmKYQUCtdrcvHECIEvzhu15xV8yTgGcz8qOI8cVYugx65CbpSPwmS3ykaQ74w0gxhRxE4j+DgkYCgaY6o2ja6NuUc5iDEGmlY5zAPnvG16MN6xpZFLTIpGMEBtTMRIo8/WuUSk3kjr02xKE0GVUI0Wuntxcx1C2B8eHx5jo2XbapeD6JrjcRzmaXZzN6sUzx4fPuaznXAQitbxxPw8j96ZfrNjarvf73/z+z/3u4sfv/v2cTCPh6H5/kel1Gyds8HMLvmguAhCT9Y8HqajDYNxsVy5LGTmYuDUU8okhOX0fX92tt3tNl2rtRR922VI5Gg7XXAAWM9P0yS0giAw4lL0ISczJx8XST3H+WFKHkaUOG/MEE9BSlUsR718c3YevR+NmbzLUmrKJJqrVJen9dmB2O+YERo+e/whD6puyMiKcxOEii5bOfggEkkOUNMIJBY8F6I6K17rL6or4AumXzWUPamZRAjZN73gcp3AwHAPQapAWAzNHvgMlaIWCYOgbc5ZAeJrpGpwzuFfB0ZPRAsrH1yp6VhXgU9KIecSjjj8Zk2kRnjsAWcpcLdZ6jVZF9ArEkc0/LzJTNVf9zOqTL3rgMEdMoEuhH4WSXF64+G88tSNDF8sKEB5ecXpYilOT67Kqn0ltAai4oNXM1PByhBecIkaJfDZJFUTxljyWXMJ3hRUUbbbbb/84s1v3n4llUqQhILvXkqOBgFMc768+zG7kDEfKycCrTpN+K1kNO9neJMukQH0Ezd+zPrDRR2tVmLltFH0qCs3NoQeg0AtCSajMc5MyTsOPVxwJliTvXVmGId9DO749Hh4uD/ubxu9Y5Tf3T6YcWpUa0b/4f39brdD0d1K5cTvZLvdaq3tbFgm7XaTCWRuheiiyyFKoWOGVA1Jl+TxUtSOB0DrsFQHq6y02e62Z5vr6+vttodwLjChXeJbpJKIg733xhiIuEwEs7GAUpZQxgIENeI9j/AOckyRKjCHU5KAcwLFp87hkc+LABzfF/RZPT23EGHwCbziYJaCeiISHcRRslhaWI4aqLwgvoLUvF8xBx7aEEO9cQlp29Z4M6aRCuJc0DprqbTqKdfJeUpIozVHQn3ptctjFwo4ayhTIc4+E9m03XbTbTvVbkPy3bYdRvbTz99dX150jbLevXlxHQkdhoFSfn9/f3h62m4a46xI5RFvGOOJuHmy0+Q2LsQkmq6DfcbZ2dlPP/7wzXc/fv/j+y+//DKEALevLyUlxMnF0cZ392Ngkoim20ru8zC7AktK4UscNqOghNrtdru+axopBFCPgNrBlRLohoZOGCGVCjg5OxmDOL36S4MAgDLw2qUMYBW4n+ZyyJ0PnNhoZ2cm64w1szE2JwoZUIuRPYDxZzryks1/6uz0bEFe6a2fCyqrCRWstU+NSU49ZFaF+Vpba87iiR3us13rMkxdnyYppWo0JxwzntZ167pKXbxuTkxtU02wWU5stYLxPoK8CQxrKVpRYQZTFlDXMjIxKXxhRjIVHCePpyyRZd6fPiEAnVjOPv/MND3PTxjSjBg6GmPSQbk9MyrbYX4ELHC4QSSjz2/D6RKDfvrrZE8VsZk+ybhAV7hc7SYXuhByt1M1RsYboKBz3L2TxKuhGvpgMWQTZklpy2HpmfJ2071+eXN9fSkbFcDThglR/rB0kAnJS3RRmxJILKOrwU5B65E9s6bysjgmZA0hX87D84VfzQMYRav2hO6EtZqn4Mtp8g6qTYF+0c3R2lLjo7XzHMzop2Nw83A4Wjc/3t7d393e3324usrW5PsPt5vdFYv07sPDeDS//90fpdDzNJDMmFBMKCoko2K3252dnZWncZpU01NC+rYTjAMNEXxO0bswEut8SskCjkbEgcBAcNltu5ub15dXZ00jdCMpNJx2mo0BMbrcsRpsCK0HJuxBx2CtRyADVbraNFdiUiaCcy2k5FTyUvYxfoxCqBCeIaAXM07hKkzoyEpYtY4oT6KgoqpNSvVP1VIDAQpdc87KOwviRQ8+l7SCOGDy+ZRWvXjmMLLLASaZiZVOhEQTGWWbtt/tdlKWj4g+tlJzrSNLrkDxpEEP2unGzrZtotq0lkQTYmJMNJorKVtFZfbBSNndvLqybj/Nx+AEIVQoeX5xYZ0TnGalove73Q5dRIJP1njFChwbh4GIO7W72GybGNw020zoxeWV9+Hw+PiXf/82peRBwm6sP47DMIyjSYaqyBOXRCruQrYww+E5a9UQXm3LevzVNYqzgm9hoFo9tGkSkqksOtL5GJwNW+tKTQ8JazokUwN3iGZaCk4qQCcmDHAj2cdgYjDODWYezTw5M8FMT3KkapfKKBA75kRRgg+dvwSHuIhd1Yp/15oueO0R4zL+qDw9MHI4dQlEML6OXLB8h+gC+Olj4a6ff7kbcJGJFjWlVCuxEq9rkh8ofiq+iyvxHfZnaRU8LTk8OAgG488cQ/TOe+NdObsYgpbALxZrOlpZCNw0wiAbneYTJ3RlUJ6yIFfs9onwByokjlA/22SS8vgIFOnijP5024v3x0LkZQs/PX7mXY6/WXVTJ6F3MNCPqM3Bq4A9m+PTUx+1yi2TTMby6nFKqEiMZ4HKNZoFJ/zZ/Axzg1KkBV7YTAPlfNN2L69fvHp50/d9wYOcUcmYFkQI5BHCKC3SzNAhC5XRBELaIDcjopU58t3I6oCBrdny2uGyH6eLhFQTGNyaohNAcrWagyGES+WfSAvqyc7Mfh69nYHy5UujOg/7u48plPZ/v98/3D8dD+P9w23TNPunKeW46zeHp+PH24em7V9cXkdX8GzMEUEEXLKi6buLi6tpmobDeLa7xGKplGqapm37afbHcRrHcZ5nmDaUHk8KorUubaCS4ArbbDabs7OzplEsnYEsAACAAElEQVRclHvJGVuNumRp+0o7X97Ogirk8qvA3QJCPnHs4WhQW65SxRiTjAsBaboR/FhxJZO4LVcgWEcpDQbiWQgZYcTK0aSYJrwlYT2bP9O4cc59hAk7UBEQMaaIXOsQgTmA5yrn0wj8tDS9ceV9jeMAXENGczrf7soHO8uYyIlK2bSCWqZJopcXV7vdOU3ZNHMIjmpp5yHmzKVgUhhvZJhZ9mdnF9N8oJn0Xfvx/Y9RNY3uD/tqJDmOU9c1XdfO1qksttuuaSUXKoNLmp1m2c6XzU3whiRvzfTupx8oZGW0m83f//Z9gVmEx0xHGw5HYywJRHrCQyzNkSKBCcmlTixQ2BFSCErHjHit0V2sdLfgDssgbG6h9kspYjkzum26vunGDlsxU5lzC45ecWt1C8Dhuw9+msdhHo/zPETvwftQwilQ6wQjRbpgZxQ4CM5Z7RCqDNil8u+ZE3q6sVtnCbUcB6zp8bMwn1NPx6pEJRGDH9aM4rVOnkjr10qFM6LTZSRdFTnoQYQLz1QKBjZ5q9ML8uvLpyztMaSewhwGLSrLE+mDDz6hzlksAYdIF+O+nHuKu4tlc/G53crn/BMiOPKAIRMP1pDic08YWCASlMugSAGfB3T4hburCnYXsLreH+vvP/PIrYW7eniutR78ruAVf3ahXJxSSvuTNE0cJSSyIDrJqeJZSN5g3D+hmRMkT0VCbcqJpdQ1zauXr16/fr3Zbalg5SeWjGhZCjpDl2hoQmB7GWKoLgAZ3BCBsFin55iYCm8ggZcq1T3BMr6vLi6Q7pyBDZNwsxTwnfDOIK2ltGDOwr0dWCqVwplpHA7ezQxWfPM0mGk8DEc72cMwf/jw4ePtvffu3e1HpqR3ZNddxhg/fLgNkXz9+99wKYdpQLBQcwywejLZbTa372+HYeCUCSq895nRTd9r3eomNE17fl4+lXEWHyprLXjB0bbVXdfhBaC1JjRxkZybvLcIKLquE+Bs1yqNZxByh5UQNjCcsdd5esEhGWhKBb4rVP1wSbWSUjBE9jknAVlxuIDOKZV7HB1TcR1RqfsEKzWnQKIF4AVRxSTifQxLl1UIjeQYECjkHBLFtyVGMBKPYD3iQ/JobYyxg9Cee+/t8bhvNz2leZ7ntu9yjtCN8uSSz7HrdufbTnHV91vVdNFbxdk4k8jBlbfVG0FFI310w3BQjd6k1g1hGsrNHZyPPgVPf4jvdrtdBukVIaTf7sbjwfnY9TDn3p1nLmbjCt6czPB4e3554WnsFXv14urHH398/+5d2/Q+JgfwwyY2mHxw3JYGWAitSukuV6kCc9isoBaAJ20GgWhupNBKNLLUASmSDxijXG54mlhmqLzLuKpZDwPnM8PYdVh6cRDOg+Qi1uCKaHO0wU12HmZzNGYEUgqXQne60UKi68CSZAtrDDAaqIzDRIPz8G5j/iiaaxIOe/JTgbqAbyCA1TMORZH7zQpikCh2qaU8r6JLkBdB8T39deLgnYVg5Z3mTIk6i5ZClvdV8BMFEyuQMrvgw6mWE7N9Vp4lzg9h0wMFPSfGcLtZbi+w2PEodCKBinVmxDnP6E1DngX3ax1fZy+nK8r/iEj+WU42+KWxz6yHT//i2hCklLpWn0btPacLfmpbvH48YvVUDRmRQ8mQwrnotsEXFzzNc6Q8KJYkiI25oloyLahiRPIk6k0bQ2KZCyKkYDyzpmPcnW13Ny9eXlxcINtf9oooUeozR00QmIRyaHfKPYuXSmIRwsTR0Z/QUhtIKL9FNX8GU7uYq0lFdZqO0L0HVimKMIqAMwssCwDpEZpY64K3HnxC4LAFMw7D8cnNAwVP72E8DMOQIr19fLq7PXz/w0/TZKQi7++fIufXZ9dUiYf90zjEm5dv3rx6DXZyUQChGDcipZ7KcuujH7c3NoXACBOME0Y5oda58q/lQS3/33qPrY5zDmiDEJzGsneRC5icUBajxQfbOeeDRycAXBlRoCRBbny1/UnAh6V8CYojmUMQDWPscDhgwhymf2GhBNwCQWgUDZgWWUemuNFax5SoKoQm8tn6joDiCScoQKetuQKcUNhegcEdpo8ipSw9z1jjyd2MRDTgvJsQXdudM87LPZd1ApaE955G4qLlW35xcUUTdS5QHjZd9zgdjZ08zdabgoZFadyMHbniMeTx8Nh1XXJ2PA6NEk+Pg5V0tqUPu7i4IIQdjmPTNOPs2ra1nrhI2+352fnl0/6w3+/v7u5S9oyEm5ub3dmX49OB02yM+e6772I5rcxnanywkXgiAuUFmUTGBcuUzc7H2WSakH4uBCv/cCo5U5K3wPmHKu9JKa91LgEzXxJihOEW0ODK+yVF5bDTZMLzyLs01AnOCU3J5+RiMNZO1kzeGkx8LQ2a0lo3sJAXK0Ze9TroxoNFsLzODNE/tgLgyA2wYOVJQ3mAehU8TZmJSrI8TSRekH7Az4lT4RBCqcRL/skvvWax4cOWd3VlYUueGhyYdRCCawByomit3s5LLHQB7wESctYucN1ilocflp3AlZSibTVbAFEmSFqwjC6K2yXNHRdWp3wY2DWT02zTUwi/6i8I0IZrEhBiVcHX2Qg+IRSCsjkjSqnFkP0TC/XT1vg5/hW0f+VYLA76qbwvcblFkZ0NzsIpSaHLN2xYS7fJsOjTYJzIuVGc+sSIS4mYcTocHymLSlNCndZC9fn8VfP6N9cvr6+vrq4IYwnopgjCcShGiCDB42PN0ReSU5Jy8C6Uao4ujhmhX6mJsiGlLgeudLIWsv9zXdYDAwYVZyREJGWVnjGAaZ8PMM9NITo7G5jDgmsJHjVnxsPezGP5MzOnHGZr7p/2j3vzzd++/3i7fxzyywv15u2bgx387X1Kwpj8dG9vrn/zpz/9T4wTZ00CFxbKSxls2+5gLbak+DYNw7Bu1LVu4H91uTohjI3AGAT3om279XDyQnQkZgmbe4aqtOitszRnLaUnPrroQ1BaRwK7nVxN3yB7KZnZ1nZSCA41vTQBxjnrjbF9L5xzx+Mxx/KdUJBKQaILE0BOhjKbvLchpPW5WtwTSvcTckAWb3V6iB7RSwjZB09Y6QtirU08BB6dY0uHiRp0JAsLISLYNuJCLfhgrSUs97vtYI+UZudN0+pxOEzT1LcdDPbSbrdDwowWunQnYIvPBeE8R878bD98eJe75vr81TQNQghvjR+nj977yRpjNpvd8TjqTt1cvLg8P5eSs0ymaXp8GrbbXdNt2s25bLfH0bU7stldXr98k3IYxsfj4YkQcvPqVX99/QWl1nhC6GE/2JDf3z5p0cmut/eDjZGASKIcZBagBSl1ZfbB0Cwk65TgLCvBm0ZLWcCVViJCx1PrKWcsltYO3CDcOm1TSsFdXFkYxllKUlVsYE4zTdHb6ObkTI4uRY9OYVqqpu04l9WCHEa+wCVjwcK1myr8haIclRZAETEJ7BnQy1CCjSRMrnMkCDQJZlJDzWWQ660rQAZCzkq/RgkxxvmvvCYfw2rkiRNovmSEVkPdhTNSneaYrwU7Ixmdrhm8oAxlwE/EaC3Iz66pOwRDxqGLAfY6oKCYvIcfW0qBUxOxjlNwMq6C8Kx0kQrc5fF7xS1t6SShcK+eZzmnX7HSPWHFnF5Zn2H5mgvC6OKxiTiJr8abn33a/8gucXGgRVuyZXROKRfL90nA0yDB7itravTh/ZhDVkKPo/n7+3+3gz3b7kDPMvow7s50txUuHDNxss9U3vzxH756+fKlEKWC0EZyRl2KSmiwWss4SIk+UKA1lwYyJBILdmYUjATAxoQ4X8pIiIw4SCHzBJW8MaEHAK0Z2Al5isH58t5Btc4BL+ngw5yCS+XAO2eMnQ0wqVwOfpqGmLwz5ng8OhBQTKP5cPv0//7LN4c5zoYwQZqL65uv/tA25P333/3w/v34+G0vdv/rf/rPm20PEtfFPQPYIvj4CSkZnBWtW2PMeJz6vi9tcoiJcyooJwWsZXTxZJR7np79Feq5kjBJAJrTQhhcnNpWIIMOG6WmQ5TUep1bSGReTJ4A/EKXikjKOzeO49xNXdd1EO3Y9y0MajjF8NgQuBTlmS9PGzttkEkCpW6qc9hctxeImzw60UEHWPomAuYNJ3j8WVi4Bu2e8ii894lEEohzbprGxd6xHFM3m9mMkogcPC2PItdKWuudtymTplFbuvnp4f7D3YfZ2X7bCsGud5eHw+HwdByPR0ao5Kptu67ptVTX19d93//+97/fbDZ///u3zjnOZSJcyGZzdtVtz3wMx8lvNrrdnglJz67PpmnwMU02dCJSLi6ur/q+f3raf7i9t9YNLidGlGTM+eUCLA8QuFDgRi2BH12G9YIPpWZO1irJKIq88DVxwaOZOaMFz8NcE6QWggMLEkA+J5kV7MWI4NDLY/vtk8/BeTO7eUh2DtaAYxdB4866nEoEqNmwZVqM0ZdkY77EC9P1Io+x3LilyVB8YdliakXBEZBkhDlH6VT+csLgw2pDV77TM05P8WSEUDdlKGz7hQVszU2r0/b6bTN8EE48SxLkmAnEuHggsc+Ajb1fc99Ow+Yw1i5FIrA5Qj9RhPqS8YiPZV4od2vk60lmEnJgVuS+3A0cgmGfx981YYAk0OZlDHRdBTbIHADGw1LZ8ifmX78aSfqpYQB2vFBBUEBfc/fQpYChypURSaJgSTPX+qfJzpb3jUp9Hh/ufnq4S/dtJ3XDhPRunimLgUw+Diykt+rl2dmu7zsCBlqqHEoqlCCl24irFpTBY1/wl/NQ5RNJqW6JgMYcnBeUJXR1R4vRMDMGc0lSVdHg+BdqMHmC+Z7zwdkEiZAokSMplnI+zdaY8qfBOTtbO3vvrLWjGczsgBnKfvzpw//4y7fvH2MWZE6EU/Juf/zN7P7zH/6BUfF//O//2/RA/vCb/vxiZ8wQo1eqtJ2pAHWBFr/o3YEBuH3f29kc94fNZlMt20JglIh6IhgH7ZWUEq1WJUwNFYegG9jchwInEgSkg6szhoRx/rw4WSaIlPIECziyeH8sfkblhfRAgUyUUOFxzg4tWvmExptx3KOZrdZtyBDPmMD6A3xxGK34DoPxIrRVANcihr/jt5phAga+dTHAbHVdhzrnULP2S6eKhbRUnnYLpqkwhiv3EOfcGYtIzVkPvjq8aRohGAQlRM6XESJNqm/jI3ExdNsNFfz+6VHNE/j40VgOQYoyvbp+/fbt73Znly7yYZo3Xf/F61dPD/cPDw9QfvjVzaur1180XX8cpkSlJzCFvtiZw11zpkQiXCmX8sN+uLt/YCm1jbzY9fHV9d1+PMyh4/EYplTKt0BZQE4w0gImBlyuYZ5ndPo2ZvKhpbQFZR/JFE3UwQ2RECE1JwpGvwyu8IKUC0jH6GNQgDNS9VzAyiO5INNUbg1vozXwrwzIi4Jzif98ktJQNTu1IjFayy/+d+DNUrCZYFJxjAmrVRXwVsp0DZqQXK5Eiyo5gSKL7RpW1VrZcLXpUWWESJpD3Gd5wQTj6BBSSig/TWUga9g+heE60m0pZySCALl8DoZjAKjBoAxftWwpVTt2ekqvrB4nQohUuTUE7SwgigrJwpQFmL1ggIj1Fu8QjNpb759TMuZKR/nVs/6cOrpU5PJjlZ+YlyeW4kqKgv7zNIHo8+DTz6b51a4Ned55MXpMHn08C27n5YoiRLIsSBLEq8OdcUM6PJrDR7vrN2fdldm4u/v3brRa6qYXmc7j9HQ0tzEN5y92X7y5YSTd331stxvdtSDBTUwJkgOBzouWfxKNENwcU3SWVB56qnz5CCG4sQCAXApeFLrlkKBABCNgxhbX4RIm70GqS8Hq1nlnkg/B22BdDH6ex+CtneZpmuxsorfe24LhwRNqtiYR5k24vXv45m/f//QxZEEil0xlwtmHh+P/+V//n8PhEOdxGMF9SfFh2E/DU9N0NHW0wHKeF/+TGCPOxGPryBk77g+lPMGbhYYd4DiYga/CSmNUfpMzEUCSpajxqZOl6BFwLGzitKLddShXVbiiclsCrd16jDmk2iDGxRaUQTjnpnTiFIwAaekAkh+DoZSOk+7ajdBK65bGOt9Hz6g6Rc2IMCA8FK3T4OYoXe3KlAD8HrA9rycuhuDR4Dih5RKOHMHUO6JiDo2mIFQPXdSRwI4OlJLzHHM5eP3Zq5sXWmhg0GapOPB/fCRkMObxOMwpyb7LspTsYRwvznd91+SLi2k0JBKhFV5dyfjj/unx/nbba2emUr0477cb2XWEi8gkazoPzPOnYXqx2ewnB2BZTsd5//jw8PHjPBxLWxk8TfFi23PO9Vwezv1xmIPP7BmcpoVtjVRUiEIujZfx5aggiQ3TJ3DADWyO5FPkGOQGUgMmOCB0BtHwCQsUdEKRpSgZDrhZWjYZkVRWXAH2XEiuWPVd4Tim+7VIZCSNrBOPZc5enroEIeDVd6Q2fOS5pq0GuChywyglAtkDq85o3YjiG40F9xndk/TZ0GIdUMPost4O8KqmxBMo7dHCZM0+jbCNLUdIgfnlaUx/JSLS52UsuEMB8ZwCubcm9fHFxXBRPTEQcRDOeGLEE2T2oED2E3vFhV2/fNP1hqjJIBSTYggoCTJfvGFpBjohhYnQkutPUadDTmc7+bOYi9MF6ZLbyzK04YlkAUmPYOWSGadLg48vsmRZkcCPj4Ob0jz4435/UMPV+cV2c97qZj/cOTsPU1B9OMz773/+G5Xz5Zt/Upodnh4P4+Elu9mcd1RLimKh4ErHB3WchkS8B4/kRFzApTv6QufS22fwkaHlhAcfvBOw7IZtarkMYPIegHmODIHSspSmDiy/vTOwDi2AKEV/eHwghHjr5uOw3z+aaQ7RJVLaVbSXsM69v93//buf7x5seRczdS6k0q0wJtndw/hf/ss/K0rOZClEw/7w73/9ty+/+KJtWw/O47rpIjR5OUTA6U0BEMb1asMJrXvIuIRelSLrARlwZMFmCFmHKBdWnfRBOA2auNK7OO8zAYmr9xm3KYITxoC+jwSDZWUKqBaGs6dLdQpmG7RR7XZztt1uoTwXaGxKQ+OVICH4aRoPh4MGSrjWbYxRgSethFjjUjUqGSoDlCSYnw7eRkjJzdi4l9s4BpSrISZFL47nBxvCZE71GTXFCuwKEd7Nk+EqjuMUY9y0nRIa2EAdRE1L5L6XxgNet8jET7dP7x/2iUitN1RzRehsxvfvP+66lmay23RS90qph8d9onyerLfj/d374Of905PSouk351eXzofJeU4NEZKCu9Yc4mEcZbtxwdLMj/P08WFvjMmJHB+fxv29pOzFixfnuwu94SZS/v7OG1OuZcbRL55RvqDjxJlOkRpnJ1vOqPXelIuhVFLUyweQxItMY8o+IbGFU163UAhf4N4M2DPlhY+cK73bgzwwI5EIO1kIWceRd/VMBQlwxEk0EpiwiDOOQDNwRr2rxESSiXMOvdY/l56umXYAO2rwGUgUIqlp1/iFcL8Ifs7lmcQvvc4qnn0lT3PZUAIN0BvDm0rTk9EkO2WgQ1c2J0wgGRHRwwMBy0+6UC0Tzau+ad2nIkcaB9iJiNI6L1khi3fVcqUsvPVPaOn5xL721Kj2s1EJfQ7fJfh9rkzMU09d+LoYMwWXKk2fxJZ+Cs9/GaCBpp1LGBYrb0Giq+sLzH8S6DsCTVyiq1JiJDAzT9FFznQMdP80Nk1zfnHVbfrRPpjw8PHu4+Px7mE69i3hUhyeHptGt9seewEiGaak01xDqVjyJKTsXansITEIgEeonvH1zpEAhRwiYGNwjmci25biUDAXeFJQPBxCpMQxDkfVW2eNnSczzWYerbW5/HVbYDr8csYZY4bxMEwDTITk7OLd03h7u79/sh76a4gGSDmHcXJaMdWoaHzXtcS5vlcxxr/8y//48tWrP//5n87PXzIqGAayIGSQulFyhiax6zq3JC8DTEYZ7vNdC1mLiYpFd4dcgpp5kE+emRSrPiORpaurWAYUFGRZs6wisoRdAV0crmFjWWUuXVceMPBqsdY5Nw/ZKs60br134zwfj8e+30op+y5JKYnEtLDS1K2+j4tjM0LzUM8bRgRWbJYCgCbnbV6isqq5UKy4CcAmICZQzTdNg4/0cRymaeBKIke+aTolJD6WwzAknVrdwIwzNLIXnP38+Pj9jx9+eH+btJIxU8lC8vN0jAVxDH3T6Ot2t9sRRodp7LfbcTgwmu9vPx72D13fX7+40f1OahUpyVxEyoRUKAsSjIzWXF5dqChRV2XnaWT57t3x/YcPPLnzzbbfbC5fvrgfgkv3hHMiOL5EdFm6ralAPqfk4zBO++Ow223GeWqnlnQN5+Wn86txOSjxIEqer5mudXaBZkw5oLAG+zUIIIkkhBwiID8WGSNcUpa0gJHNqh39JCsNHiRoDijLvDSCFEVlSopVQFRHwfk0eZiuY/eUkuD805ycuP4sOFoISxfynACKh+ck+55W55Z4MqOuiZ6s3HCxcq+grEMQ9ALnCarVFn8qUh4mGP9F3B4lmk8TQ5EhU/eJGGEMP4tYGIceCnqlmqykl0oPZwwfr8+8VlbferRsP203sMUmoLrGWw4eWpShooM+ew7HwCKyAKTP+O+nAqJfptNVG2FS/eDxFIHGMOIXWHigMicOA4y5PJkkKqUYESnR2QYx+bPzbX++OZjmx9sfHgaXSSe0yqQZhuFlCpIz76a7u/fnPIhtTziOVWpeN7Ge+QD25QSiMCmY41RqeQoh+RCtAYJzcmaOzp5j9q4PuZSLgIFGMXqLH1bgSfLeQVWfxnEYjkc3mxQ8J3wchsPh4Jwp1yAQDOZ55oqP1t0/HT7cjbMhhPJMqQ/lQ3TpJ0mAlE3JPCmQM4nEtGw2ih6H/X/9v/+vpun+8R8v26YBHnhV3DGAzIQQF/wYxlIy5xkHMpmjBTbGnzM8OfWhB/YvRXkD2M2T5Q3CJSHkWAT0Q6jDq1NDfLQBSotddWSnbzcD/poQqttsm65nYOKYgb2IEoeHh3slyHZz1vdbkPyMoMjXOeTyv01SShGpwMcOdtdI203PRtsoJwH/hYTu8+UuTnHFR6s7Y/222XN4ALxoDIVUBShxnhP1PhImkKffdRslpJvmx7vHtI3iUrS6VH+gY9KHcfzmu+//+sOP338wWZqsDkKRpmecpV5LIFXnckttdoRaF3k3jk2jh+P+7uOx3223ZxucVnNOAywDcsqN0v12t9l0zs5mNN5NWnAfbU5u0zU5tE2jLq8uGsa++uLNi1dfTD5/fHzYz5a3G5X4ZI1Yn03cQiJWjYlRMkzm8Wnf923TNKS8ohdKBhc8yZQzAbbi5a1MseBpfA1DCDZYD1lFPlgQtcdMBD0JpVlc8JZsAyEYoYIJxqUovZYE94cldg5pSOXghlhwEg5vCQ5GMOaOkPIUosYUq82iTkIjl3p6QRRUjhK6xa1FGQs0sG9hRP15duYzzQRvm5VluGwTyYlJr8NoU0KgNwVTFpaeM83rRhCGF+DzmNdRD96qqM5MJ9djAMYOXlUEOF98XeNSyleNbAhOCEWrgwes+1GffZI3hBuJFeCfbCxwqYV27b8S2P9JyN5au/MnQ6jPavppjPVp04RR3LDZBoIYTOQZ5cF7BTF78D5JTnlMLNjobNSqYYmPo00kdwW/SMqoManbba86cX31xWgPsxeKCy0vSBQp5OzD8LR/2j/MZrh69VL3DVeyFIUQkw3JOuYjqLSwxmF8BYwEc6KBZJfs7HIs5TU572MMbcM598F6a8DDhSMr1s3G2AGmZOXjc4gex5bGOjPnnA/jk3fReT8bVwpO8inTpuuth3x8470nCbe3GUyXUkw+BhIFq14JgsrgI5PycJy3V9t+e/H+3d133/3wxes/iJcqMe5j6QVC8FxAgYsWaDWTmT2a3inZRMo8xJTz1RULFlyMcyzlwEtLmKKXyl+CeEYPCh1IXoTkPlGeleg556jYRDYb3tNAfBcpSxsk9a4OSMuRRa9jRTnPy2MvpSwXL3jV3d7ePz7sv/jiy/PLK62JtX4Yhpxo4z1owspNK7LAbSaef7DMBoJLOUN+zcpZSjmiFtCXerMQ0PKy4ltIdcAqYKWcKSYFRFOy8/MrzgtSPj8/55yV8qf1gT39t3/+719++aXenhNXvqrUzDw+/ve//OX/++t3P32cIyHbneCtpJwozbVimlOthCTM+6ibrum2xpbT3vTN3e00HYduu/EuPjw8XcrN7nprYKfOmOo3m7OLnZQyRi8bZaex2W2jN3YaSTlepS+5fvGyb9o3v/udcelf//Lv/+3fvj3YTGU3uQNlgoJKB1phOFcp+RQB0pKQ0nEaD8dRNU8Q2iB61VTimRQwBKGJxkwi9lI4tUg1pg08t6kIycYcYX0N6IACN9SzmJc2rpxkDu6DlHJBTkrEujnE0gfAGZNtMtRwH6EHooSDniit+h2EgwWbAUMOwuwyXDAJy/nqZoj5GAUQkefyuqQiVkOvleoOY9cMpvwcNzKEEHFijFi1poRDI4ExFh4ABkdnuJqQVb8IjFaAvw7aXIq7B3RTwYcMhDfVPjDD4yZi8qjuFZLBqiOi1g5OZIrOxwASO4E+116W1x5YeuU9EKRKvlLlAC0WAGjUS1kWHOQeiXAmIWcOxCBwKbWtklJ6b2NOUpRPDJ0RRkZwTONcIpCgPiHYjynXLQTYbUFid4oWr19RrhJFEy0/D1CJlVbEMJYJ483TdIiOJU9T5ErqlIj1kUpZgFh24jB1Pf/j1//LzYuXH27/nqjxezHch/322OmWlffZH9+9o3a8fHHZdR3Z7lgicZy99ZJxLgShnFg0/AQtUkykoAmVo6eeT8OYldzo/vsfvk3R3bx+6fwwzge423XOHNx5grWTMfsQLIyTBEnlfnXOjNPRGDPPM7zNjHIlGlq61KQk8US5+fAIjE1CExHAm/c5Ip2GZYnBpYipI0mjtxeXV4T3xkxSbq1JV2fnm1476g7H0fqglChliQbFnZtu3/380+Ewvv3dPwolQiYWqiHiEUQDsPJZYlQJJusjYSDgUKkqK0KMtlxUXArVCy4UVP1QuorktepIroLD8ks3PoVSjxKhMSXICaJclB5c60ihR5AsZUwXy0IwpcRsbUq23T9xqS4urtpus98fLYzvQwitbzekQ3tOpVTyNTY6QbB9QosO2LpTylKKxjgXHRci0Owx2Q6wOaxXQ+mlIOQkxBxDzTDjnCVSvsuzzYaTdtNOSjblERO0aZRu1cf7p4fZvf/Xb348xMuXrwilo5k+fPzh493tMOXd9YYpHqg/u9gJzY77J++DpLLvtn3TO+dzEpzI3WbrzHQ4PI3TUTWd4Hqaw9vXr3779k8DjLRjyI0AhaeSIbqmVXB1+v3xoZwOkQ7HMTjTb3fIL/jnf/37v/zlm29+eOcIS1yP9mBLi9N61NCxCiETmIIDHi5v52HK6vGRacl1AQQvLs45A1EohQH8wuFjBQR4ayaQCzgzDnaaSWZwdzJYNHoFI69yYqJDg1ki2/K+JxfL7QCgmnOlGhhEELwVkAvrjVvydkCREF2KYAfCCUbeRKSkxrjMFYhsNM3EeANWExKrPHSBDPeCIE1CBxhBKOZHuwCrUSTDpByFpOg7wgVFfLDEX2e877mAU5FiZklQwaWAiy3UpSMIJH3yrWoJeAvjqLK0LVzDXNHB6IuD7BAmEMjCJRR/FEpBA1juKesDYTkIGCCCDXoG0z+W+QqTFyuuEMNqpwXiyBVlr9nNnxJdwCSAVLsDtGIHh4286jwJhMugWIugCfKyVfgVCuOvcmDwQl4GSRE8X2DcU0o+Wh6wxTIFplc2OQMe8RkFWjRCxk3IgUSitB6O0zDatuNds3vz+nc52c2W5sCj1cGIFsyiOE/uML4fht3Z9uxilm0vCaGCE8ISxOpSDpkVQMsjMWXnonGAoUOw7jiPvlGMkoe7903LGM8pu2l00QvGVIrZeWPmcRiPFFmoScaQ7eTBT2V2zhyOR/BO51I2gjeJSXj9EwLEVRdGWemA0FqMLmTJShyvG2leHvxEKZHX1y++/t0fzs4udNeYcYzE5ZwkVyTHaRyH41OI83F4ePfx/urmrYuBZQGI6pSeBNGrJBEwnkWhByAqHHdiA1sKurU2hCClbjqtm55yhqkCnAnvLQmBLHpoJiTgACmjDsAtZKQcTqm1ajQyUxIDR0YOa7S6jUugDyrYnBIWY764fHl2dmbAYSbmdByHyYxd37StTiaUxwyywSoihKLsY1jb8/KEM+lTXBejBU+BammNu3zuKVMB6RK9tgHfKaWDz1JqianJGNkmVeT8bm/vv/le/HTnynUXrZ+MJZ0uhxJGy9l5C96fgfhk0TuVca1F328F16VLC/mwf2CMbbdbobS1Xkp9/eLlh79+O8/27AU72244I87O8DxQpYSLbLRTq7sY42zGtm1zovdPTx8+Pvzl27//+7ffe8p1d2Zma5yTqgEcSkPptMjiKYr00gJ18TXZD0d2LxCo8UwaJXUjMcEOBIY1BAryNssBGMdxGIZ5noNzYBVbT20kWWQMGKrhaLSuV3gBrQAk62YbTDyA043aTotcmwCpyWCwFSrtMtX9IWBZ8SxpFFDZYE4LP4ijhEutaXW+ZaeGjiihggpb7TbBxEZoUKAsaft0YYuQungn6xCCkRMy4jJDxuC8BDFUDJfzVYQc0/LxGbsGNIHKNUyR100FcolgxwTqItz1RHGqs1/EF2zd2IIDXRWegqCgvOq/TLdYByO/lP5ncCDGywdirTGsIiPJn6QsgDEK7lfwkc+cUHiXl80YvkmrMGSVqqacF7MUTpcoD0gbQbkgrEfK4RDOJDcFnErA+JWxGqcaUgqT8c5PIVg1p6alkcwFgJa7udmdkctL7RtJWQphNmEOwRwPh3GYzs8vpdScoiWTom2D+wuMf0rZuzjH6BL1hLiYzDwcQxCckqfHeyXZxdXOW3c4HLxlSnXggGyMcfNsgpvLm1YuXeomN46TNTZEz5hwWF6IL3AcjWQT3pJoLnhiukAZR3YopJlWt3ogIRFCymfUetc0b3/39Z/+9Gfd9oRldEfAH8F7//T48fHhw2Gc9+P84e7hTwX78ETBqR/C4BfW9/IIluYkxmSdnXlgMFqPiI/AFTha6xLJXdu2/VYoVbBzyqOfS7kpz2JUWnKppWqUJ77xsAQgBaWxiHBOayW1EDTR5FNpBjyBJTUQpo/WWuBxJefcYTiGlIVsb25uzs4aa61zFvjUFg5SEowrrgSw11GrzcCBB5KPsAaFytCNwDcvz0LEMPd1RYdLMNwowGOcl/gCn0BrLjTjpaTAgDRmDoseoZWLdo4uW2cXnYzkBQmU6xCkMQXz+QiZpRIyYimQR3XB3qW/CZzI+c52Xdv1W8bYNJrb29t5nijN5xfb3W7bb1prZ8byZrOxxjozOTsfD6PhvrwaNmTJjbHHw/jwuG/a/ub1m4/3T8MwBUaF1KSGReQlk++Z8IbhZci+Px5xQhVDecb8tu+2223TZN1kySiJ9XZEa8/D4fD4uH/YH47TaL0v+AciNpAaknLCFmkdxCG1saamrb5PJNc4usUDoFYwrGHVAwssuWB1j26zSzYsZK9wBpv6CMsP0Nnjn2Lrv6Ykf1rT68gbB+9cgalQXIOD6vcQUnxeEZFVTo988ejSSquqsjs4hwEj65Z1JhZAHMcvtoLPOaCUstJ2AOd2zbZbl1LiFPxWmgHy9iHbG5yUK0CpbhlE/9Ji95R6+Bk9HdKEod8vL1Zax/Gn9jTrPL1ymdZ9zHIzPJMXT/87JF5gO8AyWXsZCD0nMQfwZKYpRJ4ZzTyYnCwOACBqBV1Ta2JJis6H7GMOk7GHcTRhpCxozX9+l29v9+/e3//2dzdvv36xOe9AIh1n71Lc2yFst9ttv5NI7F5io4EJ4YOdo3dApQyUeZK9M2NwRDcyOP/u5x8Zf+OSH45TDCyEBK+SxRmcmR1mNQSbTQHpUwTZvWqbzLwFPOLBXwWHGhmPJOyQKHwqmD8nYFYljhq8gj5qRUL5jHPh1W/f/PGP/3B1/YLkFGcTg+MFv3hnR2en24fb+9u7x8enx8FMNnebMyaalEi5koldPOvZSV8FcCkGXFOHgI5q4DBhg/XeBc84l02rmmZZ6vDV0TSEoFQB2kIrBbokJyxG7QJPPUUSIXIFGn8kOgTo5e1w2D/uD4f98RDqNqn8stbe398LIV6+vAEYgZRc5px78oeu0VFELRWqycFGlKN6F3pbqA8EBTC1ZNQt6fIT4+EvPyaBG4dWkWEpdsAuZVLAuAuztyKw12OksfzU0DMxwiScaqmI0pSR5GJoMm+alvHkfZBSnm93OSY3G8lU37WMctVo3WyMmTJhWvWM8RCj1Hocjz/+9D2jrNVKSaoEnZyZU4HJwzDYeeQstW1/f/swz/P57kxKNY3W2Pjh9iER2rXb119s7p6O+2EGT1WxPtprTf+UpMApjSGkaZoolEYSonPbEIJuGwi1Lb2tB+8p4910HO6fHu8eHw6Hg7UW6KNwgDg9pdV9EjWMgTX52TsFqKinnPS4UGxWP/C8pPJnpJOCh2H5VnGWDb5i7MRvC3uvkxTl+gM+1/RqxFilqgnVlci+xmEDjvTj8yq9RniWBgPuiBQpzOtitXauVBhapUwouVq+XF1++kTB17b22ZU1uy4SMuJezle+X6kYIoT4LMskHPOy13G+9zjmZzVAbUXQGSmiad3/flLI8SXDvjvjUIRGUjmZEkI20HIACaHwpJEazcHJ50h/4VbmVcx3ojJYVE5Y0AWtZtuQFkUiaGCyIIolFYyNjqHBXqoDIbjDoSq6YIy3IZpMfcqwfsp+NiaGcP94+P7H99/87bu3f3v55jcXL28uLq/6bXM2z9Pd/nB8nC52U7/pzra7RggiOcJj5633c06RBe+sITa6go3mGIKZGYnpw7uPMaXd1ZnzxtlsrUX7t+BnQJQupRwdM8ZNw+S9E4woLvDMUpDGAUEFPOdoqd1cUJgzqxA9+JrD61ZutfJiCEIjjTUmPaPeI1HGvv7D77/67VtKuS1fdYzG8ZxohCgNc5im4TCNd/vjh4djoLrdXKTMvXdSclhtBAo5NIscAid1BdJC0B14YpCYEw0h2dnN3s/Ot9uNVA2XOsXynXFZenWwtYroHFDfbpWjDqHtnYOiX3o42KUkn0oNDaWTCHaywzxPsxmPx/08zIdhhp6bcaFgMZgPhwNQ2fjFxYUAHqHWOoRwHI7B+VbbqBvVaFLJ9NVtu1ZwsEmDjIZYKpaHxDVwlKWw+UEbA+iUElDT6HMVgNKPOknMuOPgxoSOf0opIQjz5YMiXL0M1gQpWiVJ00oO75ASXAimpRrn0Sd/fn61OTtnQjKh+s2OjUKo1oUAnipaqGZ3tp3GPdU6jvTMn4ny1dIwjKgg01qT7BnJj0/7GOPNyzcXF1dSbu6fBmv9+7v7kHi73cVMpZSlfxpnZA/iGGElYqOifa1ckAMXx3FEd28DWEE2UoHblpSSUBq8n+b5eDg8Pj09PR2m2TpQ2p0+6QV65sgI5Ewti0qYkcPy+WQPiZcrjA989U37ZNKQFll7Ja1CuQLOIuVgEkcEzKxpab09OBYR6MwCizkJhTTHRJEdTepKPH8WGvGJ1gkvF5J+TXFZ9To1WB80bpnB/B2KXiwPDfIp61q42taU3q7aTpRvoDonJIg65gxQNthynPowpig+zagmpx7liLKXmo70RLK6/5+y1HFdhsuQ08kM7OTqFQFdz3N0UeUE1/YESEU406xD35M7M5O1dn9KjFn91rE3hEk9hiyxhM0KDH4Ez5I4Zo8xmlwX5KTyHUtBzzGQYLw1bgzRxdLIG9BDZl86XxIItYfpaTx++/0Pu3P99W/f/P7rL7/+/VstRaPPBcvT0Y/HOzfOVyk1uw2VghYsyFzp/aIxZj4cs0tmNPPs7GxQp3DY26fhhz8IGVIyxhjn8fEZp/04HMoTUtBydqbgV5pz0ypBxWwN9J2cglY+eA+BeIHCCAnl15wHLhAUQkgiDtUh6RPQRBbgfEYz2+3O3371u+12661NjDlrS/ucbbTTZM04Hqy3s/e3h+Hdvbm6fKG7M+fxWoyUh0xCTRsklYKGHqk5J+eqKyFu451zxjjrokmp252hhwxys0oFh7BZwQV6mlKaS8krpzikqNGHy4c5xpCygw2YzcSH5Od5GqbjMA8Q0DNZ641P8CxyqTxovlmKeZ7nu7u77XYLuuhyGNu2tdb6/5+uP3uy5LjuPHH340ssd8ulCrUBIACSYrOl1q8l+2nabJ7mYR7nr57X1suYrNUSxSaJQqGWzMrMu8Tm+5if4xF5s8CBaKVCISvz3rgRx8/yPZ9vsLEnnkz+idgkRO2b99GXSsi6Ce0tOJbUjnEFXM46q/MHgS+oA9KlUUyi60Is6ChJ3FHQdUpx6VkUMgYvFNNa1o1yxlxd75qm6rpjYnHV1IJDcK7SmjPYbDZN0+QX5qPU1YqL12++uXn/gTG4unrWj6P31pjpYrNe7VZNm0/NYI01YwxhtVptNytvpj/84Q93d3dff/1tVTUM+Pbi4vL6+VcvXxwGM+bLB9bZyXkG+pz7SnnTWWJLEtCALBDmfaRjg5hWzrmqqbVUUgtqrE/T1Pf98XhE1L6hL06J51uRPfrg0DoDsiWAgEGCy8Td2dILzN4UjkBapOxeYC/L1teML0cPeo7YGeQ4zsBXLwSPCal/yBmkAktz9cVCzJmcL573ftPi4X92Qb7QcwMs+j3A54J0LBQPeQFvR1802ak0TnCzTlAfb0Hh8uUUKecMOaqmL3Z68C5jhHkVuPn7ePJYT6cfrsXMbkECivB86aTPdBvG+S8mpbgdFilMs3SuPSLjpvxQYGwV81sHAOorLQpIXFZEGDPxqZ8KHHF8gNYGTHEukIjIaTE/f0muhZEOkJSzbDpZOwaY1ZN4hVDDmkO3YRC4zFUe5mYBkFtkUximHiAKwdta81g93Pv/5/D23//w/m9++Pirb17/7m9+9fr1VSVDPzwcDkfvfTNcqko2VcW4jzaY0ZjeTL2fTuPYu+7ozRiMo8FO/fbtj52drr+65MC6vsdNen887seun6YJ4WBk6cUlFteTNc4GRhvuc/lPKWGORaFUnTlhZyIJ4EwljyEd24QohKVTFtd6hXz9+vWrV6+QZytiQIKdD8YNOVSO/bHbd+P40Pfvbx9Ojr1eX4hqbXLamqw3aEqJuifatGeFYo/slOCsCd565wjtnKPtaE2MTFV4PGMPlFHRGiQwUWmEFknSzEiQUZBkOXIIwHwK1prOmGEyg7UD42FyUz8Ox9Opn/oJG+XeRxYrZMFJn6LxDhdV8pPc9/39/f3l5WW+x1A/0KzaaUzBTCS613WtVMVxSQ0VnBTbLdZBwTrvQq4OlNZPrAxopw4RqktYZwIlzp4K9kfTrugY9hAKCRY/rHzWag66VqtWNQ1oVW82Tf6C/PF7r3MBlqRqmpUUijMxDpNu80llg1eV+u6Hv7GTMy5UTeOw0Bn60+7Z1cVuLSAeHm5H5yUXCtnIY9cPQ/fx48e6bl+8eFG3zZizjLDb7V68evP2w62ompfffnd3OPz49p0PoV2vvDVfqJDPk9M5AmDuHPIBNlnnjznrJ6UPOaYppUiy1fe9MSb4MoTAKQI58zLBi3qBL54V59BaLiVIJcqCMYEczjfvzz0rFpPLpaQgevuyIDpzZBdJeDq3akAieS4WigUZujFSBYlLxYzIVKVNNLuJYylBhBnS6dHOJSl7U9k59gQVLJOA+RCgPeXHjctA012WszRAsXpE+3tAHT2D4v7vEW/DOaORQfCJuxBTkMUCFR5NSSTWj6NxZfV//hRx2/SR47gMcBdUwi/3+EvEQb0LgSvPU3t0k3Jaaw6FQjmvg0P5YGea45lXdzxbPsqXT/DiAk4rTuyscZSr8/zBKh50nLjrQ5gCoIc93jmRpBouBhesTzH/iljbiFrKGFNvJibyyepDcmOsA8aZxMbR/fP+j3/508ef3n78/e9/9evvXq03WnJmDT+9uxVKbjerupbB+XHAJMmJ48E4k/pTshbMBMd+0NX25mb6w49//rv/328vr3eT6bDv5vu+y/cPCoyAIxhLSMLP2oEWFXlE2kAqilYZGQ/5twBcCRV1wKI/J1By6qwQCXKJj2w82tnLpyxoXb1++erq8lJAqtp6Gk8xucSinUaTa4rTaTgdhunh1H34bBxjstkyUC4Exbm1RiQrdS4HeJyBLfThIKsPV3m5YMwiGGQYejMFx1hbt7nizJn2iAoQSmmTUCIHdeA5WFnHBXY//ITpuU3MhmicHYf+0A/HyXSJx2GaTn137E7DNE0k9fKs0qmqVjJ/SoysvDRSxKy1nz59AoDtbpePLpTHgFBJRmsn0/eV91rjSCpSTw7ZijEQvd1a64JnIFSZ/UBR8syYo3iWK5CaE5+6oOpKcuF55NHn5xEn/Wh1y5UE4/KTjrwXvW5Vu1LWRSFJHpq4yD+XcaE2F85YqEV3OoFyX613QghjLQfx7OrZm69/9dO7t8a4i4sLBnww0/3tTbtuGpu/Pehq1W4EY95M+77/8ae3zrmvv/6WSKvDNH38eFs3q8vrq/V69fHz/c3Nx8nH9W4bfDqcjkrIZVVzibLLWmZ5nHErkYgO3ttxdMMwKkVM/MKbJWdwY0wMj0k054vfGUZAFO1h3xaCDeADj8W6LJfb5IoF6szygUeyRogeJ9KeILT8qYA9kfIRYN4Xxd0jZNbSVueitcPkJr9sls4kYo8gRhsSgQ7l+T7NF3yqshN6NnFcZrllkw9fOy/uaImotLiLRy0aMrLjaLkSFZM5cociCIwIPkHOKDl4UN8bN1B9YoLh7kV6BG+RgXeKzPugtcZ+AA2sPZei0aiwPb9SZ9NL+pjFIwGHFpxC6ZLgpFkUz4o0b2blU5zonaVLBLSRyBIhIp6oGJeLNWNLhUK54AQgJZecycjJDjvwmCSAS0kkraCFIMfjNB4nniRqEyRLliop1M6j0Co6tPePXDIltQ1mMgZ1uD6nvPkEiKOzwHLu4WJSID7enk7d/3r3/uO/vb7+7vtXv/7u1csX14rrMLmTn3rIMYnF5A3rjtaZygzeh1XfD4k1db19OJ4222875/7tD++ffzU8+2rT9fccAuKoouSqamoWsVTCRDjg7A6YRAYWNkqROJUSRJaqeuuGEwriQSjFBbWz5MCnBPn140A5SeLsRJBaJOuvr64k0uRSsMfjfa4tghm609AdRzOkFLpx+Onj7eCZZ0zWbbVeM5DDcKh0amtwzknkotMyJaGdOGMSxWcgpIuTxwQnV9yDW19e5kw835aeByLp4ewLJ708AgHLcmFOjubOsXwxBpcmG8ZueNif7hCTME52OvbdOBmf05lkTQxoT8qQeO5iEDEo/JXhcx6sd95vd7vVeh3zo8m0Ug0w3lT3934cu5z1MKmVEjgpDdEopaznHqEAxtjEU13VFLnQbEAkmxbtB7KHRY1y14Q6CmttXdfR48EcGaIp8g9wxiUf2roOLpfJgUchRaVY20rrhnys5pJk0lrjacIaWWOrmglZrVrNAPb7/ZXSDR5UxvrVdrfd7PbHg65VrWoS6Q9DN1hTNysR48n5plkpWTHcknv+/LkQ/Obmpllt0N1b//HPf3rx+s16tx1//jA+3LvAbExXV1cX4uJ0OFJ6O9u2sKcmf4rGg+Tmig60igugiQQiHZ42Y1OZCjLiQSXmECuExlQsp2HMAw8QU4X95vwox4hY/RIfKy2p0KelMLr4FCxppwlTQ4Ftaygu9li7ntHigvdBQr56MT0xx6d3Z30kzq0LjiMFt3S0ObU2C8iW0NmUN5yjDAHy3yVnuaVThG0i2qTHnepYSBi0uZZcxFocIqX/HNc6fCQdOWFaEAlFL5IbF3z+DkDNCAiMnPTR5SLJp70Y7Ilj1kuXjF6ui4G7qJSSHEBXf9Xx+Xxx/3wLND1pOpZaY4Yd5SuQ74M5pi+9sC9k6V8Q1fljX+/xTMbShGCgiI5JoECxoCRroxGm80pUkcU432TLmmMiM1HaDUMsEM6ZC5yfGnr5Iw35+vIYconIhJJqcmbcd/vT8eb27u3PN3/68/vnV9vfff/1Zt3sLjZCiAGJuMml4MTDPRrjhFW72iauhtEg+ajS9fMpPLz9+fPNw22zYu1K5RsCE5HBBhYZLZqPo/PO4dAPFtFgIceLXJbmSJBgIs6tVmhvT4pdM+UUBjkFkUmASrQKZN+dvv/6N5t2lVAY6+wgZLTGjGOf8xFnzTT203A4nk7dNGFvz+TbB1B9m+9IhyJc7yzgbj5xZnEZJRBdm3brscNrrPXUF5JCRB/MOIqcx3EFMuAX5ACK26XWTXbKmT5OXIPxo/OjzZnfYd89dN3R2ME5dxpO44TeBIw7WkIHzqRKApKEJPB0QiCiRyOTfIy4OI7j5CxxJAFyLeCdr1Gj3Y/D4XBomma9WikByQtcm8pZe8A5EHWTyStVSsm4l07moGrtNE14r9SzxzpD5rDB3BaI+UiOOdEHJqISOeWsFPM2R4daqc26bhoV+oHMJEseujBS8m2Avam6krpxiXVdx6Rq29XhcLjYXj5/+ao/Hk6nns6bEMLQ9Uzl31Rp3bbgrdnfP9zd73XTcM73+/2Y78CfQarR2K4f19243uQQfzgeV5tdPglOJ11VvwSsPkJfy78CPVOE0Foo2nxWP8598qfDsFSAxeyR7YPUEk6BCzBbWUZ3fJZ6szNU/ZIXJ/KbIc74sglPPS7OvzBgKCxl3CqNKHemxjd220sXmz4soB73MiNhBeTCsa8iKK/XWi9OpKXPgZaPdibPnQ8f8dwikT21nBIBtpf+AlXS5JxGQyo+p9Hk7ucTteOBPgQMV/ncoTUdbAVFOfdlibCI14smy84vgJviZBTLGsWZJXKR59OSC/3m/AaYoyNeRp6AwIz5PucxuFyx8oJ7L98nLZ2cR7rL0ls//5lzxC/K2cLCYzwQFB+z1woaYWvOq7ELY2ckKBOnRGhz5B1E/mgkmA9S3DXD4ULO5CIhkQm9zVPiiNnKCWsCUKfJAOf54Qd5GtLw7uH9p2Ot2B/+xx/fvHr2q+++efHiOQ7i1OnQmdEGA95GlrRUtXHpbn/8dNvdPAydNbIW3ehPY68nD/uw22xW7XqaeuBSS93wlQQxEbnZs2AthZUcXgN6KVnjU85tU0oD4mIqrGPMNPlo1YqrDSpAfOxPNnkOMbpx/PbZm3/6h3+83l2YcWIyWHME7iZz7PqDseM4DV3XncbxeOy6idClfLSGCwwwPPnkuRNM4Gw+BZ6KIztSbkIi9xWEvo9mymebMZi+6LZtGWN93+dsS0HToP8UYahzUYNiBuOcsywyIZm1g/PjZLtuPJz6/WC6/N+86SfjUww5YmIWIpGsraTEFg7p8h1uxsjEJaLFnPf9NE7W1FULQiWGXMnEZVXXSQzWjVMfElOq0qoWSqOk2dH+UU7W0AF7tVrloMlS8vxcAey8k1ITeQYwpkuvkDGSkIaPyUHOEKOAlBPzSmmteuMw3QptrQWP1g3OBpqAq6pWlQ4u4pzAoWiuBJECWkf2dQJet02uLlgc+y6l1LZt1dTG2vVmresmhmi6YWTjMAzWjFrr7nja748u+NE4kOrUDz6x7dXz0eb8z1qrnTPWMR/OHzQ61SjwEMr6XFVR+hsJQpitFFgZsBCilxz0yXmnyBgItwgzZoSgw5C+WP3/ghfyS/tM+poynZ1dnvHLfA5rIIrh+6OPDnLtaCkJ8dBKaEG4c0ZbYYK0hhDhcUIpMHUp20DwBfd7FlAKIrJwFs87Fsvwj5okDDsRgBwtUrcw2tGN+CPSEyU3x/Vm9GACxgXiT1KuEdEzNcWkOGXoyYUo8WfLRUNyBtCJXOLsnjYU+aNVh8Rm9Bfn9jLKX+YbfxWQe5ZQ88UjCWNpeWaInE6agcXht4g4f9Gyn8/ecjNhmpYT7qLhZMCigKglX4VJdodu6n20VBNjKOcYtdHgmfqeviTwuLJFOLaIvc8oZt4OT0gbTOBzvc8iBPAMINBQjHOfpjEc796+//Dp3//804uXz1+/fr1uWm8Dj1DJ1nvwLriu7/rh0+e7u/3pNHoPMiV/8ezZP/7Tf9tcs4f9x/c/vbu7u7UmNk3rkj5NJ5iVggB9UzWBexNGfAM+5+lVDmgX6+vdbkfTmwZhMj5YIfirr6/bVb1qN86E4/0QDHPHcPzUrdX6v/zNf96tVm4cIxjrOh+7w/H+1B+Hvj/hP6Ojzfj8XPgA/TT6YJekaLRRaqHwfqSeF+RUzeMEJufeOaYbM405jfUxbqqqwSSRxWSDH4Y+RFdVCqmzAtsshcZsnDEjsswgJGanaeiH0/F0GqbReOe8G4wNuMDG6ObmSYAUoBkSpPPjJ3LO4vNTEgUxJvC28Oi0pGRAKRjzIeFUPL/DzWYDILDL4qrKtXWTDwfr8l/BiVACrioNaKjJkxeQKyrv3azlDSkFqtk5qdHxQuFujmQYDkLy+DgjVUNKqURKbsYZBbQ/yhWVc66uW6wGVP4CH4Sq6qpt2rVSWgheq5rYUzF4ptjD4aAl7C6usEKP1vp2LS4vr7eXFyCFRd8+58N4SsG6n39+HxkM02h9OB37yXuhq6vnX3kfP378FEJaby8CspRJYHOWPM1dF/YIkiVdOYuPYraYHvP3Ryw+44vpVRFZsMcedKTUD/8lnKlHEq4UBtwZpBWHJYMsdMPiEmpzbWcn2gl62jmIJcye82K5WNx84PEfSbumiajA6JRUZKk+kTRlTvOfxDf6oTO8q/g5c86pvH60TRZEuKRihC4h/jgS/tFaJKHqaT46m84Tl5RSivw/NLlANSxWQgw8jhTKj8L5rSxK8zKd5yFExJQxbCmWfgi5T1HJ+cRL+iw3n98VJcn8TD8uOQmGy+B5doE6M8lG2z1g6bxOiWcMYr7wjr+Q1uD3knQr8BhJNYwWIACsZl5WsJ76NB1zWmnGkWyiaDeV4H9YUPOlb0R4YRxOxFCoMogCYUxwtMvBtRqcdjEXAsFrJFNKKgkau9byYQoPH+/e3+3/9PZT0zS1VG29qkXDmYwuDpMdpmm0ZvIm8SgqPYXj16+v/s//6/949kL2w91//PHf3/30fuwNcD2O4/39Q3c8GeNyRSBlglE31Wa72uy22+1mvVtvNpu6bV6+fHl9fa21TCnl5Fciz6QCoXhVayYrNiVmBIu1v3U3f7m9e/ewrdatRqqYHVP0w3jquv1oulN/zAF0GG0EHzjaN+X7ox+7U3+4XpWYZcvQDLMSguFhlyFnkYwQTThXstZ4JwTa+mhtrAVVVrRd8NSDIitwYkfTn1vvcuXBXGK26/Z39/cPxwNq9bxx9jSOiHcQMWHAXcipMQhQHHcdcizAHpZIEVArIJQCqUPiuSbAPyM7WQwWom7bql45OwUbpsk0VQNSVkJMwegU82sWILCNq5u6EhXi0JjL5U+/LFUCQFVVs8yukFrRthNXkJJHXX/yzlHCmhgTijHIL8lMNkbWNlUlKwCRs/N82iQu1WbTVqrmUrgQVlqv1heh6N04SXpg1Tz76lpJ6E/H/HMCu7581u42IcZwOnnrQgxK8PVqdXu333ejQQdA78NxGLcXz4LnH95//PjhxlqvWx1Crjm0qvu+/6s53C+kflC2vvNjIjFPRd5RLtoeN0ZyrRcXlRwpW/isc+PprLkaYpTnsm+KzmREJ6oQgsdccFETFhklQoUwDoozmm4iv+aZMAvUsHRPjY4xMy3mQWUxHpalCxbKrtBykpUvJAebRRtOvqP021kODiEEzDIg8eS5B0iBqtmciiKKhmGFAAyb4UUhy2YVYlGFsEe9bDFTZLDAUQjNyDxWUJHLsqM/CyEXviV9g4TiRWx9imWGsPwqQPyymf7FP8UhDGcocO7st5ROfEZIJPYFE/lsjXTRUT3hNWLXmxcJDI/EsKftAMF1Sjp5OfXOTj6XwM7nGw45ttTCSri6TuB1zgSuI+BgOz76pSVieiNQhXhhZFvFIwJkJY7UMBEzIQcvBbiJzKWL3BxP4e6B+yi4rIRqqlaBwiZPklqxnONEn8wUxt31m9WlNuy+vvB/+4/f/Zf//69ZUDEyM1k3ma4bjvtDCKlpVsg11etNu9qsqkpxWa5DhVkww7GNlkEqZA5L7oOxHMKYwKlK7FgOQd1w2u9WrfB8t2p1BV03Op9sTsOddWacBlzlYERzQMlnvrOHobu7u/3VV5cM23g+JB5YvlFZMdfCbB3Xa+amVn7esLGuq1XVtEg6qRMe0qqqOIJZqNWyCJ9ohk72zTHmhP543O9PR0otXfQ2ROcTJ9MDZEVRJoYWBsVlnUY3ZDwUMCOSSLtdr9dCyVTmJRw4pBCVqigct1UNsDsdj/u7+2E0TdNopZt6xbiwyZUFOsjJTc58nQFeUhwpZYizkyQyJejtG29CvnoSdY9oe4LLdY5sg/F15uqBKHyYKACDmDPrnB2KXH1IPG/WWmiyFhJCrDetd6jUVPlN+ZCklnS71lUjhFCy6vteKMml8N73fU+bsbVWF5uL/WEUXK62rdK1eHhwgX348NG44H3kDKZ+klrXdRvwQ5l9L59oGcm8cOme8zOv+bnvUuxxOKVD1Dpfdl+eVvNsVrZQ3yEstkHoUJwi8HlHlCcZkQUdYohlfbTwewmXXFQ08Ghy63w8jyrnhpdznClGKxiiBKm3UYzwmMeTagUj5GOG/gVBltpH1Hwnnc/iX7qQZUVIkGYFvmfkT5GjKCReom9csslYkC4L+zY+dbvmZ9IaIv6TaB1NI/Fa+C+MhMjgTpVNXHfGdz+j455JXJbi66zGKTGakd9RLIOOJ5pNFh4x6IlJLs6no4n4ywnOjo3EF/wjfgtaZcJ1AyhmScWGLGmozdEP3WRNdMaTMxlORcipdv4psSxSYTPPL7ximPfTsMEmQtmmEbjsBQvFGHuknsw9uGaM6zHYMraIHiLyPHOBxhk3XgQ0nxRCS56P6WBhqnR68Wbn2D76O566fCczoUQjlNqtdVtfCPHcG58Sz3EwV2wuxpDYFFifaM+CMR/5OEJOkDiTSSrUTNPzwREXrGLLfTx8mG7ePoSON227bmutNIPIYxqGoe9P49h3XdePQ0pJyYoTMx/HFCyxwYy3nz/G9F3xAWcKS9R0vmOdXxjm6WVKkYoZdFVVOPtNUtc+Z58BeJKSRZ4Ez3fBcDoFjOQ557KueL/5KYZxGk6noR9HM0zWR5c/Iaz3IkKVse2VU24huJhLScChKIdHGb8Qol2v2vWKRojJ0QPA8+eGCYtSqmoaycFOOUt1LjAuqnaVcGtNBpTiObsYVy6WCESQHKeif0C+awTsXhKA1/mR4eZXkVZjowGE0FXFROc8S8bjHmr+6yiWTy2Iqm1W241UyhhHbfT8XhIfx9GMU06zGDFjE6Embm5ugvfrpgaAaTKH0+nTza2qKzLpr6vKGPNw7JumWa83IOVmd3E89THkvMGjVnSz2dVNGkajc21ZjeOohSZWFz0gsURkWJxwkFtXnnSiiZBTOqZCObNJIpx7LWAKNgf9yB7dRXh5tJdOchH9CRED0PxgsdD7Qpm+WD7MYZefG7GVWDBvM5VJNcaNUPYw05lKvWz5UwCN5R7hZ9vy9LPK7JT+sBxvKXEQ5xF/2b+FYt3DfGSW2fxwkFlOkeUs7XJODIlYDLIfKwlq8szufxCAkaaZBI6pjAYLqF0yjiwGj+D/HHrmGgUVXQrAAVI2EI6Cjyzp43FAnTiD9Mu10nO37OCJH4XZXmkm8aVXhWjkWehKpJ0lK5g3CLD1BgvkbE7VYe7aJJJF4QwmSUTicCchNhVfm0NMPQML1niOazuBqhXU85d1ZIY7afnT8rhE6j25YeGgI+SiDyJ2pwi4j6QHntMoUFLwgErqNFuQhJyEaqWB8+RGx1KshcKju2Jc0nYAR1RWYMF4M/hTc+kvn6996EG6BA6UYDyZeFK8Cn40/bGSFbbC0jgE3WhcwsICDiX2+MpjVdUMuKZdrji5RFSonAkoaKUQ+fHq3f7m3hzts9XLWurtZpuCt0N/HPb7/efT8dgdT6fDfuh6JRSXMuQYmmteLHtZcO506nykxY2iFkioQYwFXh+S9yE6lBc5R6va+e4TQiuhVIrcGJMKuQLyeyjFq9rtLq21p77rh6lHIfMwDNPY+6mzpncBaSHT4H0AiXcKCE6rV1IWfysUkyTusZ8mymwe+4OYAHOllEDys7UWnHRgWYLtbh3xAFutG61qa5D8XFXReyl1Vdf5SBMA1K410SICkI7wRdeIbsFlR4XOMKXQ8Be993C5CtfshEBtggdgVa3aVSOUGMeQctWsOLNzQudzpNbiYrvSqjqdeimh744XFxcxhv3hoar1i69erpo2gorOA0hvrLdOCgFKuxC6w2kyOfPmUui6WjX15fXVdrNW9Wqc0odPdw+Hk4v84+3nYz+hwERxme/PqlYc8l1qjbHW5eRPSRIuLtIOWuo593CgpiuJ0GIsrJRZrSETUlaQUv6IKkSvlHzXCC6IscUJT50/1pAY9yGIRNN2FovWJfAASue/QjVTKkqbsPS1qd6Cpz5ZjzI5VkxNUpF1k7IbgyriXtCsc555glgsSWNgxSYU+fHBRyHL8y445kSzH9yZ5yIsMV2UaaVQQYgocBUyzkRbjtUkqVSKp11pljAcXNHOEaW8NOnEaTvqSWjoWlL1ELlIwifEgTBsi5NLFIVMwg+Qz2RksZJN5EyBBMgJtSNs+cLHXIqwMhhPXCRYZimQYzo6r0afHAhq/ucSPZV5pCfzPPRCKvKXYnrFySqa4fI09VkA97rKrkd+tHz00YMWutWcC2sEd7J228vq9XTDx3cPvGO+c2GKqpWTM/kYC8SPTz6n79PkJ5tMYG5B/iy2IiF4LlhIHgk/KfKArJ38NiUI9OrJx5rkqqBCCr5f5OcyWnyFUqiqUhqSQmNYphCknb+Nn3jiIbqqlhcXG6WF8VEpZV0ARIEn8Fiqc8exf4UtxslZ1InRZ53vYEWWu5xM9sNMxqAZdMqfWwAdG2n0z3+6O70zF/o597VuVtb7kIbj6ebz/rYbutP+gL6Ux6ZZhcjHEA1wE6JIqU4igUze39yeBsNEkjz5plFmGih5XGQREZi33lqjZD50zeTyFQDCZCehJEhhvKM0B5hMyYYchNE1SejVesd1LYbu2J0mvGdvPnyyuW6IIDnwqtL5trHo/FzVCqRCShgTsuZC+ZgAbH44QfEkRVICNEvC+8grDoIP/TFYp3LyO3iftrvd2Hebi03dVrpWSsnJjZ4lUWsVFMcSoJg4+uCncehP2lfTqpFakFkaS6CrhghWQoAPtpYVMEGe+kpwqrLxFaoQkzMWYOIaYvA6p9pgY6hFNU5+u65M36MsIUzjcbUSzA2MRZ2Tg1EkFsyQWOyH4UHGWkkl28RVu71Sot60KyNtwiK8WW+GyQcuJ+cv1uvd1aU302jc1ZVeX7T//b//y+e7m2a9AyVNZFHqcXKe+WQDrxoz9s45Un/nACdkzHXGXI4wykkDgsUR+Ik97lAyQSiN8UiHbXFwZixKCSEVsD5ZQ+XLxQRBTBInm0xHkgTPA3Z+IcQUnMtxX8gYAg9JyPzRV5WCCPNCaRJ4WKbIAho7SamKDCZijwhBmgJUVTWzpT7SbFLwvvRG8vkhFdZVOUGRUuYIgb4RWJtHLLbwzBJAKn3OSvmKNilI7REgGOB7F5WurEUXF+ZzTEV5I5e4KiihG6bgfQoscubRgFkomeZvnCJ2LZBnICDHZxxFi0hTAWpwcaYU82gWRUdtDmtRJMtFjHJuoS+pcWS4g4IiS8lAoyQoEGCylAM0JJk95+hMPp84P4G3EQwXZxd4VpPMc9aZzud5Du4YPLnI5yH1EIruKZ0DFti8Nlz+FLcEGe1/57jhoYVtqy6H+zDeeGZEmnxCvqUxDkQZRvsCH04c1Xi5xorYj49sLiTzv6ScUPtAFeLZEiwSWalaJO+OeXRc2k3BeZdQhAMCuwFCpQAxxzC8jxm5lSCSisW6bpQmnFg+qEs1FrzkUWGOT/ShkEyIQYiKJ1iKlplLBzSap7E0XjKilYISXHDJrOxuJ3MfdGh1altVS+DW9f14/3D63PX3Xb8/nY79qUvWQ81U2xgbun1vnCWBFICcTLi7exgne3mxjnYaxo7FNPST0kIJPO8REMCFqKrKjFM+T6pK1i1qdjVHPp+1I3X86EpiL5sbFJpzFIaqSm6V1s2qXm/N0LdVe/vh/f39vfcTaW2FZKTmDDFN/RQS13WjtWagfDCFl50Akoj5CHZJMAkcd1AfKsydvYNxNPmIFemyvpQSKo0umg6t/ZVCFZ4HKeu6jkk6YyZeEi4cjuGSMmFhMCPDGPHIBSxb1rTr5Hz+2EHSDUNpUwpeMJT25ueXEdcAeL3drvf33WpbVzU3U3+85+v1hrOKh/w9j4c9sjTYNA7vfn4rRXN59erlyzcpeCbUs+vrmFIubcZRtfV0jO1mK1RtJmvRAFoIsb3YheDbthVaxcSdj72xFpu6GJOUlAUqSeEvsQJ6K2ATwI02TgSVsnaEVBD+2DdG3A41AXIVL1DNWCwLGM1KsbQu/dmQAqdMBP3uOBpHoFUvemYpiQuitFmZQ4TiNDX1Z/O2RyjKYpz62MA5c0teNDxhxqD/f2APcISOmtxYftD8qc+WElQKiMRMsanDmpTDwiSY9+GBsfhIOBBCayGt59wkLEGWbdQZz7uA1wMuVcRHCPs8TKRNkPypCAaBowk7ddtlwh6jnIcb/Jc7PoBuXbSF5Mjcgz8heLEv9fx/xQx61humRbDJzzSL56OGEjFpPl5M5zkNK1PEJSvSLSaxSIogJUOeZz4X5M6wKiotGvD64dPD+BC5kwbZklQUy3wrJyrWzhtz1G9F7Xnp2edjs6B2gB7OxV27iGQTXzwGnwr2WSwDjQQ44KI9chr+5wwS90gCimdw6J8221XVkGZm2WebGdx08wHymoFjOU9MeX62VQtU48cIxDwo4wFcuUZPFPBjvP146I++YRuZoJJCcmv9cRrvhtPN/uHm/u7meNobY6qmjviUEjSfkjDjfVPnB/Xz/e3DYf/8chuldIaRTKWUupGmWHTq57wIYd8qgRBSg5DUifTB65oXXnm+QjJnvMYJoRaJllJVVa2aqjXN6tnl1bNnVzc3N7efP+zv75GoFXBx3wuMuSjaRhgmhgHrZPT5w5EM+/3BAfMSINloesYbHbHWsT7UVcsrSoIkZ4DvNwghEDU+2XFCVGzlAz+7V3PBRlZseAx5SmDp7pqc9d6S0XwMLjjPyNNAUmZS5Jcil8FeQz7ltJKCWefjNIxhK5uq2u0Sz0+pV0on4JO1koNW9eQcwmld1WgcO8SmlXWj37x5aX04nE7GjHXbNE3TDdPhcOxO4+7qkjF26oeu61ywZnJcVlfXX/mkPz3snR3Jj08r6RMDIZXSjDHnvZiXCj3BcFEYiixMkFIwyAEM5vAzezVgxGACff5zRhYIuoIPc8ylOlpu0WwMJ39ktAwiklE3sUuwpZZIWDVr3H1ClmQ+noNMTC+t81821hd7uWXaV+QxOZI5Gpye82EoC6JvSP3zEByAmudyKc5aiTlDjewsbT1nndMQXIFIXPjIuFBAlQTDRVkUn+IWd1Iqp2rcB7qCZfKEh27+78XznKTk5CsMC42czwBi1HRBFCznnOyRvRNjkovoakaLPWqVcsaOomgmkE7D5u5S5PMFZSVCn9lPf3kqJPZ49VmhdeV0mi5uKqPqRVezQDXxSEzs0USJE7cgsUdjUtIY8ciS5yFwYXUlNmmE/d1hOEzJ56zDRSwt888unO7iJMnRwT6WN55v3OJi/sRKm9gzZwtQjwOTpWWGXbB5WIQYRPLUp79orQWQNdrX0gMQZufpmHwAv92uq1qhZIKjTEpgWbMsXgHH3WtJ3+HxKDp/nQG75zS0EI85FBaWPnozyGFvuavaagPYmAu292Zvxvuuu/t8+/7zzcdp6AFk06wiwIQjQbSZyd/4artKCayN09R//vzxuzdf8ZQqDAGbTYMaXkt+h1zwkFKwOUZ7F2hsgxo2sAGnErLER+89fj2QsApA+oKoRWOu/HDr/LVMXD17peuVqpq22Tpnhv708HDvcjwVUitO4jkfmRDA8+mBk8lcFCp8qMk0pG2qFCdj/GTtaI1u2na32l5sV+3KG3t42DPgWterdcsSWGM2q3VTKcgBGHmMwQY0rkPHDL8YS6LKQRJ3ECyq8PDRomEvBhQWfeLg8gPNybiHYQ3IlETKuRhMYM65vu8F17vdLkTPmW8apVVFcxeuuVJqs9kQ0iSne9jQC9b85cc/vXr99WrddOiEVa3Wl5eXdbO+1Q9SVc7nUBwTH437dHPXTfaHH34DUj7cHzwoH3FOxlKISVeSRNu5TFmAH0VTVvZU+JL/wSItT2WlCGUKns/pOe0U06BDUI88P+xQVkyBk3QvRzCi/JXlpIBiakigoFL5b7rARhYtrnhFj3p/LuEsFxRUK38R0xdm1BfhCCUhT+JVvqQsMst4hZ7ALt+twCTmRolW/ThPOImBdFYc4Hm3hE32xYZR0zSEhTk7P6IQgHoKqVUdw8Q5Ub0iLWfgDwK0s3s0aCtyStTqLIrBOf+eXT5YPNPLB4lTepSqFTfrdM60nFtguMqKH23wST5xiX66/bpE3yebYEQuPs/fOV0sckflxcOADDrCvJYkZxvfxYQ6La9+RmtyTC4AghahaWBXh91w727+8tDyTas2h9OJOAm5alO1dVMISAEU3OPYx+Ozuhz1CF/2j4k8Zz5Yn8KCaqJbFrUTiYSeuHBzLt2NRF+isVKO2zkZJdmbwHQ2/4gQrEvW5/vJt+taCIjRgmSoqeSeYR4quAK1UHTwinkJCns8iS+sYrzsgkb8RcVb9oEF4AqyjW4I0alGbhu5BjfyZNz0MJxuHj7/fPPxp5uP7+/v7wWH9bqKiemqQfVvRPAIW2/Ef/vf/+nHH3/+t//5xxDN3f7ORc9caLXy6FRHRWXCNDlXUZEnyY0xPnCpKqUroatErILEtBABtaDkpRFwCVTk4BXLjYMfMiQmIockbCAu+fr6+pvnz77VAk7H/fv37+4fPg/DMBwGxlB02FQ8cRu80grbZI4HfFKjjSnlT1zVmAwlG7yQeru52O12SqmHz3fRs6put5cXulUyHwmRhbi93mkkAAeXT1/UEXjjyYONDFUY0k44WfWKwrvLFXVkMTgbnMVnVaClZKpAcZDRO86cEMx7BzFp4Erkz1JwxIQ5bn3IZ7wG64Zpmsjb0cceEqsqDTiJaetmtd5wVltr3717K6RsN9sY4zSZ4zBu1pfNZvPNZnP/cOi6wQVkrILWVQ2i2h+6yXrrA9MVSOanCdXkYIPrxoGggyklG9CDEBtEIXiekqSuN6oBgIvZDTlQ1kUXJIdd7H1JUGR6HJf6NT6KXii4CC4gx/kEObdFI8mYJAMZk+aV5kExLyD5nGA4FBPTqMszrs511dSsEFp5HHg9NjrowdGItOJyScKoiiXcLp0DIfgoGDFhPObYghdI2ZLv0vwzskf1HfVbSOZIPfqiuQKoqgZ3jh5LbcJD5qoFklCSiAI+Bl6cHQOKqWhMi9ppHJdxOIdTsrM2B/til5O8bojpKM+H13GJ0jTQBdzVKOIlxEnGkuTOITudt7QWa4/zs/FMuo5xM6C73pwIlL7qWednuS7LkVAa6sgLfiyCliMscZk0eK1D3bJN6tX0efCHpLY1gDTGWe/ivOmKbsA5yOb0gBeGPooouItuHo3iG8WRe2E/nvXaiFFVdrZKyZnmQwiobcPKgRWjd/nDzgWrpo4KqnuCDyZ467zxbIKKrTd1PrHDJFU6F4YuJ03xh5op9memr+dK23DWWFyMoBLW0cLZAMiqhvxERmvGYXj4fPvx3du/vPv554eHg7NJthKE4lJwIZ3JlT6iqdjVpvmHf/z7ZtX++NNfhqP5fPcpsoDeRCClttYLharzKIN1MTiezzCNN5Crqko3LUe/vWm06NuKjydDwjy2/gI9ITlvYAJnNsV/zycRWatW/WgkF6vdtlZaCn59+fzrl796uL97eLi7v793zlToh+29H82A/isetRMGtRFCSqmlykVCxFo2NkyIsXc//fHdNNrT5+Ob19/+7j///vnVNc5ODSTYbdebdiUlECEXo4l3CPNSoqhZaFew0KhocQbvauctZV5UAXPgkQzfsQxn0XNgSsjRTDxGgeAeAUxrKZgnY6ZhAO8gRItemyFfUg7eWDJdlwpSFBJneiDUpt0NwzBaFxO31gUmq2qzFspYP022H6eUkq7rFiU6LqTROIeS3hRDZBInAYIhHifZEQDqWiPaNYJQgNIUCDFhz5AzQCN+yrqALFcjR50mQ6YVTyFafIQlmX8Qgxknh4WniDsNqIbw+SHElkN+5GXIVY5AL/lceUXLmU22Bl/HYEIO5UgBTPCFuG5uVSsh/LL4+jTLjJR0P5oisYBmaJRue6JlgQV6JamsHacChWLxi014dFBF5xsEtlHtUrAwXKI8HQM6vVRWFMaYZsUKN0KDT8453Ojj55p39F+jAlwUQkrytH3xhK6Vv2EBq+GCJRTlcOJCMkns3yX4k+Kk7EKQuxskWgTlJbz/Yvv/jKT89OigVYpChC9FHO2tnsUmEovMlUUS8izFjwUPU9C4y6lFnG48fr3HxrWVMq6SUYd33emTafhWs9pNwaJPDYAEKRwu76FeJIawWKLgKQVAZ/ZM2iHNeo4/+DguTtp8rhMjjv4RcAxFlYoNwYgc44CRqgw18GMuy1mBOZ+TJBtwdSZAWK+q7W7FZQwJ5z9kwcoiQfnmwxKPV5Fv3Efw/9MtrUBSdE7u1qW/AQx8tJq3OXLIhEitQcZhHD5/vn338/uffn736fZ2b2xUOaFei6oCoXJ+OE24aug5Z3WjNrv2t7//4X/826v/+Ne3P398ezg8vLj6KrhQ1zWlMHx2pUlRYBRjVV0JieM4VeWK2OYLpirpvUUV42KPQtICT7VFSfXwzQXnkg88yZpLVau6rhBkHpq6rddXr796bew4DP049nYapvy/yfnJTMfErE/GB3ARIrZfrWeHYx8sjxZi4CEfPS5i0v382bPL3dWLZy8utpc+hjAMAKltN1prxqLH0EzRmRwYFNDEBzFOopgzkKqHFlmLn7g1Kae30aecpihd5UO5cP5AglIQKhm0VEibYLmSm+vqYRh65jkPAsDnl2oBhJ+8dSZEpjXTqgUQWgbOxXAarEu6XtXNCriWul6vt+vVxXYnJuPfvvv58+fPm+3F1dWVE6jSZaNPOascrR+9Dag4wq5/wnWtgrEDyYWkSBGVBGLdcR5xJTaRLXRKkSaeeGLl3wdAwB0PPDkWBERA20jSwRW5Sw7KiKjkASCBt40Chbkd4FI4qASKRSUCpMExDZAmzkpFL7AV7gPlAaysDmgpJVrTCqySBU1UyyLiYpWMBzP1Q4rrEBr/l9yfMR9ECAEzaM8dgyTpVecbWpQmRulq4soMOuPTslCRqDvvmUJBVExKyZKb5ejDFpaYEJ7jx2qtFc57QJbGfDAQtpL+r9DXA84j5u02YkED42HO5B5VG/PPk+croGVcyyLdwQzbH8sgNH5p/bHs7MQv9OnnaJu56XPGe6HPd84r0dQ4kGhMyqLfKMVZKeyBGk+FS5nSbKIFeO9VOrWarVRo3Ynfv++HO/vi+lJBcxruib6fE8lUDcOoax2cRRtY75zxOQUjtkIMCUtuqiHmxgtuPD6+r7I7sLBtZnH+AgJNzDEeULyGXUMQBCzkhX8QsB9qQ/CO+YSy6WZVt20tBIvcI26o9Je890ISV1li+kAeaa7Sek43nqzdLh4LT1wZGRgflIiJewbOsW5KVsfh0N29+/Du9ub+sJ+GHoV2OhfmICvrw4gabdSx5BMip5Ayvvr6+fe/+ebd27c3d59u725eXD8zzlW61nWTUvAoT+QglIYYAnc8J6opgtS6rnxkIk0cz9R5Ek76CjShYiE/pgSK8TktpWOcEaYi2EqqTVPXjcalsEANRJ6iEqytJTCFkN4k0cmAK3A+OGucmxzzxvqHfbd/6Kee2ZE5GwWTgsFaVt99/eb777/79X/6ze5q1zatM0bgcBa7LT4n/rk6dtZO+VbJbzAyOO9JFo1TTDRMLroXbKNb6rkzxpxzStdSyhzuvZEsAqawVT6keK0HRfr/XKTjXglXm+0qJnM4PHgXZS4plXOeRy4E6IqtVqvLy8tn119J0bSrXYhw/3nftPHq1y/rZn089X/587t//4+/vHz9arvbfffNt9jcDw8PD84FWWmhq+3V9bPnLz7vT93+gPGb0RaVwBUWbCHTYJB5X4rpVDoMAiRPIX+41CMLRYNRKi1gvJIVntI5AwUGikvFpUwi5CufDzPBpWRKcY2pvG4uV4pXswORkCBQ/OK0TMEdR31z6tWJMW9NDCZ5TFyxMYgIFEYmpVJq7uzSHaW9AVTNgS4eJuIXRPUlh4vzA+Qw6YrAJcneSSFCRgtPmsln+jeJP9MiX5+HfGYEHw0zTbNCTzFBvIRSUuQIBlElrTVuS0zEz0HwGVFxoEhCWemS/7LNcrb+WaAmmMaxxdtDlpwOiwn0ToOyujrz0L13IWcbDLMSHmmbhdQOhdjLiWhc5D6M3BrLUoYLCdcHuMqpCJtZyQlAkhiMQuLSb1GF2oajDzRUyqEW1Y8s33YiJ3Eh5rMdFAsyRaXEeiUux9tw/+fP7pjWchcMNyI6E7AVK6mtWVWVsQZLJohzXSIw6tpiX4LL2jjV4JF7wt/gpSFtA3UHoWAsYeHVuTSTNgX3ztHtRGtMWiqtNS2mxJRc/uyNtRMTUSqYvKubZr1rQjSQ0yinNIvRay1JHOUZCtVxIIOYQPJ5SL8cRxdOcgIqRxbZjBS6N9362eWnd3dTOPmolDefu9tPDw93++F4jN61Qumq2rSrdWSOsWScHUYTnM/xUjIOYZxOaiX/5j//8Mf/9Ycf/+P2/e37X3//m7qqjbOUQ4CQCcM6wZoiMC7Ypq69j3E0uq5pb56oLxQEUWJXfFdSDgtxHE5AUSUEPN2SlLJR+cBb1UnpgGDbKSF66HjcA3Bjx8+fb6TiPg7OD6fuIFI8HPan/uhiiCxNNuzvxrv7HC1r1q6gqWX98tnz3/32+9/+8MPV1ZYr1qxa0EpIKRAl5pBp7L3naDxtchIQ0Y/bNk2z2WwC4U2FcM6mGcBtxgnXT4Ix4zCNxhhcwZUNdk6Hsec5q0XJc5AsCAGirhVjd/RA5goVuDGWgzbG6IrXdT2EgXTK3sWLzfbiclvXlXVT13UsieurlzGyrhuH0f/ww7fbzfX9wzFFySI73D0c9v1vf/ebVdu+ePb85uaz0Mqa/CTn2yTnxUFKtW423WQl9ixYSkPXX1xcTOPAOd9dXOSfwmm9HkO8QF6xd1oqyQXR4bXWfX+KLCopQ/BSKm4CT6CiFAnASR1lreqVWiUe8zEmW801DyL5fP6KqKSpBFOcBHh4REgJUtbADYuNjpuKd1PaK6YC6BgN3e0a5/O4IJ9IOO5dFKBoLE4tXI3rBZGzIk8SmjxUSamZWBF8pBQoIpUKMqfqSXIoSpAyKY3UZ7OoipaYf1J+KoQcx9EjjVJKlThD7xTusUUupMJlnFzECszYebBJBqWUrqS2jzEwFiEQ885FwatKR0pcFAIsUTEJuPO/yDEY40oAJjLoD8nJXAme8NPD3I/I18J5L11KzEfUtVONHII829EClpai+5ekl8UDOoTwS9fTsJyTZdZIr3mpKgCnKmJWfUcJAkGXuJQFMp/2KQf05OqV2LkTu/twGO9dMgrHhMIbRyqjRZlDpg0+eR4TQjkD45Es4X2wKNoLSMcJNIGnU+Tx7ZQ65YlN/rklCNZ3BTZJJEByNJEIIMH0YorJ+WQj96g3TwxSs6qlROE/R/Ur0JgiLgZpyCImF5icOyPu/K+YJS6vaAZblizeRlerKnhTX8K+39/f7KeH4+nucH883dx13cja5rJdr5pGV03DwQ7jKUc1bwTnWiPoxNl+OOptXbf67//h7+5u/u9//fd//a9/+1+hFgK9rsmrNx9oOZMFGtPTFGiyjgGssDBDu2GRYrIWTaKDCz7anBxhHWYdrQ2iz3CIeP8LlgTkpGAcDsOYc14GXAY5TanrD86ZENxoetsNp9PBB2snEyM7HbrTqcfXUHMLwvk2sba9WjcXX12/ePPq9ZtXL6+vtm2jASLDF6abOuUz1VtHFkjc56zaTmZw+Qw2PgYuuVLSegcSPyc8avGZLzMu8uF0wc8OvfiMSF4w6JQ3gQCu0dRUsOQYICWCvBDwmSRUTko5wcwJnE88KeDy+vp6vWmFAH/0++OhO5lpTJuTk3J9efVCQDV1TrCa5TzIbNeXD4f7zx9u17t18qnWjVKqFqzrpySbYT/tj33fT4lBxargGERX67oSMnRWg5ZKdPddpWuLhrzYmSEJA22W5NqkqlvrnPW9kEoIjdVJ5JEpX4GTIrCaVTVvWtmu5Wql1lorFgECzw+HgehStJEFsJMVIqHFCBkcpQApQQSZfPSTd5NzdsxhGdNMHz2PAmTMadkCA5BSkm84GtIV4jmt4rmIhV2Sc4yChGu7FEPp7849VX5e6WLUjmH2g5ydN1BjLit0xgCiXyykhIDSRyECy6WVo7aVKCsmOMQ7s45gJbrhWuHM46I2OnWFEG4RFSNcO9BschZxlqFeehSAl4UeTp4YVBQ8usey8+ZJmDviyNDAEfLiakQrNuzM9+SXaGM+LzjmlyJm1MxTvOL5TON89LoYq6aUcmqRGKm0RQA0rVMQdANXMFYPHx4ePhyFaSRm0FLocRpImlqAAxjQ5zflMIinGdTuA23LzFCIROaAvKiAGFpCPULJsElODXNOkh0eC3hSIHguFo9wGrznlExya0cfjA1TiAb3ing+VCCttisuU4gu17SIFgNW+qqlYmR8oQoTjfuvykbnNZA4r4Clebsq6jYmaS5fNd4cH+5Pt8PHT59uT3t/7G3i63Z9vdttLp+vn33VWH8Y3x85i5ByuqS51NKBmJezJP/Vr7/9T3//uw9/+vTTx3f6db1u1iF6SPkcRUcSWdauBIs+TJMxbhJaOS+FysWlsSNP0dj8nMaQw6Z1hoV8HGAqJMo2Jufe28BF9C76Pid0SqKuY0IqQpqsYSyeuoO1Uz8Np9Npf7jXWq7X+eTZXNTWqX7fcSfbanV5/ap6uXrx7I1W7cXFxdWz66ZVPtpuOiaIb968qetaKBFQTEb4I/RpSWVK7P1kzYxkQqspjfvNJKlGzy5rLdpOLTTK6AKhL3iyjhq8pOkWSoOsEtdSVSJM+dec9SalUIFdcCI51a0qJTmbJgtc15t2s9mp/CKDi2EcxxStlGvGhtWqCZ7dfHpQcpK6kbrKVz/wl9cvJ2uGwwiC1VwrXgkt/SStE93Jhj6mSSghtdIhBqk3ErhJxnuXyykvIMFarS0Plvk+TCG46JlPDEAB50gJDlrqfFkiltWMg9B8giZtVZAVq9ZqtZWbBhqdlLSKuRRcClMMLjEP0XOGNGv6yyBiLsshlnYWD5FbE5yN1uEgg89mG4umY+mISqkRheRDGhJ21ZcUc5Hw4b4HzL3KGSpwJtx7/PrEosc9MUlNi7IwhStpjoWotJZS528ZaOdQKJlPPUy4aZvEg/STmxSrRC6Jin8pxbUiqZxB8kqAl2jL4NhZ4zrNyS5f0rWSAZcAnfMgul0YQ3c6wVGDn48EeQ5pmRsgZPshiOSpAC30AfmQhBKDJV4DP7MAPW+mLzupfAbel3UsQYSftGzgl4bQEjJ5vj3iEtDmFVcsC5gECVF6BixI4LXmqzZuP7/rbn6682PSCSctAFIrNzpEnjNeAMA8oTt4QEtIPHIDm7WSNBGNnBFBBeFQcAaLpCtbKJ0UtDikL44xNHcGn3xIaPCQP3EpJCV0LkTr/Bii9RFdn3ONkJSEuq3yb0MQCEpG9JvEewjB3FIQoZ9gCegm/ddXAc4lt+dfEGPop14muX22rdVXu4v2++++/mfxL//88/9MQm83l998882bb9988+1XoPo//ulfcIBFDR8mYxKcNVW93W4Tj547m9zv/va3IqnPD3fff/3DaEeNOpA025udmeWX0ZNgWNWCiCH04yCA22mcpilYV1rqDC89ypVDjAmB5uNokB4mWIRpslTY9X0fedR1E6Pvht5ak6N88taz0eTYcHn5qqnaXI1P0nd8U2/ffPXq5eXLq911Cqxq6qppPA8Ph7vJDatNu7u8WG1amevcXKAadCbCEbo3OVBPNFgiSiXnfHJWggLtULmD43AWvUXuWHA+17PRBp/PAiReSJnzNcXKsFFKBWhzIoVistnuNpvdSX76aJOpas1TspPJZwawlCCHKixmpYLdbnemvEpSaNW0q9UmH3UcjocuMf3qxTOlGh+Tc+7Du5uXr746nQ64Og+XF1fYV1Q1Y43axHEEsMAtgFKymfwEDupaj2msa2nMZJ1vmmY8Go17UdYk7jnq/AwXybMgZX5StNZQrGiZ4Kqqasb4Ju10qipWNb6uQs29cCZaawSD5FBlHkByTbt4DAIw5MPlUjbnSXhIejRMN457X+yQ0c+YS5C49047K3wmEIQ5xWSwFM35gyNoLcYDkqCc5444QhCh9AuoAEc8li+uyN77Zdt5kTLj2SBn6mQhc9DMzxjjTT5xU2l+5j8PQooofA7/pR9dBK+o/wIUngiySj0/XVKhpKlc+lp2hr38BVBrnutEPkurmVyUOqxQaknlUv4zuVazIicMcCbs+2IWyv9aZCf3vNL4h3O1DPch+IWjNnPd8CKiyQESmhadKeSsPObPNeWAwxMIXmvYVnHV37rbH+/He1dB62Lk3tcVc9GgxiaiPUkgUA4WFoibcr54XPFZPnJufMrCU58RUQ6dRIcDFEG2FjRfKZkFzuN5pIlHKOidImWIOXcLk/cmRBeiYRLNpBNrKvT94dzFIBhZv0ZgZWb1qOYksU6x23vcEn5kh7L06CuV4qPXNnCp9ORtJdLkT9VKf719pb/5/g//9pPn4eU3r/7ut//b737z+92m1XU8nHpvDG7DEaCZ3ifDyjFZa5Jgox9krV99+xpMfgbHaeJ1w0LOnjFXk/jBIfR11SRsrzAWnTMBnzcz9cHZEJ0drZ2M5NA0Ky0ranGO43Q6dJPLqVk3DImzul0FL/bHU11Xm80mqMZ6M0weDRDSdvus3rJGV1rrm5ubGMJ33/1+W7fjvode7sTl1fbqenu10XVbN/1waiumqrSf+skcmYLVxebZ8+epGJxxa+3pdBqnCReRwRmzsLkJjy6YsjlttzJUyJ4MOfmO3hnrHKJqi4Uq5ujFDR5EMXfAe0gASAVQJ6F8FNevXr6J4Y/vfuwPPeO80hXeRyyXL4Y1tS58khA5uog0eiU5Yhabtm02dV0zpgspLInNaltV7akbIMnnF8/jFFu1ygWESxu9AybsGIVV4Cp+cnyM0jJ0vG3N3h5Pp+r6UrhcaD1bPx/8qI2OJ5BNBbVuYS0aLisYpl5KOA2nnPnwaA4GAJseyOlVvlrxtnXrylUQeHJpsBN4LnypY/OtxHOOQtEGZq5WSo4am4mEADkEYiUtcErJJWaRuT7nIJfNT5zaocPx3FpYBNCF80zmcErPexz8vD1Q9o+SiFEx5s67l9S1IW2bQJ6J9x7dXBGFzIESOyFLgzsnQBxCSMLjDI0FH91kiRoqissbAyUkSIFBz0fvyBqb1hlYYKLIdPAP8nviqCZSQN8hFQM6Nq8ipjLDI/d+JDbiWDvyKBftxHICoETbcd3QQB7I2gc9VWfuGjuHn/3SL/SMicypA1XUAiiGXML9F2SGpT+DqiZR9s0oXQfJgkfLKRk9F0krvoKo/AC3P95P906nSjA1TbaSAFrY6NJiV4j/X2C3iZBDLga8CQMH1IlGhzNIXxjGtPjKPeXvM7JH0FruIxJyoX8+nRMsx74AQdNthp10762NE+rafa7vID8XVdM063ZZfyBtJbaKJGlgCkI5edS/RDYPhv6qk9RfMQzBTlRgnsvYmf+Xrnd9kiQ57sQiwiMiMyurql+zM7O7sy9ACxAgjTQKR4lfZDTpb9ZJH04y04c7k5l0RprujODhQBDAYrGY6enp7nrkI14esnCPrK7e5Y0tyN2Z6a6urEyPn7v/HodSla2c5vDbb79xKbar5vrl9qOXl6DCOO2neacpNai0vCEKY9rGdFiQ4263615chOSVVtM895tVUuJxv7taX/roUipoBUFb8nUzsmZR2kYbQX4dUyBIPe8Pjyk6gdFNfh4mJeR4OMaI8zCniPe7/cPjfgp+c7HdXl9tL68+ev0ZKm0eHy8vL9988UZKeTgcPjzc375/98mrTz7++GMgkrjVze3t7eP9w2dvPjcuPIz48vKlvni1bnr6nEMW+up6rbQ8usfH3f3ow3Z90/W9aRrbaF6BcrgpcatEoGBfImQlUuSn0yhz1TTEnJtTDDkL591cOgaPNKuZvCMNlTZkOcfOAE93iICI0oWsUOi2ubp59anVV//84u743oe50bZprZt9SjjPc9eVu0Nr7ady2LT9lkp8Bm0bmwEMZqlBlXsMVjnnx8fHrsWHh0OM8erqGtE3Bg6HvXM+++xC3D8eBXbD4914TIlUa6hzaqKZtBn1+4cPMfjjbv/ms0+GaRqmuW1b07UfvXrVCmNbMElrh+uLVa85ClAd08DG8TEiGIs+Zyd37x9XohwFKgrpBaCy0mi6DQTlcmclIga5KByj8GwWwBCEJdmZYzQXFxqZGikaKayUKWdHWmPMKEFlYeAUJERpvSadyY4WmgqNM+s8tcYexejJhgy0JsuHVIkYLAtWrL8glkdc7B55s8rfk/k2CoAzpmmyAcqUBoatQUJwHHLKoaOlySC3n+B9osgdxUYRUgAIpHskB3nCl4nyjGKMVqtT6NtpW8bvcSFLI+U6LBRnmqfnUyCTWpJP+cdSizM9sVHZ/lHimTL+fPB9UnY9m63TC58sKDPRSxKtG+t3eA75K3VR0fhWMEteVicvqWl9DEoZa9ZarPb3/uGbt8NtUB4oSp+5O5oMDTBgiHXgQ9zZpQ4uZgBLPJ44mwKBeBbAKBZNNOGBSrNfLi4v05U4f+OCGYfsmMyrbQCZfJzdGJOLyZNXQiLsL0nf0fZ9L1V1CkXyMxL0TdgVPC9zdMnB4M8t+Z8X8VN2QaUR8WfqIrHyRRaakCPku/fv7+4/CCU+PN79l1/95xzcJ6+vu66UMkw+honErwjCamObaJIPDw8Pcm1ijLkcRSmJFEX+0+2fNqstVPuGGnlLIRXlg5h9UEBeKJKG1AG9n4OflIjjeHy83x0eD3FOOeZ5dMNxfnzcD+McpYxC/vinP/3p688//ezzH/3sp+3l5u39Xd/3r1+/FELMbtrv97e3by+3V68+eilKpxumYb5OmazAw8M33/n9wUTZd53RxKWzpt92QvrduH//4e7xeGzXF9vNxbq70LKxWg/Tfp5nfjgZGs/zvOlaBulUL7SnAYtYsueZtC4xE5V/Zk0gDVTLbctdNgtjMWHpY7TQ1rAtMJFMxJuP37z46HXumzefffZwfB/iWJoVqig0KnXez1arHFMI0Tlnu1LofXTTNAEYoHFv3/frVYeplBsyApxCCIf9MczeWjBajeOYk7jz9zGI42HWIvudxqhBmrZpcRJpzpvmYtX1Xrog58ZqdYQ2ttMx9GYtBjn/YcgCA2DM7njcXb++HOaDafTNzc0qqcuLy8fj0Y9hc7mejm44TO5+1FqAloBSFmQFBU+BaI0RTMUi+JJZ2icFUcxqKv8SPamkNBI499RmNFJYJRsUDRk1OFFNSkjmJJ4kk0xhpE0p2qoeyvzU8MxKkCSHbQNSOPPjQ6jZ0zkDVXOZK0uSyxw1Q4ImrnR+SLDaMiUcQPMk5pTuzZqGJbcv2diagvarga33gRx0aSyplbE65/K2PQ1jF3knpR4hCf2VeKYifIah86ISTQvDmvDgyb3rVKm5mmPwqFRpf1ismJ6FyVXVJJ75uvwAp1d7sZwoSa70BomZITxq5T3yYjTMQY7GGJ6lg4Jq31DtdyVUprwEMCvZo+/G++mPv/2wchsVRUo+E1uRzuqsNXBYSS19krNrBWej4HKQoJI5ZRSJLd+IglltJE+JuuwUn2sywEmZVsmCUpz1GTzLizVpqhre5jD4/cE9WpCJ9AOpqq5K22Ab0bXl4pabIBbQUbc5xMihs0yywbBcxLfyB7lhSzXPP2DClF+dabLKzo2liQWFKO7u7t00a6W6xvj5+Iff/3o6bq+u1y7sH3b3bg6klXkaPoYQxnHOHx7ayw16l7McJ6eiOo77+4fbV9cv5ZnvBGIONCvNItMTUGpSTqiFbED3tpvd4I5+d3847A4y6852m3W33ZhPPobJ+Yjy/mH36uLli+2LTrTK5962202/3W77vg/RywJtVPRBUmIhZBHmNNzt5v3B3R//uP+unzOErLUxCrrGtK1VRqIMwzwP03EMk22b65uPrq9fNE1XWgTnOLlC0YwIBRrQWaR5Fs7NLEy11kx+FkI0Wo/jUQU/jkfmSIQQIn1UfvbkQF1u33Jbh8xRKiFFJaQWAMoY3ShosrIZzCc/+vrixatpZz56/cXHu/v7+z8mN3EYpC7PYLkl5nl2bsIseGwxTdP9w24cx8vLG6s7q23frTabzZ++u2tXtssRtPzqqy+ii4+Pj/vdQ0YF0rZ9F6eUPJYGCWPfXk3H7KagSRDlXFArHX0EoaVsf/TmJ/M4rG42bz7CbrV2zvnZsTfRYYjT+2kX5MPugwCRPi4HXvO5FSHGwfk4TMdBZ/ji5atyxZMIMzkqS9k1pQIKJXk5QfMrOtaIcaFNm8nonyXWNERI1XFBKELPQNBTicWXnA2TKKiw1CcecYRqUwEYKSBCGx62yGcdbRKCifCsAQbEmBN+T56dMAmJVNDFyeBPLMPblLAcvNYoIV3w2raSUsSVcgSeEs/fCPaV349Nbq1JOsUUZJ4SQU8U5NuaK0gAEBCzoh5R1ikKYES23mU3sKedsFRkJZI5EUXkczRcKpUu52SuDmHlZdmw2NjSODemfOvM0Xi80s2GCIeidCsBCGymzMIc5NdbXPpQkn9Cph9UlMskDamHEnnhPCfSMxudv7bc1lkEpYBIckDbBkFDt5RCaHRnhHn/p+Hud0flVrPLKqeu7WRWMeZ1Z1amHY+jjNmCddFFpMAomXg5OfhyWUEbWvcuzs8SyyFC+s/yRsirh4gNQkHG0r1nFv7WAHUu9GftXDVmI+wGQhprTKOT9KM7TPExgR9SUGBiAW86IUoRhE6X25dNl8bx7vLClFKfkqwJFNxkscBJVMukfFIlEJ/slM19dq6cpUshL8RT9EoJo8qRYmUDqO7f3ckortdbSDnNbkRxG6dxfvDpuDvsZ4cxSG1a0JZX7V3XXV5ez5g/3O2vX7zMYZofH8lxLO+ODzeXNyIm0zXlaU1p068Ph/2mX5HDNFSWJ6LO0Cor9Grez+jhxcXHn778KgbRNN2Xn335+tWn4zi/f3f38PCAIZVH6XEWOH749e8NZCmiBCvbufxMwogQtBPjbng4oIo43D+Oj3vh40X5yU1pjWyvtVqK1KYAAIAASURBVLKtMQ1Ig6WrwDj4+fE4DKPbXm4uL69XqxV7GU3THNCzcY1RMDovYjAGpnkex4F8C+F4PKJIYNQ4HbVtZzd777DgLBly9NT5RSHZ5K7mJypdc8QytNbO3rMJRRRijum/+/rrmzdfBqmEDW+++LP7x92q2+wf3t7efrtqWiFj8CmT4Tim3DUmizjNh2FQAO3V5RpRzYPfvry8vLhYr692q9loOO4f3v7x21evPr2+eqENbrfr42GmvAEb/HT/YS+SXPfNixcv3+Njomgz75P3IYV9ee5Q9H0Pyt682DKwY1twAG3a0sS17co2q8Nht24Bc5we8Pb2Lhzx4uoCEXfjLKXcbi/ivFv3G6Glz8fVdt0Ye7HdIko/pUY1D/e77fbSez/Ps6JwpXIGlmdMcs67VBwZJmPCLGPm1CQFDYk8AhE8KH8kJB9ICq+BREEyS4woszSmSSnMYZbKtm1bHmCqzBr0iTVAbgVCGw1YkLWgzBStgQOdea6MOXhfVam8WSwvA6DB0rwGhMzatqWjFqB10kkLF9lkDUt/JiOlecQQsEFjA6VcMi2yZmFrKjooKRwXgoYcWLsnVSiXxfBq8UmiT9wyUZ1l2Qyubs6koJ0zZlolKyVQs8XOEwSkePXy0QKT4lQ6E0yerMLqrHmJZGTcysuHU8WG6mAgmIkpxDOP9VPPfoKZSDCWUx5UlssqhT6S8ipGy9Yf0/FhdIccHeSUICufkGh0FHpKC5lTjcPSY7BoM4ccQ4zEvcm0oaDSXbB1pLhoZrSTa9RiuYDZP/20NaqJdhEnnxxy/+HJlRAKY7lXKGlM+Dj5ODt0KXvaxybkwT5ZlRmFthGgglRRSMjsfpVpTyKrnW8+SXLITeM80Zv340qqH3Jgzh3p6DAvBaY8GLqLQ7p/92Ee3KVa0cqJkgmDOx69i4dxHGdyDiHLVMGRaZR2tt6u+9/88Zt3724zAlhjkpqm4+NxdxgPfdtP3jXl4crjPFDfU2BVJLlYjLFAp0g+2C6lKd1cvOjajTI2Ruza1dXNy6br1/3lZnUxvRymwxCm8sCLmI/vPnwnAraQdsP8YU/tgPY+Pt7d7T/s+qZtwEDEjbLa2ogwGkGZzGAKIlG2gaTi7PzkpuMwHMcxZdl2vW07uWjcxWKqzEsnxSn2sk7PU/X8SaQSSAUszwN1TAlljj57732KZ9I+ocohCyGjIld9MPo4jn2/Ls+RslFq22+/+OlPzHY7DaMuhXKz3txYq908AnSP+/3F5frmZj0OO+9mAGGMIZmitKZftysNze7h+DAeGt29fpGn0WvZ9N06pTyP893d7f5xh0lq3WIQIluzWV1evEhR37272z3uX11jyPEwH6NPShbAKYlTtO7XWcnDcLx/fKi2U9SaNxSGx2VO21W/UVIbRxOwi4sbDc2f/vinnPHy+mK96vuueRiO+0OYpunhftc1K63Ni5vXWtp5Cq3tMUvnpqZptF7ZRoMyD++PEbOnxTLpOFgEpAtkNIKMg4yQRkotFEhtfRpJCkgmwCgxBSWtyjVu+9ywpBxLBT5WyjV1uupZUkSizxGXYKOTWLSUI9pUVgiVRZWakPL71BNDKdGYlVhYGGwUjswBiTTzF4gm5pwaLPiZJz8na6xM/jgLo08mQCCnzLTktympYgxk7QeLSS1bbS9CFjyxMyksk+qGJp1L9bTnsstliyfxUihmdnBeqKgGj6VXOHOVebLWwixOhXvRHLGgRpxcgE/+xedmVUwM5V2HIkajolOp/hWkVl5Ao1vh7e5+un9/mAafPJC9eioXY/HyXuYR5YtM6TMCOTMKEkn7hIHjk/DJVlflxKfKYpJdkzqoacimHngcNF0t6okfxbR3WrvWK4ZRSjTGNFbTOe99mKmYJaWAx/dqCVMFkKtVd0abZbOEjByAff5LkTum4gwocdrz1LREKb/PsZXfUxIrdinQ2h7H/fv3H6qECpabOKGb3BSO1Bk7unhQs7iiACVWjbX9yoB+GI4iq9702jbaBT+Fd493n7405MVT0AsiWm0jFqydAlH/a7RjjmTDuVr3fd+3zTpm4X0EbSKWLl432litxMoAhMYqakTknP1hSIf8/v6IFO58cXXT9asL1d287CmQj6JinEvOOxeTBmms0uS/q0UUxOYOfjcc98fDME2r9ebi+qpdtZQeljBHWX1mBE8GmIcuZLXSXWLrC2h1MVArFtj8nf0fsqrxCNynZylN6SwUBYknKQE5s0aVnyxlFWL+4tPPPv/yR+ULNFz0V4dxf3l5Gbyejnvv3cO9PBz2BmTTrqnrLZAwhtj1HagmRRF9DB6VbEQ2bs67hwcJtjH9+mp9c/mqvLSP8xR/99s/NLpL0e3xaK97a1prVpjgD99942bKGESPGOJ4zCkDmAJsBQi2tQt1Y59S6voVyzJZNSoIlAJqMNo2howbjbX6MA63t7fDMFz0a2vM5XWvbdvZ7ngchuk4Ht2Pvvo6zMn7+OHxbrVapRS7rjQN1y+vEspxmGfvksizn2KKQPMriSw2MQBN1p1QDRLnhAxfSBwpUQZ2nRYASkcZy72L5WDmVO8YAdhvkaHPk96FJ++84Tv3yOVHI5UyiPDkFyYXy6ZzfoTmdr8cLshbUkMzfTJei+TKXK6ixiRCFI0R2rDOiI4KqBQISrznLAuBS27R4l0oT+NeHhmRQCkvTTxRzBNzOohoV2qg0T90PD+dV0/gtH5vsRiyy+/5L/IjwRl6P/TzoqE/LowRPN0u7HH4PRJS0zRP7pE1gpbeQ5KNbE1ez6N8uHsYdl4E9vKTiyMNnDzvK5Kl8Kpy/NCOMasa8kBL8BQzPW5U3JBdX4TKNf6NX5dDe8z5UcR2NEvENtvDZPI+jmQLFgzTWEtFIufFGBemZv0YyFMhkzmn7rrunG3KvlYcT36+ei0fGDOQOHyJzHAWRwf5Q5NohvO1fyJLSFkqbLlPnEvD6BrbiQi0luc4TUhYfR2wIAWEnBs6XWMI8zz72RmRrq8vlTXHcQwuamm6fuWEu71/3zTm5fWNyjL42LcrodQ0OauNYiFS+VCA5cQFJYCW2qAUxuq265WCtm1X616r0lBLDau+jUq6aVagt3Zdby1QprFtKclbUGbKk5tnlQrSiH4O4xz8nFGYlTVdmyV6DC56CrJMLngX/HEaJajt1eXF1aW2JovE+mTefHBnGSmqlLinsjyQ5RgqJbTUdEzOuXL2aF0OoRAEKNs25U2KkBLfcuUzEuopKJnCrLHve0Rhu84l0W62f/YXf2m69RC8Mmq17q5eXF5e3xwP8uNPPmtac319/Q9//3/f3e/ffPJytb5UwzjPLkujRCni04jz5JUwl+sLC+uHu2G/c6tuo9HmG3Vz81Fju108HOZ7DIJ00vJ4nJO/kxKsbYUy7989TnMch0Fk2TS9j9GNrhz5x4PW2tS7hXbP5WrEGT2n6U5hrtxKvmjWHKY5RW8MmLZzx+BCciH+yzffXl9cbDabeZ7VpVHWEI++G6bR+9jabnO92Ww2bhyGYQhpnl3abK6uV5c+xZjSYbTH4z6JRGx1sgkr97ARYDEb3gYH4WnyWT59jBGVF6zj0CfrwEi5IoFJxyeeXvXzwFylbTEujAYtZVoec1VrKvu1lr9olnL05LB0atN5PpHQabZpBA2CXGmyTJFl0ZE8YMtfb7JExVxJeGIbqgzUk4MUuvzY5AyOAgBZKLPAOH66y/2an1zHlzqEhOQV0WVP1uRPjrKk2QKpz/3X65GSS7e+wDu5RGTUYe9ZdVY5n64jY1+1xGDLkzqWKxR7lPI/5eGnYD6ewXPDwOE/EqU1qzx3h7v9/s5Fp6DuBCQ7w/CiVWQV05JrJZELvqIQU3bLAwtC0XiFkhUTZ/A/J5DIRR/L/pi0D5ZIHFoyG6q6MvLOz2QWQQZPMirIFGWSYkLiUIeaqiqZaVPz/+gjLh1J0zTn/QqvE54lclVlcz79A/WqPstQfzo+JZ5M5yuXoLaJJhfsKFLkTk02tm10w1QBGmgo8jujjMQgqjZaqRyTG467x/v1q6uL7VoYEEru/DCHqYMug3z78HY/POif/+XN5gpLO5u9926aZLcqR6zRumYpJKFBWZ1dpQS0xmzWF7ZtKLCUljpaWtoGFbhCaS0qCsi0ZciqEVYn4R4P5KnrahfIKmEQtjVaW93oMcxRYIoxCJ9o7Dq4efQ+xNStN9c3H7WrphzAIlurMopUegW5OGuzPUZQSbjoOVaW04VKoY9+nIcaTiY4wCuRv4cvxSGXeqMkpHL70RwYcwioUNmmT6gwQ0jq51///Muvfx7Yf0SbKLFfrz969UrKfLm5bJpumh+/+eabh7u3mEBoLQEV6BUY76Q2OieDEYTQ0ZvhgMPhcHiYjzY8vD9sLneXlw+YxH5/HMa577dTiFrbjGI3HYzupFTjMEir+6aTKu8eD+PurqBCBKOaxgAKdOhpNccVM5WjLWcgL+GQsnBPO7BxOhZoDCZlPBxHpezF5Y1QRpsmg9kfp/d37+7vHwDg+vIm+Dwcvum61UfXH202G6Vzf7G6e3x/e/9uu7kJwo/ztDsOyBkjVjgX2QGEch+BnGq5DgOejXzZ1S5GoTSpKBiecWdEPu9RRDCoYFnL8fSCh6QVp0qx+O0RYFV1fZg4wfmpKgbO2aCRAyeX1fPgaR7NtoPAxYrxcCQmocKcIxGiGDGXSicqNf+kJHqqn6nOoCmxGVVOFLtA36f0hRoXFWUVuqOsEqbSeocQKrBlSh8D0cXhT1OymuQx+g+ki98/ss7L4nPSNE2OzughZw1BlfyU/oQg9hK1zsx0SgzKlUaipZGpmff4cDsPjyh8AeCxoGZdLytlb1MsDNKmgnuY6sLjvQspoEjGaJfnEENE76ML2aVcvoZIT+JsQ5A5Rara6oqFU19PqYJrFWcxUh2gSQ5KSZVChODRR0dCSnoDss61FxyRpKrT6udJWuSjsFgjn+sjJPNMxfdM2r7HRq9h/mc1PdO23QgjKPkzm7btNxd/nD9sesrFIiqAoXuRa30usFMg70WUMaB9zI93Hz750Rcp+eRdY3XTwnR0IIyL7v2H98fDYbPZmC/12q5iDCGWL/YuUiskQEuKiPAstbdaA43xQ4oh+d6slQLnZlrvgFLSuTkmrxuwnU2z39hVcJHdM6ZpKk8hqFVrfYrc6hWIo1VC9GnGKU1hJkRRPtMQwzBNx3EY5kk37fbiot+sid/poBSjcqVi8mLJGOU+LJa3GSVl5/oYJj8572bvhmmcpkkp1fUr0zSSnODY2yulRAhpIUARRyIrRQlH2vmo7caj2l6//Nlf/FW3uZimI6kTGgVC2/7yxYvdbtc3rdZmnNYff/LZ3bv3sxOrriXvZej7Cyna4JRLUoNQSQVfDhYN2o0JQ5hkzKiHnXvYHaRUm+1lRjgcBiW91pZ20eWHuX3/QRr76advXm8+Eert7e2HjEI3WoFCYmnx+GnBj+QJISgnvz6VfPcSBEYaPTTlBg7OsWLmeNxpBR0FKdqmJzwF0+ydC+vt5mJ72XTN6AZ3P6/XKxfGw/1+fXm5O95/eHh8f/sBjLl5+cIYM/uRzOE7MAaViphiDkKjMcaRdLcWQbJWoqFkWOhorI8kJooUGKWOWcHT83Uu5TsTFVJqdvkSNlmq/l6UpZ+q4/fytYyxnrJnVZ0W0HZK04aSo5dq8kKBk6QqV4mMTpEVM2QEUoMYuCryU5+NUgk4sakgMDD0VJa7nHZsyOO+U6YSfWdg62BZzl7MesHo/BbIn4eG+yCyPiNEn3HPxQmYn59jlFwjI51ji3iK3cYoU+w8xnTh1ZcLBAvupIvGuHLheORqpEWLTiUMOnW48/v3Pk4Sks4pVZWwAiHk0zHDuXwUnItEUixoy88xO21kkMGHafaTT1OM3qfASVl5cYShlTiPfZA3CWRAUcWuvHdm4VUdvCIGyhbVQKmvILwPBbnlQHbqeNr9auDTOSGpq3VjTGvITSgROQuXQRM5Yp3UY7ydAaaA4iIe+2/U9Kd10ELDKlc05FzKB2K+uLh48/ln//z//X5y8wpClFpEenrLi1H+tYQsk5KQSRXR2T7i+OH2/f7+PjU6hpmkAzRrUmkOzmc3++EP3317sVp/8epzxFSOD7CBIyS8pxlMfnLDoPgFAxqJOx9z3Kx63RhZgJVIIWWffY623BpaNTpIAZ2RDSSRDefBZ9JNGk2m65nv2JijyyEm7+PAKgxEdK4AQO+jlHB5cbHdXpKSKBFblQ67JVD25AYFAM6jc64zXQhhmiZmoO/3j2RAmCkjkFpMZhBTlAq5eZVHUBIdouoalNTWiGiZd9VtL3/2l7/46NMv5nIRdCZZtmm0FHpzcdH1a5Vhc2E3l9uf/vn+V7/6zeNx3mwulOpUqdem7y/HjMFRfYsA0irTG92sOmltQ8GhMPs4z6FtVkLo/W7YHYcYqGZlaW2rpY4oHm7fh5guNtc55+3FBV0oweNsEmFI9peu4uSlbSSsI4EQr4wFZKyaNsboRlLYyoYCGbJRXUh+nHwMXkotsDQZPiFBbkNETxymMaEbZj24g/Pxv/7mlyEKF6IP0UgbcaNEOvqdViZDQNVImKOcUAfxZLIvmAWIWaZyBgt+ckHKxkAytvbHoo7UFaAwNHBmah0hYloWglLVtZ8CCuzpUUUuZ1TBFIXQazBngvNyuRWKGGmyIPA03mGWekGogeSz1cqb9qJJ6KSloKrFecUy1dZ8CaKjZWI2Avgg5aAopAgRTJkstxRHWFRMfNoIkqaZ+KBCn5kJ47mvjVLqbN2mmCt+7pnwPUh+eo1zq9+T29eSDYSn1RPHPmnQpEdSy5cnxa1VwlSe8qRkBqGs1JBMmvK4C+6YZNQCVSbbm/OeAJY+iL8b6Oo0gDLGNAcRTacHv3dxmMMQ2CVeBCWJxlTQXeKOugZc0LnIh8WS01rwK5vXJCRDQZWXZHFBsxQoBRp9Qqo3it3AkH6yzJtutmYuH7yFpjXk6cspA9UWnpchmaViFKnDuSX8smSPvCwM8vOWqAbQyLPdfraNKUASA81B08XF5pPPPum2bdgHVJhU5UUFkUPGQD5AFJPbJAqp0WAUwu7h8bB7XL+6ahsz+RDcFIJrzMqHud9ujFbOTe/ubl9sr222AkQK2GiTYk7J52ys4ckYU2OVJ1YvSdvFMAzGNGRyLXzwlGgsJIiJaONagdSAAJT4UWAaZBXm2VGWEBKvn3C0D5ktWbLRzIpAisIIFF8JnTXbywvmL5Ybg2ZxGL1cxl+IsbyUVsYY5VTM0fvZhfkwHmfC6eM8BUrc52Am530mc7ozT9NIVDFN6dYcjyrAtLZpbbOdnLj66PWf/9VfQdd5LD9BY9vZj2RJCOvtZnN1fbg/gJAXFxd//dd/+w//8R9++Y//6XE3bvo1aH04umncWbORqgk++imuO9lYSFEb23Wr1TBMkytXoGnX2pj9cTgchphyirKmlEvd95v1emOtfXzcuyk2TUfeu0JDSyL4BLVX47VKqixjIVkiuRhHqqalCIucu6Z3nKME5BmbQqIHJQUxjX7drYgXoTEJSybnzjkpcgguizQM02q9urD2t7//1sekpA2Ysh/sUW/VNmaHMaTRzUFpE6CblQ45h+AnMLRcBjQZEpLkhPjs7M2utTbGmGjqVoxA93kfzO+Iazov286sAwUZM+XzLNBTHSPhSzqfScQYyzOd9anVpoizegye4op5m5WXkWuWsPw8yLoTUjJG4kFUZw2LBNUTq9vqdIXcFcq/U7KB0EbT0Fic/F5kqSTls9YYGZ7oBYBXf16WkpKtIDE0oXTLp5Bs3qfxfoAFeOTjpE6x3LBwk6uvekxPLBl8yvHLqTyoku6JutOz0ljrXUSJoDmvGWTWOjf7R//w7pgjaFH+vrXlQI5cJeWTrpIGI9i0ZoojiujCvDvuUARo9OiO03yIyXHIigRWz+eYql4gk9ygeqfQ00rWK/G0AqidEkkSkDfbi28lxyXP80DlnoMpyYu1YPlE+2MKMYvZaDO54+biC20hxrFp6kZUKWUMKHa/WuJAYGll6GQEjOJ0InIaYOm9AIREVcUBp3U5kgac3NiJqRlzPLrh53/5s//8s1/+4//7T0MaUs6dsbvDIGSaUpoxulJxdMAcojDWdFpO0o/D6ObxEq7TPMYUbaMANtFFrdXV1cVe5uH+8Ke3f9y2/Zevv0iChpzO930PYFIo4JG8imR5MGK+uLwud0Xp5ySKNPvJNBSrFzKSw7gyCn3yKUndjPMxiaw4q8uJFDxPulS5H/0wDHPwijJOhRBtU04Ukcrz5r2fy90hGtusujXX7uA8c3jBaN0YOvAiuVPVSc7xeHzY7TJ9g8Own4NPOY7jGGPQGgJ1/SonrYwAxfH3BX4SndF7b4xK0ff9OuMCoMC4iN3lzU/+4i/W19dU0IVLiPNkWovEk5RKX12/cDNOxyELfXn96q//zd/+6le/+tO7O/umW63W3/zhd35+VLJTYgWiaXSPQqcIQQpjV1OIGbTIzMZJ0zCHhOPkM+vvs6KnNoppxCw266v9/jiO88X2ek6loVQAOWWtLJlMVxmsqPcSGGV5H2ZoU0qLc+A5csbctxtKpIoGNEjr/UzqCrnuto2xm01vQJZHO4vGUMo6SPbU7NcNgPr2T9/56KKQmCaptF3ZKY7x0WGOFhrMPgYBwms1ajVJ6YXOpdMKQFUlxbnAKZJoxYSQA1JuYvkVwil0lG1bCD5LdVKOs5e3Yss5CVzaFCgjUOtaoxcgopZDTlBQTFrIxDlEZziTT9WBwjKhSrXnBsmUbCTPQB+RqCk0/C8IstzKNLZSJ1pH+TGUWDWtl3Ek15jgc1RRa0mDk5xoYZY8SnVaTyIfKErqKKN+5npzikOtAKRCdSYkikrNVudhofkJvD8Zpn8vvo6dek4ekqc5+w8jvcsHllGlhLxBpZ0qoAY0OIvDw+yOTgRDwBdidIujrFy2XGReUJ4xXIw7wuznlCNCCsEf3d7j7HEuh7cs4C+Vq1/qNE0RuaA/a0ekXJjgpatmO0YKlqSERoys7czGaqWUDyGgo/S1RMbKif0WWF4slMKAsfTrSRm13qyEyky8yQv7MC9o/UTgYVbTMpQii20hn7uJKjogmZCDy/UXkj2+kY8fEUPUElCE9uLib/6nX/zxm++OHw6zn4Zg2aUSAYc0T+UZALNqPabsZttBxCA0glEFxono5yml3JhGRsHS+bZtD7j73TffuqNTSX7+8RcGTI44upmgkAT6WCQIDbaxhhJe4MQ2ofiI3HcrIrfo6GmwbnQKbhjHrDUvVXIstQMZywskv2wvy2lPgypUKacQyrEQZhdCylmSMrmpySpnbWhdeiN650IsjRQPWNjvBbQKIYcUXAw+ugJ2MSaKHVckYUBP78ZoHnHSDQD0VUmDpSkZzdaVAt36BLrpPn7z2cXNi0DZHwEDQRV5Sj0Gqbv1ul/PBeTS+uXjTz/vt9ff/f5f7u4fX6j2+uaju/eH4EqRM8o0BrRpofwDLfECQwgikjGwCyknF5KnTS2TLATInDK9Vdc1YtX1ToVpcqCshvK0GWW0MgTEs8xnjyRveOgDJAazkljtWrUyKYeciAgsLBipBHiwpDHMF5ebRuvj8QhSNJ0lQayTIMJQjmTTmrfvb+d5glYHihOiLUEuB3wqaI6SXRNQAKlECiDDSNZ9QBaOGqtEnA0UiQSh68ZzqSSWWAwKTMNBxCklqGFH6jRn48eIaW/ixJd7zjs4xbHxRP1U7vmP5jzSFJ8tIDjjk8gnCr3KzwKjq+Sl3EKCtujk3qOQLdq14KgjWW29yr9po2KqTo08dF32i2wNyKNdVVP46E+E0vrkqEWLOE31rfxNxFpoVHk18kDQSxp35dfRT7bYstN/LJFFS3oeTRvI3qHmCuXz8c6ZagnoLDXLlAYL6qRJFR1aLcRu3ufd2304lhOLbCVFCAIpEompcoyK6gemKCUS5+O0G+YDyiRBOD+N7uhwjERqRfLLRvKw5UUnyhpNUME+T1SqPaQqL6aqBXIVqBB5MYmgSzNYCocPU84BMSDPVAWf7QX60N9nVTR6nC823eZyHTDaFFi/SrKjZaAH+RRGdRbovRi/iKdVz4nesxwA9TovH2hmVg9NWJLWbRRR6PTzv/7ZcX/4P/7X//P3v7nNodyTYMXP/+Jnv/j0s//w7/+fb377GB/frdtuJZtxwMM83Hx21W27rKIvtSLKulSkxXDMWsHmYos+7Y/7f/yvv4wRf/zlj7PE4EcQpbCudENRLdmn2JuGyLnUgBjD3ilhDkJgR119gqQ0WGvHGCc/ajb0QE57jgmDEtKAROZppwjkxwB0F5XGqXwAbG29UJKzWGiauMzNyy0cA5nbESFqHMepHGeVqBpCGOdxHEcfHVspnbOYy38qCWR9FIh/nwW5KgOCMao2cwXqxiRDltuLqy9/8rPr1y9DxoSBOtyFypZJk6elbZpu3bsY2lXbbTZf//TPXn3yya//6ZcPu0djV1avUKgkyl0EIrsYjuMQA9pG+xhILlfOHEThc5pjcMHThyO0pOYQClzkICHvwqbfGsBxnC/XrZFiHGcljUiKx54nAjWRbvnR4kAJRWwD9kKUUDCrIWeqgu61AQOmyU3fd7Y1ITg3D1YbZnz1fZ9yPB6PTWtvXt5MbpyC8+h1TEFESiyVWNrlCF5SjgRg0ha0ygo52o0uKcU6y6yaJBLp1I0QlWAqQ2BaLk1By/NIyh1hTPl+ih5kzaHQKUYKhlActUSWUISmacBAsWJCEboleM3CGW6FKTcjnQLdFnodm4gQJb1OMpB2SoiwiE6oUy8oEhT7UHH2sqARQ+kdIlIQnFyCrYWCrIUKtC+AZcItl00wVR8GncR94duQ/lzzXOmElE/zbqwRz+rEaKzh3Ox78IPB+vdC805AEp8WC9/Dv4ww1blBI4l9a/o+7UslZKtzq0Jz/HCYHj2g0aIANwXgE5ww15MtbTUGzjGlyU/DNPjkoAUv3RhGl9yMToDgCQWdNII76FwH+fkkKWThmRQ/ZOTzfoyykHJBE9pIIVgH4UuRE7GeDIoY7LTqLjhFQsICSpKI681qe7lhy9/aJJHzpkYWpi69joClX8EzA0s8TyLl31z6pzP2kSiVzYIOoXT3AEYaQExjPKzs5m//7m+6vvmn//RP33zzrRTwxY+++pv/8X/49JPPP/r843//f/2HP/72D87Nfp5Kt/6i/fGf/XhzsxrTHNIMVousDsdjGJXWljVK19fX19vrh/d3j+8f/uUPv21X3csXryQb0AWiLQlZnqiIU2m9BSdknYBqtSnXkd94efCsMYHy12uIS1KigC2ZBWjJw02R6j47ledBW61j9iFFDdZQPjKtZZNWoK3hOeEp+qug7FJfY1UbFYjP5lDlgRvnYRgOkxtjChJEzImnsCgFIQ1FxPiIgrh+FGSSIg0JBSQpcvkQAbNyIepu9ekXP3r9+eftej2W1tJrbXg+BiyfKD0dKcVbbVujrV3169boTz97E3La7Y9Z3Epho1NSWG1aKWH2bjjOjTGr1So/IhUKrW05LINPcyCwTrg30nzOZg2siZEQQgohW9uI7CtUzYEO6drv0gPF9h8cBwPl/9aBDBAbt8Zh07HMTrC5aexq1avyWzJi2O8e5nm6utwCaBc8gNw9HvfDwURtojlOO1QCGpjCnEi5y9JJuk8UlYByuRO7NPGSktjbUhgNAspHkEL0xjTOTyQXTcDYVi0RR0BcqApxnraXXM1qTNsyKBbsV1tzzHh3yLcK1caCKCJnJj+B10XDyXpG5IEoAUTFP2HKxJigaS51koxfaUdHsfooRCxHdGVmSJEE1htDS7bkQpkXQSg/6NQRyuqPy5GkhO5P/usqYdZLsT9fJqhTZn8NUlqA9YmJsZSSGphULVBO8kWyIuJAjNrFEL5lrthTFIagbFCl+R+i05UqUOMmMEs0OjeAXRzU4+2Is+h0i0HFaligc+0latfAhyGfk1mi834OMxqhNM7OTW70GJCPKVpGUBtQrcaoRUnEjE7nua7I6KBAled0TJUwRQXZsOta8gkjBYinxUyyFPZUMw/Z97FcF5IyqO3Vttu0WU5020q2P86LowvNedisGEovv5yIz9TPz1OioDaW+fmOVBjThdkZbRSYmKMxELw7uJh9/rNffP31n3/lnE8obLtCkUdx+MXf/dXrLz76zX/5zfvvbve7nVD5488/fv3FSwfRHwYKapTe5Wly2dtSR6KTZCCHGKGxdr3az4df/vMvodHr1cZoO5K5h1Fm3XTWFJAbjdE1Eyhaa3kAKpFvQpLQaxCYgDRZ5MKAMcqQcswYU+DPzBjChZKtM1LNGBBmGQUTe0Og1LkxtulaRY0UUUVJmmgaZYSKfpoGWorwbJClGlTgiXlJhgxncjyawSElpyyEWeaSqRAiwUbNehPTdNSsmYubl198/ZN2vfYYEeidlJqOrW6sbQ1oPs+yFLrRTWeBFJui0X/93/+bf/e//9vv3r7Fw76Us2Q1rBrTCKWJ+iMUSiKdCmpgnIhJSog0naJ4VyWlMspoYZUo1Vyrcq1TwGEcSWWj5uDJHl9zUBEoo6r9armZFudoOrJkYjEbjXLUSdEiMp2moFd92zYtSrx/uN3tHqQSF9s1G4eXgr5/XPWd7vS7u3ePHx6VlULlyQ9AKfsoA7HNiFTGVL2CjxV9JsSjE5aW5VKX95GklhCM0TbnbFzjlacCwy2x1toIxERKo5AyK1dYN8Sfcj3U6XnBxaJ2gaEyPrPqJQkilazg/cnS6+RSlUWevTtJQ/iwK12oli44EhITRBMyYynwUD6swA0RqTBETllLJtfTeUFrs4ofU3l53WiRyDcBaC5DNA1SF0nK+aRJOseq8QAhJo6hEE90S0kXrmIozXonrItT1lrK8+yP8/iL06/T7+KSRccxi4x/64mDp8lvbRGYls4Ec0mnN6Sssg2z3N1Nx3sPuaX9DFFAZOm9EJN6PvYiK8TSWznnxnmIWD58lDGkOcpU7oxyR5SDmR7MxcydQjgkw4LIgdypFsdyyaDS/YRgHrqQNQSjnJml6uQQ5/JpQebJCQXYsdUc620SSaloU5KwbfX19ZVSgi03F62wYrU/XQ2ZE9kkUKBSerIx4Gng940Zz40Angl4M7k0SyuFyRLmeVIUpxi9Ny0kmGc/t5cdCu3jvDsM6/V2HA8vPr/sr/48Tj/xUzkUTaOHOO4Pd0lF3ZnhwFGvtCFIUN4bRjdNbpoxxqxFDPgwHX79zW8+/fjNy+vX0sgUc/K+PJI6dI09BeqfGAVE1TfVBI1SIDn+UUppdZuiF6TR0toSFMohIU0EDQiVI0oVEkoMpUWiwynR8EVoW1EbIcEkaGy4PPuU+S2B0/ol729TWCgPGAq+4jQjdu6kW5jdn4jPFMrxT/EIEug5A2MaultkQuHLiZ+b1erNlz/+6PWbrGD0s+4M6Ew8xvJy9FjSHYM+yUwJSA2Udl2u+9UvfvGLn/78Z9++fRuiswW5Sp98TKOWCYTVYMEUhNa2bZ6djwV+k9yVFGZSK2MsWA2tVlQ0yBhSZSUh06MxCyHcHJTKjbYkuyAoT7uHRajHkwe+mXFZ3FRbVvImQmNM29rGGKXEcdgPw+Fh/wG0ulhvuq6Z5uEwjOWADPPmejuPDkVSRoUcNICyEChqmk6N8gOW80nk8l6i1DlTgwDaGCifdNMYq+2M8ojoySy9wZyMaYz2ZL+xMOgLJjC6HLcF9TW2M6axxi5dLJ4cRHhNc4piXpTy+bTNYgxKXgmOJh3qXDJCMDunTFn8qqZMZhHpSwKApPa93J6ZoHameWCSFelSI0VDM+ZiSJV4syZZgynZzdBaLZPMBT6Wz7Xua9kohKL1aH6oTu+iNFsaquyFyHZUkiTvrwyv9TIZ3TCU545/YYYg20LKms16tj0FDvyRSywdj67jEpD65MD+zDmd5zzVa4W7GxCo3CHdffeYpmyETZ40BkoFzNloGkSl02SE+4dUwH48jIeZzEsBpEsx5VhAASryIyBKM11kQV5OBVGlReYqz5ckQAxvyJLku4v3Oq0xIglbsgvlAY/R86KCCvopN46anxyQq0P5fwoF9uvt1c11yrF6ST+LwKtOYQBVhy2emxMBqHP21fcCMU6gkr9QCBl8BmgLJFA5CRmQgQFO3kmNqsGDe8ilQGjYyJ27FyJN04Apm8aWjn2Wh3m/c4cEKWmUQlFEJBdF48lfNsXMIf0xR4deKdV2qw/7B9M22jTbbmsbIwT6EI7TKDNnzFdziAKryvNABFvOghWU9IiyWjXTmBjJxlZbg8SjyCg9ZjCQlYoYUBuirdPyxzSBxj3l0dY8CMZEyVnkrdY0XWualtBu8DGczFSVYr5OPCVgZMGdbV6GiJKX6ZRAX6dvpoDucsry1iSEyDkkMaBS8OLV669+9GNtm9JhCASJBXYJ1FJjTC7lpJkdnzNtULQ1aU77/X7VXV1fX3/9k5/8/d//Rze6EKI1FKSLPuZsaf/qk0dXQIALPoRYJWNZgdLGNI1uNVgDjRaW54i8Rcg5amuc913bioWMVnBiLdqKCbx6CURm71Wu+JQxWGnUHJlvrQUtqauZhmE6Hvd2Zbbbddc1PsyTm7yfOQnoX373m/14SCKarpncyI6rfnC1pChb3aQL+KEYEWlIYGxVOZkSKLKYAZl1CNlLS/SjFJi8mFyIkVi/yHtIxbVLCNXYVanpwM7Y7LiOeUGlJytTzpKWPH+uub9sYcL9ZKQO5nzaWXM5hZLI6WMUTkyAr1xua6DOsKOI5BNFEUlZSyj4na5qZmTM3n80NZBLjDCDWknm8+RkWHAeoQCav5c6LqkDIHW45GQ0/ryUPieY87D/1Mvz7rGaxeSTEkc+ixGhB28RMALrPxW3a1yXVSXyYOZWlRe+gu4V3t2IxYi9Qqjy7rPRqVWxVbGPx3x4PyssLaQLQ+ketM7xKWpZ1Tjm8lokc4ox+4Azyqiaguy983SC1YiMVAptiuRlqsiuklzoMg/mCTpptVj3kE6Bl8T1vEhIuYoq0TtMMXmBSdZdDmpa1LLaCmWMpMVgKgHSoAgkbLb91fWGWgo6G2hnr5a/RCJToax6zv3HH24vvifcfWZhnxVv3AOmvjUuzEqK1pQah9HnnLURx/nYmFbaAi4O46DAlHNaixSdsnp2Y4wp5DClQVupE3XSzJmS7F5e6pSxbal080xEC7BNL6l372w3+XD74R4vxHV/aYxmWc5xHEAVbE7aYCUSnvsFUReoBBQAqKTEqFJC3lRw/KEi77EkkubE99IOxVKSBGSV6duSf0OBnrV3zBKB7ue2bVerFXtRSSkTtQKsjihFFkUSibkugZddUlTS0+LdwGcMEQ1q6HGdyaRy11EBQGtWStskdbvafPrpVzevXrsUy7shcq82htinuWA57yAiFxEiBQFCFiAmN+Z8KWX+8ovPvv7Rj9+///Cn725DCEo2pTtBZrBiiDFEkVGnVA5KeprIJB9sA63RjZZGZuChxOlhiRG7rhvCaMCWMy9DuZBSC5k1zV50tQkC9iXTUmsakJ5Fe9EgpPxBOZCnaXp8vHeODE8sXFxsUgrM1BqGod+sttvtu/vbw4dDt25HP0cZ9EoLwMNxRzzkWE36MGZUAiXxzBWREpum6VujQSWQUWKA3BqLIgQhPUh0C5DkpMjMPEyg+CDKRmOpHoilx6BRCxEbyj0TGA5S5agMElUuYU4ihEwsIs/euURvSKcZC02uJPs2MSxIC99GgepsY5Q+DBOPrTlnHyqK5WAMahfIjJrdXZ5C4VGwSW0pxcT7iZikQAXSAMVes/8Be7UC7evo09UG2AMnJYq95eMo5VRlmKWlaqxtNFgpDdkunvx1K7GEE+KJXEmrIV6VsK9KotegiRw5qIUTsE2c1l8LULlXaC+flUClsAA+TKUTRy2cAVxfyNd5bj7c3qnJGtHmnM2qLagwU8p08mSty8x9inST5ffnaTxMu928l62SFmecQw6JBqBKGwJgmMoBE6unTN0FCHJzyyDA0LZLUdSSTyFLF2nXnVNACsqlj6SyPwp040oss9SQygdMrUIpVx4VG9tDRkhCWGtjci9e3qzW3eQ+tE2lz+RI6shEM7pyc0EMyMbyxM9kSyGh/rWwQL6ZzkiiqMRpEFP+1YdBgRIYrZKZKBzUNJTWavaOyhVY0AGjwpxCJLAWRPmRY4xO6oQhoA+dgNHHRhqXUWrpMAYlaRtnddubVKpj360aMl6/vrwKzuUkxsmpvF+3q9bakJICeDzc922/Xq1S9Cl6kH2praaxbSOEGMc5xlTAuxIRydmJsACZrgjyogKN2Pf9NE0S82bVI+I8Ofbljz53fYu0GWnalZQyYrC2IOvLi6u2bWIqB7wm9w+BklmPQojJTxFjUnicRhc81y7aZykhCoaI5Itd2gKRSEwrq0tXwca0Xcxh1bZZgLR9xmZz/fnnX/9VpAxcJbKhoYWiAXPO2WOQRqNa2jkfRVKlr1m303Acx/2w/5BS+F/+57/79g9v/7d/++8OwywhS4VDPK7NpcfQaKtQhwgSrVJgpDGqbU3XmNbqhtx76GgiWkS5Q8g/yoDJPve6xzlLLRvblOIuNZSiQPH/mpnLvDjCAqFoBUcB+gWNGjBN0/I69HDczfPMI4j1erXqmyzCypj9fnd7extS7Pr2fr97/+GDMnoKLmtEjSHMx/Ho45RVVkZSYIFS0pIFNtGaRNuatTWl1ShlMstyySOmWWQtjG2zwEAcFVa3gGqot7VSQooZIIO1CmVKudG2MZYzbejpEzEGti/m0FIUkURVWilGxNTsRvJiU5JNoRS1gwqELicGAXbykK6JzUqWZnOxgYsFEZTKx3NsoTDRkEPpoAqgjolDsTMqWYo1cucAim1/FXLsqCS7BgG0kFCcxko3UvXQXSKLOc4iVv/eckjqmpq2tCH07YCtncpPucTfkVV83XVyVsgp5SdLWKa9wHbeBUhT7inZ/6jzyXstPZk9dJ5xSsrlIj/DRq9KbcfVyl59eBj274ZGrZRQRDTxSNH+bGYi6ggC6TVL1+XT7MI8+kEAKp2TTDPlGbO9VIyBXGRpm0yBS3LRn4JkD3QQ1cGWckKIvU4KglJYaIIW6JxkYmbMxHOnQ7MS8CkKP2URUAbiQrHVAVB7JbyP683q008/5V0ctSoCSIZAd0X52ECoZ34vPMXL9HE+v2gnhP7cC5PJjnWnTVJo9jKrBkT/umMMLRNIEl0TIcvZolDqpGI5pqD+kaB7sULFyBJ4ULpZtVIboW3TgDIy0ry90ZjS6Lzb7YdputpsL9c9kQNw8pMQYmUb5xrnHNuGkN4RlKY2MuVMgYVBhOX+XDwPKMYlOp8razyILHVBGYYc/JTVTSZTp2bVESNCd11njGE3IXbPDZKeupycc6ObKXwCA6Z5LgU9ZQSjayYWr+4oi45zKpYLSAT0cjiQ9ychPnJIUd6nZr1589XX26sXkdb/ZHKzuHumhDyIk7F8oQaNWjAfFVEbC0a/fffd7XffDPvDPM8g4Kuvvvr1P/9u9lFDtkZz1kJOyQphmw5U0+jGamtVWwo05TeSfqWgUkk6KRaL5yxa3apsOPRdEy3dFHwGLTTcKtf/UdS9kHIaZ6qcxphqmKolCM5Kd5G0Balt265v1/2qbbVUcbd/8GnaXq9dDB/296OfXPZZS4+zj3MM3qObwhBzEFKmmfQQSqsUStlEBY3p2r7repA6Z0GZQUFB0hBLq466dNLkwBs0R4darWN01CelxKsBmbNSRpX/0V+iSaamxpp4R4KxWKn1NDWgZ552h4nVYiBBa+a/Rp9qytuSgSeWDLZSjAi081xbEVEjYgyRQUMgzCrI7ZGNwgwok9i3nBX/y5y58gmpncCUKa1UC024gvmjQi/b1SXMohQtRTQrluaQbWPWNP9Q+YQ4yr8rzrgoZ/szedEpqo0UPVTO+TBffMIyyx3J6K4G3rMjfXqKPGYaPtCkAwoqIIXJEkJtQGqNbelccR3m+OH9/f7x0KgVEWxp25hyfuJ1KHLDAeaKIMbJjcfxMExHaCEXsBtnP83BZT4OMWpLognUpQzXgSLNCrNcci2q5d45vSQxk52swIFzmyqpnLK3SQdEbguJN6zkVIN1qFS56migySleXm5fvXqVkmPYfbZZ1pwdciJ91pkXoqxTo7x4NOLi6bLYMyakYKnqBEFUNFEZV5z5V96OfA7w1dncJjMbVzwRvZjjxXNkGp0RBYC+H/U15eMor5pYH2BojFYQKUQhk5RTSl3TUoFzEqOfkyTLp5WCAn9K+1xKhY/uOB663CkTU45Km+pgr+jVDBhsqFB6uSy0c4pCijnwlFJy7aFZTamP5ZcpcKppGm2t994grNpGaYgxlCNIMWslcvQBG+rKyg9DDiYtD4bWSLP1TMO3rDgC8QRgM5+qrAKgU14DWB9VAZRSvry+evPlF7ozme9xU06q0rkmyuOl7J7SKi6GWZrRkJTTNG23m07j22+/+fWvf/PNv/y20X3fdpt+/Ti/NT5rWFEmvhZCGt1SKW/Isd8aaSnLWJ1sWImmpLkFpfNdGdVqyYQEbcCWLyy9uMo0BEO2IkEmu5Wr3XSr8q/0fMAikiTiTdofHkNw1mq29Z+Ho4I24HS/v/MpXlxdSGk+jMMh7NtNOyc3puPoJ5/mlCMJr2hnGCK190ELKI8/GdtZa8m/r5x+lOaYKmrU3EFIVVCj5WG6tTTzTvWjISohcOaz1lYEloOqStqI9HHyd6L6hExmrH0tsSfOpppU00nwxvpxJvdhXjwCEMA8ETQwq1NMPwc4LriMRy+mPCSCA6wz6xiw9IFVmCRP8m+mWhbcL1CSqq48aZTtLKth11P4R2k16MauYlR9oqw8cTYl51rQhJ01uJFWl9Wd4PvbOfnk+4qVwyfqMXay9yIuZ3WU56264D2uNhSwoatHpYBG9jjrtdrKZN/94fbh9kGX9qwqwarStTxcdMplLDXegNIyCZzm6XDcDe4YMFjQDoOjLU2IDqHmjsYcniJVFz0Rq3LPmIo8NySHciXFaZZNy2HG9sx85LJOJmOLraXIHNXEXFB2w5R0h2qtlDEvX740xrhwZCN1yTyKLJ8tNuTC668BpAtMqHY/T8A8/ysh3c+CYX/o9nXOgFx+LSnbFQzTrIyGxMQ9jcSjJwcbscTpUXmjR43JuTnyzDGVTpZmWCrbckplY0DbOLu3j4+7w+GLj1/3ppFKDNHb6KVTgVgqHZ0nhnahzMwtJSSDbonPGZ9ak5RCTjjPnsfiPHwkTrIm7pAEU8BbqfK6enEokDGGmHxjLICi/WdKKZBooMAXJEJTCGFyc0jex8juBcgZNlzUSPJFHiJ0kXgwUw5xnXOpEREBs0nC9Nurjz9/s7naFOSpm8X4QxAsIBAg2HmUbhBKMuTljJKy7Vty+c83Vy8+f/PFxm76fvtwv0tCPuwex+hVDELoRupW9/3qopWtlk1pEcppEUvlrd+W4wokq0BNZasAR3WxfiKJrGVOqtzRtqBXQqwiccIRD+GrFIBdM0kCn2Ii900nBK7XK8ofy/26c24KwX/Y303RjfM8pkFa5dSUbQwwT2EY02GMAw0zkfi7fEwAefElUKJrVyvb8yvOadZCI4/4dV441qLmXD7x5cpft9YmJFdCPiCrZIVY5/g9j1gNUP3a+A3ik5pH0mBaxwLNA9tmMWlCZliGEioLPH94Fr+Tcq4UZK2ZYCMpFyNz08vQSOVqtc3HN9YTKCmxqAWrNUsF0MQqkTEmk4Hc9VCBsFqngmORuJhq0fHk06Cl3IqBSAwnzvjJK5FLGP2U2pTzRRNwwhoZKvMTYYNVphX55fNMOlLS8Ohmqex0R4MCBYai03hgLDkvTWWdgzVxhck+3h3efvthPMxWdlZZ0vIt0JIs5Dl7nI3IQUsS1x0OwyGg11YJSH72sx8C+oghJE+Pvko+lLcAVZ6zECspzQNZgM8WiZnZ6+xPx7otQmeEXiUK8tBmD+RK7hcYifSWeYshK6Gf1bgCpfd+u1l99tmnrCygzuB7LgunO1Uie3hV6VWd+RMV7akq85iISksVgnFDqLI6Y9Lg8qM8Dx3P/z9db/psWXbVia09nuHe+6acqrIqs2aVqIKyBEgyAhqs4EOb6MaOttv/hMP+r/zFDjv8oW2IILqBbhNAt2hADAI0lGrKrJzecO89w57Wduy19rnvpURnKCpKVa/ee/ecvdf4G0gZYXFVJ95srvtq4v4toFckJQuq1qtHe2bb61z9AzR5iUASkuECguWfABRFQ+rd1DCOz148d8MUMT985ZVN08UYruY5Ruzb1LaWfy4Bb0s1YpQq8UajIMRgdXBnJnep3LOQrrSSfHRpYFnKRQI46xLNWRo0adK+K2kAsZTLRoFAGqkHP837/Vbo0nelGLyfp3ngIp0HrSUrK1kNVSswTMZIH5cGdgrqWoqAlk2IMqDM2ty5//rDt9/RbSMs2dlQ3CaMGBLGUgkShWZdVkrtyE7oWB5hbIzSsj86Oj47vbNpj998+NY0Ta9/+nry4fs/+Ec3l5dgbdPolZGNylpxuiDoEa3NSpmhOHwQwZbaZq2XUMhFOj9sjBgFEhKAZ6DUtV/rA2RHdsmagN+6pMaS+2LyMUybdd/3XYhTjH7VN9N49ejxk+Nbx7bvcPviyxePk0ymF8mmyQ87v5vCMMcpAVblI2pyBRoBWommaVZd2zemE1n5GAwf19p0RFDEIDFoV4KVJik11cBtjCFtuFyZIDnKkt+iEKHT7U0VDaKeYQiBJ68VzMG8H4L1KKkVMRhkNFDOMJaMTVgGQSIfFMhLp8g/iTmbB3MIuOb/wMtYknrHjW0I6CVIyDdSsk/8fWLGfO05TI0zCfCUHjlx0C2BXyrmHunqfVaCGhzm28TbqljLlxBy12jCXEUJMiyMZ5kPbfshGN301L8pIHMzui9YqxuFZIW78qZTkM+QtXG9Ume7i/HZF1fz1ucAMWHXK+Lp8dyIdQ1YmiLzbh5FpqnL1RRnacA02qF3cQopYPZJxJB9ae2TrMZs+FOqNYsT1Et0Ay6UsaJTWPK4/CvaOynIdRyTah6o9pUKSfKeWaoMzCEckfbRH5/cu//aK8aoiDr4GnV5gpXgOqZTt7PQCOoSY6F03fAF/Ckh+0WdFw6Gh/8lhMzPcoAXTEMVzVyYqHXxcgBQ0hymViycJyKJQxNVToBRKUauNSQgJUlIGaSP+xD3Mc1u/oePP1ZKPXjlfm8MCO0xqRC99+M4tthKUEprI7VpLI1Tc/ZRKbU0JSlzjy1E27b8CstjZ+dBxnIxZfKG3VWGxJ25UmLxqPPOOTePIfqcSg0TQpiD94R1YPR6Wiy9DyTogyYPhxK2hllQSSajnH25cKt+c++1hyd374KRpmsCd9MkvkIpsDI1uVpg6JNQpXKyjeb+sW2a4eJi2E/TFNxudKPTUv/8hx9eXp0/ef7k8aNzWcrqpqHKBRL7H6s6kBTM60ClTWmES8RXNIxThvwmJUnAaGkIa0M+PjSc8Y69lfEm1yELVIz5SxjAkVIgEiAP+m4jJCZ0bW+HIeyG7cXV+cX2XPWNTArJc650PgAhzTt3dTVeRowBAt1cbZIiioxMWVjRdc1R26x0ib+HVr4Crj1k9AFkbFtNF0JRJcMYhYO6iyHpEvTUw8UYieyhSsC1kmtKtSwVDzMKVtYUVU6xTitZkZB2ijaLA/Ysk8chT0FJLZ/AY4erR3Li1yIepVFQNMWi9FU1BqiCs8oaYw7CkIlDeylYFUmL0QSUbYUIi4cgQqw4aIAcRFCatf2jrGbIi1g5MuEGNM/NefydFh/8TM1kglJ61nkH8I1PAGZx9LgxXlyqWBJRyTd5jOzyw8owNcSzlQQVFItXBqupaJ2twvW8E5dP5uHSZy9EUgIFxpsC9oseAjGuSipQ6MI4TPvBTyhK1wwap2mM2aOM9ZUgSiozlZIIiVUqyBpUXsf0BX5LrVLiKXrInjxeSkxnEwxe0pXHXM50iuShRf+w+mLhMkxfLEPZ0wxa27z99pubzRrToJTyZDyCEJkFdzDMIjGK6/R+GOBSQ6CyJMIwb2UE1NEQSabe9COt6jAvKR8L/phYXwRvUF7yq+L5PTMhaZJI/yOHvxvm4nBTaZkwqsjcYWSnmdI1CE+1h6HO3GOIUtl+gwjby6vPnzzLoO6dnsn1WoBwIeyGsXwCIRO7dUvdgJBaYUzs984xPSUZSfKZbnKVxiF9CZrLQQ23VcaZhieZgQTlqWG1MSJaDim6zJGmljFFmiRkFp8hyX+ZiNsJYrF8LMEY5OKvS40Km/zSNMC0GWwWynSb+2+++8prrwujUYlI0LCUk0RCUrG/Jc0OSz9P23Ctle3arm+MtaDkPM+YorV2sznWQkfZ3Dm71zTWxfHBa68f9asv4bkGaLRpmk6hESEzC5mWe1Uv8FBdKamsMBKMQkl1eulIVCmMacZM6UtyQ3VjXkxWwAfveJMS61ITL1dk4qSqtrez24+zM6vNjNM0Jb3SrzSvfv7Fswg5m5hk9jlN+/0Yt2Pc+exoZ8uSHIlrRQVaQtOZdd9sGr1SWdPIkhXWoDrTZ1pClHhbuvvK9aehjVJG5kh6xaVixZLwy7ENIeTSBNXQSSWOPChD1MkB3HBFZtAFDxJJN4YCnExKSzSKZvT85iARlDn4lBShSgWrCBwUZ7l4pSqkgjjqx6i6VIZGBKxZpthwOkvykYKKzaWrB8vAvgSUSDWWYuuskpyyNSUFKNIhJ/WrxeKcWdhMosv5JWmtg+QI3YHI88cbkvAM4Ffihg8Rb3vUAUIH+SUB4sXN6WdLxfIgE7kJgjXYiVk/+sn5/sUAXoc5yazati037TD6pR/IIB6iYpYnHYIb3eBxlhqyLlnRhRGJ8Z9JgFgrXZ5OyYqJwxl9ak37Dm4gFN8BGpdU7nfKIUH5K5Y+LjO/ip0uyk3PKZUMHPlU0GUVjKUh5wR+BpIfV0rxzp27b7/9piDtF5JCri0kaStV1QgkHRHJCG5qlirLqZbFSRF3+qfqa0Rk6MVNn6PDkkfelDXIB+IcMuibKQjs2Ut02WpDzv0gwVyRBUlyXUrnCsAhGhwzqitagNMYlVCB1u5KGpAyiSS0laYF5VbHZxe7/Tj+ZBpG9drr0PcgpPNx1Sv2H+SqkPJNCCGwgCIzX27yTtlnmItTUWsLZtmJQB1Q0zRZAB9LUeojzVUWV3bsd5FSInxb8smzIuYc/Jw8kL0NwnXTs0AOoVGGTwi5z1RpF6EMQqPbZn10++Fb757dvUuqiDm4WZOu5KFtqnJqWA6PVXLVdavNerVZy85ChphS37ePP/vcgDg+PtXKHq/aNx+86dz0yRdXR6t1Y6wk5RwtldVGJZ1lUot+NRuwEOhDEJVRidJjGQOEMYeSHAkfo0s+IHkArq3IqNaxdz7zvhgyQEubpFgMiconJpEIBfvhUjdqjMP28eWnX3y62qxOTk4ioOnlNA1kLYuzH7fuwuUhgC+1Cw2ScyLt7nJKjBR2ZY4avW5Er8DSRIaCCvC1zfUakbcnBWeVcfGxo4GQkSqSs0RaCCshECfECKkbma95oTQ3y+zdgWTSQqeM+GjUlLNbPMdcQk8oQctYY8RBA60E4gBRlM8CSSJf/Mg176L6VyVMeT5RJx9KCkOQey5ZpCI2gpIsG8WDF4ZnILf9kCpCUIoUKNTTzi9G0CTNT0z4SrfkCeRSriW9ALxY0aaeeEHtAMG/DDvIEUCbkh8hn1j7cckl7D5Kw0H6t4TcrpRLUv307KJE/FrUxlirS9lQBYDY+MAAGpWayy+HPMs4gh8joexVCljzR6lhyVqMZNJolpyMlQnS4IfdvEdIXdegitvhavJDFAFFynIxncgJJUqh+Z5T/IBFJ0Qt95YqRQbUAyYRyu0m07tSmhklFISALjoMnq9Q1avPde+eELtVPw0jEKiO4pGMKUiQX3nvnQevver8HjGW51oSYXmdStoayxbrJ62lJ8cPxr9WkgHpQGpjbiqCEt+BeDhM26EnU/UexMEMj+c3taU9AJyYwci0TAbBxxSBC0saJC1L03IiHJZSIiUMIQVUEclUTZngYbFtoy3dMj8SSmnbhJRNqaNNStGYzhh/1GuJ+Lff++vHX3xphVm987YBuXVBXG27rru42h0dHQkrqAUOTdPQ3r88HB+jJEECkdmkRrDTOjs+CKj+NVmAtY0xhvVDy0tE8uJRpZiXUqQYd7vdfr+v0nqQxmkfMET0k5+AhLCJmZWEZgGikFM8kADIip4mHkqYxsakYtIyqzmmZtW/88EH9157PSsNGlyYG21zZqOITB7yoiVR5hTj7bPTruv6fi20kqq2yVqriLHtGxwDCHG8OQaP0zD/wb/7t5989vE3vvWLv/DBh9///o+Y/GW0DCEw/pQnuYrkF0gDuvzMEqZlFhpAtkJA2/Wbda8087l0eVuJlFopFnWtJSh2JpUSUaFTOVsFzCFqWgsp9pvV7MZh2h6fnby4fDq4MaDb3Dqaw/TZ8y+ywNFNqpFJuK3b7tzFBGOCGEXgJbNEI6WRqOmX7Rpz1Kr1qjmW2aIHZbQEkVNg4TqB2YdgFNhGiCzDHMcxqSavrLCNwswyBtIYQ4fcgdCpxNdyd0J0yusgjSEcDU85FtZVREzeO8IgV4tKcXAIQyBtEnrdAEYaKRulhDHKh9nPcwJfldmVTN6X5k0RtExoJapkYyhdXomwsrZzFeQgcjJtJ6ojguR5C9e7TpFgcsKYF+0wLQIdxVIxZKpqCbyGGVyANmXbaFnCCDJZly6qQPKuq8i2wxiLx0nyprsia2oRalILqwRDc0rlnxiUn9LN7kPcQNkd/KPrdqHiBas3K8kGaRGlFaWRnC7C5dMUtxrKKSJ5Nm4LlIiLSO8ydaYIXxIChFRuYyzNXZzIW2cKo8eQRCQ8e4hAogCkfHuQWFkmFAny9ZyDuYIgIuTyV0KgByCZONZ3Lm0LsU4ooOMidLaIJpYHJ0JwhN7QwB6xQhht79w+ffDgNRpMJ60lEx+UWrDeJYbWTMmUV7HgQxcMvqJBW51c10d58BiDazOXCvReYvpN7+/Dv6qCsfR5D/4ntWEnk10qFvKN6p4Qu4IbyWvlGVo6yYgSEi4WbhXEC2RCpMAIULS9k0brVX/UNSaN4zS7ZMxfff8fQkgfvvd+K6UH+ejpi1unpyDVdrttmmZzfBTKlbZqWdpzbS5oLsQdoWIvuszWZYSUp1KIUW6LjoemeCeJAYfTNO33+2kaiUwrnZ9YlmCcp3EcE7XhoVR95FBWO5uqLSwwEzlFsu5VDFKpVth2jrLpj97+yvtvvP226ds5BW0NebZEAttZHuk0TZNigOTPTk6skbvLF08ffz7O7uzuvYfvf5WmpOVlUWMqBKqu67744pPt5e7+vfv/8T/+6X/6s+/GGE7WR/t9nOcBNyEFWpErxZgFgKx1KRF4O8WSHDF5lWWpHSVmkZVS0zR4H2mezpMusgcifQheqlNCr8RAiKFrjPfztN9RVRTGeZjDpJ18ev5s8MPpndOVVV++8JPbC5X0Ec5xN7jdiINXE4L3GEKOje4kyowGEwlMyq6xq1ZtNs1p9qTbq7Sg2lyWqjzmmJW2XB+XhloTu0hi35XKQMogQStpcg4Vd4G1Hic5Xd7e5YSB/S8ZG8uqa7zJv95FITtHVjgNiStR6UMwYEnYfMVsWlLaIrtaHeksAvv8YRV6U2JRVOXZiWSLOhKdrFBAWwmbmveImTQn2xIrhONJTFAhlxaVutA61WHhJjys2ETJk6h0zlpU8dzMMbEUl3oB3fLOq8aRZa4saRb+Eh+dG7Rcu+8Eh34cGKrImEVYVNEzKydwzc4DIXaJ4yfIFbpMjRJd2ufzx7v5SsEMgFKBIRQ4RJEUDUYJqIFsW0EYwwgZfYT9tNuPu/KlRiQRS2eQI1mex4gh5ljaSZV5L02ZmQo7QkLmhYbD4k4lmpdwHksmyC6BRxFZ86Yk2RQDBhY5gAWteOCiHv6kkATRJTIIQ8A+q9W7b739xusPMLN8Y3ajsw2NoCnsUmoU/D8i0iwg1irKkA/OSzETCHxhjtVxi1AcfpivjAdJYHpSRBaQLEKOuWqqVFAusBVfZnIt63vwIK66ojNmlBehywSbKsPKYyCpXEg/s3RlgR9rrBAKSuVlGmWVhrOjky+2+4RycunHXz4ZpnlzfHZ7czRO7mTVn4Aap9kSGHGaJuemzeoIwBq6T7Eicq+Xk2wQqxkVVhsUQT1+6UZD8KUcq55QMoXoYxjHcdoPfp5Jwk8SBAJjjPtpnNzM3zaEKATBEWpDU3p2UUVZJTnKKCipwgjVZtEGhFtntx+8887Z3TtRSp+cRGmMjs6DTkhUapEBg1cSWmO0wiePfnJ5frHdbp+9OD+7d//1hw9k39OCIzfdCuYktDg9O/kk/qhv2m/+8rfG/fB//N//+9XuIvtklc7JSfCbo+P9i4lLTKnIp4gmVzStFkaX52ilsUZ3xmgrEMJ+nC8vL4dh0DSDIcy3bdveKq+saRpDTA+aLJA4byZf2cmPIEo9ePXkOULqj1fnly+GeTf6KV9l2ZjJuxKrOrWNT7b++X7aOfRElMRIpWUorZVWqBGMhtaoDRXpqzCGXvVGmpwEYCxNqpIJsi29vFHSto3ueqVtsCZaE2gUnWjCYKywQLTNm3pJyxZULvOWuJSnVEBjJJfcuVqsMig5pZgDy7HJXOcYmVhshpIJMZZIgi46ECVF+shWhexOWcmPkmlFFOcEB19xYOBfe3mCgmUckksioMacymTFs0Ha+HiARLJeWULdnZLNPIv6QEzJollMK5ewTp9UL4VbvjnpplhwsDlSdVUkbhhCL9uGRf9I3rTgW0A1DL8h+nytBJlBmvlzG6lKokraQp8nvXu23z8LIrUlWCbAmFjGsdxPBvMRib5uDKqZdJjnsN1fjW4vdNaNRuFDiplMqXkuRbR93v6yLHLts27ABzNJfcklZcWUHfla+AyR1dcoIZeAXsI9cXAWjAy+rKJFkwAKNSmilpYeR7596/Z7773X9c3srnIOtT8gpaebkZDHWSTpKOrBYvuLOpgvJXLJz6pEmoOrVEXX4j8hBXPdUdaxO1R49A140stA9QpqWlA08tA6VPmIknsyIzcZt00ounzTQojn2wyVZWy9lrqUXBHc5J+GZx9//EnMgjFtT672z4b5W9/+9U/+4R+fXg1tdxlwc/fsNGKC6I0xzrmSpoy5IWUDi9UkHmZQrLJKzGdR9TNjiegxef6yYXAphZBiaVQJGkYymTFBGudxnAfvZzoJkv3S4cBwBoUQGZrPg2wqgIVUxppNhAbRdJv+jXe+cnR2y5Oikdaq9GrlRpYIO85D07UAOE/+1tnxujMXz5589pMfShCtMSKFF08eTcN+VUKXRBIpSVpjDkbpuSSaedOtP3j/AwN2dzXcu/OKD/Dk6fbF88d3bjUgMeZYrrusuomZXPCNMn3TdU1vlTWyFJoxuXkaduXPVfKp6zoyxFYICXyecjZR+dQYQ2G1RPVy1t0076+2MfnVqhMqRxdQ4H7cSSPuvHJn9OOTF093F6O0Rmo5uP2Vu5zTLoCnvhaIk2Zt08QgNTQaOi26Vq5X5qjXm051SuKqaTUYZVTfn5ZmAn3btut+U95eLM2NNSnEXYwz+Ljfu06kVoFphVJGJkkBKpD3A4l0EEREqEp+zXU1Tq7oJXf7EHwIgbtYApZQOUxqgJlxa3SniSamuC0DcpkDTRQ1mtySqhQaI36GCFK73huzAGDVxkOvfFAwrOG+9E6gpEFVL742EhkmTL6D1+Y3fM6VULqCX3lPz36kzH+XitYmN3+nm3armTuhyj0hjnT1OOKJCnuqiYPQcIV9s4YVO9EDe8oo2pgrnhyxd1JGoaUVSUq0FtbT1u+fRpy1ChAD2xkQ8JBQDUJCidMEsSD6b43RKfk5Oh8dCmxKXi8Vlo/eJUfWdIn6okXssNJ4xA399wONk6FHGCEg+gwloIMIglAFVGQQ5xdqEVytpw+PrlI6OZYB6SJo2qMqDOl4s/6FDz988Nr94FzGZLQMSbQd8WUoPuZc3wfHdElegXmBu9TMIxkITyBOhrYz7mgZl9PvVn0+xA0so6gvH5grwKMvRtNx+4T8JpllfCCpEmSTPYJusJLqZiKzuiWtghk8c019okXNoa0ggX3R2k4Lvb8YpmE+310+e/pcSI2YIvGcP312/tG3vr05Pv2j3//98NkXH7z7tiM2bmdN6SZDTKH8aux0wK4yKSFNP2oXI7WqLQdRvcn/NrIdXUpBUlXN8Z0IM06IZErRiiT7nna70uch4VtTqe1j9blg9hft64h0I0tAF6hV44Modbps3Zxl1z146ytvvPdef7RxGEj7TqcQyNo1k1hjkBLatjWNMCpPw/bJk0/H7fnx5uhkfbzddE8vdrury9WtO/zUMCVrtVh1XdckDLvLKz+Hs+Pbv/4r/wz+TNi+2+7GYUrRzy5sm/bIz+UlaG21rNpXRjeNaVvblo4H0KcwhTiPEymtpayzMlY0WpD3d8bs8kQmgnnwA1HECMVPAfDyxbkQYnO0ttIkGUyvs8AvvnzU9s3qZB1J3pcamjRO88X8woGP5WhaCUozSS+ZBjqDykDbqlVvN5v2eNUerfvjtW7P7m/G3ShQdF0nJZADNUjAy/NnUqoYYHv5XMqodNQ2mBRAS2nB9FKlm57sGiBUHxjCpMmK+0qaeJ6HwePyp1TrwHoArK9F5TZS9l5cwsgYSUs2fliWT7TUJGGcxVZM1DBIThBUxCBWEnd1IT+g6Vhk5XCnDn55kLNShqEoDFpXSkaNkhypmQ2SuUiCyl8RItVaDRJXIOwvhDnpm7TDhWqkmF+6zHmBGfnUVTDEiHdSSsDB44Otwtg3Wy6YuSqSyiIYQmRepZG6PbOtpcxWookzDhfBb7PJK7pmmZnKdadBDNC8kCkpOscMOaH3yZcKKwXB/nApuuhCcBFLMxVF5D3fYRRx2BncyHv1fSck3Z0cMAcQzG8v0TOhj5nctat2fM3pAOKfqItBkcp2+UlWWvoU8v791z744IO+788vHyvNixo0xiwC4jfra5kXqfR8UyGgpiI4GD7wm6oHJTNEPh86p+s+FNgPDw+EppdIz+mgGl33mjnhTXPBlzhK4oBcxsUW7uDlKF7q3urAiFx8abZljIEgpmHyLlKfYUJMoJshjgrsX/3gh9//5NPf+e//VUT88//wH/7+44+VhFfvnPoUg486K1LAjZZ0cslcmGgm9YjiDa3+TPY3Mefk5zCO+3JvmdaVyq9BKDcXoiO57RQz+ugmF/bjbhz3slEBAzXmEQUYW68AM2o5CzJ2QKtGgAoxJ4co7K1bd998771ucySMAkw+eYFBcutNdUejTU4JRN5sVvM0PHv86by/1CrLHOI8aEDv5i+//PKVN9/NBClxMbRCwKrdHK36tpvHSUtz++zOr/3abz6/uog5nV9cppQfP3q+vXz64P49yNHNgWClRE4RSUkM5LLs/Bx9eXwYfNWMNdZoq7RIIswpy9IzV+IM6QyTA5xRGUj6Zpp3fjg2myNzlDUMwzhO+9PTk/XRajfunn/ybEhz6RCsmqdpn6YIkTRNu/L8VGtNI6UlPWt1vD7TwhjRNaLpzWrVrfuma6QNw2QQu241TeOzZ0/Wm26z6Z48eSJQ3H31/qZtLrYhAxwfb9o+x7ynuTOLBnsOhdaWU0pilpnlPXL1KY0AzvSWsmSKKXg/xxjLGQgBqxIj9XslcpJeQYpGWeIVGpGBXY4ZiCgElK6BaIh0YYi3vDjVLD5Kkr1PeTIuFhv4A9IsZ6FJvZfngVLoZeDNP4f80ZfbLpWQCVjhkr/NokN+mC/RhxBJZZC8ai+Pxuh/SoP7Wv6b3UT5ZyLJh2uy7pMHrmwVlq/Wbwf97mvyIcP1sNSkHPA5eGltMAkjG0jy8tl++9yBt7TKQIqn4jCVTViupNTXvx7J5sbo58lPoxuFFlopxBhKQA+JBIAJ/kjvrdbprAkML/l4iBubQ1ETO+XOABBySWQhIvmFMp0yH7a//Lc07LohPcNvI8WkCW8GSd6/9+qHP/fB8ebEuYEDX4yBSMzlZxF6ewGTw0vD6HxtMfqSGANzbnkTsCx5cvVLpOhc8f98KEjD84Z+gOJGtPKoFhw6Vo4/A2ITTc/zwiZl8jCzAeK1CYtAhswDceSh0qb4vxUL6n9xWE9wdX7x/OkzwDQMA5ZWKEApkFpU4srP/9v/+X/9zr/6H3/7f/ifWqX/v9//3X/88Y+keOv0uNs0TfBOYo5eYYzlBTZNiecAIXiet/Dhrh+Ee62q2YBUNdRXHKNLcQ5xcm50bvRkRD25eZgdj1xjjC64Os/hjQtZIJbQQLpINCpckKNKp6QxyVuvvPr2O+/fuXs/5TzNg7AyJA+YO9tVITZE01oECSlOw2538WK3vbCAvdXWyIy+7xqB6fGjz7+GWehyCIxpII2AuO76zWb95ZdPPv/88wcP3uzb1Z1bdwc/XlxezfOYc2walSFqqxNiCCmFcmpSQDd5s2gosbQDEJQCjIjl9pBdPS5GFwtek85BkuQVhxidn3yIne2aTZckuuSTxKthZ1f26PQoyzy4ARNaY7UxMWObbG/usUeekppUW1qrG5nJyC3LznQKZZiD8AHi7PZ+cN5qc/fu3bbtg5uPj1b37t1pO5lwDi4crXol7DTvE5ZHH/28n69apUlLQcSIktTFssz8Bm+ipcVBt6icd/IT9z46zyEishon7TKJ3VMSPF0LlEpTUSIP/vhL2Uf42pLdFbWRWQmJBBzk+TgxugQscxXml3HXuLDVainFThJKkSWDUJUav/xhBg+KiisRVeyBKWoHEz7QpYGoi9TyVfqgLAL6ZyS55U1qaMK0mGRbGtulg4HTYm99Leyn4OBwxCRMAoyQd0zp2smRtRp+JDC2lV5Y20Bods/Oh6vUpT6FqphVd7A0RydfdYgYMkQhmSdbSi6fvI8+5dxoo7UI2bswh+AzhWMak1f/1lzaglT5SlkJ5gHB4cLHhFFomUUQOSLM5JkRET3BvWKSyLotAJIkmBgViAttb+GS0F8VGCFQyaa0/Fq/9faDr3z1Kz5OMY5N18YQYyCPMQLSUUhKvKEEODSJsGBmr721JDHTuTC9YWV3gOwksZhS80RYsEMw0eKXL9aiAplzCLHO39mXhcxx6Z9UHA6rOBwyysEcFUkpmu1K2EGVld/rulgQq7a8MQkshk3p3Yd4fn714vnVydF6Gl0SYE2zD0HaZvRzY5o/+tM//je/97v/4r/7ne/8638NAv/43/3+j7/4/G31uhCqZcWkVAJTSiHElnCK0rtojKFhq2HgLDe2Pjooh50edE4MDUqk/BMjbbZSKcVHN8/zPEzj6GahlW5scKOPQSjRWBUzki0Vjd4SiRORcSdiNLoF0Qjdlzhv+3sP33jtnfdU2yYNbvZG26VjQzJWKjWqhNA1xvnp2RcX3u+aUiRHQW/fWpu1Sil9+cUjN+ysOAoSrFFgNYS8OT25++qrH//9pz/57PNn59v9OLbd0dmte5Dl5fnV/nL/YvvlqrujxFoqiaU7VbQczt57ay0RLOmEM6iNsOrU9LJiW3Vz5f0Xe+eUBp1kTiImdljfbFZHR0duGp2bNuv+6Ogox3RxcXF1dWWUvdt1Td+hFOsUc/lElroyK6UupQsSva9c2fIijvtNY20yvrX27ORUCbnbXYXoNsft1eVVwvn1B69IiY+efO6cOz4+dn4/jtN2t9VGqMmAcHOY0yBt19pG60yCekYJFDH6a3AUnV7CRyvNRLwSBSKgT0h7Mgwxh3l2UtHqvappAq0qlShxjNXMKIIjiw1K5zxX95k8CVjcrfyg1h42iEtSIfkHkRa1JxqH0tyaCvNFiiOzMTrXCSlGzwoWlGuTJCY2e/QciIQEEZZakySZLscLcyTXDWABLAJsJ/XNb3xDQBVi5Y0cW+LZpjUkeMSiXKX+jUlpoQRoI8vLk5L5hzSLkSzwJQWrCzNBN6YQk2PKUjk79H5BaWt126TmSN9So738YpqeeuU6EW30SV3z5flDkQxgTlqLLKMLQwQfkpv9xBbpylrbN9KIOYxzGFG4BDFhqa9TrTypZ+GddDZKNCpbVpCkNxdL1SxDggHFDNKh9BnmkOeYQsiOhFapZBWShABJzFiKkmk1V6SlGVOZ07QW2JTGUzZzmt97961f+2ffbnpFmNaAIuZFpweJ85MxGpuMwqYx1pQHS6bpElnKh0zf+VVKyIqFMoSiwEuPmh92CaPZGM0Mpdoolh9RGk0yRajqLbSN4NZL5KxiObSln+TKgTCaXDiwnG35ysx26DF7shUJAUJSMRgfpHciBNDSsnwtsHYbacczBVeBsmC0aFqz+vzjRxClMc3F7jyUbxZIpCSAyCEn58P69Oi3vvMdvV699e672tgffvzjYZxjil2N2nGchhKU/ezdFErynr2fgvdYioYU/Rznybt5CvMc/FRC9uSd96H8zTQNIbjZTeM0jdMwDMN2vx2GYY5emdIruRgmPwsJxiohYy5deLllRja5dJPaaBHCoKxOyU5eoe6Dbm89fOerv/jL7dnpkLzDqLQKwacYG6P4MrWNkjJqGefhanv+QgS3bloNGGbXtW3b9FmZ/TiHJF5cXNy79+qtV1+Tmu+xgBCvtsNummKW+9kPowdljFlBEn3TH603BvL2xfZqGNrVqrGNL3dHG22890rJBCWE+TS5MCdM1LQZEqAswZDJwaJSn4nRIljFqnqNMRlCIJydnGql5mkq5zYEa81mtcEQgwt929+7++rx5iTH3DX9rZO7fdNvL65ONid3Tu9oId0wNlIe9euuhHm16ruTo9Xx0brvjVKwG66ePn8sFG6Hi8ntQpquhsvdeOXj7Pw8zeM471wYJ7+9uHp+uX3uo88CQ3TGyKY12lACKqVFiARoick7x+L4xhrbWGONJlUZjGEMacbsUp7mMDk3ZczTNPNElfSLyl1gHbNyx4yyTdfYTkqdyhUIfNd8OUVzRGIsQbZtq02jtSXELduu0X1JiR1FWfCEhTOqAbIQSmllDEUS9gSiQTKBMnOKKXqMoTKspHZBzD57V1XVsgSlsiIlTalKcg5YqY+kP2JIuPlnFBZ5Bs8OTJT60sH/CPHAzqn/CXsmMTr4wDIlposmfhUB+8pZKZUfAVlEk4UC26i1gW64COePrsJOGZJxbY2N2d/4/grqWjIxL1mwa0Nyc3DcmbSrVojso3PRRXQRPE3GXL7hoC+FWEz0qMon4y0h0wLvCxmckJjA0ZIyYPKJEJBADQYLTi7ibdTqlAZZJYJaaiqACEmjAKyCTgjhk3vl7M5HH/38rdsnMc0CymNXlJ3TAUSkgMSMYTH7l3nhcJYfqQ8gSyEW0fkSvsnxovKHGIZLT53cy1g28LC7VawZucxwBEnIY0q0xKf/S/13ri6owoiFkZRJBbO2o7RTggXcwvAlBVJLZZVMmaeHgnLUAdOItXMoebUUyUqYdde6MC9A2BLSqwQ1lB72P//VXz56+vTthw+haX/1n/+3Tdv+4e/9mx9+9qizDfZtQy4v+3GHIRqp2rbtui7FPOdxJMEv0r0rxzNK8DH42YXoqBhixE6QWkzTtBu2u2EYpnEOM+kjlQp8mKfB+dJEat4JY4mJIdLHj7b0UgIgUFOlhWyDaJ6d71577/V3f/7DZrMJEkLG4ANBP6RQvF8VsgTW1GkY91duGGUmSGbGcpX7DZH5QQvVd6uum0N49vzLJ++lAKr2XyFhyGi69ujsBIJu9er28Z0nj588+eILo82923f9wzcQ4bt/+8OAU0sImuxJ0NUqVgLleiBFUsEoB84yYe3AKJY3tPiJrxsF2UsrpWJSAOgji0zHzjZNY6QQIXgj1dF6bUyz32/Hq2F9JHvbj/P04smzGOOm6XCeB7zIObdKYYrjbgsA676dhis37ZQsBWLpp2NKGLbPzttVG2Pcj4OU0ratyHkOLvmQJfXUEki53bSt3Rz3tlddR8IAMmutSBjzGoOnteagxEO5Km9IjXiKc0wuVVub8lRKmYpRkyGDyiLlqJAZGIoUUF4WMcVrLQESAyMLEV1CuSLCbqY9D0AQIlaNvMX9IB+G0hlyDFH7GK1QCrOh60teR0iRzU8YY6kRhWTPf560lHODsOjClsiFSDMU0kNQ5TZnWodBuZgv/d4/JfZEQ4qSHlicoDpRyJtO2wc26Q3AHEom0iYitpBXSCJZAwVCEKxKJC3ApKB258P+yrd5I6VM3klpGMFBml7cGmJdf5FsIMuflksbZqmMsbrrGucHP08hzpmBLjkJWmTUmFg1Iyt0SIiwiNnGkAPpaCdeDpCGS45s87/ASoleVEcvAvRBEBFKEkhKgtEGk+SdLtlWlNDW2eajj37+qz/3FWOVG2Mg8ZADbBAOAEbmrYE8KNTnhc2MbGtcx3FcArMUHVIaYOMLGqzTSC5FEIJUuEGxGS5N+CD5UAeMPN0rmTHJrHgVytov1IqpqhAt6HjRzF6zMLgsn48ApRFypJaODBU0KNSVukS4IcjsnihzAgUmeQgQtM273X7aT32zcfMsSr8jVWnKJX23ym54/MXjv/iLv3rr9Yeis9DYX/72rzSt+aPf+92/+sGP3nr1lQf37+m2kyEomUTC7XZLbgx5GS+ygjfVBRnmeWamOy2Qoyc32pTjfhq3+6thHn0kryIppDbbYe98eTtt1wqN3k8pIY9Eyw3N0RqLiD4EYzVmGUEmUMe3br/97ldefeU1D9lNUx39yGy10koLIKN+JXLy23GYxz3E1DWttbakWaz2p9oYmp6bvu+bpnn8+NF0ddHdvkUPMPrZeV+CdNe1oNXxev3qK3esUcPVxdXlcyXw6Ojk9NY+pe8Pw85CK6RF2mfQPAGabiWpSI2lhFVa2LZZN03HPu+JXLwZlpfZXKf8upRrSTVSACgjS80n0JSaWEklog8hOOclbaHntrMCpPez0AoxkrxPya8ScdxdxhglSyCTtuvl5bk2KqXk3KSU6vs+qzzOpfwnrXQhtW3bVpnSvh2t2q5pfXSAqeubtm3mecbodWMR4jRNSPJdrQJQMcSqYSFAWdsyulqpa9P5vHzB8qeCzViqnOV7aYCactblHKnqCFRn9HRFCTcV2PqcS2ISIrZkHaCYCJxL07sA6XI+xMYlnLI7+UtyhwwaBFJhoVRXUjkHKK6klRJG5aAyiApYrbbJiZZnMadIgxe5oB4y6oPt2YGlcvCH5MNxEPXm8dwBKAI3yKK4GCgcSEn8A0KMWmmeAgCLz6nGiEYmLXMznIf9VZTYKGFVqUsTfZ6bsjC15MMcS1kjaPZLsqghxraxTauJPzz7MCZi8DNxB4AR6XCDlcOKwCi1XDTBUyIXOhZjTyyvSgjUReKuRDvMIMS1llb91FlhRKrGdMoy0sTDKCOyDBis0B98+P7Xf/nrfd/txksqDa73ED8lXVmFiA94cMgva7PkG0tZhkxVrzUmiPOrrqDsKgLAmBmWYVKYAoGlWDvmwCnNENnXttb0qpwqyDmxTwco1rvIJI9FlmZVjIPzmSD+HnXo2WTREF+gpBNd/kuSMSA5chB43DSX2/Ori21ztsoxk0GaIsZ6qSp0TolkH7aXV5eXl7MPuHerpoXTW7/wa7++OTr6g9/7vc8//eTp5fbdh6/fWp/Mu0s3jBAxxRnIkk1qHvxxE5MaZVNw0c8xc5eYSGYZttNudNMYRocBZeLFMPg8hySkaTtrrfZpCiGUg6bLtzRWlT5MQwi0/FCdQzV6lNZ87Wu/9MZb77qYMEsXE8hsjFaiPD1N4ChFVrXzNG63z3tbqlyeWTe2kUIRjEdLZSYfImLf93du3d7v95eXl93ZWcmPCUkm0lFplGJ0Ka2HeXf33hmmd//mL3dX5+fjPD19+hQx7ocrq7tWHYfS8qOWJgsRk2dbNUrPgvFwMqO0ki9rWoRGKmuO928i+4RpdoEEFZquubi6MFpoZd00z/OcMabgeNH98OHDgOnp06fGtuvjI0AxjLvt8+erdcciCkebk67v5nm+uLzMOZtuQ7FWmsb2x6vyNaKkukhE+rPjW8fHx7thP45jv6J/6/I4jRFQWxMxXe32csR+paQKPgnQWhhlOkZYKXJzo0kz+4JKjpJOQDXDOVA0SnEeS+XJKvYc6wRTUTPPkWWdzh90SlNiLGxNhMBEfFUDOn01/QhJSnKKSnXJ0b9qVxzCN09yE1M80iKdnn8K5sgjoFJI8bys9ILVd2jpG2h0jJILULmgNFgLj4vD6qtN1SZrTCZGFBJnkmWjhDys6cQNxUCoCe+wpjgscAEg0K9PsJgss9RgLPSdODJx/ezZxXSVVGpDqYxiY1l9XyyAOGR7oBLHZVDknEb4s+CTL/dZC23VNF5N886HKeAcc4jgo4gkBUHzaBYYJqU3hopysZnQI4k381qPYmtI5blFWgNm5AaK0kNloOaXFM9lRcgDbTulEoatcIyQ737lnW99+1t3790exm1Kgcbt1YqA704GnlOUj5pYqHsx8WHB3pyTULJetqooU0M70eKTII30A0yGnbJJqAJJYITjtIJcmtB8aHWAaV/luWpFj0Qu3hqcb9KhWZS8840JMipaiLClVP01obLJRCyPkZXlWU+d0ONBpjnR2HOlRZuCUNlq0cisVTmLCmhPT14DknX45nH8/JNPY8RpclrrRjRg7Jtf/8V/eXL27//t73/vu9/9648/uX90dNq1RjeEJU6AEKJLztNOmKAVGWY0zpEXSooheRd8YB9RiJOfy//FREP/zAiZrltLqbPAeR59mGkjqhTdAyNFSEGK0LRGaiOF9RFB9fffeOf1d95XTbuffbMyxhgfZqsNsaNzKUpIhMw5t9teShoIaK1TiClK0SujJINSGW+Xhe7b5uho/eWTF8Nuz/y+5BM7Y5AfTPRx3s+X/tE0H51pLTfHm91uiwDaGmlF9KMLeyVtqub15dr4OTJ9kaDDRqD0ecIYwuiXj48HWQUBIvqsdclHNLmaELIxRtrmarjqWr3qN1JB1zUgTKSpyKrrVqvucrcdht2JMSeb9RXuvvjy/O7muO97FqU6OT1ar9fbnXRu2pwcu+AT4tHJBpQ8310kxM16jQl247Tf7yMIaZsXFxcvXrzoV+3du3ddDNv9fjtsifaZ59LHo4+p7UvmnKZkGpVL2sUYUGsrFtgJN25ClC48eBfiHNNMvi5MmRYpihAjpkXRk8wDpMpBSqNsFXwlESfypEZGHx5mL9XSBBTbCsklZLMaLwcJGhnnxSGngmEETXg5ScQYhYqSKaI55AWVJ0nShZiBnGZR6aRISonWbGLRa6LeIpUQREZbvNAsN1xX3Y9apl8rJnIIPPA/l+KR5Q3wp4x12Cfo5jSmfoEUk5s5pxGAXItsrF21YjNchP35jLO0oiU5/7oCFi+5N2QUKYvIkwfMsbR+bkopCA1SZ8Qwz2NCDxCJ+krKr5mZZNw3LeDF2vNgSIF1FrPKJbtCTiVJzCSQW/IkxXSKWUC2aKCInctixWw9rVmd3pI9d8yRVEeyC1GAePjmG9/61i+9/c7D/bj1cWoaM5IiM6XxqolFEsFy8W1ZfkGs+mxZYs5RS7PMebg6Xiw2Di8Il9DLwm8kMs4M1WqFwZ48dMpu2JDyqKb8OMPvrWJWWDu71GF1TUr7TvqJEkHT5lNh5ZFV5hpnFB5oZi6GYooup5BVblbtkYFm2vvk4Hh91pgVxnMqZGkOmjPPa8pBpyLr3//hH/0v//P/enb71otnz4+J6tH23e133/vnR8f3H7z5p3/4Bz/4yce3193ZqgfnGq2UKM1Vdf0WkacKwUEs7zgipoCJJORCIpLUHLz3gc526ZCNaUo0D0BwGhdCOai9NaX/iJFaGyzpP/imbSKoYcw+6VtvPPzoG7/Sr493k0eymmv7zlrDanCKAFHlmM3zNAxuGs5OjvmmNF3bmYYkShbJnYzU/JL9XIbg/X6/oy663nnm6sac5jhu1FrKPIehMe3JrbNn5y/8s9BuVtqK5OMU9kqZDA1BUGnNSosEALDKSlXihg+jDzCGkRWXxEtC6WT7hIKG/KzwiiFlnKNtzODmLKBtCeEBwrbNne6uBGG79k7bgBRWN5vNpmk6IfKqb5WAwFsZkXfDNgHeunsrZdxf7fbTeHJ6ulqt9nOJ43Pwx+vTrGXWcnKzGYdYijWxnx2cv8i5VF4p+Gd4qbQAIlgK76TSTatDQOezDuT1C9IaI9U1+7eU+aSXOLtpdvt5niMGUuMvHSRJMhKWPrHAaK6avoTT53F8JX8sDgolSeS6YmSWkzzEclqnAeDiUsM4onzYOB7m++WoS657aJEXE2qilLPvHZl5MiiX+3MtICphtKD6FgKLcMTkMz2Kqs1DA4UF8pNALFhGhoTXBV1ViLqpDMVuOCkhyVlfz0ZucFIOlmb1Y5dsGZdpQ/koxkBrcaNdi2jOH13GEXSpF7XSJI4TkXzoKgGcgOpYEiktHFz0KIILbg5zlmislVKEOCUIvMJkai/vp9gAkJIeP+68KNbSaIWx6YIU2LLH7BAcLtG8arCIRekSCSdDBAE2ptH0nRNGo5UXXucISoYwKq3v3r71jW/80rvvv4OAsxt5xaqU8n6utp8sw81yienarfCgYE5SeTQ7YlYCXE+6qoqHYJ8JUgsjaBRwkC5/xWtZRKF42pNiytQaVLjsooudQqKKsoLWF4paHePwSIelZLPQWjWkihjYj6QOfPiMSIEpMoOD1jyYQhZJt6ZLM2wvLtyA85Ct7jGpXI6wXMqc6hlFnl4CI37y8ccf//BHX//lr7V9VxKhhBIeUPf37//Xv/lbJycnf/mnf/LJ9//u4y+fNQItS5rK0ryVKlwkIKyAR5mYp6EkGJWzwqRT8pNzpVwXxAskLzJTvkLupoGor0ECWl2CLsZy841RpS9RkgJsnqfkZ3t698F7X/2vTu/e9yG5NEutmY643nQio7FU6GJM3o3DLvi5a6wi7Sdrbdu2jTLcyZc0WX5BBULR80zaqKYxbpooogr2yCSPJJHAhxRApmZlW9N0thNS3t3deXF+7p8/STIFmMiuWRm1VkqSZ5qY41wqQRTJNCLLVMp9GjnJSD1+dQhiHin/idTmoSDvN0V44RRa3UzRhyFux0GRp1jXtOv1+uLF+W7YHx+dgtSXV7vnl1d93zdde7m98t4rUi7bj9Pl5SVI0fc9AgzTvJ/mJLekV6RCxIvL7TRHJTSCHH0IV5csTBpjfHF5zhLp0ujSAZOrHN0HhQLoTGuiRpYK3ViZyTiBu1uAWll7hq26aXITW0aQB2w19yWIQ8ql46ctgqhS3lkc9qKlaUYGhsVYtbMl8yL0Eq6NlNX5vfJFyr1UknbU7L3DX8c6GVJoclSuo1dFxGdxk10Iy8SVLkYpXA3D/8gUO0IkellkimhiM6iS2GJGnbVMWdcftsjZ3NQGWMyJ8k2fhUo/EeKmI98NuRJ8Kf/TCqg8Xw9G2EYddXAiXO9nmC69gVaAxpC0NOxZXAnfi40F6URheTAg/OwSBB9dLF0ikM5cTiEQPC8SR5nAixIWyzixiOjw/KQEbZquZKSCtFTlOUSck3AgI1FU6ANDdUalLauVuVPQ6lwyj172IUII72ejZUqZaHqlprlzfPbRRx999PWP+r7b7s6t1S7GeR76vnUuL+iVxXvv2onjMK0Sh8E68xUFLz0XZywqA1CzOSODFsgGkHP6YS5POlaKR2TV2pvre0Ge6Dm/1GMtFA0WkafDjgvnFg4mh6QpXX1hrrXvy1cqydo1jEsqXQ9ht4QRWV+d7774+Mk8YmeObx13CGB0l2eZlaq29NT6pKW8uXx++f2//ftf+ubXjk9WLy6u2ra7vNz3bW+VhHX/1W988+HDh3/zF3/+F3/yx48+/XS73wtAkQJEJzFoBZZ+PScUVlYUQfVFdi7M02iM1qLceUnmsCn64IgWWD3JUklT0ceURJQSs0xZaWUbM5fKTgQPxm7eeOurD95+/3w3ssGTFqrtmpKwk1EGGtMoSFgq+znMk5RwvFlLKZtS4jYA4IInu2krdJqmyTTltJdKX+h1390+PQEsAZxbzBKp2kY2CrQCk6/226uLSwO2b1eN7e+9dl+3nRf+T/7yjxN4BNRY4qiwLZUuOUUXS7lTSogg5opUFgSUyHGhVlkKCFDFuwmmVOrB8mAl99kOo1EKpJndFLxvtKIoKJrV6tmL8900Hx0d7Ydxv9+39Gd11F9cXMzet22bUpqiF0L50n+UesjYNiS82u1duRKy6/t5nttWmLYhdAImRGW0sNokHaIHTjy0z8kSIvkMh+Cdg+AhhCzmZATYRihtyhcSiZKkXQLt81xmY6tSMJZDFiLQXo75owT/ElkqNq5hbhrGkKJCoTwSJiKkGGKI0R9wfeyDKsnRvEoxVksGBRCr/T9YlPGwxhdsY1SKGhVzIBx5UtRIcQdQ9UsWH4sD352Lk6yIv14iFyQWMWRnNoTFy7QOZ5F/aZo9y6pPULlnSAwL1r+JCWlupBXFHawOrQCHvR99veKAQvEo0UodjNLOuUY2GUwnjmzcrJvbfXPy4x99Bl7TvKTUrbS0LK9PH1oFpqGWljlieXc+y7Tdbic/ZcmWSDrnNEzDYudARqlYyudqq0uDWnpe5L1UqmJaQQiCcJT4GXwcPU4ZAgJWhcnyqgxNkIGIH72BlVUtkRyUKr9TeedI/Q8dnnJRrCoV2ocffvjffOc3utbMbp9LunFZJGu1j0FbU8nB5bJFVqNXFfkk6r6aKAg8ayO3QmTZ2Kq0B8my/TlmTRb5LD1GJTmkiEpIrexCZ694OALmY8RArOZM+yP2l4JI1EMK2YoBqrm2WPRbknWTUIv2c0wMQOIKmGUaxfIwEjHwFZAvQZZGNxqaf/zbH47bAN5avbZmJaAB1FZ2SrekiiwF+VrkjAok0txCZRiutpQpoG/bQOTAEJJmpTLT9m+8+c1X7j54550ffP/vvvfd/zxuL3YXF253lZ2EyZXoLLKXrK0LbOJlrDJKN+uNUSoRvD16BwlZ7EYiEprFE2kpSjY7F0YSe372k0JhbP/80rvYvvPWu2+++3OoNRuV2K6lTbvrV9ao3FgLmCY3RD9Jgat1rwRYraDuLNg1V0tSdYRcah1yJfV935eWW8Gts1M3jxdPn52+/nrc7bLMbdc1XdtuuufP8dnlU3ApOUwuv/Hw7c75W7dv/8Zvfee73/+zz/7sk7U89WkMoqNdf3lok3d0pErtmmQjsstJiZKKAhGDRZY5YBAHpzFijzIBCbIIyONdqUF5UqcVxjbalLsklUvoktd9HxK+uNqW+GLMFOM0DBfzVBIjYiD/7mxM6SY1u1eDbUrRHRGFKm8mC9X2fYbkk+eYTopamfZgII1mY1gS49e5FGViHKfVWmcBLkTjUJWPR5weqcXi24KIzrnJz44WuxXekyFFFuGiHWkijyy+L1SKCyFsYyoIcgmpvPNggXJgMQH2vBK6aVqSeKuK80qpUgZIk7MMMUcfaAItBaPRQSpewSKESH6J2vD313Vvhwe/TwQeB0EpJKWClLICA7LcyVgCndEm8G4ASy9AujoixKgCaHPgkS7S5Ae1gZct5eEG1uW6Hr85T7/Bd7oWrAkhQiyPG71um81rp++osNo+HsDTBJpGJjSiYic8DeX3dwStZcuqENFNcZqTG+e9jy4kj1AuPACO80Rr+0R+Q6muR8BkmallZu1xEr2i5SfNykNWqeRwdDH7UraXp5GJR6QQZU46g5XQaGi1bIzsNuZUCzK5VFz/iEgzib7tLubzEmqknqP7xjd/8Td/49e7xmJwbLEP4qXHdTAZl0KTAoJ4WY6ReUD17f60ayhPO3jDrUpeUpSqqMKPFaEZPQsTiur4KhlcFaJHQQ5vLKe+6NhrbdlMAXNFkctshCx1Jr+TZcfOWrvVr11Kck3RKEppiCEkiFomyTskKaxVZn81v/jyy4vznUi2kaXYtaZvbK+zGfKgVRtxpo01rWkJLSNzNqpVUu8vtjABaGiMxVJkQXKBOOAL9qjrX/3gg1ffeuerX/v69/7Tn//w7/4WvLeIl0+fXDx9EvzUGWCcpDGmaa0SgAR+ESGpKnpf96taKFAy+lmqrKUuDyOUz6xlKRNd8I1eTSkNV34/5dO7r775/ofd6dko+NiWgjfnJCGRlRsYJYOfU/CA2RiuGqmLEdfb7wVhROocGmoDRKueUsnlci2fPH28OjliZiwKUI01jdVWnT/dC58fvPr67nL4hx/+YL06efAg3b53+tu//dtPnj3+hx//2EK7HV6sVpuQxDhNRDQEBOPQqDRl2dLejiYDtKBeljQHCeUb3vPiJvuEpFQlWGUYo0fEd5lSRFi2bgcjdgB6IhJUA4qtJWtZy+JP/DRIF6Va3RIdL1VjVrJVIYIdyUvxMFC8JHLC8rfUK6cFVC0XpApLiQQXZu+d97NPwXkfyK8wkBxGCBhp8ELitFyg1Ju1wNmZa18CqjxwPgkFVPUaldGKYemsAI3kxlQOlsRyqlMCtqhhBUOSSjBk6s0dMbSkfEcZDJkxwCk/aQVRMMeDSDSatpDXlvKqRKocKi6FBUIqcKaK9ILIMepaoDKkrdo9w8HgldasGW8g15W2N9yZrxWj5A0ZSZJ5Ihp6QJMb6fRa3VqrWyp04RIvHu/9LmWGsFXSK2Vacn2neFZiNJa06lyYJj9OcRrnwecQMGkr285GDNM0plKhhlh/eUHVIqk6SYlUFdNZTQEDaQMELEV6jHEOeUq8oy6/uC2VP6qS8KBT0Fu1NnrT6pXVTSsMGUzFnDw7dBKHxTucNcgArjPN22985Ve//Sv3790dp11MPkafFycQVlDJ7PzJh5Sbvixu6F8yCAFYmILmaBX3E+MSoZfQkNnYkiUWmK1Ar69pDYjqJ8Ve4OTyk9ljUDAKt4Idy3fwU6DNiowkdZNylWrVtHWXy9AcWSAs0Tshfi4kmmAjMRxChqCE163qTWu8jxfn26ePn794egVoNIGKvI9W0VyIcFWE2zalIMxegBWgFEHjIUkF+vFnT3bnu816I40wKGJG01KLE0gaHoj2pzUc2bv23e+8+vpXP/r6P37ve08/+bRbHZ/eemV//vTZk0/RuRC9sNZGTDKXXhoD6WEkkYLmti5TEQDkcQYcfBTvUBrVkhiR8kTVmaM33ereG+92p2dTSpfjLBuCH6eoJW7W/fHRumnMfr8PbkKMWrOTvTRasgvY9TiVtjS0uQBMyP+Q5j9ZQWkx3TR/+smPb9250x+tqSWSfd9v6M+X+GjY77339197ZZrC7MYXF+cpx7ffevdf/Pa/FP/P//ujjz8OiJNXzCpDoaBUbMLjrJNR0gitqYCpbBoCvF1fdkkGEAeF5wNWT0hbh6/EtReYQ7lPkfhcWVb5T7ZEBbJ4INcAwkXC4oNTavOE4obqZ+Z1TSm1GGkmGMxNSxlc0MOoiH9JtjVJVRxIU2KpJTFOVZ7dAhfJdcBaCmsX00xKADGEEFMkBzCgyoOCePk0mjdMB3Fz3nwuO091cLk5uIkFWsbx17AIs5JGSWTx7fLbomIpTloSEeWb7L6MblmEoHS2PgBoyomhDq6lQA96WbryFL4CynNJv+SAgzjeuAAAH69JREFUQGBilSpnBVO1N6Dfj6EMqrr06Zf1Xm7Mx3lHx06VB0PFm7NyXjQsWIusbipcL38jUBlswdnbt17VfvXsk+d5tHFI6DhjlYtKJX+CXL3h2aU6lVs8e/RTHOc0Rww+B5+8UKX+wpx568g+AKTjjbScgGr/kzGTGxGJ0gQs4YOfexClsvVYo3kpOxJIQFP6Juis2nT6pNEbq3ol21K4Ri/SsqUGj+hjmkJ2M+xXuvcx9qvjb//qt95447Xd9oKLjgx4k1yE1wYllavLYyIal8vDkVrCehKQSFkXDwrp6oCEIinncvAJaIi0amXAPJHL8qK9yXHEQJY+YKl7MwkbINEYS8TWrWp4hq6I3WagAl+p0izNKYRSzgpE4Z0KvrR42ek0CD/l2eEUwSmZhI7rUlVrG3x69ujR559/vt9PmGUjLaIIQGYkiy4dleSNRCsxIFm36nIzSrLRNHB88vmTzz559MG996EDqxuRPIBMISTM1lppdclk5dYn2RmpzevvvX//9QdffvyTH/z133z52Sfdqr11+/ji6aMXz55HP7upBPfsvQBsjKoTY1YGZfQCHOQMkhClzdHClI4t/f9sfXmPJUdyX+RZVa/vY7o5B5ccXlquvFrL0gqGYEGW4P8M27AtGLC/pWHAX8AQYMMwDEsCl+QMezgzzenpc7rfUVV5RRoZkfW6uRCwWBAkh/26XlbkLyJ+h+xmm+hzzGoMt1v7x0+ffyk3N3yp17rpmtaWn7+3tbG91eUUl/M7t1ogYtua1ujy8WoCKibitrBHTcZ70kF5wg8TC0ROKawW87vL60+ff76zt6OUQp+01pubm/v7h/v7l6+/f3Xy7cu/+hd/+fwXn7iA21v7EcO4Gj/75Plv/9mfnJ+fL/rVyt0poVNOUtlSpgu0YZ+MZBTZulEcqJjsoaf9DYtouLbWRTpZ5wsFMrG/dLXRD2x7wuFylLHEXrG0J1QUVjqJJUiATJsqlEjzRoH3yf1Mzong6gpnSlRjHo5ESkWmCSrz97iQSsW8FGUtal2AGp/6EELppOk1YhZPSjEmz/Yvid2mQGGN5ecqx9L0qvfkHlpTO4LES5v0G0jzZEfa19KKTmtSa4xlHjzpIbNSRtB0etJg8iuryr+pGwrcgBQWoiDL8udTRubMCCVj6Y9rtijVbNID+ihMnTZIsoQsLZDIkUnudfS9NnAVNcrjQSxRXbTT7S1qivx6HUbjGw5FfWDimCc4nzNdD9MIfsrqTjmPTZd2bOoWV8P8YtxpD1vVRRq5kw0d3cOZ9TZUdmnzRcg2+lS6p5C8i0PA4KNrmsa2ZnT9OI6sa0g51TxysV4skIMFBFokeI62iBAKqhYcrl3KXBZEishaZKug1dC2ZnPT7lo909CKrGSSBVZQBYHss3AZPIoR1YjJGSGW8VaCtK3c29+SqlwwlMOEa1cCtk1hziJrqSRUvaOoAQZiWloW3MJrCMk0UwJPay7muh9iZwJ5b1fOf1zGyBVTUei7AtQpQAwiw0yA1cIK0DIbyEZmk9HobPkpEx8emYQbYzRK54JJkDhEUgG0OWrwq2Glg2/S6FKv/EKMo3TJeJzJ/YRyfrN89/787dn5EKKSrRIyIBPnoW27nZ2dxjRxSFpIAyZhS1N0DRSXbUxT8IxQw9jf3Q6nb3/6+td/IDSABS2094ns0QsEg0iUKkOqHg/SAmgtm+0nv/r6+OmTN69enP7wcrg4397dP3qycv1qfvvh7vrKD0sjIAVPy6+CTxQtFihyOhthILF0OQvQROrXZHXRmdZcfuhFs//JH/yTz3/9m90nj4OEIKNUuNM1j/Z3tlrd3929+fHk+vLMqPJnO4qsSzGUd0+VnxPzvVSPyUfkD1xgJmfG8E1Kiw6RMFy+Pzt/f/rJZ88NyCE6RGhst7Oz94tnn/yv8W//5//42+G2/w///j999vzL448+1o25uDy9ub4+3D/+/Bef/d23f69KfyRSuTDK+0WXZo4sCixAV9NvJ/N9aBX77a1fawVcy6mpwlIWBSeJZxSxQL3A2YqJdnqy/AjUlAWrysGNtM7LrOAl5nekxZis3C0aufAAiDrRRB6omCfrwLWSEdkVUNQZEV97JCxSNLD6GRWDd3LkthJDdM4Nzvc+9N6PNDxUZHRRw4h4YEN7BeYS1FAXjfreKaFG0CHTGWOOrDaiuiH4TjHaWtNAZsMkFEoq0lEHlISwmKchszClt9Bt6YMgW9OOieO0arg86VFNDIjMREhkvEofikb1hq4/XoGy/SQnHgC7OcOUu0m9byn1+mfp/g+A9s+j/e9n6GtmyzrbaD2oqc581PzUeX+SOnVb5mD8EK/f3bR5s9ONCwuMZF1W2gmRpsswcz4dpErBAIxYCvoYep8cOfiAoWyt6hcBaYwuSYwQCkjHUhhod0yFKlNZh4jl8YYsHEtyUpT0hIxAA9CUkiI2W73d2s1Wd53ZUKDLySRvMnbVgXI9eOI7DpiHlF0SpWNI3iltl+N80c99OKgxiPgz2s/9HJBvwXz/dybPxbR+vBObkfbgNDsR61TYe5YRj7zURFrhFCpFGXUW0EBuBDQCbI5CJm3EdkaTI6Qovdd+zH6A4GFYOtLUAYd90CLIhxAEskGoQJJS0caeLkzZZdGg2AQftN9uIik0McVevnt/fnZ+dtffxFKnNwSIxBs2pvMrjksn3oHUCrVK5JuVjRBJCqVBS1Doo0gaohhXPiOwszRxdOkF44h30jZLfvfU+vUHaLQ62n++/8fPv/6Dd7/79uz16/dvf2q9O3r6aRyH1fXlaj5vtXLDql8u3Niz3XFMCSFAon0zrytCykjmfKaVqh3HPAT1z//ir//q3/3bj774bPvxQZ+GGL0UabNrwABeXpy+OTl79zYGv7+/GWLi2agxVVeUM9pGYxasAkGerYlq93OfMVK+VmSr0365OHv7xq2W2rS6XI1JKztru8dHx5/+4vkvv/rl4ub2x5c/PP3o2e3Nh939vY8ePbm9vr1+f3V0eLxhXkQR+zDYxoRU0x4nuIxRIhGFJVk4cIKLKkWDDZzLByODAFzXAQZwTLrPSKlQnpAvO2azxhWz5Fx27ifLbT2NoTPToaDK86tFc0GI06mGaXgo8T6eEdQDp38O1ZlmIwo4P506hpqIydocCt4JFHbROzc6N3jfM90lBtrk09iLBJDkPCjYdFCu7RQnM+r7WER+KSOn3XlPSLxq/+vuai0FrNMqwwlnk0OkqIMnUGRVWj5503QRE3qai9LDpEOuFCqStk7ycnaQrbF3WhJqp/COzBlB1VRdPJhe0/etydb9waVXB+WSk0yZK8NdyEOd0T+akbYmya0lavQWqk7umLzBtmgRnddDIr9GY1us9D6SfJbOrfTAdEXliImyLcg+Fz1LGLpZZ4yZlhwCI6X70+CFRud08WEseLd86Y5Cjgo8z8IjBBSBFLBtqXqiMXpLQqdgo7HbM7vViE5LY4TMCQV4VZ5lhBwdjhnGlMcIQ8xLD30AnyCkGKUWSfjFKs5XH1J+mqJfhx+SMF9W9S1rWoWixFvgRBSy95wYjZncblWabKzLbURh/Lo2XTUzl3ujyMWh4NWsSbpppGgE2hw6TDOMrcIZ5A6DikEtltmNeVi51SIOy2G1TMMijkPKUZEYVk3qZ4woMCqGzJlUjvSegtBCyKyMFjqblq6asA0hm1LS/fX56fW7YemCgq2ZTCOOHn2A3MimNAdZuRgG1wtyKzJKe1QKDIMBKXh0KsleNJd7KCvvcLVyW/tNTf2SHPWMxPrlwTdJF7SocmjLTHksN4jZePInvz369MtnZ+cXp6c35+/F3eLxztFW0+RxiOMw9nM3DMGPITjvPYbYr1aq9obkmpVLjUcpZbc3avzTr/7sX//H//z4z39VPrKGTnYYCiKHGPrzdyff/cPp6xNMYWtrq1x+oCJNmbmmQ4oUoCPYrH7Sc0+zlimesPxFOclQ4xrc+NPp27ub60ePnzWmzcnrrBSoxrRffPJ8+6/bH09e31xd317dxCBur2+fffzk+bPPFnfzs7Ozg/39yw8XITuZSseGwJCvlAeKw0AygFFMCYO6DFPs7SmgBuUQgOR4HKBJ9xrSlw5UkwieQrBYTC+mppz3gaX9qTCQR9VkxENyaTJwZx3GxMYg68FaunmrPxkJiol4oqpEb92n4uQVV3MkJqpY6cJrijQRGcmskdwBYqQfT2wScubLnK3OYQC5iru1JPhQkLKYXgpentEYPqZgtOU8PK2tUuUM0+6qVjr2KIZqnVKZwbJ2REzFowm+VMY05fIoyFxzRlKiRM71II6ppawoipSwkWVdatbsigis8uTpLkXkwkSZU/r3wvSmr09OsB1+j+uSMm2+oM6M6G+WR2C1kVMGT41zQyGS6nQnVrkTzXa7eXtxO8fbRs20lmS0TWQD2jBU6SOgEhALKnMjDmMcPbgImBVKITc2ZkLkcYxKC5PNkEZlTMy+hilT/hHm4PNIczqf2YkqR/KNlwgaUOu8K6EzomvUdqM3lJx1ZrM1GyJRIcaYIsXXlS/UJ3TlPshjlC7hGLOL4FAmun5yjEFIbaRcLBblNFtLem4yzxDEx6oODA8zS6vSjdWbmDIacvuNKejccDIRppgotkolWjSxzxU5DAgOvpClu0OtRJOTBdwQeUOJXYyz6Du3FMMcFnM//7BczV0YwA956GNyANlm1IhNCrRCL4VKrTOPaGqETF0WQpAvYWLLsCy1NgUaN61ihhkN8JP0zuTFs8PPDuPTlV8uxjsLfcDRpdHFXhtjwEiaJEkQjeJ3SSthJZn6RxZPk9Xo9ua2c32KcrkcLs6vto6eljPbEDk3U+I9oveJGQLW2hyV0Cx5zCyjBVqngFT6+NHx/sHhx89uzs7PX7/5cHZ2NZ9vt522zc7mlir3GC3gyfKntLKhdNZYjklEGtAMiNd92Hy695f/5m+O/+mvKIsDfIzWgpIJEIfri5MX3787/UlKudHtSDL3KOhNSGO1tZbe66SUDWslNnnaV2/LVN3ZyOVbefScMVTOXvTXF+d3tzeHj4/LM/cJY8IUkvNGmZ2t3acfxZcvXo3j+OTjrbvFcvT+4HD/l1/+clgt3vz46sPV1Z7eGcKodLkxQVb/ct7jEWEnEQGjWp2QxUV+EFrJJ40yg3PdH3KYlBYGrFJJJUIVNM9J67NdbePKi4bVwQQp7DOR+yeiVOzVwTnz6+CF8nLW5b9IovJneXSuHk5j1oWo3E1kLsSYnR5poKrthYoUexAhh4yRV2kxQkiKfFEgpOq+MuHoe3uTyc6kOjtWuyoittODYZsN2zSdtS2VdfbpKtWcXhQStFFpxbo1EWvZxzQhKs1YoF4zkwlqqlgWvS+tBI2iqlRpuiyJvSCToGOX7nWrk2Cxou8a+JMBvY96kpOts/NFFpBiknXiDhgwlc6RhkLluLZaQsIRUqR1RUM9gqkm3+SgUjBAQPDQyLbNUsb8/u2bT549x5UflovNww2hMzkTBUGBAIZSE91qbDsdYhQyujQObjXksY9uTM4YZRsjFTl4uZUnu64oa/wUUV9JQqgcDc1HBO/CUBqV0pFpzBqgzaB0nnVw1IndjWajbQswJwMoJSOdFSD5PviYXYhjIu98qaJLS5/6JDyoRFY4CYXEhNp0bGp3d7NMATBEY0wix0zF8g2ppNLofPVIuQ+dYoYO07qahH1ISRc0p2LISmpKqwlWG5DZhVEJO5M2gx3G3HWNlnSnBAWisepApH30+3e3+uYyXp73iw+un4dxEZIXMluFDWQLucAPmkiVzkvT9lsrm0XDKnqS1Y0xei2lj2OWwkcnykVl+iFoZd1IPcZW59woFVirTNMK0E/2PgXA29Xq6vb6aF/d9Bc3d6c5frBSamEN2E7NOtEalJyMAOVS6NgWI8UACI1p2u22oN+su3Zrcdv/t//63//L3t8cfbEHHoDlnqiTSOQYX3ro3jtrrcxqWtvztS4RM9EHKZbjYOfRwe6jzz++evv27PXri9dvbc5NkjZCg6KRqhRgmkLShs1Z8u0ax9EFbxBWZnj89dfHf/QF7AL7OFiVwQ0A6ebNycmLl1cXlwJz03SSOm7bdJOwo7y5SgBK9jJTUlmozGNmQ4O2peVXQrthFNJXEyjaQArAxfz29ZuXn3zxcT+Gy4vru6v5cDuuLuY3769EVI+PPr44/3B2dvbRsyeHx/vZwrxfgJJbG9uPdg53m92L/t2maGJGDzELn8gNOYHqPSla9YYol6GhRZsijUn5wcoa8uynsRBxKCZdWB1+EASRRLdXOaMpvU1MnP/JuyMKi8hUl2iYDNOIhmbtEiKSExGZlU+LxAJTqmMU4DSqqGmf3EZQrqkidi3fNjRJBrLyC2JmlTE2Y1LK0L0VC3AO3o8uOVTCUnQAsDYwMbGSdroYkyKfSHox6ZagPXYK0VqrCh7OlLYB3mEqkNIK2UrRVMqCAk0LwEDVnFMyiNsiCdMpqUxMHoiRGDO6ELQmKyUtY4jOexYVsnq7bWelcRxXZO8qOUqJrGxlqd+qErMmusuU5M4xwrRAlLq0l1jQYbxfbN4zUgnhrxVKsrTihpoHw8JWktFC3bMiQ09JFwtmwhrlhok5RwkBfPDbanM1X7x99erzT796fXI6n9/NZrPFMGqjhCrnIwUnlbaNDgXojgGcj44czHPi9bsUWpd/6schBB8xoE5AIYJEaQ0xDymNgCFLl2XBEUZrBIiplOEMRkBroG1gZyYPdmdHm91MZEjRU+JGLI1hqTgRs0+Z2OsQUvmfjwX4+wAeRSAfXeK5sxltSgJ0FgVlE3LQNF2hZD0axdcU0fpgtZDr3uZ+XYGQJ5UxfRQKwCRTBDX03pimsduAnR86bfY37YaIdOQpPUrrTRl3b6/U5fnq5YsP8zs5LDNGo1DJtKFQa9mmUp+bcunyyvqeki+o4c0coExow8dUfhXKd82jH8r9qkur3ja0pkEBcdBKRIzZZrf01mqTLQBsGWMPZgP2uYtuvPN+iQI60xi50ciZBB0dphhK42rbTO+Aj0Fl0xhtbaMoyYGtRvf29t68f/ndN787+uLPQRfIldmOnMQ+MaQxjDyeNsJSy8ywkHocjsitBr7015vd4fNPdh4dPP/q87OTV1c/vnHZFVAfIgI0xjrXc9xaQWYx0abNJkzd9v7zP/wV7MwwjSknIymxK6zOTr5/e3JyeXndtrOtne2q3CPYVp1AFM9VM0/skb5QzjeY5HgBs1JCKsJEa06BlNBY2zXN7d3dyxffqVYvR3d3uxrmLq3QBrO6XW7YjeNHmwcHBzH51bh0F940G03TNSBn7dbx3kcff/RxfzK/y3ORpKfvmg2tytOHwaW2/O6C9nVkD0bub8hSSCE0chYNLVEVAcNqIifWjlAcnbEehqjJTbDWGhYAcIkXD7IeU55GTg98LOqCiF3EQAnNygg58VKAXftxskaltSpqy9SAWn0oQykqjYna3Rh9rhwL5nDRZK+GsstKKWC3OqgJkA/3rTWBVIj7FAGyUDS6NURfMbqpuiRI5OvTE+ilbOFqBSO1tuzlOWF2rDOT0u4oCs9nt75yDpTQhFY9Kd4I7bPLLihB60Y2sK6OWCJxz8EkIrz3JKDbmXbIulr25QcTGF4r86o650kjUBd9KYWs1EQypUsJanY1xSuX3qfmW2YFWS/mK6tnR0dHL7472ds+fPLkyelP513TKm3HEF3wiv3TcrTKjOMqm/LaUrIzOe3ECFje3Kbp/DCGQB6KWK7OqGLAIYkxybFcACJSkhPl9ZejprBcpUaB0dAZs9E1m1Z2ndjeao3VQEuPQM1S9MGRdZJPySfwGWKifUtplaKnSk1dEEbyZ783x+Xrk0uMUqp8MaJKWKlcVwvTmvw22Ro/zHGO3qnG8zIg5xRT4AR0rW2KWuBMhj0Lh13zUSse+aVg/ystfNtYjOrmanzx/cWrH28+3MS+h+ikVl2rOi1aC51RXlSPFUHiWNqzE0V+CglMKWVHfN4Q+4LtRdMPTlDcdEpZxFDwb1hY02BK/XJhjZEZu64bx7FrG0vXrbHN5s723Rjbja0kd4TqQSXvYr/os9Fb7QGACK4coq5pUoo5uRADkTS00WRfLQVinM9vEdJyuPs//+9//9m//E2zPQOmNifUlEwupbRKl0stJp9dTpFpgmKKiM2BmNm8WwYi1nWtaazZ3vlyd//o8Pjdyx+WF5dSyVYol30UPg6DyWpTN5LwqQvRoZg92jl88rTgLCOlym5xff7mxw/n728uzkHgbGtWGnAjmqbhlR31tbTPKaCHggyyFRAFxJQcjX8tQbzIPBSq6uWmID5FJGPxMI6jyDmM7uz0TKgGpcpZhhFlUOgxJN87yCJtb2/Mh5X3/uzs/cHO8d7OnlJNI5qD3cMvv/h65Yfh9IUXXlC8t08h+IEmZ6JAHzQ0SaZJLlavZcnGUpAf8B2IYUytxnrIzeh7PQphiyDKu0EmZpA7fFWur3tTeguqnWGlktP0ECfMua48rJeTIOA+1O2enlud3qvzIhgDWpdaWXv0GOgMDz4U2Mdjd7aQItlHhp8NcbAaH62H1HItDYvk2l3JMJMbuypHvGnazhqjyPmOYtzIU7BgASCubc1oQBYe1Hl4Cuzfx4/YBYojpv8ssTU4SDCxW+lDzYqoacPI246fT8h/L3AUK5lICYFZT58Dfu++YoMC8cCFnK7FqNaLadoRl89a8zLohhZxYj5qka0UDSIs++GjJ0+vL2+/+eabP/6jPz0+Olosh53tHd2Pfd8zdg0hMLkSZYphDOhKBxXGGBLlmFuZJRnSB6l4w0uVV4w+r1DEzF7HSSKbHBAdzYC1YtbYzbbZbO2s3LHSkkIy9EMfQqJdEI+1fYqJ/Bp9Eh6AbgiIKYdAPHe2OaSXILE5mlK2rvInAV4pNfEfXyBL3izVlQ7UZ0VfRsKABVzwRh5lTsSHkTGIHFqh97V6qvJj9EdXc3t+dkuvWdjaMgd7s3EcvvvuzTe/e315uQhB+VjOfKtnrdnsyv9vt6ZttDIyKSERNVsnkzUCmfaVR6UDhhCdCwPCkEsRkgGChNy1hrQSAmPy0c82QOum6lNAWyWMlW2rcnLKgLCQVRB2QFyBcXaGEeO4XN4ll6EBYyS2NAGAmTYeR0AnWM+NGQPxN1OyjfZ+/OZ3/3DbX12vzl6+fPmHv/2NIOV4Kl+9ttaQkLBRqrJ0xuCgbZu2hekYCyNhHbEuHgSAawHb2ztffr6zt3v68od3JycXt3MFoWsgxajKxSZliCCMMFZA3n18BNsz0AgYfvzhux++/Tu/+AAxKGUODw/bth2GIcdkjNJaO+dop11wN52KmjaslMLQS4Wk1HUarDVCS0uYAyktNq2TsinsDK02nW0g5NWiN92GNo0QSWrZGZt97G8Xr396dXl144L/Snxd6kLMO2Zr1nV38W6r2zk6OH765NP3t9cXywvTWNGY0LsATgqjZZOSj7IX5XNapFU91AwWUg+QjWlBSyTZyJIisNhkmtkrHCgspmwtwMrypkUoTTVyjmKymnioU2ULJjISBZik/LmyKes7Ums6q5cpWLWKNBghcV1rmsZa0TTZNtnYpBRpUAv48yENo+u9H73360E/AW25dkmsDUSF1LWwT8PnyvDj0D6copgbbUBJrUuTuXZYRMQQgg+O6SD05Rdcze6Pa0Ig1/TK66ffLpbTnNY+6cCRYFN0xppGyCsrJlAw4GFXQSLPZHZ3qPmWIv+82mT9e6VnrYOgW+Tnt4HANcmHg1krN1Jg6RHQTdyVlDgPJxpAbWznx3R9c/v5F199O373/fcvf/3r3+S08quhMbrVqh8GEJNLmZEjjiMOIfmAdeTUtm3Xzvq+d+NIYXE0IS/NlUeakGBOpBeETKicgHnb2U2rWmu6xsw0kTYgyxyTkGl0q+A80uJuagBjTiGJCDJmCFAgf0ARY3bs9FveKwpTBfwZ9bPKPifr1HqO+cmsVb0gH/IaH7ZEGcCsXbFQ0jRTl3OXVIoNpF0tHmv4pL/eOn2XPlyslgvwsdcmb++Ii9n86vrs229PTt+/jymv/EjMWdWa1qiulRut2e7sbNbZVneNSQo6kbUEpkVFeraUnZApA046adE2jVB69/Cgk7K1hMGV0FaCwoBO6txudHSvq+V8Adju7O1cXr/P2vXu7mrxYYT+8vb9h9W5T+5uvnAjCNjQsyZJ5UIOBdQ2SmYRvUyq0zOUmaW5oGRMUarSgr46ef0X/+q3WwfNirIvKGKcLO352UqKi8nCGoNszuSDhNIrUINUkx8zlwrJgSHs0iEKErINHB8/a6ze7H58+eL6/bve9RtKbHUzXAUIpSWMovyG+48PQCbIcXl39d3f/9/r96e/OD5oN7pmth0RfO+NNKo1iEAhujomr8qlo6JIpCIgMA4B0CtySXGBfLuVIdt9ZO7vmurABARjTGt117ZGaRHLv15JKPSa+OzG1F/d+vOri9XgV8Py6OAw3gQVYHN7FrV/tP9oNfRPHn98289vv1v2fpSKgu2zEDLHOOQcTZYSFZZ7hVwfaGNLaFeyyQ+LCBETF3OQYpIs0t4P0xpLTsIlJhTiPSxcA/n8EC9W8kUm0iRklAzYYS27g4kULqbW4f7hEP2l/Odso60V2qCUBV8qglnkxxczEYecH0NigZOiTTTbMLLWPdeAeP5xHICmgGKctFH8GWotnnpplEqwxlNOvrOVeJxrigUp4PPaEA9Zdk6CR1qaJigIx0dg5S2lPAbvKV2L9GilqRvDRHKlA58FDwRY9Mrmgg/s86Y0NJgMHlgES+2L/P8BAAD//97Ly8ak4HdmAAAAAElFTkSuQmCC)" + ] + }, + { + "cell_type": "code", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/" + }, + "id": "VT8tUzVZB7Cs", + "outputId": "d19edc33-2974-40c5-9ce6-315b9f3e1a06" + }, + "source": [ + "!nvidia-smi" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Tue Oct 5 10:42:28 2021 \n", + "+-----------------------------------------------------------------------------+\n", + "| NVIDIA-SMI 470.74 Driver Version: 460.32.03 CUDA Version: 11.2 |\n", + "|-------------------------------+----------------------+----------------------+\n", + "| GPU Name Persistence-M| Bus-Id Disp.A | Volatile Uncorr. ECC |\n", + "| Fan Temp Perf Pwr:Usage/Cap| Memory-Usage | GPU-Util Compute M. |\n", + "| | | MIG M. |\n", + "|===============================+======================+======================|\n", + "| 0 A100-SXM4-40GB Off | 00000000:00:04.0 Off | 0 |\n", + "| N/A 32C P0 41W / 400W | 0MiB / 40536MiB | 0% Default |\n", + "| | | Disabled |\n", + "+-------------------------------+----------------------+----------------------+\n", + " \n", + "+-----------------------------------------------------------------------------+\n", + "| Processes: |\n", + "| GPU GI CI PID Type Process name GPU Memory |\n", + "| ID ID Usage |\n", + "|=============================================================================|\n", + "| No running processes found |\n", + "+-----------------------------------------------------------------------------+\n" + ] + } + ] + }, + { + "cell_type": "code", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/" + }, + "id": "H603Kk-CCDts", + "outputId": "89251286-4144-48cd-9248-b2865f7e96b4" + }, + "source": [ + "# ! pip3 install torch==1.9.0+cu111 torchvision==0.10.0+cu111 torchaudio==0.9.0 -f https://download.pytorch.org/whl/torch_stable.html" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Looking in links: https://download.pytorch.org/whl/torch_stable.html\n", + "Requirement already satisfied: torch==1.9.0+cu111 in /usr/local/lib/python3.7/dist-packages (1.9.0+cu111)\n", + "Requirement already satisfied: torchvision==0.10.0+cu111 in /usr/local/lib/python3.7/dist-packages (0.10.0+cu111)\n", + "Requirement already satisfied: torchaudio==0.9.0 in /usr/local/lib/python3.7/dist-packages (0.9.0)\n", + "Requirement already satisfied: typing-extensions in /usr/local/lib/python3.7/dist-packages (from torch==1.9.0+cu111) (3.7.4.3)\n", + "Requirement already satisfied: pillow>=5.3.0 in /usr/local/lib/python3.7/dist-packages (from torchvision==0.10.0+cu111) (7.1.2)\n", + "Requirement already satisfied: numpy in /usr/local/lib/python3.7/dist-packages (from torchvision==0.10.0+cu111) (1.19.5)\n" + ] + } + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "MOsHUjgdIrIW" + }, + "source": [ + "%%capture\n", + "! pip install datasets transformers" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "4-1djuIFzH-U" + }, + "source": [ + "Si está abriendo este cuaderno localmente, asegúrese de que su entorno tenga una instalación de la última versión de esas bibliotecas.\n", + "\n", + "Para poder compartir su modelo con la comunidad y generar resultados como el que se muestra en la imagen a continuación a través de la API de inferencia, hay algunos pasos más a seguir.\n", + "\n", + "Primero debe almacenar su token de autenticación del sitio web Hugging Face (regístrese [aquí](https://huggingface.co/join) si aún no lo ha hecho). Luego ejecute la siguiente celda e ingrese su nombre de usuario y contraseña:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "vXGwn15pzH-U" + }, + "source": [ + "from huggingface_hub import notebook_login\n", + "\n", + "notebook_login()" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "PyerhFJHzH-V" + }, + "source": [ + "Necesitamos instalar Git-LFS. Descomenta y ejecuta la siguiente celda" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "M8Qzgd71zH-V" + }, + "source": [ + "! apt install git-lfs" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "PMhSzj9kzH-W" + }, + "source": [ + "Asegúrese de que su versión de Transformers sea al menos 4.11.0 ya que la funcionalidad se introdujo en esa versión:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "m1dvKnz6zH-W", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "f16b7094-7f8d-4404-dc4b-06a66d10b495" + }, + "source": [ + "import transformers\n", + "\n", + "print(transformers.__version__)" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "4.11.2\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "HFASsisvIrIb" + }, + "source": [ + "You can find a script version of this notebook to fine-tune your model in a distributed fashion using multiple GPUs or TPUs [here](https://github.com/huggingface/transformers/tree/master/examples/question-answering)." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "rEJBSTyZIrIb" + }, + "source": [ + "# Fine-tuning de un modelo para la tarea de QA" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "rFOqCFAwzH-X" + }, + "source": [ + "En este cuaderno, veremos cómo hacer \"fine-tuning\" a uno de los modelos de [🤗 Transformers](https://github.com/huggingface/transformers) para la tarea de respuesta a una pregunta (QA), que es la tarea de extraer la respuesta a una pregunta de un contexto dado. Veremos cómo cargar fácilmente un conjunto de datos para este tipo de tareas y usar la API `Trainer` para ajustar un modelo en él.\n", + "\n", + "![qa.png](data:image/png;base64,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)\n", + "\n", + "** Nota: ** Este cuaderno afina los modelos que responden preguntas tomando una subcadena de un contexto, no generando texto nuevo." + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "zVvslsfMIrIh" + }, + "source": [ + "squad_v2 = False\n", + "model_checkpoint = \"BSC-TeMU/roberta-base-bne\"\n", + "batch_size = 16" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "whPRbBNbIrIl" + }, + "source": [ + "## Cargando el dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "W7QYTpxXIrIl" + }, + "source": [ + "Usaremos la biblioteca [🤗 Datasets](https://github.com/huggingface/datasets) para descargar los datos y obtener la métrica que necesitamos usar para la evaluación (para comparar nuestro modelo con el benchmark). Esto se puede hacer fácilmente con las funciones `load_dataset` y` load_metric`." + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "IreSlFmlIrIm" + }, + "source": [ + "from datasets import load_dataset, load_metric" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "CKx2zKs5IrIq" + }, + "source": [ + "Para nuestro ejemplo usaremos el [Dataset SQAC](https://huggingface.co/datasets/BSC-TeMU/SQAC). El cuaderno debe funcionar con cualquier conjunto de datos de respuesta a preguntas proporcionado por la biblioteca 🤗 Datasets. Si está utilizando su propio conjunto de datos definido a partir de un archivo JSON o csv (consulte la [documentación de Datasets[texto del enlace](https://)](https://huggingface.co/docs/datasets/loading_datasets.html#from-local-files) sobre cómo cargarlos ), es posible que necesite algunos ajustes en los nombres de las columnas utilizadas." + ] + }, + { + "cell_type": "code", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/", + "height": 296, + "referenced_widgets": [ + "8da92867c5b44e80ab7a2b4731ede590", + "20a81ea50f5f493182dafc57b0be2c4c", + "6e1e06162c7449b7bcc6a489d665aaaa", + "32a63b55ed1f4cc48d5c4209132929fa", + "317db374e85c49aeb67e7eee7ca9eb9e", + "1031b20b8d2748d386f40f71b091808a", + "a8b23c0c30a54acf99d205c40959dacb", + "fef9bc9e5826482897a0f0a164e4168a", + "43937bb9d5d944c3b030ff863d6aef80", + "f33bb66719f94d479e59a8b8a0ee7106", + "755e9028a4954dfa9a4775336be62040", + "29bfa26690dd43c5918180775b48937e", + "76d523e3477443d794d1c5692ccd9d38", + "c8f9450d7f6e4d90a11e8bcb088c2225", + "200d5ca959054446bc50e2cb4006dbc4", + "720aa191a19044efbddaf1039c45e8a9", + "54b93c05e0d342498020ad8dd0bfc351", + "8877c9db24364603803a7eca08236f05", + "51a17d0911064d54a3a67a492a88ec0e", + "f9b452e4da324032bde0144ae5f0022e", + "fbf1a1f5742d4bb9a5c93fbc64cbc464", + "7ce07165e8294016a7de941738ae8389", + "f1009e1822c14c59ab70039006d0f38e", + "affbb1f7d25d49029b13ae02c73668be", + "8aee3fa61b36413b8d80478c4be09243", + "eb7fe655be5d4aefb2a0c4c26a48796b", + "979ebd3e0db14655b8effb3fbcb336a1", + "a345f336c3dd458a88036aaa9fbc0d1f", + "6082998f17ce4f39b2df2ac3867e500e", + "f6865238c00041aba1b371b0a2c946d5", + "21ccf35dcd024568b8daa0c2a1e2b479", + "cf599c3d13104f44812d8a8b2f1784ce", + "4841318237ce49eab3d28843c335f4ed", + "bf3ef2d0c83f4242982163830f56b0bc", + "e2f7d510f6dc48cba86492836d55a935", + "d5619c4cf98742da8f9938d4a6c0b6d4", + "781fba40d21440458d6bcb3d3072484a", + "188c44a48a16429bb72e816ae164c9b3", + "9503d51d35234c86861d704fb66feb91", + 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"application/vnd.jupyter.widget-view+json": { + "model_id": "8da92867c5b44e80ab7a2b4731ede590", + "version_minor": 0, + "version_major": 2 + }, + "text/plain": [ + "Downloading: 0%| | 0.00/5.56k [00:00\n", + " \n", + " \n", + " \n", + " id\n", + " title\n", + " context\n", + " question\n", + " answers\n", + " \n", + " \n", + " \n", + " \n", + " 0\n", + " bbacb0c8-3a87-4071-b8ad-c8fedd7bb1c5\n", + " Asteroide troyano\n", + " Origen y evolución \\nExisten dos teorías principales respecto a los troyanos. Una de ellas sugiere que los troyanos se formaron en la misma región del sistema solar que Júpiter y se incorporaron a su órbita cuando el planeta todavía se encontraba en formación. La última etapa de la formación de Júpiter involucró un crecimiento descontrolado de su masa debido a la acreción de grandes cantidades de hidrógeno y helio del disco protoplanetario; durante este crecimiento, el cual se prolongó solamente unos 10 000 años, la masa de Júpiter se multiplicó por diez. Los planetesimales que tenían órbitas cercanas a las de Júpiter fueron capturados por el campo gravitatorio cada vez más intenso del planeta gigante. El mecanismo de captura era muy eficiente, ya que según la teoría fueron atrapados alrededor del 50 % de los planetesimales restantes. Sin embargo, esta hipótesis presenta dos problemas de capital importancia: el número de cuerpos atrapados excede en cuatro órdenes de magnitud la población de troyanos observada, y los asteroides troyanos actuales poseen inclinaciones orbitales mayores que las predichas por el modelo. No obstante, las simulaciones realizadas sobre este escenario muestran que este modo de formación inhibiría la creación de troyanos similares alrededor de Saturno, lo cual concuerda perfectamente con las observaciones.\n", + " ¿Cuál fue el aumento que experimentó la masa de Júpiter durante la última fase de su formación?\n", + " {'text': ['se multiplicó por diez'], 'answer_start': [537]}\n", + " \n", + " \n", + " 1\n", + " 108c073e-29ce-443f-b96d-6126371e2404\n", + " Un sismo de 7,9 grados sacude el norte de Chile\n", + " 14 de junio de 2005 14 de junio de 2005Iquique, Chile — Un fuerte sismo de 7,9 grados en la escala de Richter se registró la tarde del lunes al norte de Chile. El movimiento telúrico tuvo su epicentro a 115 km al nordeste de la ciudad de Iquique, cerca de la frontera con Bolivia, y ocurrió a las 18:45 hora local (22:45 UTC) del lunes. Hasta el momento (16:45 UTC) han fallecido 11 personas, identificadas por las autoridades chilenas como Dionisio Pérez, Adela Castro, Sergio Véliz, Nilda Luisa Cantillana Lazo, José Esteban González Francino, Enrique Segundo González Francino, Sidcrif Orlanda Flores Cantillana, Alan Moisés Brain Flores, Ignacio Bravo Flores, Abraham Vásquez (de 9 meses de edad) y Petronila Mamani. Apenas ocurrió el sismo, fueron evacuadas las escuelas, el pánico se generalizó y se presentaron cortes de energía eléctrica. El movimiento, el de mayor intensidad tras el del Océano Índico del pasado 26 de diciembre, también se pudo sentir al sur de Perú y de Bolivia, pero no se tienen datos acerca de víctimas o daños en esos países. Un muy pequeño sismo fue sentido en algunas ciudades en Brasil, sin haber, aparentemente daños o víctimas. El subsecretario del Interior chileno, Jorge Correa Sutil, declaró que \"el gobierno ha decretado alerta roja en toda la toda la región de Tarapacá, por lo que se suspenden las clases, viajará un avión con equipos para poder habilitar albergues de emergencia, principalmente, en la zona interior de Iquique, la más afectada\". A pesar de la intensidad del temblor, no se declaró en ningún momento alerta de tsunami.\n", + " ¿Dónde tuvo lugar el terremoto de 7,9 grados del lunes por la tarde?\n", + " {'text': ['Chile'], 'answer_start': [153]}\n", + " \n", + " \n", + " 2\n", + " 4c19d6c2-ff8a-4ce0-aa87-bd7a42393539\n", + " Laika\n", + " Laika (en ruso Лайка, ‘ladradora’; Moscú, Unión Soviética, 1954 - Sputnik 2, Órbita baja terrestre, 3 de noviembre de 1957) fue una perra espacial soviética que se convirtió en el primer ser vivo terrestre en orbitar la Tierra. Lo hizo a bordo de la nave soviética Sputnik 2, el 3 de noviembre de 1957, un mes después que el satélite Sputnik 1. También fue el primer animal que murió en órbita.\n", + " ¿En qué cohete fue enviada Laika a orbitar la Tierra?\n", + " {'text': ['la nave soviética Sputnik 2'], 'answer_start': [247]}\n", + " \n", + " \n", + " 3\n", + " 1350cf77-26f8-42cf-a5fc-09f0587c2397\n", + " Kim Jong-un ordena ejecutar con lanzallamas a viceministro\n", + " 9 de abril de 2014 Kim Jong-un ordenó la ejecución con lanzallamas del viceministro de Seguridad Pública de Corea del Norte, O Sang Hon, un ejecutado más acusado de alta traición y como parte de la purga iniciada en 2013, informó el diario surcoreano Coshun Ilbo. Purga iniciada alrededor del tío del líder norcoreano, Jang Song-thaek. Según el diario surcoreano, Jong-un ordenó el encarcelamiento y la ejecución de 11 funcionarios de alto mando, entre ellos el viceministro, quien habría sido quemado hasta la muerte en público con un lanzallamas. La justificación de la ejecución es que el viceministro siguió \"instrucciones de Jang Song-thaek para convertir el Ministerio en una división de seguridad personal y proteger sus negocios\". Por su parte, The Telegraph informa que la noticia aún no ha sido confirmada oficialmente. Al parecer, el viceministro fue ejecutado públicamente en medio de insultos y gritos junto al embajador de Norcorea en Cuba, Jon Yong Jin, y su esposa, hermana mayor de Jang Song-thaek, y su yerno Kim Yong-ho. Por otro lado, según el reporte, el embajador del país en Malasia, Jang Yong-chol, y el sobrino de Jang, ambos condenados a muerte, habrían logrado escapar. A principios de año, se informó de la ejecución del tío de Kim Jong-un tras ser arrojado a perros hambrientos, lo que resultó ser falso, al igual que las versiones de que el líder norcoreano ordenó a los hombres de ese país usar su mismo corte de cabello.\n", + " ¿Cómo habría mandado el líder norcoreano ejecutar a un alto cargo de su gobierno?\n", + " {'text': ['con un lanzallamas'], 'answer_start': [529]}\n", + " \n", + " \n", + " 4\n", + " 95d49440-83ad-4c9d-8309-7f0c28d9cc21\n", + " 3LB-CAST_d1-13_rec.txt\n", + " El tercer mal del Madrid se llama Benito Floro. Después de ganarle la Supercopa al Barça debiera saber cómo jugar con los blaugranas, tal vez perdiendo, pero no por goleada.- De qué sirve poner a tres hombres marcando a Romario, si Romario puede meter tres goles como tres soles y regalar otro a Iván?- Cómo y obedeciendo a qué criterios se puede abandonar el centro del campo a Pep Guardiola, Amor, Chapi Ferrer y menospreciar al descomunal Sergi, dejándolo suelto todo el partido?- Por qué clase de razonamiento futbolístico se sigue confiando en el fútbol anticuadísimo del tal Prosinescki, o lo que sea, que tiene que tocar siete veces la pelota antes de pasarla, generalmente mal? Ese hombre corre mucho y rápido, pero en realidad es un freno para el ataque del Madrid. En el Barça, que juega al toque, a veces mal y otras, como anoche, de maravilla, el croata ni sería convocado. Y lo restante del equipo, es sencillamente mediocre, con un esquema de juego- démodé-, pasado de moda, aburrido, sin más aliciente para el aficionado que algún alocado remate de cabeza de Zamorano y el temor a que, de repente, le salga bien a Hierro un disparo desde lejos. En octavos de final de Copa, el Atlético de Madrid demostró cómo se puede ganar y golear al Madrid y no lo hizo. No sé si los del Barça vieron aquel partido, pero como si lo hubieran hecho. Y ahí está la lección: Barça 5, Real Madrid 0.\n", + " ¿Cómo quedó el partido Barça - Madrid?\n", + " {'text': ['Barça 5, Real Madrid 0'], 'answer_start': [1373]}\n", + " \n", + " \n", + " 5\n", + " c7257994-6fc0-4f64-af4a-f5460a3ac2e5\n", + " CESS-CAST-A_10084_20000313_rec.txt\n", + " En otros dos municipios que forman parte del área exterior de este \"cinturón rojo\", Humanes y Valdemoro, también logró hoy la victoria la lista al Congreso de los Diputados encabezada por José María Aznar. En los municipios de la zona oeste, tradicional feudo popular, el PP logro sus más amplias mayorías. Así en Majadahonda y Pozuelo los populares triplicaron los votos del PSOE. Resultados similares obtuvieron también en algunas localidades del norte, como San Sebastián de los Reyes donde lograron el 71 por ciento de los sufragios o de la zona Este, como Coslada con el 72 por ciento de los votos. En los pequeños pueblos el voto mayoritario también tuvo color popular como en La Hiruela el más pequeño de la región, con 28 electores, de los cuales más del 63 por ciento dio su confianza al PP o en La Acebeda donde casi el 90 por ciento de sus 56 electores votó al Partido Popular. También en Campo Real, donde se ubicará el futuro aeropuerto de Madrid casi el 60 por ciento dio su confianza a las propuestas del PP.\n", + " ¿Cuál es el municipio menos poblado de Madrid?\n", + " {'text': ['La Hiruela'], 'answer_start': [683]}\n", + " \n", + " \n", + " 6\n", + " 6372e6d9-0be8-491f-b180-74cfd2b021a0\n", + " CESS-CAST-AA_24050_20000928_rec.txt\n", + " El Tesoro emitirá el próximo año deuda por importe de 10,3 billones de pesetas, lo que supone una reducción de tres billones frente a lo que colocará este año, según el Proyecto de Ley de Presupuestos Generales del Estado para el 2001. Este descenso está provocado por la disminución de la necesidad de endeudamiento del Estado y por el menor vencimiento de deuda, que han permitido que, en los últimos cuatro años, el Tesoro haya reducido a la mitad los fondos que debe obtener en los mercados. El Tesoro prevé amortizar deuda el próximo año por importe de 9,3 billones de pesetas, un 21 por ciento menos que este ejercicio, gracias a la política de alargamiento de la vida media de los títulos. El vencimiento medio se ha situado en 5,5 años, dos más que a mediados de los noventa, extensión que permite al Estado reducir su exposición a los repuntes de tipos pero que, al tiempo, provoca un aumento de la deuda en circulación. Por ello, a finales del próximo ejercicio, las emisiones vivas ascenderán a 52,6 billones de pesetas, 1,14 billones más que este año. El incremento no impedirá que el volumen de deuda en circulación comparado con el Producto Interior Bruto (PIB) se reduzca dos puntos hasta situarse en el 50 por ciento, caída justificada por \"el crecimiento económico y la contención del déficit público\". Los intereses de la deuda supondrán al Estado el próximo año un desembolso de 2,84 billones de pesetas, que una vez descontados los ingresos derivados de la emisión quedarán en 2,78 billones, el cuatro por ciento menos que este año. Estas previsiones \"se basan en unos supuestos de emisión continuistas con lo realizado este año\" que intentan compatibilizar los objetivos de minimizar la carga financiera y el riesgo de refinanciación.\n", + " ¿Cuánta deuda prevé amortizar el Tesoro el año que viene?\n", + " {'text': ['9,3 billones de pesetas'], 'answer_start': [558]}\n", + " \n", + " \n", + " 7\n", + " 9bbd0d34-7899-4156-9588-747b8aa3e1f3\n", + " CESS-CAST-A_11099_20000915_rec.txt\n", + " También resaltó como hechos clave para el futuro de la candidatura la experiencia organizativa de torneos deportivos y culturales (Exposición Mundial de 1970), la estabilidad política y la fuerza financiera. Tras opinar que la disputa del Mundial de fútbol 2002, coorganizado por Japón y Corea del Sur, será un factor favorable, indicó que las inversiones \"no rebasarán, por ejemplo, el nivel de Atlanta\". Mikako Kotani, medallista olímpica y componente de la Ejecutiva del OBC, natural de Tokio pero cuya madre es de Osaka, ensalzó la amabilidad del pueblo de esta ciudad, que \"adora el deporte\" y tiene \"un gran deseo de amistad\", al margen de \"mucha energía a disposición de los Juegos\". Yushiro Yagi, presidente del Comité Olímpico Japonés (JOC), aclaró que pese a que su país ya ha sido escenario de Juegos Olímpicos confía en que ese aprendizaje les sirva para albergar otros con garantías y añadió que \"la candidatura de Osaka es muy sólida y dispone de todo lo necesario\".\n", + " ¿Dónde se jugó el Mundial de fútbol de 2002?\n", + " {'text': ['Japón y Corea del Sur'], 'answer_start': [280]}\n", + " \n", + " \n", + " 8\n", + " cf113c15-f37f-4483-b7c4-b35f100b797d\n", + " Soldados de Fatah irrumpen en el Parlamento Palestino\n", + " 16 de junio de 2007 La organización Fatah se ha movido a la región de Cisjordania y han tomado el control de edificios controlados por Hamás, incluído el Parlamento. El movimiento solidificó la separación palestina, posterior a que la fuerza de seguridad de Hamás hubiera tomado el control del cuartel general de de Al Fatah en la franja de Gaza. El jueves, el Presidente de la Autoridad Nacional Palestina y líder de Fatah, Mahmoud Abbas, había destutuído al Primer Ministro Ismail Haniya (que formaba parte de Hamás) luego del incidente en la franja de Gaza. El Presidente apuntó a Salam Fayyad como primer ministro de un gobierno de emergencia según reportó un consejero del presidente. \"Gaza pertenece a toda la gente palestina y no sólo a Hamás\", dijo Ismail Haniya. Debido a que no hay una presencia decisiva de fuerzas de Hamás en Cisjordania, hoy 16 de junio la fuerzas de Fatah tomaron el Parlamento de Ramala y edificios del gobierno en Hebrón y Nablus. Cuando Fatah penetró en el Parlamento, sus soldados trataron repetidamente de detener al vicepresidente del Parlamento, Hassan Khuraishah, aunque los intentos fueron\n", + " ¿Qué ha conseguido el movimiento que dirige Mahmoud Abbas?\n", + " {'text': ['el control de edificios controlados por Hamás, incluído el Parlamento'], 'answer_start': [95]}\n", + " \n", + " \n", + " 9\n", + " cc4fc517-3792-469d-8191-911c73a130fe\n", + " Piratería\n", + " La piratería es una práctica de saqueo organizado o bandolerismo marítimo, probablemente tan antigua como la navegación misma. Consiste en que una embarcación privada o una estatal amotinada ataca a otra en aguas internacionales o en lugares no sometidos a la jurisdicción de ningún Estado, con el propósito de robar su carga, exigir rescate por los pasajeros, convertirlos en esclavos y muchas veces apoderarse de la nave misma. Su definición según el Derecho Internacional puede encontrarse en el artículo 101 de la Convención de las Naciones Unidas sobre el Derecho del Mar.​\n", + " ¿Cómo se define la piratería?\n", + " {'text': ['es una práctica de saqueo organizado o bandolerismo marítimo'], 'answer_start': [13]}\n", + " \n", + " \n", + "" + ], + "text/plain": [ + "" + ] + }, + "metadata": {} + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "n9qywopnIrJH" + }, + "source": [ + "## Preprocessing the training data" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "eXNLu_-nIrJI", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 209, + "referenced_widgets": [ + "d00e6ab45cdb426e904feb555f8336d7", + "c6fb6d6ee01742fa90f8eb8dd0e53bb2", + "439ef3002ead465a955f61bf2808644b", + "a98d3747a03d462a9ef80c489adfe1c5", + "6e4991130406468d89e0a2a10cda8bf8", + "9cdd556876ee4f60b5906d580641ffef", + "2849f43e693042ba9e4ca50c92e60576", + "fd97980b903842e6bb8ad3bc77821b20", + "b800b0d3c7b643879ebbc942fee15feb", + "9825e618f3c24973a64ace034636ef5c", + "d8c050762a3540129b158898dd55d2fd", + "3fdd90efb30e470b811673e0aa417516", + "a88c0fee78c341b5ae0412e2969f86cb", + "a3f10eee51d944708a7bd6bbcb31c74b", + "304f879f999d4e9b8362d04b0ab2bcbd", + "4bb72c55fce54c5094441f3c05db75a0", + "67e0f736e7eb4ab5a860c9d90783c5cb", + "148f544c16d9431d952862b436829dfc", + "3a2c47e2f3d74da0a7f35330bd622143", + "4f8fac8423be4f9e93fca0fa4f1ddda2", + "2616506bb82043e68f5c4ddb6c8fcd5c", + "b148e9c7b81c462fa8f9c1f934fd2e84", + "6b217f288b5a4ddb93e7260cdfd4c4a9", + "8b6b1ddbe0fb4cfa8bf429c26d7e9a8b", + "d380982757494cb78222f316cae7c5cb", + "76496bd15b24406a96b89e632fdf16f5", + "d94d3f902c9249cbbd211d9ef1926227", + "be0205f03acc4f86b9a0ecfacce6e97e", + "520c5993d9694387aabdeda707eacd46", + "3fcca630aa304a39a8b6232d00c30cda", + "d36ab48d5e2a4e10b213f0f9eb331c9b", + "4401ce407f7a48749395ba863b99513b", + "d3f5e6433aff4b2ba6e79930874239e0", + "5bf05f72192c49b4a20fe6ff5437a27c", + "39d91b85dc8246f2a461058cadc9ce10", + "890b090cb74f47a0a8a91feb1a576a96", + "31ee51d1b4e4425da44d60688a4711f8", + "3b67c74b1f4f457c9b0cfba1852ee5be", + "294ffabdf9234e30bb3426c54167593a", + "e64741976d3d445cb283a25900a96642", + "f50f25f51ea74a068d879181853d3f6c", + "075f21c8569e4f669def871daa2658a6", + "edb0de525c614e46b4417717c1b8e49b", + "fa7b2ed3f7e9440e8d74ce77dd29c00d", + "2b9093af83ad4b5cb510effb9f3e1576", + "46babfb74bed41dc9f00c07456d90f2e", + "6604d5dd04b841a9a46111dbb3ac9c33", + "2b2084c1312142d6b87b46a6a4dec046", + "7b156acc2c454a64bf7023f5be9801b9", + "87da567245474a349de6b41e237b5e49", + "693216eb649c46728edfd9d24e0337e2", + "973fa8dbba664522a4478f2eddbf0e5b", + "d6c387a23d91441694509ae6c6b13b44", + "b83d9e33eb084ed798180453b7d15f27", + "6235d38655404672a527f8c52c313a28", + "7b1b6b3ee9eb4dca8629ae56af203a65", + "51bb97e88c214620b0302cc09deef564", + "8250d79db89742f8acfea1fddfd6fec0", + "00c9f713be8d4e07a8d6c6de740caf71", + "e0de5124e0974a8bb89b47eec2fdf633", + "71ad6237308041fd8ea77360f36e7458", + "a710f755e234496084df69ef72eff4ac", + "7feb14936b3a457386a23304872f8b18", + "8cb8e48c963a495fb69110bfa0a815f7", + "5f0471dcc8734b43b4f178afc18063d9", + "5c6d6b7ba7a24f8b9302cba90a0ac0ba" + ] + }, + "outputId": "056b026c-ea63-48b6-9872-5ea6c27362cb" + }, + "source": [ + "from transformers import AutoTokenizer\n", + " \n", + "tokenizer = AutoTokenizer.from_pretrained(model_checkpoint)" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "display_data", + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "d00e6ab45cdb426e904feb555f8336d7", + "version_minor": 0, + "version_major": 2 + }, + "text/plain": [ + "Downloading: 0%| | 0.00/1.42k [00:00 384:\n", + " break\n", + "example = datasets[\"train\"][i]" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "ErW-ux9QzH-e" + }, + "source": [ + "Sin truncar obtenemos la siguiente longitud de los input IDs:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "a1JqTlNNzH-e", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "3ceb1116-ef52-410a-b0c7-ea1d4d91164f" + }, + "source": [ + "len(tokenizer(example[\"question\"], example[\"context\"])[\"input_ids\"])" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "484" + ] + }, + "metadata": {}, + "execution_count": 66 + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "ooL7zO9LzH-e" + }, + "source": [ + "Ahora, truncamos (y perdemos información):" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "VaNMm0lkzH-e", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "4dff618a-eaf4-4223-ae80-b4c81c30f48f" + }, + "source": [ + "len(tokenizer(example[\"question\"], example[\"context\"], max_length=max_length, truncation=\"only_second\")[\"input_ids\"])" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "384" + ] + }, + "metadata": {}, + "execution_count": 68 + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "fXtpM5gPzH-f" + }, + "source": [ + "Tenga en cuenta que nunca queremos truncar la pregunta, solo el contexto, por eso usamos el truncamiento `only_second`. Ahora, nuestro tokenizador puede devolvernos automáticamente una lista de características con un límite de cierta longitud máxima, con la superposición que hablamos " + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "S4B1z8NKzH-f" + }, + "source": [ + "tokenized_example = tokenizer(\n", + " example[\"question\"],\n", + " example[\"context\"],\n", + " max_length=max_length,\n", + " truncation=\"only_second\",\n", + " return_overflowing_tokens=True,\n", + " stride=doc_stride\n", + ")" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "w6Q1jvaezH-f" + }, + "source": [ + "Ahora no tenemos una lista de `input_ids`, sino varias: " + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "2nxPHIJDzH-f", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "55de6d9f-d32f-43c2-bfc2-d24d37b10ff3" + }, + "source": [ + "[len(x) for x in tokenized_example[\"input_ids\"]]" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "[384, 240]" + ] + }, + "metadata": {}, + "execution_count": 71 + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "v8q5XmIOzH-f" + }, + "source": [ + "Y si los decodificamos, podemos ver la superposición:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "24a1VmvUzH-f", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "489be147-2fc3-4563-fb56-661adee19f43" + }, + "source": [ + "for x in tokenized_example[\"input_ids\"][:2]:\n", + " print(tokenizer.decode(x))" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "¿Qué premio ganó Margarita Fullana?La española Margarita Fullana logró hoy, sábado, la medalla de bronce en la prueba de \"mountain-bike\" o bicicleta todo terreno (BTT) de los Juegos de Sydney, en una jornada en la que la italiana Paola Pezzo, ganadora en Atlanta, revalidó su título olímpico, el único que se había disputado hasta la fecha. Fullana entró en meta a 33 segundos de la campeona italiana, que cubrió los 35,7 kilómetros del recorrido olímpico en un tiempo de una hora, 49 minutos y 24 segundos, con una ventaja de 27 segundos sobre Barbara Blatter, que regresará a Suiza con una medalla de plata. La mallorquina, de 28 años, doble campeona del mundo de la especialidad (1999 y 2000), aspiraba al oro, pero la falta de un mayor desnivel en el circuito y una caída que sufrió en la cuarta vuelta tras chocar con Pezzo en un rocoso descenso la obligaron a conformarse con un bronce olímpico que, en cualquiera de los casos, pone broche a una sensacional temporada. Fullana se situó pronto en los puestos de cabeza de una prueba en la que las competidoras dieron cinco vueltas a un circuito de 6,9 kilómetros- más un bucle llano de salida de 1.200 metros-, situado en la Fairfield City Farm, una granja en la que el ganado vacuno, ovino y porcino alterna con fauna autóctona como canguros, koalas o emús y que está a unos 30 kilómetros del Parque Olímpico de Sydney. Pero la primera en destacarse fue la suiza Blatter, que cruzó en cabeza las dos primeras vueltas de un recorrido cuyos diseñadores tuvieron especial cuidado en no dañar la flora y fauna del entorno, en unos Juegos cuya organización presume de ser la más ecológica de la historia. Blatter abrió un hueco que fue de 17 segundos tras el\n", + "¿Qué premio ganó Margarita Fullana? un bucle llano de salida de 1.200 metros-, situado en la Fairfield City Farm, una granja en la que el ganado vacuno, ovino y porcino alterna con fauna autóctona como canguros, koalas o emús y que está a unos 30 kilómetros del Parque Olímpico de Sydney. Pero la primera en destacarse fue la suiza Blatter, que cruzó en cabeza las dos primeras vueltas de un recorrido cuyos diseñadores tuvieron especial cuidado en no dañar la flora y fauna del entorno, en unos Juegos cuya organización presume de ser la más ecológica de la historia. Blatter abrió un hueco que fue de 17 segundos tras el segundo giro y que llegó a rozar el medio minuto en su amplitud máxima, pero a falta de dos kilómetros para completar la tercera vuelta, la ciclista balear enlazó con la suiza y la superó colocándose al frente de la prueba. La autoridad del pedaleo de Fullana dejaba entrever la posibilidad de que la española redactase, efectivamente, la crónica de un oro anunciado: tras la tercera vuelta, la isleña lideraba con 14 segundos de ventaja sobre Blatter y 18 sobre Pezzo.\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "fHL93tvJzH-f" + }, + "source": [ + "Ahora, esto nos dará algo de trabajo para tratar adecuadamente las respuestas: necesitamos encontrar en cuál de esas características se encuentra realmente la respuesta y dónde exactamente en esa característica. Los modelos que usaremos requieren las posiciones inicial y final de estas respuestas en los tokens, por lo que también necesitaremos mapear partes del contexto original a algunos tokens. Afortunadamente, el tokenizador que estamos usando puede ayudarnos con eso devolviendo un `offset_mapping`:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "holuWDG8zH-f", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "661ef487-dbec-4d43-b7c6-444788191586" + }, + "source": [ + "tokenized_example = tokenizer(\n", + " example[\"question\"],\n", + " example[\"context\"],\n", + " max_length=max_length,\n", + " truncation=\"only_second\",\n", + " return_overflowing_tokens=True,\n", + " return_offsets_mapping=True,\n", + " stride=doc_stride\n", + ")\n", + "print(tokenized_example[\"offset_mapping\"][0][:100])" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "[(0, 0), (0, 1), (1, 4), (5, 11), (12, 16), (17, 26), (27, 31), (31, 34), (34, 35), (0, 0), (0, 0), (0, 2), (3, 11), (12, 21), (22, 26), (26, 29), (30, 35), (36, 39), (39, 40), (41, 47), (47, 48), (49, 51), (52, 59), (60, 62), (63, 69), (70, 72), (73, 75), (76, 82), (83, 85), (86, 87), (87, 89), (89, 95), (95, 96), (96, 98), (98, 100), (100, 101), (102, 103), (104, 113), (114, 118), (119, 126), (127, 128), (128, 129), (129, 131), (131, 132), (133, 135), (136, 139), (140, 146), (147, 149), (150, 151), (151, 153), (153, 156), (156, 157), (158, 160), (161, 164), (165, 172), (173, 175), (176, 178), (179, 182), (183, 185), (186, 194), (195, 197), (197, 200), (201, 202), (202, 204), (204, 206), (206, 207), (208, 216), (217, 219), (220, 227), (227, 228), (229, 234), (234, 237), (238, 240), (241, 247), (248, 256), (256, 257), (258, 260), (261, 266), (267, 270), (271, 273), (274, 279), (280, 289), (290, 295), (296, 298), (299, 304), (304, 305), (306, 310), (310, 313), (314, 319), (320, 322), (323, 327), (328, 329), (330, 332), (333, 341), (342, 344), (345, 347), (348, 356), (357, 365), (365, 366), (367, 370)]\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "mru3OeEQzH-g" + }, + "source": [ + "Esto da, para cada índice de nuestro IDS de entrada, el carácter inicial y final correspondiente en el texto original que dio nuestro token. El primer token (`[CLS]`) tiene (0, 0) porque no corresponde a ninguna parte de la pregunta / respuesta, entonces el segundo token es el mismo que los caracteres 0 a 3 de la pregunta:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "xCiZuiAzzH-g", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "3ab0273f-d205-4ff3-e129-bd0aa01eef03" + }, + "source": [ + "first_token_id = tokenized_example[\"input_ids\"][0][1]\n", + "offsets = tokenized_example[\"offset_mapping\"][0][1]\n", + "print(tokenizer.convert_ids_to_tokens([first_token_id])[0], example[\"question\"][offsets[0]:offsets[1]])" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "¿ ¿\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "0XNHKn2FzH-g" + }, + "source": [ + "Entonces, podemos usar este mapeo para encontrar la posición de los tokens de inicio y finalización de nuestra respuesta en una característica determinada. Solo tenemos que distinguir qué partes de las compensaciones corresponden a la pregunta y qué parte corresponden al contexto, aquí es donde el método `sequence_ids` de nuestro` tokenized_example` puede ser útil:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "BuNWfFGzzH-g", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "3a92141b-1167-467b-a83e-f4f4ebdcc7fb" + }, + "source": [ + "sequence_ids = tokenized_example.sequence_ids()\n", + "print(sequence_ids)" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "[None, 0, 0, 0, 0, 0, 0, 0, 0, None, None, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, None]\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "VPeI0P9jzH-g" + }, + "source": [ + "\n", + "Devuelve `None` para los tokens especiales, luego 0 o 1 dependiendo de si el token correspondiente proviene de la primera oración pasada (la pregunta) o de la segunda (el contexto). Ahora, con todo esto, podemos encontrar el primer y último token de la respuesta en una de nuestras funciones de entrada (o si la respuesta no está en esta función):" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "1zCIx0SNzH-g", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "6da703cb-a019-4993-829c-1cebe1eae974" + }, + "source": [ + "answers = example[\"answers\"]\n", + "start_char = answers[\"answer_start\"][0]\n", + "end_char = start_char + len(answers[\"text\"][0])\n", + "\n", + "# Start token index of the current span in the text.\n", + "token_start_index = 0\n", + "while sequence_ids[token_start_index] != 1:\n", + " token_start_index += 1\n", + "\n", + "# End token index of the current span in the text.\n", + "token_end_index = len(tokenized_example[\"input_ids\"][0]) - 1\n", + "while sequence_ids[token_end_index] != 1:\n", + " token_end_index -= 1\n", + "\n", + "# Detect if the answer is out of the span (in which case this feature is labeled with the CLS index).\n", + "offsets = tokenized_example[\"offset_mapping\"][0]\n", + "if (offsets[token_start_index][0] <= start_char and offsets[token_end_index][1] >= end_char):\n", + " # Move the token_start_index and token_end_index to the two ends of the answer.\n", + " # Note: we could go after the last offset if the answer is the last word (edge case).\n", + " while token_start_index < len(offsets) and offsets[token_start_index][0] <= start_char:\n", + " token_start_index += 1\n", + " start_position = token_start_index - 1\n", + " while offsets[token_end_index][1] >= end_char:\n", + " token_end_index -= 1\n", + " end_position = token_end_index + 1\n", + " print(start_position, end_position)\n", + "else:\n", + " print(\"The answer is not in this feature.\")" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "21 24\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "O-XCYdFQzH-h" + }, + "source": [ + "Y podemos comprobar que es la respuesta correcta:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "kZMUKbCjzH-h", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "b19c5813-b5b1-43f8-d3e0-9e3e23d7ef50" + }, + "source": [ + "print(tokenizer.decode(tokenized_example[\"input_ids\"][0][start_position: end_position+1]))\n", + "print(answers[\"text\"][0])" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + " la medalla de bronce\n", + "la medalla de bronce\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "ZGQjYO3WzH-h" + }, + "source": [ + "Para que este cuaderno funcione con cualquier tipo de modelo, debemos tener en cuenta el caso especial en el que el modelo espera relleno a la izquierda (en cuyo caso cambiamos el orden de la pregunta y el contexto):" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "HGJMhBKtzH-h" + }, + "source": [ + "pad_on_right = tokenizer.padding_side == \"right\"" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "X5eMNbfHzH-h" + }, + "source": [ + "Ahora juntemos todo en una función que aplicaremos a nuestro conjunto de entrenamiento. En el caso de respuestas imposibles (la respuesta está en otra característica dada por un ejemplo con un contexto largo), establecemos el índice cls tanto para la posición inicial como para la final. También podríamos simplemente descartar esos ejemplos del conjunto de entrenamiento si la marca `allow_impossible_answers` es` False`. Dado que el preprocesamiento ya es lo suficientemente complejo como es, hemos mantenido que es simple para esta parte." + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "Mm0JXHB9zH-h" + }, + "source": [ + "def prepare_train_features(examples):\n", + " # Some of the questions have lots of whitespace on the left, which is not useful and will make the\n", + " # truncation of the context fail (the tokenized question will take a lots of space). So we remove that\n", + " # left whitespace\n", + " examples[\"question\"] = [q.lstrip() for q in examples[\"question\"]]\n", + "\n", + " # Tokenize our examples with truncation and padding, but keep the overflows using a stride. This results\n", + " # in one example possible giving several features when a context is long, each of those features having a\n", + " # context that overlaps a bit the context of the previous feature.\n", + " tokenized_examples = tokenizer(\n", + " examples[\"question\" if pad_on_right else \"context\"],\n", + " examples[\"context\" if pad_on_right else \"question\"],\n", + " truncation=\"only_second\" if pad_on_right else \"only_first\",\n", + " max_length=max_length,\n", + " stride=doc_stride,\n", + " return_overflowing_tokens=True,\n", + " return_offsets_mapping=True,\n", + " padding=\"max_length\",\n", + " )\n", + "\n", + " # Since one example might give us several features if it has a long context, we need a map from a feature to\n", + " # its corresponding example. This key gives us just that.\n", + " sample_mapping = tokenized_examples.pop(\"overflow_to_sample_mapping\")\n", + " # The offset mappings will give us a map from token to character position in the original context. This will\n", + " # help us compute the start_positions and end_positions.\n", + " offset_mapping = tokenized_examples.pop(\"offset_mapping\")\n", + "\n", + " # Let's label those examples!\n", + " tokenized_examples[\"start_positions\"] = []\n", + " tokenized_examples[\"end_positions\"] = []\n", + "\n", + " for i, offsets in enumerate(offset_mapping):\n", + " # We will label impossible answers with the index of the CLS token.\n", + " input_ids = tokenized_examples[\"input_ids\"][i]\n", + " cls_index = input_ids.index(tokenizer.cls_token_id)\n", + "\n", + " # Grab the sequence corresponding to that example (to know what is the context and what is the question).\n", + " sequence_ids = tokenized_examples.sequence_ids(i)\n", + "\n", + " # One example can give several spans, this is the index of the example containing this span of text.\n", + " sample_index = sample_mapping[i]\n", + " answers = examples[\"answers\"][sample_index]\n", + " # If no answers are given, set the cls_index as answer.\n", + " if len(answers[\"answer_start\"]) == 0:\n", + " tokenized_examples[\"start_positions\"].append(cls_index)\n", + " tokenized_examples[\"end_positions\"].append(cls_index)\n", + " else:\n", + " # Start/end character index of the answer in the text.\n", + " start_char = answers[\"answer_start\"][0]\n", + " end_char = start_char + len(answers[\"text\"][0])\n", + "\n", + " # Start token index of the current span in the text.\n", + " token_start_index = 0\n", + " while sequence_ids[token_start_index] != (1 if pad_on_right else 0):\n", + " token_start_index += 1\n", + "\n", + " # End token index of the current span in the text.\n", + " token_end_index = len(input_ids) - 1\n", + " while sequence_ids[token_end_index] != (1 if pad_on_right else 0):\n", + " token_end_index -= 1\n", + "\n", + " # Detect if the answer is out of the span (in which case this feature is labeled with the CLS index).\n", + " if not (offsets[token_start_index][0] <= start_char and offsets[token_end_index][1] >= end_char):\n", + " tokenized_examples[\"start_positions\"].append(cls_index)\n", + " tokenized_examples[\"end_positions\"].append(cls_index)\n", + " else:\n", + " # Otherwise move the token_start_index and token_end_index to the two ends of the answer.\n", + " # Note: we could go after the last offset if the answer is the last word (edge case).\n", + " while token_start_index < len(offsets) and offsets[token_start_index][0] <= start_char:\n", + " token_start_index += 1\n", + " tokenized_examples[\"start_positions\"].append(token_start_index - 1)\n", + " while offsets[token_end_index][1] >= end_char:\n", + " token_end_index -= 1\n", + " tokenized_examples[\"end_positions\"].append(token_end_index + 1)\n", + "\n", + " return tokenized_examples" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "code", + "metadata": { + "id": "-b70jh26IrJS" + }, + "source": [ + "features = prepare_train_features(datasets['train'][:5])" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "code", + "metadata": { + "id": "DDtsaJeVIrJT", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 113, + "referenced_widgets": [ + "76adcd5027fb40e592dcc5dc9a79f213", + "2d9724fb0d5841c887975698d555983b", + "0819ff3641774ecfad8b83a8d1c642ed", + "ff62d1b302344bbca9d5191543deab1f", + "100cbce0a3d647d2a1363a62d0230c78", + "55ffbfa5f76b4ad2a88fcd8dac9a8957", + "b65cb8c398ed4769908b480e842e487a", + "251528057137486f8f82ddf31097c6fe", + "0f44131377a04f9cb52bafc42eed8a37", + "0c340803bb2240749024404cbcc53c29", + "8985fcf0bed7408290cf48159403f47b", + "0f4601d89da04960b03c4c93ac88674a", + "de9fa86e938844e38053eb2d9e4e9665", + "0a9c88a1e3fb459ebdd612bd5355ed0b", + "2af91fe879d447bb87e22ba2b27ba22c", + "a210dc2b487d49f99ad9978ed4252aa5", + "cee8d633e1ff4e3b9de389a7dffc6434", + "8969e61cd8fe4aed88146615efe4f4e3", + "454d2b7baa9741c58b8dfc21c2e4e6e6", + "2cb0b578804b416882d546ba27c806b6", + "40600debda864db3af558477d92b0b80", + "2151cfd5e3064a7db8074b69785f2b40", + "a28fe476632e401090700331bdeddd9e", + "5a2fca139840422ea366bec560764517", + "85a08d700c3f419181181915ec77bde0", + "5d3bf440bc2346c892073578e72497e8", + "a94131a8e4614912a7945769cc76151c", + "980d522f7312443aac6629611edb9d7e", + "33655f8a041e4e238064b66dc6c5881d", + "7105f7b96afd434b94bb6d115a5b1a1c", + "02d5ef5fd5cd401187e7b8da31df3067", + "1a412bba5a8a45639e6df70adfd3ea80", + "059e3768997e477183fd94a98c84be41" + ] + }, + "outputId": "bf2209f5-ab15-4ccf-d45e-c41bee75d3d3" + }, + "source": [ + "tokenized_datasets = datasets.map(prepare_train_features, batched=True, remove_columns=datasets[\"train\"].column_names)" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "display_data", + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "76adcd5027fb40e592dcc5dc9a79f213", + "version_minor": 0, + "version_major": 2 + }, + "text/plain": [ + " 0%| | 0/16 [00:00\n", + " \n", + " \n", + " [3588/3588 07:53, Epoch 3/3]\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
EpochTraining LossValidation Loss
10.9971000.864572
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" + ], + "text/plain": [ + "" + ] + }, + "metadata": {} + }, + { + "output_type": "stream", + "name": "stderr", + "text": [ + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-500\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-500/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-500/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-500/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-500/special_tokens_map.json\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/special_tokens_map.json\n", + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-1000\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-1000/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-1000/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-1000/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-1000/special_tokens_map.json\n", + "***** Running Evaluation *****\n", + " Num examples = 2444\n", + " Batch size = 16\n", + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-1500\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-1500/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-1500/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-1500/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-1500/special_tokens_map.json\n", + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-2000\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-2000/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-2000/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-2000/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-2000/special_tokens_map.json\n", + "***** Running Evaluation *****\n", + " Num examples = 2444\n", + " Batch size = 16\n", + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-2500\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-2500/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-2500/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-2500/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-2500/special_tokens_map.json\n", + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-3000\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-3000/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-3000/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-3000/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-3000/special_tokens_map.json\n", + "Saving model checkpoint to roberta-base-bne-finetuned-sqac/checkpoint-3500\n", + "Configuration saved in roberta-base-bne-finetuned-sqac/checkpoint-3500/config.json\n", + "Model weights saved in roberta-base-bne-finetuned-sqac/checkpoint-3500/pytorch_model.bin\n", + "tokenizer config file saved in roberta-base-bne-finetuned-sqac/checkpoint-3500/tokenizer_config.json\n", + "Special tokens file saved in roberta-base-bne-finetuned-sqac/checkpoint-3500/special_tokens_map.json\n", + "***** Running Evaluation *****\n", + " Num examples = 2444\n", + " Batch size = 16\n", + "\n", + "\n", + "Training completed. Do not forget to share your model on huggingface.co/models =)\n", + "\n", + "\n" + ] + }, + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "TrainOutput(global_step=3588, training_loss=0.6607079790321614, metrics={'train_runtime': 473.327, 'train_samples_per_second': 121.223, 'train_steps_per_second': 7.58, 'total_flos': 1.1244513980998656e+16, 'train_loss': 0.6607079790321614, 'epoch': 3.0})" + ] + }, + "metadata": {}, + "execution_count": 39 + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "iZi2XDcezH-k" + }, + "source": [ + "Como el entrenamiento es largo, guardemos el modelo por si necesitamos reiniciar el entrenamiento" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "xuCjlipEzH-k", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "4410c312-75f9-49ae-a20d-4c3f764ad2ff" + }, + "source": [ + "trainer.save_model(\"test-squad-trained\")" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stderr", + "text": [ + "Saving model checkpoint to test-squad-trained\n", + "Configuration saved in test-squad-trained/config.json\n", + "Model weights saved in test-squad-trained/pytorch_model.bin\n", + "tokenizer config file saved in test-squad-trained/tokenizer_config.json\n", + "Special tokens file saved in test-squad-trained/special_tokens_map.json\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "-4ReLQEszH-k" + }, + "source": [ + "## Evaluación" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "pm5f44vjzH-m" + }, + "source": [ + "def prepare_validation_features(examples):\n", + " # Some of the questions have lots of whitespace on the left, which is not useful and will make the\n", + " # truncation of the context fail (the tokenized question will take a lots of space). So we remove that\n", + " # left whitespace\n", + " examples[\"question\"] = [q.lstrip() for q in examples[\"question\"]]\n", + "\n", + " # Tokenize our examples with truncation and maybe padding, but keep the overflows using a stride. This results\n", + " # in one example possible giving several features when a context is long, each of those features having a\n", + " # context that overlaps a bit the context of the previous feature.\n", + " tokenized_examples = tokenizer(\n", + " examples[\"question\" if pad_on_right else \"context\"],\n", + " examples[\"context\" if pad_on_right else \"question\"],\n", + " truncation=\"only_second\" if pad_on_right else \"only_first\",\n", + " max_length=max_length,\n", + " stride=doc_stride,\n", + " return_overflowing_tokens=True,\n", + " return_offsets_mapping=True,\n", + " padding=\"max_length\",\n", + " )\n", + "\n", + " # Since one example might give us several features if it has a long context, we need a map from a feature to\n", + " # its corresponding example. This key gives us just that.\n", + " sample_mapping = tokenized_examples.pop(\"overflow_to_sample_mapping\")\n", + "\n", + " # We keep the example_id that gave us this feature and we will store the offset mappings.\n", + " tokenized_examples[\"example_id\"] = []\n", + "\n", + " for i in range(len(tokenized_examples[\"input_ids\"])):\n", + " # Grab the sequence corresponding to that example (to know what is the context and what is the question).\n", + " sequence_ids = tokenized_examples.sequence_ids(i)\n", + " context_index = 1 if pad_on_right else 0\n", + "\n", + " # One example can give several spans, this is the index of the example containing this span of text.\n", + " sample_index = sample_mapping[i]\n", + " tokenized_examples[\"example_id\"].append(examples[\"id\"][sample_index])\n", + "\n", + " # Set to None the offset_mapping that are not part of the context so it's easy to determine if a token\n", + " # position is part of the context or not.\n", + " tokenized_examples[\"offset_mapping\"][i] = [\n", + " (o if sequence_ids[k] == context_index else None)\n", + " for k, o in enumerate(tokenized_examples[\"offset_mapping\"][i])\n", + " ]\n", + "\n", + " return tokenized_examples" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "nXvVfsZwzH-m" + }, + "source": [ + "And like before, we can apply that function to our validation set easily:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "YFZTQjffzH-m", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 49, + "referenced_widgets": [ + "68939d2ad38343538be5b9cbe6db778f", + "7e5729d0d3f44e3f8250b5566b8e79ee", + "922836d7c207413db01f9b420597b6cd", + "c245e13087e5448ea1f59d4f62cad162", + "f87034fdbbaf4153937d54f6aa424c91", + "5205daebf87748f3a29403b84357b2e9", + "8c24bb3601e547f08a7c1eefca0bff6b", + "f198d9a770494cc8a8732199d8b40c66", + "3d76fe01282c4fdab4b2f97903f1fa00", + "e4d35f38dbb042d095ddb126a20dba19", + "e0148c513dbf46848dc0efbcc01d699e" + ] + }, + "outputId": "cc8a723b-6ff5-4e31-b405-5d1c508090de" + }, + "source": [ + "validation_features = datasets[\"test\"].map(\n", + " prepare_validation_features,\n", + " batched=True,\n", + " remove_columns=datasets[\"test\"].column_names\n", + ")" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "display_data", + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "68939d2ad38343538be5b9cbe6db778f", + "version_minor": 0, + "version_major": 2 + }, + "text/plain": [ + " 0%| | 0/2 [00:00\n", + " \n", + " \n", + " [153/153 00:23]\n", + " \n", + " " + ], + "text/plain": [ + "" + ] + }, + "metadata": {} + } + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "T9BVZG4WzH-m" + }, + "source": [ + "validation_features.set_format(type=validation_features.format[\"type\"], columns=list(validation_features.features.keys()))" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "code", + "metadata": { + "id": "PW2TVE32zH-m" + }, + "source": [ + "max_answer_length = 30" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "code", + "metadata": { + "id": "6VIQYLpQzH-n" + }, + "source": [ + "start_logits = output.start_logits[0].cpu().numpy()\n", + "end_logits = output.end_logits[0].cpu().numpy()\n", + "offset_mapping = validation_features[0][\"offset_mapping\"]\n", + "# The first feature comes from the first example. For the more general case, we will need to be match the example_id to\n", + "# an example index\n", + "context = datasets[\"validation\"][0][\"context\"]\n", + "\n", + "# Gather the indices the best start/end logits:\n", + "start_indexes = np.argsort(start_logits)[-1 : -n_best_size - 1 : -1].tolist()\n", + "end_indexes = np.argsort(end_logits)[-1 : -n_best_size - 1 : -1].tolist()\n", + "valid_answers = []\n", + "for start_index in start_indexes:\n", + " for end_index in end_indexes:\n", + " # Don't consider out-of-scope answers, either because the indices are out of bounds or correspond\n", + " # to part of the input_ids that are not in the context.\n", + " if (\n", + " start_index >= len(offset_mapping)\n", + " or end_index >= len(offset_mapping)\n", + " or offset_mapping[start_index] is None\n", + " or offset_mapping[end_index] is None\n", + " ):\n", + " continue\n", + " # Don't consider answers with a length that is either < 0 or > max_answer_length.\n", + " if end_index < start_index or end_index - start_index + 1 > max_answer_length:\n", + " continue\n", + " if start_index <= end_index: # We need to refine that test to check the answer is inside the context\n", + " start_char = offset_mapping[start_index][0]\n", + " end_char = offset_mapping[end_index][1]\n", + " valid_answers.append(\n", + " {\n", + " \"score\": start_logits[start_index] + end_logits[end_index],\n", + " \"text\": context[start_char: end_char]\n", + " }\n", + " )\n", + "\n", + "valid_answers = sorted(valid_answers, key=lambda x: x[\"score\"], reverse=True)[:n_best_size]\n", + "valid_answers" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "code", + "metadata": { + "id": "Xqr_LC_jzH-n", + "colab": { + "base_uri": "https://localhost:8080/" + }, + "outputId": "96055834-16be-4e99-c776-0a62f5a3b878" + }, + "source": [ + "datasets[\"test\"][0][\"answers\"]" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "{'answer_start': [3], 'text': ['célula']}" + ] + }, + "metadata": {}, + "execution_count": 57 + } + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "W3TDrmn7zH-p" + }, + "source": [ + "import collections\n", + "\n", + "examples = datasets[\"test\"]\n", + "features = validation_features\n", + "\n", + "example_id_to_index = {k: i for i, k in enumerate(examples[\"id\"])}\n", + "features_per_example = collections.defaultdict(list)\n", + "for i, feature in enumerate(features):\n", + " features_per_example[example_id_to_index[feature[\"example_id\"]]].append(i)" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "code", + "metadata": { + "id": "TL7JbxfwzH-p" + }, + "source": [ + "from tqdm.auto import tqdm\n", + "\n", + "def postprocess_qa_predictions(examples, features, raw_predictions, n_best_size = 20, max_answer_length = 30):\n", + " all_start_logits, all_end_logits = raw_predictions\n", + " # Build a map example to its corresponding features.\n", + " example_id_to_index = {k: i for i, k in enumerate(examples[\"id\"])}\n", + " features_per_example = collections.defaultdict(list)\n", + " for i, feature in enumerate(features):\n", + " features_per_example[example_id_to_index[feature[\"example_id\"]]].append(i)\n", + "\n", + " # The dictionaries we have to fill.\n", + " predictions = collections.OrderedDict()\n", + "\n", + " # Logging.\n", + " print(f\"Post-processing {len(examples)} example predictions split into {len(features)} features.\")\n", + "\n", + " # Let's loop over all the examples!\n", + " for example_index, example in enumerate(tqdm(examples)):\n", + " # Those are the indices of the features associated to the current example.\n", + " feature_indices = features_per_example[example_index]\n", + "\n", + " min_null_score = None # Only used if squad_v2 is True.\n", + " valid_answers = []\n", + " \n", + " context = example[\"context\"]\n", + " # Looping through all the features associated to the current example.\n", + " for feature_index in feature_indices:\n", + " # We grab the predictions of the model for this feature.\n", + " start_logits = all_start_logits[feature_index]\n", + " end_logits = all_end_logits[feature_index]\n", + " # This is what will allow us to map some the positions in our logits to span of texts in the original\n", + " # context.\n", + " offset_mapping = features[feature_index][\"offset_mapping\"]\n", + "\n", + " # Update minimum null prediction.\n", + " cls_index = features[feature_index][\"input_ids\"].index(tokenizer.cls_token_id)\n", + " feature_null_score = start_logits[cls_index] + end_logits[cls_index]\n", + " if min_null_score is None or min_null_score < feature_null_score:\n", + " min_null_score = feature_null_score\n", + "\n", + " # Go through all possibilities for the `n_best_size` greater start and end logits.\n", + " start_indexes = np.argsort(start_logits)[-1 : -n_best_size - 1 : -1].tolist()\n", + " end_indexes = np.argsort(end_logits)[-1 : -n_best_size - 1 : -1].tolist()\n", + " for start_index in start_indexes:\n", + " for end_index in end_indexes:\n", + " # Don't consider out-of-scope answers, either because the indices are out of bounds or correspond\n", + " # to part of the input_ids that are not in the context.\n", + " if (\n", + " start_index >= len(offset_mapping)\n", + " or end_index >= len(offset_mapping)\n", + " or offset_mapping[start_index] is None\n", + " or offset_mapping[end_index] is None\n", + " ):\n", + " continue\n", + " # Don't consider answers with a length that is either < 0 or > max_answer_length.\n", + " if end_index < start_index or end_index - start_index + 1 > max_answer_length:\n", + " continue\n", + "\n", + " start_char = offset_mapping[start_index][0]\n", + " end_char = offset_mapping[end_index][1]\n", + " valid_answers.append(\n", + " {\n", + " \"score\": start_logits[start_index] + end_logits[end_index],\n", + " \"text\": context[start_char: end_char]\n", + " }\n", + " )\n", + " \n", + " if len(valid_answers) > 0:\n", + " best_answer = sorted(valid_answers, key=lambda x: x[\"score\"], reverse=True)[0]\n", + " else:\n", + " # In the very rare edge case we have not a single non-null prediction, we create a fake prediction to avoid\n", + " # failure.\n", + " best_answer = {\"text\": \"\", \"score\": 0.0}\n", + " \n", + " # Let's pick our final answer: the best one or the null answer (only for squad_v2)\n", + " if not squad_v2:\n", + " predictions[example[\"id\"]] = best_answer[\"text\"]\n", + " else:\n", + " answer = best_answer[\"text\"] if best_answer[\"score\"] > min_null_score else \"\"\n", + " predictions[example[\"id\"]] = answer\n", + "\n", + " return predictions" + ], + "execution_count": null, + "outputs": [] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "KuZWbHfxzH-p" + }, + "source": [ + "And we can apply our post-processing function to our raw predictions:" + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "0hW8V-fNzH-q", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 66, + "referenced_widgets": [ + "31762e5616db470da6e3c4c8b63a0bc8", + "8e2ecd434cd84c098d896eb3f928d5bd", + "583103b18cae412a82a22360bf8d18cc", + "1c0cb405e9094abcb515534f86a3ba58", + "e01d03e3b31544a68e76e0cd092db1dd", + "3a6e332ab86e4c48a4c79b9a68dcc103", + "26d7a2b726c04dd781e1a735f2b2d9af", + "bf1aab300414445eb9f63caee027158c", + "de3724d6f979432fb8ca124e343b4537", + "27fbba425c9e45f0931265f7c57f1836", + "f70258636a164f9e9cf8e9d58f736727" + ] + }, + "outputId": "d5b3f817-e697-47d6-eab6-9aec31bae575" + }, + "source": [ + "final_predictions = postprocess_qa_predictions(datasets[\"test\"], validation_features, raw_predictions.predictions)" + ], + "execution_count": null, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Post-processing 1910 example predictions split into 2309 features.\n" + ] + }, + { + "output_type": "display_data", + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "31762e5616db470da6e3c4c8b63a0bc8", + "version_minor": 0, + "version_major": 2 + }, + "text/plain": [ + " 0%| | 0/1910 [00:00