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pAMFiXLl0SXrZXJFJydHT09fXduXMnt3D27NmUPOBWOeg5ATh37hwb/RM6SY8bN87Hx6du3bp6rBWAaUpOTk5NTeUV0klUI+MnuLq60lmZgh5mNicnp0+fPlFRUVIHBPj06dP69euXLl369u1bWky4gFId9eixCyDe1kqVKqVUUJKbm0txDLdTP5adnZ2fhEiLXvrXsWPHwsLCDh8+zM0TkpKS5s6d+9tvv9GWx4wZIzcUyMjI4N4VYfCuR4qj71G4BeGA04bJxN++sVC/CwSDNWfOHF6Ju7t748aNFVl3+PDhvASAfoqRkZGUA2isfmCc9JwAHDlyhFfy7ds3+mkiAQDQPe1d/mesXbu2Tp06bCwbExNDe/r06dPbtm1boUIFiqgoA6GI+ejRo3RkSEtLo8B09uzZISEhcquqvS6ANNsHqFIfJiVj3bp1u3LlCq/cxsZm2rRpY8eOLVmypPgW6ANsL/H+/fuVK1dSuM+9bfL58+egoCA63lJ6IHdTaipUqJBWt2/gTPztgzqePHly9uxZXmGbNm0UXL1Ro0Z2dna8KwirVq1CAgB6TgCys7OFhexD6wCgS9pOAKpUqbJv374ePXqwV09fvHgxatQoqQu7ubmFhobK6rROnZheqYUpY6kv0UJCZEVF6ql4+5/ExER6OfrLK/fw8Ni7d6/4MMZCpUqVmjt3LgUN/fr1o8+c+6/Lly83a9bsr7/+0mp7CROPgE387YM6Nm/eLCz8z3/+o+DqlpaWdBSlHZxbePXq1WfPnqEFmonTcwLw448/btiwgVdogt23A6iAIraUlBRZ/w0ODp43b55SG9R2AkDatm178eLFgICAmzdvylrGxcVl8uTJ/v7+Iv3lK9UFkDr9BSUnJ5+QoI9a2QQgPT2dF20r+GFmZGR07txZGP17enqeOnVK5av1Pj4+t2/fbt68Oe893rt3r127dtevX8dj9ACGZvfu3bwSyicpdlJ8C5Qt8BIAsmvXLm4HQWCC9JwA9O7de+vWrVFRUWxJjx49unbtqscqARiFzMzMN2/eiCygwsOmOkgASIMGDaKjo0+ePHn48OErV65QhJ2Wlla8ePGqVat6e3t369atWbNmcjdCayn+itpbWJzw81Tww+zXr19cXByvkD6iQ4cOqdlWh1anZIa+Al7qSFUdMWLE9u3b1dm4CBO/BG7ibx9U9vDhQ27vyQw3NzeljgNS76PScQAJgInTcwJgbm5+7NixzZs3nzt3zt7evlWrVmiXBqAIOzu71NTUa9euXb16lcLomzdv8p5KVDYB+PbtW3x8PK/QwsLC3d1d3bpK005CG1s2HLwEgKJARZ4o2L17t9SOuleuXCk+JNmpU6eY1gLDhg0T6QHd2dl5w4YNlGjxynfu3NmlS5eePXvKraEKTDwCNvG3Dyrjdp3MEu88TcHlb9y4QaeMokWLqlgzMH767wbU0tJypIS+KwJgZEqWLNlBgqYXLFjA7SuzSJEirq6uSm0tISFB+EwOnTlsbGzUr6pp4rW0qVq1qq2trfgqGRkZEyZMEJZTQD9o0CCRFSMiIvr168dM79+/n2ZFuvru2rXrjz/+eOnSJV755MmTO3fujG8cwECcO3dOWKhs2/2yZcsWLlyYd3jPy8u7cuVKQRorDZSl/wQAANR3584d7qyHh4ey3Tzrpv2PSVGhC6B169ZJbYNEobnIWp8/fx4zZgy3ZPTo0RTl01lf1ipBQUHCBOD58+dr164V9nmvPhO/BG7ib1+qmzdvnjhxIjo6+uHDhx8+fPj48aO1tXWRIkUcHBwqVqxYpUqV2rVr15EoXbq0viv7/2RmZlI4furUqZiYmMePH6enp1M+7+jo6Onp2apVq759+2rjEZrbt28LC+nDUXY7lStXFnZES28ECYApQwIAUBAI+65RcwsMJADquHfvHndW7peSl5dHCYCwvGrVqi1bthRZkTcGKqFZKuzYsaOsVbp06UKbffbsGa+cKkC5gcYHCTLxCNjE3z7PkSNHZs2aJQxtP0vQT5fCa2552bJlk5KSpG6KfsPCJvJc3H5vuZ48eSJyj9TPz2/Xrl3MdE5OTmRkZFhY2MWLF3mD7qVLJCQk7NmzZ8qUKcuWLRO/TaestLQ0qWP/qdB7D60iTACEDxqBSUECAGD0srOz6STELVFhJA2pdwBUSCSAQXHJx48fuSVys6lDhw69evVKWO7v7y8eQQoHVGEKRRIACvFHjx49adIkXnliYuKpU6cK/OMZoBe5ubn0Yw4PD1dqLZHn8i0tVYxhRHoYM5PsvPSXgu8VK1Zs3779w4cPcjdIywwZMoSC7IULF6pWJSGpx2QzyUjeym5K6ipIAEwcEgAAo3fv3r2vX79ySwy2CyDToUIXQJGRkVLLfX19xVe8fv26sDA6Olp8rbZt2woTADPJ08AaTwBM/BK4ib99xpcvX3r06HHs2DFuYdOmTUeNGtW4ceMyZcrQQezdu3d37tw5d+7cjh073r59K3ebFMLGxMRcu3aNdgH6KzV/lqpKlSqvX78+K3HmzBlel7sJCQkjR478448/8vLyFH5//8/ixYvr168vd4dVkKybG8WKFVN2U1JX4d1pAVODBADA6Alb7yibAGRlZT19+pRXaGtrW61aNbVqZsJ4X0rhwoXFH8um6OfUqVPCcgcHB7mdfqSmpgoL5cZP7u7u9vb2aWlpvPKoqKj8/HzNxqwmHgGb+NtnLFy4kBf9z5kzZ+bMmdySChIdO3b89ddfJ06cuH79evFtWltbN5ZgZpVqukYpRx8J4Yq074SGhlLQ3KBBA09PT9pTXFxcKleuTPsLFWZkZFCGcPLkyTVr1gj3sunTp1OeI36HQUGy8hm5fQkISU0APkmosDUoGJAAABg9XqxJZ1Ble4uPi4ujmI9X6OHhoW7NTBjvDgDFEOLRyY0bN6S2NGjUqJHc15KaAEgt5KKotEmTJsePH+eVU0xz69YtCn3kvq7iTDwCNvG3byaJZRctWsQt6dChAy/657KxsaHw+sCBAxocl0Mp0dHRFPpL3WcpDfheIiAgoHPnzrz7b8+ePTt8+HD37t3Vr4OsJx/s7OyU3ZSsVVJSUnCVx2QhAQAwerwugND+xxDwsjK5H2ZsbKzUci8vL/EVP336xHs2kZGbmyv38p6Pj48wATCTRD+aTQDAxO3Zs4fXDeW4cePEV6Gsyc/Pb+XKlVqslmw//PCD3GUcHBwOHTpEuT3vEfzTp09rJAGQNdC7CtfsZSUAlF8hATBZSAAAjB4vfEcCoHcUfPPa18r9MGU9kCf3eW6RxgZWVlbi69asWVNq+f3798VXVJaJXwI38bdvJu05dUUi7H79+ukrAVCQk5PTqFGj5s+fzy28du2aRjb++fNnYaGVhLKbkpUAZGZmKl0tKCiQAAAYt1evXvGuP2mqCyAkACqjAJr3+KDcrEw4DDNDbifosjr7p6DT2tpafF0HBwep5UgANMvE376ZpGEMr0SRMWg9PT1r1Kjx6NEj7VRKMzp16sRLAN68eaORLQtHZjSTPEutwV56pb4EqMPd3f3BgwdS/0UH+Vq1aum4PiKQAAAYN177HzPcATAAwsey5X6Ystr7lipVSu7LlSxZUvj8gCLPgchKAKT2Pm4U/v7778jIyKtXr1LUmJaWlp+fb29vT0FkkyZNevXqRQGlvitoooStWV6+fKlI4xNZsZThoF8Xr4R3RUZlOojOkQAoLi8vb+bMmdu3b6d8fvDgwbNmzZLaC+20adNiY2PvSnB/CYULFxb+VPQLCQCAcePFmjY2NrLadchC52ZhXxZly5Y1kAE4jREvoaJPskyZMuKrZGRkSC1XJI53cXGhwJdXKLfvIDPZ2YWsyqhMB5fAb926NXbs2CtXrvDK30hcvnx5yZIlTZs2Xbt2be3atbVdGR7cAaDjUk5ODrfkwIEDUnuhNTqUYfJKeO9UZcp2QqoCTVXVFFDEv3jxYmb6119/pb/z5s0TLjZAwkxyaq5Xrx5b7ubmpvEBFtWEBADAuPESAA8PD2WPMrj8r3EqDMzMGzWMpUgCUKNGDdUSAFl3AIwuAVi3bt348eOZ0TDc3d0nTpzYokWLcuXK5ebm3r9/f//+/RT3Z2VlXbx40dPTc8OGDYMHD9ZqfXiQADg6OvJ+4RRLde/eHU+giqCsqQC8RIGxdetW7mxYWJjUBIDFO7Ea4CkVCQCAcUMXQAZIhUM/hapSy4Xdswo1b958165dvEKKgOWu+O3bN6nlGm8YoNUIeOXKlRMmTGCmBwwYsGnTJvYpSZpgemwcOnRohw4dEhISvnz54u/vT6kClWivSjxIAOrXr//kyRNuybt37+h3S7mZIk8Dmyapj/fQT1qFy/bbt28fNGiQsLxIkSIqVAzMFDgyIwEAAC2iqJH3hBwSAL17//7969evuSWKfJglSpSQ2nQ4MzNT7mMA7du3V7CQ59OnT1LLlR1HQo/Onz8/ceJEZpoCyrCwMKnRdvXq1aOiojw9PZkPedSoUfSlyO1iFTSlc+fOFOvzCl+8eNGkSZPBgwdPmTJFkRtWpkZqAkAZbF5entTW5yJk9fajyKPYwPj555+XLFnCzjLtfEQo2xO07iEBADBicXFxTLMHFroA0jvVBmamKF9qAkAxutwEoFy5cvXq1bt9+zZbUr9+fWdnZ7kvKissUOTJY6Vo6RJ4Tk4OhY/MpTgKiTZu3CjyQpUrV6bzN3Phn0IoOn/T7qNsIKUa3AHw9fUNCQl5/vw5r5wOX5s3b96yZUuLFi3oG+nevTsGpmU5OjpKLadjQokSJZTalKw9vXjx4kpXy1QxDX527NhBfwcNGjRnzhzx5dXvnlvbkAAAGDH1uwCi4EnYAaW5ubm7u7taNTNhvOM+fZiKjKks66J7enp6xYoV5a7esWNHbgJAs3JXIWlpaVLLjSUBWLt2LRtTUuwo9yrywIED6SzOrPL48eMNGzYEBgZqo2I8SABsbGzWr1/fuXNnqa3O6Ch0RmLUqFE9evQYPXo02gWZSRJ7qeUUzWsqAVDk2AIMKyurRRKKLEyH1levXrGzDg4OZcuW1VrVVIQEAMCI8S42Ozs7y3qsU5aEhAThcDMUSMnqXR7k4iUA1apVU6ShbaVKlW7evCksf/bsmSK91nTo0IHpmIKdVaCmUnpnZxhFWPD161fuKFH9+vWTu4qFhQX30t3y5csp4jS0rjkKqvbt21MOQME976Yl16dPn7ZLNGzYcNy4cX369NFlDQ1N+fLlpZbLarknQmoCQBGt3N7JQDWG3/7HDAkAgFHjHWXQ/scQqHbo9/LyioyMFJbzHp0UWd3e3p65ok8TFD8pspasjTdq1EjuurIeIJZKG5fAT5w4wV5jo1CmVatWiqzVrVs3NgFITEw8depUu3btVHh1vb99YzR8+PDq1asPHTqUPnnxJW/cuEEZ3apVq7Zt26Zsv8YFhqwukmT1GCZC6ioVKlTAL1NLDP8JYDMkAABGTYXuJsW3wDDMo5WxiIuL484q+KXIirkTEhIUWT0rK4u9yEcTnz9/VqQttawEQJGnY5XqKlQbcca+ffvY6Xr16inYnwl9HaVLl05NTWVm9+7dq1oCoPe3b6RatGjx4MGDjRKyRr9mURrQuHHjQ4cONW3aVDfVMyiyDh0vX778/vvvldrUixcvhIUqXDACBSEBAAAtev36NRvHMDTVBZABPq5kLCik5t2gV/DQ7+npaWVl9eXLF1651HZBQhcvXmSHDaKJy5cvt23bVu5aFGAJC62trRs0aCB33Tdv3ihSMYY2IuBTp06x00qFMvRR//XXX8w0O6Esvb9940U/sDESV69e3bJlS2RkpMgl7bS0tJ9++un69euGNoqqDlCm6uzszOtSzEx2yz0RUldRNosAxaEJEABokfDiPZoA6Z3w81TwwyxSpEiXLl2ErYBiY2MzMzPt7OzEVz979ixvVm4CQFEX97lhVteuXRV5AoQqJncZltT7GMKHTxT36NGjlJQUdlap6NDNzY2N+ym6evz4saurq7IV0O/bLxiaSKxfv/748eMRERGHDx8WJsBmkhxg5MiRvF+4iWjYsCF9LLxCZROAb9++CftfMpNkwqrXDETdu3ePnab8X/ejjysCCQCAseJ1AWRtbV2rVi2ltkAhyNOnT3mFRYsW1eXwnF+/fg0PD9+5c2dMTEx2dnbVqlV9fX0nTZoktYNqCoU3bNiwb9+++Ph4pnedoUOHDhkyRGe1lYuXAFBYr3gH5/RGhAkAfT6XL1+W20wlKiqKO3vmzBm5L3fp0iWpDdn9/f3lrmsmuXaen5+vyLXt/fv3h4aGCsuTk5MVeSGp6NfCna1UqZLi6/K+kVu3bqmQAOj37Svl9OnT27dvp19RUlISHSVq1qyp4G0l3bCxsekmQRndokWL1q1bx97LYp0/f/7ChQvNmjXTSw31qE2bNuonAPS9CzMr+iX4+PioVTmQITExkfvUNZ3UtNq5rco7OBIAAGPFuwPg5uZmYWGh1Bbi4uKEISBF1RppseDu7v7gwQNh+ZYtWwYPHsxM0zGLws3Hjx+z/6XIfvbs2QcOHDh37hyvZ0yK+0ePHs1t9XRdgoJdSiHUr7BG8L4UpT7Mtm3bli9fntt5HIPenXgCQNE/L/GIjY2l/FD8jpDUD61ChQoKPk1LUcjJkyflDjdGvzH26+YRtm0gkydPpm9/zpw5/fv3F9ks9wKbmaSxhLz6/v94PZ/QR0c5p+KrM/T79gmd5rk7DotCAXZdym0CAgK4Db1yc3MNduwn+l5WrFjh5+dHyYAwO6KPxTQTAGEh78cvl9TlW7RogSEXxNHJSNaVe/o1/vTTT7JWVKT9T6lSpaT2wrxgwYJp06aZ6WQHRwIAYKwMvAsgOopdvXqVjk10+uFe0mNvLyxfvnzKlClSL0LTWwsKCtq6dSszm5+fP2nSJAoOpL5QREQEncwUvG6tbeo8+2Vubj5r1qzhw4fzyinzWblypawOXunDmTp1KjPdsGFDmmUu/8yfP5/7mCzPu3fv6BwmLKfQU/FuMceOHUtnIJHmSdHR0V26dJHVa+GVK1eEwfGJEycotpY7DAXvzpVSQxfzxlcS3gRTkB7fPgkODpa6f7F3MzZs2DB+/HgKCHgr1qtXT+7G9cjLy4s+hCZNmvCaSF24cEFfVdIjFxcXOobwjirPnz9PTEysUqWKghuR2nqqc+fO6levYCtdujSddGJjY2k3f/DgAXcvE39MTu5ZgM56FOj/9ddf9NUw3QkUKlSoefPmrVu3ZgcY1sEOjgQAwCh9+fKFd31dU08AayoBGCBhJhkEdP/+/Ww5kwBQesAdVl1o165dixcvZi7WDh06NCwsTGThNWvWGEICkJ2dzWvtreyXMmTIkI0bN/Lat9AhnqJ5WfnPtm3bmKb8dApZv349nVoohKI0IDIykkL87t27S11r3rx5wjPHDz/8MGjQIMVr++TJk/bt2x86dEiYnFAFduzYMXLkSPpMqGIdO3Y8evQobxmq4bp162xsbNiSv//+Oz4+vnz58nLPYf/++y93VqmRy5ycnEQ2pTg9vn0zzv5FXzHVgS1n4oO5c+fOnj1b6oqG3/cL1XD06NFLly7lFnIf+TAptEtOnDiRV3jmzBnFj3jCBoFFihTx8/PTQOUKNDpQjBs3jpnm7mW2trbirWTlJgDm5uZ0cOjfv3/Lli1v3rxJh4jQ0FDeF6qDHRwJAIBRokCB11LW0BIAqa9ibW1doUKFZcuWMdG/u7s7ZQKdOnWi97J79+4JEyZwu7I5e/Zsnz59fvnlFyb6d3Nzo4UplqLoKiIiIigoiB1RiF4iIyOjWLFimq25soRNqpT9MOnEQEG8t7c378tdtWpV7dq1haf848eP04mEmaYJpvee4cOHUxZBEz///HPx4sWFTXo2bdq0evVqXqGlpSXFo8q2/rpy5UqNGjXoNNmlSxc6KdLqFBZTILt8+XImQaV3RClK69atnZ2d6Yvjrpuenk6JDaUizCzltJMmTTKTZEFy70K8ffuWO6vUV8+7XcDrSksp+nr7XNz9i94a5UIrV65kggOqT9euXSmMaNKkCe1f48ePNzP4OwCMvn378hKA9+/f66sy+kVh4vTp03npuuIJAH1uwmf9aZtK3TQD7l4md2R3RZoAZWdn04mPuVtLx3yRb1N7OzgSAACjJOwCyDATgJycHO5F8SpVqly+fJnOZ3Tkomh+zpw5FHcy/woMDIyNjWWb/ZhJkhwKcBcvXmwmuWMwd+5c7sLXr1/ftWsXM0uhVXJyst4TAJW7AOL64YcfKEAXNg4ZNmwYfRr0xuvXr29hYUGvtXnzZvbjoviSoklm+tdffz18+DB9IJ8/f27bti2dWiimpJMW5Uu3bt1au3btwYMHha/7xx9/qNYt4IcPH2ZLCP9FgeyOHTuY8VzpFEXhMm8Bqqqdnd2IESNevHhBv4qLFy/a29uPHTtWkRflzlJiqXiFeQurGVnq5e2zsrKyuE2YXF1dT506xSQSdEDYsmUL29MLhdRMuV46JKGPgtLaS5cuKbh81apVeSV637v1xdHRkVJ62m25hUePHqUEskSJEnJXp4MkL/OkY69SvzHg7WXiR3U65XHb7hcuXFjYR1leXl6PHj1of6fp1atX0xFAwZfW7A6OBADAKPG6ADKT5P1cdKTgXs2lc0BiYuIDifv37zMTUq990uHD43/c3d3pr6zW54qIi4tjr9ObSW6e+vn5URy/d+9e4UNUFCJwEwB6j7///ruVlVV4eDgdLnkLN27cmE0AzJQcmVVLpHbMKvKlyDJw4MCXL1/OnDmTV35QQrg8farHjh1jL+mVKlWK4oOmTZvSyYO+980S4q+4YMECuU+dmklOZtnZ2XIXY6tB32anTp2Y2cmTJwsjYDJdgp1dunSpIr83XsN6+pEoWCszQQIgq42+kOG8fRbtX9zwjn4DgwYNon2BfkIbN27kvtPSpUu3a9eODgJKJUsaRG//yZMnLi4uiizMbRnF4D25YVJ++eUX2oW5v73MzMxNmzYxAZ8I+iWsXLmSVzh06FC517CBi7eXiScAdHrlnvLc3Nx4N/ToS+nXr9+JEyfMJA/CBQYGKv7Smt3BkQAAGCVhrJmcnHxSgpnt2bMnBdnsf2fMmLFw4UJFtvz27dvzEswsBesUR7KX3pXFuyh+69Yt2tSBAwfYwIiLe9w0k1zlsrCwoHfRrVs34cK8y1qGEB8I7wDwvpRevXrt2bNHkU0FBwdXrlw5ICBAbnjq5OR05MgR3m3fBg0anD17tkuXLnLHq7Kzs9uwYUPfvn1FlmGTKzr31KxZc+rUqcLnB3hatGixffv2cuXKsSVUGTo/sR+FVOPHj1ewU1det4bqJABS+57nMsC3z+L95KKioqi2U6ZMWbRokXDhP//8U6mNaxxlRGyTJ3HCvrBMudP6smXLzpkzh33Wn7F69Wr6wYgfmekb5z3jXqJECfZWIShIqa4d5Lb/GTZsGNM9w+LFi5lGO4q/tGZ3cCQAAEZJmADw8O6hP3z4ULUXqlKlisrRv5m0mHj58uVSo38zaeMlUdIiNfo3+7+D21MUq9RjoFoitUkVl4KXPxn9+/f38vIaO3asyGi1lOatWrXK2dlZ+K+GDRtSukWrC8cWYFFISmGE3JEK2PY2mZmZ48aNa968Of2V1StLjRo1JkyYQCc54b0OOu316dNH+DismeSpRPquFW+ZwLvho1Sjed7vWdjrPI8Bvn0W7ydHHwulEFKDA0NASdHcuXMVuQkmfG5Vwd5pC6qJEyceOnTo2rVrbMnLly+XLl3KdBkp1adPn3755Rde4R9//GEI10qMi1IJgPjCFPEzj7RRGjZ58mRlX1qzOzgSAACjpOwoQtx+eHSJd/xq2rSpyB1PXn/VFP4Ku79gcVOamjVrqlFHjdH40E6urq4nTpygvGjTpk1///3306dPk5KSKNuhRKJZs2aDBg0Sv5VPiQEFnfSpbt269eLFi0+ePKEQtly5ctWqVfv++++HDx+uYELC3kZgOq6uU6fOuXPnoqKiIiIiKA5OSUmxsbGpIdG7d+/27dvLivBsbW3//PPP48ePU32uX79OKxYrVozSD1pl5MiRvO75xVEQz71yT0G84mkq7/q93LsHBvj2Wbz9y8fH5/fff1dhO7pBSfvevXvpUxJfLDs7+7fffuOWUMyqwlgNBQmluPTRNWnShHvhY+bMmd7e3j/++KNw+fz8/ICAAF5PcRRxyrqeAiK4exntp+KjjogkACEhIUzvC7NmzRLmZopsTbM7OBIAANAi3p0K5oleWXgJwKJFi0QuFsbHx7PTbm5uqlbQCFCMKP65iatduzavQxVlPX/+nJmgFIItbC2hwtY6SKhTHzNJ1M5NAGhaewmAAb59Fi8+oBhRqdZQutevX7+YmBiKfuzt7aUu8P79+759+3I/ajNJC0aDHb9MZ8qXL3/q1CnK/NmM9OvXr+3atdu9ezevU/+cnJxBgwbxWhuOGjXKYG8NGTjuXia3sw1ZTYCWLVvGNL4KDg6mBECFlzbT9A6OBAAAtCU1NZXbe7ezs7OXl5eshT9+/Pjy5Ut21snJSWTgz+zsbG7b1oKdAOhdbGwsM3H//n36TpUadldLihUrlpWVxc5SAlCkSBEF1+UlAMWLFxdf3gDfPoN2Lm53qJUrVy5btqwe66OIb9++UToaGhrap08fCl4pnHJ0dCxcuHBaWhql9CdPnty8eTOvc4IBAwaMGTNGuCkKfx8+fHjnf4SdXZpJjjl1OWrVqsUOl05h9FkJYXMjM8mH6ePj4y1BlRReibh3797l/xGu7uLi0uJ/VLu3I1XNmjX//vvvHj16MN1Hks+fP3ft2rV3796TJ0+memZmZh4/fjwkJIR7eKTKz5w5U1a38caFshqmWy1tGDdunHC4Fd5eJt7+5927d9z7wA4ODkz7zE2bNrENfhQfgk3bO7jqCQBlouKj04vYtWuXyCAU6mxZfHxmANAl3tULppd6WXgXTsQXprMvtxW4Xno2NBGUa3Fvtly8eFHW4GK6VLJkSW5umZOTo/i6vJ58xDtEN8y3z+DtX0a0F1C2v1FCfDFzc/MJEyYsWLBA6n8pFOM1cRGiH8kpCWa2SpUqTGScmJgoPpbTixcvIiTMJHctduzYwf1vUFDQqlWrRFZ/9uzZFgkzyb1KSjzE66m4ChUq0I+Qoklm1D+mcI8E77YYo1KlStu3b2/atKmmKmBq1H8AgH5FAQEBbOGiRYukjsIud2sa38FVTwAePXqk8rrCXlF1s2UA0CVFxkNhqdPTghGFPkYnNjaW2zvTuXPnDCECLlOmDDf4S0tLU/zRRt4FZt7AwDyG+fYZSu0y+kVB/NGjR2/cuCH3kWuGhYVFhw4dpk2b1rhxY1nLyO2+SWQVXodj4oR1VvBdqPBairCxsVm9ejXFlPT5HDlyhC3nfSAODg6TJk0KDAy0tbXVbAVMippdANEXNHDgQO7lqsOHDz98+FCR59a0vYOrngAMHz68WbNm9+/fp+yW+fv48WNh52i0G1euXJneKoXm7N/y5ctrcMsMZsvcbtcAQL8023uarIXp9CYcNgg05ezZs9xZqe0ldK9ixYrcWd64YOJ4owhXqlRJZGHDfPsMI0oApklkZWXFxMTcuXOHAiDK3169epWenv7x48fs7OxixYrZ29uXLl26fv36DRs2bNu2bYUKFcS3yR1uSVkuLi7qjByyRkLl1TXCzc2NQsmXL1/u37//xIkTz549o+nChQs7Ozt7enp27tyZMqiCF/r3ltDlK3L3MnNzc3d3dwUXNpM0M/P19aVvpFatWlFRUUxhfn7+4sWL//jjD6Ve2sygEgBra+vvJNiSkJAQYf+ys2bNmjFjhoFsGQB0Sak7mEolANxx0PAAgFbxImCK216/fi2141Fd4vVfpE4CIN4VkmG+fYbRNQEqWrTojxL6rkjBQWnSeAl9V6TA4u5l1atXpxRLwYXNJE2zSpQoQenZ58+f2QSAhIeHz5s3T/xSuHBrBtQESEhqH9hyn5jW75YBQEvy8/Pj4uLYWUtLS/GGsNwugCwsLMTDeu4xwfDjHuNF562rV6/yCs+cOaPIsMFaxcsP5Y53xpWUlMSdFfn9GOzbN5PsX9yHE+TuXwCgLN5eJn5ZinfKM5P0MHbgwAHmpkHz5s3PnTvHlH/58mX58uXLli1T/KW1sYNrPQHQyD0L7W0ZALTkyZMn3H5aatasKdJ/WWJiYkZGBjvr6uoqMp75q1ev3r9/z84iAdCea9euCZtfnj9/Xu8RMG9cWLanTkXwupgUedzcYN++mWTUPMpP2Fnx/QsAVMDby8TDzqdPn/IGbt+yZQvF/cz05MmT2QTATNIv0IwZM0R6INDBDq6xBIDe9rNnz3iFdnZ26rfN1d6WAUB7tNf+B08A6wwvVmZwexjUl8qVK1eoUIHtN1ZubzBc3N9PpUqVaFOyljTYt29mhO1/AIwOby8Tb3jCW7hr167cKwXt2rWj8xq7TGZm5rp160TasetgB9dYAhAXF5efn88rFB+lUu9bBgDt0eDw6Ty8BABHA+2R2rSGOxapHtEJdfPmzcz0rVu3FFwrLy+P22G8eJfThvz2lcqZAUAF6lyZEt5anDRp0sCBA9nZNWvWUImshwp0sINrLAFA+x8A4FLn0Kn4wvb29nIfpQKVmZubCwtFWmfpUq9evdgE4MGDB+/fvy9VqpTcta5du8ZtmdazZ0+RhQ357RtRF0AARoq7lxUtWlR87Ai5u2SfPn2Cg4PZ+5Zv376lI1hgYKBqW1MfEgAA0ArdNAHC5X+tktrSUqTNjC61atWKqsc0EM3Pzz9+/LgiTfMjIyPZaTqdt2zZUmRhQ377aAIEoG3cvYzONcIBoWUtbCbtLGZpaTl+/PhJkyaxJcuWLQsICGBHpxbZmkE3AUICAJp19erVI0eOMANBhISECE/tqampu3fvPnjw4JMnT1JSUpydnV1dXRs0aDB06FDxfv1AB7Kzs7ntp8Uf2snJyUlISGBnbW1tRS605ObmPnz4kJ1F3KNVXl5edM7jNcIUGZtJl6hiQUFBY8eOZWZ37NghNwH4/PlzeHg4Oztx4kTxM7rBvn16I9xHEfBQHIDG8fYy8bCTTnncs5is2wXDhw+fN29eeno6M/v8+XMKY/r16yf+0lrawZEAgGHJyspau3btH3/8wR0QWjhiy6ZNmyZPnvzx40e2JFEiKipqyZIlHTp0WLBgAX4kehQXF8f91sSv09PC3MEyxRemhJA7DCfuAGgVnXW6d+/OvWpubW1N5zA9VolrxIgRq1evZs67p0+fjomJ4fUOxLNmzZp3794x0zVr1pT7Rgz27Su1fwGACnh7mXhEIdwlpV5coFB+5MiRixcvZksoYhEmALrZwTWTACQnJ/MGVydly5Z1cHBQc8spKSnCLTs7O6u/ZTBAZ86cGTZsGMXxbAl913PmzOHtHuPGjRMZhTE/P//YsWMUDSxbtmzUqFHaqy2IUKqjHnQBZMg2bNjw7Nmz2NhYM0m31nv37i1Tpoy+K/VfVJ+wsLBmzZrRyZJ2fMoHrl27JquzPDqnzp07l5m2sLDYunWr1DvvPIb59tH+B0DbtNSPxdixY1esWMH2L0wrUsTSsWNHka1paQfXTAKAy/8FXl5e3vDhw4cMGeLj46ON7dPJOygoaPXq1dxCOq/v27evdOnS3MJFixYpMgZ7Tk5OYGDglStXduzYIfVJPtAqnXUBhNBH2xwcHGg/unz5clJSUosWLQztkWtvb286m44bN46mKUz38/MLDw8XdqxB0X+7du3Yx383btzo5eWlyPYN8+3jCWAAbVPnxCSysLOzc79+/cLCwtgSimrEEwAt7eBIAAqgDx8+bN269cKFC8+fP2eupleWqFGjBp0Cf/zxR2V7saDo3N/fnyJpOrOGhoZy+7HSCNr+sGHD/vjjD25h8+bNT548ybuY9+jRo9mzZyu+5YiICDs7OzrZa6SeoDgtHTqFC9epU6e+RAsJ5WsK8tnY2Ig/LKtfY8aMYZ4H+Pr168GDB+vVqzdp0qTWrVtTsJ6TkxMfH7979+7169fTtJnkvdBB7Oeff1Z8+wb49pEAgBG5cePG6dOnz58//+zZs7dv32ZnZ5csWZJ2z0aNGrVt25ZiX8O8SMfbyzw8PNzc3GrVqkV/KZTijcur1C45efJkCtLYh4uuXLlSpUoVis06d+7s6+ur7NZUhgSgQHnz5s306dMp6qUdjFt+V8JM8si5ra0tnRppl2vfvn25cuXkbpPOqXR+pejfTDJ+9eDBg3Nzcyle12C1R4wYwYv+KV3Zv3+/8FZ+SEiIcGBOcZs2bXJycpo3b566tQRlKHUHU53+gpKTk09IpKSkIAEwWYGBgV5eXvT35s2bjx49ktVMv1WrVqtXr+aduY0RmgCB4aOUe9u2bWvWrImLi+P9K0UiNjaWMnPKBBYuXGgIo2vz8Pay1NTUSxI0Xbx4cXUSAFqXYrCjR4+yJf/++294eHhWVpbUBABNgDS85YKHfpe9e/emeEh8sU+fPh2SoOl69epRxkk/xB9++EHqAysfPnzw8/OLiopiSyhx79ChgwarvXfvXrYzbxYlKsIhsmn3O3jwILfE2tp6+fLlffr0SUtLO3LkyMyZMzMyMoQvsWDBAnqPjRo10mC1QZzc36FuFgbTQQex6OjoixcvHjhw4Nq1a0+ePPn48aOlpSUdSeh06+3t3bNnT/GBPI0I9gIwcCdPnhwzZozUsbR5Xr16NWDAgFOnTm3dutWgbgVo9cT0559/anBrqtFAAvDt27f4+HheIX2L7u7uam45Pz9fuGULCwv1t1zwhIaGjh49mtuViiJuS8ybN8/R0ZHC+tatW9NnW7169S9fvrx48WL//v0bNmzgPYS9adMmDbaCTUlJET6nSyfy7t27CxemHYYqxi3ZuHEj0x6JzvFjx47t1q1by5YtuV1xMZgmRrGxsbKeDgSAgqGphL5rAWC6cnNz6bTOvatfqFChn376adCgQY0aNaKT9du3b48fPx4SEvL69Wt2mZ07dzo4OKxYsUIfVTZRGkgAKN7iNTghFETKGt9YqS1//vxZuGUbGxs1t1zAUKpN+xu306iqVasGBQW1a9fO2dmZyimbjImJOSPB7WOHRTvkNgnxF/rll1+khuYqmzp16vv373mFsm7fR0dHc2crVqzIexqBSv7666/GjRu/efOGt25cXNyqVau4A3AAAACABtHJl2L969evsyXlypXbs2ePt7c3W0Jhib+/f5s2bTw9PblXGNesWTNgwID69evrtMYmTAMJANr/6Fd8fHzv3r250T/tfpRMFy1alC0pVqyYq6urn58fTd+7d++gxO3btxV/FUq6Nm3apNlWepSWRERE8AqtrKzo7UhdnnIY7mznzp2Fy1Dm8/vvv/fo0UP4L0oAxo8fb2mpsbEvAAAAgEHRfPPmze/fv8+WfP/994cPH6aIX7hwxYoVZ86cyfTfxaAwJjQ0lM7guqgraCQB4D2Tx0ACoDOxsbFs33Zk6NChGzZsEGlIV1uCdrzExEQmE7hy5QpvqEsu2lTHjh1nzZrVoEEDzdac9nNekx4zyfHCzs5O6vIpKSnc2Xbt2kldrFu3bpQbHDlyhFf+6tWrAwcOME/YAAAAgKakp6e3bt2aG/27u7ufPn26ePHislbp0qULNwEwk4wFpMUqwv9lfHcACsxTXJrSv3//cuXK9erV68OHDxSpU1St4GM0VapUCZJ48+YN7aUXL168ceMGBdnv3r2ztbWtJFG/fn1/f3/K1LVRc+Gzv2aSXr1lLU9vkDsrUitKV4QJAFm7di0SAAAAAM0aOHDgnTt32FknJ6djx46JRP9E+Dzhq1evtFI5kEZbCYDUNhgagTsAQi1atKDYPSQkJDQ0VJGxLXloR+0roY26yfLw4UPuA0Aske6uuDc6zCQD9MhaskGDBk2bNqWUhld+9erVjx8/ih+SAAAAQHFLly7ldWuzcePGypUri68l7LUPHXXokroJAMVkT58+1UhVFGFra1utWjWdvZwRcXFxCQ8P13ctlCCMzhlVq1ZVcAsiCQDx9/cXvsS3b98uX76s2W5MAQAATNbjx4+Dg4O5JT169OjatavcFW/cuMErKQBjdBgRdROAuLg4kebjGufh4aGz1wKtkpUAKN7cqEiRIiL/7dixo4WFhbBf1PPnzyMBAAAA0Ijx48dzH+eztrZWsDfPrVu38kroxK3BioE4dRMAqe1/hgwZIrV5t1L++OOPoUOH8grR/qfAePbsmdRykfY5lpaWeXl5Cm6/VKlSPj4+Fy5c4JVzGykCAACAyk6fPn3ixAluyYABAypUqCB3xRs3buzbt49bYmtrK6sTcNAGrSQAGnlOF10AFWy88cVYItf1ixUrxn0OODc319raWuQlGjZsKEwA3r59q0w1AQAAQLrly5dzZ83NzadOnSp3rZSUFD8/P2735WTu3LllypTRcP1ANq0kAOgDFOR69+6d1HKRUd7s7Oy4CUBGRob4YwB169YVFgrHCAMAAABlPXr06K+//uKWNG3a1MXFRXythISEjh078sYk7d27d1BQkMZrCCKQAIB+pKenSy3PycmRdROANz6A3ATA3d1dWKjCHYC///47MjLy6tWrdLBLS0vLz8+3t7evUaNGkyZNevXq5enpqewGAQAAjN22bdt4T4H269dPfJXNmzdPnDiR1/8PRf87d+7UfP1AlFoJQEpKijCcKlOmTOnSpdXZrJnkMq1wy2XLllV/y2AgSpQoIfUmwKdPn2QlAMWKFePOCnsQ45GaHvA2Iu7WrVtjx469cuUKr/yNxOXLl5csWdK0adO1a9eK9F6qvkKFCmlv4wAAilC8ww8csoyUsn26HD58mDtrbm4uqwv4b9++/fnnn/PmzaOzKrfcyspq7ty5irQaAo1TKwHA5X9QmZOTk6wEQFaaJ7wDIP4SJUuWFBZSGqlgDdetWzd+/HimHyF3d/eJEye2aNGiXLlyubm59+/f379/P8X9WVlZFy9e9PT03LBhw+DBgxXcslJwKgUAQ0DHIkUCRByyjJeCXzHj2bNn8fHx3JJ69erZ29vzFouNjY2MjAwPD//33395//Lx8aHzLEI7fUECYNzi4uL08rGcOHGibdu26myBEgDumOGsDx8+yBo9RNk7AFIfJ3B2dlakeitXrpwwYQIzPWDAgE2bNrEDlNDE9xJDhw7t0KFDQkLCly9f/P39KVUQ9lsFAABQ8Aj78vb29k5OTk5KSqLT4oMHD2JiYq5evSr1Sl+TJk2mTp3auXNnndQUpDPQBODu3bta2jIYCFmB+JMnT+rVqyf1X7w7AJmZmeIvwX1iWO7rcp0/f37ixInMdPPmzcPCwqRe06pevXpUVJSnp+f79+9pdtSoUfQT9fLykrt9AAAAoyaMANdIiKzi6Ojo6+s7ePDgBg0aaLNqoBDNJwDoAxQU4ePjs3v3bmH5o0ePZK2ibBMgJi7nadq0qfhaOTk5dHhiboNaWlpu3LhR5I525cqVlyxZwlz4z8vLGzBgQFxcHK0l/hJK0eVAewAAasIhy0RIjdOEmHvmzZs3b9eunbe3N1qIGQ7VIxXayXnNv8wkj4BI7XrFQLYMhqNNmzZSyx88eCBrFWWbAAlbHBI6BomvtXbt2ufPnzPT3bt3r169uvjyAwcOnDdvHrPK48ePN2zYEBgYKL4KAACAUWNPlKzChQs7OTmVKVOmcuXKLi4uNWrUqFu3bu3atcVH7AF9UT0BSEhI+Pz5M6+QoiX6BahXJS1uueDx8PDgDaVhLOgLpWOE8Ahy6dIlWasoewcgOjqaV0Ifl/gIhV+/fl25ciU7K7dHM2JhYTFo0KA5c+Yws8uXLx81ahTlq3JXBAAAMFLCvrwTExMpAdBLZUAFqicAeAIY1PTTTz+tWrWKV0hHEMoApV53V/YOgDAB6Natm/gqJ06cePXqFTNtZWXVqlUr8eXZzbIJANX/1KlTcu8zAAAAGK+PHz/ySoRdAIEhUz0B0N5zukgATMT48ePXrl3L9LPJRVH4mDFjhMsrdQcgPT397Nmz3JKiRYuOHTtWvEr79u1jp+vVqydrRAKeOnXqlC5dOjU1lZndu3cvEgAAACjA8vLyeCVsX3lgFIzmDoBGni0Gg1K5cuX+/ftv27aNVx4aGqp+AhAeHp6dnc0tGTVqlNyB5E6dOsVO161bV3xhLk9PT3ZEdN7Q6AAAAAWMvb09b8DWzMxMpYbaBP0yxAQAfYCajqlTp+7YsYP3GENcXBwF4sKnhHlHFpFuQPPy8tauXcstKVKkCNuzpyyPHj1KSUlhZ2vUqCG+PJebmxsb979+/frx48eurq6Krw4AAGBESpYsyUsAkpKSatasqa/6gLJUTAA+f/789OlTXmHRokVdXFzUrJCsLVerVk3NLSvl69ev4eHhO3fujImJyc7Orlq1qq+v76RJk6gmwoUpEt2wYcO+ffvi4+PNzc09PDyGDh06ZMgQXVbYSNWqVWuWBK989uzZrVq14j1Kq/gdgJUrV/J6E1q1alWZMmXEK0PfNXe2UqVK4stz8R5auHXrFhIAAAAoqOisx+u2+59//kECYERUTADi4uKEnc9Q4Kt+D6/a2zLD3d1dakeTW7ZsGTx4MDN9+fJlf3//x48fs/+lyJ5C0gMHDpw7d46yXu6KFPePHj2abf9NrkucOXOGUgiN1LlgCw4OPnv27IULF7iF9AEuXbp0ypQp3EIFEwDmy+KW9O7dW5Exeu/du8edldteiIuXXdBxkDJGxVcHAAAwIo0bNz5+/Di35OjRoz179tRXfUBZKiYAxtsF0LRp065evXrjxg2K9riPsLB3GJYvX05xp9S+Ne/evRsUFLR161ZmNj8/f9KkSStWrJD6QhERES1atKBEQlM1L6jMzc0pU2rQoMGbN2+45SEhIQ0bNvzPf/7DlijSC9Dz58/btm2blZXFlri4uGzcuFGRmvBuPfEyPXGOjo4imwIAAChImjVrxivZv3//ggULypUrp5f6gLJMLgEYIEETvr6+9GNly5kEgNKDJUuWiKy+a9euxYsXM5d7hw4dGhYWJrLwmjVrkAAogo4XFy5caN269cuXL9nC3Nzc9u3b79u3r1OnTkyJ3DsAlNr17duX7cfTTNLE6NSpU8WLF1ekGryBw0qVKqX4W+B1fix1DDIAAICCwcfHx83N7f79+2xJVlbWiBEjDh8+rOBIOHl5eXv27FmxYkVISEiXLl20VlOQzuQSAKkvZG1tXaFChWXLljHRv7u7O2UCFHfSr3P37t0TJkxg7xXQxNmzZ/v06fPLL78w0T/tALRwx44d8/PzIyIigoKC2H4t6SUoSMVD8YqoWbPm5cuXW7VqlZCQwBbm5OR07dp10KBB8+fPd3Z2FrkDkJycvHLlyqVLl3Jv3TRo0ODkyZOKt+ThPc+k1BfHu13AbRIGAABQ8IwbN27kyJHckmPHjvXu3XvTpk3iYwLcu3dvx44dO3fufP36Nc3+/vvvSAB0z0QTAIosuYFmlSpVKPqcPn16oUKFKJqfM2eOpeV/P5nAwMDY2Fi22Y+ZpIn58ePHFy9ebCa5YzB37lzuwtevX9+1axczSykBBaZaTQDi4uL00j/SiRMn2rZtq9ltVqpU6cqVK2PHjt2zZw9bSJ8hJVqUWTVv3pzbHMhMkgBcuHDhzp079N0dOnSI1yfxzz//vHbtWqU+/A8fPnBnlRq9nLfw+/fvFV8XAADA6AwbNowCnosXL3ILIyMjL126NHjw4M6dO1etWrV06dLZ2dl0Tnz37h3F/XS+pv8+fPiQWZiCLjrpMwEV6Jj8BIAisMTExAcS9+/fZyakXuCsXbu2x/+4u7vTXwcHB5Etf/v27enTp/Q7eMBBPxH1tywXxc3c8adsbW39/Pwojt+7d+9PP/3EW9jb25ubAFDESdmqlZVVeHh4jx49eAs3btyYTQCY96hOPU2No6Mjxfp04Bg1ahS3GT0dPk5IcBemb5CyAuFGqlevvmHDhhYtWij76p8+feLOKjWmCS8B4G0KAACggKHwfefOnU2aNOE23yVv3rxZLCG+OoVz69evb9q0qTbrCDLJTwBmzJixcOFCRbb19u3b8xL/3bSlZVZWFnt1XIiCvNDQUBW2TJEZbdnCwkKRdaXi3We4desW1fPAgQNsc3Mu3lC1R48epZemVKFbt27ChSlf4s7yng0FRbRp04YytP3792/btu3MmTO8j1SEj4/PgAEDfv75ZxsbGxVe98uXL9xZdRIA3qYAAAAKngoVKkRHR3fu3Dk2NlbxtSpWrDht2rThw4erE8iBmuQnAOydGmVVqVJFJPon3H42leLq6qrmj0bY0Gj58uVSo3/CbSzEoIxIavRPXrx4wU7b2dkp9SApsCiC7yfx6tWrP//8Mz4+nn6Hjx494j1cS4eeatWqubi41KpVq0ePHmoOFsG7XaPgY0wM3k9dOEY6AABAwePs7Hz16tX169cvWLBA/Pk3Oqs2a9Zs6NChPXv2VOoSG2iD/ASA21WOZp05c0ZLW5aLlwA0bdo0MDBQ1sK87uG9vLxExpTl5ks6GBHDw8OjYLcyKl++fEBAADvLC8o129kOBfHcK/cUxItnsFy5ubncWRzaAADARFhbW48fP3748OGnT58+derUjRs33rx5Q8nA169fS5QoUbFixfr163t7e3fo0AHNIgyHig8BG7u7d+9yZ8VbqvESgEWLFomMShYfH89Ou7m5qVpB0AOK2rkJAE0jAQAAAFBE0aJFu0jouyKgEFNMACgrTUlJYWednZ29vLxkLfzx40fu0y1OTk7CwS9Y2dnZ3EdXkQAYl2LFinFHEKMEoEiRIgquy0sAFBx5AAAAAED3TDEB4LX/adCggcjCvHsF4gvfu3eP2yCndu3aKlUQ9KNkyZLczDAnJ0fxdSn3421KY9UCAAAA0ChTTAB4Mb14P/q8bEF8Yd6WkQAYlzJlyjx48ICdTUtLU7y1Iu/JJ97AwAAAAACGwxQTAHViesUXtrW1rVq1qkoVBP2oWLEid5Y3Lpg43ijClSpV0kydAAAAADQNCYCc6/RKJQB37txhp/EAgNFxcXHhzqqTAPA2BQAAAGA4TC4ByM/Pj4uLY2ctLS1r1aolsjy3CyALCwvxsJ6bWqD9j9HhZXdv3rxRfN2kpCTuLL59AAAAMFgmlwA8efKE29NLzZo1RXpsTExMzMjIYGddXV15A75yvXr16v379+wsQkCj4+npyZ19/vy54uvS74o7K/6wOAAAAIAemVwCoL32P3gC2NhVrly5QoUKbK+v3AeC5eJ++5UqVaJNabhyAAAAABpi6gmA9roA8vDwUL52oGft2rXbvHkzM33r1i0F18rLy7t9+zZ3IxqvGAAAAICmmFwCoM5FfcUXtre3L1++vEoVBH3q1asXmwA8ePDg/fv3pUqVkrvWtWvXuO3Kevbsqa36gcE4ffp027Zt8/PzmVnuACDGgn60xYoVY9+Cxrm7u/OGUQcAAANhcgmAbpoA4fK/kWrVqlXVqlWfPXtmJnle/Pjx4/3795e7VmRkJDtdrVq1li1barGKYABSU1MHDBigvdBZN+Li4rT6Fnx9fbW3cQAAUIdpJQDZ2dnchzXt7OxEuurPyclJSEhgZ21tbSm2k7Vwbm7uw4cP2Vk8AGCkChUqFBQUNHbsWGZ2x44dchOAz58/h4eHs7MTJ06kjWiximAABg0alJycrO9aqIvbH5o29OrVS6vbBwAAlZlWAkAnPO6devHr9LTw169fFVw4Pj4+Ly9PwYXBkI0YMWL16tVM7nf69OmYmBhe70A8a9aseffuHTNds2bN4cOH66KWoD/08zh+/Li+a6EBbPscKyurTp061apVq2LFimXLlnVycipRokTx4sVtbW1tbGzov5aWloUkeFvIyclp2LAh77YqY8CAARgLBQDAYJlWAqBURz3oAsg0UbgTFhbWrFkzyhXz8/MpH7h27ZqsvmIpS5w7dy4zbWFhsXXrVvqrw8qCrtGePnXqVH3XQjPYBKBFixbcZmyKGz9+vNTonzLh9evXq1U5AADQJtNKAHTWBRASAC2hwEIHr+Lt7b1ixYpx48bRdGxsrJ+fX3h4eOHChXmLUfTfrl079vHfjRs3enl56aB6oC+fP3/u06dPTk6OviuiGWwToE6dOqmw+v79++k3LyynPWXPnj1FixZVq3IAAKBNSABkUucOQJ06depLtJBQvqYg3f3793XzQmPGjGGeB/j69evBgwfr1as3adKk1q1bly9fnuK/+Pj43bt3r1+/nokFbWxsQkNDf/75Z93UDfSFfg86+wVqW3p6+qtXr5hpFRKAxMTEYcOGSf3X8uXL6QCoVuUAAEDLTDoBEL9Or05/QcnJySckUlJSkAAYqcDAQC8vL/p78+bNR48eyWrc36pVq9WrV9eqVUvH1QMdozyQ0jx910Jj2PY/dGRTdty6vLy83r17Uwoh/FePHj1GjhypgfoBAIA2mVYCoFTHHdpbGIzFDz/8EB0dffHixQMHDly7du3JkycfP360tLQsWbIkRfze3t49e/bExU5T8PLly6FDhzLT1apVe/r0qX7roz512v9MmzaNsmJheZUqVdhhNAAAwJCZVgIAoIKmEvquBehNfn5+//79P3z4YCZp7kXZYL169fRdKXWxdwA6d+6s1IrHjx9fsWKFsNzKymr37t0lSpTQQOUAAEDLkAAAAIj59ddfL168yEwvWbKkYNzzYRKA0qVLN2rUSPG1kpKSBg0aJHX4MPqUGjZsqLH6AQCANiEBAACQ6fr162xPr506dRozZoymtnz+/Pk9e/Zcu3bt9evXmZmZnz9/1tSWbWxs5G6NaQLUvn17xcet+/btW9++fVNTU4X/ou1MmjRJ2XoCAIC+IAEAAJDu48ePFPIyY/w5OzuHhYVpZLNpaWkDBgw4evSoRrammpSUFGVXmTNnDnsnhKtcuXLbtm3TRKUAAEBHkAAAAEg3cuTIxMREmihUqND27dsdHBzU3+br16/btGnDPoNrLM6dO/frr78Ky83NzcPDw0uXLq37KgEAgMqQAAAASLFt27bdu3cz01OmTGnZsqX628zOzu7SpYvRRf+pqan9+/f/9u2b8F8zZ85s1qyZ7qsEYDiio6PpWHH+/PnExMSsrCx7e/tatWpduHBB3/UCEIMEAACALyEhgW3u/8MPP8ybN08jm6VtxsTEaGRTujRgwIDXr18Lyyn0pwRA9/UB0JKQkJD58+fL+u/YsWNXrlzJLbl69eqECRNu3LjBLXz79q2Li4uWagigKUgAAAD+j7y8vL59+2ZmZtJ0sWLFIiIiLC01cKikWGHLli3qb0fHfvvtt5MnTwrLS5cuHR4ebm5urvsqAWiJ+BAf1atXZ6e/fPlCof/69euldopVMPoKg4INCQAAwP8RHBz8999/M9N0gq9WrZpGNjtx4kSNbEeXoqOj6dMQlhcqVGjbtm3lypXTfZUAtGfr1q2jR48+L0EZ+6dPn7j/dXV1ZSbevXvXqVMn2jtkbadu3brarSiA2pAAAAD8/06fPr106VJmun///v369dPIZimjYMMFHx+fkSNHNmzY0NHRkR05KzQ0lAqZ6R07dkh9XX9/f7YnopCQkNmzZ2ukbrKkp6f7+fkxnSDxTJgwoX379lp9dQDds7S0bCwxffr0uXPn8nYx5g7AmzdvWrZsKf4kD+4AgOFDAgAA8F+pqakDBgxg7um7uLisX79eU1tmN0VRxYwZM4QL/Pvvv+x02bJlpW4kKSmJndbBmLuUbzx//lxY/sMPPyxcuFDbrw6gX3fu3OHOUm5QpUqVrKystm3bstF/0aJF+/fv/9NPP9WtW/fSpUuUMDPlSADA8CEBAAD4r8GDBycnJ9OElZVVRESEnZ2dRjabl5d38OBBM0lX+lKjfzPFEoBXr16x09pOAChjOXDggLCcXnfPnj0aeSgCwJDdvXuXO0vRv4WFRb9+/ZjEwNzcfNSoUSEhIWwfuF26dClWrFhGRgYtSRN6qDGAMnAQBwD4f9auXXvs2DFmet68ed9//72mtnzp0qX09PQff/xRant6xosXL9hpvd8BoNBH1hMLmzdvpvhGey8NYAiysrJ4DwRXr159xYoVhw8fNpMMfkdpsLe3N3eBwoULUw4QHh6Oy/9gFJAAAACY/fPPP5MnT2amW7VqNWXKFA1u/M6dO3Xr1t22bZtInznsHQBLS8tSpUoJF8jOzn7//j07q70E4NOnT76+vjk5OcJ/jRw5skePHlp6XQDDQQcEXvc+ubm5TALfoEGDI0eOODs7C9fy8/NDAgDGAgkAAJg6iq379OnDhLylS5fevn27Zrc/XkJkAQo1Xr58yUw7OTkVKlRIuAyvJ37tJQABAQGPHj0Sln/33XcrVqzQ0osCGBRe+x9y9uxZ+tuoUaOTJ08WL15c6lodO3aUOl4egAFCAgAApi4oKCg+Pp6ZDgsLk9UCR3tSUlK+fPnCTCvS/sdMawnAtm3bdu7cKSy3tbXdu3evjY2NNl4UwNDwngBmVK9e/dixY7KifwDjggQAAEzaoUOHNm7cyEyPHTu2Y8eOuq+Dsk8Am2knAXj48GFgYKDUf61du7ZmzZoaf0UAwyS8A0Bx/59//lmyZEm91AdA45AAAIDpoqh66NChzHSdOnWWLFmil2oo+wSwmeSJQ83WIScnx9fXlzfyEaN///4DBw7U7MsBGLJ//vmHO2tubh4REVGrVi191QdA45AAAICJys/P//nnn5kna4sWLbp7925ra2u91IR7B6BMmTJSl+HdARB5nlg148eP5wU9DFdX199//12zrwVgyGh/TE9P55bUrVsXI99BAYMEAABM1MKFC8+fP89Mr1y5Uo+X97gJQIUKFaQu8+7dO+6sZhOA/fv3s+2guGxsbPbu3Wtra6vB1wIwcML2P999951eagKgPUgAAMAURUdHz549m5nu0aMH2xBIL7hNgGQlAJmZmdxZDSYAiYmJw4YNk/qvZcuW1a1bV1MvBGAUhE8AIwGAggcJAACYnIyMjL59++bl5dF0pUqVNm3apN/6cO8AVKxYUeoyvNb5mkoA6EPw8/PjNXhgdOvWbdSoURp5FQAjIrwDgK79oeBBAgAAJicgIODZs2c0YWFhER4ebm9vr9/66PEOwLRp027cuCEsr1y58pYtWzTyEgDGBU2AwBQgAQAA07Jjx45du3Yx0zNmzPD29tZvfXJyclJSUphpGxub0qVLS12MlwBIHSxMWcePH5c6tpelpWVERITe8yIA3cvOzk5ISOCW0C6p+7FBALQNCQAAmJbRo0ez03Mk1N+m1OvxCo4Jyo4BbCb78r+ZFu4AJCUlDRo0KD8/X/iv+fPnN2rUSM3tAxijuLi4r1+/cktw+R8KJCQAAGBaeJG03nHb/8h6AMBM0wkAJSd9+/ZNTU0V/qtt27ZTpkxRZ+MAxgtPAIOJQAIAAKBPt27dYqcVvwOQl5dnaan6AXzu3LkXL14UlpctW3b79u0qb7ZBgwa3b9+uXLky84gFgNHBAwBgIpAAAADo08mTJ9lpkQSA1wtQenq6g4ODaq94/vz5+fPnC8vNzc137tzp6Oio2mZv3rxJ0T9N/Oc//1FtCwB6hy6AwEQgAQAA0Js7d+5ERUWxsyJNgCwtLXNzc9lZWQnAjRs3wsLCunXr1qZNG6nbSU1N7devn9TnE3755ZcWLVooUfv/KzQ0lJlo1qyZyhsB0C/eeNiUFXt4eOirMgDagwQAAEyLgs/mihC2v1dtmxTQ8wYgq1SpkqyFixYtyk0AHj16VK1aNeFiR44c2bhxo8gjvAMGDHj9+rWw/Mcff2RHRlNBZmbm7t27mWkkAGCkkpKSeENu015Gu56+6gOgPUgAAAD0IzAwMCYmhlsi0trY1tY2LS2NnT169Gi7du2Ei/39999mshOJ3377jdviiOXg4LBr1y51HiwODw9nGilVqFChatWqKm8HQI/wBDCYDiQAAAB6MHbs2M2bN3NLSpQoIXIHgALrV69esbP79+9fuHBhsWLFuMs8e/bs9OnTZjKaEkVHRwcHB0vd+NatW8uXL69U/XnY0ZQ1cvn/w4cPe/bsOXv2bGxs7Js3b3Jzc0uWLOnk5FSjRg0PDw8fH58mTZrguixoHJ4ABtOBBAAAQNeCgoLWrl3LK6xbt67IKtWqVaMInp2lsDgwMJACd3ZEsG/fvk2fPv3r169WVlbCh4nT09P79OmTl5cntTIdO3ZU5W38T0xMDEXqzLSaCUBKSsqsWbO2b9+enZ3NKyf//PNPZGSkmWTENKozZUHqvBYAD54ABtOBBAAAQKemTp26atUqYbl4AuDm5sYr2bFjx7t37+bOnVujRg0KXBYtWnT06FEq79SpU+HChXkL+/v7JyYmCjf7/fff04pK1V9o48aN7LQ6CUBYWNi4ceOYDk/pLQwbNoySlu+++87CwiIpKSkqKmr58uWPHz82kwyf/PDhQzWrDcCDOwBgOpAAAADozuHDh3/77Tep/xJPAH788Udh4XEJXuHAgQN5JevXrz9w4IBw9eLFi+/evdvKykqsxvJwH/91dnZ2dXVVYSNfv36lcH/r1q3MLEVdhw4d4j5LUK1atREjRgwZMoQymZ07d1IJ+mYBzcrNzeVllUWKFKlevbq+6gOgVUgAAAB0Z+bMmbL+JZ4AeHl5UTjy+fNn8e2XL1++ffv23JK7d+9OnDhR6sKhoaFSuxJS3Lt3737//Xd2kDLVLv/n5eX17t374MGDzGzr1q0jIyPt7OyES1KuMnnyZCYBcHd3V7XWAFLEx8fz2shRksk2sQMoYJAAAADoSHp6+r1796T+q1y5cuIJQOHChf38/MLCwsRfYt26ddwr+t++ffP19c3JyREuOWzYMPqX1I3k5+fnSuRIfPr06cOHD+/fv38j8VLi+fPnz549o3LuiqolAGPGjGGj/+rVq+/bt09q9M8oU6YMM4E7AKBZaP8DJgUJAACAjlhYWBQqVIjCa+G/hg8fbmkp54DMPPUrdXVG7969u3Tpwi15/Pjxo0ePpC68SUKBWitBhQRg+/bt7CME9AlERkYWL15cZPnSpUubm5tTYoM7AKBZSADApCABAADQETs7uwYNGvD6/jeTXP4fPXq03NXr168/YsSIDRs2SP1vy5Ytt2zZwisU9muuPU5OTrVq1VJqldTU1KCgIHbW399fbshF0b+Dg0NaWppqDxsAyIIugMCkIAEAANAdCt+9vb25Y/oWKVIkIiKCglpFVl+2bNmTJ0+ioqJ45X379t28ebOw8x9hTKM9TZs2VXaV4OBgthERfQ4hISGKrFWmTBlHR0e5N0wAlII7AGBScAAFAFDOt2/fVF7X09Pz9u3b06dPv379Os02btx4yZIlivc0QlHykSNH1q9fv2XLlqdPn1asWLFevXoTJkxo2LCh1OXnS6hcW61KTk7etm0bO9uzZ09nZ2dFVtRlVgOmg36Q+q4CgO4gAQAA0KlatWqxz7yqwNraeryE5mqkH+vWrePeCenXr58eKwMAYFKQAAAAgB5ERESw046Ojq1atdJjZQAATAoSAAAA0LW4uLinT5+ys02aNDE3N9djfQAATAoSAAAA0LWzZ89yZz09PfVVEwAAE4QEAAAAdI33IC8SAAAAXUICAAAAusYbEblSpUr6qgkAgAlCAgAAALqWlJTEnbW3t9dTRQAATBESAAAA0LWPHz9yZ0uUKKGvmgAAmCAkAAAAoGuZmZnc2aJFi+qrJgAAJggJAAAA6BpF/BkZGews5QPFixfXY30AAEwKEgAAANC1UqVKcROA5ORkJAAAADqDBAAAAHTNzc3t+fPn7Ozt27dr1Kihx/oAAJgUJAAAAKBrTZo0OXnyJDt76NAhX19fPdYHAMCkIAEAAABd692796xZs/Lz85nZgwcPJiQkVK9eXWSV9PT0adOmlS9ffsaMGTqpIwBAgYUEAAAAdM3V1bV9+/bHjx9nZnNycvr06RMVFSV1QIBPnz6tX79+6dKlb9++pcV0WlEAgIIICQAAAOjB2rVr69Spw/YHGhMTU7du3enTp7dt27ZChQpZWVnJycl37949evTokSNH0tLSzM3NZ8+eHRISot9qAwAUAEgAAABAD6pUqbJv374ePXpQrM+UvHjxYtSoUVIXdnNzCw0N9fb21mEFAQAKLCQAAACgH23btr148WJAQMDNmzdlLePi4jJ58mR/f38LCwtd1g0AoABDAgAAAHrToEGD6OjokydPHj58+MqVK8nJyWlpacWLF69ataq3t3e3bt2aNWum7zoCABQ0SAAAAEDP2knouxYAAKYCCQAAAAAAgAlBAgAAAAAAYEKQAAAAAAAAmBAkAAAAAAAAJgQJAAAAAACACUECAAAAAABgQpAAAAAAAACYECQAAAAAAAAmBAkAAAAAAIAJQQIAAAAAAGBCkAAAAAAAAJiQ/w8149kRBkgspAAAAABJRU5ErkJggg==)
, .
Поле в дальней зоне имеет характер сферической волны с постоянной распространения k= w / c = 2 p/l. Электрические и магнитные компоненты синфазны. Синфазность векторов и означает вещественность вектора . Следовательно, существует поток мощности в окружающее пространство. Амплитуда поля зависит от расстояния (как 1/r) и от угла q и не зависит от угла j, т.е. излучение обладает некоторой направленностью. В направлениях q = 0, q = 1800 излучение отсутствует. В экваториальной плоскости (q = 900) излучение максимально. Диаграмма направленности - распределение излучения в меридиональной плоскости.
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eK9GqcptG2/RM2xBZWbZJckkBtPHNyN+VtFHuyKl1SUNRrmtr+ner/v8kfrNokobaZOuA5k8f1pLqok1Xpkpqihmtd/SG0jdgkD1ZtkkR3mdr4vzkN16iTdUCR/0DJr8KHa02L66Jr2i6Di1Va63Tht/VheQzXeJPVdfykrySvxqkkaGE7fbxF+uHQtSE2qYPdJHfXn0earGKVDOV0mtydFhE7YPOqNhlQLzK18bYDnp/RnngxJqvSJXOlCteaJA9ZbdIk4MJv2zvJUbhGl6y56/opqiK9GiehwRbDo32nYjLU0yZ1sDvMS7jGlayujCAqJbmmqUken9YiTelnamsRFmNEySpWiVBpw7US3x9QspXawm/r+8/FtC+WZBWrRKuc4Vpp91eswA+cJlHNsXKxJhxFsopVIleeV+NAo6gytfGbRh6u2SerWCUvynbBcJB3ayKPYlj4bfvdYw7XjJNVrJIvZQvX1gp8mXRpxdmkJhdJJWbfs/YXw88FBlOSV+MM9tLVmBsFhiJ3mRrz1UxZJqtXnZNThb+mqUVtCteCiX/ht4Voz8a4etbMfxyQUIHDte2UN9o/Z3Qkd03qgOI8GzNL1qafRS5+hdCokOGacHltwIul8/uoy6YYmVoXYbjG1bNCviR8R4W86PSKwv5/0YRrzHK98NuFDM/GbJJVw0qRRDhlDqi7z6YmKgVrUvuL7TzUs0IAsRV2F7q+orDpsRdmSlEMhc/UuqgmuBkkq4aVQuq/MpyjjAl7oX6OHnhRlW3htyaecNWzQtkNPVY94RqP8jSpA4okXNNOVg0rxZa7pdFQi9jCNXMlz9TWUj4b9axQXmHfXlS4ZqKcC78txHDRQ6rJqmGlDHLXtjYZymhj+KNWHprUwWS+JqxnhZLq0duL5n1ikQsyta1swzW9ZNWwUh7xp0ua79od4cPPKQu/HclwBUXPCqXT61i1JhycJjWUdOZ5KSWrhpWyibZtTSfzEj58fxnakqlDkdUkL41kNXuFSIS9GLjTb62XTc7CbyiZvIVLBqvBzgZKItq2tUmPRjXgi3B68Y0KRpNaAD1PVqs9EIl0rloSn12Tqb2T8jTXFUzQQ/G0rb2L1YDv4hTkfnLHwm/x9DZZNazQJJNw7Wm36tnTrmlS05TmNFfPCr0leOhPphZbD5NVwwo18awJ14UdgNlDQhZ+s5VaJepZoeD6/zX3tzt9mtQ49Shce5WsGlZoFE/bmtprbKiRqVFJ50TVs0KRmeNmxcJvtFKY5vYkWRUz9BdP29oj2tYaTSp6ViiLFP6gdx2uxQgbmZoXvZ7mhk9WDSsMJuW2VQeZDgu/NNGzAiGVak1Yk5pfPZ3mBk5WDSu0ltWzrYoxLJlKC3pWKKYMG8cCt60Wfoukd9PckMmqYYUkCn+RcCFpUklOzwoFlPk0t0htq0wtsB5Nc4Mla+aVDDlShra1AOEqU0soSDHqWaHg4v/rH9sIBWqp9GIK2JNkddpBW71rW+PpFHPXtsrUcgpejGGSNV/FA9BEphKQ1WDITAotXeZ5EHnb6lU01IRtWwMkq2uXIB4xx1hUNKn0jp4VYlHIK4Qr8bWtMpUBBWxbh5qsGlaIR7T1GEO4WvglNXpWyFIMkVN4mlQSCtW2hkxWZyfEI7Z6HGwOke3n6MX2U6IYhpSs5toQ1lCe2lGPdRZ+6VqQttVqMJCSFJa+NanEoPtkjfZaCciXXuRNCetRphLK0EtSzwpx6W71KS9LwcGnERZ+iVCYZHXiAgmFCldNKunoYrLbZbLmZYIMuTDEsCnbUzMylchZDQbS1t1MwsIvqRniZLebZC3bBBlSNpTX3uSrHhOOVpNKvuhZId9y+tRMwp5AphKDTie7HSerhhV6wdscNrLwS67pWSFG3S0I5ytsBhytJpVIDGWyO6RkdYoDochUYtbRZLezZLVaBb3TxRy5ACVp4ZfisRoMZEOTSuS6XhDuIFlduwRp6vSp1hyVpEyl2PSsQEos/JJrySe7XSarsx96oaPVpxw9yapJpVSSJmuOahiIh0wl17p7qtVqMMQr+epTbPlk4ZdCSliS3SSregAGo0nN3M6dO++888777rtv/fr127dvHzdu3EknnXTZZZdNmzZt1KhRWY+uFPSsEJdQb6ibvsJn6ltvvfXZz372jjvuqD7Sq666av78+fvuG92f0LvuumvevHlbtmyp73mxz8MPP3zDDTd88YtfnDlzZobDy6MuFoQTnRYR1jAQifIs/FajtJpMta8XLVpU/ffv/u7vMh3R/7Fr166PfexjK1asqG1OnDhxwYIFp59++lNPPVUd+dq1a7du3XrFFVdUI3bZsmUHHHBAtqMttugmXECnssqtwjepTW6//fbGzeXLl8eTrNVYveSSSx566KHa5owZM6qjHTFiRPXrKVOmnHfeebNmzap225W+pnbz5s2PPPKIcO1OkqdaO07WgpUK5FHmy0hly9QBRfUYr7/++nqsnnHGGdXOtXGlevjw4dU+dePGjatXr65urlq1qtq83nPPPdmMtQT0rEBS5Vn4HdDMmTO/9KUv1Tcvv/zyDAfT6P7777/11lvrmzfffHP/J4Cr4bp48eLTTjuttrly5cqpU6d+5CMfSW+UedbpU63tkzXz2TGUTWMZt116SifJNKmV/31W9R//8R+r/1555ZV/+7d/m/WIfmf37t2f+tSn6psTJkyYNGnSgEfW/uvxxx+vbVZvNW3atP322y+NUZaMnhVoRabWjRgx4v/1yXog/8eKFSs2bdpU35wzZ06Lg6+55pp6sm7btu3ee++dMWNGb8dXRG3nu50la3lKCKKVzjJSyRd+c+SWW25p3Dz//PNbHNz0v4sXL5asvdAmWS0FQ9loUnPk2Wef/dGPflTfPProo4877rgWxx911FEnnHDCxo0ba5urV69ev379qaee2tNBFkNHT7VaDYYcCxtyMjV3fvCDHzRuTp48ue1NzjrrrHqyVvqufpKswXWQrIoKCsnCb3499thjjZvHH39825s0NbXr1q0LPCb0rFBmJWxSd+/efe+991YbtWqibNu27be//e3IkSMPP/zwo48++p3vfOf48eNPPPHECy64oKdjeOONN/7lX/6lOoZVq1Zt2bLlgAMOeNe73nXRRRdde+21Bx98cEd31ZSs73jHO9repOkYydoLrZLVk6xQVCXM1Erf2umVV175s5/9rHHnb/ps3rz53/7t32p79uzZ03jAJz/5ya9//esD3mHTkVX/9V//VY3q/keeffbZ//qv//rcc8997WtfW7Fixa9//ev6f+3atWtdn9tuu+2RRx459thjEz6cl1566cUXX2zc00WyvvLKK9U7OeaYYxJ+U5LQs0JedRF+ZV74rbaJ1b6w2rNWvz711FM/97nPve997zvkkENef/31DRs2PPDAA7feemu1m+x/w6uvvvqII454ss/Pf/7z1t9lv/32W7JkyQ/7NMbes88+O3fu3GXLlv33f//3YLfdtGnThz/84TVr1iTsap555pmmPWPGjGl7q/7HVB+XZE0i+QvNkyZrUYsNSqKcTWrdL3/5y5kzZ9ZjddWqVfXOspo07+9z6aWXDngF0IQ+ta/32Wef1t+o+nP+WJ+mg3/xi188/fTTN9xww6RJk9797ncfeeSRw4cP//GPf1zd8+ijj9YPe+KJJ+6///6pU6cmeVDV+2zac9BBB7W9Vf9jtm/fnuTbkdygyWopGDLUNDseyl2VPFNrFi9eXM+hBQsWDLhge+aZZ1ZDd/369T0aQ321ue4973nPww8/fPLJJ//Hf/xHfec//dM/JUzW6nShaU+SZO3/VG61a0/y7UjOajAUU5kXfvt78MEH61+/733vG+ywOXPmfOITn0hlRP9jxIgRn/70p2fPnl3fs3bt2oS37d+zJvlg8/7H7NixI+F3JKFEyVqe8oO8aFGVmtT+Gt//r8Wnp328Tyoj+r2zzjqrcXPbtm0Jb9i/Zx09enQXA9CzBqdnheKQqYNpvBZ3w4YN9Y98icEf/dEfNW42DrW1UIkoWYMbOFk9yQo5YuG3rTFjxmzdurX29fz58x944IF4/so19dDJf1OhPrp8+PDhQe6HOj0r5E/9j68mNaGJEyf+8z//c+3r6hdTp05dunTpuHHjsh3VEB122GFNe3bs2NH2vSb27NnT9OmtSV6rQ0faJ6vKhAjJ1I589KMfrSdrpe+CpuOPP/7KK6+cPXv2KaeckuHAhuLQQw9t2vPGG2+0Tdb+r9k9/PDDA46q2BK+pFXPCvnTOlZlan8zZsy45ZZbfvjDH9b3VAPm631OPPHEmTNnzpo1a+zYsRmOsAv9e9YB3+miyW9+85umPXrW4AZI1niefgCSE6it3XfffX/6p3/a/zUt//7v//43f/M3n/vc56ZNmzZ//vwTTjghk+F1QbJGS88KuSdTkzj88MOrPetXv/rVL3/5y6+++mrT/+7atevOO+9cuXLlTTfd9MlPfjKTEXZq/PjxTXv6vw6nv/7HvP3tbw82JvpIVohUkk9alqkdqb0tw1/8xV98+9vfvv322x955JG33nqr8YDdu3dff/31lb534c9ojB048cQTR48e3fg+D00fNjCgn/70p42bI0eOjOo1SMUgWSF/BOpQVPP10j6vvfbavffeu3z58jVr1jQeUE3fP/uzP0vyuTHZqk68zjzzzO9973v1PS+88ELbWzUdM3ny5OoPJPzgyk2yQs6I1VDGjBlzTZ9q8zp79uz6R9Ps2rVr8eLFX/nKV7IdXhKTJk1qTNbnn3++7U2ajjnnnHPCD6v0JCtQdh/84AfXrl17xhlnvPTSS7U9jXEVsylTpixYsKC+uXr16rY3aTrm/e9/f/hhlZ5kBaiMGzfuC1/4wsyZM2ub9YiN3OTJkydMmPDUU0/VNp977rktW7a87W1vG+z47du3b9iwob55zDHHnH322T0fZflIVoDfOf/88+tf79y5M8ORdOS666676qqr6pvf/e53r7766sEOburF586d660NO5XkzSIkK8QryeXBJLHPPvt8/etfb/05No1vaXTEEUf0fEyBTJ8+fd68efVPL1+yZEmLZP3GN75R/3rs2LHXXnttz8dXSpIVolabEcvXoVu6dGnrZH355ZfrX0+YMKH3Iwpj//33X7Ro0TXXXFPbfPLJJx977LEB13jXrVvX+CTrwoUL274VIt2RrEAprF+/vhotZ5xxxmAHPPTQQ/WvP/ShD6UyqDBmz579ne98pz7+aie6Zs2aauI2HrNr1665c+fWNy+++OI5c+akOsoykaxAWfzlX/7lPffcc9RRR/X/rxdeeKF+ke2xxx57xRVXpDu0obr77rvPPffcJ554ovr1008/femll1Yf6ciRI2v/u3PnzunTp9cvdJo0adLy5cszG2sJSFagLFatWvXOd76zmprVlvTUU08dM2bM7t27n3vuufvvv/+mm26qvZnRIYcc8u1vf7v+5gmvvPLKt771rZ/8r6Y7HDdu3EknnTR+/Pjqv9Uu8Mgjj9y7d+/SpUt/2Kfp4KOPPvo9fT784Q8fd9xxL7/88p133lltLh9//PGmI6vRfnafaluZ8AqjUaNGPfroo9WHVh1tpe/DfE4++eTPfOYzp5xyyjPPPLNo0aKNGzfWjrzwwgu/+c1vHnTQQR3+8OiAZAWKr5qXv/rVr6pfvPnmm0v6DHjYOeecc9ttt1Vjr75n3bp1f/7nfz7Y3W7fvv37fapf/8Ef/MEll1zStOjaqBql3+5z8MEHf+ITn6hG77x58wY8cvPmzXf2mTFjxujRoxM+xmq4rly5sjr+G2+8cdu2bZs2bWq6lGns2LELFy60CJwCyQoU36uvvrp27dpqg1jtO//zP//zxRdfrHaov/71r0eOHHnooYf+8R//8aRJky699NKJEyc23fCCCy7Ys2dP8m+0//77Jzz+sj4dPIYEhg0bNmvWrOnTp6/ss2HDhq1bt1Zb82r/etFFF11++eUHHnhg2O/IgCQrUHz77rvve/tkPZA0VJvXK/tkPZDCavuSVskKACFJVoiaV7JC7khWiJdYhTySrAAQkmQFgJAkKwB0ZsCPuKmTrAAQkmQFgJAkKwCEJFkBICTJCgAhSVYACEmyAkBIkhUAQpKsABCSZAWAkCQrAIQkWQEgJMkKACFJVgAIqU2ytv6gHACgSZtkHTZsmHCFqKhKiJzVYAAIaYBkrU6Hq5Pi9IcCAAWgZwWAkNonqyd1ACA5PSvkj/kupK/xedLWBThwsnqqFQC6o2cFgM60XjdKlKyWniA2qhLS1LSO281qMADQnUGT1VOtANBf2+WipD2rpScASMJqMOSV+S6ko9MV3FbJakEYADqlZwWApJIsFHWQrJaeAKAtPStEKslzMea70GtdPCvaJlk91QoAHemsZzVBhsyZ70JWEiag1WCIUfLsNN+F3uluFts+WU2QASA5PStEp/97f7fdA/Ra8sWhjpPV0hMAtKBnhaglmcia70IvdL0ylChZLT1BatQa5J2eFXLJfBfS1NGyUDfJaukJ0pG80FQlhDWUmaueFSKiDYUCSJqslp4gNqoS0tHpglCXPaulJwiu/4tWsxoJMBRWg6EgzHchlCGuBnWQrE1LT8oYekdxQX7pWSEK3c2RPdUKvdbFNLezZFXGANDakHpWC8LQC12XlZKEoRt6A2k1GLJnKQiKpONkdR0TREVJQu90V016VoiLXIQMBVlA6iZZzZEhoKFXspKEqOhZAeB3Qr0PWpfJ6uU3EESoSta2QjzC9KzKGIAiGUqoWQ2GWAxxeqpthaEIuBDbfbIqYxgiT6lAIelZoTjMd6E7YT/DcUjJ6jom6JpPY4WiCtmzmiBD5rStMERDLxmrwZABDSvEI/ji61CT1QQZYqMqIVt6VkibhhXi0Yt6DJCsJsgQG1UJGdKzQqqyaliFK7QVqkbCJKuX30BsVCW01aMa6UnPanYMA0q5YbUmDJmwGgwp0UFCVHo30w2WrGbH0JF0CkRhQvr0rJAGr7SBmIUtyZDJanYMEVKY0F9Pn53Rs0LPaVihVAInq9kxREhhQqNeT3Z73rOqYUpOwwplEz5ZvT4dIqRthQH1ohB60rOqYajRsEJsUuj9UrqCSbhC5kx5IR29SlZrwqBhhdikU5U97FlNkCmzOGeWqpIyS60qU309qzKmtKI981UlJdE/Vnt35vc2Wa0JU04xrwOrSui1nvesVp8gNqqSskl5NpnBuxsqY4ot5oZ1MKqSAhswVnt6wqeRrFafIDaqkpJIP1YrqfWsVp8oiRw1rKqSwstq+pjZZ90oYwDSl0L0pJesVp8otjSv6Q9F20qBZbIOXJNqz6qMKarCzBpVJcWQYaxWMv/kc2VMUeXlxLaYRPFkG6uV9JNVGVM8eT+lLSZRJDHUYwY9qzKmSDKfHfeCqqRgUj6fM14NrlHG5FRhYtViEsUQSUlmk6zKmAIo2DlsMYm8iyRWKxn2rMqYQirSaawqyZF4YrUSyWpwjTImR6Iq41AsJpFTsZ23WSarMianChmrNRaTKIwMT92Me1ZlTO4UOFYHpCqJXIQlGdFqcI0yJmZlWGWxmESORBirlRiSVRmTd5mXcXAWk8iFOGO1EkOyVgYq40ocPx1oFG0ZQwnF3JJFkawDMk0mKmWLVW0reRTJWRpLsg64JqyYiUTZYnVA6pF4RF6SsSTrYBQzmYt50amnXANBnCKP1UpUyTpYGQtXMjRYtJTknHQNBLGJP1YrUSVrRbiSEyU/G9UjWcnLIkpcyVoRrsQkF7PjXnMNBJHI0QJSdMlaEa7EQay2ZmWY1LRoVeM8A2NM1opwJWtitVGLS5mUJL2Wu1itRJusFeFKdvLyXE6ahCuZyGOsVmJO1oqL/olJzGWcDuFKynIaq5XIk7Xi6glSZx24hdrPwWISKcjR9Ur9xZ6sFeFKisRqEp6poddyHauVXCRrRbiSHefYgIQrvZP3WK3kJVkHo4wJxTP6nWoRrpVc/REkHvl9YrVJbpLVHJneKcAcOROuaSKgwsRqJUfJWhGu9IBMHSLhShBFitVKvpK1IlwJSqwGIVwZooLFaiV3yVoRroQgU8Pyahy6VshizF+yVoQrQ1PISo6BwqRTRS3GXCZrRQ3TlaKWcTwUJskVuB7zmqwVNUyHClzGUfFqHNoq3hOrTXKcrBXhSjIyNWWuaaKFwsdqJe/JWjFBph2xmgnhyoDKEKuVAiRrpd11iZVi/cJITqZmS7jSpCSxWilGsta47p9GYjUGqpK2CnkaFCdZaywOI1Nj43oIylaVRUvWisXhcitbAeeFKW+ZlbAqC5isNZahyqaE1ZsvSrKESluVhU3WGjPlMijPZREFMFi+KsniKW2sVgqfrBUz5UKTqTllylt4A/5+y/ObLX6y1pgpF0zrDyr3C42fKW9RlblVrStLstaYKReATC0SJVkwJW9V68qVrBUz5TyTqYWkJItBq9qodMlaY6acLzK18Dxfk2titUlJk7XiZa950DpQK35HheM9JXJHpg6ovMlaYyUqTjK1tDSvOSJWB1P2ZK2xOBwPmUpFSeaBi5VakKz/o+3icMVJ02MylUbWk6KlVW1Lsv4fLYq5ab9zKCAXKDEYzWtstKpJSNYBtPhcyTqNbBAylbY0r5HQqiYnWQfWunltpJHtjkylI65sypZY7YhkbaV+0iSJ2IpGNgFPpjIUrReHK86foEx/uyZZE2k8hzSynUo4L/GDIgkXQ/SUag1CsnZMI5tQwp9PpXw/GYbOxRABJS/Vih9mMpK1exrZ/joq0Upxfw6kwMUQQ9Fpqdb46SUkWcMoeSMrUMlKyUuvI9I0NZI1sPI0stKUqJSn9DoiTTMhWXuokLNpgUr8Cll6yUnTzEnWNOR9Ni1Nyam8l15y0jQqkjVtkc+mu6vPGlVKzLouvQHvJFvqNHKSNTPZzqaHUpmNVCm502npNUr/rYiClKo6TZlkjULvGtlQCdpEoVIMnZbeYIIkbthqVaQZkqxxGUoj21OqlGJrOsNDVVZqFVpRpDGRrPEKNZvu7ptCmQ1WCGkWYwvqNHKSNQeG8rRQkvsEEko/cZVqHknWnOm0kVWWkIIgiataC0Oy5lVTI6smIUIKs5wkaxGoXoB4SFYACEmyAkBIkhUAQpKsABCSZAWAkCQrAIQkWQEgJMkKACFJVgAISbICQEiSFQBCkqwAEJJkBYCQJCsAhCRZASAkyQoAIUlWAAhJsgJASJIVAEKSrAAQkmQFgJAkKwCEJFkBICTJCgAhSVYACEmyAkBIkhUAQpKsABCSZAWAkCQrAIQkWQEgJMkKACFJVgAISbICQEiSFQBCkqwAEJJkBYCQJCsAhCRZASAkyQoAIUlWAAhJsgJASJIVAEKSrAAQkmQFgJAkKwCEJFkBICTJCgAhSVYACEmyAkBIkhUAQpKsABCSZAWAkCQrAIQkWQEgJMkKACFJVgAISbICQEiSFQBCkqwAEJJkBYCQJCsAhCRZASAkyQoAIUlWAAhJsgJASJIVAEKSrAAQkmQFgJAkK+TA3r17sx4CkJRkBYCQJCsAhCRZASAkyQoAIUlWAAhJsgJASJIVAEKSrAAQkmQFgJAkKwCEJFkBICTJCgAhSVYACEmyAkBIkhUAQvr/v3GN8E/ekLIAAAAASUVORK5CYII=) Волна неоднородна: поверхности равных амплитуд определяются уравнением sinq/r=const и не совпадают с поверхностями равных фаз. Поле содержит только поперечные составляющие Нj и Еq, которые взаимно перпендикулярны и перпендикулярны направлению распространения волны (нет компонент нормальных поверхности фазового фронтаr = const, т.е. поле может быть отнесено к классу Т). Связь между векторами и |