Добрый день!
Подскажите, почему окно "*ЕЗ в который входит з.у. не становиться активным??? Все сделано, как ранее вы писали о заполнении разделов. Нужно сделать уточнение ЕЗ с входящими в него обособленными.
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ler5xvRrmJGNEdiXHspfuQZL2l4vaP3I/0e3cMr6/PN+Cs/fe4OAQi8PAG9hAUizvFp2WOAUIxytLbs7vcBxOMre9WD4rSGduwjtopX7dbqPShGejpXa6tWy541VNfvUcW4Xzk5rndu3WWkz6re2jzvMWuET7V6Ptfo7bOGtD2nFTPDS89Ga+h7vurK36rpfbX20gi/dFVPOW6XrVpbWsqXP1bZpBNn2bWXb2mVbsRlXeWOxCj2mdYvt9vtpy708fHx9v7+/vb5+SkTKwQgAAEIPBkBvUyveK2q98p2lbtduferMD6qz+rZjdqO6mlJt+ov54zE5BzO2wjwzfg2fmRDAAIQuBwBfaPV+nbqzBeqeq5sZ75DDDv6XK139c1af7ur53m1Z3y1fp/t549h/NmeKPeBAAQgMEBAQ8NAKCE7E4D9zkBPKHfWZ9zqq2U/IdqnbIk/wPmUj5VLQQACEIAABCAAAQhcgQDD+BWeEj1CAAIQ2ImA/5+jXVJ2re6Lvdt9n+M4QwACEDiSQPz7R/+oTvXvpMqm+LOt/JrK2Z4I/UAAAhCAAAQgAAEI/EIgBmz/lZp8/iXhIga+Gb/Ig6JNCEAAAnsQiBdZ/sYov9Aq/x610YAABCCwhYAP4lt0zpbLN+NneyL0AwEIQOBgAhrIfT2ipA/1/hKt7P4/CJb27ve+3R57fVTb/eHzGMXGqni3aV9peLxrhn0pPnQ9J9d3X6+O96f9SHyu7znSObIH1456qh/23t79+Q7q2/Xc5jW9hsfIHrYqftZe9Rs1WvasH2fvKc7xafX2T3czJtdVvNsr7exXT7JrXaOnnFizjvuecc8w/oxPlTtBAAIQWCBQDQJKcZ9eirHOfJQXOZ7rdvn0Qq/OrZqVjmIrn9dQXKyy5xyPGd27RuxnPuojclynsrvf493u9d3u8dU+bP5p5Y7YR3uo7hi2Vg3vz/fSyXkek31+Vn7Ey65VGjprVWz2t86yL62uH7Fxzp8qxu+gPLd5ju8VqxqVL3Tin5ZPudXay6l8lYbbIic+fjf3X23PMH61J0a/EIAABHYgoBeg1h0k/zUwrH1BzvTiQ4HyYtXH97LF2rJ7zOh+Vms2vtWv+EpP517fiu3FjPhGarV0ZnvQMw69yG3VntX1/lzTdVp2z23tXcdjWnbFLPkVt2X1e8U+auZV+q1+FB9xyleObH5e2ksvr728iI2P6iu3l3NmH8P4mZ8OvUEAAhA4gIBeYCGtl5hebirXsstfrVmjiunZZmv24lu9uL01bPR6lE8MRzVm46OOcrym9rHqLjnOY7RXrM6PWGd70L3y6r27z+1r9t6fdEPH7SO6rXi3h75/VE/2iNXe4/beq473phqVLXzea5XveaN3qHTUx+jqddXnaO6j4/gDnI9+AtSHAAQgcEcCepF6Sb0I3faofe5F59GXetX3ltyWXn7xV3GyVczlW7Nuvc+W/C25ftc9dEJj5jl4fe1n+zgivnePuN/WO+qusc72r9y1ecrfY+310PPtUftoDb4ZP5ow+hCAAAQuSqA3BOSXn8fKpzWuH3sNFm73PGEKm+LDphjP81jttSrfz9rPrN6D56kft7ViI6aK99zY+90Un++hnGz3s+uoJ/d7P/JLt1pbuZVdtbWGnmpU8arn8RHneYqJVRqK0eoxS3tpKM41qj6qeMVpDa3YR2wVr1qt1XtQjPR0rtaRWqMxWb+VV/Wl2FhbH8XIX8VWNsXHmjVk0+rPQ7ZY9al6l+/R65fb7fZTTXx8fLy9v7+/fX5+ysQKAQhAAAIQmCJQvfQq25SoDTyzeWvi9+h3tO4etSqNyjba05q4ql5lc+0lv8eeZV/1XNnO0i99/Of/WDorC74ZP+uToS8IQAACFyVQfcNV2UauF0OOPms1lD+z3rPWTF+t2KrfytbK38Ne1atse9R6pEZ1p8r2yB6p/VcCZ38+DON/fV6cIAABCEDgRATO/hLdA9Ur3LHF6ZXv3mKC/fUI8Ac4X++Zc2MIQAACEIAABCAAgZMQYBg/yYOgDQhAAAIQgMCrEohfR8r/BAv/NaV8zr7sP4plVfeoWq+q+2qM+TWVV/1J594QgAAETkYgXsDxawtaT9Ye7RxMYOlXVh79c6EBcanPgzE9tfyrMmYYf+ofay4HAQhA4DoEGMSv86zu3ekZBnGG8GOf+qOf8bG366szjPf54IUABCDwdAT8pef7uGic9dFwrLNWDSU5Nvxui7PHai8dxatOrIrJfXms8j3G60pDccr1c+wV18rNdj9Lq6eR4xWrXPfL17LJH7kR4+fK5jGVpnrIucrTWvmVGz24ttu1V76fc+/uq/beS+Vfa/PedRfvTXUVpzXHqL7bZVOOzrEqzn2yhT/b/Swdxbuvsnk95S7luI726svP0tMauu73c1VTedL2NesodsSu2CutDONXelr0CgEIQGBHAv6yDNneuefLufmF6ecd2/+X1FJvCvQ+Iic+rdyWvcoJW9bWWWvOc/2lXiJ3y6fVw6ym9xy5fvZ9pbtXD1lb7LJ96ez9jmhU/btG1Mtn9ZBzq1jlalWun30vf9bWWWuu5Rqxz/7q/I+gDf+P1+zpVz23clv2DW0+NJVh/KH4KQ4BCEDgMQTyy+weXURNffzFK5tWj5NNa8vXsitv69rrN7Rb9d2+pDGq07qL1/KYlt1jRvdrtTxvhIP3E/GRX+Vlm9dxjdn9XjqzdXN8vl/2t/p0+5JGaHq812jZPcb3s/Ge29pXmrqTfDq3NM5uZxg/+xOiPwhAAAIHEIiXV7zI7vkS81qt2rLrJZuvnjXkd7ts91rVs+p5795XjlO8rx7fsrv+Ukyu2cp1ndhHH1Vsq7+cn8+el3vKsdVZ/bhOFbeHTf1V999Dfy8N9Sk979c55TjF++rxLbvre4zvXWck3nNbe9fMMfKN3DHnnunMf9rwTE+DXiAAAQjckUC8yPZ6Ye7R9l4v1CPudITmErN71dTPQa4Xdg07Va85vorZ06Y+99TMWnGn3p1z/NHnezOO+zyi5ihH9aZ1NO/scXwzfvYnRH8QgAAEDiSgASdW7VWuN5T0Yv1F6Rot+0g9xVRrr5cq3m2t3Jbdc7XPsbLHWt05bJGTP1mnisk5S+es2YpXLe83x2Yt5eS46uy6M3lZSz2MalSsK5vqVLqqmWNadsX11lZuy15p5ViPqXi37p114rz0aWlVeSP6rZhZe1X/CrYvt9vtpxr9+Ph4e39/f/v8/JSJFQIQgAAEIDBMYOYlPSxK4N0IPNPze6a73O0HYKAQXAcgTYbwzfgkMMIhAAEIQAACz0Qghit9Rr4VVezZ12e6y5lYw3X/p8Ewvj9TFCEAAQi8LAFe1Nd79Dyz6z0zOn4uAvwBzud6ntwGAhCAAAQgAAEIQOBCBBjGL/SwaBUCEIAABCDwCgT8V2de4b7c8bUJMIy/9vPn9hCAAAQgAIHTEYhfnWEgP91joaGDCDCMHwQWWQhAAAIQgAAEIAABCCwR4A9wLhHCDwEIQODJCPh/msz3cU3/NtL/YF9ld1vkjsTnGH0DWtmrfnLNXDfOox/XUv2waR86OmuVts5aZdcqu1a3a++raka8PrLpHGvld5tiI9dr+14xOU/13C5blSNfFe/1tNeqe3h+tVdNVgg8OwGG8Wd/wtwPAhCAQIOAD0cR0jq37JGjIcrzPT72Wz6Vvtdaq+09btWrtHp96U5VnnxVT6145WR/rwf5lKtzrG5zzbyPWLdVZ9fVPufIzgqBVyXAMP6qT557QwACL03g0QNR1PdPPsvXssu/tCrfB8wqx/3KqeLClv2RG7a85vycl/2VtseoxxEdz5vdH6kvTrM9EQ+BZybAMP7MT5e7QQACEGgQ8MGxEXKYWQOZD30aNKOo7IpTI7LrPLK67kh8xHhOrqmesn2JZysv9+S1s09nxeQe5N+yqk9prK0hHtLRKrvuIDsrBF6ZAH+A85WfPneHAARemoAGo3tCyMPePWv3ao0MnWt735LnPY/06PF6vrN5rrFlH/WroVt9SVvnR/WpPlgh8CgCfDP+KPLUhQAEIHACAhqEYtVebcU5Pi17+HyA8ji3x961pL+0ut5SrHpRnaX4rD2StxTT8rfsuceIc245b8mf9eIsDdet4mTLNWT3ZyhbrDle9Tym2itP8VpH+6w0sUHgqgS+3G63n2r+4+Pj7f39/e3z81MmVghAAAIQgEBJoBrQRm2l4AZjVXeD3NOlXoWP9+n7p3sgXAgCRoBvxg0GWwhAAAIQ2EZA33C6SmVz/x77e9TYo897asQwq8+Z+VR9MojrybG+AgGG8Vd4ytwRAhCAwAEEzjzgHXDdy0le5flUfVa2yz0AGobAIAH+AOcgKMIgAAEIQAACEIAABCCwNwGG8b2JogcBCEAAAhCAAAQgAIFBAgzjg6AIgwAEIAABCEAAAhCAwN4EGMb3JooeBCAAAQhAAAIQgAAEBgkwjA+CIgwCEIAABCAAAQhAAAJ7E2AY35soehCAAAQgAAEIQAACEBgkwDA+CIowCEAAAhCAAAQgAAEI7E2A/8743kTRgwAEIHBiAvE3LfOBAAQgAIHHEch/2z3D+OOeBZUhAAEIPITA9+/fH1KXohCAAARencDXr19/QTA9jPtfWxtq/C1ZvzDFAAEIQOD0BL59+3b6HmkQAhCAwBkI/PjxY5c2/vjjj1JnehgPFR/AYzj3c1kF42oC4qt1tRCJEIAABCAAAQhAAAKrCPz++++r8pT0559/avvLumoY/0UFw2EE4n/oMIgfhhdhCEAAAhCAAAQgMETg8/NzKG42aNf/mkoMjdVH9lj9n4j1s+Jkl5bsWlt+2aWZz9ku/d6qHK+ddZVfxShWMX7O8YqRXav+Lw86K05aYdc/Ld8R9lzfa8gnW+5d/bp9ZC89VghAYB8CX758+UWosv0ShAECL0Rg5P9PRIz+OQKN9+D7XEs9+Jpj9jz3eok6S/49e7mq1qpvxn1o0qA4CqCKd1to+9l1w579+ey57vO9a/b2nhN7/7TqeMy99q1eKrvfKfrTWats6t3t8knXfbFvfTxOMdLImtXZY5XPCgEIQAACELgHgRgmf/782S2VY/K5mzzoVA8j2oqV9EiOYvdeo5dH1t/7PkforRrGfTjKg5YPZR63V/OhqRq5dtSQb6Sex8726rlea4u910NL12vnfZWjGvLpnHP9rFi3je4jt6rR0mzFj9YjDgIQgAAEIHAPAr0BMw/D9+jn0TV6PB7d29nrrxrGe5fyweuIwUqaeY2eZFN/ce591vbaq5M1VX/U7nHKVb2l+yg+VuXIlnNVJ8cp3lfFum10H7m5RnWWXhUvHysEIHBfAvFyzR8NGe5zW97nF7SflzSituK1qh8/VzqKk4afo0fPCZ/6zvGyez3FSEcxLXvOjTh9vI+soxjZWzpub+mFVvZ5nmopTjXzOWvI7/nKrWI9zutrr1W6S1q5hp9VKzRauqrjsdr3VtfrxYUv96Q7Zd+S3Wtqr1VartHqy/tRvGz5HBqyqYZ03a4470dxrMsEdh/Gl0uORWgoG4t+3qg8uG696Va9Nfl6lrGOfGbjRzSJgQAE5gnoZZtfsEvnkUp7aESdUR3dxXtzm+u07J67x95r+l1ado9R/YjVZzTPc5Q7svb0nVlo9WJHauUY15e2VsX62ffyx1rZK23PyfuWRtj1cc2w+Vn5WpWjs9Zs1znruV370PCP1/e915LdbaGhs1bp5nPYQ6OyK+fZ1piJWp/RmSfyVw3jXjwX6/laDbdypC1/rLJJK86yay/f0irdiMu68mmNmLV1en24fu6h6qvSqjRaLLLdz67Tuqt6lL/qp7KpTqzaV3GyKcZX+VghAIH9COjluZ/ir0rxcq4+s3Zp5Lx8VtzataXXsqvOkl9xWn34CZvOsW9p6XnlVZqtPPnz6vEj9XP+vc7eZ6um91/FhEYVM6ItvZZG+F27FyetWEdqu67n9va9nJGaru1aI7kRP3p/r3PFvWaU3HvYZz7TwwlX0EcAACAASURBVHivQMsnu9bcYMvei/Oc1t7zPSbs+eyx2ucYH1azr9JUjNasm+1L/qV45Wudic+xa++q2rFmTT/7XjnZprNWxbFCAAL7EvCXbSiPvHCrDvQSzj7Xd223e47bPV695Toe7zpr9nmI8Ppex+2tvkbrS9dry1ZphM9jPaaX53Hae7xrZrvij151N6/jfYU9zms+0s53y+eedqXRi1/yee2l2D38W1mO9Jtr7NH3mTViRlmamZb6nx7GlwT38m+92NY+qgGwsm2tc4b86l6V7Qy90gMEILAvgb1fnHpZzw5MI33sFbMvwf8YDnXvGe2R+4TeaFyuvTYv6xx1DmbRY/6IZeXLsX4eua9qqobnj+4rjZHaS/otjZY99NSL9ks11vhb9St7ZVtT82o5MTPF3Lp2dnr4MN5qvGW/2gM6ul84HU0YfQg8NwF/meumS4NKzlmKl66vazSqOmt01EcMDvpIO+vJ31uVm2NcvxpSci3ptOyur9hs85qKqWorr4qXL68jfSlnNNZ7VG5es5b82S4t+Vur8mLVvhXbsisv1vjorHjZda44t3JadmlVa65XxYQta1dxOUbaLbs0ej9ninnmdcs89vBh/JkfDHeDAAQgcAUCetm2eq38lc3z5dcqn599X/nDphitVVz2KUZryz9jz7E6a821st2HMcXGmuPkq+yVLWtUMdmms1bV1JrtfvZ9K37JLv/S6rV873mj9hznZ9+79tI+5+Wz57d8M3bFanV936/x55x8ln5ll02rYlnHCTCMj7MiEgIQgAAEILCKAIPKr9j8f6CcmU/0dsZvfcXvzOziqZ+R3a8/jY+1MIw/lj/VIQABCEDgAQTOPsA8AMndS17pGWzpdUtu76EcpdurucZ3lT7X3G2vHIbxvUiiAwEIQAACEIAABCDwlAT+/PPPw+7FMH4YWoQhAAEIQAACEIAABK5O4I8//jj0Cgzjh+JFHAIQgMD5CHz9+vXtx48f52uMjiAAAQickED8O/PID8P4kXTRhgAEIHAyAu/v7yfriHYgAAEIvDYBhvHXfv7cHgIQeDECn5+fL3ZjrgsBCEDg3AT+y7nbozsIQAACEIAABCAAAQg8LwGG8ed9ttwMAhCAAAQgAAEIQODkBBjGT/6AaA8CEIAABCAAAQhA4HkJMIw/77PlZhCAAAQgAAEIQAACJyfAMH7yB0R7EIAABCAAAQhAAALPS4Bh/HmfLTeDAAQgAAEIQAACEDg5AYbxkz8g2oMABCAAAQhAAAIQeF4CDOPP+2y5GQQgAAEIQAACEIDAyQkwjJ/8AdEeBCAAgSMI/Pbbb0fIPrUmzK79eHl+254f/Lbx62UzjPfo4IMABCDwhATipXq73Z7wZsddCWbHsT1aOZ4dz2875fh3RnDksz+Bv+0viSIEIAABCEAAAhB4PAGG8Mc/AzpYJsAwvsyICAhAAAJPS6D6pkvfmrtPNgfhg472Wj0u9m6PvT5ZN/tynuJzXK7hZ9do2Ss99VitrfiWXXWlFfdo9aUYrZVmL3cp3nOXYtX3Ur+Vjvp3DdmWelCccv3sPwPau1/a6kmrYnVWjuy5luzSU7yfXUvxipOe22dylS896XhN97m2cqsct1V75bq29tWa+5FmT8dztsT3alS9ntXGMH7WJ0NfEIAABO5EoHoZ9l7sS21VucqpfKrvvtj3PsqJGM/r5bR8OT+fc17266xV8X7Oe8UsrZ4Xsflc5Y+yyVr5XGlXtpyXz1WObDk2nxU3eifFa23lzdql52vuNZ89Nu9zbD5HfLb5Ofef9f3seUu6ysv6flaMr+73epXd/d6P22Ovj9s9vtor52orw/jVnhj9QgACEDg5gXgB6wXq655t+8vadVt2xWR/PituaR3J80FkrZ40VE/n0JMta7fsOW6LRq6Rz3vWyn22GLi9qj9ia92jZR/RVIxrqFfZdFZstY7EKE+6OvvqOhHnZ8X18hUzslY6qiefzj09xfZiruxjGL/y06N3CEAAAiclEC/YeIGOvGh7V5COx2Rdf1F7PbdHvvLcXul7rdbe67RiRu1VXzlX9RQbftlirzu53+2te7qG13S7tOVXDbd7vOLy6jFbc6WlNWqpr1x39JzzWz26fVY756r/XHtUt4qTVq5VxUZ9xctfneWbWZd0Zu6u2Jn6V4rlv6ZypadFrxCAAAROREAv8pGX/pa2o87Wl3EeDLb0k3Nb92/ZPX+prxEN1+vtlziO1FrqN+qP6LT63JLb0ny0vWK25p4jOVWtfP+so/9/nOOOOuf6s3W25s/Wu0c834zfgzI1IAABCFyMQH5Bt4Zh2asXpHx+9ZZu5Ffxnqt91pC9t/a0s14vNmq04lv23t3W1mrdNffQiuvdYykn+3PNpTt5/miu/3y5fsu+dL8qL/fifVb7HO99eXxlH8kdifE6sd9aK/Jz3VyjOs/wzPp+dp3YV/2ELT7yV/1czfbldrv9VNMfHx9v7+/vb5+fnzKxQgACEIDAkxE44iV2hOaZsD/7/c7E+uheeJbrCVfsKttshUqjss3qXiWeX1O5ypOiTwhAAAI7EfBvorZIxstS/+jbqi16Z87di9mZ70hvEOgROHI4rv79Udl6/V3Zx6+pXPnp0TsEIACBlQT2eNHtobGy/Yekvdp9HwL5DkV5jusgt7i17OuqvGYW34y/5nPn1hCAAAQgAAEIQAACJyDAMH6Ch0ALEIAABCAAga0E9CtDsR7xcV3f51reh/Y5Zs9zr5c966C1jQDPqc2PX1Nps8EDAQhAAAIQuASBGHT81wXyeY9LSH9EW7GqO5KjWNbnJBA/E/wc1M+Wb8ZrLlghAAEIQAACpyYQg03rk4fhVtwz2Xs8nume3OX5CPDN+PM9U24EAQhAoEsgDy0a3FrfWsle5VW2KK4c31c292sfa3zUV+y9jr5h+4+o//x/FZ9jFeH2sCl+1B9xPQ339Xr0OO8j7Lkn9ZbX2VjP9xrey5Lda2qvNfR97/XyPuL0UU3Z8jniZIu94rJd59EeIt4/nuc1PEZ9uN9tee+aoePnJQ2P9zy3ax9rfFT/n8d/LF5HMZVNOe6TXqv+iD3HqA7rXwkwjP+VBycIQAACL0FAL9q47MwL0/MEym09rYjL/nyutHKMn31f3UV+reo5ztWnqp/jqphKX3HZF3ryxb7y55p+ruJDL+z6uH7Y/Kx8rcrRWWu265z13K59aPjH6/vea8nuttDQWat08znsoVHZlTO6LvUinTW1ck4+S3tpzXn5rHzdRedY3eZ5Lbvnst+fAMP4/kxRhAAEIHB6AvEC1ie/gCu7bFvXqKXaPgRIVz6dtbbs8rdWv1srxu1ep5XbinG7a1Z7j/U6Lbs0wu/xssfq9l6c53g9t/vedd3e2/dyRmq6tmuN5EZ86/7Kd02vtfde9bLurF35OS+fFbd2bem17Kqz5Fcca02AYbzmghUCEIDAUxPwYSRepDprjcu7fS8Y0sxrVS9i9PG+ZJtZI9/1WrleRz3m2FaM23NOPnus12nZlR9+j5d97er11mrM5OXe4zzzGek313D9kXyPH93rueR4r+d3dbvnuN3jI0b3crvHu86avfSV26rj9lZf0mAdI8Af4BzjRBQEIAABCEwQiCEhXtr5xT0h0Qyd0cyx0deeA0yryVy3FbfGLraeu0e9lkbLHvXVS8QcxbVVv7Kv7cPv4Vxn9qGxhkF1j1x35F4jOll363mkr601XiGfb8Zf4SlzRwhAAAKJgL+4fYBo2VP6X46tHOnKH6tsEoiz7NrLpzXbs4biYm3FqobHVnv1Kq3RmFbdKj9srTote9ZRPbHQWXGy61zptnJadmlVa65XxYQta1dxOUbaLbs04o6KlW1mVa6zyvlLPeT46rxGQ7253hod5fsdpZ31FNtblZtjXH/rc8naz3j+crvdfupiHx8fb+/v72+fn58ysUIAAhCAAASaBEZetCMxzQI4NhM4mv/R+psBTAo8233y9e99P6/n+9zXK5/5ZvyVnz53hwAEIHAQgXjp6tP69kx+1msS0DN+hueru8STeIb7nOknSjwZxNtPhWG8zQYPBCAAAQgsENCLNoe17DmO8/EEjnoWR+keT+TXCs90l19v91fLo+76qLp/vf05T/wBznM+F7qCAAQgAAEIQAACEHgBAgzjL/CQuSIEIAABCEAAAhCAwDkJMIyf87nQFQQgAAEIQAACEIDACxBgGH+Bh8wVIQABCEAAAhCAAATOSYBh/JzPha4gAAEIQAACEIAABF6AAMP4CzxkrggBCEAAAhCAAAQgcE4CDOPnfC50BQEIQAACEIAABCDwAgQYxl/gIXNFCEAAAhCAAAQgAIFzEmAYP+dzoSsIQAACEIAABCAAgRcgsOsw7n+drNhVNvlYIQCB5yTA/79/zufKrSAAAQhAYH8C08O4XrJa92/pGoq6v9ZrdL2tS91V6zY1sp+RQPxsxD8jf+2xfo60PiMP7gQBCEAAAhBYIvC3pYDsj5fs6Ms25z7T+RU5vOKdn+ln9ui7zP57gZ+no58I+hCAAAQgcAUC08O4XrhaRy8Z8fkTL+P4uM9teZ9r+tk1QtNzVddt2sunPsLuuj2/NHrxyles6mR7T0O5fkfZpJN9I3rqJbSW4uVXXZ1V37V873F5r1xpKs/tkZM/inef26q9a3ie7JGT7dKJGPetsXu+12xp53ivOZvjWtU9Qy/rt2q07Kqh1fVk8zphixjF6Rwx/qlyw1/Zs4bOWqXr59jro15a+opjhQAEIAABCOxJYHoY1wtL62gzivcXYeQunUf0K40l7VbOSL2RmEo/GLTsrX5VazQv4q7w0c+D33v0jp6ju/ZyFeNrri9ftveemdd07m4PXT/7vlczfFUvlV626ax1RCdi/ZP71FmrYv1c1XF/5OSzdKo1x+qsVXpV7ojNdaTVe94jmsRAAAIQgAAEZglMD+O9AnqR9WK2+uIFOvNpxavXvErb8yKm9fE4j1GO/DpHjGweH/vci86Ka+XJn1ePH6nfiu/pZt/o2Wu1crznVkxlD+21uZVe2Eb6beUu9dLSdvuSRqv21t6lu6W+NFqr3zPH9Hw51s85L589ttrPxlcaZ7V9fHxMt/b+/v72+fk5nUcCBCAAAQgsE9h1GI9y+aW99qUWOlWu68vfiq36cSTKc0353RZ1/KwY2dWH7L4qT7Hhk83jtA+fx8q+lOdx2nsd18z2pXj5Y5VOrCMf3cdjpSHbqJbil1bV9Hsu5Sz599TyWj0WXjPHuUbsdedsl6+yn8Gme7V+BpzBaL+Vpuu0arm+x7v9Wfbfv38fvsrXr1+HYwmEAAQgAIF5ArsO43oJzrdRZ+iFOPLyDIWl+D37W9Ja8uvGo3GK17o2T/lr1qWawT9i8mfpueR4nZfqKa5a1YtqVzFrbbN9zcav7SvydN/qOYR/bS9r83p3mdUciR+J6fVU+Y7QrOrc2/bt27ehkj9+/BiKIwgCEIAABNYR2HUY1wDkrWg4cJvvc85SvOdq33pZjmi36oWmPlVMZVN8rK3aLXvO9XNPr3X3yFm6Q66xFL90Z/WZa+c6mYH82d6rNxKrmJ6OamutGEhHMX72+NiHz/2RE+fWJ8d6nGtLQzU8LvYte9aXTs7P51beXvaot9RLVUtMtOa7L2n6PSt99eX6M5quzx4CEIAABCAwQuDL7Xb7qcD4XUJ+N1A0WLcQaA2HWzSPzp3puYqtbEf3/Gr6FePK9mpcZu4b/56PX1OZ+Wb8999/53fGZyATCwEIQGCCwK7fjE/UJfQJCcRQpM+zf5tY3a+yiQfrPgQqxpVtn2qoQAACEIAABI4nwDB+POOXqXD1oejq/b/MDxoXhQAEIAABCDwRgf/yRHfhKhCAAAQgAAEIQAACELgUAYbxSz0umoUABCAAAQhAAAIQeCYCDOPP9DS5CwQgAAEIQAACEIDApQgwjF/qcdEsBCAAAQhAAAIQgMAzEVj1Bzhb/9WMyt76z45leytXsPWH6zyu51O8YjwvfLm+4mLNsfJVdrdFnNd1n+xh0161qn48rtJRT6wQgAAEIAABCEAAAtclMD2M+5AY19ZZq1D42ffKUZzOGlAjNtvyWbGya812nb2+9COn+nhs+HXWqhw/q47Hx75ll8bI6nWy/kg+MRCAAAQygfgr7vmbNTMVzhCAAAQeQ2B6GNeAGUNifHSOvWz5KhGjodLXHJfPLb0ct/bs+rqHVvl07tVQbMR4vNs9v2VXTPbns+JYIQABCMwSiL/YjQ8EIAABCJyHwPQwrtY1dMagqL1WxfgaPo91X2vf02vlzNhdP/cmX7ZX+ooNn+K1Kj7O+uR42WNVXiveY9lDAAIQmCXw+fk5m0I8BCAAAQgcSGD6D3D6kNjrazSup+G+vfVc2/f3quM1tY/aPqjL7usj+/M+2EMAAhCAAAQgAAEIbCcw/c14DIs+EGp4bNm9RcW6rTWAjui5Tiu+pR+5M/do6Y/qeK+tfcWnV7elgx0CEIAABCAAAQhA4BoEvtxut59q9ePj4y1+n5D/M6aIsEIAAhCAAAQgAAEIQOA4AtO/pnJcKyhDAAIQgAAEIAABCEDgtQgwjL/W8+a2EIAABCAAAQhAAAInIsAwfqKHQSsQgAAEIAABCEAAAq9FgGH8tZ43t4UABCAAAQhAAAIQOBEBhvETPQxagQAEIAABCEAAAhB4LQIM46/1vLktBCAAgX8Q8P+0K0ggcBYC/nOpfaz5n7P0Sx/nIaCfl+jI9+fpsN3J9H9nvC2FBwIQgAAErkAgXlTV32twhd7p8TUJ8PP6ms/9VW7NN+Ov8qS5JwQgAAEIQAACEIDA6QjwzfjpHgkNQQACELgvAf8/6eobSLdFN7LH3n1r7fnbeZ21ioCfY+8fr537irP8ruH5sle6lU01sq50Wn7ZVTvnV/5cP2I8L2tlDY9XbNaUnvxLGp4fuX6WRmVXnYjXXvF5db/vc5yfvQ/l5Fo6a1W+n2Ovj3Ti3LIrthdT5XrNrLFUt6XnOrGXThWv2Oxr9RXxObalkWPjrF6yT/ZcV2etXstzZJdNa66puDOvDONnfjr0BgEIQOBgAr0Xnr/cFKdVbemsNeyx18ft8rmu4pbWSqfKce2cU8XL5nmVracVudmfz66ffb1zzxd9yq9Vvce5+vT6UHwVU+krLvtCR77YV37VGl39Pi1tjxnVVVzuUWetrbiwt2Ja9laOamR/6GRbPmcm2Z/P3pv0I6b6eGz4ddaqHD/nfnTW6jrKH129zhad0Xr3iGMYvwdlakAAAhC4CIH8slTbLbv8vTVentWnZVfskl9xvnpOq2e3e+6WfWiqdqy5hny5Rsue41rnXKcVJ7vXa+W2YtwuvdbqsV6nZW/pyO4aso2uXjNy8nlJZylevSlO516tiIn4vG7tZSl/ya87RJzuoVU+nXtainWd2Lvd81t2xWR/PivuqivD+FWfHH1DAAIQOJiAv3Tj5aez1tHyrXi355er6skesdr36mZNnbVGrrR7OrM+aea1quf3GL3XUj+jOiMcWjFuH+lHMWISZ9dwu2L3XlUjM1cdt8uWV+85+/ysONUMn2wep334PFb23trT6+WN+lw/9yZftlfaig2f4rUqPs765HjZY1VeK95jr7rnD3Be9cnRNwQgAIEDCPgLb0T+iHi9fKv68dL2F3cVc6Qtakd/s/c+qqfcx7345LpH3W+LbvS4989Kde/KVvU9GlflVra99aoaYbtXnap+1F56ho/sr+p5jY1vxtdQIwcCEIDAkxDQcKnr+IvPX3KyV/GK0xpasY/YKl61WqtquV96bqv23oPrtOyVhmytHOnKH6tsyo2z7NrLl9fsz1oe34pVLY+t9uo5fK06VUyrblUjbJVGz97Skd31wub9uC/2updWafRW15O+VtevNLfm5r78Du5r1fEY37fiW/qRW921pdOyj+p4r6191MifXt0ce5Xzl9vt9lPNfnx8vL2/v799fn7KxAoBCEAAAk9GoPcyXnPVSq+yrdF+VM5I/yMxj+r/FepW/CvbK7DgjtcmwDfj135+dA8BCEBgmoC+Waq+dZoWa3zDupf2mn6OzIlhT59nvaPud/a14l/Zzn4P+oMAwzg/AxCAAARekABDS/+ht/i07H01vBCAAATaBPgDnG02eCAAAQhAAAIQgAAEIHAoAb4ZPxQv4hCAAATOSWDpd2v91zF0g963wkt60mjpVnblRN3K3+tHuWvX0fu4/pocz2cPAQi8JgGG8dd87twaAhB4YQKjQ+PMsNuLzfWq2MoWjyhy9ckxWVdxj1qjv7P19CgW1IUABMYJ8Gsq46yIhAAEIPDUBHzwPcNFzzrYno3TGZ4VPUAAAusJMIyvZ0cmBCAAgachMDP4+jCqvdYAEns/yzYDK/LzN+G9fNX0urIpT2ePUW/yKdbX7NM34B7DHgIQgMBaAvyaylpy5EEAAhB4EgIxbFaDrw+tlb+6vmv53vOXdD3Pa3he2F3T954vu9siV2etqtM7uy90/ax8VghAAAKzBBjGZ4kRDwEIQOCJCPQGSg2y+boaRMOeY+SLNfuk07KHf00/ypP+yOo9RM3WJ+LUk+dEvPta+dghAAEILBFgGF8ihB8CEIDAExM4YqBcq6mhdxZ3zusN15V2HrJzTOs+uW7O4wwBCEBghAC/Mz5CiRgIQAACT0xAw+boFTWEVnkahCtfT1+avZg9feoza2a7zvk+9+4398kZAhB4HgJ8M/48z5KbQAACEFhNQMNmrPpoENXZfbLlVTphV7xsOrd0s13aytM5r9LPdj/nGGm27Mp1v3IYxEWHFQIQ2IPAl9vt9lNCHx8fb+/v72+fn58ysUIAAhCAwJMRYJg87oHC9ji2KEPgWQnwayrP+mS5FwQgAIEGAf+2txGCeQUBBvEV0EiBAATeGMb5IYAABCDwggT0KxcvePXDrgzTw9AiDIGnJsAw/tSPl8tBAAIQgAAEIAABCJyZAMP4mZ8OvUEAAhCAAAQgAAEIPDUBhvGnfrxcDgIQgAAEIAABCEDgzAQYxs/8dOgNAhCAAAQgAAEIQOCpCTCMP/Xj5XIQgAAEIAABCEAAAmcmwDB+5qdDbxCAAAQgAAEIQAACT02Av4HzqR8vl4MABCDwVwLxl7vxgQAEIACBxxHIf8Emw/jjngWVIQABCDyEwPfv3x9Sl6IQgAAEXp3A169ff0Gw6zAef/uYf/gLEJwGewhAAALnIfDt27fzNEMnEIAABE5M4MePH7t098cff5Q608O4/rpfrVnVB/BWTM7hDAEIQAACEIAABCAAgbMS+P333ze19ueffzbzp4fxGLYZsps8cUAAAhCAAAQgAAEIPCGBz8/PQ241/V9T0SAe68wnx/s59vqn0mzFKqfll1b2h91t+dzSlZ7Hj+rkOGmN1PJY3yvXbb197sHP0mrZWnbVy2ulFzGV3bVdx+1VnmKzz/MUo9qtc9ZQ/JLd9bT3+tprla7HqoZsinG79r4qTnnh80+OdR97CEAAAhCAAATOQWDVN+PRuv86il/FB4JWTI5XnOd6TN57vPYRE/m9c9apzntotHrJ9Xq1Kp/yK1/cO/5p+ZRbrb0c5xm5vVhpt2Ja9pbukl7OC/01n15fa+4/04Prqw+t0vGz7+WPtbJX2p7DHgIQgAAEIACBxxOYHsaXWh4ZAGJwOMOn1cesXXdp5cm/tDq72IdeXqXRqqX4iFO+cmTz8xF73UM96tyrr77zqv6kpfPS6vEj9Zf0jvJ7n60a3n8VExpVzIh2pYcNAhCAAAQgAIH7Edh9GF9qXYPDPQcFDXi5Nx9gvB+3e47bPT5i8r1aNV1vaS8Nr6ucypb7qPI9L99B2nutqiU2oStbVaPqV3G9PMX46vGt+kffP/eT63lfEZv9nt/bV9z20u7VxQcBCEAAAhCAwHYCdx3G84Aw2r6GjdH4Kk7D2ezAM9JzL2ambk+nupNsa/OUv/c62s9oXO5vbV7WOerc+nmd+Vnw3kbuq5qq4fnsIQABCEAAAhDYn0DvL1H7+9//Plxw92E8Bgd98mCQz4rVGnmtwUO5Hqs6WiPG/cqRf2Rdo1HVad3DexipVWm38qqaiq101Iti/Kx9XkdiWzEtu9eImPxp5VX3Ve7Mz0FLX1q+jsbqHt6H68Q+a8mf7dKSv7UqL1btW7HYIQABCEAAAhDYRiAG7mogj79hMz6j//WVXYfx3tCQfRoWsr03vGRkOTf8lc3z5Ncqn599X/m9To7VWWsrv2fPuVVsFeO2au82v0PeV/Vka8W6vxeTexiNHclTjNalnjzO98qrbL1+lbe0uq7vPW/UnuP87HvXZg8BCEAAAhCAwD4E8kA+O4hHF9P/acN9Wv8PlWpYqGwxoOufyr9nT2hBYCsB/azGys/rVprkQwACEIAABM5NQL+SsmYQj5vt+s34UagYaI4ii+4RBPh5PYIqmhCAAAQgAIHzEtBAPvqrKX6Th34z7o2whwAEIAABCEAAAhCAwFUJrBnE464M41d94vQNAQhAAAIQgAAEIHB5Agzjl3+EXAACEIAABCAAAQhA4KoELvE741eFS98QgAAEIAABCEAAAtcn8Oeffx52CYbxw9AiDAEIQAACEIAABCBwdQJ//PHHoVdgGD8UL+IQgAAEzkfg69evbz9+/DhfY3QEAQhA4IQE4t+ZR34Yxo+kizYEIACBkxHQfwf3ZG3RDgQgAIGXJcAw/rKPnotDAAKvSGDtf3rrFVlxZwhAAAL3IMB/TeUelKkBAQhAAAIQgAAEIACBggDDeAEFEwQgAAEIQAACEIAABO5BgGH8HpSpAQEIQAACEIAABCAAgYIAw3gBBRMEIAABCEAAAhCAAATuQYBh/B6UqQEBCEAAAhCAAAQgAIGCAMN4AQUTBCAAAQhAAAIQgAAE7kGAYfwelKkBAQhAAAIQgAAEIACBggDDeAEFEwQgAAEIQAAC+7U6GQAAIABJREFUEIAABO5BgGH8HpSpAQEIQAACEIAABCAAgYIAw3gBBRMEIAABCEAAAhCAAATuQeBv9yhCDQhAAAIQOAeBj4+PczRCFxCAAARelMD7+/vb5+fnv27PMP4vFGwgAAEIvAaB79+/v8ZFuSUEIACBkxH4+vXrLx3tOoz/9ttvvxS43W5/sXmMfG7zYPndxh4CEIAABLYT+Pbt23YRFCAAAQi8AIEfP37scss//vij1JkexmNwjiFZa1btDdA5x885L3zP/NHdtT7zXfe8m3hp3VP7rFq6q9az9klf1yPwX//n9Xq+Usf/679dqVt6hQAEegR+//33nnvR9+effzZjpofx3iDerPJPRx64l+Kf2b+F4zNzWbrbK3J7xTsv/RzghwAEIAABCNybgP+e9561p4dxfTundc9mZrWiB/9Uw7736fvI83wNPK4Xe2nm2JyfY5XneqqvVTE651g/V7GeF3t9FBvnyu55OUYasbqO7JVe1lBeVSd8o3av6XktfY/XXrGjPSrPe2zdudL0PGkpLvfid/JYj5eecnX2eLdpr9W1tFeuNCt75OeP4t3ntmqfNTifk8D//f//P/9q7P/7v/7ff+zdJqd8OmuNWPeN5npcK/8Mdt1Ta75v2Ft3UQ4rBCAAgRaB6WFcL1ytWbh6UbdiWho5vnd2DR9Ack729c49X+i6f7R+7mfkPKrt/Xh/bo9976NanpPj3Zf1lO/1c/49zt6j99Kye4z687uN5nmOdM64Vs9p9I4tVpXmGe9OTzWBPFjq7ENwZPqwKaXKFr7RXI9TXa1eI+IeZVcfsbbu2+rNc9lDAAIQaBGYHsZbQrL7i1m2vComDwE5buTsQ5B0c94edbLm0nmkr9DwuKzpPt0tVtlly3kzZ2nN5FSxLZ0t9t79WrrKkV/n6Fm23H/EhC+vimvlyZ9Xjx+p34rv6Wbf6NlrtXK851ZMZQ/ttbmVHrb7EPCBuFUxD5uKU25rSI24Vq40rrS27iv7le5CrxCAwHkIXP4v/YmXv/5pDRrhb/mOehTqqVd7aXgZ0djS/1L9UW3pqF/Pky1W/4zYW89M9Vwv76XvGrJp9ZywtXQVr9Xzqr3ipKkYt8sWq9u9X49p9eYxvldt15OG6nn8HnvV3EMLjfMS6A3eS11vyV3SPsp/xZ6PYoEuBCBwDIHdvxlvtalBoOU/2q5BIdYzfNby8Dzfz95pS+5srT3jl/pe8quX0TjFa12bp/w161JN/Wxnbf2sR/7MZ6leT0u9qHYvFt/5CFTfYmfbzLfAW3LPQmf2vtH3TM5Z7kkfEIDAPIHeX6L297//fVhw92E8v/j1UtZL2juTz22tfWtA8HpLeuohVu1Vr5fbi23Vb9lH6ilmSUNxVX/K1Rqxsdc9tUpjaZWOVtfL9Ze0en7Xr3qsbK6Xe1F8y55z/Rz7Vp6zzDlLd5iN1x1ynp8V47XdH/t8F/mzXVry+zoSq5iejmuyPweBPDifo6trdaEhHJbXem50C4G1BGLgrgby+Bs24zP6X1/ZdRhfevm2/JXdba3Bx2NaIHOMn33v+ZW9skVOZa9sHpv9+eyx3le2e57vlZNtGtSy3c++l47W7JNe7qsVr3ytOS7bl/xL8crXWsVXtoh3u+9bWorRqjit2a6zVsVplV1rtus8srqG7z13xl7FZls+ey325yPQGh5b9pEbbMkd0ScGAhCAwBkI5IF8dhCPO1zid8Z5sc//uFXMKtuocpVb2Ub1iNuPQPyPIv3DM9mP66soMTRvf9LBkA8EIPC6BPQrKWsG8aC26zfjr/YYGHxe7Ymf8778HJ7zuVypqzxM6tctqjtsGd49N2p4XdU8m917rniErdVzKx47BCDwfAQ0kI/+aooT+HK73X7KEL/3ElP9GiFpsEIAAhCAwHkJxL/nv3///vbt27e3//o/z9vnM3T2v/7bM9yCO0AAAj9+/Hj7/fffN83H+nfv169ff9G6xK+p8GMAAQhAAAIQgAAEIACBZyTAr6k841PlThCAAAQGCPDN7QAkQiAAAQgcTIBh/GDAyEMAAhCAAAQgAAEIXJvAn3/+edgFGMYPQ4swBCAAAQhAAAIQgMDVCfzxxx+HXoFh/FC8iEMAAhA4H4H4A0TxB5L4QAACEIDAMoH4d+aRH4bxI+miDQEIQOBkBPTfwT1ZW7QDAQhA4GUJMIy/7KPn4hCAwCsS4D9d+4pPnTtDAAJnJsB/2vDMT4feIAABCEAAAhCAAASemgDD+FM/Xi4HAQhAAAIQgAAEIHBmAgzjZ3469AYBCEAAAhCAAAQg8NQEGMaf+vFyOQhAAAIQgAAEIACBMxNgGD/z06E3CEAAAhCAAAQgAIGnJsAw/tSPl8tBAAIQgAAEIAABCJyZAMP4mZ8OvUEAAhCAAAQgAAEIPDUBhvGnfrxcDgIQgAAEIAABCEDgzAQYxs/8dOgNAhCAwEEEfvvtt12V99bbtTnEIAABCJyYAH8D54kfDq1BAAIQOIJADM63220XaQ3he+nt0hQiEIAABC5EgGH8Qg+LViEAAQicicCeQ/2Z7kUvEIAABO5JgGH8nrSpBQEIQOBkBPTNttrSN9ytQVt25WlVXujIFnvZ3Zbtism5cdZHMa4jm2JiDb/b/byUq3zpScfz3Ofayq1y3Fbtleva2ucabtdemnH2XmV3W85xn+IVk31x9hg/e2zkK87tYfOz6rRi5c85ig9/9vVqSy/nqS/XVWzoy+77SkM5WnNv0pFfq8flmOzzHrTXGnp5rxquGzH6uF22lob8sSqv0sr5Eeu2yPfzkobHe57btY9VH/Wo85lXhvEzPx16gwAEIHAHAv7Syi+7XvkqL+f7uYqv9BXnuRG3dK60ZBvJ7cWoJ/Uh3Wrt6Sjf9cLmZ893u2q5P+t5vMdle87LZ8+Nfe/jsdLRmuvqXOXI57lVnPeinCpOPter9q7X2s/ou0arB8X0dN0X+9lPVds1Qy+fqxrSybFL50or2/bQqO4Rulf6MIxf6WnRKwQgAIEDCPiLSy/eKNOyL7XgeUux7h/JG4mRpsfqXrLprNhqHYlRnnR19tV1Is7PiuvlK0ar8pWjc/hlU+ze66z+bLz69TvJdvTqvXr9sPt5po+WZktjbZ1Kz2u7v2X3mCP2rbqzdvXWypP/SivD+JWeFr1CAAIQOICADwDxgtNZa5R0+1ILnrcUK7/0l16wo9otPeXLr/pbVmkt9R41or7iVbM6y9db813W6vRqZJ9qhl331Z1ybJw9vvIv2XraS7mzfu/VWaoH949qe45rjuaPxKk/j8219KwixnvynL32VT+57kg/3qfHh5buJ3ur5l53OlqH/7Th0YTRhwAEIPDCBPSy7CHQi7UXU/la2pVeK7bSlW0kp6qlfK1ZZ+vgkPVU59Fr3MsHqNzPTN85dkk719r7vPWZjfaT753z1EeOW8sn60S9Vo3cS++8Zz+5TvQc+tVnbd1K6542vhm/J21qQQACEDghAX8h+0uuZY8rRFzlb9kjp4qX1giWnrbn+x1kH8kdiZGe1q21Ij/XlXaswSzXyPHyZ7vrVPscL52qZpUvWyu+pa88X1uxLW3PrfZr9KKWPmKhc6zSjFV7+av48I1qZp3evVXLtZWvNffXsktLfq2yz9RQjjRG1tzniEYV0+M10sejY77cbrefauLj4+Pt/f397fPzUyZWCEAAAhB4MgKPeHE9oubVHxvMrv4Ej+3/Hj8f96hxLKVrqPPN+DWeE11CAAIQ2I2Avo2qvmHarQhCmwnwfDYjfDqBGI71Oern4x41dAfW/yDAMM5PAgQgAIEXJHDUi7yF8t71Wn1gh8CVCdzj/x/do8aVn8ERvfMHOI+giiYEIAABCEAAAhCAAAQGCDCMD0AiBAIQgAAEIAABCEDgOQn4r+Y84oYM44+gTk0IQAACEIAABP5FQMOQ1n852EDA/qs0e/98hF78M/KrOaqtdc8Hw++M70kTLQhAAAIQgAAEpgnEMDQ6FE2Lk3B5Akf8fMz+vB3Rgx4Mw7hIsEIAAhB4EQL+EtJeayDIe2Hxb48iRh+9pHTWKrvyXDdisobyqtVjw19pur7HK7ZX0+Oln/Wk4/aWZqXXig27Pq08+bV6nPoKX2UPm8e4huxVnsdpH/EjeuplJF563ov2qquYlm72K891IkYf9aWzVsXn2PDnGopVbl5dQ76qrut4zhq753vN2LtP2m6LGNmV63753KacsFV+t83s1W/kSLvKV5+K11mxLbvuoHUkPmIUp55Ub+vKML6VIPkQgAAEnpiAXj5xRb2AtOrafva9/J7rtkrb/Xk/Gp970Fmr+pG+27NPMa21ylWfWpXbi1VMrJ6Xc8KfbTprlZaffS+NKk4+9eB5sb/CR737Xfwebs/7NefIaX1yL4rL9ji3enS7PwO3h66ffd+rGb6ql0ov23SOVZ9cN58Vt/ea6+isVfX8XN3b/ZGTz9LZe2UY35soehCAAASeiEC8jJY+/lKrYlsvtBFt1/N41YxVdtk85x571d+rlutVd5JNcTpHfdlyLxETvrwqrpUnf149fqR+K76nm32jZ6/VyvGeWzGVPbTX5lZ62TbSe87ReamvlrbblzRUq1pdp/LP2FpaLXvW3nKPrJXPoz3kvN6ZYbxHBx8EIACBFyEQL6/8komzv9SyfxSNtLNWPi/p5Xg/L+X2/KGz9m6hu1cf6tH18jNQjNf1GM/1WMV7rPt7eR6nvce7ZrYvxcsfq3RiHflErRwrDeVnv+xrV9X0e67VqvKO0u1x8Zo5Lveo+2d7nHu+Kr5lUw/52bXsLZ0j7Ef1wH9N5YinhSYEIACBExPQSzO/7MIe/8x+sk6Vr5qVb4tNL8c99Nfe3/sfYeHxa/ajNUbjcg9r87LOzDlq9n729Hxzb2ufWdaZ6VW9zOSsiZ3tcTZ+TU/KWctd+a017hDa+dOy5zidj2Ax24N6GVn5ZnyEEjEQgAAEnoyAXni9l1Zr6Mh2aS0hUl6s2lc5rZee99qrmbX97Bqqo7XVi+yeK5trh222L+n46nUqvVbNlt21Z/RGuVSaXjP2I3fKOfmsOq5VxVT+ETbSGolVjPekvXR6q/eoPGkqz88eH/vwuT9y4tz65FiPc21pqIbHxb5lV1yuIz3lKs5ryharx4/YFdOqu5e915t62LJ+ud1uPyXw8fHx9v7+/vb5+SkTKwQgAAEIPDGBpZfrva9+VD+VbmUbve+W3NEaxNUEzsZ+tp+Z+Cq2stWkrmF9tvusoc4342uokQMBCEDgwgTi5adP65so+e+9HtVPpVvZRu+7JXe0BnH/SeAVf2bj9tXPWWX7T1LX2z3bfdY8AYbxNdTIgQAEIHBhArz8LvzwXrT1Z/qZfaa7vOiP4+7X5g9w7o4UQQhAAAIQgAAEIAABCIwRYBgf40QUBCAAAQhA4GUI+K+FvMyluSgEHkSAYfxB4CkLAQhAAAIQOCuB+FUKBvKzPh36ejYCDOPP9kS5DwQgAAEIQAACEIDAZQjwBzgv86hoFAIQgMB+BPxbT/8DZZU9bDlG35xW9uiy0unZ/WYzubk36WR7pblkk5buWMUrJvvirDzFaM2xPbvHRpxruk/2XFdnrV7Lc2SXTWdWCEDgeAIM48czpgIEIACBUxFoDWZuj/3aj+uEhs5apZvPHptjcqyffS8N5eusITNisy2fFSu71mzX2etLP3Kqj8eGX2etyvGz6nh87Ft2aYysXifrj+QTAwEIbCfAML6dIQoQgAAELkcghrA1n5yXz0uaS/EaMBWnc+jKlmtETPjymuPyuaWX49aeXV/30Cqfzr0aio0Yj3e757fsisn+fFYcKwQgcB8CDOP34UwVCEAAAqci4EPdaGMxtEWeD2+u4/aWpse3YsKuONV0W5WnvpRXxWTbTGzOHTm7vt8jcuXL9kpXseFTvFbFx1mfHC97rMprxXssewhA4D4E+AOc9+FMFQhAAAKnJeCDWatJDXEt/xp7VbeyVdqjcVVuZdtbr6oRtnvVqepHbR/UWzGVHRsEIHAcAb4ZP44tyhCAAAROSSAGMh8K/ex2H96Whji/qOuFXbkt+565rhV7v4P7RnoZiW/pq7Y0lhj0+vFn0tJRnd6qXI/p1fU49hCAwHEEvtxut5+S//j4eHt/f3/7/PyUiRUCEIAABF6AQDVUVrYXQMEV/0mA58+PAgTuQ4BfU7kPZ6pAAAIQODWB1remp26a5g4jwCB+GFqEIfALAYbxX5BggAAEIAABCLw2gep/nL02EW4PgeMIMIwfxxZlCEAAAhCAAAQgAAEIdAkwjHfx4IQABCAAAQhAAAIQgMBxBBjGj2OLMgQgAAEIQAACEIAABLoEGMa7eHBCAAIQgAAEIAABCEDgOAIM48exRRkCEIAABCAAAQhAAAJdAgzjXTw4IQABCEAAAhCAAAQgcBwBhvHj2KIMAQhAAAIQgAAEIACBLgGG8S4enBCAAAQgAAEIQAACEDiOAMP4cWxRhgAEIAABCEAAAhCAQJfA37rejnPmr8qNWP/wN3s5DfYQgAAEIAABCEAAAq9KYHoYz4P1ErhqaK9sSzr4IQABCEAAAhCAAAQg8GwEpn9NJb7V3vrN9tb8Z3sI3AcCEIAABCAAAQhA4DUJTH8zviem/C27D+nuW2vP38DrrFV38XPs/eO1ZfeYll/2lrb7pRur7LGv6mS9iPc4aUnHfZXNa7q26ktfudJv+SsNz4m9tFq9uT/X7+nnPO/Re/C66qeyKcd9VQ2vU/XXu0OO95qqVdm8J/ljVY773Zb3ub6fXWNG2/tp6XkfHl/ZZfO42Ht/HlPZvQ/XcXuVp9js8zzFqKfci85ZQ/Ge34v1OPYQgAAEIPA8BB46jAdGvXxirxecVmHWWatis791ln1pdf2IjXP+VDF+hxzvZ49znVl7aFb5bssx+dyq6f3usVedmd5adbNGxEk/9pW/peV5inGba7XsynvUqr681+hl6TzSb6WxpN3KWcrTPdRXpTMa08utfCM1PS/2az6uEfl+Hr3bmrrkQAACEIDA+Qk8fBj3l5u/lNw+grEV37JLc8mvuJk17iHdo+7kur3e1Ecvxn2teLfn2q37uu7WfdTPdUPT+1KNvfuparRqq4cRv2Jdv7qj4o5avf5IjVa8uOd1RHM2RpzUi86hI1vWzH3prLhWnvx59fiR+jmfMwQgAAEIQCAIPHwYzy8xnbWOPqZWvNv95Rm6cQ6/7L4frTsap1qKV02d89qLV59+t5yv80iMYmP1eO8x2/3s+Vv3oet1pSe71+0xUt7WtVcj9+K1lFfdxeNin3X8nGO3nEO36sfryd+Kzf3mfpTnmjlmz7PqiPeW/qQ12p/Ht+qL56gmcRCAAAQg8HoEpv8A5x6IZl9QR8T7yzPfKV6y/qLN/qWztENjtvclbfnXaB/Vy973bfEfvfPe/Yj56Kr6o/Gjcbr/lufYYtvqYSl+Sy+tmiP20bqjcbnm2ryswxkCEIAABCCwRGC3b8bj5RUv7vzRAOF2j/OXnuw5x88er5rujzrS8Zp5X8VIL8f6eU2tyM95rul3Ul+9eOUqRjmya5Xfz9pXNeWr1tn4SsNtvd48Lu+VF6v2OWbtubrjmhqRU31cP/aKc7tsVX7Y5PecHBsx7ldOjuudvT+PG9Gu6o3kqc5IbCumZZd2rBGTP628FofIn2Hc0s99xHkmtsrHBgEIQAAC1yLw5Xa7/VTLHx8fb+/v72+fn58ynWatXoqV7TQNDzbyiDs8ouYgjoeF3ZvJ1npb8x8GmsIPJ/A//sf/eHgPNAABCEAAAm9v//2///d/YHjIr6mseQCtb7PWaJEDgUcTqH6el3qKAVz/rMlf0sf//AQYxJ//GXNDCEDgOgT07+TLDOPXQTvX6SOGqkfUnKNy/+grMIke9c/9CVHxGQjoW5hnuAt3gAAEIHB1Avp38m6/M351IPQPAQhA4BUI6F/+r3BX7ggBCEDgCgT4ZvwKT4keIQABCEAAAhCAAASekgDD+FM+Vi4FAQhAAAIQgAAEIHAFAgzjV3hK9AgBCEAAAhCAAAQg8JQEpofx+K856KO91rDnfZzdphi3a++r4nItPyteNlYIQAACEIAABCAAAQhcicChf4DT/wsVMTjHWasg+dn38sda2Sttz2EPAQhAAAIQgAAEIACBsxM4dBiPIXrp40N1FVsN4hE3ol3pYYMABCAAAQhAAAIQgMBZCOwyjOsbb79UHqLXDs/S9qF9L23vlz0EIAABCEAAAhCAAATuTWD6d8Y1HOfhOuw+MI9eJOtUeapZ+bBBAAIQgAAEIAABCEDgqgRWfTOuobs3SLcG6GyX1hJA5cWq/VIOfghAAAIQgAAEIAABCJyZwKphvHchH6597zmj9hznZ9+7NnsIQAACEIAABCAAAQhchcD0MO7fhjMQX+Ux0ycEIAABCEAAAhCAwBkJTA/jDOBnfIz0BAEIQAACEIAABCBwRQLTf4DzipekZwhAAAIQgAAEIAABCJyRAMP4GZ8KPUEAAhCAAAQgAAEIvAQBhvGXeMxcEgIQgAAEIAABCEDgjAQYxs/4VOgJAhCAwMEE/A/jH1wKeQjchYD/TGuvNRpo7e/S3IsVcdbPdvUj7sYw/mw/JdwHAhCAwAKBeJnwh/EXIOGGAASmCcS/W5793y/x7869B/Lp/5rK9JMhAQIQgAAEIAABCEDgqQk8+xB+5MNjGD+SLtoQgAAETk6g+oan+uZH36TnF24+67quq9zwVXa3KV857pNNMdkXZ4/xc45VL1W853lcy65+FOvn2KtG1YNiK5/bXEc5efX4qOlnxcqunmSPNeJl91y3tfbSqfyu7TV6dul5fNWT4mJV7bxXzJJfcVpb9Sq725Sveu6TTTHZF2eP8bPHRn7EtfzyqY5WabuWbBHjdtVQrlaPUa5sWmXvaSo218l2P6sH6btPNsVkX5xzjPpzu8dlDWnvvTKM700UPQhAAAIXI5BfRGo/2/2smGr1l1n4/ewaPXvOy2fPjX3v47FZp5e31pfvWNX0nvK+Fd/rxzVyfvZlv87Sz/H5rDjl5fv62WO37HMP+bxFu8rN+n72+/Xsoev+fHZf7Hsfj5WOx1d+9dnzSStiqziv4bGye47qeZz7ZddaxYevZa+0RmIjb81nqd4azVYOw3iLDHYIQAACEOgSaL3k9IKUX+cQk60rvMHZ0p+1q4W1eco/6xrPJO6WV/Xburf8vrZit9j9Z0a1Wnry77mqvmrqHDVk27Oea83qz8Z7rdj73bLvqLNqqnedo55sI7VnYrP22pojfc3GMIzPEiMeAhCAAAT+Msi1cOhlFy/M2GtV/OyLVHm9VTUjxvXd7vlu93jlq2/P0T1yvMds3Vd1t2rmfNVwBopp2ao7V7Gh43bPG7V7XNZTn0ev6sGfuWxR2++1Vy+VfthatXq+mZ720vGaS5rhj89avsr3mr29x6tmxGd7T+MIH/81lSOoogkBCEDgiQn4S6y6ZmtoqGIfYRvpr3XHlv2oe8SQ4IPCUXV6us5rqR+P7Wlu9Y3WWctuVH/rPWbzl/jP6kV8vusRNbJmrrmm75xzhGaucdSZb8aPIosuBCAAgYsT8JebDzW+r64Y/io326tct+V41Q1t7T2+tW/ptOLD3tJv2Xta0quYtO7SsodW5VtzR/WVe5/RmonNdfK54qOYtXUqVtLUWsW06mW7NFprjo9zfKqaLY2R+FadSrMVO9JTK7dlb2m24rO96l+2HBvn+LRqyuf52ldrS7+K3Wr7crvdfkrk4+Pj7f39/e3z81MmVghAAAIQeDICvZeVrjoSo1jW+xHguezLGp778nwVtb1/bvg1lVf5yeGeEIAABP5JIH/jA5jrENC3f9fp+NydwvPcz+eM3e09iMcdGcbP+KTpCQIQgMDBBJaGkCX/we0hDwEIQOCUBI74dyPD+CkfNU1BAAIQgAAEIAABCLwCAYbxV3jK3BECEIAABCAAAQhA4JQEGMZP+VhoCgIQgAAEIAABCEDgFQgwjL/CU+aOEIAABCAAAQhAAAKnJMAwfsrHQlMQgAAEIAABCEAAAq9AgGH8FZ4yd4QABCAAAQhAAAIQOCUBhvFTPhaaggAEIAABCEAAAhB4BQJ/e4VLckcIQAACEPgPAvE3LfOBAAQgAIHHEch/2z3D+OOeBZUhAAEIPITA9+/fH1KXohCAAARencDXr19/QTA9jLf+GtBsz+dfKmOAAAQgAIGHEfj27dvDalMYAhCAwKsS+PHjxy9XP+R3xl9tEI/7xkfrL5QxQAACEIAABCAAAQhAoCCw+zD+aoN4ML3dbv8YxGPlAwEIQAACEIAABCAAgVEC07+m0hPuDeL+rbEPrVvtnq/eNBzrHOtSzayj+LBr73qya1WMzlWsbB4Te316GhEzkietWKXntpaGxyhvqTdpaZWGn13De3K719NeWrG29BTrWks1XFfaskmvZfc+lKNY5Xovsik2+0b0RvRdN+JV1+2yqZdKN2K8p7xXrmvlGn72+KzV01Ae6/0IfPny5V/Ffv78+Y+92+SUT2etEeu+0VyPa+Xf0966j+yx7tWza7KHAARem8Cuw3gPZX75Vi9+z1+Kj9jeCz78sxpVvPe09977X7qPDzm9vNk7KL6nmXsb5VBpVloe53vFql7lU/9aR2KXYnp1Kt+SXvg9L/ZrPq6RNdfcf6YH11cfWqXjZ9/Ln3uWvdKWj/V4AtUgHQOwD8HRhQ+h6qqyhW801+PUh1avEXFH272e9nndq4esyxkCEHhtArsO4/FS7b2EZ1CHztLHX+JLsSN+r+naLXvW9LgZX46Ns7MMXZ0V26ulmHuus/204nXPvB5xl6gRH/Wis9ty3dyXzoqTls5Lq8eP1F/SO8rvfbZqeP9VTGhUMSPalR62fQj4QNxSzEOo4pQb/tanlduKl2b2t+w5TufZeOXtuZ6hhz3vgxYEIHC0OoaEAAARiUlEQVQMgV2H8WhRw4m/dPNLeOnlOxu/F5pWzy2711XPrbtlDc9t7SNHujnG9bLvyLN6yjW8HzFoxUaux1darXvn2D3O6sVrylbp615VTGWrNGTz+FZ98VTOkavu5jW8r7Cv7UfarTtv0fZ+2R9LYHa49m625LrOUXv1F6s+sunMCgEIQGBvAtN/gNNfpK1m9NJt+feyrx0K9qovnTysyH6vdYaDns1MTr5HaIz8HChvKX5LL6qxZh2tOxqXe1ibl3WOOrd+FpaeV6ufkfuqZksD+2MJVINnts1827s1N+eLjtujnzjrH8X46vFuH9n7fXMt9y1pbelhSRs/BCBwbQLT34zHCzdeqEsfvXT1Ys8vap21hp60lZtrZHucex/XVmxPo4pXX6ojHZ1jrWzub+17vSin0u7lte4gvVil6bHuV4z7lZPjeufIr/J6/UtvbZ7nL/Xf6qNll3asM/21OITOUo+55mj8yB38Hq7rNRVT+UdrtPQiP2vkWM73I3C2YVGDbu4rn4OQYmMffv9U8e7XfiQux+SztPI6GpfzOEMAAq9B4MvtdvuPPzr/9vYWf01y/is6j8IQL/d4Efunsrl/Zr+n1kzdR8bO3nk2/pF3o/axBPhZOJbvmdTj3/PxN3D6X/rTGhZb9nyfKq6yeV7257Ni3e57+fPqMb5XXLbpHGv++JAfPsUqTmet2V7lKIYVAhB4TQLxl/78/vvvb5+fn/8CMP3N+L8yN27yIB5ylW1jGdITgRi69IG3SLzmys/Caz73fOs8SGb/vc+tfvayt+7jg3erViu3Zd9Lp6WPHQIQeA4CDxvGj8b3ioPmyJ1HYo5+NuifgwA/C+d4DmfoIoZG//hg6vbYbxkwPTdqeF3VbNlV2/uJ2D3jXVv7I3qWNisEIACBIPC0wziPFwIQgAAElgloCK4iK9+etkor+qjslU09V77K1ouXL9fPOvmsvMpe2RTPCgEIQEAEpv9rKkpkhQAEIAABCEAAAhCAAAS2EWAY38aPbAhAAAIQgAAEIAABCKwmwDC+Gh2JEIAABCAAAQhAAAIQ2EaAYXwbP7IhAAEIQAACEIAABCCwmgDD+Gp0JEIAAhCAAAQgAAEIQGAbAYbxbfzIhgAEIAABCEAAAhCAwGoCDOOr0ZEIAQhAAAIQgAAEIACBbQT474xv40c2BCAAgcsR+Pr161v8lcx8IAABCEDg8QQYxh//DOgAAhCAwN0IvL+/360WhSAAAQhAYJkAw/gyIyIgAAEIPA2Bz8/Pp7kLF4EABCDwDAT4nfFneIrcAQIQgAAEIAABCEDgkgQYxi/52GgaAhCAAAQgAAEIQOAZCDCMP8NT5A4QgAAEIAABCEAAApckwDB+ycdG0xCAAAQgAAEIQAACz0CAYfwZniJ3gAAEIAABCEAAAhC4JAH+ayqXfGw0DQEIQGAbgd9+++3tdrttE7lg9qve+4KPaqjleJ76+M9zy67YWFsxLfuW3Jbm0Xb1HHWcj+4vW+VXLuvxBBjGj2dMBQhAAAKnIvCKL14NPRo+TvVAaGYVgfxzrLNWieZz2LNNZ6175rY0j7brDlpzPdljjf9/0fN7LPv9CfBrKvszRRECEIAABE5EQEMGg3j7oQQjPhCAwGMI8M34Y7hTFQIQgMApCOQhTANryx5Nu0/xLXvEtmIcgGJGtCNP8a5R5cqm1fNkk4Z8bpctYrLdz6MaLR2vI63Qd7ufvbbHeK72sVYxYXcd7T1WNtdwW7Z7bvjiE/Gye27Y/PzP8Gas/GtX72NWY0vubK294nPP4q1nsVcddLYTYBjfzhAFCEAAApcm4C9nf4FXdvfHpXXWKlsPiHQ9R3ny+bmKy/pVjLS0jmjO6rimeuppuC/2az6uUdWXZnVv+XKea2qvVTl+bml7jGooP9aZvFas683sXW8mL/c9m/uo+C33fVTPr1qXYfxVnzz3hgAEIPBPAjFA6eMv8JZdsbOr643kei8j8XvEqKZ61Tm0ZRupMxObtdfWzH15D66Z4/Y8R52om1fV8J5ka60zsS0N7H8l4M/lrx5OjyTAMP5I+tSGAAQgcAICPqhpkIq2WvY1LUt3zYClAWJN3VbOkqbu7n3LFppL9/DYVg9u93jVDH+2e87SPuf6eSl3iz/q+B2klW17M1Qd1j4BPZ9+FN57EuAPcN6TNrUgAAEIvCCBPISNIsjDWgwRew+UWTPXHO21F3eEZq/eqE9DmfqLNf7Zm/FoP7049diLwQeBqxLgm/GrPjn6hgAEILATAR90fBCr7BrgVNrPHh97aWlVTmt1rYhRnmvN5s5qtuKzvdWH+nYWI/eo4ls1ci/Sz/EjmsqtGPfqLGlL13vKeu7L+xw7oqeYVq7fsRXTsm/JbWkebfeel/hmP+f7Evhyu91+quTHx8fb+/v72+fnp0ysEIAABCDwZAR6L+k1V630KtsabXLuQ2Dmec3E3qd7quxBgOe6B8V1GvyayjpuZEEAAhC4LIH8jdzWi4Re/lS2HMP5PAR4Xud5Fo/ohEH8EdT/sybD+H+yYAcBCEDgZQgwfL3Mo979ovzs7I704YI808c+Aobxx/KnOgQgAAEIQAACEIDACxNgGH/hh8/VIQABCEAAAhCAAAQeS4Bh/LH8qQ4BCEAAAhCAAAQg8MIEGMZf+OFzdQhAAAIQgAAEIACBxxJgGH8sf6pDAAIQgAAEIAABCLwwAYbxF374XB0CEIAABCAAAQhA4LEEGMYfy5/qEIAABCAAAQhAAAIvTOBvL3x3rg4BCEDg5QjE37TMBwIQgAAEHkcg/233DOOPexZUhgAEIPAQAt+/f39IXYpCAAIQeHUCX79+/QXBrsN49depVrZfusAAAQhAAAJ3JfDt27e71qMYBCAAAQi8vf348eMXDNO/Mx7DdXy0/qKIAQIQgAAEIAABCEAAAhAYIjA9jN9ut38M4rHygQAEIAABCEAAAhCAAATWE5j+NRX92onW2dL+jboG+paW21t5Xl96bssaHlNpRu5Wu+erl6ib7Uu97BXvOl5TvYVf9rxXTKyKiX2l6TbFZ5vsLY2wx8fzVLey/TOcBQIQ2EDgy5cv/8r++fPnP/Zuk1M+nbVGrPtGcz2ulX9Pe+s+srNCAAIQOILA9DCuwUhrbsoHpsrneRGrs+8jz3Uqn/K0KsfPXj9rhM9j5dcqPddYileO4lxLOvJ5bI7z85Z4r6H6ri2b1spX1Y/4WfuMtsfGXp9WTflZIQCBeQLVIB0DsA/BoeqDs6pUtvCN5nqc+tDqNSLuaLvX054VAhCAwD0ITA/jS035wBSxPkz1ciNPQ5ivyhnVUbyv0nNb7Gc1R+Lz/XPN2bPX3Fvbexlh5PW9L9eZ2c9qzMbP9EIsBF6VgA/ELQZ5EFaccsPf+rRyW/HSzP6WPcfpPBuvPFYIQAAC9yaw+zC+5QI+kGcdHwSzb+lc6ebhc2nQm41f6mnU7/fOPYxqjMRVjCKvqp/7WGJX1Z/VmI2vamKDAAS2E5gdrr3illzXOWqv/mLlAwEIQOBeBKb/AOe9GuvVWTP8adjs6e7hW9PbHnX30LgXoz16RQMCENifgIZRV862mW+ct+bmfPXl9ugnzvpHMb56vNvZQwACEDgDgbt+M56HPf/WVTBaNh9yPaZll56vqh+r9u6Xltbwxb4VH/6sE+fex7UV29OYjc+1e9o5Ns6KV28j9V2nine/9qqjs9bIV23ZYm3Fewx7CEBgPYGzDawa+nNf+Rw3Vmzsw++fKt792o/GKZ4VAhCAwF4Edh3GW0OUNzsSo3iP9b38sbbsisl+P/s+4qtBcGS4zDqt2r1+K43Ktpe2dKqeVFerx2rf8s3Yq9hs87Pv1QcrBCCwnUBrEG3ZRypuyW3pz2quiVft2VzlsUIAAhCYJXDJX1OZveRofDXsVbZRPeIgAAEInJ3A2YbO6Kf6tPqcja+0wxbfrusfnVux2CEAAQjsSWDXb8b3bGxE62qD8tX6HXkGHvPs9/O7sofAMxHIA63/2ke+Z2soznHV2XOjhtdVzZY99Dw+zhG7Z3zVMzYIQAACRxO49DB+NBz0IQABCDw7AQ3B1T0r3562Siv6qOyVTT1XvsrWi5evVd/97CEAAQjsSYBfU9mTJloQgAAEIAABCEAAAhCYIMAwPgGLUAhAAAIQgAAEIAABCOxJgGF8T5poQQACEIAABCAAAQhAYIIAw/gELEIhAAEIQAACEIAABCCwJwGG8T1pogUBCEAAAhCAAAQgAIEJAgzjE7AIhQAEIAABCEAAAhCAwJ4EGMb3pIkWBCAAAQhAAAIQgAAEJgjw3xmfgEUoBCAAgWcg8PXr17cfP348w1W4AwQgAIHLE2AYv/wj5AIQgAAExgm8v7+PBxMJAQhAAAKHE2AYPxwxBSAAAQich8Dn5+d5mqETCEAAAhB443fG+SGAAAQgAAEIQAACEIDAgwgwjD8IPGUhAAEIQAACEIAABCDAMM7PAAQgAAEIQAACEIAABB5EgGH8QeApCwEIQAACEIAABCAAAYZxfgYgAAEIQAACEIAABCDwIAL811QeBJ6yEIDA/2nfCnDjhmHY7Qf94X3xnpZ7QQcO5UCoUs5O7EvS0sAmm6YomSkaI9jswJEOfHx83JZlObIF17YDduBEDuB3Aof+bqhwchErToXvya00Z+LQVk+0/xFzX8ZHuGgNO2AH7MCFHJj9YrmQFW7VDtiBr8u0Xjb5O4KRJsU18IhxzTgyt9KcjcObWIPnGhH9z1RGuGgNO2AH7IAdsAN2wA6Er8Q2xA60OOAv4y0umWMH7IAd+KEO4GuPDn4dq3BwdY/8Co9fkzT3Vd1KG3m6Rx3VjvvZnmKZpu5HPfCz/QpjPvYxVx77z3DmrdWLHOpk+JoO+0BkrvZJTHmVXoXz/NynZoYrpjUVx5wj02IdcjQqnzgxrhG1BtYZJ/KYo1xiqqFYxDUXexjgE9dcYLr+opdc7m+N2kevxp7c3lpX4fsyfpUn5T7tgB2wA5Mc4Msd8vqizHDdV77imK8N6mqOajGX+4yKc86oHMx1ZHuKgbuWw332HdfMzTSrHOIxB9rc0zqRF9fgtoyYp2utCy3dy9YRA5/jVW7cZ16MkddTQ7V4tqgHDvcwz/ZbOJqXzRWLdar6WQ5yOXryKi61eqPqvTO3t9ZV+L6MX+VJuU87YAfswCQH8NLn0JdshZPbG1WvJVd7aeGP5LB2b88VHzg1R/YJrbWao2uN0OvxAp6Rr5F9jDh7pcEaiMqZ9Ry1HuZbzx51Yv/ZvrFjHfBl/Fj/Xd0O2AE7cLgDernghQdNVfiWhqmrl5pWHV5KWvktvFZNetDaN/mxB9ar9iO/Z62a2meF92jP4PZ6scbXM2qviqsnysEcey3cyNF11By5Rp3YY0/f7OVd/bKeY58D/g+cfX6ZbQfsgB2wA50OZJeJFol4icKFYvSlotKMtVv6jZyogVoRizm/ZR294HqPP3ty9/oe+0cv+AP8bONIn87mxVn68ZfxszwJ92EH7IAdOMgBfTnr5SHDeelgq7pWPubUYmROFVULHOapVpbLuozgMIcx5lU4eVUvqk0u41pO5PBsxDXqOchr0VaNat6j84rLPhlRk76+ygWXHESuqfEPkL/IEeh/PrGMw70qsodqn7iesapDnB4wFzHWIRd7r7SVS82oRzyLkduiR06Vq2esOBW+J7fSnI1nvo7E/izL8knBx+Nxu9/vt+fzScjRDtgBO2AHfpgD+jIccbRML8NG1Mo0sloZluWeDbtS31mvGdbr8QiN3poj+T3993BH9mitfgdmPit/Ge9/Hs6wA3bADlzaAX5FQhwxMp0MG1Er08hqZViWa2y7A5nHGdZSARcdjq0azD86Xr3/o/07Y/2ZF3Gc15fxMz5192QH7IAdmOyALwyTDd4o/1ufi8+98QfGaW9xYPbPp/8D51seo4vYATtgB+yAHbADdsAO2IHvDvgy/t0TI3bADtgBO2AH7IAdsAN24C0O/AUX+1VanBekzgAAAABJRU5ErkJggg==[/img]

Добрый день! А еще скажите, почему в первой вкладке уточнение, не просчитывается вся площадь ЕЗ, с учетом всех входящих в состав участков, а только считает площадь вновь образованного.
721661 - это площадь только одного участка (ЗУ), а не всех. Что тогда и где нужно поставить, что бы в итоге стояла общая площадь уточняемого ЕЗ????

Здравствуйте!

Поле «! Площадь земельного участка +- величина погрешности определения площади (P +- Дельта P), м2» рассчитывается автоматически по координатам, указанным в каталоге координат раздела «Уточняемые».

В данном случае при уточнении земельного участка, представляющего собой единое землепользование, в первой вкладке «Уточняемые» площадь всего единого землепользования указывается вручную в поле «! Площадь земельного участка +- величина погрешности определения площади (P +- Дельта P), м2» в связи с тем, что каталог координат не заполняется или в нем указываются сведения только о новом обособленном (условном) земельном участке, который будет включаться в состав единого землепользования.

Здравствуйте! Выложите пожалуйста пример межевого плана на уточнение части земельного участка (исправляем ошибку именно в частях з.у)

Здравствуйте!

К сожалению, на данный момент пример проекта межевого плана на уточнение части земельного участка, не подготовлен. Как только такой проект будет готов, мы опубликуем его на форуме в теме «Примеры XML-документов».

Для подготовки межевого плана на уточнение части земельного участка рекомендуем ознакомиться с нашим вебинаром на тему: «Образование и уточнение частей ЗУ в "Полигон Про: Межевой план"» от 22.08.2018.
Также, подготовленный межевой план Вы можете выслать нам для проверки на электронную почту help@pbprog.ru.

Спасибо!

Здравствуйте!

Согласно действующему законодательству, в данном случае вид кадастровых работ будет - перераспределение.

В случае, если после выполнения кадастровых работ, общая граница семи земельных участков совпадает с общей границей десяти исходных земельных участков, подготовьте межевой план на перераспределение земельных участков.
Если общая граница будет отличаться, сначала подготовьте межевой план на уточнение границ исходных земельных участков, а затем межевой план на перераспределение.

Здравствуйте! Поделитесь пожалуйста примером межевого плана по разделу многоконтурного земельного участка с сохранением исходного в измененных границах. Мне надо один из контуров сделать отдельным участком. Просто раздел с созранением исходного делала, а такое впервые. Спасибо заранее!

Здравствуйте!

Межевой план на образование участка путем раздела многоконтурного земельного участка с сохранением исходного в измененных границах будет готовиться аналогично разделу с измененным землепользования.

То есть в разделе «Образуемые» укажите номер исходного многоконтурного земельного участка в поле «* Номера земельных участков, из которых образован данный участок». В каталоге координат укажите координаты контура исходного многоконтурного участка, который после раздела становится отдельным земельным участком.

В разделе «Измененные» укажите номер контура исходного многоконтурного участка, который в результате раздела становится отдельным ЗУ, в поле «Учетные номера контуров многоконтурного земельного участка, преобразование которых осуществляется».

Подготовленный межевой план Вы можете выслать нам для проверки на электронную почту help@pbprog.ru.