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pLL/qWduPEEdpjiCVCHH1LgSU11t6mCj0N0n9bUo5Dyvpto5TPdVI6lnMg3Suhzyk7S6W3gx/IYPhcSP98GHruGWMpjaby7OCun19xl/%2BsWk5cq0u/AOnlptfeghKuUupTYAmyP6Z3zEE6r0qUOFyUwtLbuHIr/xxu7/SrDCxp4d/mxVacuOpGhfjSWXHrAkuCJV%2BNJyqVwjLAuHI73u9TvcXSk3JylZ8jIDefsTQ6TzzhgUs34l7GlbPirBPpiKucCgBMa0nl9x5LVjlNym%2BoRmBJsLTjvhuV5DQsQydYzqS1DL0bcPb2Lc2wxNJHIcfS876lwDIT8t4yVeq5xyUdMPjuDDGWl7aNUqQKnmuOwDJX5i3NqMRSTAq3IC2siNjMLQLLXFl8NAvalmQ55FiSuHIpSrBsFFjmAZZZFPfd65W1RALLzGEZzSlRBuRaI87IYMdaBlt0gWUuW0vJM2spGvEMjse35pQs27p1AjzXK4wM73LXzPxlwRZdYCkkhCKwFCKwFCJEYClEYClEiGdY7skTWcxRGV/vyS/hjxkfOz3YkhVIeSIX8nLeUvLIg6gs4B2PC6J5IZK8iQfLaH5JiFd58sUybBLWMpvWxOW8EE4s5fwSO9Yy2JIJa1lt298y56xlJQeWQUpMEliSMfh0VY7nGZa74an7cVnL4GTwquJVAkuQ/TEpXwVtCReWMdhVQ2AJWEr5K63hwhILLAWWioTMWkoeYIlyBUvn08UQyuXBbLOpHmSjwu2%2Bk5y0lihL6PS1b%2BlVxJm1Huy9pQgZlsgTLEuLi1etKi7PcizfW1WsyG5HmltWqRfXuy7hOtDzKOPb/mo9r7pgqmG9%2BhCrxmCczVhK5dP3THeNZREU%2B1xWY%2Blu3pLsbznf9XGPy0DPHkM9GHXCt4NMb7IZ8myUYjiLsVTPTdfPW/K3ASTnTij2QPel0d0bIftlcmotPcDSdedcw5KRUcNSssZypEENBo4lsgNUSjkhCr/ALUrEWn7oS%2BcXBWQtXWGJXGEp8WKpbU%2BN7GDJV/4t3q%2BJ231xOuue7kGknlCdFKswZBzHcqBbDxPtvvTh2ER/vNzu1GPZHpbK75f3lnFrab%2BIxlga6sFyfNd0M4VGWFqeP85pLdMuwlKM0qoDIx0zZhVgpaqxPocba4mwYs887FuitPO4438gL87pvuB3I%2B7MtMf0fUvjuqlz0Ijz1RsPlmXOG/EYV%2B6032hBZ4oUd66ibWunmSyjhjyziztdSXFnO9FG6WmnXtBK1/pnmFb75ZPq6nAd1cEp6eS8ZfEo0NCv2EGhOs/qrOVdQz3Fxdvh24dM73IwHUs0B/Lfop5rV/pzFQ/hwHJC%2BkWd66nZrAu651pHPdfZTnZVFndeV/WgwWk5dLE8lfTkj2lRb1BYupc3YNZuEZUyjprNW%2Bdz7Ih%2Blac%2BkJiVbTos3QttLfU7tnl1AArt1tKl%2B5Y2bqNM9dRCngFWIWYCS4GlwFJgKbAUWAosBZYCS4GlUyy7UuTkyUOUuwDuMpONkGde18ku93Ly5Aa4bwWV1qvDciCHpu3eYCmvO2n8XGSXs%2BGDvHjorpPt9IS/FxWpyGhqQvEopOz2GcuZuiej1%2B7bT7IROXlyl/re0eq0dNfzll6uhkqpq7lIm05PYHmGQ8kuj6wlS7SjTzyKm8axlClGL6oT00t5%2BnlLP7A0XUfmWqBPL2eBbuEB2Vjl4cjFveBhtMqTZi3PcMSDe4QlY5UnfiLPQY8eOn0Jznutqas8/mDpbpXHKEeBW/vmtf9IymtC9q3lnECs5UFPnjzNlSLmUQ1iM0eJAKxl%2BpNYeYyklphYy/R46pTvTWN5yaIoliRP4rjB8iu2PJmWeJoElgs49HiIpaF%2B7SRxbx6afoHIo6qkVqvVFfD4jXzFMv25cPrio1kVQDmzME48iuT%2BPlvLpdx9xd2e9i2Dl0CspWvJihAzLF0cpMpV37AcV3dckW4O/f2VchwatFUSWOY9lvq%2Bh9dY8nsQIRJxI6ylwNKO%2BIulpw7zAsusxzIs1hKrsyHZ/LPNayy9MibYpqaoj1gixnNlk%2BGMeoZlnbe9NOQHlsgoyZupPbuduF1%2BYWlGpT1fbGEtLfEpOO5e6uqOr9Ip7jvujdRSOldy5J/hoqrHmWoeDWuhLbr0S4mQIywvOh52ecUjLCd4WKa6uilQf/WJFI9Omjina3wrPHr896ifUv/qTMq7SF2k361/QVqQlBSNSfuqhTgR4rLSzHZscyb6OPGLHhV4AbVEkGEsqcVHWuZTqygzBWHhxrLCOyzDYi0ZWE5AAsu8w/I9OelcknkssRGWGGbXY2rP3QaWlTbTc1oKhbX03FripEuJ6Ft6ZC0Ppckg37C8NkPVv436TGQbrYdKnwUpk4%2BXJWQk4%2B6TIX9zIFiug3stptJ3KCU7XnYJ1iTXw7c8o90FkHMI9XkpfD4Dn/fT%2BpN1MuMhDs33qPx3SQr1fsdCytgZyc888hWls5%2BLOhxyyFBmdEBHqBY%2Bj6s22EgQ%2B4bl15B%2BAj5fpnK2UHnWUOnXue/ez/X6Dj%2BWEmvgQ33LYzNnQc5y%2BEwieug9iFZROadTmus4NPPE8lTBZzsHoCTlkIs65NlwsllgKbAUWAosBZYCS4GlwFJgKbD0FcsZh2bYl1bdZvRFh9L1bCDr2pDeS%2BW8SWWk/c8vcheEbHNXosvPPza/zHGXZfQyaPqXh1ZTNbDeWtmhQsi/C/7YB1eNUct/aCakj6GydlMBYxc4yrmbyj8YUqh93eWjcJejLrD8yAkg2lPvImvfMK8yhYFlraLfCw8ijPg27o3HfUsp%2BZGU2OqVlc7thpKW/xZ3tXPE8ljEX7t2kErxRKLS7d6XL3/MMZYxx4%2BeeEIy9beaUTLMcGxzG%2B8c99YwjivXPRWOx0ez0jlLoM/Pj%2BV%2ByUn8tT7OnbcGk/mpOG5Mu8bx3dd2nDjEV8bfgTNr6TiePXFfgmWtiatqkN7pLJ/eGCMyJmYzYkaX3waWiOO3ju1tVG/b1TBmmG73vhz54/bUIZbI8cPH0rBkPAHSY%2BkgWFm9H7LWk4grT80Pn%2BJ6kFE6X8S1Qf4xNqyl9U1QMv4akfjr9HjnZA%2BOp8BJPZQdM9Cvj/t2EyeuvRwXjbjjePaEYTLFEkqf02c%2B2mnEs1BQDDaBQtyGGaf1vR1aS9cS71vGomFoxAOXEnX0t7E5R7Gc09RU1tT0KM/Ps0mVTSh9AJQpLPfBe5ljMlDOgxNyN%2BUmlrEyKPkMjqy9kLNVSj/PIVNY6nrSeYglHpObWOLjBEuZG0s5vb3PKJZSnmAZzS9rKWnWEnFjKUXDZC2RDSyxjwcxO9lW1E55kPFxfHzWEnM/g1d1wZuOLKwlUw/y0FqWYcvyeMpMurVE2GyG0eWtkf1zt%2BPlifHkNOxCIy5raTe%2B26t4cD49RvWGuPqWsRQsJcfWMpZCvMz4JcieYdmULnAHuclYSNB6aZM9KYar9jY5kWVQnpUcOWvhx3RRl36So9rXcJdH3dUNy683uZV60NNfl35U94o6yow1EA/5rxj6L4B%2BMgYnPvBLdXmW8rupQP45UJ6zTekF6oD0wU1lTV6J/qQJpO4n2cco3jUCmE2/kYVwVYMjn5P3lPLEuEJx%2B8H6oxM/IjtRXYsRjsa0cx7dyCzQoz9dQn%2BeeLGjcreB/l5PfKfi9wGXGPwXuu87Ib3LQ28tHZZvE4vMyD47cCxJiNkUnhgWyLnLZ/e2xXCX0e6xBD2r9VjqrGWxI/3g3iZf9fTZiafWIWMspel%2BYjmCNNM%2BWMsTjoJNCZbreLCEnuWcQLD8yCMsyzmw7HSOJerNFSzfhvFaiKwl9Bg5rSUKAEsojwfWEvQYYIk9spawMJlL1lIZTx0JT98SysPZtwwCS6SWxwNrCbbdqG%2BZPh3rEEuUHIN7imWU0beMetq3fDlFRo4kjyOPfFkvypet8G3py/aE%2BKIXjXx5pM0LlVs2wR0rrK8cWYedN%2BLDOUs28uVyKM8U20%2BSrmcf6XKMTE/vTscSjVHq3bb%2BjfWqHnyW8R7v2qyfh0APnE0W3a0rzxhI73ZQTpaITaqz14PIhVTZrB%2Bx%2BCiwFFgKLAWWAkuBpcBSYCmwFFiGQ%2BQTI1WZZbPa12yeqkhhvlCJBkMt3Q0aS3xJreap/fPPWhI/lluObOZSKW8E2/Qg8ui2phHiOYylFj%2B4S2BpIWrgdvBYbstTLDU2BZaWVRS8tZQllNdYStE5AkszJrX48cCtJXaFpX47CxvhyGrGGMromXOxQPuWmX9ep%2BIoaMKk1o0DbOl0gqX1vm0FVw2k9%2BpUPehXeeU4dKj7rmZMpvZedebN8oaj23VD/PX1q9kn%2B7lr5hUObXN0ESD1kL6eSidYzrfUxThpYoSOe36voXNgOLw6LsqlQ3UAMkFCUXEiT3V1sS74dBSkL6PStzl1bKOdgWnp48dSln7s3QEo4ZcJqoeq3C2wlBlYyqHAcjL8OvIHy/lSNIqQsJbFujj0hLWMj0S9xjJqx1pGkZI/j6xlVD2kWmDJtJaJGXwUfdFra8nft5wM%2BS/mzesgR5EKLDslycJaSrI9a9mmykgdlrg3KfTi/gjIT5/c/VZjW0Iae5WxfG8b44bX2tKFjJoHUil7%2BH8CcF/9w34N6bN8fhHj4HFboX42NDa2MWTLyLaD1FVnlJTGtncZOvu1JfUModLvtaXpb6SjvMfCl6yR9V3I/5XPtbFYncNJkXsUlpcgpZVZSaosSMOSoKzD0jz%2BsShl9J0U8%2Bb7sm6MX0ImZ6h0u2dMdOjSx0L6GJ9fxEG4S7fWwzSb0aulrjoVi0kSWs3QScfy0FE8J9PrTdvshQg5XWIzQ2cjsTEZsqKwAQXimbFs9hpL%2BgCUm%2BZYSgwsqZRF/FhiBpaQfsvnCp/AiaUkFVJXzYJGn4mlZIxll24iuYz6diM2w5IcgLIhQ1iWc6%2BGG2KJqdk%2BTiwT%2BT9MtZaVdrBsgfwOsWRYy19J4cKyncYSOcHypE5nCpZSeLFcxr2%2BY4ilZNNa7nVmLTHDWmIvsRwbPJbYbHUyBUvYxouJJWZYS5x%2Bg%2BPZgyWKr4aXO7KWnvQt7TbiLW4a8cxjGdWwRGb%2Bnyl9S8l44wLzvmWXLn48W7DcCj9Nm1g2KtKqrdw3bmmEP1tbq8ipEI3GQs4jO0Ll76UqbV483UBat2zWvb6dSv7WLWVU%2BspGLlHu2wlTEg269FWQfiKZ1Gg%2BKh/e2uhA4HB2tK61dUtrY6Gpq0b/pP7WbtIfbjS6ZWvjR5SeXVT6bh2Wm5T7xp%2B3Hp73AqOcg11judRR/ZDSwX5uqFt5962tHaa1NDNxUR7snU7EfJfLfIjlcYOliOURWAosBZYCS4GlwFJgKbAUWAosBZYCS4GlwFJgKbAUWAosBZYCS4GlwDIbsXQSB409CpsGPQgjV4eGqQGzFmeZLcXGlePmML3g4sdjPOV05W9Jx4kn4r5j2LeHK6iykg29EPeNf1ZlQzZUbaZusrfKqWyo6oQXXLHBydXEperEz6o2bKgyd9d/Y4PhzTfAqre0yFHRZ0L8eP%2BfbajyWTZU/YycfbbJNNd%2BF1gOST7EhjHxuG%2BMUL1PD1dgXaTZ8Juwe7rEZArLBhcV8p4aIYLWOboW/Ii4znxkySvwBi45urYZ4sfbA/HSmQHl3BzIvcriMTvKfwf5dA8OLN%2BSpR/biXzUsJQ9whLi6Vxg6Sp04hXsAkuIHy8MBBVz73Rv5Xg8wlF5ugxiORt%2BF7axRB5hidxi6cpaSm6spWrng8GSnJMbEJZZbS0lYS2FtfTVWqoGy0HfEsc3QRV9S9G3tIml9ahIG4lzj6I2Epir1PFvk%2BuReJ37kXiV1Ui8kjESb%2BUeiW%2Bo2g56FmzQjcSrrItOosjvVVU5G9duaK3iGIkbyEOuR%2BKX/BqJez//RsfyLMyWeUvGpC7mfWpEInq2O6o3cvLjtljM%2BbylownEVjsWMth5S/cT3lBCUj51i9mU7QsWyvmyykM2e9nuaP6dYDkKB10nwe%2Bdzrv64sPiY4q1RPmF5XzkAks4ezcvsYz5uyauHl8Q9bIRzzprKbnAMvA6CQGWMarJ9RhLnNqDukjtqrEQ5xmWWGDpxHnA80a8r7W1qrV1qqx9Vv/asKF3gyZledOIT4HnnRl1cu16uHZ3XvYtZ6r4tK732lqSvTXIZi8r4fO5ULp1Cce2cGJ5CvS3CywFlgJLgaXAUmApsBRYCiwFlmHFsq93Q29vb5n2uTfxWWDps0THVKk7xdWjbMZSlkZvUADa0N9rLJGkW5BFGAss/ceS7G85I6uxjCPk8bxlmjZY5VE4FVj6L0jD0kVlh2OVB/u0ypMVkntYllF%2B6VltLQ28rDzyINL0qh5Ecgx5UjKvnjBXscS5gSXZdtrLRhzZDKNGauuOWIVDHjwg278R2cOS6Enxt0SKdu15C1Bqeswi3dYzIF2SsR7tXB5jLDFXhbo8T9ylv6XZ%2BeMFbQ6E7J3e19i4JTW913wqScnf2DaV8e3KxjZ30lgMP5MGw9PEtrSdsmktFzU2No5spM%2BRmdLYRp5XSacnNNZR6YVU%2Bvp4uqV0U1ftoso/GlJuGevRTjGjsbyQ/LLxKJV%2BlnFf/nPN9kOhNukI2r3F8fva0qGDeh%2Bkr1fSC6odiP6kiWqOGcsTkOcy49vXXcd/3COv1dG1eizrSSwPZf12U/kPUun0kc3bqXT%2B4LJt1H1XUenTQU8nR8wjETqWZySV7tX5ZWlTfy5jeVbrzogkJ00oP%2B2oCyz32sSSBJpdlo17qC3usZTV827meIIllo5SkY9E6ECzg1R6CpZU%2Bj4HWGJpazqWKceg8GPZJmO/sXQZ%2BVgrM7CUXWG501Nr2eKFtYxKyBssJVRPxYkToa3lYskYS/osM0fWEumxdGgtUditZW2orKV/WEJctkMs07v0cmaspSTbtpYyy1pKeWktUZGnWC7ywFqiZN%2By0iaWMUbfMsboW8YYfcuY6Ft60re86kDILFZp79WpqellLrAs6u296k7KYSR%2BUSlVb%2B90m1U0HAaH9NFvLeqp6Ff30T%2Bc3l7teXuvzqTSr1Pp9Jh6XSLdSi7R43eqGuohpcNMT%2B9g6tpbVPpZes7WZk0%2BxIclRuioi/fVXxdZ9hGkr1PS3U2n25qXM8PS23nLmM3THit10eIG85ZKSiwx2Wsv3dW8pake1vwkdlWhI/mw9HPeMrhlCXNr6aHITqeJlubCKmtMcu2RwImljxIglifALF1GAku/V8sFlvatJRZY%2Br1arllNgaVoxEPUiLuWvMJy3uarU6dO7QxlI75mszoGLMwJY/noSFXqPcXyFaifXbmIZWDiAMtciuWZqpu3dI%2BlOJdHYCmwFFgKLAWWAkuBpcBSYJm1WI4MQIjXehF3flIJN13c8ZTdNfGRuSNkRXusCw1jdfXzkNtCvTwnnbzoPpPsBdUByEJq3pJHxkH%2B69VCckeW6bCcZZJbYJmrUhk2LNOW91BIsDzBXVUEyymhq1ohHlpLJKylkIxLeTqW%2BFR2Ymntrx42YyrKY4Kl6gcbo7yb8IveYflW02a9NDVtrtLlvNaUzFpsE8uBL6tCzh2b3KTI5hk05KrmJpLydfImTV4d9DYuXnLlxttsXrsDLh1gmucelH87nULV5XzGVXepml/MyPMQpecVMvEFVw2h3VGa1Oda6qJ%2BFjc1pVFwF9InqOlNYxlXDdn48siNG8mq%2Bj54vwsgvZnStQNSBih6bGJ5zcjRIiqhm7qckxkeRHZlAejvT6WcgeCp9fC5H1WeXR5hOUROPJft0x5JLI95cNks0F9OpbBieWjpovIcZ%2BTZSOW5SmYvoTx0LE8VPFeVi/op08XgdEF6J6RPt7SZkkT3KmspPY4jH2dLhljKK33DEo4ildelYqk8HAG1XzK%2BD3d4hyWKP1e9XSwxF5aK/tUMLLcyrjppE0syqd6IDbGU3WB5XDbGsljmwFJKx7Jdj6X9yMdrhlhGJQMsdXb1hDMskaqfxnIH2E/NWlL653iFZeIE2KhkF0sSJ26BJZSfgSViYdmFbGGJiLVsk3RYQn26wlJVYISlmo7sYlmL9NYy6pG1NMJS9sha6s4TB2spa9aSmgzLKmspM7CUmdZStoWlzLSWsq/WUrZtLWUvrCWjb2nUiKfvEezQWqqncqNUa4kSEPaj4rK9s5YocV62bSx5%2Bpagv5waLPvXt2zT9S1bfetbFkP6Hm/6lk02ZHPTccOFdST16fJ26nLtbWoqa7It5aD/JpWyGuLBb0J56If6han%2BLtOJlDVUzpmJDRJjUkuTvfrZTWZcTXNdgnPG1ymljY/HaSz7M1TT8eAdDM2PUnl2QXkuwOdblJ5NUJ%2BbjC5XyrOfUUPvUtnm6OIyBkN6B6QPZj%2B4op/skV5PlWcKpecSJE2xGyfOiPU0OO/bOIIY2Q4vMzpPnI4HT43LNtFv4zxxFI%2BHUdTZC4zhO39coT5efrQsDUtWeLfduG%2BklT69PKAHseK7Y4gniscsvhuZvmTlsZFBQQ30hNexzeOYH4ttVzEche7XoygkGutfrbOWmZU2Rv00%2BVo/2eVvGQsQS5SZH1l5tmAZ8JGyIcYSYy/htNqkWj0jw8%2B6N9CPsghLiZwhIrBEjjbxcYjlUp83VWB1uJZlCZZlAR9pE2JreXGGKlMDwfIy3GuVb7%2BwOaC/XffNOpg7OBp6LL%2BC8j8qsIw7tr0XCJb68bi30g76T0lhlzarGUuBpcBSYCmwFFgKLAWWAkuBpcAy27A8FFohC/rnPNK2nQPLy349ygziK/7eoZDLjF%2BZ1s9XgRUkkFgeIULsicBSiMBSiBCBpRCBpXsRm2iEUyoDv77geEiEHLk%2B2Tf9hzgqY5xNndvyBsyDLmqeRI4327omNPOWZA%2BNNb75ll3wYd6yO2%2BwdOFviciPd1l2TqeTE3LX%2BKZ/k8DShbhwbMOjQEO5wFJg6bm1dFHzGpZIYCmwDA%2BWcWspZyWWfvctBZYZwjI2Kpv7lnuPH687XlebEWtZWT2uTpVuuxYertomsDSVwXVldXXH12UjloZx3wFaSxe%2BQ7hbYGleQSpkNuPcC2QzSVEuyfxCCqEGysuhEL44cWeSF1jiYN9Xgf9mMBziW5w4minmLb33t4yaSWreKL9IWnw3tnORjyLJPHHizlTnRyMe7Pvy01oqYMZwdlhLN3Hi%2BYBl4HHiJ03kEJXxSFfXSX4Z1NUGLXjRoJOhkEEn55tW%2B2Xn5Rz0Sh5geTfg92jqQTSCwrLP5oNMhrMXLwr3GyEORGApRGApRIjAUojAUmApxDMsf/%2B/Tpfkl5VdSTlZXNeZKk06ZbMhnZxxMFsdUHXRB6gNrOusK67r5S7aQiU/KCzu7CS%2B6wsT9y7uZG2nfFn9sm6jeLM%2ByIROEyn%2ByvTaAeprrNOfcTYL0u%2BlY/m3EUXuXIkkxVjtbJ1jUpEuzzlIv8ko2NewtXYJdyWMg/wSWF1y3MkZ6u7rGVfdQ2r%2BW4IhH8R8V40u02vBgwjrT8UF5xw8wAjLmmeHfnPFCkvdKo8BlpDOxFJWCTvBj6W6sq4tGa0jWCbujWUmljDxu0sw5AeWpqtdFifyyMqLwXpvq1pIN8TyztyaJS9ZY6m3lpVG1rKCEer2Ndg%2Bfizfo9Zh1/FbS1inFtYycGtpcX4ZWEv0orG1RIZYPvZFZPztmh5TLK%2BlnxEk7bXbiEs2saTcPaZAygI%2BLJF3B%2B0J4W/EOc4vk7cZYykbYvn%2BsO9fvfLgO7fjWBoZu9kx131L8I6zdao4WYmNxmR937I/s2%2BJlfxjBENBY4m7LLDEUYT0fct2SG82wLLn1YffXx55/LEXktaysjhdtkrGWL5F5SHRbX2rig1lNZylOK%2BYV9rjZy8qdO6ElH3U3VcyrpoJ%2BSuoFDEqD8ZaXihetYr9NtXTyjA%2Bq0u/DumD01LJSFyVD24fTmI5gsPLg2A50MDFEhmGE2E4boHfcQ8nj2cwOHYLcft5bhI8BWItyZyJI%2B9bXXrBf3v79kuHlX9fWr5c%2Bee3DCyNjmMjWN4wKh/j8DVkKyYiljw2hBtKg3JiMfwJZsjD4xGOGOkxHZbjx388nvw7/uOPf7BhLXcSLEPjf%2B4m5lGI%2B0bcU3/Lv42kCy%2BWexnWMmwihj9ZiuWSYdOWLNegrCFYWttApPUtZSSwFFj6geV944dO%2Bj5hLZXx1KqtHJeWrlKkeJmwlnkg89V3vap/gFjWRCKfP//5%2BEjCWtoYLWMpC0RgmU12krKWy18YT/UteUO7iSOFvfjxgILC44eYwp8CS/cSTJx4GpbT3hwWqfnkndNgLCM29jCKhdM%2Bplh7tElsM%2BweS5QBaxlRxjs9H3w2UbOW3LHg2Hb8eDBB4Qkw4S9hLT3AUgroxaVPENWsmNaj2koFS26jhHFYR%2BE4JvqWnvYtcSasZYrs4ZS/AAXz9oRRyCnkLfD5oKDKtYydHsRbm5PE8vf/83%2BfJrxFvcHwIwpFNULZxLJjdklhEkvnSgSWQgSWAkuBpcBSiMBSYCkkFcutjmU1%2BH0e2RqwLKuCR7hskmPr1tEk2I1KGmlaIf/%2B/80m%2BU%2BBAzN/Ge/reQjyD1jm5NW%2BnsTSzWIKxpnY7pdE8exA9vygzU8x%2B/P/8A9ZJP8uA9PpvEzsgfyrfN0N2GqVB2dgw984luz7GuxfjC12A/7zf5VNkgksOV8Onq5h6XKVx7O158AWvNfDGvcOT33U//z/yibJAJbcr1rD0iUaBVkGZbIRNy8bsonlv8wmCXEjHsdSyhiWUmaxRNgra/n2Hyl9S3jfohF33bfUsMR5h%2BXK8mWKdHvaiP8f/0KVfyewdG0tNynvprx8Sv5ZS2Qdj%2Bww/vHPBZausfTIgyj7qMTwL/IUy3/7bwWWXmEJ0zMo76wlC9eosJaZxxKrez/mo7U0GX2bjYLMsXxbWEvvGnHkfpomh6wlNm06hLUMCEsErwELLKWSbar0ymYhb2ZY/pG2Jv7fCCxdY1mrvIlRox4VjbgkdUDV3UNO%2B5Z/FJ9OF1h6NG%2B51S2WfOeAm6frRsqS2Z5qUmpgMGR0F1%2BsYWmiJwOrPL/n4BvOPBnAEvNGeqes8pjFg8eQyfvyw1oimz2LmNueSMJaOh7yiDVxj9fE%2BcaovB5EceuV7p5jlW4IG8tcGriMuHMqSlpLp%2BeJ//m/SrVH0FbacDWD/HwqDLL%2BS1aOEDm28Z7bTmOJ%2BF28OM4Tj2Hjc8BZ6brpARSzZVvt5Wday36mc%2BzmWP6n/%2BC9TfuHfzBO/j3lX8trfy9c1pI7ThxxW0tTlAq2pcqLo6C/iLelp%2B%2BB9CO69C79MVIvqumHWCvaL76YuPhlSKl4cZtLWQxVce7FF000mZ/6/T/9d%2Bnyv/4Le/K/6TT8V4yc/ztHzv/FVMO/hzIPWV2uSHMgWN7jfhfjKCxXM/Jsgm%2BXmbwtXSxPJaw4l%2BoKNhvS5zEiemghJ01MZmB5grp2OKS0hCCKZL%2BunPV2wwp0GvYxcs7S5Vymy7MH0otN70h%2B%2BGWhjMohWI5ifLsavj1lcr3A0jcsCwWWAkuBpcBSYCmwFFgKLPMOy9WpUl5LJhdXp6e3Q3qpLr1QV8l9Surq8n2GUMrSvPLkxTMhba%2BSG/6sXb16c4aqceG2WYpspsrZUL7ajpQ/qvNNbmFouKCbxlqk0zYG0qeY3nIX%2BEOvs1dOprxrWj/Ntbx6HtJhuQ1KSE4b3wZ5SDz4BZOSFzBmEiUb6fqMMXtT%2B/EtpSXpekZ/40vT3bNcOtEb6ohyrYJZ3z0%2BS%2BtNpB9q82hNfI8OS1gfR%2BQQ0nLdIjXXKk9UQ0QXhG2RrvNOZqCJDFZ51Gjz%2BF%2BLQoIlQvbi37HRqhY2XMWIV1EKqjYXQRJ6UMybOH0JN3qzyoOn67AkB9zHsXS6yoNs/n6R49%2B7Qc5F4bGWTqwjXw14tbOupzv0NvqwJq5hCddqWHLqKeBte1jpMUZtIUcvtiW8WMoS%2BL6kHIjgrBlGSPKgEefT4xWWknMsScOtb8TpuoXKlT3ztySuyKkuQMjpCRTRmJyZvmUlD5ZIisUwVlAI/SGXmcQyJU483reMReN9y9UsXwuv3YD7Ts2adWrWdDKmPqVKF3LevOytVSX48fgCuO9R07KtP6U%2BapkkCSxN5NZqtSavw%2BcxUKuLAIdNkP46w21j1SyVnDHeYUnOyf2QuGEQlwnnp0BqOAdvM/db23e0G3IuFli67XPr5ybkAXCXQu%2BwpA%2B7j2OJf%2BzuETKAJYd9v0SwlAWW1raFDvZDjHQqg9dYIg1L2lpOltxGCgc/Ht/PUSrNWqLQ9S31tR2NInvzIcg%2BloZx%2BY5efDQaTcMyWuC2RmhrqS07ytKP3Wm9HkosL4W5EUdGUyb8v6Cop4243V8uorFEXjTiiFjIDxFlLWWEs85acvQtR4cVS5wyh4kleo8m7jkRCyxjNn4dyPYm0XQjDuUvOOVOZhHv6BHwx3b4/NYptxL8uWMLOUq1H3JePhU%2BmTWL9kzYPUsd1u6DONXR3DrOmNbPPchTT%2BFXy9AzWL2vXG6r%2BKdObYYxewno7lQSCqqF5MABuhspLMn0WhuSlA5mr6f1Q02OoUMmvkNIWxnnl3aq/M1Gjm1CshLLZBw31rCELuNVT%2B9SRroF0GEYZObSpq2M28AyGSIeDT%2BW4hxwTplBDXmmQspIsFo%2BYKmNaEywlONrPfxvuRYJa5mLWCZ9cSQNSxj2%2BIIlDFJMraVkvxFPll%2BPZaWwWtnaiCdH4qQRHwn2p9d7LEl8NzJvxN30LdWBc0FtXNpraQ7bk%2BnlZHxdm0xa5uLRzlF60qS9vb2Jyvl1YXttobY%2BfrlQzXDV55cLK%2BPt5LyzHVQ5Z%2BhHplCeQ9rn9vbC2kG%2BlWqpol%2Brn0JWoMF7A5LSjzwLfN5B5TkI5ZwPnydA%2BSdwl2EA5Cc7oteC5nGsMTt8uwY%2Bb1MvKnyI%2BnZP2stvr70L6Xep8je117ZT85YydfkI2hkDUmbTDhUuKvmymetYyozlOEicQioZPvf3GUviQXQUPg/RTaTTchDSu8krhs8zfSvVdKokdS70tIKGDfC5Cj63cl9LT6cf4r5qK%2BXeRqRc99L1P7R9qdPpAkuBpcBSYCmwFFgKLAWWAkuBpWdYtmuijNjoKG8MSTPTUpxJYftoc%2B/0wmTWS0hCslQE5blEfDvbvRH961gA9z0Ld7kI5aTjvht0Gi5A%2Bgko5wWI1z7RXtjuixTOoabKrzu/SWF/KGd/KGd/8jOn3stBbiw7uG9JfNF3USktOks0Jr3eCktQmgdRPIg23f3D7f6T/M5ZKb5H5LxyL6OhNXlUV%2B37JSPHMC5HsqjkQwlTfM5ol1rnvlmpceW6V8wdJ47sv1VbNQuewgWp/lEoNYyXimRIQdNFQLI54qlB5Dj9KA2PjiQ3wlJNR4kHTov7NovjJlWJfDtXXUpxW5Pc6UEx2g0O2YgTTwXC7vng8Reqj%2BJREg0uKuCKu0AeWgN%2BPdgvA2SAJdKV0EY5A/Cn9FYPchU0gfx/9wW81wdBJWL6OKNgG3F7j%2BF3GEVCv8sbIWRUfjVE2w6WyNUL54x/z6HD9TzCMt8EYaRAgLbwW8sARGCZ71hK%2B5q3Nzc3LxBYCizDZC232Jy3FFgKLP0X3CqwFFiGT4S1FFiGUIS1DC%2BWsbylkq9vGXD9FGzPQ3lIV%2B2Tm7fnq1iMwYn0C7h%2BRIiZCFWyfP7g60dgKSSEIrAUIrAUIkRgKSRbsdyX6zKTP4T/TI5Wgfszx0/NDLbEeTBvOYa78pfmaA2431tDTKcLLAWWAkuBpcBSYCmwFFgKLAWWoZWVM2fO7LYYj5/pVjLNvCCwdI5ldNn2%2BYocFVjyeciQfy%2BYVntuO7YFg2UX5CwWWPKJugkCljdZYEnFiQssnWCZOIQUCyw57aXCmwWWKJcrIFAsw2EtUcjyGyiAn6%2BVtZS5DwoXWBqLX1gitb2LGb5Yo3T13HDE2PoC8iOs29nFMD%2BK76xTkH6EZQwxuIRzvQ30G6QjRQuWkPl4fKlRy2OgX0vnOhwsJmFm%2BZHp760ApdcS2Z6JK12pgBjskoMS5XSPZRnHOeAalkhfiwWs%2BiFvy6gGJigyn7xSdSA1f7suSymkN1MpfepFE06BHZr31/Mn6GX%2B/BfJKBi%2B3EaPi6n8eyDlF4p2ctGE%2BV2Q0gB/DgL9Dcb6/3oGvIGW%2BenpcPCHdB3SR4K2KYre%2BfMfMq32yZB/gw6eDkjv1aXvMipUWlHK4J1doMpfR%2Bk4%2B9dMFUp59Tan/q%2BVWpq/TJc%2BGtJrqZRu9Xn/GjbJR91wkwWusTwDenbryFoG6fUUlv3mJ59rMKQXK%2BUxesqz8Ms8blgPxIOIYAkf39Y9%2BDxI1%2B9veQPODd/JetGw19hF%2BLyQuvYElWc4pLxOpayBFLLL5TjQv46hfwccx9qhS78H6bvg81h4NZuczlsqeuoh/RVd%2Bkcc2pplNWc77fBAKVlteu0enS0lO1t26dLLIN3wXJ6oLydN0PWgHYPSSWFJC%2BxviUYxtK2GEg4wcWwjt4GPlXprycQS/zh%2BQq4BlupLkdOxxFKDDssSJpb4x1jbdtUAS9C/Xo8lpFNYSrecYykzsJRH82GpNFCFhlhiCyynp7VsWO6E9EG6dIKl/gCUNhkr5bzqJ5aIC0vMwrIW3tQpKyyJtazU/R77WFhKKIrYWCL1WPF0LJENa/keHIvNxBIhRb%2BBtUTqjWksbVrL%2BDnZ6i57xtZS0c%2BFJZTf2FoiZGEtdd1vzVrq0jVrSaVp1hLqwVcslfrhwFJiW0ulfpCltZQZ1pKJZRRhE2spGWEZ5bKW5Dzx92RJscZTTBrxqJG1BKJuUVjaXnyM72wWxcbWUtHP14irXXoaywFUPdjDMipp1lKXzsKyDcrpayOOsGYt6xxhWavUT1TitJYjZMRtLaXEeeJGWKrj34b0viUqMbeWiLKW6rnkyKRviY36lr%2BCxmWO874lIhtrIth595IRloi7EVc0aI14ZXrfstwcy5hx33JQjNG3jBn0LZHPjTiW5JNJa4lYfctt7L4llkyxJMOfauozyHYGlrhblX0wZnyXcdMRMKR8BT6/RY2/XqHyzIakIVTKNUhZSj6rQ7T55PPlj9Q7Hqdy3gD9%2B3X3HUjG%2BJB/K3x%2BiLvaJ0P%2BDWDlOkA/OWNroW6kOAj0jzTVdhmGmDM%2B6v5oZjfZBv8ypeEePWvanRTyct/Q3XEHI52cAz6OkVIF5aQbyu3danm2OxuP60bTbxATAX%2B8ocvfD9KHM7TdgwH6ZfuxPCMYWBIpCjC24wzckf%2BkCbvNd4rNBIt91DTPQTIVw9XDVGfoak3zUBNoaGu1/aM3K5l/t%2BnmLavU6WCpype35N2RoRxYHmFguTdALBfINrHE9sbgtAyBa%2BvNscR2sJRSxuOmWEpbPa23NqzDEpq7DdXhFg4s5wHus3Uj9J0BbrewANnD8lfIBZYwjW9uLRcjbiyVHl7qwCdILPXn5Fap5UFV2Y9lGBpxu8dF/UpygaXEYS25G3Ey%2Bs4UlgaNOKTkLpbRQPuWOLhGfCkcy%2BFtI87dt5RWeVpvjbpGnJxl1hp2LD8yEXLimDz6o%2B7RH43WNeJYSf8oCBk9%2BqPBMMe9lzf/6Ech/074cypHNewYnbx8DLzKiu7RJje4BfobrIvyETmDrGG0Wa4OqlZLukd7WHFToJzXkyndU6A8U0anl3O%2Baf3MGv1RoCJiecgUjZTvYuNcngBEYCmwFFgKLAWWAkuBpcBSYCmwFFgKLAWWAkuBpcBSYCmwFFgKLAWWgcsmgWV%2BYhmTUiKfkIT9LDI4DMIHRhx3qmCelfGl2NXTx8sjxaTM63FWqeZnmZVhrvIjErfuAZbvupfF7y4eQKksenfx4nf9k8VdCeyR9Lr1nRbf5cDynPMSL74aS/5gLrjQU5fUg%2Br9rEGjmy9eY%2B7BxVHPlyAGqtiTl%2B/RSRMfUlhW%2BOxdsiO%2BKYthnHjwMgHiwUl5ZrrQM4rSs6o6%2B6QYSj7df8c2fhlIYbnSbyc3WdsoxTBOPCNYJsrjEsuEnqzEEuK%2BQ4VlkNbyjBrpC68vGgprOV9reaNKgdxguQesDdGTtdYShdZa3vS9Ecc/1rAMh7VMjhui%2B1xZy/gGVyg7sVT38QhXI/4hCtBaytqQBwfQt6zkxVLde8xlI65t6KHq2ZqNWIK13%2BNJzXqE5QhqFDXE58e/tjg5BfCVt3b4UqqM3k1iXu4lk3a3Qo2OhT8aE1giaROUaNAl57Je3QFRqgc9I9O/3L0H7rsY/iCv/uDu0fWXdtObA8znvNPo3QNs1sw2Dq0lMK3Vf7d1ThLdP2P3aMNvv1KeU5z5SM9e6mbidLtqoN2UheymPhM7ud3VbJ3aiG%2BN9zPT5hXpzV7INg6HYJawjCr/Ru4ZUrshZmVc88lYm1a2klmgczVjdra5WhxFaoql0UaCZJsXOsRsPqawdD2XrGGp06Nt9oKTWM6Az06wtB/56O0qD8GylvHbFFiaYykjJpZ0nPh8MBMz45%2B9wVKnh1hLsr9lwlri7MYSGW0LjrYLLB1bS18acQpLiWEt6UZcyklrKRpxK2tptGObvhGfAGv0XjXiZGpoOkcjPgj6cU1Zi%2BVq4y%2BjAsvkGLxeHQPu0tXRTUifQy8WXKq/VF8/B6ZyfgEjxw6s4nER0juibl9ZCejpn64HkfR1UZJHkfop6n1Ry6X6xBh2SpZguR7K38DAsqO%2B/pLAEiTfHNsyiyWHB5FAUmApsBRYCiwFlgJLgaXAUmApsBRYBofle6%2Bo0s3QVgzfXtLPtUL6UYGlwNIfLM1XxslJ4p0w00sLOfpkmS5dYCmwDAzLYp2bRgJLJLAUWGYOS4mBpWjEBZYCy9xZDeeKgzZ0EERSLOZrXHz8XHLsgR4vsIzFT31PnCeu9S1154YnsTQqv%2Bl54mbFGFGflI98gGEyaGadfnj5qPptMOEDA4dYSytjT4ELQ/wVEj8%2B2rWe1cittRwHerpRQlGsGFLISWQLdHe8TFnLMt23g6HLudmwrBwnTRBvmnk%2BwKA/8zFlUkIdv8lTQmNR343HcadZy26f79sF961zradVSpbfzQEoZVIinl07itRcCJb6kx%2BtzxO3xlI7BsUPLEtYv02IcAwVloYjSr%2BxnK6eS66dJ%2B4KS6r8brA8Hv95IhtYynosrc8TzyiWTGsJv6bwYLlYMrSWvmN5EuKvw2MtjyetpcSNpcE5ubXwXKHFsoVpLSVhLaERV4cYXlhL7JG1xJq1xJzWUs1vhKWa7hLLvX5hiZhYAgXrwoOlFscdeN9SCm3fktdaRj3qW759VJXBVO3j%2BqOeywXQfES5keG3SMJY6uPW5vzFVVb349DfYTyXIVUcrTcsPzltfL/rWlqn3BdLJ1zrWUSV3y6Woyg9JfF5MozQFI77noD863TpDSSu3PCaAms7mZif80sQc0oO2bnvHDfzlpwlNU41njkihzUP8KLekEf177gRL0tRgm0RwYofN4sr58fSdZVgn%2Bl2g6UfqzxkP6Jm4djm3SrPCD%2BMYszfXYJDhiUqhH12mpHAMtRY%2Bt0ZCJu1LBTWMguwRMxOWG5iGRWNeFZYy4qlqjTnC5boF2cHDx58tL9oxMONZQNxwMibIU8uObYJLAWWAkuBpcBSYCmwFFgKLAWWOYZl9X57chDGm0WmechpYm/t90vuucBy4P5ckK0wMVW4dP9Si4xLh9usnzUcdx8dZ0qW8HGXT%2BJRLM85KI/fB0UJMRfY3zK6OUN3p%2BPE97jU5dW5PEhgGRIsUaawpOPEQ4Llh3xYVgp0/MdyauawjK/nobBYS9GIhwVLKeNYKo15SLAkfcubWfo6KznTKzNcHqv8gCXenKHGqTPh8hCLhQTLyv0PKfJVdbZKv7NJoftmY6n0XruTTo%2BetZJHX2Zcu1iX1Tw8YTvkeR2gKIH7kq0DBkD6Nk/rarruuQ5C%2Brj9DwEF6n%2B/5tAzkqqH/f5gme2yn/JtOkqlv0Klj7aps9lqn7IolsoZ1%2B7R%2BVqZh4TMSObXfFqvklcP6b2e1lWZJKfFNHU50kNCzEijP0BgaYhl0kEZD6axpNIv2cfS3HsoKsksLPUHoJhHPm5M5teiAEgPsxF7j%2BVx3TYODrGk4s0FlsZYUpVcT2NJpe%2B2iyUjrjyJZZRtLXVuchbWUpefWMs2yQcs4%2Be5u7aW0UQEpcDSEsujxtbSPpaW1tKkEbdpLWfo8hNr2eaLtcTeNuLCWnJgiRh9S2TfWiILayn50beU6L5lmy99S28a8dVUvLnA0tJa7lRGhkQGP9qfSl%2BZSOeTdchq77%2BYdNHwysGPLkrLiaUGk5sPPtuiy1%2Bi5D%2BrpZcks5590eHoOykndPspLnrUiVyk4s3XpX0nsNRhKSU2ykurfvuhSBYBE5iRIWZTVwwZ5zdIRxucWkhKsTcBrGbx5gJLPZahFTWkWVbE0cVaOLQzLMUBKAJLJpXYVTgzgk6FwFJg6YNEFXHBpiywFFj6YjAdSoz49mQJlr//n7Nb8qpvibph0bnO0cWrv1KvHe7IgSNwLP82kt2SX9aSzF4OcnTtBhf1k5tY1ggsBZYhw7JGWEuBZeiw7Jk4ceLtOwJLgWWosPzhkUn3v/PxDwJLgWWYsKx5%2BuFIz/uPhxvLgV8lhXjj3PrKWtqoijz7lb9ShpJYfk2l16npeB%2BHhuEu6ueNr4IV/7G888hjkcgL36wINZa0LNV5XbJkAoXlTJ9nVruQsR/RDKRGZzfl2Dyy/1geeHVaJHLsyWlZg%2BUQcKKwhyXGvmOJGViCv4fA0q5M%2B0YZin/x5IHssZYojNZyEMPrcgZ4hgks7cpjnyj/WXK%2BJ3uspRxGLE%2BaYCnJZbmMpZ0ZxhrO/D3PzI1EDr8zsWbiw3PvOxBOLCvTrWU0NXSCB8tuS70urSXCUSQdN%2BhbqumbPXx%2Bf58jCGvJweXhSS/1PPbmxzVKH/OF1x4Mq7W8tykp/aEXt/PCJkuZQmF5U5efbNa3lEMPh1x4HXqwDbr0FuN0GzKLx1ZvClZoLGscLc70UP81kGHPPP/FB3PV6fRXT8%2BdFNp5y5g3bjq0aKeYeeyt4cwP3kzjFp55S5Specs7Q1%2BqWUGEYDmM3eT%2BoGS6Ap9WPHYaCH7%2B8A9WFtUQyx5V1YofeHqePSsO3PENS5z6hpF7WvA%2BD7HEjDJhyfVBR7iVo37KcKawfPr5ns8nTTq/du2k%2B0nC6fNMQt6ftHbtM/DpneUEu54ln1hQNfSBiUsm6dh9XtG0dq06tWm5WvTw2m%2B%2BPJ1FqzzacVGhPACFFi5r6cJv2QWWNZElSyKR8e9HnhkfGX%2Bf9sZPr/2egcjy%2B%2B9Evps0LdLzpsrTHSDyi/cTZu3hK1ZT7N9o05grvl3e88BLdx48zcj43GuJ6c8vX4iseHNa1mE5IOxUSq3%2BYunInies5TeKITtdE3ngqcjQA/F2951hjB7mEmXs8tiTQyMrnlSRfuH%2BoQq/Kx5INLGf/mDUQf11MvHON6SDUPPD55HvX32q54UaRuv/fALLz5VfgVFpfOhbetQLDPPhegFiGXNhLSPT3oH/XXmV7uUtSUDxwrdExhMwnvmR0pB/eScyV7WQQ59%2BZthyxUb%2B7oW4tfzUyjHjh2%2BS/dbnH1/BHl4lsfz%2B8W99HPLcuKvKIE9f98pNF8aMuXA9j7GcCrU6WsLIKZbHviQdwLX0K//i6ZoagumxJz4FeZ4A9LvfPTf%2BWwXFh5%2BFhngYGLcfjVf/99SxY4/96LFjx7T2/6mJh1VZfnjixInKf4eqfYNjxz7/ZtixY0NJjoc/ZYx3aiYeO/bBZ8cem0is8LBHXuvxeTp9qcf2Evl5TnUWYEk2M1zmohEf/zT8775vacM18ZkVNY8TFmo0Iebw/ifm3lb//%2B1zKsraevf7S0DR%2BfOPPHn%2B/PnxGtnn1SHNpLUwslk76VtY8Tn/yANKjg9IjkcO63i8Dbb0h0/On//mm/PnH7%2BtpZ9/vyZoLFk7FlDprGh%2BF1H%2BCs/O48H9wdJReQiW5S4a8ceItXz8OxiIfB8BMIYp1vIxQGHu/fd/8onyzxPw1/LHNVv4vmotv3iyh7KWNT09Vz6909OjWbaaKz1XlD/Uf0Egx5UV30zr6dEYewByfn/gwAGtP7ni4VeXwycl%2B9zXEpqU4qw9cOepyPfBYcnqFqXuVoFixhOdrHRrKnGgVtYSy0oFy5gbaxmTnWJ54BGAaBK0rIcf%2BfhBlbHxT0RWkMXsA7eJECaejdvUj1Ub%2B/E3EXU83vN4vG9Z86mVM/qKZN/y%2B7Wg6%2BNPnv32JW0YdGDtYV3f8gnFLj/3zJWXPnn2s/E1oWzEPZ7odhkP7nkjrpbHKZYu5i0n/aA01LcfIB2%2BSZHxn6mtpjISf%2BeKbmK855Fv78Sd1tRJnCc//ZGK2qtX0rGsIc0/6QLQrfSdBJY1n56/o%2Ba7/eCV%2B56NvLbk4SeUJnvSxPi9notPVn3y4MTH1io5vz0w9J07wWGJGVYCx1KwizFwdDy%2BRzhE1tLxdDrBcqsbLF9Tmu%2Be27cBy5q1gOX3a08rWOrHGT8sX65R1fPmsUjkzvLDKkTDfpSgdy41bznx/vuPRT7/5PGUHuSdh%2BNj9Z7lL4Gu21/23PddZPnyl24r36xdnnA/ej5uVJc/NvGA2lNYMfR%2BH7C8t0tdiV1HVcyYu2MVmaEzWBcgfWQyHZ0dO/bu2LuNOrKOQnqVI8P7kXqTsU2hwXI4lKfQpuYWtVJvVbjBsubh8Ylem/Lmlzxd88Wn6rriO6ZT4yvef44Qenv804yWe8k7CnyfzbVo1r948MATr2kmctj9373EyHb6y8c%2B/92KIKbTiWPbK7p0soP6QZ3v0HzWKo8jVFbBtdNDg6VmM4NefFTa2JrXhiX6exPvLF/e8%2BX3CiZX3jF32VjxI2IG7/uAle/z%2BxWj97DV0uLyiSsOxw3qY4cnDmVk%2B37i7dsTr9DznALLHMaS6V/x3Xi3Lj5DzysD/GHeuMn5t8ojsMwGLL0MmpgUeX6uf%2BoFlvmCZY3HWF75ZpontlJgKaylh1guAbe15TWnV4TWWt6AkebJRLXIUtGtXbdu3ZqSNhEsSzshfRGVvlL5e9etVWOT0khheQ5SqqiR%2ByVI2QApl6irrsIkTDd8JjHdk8emC8MdF7ePNZNV1CB/me7br7lr6TJ11T6ITy8zve9H1H17dd/WQ3oV%2BQzP1Zr4LgAsnwTPzJr3n/v42ZCHmC3VT4MjxvQ4SvtbpmN5tlNYVuvc22oh5UWI76ZPmhhF2Unz%2BEcp/bdiEZC7hcq8waO6Og7aTprmoWYskf6Av1q15OgUfG6HTM1Bxok/SXqWr82NfJo1WCLGirZhOk425QZYQnzWAApjguUsiO9OxxLLWy0CzYwn7nmxxLJnWMrqYw/ixRIbYqnUJsGyEAWN5Z0lxNHy088jT2STtWSta2ADLFA0JSDXwFrqsHxRVYVSsEQqYA6wtIwT98laIoy4raVsgKW6lCVr1jJwLOPy2dwV3z6VRVjyrnTDJ0ssdY34LPi8msYS%2Bqtb7TfilnHivjXiMre1lAytpSKZasQTCzRPTXvq%2B6zDklss%2BpZY37fE0Zi0jMqzDeLTl5ljaWTDLePE3WJpFCdep8anIzd9y9VSLJroW%2BJMYZkFu2q4wXLlrqSQc71XztH%2BnDNnzut0zjnxPBjfnJO8qgVeTcUupih6Soz7FfjinF0m0uDaWg7S6b8INy4xvS%2B9Gt6ie5qV0B96XfssxT%2BDCCz9807n6akimy5wPHpMxeFJE4hxVxfx6Zmdt/Rvoj5EWCIr3zSUmo4ZOpCrl%2BkflkaObXbj6c3GkOnRPgXVv5/dkiXWMjQijovKOhFYCiwFlgJLgaX5BMi9OapcF1gKLIWdFFgKLM0d2yAOOtsF3qh6bjhi53CIJba8L7Xm5F4ElgTLWO7YQ4Ri2FNr6ThOXFhLt1hCHHS2S3Lyj5XD%2BXniZvdNm8z04EkElrnWt4yZznI7PE%2B8TPQtMyHX7uWCgFcPWm2a52tHG/RfNtW5jwJqqidPIrDMIdlIwAj8vp0UltM90SiwFFgKLIUILAWWAkuBpRCBpWdYdpjILcjyVkfHHPhzfUfHJlNlNxJXru8YTKWfgzT6FMWF65N32c3QNjx%2B34SQeJlxczrmrO8oNC3JAtBPR8rsAA3ljPz3kuVZX2yq%2BSvIpI%2Bd2Z9eeeuvUt%2B%2BAvp7bb6c%2BaBnJJXSvN7sfYEXunwxmTDnZCBYXu6nykyIDT4B952vy1PVkSz6u9ZYms0eHSFYwibgJB55r6myc9S1F2kIIaWBfhDanZ6hbVz8vgnpD%2BlnYF5uvWlJxkL%2BW1TKXYjLvsDIT%2B%2BqYX7a42Io00d6hJDxrhpEBlBRPPxCdtWgfyYchw6klKM3WJuZWIbco/uW3nzV%2Bji/ArO59jiW2sy98r955lhSE/8VNJaQlIplMisbS6WOU8qTwFLClliq%2BVOwhAU5NpbJkltgCXpG67HEaasbaViqSbaxBD2pWNpY5VH%2BfzVALIvVn0RMwtgQy3IZJ8o5y521LIUss6Xk87qxlidsW8sow1pGnVhLgPlR99YS9BhYS8kva9lpz1pC/HY8HCFQa5nY8z3q3lryNOLJ5qHPh0a8hKHtPV15NCyhqeDBckwalpK0iYll0hXGGktDayllohEnRVb%2BKxs34gFby0SxfMWyNBXLKJKLuLG8aYrlcMxjLRlYUp9Z8itsr2%2B5VLbRt4zGDE4Pt%2BhbYo%2BwNNjTQ5ZiyPBAJqVRCdJa1qlx35oPk0Ej7h2W0noQnBx6yOvNpD8dz6aMIeNC9iTH6zsMc5ZS6bSsw%2BkuB0cgfQqk93WYlYT4mfclEzquS2ZYXuu3Q5E9pKPS30RxB8R3S0W69BZd5e2k9JD47p3r7ckJ8gPvn55CS60yBt6xg%2BFKgSsobW6mbmZwlPYmTvxm8Ald/ayk20dLXQUcgZTJ0FIb5w0gs6BixBNsjBnHLZB0ZD/60wRLzWZ6FOVsIxrVdbw5maqawbEpjZttXjjOE0cuakfvQcTjKZXgA7l5a6xDkFjpMcYxIEjiOEQQpd8D8WKJnMY6m5bAqzD/9OfSdh/aaI09dtOgN2E3hbZfBQVS/oiX1jI0ruiatfQtikfDMmh/S4FlVmOpNeIvczT/AkuBZWBCdracYX2qYkxgmWVYVlb/Cka7LVn3SFiq6Fi/vv/6q%2BpEwg7T0AZlVN7Rv3/HdIFl9ljLLI7lQUmbudEiJ3I8Hg8cS%2BOwX%2B1oYjmnRJKizFWeAOPEEx4oHj4XwfJljqy%2BxYnHUvhPfonNnpeVv8CLSblskRhiumrEArRuGHt7NzmGuKyl0/E4b5x4PD49hnHqJt4W83kxSZe/wDjsV8sVzSmRuDyIAiiF5G3tJhtx66x%2Bx4nrHy5p6fgqg9m3lJH6T072LR8NQd8S%2BVC3m3mtpX9x4jHZ%2BBExslclkL/gjKH0gxylZ3JN3mCtiQdYhi3EkXiHlzoXElcZ64w7JjuKE19oqhTOGUe9oH9f8rMm3WAqq4yfd8duyD%2BSSqpX8jNieUYQLEV4jA%2BiP/ok24XE8pCpJ3KQ3x6dS9s2xrXkGJQBVIoKtsBSYCmwFCKwFFgKLAWWQgSWnmG5zkD6r1tHRvvrMim7A6/esdaF6l8HOR9y8VwN4Pq5s/%2B6UMke05rZaHoteJ7LDf0VcPqvhLAioq0Kvt0Jz9tg/Lz9i9T86ASVVIRCvSZ%2BPXAseWYvSXDZQeePFWWeVJ7RlfVGt2viKU9FsNxKvEmsr1JrJel9olrLQNYhHEkGsLQsE5bjWLpb5YFzycO0AIatsORc5dFWwDUsk1%2Bq8eOG941PpVuv8oREpuSmtYwHI%2BFw1bZra0keCeusJTGJiH2JPmgLsbBEohFnyG73WKIwrux61IhLBlhaPm9aBoRE31JzkQnSWoZSvLCWSa5SrWVOuQGXTlHHZaODGYPDvUoElp5gKeEGMgbPRSzJVhHrAsFyP3e7KrDkfnUuJMRYkvjxYAY%2B%2B7HA0kMsXY9NXGIZRdrYK%2BpPZUWDwpKjpqMUlosDhiZRz%2BnV403dR6PIGywZ5cyEtfR3XBkaLLUHDZG1xF5WvbfWMtNYkl4E9o/NgPqWMR4o1WfVrGUsBFBSu%2B%2B6sFGaHgssgz7z8T13smCsiqZU9J5PsmBNIFjO5ijKdFkNDSNYXnsvYFnQq/uZrF5wRvvyzILNYBbKbSqFHSnRcVXPgnOm82eTeYu5oJCyUFWOH9f1SRMDoW%2BzMg88f96l%2BpbBi34fYPpYAbIH0WabOjfAVa2elnOVblLdibjG8gY0AQJLv6WLirMmje9x2sMH4rhDhCWYzFFZgmWlq699X%2BUxl8VIXbvdnaEynkzvvat7tVXGiz8jZsdaVvqLJY5pu19kC5bCWjrHkvbnimNJNeJqchisJbWDusAyICxRBrFMt5bRlEY8TH1L5EEjPiUhPFMxs68nsl/fpcPyBqSz9vlZqFx7fcpZU/2XKf2XdN%2BugXT94SMLIJ2ccXZmSlJFIf%2Ba%2BKIpVnL9BFbnHOZR%2Bkn6cdevcj7o0W8s0AzprdDsDqTGqVcBy52LritlIWeckW8nM/TvSRZ2CjnX7CQ8xE0fsFwIJSmksOy9nqixRfMZV22GLMnTzah5S5kHS%2BrnWqTDkpw0cZNx7dfw7QlT/WtMPYhYZ0z0g/Q58PkepeGWt9PpDOl2/Sq3gZ5lunT9SRP6UXkZh/4tVH4CfxWV0uqDbV9FNeL00SesiJ52%2BLZZYCmwFFgKLAWWAkuBZQ5hiT3CssIjLKcwsFyfo1huZWDZ6TOWW8KNpaSMmK6byaLr11%2BndouTlfyLrr8uyWpk0SI1w%2BsEb4aeFqQeBFdqqr%2BE0l%2Bq01Nimn4EynOC8l84otNf6AOWe6%2B7lV%2BQn7kuvcI0Hd6BtPP6Ikv9N6n8KyH/ymQlySuTGaewlgtHLrL3REXEQEGtF1Fbqv6CoWcvfH0x8XdBagyGRSgpSo/ZSB72REdmGush38XYYb4G%2BhmRn8x0nR8hLZzniTtzWPRjJ1brdOuXZpCfVX7l/22M%2BmmSHD%2BOdU0ZfFmQ7utqc9NXDU0speZgHXaNzN6h9eu2TMcSikkmbzOcWCKGHut0vnjztPyBYYm0vzDlQ2eZ3wDLmKVnnpSeHxsd2Rgzds2U7MVHI0Z5EDZJN9uXnO88cYc%2Bpx74UzP0mOu362mJdRv0xsO0UVQaycTSzXMg8wcxSDZ2A5Zl157osXhnxrz1MLC9Dp3huYq2yTWWyC/nfOS6yp3dLUV/mxdYpmtFHM%2BCOLDEyBtn5Fi4to7wqG8pSzEpV8UzLH0ImlD6H0fWqLLAheKVa8atWTPubs5heRZqZrrAMnAslT4y2dlyhIs2gsxeLswxLFGGIh8FlmoQhOwWS5yjWOL4HkRYYBk0loq5pLFEDiKRo2HEMhp1g6V1nHiUIyXMEvVoJO4XllIKls7CbUOIJcKyK2tpN04cZ9kphUr9hNpaxtfH4404ku0rvkiwDNmLYc5behUnjlM%2ByVmFpWzSiAcdJ/6GXta8sWZBy%2BuKkPO1%2B9asecO2jCPnhVW%2BESYZt%2BZrlgsKx9V7qDjx2Qz9XdQc3e41497ILhm3ZqBR5VRWV58LuCSmJ00Q6asWosXySFaxPNupeisUVeY8lscayyOilvixpEbo%2B0SV%2BYnlPOXPkJU6IwHlPHHi86lGvD1zge85iyUSjbgja0lhKRpxX62lwDKBpWWc%2BHbK90404i6wfF0vLYpQ1hKVtLze8rqxtLR0kNCJktcDkHq413slLYlykiZ1Ad/lSn5zVO6aXn0R4sT7mHXxektJSQWF5bySlhYbD1dyFcrQbOsir6SkZbppzbTZeb8tLSUk/KGXI%2BsEyFmWpt/1tqskomdgILNZ/amIHjLPtp6K5XGz%2BEhkaUanDUmI2Z4M3d3bbVf5T5o4RcXyWE6nCywFlgJLgaXAUmApsBRYCiw5ZavA0issZQkr466WkhOBOCWUlqjSQM0NaimusbwLei5mFMu9akW2rMyQf4e3x0WthPrcy/FKbsJTz/PaWsY075pAJDVsVxef7hzL/RK/mtwUrw9A4a9PI3hcYhmw35ou7hh7imXmvfCwlKn4NS%2BxxPxYxowjil1bSy36O0BBuvOnJQ%2BwzLxgEi%2Bd/VhiG4HzyPiFenTmI8qcdQk5lijsVehL39JtNYX4KFLrh8D2TEuGrGV2xJXn1uF6gcr1y4oMH5LYnESS%2Bg9Xk94NLZZIGj1cKeLwQQLL3MWSzFvukDVrGcVSh0fzlv5hSdzbBggscx3LMwksJXl9yLHEcSyxwNIllm6n76JeKjPCUtKmHpT/UdaSxHFjdTc65vSSX1ga3VGLK3dgLU3qjHcuLH6ud1r%2BKDu/LSyjVkVL2QMx/l74nzda4HJ0G%2BiYMq0RR1E5pRG3uq/bOHG2SUTsevCyEUfIVX7TuHUvrCVi3AdZXYYtrWXMLVXqRCbiqQjn1jK5PkdbS3JfZPrbchEnbjZHJRu/I7U8GpYxB1qNxK6emGU57WLJ0pPcng9hmkTrbftkSRdfX6COZC9TTOHhMLg1lfcY%2BnfCt/1kbetTpXgVl72UhSSg43K8hMMTKTAeV%2B4bk9YrX75xeTFUS0fa9cMvs875estReUbBU166bFxjXVAPBMvZtvS%2BcbnN6OccK5XLeVUMnyqhGJY74Q%2BACh2/bPJmh9/gxRL9TCmfkdRKpeS9K/dto9ILlXQkbTS7%2BeVuys%2BhS9FPYnmoZy/liLS4xsCSnDcxmepgXAww/oOcMbELPv8KPt/y%2BY4T4C6skyaaqb6lXdnD6DDWcWsYCflJIAY5aWKDiyelG/FDjDzFlImkjwZYBunbTPXTHkTNiRAzOKWaKMWusTxHpVQEjiU5BmUsznIsGQ2fLSwVobDEvd5gidlYSgwsJTtY4iSW8Ua9wAssFWtZGk8J1Foi9b5z4p9tYFnpBks0k6GgGeLKHWJp1IjLMRtYtsXUri2FJdrgIm6dbsQHMbGMkT4nRigVSyUdbTOt/lqqEd%2BewJJyw%2BFpxG%2BE2FpqjTgKzFoic2vZ7h2W7qwl8qgRR75YSwrLNGupjne86Fueix9Covx2GgLEsh%2BMOwmWY6OBYRk1wRI5xXI6Y5LvuE0se5NYRj1qxKN/wcjTycByq71GPApYnlCkhIyHyNlPJSeshTWrAV82xKcHFCzlBmtl5PSH4Sfcyi8gjru0pEGRCptY3m1wckc4HSx6hHHtShJXXmJfdUPDTgaWe0FZFZR5VANbc0NJEXgOkPxwplh0ry7/IUdYFhnft4HyMMc709IxWnnCpB4a%2Bqj4%2BpWKfjJvWZ0%2BHg9SWuDmb/igOZgzH4MXYjMPudbT6gTLABcfBZYCS4GlwFJgKbAUWAosBZZBYfkXAks/BSsjL2Xs7EN8dK5iOU%2BdbGgoQgJLXwX55AqXq1h6FdQusLSymL6gmetYYoGlj0jCueE4JrC02cY4jZfPFiyJe0ZlOCvfxbVjchlLD6KDsgLLainXhB/LpaE6byyW/sNkBGXYb2Bkh1iWBVw/BQtVIfde%2BPXCcMhd6pUsclGqc9zVPmJhuGQjPH0tfG5jNBirHGluohjnx/JawM9fUB1CGUdhOaU6H4V4pxfD5y7Z2FqWOdJc5chaBi0hxxLnKZbTcRLL6cZY4uPOsJSxwNItlpKwltXTJdjjEHtkLal4bYGlUyxlgWWXjEUjHjZruS4/sYzR1tI4Dp0Ly8osxfKiKrpneftiUogrxeyGi2kyhco/kErvz7jV1xcbbv5CzVDRcHEOb98S4fT7Vgym7numIple77oyvgI93p7VOIEqP4nE2a7UQ0WDec9wNoxHr2mf1bmIRqqDuQy%2BvcEIGTup6L%2Bo1bP%2B2Ppr1MTGbM5nqKyuoup5FNx2Q0PFzYaL2zypo8rqTtA/IYkltcpDT5hQv6k%2B8ji6n2sRlZ8nrOxrlBxfl3BbS337RWPfj0qf47p6yEkTRz3Fkt7mpRZSZsEjrbapZ5DOg4glIxPruAhd9egp9HHix0H/II/0k1ieZjtYkvPEZ%2Bvw2Evlpw9AucnCkspzghtLyRxLqnnrCCWWzXosJSdYdvFjSeX0AUucxFKSMojlXjhPfLZuSWEldc44jeUvGOePX0bJ%2BPES51ii9VTjtYNK3%2BU4DrqSxhLVe3oOOL37UNxaqmvZdrE8GbNhLXHc2cAHLDULWafGoXtjLRNx4tZYInuN%2BEAUmLVEKdaSii/2qBFHvjfi8LncLpZhsZbIF2uJbFvLPkYjzupbsrFMxo%2B7sJbRFCypQE6PsIz63Yifgg6zf1hupDrkvd5jqcWJEyy7fG3E08a6FRW/oM8Tv1lxURna6cYeanqFlr%2BC9kq9WXHRQCoq4j4Iavy4YZa43DTFEsf1V9y8uTJqlF5he1T%2BFYxdd4Ke0psVpqWzIzcvFlHeZ0egdEVYimHlc4VjPfPMslbMo0466LuZVDHSIyzn3bxZcfNin3rKCd7rRU1VVNw8Au%2BxKJGUnSdNWLrJ7LJZ7ful3BevdmwLzg1YYCmwFFgKLAWWAkuBpcBSYCmw9ArLcykyefLkr3VnBfSdm5zIMBySiiarOR1sO6DobgBl/QSWHLW1TKnlyedGug4NzT4sTect9UuNN6h5y4HICTZk3nK4wJJDOsniY0wSWI7QwdZHe6FQWN6QnVjLEwJL7tpKhE4ILPVY7tVhSVIGyvbNJRbWUmBpjSXmaMTnMazlQAc3xf5aS0V/7jXi7s/YzUksmY24g99/TPbVWqKY7V3Tl4YYy2LdmrgzcbM%2BXhY0ljC01pfjXLp8qPv2Q0ZOHhno4loeuWGz2t8%2BF14hPuRveaTHmcwO%2BJlDGcsjJN9FYClEYClEiMBSiMBSiBDPsFyZU7LzppOQh8rqr3auzEPZyF0/GwKun5zzINrl6NeZDx5Eegn7JtXuZ7BDU9Vz/MISCSx1VYK82JPYFyyxo11psxBL5TFjWGBJSQxjKRZSLFG%2BWEvRiBuKR2ex%2BNGIh6l987URRwLLtDoJZyOOpJ0DVXkjD7CshydtziE23fctR0KdLAuftXTu3pZtjfhuyLlY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AMHS
26 | March 2025 Semiconductor Digest www.semiconductordigest.com
Chaos and AMHS methodologies
AMHS systems are physical dynamic
systems acting on the wafer-lot state
space outside of process tools. But we
are not modeling AMHS. Instead, we
model the inter process wafer-lot state
space comprising of multitudes of wafer
lots on the move or in dynamic storage.
Our model is the state space of the inter
process moves with parameters of de-
livery time T
n
, velocity V
n
, and distance
D
n
, of each wafer lot. And then define a
mathematical map for this which relates
delivery time of a wafer lot move to the
next process and beyond.
The map on the Conveyor Moves
As a wafer lot advances through the
manufacturing process its T
n
accu-
mulates according to the time series,
iterating the steps from tool to tool.
Each step starting with the previously
accumulated T
n-1
, and then calculating
the next value of T
n
. This process is
linear, modeling Conveyor logistics as
linear dynamic systems. The variance
of and S
n
of each move is linearly
additive for the final outcome, of total
transfer time T of the lot.
Similarly, we model the inter process
state space of the wafer lots when dis-
crete vehicle systems are acting on it.
The map via vehical moves
P(t) being a stochastic vehicle arrival
time after request to move.
The probable value of arrival time
of a vehicle, after a request-to-move
can be modeled as an exponential
P(t)
shape factor for the exponential
probability of t. It may be assigned
a value meaning the mean rate of
stepping. The point, however, is that
the series ( T
n
)
j
, is nonlinear as the
wafer-lot-moves iterate the formula.
The growth of uncertainty in the
cumulative time of wafer lot transits
between multiple fabricating processes
is subject to exponential growth. This
fact is clear, as only the probability
of time is inserted in place of T
n-1
before calculating the newly accumu-
lated time for transits. Then, adding
probabilities inside the formula the
algebra of probabilities dictates a
multiplication (ref. Towards Clean
Frontend Manufacturing, Horn, IEEE
Transactions, 2022 CSTIC). Resulting
in exponential growth. This dynamic
system, or rather our map imitating
it, is chaotic. Meaning, that forward
predictions, forecasting arrival times
between processes, and cycle time for
the lot, have severe limitations. We
can only forecast a very near future.
Then, to prevent the uncontrolled
growth of uncertainty, the wafer lot
transfer process itself is sometimes
suspended (stockers/buffers) and
restarted. Overall, chaotic behavior
limits the forecast horizon for the state
when moving via discrete vehicle type
AMHS.
Machine learning (AI)
How would machine learning operate
in the inter process wafer moves state
space? In the iterative process of
observing values of parameters in that
space, i.e. observing its state, based
on which an action set is computed
by the agent, followed by rapid de-
livery of the action to the system (ref.
AMHS in the Reinforced Dispatch
Learning Environment of IC Fabs.
Horn, Semiconductor Digest, January
2024) The parameters to observe in the
inter process wafer state space are the
accumulated vectors ( T
n
)
j
resulting
from move distances, times for
inter process transits and times in
dynamic storage. Suggesting routing
algorithms to improve over all time
T to transit the fabrication process.
Such algorithms would comprise the
Agent. And Rewards for learning
be calculated for improved average
delivery times. By default, a sub-
stantial part of learning would be the
minimizing of S
j
, the stocker times
of routes.
Conclusions
There are caveats to this learning
process. Such as steady state wafer
starts, defined to-from process flow
tables, and a data base for historic
(T
n
)
j
. Then a most serious question is
the ability of the Machine Learning
scheme to work with the uncertainty in
the current computations of (T
n
)
j
. As
shown above for the discrete vehicle
AMHS systems this uncertainty is
great. How would the agent create
an action based on uncertainty in the
measurement of the state?
Nonlinearity of the AMHS models
for current 300 mm, and also for
the legacy 200 mm fabrication thus
represent difficulties for oncoming AI
applications. Early demonstrations of
AI were applied to Dispatch models
which neglected considerations of
realistic AMHS. No application of
AI for reducing the substrate content
(cycle time) in the inter process state
space, i.e. the pure AMHS case, are
known in literature. But we antic-
ipate that the linearity of conveyor
transport nets would offer an easier
way for machine learning and so offer
a longer horizon for forecasting. And,
at the same time, the likelihood of
voiding the chaotic growth of uncer-
tainty. Considering the exponential
growth of uncertainty of the vehicle
model, the wisdom of maintaining our
current discrete vehicle based AMHS
design, as is, becomes questionable.
Installations already exist where the
inter process transport assignment of
the vehicles is transferred to con-
veyors, while maintaining the vehi-
cle’s vertical service assignments to
the tool port.