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5rxpKJu8NIUZIrmTHDlSRXraYwnlnH7VxfMFl96Z4xaT6sZh8h0XprEqMZTuRxObtALh0MrMg854ekXDQT2/d1MDHfEPC8H0oFk5YGqhZkhlPNeQz6LSDOj7m5+H5ktc6wF+VGxjaViD6Xsi7mm0hgUbU8qU2YTyIOfk2M2NZH9DIi1vM3EufA1BfpyRCt8/P+rEx5S3InduZ2xDVJ9OtEWHCDrLGYQXZHPBO9l6TmMsReniYhnUX96nSI+YpLJKfoPtkzbxE5EFrAfSiBaP5hxCGYWxeZaVdCktx/IOZz3V70HRLmkMCNo6uVA1nbm02SXBeQGVz/RNFnTBmb97w/qiQVJPPGRjL6iyMkVpRXz0jo9nEE2qvIlQLpncmEWZfJinFryZUs6UuWrVo/tzQv4sD2K6vIIo/9z5DdP0whk+Tqzy1PerFq52Pt71WSAr9ficXEvSSipCrlJJCnT6UwlfgsmUKWVOvTJszxJSusVhKfpxWi/JBe5+Usg3LULwHzO190/ZH4iPqlVZCnXj8QbbZ/YGURyct/Vkc5Ef+mqpEtcarRBhiQfvOOSPnNutNUWlvzoj0qZdbrf6TrYh+SI/oJdn81SNQftZKfT/KZ5TakrsvXp5JJI5+VxGrJBfJUvLrMwp+SKyumivOSzacZC4hrsnjNCSlj1nXVi3pdGUq297bh9mUylISRvatcubrGrdf0auWhLoKH5ODorqTfigviPuWi/pWjat23UEkyvRYRzfleJJObIpGoHNUsz3XnUR3Y9Vl2jMQLi5h9/aSa2yZMJt7bPJlt5z57HjO8UBm6nfS22k0iZVR94bNo4rV6Opm00Vdmv3rhs1Cmff6BHHzeN7uUpPn+RsYu8CRPZHyPekH6gRqHZNyGu48FhvZ4+Shb+Kw5LJf+jFWrFmDW1Ln4+qNIrDwegXLuc6mEaQi7HAHtjrl4cNoDHh6eOHszFRqj1uD47m8wiL0EJEzGzUddMbBDCvw8MjHKvDMUmJihLOYeLir2Qne9lsw86Qh7+gEsVZ/gnp8J1q6ZCQv2sqOgAJnxgIZK1ZmgMiSF3UHcCCO0uH0J8f1sYNVBD4MW/gNXW3NmueL+lpVj+sDo+ZFOBdK8tmHBk0/w9RgdKIrOstxDen8TtOXmeC4vHbHluujcpjk3QRZ9DPjYBlOmTGFen8N28Vr8PjYVWzcfQ0A6e4mJoDjMA45HDDBhqJ64PxdPExYf9cbdPZcQkc9njsZ94X0zUXyHPE8bvW1MoNbggydVmH08GEbN2QXwoKyiCqU4PVhb6UO8NUpQUVdCRHQ6alwY4Zvj4yE154nrNAhWRtwRt7IK1JVSEJ32jHkje5siy6ouKUhYl4gkpBXI6ADD00B3W+boP+kOLhz5BxuXDwLx3YzZo/6HDX4ZokjzZYUIO7EfRyxHYahOC9EUnroZPhoTiz0XHjGl5VXQwgjrntBS6YX5h3bgKwt1bnpd6ki7vPtwWXsRlhMGQqeqvyhPHXom+uL/RWRtbyTyi3IR7OODm8l8UXrxOveGDXvnq2jOl5HcG9g63xdDF42DgSivhKgsL4fqGMuaZxBqqESG3xmEMWV+WFt5zl7URYCs2z7wOHMePu5OOFEwFAvmDIdRXd0OiuVJLwmKw3HC8Uq17ylA3eJDjLl7Chci2TLeUEz+3juO9a4fYPygjs/TnKdlgdGDb2C9830UlRY1UZ2XVb8EyHlwC2cV2qOtqH+yIrS0u0DF9y6icpXRWkMRpXKUE77ZMAyp0QaUo5P1AMm/KW+aSmhrXrRHOXhw7SYUOreFuugnNKBtoAzfW4+R20oDGoqvsK4zZcl5/Q0MHm/5olsYry0sRxvDdf1x3CsqRVFOKHy8A7mRCZTQufcwGFedvSvKQWpGB7TXlHZ1i1WMOPezKJv+MVfXNKHXQwcITkGmjGaxhpxY3AnoBzvbYeI+5TxltNJIxLn7T5hcr6IATW1daCVkIq8hPVBk5lEdnqUgSd8MujwlaLbvWG3bBMi9fgX5n4yGgWI2Ht2OQtehZtCr0cQImWTMQEa39tCUWPVLkRLkDc9LwXiC9tBXFaCkVPoG8lR74quN45D08884HPkUaVccseCoDhz/mIDOVe0FJVMdQaUAeQ8CcH3aUFi0ejlBFYwnYMHzjuzsjqUEASHxTDWvQ34SHtxtj2lfzMKnouCKedmMxgDdapeVm5nA9o+p6PjoGlwiPsIYSy1mojg4TJ4yCN3Z9eHm6RDLBpoDMMBEvKMW9deMtMAA09ai92x/ygj/UCDMCf/EmGJcd/bUtzK0+/YX31Qk6m+ZiKF9ur24zCGMg8/e02ih/QxRZ49g98Zf4XjbBPazTbmKU4Wg6FEwzvcxhb7UHap07E0GQ+b/irXazhhn54TI0mIk3vVHoFox4m+dZQJuNug+jUv3Upn1j8WTtmPwy7w8OA5lL10YY7jdDkQYMo12HftS6ZSg0Yq9xFadKlq1qGuBEubRaIUWEutdicxtSsqtatokrYssBJUFBSgiClDV7YexMxfgpy1OuBoaAs+FJVi/6qTkjueCFNw9cxtqwnjc8mTXhX1dwr2MEoSFJyOXm61paaJLW/kuVtUkO+3ibt+FT0RH5iBLS3q6ydzebLSdsADzcrdjqJ4amhmOgd2WKBgON2B2M5Kw/cBOYVfBQAwy4wJjpv5EMQHP4CFm6CB1JUqRFh+NLI/fMK96P8rqr3r1qVRAuwFjMWXqbHy/zQX7h4dhxth18E6XPVyYIDGs7vSSQJAYgjOBTLMQfxOeovRjXpfuIQPxCE9qWD80kheGaw8yxPmrosUcBFdvP1pAo50yAs+EILnbJ01U52XVr2ZQZ4IKg3I+ikUHeQSCinIIDHShrc6uVwsYyVNOXmoDpP+m/Gkqqz1ShbahDsoLi7kAke03J4SBYUeISuerqOskByHXIlEgWn9ltNMQB6tizaCioQWVQH/cTe6MCb9MQa7jOOiptWbSyg5bIjpjuBE3f1E+MtLF/0pDMv2w658IPLm0jxuGbjtcrqcwsWYuCorlqSvc/qltL5hV9acsS8VDv1LoarZ6OQCIy8WzBnVrlmefIQl7oigaxJQ9aaSIdnqGMHiajPQ8AUhhMNyTejEHLsxByrNY3L6ogkmWVZfFqzBBZX4upCdjC+gMHMfEGDNgt94eQ0KXYeyPZ5AstW8k2y9+JFbvHo/o74ZhxMEO2LDjS3rTZD3UEQWVICE8EhbmurX6lAjAT7iNm9HVO7U+Q0LEI+jotRNXZqnYTrmB8MgzR19jLuiTqgyJIf54OO0j9BI1bLmIvhNf62abcqRFhb4INJlC9uxhMC726wfzDtwRoahAdsaSn3/E+LTfMbn2+ILP4nHPryuG9ah2Z5zo6M4cS7//Bp9OnYUFP6/Hum+GSLh7mD3LGQHTif2gJ6nllAdzdNtzSH/wz3riyuMiVJQzzaNKD1jbcAE38/rU3glpZA8mM0eARouOIzTpDnzcVuCTFrew3Ga95J2pMAW3bqUwKfJfIzK3aYp2Q89cFSHs0CHcrtUK8lSNMfGrWRgdECnljnwByosqmNWxhg23LlOmfAF7p3AQpynQ5uZ6M8hOu6nMyhZxc0ona3snQV1gikWn7yIpyAduP41Ei4DVsFl+XspYs4WIDQ0Df6gFjKoOovLiEMLUn1EWsvpgNkNL1Y6wWvQnnJycJL8OfYuBonpeXyroZmWNoTEXcC6Eu9NTGiZQqju9JBB9ry16WE98ngdTPrWHU1osnKbocDPVjyA+ENeyK8T5K01ROSqKmslf5xuMOczuORZ2Jtfg7h0NPj8aZ9xiMHvr57AQXb0RoKhe5UQOTZKmauj5yVSYnPSEd1w++HGX4RY8Gltn9uCCj1dQ1wWJ8Lv2FEKZZakM5RUlEBjZ4XRoBIJ8DuGnT1ogYPk8LPdOqbbflIFk4eahSIzxPIItP9rD3p59rcAK25FAei7yi+Rp2V8e9USYFAW/RBNYmUm4E5zZv7zeE3LsiaJn6M6dAFLQ6gBzfgYy83Lw4NRDmE7qwdRu7gplujwxgwy8DuhtbYGYPXtwgvlN6cqRFRWCR7pjMao4FHeSxGfmKfnU0YLnISkc6GdUa7gDYQxO2M3CmrOPXlSqooe4flwL8z/pXkfnYXEhT7GyQl/dmsccLytAwoMnL4LIojjcOa/FVIZWiNq3C5dEZ7jyER0SjX499SAubrkIvngDPaYPRrfE41h+NAalbIHEIAwbNQJT7aah43pX+GcUI/2iM7xTympcUidZF7F6Zwh31NsN3TpV70DNNKz5hTWHOhImI8hTgHF9u9SVmDJU4hlztMU2kKotVaHfeyBMcjOQXeMpPUwgnxiP1PCjWOqZhFa6/TBm2lew37YXu8aFSt6ZCjMREpL5BgSVLWVuU0Zj7qgTROFezMsNBK95c7Q010MnDQlHmApd0Ht8L+Q+yWZCpGpIIRJjMmvmb72xZ0qa8u572WmX1bUfppoX4Em2jFBJ5vYmIvzIH/BMbA7dAWMwzfZHbHN2xLhzlxGSLSkgL0VBZh4MLA2hLWoUmAY/OgRnWliijxEQ6eyOB5K+xmyHQb8euMkEJXUPstxQT3AnPotJGekUjORILwkU9HthvMnL3yP8ZMRkyAgKpSpDSlQs1DVaS8nfImQ/KYAJk286scfkr/MiDSyD+SnIm/Unluglwdc3CXpLdmLdiKorUSV4XK9yUremSVMh8uMrMcvVDnqxN+Abq4clLisxomrIm1dQ19kRSu6qa0BN4voLUJidgVyTgeitk4QjSz2R2EoPA8Z8Blv7rXDeNQznzoUhm521nR56GPBRVCop/dhh/M7gQjcbjKgxPJkC1Nt1hA7YwKvOjmYMIUr4BdDq0pY72VOOJ/dv4e6kzzGxZ/VTRUw9LuajvEcXtH+dJ+XYq4hx2s9PAPE02qOrZirirnjgpv4n+FB0TVt8hTJMYszAnd0sKEJpjXalEGE7JkOtxgMvFNCiFfvQlhTEpksbyp5pV0P2YMGRLti4yxF/7p6EpJ9W40SClAHZqZfIjoMEuXgS3ha6Haqf3meQSpR3/BF//9AfoufqkAJEHPkXt+3WYOEA9jK1DCQNIT73oGPdHXpyFV4F7vIJU1nDA+HL74keXXNxO0oThq2ZBRRF45ZH6xdnSQSpiLisg+lW7RB9ORo9BnVAOnsmc9JgmKs1gyDzCcINDKHXNhuBl/no2EYBhenJiBtsiq4qJYjxfgCTT0yh3OYDfDiyCPnPqpodprBFemDPpepPviEoD7+MwypTML4H94ShemOHWLmOQ3uC0G/lN5hgpAL1gV9gnc09uF6uNlZnxWOc2n+X2dVUItjdDzEVXA3iKUFFrSvMdNgmg0mrTnowr7o0wjQSvLYazNT/WjPZ29SoICMW63/ciSui/qgcko8H566i1fKp6Ksi6bBbCwPnfgebK6dxObmqsSCoiDmH/Xfymf/kp9BOB/1Vy1FRFRgXR+Omd6T4/yZRR9qpWGDGLwNxxfXGi0s6TEP94OYD8f8israXHRk1Cu7X4p4/EYqnrAI1QyPoaEhqHtrA7ENLpp2vYGoEozIFl93OIZE9c6kcj+tpbdBVYoHjQbnPLPzZ/gy2XUqpVoeaBk9VEx1V+UiMz2AORZkd8u1jOCbpyRxypZcE6paYu67W91CMmFNuuFNU36CKrfPXsHdnAXTat5SQv8znqYE4fX0g1s21ZIIBWXW+CctgZQliA1Kg2HcUbGp3RxKpTzmRQ5OkKZNW5QkIiFNC3zGTYDOmH3RrXKpsurouwpT3S3uPQ6jTBgqS1p/5/PrpcNis+wID2b6pwT64FlMs/oypy8oqajA06wLRHQoKbaBjmYXkpy+XU8J/ABdnRXw5uRsX1Ffh+qUypZxf8uJ0ATv/0VXrcTSy9pA4zEFpj75MjCXuHkDyAnHwoDK2/zENxqI+mlUqkZuWDAXjTkyKvT4k7yFuqxm86Cep0RHduj7EyfDOmDKMO5PKBp7+oVJjBoX2OrAMS8HTGl2dFKCopAxTa3N0qRqyholTYsMeAkYfY3zfduJpNbD7+KNYflATG3eKL3mLLoXvmYCHv/1Vcx9DSSV7SCFhKvy3hqPDN+NrdsBv1gYGOmH468/TeBB+FUd2nUfuh4vhYNsHGpL24SLcsCzHTuGEy1WkKKujBWkHsx6dJI4ZJdYSHXUUcenfmygqvIdzye0xWCMKkU9y0GzkZHzcVRUk8Qq2uGvgixWjoMee3ucpQph7B7eS05CuPQlzBysj/NhBFA76GrPMNdGstRpUHl5BeNZTlFl9homG6lDRbIny6wFIz4lGov40zOrTBs14rWHQowyeTjeRU/AY106cw30Va3xtY4LncQrJwo2/9qDii+/xabdWtRrgatjHUO1wgufFi7gVlYsW7JA0IYEICAjALR8nrLX3gOJXW7Hzh+HoosykM9PYdB8xAPDZjf23n6Io5TZOe2XBcv6nTMB4D1cznkFw/wFiMpPwwPcsgnVs8d1IHSjxeGjeUR8mFR7Y55eDgoh8dJ8yDHotn+DqP/tx0vcGbicUQ6VCA/rtE3D0wEn4Xg5CAuGhsFwVGpk+cH4+bE4Rylu3RKbHEfH3wnKgUFaCZxlB8Pa6JHkedtmFArTWSIWH8ylm2f4IY4LbMmF79Oxpht7StqnQD//sl7YuUShWKIGwvRnMO9Y6uGGOutMDHqPX/6ZA2esv/H7iFqIjbsPH5QQemCzA+s/NodasvNZwQAQahj1g2NUcI0YK4ePIHAzlFIg6c3ulWmD+TAtovDRkRPUhhdj1KUSmgi4s9TXQTF0HJjp3sNcjFoKix7jqm4GWbZLh7XIdj2JKoaWZiNNM2bnmdw9JvBJkJwmZHYm+jHrCEA1Dc4epd1+Ihx6RUR56arSEZncrDCv3guORKKaePIb/mTAUtMjEOXcfRD/KYPbdVjDvJm17u6M4KAAZJfm4HxaHzOQw+LqGQ2fl1xipXX1YjSqKaM0clGmdd8PV3HQ88EuD/qRR6BJwE4lPC9Fhwjj0eWmoJA5PFbr9jFHovBq/+fGhpq6FjlVDQMnEPjrPHTtcPHHxzHVEFTaDSkEUzpwMxNPsUmj0NEHH1u3QUekxDp0sxIAJ+nhyNgbaI/uhy0sLb153evXWQfrxwzXqi6GlMbqaW2EkrsBxfxByitihiHyRavklZvbUknB0zj6mcR9cPM/jzK1IFLZgynXcfabO38K1M/uYA6FfcTSxH+Ys+xjGam1F+at41QlOoiGFbuDouQKM2GSPyYZqIOl3ZNR5JllllsEK6BkWwEtUH+uoX91UUXjoSwyZuQTr168Xv46EokSVOVDt0QHPpJWTDpm4Vr19qdEGyPpNCwwZPlJKmrZCao16K6k94qE90650U8vEoTHDMPNnbp3Xb8WR4EKodjNDjy7qaK5pWo+6LqGsFcYhhGmrA66dxt71P+HHowWwmmOLCcZaorI0UvEm9jlxQwodvYTsESuwevIHaEnSEXA1HiWCRwiLSUPyA1+4Buti5XfW0FZiSgxzcNAs+zz25fbHzN5tuQDqKYIOb8XGVauxPrgI7Uz64kNDTe7EAB/R5w5ir+sZXAwJQ0ZpKZ4RbfQybQfFJ5ewzvYH7CbD8M1YQ2bPWaUZWnY1Q/c7J+H1JAmB7g9htGIVZpio16rbeQhxOYoWMoY3EqZcrdZOK6BCQwftEzxxoM48Yupn7XrIbqfTTmzduAX7gtNRXqoBo35Mu6hQgdTQUnz04/8wUEvIxQxuOLL/kihmUM5Tgm6t9pNpVpDt4Y7cj8ajd5uqEFwJ7XsNhnn6eew+xeRjWDCun9yNQ5kjsHP3UozrqvJS2yZMOInvtgnwvcPMan0oeWim1g1W/UtxxP4slEcNhE71YYuol/DYW8C5/19GYuEyeTta7d7WiH5v7yrmaDf6MD5fr4w//v2CuzOPoppAugfmdNqJHsFesO/b0DPgb7IyZIVdgddlP9wJT8fzocoV+mPBXwsa2K+SVYbsqCAEPSqB9iBr9G3qp368y0gG/Navwfle9vhlkjE3eDc78PlNnNq8EXcm/IuDU3QlHGT8t0jWdaz/4Sp6bbDHpG5coMQOfO53Ept/iMSEi8y+q1PNWyvfHMw+JGofxm9ojf1Hp9d4slyDkESc2PoI1vZjIek8nEzFgdj48QUM8lyL4dWeSvN2KELUnvnYoPkbjk7Xf+PK6PtGduvN00LXnqVy9t14z1TGw+OvKEz7bTINKKkmUIb0kBsISS8Dqaxg3rWDllwDB7+NlNHO4hPY2v+OPU1yo04VZbQ1+wjjp4ylAWV9CfMRe7sMxmZdqj0NhklP44EYOkAbeUX1eYLL6yPMi8ft4q4w0602tJFiWxgPGYIBnYpRJGP4mP8eD81NP8EiLX/4Pr9E3nAkPQpphmYvD3lXJwFygy7h3lQbDHzrAkpWK5hOmg6tszdedBGh/jOyz1RCiEL/P7AsbTr20SOAF9g+pPv/gLvBAvz8vCM7RTWCMBFe38/Ct8/GYV3XJNwzXIDfv+wp5+PeKKqx2H6eQXA+6IXEFgbo3k0TikUZeByTCtJ1PGxnD2zUc/NfHeZgLMgNBz3j0OIDU3RrrYiip7GISSLoajMHswd2esPbZ4KK+JNYekADqzeOkfuZ4S+piMXpvx/AbMFkGEse10260gfYu/Qqem5chEGSB3t8CxQj3m0jDrT+FhvHdKKxyn+ojqCSURGFQ6tCYLX5y1ode99T7CPezh+Hd8tx1cbopCiKoqiGYB8DuAd7n03ELzb6r3efQnIR/PceRAz/FnNE4ze/xSqf4IrDcTybuQg2urX731OvS91BpegINgYJLQ1gxN5t/b4rTcaDFA30MHrLKyBFURT1hihD1oNYlJmaoctrPHlD8mNxP689euvXvnHnLVWZiQdRFTDt2bnWQ0qo10WOoJKiKIqiKIqiZGtMr3iKoiiKoiiKEqFBJUVRFEVRFNVob1BQKQA/zAnr/n0APr0gT1EURb3RmH1WdDAeZDf186Eo6u1Vd1DJ3u18bh0mOYbI+Wg1IQqDdsF2zhzMeen1FRav+QuHzt1BMr/2Y7gUoGoxHbbqHth0Ka0BY6KJf3feeEuo8azhGCLt2Z5NoDIVfjuWYuGGtfimx3is88uQsb5lSPD4GdOsjcHj2cEj/b9qgF5j+oiww1GthylvCNb453DT6vKmpNW7SZjggWXTrGHIM8QcjxRuag781wwBr8Yzct9xlZkI89iKBZNsMGfFBjg6rMPKVTtxLjoXuf4OWFKVNsI4eCz7HNaGauDN8UC6eKpshX5YY6oF0zV+NZ81LYHk/KDeFqTwDnbMXYJTD+vK6TcbSb+IdZ+z5dASK66KnkpOUQ3H3qgjkSCJXNmxmsyfOIz0NVAlBg7BpIL7SC7CBOI6vSvBbHeSlnaWbHRNIEJ28rME4u+0jFgPWkScI/JF02oojyQHZ64mPk/r9WsvpLmT2RhGHIKfcROaWgXJ9FlOjCY5k/jKDBJ4eAc5HJjx8nbUUhHsQAwwn7inNXC7msorT58qQlIe70XWLt5OrqSVctPk88ak1buoIpg4GBiQ2e7J3IQiEu+1mSx2uELSKuoqxW8/4bMw4mw3ioxa7UXinlVyUxkVKcR3kx2ZONSiWtqwnpFgh2HidoybIlN5LPFau4I4XEmRr718KT/eQxVpJCwyq8429M3yjETsnk5U8W7knTDemUxStaNtLtVo0s9UNtPF8EW/Ys8ZZ/z0YQduYj3wFNBc+cXzM5WaK4iGLOCpdoXVLHusGHATsz/9Czdrnx1pboSxU/KwyTUCb+ZzfEqRHH4HMRqt0EKhAwbOXYS5AzvQ4YVewkNz/fFYt+17DKdPN3mDqUB//Epssx/+hg5u3YRIOq5t/AE/FMzB7tXj0O35830Zil0wYsk3GKFQ+wpKPTU3wPh1v8OejmErN5Lii9/PJ6GRKf8aEVQmX8TRhE6YpJmL+MyCt2jdJalEVmQI/Ab3g3kHWmqpxvlv+lTyVNG2swbwKAj3E54/+ZfTXPTc3m6HLuBe8fvWuZJ91u4DRGeXce+ptwOzk8mOwb3obDm7iFCvH0HxvWP45fdn+Pp/YyQ/WrWFGSbMG8i9eV/8t20O4UfjzJ5DuMO9fyswBydXDqfhY/vp6KWVh3T+m/kIS/nlI8I/ALqjekKP3rpLNZLCOgb3vxSFeHjaCZc7fIbvBneqRxQq/t4JjMKykQoIf9IRg02ZQJJVmYgrf+9FRP+l+NW2FzQVajbwPBUBMo4fQ8aQCbBsJ2sIUwH48b7Y89s++D/NR0qQN87efYhHl9Oh/80XGNxJSTQX4Ufg5MY/4PY4G09v/Ys/rymi/yB9qDUrQvTpndhxMRa5aQ8R5H0Mf20Ih+70gegkaUOFybj6z36c9L2B2wnFUCmMQ1RpF1jqq6Io+gJ2OBxBcHomom+cwPHbFejWvSs0lcQLEqYH4O99uRi17BOYqrHTypDutxtrdgejIOcuXHadws2HyajIvopvXYSYOt4YKlLWu1WSJ5bNmoVPZx5H8yEfIMv7PO4+icA5h524qd4Xg/TVuXxqXPrI/zsSFAZhx7xZmPnpBoT0nIzJpi2Q4LEas2bNxsw/yjHkozx4n76DJ1Hn4LDlNtQHW0Kfe9a1OK0yYDlKiFu+IRLnYR+VGe29Fw6HbyO9IBo3XE7htkAX3Q20oETYvnC2mPXpDPzRfDA+yrqC03djEXVuB7bcVMGg7sW4csBTeprJzEv2YQA3sG3NQYQVZCDYZT9O3YxAdEUmAr49hYqpo2Cs8gxRJ7dio1skCp7ewoE/b0Kpf1/ot0qSuV6DRWVSXBekllnEy70MiYTpCPj7FDJHzWXyRI3Jpr8xj83jeZHoOX8sTFslNH4d2c+Z/Ik88TcO3EpE2l0nbDicBdOPuqM9m4bVysZdHT1UXjuJ/Rt+gZtwIMZatIMi893Gpt/LcuC/fSU2hg3Gyk02MG4lqeQqQh0ZCCoywShjNW5aOdIDjmNf5gAsm2zKpD9D2vqpFSJox7eYNfNLzAsxwfyq+dm6HuiEjX/6ICk/AbfPXkdiG1OYtWsBHpcfGZa90OzW9VplUhlJHmsxf+ECTKueP/YLsfDbec9/oxXbN1OuelpHmzOS4LLDHlxMyETao0B4u+3Ehns6mD5YG+XRZ+Gw4yISclPxKOgC3P7ajXu6/dDK/x+sWzQTExZ5IUO5CywGdoPak4v4eeZY2Px1H7xuffBhpwyckbDcafpxOHjYHZe8ziEsmweFtAgE3i+FjqU+NNgi1KB2qRe6l/jhgLuktoVfv/ZeIgEKbx/FsdaTMLeXEuKvncaJ8o8wn2mvW3Fz1B/T5kR6YKvzTUScccINNRO0uXMMxwP94eqciG7DzNHmVV5FKIuC+0oXZLdqgaynqaL99kXSXXb7TlHScJfBZUgm7rMN6t+nkvueuE+lF3Fg+51UZJHH/mfI7h+mkElrPMnj6n2aakglXvOtyHyvVO69JEJSkeRO7MztiGtSCTetkhQEbiGDqvcZrIgn7najyFzXWPH6C7OJ35qxZOLuMFKU5EpmzHAlyVWdeYTxxHXedhIsc0Nf7mMlfHqBLLFaWa0faCXJubKaWC25QJ5yy67dT1DA/PYXXX8kPjlsGlSQp14/EG0bZxJXWUTy8stkrrdoa0V9sTSJ0Qwn8ric/REh4futJTrmm0hgkfh9Y9NHvt+RQUJ/MVE6qFqQGU4PSbloSg7xWz2YmG8IIEWi99w86EomHYyUMg+TXj4ra6QvkwnkyoqpZIlPKtc3S5xPqka2xOkxt2S+H1mtY0D6zTsidVvqzEtBHHH9YhhZ7JMu+h3hUy9ip/0lcY4rIvy8AmbNSkiS+w/EfK4bSRL1UWTS3O9XYjFxL4koYd9LW69hZENgnvh9XXkizzKkkZYnNfqwNnYdhaQoeBuZsjGAFIiSlU8id08lRosvkEzRexbbPhiRruY/kYs5OSR0z3dk3oFQJn+bIP0kETwkB0drExg41FG/axP/3ov6Lt/6vZi/kuQG/EGsB28hgQXi9k5YcIOsGbeDhJYx84vyA0R10kGpZVJa/tTo5ylHPZXd5jwjSa4LyAyu7ztLyMw/j2332XZxxgLimiyujYSUMfOu4toQJq8DNxFzzR+I1/M6U0rij2wkB0X5w84rZbmid1L2Lw1tlwysyDxnyW0L+7v1b+9rKQkje1e5kljRb3L7uOnVltkAwrRzZNWmGySXWYbg8UEy2mIUWeKZQAru/kmsVSeR3ZFcOX9FRL/J7BNW+CSL0lrUv9JkHfErEIhnoKh6eE0HIgJk3faBx5nz8HF3womCoVgwZziMqvdpqkEd2oYqSMgshPT7UQsQ7LITRyxHYahO1XM+FaCuZwgj7h0TMqM4zAOORwwwYaieuI8TTxMWH/XG3T2XEJHPR06wL7xvJoqHMeJpo7eNCdTqdVBYgHvO2+E6eBQGta/qj6IALcthGOy6Hc73Crhp1QmQ8+AWziq0R1t1Ng0UoaXdBSq+dxGVq4zWGs1lrndkWdXFFlWYfTwYRqJLeTwoq6hCKSIJaQVsD5/Gp498v9MAfHN8PESfe4yWElTUlRARnc6scXUfYqq1geR5iu/Def0NDB5vifZVecVrC8vRxnBdf7xGtwm+2TAMMVIRv1FWgbpSOTpZD5CaZnXmZU4Urp0FOrdVFfWj5Wlpw0AlGLei8tGqtToUi8NxwvEKLCcMhI7o7AKT5hYfYszdU7gQ+Uy0RNbL65WC6DT2c3nzRNYymkbD11GIsoIshP97DsH5bLq2gnG/gRA6+eJeXvUyI0TBiKGw1NKCxfydOPSVBVQanX5SCIuQGyfX/duyybl+z1U8hNva/VC3m4IBorouQH7wRRyPzkBOUVXrpoMRU4c2Qf2SVU/ranMUUVqUi2AfH9xM5jM5zCyhc2/YGKuBR8pQlBMKH+9AbtQOJXTuPQzGorN/PKj0+Rhfm16Hx01u1A5hMgITemCsKH+E0pfLzitRI9qlOD1YW0luW0hpUSPb+2LEuZ9F2fSPue4TmtDroQMEpyCzvln1XDEeekXCcs4gaDKLJCV8ZCWbYfjgLlAzGYc1Xn/gS1OunNdQgfSLmzFP4igrtV/zsPBQGPNLkjDlIjoUAaNnwXaUjiiteS1aQUNi1zSKqttrCioV0G7AWEyZOhvfb3PB/uFhmDF2HbzTK7jPJSlHXG6R9KBS8AShPmHo0F0P7aQ2CiVIvOuPQLVixN86Cw8PD+Z1GpfupQJhsXjSdgx+mZcHx6HsZTNjDLfbgQhDJuCQFutKIkjB3TO3odJOAzWqvooG2qncxpm7KUy1ra0Z1LV1YVDOR7GogSQQVJRDYKALbXU2S2Svd1Ju1RKVoNFKWXLj3ATpI9fvNIgqWrWoK5GlzyNIDMGZQGW006gKllnNmCTXgkqgP+4mVmsM2Ruqaqy4rDSTIy/VO8LQoByFxdxtZIIKlAl0YKitKn4rWjdmVxp/E56i9GRel+4hA/EIT6oWNr+0XlXkzROG1GU0kQavI4Hm8I2Ijt4I6+ZpeBB0Fd7XwlGcx0dRtaCYpdWlLXMI+ULj008KRW2YjDRhmpWqOlcNPwxujo5wrPbadTVZYtsj9/pxhAl34Hm5M6zMOnJlTuF52gzXrCrfTVW/ZC2nrjanBYwmLMC83O0YqqeGZoZjYLclCobDDaDQzBATfpmCXMdx0FNrzUyzw5aIzhhuxNU/JSOMnGWAk6cCkcIsWhh7F3G9+kBbtCIyliv6siSNaZektxvNjD5pVHtPMv2w658IPLm0jysn2+FyPYWJC3NRUCxtT1WKeDc7JgD/BBsDJQ2tpgy9aXaY2IkNg8uQ/OAO7g/ti+7tFMFTNcawYcZQlZihzaE9ZhUOOznBqc7XYfxjyxywcd+sqQCP7gSj7VAzrj8lQVnSI/ihDTTVReE8RdXLawoqq1NBNytrDI25gHMhWdw0SXhQV2IqFvfuZQKUF8kKSlkEFeVlzE/2gLXNFEyZIn59au+ENLIHk5mjWKNFxxGadAc+bivwSYtbWG6zvo5gtzZZ61GBovKXQ0rRUXXPsbAzuQZ372jw2c7qbjGYvfVzWCizWyx7vadoy1PZG58+8v3Of4DZGRZx/76sDOUVtYIGucmRl8qm+MROGyfdryKOn4+4M54Inv0jZlpwffBE69YWPawnPk/PKZ/awyktFk5TdMTzyPQ25End68j2hzux8ktM/+08kis7o/+H5lJ2arU0Ov2kaYc+o62hmRKM+7G1So+qBabbL8PiiVrw/3EXgnU+xcLhupIbx3qun+jME/f/f6uuNkeAIoEpFp2+i6QgH7j9NBItAlbDZvl5pAtLITCyw+nQCAT5HMJPn7RAwPJ5WO6dwpQEViuYjLbBSC93+MZkI/xyFvoPrgqiZSxXQjUVptzFrZTSV1IHSFGzhrf3JAs3D0VijOcRbPnRHvb27GsFVtiOBNJzkf/8rHNtzdCyrTa6dOnMBO+S1ltBfIVD9H8+okOiMXpiP+hJ3/E1LUEaIq+VY5KlPhPessqQFBWKRIteMOP63FNUffwHQWWVJ7gTn8U0OZKUo7hQET26aEk/mlXQQ/+plsh9ki1jkOGW0O89ECa5GcgurP5LAvAT45EafhRLPZPQSrcfxkz7Cvbb9mLXuNA6gt1aFLqg9/heL69HYTae5PbC+N5dJG9DfgryZv2JJXpJ8PVNgt6SnVg3omoYEtnrnVEpR9DUBOkj1+/8BxT0mXQ1KcCT7OrBgYBJ8gzkmgxEb/2W3LR6kisvCxCfNxWuS/QQ63sDsXoL4bJu1PPheCSvG7NP4icjJoPZUdbpbciTOtax4imubfgWf6l/iwO/z8d4qw/QTonbSwpTcOtWitQrEI1PP2mao9Mndtg08RF2O91E5kvJyIOiWmu0ZnJYmRv+TJL6rp+CvjlGaaciMimXC8DESHYMHjX4SSwCVJQ14Lsy25wSPD7yBzwTm0N3wBhMs/0R25wdMe7cZYQ8jcSRpZ5IbKWHAWM+g639VjjvGoZz58JQNVR2M30rfD4hHAfdXHCptC8GaVW1ejKWm1297IgJM8MRkqn4SuqA4PGxBrb3BMUPzuBCNxuMeN4thqUA9XYdoYMMZOZJGwBPCdoj1uLqw/2w7c7dqCpNUTRueShjqJm2eMdcHArnk4+YrZakiS5/kzLw09XQpS13mxFJx33fWEz6/hP0FB1sUFT9NCKoZCp45HGsWnUckS89HUc2nqomOqrykRifweyimQp7+xiORZdynzJIIdKieTDuVP3CWG0a6DvDDjZXTuNyctV3K5H54E614SmaQX3gF1hncw+ulxNfDPdS8Rin9t9FETMl2N0PMVVntnhKUFHrCjMdWb9bmxYGzv2u1nqUIfX6BVy3+Q5zB2px02qpLEFsQAoU+46Cjc1oDNAV99ETq2O95WpTmyB9GtZ2v3rqlpi7biCuuN5ActUOpjIF10+Hw2bdFxgoupzXEPLkpQDlsfcRp9gTY2wmYcwAvZqXpyStG9Ocx5xyw50ieerJ25AndayjIAvRt9Kha6DN9VerQGZSPHLZf4VPERKSKb1bS6PTT4YWPfC/PXsxK+4P/Pj3TaTXCE7KkBYSjBgDcW88qeq7fuoDMX/bSASf8kf88zPohXjgcRVpsu7Sr0ahnQ76q5ajour3iqNx0ztS/H99yGxzWFFwvxbH5JYYT1kFaoZG0NFgAsRgH1yLqQpLmkFZRQ2GZl2YVobD64Ihn1rj4ZqzKP/QvEaXBunLZeupGjoZ66A4q4BJRSGKC4C2WsqvqA40rL0n/AdwcVbEl5O7cQF4Fa4fJ7MX45dILdEykXQvLDT+CGv8M5F7+xJOphjBsDN7Tr8Uyd7+UOyjK+XEShNd/lbsgh7jW3HdeQTIu3kMB5WX4Y8vTEX9UtltP7pqPY5GsntqiqqbjCGF8hHmtg9HLvji4pnrCM1gmoTsRwgXDaGjwVSnCjy5uBW2yzxAPpqKsYbiPmXMXgP8MHfscPEUfS+qsBlUCqJw5mQgnmaXQqOnCTq2boeOSo9x6GQhBkzQx5OzMdAe2Q9dqs5mPLsHl7WlGPbLx9CXerTEg4KmKUYMK8VJRzfEFOXikf8lPCgQIPucO3yiHyFJvTdGmRvCfMQAwGc39t9+iqKU2zjtlQXL+Z/CvPgermY8g+D+A8RkJuGB71kE69jiu5E6qFqVGqoPKRSWA4XSAijomsOwqzlGjGyGq/tcuWFo3HEueyg2rZ4Iw5YVSLn6L/af9MHl24kgKkUo1zKBeTdVFB76EkNmLsH69evFryOhKFHVg3mPLlBr3gbdpa13oR/+2X8SvpeDkEB4KCxXhUamD3NUy/5GFIoVSiBsb4aepr0blz5y/o55x+p9G8WEKVerfVcBFRo6aJ/giQPV06F1S2R6HHmRnmUleJYRBG+vSzLm4aF9zx4w7T0EIxVvYp8TN6TQ0UvIHrECqyd/gJak9tBPArTWSIWH8yn50kxqXrI7wRZQLjyGMUOm4eeqfFvvhuASNXQzN0UXtZbQ7G6FkbgCx/1ByClKQtBpX6RafomZ5nxcl7pe/ggrFqJM2B49e5qht5Q86amWJmPbqi3DvCOzs6upZp7UTgM2vQk09NWRcPRw49ZRsz30TJvj+p9HEEkqkR58DQ86jsN8fV/s8xFi6MQOiDjuinPX/BGcVMa0Kxmo1OkOfQ12l9288eknYdvFeGim1g1WE6zQOsYdv9k74NzDRMSF+eHsyStI6TYT6xb0hYJyN/TswuyCXxpCTACtqrInz/pVaMDQ0hhdza0wTHgRfx26hacFqYi4ydRzpvyM5gVitzz1y9gIJjp3sNcjFoKix7jqm4GWbZLh7XIdj2IqoGdYAC85yrbsNqcDngUFIKMkH/fD4pCZHAZf13DorPwaIzvkIfBqPEoEjxAWk4bkB75wDdbFyu+soc0NmcaetVNtQ5B0RxtfrBiKjs+HiWOHZJKyXO0WbFiGjkY6qHD+F35luYhI+wBTRnVDK4WGtn/S2422mvmIyi+Sv70nTxF0eCs2rlqN9cFFaGfSFx8aanJBHh/R5w5ir+sZXAwJQ0ZpKZ4RbfQybScKxuRWybTLgYlAx1IkYhhW/o8Pt9OPkBPuj0dG0/BlrzZMCP8qtUJXiw6443IJT9IC4H7PECs2fAYTFfGvkoyb2LFqK0KMJ2OaRRsmvyhKNh57Czj3f4OQlNPYGtYf9uM7cVPkVYbsqCAEPSoRDXbe9/lTVwiKg7bg49P94Ll5BLTexVJMMuC3fg3O97LHL5OqOmKzgxDfxKnNG3Fnwr84OEWXVuA3TiWy/Bzxw3kTbPhlAvdEFnbg88fwO7UVP9z5GBcPTkEnmnHUm+Y1tDkk8zx+Pa2Ln74xr19gRVHUO6ORB0EVSA/JhmGfdtz7+lBGW7OPMH7K2GoBJYNkIehMIqbO6PduBpQsYT5ib5fB2KxLtUunTHoYD8TQAdrIK3rbn9DwrqpEXmwkio1NoPt8OCweFNt+gCFDLdEprwilNOOoN9EraXME4DNB6fVo9tJoOVKuP4ThSCMaUFLUe6wRZyoJKuLP4e9gIyyYZoKXL4A2BEFp5GEsPWuMjSutRON2vZvYp7IEwfmgFxJbGKB7N00oFmXgcUwqSNfxsJ098N1/DvPbqjINQc7/wjNRGR9074rWisV4+jgGScQQNrbTMZA+55x6I72KNicPITsWYMYlI6yY0h7F7cfg6/HGTbQvoCjqbdToy99NiRTewd+/x2D4T5+ju9SB0SmKoiiKoqg3zRsUVAqQH/0QeZ1MoU8DSoqiKIqiqLfKG3WmkqIoiqIoino7vdrRCiiKoiiKoqj3Ag0qKYqiKIqiqEajQSVFURRFURTVaDSopCiKoiiKohqNBpUURVEURVFUo9GgkqIoiqIoimo0GlRSFEVRFEVRjUaDSoqiKIqiKKrRaFBJURRFURRFNRoNKimKoiiKoqhGo0ElRVEURVEU1Wg0qKQoiqIoiqIajQaVFEVRFEVRVKPRoJKiKIqiKIpqNBpUUhRFURRFUY1Gg0qKoiiKoiiq0WhQSVEURVEURTUaDSopiqIoiqKoRqNBJUVRFEVRFNVoPMLg/qco6n1SmQq/A/twPl0JSk8DcbNsDNZt+gZDtZW5GSiqFlKIeO8/seTRBLjb94UiN5miKIpFg0qKei/xEbnXAVcHLsF3Fq2ZhiAXwVttMfrSCFw7/R0sVHjcfBTFECbj6q4DOOHrj+DIYOTbXccjGlRSFFULvfxNUW8wQdhOfLwjDALufZMpvIOjSR9hDhtQsu95Wug7dSqGXj6Iw/6Zolko6rlmuhi+6FfsOeOMnz7swE2kKIqqiQaVFPUGI5VlyCqvRFNfThAkRMBnsz2WeCRCyE3j6ZjByiAM58KfoJKbRlEURVHyokElRZECRLptg+OhnVhhuwNBaRHw2LoTh7avwBKXKJRys71LmhkMw7KVkzD8A03xmUpWWTEKyzWhrarMTROAH3kKmx33YfeK7+EYlIDHHruw89BWLFlyDNGltOcMRVEU9QINKqn3XAXSvXfjbKcvscz2a3xlFQS7T13QbMZ09Kx4hAP7/BDf5Nee/3s81Z6YuXktZnbX4AJIguJHd+Cb9zHmDe8GBXZKug82nW0Pu2XfYP5XvXDZbj72NhuHOT2bIezACVyNLxF9k6IoiqJY9EYd6v0miMC+n2Ix/ncbdOIVIWzHp7B++C0e/fMxVGICEYwe+Mi4KvB6/SpDHDHwmjWCXvVNERXRcJkzH1dHbsfOeT2hyitG1L6/8Wj8Ekzp1ByCsB3oZx2PXx85YpxKPG4EA5YfGTPzcd+nXgHmgOeiI3469uh5FwXpmqHVR4vhaGsBFW7Kq5ECjznWWN7Djd6oQ1HUS2hQSb3fSDHyCxXRWkOJ+T8WLpMnwH2qFzxnGdYMJAkfybfP4p/NmfjMfTH6NvneVIA8/51YeuB+jQBCmBMJ74yOGNe9TY3LCs16/A9/2g+BJve+UUg+wv5eju2tvsMOUUDJThSgKL8Iyq3VmcChDAkuX6Gb+xjEe86CfrWEIfwInNx7A2WdgYjr2RiwdBmmGKtyn1LvHhpUUhQlHQ0qKapK7kUsNjyInkHOsDVuwU1kVSI77DpC4oKxc7ki1j+yfwVBpWSv/kxlMeLdfoVj0Rf443lAWdtTXFw8AX/2dMYFW5NqwW0Z4o/tw4NhdrDp1IxJvlXotacHrrvPQjfaseYdRYNKiqKko00/RYkQFEUGwkOjF8z02MG/CYrD3HEyqpj5XxFtLUZizCBjtBHN+64oQ/qVfdhfUi2gLLyJXcce17zcWhSNWx7KGGqmLW4wikPhfPIRBMhBlJ8LnK6wd5ArQKvnQFifvoXQp/Te8abBXv7ejHlz5mBOna95WHgojDlEoCiK+u/QoJJ6jzE77XNLYWy6Hv6FGbjtfRkpAwzQWYmJrirj4X2BoI9RS27ed40AhcF7sPCoMkaaV+DxvRCEhITgrq8/nqirgZfuhYXGH2GNfyZyb1/CyRQjGHZme+uVItnbH4p9dJkwUhtjN5zCzsndmIaEoDwzFbGDjKCnwd7mQzVec2iPWYXDTk5wqvN1GP+88v6UFEVRstGgknqPNUOLtrro3l8RCacuoHDGblw2vY0Dzoeww+EGOs6ZAIPmEq8Hv/WEyaex5ItfcPrwQozsZwlLS/Gr/9RLaKOtDiZh0K27IZQTzuFkoQ1OXzbFjQP/wnnH3/DpOAXTDNjwhQdFJv26qDJBZEUsPHfcwbitc9CHPo3nHZSPMLcdcHTYCdfAp3jqvR+/Ozpi19VkOW4ioijqfUH7VFKUvNI9MGdIPL5/p/pUNoHKJ7jicBBxo+xga9mB9rOjKIp6T9EzlRT1BlP4YDL2TTIUjRv5RiIZ8N97Bs+mLsbXlhqId9qPq4X03BVFUdT7iAaVFFUn9u7vS3A/44eHucHwOXkW/glF3GevFk/VAH2M/rtxMmXjI/rIOnz13XeY/EFrNOO1xAcHBOjYijYrFEVR7yN6+ZuiKIqiKIpqNHpKgaIoiqIoimo0GlRSFEVRFEVRjUaDSoqiKIqiKKrRaFBJURRFURRFNRoNKimKoiiKoqhGo0El9Z4hqEz3w55Vq7D2j9WwG/0x5u24gfTK920QhEqkeyyC9eL9uBSVhcrKTISd24GFi04hmQ4zSdWBZPpg6WBHhNDHvFMUVQ0NKqn3S2k4Djo8xqCfN2D98t+w+9Q6dD9nhzn/3EcxN8v7owLXt3+DMd3bo3lzA3x2RIjPf5oAXdoqULKQLNzc9Qe2ZXLvKYqiOHT3Qb1HhCgMOI+k8ZNhwT6vmsFT74Wps/ri8rpj8M8ViKa9SQRhO/HxjjC8mjXTwA9OPvDxPIcrwZG4d3wxhmorc5+9YQRh2PHxToS9eVn0nhGgMMQTx0NLufcURVEv0KCSeo+UICHiBjbbrYdHchk3TRk6Zr1gkBeC8IQSbtqbg1SWIau8Eq/m4rwyunT/EGNsxmF4X12ovpmP7REjlSjPKsN710vhTVMaCQ9/HXwzuyc3gaIo6gUaVFLvkRYwGDEbK6cOxgdaitw0grJiPsqhAdWWXHUgBYh02wbHQzuxwnYHgtIi4LF1Jw5tX4ElLlF4f87RCMCPPIXNjvuwe8X3cAxKwGOPXdh5aCuWLDmG6NJ3KMKrTEPg3tVY6ngIzjt3wvXGTVwPSceLLoPvUVpIVYxo1ytQmToEHd7kAxCKov4zNKik3iMKUO0+A5s3z0B37vI3UIhHt28jb9JEDDdqybyvQLr3bpzt9CWW2X6Nr6yCYPepC5rNmI6eFY9wYJ8f4t+ZS7B83DnxDxz3uMDdbRdWLNiE09EFz8+KknQfbDrbHnbLvsH8r3rhst187G02DnN6NkPYgRO4Gv/mndltEJIBvw2L8bfKLGyxt8Xs+UOQ+dNEfHHi4fN+tu9NWkhFUJl8CR5K4zBZtwU3jaIoqiYaVFLvMYKKuHPY6qSD7Runwqg5DxA8hpe/CeZYtQMPApTw85BsMQSDtdvAZOKP8Do4A6aieFQAfnIQXFd+DccQvmhpbxceWrS3hM3s+VhmNwtTpy/Eb3ZqcPhyJ27msVFzMR56RcJyziBoMslCSvjISjbD8MFdoGYyDmu8/sCXpiog/Aic2LoLLq5MUMp2K4h+29JCgNxruzDfvTcWTTVCc3YSe6m9qAPGDDCEmmgeedKiJSrTr2Ov4wG4eRyFo93X2HT1SbUznQ3BHOBc3Ix5c+ZgTp2veVh4KOzV3WxGnuDisWJMmMKlEUVRlAQ8wuD+p6j3CuGH4O9v/kWrnzdgXncNJsxiJxYjv1ARrTWUmP9j4TJ5AtynesFzlqH4cw7JDsOFkGhE7jwE3vqTsO+ryn3SUALk+e/E0gP3UX1EH2FOJLwzOmJc9zY1jgCb9fgf/rQfAk3ufZMoC8JGk9mI3eqLQ1M6ozi/CMqt1aGIMiS4fIVu7mMQ7zkL+s8Togzxx/bhwTA72HRqhtyLq9BrTw9cd5+Fbo05XM3zh+PSAwivmRCI9M5Ax3Hd0aZGQvTG//5chCGaVWee64kkw8N2JL5rvwePtgyHOjspwQWTu3lh4mNn2BqzZ+UEKKozLYoRtWcmpqYtwe1frYCrv8DEviMu3P0eFg1ctTcHG3gfwHG1z7DQUoupB+xwVN+h03JDBD+yR9+qniQURVFsUElR753yaOL67TJyMCKfCLlJL8nxIT9ofkYOPi7hJtSWTNxnjyMOwc+4902vItiB9HUIJhXc+6YifBZBPPecIMFZ1ZZcEUwcDEAMXvq9DOLzQz8y+uBDIuCmiKUSr/n9iI1ztHh6mjuZjfnEPa2p15bBrltfBxLc1Ivm+5HVOl3JdNcErhxUMtm+jGhaML9VKqlkSEsLNk1TSUJWKfNfKYl3/pKYrPAlOVIL11ukMpzs/ngGWf6HA3FwYF9byOrZgwg0x5EftjiQv68kvZQWFEW9n+jlb+r9U/kEVxxdUbJgNXeGUohCfycci65+Cw5BUWQgPDR6wUyPHWaHoDjMHSej3o3RLAWPL8DebgfOPCzgpjAEFSgTGKC/jhZqnFwrisYtD2UMNdMWny0tDoXzyUcQQBtjN5zCzsndmOkE5ZmpiB1kBD2Nt+jUXHEBMvO6wtKwLXcmmo/o4NtoMaYPjHiRcD4WwWxnNVLTAuCpaqNjoR/2bvoRi1x64vBPw6BV/fR2vb0hl78VzGF3/hi2/GgPe3v2tRQLJvUEtIZh1lJ7fDtcl/ajoihKhLYF1PuF5CL4r9U4qjkA5qWxuBcSgpCQ2/D1TYW6JpB+bimMTdfDvzADt70vI2WAATorMZFBZTy8LxD0Ed3M8/ZTNB2Jn/5cgwWDtLgpAhTe98N5/flYNFqXSQgvLDT+CGv8M5F7+xJOphjBsLMKM18pkr39odhHlwk8eVBsq4su7E1PFbHw3HEH47bOQR+VRkVSr1ebD/DhSCWUVbBhIUFlmj/cjqRjaB99KD+8g7SOHdFMrrRg8dCi2yjMX/Ubfp/6CGv/9EdWozoXNYf2mFU47OQEpzpfh/GPrQXYtaIoivqv0D6V1HukDMke9hg59W/EcFOeM3BA8KMl6Ba8E7a7izD5I22o97WE6ul/4d/VHG3SgN5zZ2JIjcHBU+AxZwHiv3dtgj6VklWGOGLgNWsE2fdF03ZdE4AffxUu+68iQ0sLSlkPEc63xMLVX4kGQCd5gdhqewBlkz9EW3ULDFO9iu3+rTGwTQFKe8+A7ZDOL9aHPfPrcBBxo+xga9mhideTUxkCx4HXYB3U1H342KGC3LDmQDr69VFFdjNTDO1wC1u8m2Ng524Y+91kGJUEyZEWZUgPCUamriUs2jHpl+KGGbruGP28X+Y7gh8Gtz3nEHj9MLbf0MX8FZ+gx+BpWEDPVlIUxaBBJUU12NscVDYRkgH/f9yRM+pLTDJWRoyTC55M/grD1Zs4xHhlQWUTYZ/4028hUh09sWV4e/HNPj0vYWrYAczq9oY+pYiiKKqJ0aCSohpAdPf3jVu4tGU30ib9iC+GDsHYIfpo6nNShB+H++lt0duIuzv9jcJHtIs9xs/e++LMr9VuRF63g1lTd6skBYi5nw3t3gZv6JN/ypDu74ajt4vRQb8Fks/5oXzScvw4yeTNflIRRVFUE6JBJUVRFEVRFNVotBsMRVEURVEU1Wg0qKQoiqIoiqIajQaVFEVRFEVRVKPRoJKiKIqiKIpqNBpUUhRFURRFUY1Gg0qKoiiq0Qg/BufWfAPHED43haKo9w0NKimKoqgGE6Zcxc41drCZMAOLf3vpWVUURb1HaFBJUW8wQdhOfLwjDOyTqSnqTdRMZzgW/boHZ479hA+5aRRFvZ9oUElRbzBSWYas8krQJxRQFEVRbzr6RB2KIgWIPHEIF4oUkXWTYPKG4Ug7fg35ik8QrjUHm2eZNfnjF+X1ap/9XYb0wCPYfjIPZr1aIkvJFIM7aqGrlQW0FcXPFiT8CJzYeRlFrTNxs2gcNkzIwfFLT6EYnwitBT9hlvGreeb5f+4NLhNvrHQPzOm0Ez2CvV7Zs/Apinqz0TOV1HuuAuneu3G205dYZvs1vrIKgt2nLmg2Yzp6VjzCgX1+iH8nrz1XIstvK+b+3QJfb1mG2bPnYGTmnxj8xQk8LOaOM0kKvDddQSe772E7fw6sLn+PT/fyMGOOBSrCTmDf1cR39LL8+1omKIqiGocGldT7TfAYXv4mmGPVDjwmRCrh5yHZYggGa7eBycQf4XVwBkwVuHnfIST3BrbO98XQReNg0Jw9KylEZXk5VMdYwlRN3CwIHl6Bv+VkWGkyCUDKwM8SwmJ4X2irmWDimn9x8EtTvINJ8waVCSa4vbgZ8+bMwZw6X/Ow8FAYirlvUhRF/Rfo5W/q/UaKkV+oiNYaSsz/sXCZPAHuU73gOcuQCSiqIXwk3z6LfzZn4jP3xejb5NeiBcjz34mlB+4z4d0LwpxIeGd0xLjubWocATbr8T/8aT8Emtz7+qlEusciGH+niTOPNmC4OrNk0bZ/giMTz+KCrYnot0hRAQqV1aGhyANJcMHkbhcxNf4gZukrixfDYi8Tn3TG1TItKEYEIXnAd1g75YNGXhrORdCONdgd8ox7L0PbSVjnMAX6TXl4LFeZKEP6taM4Gq+Cbq2e4NJZgmlbv8dw7Wpp89ZpZLrTy98URbFBJUVRjBwf8oPmZ+Tg4xJuQpUKkhV6mfi4bybjDBxIcAU3+TWoCHYgfR2CmTVoSjnEb/UggumuJFlYNYnd9lHEIbiAm1BdJfPxMqI5+iB5LOAmcQRxJ8hvnkmEXYyQWcZinS+Jc1yp+MN3gbQyURlOdlsNI6v9spk3WeTK8n6k9/ZQJqXeY2nuZDaGMWXoGTeBoqj3TVMe31PUW4ygKDIQHhq9YKbHnm0iKA5zx8ko9oKiItpajMSYQcZoI5r3bVeKgsw8GFgaQlt06o2gLDoEZ1pYoo8REOnsjgc1+gwWIPJWADSGmkFP1GIUIsz5DKIEAuRE+eNPpxtIEAI8LTMMsX4I39BM0bfefjLKhIIpvjzuhO8HaTGT85H6WBWjzbWbuD8RvfxNUdTbhQaV1HuM2WmfWwpj0/XwL8zAbe/LSBlggM5KTKRVGQ/vC4QJslpy875L2sDsQ0ugrEJ8o01lCi67nUPiUAsYKcfjelobdG2WgnML+8N0jR8Kc+/D+2QmBhh2hBITWFUmX8UFRVMYKSig3di1uLdzsvgyaHkOnsR2RA89dXapbyl5y4QCVLu0QeGVg9i05Ee49N+In6zb1+wy0WjNoT1mFQ47OcGpztdh/GNrARXumxRFUf8FhXUM7n+Keu9U5j5GYLoAHYszgNHf4H853jidlIrwi0kwmvspemlU6zzJf4jTh/Mw4LvB6PSaDseE6QE4kKiP/w3u1IRHgIpobWAIrfNuuJqbjgd+adCfNApdAm4i8WkhOkwYhz5teMh9FIp0tEJxohJGr5yAHLcLSMp5gIuPumHul72h0YwJoZqpoLW6EhNMFSP+1FbsafsN1k8zRsumja5eK/nLhBI0DfvAysoUJQf/wOX2Q/CRnmoTB5ZvAX4Y3HYcwYWrF3HmVjgyeCXIfhSLUp3u0K9efyiKeufRG3UoSl7sjQhD4vH9I/tXcKOOZK92nMqmUob0K7uxI24Qltr2RztujMt3WmU6Qm5mQdeqB7O9lUhxmw/dQ1Z4fMEWxvT6D0VR7yna/FHUG0zhg8nYN8nwDR66pxJZ/kdw7NlY/Pz1ALSJP4FtV7O5z95dgsiT+PobN4Q/Y+/V54ZjUmn+Bgf+FEVRrx49U0lRdapEdthV3Ag8jy0/ZWDSri8wdOAIDNFvxX3+viIojT6GBePt8G8Mn5s2Cbsjj8HO7B3v3VeZCn/nk7hd3gb6Ksk45yPEpHXfY5Kxxvt3+ZuiKIpDg0qKoiiKoiiq0ejlb4qiKIqiKKrRaFBJURRFURRFNRoNKimKoiiKoqhGo0ElRVEURVEU1Wg0qKQoiqIoiqIajQaVFEVRFEVRVKPRoJKiKIqiKIpqNBpUUhRFURRFUY1Gg0qKoiiKoiiq0WhQSVEURVEURTUaDSopiqIoiqKoRqNBJUVRFEVRFNVoNKikKIqiKIqiGo0GlRRFURRFUVSj0aCSoiiKoiiKajQaVFIURVEURVGNRoNKiqIoiqIoqtFoUElRFEVRFEU1Gg0qKYqiKIqiqEajQSVFURRFURTVaDSopCiKoiiKohqNBpWvQuUTXPn9L3inlXETaiL8e9i37hgi+QJuCtU0ypB+ZSc2eyejkpsimQD8MCes+/cB+ISbRFEURVFUo0gJKvMR5rYDDiumwZinBuNpy+HgeAphfCGEKVexy3Ed7Kx1wVMbDrsNjth1NRlC5MB/zRDwTNfDv1DILec1K/TDGlMtmK7xQyE36bUjTNrt3oXQkbPxSSdlZoIQhf7rYcobgjX+OaJZeKq9YWurgkObfJFZ36CGFCDqxFrMmWOPjY6/Y83i77H2xF1EuK7B1hA+N9N/iaAy/QZ2LmXW76AzDm7agF2BT5mp0rDz38Qhx5045OqM7QtnYcGeW0ivrG/CiAPFjaH98e0nulDkpkqmAFWL6bBV98CmS2ky1k2Sl/OzyQnj4LHsc1gbqoE3xwPp3OSX1apzUr8nzpMdCxdjw4av0GP4JvhlyQ67JavPtpchweNnTLM2Bo9nB4/0hvyeJNXbJi1YzvkZjo6O4tfGZczvfYoVhwJfLj9N2jZIah93wC0sn/ucevu9Afuz56TUpTdhf/dfqcxEmMdWLJhkgzkrNsDRYR1WrtqJc9G5yPV3wBKPFNFswgQPLJtmDUOeIeZw0+r0PqdrUyCypLmT2TAgs92TuQlVnpFgh2EEBg4kuIKbRIpIvNdmstjhCkmrEHLTXrPyWOK1dgVxuJJCnq/WayUkJRH7yBcrfUnO8yQQkvJ4L7J28XZyJa2Um8YqIo8PLiJLfVKZOeRVTtK8lpHRGwNIwfMvlZKnN7aQUarDiEPwM26aPEpJWthjktWkWSUkFWkXyIpJa4iPaFuZ9099yIqJe0hkpXiOlxSFkB2rTpGkqjJTdIc4DDIgo7aHMClUDyVhZPcXv5IrOdJ+SILySHJw5mri87Q+pUVafkrDpslDEplV3xLJ1bHZ7iSNm/IySXVOwveEacRn8VAyyTmGVGYGksOOR0hgZkNqSH23nZCKYAdigPnEPa2Ja6S0tqkilQQ4fEHM5/5LIp5VKwuvom2Q2j7WJIhzJjaaE4nD3Vwme4KIg7U5sXGOJgLuc+pN9Absz2p5qS795/u7/4bwWRhxthtFRq32InHV63hFCvHdZEcmDrWoWScrgomDQd319Ln3NF2bShMGlRQRpjM77y/J9lD5gjthqjuZN3QHCS2Ts9ESPCQHR1uTDYH53IQq2cRv9cz6BZXCGOI8Y1vT5p8wmXgtGEXmuScx4QerjCS52hJVk3XEr0DyLrQydDvpjUFk+ZWn3JRk4j7bgKD3dhIqd3xYSXJ8VpBh2+8zv1gf5STV/TsytN7fq49SEu+8rJ4BP0ueoFISCd+rb6PahF57UMmqiCWuc/vW/8CkvuQMKoXPIojnDmfixwbiFU+I38F9xDMyn6sjFCWfV1aX3ibMAfKVlcOI5owjJLZcQg0quUe2MwdtNerkf9j+vY9on8omRDIC4HrDAh+atOKmyMbTtsT4br44d6+Am1IHUgZ+Vhbi0gpqXbLVhMWwvlDg3tWJFCL+zEHsvNNUlyRZBOUPTmOza09MH9YZPNE0JehOP4hnD9diiLrkoqbwwThsPrgEk001xBOIABVlAqCdKlqKF1I3korrro8x7sNuzC/WR3NoD7JGt0MXcK+4vpfb5SEAP/4C9ux8wL2nXgtFPVhPtULwugPwSavgJv53eKrdYbNoFoZoKzPr1hlDbL+GjZkGV0f+Q5XZiL4Xg+x6dzX5LxFmtWNwLzq7jn7T1LuHoPjeMfzy+zN8/b8xMGguoQa1MMOEeQO5N9R/oYmCSiEKg3bii+p9Ptj+XUttYKnGg6HDJYSd3oc9Lm5w3vgNvth0BemVbB+4k9hoNxxqvF6YtvIY/Pxcq713RRi/FCkX12O8oS76z3HElZQyEH4ETqy1x5o9x+C6fRlsN7PLYhvFXATtsK3Vn4yP6NNbsXa7M9w9XHHI8SfM+eQvhIhaI+b3o05h7eJ12ON2FNsXf4fNV588b6iE8S6YrNYHX3kkMlsnDwHyHgTg+qg+MFKuVtgLg7DjCyl9OnhtYTJAET6hT5hvy0GhKz78ogsOL1+CtS6XEZLC54LLZlDrPxMzPmgpeifatshT2LRpL9zcdmLJ58vgEskFoiQN/vv34V/PG7ibex0uf7L90Q7gKpO2EIRhR58+mLZmH9w8PODhcQhrxutDzeYQoivq2vGUITHEHwH9zKDfKgdhl87g9MW7SK7rZqQWBhhj+xkGsjtcBsl7jCC/NliwaBSM5C2deQ/hd90UfYxUuQlVypAeeBArl2zCQVdn7N60HSejagbkvPbGGKAWjNDEEm5KHSTlZ+ljnN68AdudT8HD7SAcV8/DJ46BSPF3wZ5/PXHlbjyuu2wX9fsT9z+uB2EWHrxUd9gtkFDnJBD1gf7TBddzcxF5Zg+zDnvh7rKF+54tDvq4YuvG7/GJqR1cosV9cqXWMWlluTINgXtXY8nG/XB1+QebHD0QVSPfy5m6cQY797jA3Xkj5n3hgKvpL25iq39dq4si2hr3RL+8APiF5zLvJbUNDFH/5I1YvGY33Fz/wmJbxxrr1VQI/xHOOf6MVTuYdogpB6tW7sLF+EKuHEproyT0o5PQZ5btM7Z0vCXTZlrD4UogTu/cCxf3f7Fx3lfYVK09Q2Uq/LauwMrdx+C2+ycsWLEODrsv46brEvzik4bS6DPYvHY7nN3d4XZoK1bPmQXHEH4dy09CbtRZqfkqNX3r3DdU1VC2L/B1bF2yGrvdjmH3iu+xYq0Ddt+8AddpG+CTxZSxRuWhtH1AQ/ZnL1oV6fsoWfuj+nq5TMtdFurY97Hr77bpD+xl03zJHCx0qbqhsXq6SGo7pC9X/nWTJQdBJ44jUHUwhvTQ5KbVpgzdnv3QQUn2KZb6xRFUvXBnLCUTXd7RJH1n/0QcHByqvTaQH8YZvHT5++XT8+JLcapGtsTpMXchiu9HVusMIxsC80RvhU+9iJ3mi/ek4ApZrv0ZOfi4RPyevRy6ZAcJLhIyPxBP3O1GkbmuseK+DsJs4rdmLJm4O4yI56556U+Y5EpmzHAlyVVnyYXxxHXedmadhaQiyZ3YmdsR1yTxN4UFN8gaixlkd4T4MiXbb+PIynXkSIS8l6n4JHT7OGK1O5y8dNVW6un3SpLptYhozvcimdyUurDrdXBub7b0i18Go8n8DUdJYPU+bmy/xCkOJLCAXRMhKY/cQ0YZLSc+z/vRVTBZO//l7gvMejou9iJPRRvM9g/dSyZqTn+eJrJlEJ8fLAg+/pHsOHyWhGYWkWfxl4jD3B/IQTnTUPgsmnitnk4mbfStVz8m0SV0q921+m1WktyAP4j14C1cOjDLZ/N4XO3uBqnEa74Vme+Vyr2XQ438ZC/xLyAzXBOebyNb7uY5BIvLqKgO1be/K4sry6pfMHVBct1hSatzdV7+Fq2XDjFfcYnkFN0ne+YtIgdCC5h566hjtZclzCIBGyeRwc/7+VaSAr8NZBzXpUC8fl3JpIORpJz9mOQQv9WDifmGgOeXputf1xh1XXoWfa5Kem8P5epj7XQpIUnuPxDzuW5cf152vX8lFhP3kogSOdeirnVgCVOJz5IpZEm1vtPCHF+ywmqlqC+v9DZK/Fb+/NUkRjOcyGPRJUEhU1TWEh3zTSSQbTdJKVNG/0e6LvYR9/UWPiFedoNE/Tor+fkkvyyOuM5YQFyTxTkkLtOrXpRZacs3sCLznB9Kyde60le8HbL2DUTArNcXw8hin3RR2on2FdpfEue4IsLPK2DKZ2PysO59QEP2Z7LqT1EdeV2XpikLdW13PrNMO7IxMEeU5qQ8nOweZcXkQZr4PUti25FfZ3rWvW51EHX/0q5/t7vabVY94wiqfuQ4F6SF7pPsYG9vX+31A2YN0+E+rxvfbBiGGKmI3yirQF0pBdFpz0Rvee16Y9z0PLheeYhi5j0pykfms5twu8mdtSiMQ7TBEPRgvl4c5gHHIwaYMFRPfHcvTxMWH/XG3T2XEFkmOpSqgZQWISfYF97MskRHWjxt9LYxYY6WChF2Yj+OWI7CUJ0Wonl56mb4aEws9lx4BPY4l6faEzM3r8XM7vJepipBTmoRurXXkP8yNDOnprYutBIykSfnKRp2vWwP+SEp6DyO7N6E5R9WwPeXmRg1c+uLO3rLCpEV7gnPYPYOXR6aG1titPAiLtyr445dQQVIV21osRtcGo5/f9qJkp+W4Auz2mcAJSlHUR5ztBpUDv1PPoZFOxWo6o/Eou+6YMenjriWK+uMZSlSgrzheSkYT9Ae+qoClJTKe85KiKKcDGR0aw/N6glf8RBua/dD3W4KBqizHwiQH3wRx6MzkFNUfdnq0DZUQUJmYQPPkglRWpSLYB8f3EwWnznmde4NG2PmSFc8Q+OMGAtrKXWn8bQwwrontFR6Yf6hHfjKQq2edYwwyeyOtT+rwm5GH6iLNjgHwefOIzo1B0WieVgfYqq1AZqL/leCiroSIqLTUdXpo/51TV58FJZXivLkJcXhOOF4BZYTBkJHkf1VBahbfIgxd0/hQmRTpS97ue441rt+gPGDOj7fNp6WBUYPvoH1zvdRJLWNEs8rP1WYfTwYRqJLgjymqKhCKSIJaQVsvcvBg2s3odC5rTiPeBrQNlCG763HyG2lAQ1Fpu7mhMLHO5C7sqCEzr2HwVit+hgKEpYfpwdrK33J+Spn+sraNyAnCtfOAp3bqorSjqelDQOVYNyKyker1upQbFQe1r0PkEb6OjP5LaP+ROTzmyiv6yKrLNS13WUoyHqAfz3vQzSWQfOu6DdaEU4XHiBPNHeV2m0H5ExPWetWB2ERcuMae+5Qdh5JiiOo+nk9fSo1WqGFtIrD64D+44Yh9XwwYpgdQFZIEszWTkG4WwBihUIUBkdCzcqQabJKkHjXH4FqxYi/dRYeosuzp3HpXipTmmORJCFoaWb0CX6ZlwfHofpQa2aM4XY7EGE4AEZIwd0zt6EmjMctT3Y57OsS7mWUICw8GewFs/orQX5GA3dGcbl4JldEU46C/GIQnip0B3yMmXarsMXpMkLjPLGQvwerjkcwczA0R2BL9C1ssVZByoMgXPW+hvBiPvKKRJ9KpzwQ9j/0ZSpaMaKPbcFPJV9h0zeWXLBQFwUotWR2L0P7onu7qp0R02h06gaLRxdwMbRmk1RTC+gMHIcpU2bAbr09hoQuw9gfzyC52iUl6ZigMj/3pcsUwoQ78LzcGVZmVTtzJoAfvhHR0RsxvEb0ySpnsqCogUFlCxhNWIB5udsxVE8NzQzHwG5LFAyHGzC/2ARk1Z1G00SXttX7/9a3jpUhIegKLhv0gpmOuPsCmIOC4VtuIXrLCGbpVVTRqkWTpIbc2APKAphgpIm2eMdRiyAxBGcCmXISfxOeou1kXpfuIQPxCE+Ss4+zDCQvDNceZIjTU0ULGirVm9oW0GinjMAzIUjuJqWNqndyKTFFRZkr67WpMgdOOigvLOZ27my/ZSEMDDsyh1SMZoaY8MsU5DqOg55aa6bs2mFLRGcMNxIHB2KSli89X+VOX1nlW70jDA3KUVjMtVvMQW+ZQAeG2uKD3EbloaAR+wCp6yy7/jxpO6aJ8rouMspCndtdVX+HoXlKBIKuXsS18Gzk5RVVCwxZtdoOudNTVjmtg6I2TEaaMM01H8W1gz9+GNyqhhbjXpK7GtU/jqDq5/UElTIpol3/kZj+8CJuPIzFnfsdMOl/UzAr3Ac3Y1MRfKclrEzZwktQUc4Ua5UesLaZwgQg4ten9k5II3swRfvlXQcpagajRccRmnQHPm4r8EmLW1husx7eaSUoL6pgFmUNG245U6Z8AXuncBCnKdDmvv/aMEf4ogPtulSG49CfQagZuipAtdtYfGU3EAEh8RCdixT1M1qNadM34HyyAF36DxSd6ZVKmIJbt1K4CsikMxOkrrPPhv2vs9FXvRlKEx8jsbSuAE8DOmZdpTS4+cjIl7PPInOQ0dvaAjF79uBEWAODdAYp4SOL+79uPCYLFBvW0DE76CKBKRadvoukIB+4/TQSLQJWw2b5eaS/lGRlSLl1FykNi15fg/rWMQFK+A3Po1dHiGcJD3FH1RIfmrXhptVSUY4itEUP64nPt3PKp/ZwSouF0xT5r8JII4gPxLXsCnF6SsMc5FVIa6PSm/IGIzX0/GQqTE56wjsuH/y4y3ALHo2tM3tAdChASiEwssPpUCaI8DmEnz5pgYDl87DcO4UpEQ3UFOmrbIpP7LRx0v0q4vj5iDvjieDZP2KmhZr480b9huAV7ANk15/JTDv/6vO6LnVtN9sv8iRWTpuD387Ho7JLH3zYoy33XVleRXrW1g59RltDMyUY92NfXAcRUbXAdPtlWDxRC/4/7kKwzqdYOFxXQoBT3zaOjxBHa/B4vGov6X3YqTciqGR26aJL4Glwc/kXd3T6wLB1T4yZlQo3D1fmiKIPTJXY3X1L6PceCJPcDGQXVj+aYCpBYjwyJJzVEjw+hqWeSWil2w9jpn0F+217sWtcKM6FKaH3+F7IfZJdc3BTUojEmEw5Ow3Xpgm9Hu1QUFRWj4aYoKyYj/IeXdBezqNVQdB9xLx0pzIPzZsrw9xYmwntBMi95oipf6lh6YGNmD/+Qxi3q7qBR0pQI8xESEimOKisiIHr6t8Ru+gnLBigxSy5CJGe5xFfXtdWcfnj9whJ1Y4ixWeMzDHIRNLOvRBhOyZDrcYAwwpo0Yo9E5GC2HR5BnNnDkr0DGFQUITqca+CvjlGaaciMim3Rn6Q7Bg8yq6ew+UoLlREjy5aDTyzWILHR/6AZ2Jz6A4Yg2m2P2KbsyPGnbuMkOzaR70VyAwJR+YbG1TWt44x85v3hvbTOCTVGEy9EtmPYpBdV5F5VcgT+B45jy5L/4fx+lVnUGtS0O+F8SYFeJJdc+dE+MmIyZARCMqFqWdRsVDXaC0lPYuQ/aQAJkwbpBMrpY0KkXZIxJ5lrG8LJUR+fCVmudpBL/YGfGP1sMRlJUZwN8cxDSWOLPVEYis9DBjzGWztt8J51zCcOxeGbPEc9dY06VuA+LypcF2ih1jfG4jVWwiXdaOgzR2BN+o3FLq8gn2A7PqTGn60nnn9CtSx3RW517Fh6iGoL92B3+dPhJVxO1SNqCFMuYtb7A2dkryS9KytOTp9YodNEx9ht9NNCQ8O4UFRrTVaMy25cnMFKScJ6tvGqaKv/TX23pNqL8knsSixNyKoFF8CH4qHW+PRdXBXZqW0YDnmI4SvusFd+mY1g/rAL7DO5h5cLye+KKQVj3Fq/10USdyBVSLY3Q8xVXcu85SgotYVZjoGGDj3O9hcOY3LyaXiz9gjmJhz2H8nXxSEEP4DHF21Hker7pqukzLa62gjLDlbfAlaLpXITUuGgnEnZovlFL8dP27xfeluw3Meqlj+uQVUmB1aRnQ4HunqobOaOEwimUmIEl1/KOeCGgVodNKDeXEuCoqZCIcJbHlt2b6gxYhz/R0/xE7H1sVW0GRrJclCbDgzf43Ld5Kw+fMZfrS4g6v387g0K0b8zeuIW/AVJpmyp0qZiht5HKtWHeceUakARSVlmFqbo0vV+EGkALFhDwGjjzG+bzvxtDootNeBZVgKnlYPfNUHYv62kQg+5Y/453euF+KBx1WkNavW3DCNXlo0D8adRBcCGygK7tfimJBRjKesAjVDI+hoMGmmoQ1j8yJkFbDlrBQFvNbQavLLXU2lvnWMmX/IPGz77BFO+cY/336URsDDO5X5VD71r2syVD5F8L4NcCRLcPhHrgxLom6JuesG4orrjWrdLIoRc8oNd4qq72zqi71j+Rr27iyATvuWEtKT+Tw1EKevD8S6uZZQl9pGicujQjsd9FctR0XVOhZH46Z3pPh/uTG/WZ6AgDgl9B0zCTZj+kFXtVYhDPbBtRi2VzurGZRV1GBo1oU5SG2gJklfAcpj7yNOsSfG2EzCmAF6UK2en436Da069wH1V0f9qSOvXw/Z2y3IiMGtR9ow6Mz1CSe5SIrKEM0lzAxHSKa0s6qvIj0laNED/9uzF7Pi/sCPf9+ssR9kD+bSQoIRYyDu5StZQ+IIqj4U1jG4/6thH0O2Dy6e53HmViieECFKkwqg2tME7Z9ewz/7j+OC91WExOQwBS8LSZXt0D7BEwdO+uDy7UQQFQINfXUkHD2Mk8wR5u2EYqgwRwWtNVLh4XwKvpf9EcYEM2XC9uhp3pEJGptBpXUlkhN08cX8vsyOgAflNs1REKaKjxdZoaMC15IotEH3EQMAn93Yf/spilJu47RXFiznf4qeamm4+s/+F79XoYFu2lkIefoMgvsPEMMEVg98zyJYxxbfjdRBSy1TjBgphI/jv7idUyC6UcQr1QLzZ1pAgwk6SMZN7Fi1FSHGkzHNoo2Uo57qFKDaLB0e+3Lx0czeaMN9gR3S5Z/9J5ltDkICUUCFhiEs9atuSMhDiMtRtBhmi7H6sq5Pc4TpCLhjjP/ZtYTXlm04ERCBiOALcHGOhon9cnzeXZNJyeZoq6eDNtf34HAkc1SZHozzD9pjxvz2OL3vGnhDp2J893Zo2VEfJhUe2OeXg4KIfHSfMgy6hZfwy7y/UDp8DHqTVDyKuovL+7dhc4QJZs+zRLu6ogSFtujxUSeEOazF3uBYRHodwemKSdi5ehy6KrNfrkDGzYNY9VM4jGePh4VmS7TvNRjm6eex+9R1RIUF4/rJ3TiUOQI7dy/FuK4qcqQ70zarAtke7sj9aDx6t6k6gmwOze5WGCa8iL8O3cLTglRE3AxFyZBpGKvb8sVyn92Dy9pSDPvlY+hXHwpKipfzUwfa6VF4WpKP+2FxyEwOg69rOHRWfo2R2i3Aa94eRibP4LzvJsoKYpHW/WOM0hPfeCCVMLlmWZZYd9ShkekD53rWudJMoHXz+3B2OYtrfveQxCtBdpIQOpb60GBXSkYdMy/0e7ksG3aD+QhLCM8x+RbwBAXpkbh5uwJD5lmBd8sJ+5+vXxHKW7dEpscR8fqF5UChjIf2bJuSe6seda162xSJwhY8FMbdR0BAAAKuueOv9U5I6P4//LFyIoyrAqfa6cm0DYaWxuhqboWRuALH/UHIKUpC0GlfpFp+iZk9tZh6JIu0dbiFa2f2Yf2Pv+JoYj/MWfYxjNXaitJT8aoTnIJTURB9A0fPFWDEJntMNlQDSWcOwjIkt1HsBRqeug5MdO5gr0csBEWPcdU3Ay3bJMPb5ToexVRAz7AAXqL8ZfOEWY9y1WrlIgrFCiUQtjdHf70CHBozDDN/Xo/169nXVhwJLoRqNzP06MRH0NV4lAgeISwmDckPfOEarIuV31mjw9Pr1fK89vJl5WsPmPYeIjl9zfm4Xmf5ZvcNelArPIYxTJ39WbTO7MsNwSVq6GZuii5qLUV1vGF5yIOCprR9gCkKr/9brezWY3/W0wy9pdWf4nsy81q6MqRcrb4+tdKcK9P67RNw9IC0vKoqC2boadpb6r5Ps70uTNvcwJ+HI5hAMA3B5x+j44yp0D99GD68AZjY+TGOH/eS0HbISk8LqKWycUPd62besXo/Xkl4aKbWDVYTrNA6xh2/2Tvg3MNExIX54ezJK0jpNhPrFvSFgnI39OyiUqu9Zn+3rcw8khRHGFa1jZRceOwt4Nz/VGNVRGDP+L+huX8HpuvKMQx3cSA2fnwBgzzXYvibe/rqLVCEqD3zsUHzNxydrl9HUFIdQXHQFnx8uh88N48Q3/VOUe8YknUd63+4il4b7DGpm7q4frADn/udxOYfIjHh4jZM6STr7M5/oRJZfo744bwJNvwyAd1EBwjswOeP4XdqK3648zEuHpyCTrTOUtQbRd4rVJQ8mn+ASYta46xv7ItLgVIJkBt0Cfem2mAgDSgbqRVMJ02H1tkbLy4tyYNkIehMIqbO6EcDSuqdJcyLx+3irjDTrTbMlWJbGA8ZggGdilEk9/Bdr1Ml8mIjUWxsUu1SPY9Z7Q8wZKglOuXV7ENNUdSbgZ6pbGoVMXBbegKtV6/AmPYyOvOWPsDepVfRc+MiDHppiBuq/ooR77YRB1p/i41jOslxtpKgNPIwlp41xsaVMvreUdRbrwzpQW446BmHFh+YoltrRRQ9jUVMEkFXmzmYPbCTxGGX/nOVaQhy/heeicr4oHtXtFYsxtPHMUgihrCxnf78KVwURb05aFDZ5NiO+lfgsLcYM3+ZAF1JYwWRXAT/vQcRw7/FnCYf8Pk9VvkEVxyO49nMRbDRld03hxTewd+/x2D4T5+je+2bFiiKoiiKqjcaVL4STGCZ9RhRZV3Rs8vLwQ3Jj8X9vPborc/1b6KaTmUmHkRVwLRnZ+5JH5IIkB/9EHmdTKFPA0qKoiiKahI0qKQoiqIoiqIajd6oQ1EURVEURTUaDSopiqIoiqKoRqNB5fuKFCD6VsR/9yg9iqIo6vVgb2L8/S94p9X9iEzCj8GtB1loil0D4d/DvnXHuCeoUe+DegeVwgQPLJtmDUOeIeZ4pHBTqbeLAIW392LujFN4+NJzxN8dJP0i1n3OllVLrLhan6cYlyHeZRa0hm9DML8S/OBtGK41Cy7x8j6zWJJcBO2ww3jLTuAZOiLk+fPB3hCFflhjqgXTNX41n90rwetrA3Lgv2YIeDWeDS+FMA4eyz6HtaEaeHM8kM5Npt5ChUHYMW88LNV4MHQM4R6lJ0Sh/3qY8oZgjX+OaEqD8cPg5rgZK6b1Ak/m8iqQ5rEQWjw1GE9bDgfHUwjjv6oxPetR1uuL5CNs9y6EjpyNTzrVMQwTycXtHd9hxqlHqHpoZ53IE1xc96Wo7nVacbVG+8FT7Q1bWxUc2uQr4Vnd8nq9bSeNcRqn3kFlM/0p2HrMEXYG3IT3VWU6HkRlN8nR3GtXGoljm3cjMCUDWYXv7hEkT3sM1m62hblqPwwwbc1NlYci2vf9DOu/7IfOLRTQonM/fLn+M/SVNe5onbQw8Pu/sf+nidz7JtCUZbBlZ/Sf/g2+GtYNdT0w9PW1AS3Rpf84LP5qCAxV6hgnoZkBpmw9AEc7S26CNOyQX48Qlf2mRfXUc+oD8f3h3fhpSvUCxkPLLn0xffFnGGaoyk1rIFULTLf/EYs/H46+fZNwwCMYuZIqERMs3fJ9CF10wKDPF+FH+09hoSrvLrMM6Q+i63ElqB5lvV4ISqNO4o+0kZjXV6uO0UbYeU9h8+ZLSEnKqvPg8jleF4xZuw625kYYM8AQatxkMR4UdUdjvqE3tlxKa2Bb9QraThlojNM49PJ3A5EUX/x+PglvX0hWiuSzZ5HwwQBoIgOZeeXc9HdRJbIiQ+A3uB/MO9QnIFSAqtlELLK1grYi0yhqW8F20USYvWHDDzVpGWxugPHrfof98C5v0EDYKtAfvxLb7IeL8qFplCPF9wDOJ5Vy76m3Aw/N9cdj3bbvMbzJBj3Xx7z/2QBOFxCQ9fJBhjDmDp5YToYF975eSAp8fz+PJLkr56so6wzyFDcO+GHA5wPqfmpYZTzOHo3DB5NMgPhM5NWjYSFZjxDgZ4gh5u0lBK4qMBo7DHmb3PGg/K08DUPVw1saVLLPgI3Bvehs7tLI60X40Tiz5xDucO/fJiTTD4fjh8J+miVz/FcAfsmb+Ii2ppKPCP8A6I7qCb137PDpbS6D/x0B+PEXsGfnA+499X5rDm3rSfhfh/M4di2l1lk0PsJvlGDQR5259/VAChF/5iB23vnvz4aTjAC43rDAhyatuCnSVCLzymnEfzwf03p1BNL5KJE7/hPiWUQAzuj2h4We5ICfp22J8d18ce5eATeFelcprGNw/9fCXiYKwP6Nf+NiUhaSbvvgcqIGepq1hxJJR8Dfp5Bh2QvNbl3H3ScROOewEzfV+2KQvjqQ4AH7+Qvx7bQNCOk5GZNNWzCT1mL+wgWYNi8SPeePhWmrBHgss8WsT2fgj+aD8VHWFZy+G4uoczuw5aYKBg/Sh1oz9piHXY8b2LbmIMIKMhDssh+nbkYguiITAd+eQsXUQcDlXdhxMRa5aQ8R5H0Mf20Ih+505sgs9iwcdlxEQm4qHgVdgNtfu3FPdyR6ZjHT1y3CuAmrcTlDAboWvaCvlgbfn2fD0uZvRPF0YflhBzw9s/Ol5XYZWgFvJ3dc8jqHsGweFNIiEHi/FDqW+tAQrW4Bok5uxUa3SBQ8vYUDf96EUv++0G+VJHN7B3UvxpUDni+lZTNm+0ujJW3HaAzupCTKKbmx/WX2XkDrWZ+hl1Iirm2/gPIJn2O8cc0LFg3D7LAjPbDV+SYizjjhhpoJ2tw5huOB/nB1TkS3YeZo05RH4PIoi4L7Shdkt2qBrKepeHjaCRdJdy5dZRFvi+MBf6SlBeLghhPIMh2Inu1bMEfhZUxZXo1Zs2Zj5h/lGPJRHrxP38GTqHNw2HIb6oMtmbLEnetjdy6X9uG3f/zxlJ+EoNPncTc2EpcfdsU33w1GJ9FKML8V5YGNG0/gcUEqbh3Yh2tKPZl1rMSdHd9i1swvMe9uGwysDIDb/t8w341gZM98eLrIKIPSlD7GaYc9uJiQibRHgfB224kN93QwfXCLF78VYoL5k025S1hlSA90wsY/fZCUn4DbZ68jsY0pzNox6SCU3QbITF9R/8e66j5BYdDfmDdrFj6tajPU2KXKaJd45UgPOI59Gd0wqtk9+NZYZhfwbx3FYY8L8Dr+ANkty5AWcQf3S7vAUr+eT7Vi++Q5rMOicTOwKbQE7ToAkUe2vHhv3AdmFdfw88yJsPkrBLxuffChPvCwAe2COC3K5S9zUoj6ibFpOfM4mg/5AFneTFl8nme90L3EDwfcpZXjAkSe+BsHbiUi7a4TNhzOgulH3dFeickPufKy7tQl/Fhc2vMH/vFPBT/lNk6fDULso9t4qP85vhvcCc1E/SxnYeanVfsUDe57ETi58Q+4Pc7G01v/4s9riugv128KwX94D08Mh6OPwAe/XGqDz6dZvHhca3E4zj7ogFHmBfDeehmYPvf5b8psH0ga/Pf/C49LPjge9hQtFdIQERiFUp3u0OcFP9+Guzp6qLx2Evs3/AI3YX8MLnHD19XLOi8cbjv+xK9zp2DazsfoONQalqqR2PHZUAxc7Y2MHCXo9DNDRyVZ2ylAXsBh/NRsKH4e2w2yzu+SwtvYe6wVZs3tBaX4a9h+ohwT5o+GcSvZLaXYM0S4/4V9TFvUISsDaQ/P4p+LAvSpng+85kyAewZ/ZfTFHMv2dZ/NqqvtBFPu7Bdi4bfznrdZrV6KOwQIktKGjh7bg9kfsT2IGhbjyJMq7y128HNJhLn+ZKP1RLIxMIcIRROyid+ar8n20GeEVAQTBwMQ1UkHyeNy9lMh4futJTrmm0hgkWhubh4DMts9WfyeURHsQAwwn7inVXBTnpFgh2FE1ciWOD0uEk/i+5HVOsPIhsA88XtBHHH9YhhZ7JMuWg/hUy9ip/0lcY4rIvy8AlKW5EpmzHAlydzPEmE8cZ23nQSXM39nLCCuyeXcB2UkyXUVcQhm1p9VFEA2mFsQO68n4u1jCOOPk2UHIwn7DaG05YpWPZm4zzYgBg7BpGpLxEpIkvsPxHyuG0mqYL9YSQr8fiUWE/eSiBL2vbTtNSD95h2RnJbs78raDrkJSUnEv2TVkcei7SNp7mQ2upLprgnPt78xhGnnyKpNN0guszDB44NktMUossQzgRTc/ZNYq04iuyO57X2NROuBYWSFT7Ion4TxzmSSyTriVyAQzyBN0R3iMMWBBBZUMm+EpDxyDxlltJz4ZL7IbVFZVrUgM5weitOT5BC/1YOJ+YYAIt7S2mWBIcwhgRtHExg4cOVISCqS3ImduR1xTSoRz1Jwg6yxmEF2R7D5W8Fk03yCrkPJiotppCh0P5k37yAJFdUxaWVQGrbcLCAzquU3W8bnPf++uGxitjtJE72vJLkBfxDrwVu4dODWbdwOElrGLEGeNkAmOeo+o3abIbNdqtoG1S/IQWnLFJX7YQ2oP7UInxAvO4tq+Z1FriwfTEYffEjEpYvNu1+Z38ln/m9ouyAhLWSWuTqI8kyTGM1wqplnBlZknrO0ZQpJUfA2MmVjACkQJTifRO6eSowWXyCZovcs+dZfqop44m43isx1jX1eloUFAWTjIM2a5bv2PqX290RlYSyZuDuMSfG6sPmzW1SuykJ3kMGYwrRRfO4zAZM/B8lh9r2ovNTcj9XdPnD19nk9r46tt0akq/lP5GJODgnd8x2ZdyBUlNYv7x+ZcnJ3GxmlPV/cPgjTic/KX4g711bUjU9Ct48jVrvDmSXJ8oxE7N1MjsSK1kK87phXbZ9TB8FDcnB0V9JvxQWSxpZvYQxxnjSKrPbL5mZgVZJMr0VEc74XyeSmSCdP28mq3WYxXoo7uO2R0IY2OsahJJIScBfhods2/Kz+KWYM4Dr35ofi3PFIpOZU3ROmgxFTh8KoOfspD8oqqlCKSEJaQf17ePHNhmGIEXd7gLIK1JVSEJ32TPw+JwrXzgKd26qK1oOnpQ0DlWDcispHq9bqUCwtQk6wL7xvJoLPnq7naaO3jQnUUIainFD4eAciWTScgRI69x4G46qjb5UeGP91F7h53Ea66DR/GRICs2A11kj0eD8ibbmyDgyZo9sTjldgOWEgdERn5RSgbvEhxtw9hQuR3PYwXt7ecnSyHiA5LUkd2yGvihi4Hy7H9Mni7UM7PfQwSERwSg5zPNtYxXjoFQnLOYNER/qkhI+sZDMMH9wFaibjsMbrD3xpKvv2D9Gd2vPmYM4cOV4L/0VYnXetC5ATHYqA0bNgO0pH1E+Q16IVNB4F4X5CiXgWacoKkRXuCc9g9q5QHpobW2K08CIu3Kt1lyjfHB8P0eceB6kEFXUlRESnQ3SBp/g+XNZerFYWGDx16Jnoi/8XKUTYif04YjkKQ3XEj/PkqZvhozGx2HPhEVMiOQX9YM0c3atY/A+HDtnCokEd+YUoLcpFsI8PbibzRZf6eJ17w8ZYTVy/a6t4CLe1+6FuNwUD1Nm+pALkB1/E8egM5BRVdZlofBsgs+6/RJ52iTFiLKzlXmYD8Tqg/7hhSHW9jgdsWSTFyM/MwiW3AMSKkicfD6M7Y1QP9Ua0CxLWW1aZk4sqzD4eXDPP4vRgbSVtmUKUFWQh/N9zCM5n87UVjPsNhNDJF/dqdbqrX15WISgOdsXaIwaYMFTveX9ennoXmBhpce8kYb4X5gHH6t/jacLio964u+cSIsvqah9eUOoxCl+NvgcX3xiIepiTTASFaGCotEvG8rYPUglRMGIoLLW0YDF/Jw59ZSHl5jimnPSdjU1Ln2Ld5rMIveqB+6MWYrLuy4/+lawEOalF6NZeg1mSNAQVcedwuGw0Jhuwa6HI7BoMYYAEpGTKOdpFTizuBPSDne0wcX9QnjJaaSTi3P0n1fYtCtDU1oVWQiby6upxJVfbWU8vtaHMPus1xjjvE8lBpTAFQZ6BMLAygw6Xp9AcgS3Rt7BleHtughI0WimLM6OxNFqhhbQFqXeEoUE5Cou5G0oEFSgT6MBQW3wHYDOjT/DLvDw4DmVPtRtjuN0ORBiyAZohJvwyBbmO46Cn1hqGw+2wJaIzhhtVVchWMBs5AZYnveGfwixbmAC/OAMM1hY3rVKXK+NeDUFiCM4EMouKvwlPDw94sK9L95CBeIQnVWv2X9peGWnZrK7tkEclMq8exj/JMbj0z1Y4OjrC8U8XXM9l6m9WgeyhIwSxcPuyF9Ss/0CgaKciiTL0ptlhYic27cqQ/OAO7g/ti+7tFMFTNcawYcZQraOgsHdqrzvsBCcnOV7/zJUjsCrAozvBaDvUjOtPSVCW9Ah+aANN9ToC8qqybq2ClAdBuOp9DeHFfOQV1b6pSRWtWkguEILEMPhEdER3PRl3XApScPfMbagJ43HLkysvHpdwL6MEYeHJYLJHTKsj2ooCu8ZoAaMJCzAvdzuG6qkxxWoM7LZEMeXJQOIOR5hwB56XO8PKrCO3/sxOYfhGREdvxHDNqm80QRsgq+7XJle7xKjPMhuM2fn2H4npqbdwJ6YIJCsCkWa2WBrOBO2xpczxQgTuqPWBqRKvEe2CJNLLnHwk5ZmsZb7Id+vmaXgQdBXe18JRnMdHUe3ArUHpXoLE0NuI6GAAPaa9kB/zvbv+CFQrRvyts1zdOY1L91KBsFgk5dZjx9+sG0baDseD/RdwjzlAIFlhiOzcB/rSrnHK3T5Ip9WlLZjDjbrxtNDX7hcsTFuB4ad0YWutXY/6VoL8jDqCepKOq7uOIPnJRfzD7heY158u15m25xmyCuS5mY2g6FEwzrftBbOq/pRlqXjoVwpdzVYvBxhxzJLrCCrlajvrq3Yb+rpjnPeI5GpDysDPauIj+4ZSNsUndto46X4Vcfx8xJ3xRPDsHzHTQtzrixQ1g9Gi4whNugMftxX4pMUtLLdZD2/mCFlgZIfToREI8jmEnz5pgYDl87Dcu6pDNnOEaTIcs0YG4JBvPErDA5DSvw/acSVI6nLTK8QzVCNMuYtbKcxRXUU5itAWPawnYsqUKeLXp/ZwSouF0xQdbu56IqV1bEfdSB6zjUHW8HT7Az/a28OefS1fBtsJBkjPyGfWWQZeS7TV7YQuuu2hXnXU+BIF8Vlj0f/5iA6JxuiJ/aD3X9ZGQRoir5VjkqU+15eoDElRoUi0YBq/uvqisv1iT6zGtOkbcD5ZgC79B6KH5FMJ0onKQl0EKC+qgEoPa9hUlZcpX8DeKRzEaQq0ubnk8bwMSiVAkcAUi07fRVKQD9x+GokWAaths/w8d6a+JtHZZu7/N0aTt0tlSLl1FykNvFeN1643xk1Pg9uNh0i9EwudSTMxblYq3G7GIz84EmpWhsxuifEq2oXXiO23eGLll5j+23kkV3ZG/w/N6xx2Sn6ESZ6GjP/KfU+lB6xtqurOFHxq74Q0sgdTtOsToCpBZ8g4fJZ6HudDMpByIxnGH+lIDybq2z4wAcytWyloYDEDr0VrdNA3QtczHrgYL/fokXIQIO+mO4LG7IPbllXi/QLzWr7CFhOYdjwjv44rOiIlSIoMBX9SXxgri1NMmBQFv0QT5oBUwp3g6kqQuhupIlfb2UhvUozzjpEcVCp0hvmoD/A0MglZ1Xc4JBuPHjV0XDwCAVNY6n/iuADxeVPhukQPsb43EKu3EC7rRj0fdkHw+BiWeiahlW4/jJn2Fey37cWucaE4d/sqjiz1RGIrPQwY8xls7bfCedcwnDsXhufDYDfTw0efD0bAQWfsu1SOYYNeVAKpyw15eVcrzAxHSGYFFPR7YbxJAZ5k16wShJ+MmIyGNJwMweO6t0OmQjw4EoBu84aifY3K3Art9JgjsrqGjmjWGSM2ncdDp7noLs8YbUXRuOWhjKFm2uLCVRwK55OP6sz3Jr/8zTYa6Wro0pa7hMUckd/3jcWk7z9BT67xk0yA3GuOmPqXGpYe2Ij54z+EcbuW3GfyByEKRv0w1fzlslCDQhf0Ht8LuU+ya44JRwqRGJNZr5ENqsqgdCV4fOQPeCY2h+6AMZhm+yO2OTti3LnLCMl+OXcU9M0xSjsVkUm5Neo7yY7Bo/9qjMcmb5cqkBkSjswG7+3ZS+BD8dDNCTvvtMVgw86wHPMRwt1ccSCwJaxMxWXvlbQLrwvJxLUN3+Iv9W9x4Pf5GG/1AdpV3RzSyGBJTAVG/YfCPDcD2fUaM7cl9HsPhMlL3xOAnxiPjMr6lQae9gBMmZ6Pv5334MiT/7d3HmBRHO8f/540RYogElERkSIogkaMaNSINQVL0JiosWAKpv1jLNEk1vwk0YAxYhILNlAjqIAFFRVFUZoeKlWlSdGjg4d3tIOb/97dooB3x1E0JpnP89zz3M7uzs6878w77+y+O9sXwxXeNW2FfRAXIi6usJVyqkBm0EkIPtmPA2sqsOKHI7hXpWrdDGA2sBv4wmr5faMiHgfP9oDbuCZ3P/W6wcy0lBka+CqM12JUCvgN7rzW4MGtSNyY+gGm2Dd8AZSgukKAmoG9YNzMjXaVbKcipE8y2f/KeC4+DkWCAi+hK0a5L8d73NMIezIzIqhKOIPTPBW7hpohTF/TQ7WojlVQOZKuXUWW9H9LqENN+i1kqNtj0rSpmDTMrMmj1FpwAyOQJmKbAUcT2rp90L+3AcANRXhaffk7QEtbF5b9e6H+Hb4nM9Q72+BT44Aheg3FoSBfU0nX0UUPa1P20bEYFXzAyFCD6YyOWLDOCRf9rzAz+vpmWYG0YwG4LmyJwWxCs/VQBGNgk47BT8tFThyOJHZKq4VLR8iH5J3C59ZvYM3VQpTGnsfRXCtY9pRM3auQc/oq1F/tLfcRa0Pa/fG3ei8MdOnMhk1IZuR/YY/WUvwy25aNHVNENfJTE3G3txl66spKTQqzkSJ9Fl2juhOi7YBZq5q0BWaATrjWcDkbQzgt+BLTLh7HhZz6R00EorQQ+Fx/1IxhU9AGlZKCwPAMxpWSwdHShq6lFUz15ZgBPSe4bxkP7rGryKzvA5IJStAl8FR4m/f50A52Sd8E1nZC9tFeFficLjCUqplpI9w9WPLd4RZ8Uo59BH4nCLf7vArLDh0YEzAecxN/RzD76FvK87ILLwLGIUqNzENvCxM2npxxxLMzZaEZ4oI2OEv1cKA9ZAZWTbsJ/wtZTyZSpDAZ164XsFvyYGTtNBvrmpwH0T0c87kBYbM2jaBWVAVRvT44Jhj93mR03H0JVY6DlKzpqIp9UIN+DzPYVZSCX8FIh3GmOEbK4hoVIbHf/vi9YAxmD+iBAR/9iE0dfse3+xOZlqsKWjA2NUF8TrEsVrQhhI+kA6eg9eGb6N301qE0HraMGRoUOKONYJz7gUMY01DBSIbJtiwae/ZoYesvM2EtjUWspxalvByoWfdgrF4zqGQ7JWiim2lf6FSLIDuMoCIpEqdVcjLawZZQ5KJgSSEO1AxsMW5MLUJ+80VUQSnykqIRWzkM8wbcxx6fowi7EIP7hIPyGh3oF4bC72goLsSmoEKtEmLj/rDrbow+Nnq4tvMkcuv4uHMpEmWd1HDzdBDi7magyqwHhKcO4WjYFcTer4A2M9vsov8QQX7HmLyvIp7pjNViY9jbmUG3/C9MGjUTP6xfj/XSXwC4lbroa2eLHo9v4lL+Y9TdSkAa07kTwk6Ca7oQX47TAPdSJirr7iI+jYechDD4c3tj5ZfOMJEshcHC0dGDWnYO+s7+CCO7P30sKs67Lj/f8abQ5Gihu5UpRH77EVFdiiReP7hO6IvOHA0YDBiJ8bgIL58YlAglSyGE4aHjh5hjJ8DlP30U1FeJLI10UJ6S32w9mkKKYrDvlw347offGFl1hY3jEFgasE5HVSpCtu+C/8mLiLv1kDFQQpBXbGHbTdmiE0qoLcXdaKYnd69iJg1jsPJjAQKO30VJ4lXctZqJDwd1VTR7eY50Rh+HV3D9wHk84EUh8KYlVmx4DzbazZVEA0Zmpuh6eQf2JTNmMo+LMwnGmOVujOO7wsEZ7QL7ghDsk+ooC0RbiJounVAYdFCm2/gSqFVzYGw/ELaDR2FMzSl4HUyBsPwerp6IB79jIUICQ5F6N5/xNUbCrq8dxo0XI9RrP2JL+MiNOY1TDx3gPscMWUd94BdyCRHc+0yPLEJ2bcPlbxS1QelOOUiW24lCfuUj3IrPQGFOPML8E2G68hOMf6UQ4Q3bpkgflo7W6GM3EmPE5/Db3kgU8B8yk8LbqGT64URONLarZAMUxP2Kc3BJYV+o7/t6DfKUyJlA33IgLPsw8pJjl9wmqiFye3N5MvZk8EAMsHkMv13XUM1PB2/AW5hgJnkJUIS8i974ZGkQyBvT8aaKX23haHcGcopgPfsDDDJQZ9Sih458Hrq+NRsjntiT1toFRbJQ1OZsFC4xI869hD8V6kxJnoOGY5iDFi7/ehDJpJbpDuFI6P4O3M3DsCtUjNHMJK3giF/zcrfrLgsFkIdaVwwYNwQ1R//AwTQ+yu9exYmEMnQsjkNgKBd3s/UwuF8eDu+uL78aRPqWcLTsC7txw4DQ7fCJLYBQshTRqSI4us+Avb6Sx9/SzzRuxE+bt+FIbD4Eaj0w2I5xml/RRtUtXbgsdkYPDT7iA3bhQPAZnIi8jQdEjKpsPnSYfm1n1VuJfZgOlwHd0Km7OWxEQdgVUQJ+0iMMcB0DMyJZJsgXIeFXwc1mzi3OR61kqSH9OuRe2g+fBm1dRy0fJ/9Yi6WLtiO711hMfrMf9KuycMX/ILbuuozcynLUdLVV3MekqEGnQx6CdpXijTmD0VXaNGpRFHMQv3isYcZTLiq7MXJ83RIGapKdkuXrzmL7zsM4eS4Ot/IZ1/UxB68M6odujRzEhnRApz79MeD6UZx6kI3owDuwWvEdZjFjf+MzyhB34BA6jlmIN82bC56Q9ZfmbKetgRb0+pjD9JofgnKZUezOZYSVaaLrzYM4EJeKtCo9GGSF4ohcG9oePk5L3mv478CRvALO/n8JYTpAhBe+PmODDasmo6/0iyaShc/vIeLYZnx9/S2c2+OKHorauyqQhwj58SL6fj8X/RV2HAqF8l+A5B7H5vjXsMylB5tCofyDESVhh8vvMPDxxvu9m4klf55URMPjrbMYHrwWY2WPBij/Ul78DaQWUYuy9GRUWNug95NP5HGgbtQPo0Y7okeZECqHlzRA8jWSy5dTpUsFkdwYxFoOhw11KCmU/zgi5MXlwczeiN2mUP7haPTD1K+64GRY+pOwlxdPHUpjzuPm9Glwog7lv56X/E4lQy0PMX77EZylhX4D+qCLegUK7qUhm1hi2sL34dTi78CKIYj7A3NmXYLDindgVNEDb37yFqyf/xokFArlpYVAlBmC37lW+GymDeiDLcq/BlEaApYcQZfVKzDJuCVvxbcTVQnYueQS7D2+wvAny5FR/q28/E4lhUKhUCiUViL5tOlFeO6swJxVk599Med5QkrB/X0HksZ+gfkDWvg5VMo/EupUUigUCoXyr4ZxLIvuIaW6D+x7vbj78ORROm6VGWOwedMXdyj/VqhTSaFQKBQKhUJpMy/5izoUCoVCoVAolH8C1KmkUCgUCuVloSoLsQlFoI8QXyIIH6mRSSimSmkWhU4lyQ3ABxwOOJZjMX/FBumH5qW/DYvgrMuB7lt7kdrsxyBKcHXNKHBs1+NquRgQZyBo6QdwttQFZ34Q8tijXn6qkRfxBz7/fC02fPoGxq673PjTTpT2ozwG3m4ucGTamKVX3NMvZbwQShHjvQgujj2Ydu+FuL/pa4TPIF2s+WesmDkIHM4IzF/zC9sfPeHx7Ww4T12JvTG8FslKfD8IS2c6w5JjiflBuWzqC+Bv1S8F5RFYY2sI2zURjT8N2mZetr4jiSG8jSCvLzHVxQ0rPDzhufY7fOd9Bqnl+bi6di2C8p5DISXOx/Ff8Pk3XvALPIztK77Cd0eSpMvXqUYdSq/8iXc/80dCjfyTXnzfbTKOK+FvsyvPlTqUx+7EglnHcKe5zwNTmD6gABHXk1hN2ESuFFSxKRJqCO/UN8QKzmRNRCERs6mKEZLMUz+TxZ4XCU9Uf/RjwvUcQzAvkPDYlJcdceFZstjqQ+KXKSCF0QeJ175oUth85SmtJocEzrMgFp5cImJT5FGX4UemGUwhnjdKmWYVQzyd7cg0v1RSx+5vHSLCC3QnsPAkXGUXVxURj8QnF6nQV5qDLRfcSSCvYcHEzCUiiOd7Y8iCPfHkcUsuJOISTwsLMi8wh014UaimX8pzoCadnFq7gnhezG0ge0kbukOSi9qqjXbuO62mljxOOkgWDZ9KVp9KbdAnJPW8QH5yn0ZG6zTtR+2BmFQn7SATTZeT0JJaWZIggqw2HUlWRxTLtptD/ICcWmTH9PN3yNbbj9lEObzQvitvHGdQZNv+NrvynKiMJ9un9JFjeynyUPL4Wx2Oc10xyvjpOpCkNAJbl++H2oof8PXIbiq8zaUNc5eV2LJsLExe5DIG7UxdThJOpXVG545a6OY0B0sXOKEbfZXtb4dj/Crmr5+BYZLvjHfshWEf/h/mDzF+qd4yJLlh2Hgmm5nrPi84UDcZicVenwGr1mJvQvvef6L8y9CwgMu6jVg2thdj4eupQW7YbpzJVu2L0i87pCgcHm4bwf/sF6x2sYLOE4Mg6Svj8M1nY6EmYJPalTqU3LuF85rGMNJj12NU14CW2mOUV6h2V5QU3cZlMhyzDaIQcCX92W92/y3IH8efv217GahCzsmTuN9vGAyQj8Kyl0MjLzNKnEo9OPXv/nSAJkW4ttUDm+oWwPPr0Uo+uE/55yH59GUabqYW/6MeR3J0BmDaV3MxSrIAvnpPjFr4Cab1f3nWQpN8uenEjr24zm4/P5jB0vR1TJ+ajnVbw8CjT2goKlMHQeZZ7NiWwG7/0+Hjpu9mbHwwGR9PtYQGm/oUDjravwW3qc/uaV8YuebeROjOQ0j+ZDNWjDNm05VRi6Lrt9F1wTJ89ElfRAVcxR0Fj8BV4/nZ9Rdn2/5eSGEE9mWOxrKZjjBk2pagUvnjfwqgto6B/d+IDj0GY1iP+m+FElQk7MXnn4Rh2C+/Ytnrxni6Lj7TeVKC4OFxBPf4DxG5exfCNe0x3FwHgpjf4TZ3Lma4JcPe/U3Y6kp82BrkRR3GrsJhWPquLXQlWRA+Uo5uhkdAMvgFkdj96zVovjYE5rp1uB+0GnPnzsOcX2ow6o0ynD5+HQ9SQuC5KRZ6Ixxh3jkbQcs+x+dfuMEtzgbuTJ6d7wdhmfvn+GLmBsTZv4t3bTsqz2e4JSov/oXAG+lICfHGpmvaGDHcHLodmBl8ow/9lyEjpRqmjubQE97Fae8t2Md9CH7qZRw4HIe6vjawMNDA4yf1vgVTp0qEB+zCBvcTEI/rhYyfF2HujFn4RWME3ii6iOMNrjl8QAUu7g7GjQdJCPHchmt6Qxg56oEpvJz6rIX7559hZr1sO99H0NKFCvOW1UfibkkWwr2CLWv2IJ6fD+4BHxy7loRUUSGivjgG0fQJsNZ+LF8fElmrdI1mYPSdfOR37I7MAu+GLzbsK4LtGwNgrFk/xynHneO+OP24C3TvchGfm4vEkz7YeasTXh1i9uQaRJCEI177EcnLxo09XthXZIE37F+BJrNbGtsj0cGcw9AY1Q9Fp888I1fp1Ug5Ms/vwv/+vIoCQTZijjPHpSfjwp0++PTLEeghPUiVNt5Y13W2wPWQEJw/FYL4Yg7UeEmIvlUlbTv6rfJ6xRDcOYPNR4D3l77N9qUGcJi+WngNnt7lmPjpOFh26qBUPlLEeYj6/RjyHQehQ+Rl+fJRWPdaXPf+AnPnfAi3G13hVBuFAJ//wT2AYOKbA9FV6ZMJmX4vvPIevhzRA8gJxMdDh+HDA/dQWaUPq6G9ocZc02v3VfB40diz4QiKbJ1gb9yRcQmqm7cJuuqq618hzVxHoc1ox7apCGlsuuJ+qMiOdJDGPbI6k9pKSwiuHsS+oLM4dTgBxZ2qwUu6jltVveBorsLkTJW+01rb3ox8FVIeha1z1iB+ygr8NL0fOrPJjeAwk9CiOxDavw7rzqykldkkibybHWMI4pm+7xdyCRG5tvj4/c7gBh7C4Tt2WLpsMvoxbbJZSB7CfXMw6L0JGNgxB74eUTCdMRXDusv5ZjfbdwsnLGCurc8kqGbXU0/vhOe+WOTxU3HlwDHE1vXGAAtDaD6WxDrPxZwZG3DD1Ay14Ufhs2EVAsSvYURlAD6R2jjZWGMjiITPvkDFtq05u9Kq9quFbHljXhO96EKA1OPb4H0uHaW8O4g5/Rd+25CI3u87sba8BZBSxO48iy5z38MgzSyEbz2LmskfwMVa6rVQFCF7Ct4MNclkz9Q+RGfKTpJU2TCCQkxE2YFkkd0i4p9dKUvhXyFrHGaR7UmyeBBJbKZFo1iEpjGVlSQ78GtityCAZEvjNWoJP+JH4tDgWtI8dBzILN87pEaaUkIiVo8gdhuiiFC6LSdOU05ch6J8LIZ+RvzuyXKSxcCMIRuiy2TbDM/UQfyQhH7jSr4JffgknkRcEkZWjFxJQgvYY3iBZB5Mid2K86REeIvscPuK7L7NZ3bIyqpjtZD4NrqmBRnqdpDcq5HkKGaS1hJTu59ItJC9gqL6yJHts3k3qE9dBvGfPYYsDs2Tll1ccIosMvmQ+GUIiaCMT0TN6kOFayhFTITcLcTVI4rwpVUTkOTt04nV4rMN4lRlMXcGsw6SdKk8GMQlJNpjCnH2uEpKpUmPmHIsIh7RJTId1CSS7RNGMvXiPdGJTGYGxGqWrwK5Nq2r5BDJdSY2iAtrvo0r1nV7xg4qiqmsp37/m2TrbQGzrap8QHSm7lEgn+bqzl6zz2iy4hyPCG/7EDe3PeR2fZtVSEO5MNd4cJKsXXeKZDxm49CE14mnqyeJ5ku2xYz52UEmWH1LQguf1rt5m8DQrP6bp3U2oz3aZnO00o7Is5XS9juGeHKVxPA9gyp9p/W2vTmbrIi6e3vIRGZYa1mfU8UmyZHbMza5aUwpU98bW8jEqU3HTfmIHwaT5d63SLVkg3+RfGui07g9N6TptZu16yJSELqSjPzmLCmoL4q4gFxcMb3BOCbpl1akj9335FxJCbm940vitvu29PrPjjVKbFuzdkVC69qvojGvXi/ibH8ya5Y/yam/jDiT+LttbUWMr5hUJu0n3x28J2uX0j7Sh7zvf5+VFUURKvjuVcgJ8sayi4Pg8eMHGNDoG9nliD/ig4OOEzDaVLZKP0evP96YlI4dZ+8yc30VqEhkZvQX4TjZCabSuxtq0HN4HZNuHMPZ5MeyYyQI7PDWKHP2cYYmtPU0kZSaB750uwXIySejx3CMtNKWpkBLG3qauUjlNbh2Iwgqbh7Gev9+cBn+NDyAY+iAiSOuYL3fLVSwaYAhxjnbw1B7ENz3euMjBz02nSlG/zEY1eiaNejhPAxWGpIcOUySDjSTssHjtzxi5dm8G9SnJAXhJ4GeRjrSsnMMTWChzUVkyiN07qIHdRX1ofQaShGjml+ExP0h4D6S1K0zrIc6Qewbhptljetq+KoNzKTyYOAYYui0tyD6eR/O50riWqrBL0rA/uBbeCTZr9EHQyeqw/dsAsok20/QQf+3RsiXa8UtHFh7rkFdJYfowczGXPZfiqptXLGuXyxVqKmVPDJTVT6mGDd9tIJ2p2Ld+UPh7GgMbYePsXfvQjhos7JsFsndlUvY6t8R7j+8g7467POP6nIUJQYjmFvCbHCgYe2IieJzOHtTst0AlWyCEv2rSottRju0TRV5nnZEKar0nTbY9pbZ5KeIH5cig/2vOqrbpJbB1HfIe/jK5BA2n8llWrsyapB7NR6moy0ZCTDo2WPS3H5I8r+MBFXeOG7Wrt+C3/orGOHiCGNWXeAYwXGiNfzXH8bNJ9cQgz9uNBwNDeHgvg17P3IAq4UWosyuPKW92y+pEqKEG4bT17Jkb9xzTDB4mg106+usKqI0BO6rwfvvWsnaZTczDLTIAje3BO3ck/51NOtUkrwL2Lj6JCyXLMZc+/qBUoS880G4VpyFGydioSvORGRwEIKCJL/zuJlfifjEHJSyRyujLisOJ6KZppx5DcHS85nf+ZvIRyYSsxsODzro3LE9PkYvJx/9zmjkKyulElk3riJa2xD62g3F1xH63bQQfSIOWU9anQF6Gcl9ACPnmppMkpbUILQZZfXR6w5LixqUV7ABx3UiVNeZwtJER7apqj5aJLOGqMFgrAdSUz3grMFDQswlnA5PREWZAMJq5cZTzcAYfQVxiL4jGZqNMXZTJFI3jYFGbhJiLp1DeGIxysqEDRw9CYrlWpcVj9Ck7hhgZqhY7nW5KrZxJbp+IdShSihgmvdA2PTuxGy3XT4q192w+9MXE1pATWowNi76Eh5JZYxFaYDBOGxKjcQmZ23kJsTg0ulwJFYIUCZsGiSvik1oj37VUpvRDrJXledpR5SgSt9pk21vpX1R722D8YwpqymvaCJrMQTxx54ujSf97calXMlRrbdJzcLpyjior+DoKS7ylWVFHiL65E0kn9rOlm0vLucz7mXSeVxMUOHWiUp2XQvd9GWTQxkdoK1vCO3oq7iRVcmmMd25lxHaPiVWsR22c/vtYPU2VrmVwWu0JFTCGmMXeSPJknFSW2SealF4aR/+zEnD+T83y/Tx6wFcZgxeRRG/wU0jijyUO5WkEOFbN2K72jz874vXYfBE09XgpTwE0RSjRiiC9kBnTHN1hav0NxvLfBNBfF1hwh6tFFENhDDCQOcp7PnMb8Yy+PLS4etqyh70MkGYIjc2V41gBr5GA+TLhpYt3l5kgqOBl5AheISME8HgzluOOQ5snMgL0Ic03mzlh3j/f2eQU9sTr71u14rZsCTW7yhWzpyP/53JRG2vV/H6QCN2n4pI69ocdW1v4yzi3BuIlA5iz4PHuJ90Fzrjh6J/V4kFbQf5tGPd5VGrNhSf+GzDpzFe2Bj64OmdHEkc3pHVmPn+BpzJqUOv15wwsHW3S/4m2kP2fxfVyI28gdzm3kdQpe/8HbbdyB4T37NB7sXbSG/0kksH6DjMwLJln2OK4U0sX54C0/fnY6ypbHWT9rFJ8lCHbhdDCK7G4tBPzuBI1n5+8lv0ZK1MkstFpNN6eK9azpRxGfP7Fj9u24jVNvHwv3ineUdGJbuuiGrUiNrmPD9f26Y6RNgBVl8dxu3s6wgNWIG3O0bi22nrcTpP9VGZlEVhb4wzggN+wXKpLpjft0uxcLIF8vIfqTBm/LdR4lRKFvzcj1WbSrFg3ScYZ9wg0JgUIT2BQFu7Nwa7DELpg2I0WsiElCMrrVClN87UzAfBxYaPB8WNVUUEOUjLb0Mjlc7U2P/tSieYD3aCTWk+issbXkCI4gd82DDyMG/RrKi1EKaKNYyWWgofmWXT4f+NGdLDriDd7HMcWDfhyVIRz00f9UgmKhu+wG96X2D3Rne4jOyHbvVvjohzERmZC/njGUE1LxPxOkMw3NYApPQyNkzfC70l3tjoPgUjrbsxc1wZqho4NauhmG73bF0bodarzW28HnFhIuIKn8+Ug/AicNBHD0uWvAlzple3h3zas+7y0LYwxSvGY7Dkt7EIX74L4aWS1lyH0nAvTP9NF0t2e8Dd5XVYd5PceZWgosPzN9Musv/bEKEwLhGFzchYlb7z3G2JPDimeHvpN5iScBi+4XlyHjlrMk6e5D6cJjTqH9u31iapNMYQ1DJ2GnZ2mP59uOQdhga/HXA1kYyrNciNToFV/aPvevTs8faHDio+Am+NXWfG+OJ8lNo4YbB5fR9rHc/TtimnDqLqp5ao7t5fWBKcjc69h2LSzI+wbMtO/PHObYTEFbFHNEc5Eg5Goa/b6KdhAlI6o5uZMZBZiDZFRPwHUOxUViXjr5+34+6sVVjl2rfBmmbVyDu/F5sjJLfZDeG04EtMu3gcF3Lq1zgjEKWFwOf6IzkdWg56jozT6oSL/leYGWL9GRVIOxaA60JVtaeJbqZ9oVMtgiwLgoqkSJzOku5sZzpAz2k21k27Cf8LWezAyhiOh9E4ftkJ6xY4tsOjAzmoGcL0NT1Ui+pYuZYj6dpVtLyKdahJv4UMdXtMmjYVk4aZNVjHjaFd9KEEcSFSI/PQ28KEjXNhBrHsTNmjVHEB4uIKnxjw0uQM8OrLQMpw69xVGK/9FG+ZakKcn4bIuyaw6Kkre1RCSpGdki89VGUDp+2AWaua1JUZYBKuNVxepS1tXBc9rE3ZRyZiVPABI0NZ5BgRJODQd+txKJnfTB7NwbS9oljs+sEHxOs3LGfXj20X+bRH/24WdRiP+wTrnE5h5dZrKCPVyE9NxN3eZuipK5udkcJspEgbSI1KDs/fTfvI/gWibwJrOyGK+BIdV4HP6QLD5ibGqvSd521L5MJBxwHzsePENGSsXo3fo5t8aaqWh7jYTFjIngrLUMkmtWSMycSJHybh3QNpEDMyib/8EJ99PAZ9pHnLQZSOsODOGGrTNHxGH/bjJsJOpUfgrbDrtbm4fDwR09bNhpOe8oeWz6LYtj1P1LqZ4jWdGojq61CRimunk2X/pdSCGxiBtPo7rxxNaOv2QX9TVUblOgiSjsFPywXv9m4YJiBBEuurBeQJUFnflClyUbCkUDVyAtfhPY9b6PtqH6jfv4WoqCjmdwkndm7A8uV+SJr4EVa9ZwcDQ1uMGy9GqNd+xJbwkRtzGqceOsB9ji3KLzdcjodA31wP9w/tw1FmJhV7vwLa5XUwtB8I28GjMB4X4eUTgxKhZGmKMDx0/BBz7DvjYaMlfYSo6dIJhUEHZXnEl0CtmgNj+wGwtu4L02t+CMqtgvDOZYSVaaLrzYM4EJeKtKoesBSGwU9RPmxZuug/RJDfMYRduIr4CjGqxXrQLwxlz0tBhVo5CtV6w9GyL+zGDYP6JV/4SpcUuoJDIXyM+2kZ3rXsDGF8ILz9TiI84iayOZUozhbLllsgObj0p4+Ca8bgPuGgvEanyTUrITbuD7vuxuhjo4drO08it46PO5ciUdZJDTdPByHubgaqzHpAeOpQM/Uxhr2dGXTL/8KkUTPxw/r1WC/9BYBbqYu+drbopdsJBgNGyteHnQCXFZa/4TW6N55xN6SDIcxsNXD514NIJrXI44Yjofs7cDcPw65QMUbPfRMDuoqQcRV47wsrcPedw53CdET7H8Etiy+w6eOhzIDHQQcjU9h2vYJf9yUx5p0H7pl76D5rOsyP70MoZwRm2xfhyL6jzcjVAaPGjseYmlPwOpgCYfk9XD0RD37HQoQEhiL1bj5ji0fCrq+dgjY+EGqJQfJ1LTXoWuhuZQqR335EVJciidcPrhP6ojOzj+Rfg/d3mxFn/S5mOnSVOR+KkHym0dsXwefOIZLxrjpKlraKi2b6YyTCj/+B9X9mYcAX67DyXdsnA0n7yKc/7G0HK6i7GbKO+siWUOHeZ8pfhOxaFZaiYesSEs60l2IO1NVM4NC3AtcO/YU9u84i6ZE67Ca5wPH2buxLrmaMOBdnEowxy90Yx3eFgzPaBfYFIdinqC+zNsFI5X7VdPCop7rJcmKq2gxjDBozFA7tIHuFZRO30o4YdW5cfpE+LCVtVdMYVjaP4bfrGqr56eANeAsTzGQvfChGQ2onlPcdZ4x4fUzrbHtr7YsUdeiaO2Hy+C5IO7IRyzacxJ0H6Yi/GoKjoTz0Xbgcnzl1hJY1Y+86Mc6USjapE/T6mCsZY/RgkBWKI9IlhV7FssX9kHerAGXRJxBl/hm+nzlAznJIkja2B17/24B1f8WhWN0STqMtWNshiQENxNaDZ3Aj9hzOZTyCuLgK+vY2MC4Ix58+DduPkep2Xf0advmySwodOo/icSuw+t1+6CR82i+52Uy/K85HrekAmOvXNekHzDhuacekd5Zr2zo9uNSkbCq0Q1Xbr6RPWFvBxvQ6dgalo054D5fC8tGpaw5OH7iMu2kimFnVIu2REHW3EpDGTEYTwk6Ca7oQX443fbqUmhxIUQz2/bIB3/3wGyOzrrBxHAJLA9ZJrkpFyPZd8D95EXG3HjLTLiHIK7aw7SYLnaA0hiN5BZz9T/nXU4uiCC98fcYGG1ZNZt+2JagtvoeIY5vx9fW3cG6PK3ooH00oFAqF8tJA7Trl5aGl97wp/2hqUZaejAprG/SuX74FHKgb9cOo0Y7oUSZEFZ1iUCgUyj8IatcpLw/0TuV/jVoeYvz2IzhLC/0G9EEX9QoU3EtDNrHEtIXvw0nyyUMKhUKh/HOgdp3ykkCdSgqFQqFQKBRKm6GPvykUCoVCoVAobYY6lRQKhUKhUCiUNkOdSgqFQqFQKBRKm6FOJYVCoVAoFAqlzVCnkkKhUCgUCoXSZl6AU1mNvIg/8Pnna7Hh0zcwdt1lFLX2ffPyGHi7ucBRlwNLrzi09dvD7ccjxAd4w3PFTFhzDOE4/wd4eXnJfh5LMdN5BlbsjUbek0+VtQUxyq+uhy1nFNZcLWHTWgOTT8wfcHNxhC7HGV5xAjb9n0w17gf9wMjbGhzOIgTltbaFlCLGexFcHHuAY+mFuNZkUx6BNbaGsF0T0fi72f80JF/A8foZK2YOYmQ6AvPX/MK2bU94fDsbzlNXYm9Mk0/hvRS0gw4pTVAg03Zr6w3tqC6sZ34LTy9vBMQ/Yvc3Rpx5AO8aToUXt4xpp7HwGjtQ9mlEdj/lZaO9xi7liO8HYelMZ1hyLDE/KJdNLcHVNaPAsV2Pq+XKW4j88ykqI1lS6HkiLjxLFlt9SPwyBaQw+iDx2hdNCsXszlaRQwLnWRALTy4RsSkvDbxAMg8WZF5gDpvAInpIojxnE7sF+0nS41o2sbWISU3mKbJ28VZykVfFprUBaZnHEE/uYzbhZaGK8OLvkaJWtBUR15NYwJ0E8hq0EBGPxCcXMdJTFREjGncCC0/CbU1Dq0knp9auIJ4Xc1++dtpiWFk0lSkjTREvgni+N4Ys2BNPHrepXz8P2qhDihzkyLS927oiO9oE8eMkEuztRyIkdlD0gETs2UWCkx+1oI9TXiztPHYpQ8QlnhYN25CQZJ76mSz2vEh4IhVayDPnU1Tlud+prMtJwqm0zujcUQvdnOZg6QIndPuvfS5KvQeGL/4Rq7AN3+yNRwWb3Do40DB3wbot/4ex/+YFbUkuwjaeQXYdu91GSG4YNp7JRjtl1zwaFnBZtxHLxvaCOpv074MDdZORWOz1GbBqLfYm/KPvyVJay9/U1jk6AzDtq7kYJbGD6j0xauEnmNa/mW/PU/5G/s6xSxvmLiuxZdlYmKjTFvI8oTGVLwp1MzhPHwnuut0I5YnYxH8j1ShOTUBqcTW73QpIOTJP7MG26+3zzJIIUnFix15cZ7f/ebSDTJ8bjGNp+jqmT03Huq1h4NFPKVD+87zM/VURkm+Fp+FmavFLGMpC+Sehto6B/d+EOgiSg+C1+yp4vGjs2XAERbZOsDfuyAwjkti1tXD//DPMdEuGvfubsO18H0HLPsfnX7jBLc4G7u/2xaNL++FzNBQXYrNAtMuQkVINU0dz6CubKBA+Uk/vhOe+WOTxU3HlwDHE1vXGAAtDaErPK8ed4744/bgLdO9yEZ+bi8STPth5qxNeHWIG3Q5s5kw+KUc3wyMgGfyCSOz+9Ro0XxsCc8KFt9tczJmxATdMzVAbfhQ+G1YhQOyENx26QV3ReboqzMEFd3B88wXg/QV411afTaynAzqBh3DPY6iY6IoRxfvhNncuZrjdgqlTJcIDdmGD+wmIJ46BQ1dNxhFKwlGPXxBwrxgFkfvxa7g6XhtuDl1B7JPyx9m/++Q6Co+XyqMaedG+8Pg1FNmP7iP25GVkdbVF/26MLqVlvo5XPp2NET0IcoK+wdD+H+PA/VJU6VthqEk+TnjuwLn7heDdjcbpgG3YcNMU74/owdRIEi+7HWu2c8EvuYEDfxzDtTs5EBVfwhcHxJjuYg1theUSIvX4NnifS0cp7w5iTv+F3zYkovfM3sjYsx9B50NxOL4AndR4SIpOQZXpAJjrS3SgrF3KEOdF4fddpZiw9G3YCCLhsy8Q50+FIL6YAzVeEqJvVTXfDiFm1HkGm08XwVI3A9Hx2chLPIXfdyZA91UHmOl2QHnM7wp0OBCVh5Zg7pwP2b5gi86SOB3JsXMOQ2NUPxSdPoMbD5IQ4rkN1/SGYLi5HjvDa4NMkYmgpQsxd8Ys/KIxAm8UXcTxG+lICfHGpmvaGPGkPbQUVhZHmKbNyNSWqXsjOJpA4TV4epdj4qfjYNmpg7Q9HvHaj0heNm7s8cK+Igu8Yf+KrA+LM5ovZ7vUhS33BUN8+uUI9EAWgj4ei/4f+uF+ZS30rQaij9pdheWUxlY1pzNV6qKsnM2cP3xABS7uDlbQVpqz0asxd+48zPmlBqPeKMPp49fxICUEnptioTfCUTWbJpngnd+F//15FQWCbMQcZ2SQnowLd/rIZNpBEmf5RaO2ris973nZ0acQwV2c9t6CfdyH4KdexoHDcajrawMLAy2m/gL59uX9wag+3tzY1Y79dTzBBTn28z2TGCxXmP8gDKiMwO5ABfpSJNvO2Sq2RcaBzLuCLWv2IJ6fD+4BHxy7loRUUSGivjgG0fQJsNZ+3Cr91cV7w3H0FjzUrkVZViru3DiM5SMX4kj3iZhukYE/WjB2dc4OVqKDZmQkzkPU78dQOEHShnQb2GpW51IbJpFDFHw8fse57CJkxzK+SpY+7PsbQ5PIzs93HIQOkZcV6J4iF/Yx+LMIrxNPV08SzZfEAIpJTfIOMsHqWxJa+DRq5tnYtceE6zmGYF4g4bEpcuPbFCIiBaErychvzpKC+rAHcQG5uGI6+Sb0IRsrI4upNJh1kKTXsAeJS0i0xxTi7HGVlEqTKkl24NfEbkEAyZbGT9QSfsSPxGHKTpJUKdmW5GFF+th9T86VlJDbO74kbrtvE2Gz5zVDc7FA0v06ZPDW20zO9dumxG7FeVIivEV2uH1Fdt/mM2LIJIGLJpAF/umyGCVxMYlY8yaZsj2eKSFD03gPpcfXktKoX4jziE2sLpnd/CtkzTve5HY1U6dGMZVV5EHwJrLuVCobH1dNsv0/I7P87z+JUxJn+xM3Np61jvk/u89yEloiyZfR3amvick0P5JRKyRlj6qVlkvInDtrlj/JeZJxJvF328rGaSmJhWtVu2xNHC5bBgM34pcuZNOY9hC9iYxw/oVElcpkqVCHcvqCTG8GxGqWL7knbbtiIohYS0ztfiLRQpkg2iJTadtgr6tjtZD43mPLLYggq03HkA3RZbLtFqMoprKe+v1vkq23Bcz2I6YMi4hHdIms3dQkku0TRpLFobwn7Ui1cra1Lk3akeg+CV7rSU5l8NlyqFBOFXTW9nIqOt+CDHU7qPi6qvYFHQcyy/cOqZGmlJCI1SOI3YYoxt41R1N7yCC1tROb9E1Z+Z+29edsRyWIH5LQb1wbjAuSooWRFSNXktACkdROKbYvrFyaGbva3l8fK7WfCvO3GEnc/BTpqznZqtAW6zKI/+wxTDvPk5ZLXHCKLDL5kPhlCImgjM+UrfX6E3F/J4tPPWDr+5gkbX+fGDQ8r0Vjl2R/a2TE0PQ6DE11Li69Sjycpzzt/9Jrf8LYMGYslJ4PojN1j5J+T5GHYoe7uhxFicEI5kre0uJAw9oRE8XncPbm83trCxW34Lf+Cka4OMK4fnLPMYLjRGv4rz+MmxVPn60ZvmoDMw32II4hhk57C6Kf9+F8bg2TTyKOeF2E42QnmErjJ9Sg5/A6Jt04hrPJj2XnQAz+uNFwNDSEg/s27P3IAdoqnddWBCivqWXmSPUYYpyzPQy1B8F9rzc+ctBFRXwQvA5aYPJoM1mMEscADm8Mxo0d55Fc3fT5IlF+vCAFAWt9oLfIFcP01JiddXjEPYfDqfkoETZ8C46ZcV/cC3/tWfjBxQo6UtGKUSUsBTc0FNdyBNIyc3oOxjRrXaZF1KEkIRIn1YxhJM1XHYYmvaAddgMppVrooq+htFxJjwQo4Ybh9LUsCKQZm2DwNBvo1utdES+6XRr2R38zbXaDaQ9D38Zc0V5sO5+jRId6bLo8dND/rRGwkrZdDrS0daCZlA0eXxLt2TaZNmwbgv5jMMqKLbeWNvQ0c5HKa682rIgq1EhXOKgGvygB+4NvQfrerkYfDJ2oDt+zCSiTbDdAlXK2S11qH+Di1jPQdv8KLn31GMlLULWcynT2lLaW89nza9DDeZji66raFwR2eGuUOTSkG5rQ1tNEUmoe+NJtJTD2+MDacw3sIQNHD2Y25rL/injudpSxeTcPY71/P7gM787qkimaoQMmjriC9X63IKwSts6+PENb+qu6EvtZj5z8M8zgPFKBvlSUrdK2WJKC8JNATyMdaTk4hiaw0OYiMuUROnfRg3qr9UdQJ1JHHxNJXCtBVfJf+P77Kny/egb6d3xa46c0M3Y9sWctlJFKCHEnYAt+0JuBWcMMZfp4dBshh5PxsKT+rQdTjJs+utl+T2mMYqfSYBw2pUZik7M2chNicOl0OBIrBCgTMk7bc6IuKw4norXQTb8jmyKhA7T1DaEdfRU3sirZtGdRMzBGX0Ecou+UsfkwLlHmNQQHBSFI8jt/E/nIRGL202Zn2MsIDYd/Vc9rLYQxdHzYYLyNiawDSTFAL6PO7H8Jlci6cRXRuhXIjDwpK0PQcZy/+RCIT0d2adMGrfz4zNhIBF/oiZH9642vGgzGeiA11QNjDSSGUAIfqSd+wSL3P5FU1lC/HWE1+TO4lW7FaDNddLCchEWbUmA51oLJpQP0THrDokaACmnnlxiUGtRZ9IaJnqRZKS/XA6NJWOVWBq/Rkkcy1hi7yBtJlswAWl8kRfwN7bIRavow7itCaHRqA8ejqQ6VoQn9zpLHc/Jom0wbtQ39zpBrx58LdczgKWBs/0DY9O7EbBtj7KZIpG4aA43cJMRcOofwxGKUlQkZN64JqpSzrXWpScaJjYvh7sE4i6L6gUqCquVUprMGtLWcz5zfzHVV7gs66NyxuY71LHVZ8QhN6o4BZuygqyLP046SsniEJ+TL+oG2IfS1Gw5hHaHfTQvRJ+KQ0/ft1tmXZ2hLf1VmP+uRl79ifaksW2VtUa87LC1qUF7BtpM6EarrTGFpoiPbbLX+GMfLyR1fD2HyEd3BXz9sQ+X33+HTIYraj6r2rGUyUglxLmKCo2Exsj9M6zOu709jjdkEFfs9pRGKnUpJ3MaR1Zj5/gacyalDr9ecMJCd+Dw3mA4pZP8+SzVqGg0ISpDmY4SBzlPg6uoq+81YBl9eOnxdTdmD5NDa81RCjMf37+C6jiNe79+VTZMHYYrBDGnaA+E8jS0D85uxzBc8sgOuJk/dURnNHG9UgyL2SMWIoTboU/jsmoaY1X8gNK/+RaI6COts8dXxG8iOCUXA9+PRMWo1pn17BnmEMSD2b2KRTTgCT6dCIHkZJiAN8zZ/AActSTdUXq53mZml1VeHcTv7OkIDVuDtjpH4dtp6nH5y7QYwBiAyMpcpJUM7tEtx7g1E5j7j3rwEtE2mz7aNF8Vj3E+6C53xQ9G/q8TQ10GQchQrZ87H/85korbXq3h9oJHs0L+DWl0M+uRX7Po0Gas3XmDaLpv+spWzpTxvG63UHivhOdrRusxohBeLZP1AEYxTLRJ2UN2+tJrm+qsy+ynLocW0h2y1bPH2IhMcDbyEDMEjZJwIBnfecsxxkEbDtsM1KpDh74VlhXPx46eO0OMIkZWSgyp271P+RntGqiEoao+75pSmKHAq61Aa7oXpv+liyW4PuLu8DutukjsQEqqRG3kDuXLXD62DqLr1746pmQ+Ciw0fD4obmrI6lBfno9TGCYPN68vQFIJqXibidYZguK2BgnyYowQ5SMtXbIxae55KkAcIO3gGvZZ8DBdzZcspdIL5YCfYlOajuLzhXUlmAMzKRP4zC6grP76o1wBMMHmI5OxSRkpPIcVpuFtcrysDWJi9AmPnz/CbSyyWb41AqfTgStw7+AuCszTQe9gkzFy4HFv8vPBOyAXEFTPXepSLsrm/4huzbISFZcPsm21YN65+WRHl5XqYeAhLgrPRufdQTJr5EZZt2Yk/3rmNkDg5LrC4EHFxhYxT2dp22RhxYSLiCls5uFQXIDO+A94cbs1I7TnQBpk+2zZeDIQXgYM+eliy5E2YMxaFlF7Ghul7obfEGxvdp2CkdTdmzi/jb3HotXvD7JXecF7yA1zCf8HW8EJpX3jpytki2qcvKEPNaiim2z1rD5vj+dlRpl4p6dDT76KgHwhR/IAPG5dBME3/S3X7IqWVY5fS/tqM/WwF7SNbPjLLpsP/GzOkh11ButnnOLBuwpOldtp2DcZRzAjG6q+z8NUmN1nIVe1dBPun49lnSX+jPVPrCbsJ/VCQnN34YyykGHfvFjcaKyktQ4FTWY381ETc7W2GnrqyW8ykMBsppZJ/NSiMS0QhY7DUupniNR1mVliv/IpUXDudLPvfGvQcsWCdEy76X0FOfZ61ubh8PBHT1s2Gk/SRgozS5Azw6o8hZbh17iqM136Kt0yZYUFePszsKe1YAK4LlXTm1p7XHLUF4O7aAC/yDfYtHwkDpffTO0DPaTbWTbsJ/wtZT5d3EN3DMZ8bENYX6wnNHK83HO5bxoN77Coyn9zpLUdC0CXwmr6VyjHBuMVfw2mXB7ZeK2I7VgoCwzNQ74JxtLSha2kFU31GF7WVSI/KhfqQCZg2bSKG9ZbF6MhoplxMCjcwAmn1ZeJoQlu3D/qbSgIS1KDfwwx2FaXgVzANrUIAjpE+k6pau3wWXfSwNkVFEZ/RphgVfMDIUBaN0yyl6Ujn1c+xmQnOrUsINv4cS97q/Xwei7RFps+0DQUQPpIPrcd3hxJk8WathqC2KBa7fvAB8foNy0d2k5ZVnJ+GyLsmsOjJxo6RUmSn5Ev+tc2hbyMc4zFYvG4Adq3chWtldS9tOVWjtX2hBWg7YNaqJvaQFCLhWoLsvyKeix2VvKkbjp3b+DA17iSnHzD7H0bj+GUnrFvgCD2l9qUdxy6l/VWCEvvZGtpFtnWoSb+FDHV7TJo2FZOGmbEx9CxtuYYoDf6rNyL9q7VYzNoDwktHop4+nr2J3k72rFV0xSj35XiPexphmfUxlARVCWdwmtfWjvPfRsGSQhowMjNF18s7sC+ZmZnkcXEmwRiz3I1xfFc4OKOnw2WAETT0TGFjeh07g9JRJ7yHS2H56NQ1B6cPXMbdND7q6pJw4dR5XIhNQYVaOQrVesPRXNnitBowGDAS49WvYZcvu6TQofMoHrcCq9/th07SE4XIuAq894UVuPvO4U5hOqL9j+CWxRfY9PFQGKpJDmLzwUV4+cSgRJiNmONheOj4Ieb0zcVRb1+EhF8FN5upW3E+ap8sV6PkPHtDpgsoQvJ5sV04EHwGJyKTUd6Rg/KMW4iKikJUeCB+W++L+wM+xi8rp8BaRzIAiCGID4S330mER9xENqcSxdliPFnmRq0rBowbBoRuh09sAYS5sTh+qgiO7jNgVx6BP32OIuxCDO4TNYj0LeFo2Rd2Co631+8krdMY8Tn8tjcSBfyHSLp2G5WjpmNk2Vlsk5YhCcWdmMua2KJvZSwO+f6JXefv4VGdLjozDnFN9SPcis9AYU48wvwTYbryE4w36QhOZ3WU7/0Qo+Z8g/Xr18t+B5m8dRiHcGAv6GooqUfFTVzKf4y6WwlIYwbDhLCT4JouxJfjTaHJ4UCjuzlsREHYFVECftIjDHAdA7POWs20SxfYF4Rg35NlrISoMbSBXXd9dLcyhchvPyKqS5HE6wfXCX3RWXFDZGAMTMZNqL33PgZyjyH0zkNkRh/DgVvmWLlpHhwN1RTrkOTg0p8+OBp2BbH3K6At0oe58X0c2l2vN6Z91OhAvzAUftKySvpHJcTG/WHXV6fVMrXX5TW+LjP776L/EEF+x5jrXkU846BXi41h35/guveP+D7OHPNmOiif5Eg+08j0l+Bz5xDJeCwdJUuDxUUzbTsS4cf/wPo/szDgi3VY+a7tk4Gpg5EpbLtewa/7khgp8sA9cw/dZ02H+fF9COWMwNy39BHvs1t5OUXlyI84g1PN1cWu+5O7i42R9Um/kEuIkCxNpa4JE4deqLx2FL579uN8EjNpspuAeY7x+E1BOWfbF+HIvmZ0ZtQZhUEHm5e5onKKm7SVRucraysOGDPMqmV9oUunp2WNL4FaNQfG9jboLlurTQ4yezim5hS8DqZAWH4PV0/Eg9+xECGBoUi9mw+9wabIO7zvafmZtm7paI0+du1pR5m2dmIX1i//EYeyhmL+0rdgrWsk7Qfql3zhK11S6AoOhfAx7qdleNdSFyTvuhL7wjh3SscuEcws+TjVrA6a66+v4HFMFPIrn7WfY2ujsP2JHW+avzJ9DYTt4FHyZWsnwGVV+r+dGXTL/8KkUTPxQ32Z1weAW6mLvna26KUrGzNarj8R8s5uhNv3jzD2g/4gufeQwj0Hn19+R5LdTMx/JQk7WjB2NR7rVJeRkdL+IzmPQN9yICz72GHcmFqE/OaLqIJS5CVFI7ZyGOYNuI89Cq/bQPfdG777QamHI3kFnP1PoagOyUfE+jU4M2gZVk21Zh0KyaK/13DsZw9cn7wfe1yf0928fytUphTKP4d/ZH+tRVGEF74+Y4MNqyajr/QmB0Ft8T1EHNuMr6+/hXN7XNGDGhlKK2nlPXjKfx7xI6THVsO6f68Gj060YGTthNHDTFAmrGZMFaVFUJlSKP8c/pH9tRZl6cmosLZBb6lDKYEDdaN+GDXaET3KhKiiRobSBuidSkorkcQ4xcBvzylkdbTAgL4GUBfm417aQ5A+Llg4z4l+Y7XFUJlSKP8c/qH9tZaHGL/9CM7SQr8BfdBFvQIF99KQTSwxbeH7cHrh3+Wm/JugTiWFQqFQKBQKpc3Qx98UCoVCoVAolDZDnUoKhUKhUCgUSpuhTiWFQqFQKBQKpc1Qp5JCoVAoFAqF0mbkO5XiDAQt/QDOlrrgzA9CHpuslPIIrLE1hO2aCJSzSYoQ3w/C0pnOsORYYn5QLpv6d1CN+0E/YKazNTicRQjKe7Km/z+aNstX+k3htZg/fxk8vDZizeL/w9ojN5Dkvwab4wTsQX8H1ciL2I4l3/yEPQd24ae1uxFdpExnzPFX/eDlvRf+Bzbj8w8WY0c07+mXGygUCoVCobQfkre/5fOYcD3HEMwLJDw2RSk16eTU2hXE82IuEbFJShFxiaeFBZkXmMMmyKOK8OLvkSIxu/mcEHE9iQXcSSBPpZL/M1BJvvKoIbxTS8lEjyjCfyL3KlJwZROZoDOGeHIfs2mq0J76Y/IKXUOmrjhLeCJJhkyZQleTKdsTSa3sgCaIifC2D/kuIJ1tj8w214sM15lGtt7mS1MoFAqFQqG0H+33+FvDAi7rNmLZ2PqP6bcDJBdhG88guw2f3aa0EHEGzm67idFj+0OvwYK+xqM/wupverLbKtKO+iN55/G/ZSWY93/jZGu/ER7Cff2RyiuFkD2mMRVIuxKIn1ftRUSZpAAcaPcwh5UgDPuv3AdtUhQKhUKhtC8vb0wlKUfmiT3Ydp0+rFQNyae20nAztbhtj3dJNQRFRcjg8Zt8DcIADmOGoP4bDM3SrvoTIOHoTviPm4wxPTRkSRxzvP9XKu78OBp6spQmaKOfyxLsWTcZtrqyZk5qRaiGLrrpaNFPHVIoFAqF0s6orWNg/zehBnlRh7GrcBiWvmvLDMXMoCxIwlGPXxBwrxgFkfvxa7g6XhtuDt0OZYjx/gJz53wItzgbuLPHS2Paon3h8Wsosh/dR+zJy8jqaov+3TqCI85D1O/HkO84CB0iL+PGgySEeG7DNb0hGN5HgEif/Qg6H4rD8QXopMZDUnQKqkwHwFxfwX3Qqns47rkD5+4Xgnc3GqcDtmHDTVO8P6IH4znXQZASBA+PI7jHf4jI3bsQrmmP4eZ6Uq9anBeF33flw3GCGJFhcXiQEgLPTbHQG+EIc132epI4w6Ob4RGQDH5BJHb/eg2arw2BeedsBC1diLkzZuEXjRF4o+gijt9IR0qINzZd08YIqXxUdWHEEMQfg+e6r/DO5P8him+EASMHoLt6LkKXvYfBM3bgHqc3HF/vi875V7BlzR7E8/PBPeCDY9eSkCoqRNQXxyCaPgHWnfKl8i2csADv2uqz+atAh05Qf3wen/98CWIDQ+gZvgITfU3GCeNAs5sFzI30oKMpkRoj0+QgeO2+Ch4vGns2HEGRrRPsjRndEh6uKtKfTjK8Hd/G5occiMuykXonGoeXu2LKET3MmD4IXdXkyEqciTNrvVE27nPM78XDpQsxSOd3QveeXaCpULQcqBtYYPDAXqz861AWcwArYvtjg8dM9NNV2T2mUCgUCoWiCuxjcDk0iakUZZLARRPIAn82Rk1cTCLWvEmmbI8nlZLtZ2Iwa0lp1C/EecQmEs2XRb2J+VfImne8ye1qMRvzB6IzdQ+5VyOJkRMTQcRaYmr3E4kWSrZFhBfoTmDhSbjNhjpWk2z/z8gs//tMLjLE2f7EzZPL5CImouxAsshuEfHPlpVUWg6HWWR7kiw+UBZT2YdM3ZNMaqQpJSRi9QhityGKCKXblSQ78GtityCAZEvj+WoJP+JH4jBlJ0mqlGzL6q5jtZD43pOdwVSGrDYdQzZEl8m2W4IwimywcyCLTj14Up+6e35kqd89mezrMoj/7DFkcWiedL+44BRZZPIh8csQEkEZX3ZMq2Mqmfwex5M9CwZLblTKfhYTifuGQySaV8UewSC8TjxdPVndiklN8g4ywepbElpYrywF+mPK5bX4FCmQVkxMKpN2kikG7z/RhVxKQsnXBqbkrW9/I/uCb5HCGj7JDPuVLFi4nyQ9lh9R2Zha8jjjFFk9ZTbxUDXml0KhUCgUSotQ8fE3QUV8ELwOWmDyaDNZzCTHAA5vDMaNHeeRXC3nS4+iOwhY6wO9Ra4Ypie5K1SHR9xzOJyajxKhWHYMTDFu+mhYaUjuJHGgpa0DzaRs8PgtjXgTo0pYCm5oKK7lCKSeEKfnYEyz1mVyLUf8ER8cdJyA0aYdpUdz9PrjjUnp2HH2LqqlKRJex3RnC8germpCW08TSal54Es2KxJxxOsiHCc7wVT6LVc16Dm8jkk3juFs8mPJEVIE/cdglJW2bENLG3qauUjlPd2vMtr98eZ8EwQExSJPKtoqpEcVYsQ4c5nsS1IQfhLoaaTD1I+pj6EJLLS5iEx5hM5d9Noc08rRscfCvRHIjjmDg9t/wrevixC2ag4mzNmMiPq3ravLUZQYjGBuieQMaFg7YqL4HM7elGwroU4E0scEhpKCVyVi//fbUPn9N5jdX0e2Xx7VQpSV5SKm3AJvTx2Ebhp6MB/3Eb60/QszNlxGqZzm9wQRc97xEzh/Ixfo0RM6oipUKTueQqFQKBRKq1DRqaxE1o2riNatQGbkSQQFBTG/4zh/8yEQn47s0medQPH96wi+0BMj+3eXOj4SR8xgrAdSUz0w1qD+0aMm9Du3R3xbR1hN/gxupVsx2kwXHSwnYdGmFFiOtYBaXS5unIiFrjgTkcGSckt+53EzvxLxiTkoZXMAdNC5o/xHonVZcTgRLXkKew3B0vOZ3/mbyEcmErOlbqcM/c7o2PbKMOhh4IS3YXv0NK7m1gA1d3EuzRYjTdh4Qr3usLSoQXkFs08C46hV15nC0kSJY6YyNeA/qgDh6KD3sLcwZ9F32OR7AbczgvG5YAe+O5zEHMFgMA6bUiOxyVkbuQkxuHQ6HIkVApQJ2TIpQssJy74ewji+FUj9axO+r/wIP33q2OClIDmoa6KTjilGj7BBtyfHaaNHX3Pc9buI24/rJyly0DCF0zRXuL7/GdavdsLtWR9gefB9uqwQhUKhUCjtjMp3KkU11cw4PhDOkgHaVfabscwXPLIDribP3hsjlQIUsf/bBXEuIiNzId99qIOwzhZfHb+B7JhQBHw/Hh2jVmPat2eQR+pQIxQxRXfGNLbcrq6zscw3EcTXFSZsDkoR1UAIIwx0nvKk7q4zlsGXlw5fV1P2oPaEA82BE/DRiCj4X8lC1Z2beDT61acOlZYt3l5kgqOBl5AheISME8HgzluOOQ6ySNY2UZuIvb/GoPH9VTXo9H0THy1yQlRcJqT3IqVrWa7GzPc34ExOHXq95oSB7E1auTTSH9OeGCd13bJiLPtxHobodUBV1j1kKbqFaGiK/lYd5U9A8krx6Mmdb+VwTOzhPLoQO34MRLy8u+sUCoVCoVBajYpOZSeYD3aCTWk+issb3pWsgyArE/m1zw7QauZ2mGDyEMnZpdLH0fWQ4jTcLW7FfSJxIeLiChU4lZW4d/AXBGdpoPewSZi5cDm2+HnhnZALiCszwWCXQSh9UNx4UXZSjqy0QpXuWKmZD4KLDR8PihsvXkMEOUjLf/oAvV3p0BfjF45A2MGj2H++EmOGGzdwqPjILJsO/2/MkB52Belmn+PAugmypXbagbqYW0iraKpTDjQ0tGBnbQJ9Ru+l4V6Y/psuluz2gLvL67Du1ok9rhq5kTeQ21RRDfUnSoP/6o1I/+p7fDbMkMlZiOTgM8isUeDoqfVidPgKIu48bBCuUIcqoQAYOQg2xnIe+FfchPdE88aL8XO00FlfE8jIQV65ao4ohUKhUCgU1VDRqewAPafZWDftJvwvZD11xET3cMznBoTyfAE9J7hvGQ/usavIFNUfUI6EoEvgqfQ2tBr0e5jBrqIU/ArGAagQgGOkr2RJmxQEhmdAxG5xtLSha2kFU/1ucFrwJaZdPI4LOVXsXsL4NSHwuf6okcOrED1HLFjnhIv+V5DzxIGuQNqxAFwXqhr/WYcy7h4s+e4wkgWqnKMJ0+ETMTlqI/6oeVV6N+8pdahJv4UMdXtMmjYVk4aZQadZkUre1j6M71S5fuZWLN8UhrwGkwXJm/8hQTr49gMHaDOuXX5qIu72NkNP9i1qUpiNFGksQQ0K4xJRKFakvwpk+G/E1+nvY/PikTCQlJsUIT2ROV5bUXM0hNOHbnA4E4Fb9ZMaUTauneXhsxXvwFZSBMJH8qH1+O5QAgSSYqurQ5NjDudBPZkpkQxSfh/xN0thNXcChhgxJzU9h0KhUCgUSquRv6SQOAeX/vTB0bAriL1fAW1mIDcc/DrGvuUEhG6HT2wBhLmxOH6qCI7uM2Cvy2t8vEgflo7W6GM3EmPE5/Db3kgU8B8i6dptVI6aiYmcaGz3OYqwCzG4Tzgor9GBfmEo/I6G4kJsCirUKiE27o/Bg2xhIwrCrogS8JMeYYDrGJh1lud4SJY/ikJ+5SPcis9AYU48wvwTYbryE4w36Qg1A1uMGy9GqNd+xJbwkRtzGqceOsB9ji3KL++Hj/S6WSDaQtR06YTCoIOyusSXQK2aA2P7gbAdPArjcRFePjEoEWYj5ngYHjp+iDl2AlxuIqsu+g8R5HeMqd9VxDMOVbXYGPZ2hii56I1PlgaBvDEdb1o2H//I0TOAVu599Jq5EG/0kL1kJKMjtMr/wiRGlj+sX4/10l8AuJW66Gtnix6PIvBnI/kaSa9fem0Pvvs+EdbzXOBgoOB1HslST9et8fGiTji1aQuORCUhiXsWB/xSYbPsW3wwwICZYmjAyMwUXS/vwL7kaiCPizMJxpjlbozju8LBGT0dLgO6oVN382f017v8PFa5/YaqsZMwmDzE3ZQbuOCzBT8n2WCemyO6yfUrOVDr2h9vWCXA81sfcHMTcGr3eYhm/A+rJ1tAS+qY5uOa94/4Ps4c82Y6wEDdGIPGWyEvZD+Ohd9GfFw4jv7mj8IpP2P7d2+hjxZzoabntM+NXgqFQqFQ/pNwJK+As/8pLwCSexyb41/DMpcebEpLqUVRhBe+PmODDasmo6+O9DYdaovvIeLYZnx9/S2c2+OKHtRBolAoFAqF8gJR9LyR8lwQIS8uD2b2Rux2a6hFWXoyKqxt0FvqUErgQN2oH0aNdkSPMiFdModCoVAoFMoLh96pfGEQiDJD8DvXCp/NtEHDh9ktppaHGL/9CM7SQr8BfdBFvQIF99KQTSwxbeH7cDLRYg+kUCgUCoVCeTFQp5JCoVAoFAqF0mbo428KhUKhUCgUSpuhTiWFQqFQKBQKpc1Qp5JCoVAoFAqF0maoU0mhUCgUCoVCaTPUqaRQKBQKhUKhtBnqVFIoFAqFQqFQ2gx1KikUCoVCoVAobYY6lRQKhUKhUCiUNkOdSgqFQqFQKBRKm6FOJYVCoVAoFAqlzVCnkkKhUCgUCoXSZlRzKmsf4OLG33CaV80mNAN5hPhdntifzAf9sPhzoqU6oVAoFMq/AzrGUl5SmncqJY13+x+4PX4e3u6hxSSU4OqaUeDYrsfVcrHsmPIIrLE1hO2aCJRLtjld4LBwBvT2/oHzhbXSQxTD5B/gDc8VM2HN0X2ahxwILwgLDTngWM/ECk9vBMQ/Yvf8E6mDIPUEfvp8Gbz8jiJg+/dY9N1RpAjq2P1KeEYnqiBG+dX1sOWMwpqrJWyaIqpxP+gHzHS2BoezCEF5zenwRVCNvIg/8Pnna7Hh0zcwdt1lFP1nrGkpYrwXwcWxBziWXoh7GdTxj6Ul/aClNLZl1jO/hafXi7BTregb5THwdnOBoy4Hll5xaN8mJYYg/hi8PL/FTGtdcBznY42XF7y8POHx7Ydw+WA19oZnQNAe/VecgaClH8DZkrnO/CDkscn/elo9xhrCcf4PjC4k+pD8NmLNokmwZNJH7UhiRqXmkDM2/Fd1QJEPUYqYVCbtIrNXhpESMZtEhCTz1M9ksedFwhOxiTXp5NTaFcTzYi4RyVIYxKTm3j4yZ8lZUvDkXCXwgsmXQxyIgclyElpSyyY2pJpkH1lMhjoYEMwLJDw29R9LdTzZPnEEWRyax0hKQgmJWD2C2Ky+QvjSbUXI04kqMPrIPEXWLt5KLvKq2DTliLiexALuJJD3VKvPIOKR+OQitg7PD3HhWbLY6kPilykghdEHide+aFLYpotWEV78PVL0vAvebogIL9CdwMKTcJWo4+WmimT4fUgMnH8lNx6LyOMbvxJnA0anGQ3b4/PWS8v7QYvhBZJ5sCDzAnPYhOdL6/tGDgmcZ0EsPLkN7HZ7Isu/sb0WE9HDU2SxzRCywC+ZVLKpbeMx4XqO+XeMCy2ipWOsonZZS/jRm4jzhmim90lovp8+Oza8ZDp4QeMS5VmU36kkBbiyOwLDPhgGQw6bBm2Yu6zElmVjYaLOJmpYwGXdRiwb2wvqshQGDjSsxsK1zA/+CQI2TRnq6O22EPNxFsej8p+9pS/ORPiD/vjEwZBN+IdTko7o85roaaTDSEqCGjS0OqCgvFL5XQO5OlEFRh/mLli35f8w1kTVu5vNQ3LDsPFMtgoz3LZRl5OEU2md0bmjFro5zcHSBU7o1qL6N4HkImzjGWQ/74JTGqAO4yHvYf2HQ9Gzoxo69hyKD9e/hyHGT63G89fL8+kHfyft3jeeKxyo9xgB1/c0sf/rXQhr9i4bRTEtHWMVoQa9VydiWmk+SqXbKvTTl5wXNS5RnkWpU0nyo+B/xQGv23RmU1oIpweGu3TB3pBEVLBJyuCYjITrx11w8K9ryG3kVRLUJMZBMPw1dGVT/k0QQQ7iQv2wP3kKjq0YA2Vuc5t10o4QQSpO7NiL6+z2PwZSjswTe7DtOh3QXixq0Ok/BV8tHCmdkKoz/X3hV1PQX0dNtpvq5T+CJrT1GIe+LAsPimvYtP8AtcVIvZmG4tp2jNtp4RjbGILakgKUSMqjaYy+ehV4LI1oa6afvuT8Y8elfwlKnMo6lCVE4fKEV2GlVT/tFaM8ZhtmN4q1k8R7LVQQT8HMeGzsoRsajyyVpgxGGPL22+hzKgRX7jd8AaUcibFiONkbsNuNIYIkBPz0C3YG/IXt38zH5wcSnsTriO8HYYmLI3Q5zvC8GI3j23biQOB+eLh9hJ8uPVB8V1ASJ7JkmizmyPM84o/vwo4DAfDz+BSzf7oIXmmSnLxUiTdh4422n0Cy9DqFSDgbjIP7MzB4yTyMVnr3RJ5OJNf8jo23+xkX409i244DCPTzgNtsT1zKY+UoiaGa7QxLjiXmB+XK0iTU8hC9czW+8fCB/4E/8ZNXUJO4zhrmmieeyZPkXYXPDl8EX4xH6eUD+FUSn/PHJeSyYbbPIkDq8c1Yu9UPgUH+2Ov1Pea//RsbHyiJLz0Nr5Vr4M3I+ID3Gqz0Po9MaTmqkXtpN349cJlpaQk4sf3Xp9chfKSGbMXK77YyevCD93er4X0uXab7BvWdu+cEjmz+Hxa/PQpufqEI9dmF/cFXcKP0Mg78Kokr2o1LuS144anqHo7/vAFb/Y4hKGAPvFa74e0ncWnK66KSriRIHKxz27BkiRf8Ag9j50+eOBjzgN1ZD3OtlGNYu3gddgQcwtbFX+JnaTts0Cfn7kToEW94LHaBrdshpArTlbbrPIUDHkFV6gn8vHYrU55ABOzdjNXz58IrrpwR9R9wk/axV/Hphs1MG9qDgIBt+OaDz+Ed8bBBH2PKm3wMP/20k92/FAfqXzQgPFxVphdG1ylHPLB4zXYE+P+GxQu9WHkpqWuVnLo80w+a0QmvACkqy6iFMHVKDvDCTzv/QsD2Zfjg80NIru97cuLUJLZs6czGZVfYN+RABOk4570SS7x8ERiwk9HDAcQUNXbqJLb0yNplWLPjL/hvXYqFP7P1VdSfDqSgij1XZUgR0m/mwmDWe5hg1YlNZFCoY+lO1OZFYufKb+Gx5y8c2O4Jr6NJjeMyxUVIkKsrFfqdivJWuf/WPkTE5hVYuV2i2+/x2Yp18Nx+Adf8v8GqUEnuivpuC64hpaVjbEPqUHQlGFeKJCe+gjHu49FDOqwo6actQak+m9BO8m92XFJUpvZs3/912MfgchCQ21vfISO3J5KmEY4tiqcoPEXcDb4ipwrlxUk2gHeKeEpiPapvka0j+pAJzHVr2F2Ef5V475Nsy4vRecRcexHxiC6RxU/UJJLtE0aSxaG8p/EUIi7xtDAgVrN8yb0aSaqYCCLWElO7n0i0UFnUhaxeOlYLie89oSxJEEFWm1qQoW4HFealknyk8S1jiCf3sXRTzI8hnhM/JNuTZNvyaUYnOg5klu8dVm6yGE27DVGELTkrhwYxNeIiEuUxlYzwiCJ8adFrCT9iA3ln6y1SzWzJ6tGHTN2TrCBP1WOyxNn+ZNYsf5JTL25xJvF32yqNDxQXnCXfjFxJQgvqc6klJRdXk5HfPI0VelamIlIQurLRMUxG5OKK6eSb0Ies7iXlsyJ97L4n50pKyO0dXxK33beZsrclPrGaZPt/Rmb533/SviR1c2NloHJdlOqqkmQHfk3sFgSQ7Pq4ZXEJifaY2KDMYiLKDiSL7BYR/2xZZJqYf4WscZjFtiG2jn1GkxXneER424e4ue0ht6VtVFG7HkM2RJfJtpsi0desz4h/Tn2vlMjhuyftV9aebcgC/3S2LbCxc3ZTiEcUG9skvE48XT1JNF/SesWkJnkHmWD1LQktrJeVIr00lYeknf5IHKbsJEmVkm1ldZVD037AoEgnFkM/I36qyqgelWIqxUTI3UJcn/Q9AUnePp1YLT7bIB5Sjt1QVPZmY58zSeCiCQ30I2kvUcRjuMHT/tv0GHExiVjzJpmyPZ6NfVTUnxTR1F7XksfZMeSYxzwywX0niWoU06pcx+LSq8TDmWlL9XZeWrZPyNbbkvbHyklnNtmjRFfN97sWyFtpPlVM3/iY9FkcKot7Fz8gpxYNJ9P8Ukmt4BF5xNRPed9V5RoNUHmMbdgumTIU3SR73Jc+226a7ads+ZSOcc31WXm0l/wVjUvNlaml7ZsiDyV3KitR8lCIvsb6aNNNbwMTWBrmo7BMxCY0g6YN3vxoKC4cCEdKjWRuVIfSmLvoOtoKGrIjmlANflEC9gffgvQdS40+GDpRHb5nE1Am3V+PDvq/NQJWGpKpGAda2jrQTMoGj9/89E7QfwxGWWnLNrS0oadZgx7Ow1qVlyI4ekMw76uu+GnzefAUTgmb0YnADm+NMmflJHnEpImk1DzwpdtNIRDdCcTaH3SwaNar0JPOUEvADTmD1IclEEqPkfA6pjtbqJinYkiVECXcMJy+liW7u8AxweBpNtDl8HHTbyv8R0zA8CcxO2owdByDEf5b4XdTwZUqbsFv/RWMcHGEcf1NW44RHCdaw3/9YdysqBeiGPxxo+FoaAgH923Y+5EDWE22EjGqhKXghobiWo5AOnvn9ByMaZK3XBmpqFwXZbpi6nZg7Tk4TnaCaX3cMkcPZjbmsv9SyhF/xAcHHSdgtGlHaQpHrz/emJSOHWfvMr2ChT8Uzo7G0Hb4GHv3LoSDdr2w5LXrXKTyHsu2m0KqISy5jdDT0ciR3k3TRM/BY2Ct2zDOqjsGWL4CWQobO/duEX7edlEWzlJdjqLEYARzJW9dc6Bh7YiJ4nM4e7OZt7ArEnHE62IDeahBz+F1TLpxDGeTG5RXSV1VQo5OMnoMx0hVZdQixKjmFyFxfwi4jyTy7AzroU4Q+4bhZlnr7Yh8CCq4/lh70AKTR5ux+pG0l16wsaoPtmGOiQ+CV8NjOAZweGMwbuw4j+TqNvSnnFicDQpCUBCj++AD2HndEl8teR9ODZ/KKNVxPu4EbMEPejMwa5gh03IYHt1GyOFkPCxp8NB33Jtwbk5XLbKRSlCaTwkSwq9BraeRzK5y9GFioYWwyHso7awPfXUV+66qZW3RGFuK5BM74OW1Gb/t3IegsKeW/gmt7acNUbXPtpbW6FGlMrX3ePHfQ6lT+Si/PYynhCKUPlb4oLkJHWE1fjpmJQQhRDIIk3xEJ3fDSHNFj4WNMXZTJFI3jYFGbhJiLp1DeGIxysqETzunFE3od9aSGaSWot8ZHRud2Ia8FKIOI2t72B69gJh8RbJqTic66NxR1SlANe7HXMQFi0Hob1ov23pZjsPTQIOW5KmYDlZvY5VbGbxGm0O3gzXGLvJGkiXjmCMXN07EQrubfuPOq62PbtqxOHEjl5lWPEtdVhxORGuhm77MKMvowJxmCO3oq7iRVcmmAYa9GOPO/m87TPuc/BncSrditJkuOlhOwqJNKbAcawG1upbURbFc67LiEZrEOGhm7AAqD/ZauuJMRAZLBmzJ7zxu5lciPjGHGTpYDLvDSE+B/p5p10roYInJq1xR6vUOzHS7MPVdhE1JPTHWqqH8m6IHy0H2EITewB2Jo2QwDptSI7HJWRu5CTG4dDociRUClAmVx9XJdM2Y+8xrCJbWk/mdv4l8ZCIxu8EwoqyuKiFHJy2RkQqQsniEJ0imv2owGOuB1FQPOGvwkBBzCafDE1FRJoDwiQPXXlQi63Yskl6xgFm3hpOAhjDH3LiKaN0KZEaeZNvTcZy/+RCIT0d26dOW2+L+1HsY3nJ1havrDMz9egv2z8vDfJf1OJ331AlSquPMW4gJjobFyP4wrddFfVsaa8wmMKikq/axZ8rz0YGJpSlqyivYMagOomoxLCy7y+Smat9tUVlVHWMNMWDqIixbtgzLfvDEtrX92PQGtLKfNkTlPttqWq5HVcvUvuPFfw/lb3+3Gx2hWX/HRQU4psMx471iHDyTAH4uF6nMTOmJMXkGSWzKUaycOR//O5OJ2l6v4vWBRuy+fxYdmMG6u+AuMnkvIoqjDpWC9po0yBDn3kCkgthEIuwAq68O43b2dYQGrMDbHSPx7TRmYOFVokaoaIYtgrBGwV0bUU2Du6lNqUaNqAUDszgXkZG5zBxVFeogrLPFV8dvIDsmFAHfj0fHqNWY9u0Z5JG61tWlKUrrVo/sWtoDnTFNOmBLfrOxzDcRxNcVJuxR7QapQp3VIhy/zUzcQvfi+7c7IupbN3x7Olf1WCtpPNNqzHx/A87k1KHXa04YqOw2AKuXOqk8jDDQeQpbT+Y3Yxl8eenwdTVlD/5nUJcZjfBi2eAvjV9c+SHe/98Z5NT2xGuv2z2nuyKEaVLy++VT2GO0B8J5Wn17csWMZb7gkR1wNVHkjLYUDbxiY48BaWcRElfEpjEo1XFPCIra11Y9X3Rh//Z02BwNxumMRxBkXEAAdyI2zxkI2fT9efTdlo2xMjTQzcEJlrpN3ICW9lN5vER99sm41KoyCRDn5QwOh9Pg97Ks3fxyosSpNIDZwG7gC6tVHzTkUV2B8hoz9DJW9gJKEzg9MNJ1HAp+34dtBx9iwPDuCu/YkNLL2DB9L/SWeGOj+xSMtO4GTXafMifnxSKZqTbfCEmtiHGHeuIVQ9lN/WdpJ51I6QRzu8EwKchAdlHDstWi+G4ailtxAXFhIuIK5TtVdff+wpLgbHTuPRSTZn6EZVt24o93biMkXhODXQah9EExGi16X16MB6WD4DK4F+TNR9XMmX02fDwobuh+1TGn5aPUxgmDzRu8ANAc4kLExRWq6FRW4t7BXxCcpYHewyZh5sLl2OLnhXdCLiCuzKRVdWmKmtVQTLdrWrcmqPWSfy1Sjqy0wgYvx7QTdfdwcEkwsjqbYdik97Bw2Wb4/TEGISHxKGYPeZZypN9OgM6bQ2FrAJSGe2H6b7pYstsD7i6vw7pbvY6qkRt549kXTFi9dJCra6aqghyk5b8M/VtVmHqmpENPcnedFCJ8wxf4Te8L7N7oDpeR/dBNk7VyyiY5dYyNUHFu8hRtWL02Gnal+SguV3QyYw8GO8HmmWOYSXtWJvLb6+UkBjUDY/TFA1zPLGJyZ9OU6bioK+wm9ENBcnbjRd1JMe7eLW4HW6iEVslbjEeZtZjrvwhm6VcQlm6Gbw6sxLj6x/3t3XdbM8ZK6QAdeyfY6zR0A+pa3k/loFSfLemzrZJ/Y+rHpdaVSQdDloVL3j1p8GvPSda/DyVOpRaMTU0Qn1OMtiz6QEp5SFXrjR6GyodTUlsNgaiONRDqMB49BZ90PIZDVXZwUnKuOD8NkXdNYNFTEtPGQEqRnZIv26fEyXmeqHUzxWs6NRDVG+KKVFw7LX3Xuwk1yD+xEgPfPYBMcS2K4mOQ/Nn7GN9HkXFoH53I6AC9UW7Y8t5dHAvLxBMpVSUh6PRDFW9h66KHtSkqivioYAxpBR8wUugQ14IbGIG0+juIHE1o6/ZBf1MLOC34EtMuHseFnPo7tNV4ePksLk/7EgucFCywpOeIBeuccNH/CnLq5Vybi8vHEzFt3Ww46SmrgRr0e5jBrqIU/ArGQlYIwDFi41RJCbg7v8d3h56uIPAsKQgMz3giM46WNnQtrWCq3611dWmKtgNmrWpSN8YJSbiWIPsvxVDOtQhEaSHwuf7o+Qy03FCEp9XHsHWAlrYuLPv3gj6bAuQjOb2AHRQJanPCsHd3L/y0YhJMOdXIT03E3d5m6Kkr68+kMBsp0md9NSiMS0ShWIFe5OmaaXFpxwJwXdjGEeeFIXl7ORw7t/FhKhn8GYc5NTIPvS1MoCs1XCIUZmfKHn2KC9hJjia6mfaFTrUIsmoTVCRF4nSW5H9L4EB7yAysmnYT/heynjgtpDAZ164XsFuMPXCajXVNjoHoHo753ICwPRuUuiY66QiQlZkvjYGrSz2Pk/l2SnRsiFHuy/Ee9zTCMuvbH0FVwhmc5qng4ahMe8mb0XXNfURlaGLIpKmYNmkoejdajqd9+66qY6xqqNJPpcnKaVWfbS/5KxiX/hV25OVHbR0D+78JatDpkIegXaV4Y85gdJUaPskSFvvhczQUF2KzQLQJ9M31cP/QPhwNu4LY+xXQFunD0tEc+tLjxXgcdxhrO47Gqjf7srf+myL7hNTGn37FpiM38EigDpPBtuiuawjdqjwYucyDcw9NCOID4X0gGOdOXEbKg2qoMftKdfphoJ0VbLtewa/7kpgmyAP3zD10nzUd5sf3IZQzArPti3Bk31GEXYjBfcJhZnQ60C8MhZ+0DimoUKuE2Lg/7Lo3iQ0T5+DSnz5P68XM3rvoP0SQ37Hm87K2go3pdewMSked8B4uheWjU9ccnD5wGXfTqmBokIXjR0IQHiHAa8tmwzovFY/LYnAwygyrvneFbaOXHxqiik6EqOnSCYVBB2Vljy+BWjUHRo3KrgaRviUcLfvCbpwjxCHbsTfqAfh5zCATK8Iot5HgRPo2m6exvQMGDegNkd9+RFSXIonXD64T+qKztFyNEeddx6X8x6i7lYA0xkglhJ0E13Qhvhxvik6Gthg3vgMu7fIHN48ZbK8EIqR4NH5aPQWWnUQN6ieRcTkKGQPqaG4EwwEjMV79Gnb5xiKPn4orh86jeNwKrH63HzoJ4xHg7YuQ8KvgZjOz0OJ81JoOgLm+RLYcaHQ3h40oCLsiSsBPeoQBrmNg1plxRMlDXPxpBZZuF+GNT8cx12/qnNYgLyoK+ZWPcCs+A4U58QjzT4Tpyk8w3qQj1AxUrYsyuQ6E7eBRGFNzCl4HUyAsv4erJ+LB71iIkMBQpN7NZ+zjSNj1tWOuJUao137ElvCRG3Mapx46wH2OGbKO+sAv5BIiuPeZ2hYhu7YXIzN9cJS266uIZ5y5arEx7O26P7njL0Wch6hLmaisu4v4NB5yEsLgz+2NlV86w0STkZHgDo5vjoZmfw2k3GXkcvcS9vyVi5Fea7FgsBHTcjVgZGaKrpd3YF8yo488Ls4kGGOWuzGO7woHZ/R0uAzohk5y9aIFA4mucRFePjEoEWYj5ngYHjp+iDn2HZAYsEt+XdmiN0Scewl/+tTbA0k/MIXx/WDsVqSTlshIast24UDwGZyITEZ5R8ZGZNxCVFQkwk/swvrlP+JQ1lDMX/oWrHWMYGargcu/HkQyqWXEEY6E7u/A3TwMu0LFGD33TQzo2gl6fcxhes0PQblVEN65jLAyTXS9eRAH4lKRVtUDlsKwBvanvm/IqbtaVwwYNwQ1R//AwTQ+yu9exYmEMnQsjkNgKBd3s/XgOGkkXh8/DAjdDp/YAghzY3H8VBEc3WfAXi1ZSX9qimTZNPn2WmpntQ3RlZmY+W5PQcfeNbib2AFDxzrA0mGUAh0bQkPSr8bUIuQ3X0QVlCIvKRqxlcPgNlENkduba896Dey0sn43ANbWfVWUt7J8+qOvbiH2ThqDOT+sx/r1kt9mHOSWQ6dvfwzspSerj9y+a4vyy6rYCBt0l97ZVnWMrW+Xt/GAiFGVfQcPOrP6aERz/dQF9gUh2NdMfzFkbZgifcqf8qu1oL0rk42icUlDsR3pm4ujKrdvijI4klfA2f/PIkrCDpffYeDjjfd7NzafqvEIMR5f4PjwLfh5rLFcI09pIW3WCaV5GOfvyF7EO38Ml27tMfv/D5AXhPk9tmEg9xSWDdFhEymU/x6k6DLWf30JgzYsw9S+erJxT7LwecRR/Px1Miaf2wLXHoqe6LQUOsZSXi6UPSNkJi39MPWrLjgZlv708WgLIKVxOHFzBGY5daONvb1oo04oKkDyEJf1CuyNqENJoVBahrgsE7EVfdC/NxuSJUHdCNajRmFYjwoIq9rvkT0dYykvG0oef0tQg665GWp9A5HnOAKWkseDKiNAit9+ZL37Kab37UwbfLvRFp1QmqcCmSeCkDtqKkYY0TvBzcM+6vQ7ifCIJBR3qkGZppnCx88Uyr+dDl37Y1yfOzj4RzCu5xYg//5dcC+fRGDwPXT9bAk+HGigYsx6c9AxlvLyofzxtxRJgPlFeO6swJxVk9FbpWUL6lDO3YuNScPw/Xx76NDW3s60RicUCoVC+XdAx1jKy4kKTqUExokpuoeU6j6w76VssWMWUobUW3z0GNyHNvbnRgt1QqFQKJR/B3SMpbykqOhUUigUCoVCoVAoiqEBeRQKhUKhUCiUNkOdSgqFQqFQKBRKm6FOJYVCoVAoFAqlzbSjU1mN+0E/YKazdds+uF4egTW2hrBdE9H4u6hPKEWM9yK4OPYAx9ILca28DIVCoVAoFAql/WhHp1IL5q4e+MvrU1iwKa2iU0+89v6n+GhMX2izSY0xhNP//Q6f76ew2xQKhUKhUCiUv5uX7/G3hgVc1m3EsrG9QL+6SaFQKBQKhfLPgMZUUigUCoVCoVDajIJ1KgmqUk9iy6Es9LTvBS1+FpKu3Ib+/23HsiE6QC0P0Xu240hxbwzrLUJmQXdMWzQV/XXUUBvnBRvHFHwX+g4q7legh3YOQkI1MXfz/2GsiRabPR8pR3/HriRDDO9fjejztZji8RWzX4gY72X4zvsoLr/uC56vK0ykx5cj87wvfj9XjUGv90TlvSyUP4rEt0FjwL27DEOktzTrIEgJhueuJJgMt0J1dDQqpqzE8rHdkBu0Dl/95IvTj75CWOAApETz5ZeLQqFQKBQKhdI6JE7lM4gzif+sz4h/Tg2bUE2y/b8jntzHzL4iEuUxlYzwiCJ8sWRfLeFHbCDvbL3FHEWIiOtJLNCHTN2TTGRnl5CI1SOI3YYoIpRuV5LswK+J3YIAki2SZCA5/0fiMGUnSaqUbD8mXM8xBPMCCU/u8QziEhLtMZHAwpNwRdIEIsoOJIvsFhH/7ErZIfwrZI3DLLI9iSkzg7RcOg5klu8dBeWiUCgUCoVCobQW+Y+/STWEJbcRejoaOYI6JkETPQePgbWuGkR3ArH2Bx0smvUq9KSfhyoBN+QMUh+WQCjZlPI6pjtbQEP6XxPaeppISs0DX7JZkYgjXhfhONkJptJvVqtBz+F1TLpxDGeTH0uOaEzFLRxYe67B8QwcPZjZmMv+SylH/BEfHHScgNGmsk8WcvT6441J6dhx9i6qpSkMAju8NcpcfrkoFAqFQqFQKK1GvlPZwRKTV7mi1OsdmOl2geXYRdiU1BNjrTi4H3MRFywGob9p/SNjY4zdFInUTeNgwKYAOujcUY3935i6rDiciAbEmdcQHBSEIMnv/E3kIxOJ2c+6d3VZ8QhN6o4BZoZQ+InTulzcOBELXXEmIoPZPIPO42Z+JeITc1DKHqasXBQKhUKhUCiU1qPgTmUV6qwW4fjtJMSE7sX3b3dE1Ldu+Pb0fVQI5NxNbAmiGghhhIHOU+Dq6ir7zVgGX146fF1N2YMaID2+OepQIxRBe6AzptXn6Toby3wTQerjMikUCoVCoVAozw35TmXdPRxcEoyszmYYNuk9LFy2GX5/jEFISCo62w2GSUEGsosarjpei+K7aSiW88pPU9TMB8HFho8HxY1dRSLIQVr+kwfVT1CzGorpds8e3wi1XhjsMgilD4obL5hOypGVVsiUjkKhUCgUCoXyPFG8pBA3FOFpFexGB2hp68KyvxnMRrlhy3t3cSwsEyJ2L6qSEHT6oZLMGqDniAXrnHDR/wpyauu90AqkHQvAdaEkfrMJ2g6YtarJ8aQQCdcSZP+lGMJpwZeYdvE4LuRUsWkEorQQ+Fx/xPxTDSJIwKHv1uNQMl/lcygUCoVCoVAogNo6Bvb/U8R5iLqUicq6u4hP4yEnIQz+3N5Y+aUzTDoZYcA4R4hDtmNv1APw85JxLVaEUW4jwYn0hc/RUFyIzQLRFqKmSycUBh3E0bAriI0vgVo1B8b2A2E7eBTG4yK8fGJQIsxGzPEwPHT8EHPsBLj8p4/s+PsV0Bbpw9LRGn3sRmJMzSl4HUyBsPwerp6IB79jIUICQ5F6N5/xU0fCrq8dxo0XI9RrP2JL+MiNOY1TDx3gPscW5Zf3q1AuGxiXRsL7u82Is34XMx26Ko7hpFAoFAqFQqE0QsE6lRQKhUKhUCgUiuqo9MSaQqFQKBQKhUJRBnUqKRQKhUKhUChthjqVFAqFQqFQKJQ2Q51KCoVCoVAoFEqboU4lhUKhUCgUCqXNUKeSQqFQKBQKhdJmqFNJoVAoFAqFQmkz1KmkUCgUCoVCobQZ6lRSKBQKhUKhUNoMdSopFAqFQqFQKG2GOpUUCoVCoVAolDZDnUoKhUKhUCgUSpuhTiWFQqFQKBQKpc1Qp5JCoVAoFAqF0maoU0mhUCgUCoVCaTPUqaRQKBQKhUKhtBnqVFIoFAqFQqFQ2gx1KikUCoVCoVAobQT4fxIyhtf3tfYYAAAAAElFTkSuQmCC)
Mir ist aufgefallen, dass ich mit der Reihenfolge, wie ich die Fallunterscheidungen mache, auf unterschiedliche Ergebnisse komme.
1. VarianteZunächst, ich sage einfach mal ich habe:
![](data:image/png;base64,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)
das in Zeilenstufenform:
![](data:image/png;base64,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)
Und nun kann ich eine Fallunterscheidung machen, einmal a=1, Ergebnis:
![](data:image/png;base64,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)
Und einmal noch a ungleich 1, dessen Lösung wäre:
![](data:image/png;base64,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)
___________________________________________________________________________________
2. VarianteSo nun ein anderer Fall, wo ich 3 Lösungen habe.
a ist nicht definiert, es gilt nur a € |R.
Ich kann doch auch annehmen, dass a=0 ist.
So könnte ich meine Fallunterscheidung damit beginnen, dass ich sage a=0, so hat man:
![](data:image/png;base64,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)
Dann habe ich das durch umformen auf das hier gebracht:
![](data:image/png;base64,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)
Nun ist die Lösungsmenge:
![](data:image/png;base64,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)
Nun sage ich einfach mal, a sei ungleich 0 als zweite Fallunterscheiden, dann haben wir diese Matrix:
![](data:image/png;base64,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)
das durch umformen ist:
![](data:image/png;base64,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)
Und nun kann ich doch wieder eine Fallunterscheidung machen, genau wie oben, einmal a=1:
![](data:image/png;base64,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)
Und einmal noch a ungleich 1, dessen Lösung wäre:
![](data:image/png;base64,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)
Ich glaube rein theoretisch genügt Variante 1,
aber Variante 2 kann man doch ebenfalls als korrekt empfinden oder, obwohl da eine Lösung mehr ist?