data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAIABJREFUeF7tnQd4VFXax/+ppEHoLZSA0kGKgoKKCGLBhl38sLD2jq76qauCfKy6uq6KIoK6ygqKKGBB6SJSg4CG0HsNgTQCIaTne34ne4dJZtKcDGaSex7ykMzccs65//uet/zf9/gVFBQUyG72DPw5MxDjZwPwz5l5+65mBmwA2kD4U2fAPQDXr1+vkJAQBQYGnrbe5efnKy0tTb169ZKfn99pu699oz91BlwBuGrVKjVr1qzMXp08eVKhoaE6ceKEwsPDyzy+vAfs2bNHF1xwgQICAsp7in2c785AUQBmZmZq165dCgsLU0xMjPk9OTlZ0dHR2r17t/z9/Y2EQkJy7IsvvqgJEyaoY8eOSk1N1bx58/Svf/1LeXl5Hk1JSkqKuc/paH+GDWZLeMeTLQrA7du3O5bdgwcP6uOPP9b+/fu1YcMGjRw50px16NAhc0ytWrXUu3dvzZkzRw0aNNCxY8fUsGFDjRgxQp4+1KysLANqbzZerJ07d5p+n05AMDf16tUzq0zz5s29OURfuHZRAG7ZskVBQUGOjmdnZwtpBMCsh/TRRx/p7rvvNn+z/KIr0tDhcnJy1KhRIwEgTxrX8SYAAcG6devMC0MDhIcPH9aZZ55p/rbG6vwiufvM3bHOYC7+IjpfIykpSR06dFDt2rU9mSpfP9cVgJbhERwcrP27tunQ/r1uBomRUHnuw7oNGim6fWfHfQBgp06dvDa5SHrrRfv5558NGNFnlyxZoj59+qhOnTo6cOCA0UUvueQSr/XjyJEj5n41uBUF4ObNmx3Kf/bJE8p5b4iiIwMVV/8iRbVpp4DAQunobKRabmx3n5V2bG5Ojg7viFOntBgjcbKfXqOjR4+a6+fm5qpz51OArOwH9NtvvykyMtJc9pdfflFsbKzWrFljdNz777/f6L5I9H379un555+v7Ns7rsd4T5eu67VBeHZhVwDyEGhJhw6o7bd3aXP3R9V2wM0utwE07pYYd/pfacfuWfyFztkyQZlPrzMGDw0jxtsARMpZDakP4Bj72rVrdcYZZ5ilESmJGuKthuF2zjnneOvyvnDdogDctGmTeQi05IQD8p/zf2p8378dn3ljROYBfzZCDUZ+J/QiC4BdunTxxu3MNVlyLd0rLDRUCUumqn5I4bi92fJrRaig42DHi4vf0wagk8gCgFZLOXxQqQsmqPPdb3jzmZhr7//sGXV5+AMlJiaav5FGXbt29dp9kXIWADetWaEL1r6otLAWSujzqHJqNzcqAdNS2v90rqxj+J6f4EOxarPh36qTd1QZfz2lagBAPAk1uBWVgBs3bnQCYLxSF7yvTn953evzs3/qs+r60IQiAOzWrZvX7gsAIyIizPVjV/6sCze9qfgbJqtBk0IHfOLWWG374AXl5+ZUqA+tuvZSmwdfU3p6utGlMzIyzBKOSpF3aLN6rn7ZAJCllwYAbSPESQICQKQPb37qkXilzJ+gjiNeczyEknQ5Sxo4P62KHHvg8+cMALEKrWudddZZFXr4FTkYg8OK3qxftURNDixR6+GviCgMTvfkef9R0/1rlbV3k0I7naf0mB9dLh92Vn9lrP/F5fPwCXEGWPhJ4+PjjZtq9uzZGjhwoBov/JvqPzLDuLZox48ftwHozIbB4QwAaUcTDxkAdrjrVfN3cWettfw4P4GSPivpfOtzANjt4Q+ML84CYPfu3SuCqQodCwCJ9tDiVv2iFokrVGfI00IFOfvss3Vs4VRF149QSIezlZt8SLnJCco7lqRabbspc+d6BTVqIb+gWsYd4B8Sruz4XTq5cYVObliu0PGxWrFihTFg6tevb6xrwI6PMXD5RHV64L0iADz33HMr1PdqdnDRJRgAWmG0o4kJSpn/vgOA3hz4wS+edwFgjx49vHbLX3/91fj9aBtilhoANrnhJQNArO/jiz5X68hairzsLp1YPVeBjVoq5/Bu5aUlyz+8jkLadFPWge2KOGew0hZOVf0bHtf2GwujGrXe/c04tps2bSpWFID+448/ql+/fg4AYu3zQiMBzzvvPK+N0wcuXBSAcXFxxgeHJDuWfMQAsP2dr7gdhztpV9KAyzo2ftrfDAATEhIcl+jZs6fX5m/16tWnALh6qVocWaHG17/ouF/KvMlqsPCDct8/vNcgnVi3SIH1mshv9I8GWEhA4udEW7Zu3WoiREErJhkJaLmb0BX79u1b7vtUwwNdAWj5vY6nHFHyvPfV7o6/ezzusgB46MsXDACJM1vLsjcdtADQCiFuXL1MUUeWq9F1LzjGGR4aqu2/LlVeTm6Fxp6dk6MWXXoqOCzcrCREVoj5AsgmTZooaOUkdX5gvMPdRCjTBqCTEYIEtOK4x1MSlTxvvM68fWwRd4MFkPK4IMp7bML0F3XWIxON0m6dgy7mrQbTh1AjbfOaFQaADYf+zXG7hJ++UpN57yjgD9ASG936jLa3HWAk3k8//WTi5dwL4yZ45Yfq/OB4h7EFpY2luQa3ohLQolkxIempSQaAZwz/PzM/xQFX2qRV9NjEr0er2yMfCAYODReGtwFoxYI3r12hqMPLtSbkbG3btk1PPvmkTvz8paIjAhXa7QIlTX5ZBfl5CgiPVNaejQrvfZmO/zJTDW55yljJ8vdXzsGd5pis3RtU7+anDACReAAQ6QcAW7durVoxHxkJaFn7APD888/3GH9Y7wgOy5Hv6QWZ//LwMQmn+gcEmNh5ixYt/gixoigAiYnC86OdOJqkpLnj1fZ/xng6njLPLw5AojHedNBCui0OwMQO1xu/3YUXXqijCz5T3SWTFXn1ffLz8zeWbnBUO2XELVX42ZcoqHlbHVswRRHnDVHe8aM6uWW1/MPqKPGj5w0At7W5SHv37jWxbUBWGgAhPHjSAB9+Rcuv6cm1rHMPrl+u/G+fU5B/6YSTxu16KmjYeKNu8FJhUJUHuE59dAUgD4GWkZZsABg9bHRljKnUayTNfFndH51kuIc0YrPeBODKlSsdvMct61apxeFl2hV1qSAp3HnnnfJf+4PqLJiokA7nKLRjH2Xv36rg1p2UuW2tQjudW/h3yw7KPXpEgXUbK331HIV1H6DUmeMMALdG9ze6HxIQnyBgRwKGrP7YSEDL3cTLDuA9aYQVLXUCBg+SyNKqcAfh5rEYTkj4hQsXaujQoaZ/zr5aZzfbgcVTdMGBzx3dCojqpoCOA5W96J2iXfULUOL9hWqGWTXT0ytq1RcF4O+//26kQCEAU5Q07z1F3+p9ACbPHKOzHp1YBIDejBAAQOtN3frbKkUlLFPkVf/rmNyCg1sVnb7vDxFVM1t20/7A+gYUS5cuNdKBe7Vq1coFgCybngLwhx9+MC4f2rfffitcTG3btjX6NGDks5tuukmzZs0Sx3744YdmngEnzn76By8Rix1QPvjggzq8dJoujJ/mmI/ggY8ooN2FOjnxFhcAxv9lnlEzaNDoKuhWcgUgKKadPJZqANj6llGevKDlOjdlFgCcZOhPNCSGNx20TL5Futj2e4wBYJ0rn3H0NefwXu3+eHSFQ3HFB7spMUNZ+QVqO+g6teo72PgBMUIsdxMeh/79+5drjko6iJfJaiyDSDJcabh+2rdvb+YU3ya0s1tvvdX4OlmyOQ491ZKC06dP1y233GI+S175tS5KmO64bmCv6xXYbYgyJ9/jAsC9t882fk8aQYwK6rRFAcgSZAEw83iqEue+p1Y3v+TRBLk7ecaMGXr77beNK2TcuHFqunWGuj82yehNFgAr+CZVqI8A0Fpytv2+2gDwRK/hRipcf/318ls7Ry0zDijveKryT55Q9r4tys8onOSw7v2VEesaguO7gMiGCmwYpaydsebYlOwCbU7LVYvLh6vO5XcJVaPLg+873E0A8KKLLqpQ34sfDIcTiUboz5OGxLRSBPwSd6jXmrFSQem5Pf6temn92c8aA4jw4pAhQyraD1cAIk7RIbLSjxoAtrzpRSOmeWCW1PBkoNa5M2fONG8mrJekGS+7ANCb/rHly5c7hrAj9lc1T1imw+2HGhY26QfKyca4lfwCpPw8FWShlvgV/gsJV/7J48Y4Mc0wcv2Uk52pbRs36MSBnSZEVzsjUWdHN1XqrPcUee3D2tV5iJJnjTEAtNxNLFkDBgzweDqJYOHBsNhEnl6QZ808lPW80f0YA/otOjuupwq2ogBEobXEaVZ6mhLnviu/viMMqtEN69ata0zu0pqlkDqnakKBb9eunctpJOewROQvftcAEIuOhv7kTf8YALQU9R3rf1XzQ8tUe8hTpU4488LYSktZzcca3LND/iFhSpkxTkOuu1GJk0cp8uoHtbvzEKV+O9aQLix3E0tlZQCwgg+9Kh3uCkCsNlr2iTQdmfOuDrYcbKyoYcOGCall8fRQqr/66itDN+KhcB4//I0BgYXH50wy58+fP1+XXXaZY/C8YQAeqXNo2gvq8fiHRhG2AFhBXaJCk7ps2TIH6WJn3BoDwJDBjxujAUniV5Avv6xCy+5U6ktBYS5Ccc+ESY8pUER4uC6pc1JpsUvNaY0aN5Ff49a66ZOfdPHAgXpp1GgDQCSgBUBWlosvvrhCfa9mBxcFIDw5ZwCmz31L21tcoe+++06PPfaYiWFayUIA8KGHHjJW3KBBgzR+/HgjJfFrwfJFnwN4jRs3NgowYrpNmzZm/oiPci+O27Fjh+ote1PRj04pAkBP/WOlPSiAZrF+dsWtVbNDSxV66UhDHkAvtbLj/khWHPd1zn4j05CXFsMq4csX1OWhCSbhiQYAoWnV4ObKhrEstJyM4+qx+DHNaHK3AiKbmDnCrLdiqCyfVsSDh4keAsMEIinH4OtiKcUZy7FW6Q0kH8YOUhKqUqsI6dw1o3Tk/p9NMpAlAT21DssCoMX62bVhrZrFL9WuqMEmAw7phB5sJS3xu7vUST5nSbZcIDicLfUFS9JquGAYOxYqobguD73vACCf2wB0es359YsvvjDKJEtwryVP6GRAhDY0G6I9AVHKK/gDwdESkBDgV6CWJ3eqV8oiNfDP0OH7Fjuy0aAweeofKw2ASGRnADY9+IsxQkjER9IDJiQ8DeC8//77JtJwxRVXGJCR0A5YcXUgxVEzACy65bXXXusIiQE+5pRVBaAmT3tW7R6aVASArB41uLnWhmHJQDdr0rix2qX/rtDcQr+gN1tWSD1tDe1qXEDokDhOvdlgqQAa2p6N69Ry92xtbXujcUMQg2b8lrHFywAI0U+vvPJK4fZYsGCBbr/9drPUYpixatBvfqyoBBakYZanppproZJcufVVHb93jsPfCTi9mXfszTmspGu7r46FT4fl0dMKBxXpJNIC3Qvnqbcb+qeVl7Fn02+6Yd84TQ+9WsFtextpVVpKKJY6agWO8tLmB4nJsei+gK9x/DKdlzhb8XcvdACQl+Dyyy/39nCr8vVrZn1AJBXOcPTR1EP7dPmGlxXg76cVOW0U2bR1pZal415Zh3fonOB4+QWHafO1Uwz4MejwCqAf1+BWMwFolt49e4zOhhQidno6aiEiMZGGGB842r1Z/8ZHQF1zAegjD6i6d9MGYHV/wlV8fDYAq/gDqu7dswFYWU/4P1uOKzYpS/mVV7WusrrmuE79WgG6u0sdNQ+vMuWPbQB6+pRTsvI1+JuDqh3kr4EtCnONq2o7nlOgDzce04wrmmpQyyrRVxuAnoLl9gWH1TQsQG+cX1httaq3jSnZunDGQe25s7XqBHu/IlgZ82ED0BPA5OYXqM7E3Uq7v42C/CsvTOlJn8pz7v2LE9WpXrBG9igs0vknNhuAnkz+iZwCtfx0j1LuLWT50Cw2Eb4+QnCQG+BGGqJrCY1QH7Fkd6xmolLUmHHXuBfn4ewmOgPzyGr8TZjQXRuzOsXwaEed6/66nsxJBc+1AVjBCStyuDsAQi8j8YdQ5h133KFPP/3UnEN8+7bbbjOUL44h7sx3U6dONWkJhOQWLVpkSvYS5oMC99lnnxliBDHoG264wcSjcWTffHNhxVpyOKD08z3JR5B4If/CSGILDeLMDz/8sMsQbQB68tSr0LnuAEj3ABA/AI3/Adbw4cNNLghJQVSgsMD3zjvv6OWXXzZx8LfeesuUB/7yyy+1ePFiQwAGdJwLCeKDDz4wlDgADlBh4kCegA6PpKUIEveDycM1OIYdDYpnGNoArEIg8qQrJQEQShcS7h//+Ich3gKCSZMm6fPPP9fXX39tqFls8PPcc88ZVjkAJDWSnF3ocPAM4UyOGjXKhO347M033zR7ssCg5jyW3nvvvdcAkqWXZZz4dlRUlCEII2kpBwLlv3jikw1AT556FTq3JADCDCe2zPIJUNDVYMcQC0YKwghH34O0C1uG4/kbUi/AtZJ7kH7ojhBiuRbnQ2Qgdk2Dvgbtix+A+uqrr4o0zXvuuUdXXXWV+RwmtvPeL5xnA7AKgciTrpQEQE+u6cm5gBCglrV3nw1AT2a5Cp3rDoCU42DZKyulsTzDwOAYPXq02J0KqfbJJ5+UehqGCIzsspoNwLJmyEe+dwdAUgnQAadMmWKWPpKryMKjkQ9811136fvvvzdUfWpHk5aKjojUQldj5yaWb/Q5mNkYGN98840eeeQRoy8+9dRTZonmPpThaNmypcnFoawKpTbI6mNphmuIbkiaAQxw52YD0EcAVlY33QHwhRdeENVdJ06caKxQdDtAgxFBNhwcQCt/BEsYKxjAYUTATYQRjvGCtQwA//nPfxoXy3333Wf8euSlvPLKK6KE8dNPP63BgwebhHSA99prrxmQY31jwJCpyPX+/veiRUZtAJb1ZH3ke3cAxBVCtQC2rgV8l156qcl8Y2nGgAAguGWQVgANh/EzzzxjaklbUotz2SLM2qkU65g8aVIFABkuG9wvXBsAk39NWRHAibTEyEGqUutw7Nixxi9oS0AfAVVFukkorvbE3Uq9r41CyllOFaAgyby5FZllISN1kYTF28M/J+rMusF6wg7FVeRxV81jh88/rKjwAP3DR8gIm1Ny1Gf6fh38S7RNRqiakKpYr5Iz83TpN/FqHhGo3o1r6ZKWYerXLEQ86K92FNbNqyotI7dAE+LSNP2KprqsVeE+KX9ys2PBlfEACOyPW5+mZ1cka/+I1pq8+bheiknR0z3rqiqRZPz9/DS8Q21F1wmsjGFXxjVsALqbRSIO7777rnFjEHUoT52a51ck6/fkbB3Pzhc0u88ubaLm4VXmQVcGWLxxDRuAJc0qwf2RI0ca1wiVvgjy43+DlWLVg7HOxRpu9NFuYZQAvFvaFW6EaLcyZ8AGYGlThAN5zJgxLqEtAEnEAQcwZete+S1dqw5navLgJmoSWmXyLcp8+lXgABuApT0EdlQiwO/ciDLgV2MzRehQ3txYu6S+WaXlTjeAqHVTfNNKD/tgA7CkCYTO9Ne//tVEKWAkQ+7E4Uvk4c9qqAVUdIBwUFlACA0JUcaJ9MLam1YNzmKZfVmZJ1UrLMKEDwn9VWJFBxuA7sBE6TZiuYDvmmuu+SM7AFU6RgEdHEGiHJXVateO0Nqnz1W3+qXnkpLtEjzsXR1r0MXoxBSSgr9YCc0GYCVM4mm5BFVdrRwPwAj1HqOI5djanR2pSBgP3ZQwHaXiIDdYOw4QBrTKz6E+AMCs189XVO1ABfW+VfkpexXQ+hzlLP+3gi55QrkrJys/pXDzoKO9Rii1843md1g68A0roZUOQKqAWoUcK+FmFboEkwmJs4JbP1XoHr50MAC09jiG3cIPpX8tsis1CqGAEX+mQivVZqHmI8WJQfM931GNC7ICum14eJjy/nWRAWDwhfdIQaFScJhyFr2j4GtGK2fFZOUf2mymKbn77Upsf535nfPZc6QSmnsAEgTnDUPnKc6m9eSmlO6NW7NSqclJpV6mfsNGatvpLJPnAOXcXYV9T/rhi+eyv51lfEC9gsRAzW2qtJKMBI0f65yXFqAh+aBsWdvG4sskDs1cwsoGQFT117iBhQAc9Ljy4zeqIDtD+fFxCupzm3I3LVR+4k4zXUe63qaEM64xv3OvStKFXQHIIOnoH9jzocznumXlQvVc96pq1yo9h5Z06YwnV5tyuKQl8iKQ31CTG7oXSUrOqZeezkd+Xq667PpCEfFrS72UX61wHer/gvZnhxppihfAKuTuYR9cAYjotvb64C3iLYMOBMfN2vcM7hqWELWWeeOQmLyVkC1xU+CoJd+BvFhLR4FOtHHxLF154CNjcQW06qXAc25WwclU+QWHK+u70VJBvmM8aY+tNOCjYX1BX6rpjfxfJCHzAuXLau42BLdKfxe3lj05FkHAs60k8NF9VwBiaVn1k9E7IEWSfwrvDECR4sfyTBV7AMpn8NgmT55sLDQkFUuBlTCDFGPpHTFihGIXfK1rDv3bAJBWa+hYFZxIlnJzlPPrNBWkn1qakx9a6thXF2lc0yVgNX35igKQ7Cxo3sRCoYhDF8cHNnfuXJObCusW/YIq8bB9sbiwhrCu0EnQ11BQAQtvKNKPNxYrDIm5delsXXdksgOAAW3PU0FWugI7DVL2wqJbgbJtA7oKjRfC0z3VqukD9PVhnQIgyyhAQtqQ2oeoLU9ijfOes+5mAwlp7Z+RnZ6iAUE7zU5EpbU8+SmuwcVGFcDkp8JAefri60+jBva/EIDoFjExMWYJRZIhuchfYM1nOeVva+MWdAjyFZCEzrqAs25hfk/YpMgjv5U9p6F1dazD1eYe/OBq4F78jusAC+901G8uu6P2EV6YgUIAspM2zk0aUtByw7CkYlwgFclZIOseYGD6I9ksvxTLNT9UfkdyYiUFrZ+pVhtOpRH6RTZXcL87lDXntSLjKKgfrT1DxjtcDLwM3twt3QuTaF/yj8/AKQAi+Whk51MCgmI61CAhdwGJh1XL5izofzg/scTQ60iwoVgOUg+jBU87lKWIrbPVakNhYR6r1briWRcA5teP1vZL3nI4vFnSbQD+8SfqY2ee0gGpWWLtcWbtAweoCOcglXBIE5UAILhjsGxZIpGO0JZI/+M7lnGMBwDYbvsXRebDv9EZDsem9UVBk46KO2+0kYCkF+LgxLVjtxoxA6cAiPVKSTHL0YkbhZoklkumotMBFd0/6xh7PJsdTq3/uY71e3BQsIIi6inHaQ86a6sr5/uhh9Kok8JLUlqtvYr209ePJ1qEX/Z0NnRywnyWXeDBvV3dMLhNGBTLoLctz73rlihs3ksKK4O5XjfqTAX8ZaoxiFAF6Ju1a6cHg/f5Uynhhl5eXiMtI2G3cnat8ihPJbBZR4VG9zTGKgCknJwHzdURzfL6ww8/OCowFb+4Za0yaHx9LM3W/5QRS0pKMnFG/IfFiQSca3nm+X/bvMm69MiXjlsE9b5Fub9/K/+WPZS3a1WRWx97vDACQMOt480d1T2Y0NN2KgECXsKK8AL3T3lG/XJjPeqjX0iE9t06w1yD54HO74EwcAUgTmh2g7S2pqcWHSjHwmWwWMbofjib0RtxSPMWEiM0e6+lppplku+oCIBVTQe5nrOTmtp2uxdN1eXJXzsmhMhI9oK3FNTvDvO/c0t9ZLljqUEtIEejJjfY2lZJX1YtPBPo7ggG9HIkFPPO8kxiFaHUw1P/VwMuGyL/+q2kgEDl7Y5Rbuz3CrnjQ2XPHqugC+9RQdoh+YXVlX/Dtsrbs1qB3a9R9s8TFNTrep386H/MrvE7bpjmmHpUNQ92t3dPRpg+fbqpW0fDMICFi0SDj8bDp8wEg8UNgy+QLV4BIpKQAQNE/IiAFSnID4YKwGTSmCC+2/fzl7ry6MxTEvC84cpZNUVB//3fGWCJDywxwKdhFNX0yAjBAmuFofAlbjBWGOL2cP2Yb1YJdrjHmU/uytGvX9KAwZcamlXQ+SPkVytC2UsmKOSmN5W7dbECOw82K0/B0XgF9rhWBceTpOAQ5e1YKb/Ipsqe97ogJmy8arLj0fAsypM1WIKwcE/HIvSGMWDteeu8dT0Xolws7pnin5cmkRDXWMjO+Qz5SbvVZ91YKe9UYN3dNQJadNPGvi+b+DKSmPCfu4LeNUkiwlhCXWJVwidrPStWMHQzokiAEr2Z43Cdnfz+77qgUabyk3YpsOsVyj8YZ3j4fhENlXcgVv6NzjRAU36u/EIjlbfvNwW06aO8zYvkV6eJ8pP3yC+sntYNfM9MNc+CVAUPvBauAESUMwiWTkCDBPRmY5LK0mN4yziGZR8yRElV473Zz6p4bepAsyqVl7PZMDBbdfct9mgoedH9tDu7tlnpqNDlYX6IKwCpXWeVgLXCa+4oPIwC5gy6Rfr8ceqSMMcxsIA255q3KjfuhyKDDYjqql2D3jCfQXyAHFnSVgIezVINOtmiwp3OIRMVY9mthFWoKAABGm+VtWs5tG0MCaxiahcjgdD3UHABENLoxhtvVM6SD9QlYW4RAAb1v1eZk+9xAeDmC8Y6PoPyX9N1udMJnCp4L1cJSNFEK+OJwohIQ6wsOH8ovuhxWLQs0+gWKLz+qz4pAsDgAQ/Iv2knZU573AWAv/d+0Xxm6S7eLlNWBSfd7tKpGXAFICxnZzYtyq2zseFsRFjV2SM2zVKHPaes2ZJmOPCsqxXTonCTFdw1Q4cOtR9GzZ4BVwACNkx5AFLeNR4lGBZMWcYE12TZxZpFiuLKKasRDqxECnhZt7O/P70z4ApA/Hf8eCMpibGdSNyvrDVfK6AMUmp4dHcFdr7E+PxwKbDU263azYD7JdjKvoeaRe4pnEBMbhrbTBWvOQz7xSqUTWgG56e7hoQ8GTNN7TcX5QkWpMUbP1PBscOnTotsrvgb/+OoTkVJCG+9FNXusfrOgIoCEKOCIteWG+b1118vJJcGBZk9ywi5YYhguQJEgEr0gx+quLPtgKUvErUgakJWHRxCLGuy9f1iZ+nMzYU8QYyVoN7DlDn9SQW0718k/FZQu4n2Dv3Ekf2F0WNl+PvO/No9LWMGigI+q/v5AAAEu0lEQVQQA2PatGkOhgNJRxga6GzseUbMD/cLy6JFRH3jjTdMzoa1P1lsbKwBG6C1tpFCpwQ81113nYI3zVa7LYWhnODBTxRay5/dZ353jv8CwB1XTjL3otG3vn372k+0es2A6xI8f/58B9UeAwCJhmQkWw4/IP5AS8rxP8fgFyR0x3FQ+1kqAa3VICGwLGOE+MfOVPf9hWwKmn+dpso/VhjjLdIad1BcvzFGiuJ1v/rqq8097FatZsAVgFipSCwkmJXzUZlDJm4ZGR8j5eeVetncqB46cDTL6JYE1VnK7VbtZqDk4kQEmvnBAPG0JFj6rrXyj5ksSm6U1iI79lVWz2HmEKQewIM1421ibLV7rL4zoNKrY0F6ZNmz/HvoYVCx2N2bpZG/LUc1OiHMCKhbWKxQhaD4YxXX3jpbDVa/X65p2XtHYUyZ5Zw4MdRvu1XbGSgdgERFrK0/2SgPMOKTIx4MbR/CIyU60A+p3XLnnXcaIirHsm0UwMVAabhngQFgUJ9hCmjZQwU5WQqIPlv5B+KUnxav7EXjHDO89eZZjt9RB9h50m7VdgZKB+Dy5csdyx/WLRYwRgggtIwOXDPQtnDTENlgyYQAiSuHJZz/m8cvKZSAfv4KGzlXuetmSMHh5m//Bq2V+cWjjhmOG1pI0Ue6cj07VlxtwcfASgcgR7BtqKc6YLPUWDVf+U/512shv3otXPI9rCmGJBnT6jbzpx0rrtbAswZXNgDJQoP3hzPZk2qpSM6yGu4cHM5ITYoresC0LetW9vdVYwbKBmDV6Kfdi2o6AzYAq+mD9ZVh2QD0lSdVTftpA7CaPlhfGZYNQF95UtW0nzYAq+mD9ZVhlQ3AnWk5SssqvaSur4zW7ufpnYGm4YFqHl7q7qElA3BVQqbuXnREmXkFqlurLBrB6R2YfTffmIGD6Xk6IzJQn1/WVK1ruy2B5h6AeQVS049369srm6lfsxDfGK3dyyo5Ax9uPKZPNx/T8htbuOufewC+ujZVh07kaVz/Qso9rGSr9khZmW9VchbsTnllBqjEBeuJJDbKMzs3ajha2Yxdp+7Tj9c0VytXKegegGNWF9bhe6lPfVMzGlqVDUCvPEOfu6i1aTVkFGqBQxgmT4jqaM4NhhRpGIRgn1merEEtQnVZ67Di4y0fAInPkiNs5Xn43KzZHa60GbAACBbgarJbFpIOjDg3uANs+v3EE094DkCoURSkAYT29qmV9ix98kIWAPmfeo/FAchG32Q/wuWsNABae/eSI2ID0Cdx45VOU4jUGYDPP/+8ISCTgEYiWqUBEGUTZrQNQK88R5+9KIRhZwCy4RHMeIpiVuoSDPD4YQm2E4R8Fi+V3nEAyM7t5AAVr5ZLoVMMFNI0PDJCrCJFVpK57Yap9Ofosxe0KrO+/fbbpgSwJZwAI3nhY8aMMXlDDyxO1LD2EbooKrR8VvDn29I1Zetx/Xh1M5+dHLvjVWcG6n+4WwdHRCs08L8bRZ/qWsmhuItnHlT7ekHGFxgZXGo8r+qM1O5JlZqBLanZenZFsgnDfTyosbu+lQzA3HxpVEyyftiTobRsm4xQpZ6sj3QmKjxQt3esrfu71impx2WzYXxkrHY3fXMGYv4f4V6R/bA+MSsAAAAASUVORK5CYII=meanindexTemp1indexTemp1The Highest Temp of the Week Is 2indexTemp1rangeofTempsThe range of temps is 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