Jump to content
Software FX Community

how to implement Secondary Y axis in Chart FX .net


shouvicic

Recommended Posts

I have to assign Percentage in the Secondary Y axis where in I have number format in Y axis.

http://community.softwarefx.com/forums/data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABTIAAAFUCAIAAACY0FRXAAAgAElEQVR4nOy9eXQTWYKnG93vnZ7uN+9Nzz89c6bf9HJmevr06+46Mz2uPombbKjqruqsXGp6qrqyqiszySSdIHIpMpPKrCQxYHbMYjAGDCjBmQYsrxgb28jGeMELBoO8AJbSWEYGYdlGSJYXydhs8f4IKRR7hBYrrIjf73xHx4QibtyIuDbx6V7FJfLz8+8jCIIgCIIgCIIgCJLAXO4ZoiBIBEEQBEEQBEEQBEESm7CWTyAIgiAIgiAIgiAIktiEtdxypR5oDJIk6Sudn58fvOSXL7+SlvHy8vUvvb0WAAAAAAAAEHdeXr7+lbSMy5cv8wWMc4uuujKAhQC0XMvwtbympubV9zZZrX3T01Mk+RwAAAAAAAAQd6anp6zWvlff21RTUwMtB7JAy7UM53f+8uXLr763aXp6+jmCIAiCIAiCIPOc6enpV9/bxOkzh5YDPtByLcP5nX8lLaOv79bz588AAAAAAAAACaCv79YraRm9vb1DQ0PQciAGX8v3LiNeN4bX4Pwz3lSsSSWIZbmxFLJ3GZGysYK5pGDjC8SyN18nXlhTE32Z7KPOjaU01eD8zr+8fP3k5OQzBEEQBEEQBEESksnJyZeXr7906dKlS5f6+/vFtXzvMoKRN/fOlyPE5DUwr/lCZS2vWZeybN2a1IiaXcWaVPZ1qlmXkrquQGKFyInkqOOwu4gh2BFbjfM7/9Lba589ewoAAAAAAABIGC+9vfZSKENDQ+JaHhYQ45viZj5/9qGgZB2aV2Ioq7t2tt5yrrFHFS0v2PjC68bgq+Kt+BeDvYTbVqJhoTcOWsUj1fKnT58AAAAAAAAAEgZTy3t7e5VoueVKwcYXOP3S828fSkrWn3klhgi0vGZdCmtMRe7r9Ec4xjepgejhoRf0uPTwVvwzWBHsJ69ZlyKwfqhw9pKCjS/wS2O22tDPjMEP7DqEh16EP4WqWJMq/WFEuDTOMQrWZ96Jo5Y7HTYAAAAAAABA3OFr+eXLl5Vpeciwcl8PD5F9YU0N0z64b1HOkpLKli8BiQuv/PqyF4RKFtI63ZpXYhDUck5eN7LOTr3xTSJ1XQFfy8MfltAfYzDW4X+UErZx5vr8vXCWCH1GIrxrkTqE9luw8YVwC2bXTbRxCOwoeXrLf/T22iePHz99wkL1v1YAAAAAAABoEup+m6nlly5dikzL+UuE7IPh8GENFpYppiUxVmaWLKA8OjavxKC0tzx4Fekz9eZegd7y0Ac2dAMyvskWfNYXJAQ+aGHthdl6mJUWvhh7l3EuXuhyCtSB6qWvWJP65l7jm9R+OUNExD+z4R1jcmn548dzT56wUP2vFQBgQZFiJBcIqp8KAAAAIEao++0YtZypMxwt577FfFha7uvEm3uFJU6oQ5RVMl95dGxeiSGuWh7chBpdwNuKQ8WaVPZVS11XEIOWUxeYofqMxsGrw95lL6wxhj6/SV23l/fldtnnAYaPMfGNgzuaQdzMBbR8bu7JYxaq/7UCACwoUozkpO9hLFBSHXshqp8KAAAAIEao++2otDw4/LtmXQrXuRh92gK9pHHRcr7y6NW8Eobi75ZLDSbfu4wgluUyLwNjK+ZX0xm95cIP8Yt2EDt1/VLffD2V2RDDn7Jw62B8MyWVakYVa1JfSOE9Cl60cQgco3qNQ6KfnIKv5XNzs48fs1D9rxUAYEEBLQcAAADiBXW/HYWW09/EZkhTwcYXRIaa028pkSkFWi6gPLo3r/kmhke+0d+5J15fxnvkG63cIo98E5nyLlf2kW/0XvjtI/jpAOdyCtch/G6oEfOKCof1eQH/GMXqM+9Eo+Wzs4/nWMT9r09jY+O8/nUzWkgmC6diMWK70Xnxo3+O1znfZSz4zoaG72xo2GUscDpsv/lrRczqr+zoeGNHcUx1rPp4vn62nOqn67YTxFN/qmiv/5QafDdqXj0l+/882ajNzvvZ7Z1dl2q6fzl6sPvfGrg7807Fa9/ok8RXHX8l3H6nYdq9t2qGbboZqN+ytp1u46w+TTrUWCWi77m9vf10X9cK2jsXzf3xR9vafo+GbVzycAAADgdNio+23FWs4e/i20nOFcrxv5bzEfAicmUxJaLlSyyNhn3ZnXfFNWd+3sRZaWg6QhCi2fnX00N8dC+k/Jjl9X7Ph1xebVZza8X7Lh/ZIv0grXvHnq5IlvJDZpbGwkSVFbJnkxGo0Gg1Hhn7YUg4XGYCQNxrCZyyo6v2JHc43FhY1KOJqrtIZRU7drZesvvxfdtvxDe/GLsvbWxvbWxt/8KrTYSM+DS5/dUPhG1tOR13Jy60Xa8+fu3jhfGtzXdSFnK8qN9dU1JnP1VSdraosq6ooraooUb55U0Nd9bnykqLTdeaqkqLTrZcaqs+Vf2u9Eekporhz+8a/fnhg0U8OUv/8q3fOOB227/9s9/UrLa99YqR87+SpIunCLcYUQjwpRksUZ8lisWzeHLFbGg0Cu1e4LX2KmEZ9tq6JMJKynK1rktZy/i8+PxJaLvEnpfDQu71Ff0T9XHx84/PH+8mx10xZP4i6fQIAAABxhLrfVqbl8YA7/BskDdByLSOg5Y9m5mZZSP8pOX24ZYSdNW+eyvigVMLMI9Zyi8VisSgx8xQDmWKwpKQYgzDMnEJiv4IVKyy4SJLk06fk3Bw5YBucniYnJshui9XtJt1usttidTpJm2NyaIgsLLgY37/R1hvXbvVcvXM7KJPmkhOPti/teumvoytN8Jy3tza++tnXr372tdNhI5a10cuZP0dEV2drWUnBsNMxOGA7U1p4raM5ikK6LVdtfb39tpsD/X293dfOlBYajx46mpujvITz1RWFBfl15qo6c9Wlpvo6c1VPV2frpYYoTpHTYfvFBznpW4/86d9lOx22Wz2df/0vR1d/eXiZYZft5vW/+vnXCqtEabnBQpKkZXPQhjdbSJK0GFOi0nLKyQmCiOIMk5aQm6cYLZK/EWKniGnUhJHkjE/h8/flJMHuYBfU8mLvjmLvjo+bfvL8+fPnz58/e/788dPnc0+e0USk5Q77rc7Tf96Y97d3mr8/ZlvVfKHCcrX5+uk/fzS2gvT/c+mBv7p3xxrF2QMAAADiC3W/DS0HskDLtUx0Wk6POKUHmn66taixrWfYNXLv3siaN09da7krYebKtdxotBgMFoPRaDAYU1IMKSkG6b9rKUZLSoqR3pwyc0rOaS2X2DW/YqdP1T19Sj55IqzlDTfrM26t/v8afvvagPP0qeg7h2nuDvblZO/NOXTk66+/Liorv9V0san/TvHZityjhwZ3fH/q539Ymb46upKFtbyl4YMNR37/xyedDhvxo7P0cubPiedCbXVDvbnxYm3jxVpzTeXR3JyjuTmHD+5Xsu03ecHPbmgzp17pFZoaRC+T4CkqLCzO2HnU6bB95+939Pd1nSk7s/xX2U6H7Y/YnP3tfY/V4ufeGkK2YxplDuzdFy5lsRQTl51FqeEm8tJ3Y8lCLnkbSWZx6tpbQ869tffdz0E5IkL10ebGy3X2i11zTbKxrtpfX2SLXc6bCdzUkl7/93kjxGPvhH54U/Muem3Ltj7fzqj/I3p+blbLht7S4yfumw34pvAwYAAAAiItFaDpIWaLmW4Wv5o5nA7CMW/D8f/BGnn24tyth/rrGtx+kcWfPmKRrBvz4KtdxoJA1Gi9FoISwGo9FotFgMRpkOc6qrnFkxZp+5IfSO2Ob8iuV/c76lr+3WrUE+pf0nv9f+R/Y/F/PtJQ3NnZ8nVcd4x/lK20N2fsPuUf6J759yzfaPXOji/zf/+H5z/Sl5/7+HIBuTXl23/6s6gL5x/aGx/uo34g/ucx+tXpsK3bcujF1/dEt5fW5jrT6a+LC08VnPq64kzRt33RjM2uPFtafa68+lx5TdXZivKSI4cPHDl8QImWNzXUnasoO27MpZecr6641FTfdf2K02H71npjoL9voL9PzMwFm+XbH+y/3NJou3ntX366oaig4MPVez9YtWPNZ1lHDh13OmxrPjvw6i+yPv3NwQu1NdJ1sxgN1Hco+FpOWowphshOFO3kTC1XPqY97r3lVGc4xedXyJxb5FErmXWD/LCNNY5dQss3HzhHkuTHTT+hoH5Pnz9/uTZ89knz/xzTydnn47PPP108zcRafnF8yVex0fkVBp5+99fNv23svzdToftQnXRmdKikyX1l478x+mxL/N2/u8oWikAAAAQL6j7bWg5kAVarmWEtNw/+4gF/8/Hztzz9H0zNdD0061Ft52BjP3nvjnRVlfaV3Ss+9oV+8dvfiX410eJlhuMlhSDxWi0kCRJWAwkSRqNRovBYDSkSPxdMxhJAS1nDGiPVMuzC79a27esbrjy0SNywDY4NUX6fGS3xVp9r/IvGojVTW9cv+6yWB4MDj45caJKomKydHW2Go8dI0ly9NbfO5uJ9vIPx13jj1N/h/xvRPeL/5XM/Dvyld8d+Ol3o36UGv/QPliz54/dvOLr216Y8UOp8NG/MmOF1/b9J3vbfrO9za1t8iM9+Zwtb3R6bBdMFcWFuRf7Wi19fXe6LleZ646ffKE7eY1p8PWeblJeWmCWn5MwSD2U/knjhtzz1WUnco/UVPF7fAf6O+jzLzIdDKKZhkv+FoeKRaLhSAITm95RGPa495bbrfbSTL4WlRUnLF562/Wrc/YtKWgoGhykmxosNtsclqeXUH/zj4P5dmz54+fPn/05Jl/7hml5as3nIist/zQ92bdn1oLfpecW/H1nl86HTbHwM1TJ/O7um85Ryabjf+jz/R7X+95Y74vOgAAACABdb8NLQeyhLWcRLQYjpbPBPyPZljw/3zQWk6GerQ+3VpEM+Rw2e3DNqvro18cE/zrI6vlRqOF6iendkFYDNSXyy1Gg8VoMBpEh7JzesvDTh6CWi62Ob9ix46dPfztrv/e9LtvX/uHTmuHz0c63J71Nwx/0UB83rnqQm1zX9/knTvknTvksWPCA785T9cS2/XWLZtIkrTV/qir4t91lvz9xYIPHs48c7pGbw7cbak9Qxr+A/lnRPW3kxs3ro1uLxE557EjORs2rN+7e2fP9XbZlVuaamvPn7vVczXv+NGLF863tTRe7WjtaL/U3HjhTGlhWclpp8PWeLFW+RPgikwny0pMZSWmM6WFZ0oLKS3PPZQtuyFl49TruYqyhnoztZzuJ4+it5xmXc7pwjNnC8/EOrw/di2nnJySc/paRzSmPe695Xa73W63ezye4qKi9gHHFElef0QWjpLHSswnT5pstgd1dXYlWv7Ti0HipeVF+18uyP30SuuFxvzvFh3fcdvavW/v7kAg8OzZs4aGprknZP7XJ6w3OmO8pgAAAEAsUPfb0lo+7z6AJEOg5RoPT8unH82w4P/5oO6hLd1DHdcclzoc9e2OmhZHeZPj7tjEp5u/aThnNR22WPuG3/5UcG/Pvx7aIPRQg1ZdzpslJMbDEaSJIkUkiRJi8VisRiNRgvl5MYU0Q5zfm85lRRLCvOfYpvzK3b4cOnEBFncb3qt9X/8RQNB8UrzXx+/vXla67WS1f7bj8bHCQHB8nDh0vFipV1cqfDdjI/nyTJO0PuY1+ZDh/J84zPjI65XSOjU4FAee2Fr9ak/fi1L/58izVz65bo9qJcy7uvtf3m888PHDiwf/+TZs27dm97eDBnOJC4ccEXDBXNjdecN4dbLhQdfpk3pnSwpqqs3Xmqtrz5yrPlhaZTn59/KjTYRvo76s9f67hgqJx/l+fOPZNnjH/668olPeWX6itpnvLz1WUnasoo5bT/eTU6/6sXZGeonXZJ9dln/zO5+eV1F+aGLWc4MUpMqZdqg7z01vu8/kytm53k6TvOdnqncsfmDkyQG7ftsPh8CrsLf/pRfJ/5Y/+4c/Mz54953+33Dvz9FcbjkfxJHanw3bb2l1nrvz+9/hgw8+IElydHS0sLDoq6+Of31C+KNDAAAAIGFQ99vQckQ2QS1v6iEmJiaeItoKydPygH96JsCC/+eDuoemurOePH0+++TZzONn03NPqfvmhnPWgoOWmzcj0XID9Wg30mC0GIykwWAkCYIkSSIl6OSkxUhajAajwZiSYpT8hnnYzInwB0lRa/mBnEJrn93aZ+/u6qtru9jcdLmmqfZIRc9bxqHv73dRLM+7b+2zH8gplKiVrC/t35fl8XgyMjbW11aaq88cOZI76Zv0jHgb65v+n3/7f/2XpcuIf/32g11V29Z9Ed1elGt5adGpbdu2ffDB+6t/9eGhA/vL+iZ+0kr+euNWwZUv1lXV19X0225erDtXUnS6orzEXFNZX1dzoba6purs2TPFlPZYrnWUlxU1XJAf5393sO9cRVnl2dKSotOm09/kHT9KafmRwwdkt21pvtjW0njcmNtQb6Z7y5n95FRXeaSD2F/81ES810m/KjmHEsSi5ZR+WywW+nLTo9kXQm/5xMTEZ1+ubxwnL47NltzxH+6dOGAl13657t49n2xv+ab9FSRJ/uHPzBSPnz57/PQZ9YeF6ir3PXrqCTz5KFotz9qb+Y/+MM/+ZM/JQji2LFjx44d27Z1c1dna4xXEwAAAIgd6n5bWsthYcjTp0/DWq52TZD4R0jLp2YCLPh/Pqh7aH53FnXfXF9hPZVzvbd3eNXrRwT/+gjeQxvC840bLZagVFMzo1EYjSkp4v3kNOHvkAtoORGplmftO9XaN0c9d33ANuhyPTtcP/X9/a5fHn9w/dsn3RZrx40nb59w375NZu0Tfr6dQvbs3rlj+/bqymCX+7atG8inZKHt0PrctQRB1JWbR+7c7uls++zXa6IrX8Jbuq+1Ddi66X92tF5c/s47v/n0kwNZu7+uaf3DEvKHTeTqLOFL6XTYWpvqqirP9PV2mk5/Qw1i77zSdrWjlZqZrKTwpNNhKysxtV+6IFvJK+2NVy5futlruXa1/drV9rNnig/s33P44P4jhw8cPJAlu3lv97W2lsaGejM9jt0ZGsFOf6t8f9auKAaxv2g43t7a8OrHcehZjVrLqVHrtJM7Q6PZqddLly6p2Fve329/8oQcH/dlbN569A55zDp1oMu39epk3u3nO7bvvHvX19cn01uevruMJMlHT549evJs5nGQwONn/rmnU7NPfY+eemeeuANPPtrwVaRabrt1/d13lv3whz/8vd/7PYIgfuu3fusH/j91qY4zJsAAAAAxAXqfltay9U2BmRBJKzlTxBt5amglk9PzvhZ8P98UPfQbVfsTZftF1rtNZfsFY32kno7dd984WzfyQPXu3vufxCJljsdNoPRkpJiDH6lnCAsFovFaCAtRjLk5EqmLqfKMRhJur89Fi3ftfvrf9jvKu4IuN1ku+XOW3kPvr/ftav8zv375P37ZLfFOjhI3r5N3r5N7tqtdAprQRwDNwds3b2Wywf279mcsaHn+o1rQy1/WED8l9x/R7xNLK96c+j2UEZGxgVzRXTli375tuCbjRs3btiwYd/eXd3X2jraGnZv2/rN2frN5de3Z3z54ZmBX7SRh4bJDVuFe8spqCe6nSk5XX2uvLf72uCA7fa3t653Xi44mWe7dd3psF27cklJJc9VlJlrKlsvNfTd7P7q2OED+/dQWn744P7sfbuVlNDSfPFmr6WtpfFCbXVbS6PTYRvo72tpvtjSfLHIdLLIdLLglOhlEjxF67YfefHNA8SSgj9+LfePX8tdtz3YpN/YUfxiRvUbO4qdDtt3NkTwhLzotJw/TJ0/mj323nLSYpSeqk1My2/etN+8aXe53AWnCw6VN22/Qe7ofX7M9nzv4a+y9h8YO3PQZvNIa/mXmSUkSZI571BMzz2dnns6Nft0MuTkDwNPxvxPPlpvjEjLy4pPL/671O9+97vU4f7Rf/5/jxsPKb9YAAAAQAKg7reltVxtaUAWRMrqrp292AUt12ACgQBfy/3TkwE/C/6fD+oeuvWKvaHdXttir2q2lzfYi+sHqPvm3p77XZb7ra3O934qfAcsPeLUYiGD/eTGcD85QRAGgyFF/GFvTIJd5PHQ8u07vjpaY6fHq7/1lfNk3UC3xcpn+w7hx85HxO5dO51O58zMzJRnemPb6v8jjfiPP/r3/+ndPziSm7t109bT+cejLlnsnK/+1Yd79+7dsGHDwYMH1679YnPG2qKrd1OqyD8oIz/ZvCer4PzWu6Spx7F31zYleykvM1VVlNWcK6+qKCsvM/X3dUVUySLTyeLCUyVFp+vrarL37T6wf09O9t5DOfsOHsg6U3JaYSFNDXXUzOelxQVUmaXFBbJOLnGK3vhg766soy/+NJO58MUvyqjXNzad2nU0goESsT/yjYZy9UuXgh95xNhbTpIWo4GITsu7u+0TE2R3t/3RI/LkydMZGzM++/yLjIzNe/fn2C5nPc/825nqY59fkdLyTzefDmr5r34wmPonE4+e8gfjjEw/jA9Ai0/dTKvo6Pjt3/7twmC+J3f+Z1VhjTqQyIAAABgQUHdb0PLEdlAyzWbyclJAS2fmghMs+D/+aDuoS+22eta7dXUTfPFAVPdAHXfnL2l8v2fH13xL0eUf7ecCUmSFmo6NKORJI1GoyElJYWatzwlJdFavnnrUaeTbLnx2Okke27cuXuXHBoKdpIPDpLdFuu335JWK2m1kpu3Ch9sRJSXmg4cyG5tbb3Ze9NuvVNaUrZ9/c7NGzevX7euvrYylpLFzvkvf/nLzz777OjhAx+v/mj37t0Xz1f9nZn8Xi35pY1M3561c9vmLTv3btq4/ra1O5a9KyT/669OfnP89Mm8cxVl+7N2UeRk7z1bZro72Ke8nG+tN8w1lRdqq50OG9VP3tRQ9631RnSn6MVXNtGvNG98YXzx/TzqlWLdbkUfmsRLywXHtFMD2uXrINRbbjEGFyg5RRwt7+y009y582B4eHx42Hf/vs9VcfTZlu+S99Y837vo+jf7JbT8k02nSJIcTP0TCu/ME+/ME0/gycPAE7f/ydj0k5Gpx87Jx++vO6Zcy4uLi0iSXLduXeqiF85Xlc1HiwUAAABih7rfhpYjsglr+WNEW/F6vXwtn56a8E+z4P/5MKw9TpLkA/jB/7HY9OPR6cfj0w9Hp58POCdXbVO3k6ltTzFYDAYjUajkSTJ0Nh1Q4rBkJKiQm/5xk2Hh4ZIigHb4J07QRunBq53W6xWK3nrFnnrFrlx0+G4/Gm+duXS3t07fr3mk1+v+XRzxvr9WbuinqtcyTnfsW3TurWf37tjvXfHun9v5vHcg39WQW7qI086yW2bNzodtju3ZWyWyfWrLeVlRfbb1s4rbUWmk9R85so5mpvz1bHDJ746Yjr9zb69mVl7dn6Td6y5IQ7PP4/lFEnw6or9hUUlL76R7XTYqFcJyHAnNSMRfrubgj+mnbmE7j8XJGTkwolOyy9ftrtcwde2Nvvdu2Rzs91uJ/v7H87Unny2LZV0bNqZmy+h5cw/KTTMvy13fXPUnxflWr5z+5bMnTs3b9pg/7YnMU0IAAAAiALqfltay9WWBmRBBFqu2Tx48EBAyyd9/ikW/D8fH204vjojb3XGidUZJ1ZvPPGrjSc+2nD8ow3H319v/GiDfJ+hEv8xGo0phhSFg3I5kCRJ/0Wjf2b+mVNesczM3ekbc5SQmanoy89qodA5d2zd+MWVRwfvk3uM35wrL4piR+0t9aXFBZVnS1uaaiPd9lhuTk723sMH9x87cnDv7h1nSk5H1EmemFPEONKGF3+81emwvfjjrS/+eOu6jfIzqyc7glp+tq6JMJJifNBGthXnb8/56tCJkxJazvqTQsP42/Lhhq+oPy/RPYkdAAAAWLBQ99vQckQ2lJZXCWt51YpQL8uKKuHNq1YQqftscahH1QrOTuiSI92FbV9qqNbB7eJWyeSKy+Xia/nU5Pj0FIv5+AO0YO+hF2zFEnNoLY216V98/pvffH786MGod9RYXx31o+n6+7qaG86XFp1qb6lfmKdI5/C1PDo4Wh51Ibh2AAAAkh3qfjtiLYeF6S9hLZ/jxJa1iFhxLvRz1jnu+3Nzc3Nz51YQi7Jsgm9FsrIta9GiFSsWMd+lV45kF7asRQRdabraEVVSO3E6nQJaPjE+PclC9b9WAIAFxQLUcgAAACBJoe63pbWcexMPC9NlxLVc0WmMT4OwZS1alGWjXnkrK98FswlHXUntxOFwCGm5d3qShep/rQAACwpKqhcCqp8KAAAAIEao++3ItBwWpsuIa/ncuRUE70TashaFBlScC64TWoX7FmfROXooBu+ihVoCq0VE3iDE2oNkJcPVCi9YtGLFIn4tky4DAwN8LZ/0eaYmWKj+1woAAAAAAABNQt1vR6blsDAF+9ReyuquVVBaPisQK3X+3jtH/fPce8SiLGvwx0VZVsYS/lvWrEX0It7mnJ0EF4d/Ei5ZOsytWZGopOA6Cve30GOz2aDlAAAAAAAAqIUSLRe6kYeF6S7SWj47OxtsFe+do5tHKO+dC59H/lvWrEV0QwpG+NIyryNjo6gaBHeP7P0K1J9qAFQi3N2Cz82bN/laPjHO/QKn6n+tAAAAAAAA0CTU/XbkWj47OwsL01cUaDl9qiWuMf8tpQ0ifEF4FyrSKyTWIpRUkm6W2mkQPT090HIAAAAAAADUIiYth4XpKWEtf8RJ5d69fdRPfXsXEYv29j16VPkeQf0QXum94AL+W/RW/JUllvXtXUS8V8kpmbeVWCrfIwhq82Bhe7lFscui3wlXNpLdLexcv36dr+XL1ucBAAAAAAAAEoa0lnNv4mFhukxYy2e4qUyjPzpJqwwuu7VnEWthZRqxaM8twbdYJVALgv+mS2Ntz9gDq2T+KpJhViO4nUQlQ/9elJa2KKrdLeBcuXKFr+U+74OJcQAAAAAAAECCkNZy3l08LEyPkdByJLnT1tYmoOWeBxNeAAAAAAAAQIKIUMsRPSas5QFEW2lubqUEbQEAACAASURBVOZr+bhnzOcFAAAAAAAAJAhpLVdbGpAFEWi5ZnPx4kUBLX846vMAAAAAAAAAEgS0HJFNWMv9iLZSW1vL13Lvw9FxDwAAAAAAACBBSGu52tKALIiEtLyXmEa0lerqagEtd4+MPwQAAAAAAAAkCGktV1sakAWRsrprFQ3Qci2msrKSr+WeByNeNwAAAAAAACBBQMsR2YS1fArRVs6cOSOk5S6vGwAAAAAAAJAgpLVcbWlAFkTCWj4xMTGJaCVTU1NPnz4V0PKxYe8DAAAAAAAAQIKQ1nJYGDI5OcnS8omJCbU/JkDik6dPnwpq+cOxYc8DAAAAAAAAQIKQ1XJYGMLV8omJia2ZB4A2ENLy+54HAAAAAAAAgAQhreXuh56y8mqgdwS1nESSP4Ja7h69/3AMAAAAAAAAkCCktdw+eF9tb0DUD7RcsxHRcufDMQAAAAAAAECCUKLl+7OzlaCyYCDzlqCWNwtpORpHUkdQyx+MON2jAAAAAAAAgAShUMv9QpmdnZ2bm5uZmfH7/YLmZc9OJUIxmOddMRKyO7OBWzZ/CVUXg5k0G+gKEanZdv4KEZUZlypFs4mMlkfXOER2HNGRRxnqsijajT07lX/hmEv4K8QxZgOv3cQ5Ilp+zz0KAAAAAAAASBDKtfxs9QUmnZbevKJLa3eWDQ4NBwIBvnnZs1MZSmE2xFGVhVRoHnfH2ANb+flLQjEbUrPtUo4ZXCGSMuNTpWg2kdfySBsHaycJ0/JguwntQolRq6rlZgNhMBgiKD7yyghrueuuewQAAAAAAACQICLS8us9VgpLr807PvmLD/N+8MbBC829MzMzPPOaT10RKHteOy2ZUdLPHOqXFq0Us+NaYZlxqlJUmyjS8kgah8SO57+3PKKmoqaWh0ZcxFJbuQhq+Zjr7oMRAAAAAAAAQIKIQsu7btjuOkcq6np++MbBlWtNo6NjAuOUBQWBuZD62Z6dmmowUL21wR8M5vBg9FD/bmp2dmg4ePhtBXLEHEROyR5ddnB1zr74KwgUKSe0tEgxRtWzSuOa1vxreRR7ZGwSgZYrahxSOzYbqEvMuuQkybkwzHZDb867lswGYDBTrSQ1lV5ANxr+hszvQyjU8vAmvI9kQj/LNj6Ss6NQpYUPh7tE6BdDLsJaPjz0wAUAAAAAAABIEBFpufX2nSGny9o/ODXtf3vNyZfeOtzQZrMPDsak5bR7E7TeMOQouE5IQ8IyL+lK/PDHLxMGM39f3BX4kRVaRr+02cAUMIY9ykp4fLU8ij2yNlGk5RE0Dqkdh7Scc8k5F4bxlYXQqeVfS+ZJNxuI1Gwzu/WEVxPfMHwJGWeGYIe9Cb9pKW58JGc/dIH0rwi7ZYkcoPi55kdQy0eHh8ZcAAAAAAAAgAShXMsvd3Z19tw5ffaqd3y8vsX68ttHVnxhmp2dtVptsfWWs2Wcaz1s14hUy7m9nsF/83uzQ2uwVxCInNCKjDkOV1BgBUVaHuwXFbD1KKoU2SbyWh5Z45CqSri3nO20vCvHXIE1xEKo3TCL4rQ5JQ2OX4hYmRJL5BsfZze8linb6OM0iH30vmNsGAAAAAAAAJAglGu54+69jzeVvvTW4Z4+56ovi15dfrS22TozMzN4xyFkXiIdgIq0nG2M0sojJSSMrk72+2YDPepXuFM6uILwOxJCy++X5tRPcIV57S2PYo/cTSgtr5bQ8ggbBzPsKyPqtOFqEoLeLt1uBAtXsmE8tZx3CBLXmHUJ7Nmp4p8ySC+Ri6CWj9x3jA4DAAAAAAAAEoRyLe/queG49+BHy3JffufIq8uPvvtZwezcY7/ff8/pFDQvxjhjMvRodIb70cNwuUPXGbpC94PKa7ni3REiSsYdHC1mOJJCy+5kFhgLLdyXPp9aHsUeeZvIa3mkjUO0LtQ/hK2bcWHM3Asn0G4iGMQuuiG7VTHqw/0nbxA7GXnjk9mJmXs48zaIfcR5Z/Q+AAAAAAAAIEEo1/KOq9fcnom9xouvvHP0tXePVV64Qc1LPTIyonze8vCS1FTh3vKgYjAG9gr0OwpPPC21O0Zh7DHD7H0JrMCJhNCKjzwnQlIe5ffVpRNZlaLYRF7Lo2gcjDAuE781MMYZhFexMx7eJtZuWEsYXz8XaHO8DcM7S1XUW04KNBxuW1fQ+BgXg70kKODSj3yj/xnBo+xFtHxw9D4AAAAAAAAgQSjX8mvXLQMD9iHngyxj/YG8xqnpGY/X+/Ch58EDtwLzQpI48lqe6MYR+WhtRDCCWu66NzjiBAAAAAAAACQI5VpOJRAIzM3Nzc7OBgIBPyPQcg1HXssT3Tig5XGKiJbbR5wAAAAAAACABKFQy5WgsmAg8xYZLUfjSN4IavnwXbvrHgAAAAAAACBBKNFyROeR0nIkqSOi5QOuewAAAAAAAIAEAS1HZAMt12wEtfz+0O3huwAAAAAAAIAEgUHsiGwwiF2zgZYDAAAAAACgOpE+8o2Z2dlZahos4ad6xeGxXNT041ILIgp/BrV5iMLZzuzZqYwprYSne6MXcaf2jvAYIqwSbwWlj3yLoHEIHgb/XAifHfHp48wG0Znt8JQ4oUDLNcOl7rNHLqw/cmF99dWv7zmsqtcHAAAAAAAoR7mWn62+wKTT0ptXdGntzrLBoeFAIBAHLRdcPzhhMxXedM6RxJ6dypniOt5mTls/XTB/SShmQ2gm8/B04axjC67AKyF8lpSc3yiqxF3Bnp0qr+WRNg7GZaV/5J8L/hLx2gcPgTAYDMLnhzNpOUKSpBa1vKen26K/5Jo37awxHLv6ae7lj3fWrNxf/Ztr1zvVrhSCIAiCJC49Pd2q34QAEAsRafn1HiuFpdfmHZ/8xYd5P3jj4IXm3pmZmfnS8rC2sbU64iTMx5R0TTO6yoUrxey4Zpcg/GP8qiS0giItj6xxsPecmm0XOBeiZ0fswKljMBsEt4KQC0V7Wm6xWB7NTOuK9v7zu83vlzs2d5PHzo/sPHlj7Y6aFRXXvlK9YgAAAEDCsFgsqt+EABALUWh51w3bXedIRV3PD984uHKtaXR0TOEg9vCw5VBvJ935mZptDv4ooE727FQiNTVVoMc3tDa3ZHt2aqrBkCrYycyKZJXsgvviriBQpJwDh8SRNRRAaAV+CczjUCyaEVRJcIUItFxp4wgneBL450L07IhpefCThdBpCXePU02BIOjecnt2amp2NmeAPO9K6yEiWt4/fDdZ0aGWH6pfd6ht9TnntqbxrPMjO0229AOXPtxWuVL1ioHEo8P2D2hw9XUOGoDFYlH9JgSAWIhIy6237ww5Xdb+walp/9trTr701uGGNpt9cDDi75aHO0gNZjIkYNLrs6Q8tB5/E1q7OG4lq7CCVRLYF2cFfmQdONwvzVRGxiqcjmty/rVcao+kQi2PrHEw9kwPT+ecC5GzI3g8rIMInhdOU2AOYrdnpxKcMyrZqrQbaLkGyDJ/kt38ocmWXu7YXDKwMa/r86yG9zdXvKt6xQAAAICEAS0HyY5yLb/c2dXZc+f02ave8fH6FuvLbx9Z8YVpdnbWarUp1XLmI9eCKsTuhpbReF4h9NacksV0XbBk6Spx98VeQSByDszol2Z8esCwfIFB2Iq0PNjzLyCsEVRJcAV5LY+4cXCPX+BcCJ8d4eMhudeK3TFuJ3lazjmLgq1KBxHUcqej/5QsqJDLa/q+mZH9Xu5lz/O6/rc2Lkm9/LHW6uWf9W0WfWKgcSjw/YPaHD1dQ4agMViUf0mBIBYUK7ljrv3Pt5U+tJbh3v6nKu+LHp1+dHaZuvMzMzgHYcyLWd8VZj9ltlAELK95SyX5Usmu2SBogRLV1Al8XHUIs8dk3Zgdr80W9FDHzDwi53X75bL7VGJlkfcOPjPCuCfC4GzI37grKOwZ6emZpsj1fJ5ezj/Ao5mtPzmjR6LxUK9qn5nkGAmptyH6tdtPbc8q/H9rMb3t1Yt316bVja0ayrgUb1uAAAAQGKAloNkR7mWd/XccNx78KNluS+/c+TV5Uff/axgdu6x3++/53Qq1nKGULKGmjM0SlAeWEUxDCr4o1DJvKLYGkg95FuuSnbevrgr8Osq6cCiX+EO7Uj4eWWMEsK7VT7WOqIqCawgr+URNw6BJ+HzzoXAErHjEXrsusEQgZYLPhteB9GMltPoUMsfzUx7fK5vWjI3nHlrw5m3chvSixxbTa70mrEcmLne0Gf7BxS4+joHDQBaDpId5VrecfWa2zOx13jxlXeOvvbuscoLN6h5qUdGRkS1nDksmFJakbHnqaH5sIS7oAUMnzXWmFuyiLEyV+M84E2kSlL7ivyRb0K9vKyZucX6v+dv3nL5PZoNhLyWR9o4mI/aI/hP7qOrpHTect5D26mrFIGWk/wrrYdAyzWJ1z9cMbobZg4AAEA/QMtBsqNcy69dtwwM2IecD7KM9QfyGqemZzxe78OHngcP3HIP20aSOyEtvyGq5WgcSRpoucagDx9mrk903v51Dq6+zkEDgJaDZEe5llMJBAJzc3Ozs7OBQMDPCMxLw5HXcjSOJI2Iln97fyhZwX0JDcwcAACAfrBYLKrfhAAQCwq1XAkqCwYybwlq+SURLUfjSN5AyzUG5/B9/tGasRyTK73ebfQHfKpXD8w3Om/OgdXX+egAUDLQbKjRMsRnUdKy5GkDrRc8/j8o1SfeaM7T/XKAAAAAPMEtBwkO9ByRDbQcs1GM1qu5wnSODcl/IX0aPZ2T5HqNQTzis7bv87B1dc5aADQcpDsYBA7IhsMYtdsNKPlNLgvEWRserB0ZIvJld7prVS9MgAAAEDcgZaDZCfSR76JRdS8zIbwhFPKZ9oOrc6azyzCzaNJHHbBm5FbYIruyGrEmdQt8ZHRcsEGMTs7S82RJtY4BOZ5UzJBmvCUaSQ5f2cqXNGYWx9nzsDo6skuJMY6CWr5vTvfOh2R0ZH54tLMRvrnYOVWnhRbwtxQdmWJzfnoXMslDn9serB4JMPkSu8eN6teTzBP6Lz96xxcfZ2DBmCxWCK9ewFgQaFcy89WX+BQUVNfc6HxYlOLhJabDYTBYAhP+a3YIuzZqQzlMBsIwpC98LRccH17dipLI6OvtMBJUMPM5bWc0zI6Lb15RZfW7iwbHBoOBAL8xsE4RfSP4cMLnTMlSxgFzseZYpbE3kc04TSX6D4EiuunU/HR8rbtSwkiqOVt25cSaSWOb52Oxj1LXtzTJrSEtaHcyhKbC4H7EgmGJnspM+/3daheGQAAACCOQMtBshORll/vsdL03uq39g/a7wy1tF0W13J7dqrBTJqDXh6BUAitugB7y0XWD6lmjCKXgANWFEVaTrcMS6/NOz75iw/zfvDGwQvNvTMzM9KD2INHyf/8QskSdhnxDq9YsyEm3eeWF1VxidBym9MRASUriaVLFi/NbHA6bM7CNGJlPrW8I3Px0swGgSX0tkpWlthcCJ1ruezh2yc6Ta50kyvdPtGpem1B3NF5+9c5uPo6Bw3AYrFEdPcCwEIjCi3vumG7aR3otzvuDN1z3h/uuHJVVMspK6dFwp6dmmowpLLG79JDclmqIdYLnZqdzRnEzBzSK9Z9GvpZeF+8XXA8jDPimFGIOfijQHH27FQiNZXRax6uZ3Btbsnhk8PonRWqqGSV7IL7kj9wyVBaXqNEy7tu2O46Ryrqen74xsGVa02jo2Ny85YHP8JgDTFgviG5JPyGcHMJndDwGRFudqKtULAGQm2Le9L5l5NfT/qfotsSwoP12Qcby9WNg5YXphEr82lhZpkz+y16Cb2tkpUlNhcE9yWy9Ps6TK704pGMocle1SsDAAAAxAVoOUh2ItLyrhvf9vbd7vvWbr8zdM953zUyMjY2ZunqEjOvoJXTJmHPTmWapMEc7i/kGJDo4HCGVoVKZC8Jh+5aldkXZxdibhPu1GUUIr0+S8rFv2BPLeH3rMt2iwpWSWBfCg5cMoq03Hr7zpDTZe0fnJr2v73m5EtvHW5os9kHB6W1nGm1HBVVskTqTIVPaPi4RZqC8lYYXJPXtngnXXCgBPe75azfDsFtBS4ZqxDxyitLzFresGdJWglDsKHlqt+UKFmte9xscqWXjmwZmx5Uvc4gjui8/escXH2dgwYALQfJjnItr6ptsPYPDgwO3b13f2xszOPxeL1er9fbZ7WJmBfv2VRMzWF0kgr084n3ltuZP/OXCKzP7ZOUUl3BQpiHwClEXuMFzgTB7V7lnRyJk6CkStx9KThwychr+eXOrs6eO6fPXvWOj9e3WF9++8iKL0yzs7NW0cYRqiqv15nVNOSWSJ0p5nXnthLOGeGeoOCABNZwB3pF+hMCRtvin3SzXAtmGr3EtoI99rw+/aivboxazrfxBGs59X8wPTUaPUEaXmVfr3jKTK708tGdV3paFkJ98IpXvOIVr3iN5dUCLQdJjnItr7vYfGfo3rDL5Xa7fT7fVCiDdxzC5kX3ldMuYRa1aLNBQf9npFrO36nwvkR2EVxXuJc7WEgEWs7ZI69ksfpzS1dQJZGjkzpwychruePuvY83lb701uGePueqL4teXX60ttk6MzMj2jjYTk7VjnsplSwhhf7FWSbeSjhnRL4Vhr8Mzm5b8vIstJAqTXpbxZ/WRHd1Y9Pyhj1LWJ8oECvz8d1ydYno8Jvc+SZXesXo7qmAR/Wag7ig8/avc3D1dQ4aALQcJDvKtbyhufX+sOvBgwder3dqasrv9wcCAb/ff8/pFDQvjj2EBiCzn7/NGmjM6wMML+A9iZ3R6yk2iJ0MdSQyOliF9yVaaeYzuSgd5hQi2CcqUBS7nsyhx8ySBevPOQlmuSrZeftScuCSkdfyrp4bjnsPfrQs9+V3jry6/Oi7nxXMzj2WaBxCz0qnD4w+ACVLxM9UuLmEVxZudmbxEyT+JHZW2+JfYCVazvfy8AXjPqdetJDYrm5cHvnmZApz27alRFqJw+Z0NOxZsnhPm9ASekMlK0tsLgTuS5TjD/jq3UaTK71mLMcf8KleHwAAACBqoOUg2VGu5a3tHZSTT0xM+P3+mVBGRkaEzIv30GzOWF3O+GGhQbjMLbjzlnNHpksUwTUpxoq8J2FzKsl8VhjBHXuemm0PDXcW6qQUUDDWzrkli0gV9yTwNxQ+LuF9RTfSWV7LO65ec3sm9hovvvLO0dfePVZ54QY1ablI42A9ti5crfjOW84driDV7KROkNi85fzufs41kddy5scNnG1TpX4tRH6zori68ddyh60jc3HwaBi93Owl+auCpq1kZYElEuhcyyM9/KmAp2J0t8mV3ujOU73yIHZ03v51Dq6+zkEDgJaDZEe5ll+7bunrs9rtg3fv3RsZHXU/fPjQ43n40PPggVvuYdsJSYxzVyHikdfya9ctAwP2IeeDLGP9gbzGqekZj9e7gBpHciXKQQ3RJF5aHiH5q5Zs65ifwnFfEile/3DpyBaTK/2Kp0z1ygAAAADRAS0HyY5yLZeOSubF7HVNlMnoL/JaTiUQCMzNzc3OzlJfb1C7cSRttK/l84jOtTy6wx+bHiweyTC50rvHzaofAogFnbd/nYOrr3PQAKDlINlRqOVKSIhGICpERsvROJI30HJAMTTZa3Klm1zp/b4O1SsDAAAARAq0HCQ7SrQc0XmktBxJ6mhGyzkTpOmWWA7f6ms1udKLRzKGJntVPxAQHTpv/zoHV1/noAFAy0GyAy1HZAMt12w0o+U0uC+J6Z5mvNrkSi8d2TI2Pah6ZQAAAADlQMtBsoNB7IhsMIhds4GWa4zYD7/dU0RNZu71D6t+OCBSdN7+dQ6uvs5BA4CWg2Qnlke+zc7OUtNgiTzVy56dKvMgNqk5reYpcdgFb85tgUm4I6sR6yQsvCh95FskjUPgYX3hRQYzyZusjgjO9i7yiD9q7fD5Yze+ODYsdrUiLjWBj3NTEmg54OAP+BrdeSZXetXYvqmAR/X6AAAAAEqAloNkR7mWn62+wKTT0ptXdGntzrLBoeFAIMA3L3t2qsFMkmaD2DTO7HmfzQaCMGQvPC0Xm3+aNZN29JUWOAkLz8zltTzSxiE8ZXx4lnXeCaVbk9j5oeb65kxUTk8Hz3+N+mSou3lcSmAEWq4x4nL4UwFPzViOyZVe7zb6Az7VDwooR+ftX+fg6uscNABoOUh2ItLy6z1WCkuvzTs++YsP837wxsELzb0zMzMyveVmA8+mROQrKbQ8LOZsrZ732qgTRVoeWePgHzjDuPnyLf7hDqvAbEPobbMh1WBgWXq8es5V1/K4BloOBPH6hytGd5tc6S0PC1SvDAAAACALtBwkO1FoedcN213nSEVdzw/fOLhyrWl0dExuamp7tkGow1mwFzo1O9sQHrQcXCg4ZphpxKGf6XVF1Ye3X+a4aGqPjELMwR8FirNnpxKpqYxe83A9eYOyw0P0DQbmWGsRR5Oskl1wX/IHHkMi0HKljYNxUakaS4kz/W/eVtx1gvpOmg2p2WbBfnLqAgS3F79CBPMzAuHKCBwL47qKLgnuWuaKMmvCaeVmugKcUf8CzUI20HKNEcfDH5seLB3ZYnKlW8arVT8uoBCdt3+dg6uvc9AAoOUg2YlIy6237ww5Xdb+walp/9trTr701uGGNpt9cFBGywW6yiUGhzMUIyTa7CXMgsNORzDHOLMGmSvYL+stdiHS67OknGFPfHGjrJD/hWhpfxKsksC+FBx4DFGk5ZE1jrDs8o+Je1qCA9iFtuKeKfp0SAxfF/9AKHyFwsULDbZnuXx4VeYICrEloUOQu6KMtsJt5fxfjOAqkk1QJJrRckyQNh8MTfYWj2SYXOlWX6vqlQEAAAAkgJaDZEe5ll/u7OrsuXP67FXv+Hh9i/Xlt4+s+MI0OztrtdoktTwsVQIeJLGQ71BiusvrTZUyEqnOToLZ4y7xRWfh2hLMsHtECYIQ9EGxwmWrxN2XggOPIfJaHm3jCB6O5IUW/j65SI+6PTvVYKa2UKLl4lcouFf+zvmfGcg2WYFjk7uiZsFNGCP5pdux4sagGS2n0bmWx/3w7ROdJle6yZXumOxS/eiALDpv/zoHV1/noAFAy0Gyo1zLHXfvfbyp9KW3Dvf0OVd9WfTq8qO1zdaZmZnBOw4p8wp/K5iQGwwcuZZTi8zc5WYDIfroNG4hjDHKPBskZHvLWX7H+z40p2Sx+nNLV1AlkaOTOvAYIq/lUTYOkiR5Hf4k24UlPrkQbE727NTU1NTwY/2ltFzyCpkNhMFsNki2UTJqLSfpnQhfUdZq7FYupeURX3toOZCl11tvcqUXj2S4pm6rXhkAAABAEGg5SHaUa3lXzw3HvQc/Wpb78jtHXl1+9N3PCmbnHvv9/ntOp6h5MQbxMp7Kzngz/G/ek9j5Y3VFRJ7d6chUFyEPEdBy3lBgZiE85xcpil3P4GReooOMpU6CWa5Kdt6+lBx4DJHX8kgbB39UN6PmohYrsBWzRNZQb4VaLnGFzAbBLmeBzwMiGMQevFJKrihjL9xWzvnFYDQTdhOUD7RcY8zT4V/xlJlc6aUjWzCZ+QJH5+1f5+Dq6xw0AGg5SHaUa3nH1Wtuz8Re48VX3jn62rvHKi/coOalHhkZke0QFeotD+tG+KlVgkLGGWgsUDBb3FgrSn81ONRTKTL2PDWbfiyYknH49BO4hIYmi2i5wEngbyh8XML7mo9x7PJaHkXj4B6BwBPMBC4ff6tgBHuPhYU8fEWlr5DwzHcSo8dZYyfElqSmKrmi/D55gREU/BMmenrEAi0HCqEmM68Y3Y3JzAEAACxAoOUg2VGu5deuWwYG7EPOB1nG+gN5jVPTMx6v9+FDz4MHbgVaHo+IT1qNzGvktVz9xhH/6KK5Qcs1xvwdvj/goyYzr31wGJOZL1h03v51Dq6+zkEDgJaDZEe5llMJBAJzc3Ozs7OBQMDPyLyZF3MOq/noCUbkI6/lKjWOeYvIAHbtBVoOlDMV8FCTmTe681SvDAAAAMAEWg6SHYVargSVBQOZt8hoORpH8gZarjHm+/C9/mFqMvMrnjLVDxbw0Xn71zm4+joHDQBaDpIdJVqO6DxSWo4kdTSj5Zi3PGG4pm5Tk5n3eutVrwwAAABAAS0HyQ60HJENtFyz0YyW0+hcyxNz+I7JLmoyc/tEp+qHDJjovP3rHFx9nYMGAC0HyQ60HJENtFyzgZaD6Lg13khNZu6ctKpeGQAAAABaDpIdaDkiG2i5ZgMt1xiJPPxObyU1mbl7+q7qBw4odN7+dQ6uvs5BA4CWg2QHWo7IBlqu2UDLQSy0PCygJjP3+odVrwwAAAA9Ay0HyQ60HJENtFyzgZZrjAQfvj/gq3cbTa70mrGcqYBH9cMHOm/OgdXX+egAUDLQbIDLUdkAy3XbKDlIEamAp6qsX3UZOb+gE/1+gAAANAn0HKQ7EDLEdlAyzUbzWg5Jkijb0oSv1Ovf7h8dKfJld7uKVL9DOgcnbd/nYOrr3PQAKDlINmBliOygZZrNprRchrcl6jC2PQgNZl597hZ9coAAADQIdBykOxAyxHZQMs1m9i1vGQlQWVpZgO1pCNzcXDRynyxJTRKVpbYnI/OtVzFwx+a7KXMvN/Xofp50C06b/86B1df56ABQMtBsgMtR2QDLddsYtXywjRiybYOh83pyF9FLN7TZnO2bVtKpJU4bE5Hw54lIkvozZWsLLG5ELgvUZF+X4fJlW5ypQ9N9qpeGQAAALoCWg6SHWg5IhtouWYTv0HsDXuWEKsKbc7CNGYv99LMBoEl9FZKVpbYXAida7nqh989bja50otHMsamB1U/GzpE9QYAVARXX+egAUDLQbIDLUdkAy3XbOKn5fmriLQSjjkXphEr8/lL6K2UrCyxuSC4L1GdK54ykyu9fHQnJjMHAACQMGLX8p6cc/WLdtUv2tX5RcHdb28q3Ir6qp1st4GT8b0/giBWFYZubIKjDueP4B1azIVwjjF/FX0U0SJwQvQNCthwkAAAIABJREFUtByRDbRcs4mLljP/Q4KWq35TonodHs1MN7rzTK70qrF9mMw8wSyQBgBUAVdf56ABxKjljf+0/z/ve4qseMysfX8v/mi7m+2KzLzwjTqLqVkZVAsS1YKK3rJSuYjchhjDBemlrdtW8qpWNu2pQT9XcKGPUsUfRIhgfAJmd9TsdCBliOygZZrNnF8Ejv1/1CCtZz6P5ieGo2eIA2v6r5e77pW++CwyZVe++Dw9a5rqtcHr3jFK17xqvlXSwxabtlWdv7ffukgjpHE+RHimxvEvpr/8zetbx5Tsi2rtzxk6Vz4lkvf2CSLljNq25G5ONZqi50QfQMtR2QDLdds4jlBGuXM+G652n0FqteBYirgqRjdbXKlN7nzVa+Mflg4DQAkHlx9nYMGEJmWF7YPf1JDU/sH69uILU7ixDhRNEJ8YyNyLhEZFf9mDXOd4U9qnIXtksU27FkprJodmYuFh/sVphFL0lYtIQiCoEVXZGg3qz851Cefv0p+EDhPywvTwjsIP7iXWU7DHnaVaEpWEsSSxUsZBYany6FW5hdemEYsWbyUPZ+O1AmRqZvQThWdhyQAWo7IBlqu2cSo5cy/qsH/IfAkdhDC6x8uHdlicqV3eitVrwwAAABtE5GWD39S4yJyaGqINc3ERhuR4yCODRC5XcSeBiL9LPEJcx0XkTP8SY30TZGYE4r2KxSmEaGR4cFh8OH+c9647nBHBe+BPlKdz1K95dROBcoRLZBdK8m+k/AR8SqgpKNFtG68nSo7D0kAtByRDbRcs4njvOWRTDwe/h8C85bH/aZE9TowGZsepCYzvzXeqHpl9MBCawAgkeDq6xw0gFh6yy/TVb1b39+mdjWRezpJHZeJrZVEb+u/8+bIugtb9u2VPwuRbK3PNxJzrJQxvfVQ4Run+ih8qG+ZckuYgEt53bI88uR0vJwHwmzHPo+TaBwXlGiJ0RB3QR2qug8JAHQckQ20HLNJp6D2CMgf9W8fZaJ+5KFxtBkLzWZuX2iU/XKAAAA0CqxfLd8qLe39i+3nCN+3UisbyTWVxGf1f7lloGLl5WXULIy3Okt4IcKvltOSThTxXlaHuyQp/cVghpzLtYlztVyzlBHzjj5YDmKtZzT6S1QuOD350XKV1I3sYfqyZ2HJABajsgGWq7ZqKTl84jOtXxhHn6/r4OazNw5aVW9MtpmYTYAkBhw9XUOGkAsWu502O50WhqW7jlDrD5DrK77m+0ROjlnPhqBr93JPomdJ7FCM5C1bVu6Mm0VY5OQoEqMVBfQ8tBWwWoIlKNMy5kD1Cmj5hcu9lg7wROiqG68nSo7D0kAtByRDbRcs4GWg8TQPW42udJLR7aMTQ+qXhkAAADaI0YtjxfCveWMt1jDrflaHl4tbRWvt5w3M1n4UWfiXhpehyCoZ6SxlqwqFCtHsOeZ+4mDxNPXJAaxi54QRXWT2mmM07apC7QckQ20XLPRjJZzJkjTLQv58K94ykyu9IrR3V7/sOqV0SoLuQGA+QZXX+egASwQLY8fip50C7QEtByRDbRcs9GMltPgvmQh0+TON7nSq8b2TQU8qlcGAACAltCGlof7gZO84xdEAbQckQ20XLOBlmuMBX74/oCv3m00udJrxnL8AZ/q9dEeC7wBgHkFV1/noAFoQ8uBnoGWI7KBlms20HKQYKYCnpqxHJMrvdGdBzMHAAAQL6DlINmBliOygZZrNtByjZEUh+/1D1eM7ja50ts9RapXRmMkRQMA8wSuvs5BA4CWg2QHWo7IBlqu2UDLgSq4p++WjmwxudIt49WqVwYAAIAGgJaDZAdajsgGWq7ZQMs1RhIdvmvqdvFIhsmVfmu8UfXKaIYkagAg7uDq6xw0AGg5SHag5YhsoOWajWa0HBOkJSNDk70mV7rJlW6f6FS9MgAAAJIaaDlIdqDliGyg5ZqNZrScRudannSH3+/rMLnSi0cyhiZ7Va+MBki6BgDiCK6+zkEDgJaDZAdajsgGWq7ZQMuB6nSPm02u9NKRLWPTg6pXBgAAQJICLQfJDrQckQ20XLOBlmuMJD38K54ykyu9fHSn1z+semWSmiRtACAu4OrrHDQAaDlIdqDliGyg5ZoNtBwsEJrc+SZXesXobp9/VPXKAAAASDqg5SDZgZYjsoGWazbQco2RvIfvD/ga3XkmV3rNWM5UwKN6fZKU5G0AIHZw9XUOGgC0HCQ70HJENtByzQZaDhYOUwFPzViOyZVe7zb6Az7V6wMAACCJgJaDZAdajsgGWq7ZQMs1RrIf/lTAUzG62+RKb3TnwcyjINkbAIgFXH2dgwYALQfJDrQckQ20XLPRjJZj3nLN4PUPU2be7ilSvTIAAACShdi1/My58x9nZH+ckW08VXxn4JbyDUtWEnRWFSbu5ieB+81fRSze0yaxpGHPkrQSR/4qgl8l6i2F5cSrJvOx8rwDLUdkAy3XbDSj5TQ613JtHL57+m7pyBaTK73TW6l6ZZILbTQAEB24+joHDSBGLV+78/BP39/y8zU5P/tk/8ybP4gfa9CMy9ZSRAr80P/bNizZB4MuW3b0iXbOhK/31DJBEEQYUHlL7E5HfmrlmzrcOSvImjL5bylsJx41WQ+Vp53oOWIbKDlmg20HCxMxqYHi0cyTK707nGz6pUBAACw8IlFy0+VVPz0/S1pW0yfG9sNmeVvfmn88cpNOw/myW8rJMzxh7+XxOw3TMOeJRxBZS8pTFua2SBcK+otheXEqybzsfL8Ay1HZAMt12yg5RpDS4c/NNlLmXm/r0P1yiQLWmoAIFJw9XUOGkBEWn7p8pX88nqaX6ze9i8fZ63YXvLRvhpDZvmy9Xk/+WjXa2nrmevkl9dfunyFU05H5mJGlzWDwjR6eclKYlWhzVmYRixZvJQgiJX5rJ+pQqhQTluYRixJW7WEXhLquWUYr9R+6QTXDw8sp7vTuXsUWoeNjLJ2ZKbtabM527Ytpfceql7wLWXlKEBZTeZh5QQALUdkAy3XbKDlYCHjmOwyudJNrnT7RKfqlQEAALCQiUjL88vrl63Po3l5+fqffLhr2fq8tC2mdzJO/utvcv/5g50vvb2Wuc6y9Xn55fWccjoyFzO6WxkIajk9wJvzc9hgFy/NbHAWptFjp4Pb8nqhRffLgNo2vCZdCG+PAutwkVbW0De027YtDR4XPaie+eVt2XKUoKwm8V85EUDLEdlAyzUbaLnG0N7h9/s6TK704pGMocle1Suz8NFeAwDKwdXXOWgAsfSWr958+LX3Mn72yb5/U3uz3+d87NP9r3y7oZla3bFu7c8ZLyMn5mPbSPCfenhd8W0XHi/OfAhfrP6W5w4T1KdZXb5JQ1fxVVmbaGDu4ZCL2lqBxuDYXqo6wm8V85EUDLEdlAyzUbaDlY+HSPmykzH5seVL0yAAAAFiaxfLe839a74otdr7y7/p8/2PnPH+x85d0NK77Yde1ah/y2Yt3LkWg5t99bgZaL7Zep68Ftg29RI+HTSgT3yFtH6C1xZWV9Q5t9BrhvzXNveUS7i3/dYgVajsgGWq7ZaEbLMUEafVOieh3mg05vpcmVXjqyBWYujVYbAFACrr7OQQOI8UnsfTe7fr0155+WffFPy774IH2vIid32JxiT0QPa3P+KkJKy5kD2oNSrUTLRfbLGNweXMKQ8NBj0nl7FFiHi5SylqwM/sD4UIDeu6zoxlPLI9rdPNQtVqDliGyg5ZqNZrScBvclWqXdU2RypVeM7vb6h1WvDAAAgIVG7POWR43Q/OH0DFtpqyR7y53Cj3xja3nwkWxcYRbaL3/m8PASunNY4pFv4h3pYspKzTHGrdLSzAbOW3LlKERpTeK6coKAliOygZZrNrFrefi/BMbjQ2SX0ChZWWJzPjrXcm0ffqM7D2YujbYbAJAGV1/noAGoqOUAxAVoOSIbaLlmE6OW80crsR/CuTg0WwZ7CV2CkpUlNhcC9yUaxh/wwcwBAAAIAi0HyQ60HJENtFyzieMg9vCsHvx5PjhL6K2UrCyxuRA613LNH74/4KsZy6HMfCrgUb0+Cw3NNwAgAa6+zkEDgJaDZAdajsgGWq7ZxFHLudNjOoLWzV9Cb6JkZYnNBcF9ieaZCngoM68Zy4GZAwAAoICWg2QHWo7IBlqu2cRNy0OPJ4GWq35TonodEsBUwFM1tg9mzkcnDQAIgquvc9AAoOUg2YGWI7KBlms28dFy9kwbidRy6v9gemo0eoI0vGr+1esfLnXuMLnSK4ay/QGf6vXBK17xile8qvtqgZaDJAdajsgGWq7ZxEHLGU4e/Ce+W65qX4HqdUgYXv9wxehukyu90Z3nD/hUr89CQFcNAHDA1dc5aADQcpDsQMsR2UDLNZtYtTz8mHT+EjyJHcw7Xv9w6cgWmDkAAABoOUh2oOWIbKDlmk2MWh6etJwgCIKgurIVTDyev4ox6B3zlsf3pkT1OiSYselByszbPUWqV0Z1dNgAAA2uvs5BA4CWg2QHWo7IBlqu2cTxSeyRkL9qybaO+Skc9yU6BGYOAAAAWg6SHWg5IhtouWajkpbPIzrXct0e/tBkb/FIBsxctw0APMLV1z1oANBykOxAyxHZQMs1G2g50Ay0mXePm1WvDAAAgAQDLQfJDrQckQ20XLPRjJZzJkjTLTo/fMdkl8mVrmcz13kD0Dm4+joHDQBaDpIdaDkiG2i5ZqMZLafBfYnO6fd16NzMAQBAn0DLQbIDLUdk83oo0HKtBVquMXR++BR6NnM0AD2Dq69z0ACg5SDZgZYjsnn99depH6DlWgu0HGgSPZs5AADok9i1vNly5siF9UcurK+6cmJo8KayrcJzvsZA/qrQLLPMJasKYyqWOYttjEUpqP/iPW0SSxr2LEkrcdicbduWUhUKz8gTeou3VUTz40ZcE95b4dMV3l186yYPtByRDbRcs4GWawydHz4TfZo5GoCewdXXOWgAMWr5iYatmedXHbv6ae7lj3eeX3modq0yM49Ky9u2LeXMFNu2bWnY+hr2LOFYesSUrOTo5TyZecOeJZSesirPXmILzYwb/qyhZCV9gNRbvK3ati0NntiGPUs4ph17TbhvdWQuDp0u5rmKV92UAi1HZAMt12yg5UDD6NPMAQBAn8Si5XWdBbvOryp3bO4mj50f2XnyxtrtNe8VtuxXsG2ctNxhcxamUX3IHZmLCf67sZc/j/DtlL2kMG1pZgN9gJyjZnwAwdiqMI3+WKEjc7HiDymU1UR0Zfbu4lw3eaDliGzw3XLNBlquMXR++Hz0ZuZoAHoGV1/noAFEpOU3h5rbncU0e2o/OtS2+pxzW9N41vmRnSZb+oFLH26ueJe5Truz+OZQM68onpYXpoXHjgctNH8VazB5qPeV56glKwliyeKljALDg6WplfmFF6YRSxYvZY+mZvT9spGvm9BOhdZhIyPDHZlpe9qEa0W9xd+KpbsMDZZDUU3EVw5eBeow4103eaDliGzwJHbNRjNajgnSgBh6M3MAANAnEWl5u7OY+q+BYmvN8uzmD0229HLH5pKBjXldn2c1vL/x7DLmOiZXeruzmFeUVG85JXhhi6M7sUV7s9mjzSV7ZYP2WJhG8CqgpAtXtG68nQqsI1BtCRkOfkO7I3Px0pVp7O+WM7+8bZt/LRfdXZhwl37c6yYPtByRDbRcs9GMltPoXMt1fvhi6MfM0QD0DK6+zkEDiKW3/ER7xrbqtNzLH+d1fW7sXJN7+eOtVcv3138STW85/1lroT7qsG8r81tmOfTTxQQK5xUl2luuoG4CO+XXX7LavCX5q1bmO9mD80PfLQ++xd9KQn3pGgrVR1FNRFdmfcYRTd1iBFqOyAZartlAy4FO0I+ZAx3SNdh8vHnr8eatjbfOTE+Pq14fAFQhlu+WD9p7Dpg/23pueVbj+1mN72+tWn7A/NlNW6uCbblazlRiejh0yOuIoPUp1nJOp7dA4YJf2BYpX0nd+DsVqL9ktblL6G9oM7+qTdks68vb3K3i/91yid05eOMO4l83eaDliGyg5ZoNtFxj6PzwpdGDmaMB6JBTbXt3175PPT4687zhaMNGmLk+wa9/jE9iv337uvFixoYzb20489ah2rXKnNwmqOUhTwuOSGc9dTwSLWeKImXU/MKFtVzkSeyK6sbbqcA60tVmLylZyeisDm1Olcl4i1dOlE87V1gTid3RJzDudZMHWo7IBlqu2UDLga7Qg5kDXdHef363+X3m46N31KyouPaV6hUDIPHEPm95VIQfhxb6yjRryapC1joMvxXseeZqnsTT1yQGsVMIzVuupG5SOxXvSBeTWGqOsdBy+plzK/O5b/HKiWpucMU1Ya/MGbq/NHPbPNRNHmg5IhtouWYDLdcYOj98JWjbzNEA9IPPP+qctB648Bn/8dFbK99zTlq9/mHVKwkSCX79VdJyAOIGtByRDbRcs4GWAx1Cm7llvFr1ygAgi9c/7Jjs6h43N7nz693G8tGdkT4+2uRKrxjdXe821ruNnd7K7nGzY7LLOWmdCnhUPzoA4gW0HCQ70HJENtByzQZarjF0fvjKcUx2FY9kmFzp7Z4i1SsTR9AAtAHt4fVuY+nIFr5jm1zppSNb6t3GY1fX8h8fndXwEWXgghvyqRnLYeq6e/qu6mcARAF+/aHlINmBliOygZZrNprRcsxbDiJlaLJXk2YOkpShyV4xDy8f3dnozuseNw9N9jonrT7/KL3VxJT7UP065uOjD9Wvu++2C+7CPX3XOWm1+lq7x80tDws4He8c6t3GK56yW+ONzkmrP+BT/fwAIAu0HCQ70HJENtByzUYzWk6jcy3X+eFHytj0IKVAje48bYgHGkByMRXw2Cc6Wx4WcFSc6eFMCRfE43N905JJPT76aMNGMSeXgKnrTe78qrF9gmPgqSo5JrvwrfWFCX79oeUg2YGWI7KBlms20HKgc7Rn5mDh4/UPW32tje48pvdWje2zjFcr8fDEQIl6p7ey3m2kxpVwPjhoeVhwa7xxbHpQ9aoCQAEtB8kOtByRDbRcs4GWawydH350eP3DFaO7qW/YJvsTsNAAFjJj04Pd4+aasRym39Y+OHxrvDEu/c/zevW9/mFqmH2TO58z9L14JIPqSHdOWlU/yXoGv/7QcpDsQMsR2UDLNRtoOQCPtGXmYKHhD/j6fR21Dw4zVbbJnd/v61ggHeNR4J6+2+/raPcU8Ue81z44bBmvdkx2YfgJSDDQcpDsQMsR2UDLNRtoucbQ+eHHwlTAQ3VjVo3tS96vzqIBLCjc03eveMro742Xj+5s9xTZJzrnyVfVuvo+/6hjsqvTW8n56IFS9F5vvWvqturXQg/g1x9aDpIdaDkiG2i5ZgMtB4CGNvOK0d3Ja+ZAdfjd443uPPtEp+oVS8yxOyet3eNmjqKXjmxpeVjQ7+vAbxaYP6DlINmBliOygZZrNprRckyQRt+UqF6HpMYf8FEP4iof3ZmMz7JCA1AXfve4Zbw6YSK60K7+VMDjmOy64imjviHCfLhdp7dyaLIXo9zjy0JrAKqcAdXvRgCIBWg5IhtouWajGS2nwX0JiBHazEtHtiSjmQNVcEx21buNOuweV4h7+q7V19rkzuc81L3RnWf1taILHcQFaDlIdqDliGyg5ZpNnLQ8fxWxeE9b8J8dmYsJKivzxZbQKFlZYnM+OtdynR9+HGn3FFFmPjTZq3pllIMGkHj6fR30w9UT3D3OIVmuvnPSahmv5jyRvmYsp3vcjA/CYiFZGsC8ngHVtQqAWICWI7KBlms2MWt5w54llDGHtLxt21IirST41uI9bUJL6M2VrCyxuRC4LwHxgjJzkyv91nij6pUBCw1/wHdrvJEenl0+uvPWeCNGZUeEzz/a7+vgdKFXjO6+4ilLro/DwAIBWg6SHWg5IhtouWYTp95yhjAXpjF7uZdmNggsoTdUsrLE5kLoXMt1fvhxp9dbT6lCp7dS9cooAQ0gAUwFPN3jZvoL5FVj+/p9HarX6lEyX31/wOeY7Gr3FDFnRKeeEmef6MSchQpJ3gYQxzOgulYBEAvQckQ20HLNJu5azjLnwjRiZT5/Cb2hkpUlNhcE9yUgvtgnOqmuvCZ3PvpCdY7XP9zpraS7dmsfHHZMdqleK43hmrrd6a3kTIfe5M6fv4nlgGaAloNkB1qOyAZartlAyzWGzg9/nnBOWqmu0ZqxnAXecYcGME94/cP0lxooS3ROWlWvFQeNXX339N1b443Mr6AXj2S0PCzARyFiaKwBRHcGVNcqAGIBWo7IBlqu2SS7llP/B9NTo9ETpOEVr/F97ehtpr5FXDG6u6O3WfX64DVhrz7/6Hn78fCTyQaNY9ODqtdKV69XelpujTeW3csM+/nwpnZPUevNOtXrhtcF9WqBloMkB1qOyAZartngu+UaQ+eHP6/4/KNUx13pyJYF2FNKgQYQR3z+UeaQ9SZ3/gJ/Trjmr757+m73uJk5C3r56M4rnrIFfl0ShuYbgJIzoLpWARAL0HJENtByzSb+Wo4nsQPtQk9pXjySgVmpNUzSCbneGJse7PRWMp8PVzG62zJe7Z6+q3rdgIpAy0GyAy1HZAMt12zir+WKJh7PXxU0bcxbHv+bEtXroHmueMooE+j11qteGQ5oADFCPWWdFvJGd14SCbkOr75z0nrFU0Y/FZ96MH6vt16tqePVRYcNgH8GVNcqAGIBWo7IBlqu2cRJyyMlf9WSbR3zUzjuS0ACoCdOa/cUqV4ZEBc4057Vu40L9qsKgA81vxpz/vOasRyrr9XnH1W9biBhQMtBsgMtR2QDLddsVNLyeUTnWq7zw08k9MRpje68hfN4djSAKPAHfLfGG+kR0ckr5Lj6/oDPPtHZ5M5nTq5W7zb2+zoWzi/p/IEGAC0HyQ60HJENtFyzgZYDEDXMidPQKZek9Ps66EeI1YzlJKmQAw5TAU+/r6PebeRPfq563cD8AS0HyQ60HJENtFyz0YyWcyZI0y06P/zE456+S0ndAnk8OxqAchyTXfSc2BWjuzUgbLj6fHz+UauvlTn5eenIliueMk0+HA4NAFoOkh1oOSIbaLlmoxktp8F9CUgwUwEP9Xh2kyv91nij6vUBsrimbtP9qOWjO3HV9IDXP3xrvJHp59SXz/UwuF0/QMtBsgMtR2QDLddsoOUaQ+eHryLd42bqXr/lYYGKN/poANK4p+/SXzwuHdnSPW72B3yq1ype4OorwT1994qnjH6UQPFIRrunaGiyV/WKxQ4aALQcJDvQckQ20HLNBloOQLxwTHZRXzWvGtunySGySY3PP9ruKaJNrNNbiW5SncN5OFzF6G7dzqymGaDlINmBliOygZZrNtByjaHzw1cdr3+YGiVbOrLFMdmV+AqgAfCZCng6vZX01FntniKtqheufhT4/KO3xhurxvbRft7ozkvSBw2gAUDLQbIDLUdkAy3XbKDlAMQXf8DX8rCAur+3jFerXh894w/4er319FTkTe78selB1WsFFiauqdtXPGV0aykf3WkZr9bqJzhaBVoOkh1oOSIbaLlmAy3XGDo/IWD1ddKdc/Wu42JHCyNBvD/t3fGMVYceX5v3er2j5Puz9tolcsmF+WSf/Jn/oiEAsrpjaP1RjrpThvtnSFZzR5iTzme3xof6zU2a4zWnLlz7N3MzWBibILW2DAQvMY7nuFgF4PBZoWXifCYmZyPRWSBsQcYYGAm/7380e91V3dVd9Wr7ve6u/rz1UcW7ulXXd3166r6dlVXi0XgwKfIe4LSz879B4uzi2ff/WykioPnBAC2HKoOthxphS13Vs7Ycj6QBmXj2r053xYeufE8g7SD5PLdj8RPkRfyNgFUHX9lOHHw/Nytt1gzouRgy6HqYMuRVthyZ+WMLQ+ouS2v+emXjcX7N/wPcb15fevM4qkBHLHmAXD17kzwBazDN56bXTxbeJYGSc1Lvx/cf7D493fOBV9AfP3ak+9+NjK7eLacC/gTANhyqDrYcqQVttxZYcsB+s25W28Fs2EX798oPD9OIn6K/OD1bRdvnyincYKKcuv+r8/fPhq8FnHw+rYPbo4zeF42sOVQdbDlSCtsubPCljtGzU+/tPz9nXP+bNiD17f19QvJNQyA+aVPg89cvXl96y9vT9T2y2c1LP3BU+bBcwIAWw5VB1uOtMKWOytsOcBgWLx/I1hH6oOb4yXpx1eaW/d/HSx673+KnMkIMBgYPC8n2HKoOthypBW23Flhyx2j5qdffqZvHfP78W/Pv3Dt3lzu6dckABbv33j/5hvBiOX7N9/AkK/UpvRLRakGzwkAbDlUHWw50gpb7qyw5QAD5tq9OX+d8Devb52+dazw/FSLxfs3zt16y/4nG/I+bI0FA6D5yUBWw5VB1uOtMKWOytsuWPU/PSrwr0HN4PB3nc/G8mx++5wANx7cPP87aOBIf/Z53v57FwMh0u/KsQGz499/vIgv3lOAGDLoepgy5FW2HJn5Ywt57vlUDl+dXc6GF47f/sob5snERshP/b5yxhyKDO37v869s3z87ePMq1jAGDLoepgy5FW2HJn5YwtD6i5La/56VeOew9ufnBzPMe3zR0LgFv3f/3+zTcCQ37i8z1X784UnqvS4ljpV537DxZnF88GCz36AdzXwXMCAFsOVQdbjrTCljsrbDlA4Vy7N/f2/AvBIu21/b6XyPzSp+KibkxZh+riB3PwdOnIjeenbx1jkcJ+gC2HqoMtR1phy50Vttwxan761eX+g8XgxemD17fNLJ6yS8eBALh2by74DjmLuvWEA6XvMPce3JxZPBU8gHv92pPvLfw439kfBAC2HKoOthxphS13VthygPLw+dKVYL2odz8b6ccX1MrMr+5OH/v8Zb5DDm5z7d6cOHj+9vwLM4unmCOTC9hyqDrYcqQVttxZYcsdo+an7waX737kf0HNYqy4igGweP/G9K1jwSkfvL4P6jARAAAgAElEQVTtl7cnMOQWVLH0a4s/eB6E/ZvXt75/842MT+IIAGw5VB1sOdIKW+6ssOUAJeT+g8Vf3p7wx9McHjf2hw2DOb1HbjzPsCHUjV/dnX5v4cfBXcDgeRaw5VB1sOVIK2y5s3LGlvOBtKBTUngeIC/8dcjFMWRtZ70SAaB8yfZXd6cLz1jVqUTpg5LYnBG7wXMCAFsOVQdbjrTCljsrZ2x5AP0ScIz5pU+DF84PXt82fetYdUfS5pc+Fb/nzJLUADEYPM8CthyqDrYcaYUtd1aVsOVnd6zyfK3fq9255ra85qfvMFfvzgQfQD54fdu5W2/F3jn/6NOf/4+fP/vSO0+cuHhoael24RkWmV/69Nytt4KRwAF8wLmecPs7Q2zwPLhl7j9YTPkVAYAth6qDLUdaYcudVQVs+enta7zhA5c/uXr5+M7Vq3ae1uxf237JT7e++ervPfHq7z3x5tqR258tFJ4f6AeX734UrFUufmBp3+m/fu7P/mLXVx7d9ZVH/+rhjSNHnyqDM796dybmxo/ceP787aN88Cx3uP1dJTZ4fvD6tg9ujsuT2/dt+tGur3xn11e+M/bHzyzcqO/0E2w5VB1sOdIKW+6sKmDL9w8Hg+Rnd6xas+N4+v71tOV7/vVT/+uLj3/o/eCM9+xPvvD4q7/7l3TNHWZ+6VNxpbTdFzb/6F82D39xUxAAu77cPPTeWFHZu3p35oOb44dvPCe68XO33ppf+rTwS+ck3P7OIy/H8Pb8C9O3jvlPuP72Xz0m3v4vf/nR2jpzbDlUHWw50gpb7qzKb8sjVlyw6EnU0JYf3vjq4d98/LK3q+399Lr32v/2XvjJb2zau+a5wjMGfWXx/o3zt48eufH8D/7Tfz38m5tiAfDCv2kOMjOfL12ZXTyLGx883P614vOlK+LqDK9fe/K/ZfH5dt/5N9+t/CsFgK2HKoOthxphS13VthyB3jtHz1+2tt21XvltvfGde+1T7wfnvS2jn+h+eHaw1AHDvzWY3IAHPxC871H9n2wdrxPB/1g7fipR378sz99depPRn/6jZeOfuPFgIlv/Oj4n77y/iNvFH5l6sDB39rE7V9D3ntk37E/2XX0Gy8qb/9X9xYeMNUCNhyqDrYcqQVttxZOWnL66Z9v/3oz72nP/F+eNnb9X+8v/3I23nce/LAF5pF5wsNSP/zt5sEQG3F7V9zcfvHVHinBSAL2HKkFbbcWZXflvf6bnkNefUPtr/1G5vOeNs/8nae8547421/23tszz/bXHjGYDDs+ffPygHwyj/9y8IzBgOA27/m/Pd/t1kOgF3/pFV4xgDAAmw50gpb7qwqYMt7XIm9hsyc+8VrX9r0E++xE96WE96Wt71Nr31p05mDk4VnDAbDzLlfvPqlx8QAePVLjxEANYHbv+ZMnz39yu88KgbAK7/z6LEfHyw8YwBgAbYcaYUtd1YVsOU9fre8nkz/7P1Xfv+7h7yNh7yNe/7x43TK6wYBUGco/Zpz7u/+bvSft/wAePnLeHKACoMtR1phy51VJWw5mMObdTWHAKgzlH7NIQAAqg62HGmFLXdW2HIAAAAAgMLBliOtsOXOClvuGIyW1BwCoM5Q+jWHAACoOthypBW23FlhywEAAAAACgdbjrTCljsrbDkAAAAAQOFgy5FW2HJnhS0HAAAAACgcbDnSClvurLDlqezd0PlkuvJ/+8D+YW/19rOXP7l6+ZMD6z3P8zasD7ekcGC9t2F/cTk/vX2NF8sA9PMK71dFRbBR+VfoD/596qtvt8DeDeFBvDU7jueboG2asURW7TxdfHEMkL0bot/sPLtjVeciyHdinrdkDpddai9soaoByBtsOdIKW+6ssOWpDNyW2x6rWFt+dseqDTu2r+npq/Knt6+hP5fvFaaLPHAOrBeN2fGdq/vhzGPJ5nKUaIVwevsam/phkPVhCdm7wVu1ZnVwBY7vXC2ZZPmWzKHey+Gy52bLASBvsOVIK2y5s8KWp4ItN+H4ztXDBzr/Nf4Vtjz3K4wtHzCDiWH5KDkUdKxCOL5ztcWgK7Z8eENQ8Z7evmb18IbV2HIAyAS2HGmFLXdW2PJUEszt/mFv9fCG1Z7ned1eVzixsNPd2T/srV61xhP38Wc5Jmzxx9w63bggteEDQsdO/nnyBNpEW644Yne4r9tXk85FdeiQ051R3LM7Vin27yYe3eKPLKlSAxn5Ckcmx65a419V9dTZWKCmFiX0wtkdqzzl/AWxUBT3gnx/Ke448SjSDHP/do4Mmx9Y35mIHi/faGaiKXT/VxgtT/y5ImCU/jDtXNxi7wa/fu6W8podeztPNxInsQv13v7hsO6Ol9R2ZcmmXnZtldtJKtpeGFT16blSNk9yBqhqAIzBliOtsOXOClueSrIt705W9K1s2HUOBkOi+3R6MEJ/JdankXo54iOAboKJP5fntcbfHfViqalylXYusUMLVyn0iuL+iefV3cJouTFpV3j/sBeEqNIMRAM1vSih13JRX0BloXQjX76/FHec5ihC5RBa/dgWoZZINc9h5ZD482g9lpRI6E4Tz8Ut/GsePCJZtfP0cZ0tV1+W8N5UFIRswhWX3ajKldoLo6o+PVeql+cT27viiwygAmDLkVbYcmeFLU8lZbQ87IJ0e1TRASJx+uL+YW/9XnGkwu9OSd1c8VfxY8k/F/s6hpPYI0f0u03yaLl0LvKhhQOJ0187/5bPS3Gm7vfa80JxhdVLSaUuNOUXbmpRQm+kjpZHLUqw3b/j5Loi4Y6LeKeQ4O4Oawl/H0X5qme8i/VDGGCanwt1hZRI4rm4S1Cprtp5eu+GzmB4D7Y8PnYdKal4yaZfdjnM5C2K9sKkqk/PldA8yXU+VQ2ABdhypBW23Flhy1OJvs2bMBocW41JHpdW9JO6v+3Jlss/F7tTudly6VwU+RSvSbT3tWbHcWx5nqiucBZbzrBVnkWjjOF0W97ZTagrErckHCU6c3jDft8ZSoeTdhaI1g/djGl+bmLL08/FKQSPutp3vD3YcvGZTmiShZKKlWz6ZTex5cntRWpVn56r1OaJqgbAAmw50gpb7qyw5emI3ZewI5XmdtQj6rHZgJ2kep3EnvjzvRsM3y1Pm0zeSUR9LrFDXw6vSaTv5afGJPb80FzhHm15SlGCBeqV2JWF0o18+f5S3HERju9cLTqc6Bsrp7evWT+8QTxcciUjkPJ6jq6OSkwkto/zC8KJcxZ8m9qbLe9eKFXYyCWbetl7nMTeS1Wfnqv0SexUNQC9gy1HWmHLnRW2XEd3kR7PS+pqx9bOCWf3SfP3jJd8+0RppJOXfFu1RvFuudmSb+EJBqsKS+eSuHhP0B+NXC5/5m3iuUcWvnK7456dhCu83taWsw5T3iiWXZQGGFWRL95fijtOCoPodIloPIhbVEt26a1d2opxUj2WlIjZuTiDfPoGtjys9yJlqrDlUsmmXvaelnwL2guDqj49V8rmiSXfADKALUdaYcudFba8X6h7wwAA1YF6rDCcn24AAAqw5UgrbLmzwpb3C7qzAFB1qMeKuuzuTzcAAAXYcqQVttxZYcsBAAAAAAoHW460wpY7K2w5AAAAAEDhYMuRVthyZ4UtBwAAAAAoHGw50gpb7qyw5QAAAAAAhYMtR1phy50VthwAAAAAoHCw5UgrbLmzwpYDAAAAABQOthxphS13VnWw5bd+918US+FXAAAAAABKDrYcaYUtd1aVs+WFe2w8PAAAAADkDrYcaYUtd1Zls+WFu+LyU3ibAQAAAAC5gy1HWmHLnVUhtrxuDrZu5wsAAAAAvYItR1phy51Vv205tpOLBgAAAABasOVIK2y5s8rRlmMgBwaXGgAAAMAxsOVIK2y5s8piy/GEZcOlElm3ZQ+ABQQPWEPwgDUED2Qh6Pxgy5FW2HJn1ZMtd8Pv1ZAqllrhbSRUFIIHrCF4wBqCB7IQdH6w5UgrbLmz0tryytk5MKH8ZVp4GwkVheABawgesIbggSwEnR9sOdIKW+6slLa85IYNcqeEJT6otvDkhfaV3Yn/2wfGr7QXpp/esmfdlj27L7Xb7faFS+GWFHZfal8YLy7nI9Pz7VgGSsoAg6c0xEpnXBVRwUblX2HLnnXlCx6/ivDVt7vv5AWhSzB/6ki+CdqmGUvkzsRI8cWRTmmC5+SFdrt96WSw5elTdzoXUK4E8qwNcigyqZmzpYK1XND5wZYjrbDlzkq05WUzZlAIJQmDQbWFA7fltscq1pY/ferOhVPT80JXT8/I9HwRHaMBBk9ZMCqdCvZTB0+pgmf3JdFcHZlY6IczjyWby1GiddHI9LxN1TTIqjgfShM8Jy+078wvBFfvyMRCO26S5dogh+o6hyLLzZZXkKDzgy1HWmHLndWzO14qgweD0lJUbAyqLcSWm3BkYuHK7s5/jX+FLR8QZqWDLTegRMEzmNtHPkoOcRKri45MLFgMnGLLM13/C0F7MTI9v3DlwgK2vOwEnR9sOdIKW+6gsOLQEwMOmEG1hQnmdvxKe+HKhYV2u93udl/CGXqdfsP4lfbCnfm2uI8/XTBhiz/w1ekPBald2S30kOSfJ89iTbTliiN2x9y6nR7pXFSHDhnpjMQ+feqOYv9u4tEt/hCNKrX+d24GebjikUsnMkP1zrxfIur5q7EgTw2DGlCe4Hn61J22cvqDWKaK21C+tRU3u3gUaYa5X5NEhs13X+pMRI+HRzQz0RS6/yuMlif+XBFvSo+Xdi6FU5rgOXnBb1a6ETJ/6mTnyUjiJHahuh6/EjY58VKeVkZFapFpW4pOUtFmzqCFSs+VslWVM1CmWi7o/GDLkVbYcqeU5Kx6/UAa1JYBmPOB9mDk/x2/Esz6861s2H8NRhWi+3S6AkLDH+scSN0F8RFAN8HEn8uTS+MvcLZjqalylXYusUNH+1XCwEv8jUS5G9TZwmj5QEgrnfEr7SC8lT3yaJCnh0EdKE/wJF5/ZZl2bzr51lbc7JqjCPVSaPVjW4QKKtU8h/VS4s+jVWhSIqHDTDyXwilN8PjlFTxeuTMxckRny9WXNKwWFIUom3BFkRm1FFIzZ9RCpedK9fJ8YjNdfJF14scHW460wpY7ohRDbvKBNACRvprzwfZgpP+NtuXdrkm7nbSw1viV9qWT4iP/drvtb4m3+sm2XP652GkwnMQeOaLf/5BHy6VzkQ8tHEicg9r5t3xeijPFlg8CRemo13NKXe3JD4zUMKgF5Qme1NHyqM0Itvs3u1xNJdzsEf8TElQsYQXl76MID/WMd7FqCuNT83OhmpISSTyXUlGa4AnagjsTIycvdAbDe7Dl8bHrSCnHoyK9yOQQlbcomjmTFio9V0KrKjdV5azlgs4PthxphS2vvJT2qd3jd8sBlPTDnA+qLYy+kZswGhxbEkkel1Z0OOROSbBnsi2Xfy72S3Kz5dK5KPIpXpNoZTJ/6gi2vCyoSieLLS/P2FEhlCh4km6fdFve2U2ophK3JBwlOvv3wrjv7qTDSTsLRKumbsY0Pzex5ennUjSlCR7Boy74jrcHWy4+DwpNslDKsahILzITW57czKW2UOm5Sm1Vy1nLBZ0fbDnSClteYSUZcl/YcsiLfM35wNpCsR8Q9kjSHIt6RD02ra6TVK+T2BN/fvKC4bvlaZPJO4mozyV2aKG7E+nE+Kkxib0caEqnR1ueEgY1oVTBo16JXVmm3ZtOvrUVN3uEIxMLokuJviwzMj1/6coF8XDJ9ZtAyptBuuoxMZHYPmVcEK40wSPOd/Btam+2vHuRVSEnR0VqkfU4ib2XFio9V+mT2EtZywWdH2w50gpbXlUlufFA2HLInVyc+QCbw+5qN+12Un83tghNOE0uUPJaMglLvu1RGunkJd/uzCveLTdb8i08wWB5XulcElfBCTp2kcvlT39NPPfI6lOD7j0PNniKJaF0Ltna8rIuhjQwyhY8ihUfpUFC1U0n3tqKmz1KynfLY6ZdueyW3p6lrRgnVaFJiZidC8GjvHQGtjysriPxoLDlUlSkFllPS74FzZxBC5WeK2WrypJvyBVhyysprSdvY8uhP2R35oW3kXrUXVIomGoED5QSgmeguFWF1iZ4yjhVwQGCzg+2HGmFLa+etIbcF7Yc+kcWc154G6nHrT6lM1QjeKCUEDwDxa0qtBbBM36lXcqpCg4QdH6w5UgrbHnFZOjJ29hy6DMu23IoJQQPWEPwgDUED2Qh6Pxgy5FW2PIqydyTt7Hl0H/snHnhbSRUFIIHrCF4wBqCB7IQdH6w5UgrbHmVZO7J29hyGAj5ftIcAAAAwD2w5UgrbHll1JMnb/diy1eWlwCsCSLTZGfiDawheMAaggesIXggC9hyZC5seWWELYdygi2HwUDwgDUED1hD8EAWsOXIXNjyyghbDuUEWw6DgeABawgesIbggSxgy5G5sOWVUSVs+dxow/O8odEZ7Z5TLS9Qa3JpZXlpZbLpNUbm+ls/TrS85lQOicTOcaIVnIUtigtSEbDl0AcmWl5jbDaykeABMwgesIbgAUv8DrDneV5rQtyOLUfmwpZXSX1a8i29ojnkbTzkbTSqlSabvlmdanWM5VRLbdGnWmK1NTPW8FqTJbblsyNDsYzNjgyFLffMWMPoSUQK6gvS30uRD+Ji7Cb7078BHTNjnb4NnWPoFYIHrCF4IAOzI0Od7uXMWCMSQthyZC5seZXUpw+kpVQ0h7yNbe+nl71dhs48MlredemKyktpvytky4Xczo02smY76YKUnl49+Qr9GzAl3rNZIXjAFIIHrCF4wIrJZjC4MjfaEHu/2HJkLmx5xWTuzO1s+TXvhwGHvI0XvRc/8/Zd9nZ96P3gkLdR/KuukpoZa6mt5txoIzbDJ6zUGs2W/7i6a1MTpnZHxpO7Y/ITLcWeMSRbPtkMD9A5aCyd7hN0yTlPtTyv0RgSEgynMPk7y4lPNr1GYyg6xyntgmjypjqo0XXIAQtPvkL/BkyhcwzWEDxgDcEDNkSsuGDRV7DlqBdhyysm0QulO/NcbPmH3g8uei9e9F485T3Tky2fG20kecLYc8SQyWYweawzDT4cP5fmdYe1Xsdph8mmDT6njZb7B1Wkk5hgNFfJz0ojZyRlIPGCmORNOqjZdchKLA7Nf0j/BsygcwzWEDxgDcEDNmDLUS7ClldPMUeUZM7zmsR+wttywtvyrvdd0zfMl5dWZkeGlMO/3corebQ8HCSPuFDhffUuXYMdTJXvji2nDhErbHl8QF5OJ82Wh+23mE6w5ocicSmpxAtikDfFQY2ugz1y+PX0c/o3IBOEcXRGDJ1j0EPwgDUED+QFthzlImx5VaV15vku+daDJ19emmqFg94Kf2jwbrlvwkUrLtnyzoB8cKwu/pzzpCHxuC0XLXH0EEI6xrY8NuitSFz5/nxC+iZ5S1pUT3cdLMliyFe67VOO+QF3oXMM1hA8YA3BA1bwbjnKQ9jyCit92Lyo75YHRrFbMSkaOe1K7JKJVX2BbHZkqNVsCT/p1oMpM9UVtrz7q042FOmY2XJxgrrvqOXEk5a1U14Qo7xJBzW7Dj2TcZBcbJ/yjTdwFDrHYA3BA9YQPGAFK7GjPIQtr7xkv+T786JsuYh6tFz4U2T+mGzLw92aLWm0XPoyWbjUWbIvnYhM+m6MzEW3tCaT0lGOPMcr35TV11ImsSdeEKO8pR0042fbVlRu3NqQB+1T/+INHILOMVhD8IA1BA9YwnfLUXZhy12Q0jv55rxYW54fipYS+kpSUGVMtiLxBmWE4AFrCB6whuCBLGDLkbmw5U4pyUpV1JaHjx7zGPgFE/rkxgPKHG9QcggesIbgAWsIHsgCthyZC1vuoJKclU+FbDkMhvSAyfdYxBtYQ/CANQQPWEPwQBaw5chc2HJn9eyOlwz9eeF1FhTCIN14APEG1hA8YA3BA9YQPJAFbDkyF7bcWYlLvqUbMOUQOjgJkQAAAAAwYLDlSCtsubNSrsSudWV9HSmFwVO2Er/KsAPYQvCANQQPWEPwQBaw5chc2HJnpf1AmqFhw6VXi5IXK/0bsIbgAWsIHrCG4IEsYMuRubDlzqqn75abezmMeqmoXMHRvwFrCB6whuABawgeyAK2HJkLW+6serLlMXo1e6Llm2oFHzXzWpODq/gGeNyJlhf7iHpsy8xYozm1PCHkKMiS/yfDdHIolF4OZ5+3ntqngYUEVJTwy4itCXE7wQNaCB6whuCBLKTED7YcGQpb7qyy2HKRh9ZttjOE/RqhnR0ZaozMRTdOtcR6cGas0SdnPjPWqXUDgypvWVpZnmg1RuaWJ1pe4HJjf0pLJ+PVVuWkp2wb7mwJ/RvQMDsy1LlxZsYakZAjeEADwQPWEDyQhdT4wZYjQ2HLnVUutvyhdZsff/n94W2vP7Rus7g9o3XM5NtlW64y6v0kXufGt0w2h0Zn1LmabOZ76Yxy0lO2DXe2hf4NaJhsBo/Y5kYbQkwSPKCD4AFrCB7IQmr8YMuRobDlzsrOlq/bsifgoXWbH/ne7m8/f2R42+tf/85LD63bLP5VrpXyNZyaMWHB8c6NNmJThsJaMlBn/3BieTCcHs47St4nSsSgDuyUtTmRt8yNNqNz1HPb2Rr6N5BOpEMjdHRWCB7QQfCANQQPZCE9fkxs+fLy/u/ny1CzcGWO6tcbPnXv/PSI9/b/cj3dv/Rxr/W2vLYA8KQvIeI3aYX65tunsV3xfPd2R76N5AOnWOwhuABawgeyEJ2W34HoTt31LYc3MDClsd4aN3mP/zz5/7wz5/7j+ufic1jV9ZKiaPW3e1TLa81ubQy2QyHu2tm2oUrY2R9g6XsVEP36SlMtCLFkePO9tC/gXToHIM1BA9YQ/BAFrDlKBcpbDlyRtlt+cry0kPrNvvoK6akd7x1tjz491TLi4+3R/amuwcpXB3HfXYgmWNvKEdvQLxP2W3vqkp9HS4/POmhv4NaOANT7CG4AFrCB7IQuZ3y4twCah0wpa7rFxseU+oV0QP7fpEy0uz5SuTTa+7enln7D3BlpusxC7UjJ0tgu3vLpMuHVGxT5w0yzrV6vxDmDsQHF1rdPO05T0drg95U0P/BjSwHjJYQ/CANQQPZCHzSuxFuARUOmHLXdbgbfmK+vvhwRe2mq3U0fIVeQE22ZZ3lmSLG2bVceUvh4dbgmeZKUu+qV+VT7Os/jfG4lkaGp2J/UmXjiGmOcl150zQvwEtfD0YrCF4wBqCB7KQ8bvlRbgEVDphy11WIbYcIAXiDawheMAaggesIXggC9hyZC5sucvClkPZIN7AGoIHrCF4wBqCB7KALUfmwpa7LGw5lA3iDawheMAaggesIXggC9hyZC5sucvClkPZIN7AGoIHrCF4wBqCB7KALUfmwpa7LENbDgAAAAAAfQJbjrTClrssRsuhbBBvYA3BA9YQPGANwQNZwJYjc2HLXRa2HMoG8QbWEDxgDcED1hA8kAVsOTIXttxlYcuhbBBvYA3BA9YQPGANwQNZwJYjc2HLXdbAbflEy2tO5ZCINzQ6E9vSmsyU7FTLC5QxKYP8N8ZmU7bMjDWaU8tLK7MjQ36GGiNzsT9Jv5obbXRzP5F/TqQ/hZcrPFw+eaN/4wZzo43oTWq0ZWVZEfZBsAU3przFh+CpA6rKp4sUPEmVjxx7BI8TyI2aaV3kiWpNrKjqmaRwInjAhJT4wZYjQ2HLXVYutvypQ2ufOrTWrFaysuWzI0OhL+1uCZvembGGp+jc98JUK2Yv++TMZ8Y6dXIk89EtSyvLE63GyJzwrGGqFZyg/yfpV7MjQ50LOzPWiHdKMuck/qe50Ub3conXKp+80b9xgdmRodizM5Mty0srcthPNrsWq9vhlrd0f07wOE9C5eMjBU9S5aOKPYKn4iibMPOaJ2RutNGaVNYzQQcmHnsED+hJ7gthy5G5sOUuK7stf+rQ2l+2dx2+/IyZM8/Jli+HTebcaMOT/5o9/T4iu9Polslm1I1EzlroTAi/mmwGjxXUI5BZcpK4c/RwOeWN/o0DTLW8oUakrE22rCwvyWEvxoz/b3lLsDPBUyvi9YlcZyZUPsrYI3icIN5OmdY8kRSaU6qaR+wqTLWw5dAjyX0hbDkyF7bcZVnY8tevPRnw1KG1+y4+MfnZXx2+/MzYh62nDq0V/6qqmCRbPtkMp42FT6bFmWPdR+CSR51qeV6jMSQkGE4Q8neWE59seo3GUHQGkTD8ItWhmrypDqraJ4rGDM+NNsdm1bny/yT/KlLFC1W/DqOcJO/cKQX/NPPKG/2byjPZ9FoTcrlrtiwvrShvRsFrdWa1yFu6OxM8tSJmjeTgUVc+CbFH8DhB/MmyYc0TEjxfVtQzQeLxngzBA1pS+kLYcmQubLnLym7Lxz5s7bv4xL6LT/zo1F/Y2HIBv48V1lzBk+nE0ezoRLLUUdlOB26y6UkZMBnCTcybdFDFPopsp5hh4VF9qxl9T1J8eXup/7Y88XAhYcclt7zRv6k48liTyZYOqrAX3vBsNePvfLbinZuiTx8GhXJiRTR4VJVPYuwRPE6Q0Jjqap6AqZZiCZWwnuksXhBvCgke0IItR7kIW+6ycpnE/jcnvv03J769490/M5jHrrDl8bXWumPUod8287diOp4XX7IlTFxKKnG03CBvioPK+U/NtrRlotWaWIlOzu++W975k/yrlOo+aXEs85wk7hx5xmGTNyX0bypNUNw9/UP8uRT2isSTthA8dSHhAWsseFKGSbHljqJoekxqng4JnQ1pEjvvlkPPYMtRLsKWu6wcl3yze7dctMTRGYn+3PXuguRmtjxlQmw4Wi4nldwSa/MmH1SR/9Rsx7cIM+jiNXjk5e34r/J/tzzlcMtStzi/vNG/qTLBqkvBg6oRgy3Ckxo57IX0Y5OW5S0ETy1QeXJ/u1xnRiufiZTYI3icIGh6TOoi+TWxhvJ5eny63LLCVhV94lB6eLcc5SFsuaMaSFkAAAKESURBVMsq/ANp0dllXmsyuup4L7Zc7Kv5jlpOXG3LE1ZiN8qbdFDFPunZjm4RZtCFP/fTFCfXxdPpeSX2nnKScrjgAuaWN/o3bmD7gbR42If3bPD9BXlL9+cEj/tIlY+AFDzJlQ+j5Y6iaGVMP80Ya7JTah7piTzBA3pYiR3lIWy5yyrClgvqfgYsMlFc2CL4W+XIs6KnJaQcP1yKLV9Rf7fcJG9pB00eSE8ysf43xrrbgzXnWhPxP0npWH233Dgn0Z1jU/eHRkdyzBv9Gzfo0ZYLHeJI2C+t8N1yEJAqn5n04OG75TWjV1seDR5pek5SzcN3y8ECvluOsgtb7rIGbssBNBBvtUR+DGQDwVNLCB6whuCB4sGWI3Nhy10WthzKBvEG1hA8YA3BA9YQPJAFbDkyF7bcZWHLoWwQb2ANwQPWEDxgDcEDWcCWI3Nhy10WthzKBvEG1hA8YA3BA9YQPJAFbDkyF7bcZRnacgAAAAAA6BPYcqQVttxlYcsBAAAAAIoFW460wpa7LGw5AAAAAECxYMuRVthylxW757/6zS2XPj5feMUEAAAAAFATLn18/qvf3IItR+nClrus2D3/8PDWE1NHC6+bAAAAAABqwompow8Pb8WWo3Rhy11W7J4/c+bM1771/dmPPyq8egIAAAAAcJ7Zjz/62re+f+bMGWw5She23GXJ9/w777zztW99/8TUUWazAwAAAAD0iUsfnz8xdfRr3/r+O++8I3ryM2fOYMuRLGy5y1Le82fOnHl4eOtXv7nlP/zn7wIAAAAAQO589ZtbHh7eGhsnP3ny5PT0NLYcyQpt+cV/WFAyPvkLAAAAKCdfj6rw/AAAAECvBO34/wccYNTe/LJV1gAAAABJRU5ErkJggg==

The red encircled field has to be set in the Secondary Y axis.
Even though its a percentage field still the DataGrid below the chart shows up in the Number format instead of Percentage.
So, the only way to fix this might to implement Secondary Axis

Please update me if anyone has worked in this kind of similar situation.

 

 

Thanks,

Shouvik

Link to comment
Share on other sites

Join the conversation

You can post now and register later. If you have an account, sign in now to post with your account.
Note: Your post will require moderator approval before it will be visible.

Guest
Reply to this topic...

×   Pasted as rich text.   Paste as plain text instead

  Only 75 emoji are allowed.

×   Your link has been automatically embedded.   Display as a link instead

×   Your previous content has been restored.   Clear editor

×   You cannot paste images directly. Upload or insert images from URL.

×
×
  • Create New...