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      -Ancho máximo del contenido 1160px para lectura en pantallas grandes
      -Centrar contenido
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/*Añadido:
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      */
      
header .box2 {
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/*Fin de añadido*/
    
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/* Evitar que aumente la altura de linea al usar superindices y subindices */
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/*Poner linea inferior en los encabezados de los apartados*/
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/*Movido al final*/
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</style>
<title>Numerical Analysis and Experimental Validation of Pouring Casting Metal in Sand Mold</title>
<meta content="Metal Casting, Inspection, FEM, Defects, Harrowfundición de metales, inspección, MEF, defectos, grada" name="keywords">
<meta content="Santiago Amaury Santana-Reyes" name="author">
<meta content="Inahudis Calzada-Pompa" name="author">
<meta content="Yoandrys Morales-Tamayo" name="author">
<meta content="Yusimit Karina Zamora-Hernández" name="author">
<meta content="Elisney Matos García" name="author">
<meta content="index, follow" name="robots">
<meta content="This article is under license Creative Commons Attribution-NonCommercial 4.0 International (CC BY-NC 4.0); URL=https://creativecommons.org/licenses/by-nc/4.0" name="copyright">
<meta content="Cervantes-Producciones Digital; URL=https://www.edicionescervantes.com" name="organization">
<meta content="en" name="lang">
<script type="text/javascript" src='https://cdnjs.cloudflare.com/ajax/libs/mathjax/2.7.5/MathJax.js?config=TeX-MML-AM_CHTML'></script>
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ZYWbneEa%20ww2AGFpmGOO1wd9lsv5geS3o381EK1vl1/jsyX6RFvKvARQBeo5AlbU+rIiWs13BJZ8QwnB/JbKB%20cVUb/LtYeMJS/fGF4eNtdC8TVX/U4+BRMrBHnjoo68MSK1BwCeVmoblRfl2zIPCiDiXCh+7TZjEZ%20FM6D/E8vjtqEGyJTvQLcWWGWRx1eN5EVkyknL7JnPtSPaIGLAYhxQsbUXI+6c0F+1vWQnwZBCyqD%207Q9/LRIQZO+bJOjKKSc+22paYrXOZYFIJeJt/ykSXujnIZ6CUO47MuvQo4qimli5I4Th/gpD/GK8%20Hz6oK1MOfFOkfl3sJSEJQiELe++V+h4IWEdVpSwolR7L8QEzBOTo3iN7uo4u/PnPdt732eUrhw5s%20MqBHYuQkIep9KayS6F0xS5nI1w3GRj46OR2QBSn/E601rbnySX6EERBErkus8Uo9m4fwzE8U9hbd%20b36xPlnrHj8ZyEtskKS38pFfsW3NZv368pJLzZomv3h3Kh/hEAzkwg2zv3t04v2roj145ypCf2HC%20F27AnXCWSSqUxrfywg6q2Ybjd1JiIhzeIm38aix3dyQwqQRFInnlssT9Wr4ytJFTDiINimo6LR2d%203CuMWU2bE6py6gj1jgaM7hqDSXHsylcVKWQfuJlUjWu1XGSnWK/Di/A4oZMDdLzB6H4k1DFQiGam%20uXfwoU9uAxG5KEOAEiUj5bYHDj2sjOVZQ7tzaAgyFngbU6tZUuauJa1jioQ9d4T+0nAlprNfudtl%20GJX/rpj8XLkIkSAwBf7nx8qRf6uOD6vhIBCVefU4P0lxTZKWI/3u14sXZgrdKjFJmXNy8t9QmV/A%20Jg3L7Otex5kLtUm49u9sknSpC8/RDy8SLh1TSZm2hx8MbNkuKcpJa3wu80CIJ0ty/n+S33tvdKDo%20T2qWjMBgut5qv613sgqw544QhvsrTmVixQ75x6HsjSKDmmoo5qDlEnM8aQjic9W7Xu0+SJ3uJrJo%20GSz5G33nJZNDQVNiRDhx6TziN8P5lMUEi0g7A+GwPyVkLAEkS6NdWsGCtMv+9GAgAqE2OdRUGHzN%201NVXs9rlZF/UzXKXnvJFABc4FxhbYAoq1CSgXIamSFobem9HbRqnmkEIw/0VSQBFmDKbvwvKBaOD%20IKtgZmnYFPlzLnAqcDKuWo3vz2sCzOjg699kh0pSoQyTjitx8vTAd5v25t2eV09l3jk5rthbH6W9%20fXCsH7Y/ImSWFQsfmNgzN1vIEOmp7oxfZDMYsRy7RKol4cr3OrIATe1MeFOuYHHh1IuuevkuC0RI%20i95T5ItQGAPe9kNXWxxQXWy4I/SXhxdUXwJcf96Y/p7PSuHA3kOBYF3ZuiUyx5Et6blC0XSgdTA4%20vc1QVhnFMoz10l7NaH6j3t1J9Z3RlCAoIpRdPjyzED6/vPwcN1Xnzr7Guu3bsvb92JTkRN+eufxj%20thfl8VZ3pG0quznUlFcohaIN/dQqXJV1HKlvl9g4DjQJogbqw6FUSTYFl4qnbKCrEtRuj+QXmJOq%20vbih1R7+3vzGI0+u74EQwnB/JXZmNGiNH9or3BWb+vr+bRtrTdgt6Aku1IHoEi6CPwjmj/eGSkAm%20S+zQ0kxHGwwO81/8h9h0OHwQjAs/l58/C+ZPwXRpYvsPA6v2hIetvLvOXHkNkwwwCxCNQrMotlpK%202AvpGFUEt5yD2XN5vM16eLQQ32A7oUD/q6fPucaJqBBJuMW7yKZ/DjclSVdTMVVnj62c6N0irxmL%20EpXxp/+AvG3jrneWwMhhYnEV+rcKgSV2edmXUuSOlpqtWLYjhOH+CmZDcwpGDry+q2S97V1Qfmu2%20swv0QTH7i6o4F3qJFQIhRQQmci/rSy4bm1Na/Eb/XtaZGXjiI7GF42GNKpQZkn87Egw9LjX3SOn2%20puia1fqPbrnrHqP1fcWZbdD7KB3poZmZ2VIZYlukSL2baoEHbhOEO0L1Ysr6+yvpr26L7Q6MtBdr%201jCvQo/o4syhqDIC5Sr78s/r4ACrdvtuk1qzKhHAH2fjkB5iBVzaQMXukCG/L62q/B0LIJOFJ7be%20cNnlDr6xCGG4v+IJUBU3EhPQ2wXBGFy4GobanMdvMycaHO3qYv+jajEri5NSa1HeHSu1fbAwpwmc%20EoSCkGkw9qSlIcmK/lbVB+zBacZujq5k7sia1vM/90+b77yndQB6fwo5XQyPKgstyr80ZuxV4jcn%20R/da/U1mOQ/LJmj2innnfeYfH/zDnbP7Avf/mOtWSSkLPY9K44kSLVG5xZYJWDqsusx9RMoO3phs%20Bqk7brCIk2vXxTa27+dR3mJdej4XbDjSBdSGtpSpyvimInTW4GIdL6l3w2/RWCY8sh+KAdCi8MAf%206HVvYiEFTBeGMrDn30Nt/UGL2G6E9LeU21+j5zZp4kNh/XWZQJLFvp2iGncFHlBAAzJKhMNX1cy6%20Y7iZCrZDCOEykAPUXPC9qZEDAvt6TWOYmo4/7EZifG+dkFlUs+zuYVWlOueGCV49PiU55AsTkzeH%204oMqvTZn19rTvwm3ZGS3zAVXGrg4e+H7zRAHRYX+fvLww+TN72CHdsGyFCxorcxMANhtR+iswdEy%20LyWVKJQ1uPR8KPSSh/4tWB+hscoULnkbHvtWoP0gCf3Lp2o+99nqSaftULj8leqWh+NNTIqLdOGF%207nCDHiNCtUwDnLolOh0pXH7NLv2SXH+JmRbXTTjsWOHrczaD1EI3fXF2oOha3td16AS74U2jK9fs%20HgEmWDQMtEamxCH5paXFiyECtL2kxm+ucv4zOX84INty+y2/FK5Y13SX8uDPRSHoH5JSKa5NSrd/%20XpsZg0WLKsnOMdkRwrYMeibml/Cz60lmf9jsDfxXdmq2ILs6CU5KssztgSF3+dK8Cy2C5AInEjnK%20rep5Vj4HLZ/KHv6ZE+pXOQF9iT7rncXBXcKMS83SkompfTKIvG6FJcqw+x9i2gxn3geK06usicOS%20V+y3rrasArFMUvXp9NFfhINexS5x69LSzOv07DhIS4zxvaGaKImDQik7qGg1AYWPjmqqQA6o237o%20FEX32ARffm9VrlafPUP3J5nBWEcI2zIv8zYLgTMZLkKAUdi0Qdy5Q4BFZvEP4eY9kVSMgMQPGyX4%20RJZuD0iPhRSX5MNO9B25UK174J/jVRfp0Qt1xwRBAEuErgcl+aGI3mAGLy/OngeEwJFOyG/U2k1V%20d3l/XbllvdXcCIUSdD5BpQ1h5pDA6/MtCxmUgQtAXTL5q7BegmVfzHffrgoPhTVbKGqO8vr8RNlu%20vbm6KiZBiXSXnOK1GdpuxXuUc6+yFno/buEbjxCG+8uaw/0ptPzrimeU7xAAZsPvNoGbgNGHFfZA%20SMtIpbX52W8rpycI81K0ROQkGxmDsduDsyWpFHNyrXrDfDcRgXwBVEZDMV5ZbYMTwZ+yRqD+HVI2%20AUpAcMAw/RLbn6SMEUnkzCaZHHiFvKbC0Bjk9kvV46ozKfZUl+deZwa8l1OkWpx5oR+M8MNfjSXG%20lFyDGXtdIdDqNgOsPffUS4ucDrmyAhSOm0QIw/2lToYN22BnF3zq9UDOeDUiwY/ge7eDEa2saFQk%20YoJv+p4mDspwcaFtIQt5YW1APObPSOMRXXAsYE5lskm7EuiVi7TeBogCOCJYbuUyC/FXuNZE4Kb/%20GNcFL/2945Akgir4WyqIICj+YUDwM53kSlxVYTQNo9slvikYfXVx2WVOecrfGLMAzSJcsKwysfuZ%20vUZvY1zYdQza6yEWwXxHCMP9pdmHoU8tr6HCT34NW/bDf3wc/CWN9Kdi64WGF/Uzs6sPDo7CsTR4%20ZbUGJFnL3crqSMcnhvE+S5Kfy8USlLmQZQFCydr2vPfggcm5FpvZWnVXLg97bgyFyqI/o6SXwzax%202o217zNyGW1Sf21c+UNdojgwKWwfiEREI0zNIGVKAHTTf3Kxsg2yBLIC3CEjw96xhDsGLK6HeQ1Q%20V1+ZyZ2/wB311NHL+8hl4R9+CO+5ElYsfmrpj+PPhr17hM4UXlD985HAIf60X1aejA8Ijk66Bxyd%208833iPUJUt/maBFOZAhq8MK60sxPwlmzoCoJw5v9AlwMc68qV0VIxqFshV0emlE3GpLhK480/dS8%200B+qQmRhevIX4dvmtnLdbqeBdbpxl1+hG4SblFXC3SvLXcuP2EJZo8ErivkNWk3xwSOJb2deC0Hv%20iOLI5ex32u9ev8iYytGBscZIYBi4q1tgcK7G/dOFZAAuXvXUSkwv8HTErZxAOAx6B2A6ByPTMDoN%20m3b7px2aAu3NEFT9x3gnEDjpGEJYuZ/lJkw+D3f8RjoITsIUw7cmA4Ywdf1EaKFtfLkqMaWMrc3C%20haXMPvHD73DrGvmZ9KYpZHKwrRN27hGb6ojSaLe1Qufo28XQZQnnbY0puK8zujnT1KAUqoRivVqc%20XWcy7tfy3kc47E/Dq3vFvg3kqao5qIB0fOGNAtRUgSz7LaCDY8FpNzjuhDOG/LaZXbManH1d1ULq%20dnfiLe1Ngwf3Uj4lDufcq9e5HY0Q0F74iYgAU2nY1w153W/9e9VFTQKODMKxaUgocM4cSOf9I4e3%205d7mzWqEGY2Y7whhuJ+9ZO/rIvd9IR4aUNN1pvG26eC4HL+5amB9Ru/QZ9xUa80xStdmSxsCjZtj%20Rp15+VfSLW38TEaVhGDjQ/T+jyfdJmvWh3OrlsH4lJIryPFIoVT2r75yy7+K6+WtS8Dmfo773XPB%20r5G9f/v/SZ8Md5f53XZWGY1OKdi23/j2viN7j6ksCuKdInivS1G8f5BMIdpYm5dkdv8dgnFTnCXt%20D92Uq42/8Jqdgq7Dhj3+2oG0qO0dbK4aGKgHpZ/apTUlskeZldOKxOpKpubNzIdi02UCFy3yDzyY%207whhW+bshHvXE3LkWCCa4DQj7zksmgstfnE21y8YIE3WGMKluaFRaOlVUxrND2j771NbPqKfSbiX%204LxlzPry9IDAOmbCgcNgOyYQs2z4PXdCgYt+2WuViVkiRoE4RWoViasTbhBqU9ElgkuO37cmEEJE%20f3UnqnCucCnAaJALIeaGmBDkVONe4nMXckVwbS7wbFcvBFRYe4W7Mzp92WxIBSt99hdcS4DuwPYt%20QsOWRLQo846pEYnEOwM0ZI3Ulmu7FT4QHG3gFplyH4jm5dTBjtyCNqOmBsMdIQz3s8IB3mRtbs3O%20YUqZutk8RMqQnlfW5oBbBH1hVqNgTJDRqMlNMhS1WyTLT/YzmAuXgxSA2ha2fTeIIkgCEAb5DJkY%20orlhmh8TjDRlBapYVGTeB8SoPz27RCBAqExIkFIViFip3BXv1xO/eKfeKQT3J550Kq/DptyUmKMy%20N+LyhCPUOmqDI6RcKcwME44c9R9c1+KPrjmzwPVOI3IFIiqOd4ZRCBXLCjtYXfT/DAdlU2a74kWr%20xtRlZzwueb8iYwBOUIMQtmXO4l70Gw4/3gBb71BImQaqXHGOVSr5k6643O+W+GV1lhpHFIPwupXm%20p9/Ko9qZjvmT4PZHwQpBOgs7tpHerZI7LqqMVhHBy03ZX/eDKJRU6nMeJtT7JV6aK164gx/xCiEC%20qbRfgBzvz1Agrle7V/6DVAZtenFPXMId4lhQtnmWs3TIzrToyprynPncsmBFNSyeC2d4s5IIhwfg%20e78UjCOy4p0f1NimRUDjQoBTg5g2aC7QsljMUpZw3v4O+8JFZ3SKgBDGEob7ny3fVXhoK/z6cSgp%20wbAMrVXhwuBUeZIl5ie8Qv3AGKkW8rNj/O9f5w8nh1PNhvu8k/1QyOVh2xG/qnUEKFtQyJPsBCmN%20C4VxanmVe14QdCrYftMlTv1R6yKFoB/ulcqdPKNyr5w5kKcrd+5tlE2ZozA36FfuLOlAtUNqHCnp%20qkEuU5BcaEnAijngnxI872nHqY5eCuRy8PVbYZIJ025wSaMAFpvaVwg2SaG6aOd4idquphsfuhIW%20zKkMIUUIYVvmbIY7g3XLobMHjtocSswaKcoGlWUijRtUdWs1sVok15zDpfBzBZZlQ5kBee7Ohgrr%20lvkj0NMFmMrDdJzn63nZZboDuu03ygXmL7pdyhG7QK0CLZchZ1BiEcklAiNejjPdIMz1V/0QgSr+%20YUkMghgCKQJyxL8fyuQgSP7KSgEBQgIkVKgKQlUEYiH/yJTPAX/OZPe+Gwz6F2NPfgBgEE3BZYvh%20nk5vS5gzZgsGicqCnPc2T08wEIKwrB4WzK+cHFC8rQkhDPezhfqjCQcmIaBAKAz9j5TJtOglr2TI%20KqdBlbMQKYTLobnMcaDzoB+aM+pOXtJ+55ti9omAop5WM16o3HdKiD8k3DChZEBB95MwFoVQCATC%20aeWufr81xPyY9T57dfowZ8lr/6amOsm5SyotGlqZkIAcb9G4/plB0Z+9wJ/fhkjgilBg0JMHNwPu%206eWs5Uhi/s6PvKb7T8Pdy/3uPn+TNBWmx52x7lI+L4XKkmCrQQmkADPDdrbKWn8ZdB8Fw4LWlH+c%20wHxHCMP97OzFfX1wOA9VcUg0wjvf6pW9jssdpzLc0L/1n/pTAnj7+mgZGIGpYbg+4Xfkn519XsJO%20S0tGIpL2gm/NJJWAppWuDssAS59wUvFHMue7uTv7vLfPnzPXMp4cbM9PPAPxnsT7YJVDAnvG9yRJ%20cRyLc/58W0Jspm29oxOc7md3mah/2HjwMKQa/O9cdSlwwolg2cxilcGa/q+GyoVdAvvzMD4Fhg3L%205wNORoYQhvtZ2o8CNNf79+O4z2yqkGdnp/dPKvhDaNgpEpJT7kqMSv+3++6FUyevV64zZpklU89b%201guITC/SD+57dNbsZaoWNIziczfcHW6D93Gy7pIX4sk4tDWBdxJDntXXesa+4pVxNZJUeSk4CQFC%20GO5nC4cnC8+TpDZ5ZuXq91L+TK0gIBahkt9kJ5WJwJj0vFX1mdO0wP59Ow4e2FNdFVp/8dsBXMex%20n1WwV44Bp7UFlD59o+xJ9xWp7CiCf1gIYbifXV6B2XkERqKgKn5x+hzHgFIJBKty/+f/6W0jw2D3%20tJesEVGsZo4B4SAsGg5L4pmXuaSC/cnWH/86EeXWWal9W77ac3TOwEDv2nWvnjP3nFIpQwgVRdF1%20XSJS27QoeZ5jlyhCJg1P7PJXf32OA4GX7CXd7+E0zgTMeIQw3M8SG1bNgYAEN2+BeJUf3CeNLa9W%20nZyGRSm4bi1I8v+p20A55CkLXlFmkySe4LoDzoBo9YXlMw13L71N0/RK8YiquowJgkAo9Ypz6n0m%20PG/pPXdtix7JLqoJ5Fr79h8obNooG0Zx/oLzS6VC70B/S1vrpt/fm2ppWLhssWWeutvD/HnT3roG%20fv4gHBrxJ/g91Y7ynsPMww0XQ1MKx7kjhOF+NpsysGAxXG1AVxFaKw3lP+UwGDgMb768MvbjjG7v%20/GNVTEllboApaKrltglqCI5OeKXzk1MOwwtZwVRWFC4KMqV9Pcd23nLLtZ/+jJfsuUymZBippqbh%20wYEjtz6yJNqcHJocmHYuJ99+LP3jVcu379p912Ob8+0dK2zb2fDz353TMKd+uBhevpCx5x/XEozA%209VfCT+6HOfOBn+zhkuSfBq1dDM1tlWGj2HNHCMP9rKEwOQRbuiAYg2N9pyxIJwx4ZAesX3Em4e79%20eNH0+z+268/3W+1K5d8kNi7MKFVc61RXDEcc7o9zZ5XpwCTRv1uVP28fhtInHnpIP3o0sXbN+GP7%20pe70dCZdk6p9+LbbZjy6eeqCtfSyVzlZY6YcqprROFqTjivqte4/3Nfz/Xnz9vaNBjZs+HVr1aKr%20yUxthO9r11pT1a5zGi+Mwb1PQMH15/s96Y7yDl2mCxv2wcwUqBqGO0IY7me1eFckaKmCTAEc/SS5%20DJWBInUhqIqeSVp59XjZhF3L0uks1M9ko0eEZBOr3hidUUciMzjvFksx+3BHhmcFpjBQed1AYNl0%200Bae5ze5riuHQ337upLDgZmBsHXxa8KxCGXsyr/92wNUqH/gwbGuY5na6n/p/+2H6i9dUNVqOKao%20WAuKr7Eb33jlG1blyoXunz94ScuSHWNdo5N9XrLLsng611Rr4zBVBDt7ksuq/rB9DiqBuprKxWdM%20doQw3M8mBpEENNdWObVfjUeVZ3Ununu6OeP1jbOcqVvnz7jjlHMPPE8QA0+6cy90AgJE5tu5CVJ0%20maZAbTX0WeAKLHWBLVu2IIAuQOlm5o8Vf85o9FKYErL8/PNHhqcSB+11yTm/krrlUIDaIDM2/4Z3%209cyf5216fu8+wbBkQt3KuBzDsUpuKRxKMuYU8rlUSRKitKyR9W+8JqQFbPs0GuQcFs2EztL7Glpf%20xdynj4SiKA4PDxeKhVAwLMvynPinpKCFI9wRwnA/+/kOTK5vX1oV1xg7oTuR0yWXscb2pRPmJtcE%20UTmTglQUwB0S0klnmvo3mpq9Yo1A+nNQ6IKozOU0zR0jNOiveM3KJFimhD7/76CyfP/3b8zdty26%20/I22yFdNRx//2T01a+bNaJsRcPmKyy49fLRrQT+/pHp+tRqyXIdUBjxuHD4QHKYdi+a6thMV5Ols%20pq8BljXW2/rpJjEzIZJsbZm90rGKf/yiJEk2jcmZTDSWUFWFTRO8MRUhDPeXSnfGtQ3HJs8Kd9e1%20vFre+5ZX7ZIzGtjn5bTEyaKtycdgindY7iRddl+VovCpMG9uhcEtfPl4aMvdfPzSLKVQdV90YS5k%20hRghzzXc0AtqxzQjM2bWfmTBUUrH9/ZeFmqvy4d33Hpwz9Lh5LxWMsS9rRZrw9WgscoTecW+SqSa%205gaptc5LdkmUJorZY6nyzEvPI9YLu4zg7Q7b0r198vT2ePvJMb195X92nvwSQgjD/WX8JpFRx+lf%20nRMlCISdpmYYpXzi8nTZ4FqQawQydebh5slc2elo8B/fv6DYlyqndyurJsIg8udoy3jhuerCCwVR%20zBZzP91wY8A1zmtdeHFowU333Hdsw/55yRbBca9OtHFZ4E+NayEibSmpPZ0jfM48K1McMDMLr3tt%20Ihy1LRyxiBCGO3ohvAjWOXdmmZYAC+rgkjWwaTs/2GuCDWtWQ1szTE+7edONmXDVer9Uv7ngGHWg%20D1A++vzvsGWaxLIEBudetv6u/7lnRrC6qaquvaYxJgd3jHYtTrXVhOIFy+/yeJthuvajffv7zOmj%20fc4ic61b0EOqJkuSYzv4NiGE4Y5eMH90YMmf9LEcPd7ngcyUn+PeP4CDaUB2yh9b4lXPjIFZholh%20fz7I02xreCW8Iivz5s8Pvzfw+MDU4aOHLq2dfzg75HC3KhB9oHdXR6IhKClevouMdMn5yaRw9Zuv%20FalAVMk1bduwgmHVdXEpPIQw3NEL5OW4psCcWfDwFhgZh/4hWLUE8kX41R2QqoKpDFyyFrbugp/c%204j9SEGDpPNi357T/CERRUBRJlmcvmk9XiF3dx775/bsuis5KBeNbhzsFKuyf6BvMT86ran6s/0DL%20snlz37w2poY442p1VHJJtm80sSyB4Y7QS6sixF3w14H4i3h0D8DFayCTg7WrYGLaHz+zcA7YDlx4%20LmzfA3Nm+jO5x2Mwpx32HjvdMTlesvf39Nx7441PPPRoyTbHJiYye3rWVM1aUjtzbeP813ScUxeK%20l2xjVcPsnunhGTPaBhtIdTDK/AvEbjAeUVOx8p5+08URiwhh5Y5eIAY8Rqn8UDg7vzQgsyXzIJP1%20J2bxauViye+5H+mBma0wnfHnHGYc+sagvFfuGAoQ6fnjnfuddGd6ZKqpt2egt6iU2eWkLlkVmy7l%20JqzCnqne1kDVtbPONVx7RiQ1WJoKzm7wm0SVZk5AUYWOau2xwcnRiYbaOsfBzjtCWLmj0+YCxKmw%20YiSiOZQTONorP7E/NDDkz7DofVg2BANgGLD/sLCzMzI+CbIGtZPqkmKAn8ZQd85YU319oqNdCgZe%20w2aeC/Xd+bHHhw59fu+th84P66vr24M1vHJDlCJJLUoi89gR01/CqbKgNgOpzjvKKKW+cX9FEoQQ%20hvsropVCqSAIkiSJ3ociS5omKhJX/TVLQal8SJXJgk/jsqdXvNsiUxXX5crPDt3yQPnglmPrXduf%20ZDGdhYYUHO6GJwrf+vXwsUd635kIA6Pcpqd1oxQRxQ2/vXX84U2SIB8sjt41M7uxtbSrnV31mXfP%20X75kwfrV9yqD2UxWoxLjXNW0RZPaoSd2y0GtMjMNJYooCaJgsef6ZaTyMqXKS668fK6Bt0MULSBr%20qqx4TyH581CS4/dIIYSwLfMSPFoKgqyqjILNuGEYeqGg5/KD3T2uoRsT+Vzf4PZxUAJUkrii8UAY%20giEIByr9cVJ5N54z3JjLj47Oz9OrwRXtyOuy2UeoDB2tsPcgCFrNFHkTQPWg9eaxyZ8GhdO9BdYx%20zfVv+Bv21rfd99XvxkeEVe95zxJF874uEcHSzVgoMuddlz947+Nt/fn5gTouCnMTTWObj+xWd8yc%20Pyev57P7+ppAdIKidyh55hVVP6WV40u4gmVCsehPZF8uEEsnjgPZNOvOHTaLD1EKYiCgRsJqJBJN%20xEFTRUMTZdnbjU/2jBBCGO5neUcGgKt0ulCYHjw6vfew3nOMjQzS9LRULoULpgSMuKwqSQ7ma/35%20VGIuaMwxAcJMTLiBBru63W5d6lgOPEfx6n+LeKlnevW2y1hdjb+G9YGjsHopPLhdYJWV7Qix6QuZ%20b8srlgOq6p1VtC6dNTI2FgvHbN2f78XiriiLQ0ND2a6hQDK6eeLIzkOdl7UsbY7WrEt0HHh4aHLH%20JtFky/PK/mipbk6r+4yh7t52GrY/XGfgiDR9VCr3SaxMQReoQyoLSFFR5VXGnSX3Dohwx5Us0NxI%20EFKpYjDipFI1ixckW5tbNOLtUiid4fTICGEmof8bxd+LE2Nw8F5h9726NfjheGkiXlVOFUVSkKko%20JD6YY7qQ/mFcqHMiry2kf6QG1hlKu+VOC86EUH4iwEfB3sdHOe/SnAFuzlVOPWUAOd5JCwIDgapT%20GaCSX7nvPwyUEmDhykOChMALam8wxqxSaekVV80pl+1y+fhvp5Smc9n87TvWuLVMcNfK88V54qaB%20A6ooJwORZckZ/ZnxI2JuzyxWvWZVPBR1njFlmKTywV3yI18LRVgk0uzUL7H0TaqbEyLXFOxx0Z0i%20VZ9KT3414UzIoVVlZXZBCGbNo2Lx4REmMqOX5e4NdguJzFJxaj2dt5QlqioLZON4HIQw3P9yO0+B%20w52w7U41/WggqgjzFlhgjBlFreaTufJOIftLlXCe3xas+kSa3h8SW2z9qOwUqLJaF6vd3H/EWYly%20zV9RWwKIex9c6rUcpj5XbyYZHJirfTYUkjV7qyT7KzoVS5CIw1Qhvyz5BYuFNd4lSeDPLMBPcmgQ%20vZqfEFmWJVl2HOePs1f6y40wFtQ07yuVNfVkL9wLfZl4Dqpbqk3mSIwoghhTgrpjCYROFDIbmwqz%20r76gUdaIy50TJ4P0njToCE1UBA28T5G35Wi1k/lJlNQ5+lZNrHYg6jJ/al+SvTuUaHRIA8vcF/Mq%209JrPT7ljUipXah8qT90XPfhIaEedmVpXOvcqq3UGgIFVPEIY7i9+wT6Vh7u+q6TvCdca8oqPZ6wx%20EWJM+xuj9H7N7JHlDosInEhcf0L1PuLvyVpdcuHOEA2z7M8i8RtyqS9NTv9n3NivEJkfD0TuHQrI%20qfsp3HuMuHL2aNj98sxmGBr3+/WKDGOTsGAWTE4X/6b5/+UL/vMkqmHyxPkUpcqVyhxj467T57rs%20WJeoqbFYPBEOM9u2TBMqQxv9SYApLRVLk52dsaYGr3q/6fBDDZGqVDD+qNmf56ZglFbWz/a2ZMzK%20Vy9qTyhB0zBPvrEEHAKCyJ0hcfrb8eTHMvao6OaoOyVI9Q53gOkEbPD2D40xZ5KyPBXrHLHJyd8Z%20Cqww5VfZwkZeKxOYCORuCvz2TqPx9fmr3mKHZSzhETotOFrmjMjQMwg3fTRCf5vsILIqgitzsc1y%20BkV9u8odYh6RpSaHhhgNePkO+V9FA3Ms6sWZF20aD8y1sjfG3TFRmWPx0yhFjw82EQmUy3CwC1Ys%20hd5RqK72b0bt6YfqBGzeDovmwcAERBOQrIIDR/z7m7zH08oPyoQcs+279dImQ+9x3RQh1r/++2Nv%20u/63N7z7Z1/72sGuLiUUFIUnV+ymgjA6NbH5hz/a9K8/EAJK1eVLNkwcKpVLpfMayEUdc2KNlX4+%20V0AsZHNE9n7J8zSAiMbL29Ti/cGqj2adAYkyL/FB0iA43wzMNgUKco3LSwK3idxmg0uibyiAxKa+%20GfcOjY5OocZu+cf00tWseGP1jz8dHM9iQYLQaRG+cAPuhBd8QDRs+PW/hBs6I4Ewd/3lTImbEWJv%20LZS3aLnbI1Tyx5eHzylT1SSRcuGYW0rD1CFxYr+cd6DocqvWZs12cb9c3BCkjIr+1DF+ae0V7QOu%200yxK5MRktxhPmzxr8LFWvWMB27rTX6Z1eBQOHIZUApYvgC07/AkJvC96VXwuD3X1ML5djuUlmwAT%204H69nOdsqawsUdQ2UWoUxQYqNLu8NZPVdu/dc8+9ezPpGUuXhlTVcRyBUkXVxm12sdmSH52MJGMz%20nUgjCfcFjWBNPNSZrg0lHObGldBYV393eaKmuf4kJxuiePiBB+v6B0RJpowQRsqHFKPEp7eoBRvy%20Op/qEosCK3KnMMwcxzQPAhuG6Pm6QKi+LaAuNwt3hTgjoUtL2kpDXWKZY4LUpUqD6oFJd/l6G0fR%20IIRtmRfjgAjDQwDHVC3Ij3eaicyto7LdLwVmOMZ9liEY6T6h9xtNdrKBJFvk9zRM2SaRQq3zFmWH%20br2g/nd2SSgXSWmaFpqNwrigj4h8QlIKYpAfn3vxxI4KI51BY+yKbFgmK9pY96A/A8Hhbhgeg/NX%20Cb3FC3+6qe6c8x7tPdp/8CisWQEug9EJWP7e0r4jZT1Hxu8JXBRV20XJO0MQmeu4Zon5w1oCRJAl%20pVaJ1blOz89u/un+A9d9+d87mpr279z54Fe+sqBqVdXcc5dCtNBTDIdCAie0ZzR03txDof07dtxr%20COyNc9denpi3edPB3uruWXNnP3u+X+K3mfQSTRPXijpCi63Vutxlqb9NB5MsFOSGzh7Lfqi5/SJT%20n8yOZs2pMatlaHigX9o+GpwqNMdZcE5JWcaYxJxxkZumd+x0KI8EYeqAOpktV0ew+Y4QhvufnQv1%20dUBmmPZRGRS/hvSKbpGTiRujk6KTmdOsnrMisWxZQ+vMaHVCC2giIfv37mWu296xeFzZuKAdBMX1%204488+WzlMkxOwWA37dkp6w9L1CHPurPUq1SDtTwg8nQOQgG/PC/r8LrL4NsbPr5t8mvet+882vup%208y/qUPq8xPdvGJUgb3MW45m98rWhYJVIgfOcVdwgRLYnl0yGmzkhyeLwsukDlxjTKSXUGk/E9h78%207cc/ef0Pvq8EAus+8pHx4cnHD3QNBRKDNTxsTilFu1xF25Qgff2aO+B3kfqqzWPD11jtmQh4r5G5%20z14wibhEDzvwhsyiNbRxBqtKVta5Pt4CrLyyQtY7ODXMXb7MdcpAqbc9DmO2aR/YtXvwwP7egz0x%20qzt8z1C0JxCeYwtvLLC8d24DugWBOWZ13N8jCCEM9z83BloI2q4ojxwMVCmEArE5PyjpidYc76ia%20f+V/NDekwHGYZbmuy0olC8AxDOaHl+laDpiVgHtGegdEaGmAllZ2/pXGWAasLX5L+oRf6EJQ8Ydc%20Dk7A3JlwtNf/4u5OyMBVwF3wotea0Ztdl9X7QmEolSEehf4JKPaIF3UnqsJUYO4Tpv6fLddMzX4D%20hOrBH2vOJzjvLE/c1fX79/XcdqEsxaKR8zuP3PJvX/rAN74uA0znMr+8/WO5a1+95g1XG7qul8qz%20FE30R77wxa1tsiPFHXNQnyytTnXU1lpl41l7yDahbYn99isqExTYlSpbP6Gv5e0Eb1dYhuHaT38j%20qCipmqS6akXo0ksYc/KbrhvfUxzcHzp3RCRlKhAyQZ1FV+v+ZQS8porQ88ELqmfEgBXrnEKDITl0%20irl7LFMnXByXpvcHQ7LoeIFeLjuOw08csM6P34EUrNyCL5xwtPATsOwn4EnfD0GAwRF/Gsi2Ztix%20H2bPhEgIFs6GeNz15wkDv1vf3ka9Y0pTPagq9I34i6zWbIo0h6jA2UbL+P8WfXRq4ccgWAtepWwX%20wS75/9CSubkf+Nqyz95tuyJz66LR2gc2PPi//+tttibKi294y8L15wqmq4FYFY5psqJb1p03/fTg%207f8b3T55kdbeLRZq58xwzZNX0V6q+6+oXHlp7MRyQqvshD95qd7xz9tptmFww9BEaeLxoJqVsmV+%20/7+Gpgco9Q4Ts/WlyxmY+PeHEIb7i9aZqamCxlfpXWWnz7EXKcpqrtXsjdKjmhe3pxo+IskwcEz4%20zfdg22aaLlUy7vTYDJrbINUAR4dg9TmwrxtcEabLYDoSEBGI4r2NmTK1KAxnoOhA+1zou0ddraou%20gV6j+N1Z76Ity6/i76b6eOXwcjx9RaE8eiW7QWqY/1/zP3TQLHFCFsnKsV/cnC6XCCHnXnhRNBTx%20Tj68rPdPQZgXrvar3/f++e95y7Hc8J6JHgUks6S/gNuliH8T73gGHttAb/s+5KaIcKrzRsK93yfs%20C9YdipwrabMspbPo9NjOrCvLAQ1w1WyEsC3zYjJhxWXm/b8pXwFhCtwALiqMSM8VPETk7qRY/J/I%207tsCW1Lm/LcULr3aed72sUuhwZQmb456BWvSgMzjkCyBJELa5uvg31azpH8zEIiBX+zlENREUSLk%20IFiLiqos+/2gX0VmlWa96xzpO1++Zu/RW7d08TcB5CvnEYEOcctXXr9v/I4/7Jz59zePPPLF3H5F%20DdQe6dq3fccFa9caun7CaQfnsqKooVB6164xGP+NC+qO3gWveh+l9LQubRL/oPf7n8j9d3hPIbsl%20XZovnLq0IN6vc2TGHWZwGhLofFd5tDZ//ToHDPzLQwjD/UVlw4wWWPEqu3AbScS8UyD+vBUs50AF%20CGk8rFF3PHDHj5zlFxSSoecZ+OECrwOxcVzilcX2WO54z7zSroHthBw/nHCXqxy87eAyIRM6adEk%2076s9trV1wXVgmhIbJZJXaY+CVYRgpXgvFkU+5r3/kjEKrLi7/fWHtu1dJPEWxjsfe4yvX3ey7eeO%20YdSvXj37issConjPTTfVNze6tn2af2jdg7Dhp4GrhYATcDOc28+5v45flSCVU0viehtLLniHFU96%20m41/eQhhuL/YLHj9e4zbrXTPlmCoJIVt4kTJaexxogM/QM2kKeWmSDLKn3dUn/d9Vzzp0G71xP/0%20O0Lek1sCi3kVNXN3qyk71PQv819brw0fGYVPnPuLvRNPfKfv+96x4OMdH5hX1XN0DP52+R8uLuz+%200v5v7Qg0LnYmo7Jsdx7Ol3WVEP4nk9zYtj13/nx/igJKr/vox72jBOP8NP/QCmM0xoQdgr4QZIEQ%20+/kqfUcnZYvmKS9ErKq3Fq99o+138BFCGO4vOgeSYfjbz+l9vXrfISHXyyEbIO4pJxDw8jYgSaOu%20M2YZsyXZtcn0NGnr4Cdm2tODJM+AV+eWGZOAePU7d+1jkQbQ4oUCBOqirQ25/U7MMJ58dl0nQijW%202pgt81hpjIAS7g63OFMjoiiLk9OFQj4YjZ10WdTjX+Suq0rS8RkLTpbMT92URZ7esvQknUPksuju%20sIxq101IEqXkVHW7dyIkrCkojXrHDNY2z21qqoyQwbHtCGG4/8XynbrQ1gJt7S5IULvHLNknmW7X%20SzpJVfOG0Ts4qBK+TFYVQiYNVkhToCe06S2vPC2BxCuTfKngVI4UfoFsEFZpVYgSMNlPVC88qUUc%202w9QLySp6k9k4D2ywJiX7F7KO8xNK1EIN3zrwJfOOfKfr1u04xc7F+4VPwjxoPec3z/2b48fvfGt%20Szfdtr9jq/130JTKqHGLuyolkq5nSuVEImkz9jxtJoCTXlB1/FbKsxWnqHdq0SCIMUL36kaut2cu%2081f/sAzj2cOKuH+Uuva95pwO2890+8SRlAghDPe/BP7UhLTSScZfe9W6pGkGIeN793Z99etz+gaS%200bjNucO5yGhxkj5d2xI/xbJVVv7qKUUGw+HDW5RawwtqGBftmvVGSCVEgL6jRDscCEige4eBOeXW%20Ds4ZFAw+sUWtdSQv5fcyY6Yo+aPvgTtU8AdFRuuTTro2DGG5CMG2OeZPvANRV+RtkXK+NgJRIe0P%20keTMJaJ3/CCCwEzz/s98piEQdNkZDkwxDEGb2QmXPWOHcChPC95mWZx7B7bzorGxX/7mgcNHW65/%20+6yVK1UglvEn+W1UJnPH+5UQwnB/SREEQdS0XLnctWHDwE9uaj7WW+N9VVEs/uRNrYJLSoUTyl5m%20QctstuoCSxJgqgyPHNTOndYI5U9obOU77aakv2DTXTcL1YeVlEonbDZxXv7qt7qOCYPTsH1PcLXu%20ld0kJ9kmuNwGkdCwVQDXBkl+tPSu9P7tu/irwCr8/Xm3Go708W3XbXOvt/c/ss9aDWHFOxAErbxM%20/FtjHcZWdfc3UnrGy13bZTJQXTxhMIwX7lkSZX6zhlUyv0aWE9t3ju3a8/B559S/4XUzly8PBoOC%20IOBfDkIY7i/FIt6LbVmRXVGYmJg8dudd2TvvSnQeXklFL9b/mJVe6LllOlxbft3l5rOKfdfxktFv%20r3ifvbrZrRT03uHA0f2vcMfPatfve4BL/H9bJXAt/4YkXrku6zLQwjxLXWecS1RsLI9tt0sgSIWq%20Vz3uXAoJCUY7g0pZEkUoTBr16x63zwN/+WsTHLOxNOz9iPckhssVrtle0Kt+5c5N4j+1dy6g8sp/%200idHmlNOKrMvcIv4G+Q9QOHHT0QYI1wonfDCGCx/rf7gDq3DVEH1r8L6e0PTGr2TmEc3j295fOPi%20hbWvv47U14nBgCDinyVCGO4voVodqCowWe7u6em5517rgQerh0bmShJogWeWwCInuSKMzixc/bn8%20zI4/czeZcX/ymXKNXRqGqCotKo/8LtsDNQvBMYAEOuybP7jue7ZlcWZ9a9313znwsT7pNcAMEGTI%209i0q9BNJ0k2gs8wZV5l2v5T/fdiL9cCasrrMMDuV0sNBsEnoqoLSbnmhbh5RiveGgHBtqRFYo9uD%20YvEhf4mok18ONmHpSm5/Kf3wl6MtE8FA0DtO+QcGxyvlA4EGzuv27JvevWeoNmWfs7rl4ovrm5uJ%20SvAeO4Qw3M8q2f/ITcOhJ0oDP/inxOF9NflCWFXdUMg9IfyBWNDPHO2a/A3vM6riL8p1QglI9UJn%20ZIsTJuICcFr67u+vXVo5rSAhMp2KW3W1/nic4WErCGnglaa/oFT3P7iclV0SGbOdcIoFazhbbhCv%20chcgcmWJBnlwvS7PsNysEL665OU4Ebm2whSirveP0OVlMckqI9KhcGeIaKcYLlSGVSt53Xezf/hP%20M7Mp2qiAKz45St+PeFWtAqiZzuRvv2PqkU2Pt3cYa6ExCcGIf2DAzjtCGO5/WZIf693HYNvdyvjG%20QGRCWkyeEGTZi/VnxpGXe6LrTulOf5Pwqg9OnXcB91L+RRoBYlswbzFsTeizSpGgHHzdyEPfGrsU%20UkvA0Xcbb7rhV7EPLvmhy+h/7X+/WX8pUB0EDaaPvLb/7oQcZC7prdIXJ4X8Rin0Fjtwju6PalS4%20W/ROSkBbbjKdeP+pb1epyiNthcB5ulfaE4W5BRCiIFa7nBPyHLOtl6EpBe/7kv7g3dbj/13dMaVH%20NdkRhOM/UBnOLwZFMazrTTt2TO+M/uhWtfHi0urL7MbmyvVVB//gEMJw/wsIwtAQbPilmtkQqirI%20M1QCGnNBcE6MdcF2io7dFYsmPvT+GY2Hzl3yc6LDi7fchONCUw3su6jc/+tAS1S4SIB9u7714Nqv%20QSgFWiAYFqukMuMQCEumGvcHchq5c3Z84ypi2jQwXnTdxeaCax3b1a0eaerrSc4h8e5sYJ2u71DS%2034+7BVr10XTk2oIf1I9rU19LBi8pJf8uAwyMg1LhvuDxJQOfi+WvErV2vTtQfX22Wxy75eb6yalw%20IOAKwvEq3vvMKAVNrfEOLGPB7I+13/zerLuyeMkbraoEjolECMP9xW/FPPKAsOO70boptS0Aboi7%20zwhsv9XBOTOtjGNPNjYUz10VX7165fmXjO3qZSWgyou7aY4BF17j/mZToWEqTlX1g+aos+nTjyz/%20BNStmA6sv224jwHNBM4HWYKJI6t2fuPj5R4ihwiDx6G8cl9s5KPU4X7KcuZfTc3+MqKuMHK3Rpxp%20gQZZ+r/i3mvz54rJU221nvxwpnBnyPtH8b6gPSDR0GmMnuTg7YRkODL3g9f3XbbuyG9vH7n3vprx%20yaisEEV2nzrw+ftT4lEJ4rqa+bl60yOliz+ZX7aU43y/CGG4v4jdmMEReOIbsbmG6obYM0t1v7Fu%20O7ppTCpyaeH82BWXLb9w3fjIqGsYZsErjF1CXvSts12oj8Gy95Yf/Zp0CQuBHPyEPb54y6d/V3fB%20QNP6ncpb/ZGYZm/dkZ+9evjhK4ntJbvgkg12af4nC7O2iumNmvd3QRXGOZFn2PH3ZanEkx9Op38U%20Mw8p/hQzRcGfRn6uVf2ZdPGBYOan0cC55UrJfXxwz2ltpOu4VqHQUJNq/NhHR974hu4HN4ze90Cs%20u6fKdRVZcQT6dCEv8GgYIiOhDV8nM3+QjQbwVlWEMNxfJBxkGUKBys1IT5Xq1CWOzSa5nm2oF9ac%20V3/xRcvnz/cvqxrGULnbi0Tyl9o6f4YZHdathh0XFP5wF70qoXFRvVxga8c29I1sGBU0r/BOufoM%20ysJS4P9n706grKrOfIF/+wz3nDtPNVMDVQwi4ABEFAc0oHEgOEVj1KfmpRONaZ/Jet2d5C372Zos%20zUunu1/a2NptTGt8iTFR2yHOIyiiKIiAgAhVQA1Qt6ruUPeee4Z7hv3OqcLXimAQGfJc/9+qVQur%207r11alvrf767zz7ftlmYufSyo3syP74Wka8rmrVgTY+1TvU0JmbdUIc98k/p7PUleYJrrmHBpdQT%20DG6w7PVFc7VSui8RP0sT67zw8WZtq+zslEn8FFNOjm2TbTfX1U246krtqxevfP6FVc+/kHjvvabi%20aEIIizLzBD72LoIEiceiXJIJG6gCINwPGpcyGRJbbLcQZiKXOCtVaTSrFyfK9efdOOekeZlMRnAc%2027IsLWhjyPbUhOsQ1O+To+IwsUd0bZ6iThBkVY5NZzSDj61elyN+xHseDVW9N0L6EdeXj3mpbvC2%20WH3SqfthgclU+WO0cGcqSFKRxDqXjaUqt1j8Yi11RYXXyN4qj/xjWqx3098c1V8Nh2db3tl6/s6U%20EPnUv+l4xMcVpeuomcmONsswq73bdj71D4mtSrqixKPBRoM1h8IddjSKaXcAhPvBrNxlv3Jvd9w1%20QW+YDSGz6+valxbVesoT7M4FqYhoa4e/NW1wo5BHfqyXFWe5ZQqycYStZlwxKgmCynXXG3Hc/ljN%20m2HNrYRPOIV6nyeSuZjxy3NFey5a9zcFNy9Wl4WNVWr6G2VrfcjaGPKL9NTllfxtKWW6FT7GCm5r%20CrrYkPZiVGp0iH2mE1iwE6FperrRmK2LdkxsmfmTKNeWPKK890xsCik2p9REByvfARDuB33uo6HT%202eA6xZrjyd6Rp9qNndSzwqvphquE/3wO0+S8RZTmU2TD+UORKZXtG8XBrYL5djgtCmFLnHWad/S1%20lpNzqmXmBW0Xmb48nPhKxRmQuBWcHux+ufjLpDLVKt2XtDaFQhNtbpP/OTLXrC6NeIYgxLhbFrLX%20FYWEa65TGDsAb1CC6XjDYBa1z6KuQXvTE95az0owsWuii22YABDuB31mJt7mbHZrC+KqqIlLbndm%20/lxj7M/xSB1OlkdNCXbGfPJOcVesdofXpo5SQ47KnWXKEJPS3yqN3FRnb5OZ6pUfjgtRL3qywQ1B%20nWZVIh4b/xuROAtxZUaw1D081zDeUov3JoO9pQrC8K11jT8erjwWLz8aH29RcECIApnD9Obt8RN5%20VJPcl0lf1OriUioAwv0gs2nqFN55pGtvFpSIR93q0KAmHfy2V0wgzvan4bvrBldZuR+PVrDKscb9%20EpzzGrMHRc9kzpAYvK7A/b+I0m+So/cnpWan6afDmWtL2sPRMCPJovAVo7Ez9Nz/rLM2hnatihGD%20k5wzLHo6Cz6bTIgesHCXZOrdRupOhWSvVhGmn+C0teA+JoB9hSnM/a/cswn6Lz8rj8wvlI1ghQjn%20n2GXjX2vZ6X9mZlgH3Rf3w336/I6V4hwIe55NcZNJtU76lGWMt3iHg39OJuYp4cuM5cV2quLWN25%202vBPM+6IqMy01JmW3Or4j/cswa/0/UwXswe4qA6O2Qs2rho2ee2CkStvrqoSdscGQOV+SIr3pgxd%208XfGr78t+1VvYyNtHTnoP5Pv1yP8itz9WHsWv2wPzzJTl5ednJj9y2Lx31NeRUhdNaoebfnf4hbL%20/ziz48HMzacvWDXSVT+lcMuTz7Vur9bfkBezjh+9dq9c+Nc0E3nqylFPY/FzNGdI0peFx1tFHoDR%20daitg4qxWmZa7es/sOQaOswAINwPGYuSMYosqHZN4KQQP+xLsIOpEs727f0Yt1n4ONMtiSM/Tzf9%20dLj+xhE/0IUYL/170hkSs98ttt4ysmp4wqrhLkGyhosN62Y0n/ilFZpExTvS/tPT3yk2/GjY/1ks%20zHPfr09eXImeZOivHLCLya5LkQxNuqIsKFwmJDsAwv0Q0+iSxW6w/tr8zBMRn3lWZ3xTPmHfbhNl%20MtffUMPHGQ03jth9UvGepKcJ6W+Mpq4YDSr3Guu/JVs/zfzC2d0rC1316aGZrw/23pZN/rCUvrq4%20q3K/I+X/w3983Q/zTODFX6UO8DyfQeef65o6YWtsAIT7YRAPj90Q/5nH0vXG9pRmn+0mzH1+Lgtx%208x219Ntk9i+LQzfV2wNBI18/4uVGN9gVpCT6bwJaLhm5deOzW7KZxv5q57n5gQ3Z4Z9kpXrX/2Xd%20gmD3ydxj+Z9nWm7PlR+PVV+JCPEDOinOSfIoFsZUO8CnhguqB4J3gO6JH99x+hAeuJ/vfqAHJ/kG%20R4h4TOFOTjJWK/5nP98bbsxXN6rmPZF56b7wI1RcEm3427wQ9eydkrlW8St3//GC6kmNbtAZWKQD%20Ndv+oeMbGxMkOwAq9/+vHeIZe26y6Gl6+qqSMyjW/SA/fEuwxpG7LHlxOXlJhVtU6wnl/3daSHim%20QI7I9LtSYsJt+NEIk0l7Llq8O8lrTJ7gNPztiFcR4osr3GblR2MHcKk7AKBy/1z8z2CHNuI5CWEe%20XFD9WYYJ5FfuflgnFmnJiyul3yacIclPf24FncL8Rwbr6x3ydMHThOI9yeiCavLSMndYUPtHeP72%209Hi/X+6xw3OmAgBU7gd1nkOUZEmSPe8jZ01RlBjz/K8LgrjXFTU8WMMujq0SCXofHrxDFD4IXkau%20JkiNXnxxlanBohc/rKUWxy0LXlmQGlxrfdB43q/HKUj2ILWdIVFMeuSQs1OSW51gG6aI5xfy0TOq%20codrrNz1W/u/I/tT93OJgihLIcb/szu7NDZ0/liJkv8h4wwBgHD/c3kXxAV3JDfgWYrnfWSeuFQY%208r8yNNhvGGUhtPfMkikkkmmRetDCXRBoeJQKNU9Ug9Uy1sZQ5Ylo4iKt/HDUXKMIqudX4mLcy1xb%20qr4SLt6dlCY46W+VhCj3PxfvTo0+kBAiPH3NKNXIHRH9wr+2JVS6L5H6ell7JqKvUAUl6Gxc46Qk%20g/1X93qCCVGlUhjc2es5+ofCXSqMDI6OjrqOpSih9hAnhr8qAIT74U52q0KFwlDuvUtHPj7XNVbJ%209w8KYcXuG6KO5r1sNyFSXKFSmTLJgzgVkxut12Mxcg0SmVcSS/cnwnMNryw6A1LmumJsoT50S8bN%20S25B8M9BUr2rzqwVfplMX1WW22zr/dDow/HqsrB/Dmi4MZ/5b8XhW7N+Oe/mWfH/JPnYDqv+0zTu%20Zdo+qVFAb46sHb/Y1H/Hbqs/OfefzvUc0zgNtteOaAreZ6B+B0C4H85wz5dpdR9vbDK49/HQDuZA%20/CAbGqW1PdTRupdw59ReT6uHaOrEgzQj49fLFEnNl2bZxuuvsHCYJD9KBeMtNX5+RTnSUo+yRv45%20bawMspuJfFfLMD9b7V27XjM/uT2y+2T/KyN/n6n760LjLUNyq2OuVbnGWDiYnReJFWR71lRvr02+%20BHrzfapKtVh4D7d9ja8E9YfwjS103BQKbiBAuAMg3A9juNfVUUcDdU0hvpele5JIvTuoPUGkjN1v%20+fHMsunIDnpxY7Dg/WCQpeAAWlpOM08Zzb3yYmsk4nhcUDw/ncUkj5xometl/fWwEPF2zYcI5ORF%20a30o/e2SvU22+8euCbBgPofkYI28uT4UPdniNXKLTnA1dWx23rOZ3mJOm0J73uzUf+UwTWqmpECN%202b3+pi6nnYyiqbGzIJZCAiDcDw+R+vvpD0tJytDOXHBFdM91Mwuy7JHXqVCk02btacLBo3Q9ZVXq%20HyQ1fhAOU6DNvY3zzpxjdVVfTSU7bNcRBD+OxZTHxGAxzHitzU0W7LskBUvgnZ1S/o50098PFe9O%201TbLQW1OY3tX22Px77LgWWOvEOS+TSKjQcNrmmemU8G9ux9PdtumZ5+lVX00bVpwptnroYo0UKE7%20/0AXnUr1WWyaCrAfBScciFF8YzM1TqXJE0lVKBrZ80ckTIkYzT2e1hdopLSXsXfp1KNp3XqS5b2d%20IfZzksJ/3zAwSJ56XnNztqOtjU5fMFzVRMFPZ1b6TcJcJ7sjgljvyW12ZJ4hNjpeVQgWw4gULIX0%20S3kx6AYcNAuuCkLCi5xsSG221Oy4RWZtkku/TnhacJ6QXOH9mL7gHGfPZbt/FhyirSbNnbvXURr/%208IdxxhGkNNPbPUQi/sIAULkfFh5Fw9TcQuHQn+4dJslkaHt/mE0zptLLa6i7b8/5LsjkfcpJaE5c%209N81OO6Kdc3zF/yFwDzbchZec80zLy9daJhuSDLXK+ZN9WLCy15XbLx5hCncqzLtmWh1adQZFoMi%20nQfnAD/rhaQXObMaX6RJWc+tMmdIyt1Q7/qP8YIF7zJjPRWn/mvazMlE1b0cDaPWRmqpJ+dPdWb3%2031QoCglFzLkDoHI/XEMokyiTIn3oQw6iWRCDuRdp7D//81tisN6RQmNPZHsu3i/5Iq1+m2yLCWz3%20nP7k5mJs16N2f+WIzN9cLSp1123Y8PYTj/7usd/dsWLZq+rll260LIXT+OVTtyjkbw86f5Ufi5Uf%20iqeu1NTZplcWlKk1IeaFptY8XQhNtjPXlKtLosV7E0KUF/4l7ewIJuL9V/AP1TJoQ0flqqtcsvZy%20cP4j5WAEdhsrcWyg/OEK7TaMYnAyCyoQrIkEQOV+qNUol2NLNzbyHWFJHGvLKDDmmjFnsDnB/dgq%20VSlnJbiacb3g0qAsUm6Qq7WhhTOMYM37x2PLofoGuvB4uuNBZ55ATPzoRAz/5CKduLB7V8gQsR69%202HLst+objnj10V9c8MXJtaS7c2h1ufXk3AXnxx58qC2ZshhncnATk90rRU/VzdWqV6bEBZXwLDM0%20pRa0frysHJ5tyC2up5OYdSLzas5OkZvBiY3GdoYSbeFpoXL5D/Wm9J6aOLLg/Y0zSis3xZYM1DXs%20DNq1+7W5/8uJxnBLVI+pVHNoYFQ0lWaPSd7YaUw3WdrWjmkaTsYwOQOAcD9kFFq+JnrlU1fvcI4w%20jAZGpaQalKxlK+S5KYGGm6JbVdEZ1Ot1exIJtUhIi8he2RJrTvLOHje7pPfS1kduu3TFHvqOGfTF%2046h0Q/WJH0vnuXFx33ukj/Vz90Pz/037qEQ9peKOC847efGXtfUP3fXTr95x8yNrn3jnpif+auuW%207qWzp2+pnk1PPtWeSpn+sww2fGtdbGE1eppe+FXKf7XIXENM+KFPfp3OJCo/HvM0IXFhRV8R1p6K%20edWgOYHoh3tNeLymfenG8vw5e76O6r8d+dp9ZzxX+FJRbyfXVbeUYzLXaoJpJ8hjCWVzvVrU7HBO%209wcqIYqlpGI7nj+SYWKJn2zZ0Smte/jiu6dMdNHVHQDhfvAxKuqh7soxk5vpKyeVzjy2IRUL7tcv%20V2svvjv80Fq5pzLb4UI2bS5qL351bnZiY70kCjXbfXd78bdvai/1TdtSnLDXSrxKF5xFkjz62I94%20TBf2455VP+Il7r6jjzpXXnzZ/7hh2ZN/+NqCruG8Pvzixll5c+nz6y65duF796w86rvfWxJRRh96%20dGY0asuSVwumZSpPR4NJdodVX46k/6IUOcEw31UKd6Y9XfDT3HhL5bWxFTUiVxkrVukFZfS8m7Xz%20z9hTsn9w1tlU7DTYpMXT85cdn5rc0uUPhe24m/pHf/dm6fUdndvsIxXVmd2kXTLLOGnahGhY9jgf%20GTUeXzn06KbUhuGjqpZIDItmABDuh4BLdTH25HcS7U2J9b3FX7862F0ISubODJ01M/6745OmzR2X%20R5VEqWo9syZ/1yuFSk3Ihr2TJyk/+coEMZTY8rbsh6mwt+Cu0OIF1N5YvumfxLq1dNb8YA3Jvsw+%20+7Eelmm0SO9XY5Nu+P65l18oeZ7jWJFwPF+2FMcL++cYzSQmqCGSbfuKG298curUl//1rmNL5Uw0%20ZqvBMnMW4hQKbkoq3ZMqPzS+GIYLUW88qQU1uHzq2cIqrdY7vXzd9605M/ae7ES6RX+zUJkxu17T%205GfX5u9dPjpqUUrlJ3aGbljcooYkveYpEpOE5FvdxX9+bmCgTLJA0xrYOUenrz0zvanbCXFcWQVA%20uB8aAhk17x+e2Tlgld7fGSIvTqEg+17rFn/zlj2psX9mI1Nltr3gvrNDNvVIkJUi98vhJ9dS+uXc%209MbSCWr1klmf+CM0OmYa3f9z955H6K776IR5wSKTsMCUDy6Fs7EbX8dnvaVgvaIneN5InlZ1y4Pa%206Rd9+7vHTD9Sr5RDIaW18+gXXn1+8aKjhc66vmHt9OO6Rrf07SzHj21tkTx+2X/9xvpTTnnl3+6S%20XnhpUtnIqoogy54f34y4zIOCXQw6vfg/VGQkMaFq8bWGva1BP/Yq/XsX8WC7Eu0TZ7BkenHD6C/e%207V03UKtWIyTvGopn3mU/WzI8u8VpTohl01szSAMjEWJxkoM1QUs3Cb98Q58xodwsDP3jfLSaAUC4%20H6ppGb3GXl4fkTLi2dOqF8xOtmUj/pcHCsZj72jPblG6h9TgQaI9rU6/dCEd05EMK2JZt1/bVHxg%20DX9tUyzRJAfXCT/5DkyDwhJ95woa3E6PLaclK3hU17/gRVTHc2xu18itkWVRWTe2V92RSLhX7RK7%20T5wxfdEpk6c8+NBvbnvi90oiFvHYUU3tIa3NfmqbObPl7ao2p+z+6slSrOnIPz7/TNnUo4rS0dJ6%20zn//Xu7yS9c//czG5W/E+wfShhHjpDBhfIkOFwRbUvpr7L2a5k00T/xy7Udn86bG4AiDj08kCrSq%20V1ljhrvqtcvns9ldyUhI1Eznze7S/audpT0x8kRiXixsXP4F7cyjUg3JiOvx7sHqg2/rr/Yl1pUj%20zsmIdoBPk098GQZhf4XotTWpdfSLYybXea7zVk+5Z9jxOO+sk+Z2JSRJ7C9YNcdrSIYyEem9Hdra%20PqNsUV2UfWFitLUuMjAq7dxw5zUn/Edwht2XCQcp+IlGif64gv74Srw4Oj3b2XLEEYoi2aYlGYVs%2044SO+imTOtomJiJxz6t5nrt1S/cND/96Q5NITfVUMdqL3oXZKSp3nl352jcXXfLAplVvSGU7Igd9%20CfLF5Dt9f3fuZYvOXWxzXqhU+rdtG+ru1voHvPKoyAXLEXMVI1fZFo28e87J5cUnUzw5tm2ssy9/%20ZWQadNfKq6cefVFDzN08qL2zXS+ZlI7Q7PZIV2MsV67lK7WIIrZm1Iphv9Vd6Ss5ssimNYZmdcZt%20Lr+zseeLyetnTLFxQRUA4X5owj394I7/1V+Vnn1f0bQMCWMh7bFItHT6JG1Wu6rIYu+I9dxm3jNU%20T1zyi1PiIonGnNb8SZMSbdb9f73wMfpUjQ+FoDeLH6nb+4WVW9p7q/OU+lPbOo9t62iKhiXumJap%2027afz8ErKopilbV7n3rsodz7uYTMJSb0DU/eYVS4kxblzZ0ZKRnlHg9b7jwlc+2CL3d2dZqWxRiT%20ZVlRw0xSNdPbMZgb2P6OPrS0RV5+XEdvZ5sbLH80Pk3LF0Y1k25d8o0R9fSX3tc37qwjHhobCoEE%20a+aE/MLJYnMqVDacN7fXlvYkbDNBgktB82DKJkfOOZLXCcVvTv3B9Mk1hDsAwv3gU+nJ1zJf/v3d%20FBOnppd/bdKL0+t2MuKb8k2/7zltff4k4tGxx7mxcPdFHU+dMuG9pGrmqvGnt816euAsV598VuMd%20T3/vgf3ZgnVsip1EqpWpu5827Ejs0Ge64TmxuqOzjZ2ZTF0sqoYkP6VdQWCqKOYGdvT092mmkUmn%20/+Ol55Z3b7z3r270Y92yTJfzZDTW0trqSpJlObZDVd0qFAv53Nby8DpBX9kcXje9pTS5lZTkWKDb%20+3W0Dh37s+vXVC9UoxsuaH96Qdv6TFgf0aPP9x79eN/ZtVorjZ/ixNG59Uu+0vlaZzpvu8LbuY4H%20es4cqBxH1dzqq68+9sjanrsaAADC/UCSqKdffmxd5zHNgydOLqvpD1LPL1RH6Y3NsbVDrZYrt8aH%2053flmicEzXCDBwSbWdCmrdKSre31Ee3C44c+U9fDD1KeTMoXaXuOeguJYaPdoC5Su0KxtkisMRxN%20R2PJaDSqhPxSPvTKa8v8wnzOrNk123Ycx65ZerVSKef1Ss7S+rixVeXd9er2tmxpYsNY0y51fzP9%20wwfp0X3LJxATTuscaG/3ds1EseBlt/YKy7ZPyFXTMVmf09w/Z5IpxD74LqfyML26Jbt5JH3ZcT0N%20WQ8dxAAQ7ofEeCOB8ezzPjp5In9o2aLz0bnp8UQe68O15zv19/tgxF13DDkGlSpUqFBRo7KharWo%206UZrrup6oWC+xT8XWKbAaiHBVEQ9FqomwkY6yjNxSsdJjtCu8HUPaDtGdfxtDO0+tSJ/6O5T/rGR%20FD8YSQu9fwEQ7sDGTjDCh7oHja8T3+0MxD50BvI++MBycoDPw8wCfC7tS92NKQ6Azy90hQQAQLgD%20AADCHQAAEO4AAIBwBwAAhDsAAMIdAAAQ7gAAgHAHAACEOwAAINwBABDuGAIAAIQ7AAAg3AEAAOEO%20AAAIdwAA2DOJFAwCAMDnLtyr60MYBQCAzxm2PNKOUQAA+JzBnDsAwOeQRAyDAACAyh0AABDuAACA%20cAcAAIQ7AAAg3AEAEO4AAIBwBwAAhDsAACDcAQAA4Q4AgHAHAACEOwAAINwBAADhDgAACHcAAEC4%20AwAg3AEAAOEOAAAIdwAAQLgDAADCHQAA4Q4AAAh3AABAuAMAAMIdAAAQ7gAAgHAHAEC4AwAAwh0A%20ABDuAACAcAcAAIQ7AADCHQAAEO4AAIBwBwAAhDsAACDcAQAA4Q4AgHAHAACEOwAAINwBAADhDgAA%20CHcAAIQ7AAAg3AEAAOEOAAAIdwAAQLgDAADCHQAA4Q4AAAh3AABAuAMAAMIdAAAQ7gAACHcAAEC4%20AwAAwh0AABDuAACAcAcAAIQ7AADCHQAAEO4AAIBwBwAAhDsAACDcAQAQ7gAAgHAHAACEOwAAINwB%20AADhDgAACHcAAIQ7AAAg3AEAAOEOAAAIdwAAQLgDACDcAQAA4Q4AAAh3AABAuAMAwGfxfwUYAG7w%20Fs0d7AWDAAAAAElFTkSuQmCC" height="333" width="500" overflow="visible"> </image>
    </svg>
    </a></div>
  <div class="toctitle">Revista Ciencias Técnicas Agropecuarias Vol. 31, No. 3, July-September, 2022, ISSN:&nbsp;2071-0054</div>
  <div class="toctitle2"><img src="data:image/png;base64,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" id="codigo" alt="Código QR" height="85" width="85"><script>
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  <div class="toctitle2"><b>CU-ID:</b>&nbsp;<a target="_blank" href="https://cu-id.com/2177/v31n3e08">https://cu-id.com/2177/v31n3e08</a></div>
  <div class="toctitle2"><b>ORIGINAL ARTICLE</b></div>
  <h1>Numerical Analysis and Experimental Validation of Pouring Casting Metal in Sand Mold</h1>
  <div>&nbsp;</div>
  <div>
    <p><sup><a href="https://orcid.org/0000-0002-0059-0990" rel="license"><span class="orcid">iD</span></a></sup>Santiago Amaury Santana-Reyes<span class="tooltip"><a href="#aff1"><sup>I</sup></a><span class="tooltip-content">Universidad de Granma, Facultad de Ciencias Técnicas, Dpto. de Ingeniería Mecánica, Bayamo, Granma, Cuba.</span></span><span class="tooltip"><a href="#c1"><sup>*</sup></a><span class="tooltip-content">✉:<a href="mailto:ssantanar@udg.co.cu">ssantanar@udg.co.cu</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0003-0977-5163" rel="license"><span class="orcid">iD</span></a></sup>Inahudis Calzada-Pompa<span class="tooltip"><a href="#aff1"><sup>I</sup></a><span class="tooltip-content">Universidad de Granma, Facultad de Ciencias Técnicas, Dpto. de Ingeniería Mecánica, Bayamo, Granma, Cuba.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0001-7456-1490" rel="license"><span class="orcid">iD</span></a></sup>Yoandrys Morales-Tamayo<span class="tooltip"><a href="#aff2"><sup>II</sup></a><span class="tooltip-content">Universidad Técnica de Cotopaxi, Coordinación de Investigaciones, La Maná, Ecuador.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-0112-1061" rel="license"><span class="orcid">iD</span></a></sup>Yusimit Karina Zamora-Hernández<span class="tooltip"><a href="#aff3"><sup>III</sup></a><span class="tooltip-content">Universidad Técnica Estatal de Quevedo, Departamento de Ingeniería Mecánica, Quevedo, Ecuador.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0003-2552-0128" rel="license"><span class="orcid">iD</span></a></sup>Elisney Matos García<span class="tooltip"><a href="#aff4"><sup>IV</sup></a><span class="tooltip-content">División de Ventas de Piezas Granma, Bayamo, Granma, Cuba</span></span></p>
    <br>
    <p id="aff1"><span class="aff"><sup>I</sup>Universidad de Granma, Facultad de Ciencias Técnicas, Dpto. de Ingeniería Mecánica, Bayamo, Granma, Cuba.</span></p>
    <p id="aff2"><span class="aff"><sup>II</sup>Universidad Técnica de Cotopaxi, Coordinación de Investigaciones, La Maná, Ecuador.</span></p>
    <p id="aff3"><span class="aff"><sup>III</sup>Universidad Técnica Estatal de Quevedo, Departamento de Ingeniería Mecánica, Quevedo, Ecuador.</span></p>
    <p id="aff4"><span class="aff"><sup>IV</sup>División de Ventas de Piezas Granma, Bayamo, Granma, Cuba</span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c1"> <sup>*</sup>Author for correspondence: Santiago Amaury Santana-Reyes, e-mail: <a href="mailto:ssantanar@udg.co.cu">ssantanar@udg.co.cu</a> </p>
  <div class="titleabstract | box">ABSTRACT</div>
  <div class="box1">
    <p>Metal
      foundry represents an important sector within the mechanical industry. 
      The method of casting metal into sand molds has been used for millennia 
      because the freedom it allows the designer in terms of size and shape. 
      The objective of this research is to establish a numerical simulation 
      model, experimentally validated, of molten metal pouring in a sand mold,
      taking as analysis criteria the internal defects in the body of the 
      bearing support of the 4 500 lb. harrow. In this research, an analysis 
      was carried out, from the Finite Element Method (FEM), of casting 
      process taking into account the molten metal pouring temperature, the 
      mold preheating temperature and the filling speed. These parameters were
      recorded during the experimental testing of the process. An inspection 
      procedure is shown, in which elements of visual analysis of the piece 
      obtained and of simulation by MEF were used to determine the magnitude 
      and location of internal defects inside the piece. The defects were 
      classified in blowhole, porosity and cold junction, a correspondence was
      appreciated in terms of their location, between the simulated and the 
      experienced models; while the defects area relative error in these 
      models is less than 10%.</p>
    <div class="titlekwd"><i>Keywords:</i>&nbsp; </div>
    <div class="kwd">Metal Casting, Inspection, FEM, Defects, Harrow</div>
  </div>
  <div class="box2">
    <p class="history">Received: 04/12/2021; Accepted: 24/6/2022</p>
    <p><i>Santiago Amaury Santana-Reyes</i>. Profesor Asistente, Departamento de Ingeniería Mecánica, Universidad de Granma, Provincia Granma, Cuba, e-mail: <a href="mailto:ssantanar@udg.co.cu">ssantanar@udg.co.cu</a> </p>
    <p><i>Inahudis Calzada-Pompa.</i> Profesor Instructor, Departamento de Ingeniería Mecánica, Universidad de Granma, Provincia Granma, Cuba, e-mail: <a href="mailto:icalzadap@udg.co.cu">icalzadap@udg.co.cu</a> </p>
    <p><i>Yoandrys Morales-Tamayo</i>. Profesor Titular, Coordinación de Investigaciones, Universidad Técnica de Cotopaxi, Latacunga, Ecuador, e-mail: <a href="mailto:yoandrys.morales@utc.edu.ec">yoandrys.morales@utc.edu.ec</a> </p>
    <p><i>Yusimit Karina Zamora-Hernández.</i> Profesor Auxiliar, Facultad de Ciencias de la Ingeniería, Universidad Técnica Estatal de Quevedo, Ecuador, e-mail: <a href="mailto:yzamorah@uteq.edu.ec">yzamorah@uteq.edu.ec</a> </p>
    <p><i>Elisney Matos García</i>. Especialista en Mantenimiento, 
      Departamento de Comercialización, División de Ventas de Piezas Granma, 
      Provincia Granma, Cuba, e-mail: <a href="mailto:matoselisney@yahoo.com">matoselisney@yahoo.com</a> </p>
    <p><b>AUTHOR CONTRIBUTION: Conceptualization:</b> Santiago Amaury Santana-Reyes, Inahudis Calzada-Pompa. <b>Data curation:</b> Santiago Amaury Santana-Reyes, Yoandrys Morales-Tamayo, Yusimit Karina Zamora-Hernández, Elisney Matos-García. <b>Formal analysis:</b> Santiago Amaury Santana-Reyes, Yoandrys Morales-Tamayo. <b>Investigation:</b> Santiago Amaury Santana-Reyes, Inahudis Calzada-Pompa, Yusimit Karina Zamora-Hernández, Elisney Matos-García. <b>Methodology:</b> Santiago Amaury Santana-Reyes, Inahudis Calzada-Pompa, Yusimit Karina Zamora-Hernández. <b>Sotware:</b> Santiago Amaury Santana-Reyes, Yoandrys Morales-Tamayo, Yusimit Karina Zamora-Hernández. <b>Supervision:</b> Yoandrys Morales-Tamayo. <b>Validation:</b> Santiago Amaury Santana-Reyes, Inahudis Calzada-Pompa, Elisney Matos-García. <b>Roles/Writing, original draft:</b> Santiago Amaury Santana-Reyes, Inahudis Calzada-Pompa. <b>Writing, review &amp; edition:</b> Yoandrys Morales-Tamayo, Yusimit Karina Zamora-Hernández.</p>
    <p>The authors of this work declare no conflict of interests.</p>
    <p class="copyright">This article is under license <a target="_blank" href="https://creativecommons.org/licenses/by-nc/4.0/deed.en_EN">Creative Commons Attribution-NonCommercial 4.0 International (CC BY-NC 4.0)</a></p>
  </div>
  <div class="titleabstract | box"><a id="content"></a>CONTENT</div>
  <div class="box1">
    <nav>
      <ul class="nav">
        <li><a href="#id0x6f12c80"><span class="menulevel1">INTRODUCTION</span></a></li>
        <li><a href="#id0x6f7a380"><span class="menulevel1">MATERIALS AND METHODS</span></a></li>
        <li><a href="#id0x6f7a600"><span class="menulevel2">Procedure Used in the Analysis of Molten Metal Pouring</span></a></li>
        <li><a href="#id0x8505e00"><span class="menulevel2">Piece Service Assignment</span></a></li>
        <li><a href="#id0x8800100"><span class="menulevel2">Geometry Definition of the Piece to be Obtained Through the Casting Metals Process in Sand Molds</span></a></li>
        <li><a href="#id0x8801280"><span class="menulevel2">Development of Casting Metals Technological Process in Sand Molds</span></a></li>
        <li><a href="#id0x8a78600"><span class="menulevel2">Casting Material Properties</span></a></li>
        <li><a href="#id0x8505d80"><span class="menulevel2">Mathematical Model for the Numerical Simulation of the Piece Casting Process</span></a></li>
        <li><a href="#id0xb6f0680"><span class="menulevel2">CAD Model Construction for Numerical Analysis of Metal Casting Process</span></a></li>
        <li><a href="#id0xb72ef80"><span class="menulevel2">Mesh Generation of CAD Model for Casting Process Numerical Analysis</span></a></li>
        <li><a href="#id0xb744200"><span class="menulevel1">DISCUSSION OF THE RESULTS</span></a></li>
        <li><a href="#id0xb744480"><span class="menulevel2">Results of Numerical Simulation and External Visual Inspection</span></a></li>
        <li><a href="#id0xbaeb880"><span class="menulevel2">Results of Numerical Simulation and Internal Visual Inspection in the Piece Obtained by the Casting Process</span></a></li>
        <li><a href="#id0xbc8b400"><span class="menulevel2">Thermal Results of Numerical Simulation and Experimentation</span></a></li>
        <li><a href="#id0xc3b4900"><span class="menulevel1">CONCLUSIONS</span></a></li>
        <li><a href="#ack"><span class="menulevel1">ACKNOWLEDGMENTS</span></a></li>
        <li><a href="#id0x6cf80"><span class="menulevel1">INTRODUCCIÓN</span></a></li>
        <li><a href="#id0x4b8a680"><span class="menulevel1">MATERIALES Y MÉTODOS</span></a></li>
        <li><a href="#id0x4bda980"><span class="menulevel2">Procedimiento empleado en el análisis del vertido de metal fundido</span></a></li>
        <li><a href="#id0x4bdc100"><span class="menulevel2">Asignación de servicio de la pieza</span></a></li>
        <li><a href="#id0x4ce2400"><span class="menulevel2">Definición de la geometría de la pieza a obtener mediante el proceso de fundición de metales en moldes de arena</span></a></li>
        <li><a href="#id0x4ce3580"><span class="menulevel2">Desarrollo del proceso tecnológico de fundición de metales en moldes de arena</span></a></li>
        <li><a href="#id0x53b9a00"><span class="menulevel2">Propiedades del material de la pieza fundida</span></a></li>
        <li><a href="#id0x4bdc080"><span class="menulevel2">Modelo matemático para la simulación numérica del proceso de fundición de la pieza</span></a></li>
        <li><a href="#id0xc10bf00"><span class="menulevel2">Construcción del modelo CAD para el análisis numérico del proceso de fundición de metales</span></a></li>
        <li><a href="#id0xb70b780"><span class="menulevel2">Generación del mallado del modelo CAD para el análisis numérico del proceso de fundición</span></a></li>
        <li><a href="#id0x111b5a80"><span class="menulevel1">RESULTADOS Y DISCUSIÓN</span></a></li>
        <li><a href="#id0x111b5d00"><span class="menulevel2">Resultados de la simulación numérica y de la inspección visual externa</span></a></li>
        <li><a href="#id0x12d06200"><span class="menulevel2">Resultados de la simulación numérica y de la inspección visual interna de la pieza obtenida por el proceso de fundición</span></a></li>
        <li><a href="#id0x2ba8000"><span class="menulevel2">Resultados térmicos de la simulación numérica y de la experimentación</span></a></li>
        <li><a href="#id0x2e20480"><span class="menulevel1">CONCLUSIONES</span></a></li>
        <li><a href="#ack1"><span class="menulevel1">RECONOCIMIENTOS</span></a></li>
        <li><a href="#ref"><span class="menulevel1">REFERENCES</span></a></li>
      </ul>
    </nav>
  </div>
</header>
<div id="article-front"></div>
<div class="box2" id="article-body">
  <section>
    <article class="section"><a id="id0x6f12c80"><!-- named anchor --></a>
      <h3>INTRODUCTION</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Metal
        casting is a unique process among all manufacturing processes for a 
        wide variety of reasons, the most outstanding is the possibility its 
        geometric configuration offers of making viable the production of 
        components with complex geometry of any metal (<span class="tooltip"><a href="#B17">Stefanescu, 1998</a><span class="tooltip-content">STEFANESCU, D.M.: <i>Casting</i>, Ed. ASM International, 4.a ed ed., 1136 p., 1998, ISBN: 0-87170-007-7.</span></span>).
        A wide variety of ferrous metals and alloys can be obtained from the 
        casting process, since they are the most widely used materials in 
        engineering. By virtue of their wide range of mechanical, physical, and 
        chemical properties, ferrous metals and alloys are among the most useful
        of all metals (<span class="tooltip"><a href="#B7">Kalpakjian &amp; Schmid, 2008</a><span class="tooltip-content">KALPAKJIAN, S.; SCHMID, S.R.: <i>Manufactura, ingeniería y tecnología</i>, Ed. Pearson Educación, 5.a ed ed., México, 1295 p., 2008, ISBN: 978-970-26-1026-7.</span></span>).</p>
      <p>The
        sand mold casting process is one of the ancient manufacturing 
        techniques that uses sand as a refractory medium to increase the casting
        quality (<span class="tooltip"><a href="#B19">Sunanda &amp; Jagannadha, 2021</a><span class="tooltip-content">SUNANDA, A.; JAGANNADHA, R.M.V.: “Simulation for prediction analysis of defects in pulley casted using sand casting process”, <i>Materials Today: Proceedings</i>, 2021, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2021.01.734" target="xrefwindow">doi.org/10.1016/j.matpr.2021.01.734</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub</a>.</span></span>). According to <span class="tooltip"><a href="#B5">Jacob <i>et al.</i> (2004)</a><span class="tooltip-content">JACOB,
        E.; SASIKUMAR, R.; PRAVEEN, B.; GOPALAKRISHNA, V.: “Intelligent design 
        of feeders for castings by augmenting CAD with genetic algorithms”, <i>Journal of Intelligent Manufacturing</i>, 15(3): 299-305, 2004, ISSN: 1572-8145, DOI: <a href="http://doi.org/10.1023/B:JIMS.0000026568.93342.35" target="xrefwindow">10.1023/B:JIMS.0000026568.93342.35</a>.</span></span>,
        metal casting represents an important sector within the mechanical 
        industry. The traditional method of casting metal in sand molds has been
        used for millennia. Although the origin of sand casting dates back to 
        ancient times, it is still the prevailing form of casting (<span class="tooltip"><a href="#B7">Kalpakjian &amp; Schmid, 2008</a><span class="tooltip-content">KALPAKJIAN, S.; SCHMID, S.R.: <i>Manufactura, ingeniería y tecnología</i>, Ed. Pearson Educación, 5.a ed ed., México, 1295 p., 2008, ISBN: 978-970-26-1026-7.</span></span>), due to the freedom it allows the designer in terms of size, shape, and quality (<span class="tooltip"><a href="#B17">Stefanescu, 1998</a><span class="tooltip-content">STEFANESCU, D.M.: <i>Casting</i>, Ed. ASM International, 4.a ed ed., 1136 p., 1998, ISBN: 0-87170-007-7.</span></span>).</p>
      <p>Currently
        there are clear trends in the foundry technology evolution, because 
        efficiency has increased, producing higher quality parts in which 
        dimensional tolerances are reduced. Due to the continuous sector 
        specialization and industry high demands, casting technology is 
        increasingly forced to produce, efficiently, more complex parts (<span class="tooltip"><a href="#B3">Groover, 2010</a><span class="tooltip-content">GROOVER, M.P.: <i>Fundamentals of modern manufacturing: materials, processes, and systems</i>, Ed. John Wiley &amp; Sons, 4.a ed, ed., Hoboken, USA, 1012 p., 2010, ISBN: 1-119-72201-2.</span></span>).</p>
      <p>According to <span class="tooltip"><a href="#B1">Abdullin (2013)</a><span class="tooltip-content">ABDULLIN, A.: “Detecting microporosity defects in steel castings by computer modeling of the casting operation in ProCAST”, <i>Metallurgist</i>, 57(3): 167-171, 2013, ISSN: 1573-8892, DOI: <a href="https://doi.org/10.1007/s11015-013-9707-z" target="xrefwindow">10.1007/s11015-013-9707-z</a>, <i>Disponible en:</i> <a href="https://link.springer.com/article/10.1007/s11015-013-9707-z" target="xrefwindow">https://link.springer.com/article/10.1007/s11015-013-9707-z</a>.</span></span> cited by <span class="tooltip"><a href="#B18">Suárez &amp; Coello (2015)</a><span class="tooltip-content">SUÁREZ,
        L.L.; COELLO, M.N.: “Determinación de ecuación de regresión para 
        evaluar defectos en piezas tipo rueda de acero según geometría de 
        mazarotas y método de simulación”, <i>Revista Cubana de Ingeniería</i>, 6(1): 37-42, 2015, ISSN: 2223-1781, <i>Disponible en:</i> <a href="http://rci.cujae.edu.cu/index.php/rci/article/view/275/pdf" target="xrefwindow">http://rci.cujae.edu.cu/index.php/rci/article/view/275/pdf</a>.</span></span>,
        the defects occurrence in a casting must be controlled from the very 
        elaboration process of casting technology by the technologists, 
        therefore, having a tool and a methodology to solve this situation is a 
        great help and enables the economic improvement of the process. In that 
        sense, the Computer Aided Engineering (CAE) technology has become a 
        viable tool for the prediction and prevention of castings defects. Thus,
        according to <span class="tooltip"><a href="#B8">Kwon (2021)</a><span class="tooltip-content">KWON, H.-K.: “Layout Design and Die Casting Using CAE Simulation for Household Appliances”, <i>Applied Sciences</i>, 11: 3-11, 2021, DOI: <a href="https://doi.org/10.3390/app112110128" target="xrefwindow">doi.org/10.3390/app112110128</a>, <i>Disponible en:</i> <a href="https://www.mdpi.com/2076-3417/11/21/10128" target="xrefwindow">https://www.mdpi.com/2076-3417/11/21/10128</a>.</span></span>,
        currently CAE technologies development has significantly reduced the 
        existing trial-error process in the construction of foundry molds.</p>
      <p>Authors such as <span class="tooltip"><a href="#B19">Sunanda &amp; Jagannadha (2021)</a><span class="tooltip-content">SUNANDA, A.; JAGANNADHA, R.M.V.: “Simulation for prediction analysis of defects in pulley casted using sand casting process”, <i>Materials Today: Proceedings</i>, 2021, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2021.01.734" target="xrefwindow">doi.org/10.1016/j.matpr.2021.01.734</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub</a>.</span></span>,
        faced the technological challenge that affecting the pulleys quality, 
        caused by defects in the casting process, they use numerical simulation 
        to analyze the mold filling and solidification metal, with which it is 
        possible to predict the defects in the process. Similarly, <span class="tooltip"><a href="#B14">Rodríguez <i>et al.</i> (2004)</a><span class="tooltip-content">RODRÍGUEZ,
        M.T.; PARADA, E.A.; ORDÓÑEZ, U.: “El uso de técnicas de Simulación para
        la predicción de defectos en piezas fundidas.//The use of simulation 
        techniques for the prediction of defects in casting parts.”, <i>Ingeniería Mecánica</i>, 7(3): 65-69, 2004, ISSN: 1815-5944, <i>Disponible en:</i> <a href="https://www.redalyc.org/pdf/2251/225117945006.pdf" target="xrefwindow">https://www.redalyc.org/pdf/2251/225117945006.pdf</a>.</span></span>,
        exemplify the advantages of using simulation techniques to predict 
        defects in castings. The authors show the possibilities of using this 
        type of techniques in the foundry technology field.</p>
      <p>Likewise, <span class="tooltip"><a href="#B16">Sorate <i>et al.</i> (2017)</a><span class="tooltip-content">SORATE,
        S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
        Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</span></span>,
        perform the feeding system optimization in a casting model of a bearing
        support, using a CAE program that allows the numerical simulation of 
        metals pouring and solidification. The objective of research is to 
        improve the final quality piece obtained and, therefore, to increase the
        casting process yield. Similarly, <span class="tooltip"><a href="#B6">Kabnure <i>et al.</i> (2020)</a><span class="tooltip-content">KABNURE, B.B.; SHINDE, V.D.; PATIL, D.C.: “Quality and yield improvement of ductile iron casting by simulation technique”, <i>Materials Today: Proceedings</i>, 27(1): 111-116, 2020, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2019.09.022" target="xrefwindow">doi.org/10.1016/j.matpr.2019.09.022</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub</a>.</span></span>,
        use the numerical simulation technique to predict the location and 
        intensity level of the shrinkage phenomenon in a ductile iron cast 
        flange. The numerical analysis allows determining that it is necessary 
        to modify the molten metal feeding system into the mold.</p>
      <p> <span class="tooltip"><a href="#B12">Rajkumar &amp; Rajini (2021)</a><span class="tooltip-content">RAJKUMAR, I.; RAJINI, N.: “Metal casting modeling software for small scale enterprises to improve efficacy and accuracy”, <i>Materials Today: Proceedings</i>, 46(17): 7866-7870, 2021, ISSN: 2214-7853, DOI: <a href="https://doi.org/10.1016/j.matpr.2021.02.542" target="xrefwindow">doi.org/10.1016/j.matpr.2021.02.542</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321016837" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321016837</a>.</span></span>,
        state that, in order to minimize the time and cost in products 
        creation, CAD/Computer Aid Manufacturing (CAM) tools have been combined 
        with the foundry industry requirements. In this sense, all the authors, 
        mentioned above, emphasize that the numerical simulation of metals 
        pouring and solidification constitutes, at present, a necessary 
        technique that must be used in the initial stages of the technology 
        development for pieces obtaining by casting process, regardless of mold 
        characteristics and material to be foundry.</p>
      <p>However, it is a 
        highly advisable practice to validate numerical analysis models based on
        experimental techniques in order to establish a robust study of casting
        process. In this sense, <span class="tooltip"><a href="#B10">Motoyama <i>et al.</i> (2020)</a><span class="tooltip-content">MOTOYAMA,
        Y.; SEKIGUCHI, S.; OKANE, T.; YOSHIDA, M.: “Thermo-elasto-plastic 
        finite element analysis of warping deformation during casting of gray 
        cast iron”, <i>Journal of Materials Processing Technology</i>, 277: 1-10, 2020, ISSN: 0924-0136, DOI: <a href="https://doi.org/10.1016/j.jmatprotec.2019.116454" target="xrefwindow">doi.org/10.1016/j.jmatprotec.2019.116454</a>, <i>Disponible en: https://www.sciencedirect.com/science/article/pii/S0924013619304273</i>.</span></span>,
        carry out a study to measure the warping magnitude in thin pieces 
        obtained by sand casting. The authors carry out experimental tests of 
        the casting process and subsequently, based on the experimental results,
        they make FEM simulations. The deformation results, by both analysis 
        methodologies, in the gray cast-iron piece studied, are compared 
        determining that there are no significant differences.</p>
      <p>Internal 
        defects, derived from casting process, in the bearing support body of 
        the 4,500 lb. harrow, are an important factor in the piece's service 
        out, since the presence of geometric discontinuities into the material 
        acts as stress concentrator in face of efforts that, according to <span class="tooltip"><a href="#B2">De Soto y Limas (2017)</a><span class="tooltip-content">DE SOTO, J.; LIMAS, P.: <i>Determinación
        de las causas que provocan las fallas en los soportes de rodamientos de
        las gradas de discos producidas por la empresa “Héroes del 26 de Julio”</i>, <i>[en línea ]</i>,
        Inst. Universidad de Holguín, Holguín, Cuba, 1-10 p., publisher: 
        Universidad Técnica de Ambato. Facultad de Ingeniería Civil y Mecánica 
        …, 2017, <i>Disponible en:</i> <a href="https://eventos.uho.edu.cu/index.php/ccm/cci8/paper/view/1741/786" target="xrefwindow">https://eventos.uho.edu.cu/index.php/ccm/cci8/paper/view/1741/786</a>, <i>[Consulta: 25 de septiembre de 2021 ]</i>.</span></span>, are considerable and have their common cause in the unfavorable exploitation regime caused by the field work. </p>
      <p>The
        objective of the research is establishing a numerical simulation model,
        experimentally validated, of pouring and molten metal in a sand mold, 
        having as an analysis criterion the internal defects in the bearing 
        support body of a 4,500 lb. harrow.</p>
    </article>
    <article class="section"><a id="id0x6f7a380"><!-- named anchor --></a>
      <h3>MATERIALS AND METHODS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x6f7a600"><!-- named anchor --></a>
        <h4>Procedure Used in the Analysis of Molten Metal Pouring</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p> <span class="tooltip"><a href="#f1">Figure 1</a></span> shows the 
          experimental procedure followed in analyzing geometric characteristics 
          of the support body of bearings in a 4 500 lb. harrow, obtained through 
          the metal casting process. </p>
        <p>The piece service assignment 
          constituted the first step for analysis development, since it is 
          important to determine the exploitation regime and location within the 
          mechanical system, in the same way, the geometric characteristics 
          definition has a great interrelation with the previous step. The piece 
          dimensions, which are obtained by casting process, were determined 
          following the methodology proposed by <span class="tooltip"><a href="#B11">Navas <i>et al.</i> (1990)</a><span class="tooltip-content">NAVAS, E.; BATISTA, A.; SUCHKOV, A.: <i>Métodos de cálculo en fundición</i>, Inst. Instituto Superior Tecnológico de Holguín «Oscar Lucero Moya», Libro, primera edición, Holguín, Cuba, 251 p., 1990.</span></span>.</p>
        <div id="f1" class="fig">
          <div class="zoom">
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uXupTjyOg%20oFAoFB4e/En/AEV+5Sio2Tf2MwF+f0dE/wAAPLeguqDn8vsPaGZlvzcpjm5cyU2yyUg1NTEI5q60%20jRavmtJkpeha68VpCoUzww2a+1MVISJLm9ZVkvE4+vUfYdjqSi6SoaI2+dhXhxqE76iYjwl29Hhz%20GsuR5iROWR3mQ8ToKoS47MV4E+cM7E1GBOJqvktWtzt1zqJznhlsc5EmQePu9JR3qEr7/o94eCQ6%20Taa7NkTzIHqGy3FFrKt72wdrOuo+5GdKYKMIk5ZEhZIrGV0miR4nNepO8OXJF46lRbpVPDMPYGz4%20L8Z2JjgZciusyGNJuei5GYOM0WlSsull8x4873XjZaso85Dw82hkJz02bjkfdkq6T7ZOOqyRvsd2%20dcVnUjes2LApab8vJep2EuNtDBRsNIw7LBhBlKqvijz3UJVsl+rq6icBTkVSivi+GOxYZI5HxYM2%20a6JIJuChDoJu52L0i0OEmpeP2kqiS5sLabnS1Y8VVjHFhmyU3LjBMNCte++KltXvufHitN/KPC+H%2020+nIZSGXQkE247FR99GVcZJowc6aHoQ9UdtVK11txvdbtVJxO0NuYiW7Lx8RGn3AJlVU3HBBtxx%20XjbbAyIWwJwlNRBES/uJTxngvKtHwt2ILWkcbZERjpGrz6k0kRXFYFlSNVaFvrmgiFkstqQWc7aO%20250GHj5kMXoWORe6MkR6QQmDjLexIpXadMfSvzvzqedIrXPDfbwbYzeAxwOQWs7HOPLkK44+5xjp%20FA06xn7xoRFE8iJVu2E4us/9sdmHH6MqB3wibebeefcdNxxJANNuqRKd+Ixm0H4qCmm1Kk4bx2Dt%20cXoTosvA7j1e7qYyZA2WSqK9dENEPWgoi3v6PDlUVv25svbe3HHnMPGWOT7bTDqq667dqNqRltOq%20R6Rb6hIiJ5au1MXlFc/4gWXZeXvy7uX3UoOgoFAoFBgx1AQ8tSKl/doOWw+P3xi8RBxrf0W4EGO1%20GFxVkDqRltAQtKItr6b2vQTL77+Ji/lSPVoF99/Exd/6Uj1aBfffYGL+VI8v9GgX338TF/KkerQL%2076TkGL5/HkerQL77v7zF9nwpHq0BF332hi/lSPVoF99pyDF/KkerQFXfa/Axfy5Hq0EbKT974/HT%20MgbOMMIjLj5AhyEUkaEjtfQvkoNkWRvl+M1IFvFp1gE09KQvvkRfi+eg2330vBQxaovZqkcvk0DV%20vv4mL+VI9WgX31ayBi0/rSOfyaBfffxMX8uR6tA/+c3v08Xfn76Rz5fFoH/zn+zxXZ8KR2f1aBff%20fxMX8qR6tAvvvjYMX8qR6tAvvv4mL+VI9WghZrF71y+Kk419ca01KDpm6CyCIUXmqCqIir5ONB1a%20X7aBQKBQKBQKBQKBQKBQKBQKCp3d/Cma/wBBJ/wSoJmK44uGv/kN8uXvEoJVAoFAoFAoFAoFAoFA%20oFAoFAoFAoFAoFAoFAoFByXivm5uF8O8/kYmOcyZsxHUcjNGgEjRjpcduqFwaAlNUtyShGPCndk7%20dmyMfnJWJPDtyQRIkdxxHDcZFEEXuAN6UOyqKW5WXtoOuoFAoFAoFAoFAoCragUCgUCg8uqqNGqc%20FQVsv2KUcftLaG25W1MLJkwhekPwYzjzpk4RGZsipESqV1VVXmtBaexO015Y1tfKly7f63noMrsj%20aXG+Oa4cV4l9+gLsfafbjWuPnL79AXY+1Pq1pfsl9+gew+0/q1v7Z/fpoz7D7T+rWvtl9+g8psna%20fbjWkXt4na68O1aB7EbUut8a1z8prwX7Pu0GfYfaa3/drf2z+/QC2LtEhITxjRASKhAWpRVF4Kio%20q2VFoPLWwdnMtAyzimWmWhQGmm9QgAilhERRUREROCIlB69hdpfVrfuXPs/rUD2F2lb/AKa3w85+%20tQPYbad7/Rrd/dPt/rUwY9htpJzxrVuHadvInwqB7DbS4J9Gt+ROJ+78agz7DbTvf6Nbv7p9v9ag%20ewu0vq1v3Ln2f1qB7C7St/01vh5z9agewu0u3GtcefEvv0FNvPae3oO18lMhwhYlMMqbLwEYkJIq%20WJFQuaUHbJ7t6BQKBQeHvxJ/0V+5Sio2T/BeA488bE4/3AeW9KOO3jvTPY7c+SiQpjQrAjYt/H4k%20m2yOY5MlOsvNovF33gDZQ97zLhWZe5fHvEGT4tZzKtNsYjGrjXzycKGsiSSGQNyJxw3BNpQu07Zu%206XQhsq9o1rCVt2/4tT5LWOjyccTpSxhNvzyMAcQ8gstG16AhoUW+5+l6ae+8y0peEdnxdyD2z5Us%20W22p8TDtzydecBuU685CSShsxNGg20voUtVkJF4cKenXlc5sSZfi9IgTMiZY45LTCvMsQdYtutOR%20H2mDdkWbJWgkrJQmiutxHlxoi/XxEcDazmZdxyNPN5M8O40TyowDjc1YRPuPK2igyijrUlC6J2Uv%20j3Je/s5ranjBk5K4iBPxhSpk81RyW0QstqDuQkRQ6AKlnUZCOhOcUWy3G9JN/B8uP5WO5vEnI7e3%20Jm4rrASo0dvHfR0ci7uiuyG5bjynIUTHikUUFCtxqS8X6/5Fz+v9TM34pjj9pYTcLWNUhzUQpotS%20XkjtsiEMpnSde0OIjpoOgE08Sq/Li4nx5VieNiqcxR2/JcahxTkqLbgk6ShEalXQFEfmi62hDS/K%209qtmb7JLrzkPGmVFCV0cIExYLch5+QxLvGdCM7Fb/RXul87fvyXug2ISSorefjC+3kWMa5gXCklI%20kRZCg8nSUo85IJd3MwBHSVS16S08OHNaZp2VgeMGefwsxw8ayxLhx1lPvR3yNQ1ZJ2ADYtONcXNL%20Wstapa6cKd5q5zn1dNtXxKbz265+324Kg3DZdfamC8h60YlFFITbUQJslIdSIvZ5rKt8WpXMM+NW%20TLJvSFxyHjnI8EWIQHdyO/KmSY5FNc0fMqIsDqb0rZVRO29RfG+7ostvrIjt/amZZjlDbzE1oJ8Z%20xEecGOsZ94xEm+35lFQhTlS8VJzGvbfiy3mdu7kzH0YrXs8wknpA+LovtlESWGk0FNK29BUUbovN%20Oyl4kq5yppPjNLRGZo443I8duW6/HguDKbk9GA3NAWnlBstQdXQaCPAkW/Chi2Y8VnnvolvuEdqR%20kp78HpvTBAUajoJOS2z0KhtgJaVEtJa7ClXhImbD8TWd25XIwG4KxxhstSWZCOo4jjb7jjYoQ6QJ%20s06NyEk4XSknGl74t/EBL7My/wDpy+6lQdBQKBQKDw9+JP8Aor9ygqNk8dl4Cy88bE4pb+wDycKU%20XCtgpIaiiknvStxT7NQEARVVEURSVFJeV/PVBQG3AUunvfscqDOkdWqyakSyFbjbyUDQF1XSlytd%20bcVtyvQFEVRUVEVF5p2camDHTC4rpS4+9W3K/O1UFACRUIUVF8vHkt050FfnNuYXORgi5SP3hgCI%20hbQzbS5gTZX6ZBdCAyRUXhxqWeROZjsMADbTYgDYo2AiiIggPvRTzJ5Ko9IAJZEFERE4WRLcaBoC%206LpS6LdOHJV5qlEEAU42S68VVEtdaKygoN1EURVW624XWpBhW21QkUUVC98lk4+7VGdKcEslk5ea%20g0TMdCmwZECUyLkSU2bEhnkhtuIomK2tzQlqYSvcaMzEjtRozYtx2RQGmx4IIiiIifaqj0rDNhTp%20jYFuKWTgvmoPSCiXsiJfyURQeICX2Zl/9OX3UoroKBQKBQCRCRUXkvBaDnYuzAiRGIkbM5NqNGbF%20pltHgVBAEQRG6tqvBE8tBt9lnvrzKflmvzVA9lnfrzJ/lm/zVA9lnfrzKflm/wA3QPZZ368yn5Zv%2081QPZZ368yf5Zv8ANUD2Wd+vMp+Wb/NUD2We+vMp+Wb/ADVA9lnfrzJ/lm/L/wAOgeyzv15lPyzf%20m/8ALoIGfwUyDgslNYzuTR6LFeeaVXWlTW22pCvFrypQSIO25L0KO8ecyiG40BH861zIUVf91Qb/%20AGWd+vMn+Wb/ADdA9lnfrzKflm/zVA9lnfrzKflm/wA1QPZZ368yn5Zv81QPZZ368yn5Zvt/uqAu%201nfrzKflm/zVA9lnfrzKflm/zVA9lXfrzKflm/zVA9lXfrzKflm/P/5XnoNUvZbUyOcaXl8k/FdS%20zzBPAgmN7qKqLYlZeXBaDok5eTzUCgUCgUCgUCgUCgUCgUCgUFTu7+FM1/oJP+CVBMxXDFw+FvmG%20+C8/eJQSqBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKDkvFjL5TEeHWen43HLlJDURxDiI50l6%20RCouuIuk79MFU9NuNqDx4TbozG6dh43OZLFDh1lheHFR1X1KOKILTpKoN26llJE+LZb8aDsKBQKB%20QKBQKBQLpe3bQKBQKBQKDy6qo0apwVBWy/YoOR2htHaz+0sI8/iIjjzkCK444bIERGTIqRKqoqqq%20qvFaCDuJ/wAO8DOciSttg+rEI8pJdjxI5g1Fbc0G4WogJdKrewCq2pDUpxPCJtJCuBhw7qiHIuLC%20aNRICKvDnqMR91UTmtCVkx8JAd6RN4cXOgs3SosJ8wLfVJ3l71G/TVfJxoa1i94OmJkA4chbFtxy%20wMcEf/FKvD/eX9H43ZSiE5lvCkcs1jm8TFfN52I0zJajMGwXf2nnmjFxF95oinqLs4Uk8deouMfA%208MMhEfmQY2JkRIvGRIbBhW27BquRWsiaF1XXhp48ql9RVwMn4PzElEEXGssQ5XckfeZZBtx3oNyF%20Jkl98CNvDcuyqXhKip4YPQsrNdxkGHCxExyBPkymGWm0cb06iQl4KCq4KIvbU3gZ1eECo3YcNd5p%2015tFFhLssEoumt04C2QqJKvJeHOqPaN+ExjHVGcQaTiJuOOhhVdMSRsgsqdhkgKi9q2oNWvweCOp%20omESO26McbDHQUMkXSAoiWW4iWm3CyL5FoXzqbDxXhnNnPwYcPFSZka6yGGm2DMOOkriidhcC8i8%20FoIGOf8ACDJBGKI1ijSYbjcYSZbAjJtwmisJiK8XEURv77svSdpTnn2Zcf8ABptonnPoUWhcNojU%20Y6JrEFM05cbAKkq+RFXsqDzmJHhLio2Qeeh4153GRjmyYkdphx/pMto4WkOF1QCRbX5KnZVWR6Qv%20ClJk2M7CxjC49oX5LroRhAUXgSc76m7ih8OGoU7aI1jJ8JDdsETFnFSO5IWcIRlYRG3hjGClfVrR%20wkG2nnw58KXgxMYjeFUiVHiRmMQ9LlALsZgAYUzEhUhUUt2iCqnmTzUxLUbIueFWPzkXBv4/Hd+k%20q4jgiyxpjozHKQRSCW3TTpAtr/cqd1qzxmC8PcpHWRjsdjpbCGoEbTLRIhoiakLhwWxcl42q4agb%2022ptiJtTJyY2KiMSGmSNp5tkAMCunpCQoiovnoO1RETlQKBQKDw+tmXOF/RXh9ig5bCbhxGE2VtV%20ci/0e+xoMOIKCpK4+5HRRARFF7BVfIiJQ93ncu2Ns5mWeQm5V2Ij0FcbKBmQy227EfJHlbNSEiTX%20bmBIuntp7GuczGy/C3Ey5MaTIcYfyQS5AQ2hCQTYppmyVaBGXiRCRnUgldF5Cl7VOasZm+Gfh20g%20uyMhOdRptIvRV7rvN9/ifRyEqK2cgdbb1+K6UJdVkq3z7pFt7JbJdkT3wmvR5MSZCNyWrggjErHx%200ZZ6auCra/MkomioSLde3kt3+ScRpd8MPD6BBGQ+86EBkY5uEb6aDSO1JbFSW116gzXFKy8Vta1S%203CcpO3dq7Ik4KTFiyzyMXcmNYbNX3EF9zGgx0Y4iAi0QgLbi2XTquvFb1fluYkvlXzfC/YLz7pZH%20KPPzzdcOQ/IkR1dLvEdmK40QKCAgmEZtLaEVF5KlJTG/dW1dtM7N3Hh2cszigyEkZ0+VJcBRjuuO%20sql0uGlC6QiCL2+XlT0+v+6Z368NOV2V4cQo2Tl5Oa84ksFhZJ7ra3FcyE0HQcUGR9FxZCt6bDpR%20E5WvSXle6fH2TtSFOfyreWfandRwcvMWQyhPq+4Bq1J9DSCfNCKICAtuFM4zxTd790Jzwf2HGxwY%205ZL8Zl42m4p9VkHUFoXBaYadVvXZEeLSqLr/AAqd89je/uudv7N2vjMwknHyDdehJKGNDJ4HAipO%20e60nSKJ1PnXQuusltyS3GkSxTQ/DLw8byMZxuYrzzJoARnH2HUNAkuTG2lFRUrNvOmo6bF5VW1T4%208TIt5vLE7Z+xIsHHY2dlZT8Vp5zDYxjqg50DmxXYndvm27pZpwrK5dUW11q/ssR02T4YzzyuLHJO%20q1DQgmNddBaYkZCKkUngdIeLpst2trURW/ooq0iTh73j4ebQgYWfkXZqwRi95mw1lOKseK+6YSX3%20mxbTqkRExq03L8EeypuE5esB4Z4N1lt6dlHJOb1vTUfjmLZNLKyKZRtxGzFVuLiClzGype48a1eL%20iftq0TZm0gyn0lIyTr78R6PMnA/Ib0FLjNKyzJkCgiomgEiWHSK8PRqfG5zFutGW8PNi5ifOkTJh%20k3IJ6TNgBIAWdc2GkNx4kROoPUY02XXa9lSpmL+y52xiNt7eh92gTRd+kHVfR1w2VceNBFv0emII%20dhAR4JetM49eIC22Zl+z9HL7qVMV0FAoFAoPD1+i5ZbeivHn2Uo4yBtSFuLZezUlHoDGtQpoIIiW%20tUhEzout7JZ6908lTOdFRE8DcY1HaZkZNySjLbbLephlB6bOLdxbaKKoSXRt9TVfjJ2JWrd5XWXf%20A/HudQFyz3SdjSWCu02TilLxwY0yVwrqoi22hCHJF81QiwLwnhEMllZ5LFflsTguw0sgXGZLMkgW%20RbqE2RR9KD8EV7bDZ6ezP+osbwUw7T8Rxyc4+EF6M4wBtNem3GkuSRGQtvnjInVFXFS9vOqrUVYO%20eF8P2VwWAbnH/wDH791kOtg6JoTLjC9RkvQWwPLpX4K2XzUvJLYi7c8H8Xg81Aybc9+SUFtgQB1O%20KuR4SQUNFFRERJsbqGnmq24cK1fklnGNeY8F8LlJeTluyzB7JHkXDJGWSUFyUVmKulSFV+aSOhAv%20lWsyZ1761brVL8EcRIcyhlkHiXI9U2ycHqk0488y+S+kSiYocYdI6UsnC/BKup7XtmCeC0QsnNyL%202XeN+bo6hAy2C2DJN5IdVr6tJNdMfIC+XjSTC8tLngRhigS4aZBxUfMVYedDqONiD7r43UjsZoT6%202KyedFut56FXO6PC7H7gdxbkia8JY6KUEkL0kdZMmjIlQFbQXbspYk4ceVXzq7cxv254cY7A7gLN%20R5BG+6mQFwFbAUL6RmpNJSIU1KrZJpG68lpGb3U0PwQwUUmDGY71WVjL1RaaAyWNknMldSRL3Mne%20mq/FTy1JMW3bfd6i+CuLYWKn0k/phlFFnpgDRE1DV4g6pD794u8rqe58E4Xuq0Qx8CMcMZG0yzut%20ru4sIjQA1ojQ3IQo402odQibd1EV09LzcKC93T4YY/O4bHYwZhxQxsKRjmTUAfRWZUbuxloc4dQR%20RFA+zj2LUs26S4be8LsdhNyuZ1qW7IcVXTbbdupCb7TTTnpoXEbMJYdPD7CVrbyYqZ3ghjZ2UyM+%20VlHnCyKGDoq02qq2c9mfocVeBoJR0bHgnoKt7rxqfHiYVsn+CeHlv5gynvI3lifLQo61a708y84C%20XLQTd46IIqHBO3glJcHjJeCWPmvNKmUdajtTXp7UcWm7NuO5AcgnSVNOjSQ9PtuPkXjScXVt11O/%200VdlZfhx7uqqice1KI6GgUCgUBURUsvFF5pQULWxttstNsssvtMtCgNNhLliICKWERRHUQUROSJy%20oPXsXgPiSf2yX+doHsXgOWiRb/WS/wA7QPYvb/8AZyP2yX+doMrszAKnEJK35/psz87QPYzAcfQk%208Vuv6ZL/ADtBj2LwHxJPu98l/naAuy8AvwJKe5Mlp9x2gz7GYD4kn9sl/naDHsXt+9+nI/bJf52g%20rtybUw0XbuVkx0ktvsQ5DjTgzJdxMWiIST53mipQSsdtDBuY+M4YySM2gIi75M4qooq83aDf7F7f%20+JI/bJf52gexeA+JJ9zvku3DzdWgz7GYDsCQi+VJktF/2O0GPYvb/wDZyPc75Lt/i0D2LwHPRIun%20b3yXf/FoHsXgOHoSeH/3kvs/vaDPsZgPiSOd/wDOS/ztBj2L2/8AEk/tkz87QPYvAWtokKnnmS1/%20/loPLuxttOgoPMPOtlbW25KlGBWW9iEnVEk8y0F9QKBQKBQKBQKBQKBQKBQKBQVO7v4UzX+gk/4J%20UEzFW+i4duXQbt8hKCVQKBQKBQKBQKBQKBQKBQKBQaO/Qr27w1fyax8tvLQO/Qv1hr5Y/f8APQO/%20Qv1hr5Y/f89A79C/WGvlj9/z0Dv0L9Ya+WP3/PQO/Qv1hr5Y/f8APQO/Qv1hr5Y/f89A79C/WGvl%20j9/z0Dv0L9Ya+WP3/PQO/Qv1hr5Y/f8APQcn4rZ6dj/DrPzMMwzkZjMRxVik6gamVGzxBp1KpA2q%20kg9tqDX4S7vye4tiY3M5uLGxT0wEOJEbeU17sgojTh60GxGnpW+KqUMdh3+D+steX348vt0Dv8H9%20Ya7fhj2c+2gd/g/rDXZ8Me3l20Dv8Dn3lq3P34+55aB3+D+sNdvwx7OfbQO/wf1hrs+GPby7aB3+%20Bz7y1bn78fc8tA7/AAf1hrt+GPZz7aB3+D+sNcr+/Hl9ugyk2ESoiSG1VeSIY3X/AG0G6gUCgUHh%206/Rctz0r9yg5bZ22NtPbRwbruJhG65AimZlGaUiImBUlW43uvnoNOTDaMTMBh4m2GMlkUj98eZjx%20og9OOp9NCUnlbFSIr6RRbrZaaa8yMh4SxjlA+3iWig3STqYZsCoYtEOpA0kouOCBIKrpJUReNNJq%20Ie4/Btt9GSaxyL0EkI53JOnpOSsMR1I1bqLITp6PfX7KabxrOVzvhTj4sp4YECW7DJsHYzEZjqfO%20SG4xKOsQEum68KOWX0V4Lx4Umqk7jmeG2AkxYcvFwnJ8t6Mw1DZisE4iTJAxm3DRURBDWfNV42W1%207U05SsYHhrlUkrjIeMmLDHW8LUdlVQV1aSG4ohCSgViT0VtzpqSqrG7i8IpkLGyXo2NgOZOGM+PF%20lx2G3EZJpXl1eioXRsVJUQuSX5UXlaxh8M5OPh5FmJjCgznRjw5CxmhFx01URAdQJxJU4U53GZUN%20Mv4PK403+6EJ6OUtm7DSIUcGyeIxVQsqI2BH/R48qmqjjnvCVAlyHoWOYgxQjOd+cjMI2YywM21E%20UFXE9FoluQoipxS6VdMaXdz+FTTmXZXFw1cxDSvAAxo6pKAYQz/0YraCXolwRVReF+XGnJiWGa8I%20haI3msVGJtjvL7brDIq2OgDISXTbWIvBqFFul0oYlznfDOFhmcw9Cx6QZSXiEkVrU8uhTQWwUEJS%200iq8uFlvZKDRg8j4X5hMe3Hg45ubkozMluC5HZR0UfZGQLR2FR6iNlrUL3tx5caFbpMrwpik4khr%20FNmyTzbgqwzqQ45ADoW0X1ITwDbtUkRL3qTkQMjuTwbx8YZDzeNIVaSQgMxBdcRtXu76lAGyIbPI%20oLe1i4c6s5GmZuXwuiREdcxEMnzmLCagtxozj5qk4YBO6Q1III6fwlReaW1cKhi8xYeGuWkyI+Oi%204yU/HurwtsMr6KGoKSLpsQoYKOobpdLVbwKaPubwjkS5rIw4HQhhHLvndWlaeWV1dAMWFTcVEjmS%206Rtp4oqpexbwtMIOwM1kchCgYeE6OPGM4UoY0cmXQmNdZsmiFF1Jp7aJ2a98bZ25H2jlXo+Khsvg%20wRNuhHaEhJFSyoqCi3oOyT3b0CgUCg8PrZhxb2sK8V5Jw+xQVGyr+xmA7P3dEun9wFB6yu1sfkcg%203kerIiTwa7uUmI6TJmxr19I1TmOriip6ScbKl1qTgVErwr2lKN5Xm3ybcdcfbZ6x6GXH5Dcp8mU5%20j1XmRI+Plta61Zwdf4yXhdtVZSSUGQB9fvJiLxIJupP+kxUk/BlLqTzcOVNLySPC3achXUdB82jN%20xxllXz0ME/KCa/0U+D1n2hI/tJZKS4Jua2JgsvlQycrrBIRYqvCy6Tbb3cX1kRuqCcC6bhFbzKqL%20wqSDG2Ng7c20D4YpkmwfbFixKiqDIqRC2BWQtKK4vNVq7xhHNu+HvhhjJcMZM7ujsFppIzMicgqg%20txnIYHYy1fiCNPirztekheU/2c8PY+03trnObTFTGzmqXfBF5QVVfKS2YkKgI6NQk3ZEtwqfK8ck%20l1VTdteE04SznfhcZ7i5LZYjSb/on0eURXGWR+ct3PUg24dqJfjV+V7kvbPDXmsL4WqWHSY/IYPc%20LDKwDR429UeFBcb1O6/QARjSC1KXG635pS3/AK5SdpnaJjuwvDKOix3p6A04ndhiOz9IdZuEOOEh%20FSujoRzQLpxRSv75b0vusQZuE8KMdmJ2PQ3CnSI5OS48ZeroQ3I8JwyUUJRcUibQhJfjLp99TLUv%20ZYnC8OFSPtNJ5tO7caWYEsZKibAvE5FcQ5KrpQjVwwIF5X5J6NO6zjlY7f8ADfZeOmRMviWtSstM%20owaGLjbisxxjNvarFcuiIjqRbdtr1dRIyvhttPKyspLmxicfy4sDKLWVhWKYuNE2PvRLW2Clw9LS%20mq6VGtaF8LNprFej9N5EkRgiOGLigWluSswHE0IIo4j5atVqus4w74VbUcdV39JFxx4pEkhfIeua%20zfpBEdtzEZNyFEtzVOVRranYPYW3cLJN+G04SqwUNkHnCcBmKbiukw0he9BTK/G/Yl7IlGVT/wBn%20dmdEGiGS50UijDNx5XFjhCF0GAa1oQoItyDCyot0Wir/AAO0sLgn5T2NaVo5gRm30VVUVGG0jDVk%207PQTjVt0aPED+C8v/py+6lQdBQKBQKDy7waO3xV+5Sin2SltmYBP/wDOieb/AHAUF1QKBQKBQKDl%20Mz4dYXL7g+nJLjoyUcx7mhEbUb4t515pPSEisavrq48rcuNSTnr0xbb19dU2P8ENsQ3oppIkuhGY%20ZYUHVAlJY7bzTbl0FEEkGQXvU+6V7e1SXnWsPBDDdaI69lJbpQoyxWFUWEUQXHljeC9O6J0S1WT4%20fpeal8kW+c8McJmMVjsbKffSPjMbKxTSho1EzLjDGMiuK+mIgijbhfspdt3yS4rZHgvhJQTFlZCU%206/OSaj72lgeOQKKTqgKN2HT3AEH3Vvfhazjr7nX4xte8HcI7IfcKfK6bquK2z81YOrkWsofpaNZq%20r7NkUlWwrbz1IbXhrwawzUhH28hKQmCaKANmVRlWJjk5u9w+d+deJFVy6qn4XpU8DrNsbdh7ewkb%20ExCNxmP1F6jltSk64TprZERBRTNbCPBE4JwSrbqLWopQKBQKBQc/v/8AgzL8L/o5fdSg6CgUCgUB%20URUsvFF5pQUIbD2iACDeMaABSwAKmIoickREKyIlMGfYfan1cHyj9apgew+1Pq4PlH61MD2H2p9X%20B8o/Wpgew+1Pq4PlH61MD2H2p9XB8o/Wpgew+1Pq4PlH61MD2H2p9XB8o/Wpgew+1Pq4PlH61XA9%20h9qfVwfKP1qmCt3Ps3bUfbeWkMQkafZhSDadA3BISFolEhVC4KipwWqJWO2VtdzHxXDgARmy2RFq%20c4qooqrxKmCR7DbU+rg+UfufGoHsNtT6uD5R9n9agew+1Pq4PlH61TA9h9qfVwfKP1qYHsPtT6uD%205R+tTA9h9qfVwfKP1qYHsPtT6uD5R+tTA9h9qfVwfKP1qYHsPtT6uD5R+tTBgtibRJLHjGjHtElI%20hX3RVVRfs1RfUCgUCgUCgUCgUCgUCgUCgUFTu7+FM1/oJP8AglQTMTwxcNF4L0G+H9RKCVQKBQKB%20QKBQKBQKBQKBQKASoKKq8k4rQc5D3kUyIzMjYPJuxpLYvMGjbA6mzFCErE8i8UW/Gi43+00v6gyf%20b8GN2f39EPaaX9QZPs+DG7f7+ge00u1/oDJ+X3kb3P7ege00v6gyfb8GN2f39A9ppf1Bk+z4Mbt/%20v6B7TS7X+gMn5feRvc/t6B7TS/qDJ9vwY3Z/f0D2ml/UGT7Pgxu3+/oHtNLtf6Ayfl95G9z+3oOa%208R0zu5tlZXC4uBmMZkpbC90lMqw2vUHiLZkL/wCLctpNPirSiP4WN7n2xsrH4vPxM1l83p6k+VIN%20l/S4SfiW3Df/ABbaIgj2dvbQ11ibnlqtvoDJ/Ijfn6B7Ty/qDJ9nwI35+ge08rj+4Mn8iP8An6B7%20TyuP7gyfyI/5+ge08rj+4Mn8iP8An6B7TyuP7gyfyI/5+ge08rj+4Mn8iP8An6B7TyuP7gyfyI/5%20+ge08rj+4Mn8iP8An6DVM3l3KM5Ll4XJMRWUUnnSbYVBFLekqC8RWS/koOiS9uPPtoFAoFB4fS7L%20ifgr9zzUHzaTu7Jbe2ptF5tyOxifoth3KySDvDzYg2wIKkdHWHCaLWSGbaEQrp9FUWk7mcMf940j%20yZMU8cc1xmW+z1GyaZEW0yqYtlLEZqS9RwVIuHC68F9Gk5WznPulxfGTEPuxmDgutPSHIrWknGl+%20clZN3FqgWX0+m6wprp5iqdtWRLFZhPHGMcfBtZWIrkzJCHe3oairbLj3eCZHpESmusIpWsq/aqQv%20CTM8Y2YzGMyDsNW8fKiy5jjDZsyXSaZjsvt+m26iNF+kJqQh890TjT1+hI8n4zM49voZCAcibCGQ%20uVejG0LAJGfjMuEyqmXUT9ObVERb8CFbElqsm3OvT+0vE36/1v8AS/3P4ixdv55jEvQXX0cajPvy%20gNsRbblTQgh6JLqJUcdRVROyszm4ucb1wp2vGnGSTjR4uMfdlSijttsK40Ki5JmyIQi4updOk4ik%20XmJKsM8deEI/HKNJxTbkXGPR8hNCGePB1Reb0z233Wyd6RXGwRHOHlt2KtpDOvwlu+Lgum13aC9H%20jhMxUeS6+AG4X0kwMjpiyBoQmIFZVW/Hki80vY+M3+Necn43YzG7eZzT2NNxuQ0ctuK1JjuPd1bj%20hIJwhQvQNBcS4FankkTvEjxKd2zji+j4wuz3ILmRZckEgMi00402upFICM1J9PQHs437KZf2wnM3%20wrsr4yIsbJpi4Djb0CU3HCRKBeiSBkm8fI1CigQFdxVb4rft7UpOc90tdFuLxChYHNDiJMJ92Q6y%20kmMrWlerHbFw5Tgoqov6MLSKafhgic6mrIo4PjKxkGYPc8LIOTkHCCM266DQKCQVn6uoSX/FDpVE%20HgXlTjSy5asm3FZH8bJLmNckHCbGZJhRZMJhDTotG/jXcgfWkEQ60EWuCaBVV4edHy7cEnK82r4r%20MZaRiYUiEbb89GY7kgCDSkw4ATyQWdROoz0zsjnK/wBhV1ZzZOzO8RXZ/wAaG8XnXme5KWJx45MJ%20q3QpTj2P7uidJtC+bBSkL6R809LgnPPxy9e7VlX6+JEUNpvbgPHvj0JoY8ohEAkTzkkIwkBmopo1%20OIt1stuy9Wy8T1SeVKPjdjxA+8YmQ08qiEdsDB7Wf0gWMJCVvVoQXw52W427eFTv28jz/wB6m+s7%20qxBtt93hORGXXgCQ6/MckArSNqlkQUiGSEirqTyU6/0zr740Fv4927c3KbDQt4xMRjchBAks+g5B%20twyR2xKPDpcLf7ash5fU7rfs4rZOPmoM0CgUHh+/Rctz0rb7VBQ7SgQJW0NtuSIzT5sY+ITBuAJq%20C9AFuCki6V4JyoLlcdj1VVWK0qkqqSqA8VU+oqrw+P6Xu8aaPJYrFk424UNhXGVUmTVsLgSlrVRW%203BVP0uHbxoCYnFo628kNhHWU0sudMNQIiqVhW109JVXhQGsTimR0sw2GxuS6QaAUu4mk14J8JEsv%20loA4nFiyLIw2BZAVAW0bBBQCJCIUS1rKSXVPLQbHYcN1zqOsNuOWEdZAJLYS1il1TsJNSeeg1his%20YDpPBDYF0z6puI2CERoqrrVUS6ldb3oIuWj4qJh5jp49l9liOThREbbs4McVMARCRB4L72/BKz8r%20ZLSTbjicJ4rbYewcfIZWAsScYMvyWWWUcEDXGnlGtJ8NWiI0ti8vCtXjr6E5acv4lbLj4HIOQcEU%20ifCblTBxbsVtuxR4bUw33F4iIE1IauSXLjayqipUsIxn/FHEM4zJ9bDt5LI4k5Cx4ei7bbUXu4m4%20446KaE1yRH5tC+7VvcnM102J3NtHL5t2ExCtJl94VuW7HAW5f0a+jL+g+JF0XrJ6aJ5RunGrE/bO%20HUEyybgOk2JOt3RtxURSHV77SvNL241FaY+MxsdBSPEZZQDJwUbbEbGSaSJLInFR4KtB4+hMN0VY%207hG6CqKq10g0Ko+9XTa3C/Cg2N47HtyEktxmgkoCNI8ICho2lrBqRL6eHKgFjccT7kgorJPvDodd%20VsVMxVNOkitdUslrLQxluBBbjDFbjtBFBUUWBAUbRULUlhRLe+4+7QeTxmNMCA4jJAYqBirYKhCR%20ayFUtxRSXUvn40HhzDYd0BB2DHMAAWhEmgVEAVuIIip71F4olBS77hRGdk5oWGgjqcRQ1tCIkiDw%20C3C3o34XoOATw13vtfO7k3m/vadlWlxb/cwfFvqtOASPCCtqDjCt+gt+mAeS1B9kRLKq+Vb/AOyg%20zQKDy6iq0aJxVRWyfYoOP2nu7AQ9q4eLJkm3IjQYzT7ZMvoQmDIiSEigq3ReFBa+3O1/1xfyL3qU%20xNPbna/64v5F71KYae3O1/1xfyL3qUw09uNr8u+Lf/gvepRdPbjbHD9MLjy+Zf8AUoCb52uv/rF7%20P9y/2/1KJp7c7X/Wy48bdF+//wBFFeHt57TeacZdlKbTgkDgqy+qKKpZUX0O29MJc5UpD4TK4DpQ%20Yim2ykYC7o5waBko6AnzfJGDJtPwVtyWhrE8/CN6I63NiQ1ifjH0cimjdhYSOqldtE09BtAW/DSi%20X4UpPZmUXhNOBVkRIkgHHDfJSiuEhm6IoZL6HpaxbG/Ytk8iVU4TYeW8O4M+RkIjbMedJusiQ3Fd%20Ey1LqLijfwyS5W98vFeNRdWHtzte1++Lb/gv+pRNPbja/wCuLxW34l71KGntztfh+mLx4p8y/wCp%20RT242ve3fFv/AMF7y2+JRNPbjbF7d8K/k6L/AKlF0TfG11WyTF/Ivdn9SiaJvna6pfvi/kX/AFKL%20p7cbX/XF/IvepQ1Tbx3VhJ+2MlChPuPy32VBlgGXlMyW3oomjmtDV1vn+C872/oEngv/AAioLyyX%20v2+WgUCgUCgUCgUCgUCgUCgUFTu3+FM1/oJP+CVBNxd/oyJe9+i3e/P3ic6QSaBQKBQKBQKBQKBQ%20Ue+v4Kzv+gk8/wDhFQXlAoFAoFAoFAoFAoFAoFAoOf39lcZjdl5mTkJbMOOsN9tHnzFsFM2yEA1E%20qJqIuCJQxI2nnMNmcHGkYmcxkI7QCy4/GcF0EcAE1BqG6ak7UoLigUCgUCgUCgUCgUFHvr+C87y/%20yEnny/FFQXlAoFAoFAoFAoFAoFAoFBgyQBUiVEEeJKvBETtW6+Sg5LdrMHeW3sntqNFTIxMkwTDs%20xy4xG9SeiYuoi9Q2zRDRG78U98lBG2TiYXh9tXHbZei9CFBaRv6VZRSYedJfTefVE1sm4S6l1eil%207IS2oO0bcB1sHWiE2jRCAxXUhCqXRUVOHGg90CgUCgUCgUCgUFHvr+C87y/yEnny/FFQRt5b0DbL%202HR2IUiPk5RRpDwkg92bBhx4pBCqLrEOl6SJbhxvwss1ZNc1B8Yym4GRnmcSiY7GRYszLoT9nQGW%20inpjp09LytN2IlVQ1LwHjVvHXqzr6RrTRr42tqtZb258udDeNeqKUCgUCgUCgUBVVOSX81BUO7hB%2011Y+KZXIv3UScbVEjNknY6/xRF/BFCLzUHhrAPy1F3OPpMJE4QWkUIQ/3aqqu+64qp5BSguRERFB%20FEERSwinBEROxKDPbQUxbd7qpPYR5Mc6ty7sg6oZkvabCKNl/CBRX3aDDO4CimLGbj/Rzi2QJKLr%20hktuQvWHRy5OIK+S9BciqqiLwsqJxRb0GaBQKBQKBQKCj31/Bedsl17hJtbn+KLlegsJ+HxmQcju%20TY4SDiEZx1NL6CcaJk1RPwm3CFfMtMFU14e7NabitN4poGYbTUdlpFPQrMctTLbg6tLotlxBHL6e%20yg6DTwtfstehjNAoFAoFAoCra3n4IlBUzNwRQklDhNnkZwqgnHjKio2vFfnnFVG2uXwiuvYi0Gpc%20JOyNizkhCaRVtjohEEdU7OqS6XHfcWw/g0FwwwwwyDLDYtMtpYGwRBEU8iInBKD3QKBQKDy4224B%20NuChgSWICRFRUXsVFoKY8BIhETuCfSKi8VxzyKcMlTlpFPSZXl+LXT+CtB7j7iaB1IuUjljJREgg%20jqorDpEvDovpYCVfirY/waC4RVXst7tAoFAoFAoKPfX8FZ3l/kJPPl+KKgvKBQKBQKBQKDGrzL/4%20W1BWTtwQo0jurSHMyCIirBjIjjqCS2Qj4oDafhGqJ5KDSOPy8+y5SR3WNdFCDDIkVURL2ekcCLzo%20GlPOtBZw4kOHHCNEZCOwKeg02KAKX8yUG+/PzUGL8uC3XsoF/MtuP+ygzfn5EoF+C8OXLz0C6f8A%20jz0GNSJz93zqiUBVFVtz++nGg8Psx5DBNPti8yaem04OoVTnZRVONBTfQ+SxyquFkoce/p4yWZE2%20iW5NPIhuNe4uofMlBJiZ+I7ICJKA4E81VBiyVQVPSiXVokUgcTj8FfdRKC0Rb9lvKi0CgUCgo99f%20wXneX+Qk8+X4oqC8oFAoFAoMKScfNztxoIGRzcCEaMkZOzCS7cJhOpINOV0bTjbj75bInatDFfLj%20bnyUWQSkGMAm1WPDbNVeNyy6UfkB+LG9kVGuP4dSji9u+J8QIASWMY23CCNDbmR4y3kFmpZEjkUS%20MhRxWgaVTUvTW6VbZ3/gyvTXjTHkymJLTaNYSSOMfZddbMn1ZnxZclxCECsJh3OyWunPgvCmevXB%201+cZHxvhxwysqdjnQhxe7uQIrJNHLOO5jkyLrjg9RQ9Bpb2BVsnPy0zg1aZLxQipiZ+QxsRxY8J1%20llZr+hGiedOPqDpI6Ly2CSPG1v8AZde6/Ga0t+L2OSSQFEfcYlvts4MGhATfFZg40yJScsNpZfCQ%20fQ48VulOUWweI2Le27iM1GjvufTkhIcCGvTFzvCK4hiZEaNog9E+Orjbhe6UsMUuzfGHH5xMPEkR%20HhymQYiHKKO2RRmX5jBSQG6rr0dMff8AFEVU89qfLjUid4ot47cWaxEuGT5QHtEIIqh1CabgBOkO%20OE8YNooCdkFFuv27ZavxvHus9s+JGF3FkpkKEzIaKKyEoCfEG+uwYovUaBS16fSTiSJx+1T3Z1VQ%20PGXBSyxYJj5zZZSPGmNjobcJuPNdJqMbiNmfvyBdSJfSnFauc4WY1N+OG2CguySiTGlYjypL0ckZ%206wDDRhSEx6i6TIZYEIl2c+y86/I1RfF9W8nkIeRx3oRHJ4BJjuNjq7rkBgMNIDpIpOOG6l+Nr8qZ%20xyMSPGiHKhwXcPCd6siRDamd8QWhjhKyRY4kJNeszQ2XdOhFTgl+dqsnMh4plfGDaD+LRyfipUiH%20IaamMAbbJCsR4nQCURK5paRFYK+tRIfuMHXsxMrCZbfxEjv8Ax6iQ5ZqTmlU1CjEhbr5kRy/9JEo%20JWOz8GY53ZVcjTwHU5Akj03rJzJB5Gn4TaqNBZak+7y48qDNBR76/gvO/wCgk/4RUF5dOPm50CgU%20CgUFdnImUlwSZxstIUhSFSd06lJtPfAhfAUuWpLqPOgrsTMxmLUIcqKuKnPkoo5IPqpIK6rdJS36%20pLe+kyQvNQdD57cbJwWoK89ubeOO9HPFxCjyXlkyGVYbUHH1/wB6YqNiPh75eNB7ZwWDZ6fRx0Zv%20pdPpaGWx09JCFvTYeGhHCQfJdfLSiN7JbU7urH0JB7upI6rPdWdKmg6ELSo21IK6b+ThQbS25t1X%20XHlxcQnTAG3DVhrUoBpURVdN1QdA2TzJVIpcrmNh4fMORJURkJj5RpM59uKhi2TsjREdkuCNhUpH%20vFLkXpcOdZ0xzeO8TtlT8Fiok3BkymSeZ0YdYwuMti867pkXIQbJsDYIiIUui9nbW7OefCXjvUyJ%204geFxNRZ8CKBuso3Hgd3g6nUaJh2Q10tA+i2rLLqjxS3FFsq2WRUfM+IexSiZaQ/i2MqrTYTozIs%20dU5aDjRmC84JtfNoDBoOtdVkW3P0aYv68pjHiL4eQW5GQWOMJ95te+SGYhEjjzTQuux+s2CdZxsX%20OKe75Fsqe7pcPF2tlcdjspCx0dWAbH6PIo4AbIIvvQTTdvSvYlKjcW1NrEwMYsNBVgCIwZWMyoIR%20IiESDpsiqiJeg9v7d27IVVkYuI6pKZKrjDZXV4kJxbkPMyEVLyqiXpIMJtjbI93tiISd0LVEtHa+%20aLX1bt+j6C9T0uHbx507Kwe2NtGDgFiIRA851XhKO1Y3EVfTJNPEvSXivlpOPslizFEROHBOxLWs%20lFUOcmYicp45If0xMaL/AC7CpqYNU4Eb1x6BefVq8iUGqDgdzIyneM88zZfmmGm2HumPYJPvtKbp%20fhqg+5QSfoPO/wAxy/yEL8xQR5+1cpkIEiBL3BLONLaNiQCMwxUm3BUDRFRnhdFoOjoFAoFAoFB4%20fjsSGSZkNi8yaWNpwUISTyKK3RaCnHDTscqFhZKrHD32LlERs8rojbqobjXP8IfwaDdD3BHdfGHL%20bPH5ErWjPpwNV4r0nU+bd/qrfypQWtAoFBVZHa+38lkGp82C2/MZQEF0rpqFtzqtiaIqC4jbiaxQ%200XSXFONBAi+HWyYwAjGKbBANp1v0nFUFYM3G0C5XBEN010pwXUt+a1C1sj7B2dFZaYZxjQMsudVg%20FI1RsuicdEbQiXSKNOmCCnBEXglXV1rf8ONkPRyjuYhlWiEQVBUxXQEZIaBqEkXSscUbUb2UedE1%20sLYWz1ddd+jGhN0FAiFTG2oAbIg0kmgyBsRUxsSonOoi1xOKxuKxzOPxscIsFhLMsNppEUVVJfPd%20SVVVV4qvOqqXQKBQVc7Pw48jubQHNyHBUhRrG4nHgTi3QGh/CMkSg0Ji8tk01ZZ7usYk442Ia8UX%20jZ2RYTLnyDSnu0FrEiRIjAx4rQMst8BbbRBFPsJQbqBQKBQKBQKBQKBQKDTLhQ5jCsS2G5DJcVbd%20FDG6clst6CpXF5jGrqxb/fYif/1s01VRSy8GZFiNP6LiEnnFKCTAz8OS53ZwTh5DipQJNgeXyqHF%20RcH8ICVKCzoFAoFAoFAoFBXZHOwYTiRiUn5xoqtwY/pvkPHigpbSn4RKieegjJDzeRXVMd+jImpC%20GLFK8gk5qLr6cBuvNGvlrQWMDGwcewkeEwDDPNUBLKpcrkvMlXtVVvQSaBQKBQKBQKBQKBQKBQKB%20QKCPOx0Kez0ZjIvN80Qk4itrahJOIlx5pxoKwomdxtyhuLlIaJZIkg9MkU7enJL39/I58uglY3O4%20+e6cdsiamNpd6G+PSeBFsvEF5px98N089BYot+yy87UCgUBVtQQshmcfAVsJDi9d5dLEZsVcecXj%207xsNRLy58k7aCB0c/lETqEWGgrzaEhcmGnFOLiKbbXZ73UvnSgscdicdjWlbhsi3r4uucSccVL+k%2044VzNePMloJdAoFAoFAoFAoFAoFAoFAoFAoFAoFBDyWIx2SbEJjAuKC3ac4i4C+UDGxCvuLQQdG4%20MaVxL6XhIqkokotywS3IbILb3mQtK+daCZjsxj8gBIw6vWat1o7iK2+2tr2NpUQk+1xoPc/JwYDa%20HJe6epbNgiKThldPRbBLka8eQotNFaLm4spbpiuGgFx6hoLk00VewF1Ns3T42pfMlBYY3DY/HIax%20m/nnbdeS4qm86qdrjhXIqCbQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQUW8oMU8FPyGjRPgxH3Y%20cwFUHmjBsiHS4NitdOKcl7UoN+BxMJmNHnKiyMg8yCuzn16j5ISalTWvvRuvvRsKdiUFtQKBQKBQ%20KBQKBQKBQKBQKBQKBQKBQKBQKBQKBQVO7v4UzX+gk/4JUEzE6vouJdLL0G+HL4CdlBG3HNykHAz5%20eMaZkZFhkzhsPmjTRuInoCZkooKKvC96mrPdy21vEGbl9xwsMSNH1ImQdmkrDsZ5mRCkR2kZNkzc%200kgyfTsRIq8RK1ak4tR3iXqBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKDm/EPN4rEbJzUzKSm4kb%20ujzPVcKw63QJtsfdIlsnnoN+y9zYDcG3483CTmp8NoRYN9lVUEcAB1DdUTiN+NBcSYseVHcjyWm3%202Hh0PNOAhgYrzEhK6Ki+RaDTFw+KiK2sSGxGVlDFlWWgDQLhITgjpRLIZCilbnRMS+3n9iilAoFA%20oFAoFAoFAoFB5cJRbIhS6iiqieVUSg5TARNz5PBY3JOZ823ZsVmQYhFj6RJ5sTJBuKra69tBYfQm%205P5je/ZYvqUVj6E3J/Mb37LF9SiafQm5P5je/ZYvqUD6E3J/Mb37LF9Sgz9Cbk/mN79li+pRT6E3%20J/Mb37LF9SgfQm5P5je/ZYvqUGPoTcn8xvfssX1KJsPoTcn8xvfssX1KCFnNk5HO4abhsrnHJOOn%20tExJZKLF4gaWWy6OBJzFexeNBH2t4eStrYCHgcJm3Y2Ngh02G+7RVJbrcjMtCajMlUiXtVaC1+hN%20y/zG9+yxfUoH0JuX+Y3v2WL6lBn6E3J/Mb37LF9Sin0JuT+Y3v2WL6lBj6E3J/Mb37LF9SiH0JuT%20+Y3v2WL6lA+hNyfzG9+yxfUoM/Qm5P5je/ZYvqUU+hNyfzG9+yxfUoKzcbO6MRg5mTbzxvOQ21dF%20pyLG0kqLyXSIrx8y0R2CIiJZOCJySgUCgUHh78Sf9FfuVKKjZH8GYD/9bE/wA8lUXVBhb8bURxuN%208VNsygbGU4cKS8+6wEcm3HdKNzzxwOm40JAIuyG9A3XmtSXVs9XvFeK+ycikFBmlGeyCikdiS2bR%20p1HTaa13RRDqm0XTuvpVS8NsXxS2TJ7orU1zRNbZfjuHGkgCtSHegw4Rk2ggDjvoCRWRV91KuU0Z%208U9iPd0UcmgjOssUnGngQhJ5GAc9ME0gbq6AJeBLe3KoXhrgeKuzJbWLcOU5DXLmrUFuWw60RF1T%20aC5KOgdZNrpuvGhZjL/iZtoEgyEf0Y2X1iWdIByO2jTMYpSPN9UB6wEAcCBbfZ4UHgPFTajEVHMo%20+WPkj1lkQzafN1gI6AZm8KNoTYo2+2dyS1i4XoRL3nv7EbXjKrwnLnaAdCCyhKatG+3H6hHZQbFD%20dTiapfklCcpeG3rtjNZF/HYyeEmZHQycbFCS4NuKyZAqoiGIuioKo9v2KYKjC+K218hAjSZLhQHZ%20C2NlwScFnXIdjsdZ1tCbb65sF09RJeppZl+iwZ8QNpvbZd3M3MVcKyqCcnovIqqRCI6W9HULUTgo%20mke2rSd8R5PilsWMctuTk0ZOChrJE23UUVa6fUD3nE2+sCEKcUVePbQ9mZHiVtIIzrjMtXnwEdEb%20putmTjkRya23cxRBUmGSL0uXbxqUnP3V0Lxi2eWHcyeQN/HMR1ZCUT7JkAG9EbmKgm2JIQttOipF%2099KtngSJ/inteFmWoBPK5FUJZSskgl0GShoyRNoWn50l7yI6W7qi8F41BNi+Im0ZOTjYlqaRZKUT%20jYxSZeFwDZJAMXhUE6SoS/Dtfs4KlWRLcjpaKUHP+IKomy8uq8kjl91KDoKBQKBQeH+DLi2v6K8P%20sUFTsn+DMD2/u6Jx4f2AeSlFzQY7Uvz5cqDnQ8PNnAeoccN1JDX5x22oZq5FFtq/Wl6n+z3vCkHi%20F4cbNhyWJMXH9J6NwaVHXbaRcN0RVNdiETdNRReV6FRWfC7bLeXizBbNIEGDFgRMVrPoiMKQUlkz%209O7mkyRUE7pwRaeMMTGfDvZzJwHGscjZ4xsWIhC46io0DvWECVD9MUd9NEK/+1aaNDXhdsZp9h4M%20aqHHcbdaFX31BDYeOQ1cFPSqNuvGQoqW9JaTgtbf+2+zFiNQ3YCvxI4uNx47777rbTbrCxjbbEzJ%20BDpGooKcE5px4008Yw74bbMdbeF/H9cpDb7Ml11583HW5QNtOi44pqZXbYAUuvoolhtTaal5vZW2%20c2827koauuNNiyhA46zqaFwXhbPpEGsRcbEkEr2X3VqUnDbh9pbfw0uRKxkRIzslTVxBI1BOo4rp%206AVVENThqS6Uq6IDXhvsxkmeljlbBlQs0jz/AEzVpxx5pXQ16XFbdeMgU0XSvLklSxdbWNhbTZws%20nDBj/wB3TnhlS2TcdMnHgICEzcI1NVRWg+F2VeyRg/D/AGmcmdK7j0n8irhSyZddb1G9pV00QCFB%20I9A6lTn9lamcYajs+F+xmTaJrGI2LICDbQuvI36LLkdCUNelT6L5hqVL2X3KXnuRrk+FGw5DatOY%200ukQdIgGRJFFBYwxCFdLicDjtiB/GRONXzo3PeGeyHnXXHsajnWF4DbJ19W/0gQR4hb16BM+iCqQ%20oi6k1X1caaja14ebSblxZnclOVEkFMbdceeNSklxV9zUao455CK6olkTgiU1by6JPctQZoOf8QL+%20xeXtz7uXbbyUHQUCgUCgwY6gIeWpFS/u0HL4fH73xmIg41v6McCDHajC6pSEUkZBA1Kllte17Xoi%20XfffxMX5vSkerRTVvv4mL+VI9WiGrffxMX8qR6tA1b7+Ji/lSPVopfffxMX8qR6tA1b7+Ji/lSPV%20oGrffxMX8qR6tENW+/iYv5Uj1aBq338TF/KkerQRspkN8Y/GS55s4xwIjLj5NochFJGgU9KLpW17%20UWNsaRvl+O0+jeLRHQE0TVI+EiL8Wg26t9fExfypHq0DVvr4mL+VI9Wgat9fExfypHq0DVvr4mL+%20VI9Wgxq338TF/KkerRDVvv4mL+VI9Wgat9/ExfypHq0C++/iYv5Uj1aKat9/ExfypHq0ELM4vemX%20xUnGPrjWmpQdM3QV8iFFXiqCqJf7dEdWi0UoFAoFAoFAoFAoFAoFAoFBU7u/hTNf6CT/AIJUEzFf%209Lh/8Bv/AOhKZglUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUFTu3+Fc0n/2En/BKgl4lb4uJ%20y/ENcv6CUEugUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg1PymI4a5Biy2q6dbhCI3XlxVaCtTdmB%20M9DEhZR6FcFIzbj6EKKqXEmxIS4p2LQUHiBh4G+Nj5TAPRZrYz2S7u6TLrZNvt+kyaiSIdkcFLpb%20inu0Efwy21j/AA/2NCwIR5cl1gFdyEoI7hq9Ic4uEgoikqX9EUt71EoOnXdmCAkCRIKKWjqF3lp1%20jSPHiauCIjy7aCxYlx5AqcdwHgRVEibISsqL5lVKDdQKBQKBQKBQKBQKBQKBQKBQKBQKBQaJs6JB%20iuSpbosxmU1OumthFP8AxwslBUtFnssnUFSw+PL3moUKa4PHiqGhAxfzoReXStQSY22MKwaulHSV%20IK2qRKVZDiqlrek6pW96nK1UWiIiJZOVAtxvQKAqIqWXlQVkrbOEkmLqxRZkCqkMiOpR3UVea62l%20Al+zQRXE3DiR6gkWagBxJtUQJoClk9DQiNv2S66VQS85LQWkDIQ58RuXDdR+M7xB0fdsqKnNFFeC%20oqcO2gk0CgUCgUCgUCgUCgUCgUCgUCgUFLkFV/c+NhOt6ooMPzUVbKKvsm0Dd0VOYo6RD50vQXVu%20N6BQct4l5XN4vahysKpjkClwWAVoAM9EiW0y7pRxCC/TMuKpw51LeYev0UOS3hujDZ9jGBHfmE9H%20xwI3MJrS27Pnuxycccis8emAIqoi6bW5c6S9faiFG8YspKlYSKGHVksu0yklSI9cd2SD+kwEm06j%20QHHRCLs1Je3JV89eDs7XYWTyWT2VgcjkyU8lNgR35ZEHSVXTaFXFUEQUH0lX0bVr5cVPiv0v2rda%20ilBSRTWPuyXCabUI0iK3NcVEsPX6hNEvBLXIUG/Hs92gu6BQKBQKBQKBQKBQKBQKBQKBQKCvy+Pf%20lNtuw3Rj5GKXUivmGsOPAmzTgqgY8CsqKnNOKJQaMfuFt14YOQb+jsqqW7o6txNU4amHfRF0V58P%20ST4SJQW2oeHHivJO2gyqee1AoFBiyXS68eNvu0BFG104pz4cefuUwVWQ3Aww8UOGC5DJonCEx8Fe%20V3nOIsjdeZcfIi8qDbiMdIjA7InujIyUpRKS42OlsUH3jTaLddDd+CrxVbqvOgsaBQKBQKBQKBQK%20BQKBQKBQKBQLJ9rlQKDTLhRJkdY8xkJDJe+bcFCFV8tlvQVo7ecjX+jMjJiAqovQMkktJZUugi8h%20kN7fBJKALe62TREODKaFu2pRdjmRovopwV8UGg3Ny89006uOZFz4QhJUh+wRNAq/JSgy7LzqAvSx%207JOfBQ5KiPPtJGjVEt5BWg0KO7XSVEKBDA2/fIjskhd+z3dCFEt5KAe335K/vHJSZAIRKjDRJGbV%20FvYS6OkytftOgsYUCDBYRiGw3HZTkDQoKX8vDtoN9AoFAoFAoFAoFAoFAoFAoFAoFAoFAoFARETl%20woFAoFAoFAoFAoFAoFAoFAoFAoP/2Q==" height="488" width="215" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 1.&nbsp; </span><span class="textfig">Procedure diagram used in pouring analysis of casting metal</span></div>
        <p>The
          development of metals casting technological process in sand molds was 
          monitored in each of its technological steps until reaching the molten 
          metal pouring; in this last step the most important variables were 
          controlled: mold preheating temperature, pouring temperature and molten 
          metal pouring time. Subsequently, the pouring process molten-metal into 
          the sand mold was numerically simulated, taking into account the 
          effective presence of the appropriate geometric conditions of the piece,
          as well as the data collected during metal pouring, all of which 
          allowed performing the constitutive pre-process stage of FEM analysis.</p>
        <p>The
          validation of the results obtained by experimental test and numerical 
          analysis constituted the most significant step of the procedure. The 
          achievement of a FEM analysis model that adequately responds to the 
          molten-metal pouring real behavior and the subsequent geometric 
          characterization of defects as trapped air, cold joints and poorly 
          filled mold gaps, will make possible to carry out future numerical 
          simulations that allow mitigating the aforementioned defects.</p>
        <p>Finally,
          the interpretation of the results of the casting metal pouring process 
          to obtain the bearing support body of the 4 500 lb. harrow, contributed 
          to the technological decisions related to the process. In this stage, 
          all the parameters that intervene in the process must be improved, for 
          which the adjusted model of numerical simulation by the FEM is 
          available.</p>
      </article>
      <article class="section"><a id="id0x8505e00"><!-- named anchor --></a>
        <h4>Piece Service Assignment</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>The
          present investigation was developed in the Agricultural Logistics 
          Company “26 de Julio” in Bayamo Municipality, Granma Province, Cuba. The
          4 500 lb. harrow is intended for soils preparation used for planting 
          agricultural crops of great nutritional importance (<span class="tooltip"><a href="#f2">Figure 2a</a></span>)
          and it is subject to a rigorous exploitation regime due to the ground 
          characteristics (with various obstacles and slopes) where it is 
          generally used.</p>
        <p>The bearing support body (<span class="tooltip"><a href="#f2">Figures 2b</a></span> and <span class="tooltip"><a href="#f2">2c</a></span>)
          has crucial importance in the correct performance of the tillage 
          implement, since it is responsible for supporting the shaft where harrow
          discs are mounted. However, it has been detected that the piece, 
          manufactured in the entity, has presented recurring failures located in 
          the same area. The failure was caused by the geometric discontinuities 
          presence inside the material, associated with the metal casting 
          technological process.</p>
        <div id="f2" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 600 145.151" viewBox="0 0 600 145.151" height="145.151px" width="600px" y="0px" x="0px"  version="1.1">
              <image transform="matrix(0.5877 0 0 0.5877 0 0)" 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/zL2/YH94%20QWbp6xUyieLOT3R28Bc8hBa1/wA46GkocWOo+W42RN6ZMbL/AFgwIqUVEjz3ChipzYdw6jeKh2QS%20PG7h4NSA2fACegMi3/npyQFF5nimUMuVGVOoIa4pyQO4uS4+X+zyEb/eFE0wJtzfEKxU5cVx1G4U%205IiRB+6O3YzZ+SxwfL3F8KJyTB4O7O2mYKOTxyx6ASC+tSTA9HI4JUMJ02nob0TIOf3rxuv+Jj9I%20u3qGlRJMMRPcPBgqDnQ+r8vrGtRyQ4serPCyhlcFTqCD1qZRBy2VjJ+aRV1tqbUkHYkjIBDAg9DS%20SJE5s3EhKiWVULfl3G16SSjqLJglXdHIHXzFJDE8vkMLDiMuTMsMY6s2gpIO48rHlAMbhgwupHiK%20SS1B79RDe28XJAA+JpJEClSAoCG70i97s7nogCTJx2Wlh19UDjSostCauGfM/IdtZmPi40nG78hJ%20V/aBiAVYda5faNXeSNj4vnWZka+46lQ96e2yJR2/D5qN6ofc09RNR7Q3I7OwM36ZlTFJBPWNbG/z%20p7ZfHVTqRcfa/eGTle/i8e261v2hAFqssZ0WvUluN7b5zEgkYYoWRm/aa31+Ao8ZzNz0F37e5zKD%20B4NlxfUW1+FRwIVURp4LloQfSSw6jXpTgXaTKry3b/Oe+xihZlbwN9K2TKcCFftHuqaT048g/Tar%20KyDVhz/kDvUhGGHIQuthfX50bRCq+5M/urvvJx1xW40hFFgQpvpWcIsqHUPY/edhswn1NiCD1q0o%20niH+Qe4jLtmhdHB1UgnU1HIsqE1D2Z3JjII2h1H5fSTes7KWTwQ4PZ/c4f0w3LAdB1pxJ4ISz/tb%203RyWN6+PlE66xuoAW3xq9dCjopFMb7e96YeIEfGCKo18zaqcC7SZ2vZ3PPGGWJ0BHrBF9fnRojgj%20odg92uB7cBYaHpUKpKpUJ/tz3kYjE+MQZB0t4VKUB1qNuL+03eOB7hMf7F9XRtAaWFaokR9ueacA%20thhvIVCknjVEbN9qefXkVl2D3JCNsWp0HhVpJ0J9vtR3M6Bo8SKMnQakH+eo4lXAyi+yferymZpD%20dddtzb9FaMifUXy/s53XPjNEyBY5PzMuh0rNIs+Icf8AYLubDlTLiYb1F1S9r1d6oiak9F9pe7GT%20WSOORupJ0F6zWMiakPkfw886MoSjKRmY72YDQG9aS4E1OM37P91Sll+s9yw26KRpVFJZcTvt37Pd%201cXyMPKLtknxD+xjbUE1aSONS+53a3fvNQCDKGPDuvYkXCkjqKji2V0KlD/DbmPmPNn5m0bt25LW%20PjVyJRe0+23HY2EkQiLPGoUSWFtKydByQ1j7FDy7Gx1VP/tF61CxluSFZPtn24XBzJDEOoq6qUdh%20w32Y7RzEEok2bhYNe1xV1QjmRWX9g+3IkYDk50i/1LE/zVDxybV8prYiZPtPwsbWhzs+YJot9tv5%20qo6ImvluZYvD2FxWOwWTHnnNurAXP8lFUzvmkeQ9h9tz+ibjpPhe1XVSnuE3jfaXthogxxIhfqrL%20diPKrcSHkYkPtD21jZIycbjFjlGu5HANW4lHcRyftB2dyeUZ+Uxi03Qm5Nh5VHEchOT7E/bVZLnF%20Yr1Bv/RSBzF4/tL9tePPvRQEOnRra3qYHIfQcF2jjKoRWZnOh2i/81VhEyxTJ7Z4iVS0UY3DUM3j%20TihyY2j7ewbbp4o2A6KovajqOYpi9t4BMjxxJ6tAALVCRHJge2sRBeXYE8RYE1MDm0Ms9OK43Gkk%20lYMqKWDhQDp4dKQQrNmect9zGjBTjMW7kas+tqpa6R10wNrUrmL3TIvNLzHK4wnMsftOiabV8xWb%20cs0eNpaGl4X7py8WPKxoojFILq7kAj4EVokn0OZ5LLSSC7wycOTBXGRYZGaQbljNzYVW+xr46beo%205mh7Wl7cmx2hSKcxWUqmu62mtVWRQWePJynoZ5DgQLETIfbVNC0l7H5CoVOvQ3tfobh/C37I/wAz%20rAhWIHC2udSx/wAReujGjj8nobxWpynzV/Gdf2O0iDZgeQt/+1vUNgxn7Rc3Lg998eANJiUYkj9Y%20WFZWXYvB9YRyvBmOwAYXswGnU9axjlWGIMr+4kLJ3DJKoBjkGjeBPjf41z0USoOvBk1S6FRycYW2%20IwHuC6jxvV0u51e5KZX5YZ44WWUXMOrW/Nu6Xq1t4KU1nQr3JM74zqNFB3FBoL/CtcekGGV6DDCj%20McW2NSZJDr8BWt2c9axqTWEi+2WGjXsB42rJl7CWXMjZBaTytYDr862qtDJs4XIaF13m46rbpbyq%20YkqSfEZ4iyRJ7xgPUW6g+FrVZOCLKdOpJchBjS8jABNqwMhLXLbjre/xqylmU6dz6H4l437dwI13%20b1hS8nyUVyZMXK/zHVjmNCC7+QthRSOigWt7h1Bt00rldfmZvieqfQx3l3xWxJcNYnPIO273yy7Q%20hOgt1r0MF9IRy+QuTkjsbK5JyuPIA0GMPaZAQL20ArX4HKtVoP8Aj+Nn/egxni3SFPcEcRAATWyt%208BSW0VjTRNtbdxvBLIcubGIjlUr6LggAX6LfxpBZ0hRqvUZ81jPhcfJGP1jdiTe3wqLuVuXpvP2+%20JV45LIF6r+Y31/CiuzTQsvZLqJZlOut2Pjt8hWORJWNsctQW7DITJDX2qrBiw6geYrUwtDWpK8gM%20cQQZmIQYy1zE+tmB6/I1dNtR0OWBjx/P83gZ0/7slXGbJG2Q2NgpGtrdKn5YJ5dF95IYi5kgM0xE%20ke71SnUBieo+deXka5R3Pa8dcafKWziAsEO1GDB2DPIdSBe9h86WUar7T1MrzZepL4QmfLnfHHrI%2008LL5V1U0olY5L1+YYcxHMuG8LoQsmpb41rWZLX48SsviHMw/XIxkhe0cZ8VFX+441WUbX9nyn+W%20J1TcVTMdQX1JtFFS25ti2LzUGgUB8XI308qOoJdfyPfUnyqk6mqWhfIOfxZMJU03PCQT/rf1a69O%20Om5yKrV56GOZbw/vxotfdmcqo16k1jrBruWv2RBkpg+0u2wuD1JIvXHmt951UrBZYcbj3wAZvSuO%20wvILkq/6pFvAV5FnDhfb0Oyre76Fe5TkcGVGjQe7Ju1dj0sf6a6MNO6aZT3HuVvISf6m6jdC41S9%20rfKuxPSOpi4bI+dUWU7gddBrr6alLTTciOx5jukWTc22HUnwufCtGQ2TYRJVAuVB1uCa57VaNpXT%20UUhiZTKWBdEsQCdASbH8KlS+u5rWleS0kV9mNnULcoWvpcAfCslbjPcvS3br+RceL7sy8bj5eN9k%20Rb09Dr1HxJ8TXXiyawceSimWQ+Mf20jSMGkY+pzrTJdyMSUMg+ZmEnMLGp9UI1sdfnWtrGdq/MaF%2023yHHx8PCJctUdfzqzdD4Vm6uZ2J5RuWePheVmx4nw95ib1uUuAy+dWhQ0tDB6NSRmf2F3Hj8fm5%20zKVESNJt6ME6k3qnt+phfHyct6/lBinJwxLIXZTcsbsT1BOoreuxs1DI6GNI+QxGsfRPGbKbNtLD%20S5qyLVep9RYUu/DhkswjMSiKMn4ak1XCtYf3k5Wogq75Se7m4/uWZt4aNbhra2/T41nmbVm+h24b%20/L3EuO7CGTx0GRO7EnqqGwXT0j8DWb3hnQsa2Lzwvc/D8NxkWDm5jS5EJMZ3ncbqOgI8Kq7JI57+%20G7Oa7Dhu6OG5BCHY7r7xrqq/GrvIii8BrqSmH3JgfSxoJGaKM7oiDqR0salZNCz8G6fQrn75PPd4%20PgybWw0a0Qb9XTx+NTWzb9H+XwJeNVU+hL5fcg4fDklxY1McIKCwsDr4jzqbX37Il4E2uW5W877i%20jmfdwc7jo5sNLNKHtqttba9ao8q2YXiJODvj/ulhqj4kMXsrpFBf/h6WFVWZbE38ZLXqWbj5cyTO%20wRNIpV5oXR00v6gSLfGru2vdMo1VVfwNAroPPCgGnLor8Tmox2q0Eqk+QKEUBm2P25wqNt9uSYt+%20ZtbVSBIrj9l8MrNJBhsrN1Y3/ppAk9XszjhIHN7qb2Yi1RBPIXPa/GM5Mjqqt0UW0qUhyZxF21wW%20NIZPfaR+hVmFv5KmCOTFv3Pw27eIE3mjQ5MVXjuL3iSRUFutxUcRyYnK/bCWdY4nB67VBJqeIlnc%20WJ2zmIZFwlKqfFQDTiJYueI4BUFsWNR1FwKcRyYl+7uPs3toig9LAVHESJHicNlt7ns2/qhetIJ5%20MbT8Fxj9Z2aXxcaXqIJkWj4rhoQCV3M2jM1iTUwhyZ3Jh8JdQY9/ib1OglnUUXAq90hAYeBoRLHQ%20GDKpW1k8dbVEAbnE4cEsxUDptZr3/TSEJOF4niGAKRAqT+W/jUwOTHX0uyyxQIE86QOTOGx4QWcx%203fxF/CpgnkIZOZhxFY5YJHU+SEgfOoaEieNFBK94kkjBN9uyw/lpA5MkGw8SH9o6qJeivtuaQJOU%20gechi9gOmlqQJHYx81lO1R8NKQJEZIJx6itm8R1pAk4lXLuSdoUDQW1pAkTEWUR+qb9NKiCTuPFy%20h6WdSfhUwTyFBiTCMm9/NbVHESLw4cdlJBbzHhUKpDYrLirK6qIyB5jpVoIkaT8TKu5y8hjGjJ/T%20RomRwuHEYSjSFlYWuRUQJOBx+MqKkS7nGhJuAaQRyPJeJjkkJkx1bb4EGkEyOl46Db64AyW9IUHS%201WIOcjBxpIbeuM9AF8f01AKt3hm/5d7Zn5WHFfKMBAaLoQp6tUNFq6sZdn91QdxcGvJRQiJg21k/%20MQR51VMm1YZNsVvv9wDS9gPE1JUWgjfQspsbXI8amSBSVAhsE3E6i99KSIGOUmaf+jxjXVm8qhki%20UfHZ5AkmkLk/q3FSJJCOFpIDGwEPhfQk0KiX7ugU3sSb+QoSLWijTbe4P6hFCBjIqhSu0bSblz/y%20UBD57YyPZVbd4hTaoZI0LyNHcxhgSCoYkt/JUAg++MTLzeBy8bDx2OQ6X9INjbqKmC9LJMx/j9ns%20vDIojmT0kNoQ3jeuSycnp0vK0E2xpMiRcaMe5Kx2gCpQdjRX4/F4TsuR5VV5oEuGB1Dt4VtQ4Hab%20lV7PjTKjkzphvIay/CufyMj6HqeNVbkpzPN4WFEABvmP5Yfj8arjxdWTky9EVpcb6vNjyebkOPhy%20ElUGl7eFq6a3nQ5MtLJSz6H+wedx08PMY+BDDFFjDF1h6tu96xb/AJta4zhyrY1mtDI+b/4yfa+m%207V9wbhfOsB1/9GowtzCOx4OFl5rFmd3hmgmVrg2FtwqkF1t3PrPfvEWRHJvhljUIw8TbWprTRkqT%20P/uXC65WIwW0bJYlvE28K5s9F03NcNYfcz2VnSZQjAbRbXqPgaxO6rG2QxIYvq+227x3eIqFuWdZ%200KnlBXjI19Rv/rVurao5bU0OEx/cyEih0IW4c+NWbaKaTA4tkwJZmsfzb/gPKlbSylquEIe4FeTe%20Sxe2o87Vo2ZpHM3rICg3WwJ06GrV0Ia0EopdkhbRbdD4i1SyHsiTfNeQ+6X2sEs0h1IAFTVwYuNl%20ofSnYGU2d2jxmQjFwF9sn4KAK5c9osdGH9od8ww/utmCegG1/JibC1Y8bNy+hvijTuYhl8XxGZ3L%20Di8ll/u6Ig+/kNfabD0qbA+NdmCWtNzHzIViDnx8CPLyIMWQySQTuEcflaEflPzq2TPx21b2Nfp/%2003J5N+KhVWrJTgc/jcXknfJyZosQptfJjOqk+HQ1zUw3sk7Np+h7F/qPi+Lpgp7llu7CsuNHLM0e%20I4OzW79WP+i1R/EiODi32/MrX65TIoz4k6xuuhD90tJFiiBoykSG6EdL/CpxZp0souY+d9JpSnvY%20Hzxt6+nxKlcpdQbi/SunU8VruWLsSUy8pkIDcbCR8LW6VW609TSln0L9isqZKlhuQkBkPl4io6EN%20D/P5Liv3jLCsBx4ZY9G62YC3h510KUtDkuomNj3juRxcLgshhx/1D5hKNkMt9qrddKMj0O+Ey4pO%20MnhjTZALCP8A2z/pNeZmqlfTc9nA3wn7fZE3gSZf0iRIoGUpUMFB6A1S90pnqWeNPb8e5acGGSCb%20ZvuzKHdj111sa68LTxo87Kps+I252NpYH9yTYh/s3HgP9Fb44RXJtqQGBJjqssigzNj6vJ4KOgtf%20wJrV17nL0Nd+0GXJldtZMsiCNjmONg6D9lFVbKDXC9C8VBqFAfEjTlhbdYJqpP5jWa/IvZ/iLjlH%20jjx5VJNnCtt0/TepKvUqGTyy8d3vizzqJIop1d4zr8atZhLU0TLwoc3MGdAWMcrKyW6kEa/orgvZ%20pdzsxIlI3YTDHhOzGAtIH8z4muZ43Zy0bVu6/mUznIopOUnERVA2g2XFyulzXTi+Xczu+QxyFkWA%20oTuttsfE+da139CjiCOybE2UXQ2sT1BHUVKRCaGUi7iSRtXqVPw6GpmNgiwcfI0+KpiIL9CfC461%20jkcGuJKCSgERjB3WYH9oh6keH8tZX7x0OqqXGX9vicSZCxllLkMCC4Hx0v8AKoj06DJK9CZygizQ%20CIko8QPwB+FW8az+Bj5KTgYfViGVXMexyP2inU2v0Fq6WtWuncrSsLV/L/Ug+RyYcfnMjKmU7UX1%20DxCafyVeq6GFiLzJ+GzsmXJgzGSGYXaMk+kDQkVZV1KyfTX2E+50PP4cvAuQ0nGRgRuBqUA8aspe%20pz2qX3vjkIx2vySEMBJjyKGHmRUtFUlJ8hcyg90abr218fnUqsFm9SKCn6rFuekyBlOo9TaGo0LS%20fTHH7mx8eIr/AMCMKPA2HX/RVKQpl9Ta0wn0KdncXzTd35csGNIcIQL7mSSNkdgb/j51F1+CnU2w%203qnFoLVx3JYScIrw5AmaKMi40jb066HW9VVbR8dzotkr/uKBNJxTv775BVn9RT+ob9KwvRttQdFc%201FWGyX4fGyeSR24/EbIRXs0i9Pm3wqnC2i/Xt2L/AMurjVMmMiPuHCjIg4mVwBdmFtv+6OtdFaw9%20jit5FHD/AO427QycuTnXM2OIOS2kyq4Nw3kbeFXXKsLci1qkn3F273pl8VDj4GI88ty8rEjVrmx1%20PS1RekuIIXlVrHRIo3bva/e3PPyeNlr+6o8BWLtPcXcdACPOqrCk4bIyeVHwKpjHuiDJMWVhG3vW%20aUkEbFNr6HxqjxxqjWud2r3n8TZuG7gmyOQ7eix1LN9VjxzOegT3VBH6KtSymPVGN9E36fqbfXWe%20cFAI5wY4WQFF2Mb2HmdpoCoOnI7wDEQLdUGn42qCopHBmSDrqeouaABxbMpMgsf9YkUgIG4uM/nG%20nwNIJGs3B4Di7blPwNSiGerxnHKoHqNtNSaMI7PHYziwAA8iTUEikXHYUS+iNL/KgD6MDRrbibqo%200qQcPhLf9of93yoBF/oohqDp89aECA+kZjIsbFfG9/5KiCTqOKBz6VdVvcnbSCRaHDxZpGUhkEZ6%20HxqeKIkfQYeHb8ykn8obTWogSdjDEbgGNGF77tKQSdt9MobdjpYdL6XqYAiuDwc53zYauSfM/wBF%20TKA/jgwYx+yiUKoso62qJBwGRSTtUJ122oDx5kb/AIa/A2oBJ9xuT+XxU1AE5CGtc9PygUACEldN%20fEa3NAd/T5Hp9JJI0oDsQ5K6FyPLWpBx9Ll2NmvbxoDiWHIjAdiSp63FQScb496gaAigAs7ltvh0%20oBCFOQnkfX2lXoT40Ae3yizFhMtrWNx1FQB3FLyO1v2iqBpYaWFJJgWjaf2y0kwuw86EQefUSNYg%20KQNL+JqRApHKF9W5QCNbnpUShBzPymFGD789wupC/wA1Q2WVZIiXvbi8QsT75UX3Ls0A86jmT7bO%20uI774HlZlhxZLuNBvFjf8alWDxtErzmNx+d2/wAjh5DqI54HRj+F6NkV0Zk32I4j3OI5KKWYxIk5%20CDwOtRVGmXcv3Idth1JXM9tPELpp+NIM0ecdNhxquOuX75HpFzf+UUkND6OFSCqyEk9bi9qEHiia%20EMr3ZTqNLUA1nnkRx7cJcn+SkkCSyZ5O5oQV8uhqJJFEM+u+Fj/LrQCA95mLFGuOoIsKiSRs2NKT%20+zRgPAE1Mgbz4HJW3GNSfBv9NCBsYMhAWMN5F/qi4vUkM5E/IgESYjbCOt6SCBftXiJ8p8nK4QCW%20RrlwbFh8aruXrdoVj7d7cik3rxTRTDQOo6VKSDu2Lcl21hZfFTQzMBFIpBDenaPPWpKVcMx7Agyu%20JyJ+G4hznzTS2iZBe3gLfGsr1UyelivZLXYunB/Z7uNZFzeTxTJO/qCEg2v51ldXZdeRjrqWflPt%20a+VhIrQ4/wBRbV57naP9UAitqY1VHDl8p2foWb7HdiZHav77M2VHkHNOMVjiBAj9r3vPz9ytaoyv%20fkanVyh81/xm39ntOxAP/aPX/wB1ox1PmeDKlx5I54SfcHgPIVW0BSfXP2+z25Ds/j8qRmXdGq7W%20/wBQDSsXbX4Gz1I77nYQl4mHKiQ7UkN7fm1t0+FVun95OGs20Mzn2h4mK72+P5qwa6Ho0fUhuUj2%205G5S229m/wBU+YqaLoRZ6kDmJIHcNaM31XwC1roZ2GqSuJUYEXHh5VaIMB5yOWGRdo0FhvXoR+NR%20iqMjfURRDsXQHab3Pj8qvMmUCOQFUk21JBs3j8qtUhwNnI3Ar8wPjV+hm0SvDTwOk2LM6RhlLFn/%20AFiB+UfOpT1M7rU+jfs1mxR9k44KlQskiqD4C9j/AMlef5VXa2h04auNSZ7txI5+NkWMksnqQn9Y%20Hp+ip9t1Us0xW1PnfviOY5EUexN5Prc3uSK3xXVauxObFbJZVX9zIi8WMEimDRmRd8luri2i/gay%20w43ltzey2PX+pZ14mBeLijm9bv8AoNo8uEIQ0ojQ6lAD1+Nd8NI+bjUJubmUO8WSSp1dz0Pw6VGq%20tqQ6Qh1n9zY2Zh4m1W3H0zR+Xx1rk8jC2p6o9v6T9RWK/C2uO+lkVfkYWxcplI/ZNqjeBHkK08bI%20rV9TL6r4TwZo/teqZJdgzW7hSO4BdT+OvSrX1ODHZrQ1OEouTGzruUN6h8KjoQ9/UXyocqDJORHC%20CjA+nq5H81a0toc2Za7ircryY45ceCdjFDuYwWGm7Ur0/TV4T22M4fUS44TS8cUEe1pJQ278b/yV%2052bS/wAD2cKTpKL/ANtAQ5ECysJGOgY1xeTXlXQ0+Z0a6jh5WOVmlvQA5Ww6aHS1en46/wAaPPvX%20XYjO4wJuJ9l3ManVJD5mt6V1MbrRJkDjZTLxqwbRLDG3tyFPG3jVzDU2z7QxLH2zkBQwQ5jlA/W3%20tRVBtTYu9C4UB8Ku62DD1Aend+t+FZou/XU4Z2kxmhB2lfUp+NS1BCfcqvdDe1zEGRL+QspZj+sA%20LVNdUJSZqva3IQTYqosgEIUSRuPzJtGoHxNedmxz0lHXVvYe5+OctX9ljvGvuX/lNZrKqSoNPa57%20MqubNjObRttywQJD/X26GtlVvXoVV0lBHZKpJvlLBClt176VunGhmpZGzllYlgRf1X+B6fpqZlCI%20GshkYBrg36E9ADRb6kaNSSXB5ClpIVvYekN8vGq3rJeuhMpdALMbqPzeNY8YUQbq3F+p2fXCCj+h%20rXl/XbXofjWUQtDa7+XQmp0VIceS+y/5N36wt42qMFk+skeRWKoh8lpHa6BQPzPboR5ium10t9EV%20pgd78VLjYleTwexs7gFmzMl4eYnhKFU0B1/K1xV/5GOIT2OxfQfJdoehmEHaXK2ey7YlDPG+1rGx%200J+NRXzKN9iMn/HfIqpUWNc/hw5Pju1szkuU5ib2ZJx7UMT/AJnJFtLfKuml620R4/leJlxaWUeh%20vvcvcUGRwGbi5EIjM+K7xt4AMtx+m9a2pByK2u58t8yh3EABhqL+Xl+mq6wT1InCikm5nBiUEM88%20SkDy3AG1V6mkwj6bkiWKWCJFKtBGod/PT0g1nbRmldVC/Mi+5eekwOJlwJJhAMq5bd+XXw861rZb%20mVknqtkY1y03cGNifRcbO+fLKxZIYz6I18ze3Wtaw3JRtvroVaXnefwcwYudAy5B0WEAk3/Cpd31%206iZ6n0h/D/xHc8Mc3I5rCPByUH+HYHde991ZWt0KxBtACH1ADXxtVCCMHbXDDk35AQKMyQeqS2pF%20IRfm4JMKqkALaw0NCkkZznB4fNcdJg5DGNJvzvHo1unWpkstGYX9wPtjzHCNNlYWZLJhlbJ0uBbx%200qt11R14rzqMvt5NOOR4THysn27chjHa3VmEy7V0/rVzUXzfedOVpVZ9NV2nmBQHE7iOCRyLhFLE%20fIXoCLTlI2UkRix8zQgajPYy2RAT4EChBxktlH1bDe3S+lAIHHy3QEAAnxJoDlsLLOgaNh/ta0A1%20aKeKRg4G3wtUMCZ/aECI+seY1vQk9ix873LNISPIrb+WgJI8e7kMQNBobm9SDhsd3/OoAHQ63oBE%202DkFNzD52qAdRxhl0h+ZtpQkVTHlC6RAqP1ibVJAfTTE3XYltTc3FCR4mHCUDSvGCvSxvQgTlixi%20rH3gGHQgUJEkx4JLAsHY6EW61AE8jHkgW4G0eV6hgYySZG4BXKr4AGoJSHaZl09V2sOg8xSSYOHy%20g/5FINtQaSEg3nbZmIci/SqwyYO4F1G0Fy3japSIYqIZY5CZNE/VAqxAsjbmsGc28hUkHQUeMjqR%20/WFAO41kI2pLuY9T5Cgkbz+7FdGcsreFQBk4BcMq3HielRJJ3GI1VlAJvQHK4+4ksdPAdKCD32I1%20Ftx08hqKkkSmBCXiYq3iSL3qAROW/KDfsce2WGx+hA+VVZZIcRYkkiBjPISRqelQScvwe+/uTSbf%20gahVHI7j4TDQ3Llzp1NTxHI+d/uT3Jz2P3zmcTiSf4UtYAkgAWqsHVjUo54bhe6PqYJY5VihZh7k%20qNqFPUio5Gjqmjae4u4MPhOwZIxkjIyBCIEd2/aMX/WNW6HJx1OftmcLD7YxychFnySZX2kHVtda%20lEX1ZVPu13xy/C8oVws22MIb3FrXNVcm+KiaKh9se+e6OS7qxcZ5fTMSVEi2BBF70ktai4m5nI7h%20DMbY+0HU3tpUwzk0F/oeSyl3vMsQ6Db6tKQRKHGLxhxmLRyhmP5r+NW4lZQplT7bEr08VtQCT8rG%20dqWO4dB/poSJw5t2Yezrfx8aSVHeJnY0rNH7RRgejVKYgXH0hcbx6b9D4VJBw0mAHKR3YnqR4VMA%20TedNwUKSp+VQDmSMP6RsFje5tQDPk8vG47FkysoxxwoLljYUCrOhj/cfdPNd5ch+5+GQx4l7M6C1%20/ixHhVHbsd1MSopZbe1Pt/h8DjBgfd5BtZZmW9j5LRUk58uZ2emxPzPlxED32Hw1vUxBg2INPm/m%20aZih/rVJBbuxNxOcxYMG9q3/AI9WRKLXViT5p/jP/wCj9p/PkPl/6LUMHy+zegjxsNT1qJJWp9T/%20AGJ5GbkOw4gupw3ZLnoALD+Ws8rSSUGkz8S290bJuEnRvXcbiPK/gKw4NFq6Mx76eGOJ/cFgT6be%20dZOd2ehjtVuFuR00AO5l9T2I2jqKg20epS8+OX3hu/smPoC/0Xrer/E5XUawBjKADYA7rHxrSuxz%20W3O83K3OI/b2LH1v41bGUtJwJ95DoLhBoD1+dOI5HmSbncLEPYg/KrIN6DSVzsvqB0qWzNicE+yV%20Gax2nr51MKSlqn0d9h+WZ+1cmN2LyQylt+lgrt0NZZMcs0xtTqXznnSbiZnRSY7LtY6fP8K566PU%201223ML+4mNAro4AeVV3bfJf1bVjZwo7v7SfR/R8VUrZ7/tovullBx8h5CEd1DnUsNdPIXr1MeOE4%206fkfO+RmeW7vZbnbZ0ADCJQTexduhPwrWqX92xyRqe+5inHmyBHdYz6wOp+IqzrMarXX/QiD1o0a%20ESQhZYZPUF8R4WFqzgsomOow5eP6jDI2/tMbp5leuvxrgj28vpY+odv5fhT/AH4/0IvtfMOH3FgT%20Mw2iQJI3hqb2rsPmEjZsokSMsZG3Rtw/KQRfSs6lrJbkllPkRx4s8ShS+kh1ICjS5+NWxN2nsUzL%20Q4WWeSEtx4BZ22bx0LMba1tuczXUTxFyt02PkKS6su8j8vXWvOy/u3PY8ezdZXoXLtaLJmyFXaCs%20Ju269gp6fjXF5FWl8fszptZRoTS4TNJmsrWAY2P4+Nen47Sokjy7r5m5khefVf3PLDKzBgAVZbdC%20emtdCewuor8CvcGiYi+6GF72dG6WHU/OrHAjc/tVnpncBlSxqVhXNdIgf6oiiP8ATVZk3xuUXOho%20FAfA8OSQWLNcg9R0A86WpJKcHiZQ94HdZdtwfA69RVYhQS9Rp3jw5aOJwd8ZHj1F9b0r2ItpqTfZ%20ymPgVEkjhhfaw/q+RrLqaPYkxyLY2KUR/U1xc9LHwPzq2TGiMd3EdCKyXCgysQGuPy/GqVr0NHqN%203ln9SyAHeNCOpHhUcUSp6iM7b8d1bUgKL+VvCodVGhadZIvIkYIHAO38tvAVMTsQz3j5ts+4ghr7%20fjYedWjSSvWC2YM2Ou7JcF1I6n9W/QVy3r3Z344+MI43WjCF9kkhsdvTz0qFVxqRMKH1JfIy4YsO%20OIKZpgNAvUfE1ycmnxr1R7PhfTfeXO7ilevqR2JiTZnIRIyG7N6lHX5H4VusXNqXJvl+r+z/AI/G%20qqrv1LrzvEcYeHWNsRHXFHuKLG7MPH5V3pKq02SPnM/kZb2fJtv1IXH+5GevHrjJjxK0am5UeANg%20pvVleHqk9DOuW9XM6k3xXZeByeBBysLeznyXdHP5A99L1zPxdJro5PY8b64/2ZovT13JhO4spRJx%20nOL7OYqFMeQ32Si1vSavhzW5Rfcp5/0ylsTzeNquq7Ga83GwdxYl9xJJ8r13W1Uo+ZSh6kNwMJbu%20fj0L+k5URuPD1iqLWDR6bn0rns45IANujQABD+XcfE1yWsk+xtV1+8Ycp2R/nR/pZcr6NsX8zr8d%20NK2p+plaESHF/ZHiOIwmTBzHmzpLAzzWsNdegq60M3LLFx32v7UxZI58mIZOYmryOAfV42qWxDLD%20jthYjMuMixR31QaCjUbjknodnncQbhu1Ua/OohkaDnFzYchFdGGo6X1vRoQd+4SwDrY9QPjUFuPY%207JYEX0JGnlehUbcnx+NyWDPgZK3jnQofxHUVKZNW1qjCeS7A5/tzvjtxoITlcY3LYbe+mvtoMhLl%20vkKosesnXXMmnPY+hq1OUKARzRuw51HjG4/8U0BVljliuWSwHj+aoKC8ObHEoO3Y56t4CpRIucg5%20IH7YaeIFACOpba7AqNL+dAeyS8emqyIhHVibAGhKRXOQ7x7Zj+o+rz7Ni/mCC4PyqjyV2NFis9RT%20jsvjOQxkzMDM92CUblZSNw+YqZSKujXQ8PNY2RkPjYuVvlh/tFPW9TyQ9txJJ4cueykCcBT59aSV%20gUmhzke7T3XS1vChIj9WYiNbuP1zqD+FVAvDmNICBKF+NAN5vfYlBNfxoDyJpolJllUxjRgf9FJJ%20BcrANwfX8QLUkiCv8t3twHFiRsidQsZ9QVgbfA0bL1o2REvffL5w9zhYFeJv7OQa1TkzTgkLcfz3%20eUrMuXAjgeLHbrSWRxRLQZWcZF95Y0J6ru/mqZZEIklnhDgXG4j1KD40KCyZ2AjWdhv8r1IG2XPj%20tuaPIEbHpqDUMlEerTbQF5Da/wCsd4qFJYcxzFYyX5JXY+BYCpHEXTmsSJQfrUDDyYUTI4jhe6uN%20Nt+dCWPhoTVuRHBiZ714eG5GbCNdSCKckT7dux5L3vwSqGnzYlDi67j1qOSHt27CLd+9ot/aZ0Sr%20a1lNOSJ9qw1m+4HZoP7Pk0XzpyRPtWGz/cvs6G1+QEn9FRJPtMb533O4CXHc8XOcjJQbivSw8zVX%20cvTBrqR2L92sIzRLkTpZrAi3iapzOj+MoJLL+6fbeOwjmuD1UldCPhVldM5vYYy/75e2AxCs7W6A%20LU8kFgYf99PbvRY5GPypzRK8dsav95OFWQFMWQkm7m1OaLfxmYj31zEHI93ZPKqpigmNxu0Iqjsb%20VUIlOI7pbjePBh/bM/qUE6UTKsjx3/yncGU/HjGhZkbRZDYE/CtFXqYvJ0LJxb98YcXsxYkUWP1G%20031+FTBZMhc7mMnmeQfC5PDJyIWCi4sHt8+oqjNaNPQmsUcpj83DzEOKEmx1EcESkKqqBawFZuxs%20sdeMFyg7159wHeBIz+sjEGnNmS8eknj/AHB7ihBH7Nb/AJdpBp7tuxb+NToMn747qlDMJ4kJ6XNq%20tyKWwVQ94j7kmNQnKIrzKbe4jafoq/KTJ4V0LJjfcPtkxlpchUY/qkXpKKeywi724DLnjgx+TWKZ%203CgEaEnQVMopbE0XOLjc6EKHmSUkdRa/zqyMgmw5g2sgtbp1qQJxtHERtjDG+poBxujfQxAjr8aQ%20QRfO8ngcPgtmZiiNBfat9WPkKPQtWjs4RkWZN3N9w+Z+lxVeHjY29QF9qr5n41m7N6I7lSuKvzbm%20ndu9p8f27grj4kBEhH7adh6nb51dUg48mS1tyTZ/XZjtUjrVjI4kxeMdQGmO4+AFyKECb8XiOAsU%20jMhHiCKQCwdn4KYiZSo11b27DxFt3896lIlFiqST5q/jO/se0z//ALDT/qtQwfLpC9CSBbU1BKZ9%20C/wscjHPgcvxjNZhZg3ha5rPNXqaJmw5nE5E+DPCpA91D7d+jbddazeZQXlTsYpmIIpp42Xa6MQy%20jXaRXJWGpOzHeY1Ixscy9GKrJcbjob2qycbnWkVTPx3iRo2F9jlVbx22vpVlcwtXoQsRByGF9pv/%20AM34V0JqJOVrU8yMaRZDqdo118avW2plekansSu40W6jVrePwq0oojnJKFRYEJawU1LfcltrXqMJ%20pBogFiNQD1qdikdRB3IB1CnqB46dakhm9/w2ZUUmJyMchvqhKfq9T/LVbv5XBbHP9ps/NhJOLnAV%20RDCu+yam5868nFVu+ux01+VppHzv3XlDkMrKlYeiJNiDwJW9608Wrtdtr4H0H1CfH8OmPa1tX95n%20eOPcndG9MaJuZh/NXo42fM5XocLjHIjDohKX0QVq7Nsz4QtzyVJo2Vo7pJGP2kZ/WTz+dVXYmFCJ%20LjYXu6KNuPJ61Xw3dK0W0djKz6DB3ROdMUjHZkL7bX8SfGuXzZdZ6o9z6Bmqs3tP9t1BXZUkw8wl%20f+DJcj9br1NXo5SZ5nk4uGS1X0Zt+JKuRh40sY3B0UkjoCAKqmZOraROZ8s2JwEedBbdEGV76kXO%20mlMZOTVFSbuOeSVJFUQ6X9tOhv1at3bTUwWNFl7f3Zcc8ySXO3dY9SQK87O/ml9T0cFWlo5Ll2bL%20KJUDozk9QngPjWWWqtUtZuWvt95N5U7nLmEgCICLAeK30vXZ41G6byceWJGHORQS4TBbmM+PgK3p%20oVytxDEcXDxOX4huNx4Y4pMRfcnziSNwt4/OranLMqEX77Juzdq5SEKEizpEiCG42iGK3X51LNKb%20GgVBcKA/PlcXkmezYTm5textb41ok3sU5DiHB5W+uLK4P5AV6is3TQurIvUnauJyXZ0EmSj4+XFM%20qzs+g9sgmqWmsGlIiRSHjsbE46XHiQFVA9Z/WFqwV/mNWkloV7LZEZoT1BBjZugHjauhmC0ZHSyh%20Vs9mDH0gdaq6l0euhKLY+hfzDyv0/RVHoXrqIZBCqXMwkQAgoepPh+FZyzTj+JFZZQIpP5m6j/w8%20qsVtoxDHcrNbfcGwD/AedaVS1Zm32LJx86iFlY2UH0k1leuso3wXi2p1OinRSGYG7XvuJrleZJKf%209T1fp3g+9kl6UW/YmsXDj/dyzJuMkg1P6oHw+FZYaRqzr+q+bbMljxv/AB07dfUme0PpTzJIAeVj%20aEHp8zXdjq2/1PIyaKGtF+XwOPuD3ZkcVny8LkLsjyIyxX9bb00+FXexxpqSpRzcMuJ+Ri7arGfy%2038/O1VpTWXt1Luyehe/tx3K/IcmcNdMPEgYRqvgxsbH4VvyexlC6Fs7rwY87hJIpfS6XaJz+qevX%20ras8uKt6Nde52eH59/Gyct6f3LuZ1jcd9dIMOdguXGpDHwYH8pFUw52/ke9ep2fWPDpFc+Ff4r/q%20R+BxT8Z31xmO7sw95LsLa3YaH5V0bOGeHutDeuSWKPOkS99VKqPHXWufKoRtjbZL9vWx+ZWORAiy%20qHtroD03VfDbkjHJWHpqXVnRWKrqrWv/AMlbwYypOJDIrExn0n8wPW3haiLWXUjp5I72ewLHW3gf%20I0cmTqR/JLjmBveYJuuQ3xt4VnAbKbw/JZoiiEMzYm99kbsegv1HWoVvm0NKuZjY1rHAWJFY75Co%203k/Krky2KektcqVYdT4D40JOi0MbX8bXJoV1aOI1x2kVyVLXFh1sfDrU6iR5UkhQEd3JJJH27ykk%20R2yphztG3kwiYg/pqLOEWopaMAfn+8HBWPKIQ+O4f6a5ffR2e1TsNpOf7s1Vsw6dV3Cnupj2qjU9%20y91btgzpAfg4AqyyIe1USPO9yuf+nSkeNpKe4h7S6EBz+X3BmRqZuSnixOhKuQGqeZf2D399cdjc%20V9NkTghh6Ge+9j+NctlNjVJIkuAnzcHjvcjleN5jeNUJFkPS9Xls0VEyydsT52JzWI7Lv99trX/1%20vE1pjmSuenymuyNCbJHc+ZHT+SulnjhFi5sgsm7b+NSCvcv3JwfFZDQZuekcy9Yr6j5iqsuqN7EX%20kfcftOOLcM4O/wDVSqtwXWFshuT+62I0bfRzRoxHoLk/y6Vm8jnY1XjqNWVtu/ualIbJ5WEkagIh%20tbyvR5LF1hqLRd7czIhXHzRqLb9jEi/lpVOdjT2aGacwmZHymTFJKWGWS7O1wGJ8bGrq/cj29dCx%20dqZHc/H4Dpi5LJCTrtF9acifbXVEy/J9yyxL7udIG6jS2tJZPGnYTabuNiC+fL8BcD9FzSWQq17H%20Dz80Bul5ScX8dw0/lpLHGvYZz8scfWTlsh28gb/00lkqq7DSTnw3p+syW8jutTUlJLocHmIhbdk5%20H/PoTK7BLzcCtuMszny3GkMjkuxweWx3PqaW3XRjSCJnoKYXOYOI7uiO8jaBnYkj5VW1ZCRz9TxQ%20JnaF5GY7ihc2vVEmachbN5nD5Eo02PYxjaihiAAKKrTIEVzePuF+kBv4ljU6oqeyZOCgN8RTrr6j%20RWbLQAz8AobYcYt01NJZPEUxeVTGPuwY6xyHQkeIqNyeLR4ee3nXHhDA3vt1pxLJs9l5vLlUIxjZ%20F/IpQG3yquxbhJ5HyGoDCP8ACMCkmlMKOpsibYGikRG8tgqEzT+MiJzOR5CO37dbH+qAKGV8SRW+%20bmzMiYDSUsNNwrSpz3r2F1lkxsDHUi7bDdV+dXgxtoiugzR5skihlkJ3C2hrooziutTS+ze9+Vwc%20ONc4nJx76btXA+dVbNa7F/TK4Hn4FkXa0oHXQSLVG0XSZAZnCyLOxwpmydupiN9wrK1UdmK/ch5W%20lRisxZGX9U3BqkG0VYlGxdwSSR5VJCqOXEErhAxX4UTZe1asQmXHV/aUFiOpq2pnatTxApceiy+V%20CEkOuPgh/emEVUljkRggg9NwqUVzRB9NzY7JINmRGsS/q310roR5DTOky0UEmeJjf8ulJIhin12I%20SbGMnxAIpIhkX3B3nxXBcfJmz7CVFkQEElvIUkvTG7ODI8VO5PuTzhyZmaLjImtcaJGvko8TWTfL%20Q7Xxwr/yNj4DCwODw48Dj4SkS/nksLsfNjWlVBwXu7OWS/1QmWzr0+QNWkoxJsfGe+70/Ai9SQIS%20wY0PqjdAw1tYCgEpeYCWCqpNtSaSCR7Zy3yWyma2hS1v96iYROVJY+av4zyPpu0/Ek8h/wDC1DJP%20lkA72sTuX8wboRRohmsfw2ct9L36cZmGzMjK66flBOgqmVTUsnD1PqL9uvuIX6hlQ+QIsPxrgrWv%20Isu8GIczBNhcrlLLZ7ysjKdCwHjV7JHbhv2IPJkZG2robkp8BaqWR11ZXOWMi7izD22/K36xPy8q%20hd+v9Cz4xuV/CjBzxGzbg3VzoL+d63baWhwuJHvJoIYkhkFzH+t531qMergpfQh4mVyJYydOlvIV%201qTDQMohw+3QEfy1K2DI2WZ2Q2Bv+XUVHxKQIPIf1RYKLG/X41O5Bs38MPIk8zyOAdu2SPclz4qC%20azybF6s3XnJMmHispibBYmLMOn5TXIlVJtnf49Pcy1qu5g2fA44lpB+SYmVWGt91Z+G9Xbuex9du%20rZeGvGiMwnaaDMmZVJic2kP4+Fd1bnz16NosXEyRBbrquyykir1ZS+0dJGvLKZ2RVB99dGsNb1De%20pDrpJJJxWVgY0ceQvt2W9vEj4V1zx16mDb5SmVXuJyudFkopVYyGv5D4Vz3iyOnDkeO6fVMb9wxg%20ze+ukcqhrHx0Fc3iv5Y7Hrf8gxr3VdbWRqHZmYM7tfGmttYAg/7ptV7KLHkLYtns/UdszobgAFhf%20ppfpRuLIKIclL+hDwbvFdfK1q6pMGoZZu2IclMHeCjh21QGzWB+FeZnhPU9LAp+4ufD4eQ+c6Rt9%20PEVUrr0P6wrK1vlLuk6rcnWYPI6khgg2W/2dLmu3wbTTc48tdZ7jXLwYpohE0ltxAS38grpcGGRS%20tSt8rxOdx+RMQshLKBNGl/UAfADwomjlsmjVfscE/wAp5ZVSu7PkLKeoPsw1axpj2NDqpcKAxTG4%20ZV3D20UXs3pB08xpXZxSPP8Adms9x9j8GnvAFVLjVvStreXSocQW5NMpPdmRkzSSRKBH7DhTCRYS%20D4WrgyNbHfjmJK3lx5MQZnhCFUsQL7deh18qpCRorvoU/OhYOfQShO5Seo860nQq0xjJHMn7MH0n%20U/jUNmig9jkEgtKhun5SOht4Gq2XUlMaTNKxLSL6ifTfSw+FUgu2myPzBulXcvo1t5i3jV0UYzS6%20knTzQnoRVkkmZ2Ublk7SkGZyaYoBOxbv5DTrV61USV5OVBMPDgfvB4PeV5C1o4r6lfP5VxYMfO9m%209abSfV+f5VvE8euGv/uX+az/AKE63uQ8NIkAa3RwACAfjWGSv+Rnj4724KCL4h+TzMOObCkXH2zC%20JsttAg69a9LFia3OPyb/ADR+RHfet0k5njhBkfXTY0ISTIWxViTfUips0lBm5bKdiwcllQ7seJiE%20Fkc32/EUTnqLvTU0X7B5qwd3z8dmY5aPNQhsg9IQAAxb4Uo1syuRNI1nnzhS8VnSYU/vY9pESRdV%20O24OvlW7xNapGau3uZhyMsyriZcbMHjsHVQPyra5J/mrh8ms/NVTaT6P6L5iTt4+T9t0+PoxLOyI%20pe6OEzVJdDKhAOmoI8q2pfkpR5PlYL4bPHbQ2fknDZjyqNodAbjUD51z3K44HvG5qjOwTIjbIxqz%206btOvyq+JQZ5HuaLi5MM6X9sgH8reJ+PyrotWDmVhaUwvE4UgECynxqCUUHvLI5vgeKmzp2jyITp%20FtJ3XqlklJeleXxMvh7/AO5DKRkSLkKSSIW6BT5WFZPNL1N/4/yiPB8xw0PNx5edLNBCrb3hP9n+%20FzVqtPUyvjsnBuGL3Zw+RjpLizHLVrD9lY7dPGtqmNkS9pmCESFVtuv4n4VYJnQyXlVr+HUedqhE%20NycYvu/VoSdsZdbKfA38KiGSmTtSXCgIbvVQ3ZvPKb2bjssG2h1geotsWp+5HyZ9FEP1pbf7bf6a%205uCPQg8j47EF2f3W+bt/ppwRDTGbcfD7hLe5tB0G9v8ATRVREMa5UeMsqCL3FudTvbp+mjqi1dyV%205nmcHJ4iHDg/4P5iRbWs0tTd2GWPFg5aRHKhGQyW9sv1U1OzJSTLlw6KwjEq+lQSLfDoKrBskW/t%20ThZOR5IZGS5jxYDfyv8ACtcddZObysqVYNHGTi4aLHAyiLrckE10OyPHhydT9wTlV2tZbaWIqOXq%20W4s+dPuhx+a3emZOkbzRzBXVlBI6a1i3rud2FaalTbCz7XGNIPP0mnJG0nIwppIyVlC7eoIOh+NT%20JCUij5mXg4e5ZlnkB2rDsuT8qpZSXWnQlcHn8sQIjxsjMfUVBFhXHkx36M3q6dh5k8nHMqlsdp5F%200Dulzasq48j3Zpyp2Gq8uqye2JvpmI1QhtP0VvXFYr7lUNuRmyGWIY+VJmTM12VLgKPhW6qZWidi%20R/dvLTRRuBJI5GqsSLVPIroJydu89IlhHYDwLUVxZEbkdpc9uv7Kn/eF6vzMjle1udDD9mB5+oXo%20W5Cp7T5p9AEv4XOtERIrF2RzxB3bFvrqatyHEWHYnMnUzRD4E1HInidp2Hyu4q2RCCdb3NRyEDiP%20sLkGXac/HX9NJB2v2/zUN5OSxwPIXB/lqORMCo7Hi/M/JxAjyqvJiEdv2djKQX5RNenSpJQn/lHi%20ibnlF+NiKEydDtTgho3LEfLbUQRJ7D2fwDSBU5QuzdB6b1JOw8HbfbUT7JeR2uuhBsCKzZr7h3/l%20vtWd9sWeWkAvZbX0qNSHlYzk4ztNSQeTZraGogj3WMpeI7MKktkyOfPWnIrNmMMjG7RgIdN0lhb1%201olJSzaKrzJiyZD9E3souijU6VsoMGmyCl47ILiT6n1L42qysY2oybwM6NIEgyH9Q/KwGlQyUoJC%20DLnx5BJBIUYahlNqguXft7v1UAj5JNeizoNfxqGy6UlkyjxGeiZKY4zV8WS1x86QmTLR5LgYWPif%20Uw8cZPExCwYfpqrRoshXZu8ODgkKycPIrg632g/y00Q1Zx/nvhQDs4q3z21MleLBe+sC1141B+io%205Fljb6neL9wMJs1I/okVSfzqBdT50dkLYmSc/e/OQzAtAkkD/lyA7EW+OulR7ox+NLGmP9xp5sp8%20aVVQ/qSAkjd8ahZDS/ipaCWf3t3NhDe8Ebxf/aozEVdXMLYoInku/ORmx/8AFY8TxsdAbn+enuIL%20E1sXbsH7rcTBhx4GXj/SKugeLRT8TUq6OfNhs9TT8LkMbNQZGHkGaN/AMD+mtVqcrTW5KRRzON1r%20FegB6ipgozyW7XB3Bh4X/wBFAM5zIy+ldzHQk0JG6QlbM8TfMGhBZO0Gv9X+zMY/Z9db/mqyJRYq%20kk+af40NMXtTxP8A2hYf9VoD5abxP9ZRceVvOoJLV9q+Qk4zvzi81b7Q4VvIh/T/AE0a6Ez0Psmf%20JkkyWWIFdd4BHVT4muXJRVLKWZ53pw4n5WUj0SyAureYrmd3Ox04rODPcpJFLLMCXT0dLG48aszu%20o5XoVjnUIN7dNGe//wBGlIKZGQODJHFnxlzaPd6z1N/K1bWm2pju5ZI9wBZoQ8UoESn8x8ajDuZZ%20kmQ0cUaR7kfQmwXwJrodupnwG8rC5Qm7j420+NWnqZ2biBqcbJnsI0Otyx8NOlQ2Ql1Q8h7cycja%20Z5BGPE/LpVHkSL1xGrfw/cbFxXepjEt2nia24DxWqO/Kpa1eKRsn3EmbD7bmjkN3yZFiRb2JBax/%20nrz7pqvdtns/Q8fLyOT2qmZZ3LhjHwo4WQIFjCrY6GwrpwVdbJGfm3921n1kyhvbXNmhnI9qS6/E%20MPKunGtzz7NcR9wkUMC+zkozR/mjYXvY+FbqqOWY3+8dzSvFPswsb4tkTXUAfjetaqNTNWnRnuTl%20zZYEcjmZWF3lHX5AeVZ3tHxNsWJp69CB7piQzsRcqi6Hp/JWdXJOdRGg0y1ORwsct7siFNR8a5cX%20y5Gj3/qL9zw8eT/boXf7aNv7bUEjcLg69NT4Vtf9x4Vf2mg4oifisiKxBFjqbX062qt1DJWqK/iY%20L+5LISdvUoR1ArqqpOa8zqS/b2plZU2qhBIrzfK/cep4f7S5cXkv9QGi01Xff4+A+VY5Kvi0xZ6w%20SA9tJskkdWOvlr4V2eH/AO2jnyPZLsNOYOM2IqzO0MbMt2X81wQa7U30OXKvkgdRxRT5KkuZYtto%20mPV9OjeRqVovU5Fqy/fa3EbF4LLVkMbPmyOysLamKMf0VXU1xvQuNC4UBl0Eyg7itnIvZuo+Yrva%20TZ50R166/wCvYfNIgxMghgDsJj8x86xuoJUqydv9JMt5OcNmqtgZUuFYnQAnUn415r+Zuf8Aueso%20gRTj4MjkEfNnMkMqlbC1yvQ2Fct87rVuNjStJ6EV3pHw0fHRY2KFh9pionPVtx6VGJ2b5Tv0NuKS%20ZnuQdwUNd2jbVulxf4V21bMJTOSivuYXs1gbeFT0KLcRzEePbGSGIGhqpeCOki3sSToq3dRrc/8A%20JSSYGEgU6m58B5D41qn2MHsTXZuO5GRk7vUzmKNh4W8B8azz5HWjS3Z6v0PxVkzc2vlxrkN+TzJY%20uVK7yHh9BYAbuvQ1tSnCvxOL6j5PvZ7X7su/G50v7pETAOzt69TpcfzVwZqzfUv4+RKkLcsUnH9u%20jtleLhyNjzxkTRaAlifz36ivQrkrw037nNLdpj7ygZ3ambFIy4+UmQgFl3nQfC9Y8U9ZNZ4vU7j4%20jkYkjQOqoSN4Xw+NSkUbTJXhOxZsnIKfWnDxW1fabEg9QW661elf7myclZqaeIuM4/gH43FmT6eG%20JgLte5I1JNb2fHQ56YW339DNDkpJLCgf0lyoXwIvY/hVMcuvpJo7urV1/aM8gCPuLjscsY4kyU2A%20/wCu46VxYaut7V6fofRfXF7uLH5C15KG/gbjkRlMsLZ9iqtgRrr41TK9Z+32R4uOukCkl8eeGznc%20bEk/1T0/Gr4XLIyV0aZccDlpTGqDdIV/syB0X416TonqeZZuSWOZZ0Tozasf6q+BPwNZ8TSuvxKX%2093Z5pOExsdfUHk9Q8rDr8q4/IukdnirkzLExYXZJCbWbeFOhOlttefazX22PTSWnVHOdg48tkYjT%20UN5/AVfHmejMr4q21GeDyfLdv5RyuPl9mUnVPzIR+NduO86HFkxwtTXO0PudxvNYzJyEbQ58Q3e2%20L+u3iK35amFsa6EpynfeHj43uY8R9yT8ofSxGl6t8TKBnxXfr5WbgwTIBPPmY0QIJsVeQKf56VX3%20lao1OhqFAQ/eWJl5naHOYmGwXLyOPyosZj0EjwOqE/7xqGtCauHJ8ur9qPu9tNs6IAf7NZe2dP8A%20JEYvtT9053aL94xgp1uAKngH5B3J9lPuifU3JRWv10pwKPySj949rd1duZ0ePl8is83WQR67B8ar%20ojSuRshc9gqbjyMk0xFwiC2vxqso3GMPIdwRlWklYRKb2OmlTCZVWcml9pZ3OHKTIcluIZbybxbb%20p+resm0jpWRxoWTK+7uRCPocPFCQRfktoW+JqZk53jb1Ylg/cPn86T9li+gfnYn0gfOocFlhO+b+%2052VgKscUXuMfzsSbfhWdFLJthgZ8b3hznKkyJiRJAv555LkAVZ1SCo2R/cH3NzMSYY+LBEygW9xl%206/Kr0UlclXUo0vcOY0suQEF5W3MF6XPwrXYz5MV4/n+Rx1EwjRrtpvF7A1WEb1bgnY+7OUksqrAp%20Ot7VQ0omxLI7s5qEFlkSx00WrJFbuCAzuS5LLdsreDKfS1hbSrzBg22OOP5HmMLHkyI5THIbBTa9%20V0NatpD/AB+7+5rWOa1vKwqNBuezd0dxGJz9W5IqYRS0pDEdw87Nt3ZT3vV3RIyrZsfx53OSLf6t%202/GsnY6a4WzkZHLB7NkyC+vWo5olYhZeRzQ3qyZLDr6jVeRoqpEhxRy+V5XGwYJpCZGBkIY6KNSa%20q20iWkhfvjmWj5j6fGdlhiURqVJ126E6UxuSVTQZ9qvnch3BiRGST2Q2+ViTbauutWdjN1hnXcef%20LJzmUqyssZY7QDpaiehfjIyh3te8zE+Gpo7ErEh7Bx5miLNM3pFySTWbuXWNBjY+OWKqxYjwJqHd%20luCFmhwo1LzE6DoD41CsxxRG4uYE5jCkiJCiVbi/hetaszyVXQl+7MTMi7iy3MN0l2ugJt1FGTjG%20va8fIwdxQyyoFjOjC/6pqHYji5HXP4cfH8xJCqD25D7kZ+Da1k5ZNYgRumzW1jVIZbQbTQxS6aX8%20qsmyHVMaLjQhiNnzq3JhUQzzcFRYrYA9a2rZmGXGhOLATobEnWp5MosaHMSbBqAV8RU8mT7aFRot%2016eA8qnco1A947luQwZ1fEmaM+KjofwqSEXjhu/IZiIeQHtOdPcHQ1KsQ6j/AJvC43PiW+F9Sr/l%20niIuL+NS6pkpwVDl+w+Rx4zNg/t4iLmM/nHwrN0Na5Cl5Us0ErxurJIuhQg6VCqRa6OOMy3TNQuC%20CTpcEfz1F66E4supb4uanx5QEAaJ9JYjqpFZY2a3fYP3Jx2RJ9Zx7OJ/zNi31H+z51o0ia3fU6wu%20ThWdogWjmOjRy6ofgQahF7VTEuV4uPPQriqIMg6iNvyMf9U1atZOa7aIZcDlOMk9nkYGiJ1D9VN/%20I1NqwRWyZJcZ3Ry/FZCvhZLRC/5b+k/hU0sUyUTNL7Z+8kk7rj8ou1hYe+vT8a19w474X0NHweSg%205BVlhlDxvruBq6aZztNbkmIh7Z3sUt+XUa1JBHZPIwRKd7HeNAOtCCb7D5D6z64g3VPat+O//RUo%20lFsqxJ81/wAZ5H0vagtqTn6+Q/w16A+WTGFKhbnqNehHxNEC0du4hgyMSci0aSI3kbhgRUtosu59%20g4cpy+Pw80aGSFNrA6XGpBNZ3csstp+8ge/3eKXGyI09TJcgi3zrzb44tJtRSZfyqHJLTrdVckqS%20LXqzZ6GOirWEyl82PcjMhBsrX9OvhTG9X6k3to1+JXCHklRioUlruK2VoOSwrzcgeURqfRcbbdBp%20WmJIyyNsZwtGuP7anx0Y9b/KrupnyYrBjxmXcV3M38tS7BVH0SyKugAHyt0rN2NeOmgsFnAuQSx1%20K+Qqsou5WhbPtNNkR9+4LSRk7w4FyQBYaG9RkajQolZs2f7kyjJTisA3eWbJa4todpB/N4VwvJqk%20+/6HvfQatVyX7VKR3/BtR4xp7RKoOt7dda6Fb5jzJdp7mNyQq2ROrC2twx69a6Uzm0g7gE8ZunqJ%20OgJ8K3VznspHUb5Eh1awI9SXuB8b1W1zSuNbPaR2wVY5FQAMWtc+m2nQVk9epoo67kHz6kyENpda%200rojnyuRLATfwUwNri5F9OngK5sqjNX1PocH+T6a1/ssWz7aOg4N0I9G+w09Wt63v+48Ck8TQOMC%20HGySVuiro17m1ulVs23C2Jq4Uddxrht7voXRi3UjTaPC9duLH8k9jkzOLerFeIn9ifKQ2uzCwOlw%20p8BXmeVX5j0/Dt8pcu3ommyFBAj3eoW9XxrlyTxZtZJ7klKJ5ppyBZVYqrbfEHWvQ8JRjh6HLmp8%20w2z4opMa0g3EdPnXS2cuWVWRiY5ceJTEze2p9xgvqILafhVuLa06nG2al9r58ifgcl8iQSv9W43j%20xHtx1DRtjWhb6guFAYvi8nHvFrbHO64N7jp4+FdqfY89a67/APUcNyKnEmhdreklWOhPzpdp19S9%20KpWXoULlDNDmsXTY0qkJN1Vr15FatPuepyezHuDjTTOs0y7VuPSPC361cuSz+2xpVtlO72CzyzyK%20ymKFlFx0J+Fa+NR1lkXfJFLx5JYXIj/aK4O64v18q67P8SldoYusqqNv5Rrvv4+QrNIaCGT9NKun%20pNvH+aoLELlFgQUOxRo5Ph5VdVkq2M8hSFJJ9IB1Hiatvt1M24LL2WyxcaA63UlpFLaXBGh+dZXi%20+eleiPo/DrbB4F8i/ucFVzsp35LJkck3k3HTW17V1/HofL6QW6HmMaDGG8llsP2g6/K1cuXE29Do%20xZFVajtO6OMijVxjM7E2LEm9vlWF8TcnUvIUzG4nN3Zh5EZSPFlDKbKdpsavWjShFXmUz+ImO6MU%20srexLHN12gE9NOhq1qNdSVlhQezd1xKuwxyINbWJ9THpWaxvuPcXYjcruoE+23uLINCVYkWPgda0%20rXQo7IlMbMvFAVJurK0bAX8bkGurCo07nHli2nQk+YWSTk+KnFvqjkwlUXVbBh1Nc3lfLlUftW59%20L9L/AM/hZMcfs1RvnI+9HnY8sthJJjrvC62svT8axyz03/oeLhULca5kayYSTx6CMsWv1uR0Hyq2%20BQTlvNtSQ7f5LbjxLuBkUmyNoSSOvyr1cSVqnm3WpKZWZKYxvmJRbbjYD1X6AjqKm1eyJrMSV3ve%20c5ZSOTd6RYWH6leX5tW4g9Dw2vz2/wBSjvCkYcFSg/4Nhu2t8b+Nq87daHoapwm9zjJxJJMVHV/X%20GPcS4sNnT9N6tXRv1Kuq6EXl4xnxw7C0g1auul3MHPfHO4wxpZcXIhyY/wBm8J3br9bGunkcjUGz%20cP8Aurlu3RPlRe5LkjaFTrfpWqX5HNdQxlLwEfGdxcAuGjqn12KZ1I3AXmW2p+FWrTTTYimmhtVQ%20aBQDfkf/AOH5X/4T/wDzTQFBaKd2uoYp5HQVUiDz2cgS3UDYOvnQhiqSOyllBHmp61AKb3t2d2zk%204uZnZmMwy50/tlbobaGs8iUG2KzmDC+T7ZWKRIMKFpshhYyAfl+JNYJno7IU4ftjBx8lfr8g52UN%20fZH9mD8T41W94RFKuzLTmyqMYhnHSyIuigDwAFc6s2d9KqqK5h9vTSZYyuQJixmP7OEfnYf0Ctuc%20IytWWSvL5kWGsEMUZXHY2SOPrf8A1vOqVcmvBJSdz8LhZyQ5Oaxj8RjfrNbz8qtXQpa/LRHeRkKs%20SwoBDAoskKaD8arZybYsaW5nPfEz/WIIV9Kj1ECujxzh8+ymERfD5DSB43+YreyOWliYdymOYypA%20HTSs4NleENo+XwksNy7hp11pwI905k5fFsV3gg6mtFUzvkkU47KhyC6xDfY+GtRYtjeg85DI9vCa%20NlK211FZwbO8IY4WSZI7qLg+NW4GXuoWxOVxZpvpxq5O3XQX+JqVUj3ESqcPlDEbLPtLGtydzgGw%208hWjTMuakZw8y0kZWBbKvVqyeKdTpr5UKBNeTmkkAKPuPQkEXqvtyT7/AHJOXj5vpjkTyCIAXCkX%20NWWIzebUs32/xJsPicnnHQq894cU+JHiwrHIzXH8zGaxc19RIZYWaFiSGZQdPmaxk7+OhZu08dcX%20A5DOdLPb2kUgAgnxFNTDK0UrH4SXne6JsZchcYAn9o2ov5V002OTJkaZYOT+27cXx0+Z+9FleBC5%20iCnW3hV+CZkvIZnkXduSkL3UhRpUPAi9fJZI8E/Pcqjy8ZhGdlOovaq+yjX32RfIc/yXuyRS4zLM%20jFHTWwIqyxIzfkM4xOUb3cfdFIMkSKWsPSATU2okilczbiDTe8VkyIuM5AyFWlhVX0Lajzrnak7c%20V4InFzFjnSRmd2XyQiqcYNHeR334uVmdt4XK4MTNk47mJ47erYfG1aUg5cny7FR4V+XyMtUzoJUh%20tqQp0rVVrJl7loHHJY3OHKK8biztAOjFDqam1KlVkucZfH9xx4nuJizGc9VCG1K1qS8thx2329zX%20KSEZ+7FWM3IkUjcPIVFrVTJXKy1Ec3t3uOPkZYYoXaBW9MiglSPnV06Gb5IOU4LmzjRrh48hyAfX%20cWBFTyoUfLoRqcH3cpBMTCx86o2ma15dSb43iu5pL/VYgG38rgi5HypbYtXcWljkQskqlXHUGs1o%20aMe8R3DyfGuPYlJiH5o2/LVpKQRud9+OWhyZIo8JCEYqGJ62rVVbMbZUnBO9i/dPluZ5VcduOxVj%20c/tGaNGY/iQaiz4j9xfO4MODlYRFLhwgbrqURUK/EFQKzvlTRNMdlqQOb2PEzK2DIYyuj79QaxS7%20HZTJG55D2RkIRIuSBIv5WW4INQ5LvImOsvtFMuH/ABBiGWOk6gi/+0BU1bMnkgbp2VlqArZw9pei%20gVbUe6upIYfbzxocfMmXNwj/AMGQEkX8jVqzJheHsROT9tuMknaSDJeGMm6xWvatGuxXmK4XYeHi%20uWGQ0l+oIqHSSVlgn+GwZuLn34uQ4jP5oSfSatWrqUulctOFzGNIwXLdo28GDXFaI5b44JeLiYch%20TIkgfcOu4GrQZFm7H4xsIZtyLSe1ZR4bd/8ApqUSi01Yk+av4z2Axu1Ljx5A7vl9Np+NIEwz5ehT%203MmJTcBjdR50Skla7l/xMTZHGu3dZQV8ALVPFhWW0an0t2fM+Z2TgzL6mhRUcAWAsB4VjbR6GmNu%20zgbfcLEaPhcfKWQsoOrN1BOhGtY5IZvV9F3My5lUaAJAjFol6KSRf4iuaT0aV001M/zUyxI5mQx6%20WKnQWv0t51bTYrrGpFy40r/2CXO7V/6v+mp5Iy9vUWj4TNnUM63K/muNpJ8wKlXgi2Jsdx9uhI9z%20WQtqVIudKn3HMkPEqi0fEqdIgLW/Ne5Wrp6EcZUroyQwOBjCbsl9xILIOnSqO7NMeFNEpBwiO941%20BIW9208OlZcjdYqlo7O4qKPm8GcxmKxIM1rqPkfjVFZyy+alVTsy99zqh724SIqSg3nzXVRrXNer%20dkdf09R4WV9SqfcfHZcrJUWZQzFLaAA/zmupPU8vBrjn0MQmj25EjObgEhfl8a7epzW1rqEB2urk%20FhbxNr/hV2Y+g7SQ3Gly+oFra/0iqsutPQXQXLsb6i/S+vnb+iqvQvWskfy0UT5UBIJ3jVa3xvRn%20NkUnnGxJFjSoygllNvEBvAfOuXy389e57/0ebeHlS+JO/bxFXiXZSSRIbr1N7mtL/uPEo/lL/wAX%20OsaygjczIeguB8xU3nZbkYzzjorFiwF1cXbws2vSuvFaFr9mceesORTBjgfLnYkMGO24H5T4a153%20lP5z0vEr8k9i5cFjzpkxBGtYAXte4FcmaeMo3bSJJnUHI2XVSx+V7616PiV+TXc5fIfzQR2ZGXxy%208jgKG0I8q6Dlvs0hm/JYCSxYED3cgOzHo1/AmrKemxySax9vMaODhpzGntibJaUre4uY0Hp+GlQ4%206G1C0VBcKA+V4ObytqvG2w2uxI6/G3hXW7J/cc6pGg7/AH/kL+zab3VkHpBADW8zT+2Pt8CHXrH3%20ke3OSyZQxjEXdPUHboPgK8q1pnsd/twTP1n1WMMeN/ZkttfXTaeuvnWNaWdp6Glmqoq/NYvso+O1%20mhZSJSNTr42rqdWY0sikPEiSsMZW2qdPHUdDRGiXUcFNwUuNzEHcbeNVbRDQyz09pQznTqoHQ/jR%20BaEbPGWCkuAG9QuOnjY1daDQjMtvTIWIUG9h4a1KeqMrLRll7dkbH4MRX9RTc1xcdOm4/lrDxl/k%20tb7vgfR/VP8AH4WKn+7UpuY/7d3K3cvvspv1Nv0V2WbWnc+YnUsuTE30qEm4kAKttA/kqrZKQQQq%20yFQDcD02F6xcwXruPsZVBBVRst6hfXdVGbaIcS4yb/eCAzW2n8fCoRLGU+MRdtoKA6DqRV+UkVfQ%20r2cpEtwPVfy8DVk5gzaalE5DlBYoLArtZBsHU/Gt8erM7ExPyIXPwVNiwkDA31FiDpXN5+tZ6o9/%20/jOSMlq/7qv9D6EjC5UeLIXEe7HjJLG5JK6da5LWaqrM4HXja1Xrr2FZsSSHgpZ5TYu5CjzAPgK3%20xuTK9UmROBlM+OR/Z3cjQeoKOg+FenicI87NXXQl4M6VYgkjCUA+lSNAPOosp3/XU2x/tJzt7luP%205Wefj8iNJJYTZTYbtvkfKue1a20stSyVq/Mit9/8BjY2arRgpHKu5Ao0D3/l0rhzYYekf6Hf493d%20T17kLDC/tL7ijcV/LbS3kPOuJ1lwtGdFU3CIvOw4Y2LFVSM+Jb1H5LWuKzjYrlTa03K3MsAtHs0v%20uUGvSVX+RxX7GpfaNDnYUiOfVhOGjUaqR1OtXT1OfJWdWX7K4iGTNwmX0vHkRTFr3vtcNatk9Dne%206LTVDYKAju5ciTG7c5XIjUtJDh5EiKOpKRMQP5KAwU/cjuB12xYDsB4X1qgGM33F7iYEjAIPQa9a%20CBs3f/duwL7Gwk22gXNTKJVZHR5Ln8zF9zkbyj9THUW/TXLlynXhwwQ+dg8pMGKRe2h6ouh/GuaW%20zrSRGp2/nRssixEO2ny+JqGmzRWVR43H5mIv7KD6ifr7rflX5CppSCls0sSiwO4p5rmFLt1d/AVL%20qbrMiVHbGShjaNI5Jxq07mwB/wBVarW0Gd7t6SNcvtvlTKZF2s5HqN+tX5T0FLcRhkdr85LHtbaP%20IjU0UF7eQxvm9iZ+TxsmHG6I0lt8rj1XrorkSOG9HZy2Ne3ftRHx2WcnPyRlFfyQoLD8TUXzN7Cm%20KNyR7g+30vIypJiSJiQKLbLXJ+dVWRml0V2D7NsmUZDmBydbbNBWnumCxD2L7RshO/Ltu8BH4fOp%2093Qn2V3HfF/anHwpS0OU29zre1hWbyM0rVLqWqDtHihAceSFJXKlWlexOvjWLtaZNIr1ZCj7RcAC%206rlzpuvorgAX8qsvIsuhm8VX1DC+zHbmLKJVyZCx/rODen8i3YLDUksv7d8TKghkyDsPgWFS/Juy%20PYqecb9su28GdZxIrCM3CMwIJ+OtUtntEFvbqSXKdtcFn+2J2jQQ6xhSq2J+VKWsiWkyNyOye1p0%20McuQCp6j3K1WaxT20SQwOCjwocIZSDHxxtjQONKz4yzat1UQl4rtcqqy5A06Deae2W/kSOIT21iY%207Y0WRGIidzKWvc1biU9zUbxQ9oJke9F7fvE3LKdb1oqszs1I5zeT7bliMOTIhVtCrk6io4MLiR7Q%209islvpcfaPJalpkShXC5XtHBbbhmKAnwjFqh1ZrKEm5Lsx5WYLE0nVzt8fjSHBDskdY/L9nsze3D%20GzWubIL6VVpl3EHf+b+2l9Gnp0ClL2/TRVCTQk3e3a4HqQjy/ZircURyg8b7g9tflCSEeQjFqe2i%20JkSP3A7fQ6QOf/Jip4Iq5OZPuNxAHox5NdD6QKnigkzxu/sV0vHiSEeJNVhIusdmNH7433K8eSB8%20f+Sq6FvZshjN3uzXU4jIR4FqvCKcWM/87TgkDFIt5mq8SHoIjvORnJ+lv/vVbjBVyOD3XyLANFjq%20nwvc0dy6xOBnl89kZo2SYSe4NDKOtG1BKpYb7AUPg1vy1lJLroUnJ7Pz2meTT1MTXRXKoOZ4G3JY%20+zsTkuGyDPGlplHpJFxVbXk2x4mXRu7u43UtvQEDXSs1dGq8djOXvXuMarMtvMCtUzG1YOF7y7je%206/UWPyqZKcRI90dxyGwytPE1EpFlRs6/zF3Da4zDp1FOUkPEJt3Hz7A2y2FqlMjgcv3H3BsBOW1h%2041KZV1gRfuLm2N/rH3eNulSQeR83zTMb5kpUdbGpbIgTl5LlAGP1stz5mhEF++1vcGbiQZZysozq%205VUSRr287VNTmypSbp9uOaHJNySqQVgEFra23e54/wC7WiM0XWpJPmz+MwD6btS4ub8hYeH/AKNT%200B808TjmTlILHqR1+HhUoh7Gu4HE7grsAL6aG4+VarYpa2uhs/2rWSLhsjCc7lRiwW/QHS1cvl7q%20FBphjoSPemEsnb0kIO9V1sfVsb4muZy6s7cf75MywcE/VQAxks42ygN1/wBauVrVo9SuSK8l1Hnc%20H25HMQxQRlUkQ+4zKPzDp4VpXVwttjDJn5sOD+zXHrBeWZw5a5vfUeVLQjF5EviSsn2owIljeWUg%20HTeLk7ajHq4DzW07nMX2r4y0rSO0jdQLGwT/AGq7lgrEpyYWzvqTGP8AartWMB0R2iZb+4CSCfHS%20uTK3VwVV29Rb/u24OOQyJGZVsCL9AfACtKOsak+43qPYOzuFx4t74w97+ra4sayvaqfym1L3nfQ7%20g4rBWyLELISyqtgLjWoeRPbY3tkirgiOZlDfcPiInBt7Jbb4A7P5azyJO6X+h6Xip/8A12T4/wBS%20D+48QL5JsLWJ0FutXs/mR5eBrg16GCTi2TKpHrBIPyrqW5lrByoNr9SKuc6SSkWQlpFdr2v1Glvg%20KdCyTTh7juJ33bjZnGjKNL/L/TVYCf4DDklYZMDJdth27T4k69a3x7GOXc6wwyPkKxO0i5UKW0/r%20fMVz+VM123+33Hu/QnOLNT/xbJv7dtGONyo0B3iXRj4A3qb7njV2fxLtgvt1QgS36n0jb4i1Tfcr%20j9fgcowIcAke7IBa9gRfW1b4p6MxzKFqOeNjLZ7wRkJ6l0+A6/OuTy/3SdnjN8NC98XIIclJGUiE%20HYH8Aen8tcuWydVVb9v9S0O1hcn3sqaKIbUZiQb3Bb5V24b8aGWWvzajfL42fIi+luEktqvQEDrX%20TV8kmcuVwn2GjcHhwCOaVDIkQ0VRZjfS16nj+ZzKDWOxUCcEqICIVciBS24hNq2BPnRo0x7FhqDQ%20KA+LUzpAoVWsbem/h8K0vqUSQsme29gzeoDRgLkj4VPQlpdCUwZJZcuKR0t7iFVbwvfx8q8y/wAr%20bO2msInzjxbTPojtpKOtgNL2piyS47dTHJj1UkNlQxyZRXVkYElutwK1tkbkiuNNwioSYU0Wa5Ct%20GlztLDoCepFFaTXjxOc2QbEiOsgNzInQgfKoS6kzpoQ/IGzA7jIPK3Ty+VaKCjcjBg+4b2u2pAto%20L+F6lh7jDLii2s5PpJsd3QHz/wCSpdiscmviWjh8cHjUF9EQ7geh08ay8Ky+ZtdT3P8AkNWliotl%20RalE5CUGcuG2i41UX0vXTv8AE+d2Lk+98ePeuxSoIPW1QwloJYZEUjK6t6jut47qxfc0r2HkK3e4%20tuY3CjpVXoaIeMh9tWAKk+f9FVguR+YdgNwSQPSQdDV0iqK5mEF/Wba+f8lIK2nqPFmjEcRU+pTZ%20nPkev6K3x7mVthxlThJMbY2oNwevXob1j5etGex9Bsl5VfU+k+EKZHA8VM8ZaNoVW19WZVF9a89t%20vGujRPlUjyckbSWrkMX2e1JXc73JBA6hRfQA+ddODVSede02M+43LZnnj3BVDs6serHxW3wr08Sm%20pxZnrJJplOIxkKbx7b2Gunw86zuog1x3mfiV/ge4Mnj+dzOUxj+0nFvbPQa9aoqwzoyV01LHNzOR%20zsS/VSgey1zF0Zfj52rLyFJbA9ZEcub2XsACpFxr08NteeqTv9512tVEbkzQZCOjhjvO1W2X2m3n%20Wiq6z+ev9CuXRa9CuZeEF9sMRoSdxNuhruo/uOW0TroXz7QZLQZk0IB/aqS6jwtpetfVnLe0klnd%205ZLd/wCBhQFkifNxoWU9CrSKrVN26/buarEnWepsNQZBQDDn4xJwXJRnQPizKSPjGwqGDExxEEd2%20jDGQGxFZ8gEnHRRbnOMxCqW2nxsL0kgzvJ+5OPDkyKvHbXUkHXyNqo6SdVawJn7nu19uFY/OoeJG%20qbE/+8rJ/wD7Mf8AOqvBFkeN9yMwi30qj4XpwRAk33G5EDTFS1W4kgPuLzJF0gjFvGodENQf7k9y%20MNmyJR4ELUKtSGmJJ3/3NJcL7Qt47al1RKq2ct3z3Pt0kjv8FqkIu6tITHd3cr+oyqG+ApoOLscf%205l7iLge/q3wqU0h7TOJe4O4Q+36ttp8qclBPBycNzfcMZDLmPc0VkHiZzN3B3DZQc6Q38L1ZFXU5%20Xl+fdRbKkJPXWo5FljZ4+f3AzFVypCV/NrRWRLwtnJ5Llmba2VIHX89yaOwVeg5SXkH0XLkYgXvu%20NZOxvXCmJSnPHqfKf/nGrKxFsIhK+YqXGRIb/wCsankZvHoexvPoWldh46mpkhVjcUhb3N9i3X03%20JqLaF6qrHXC8eZuTRJyfavubXwFaY2jm8p8auCV5rhpcjIHsLZV6EGpspZliulWWR3cOGMaXGjC2%20IQX+PzqrNMV0x/joDx4lj2RuOuttKakSnaCKzkmYr75uG1Q/CquzN6UQ8x8af3Iys49o29JqFedy%20L4Yco4gx4v3yTYFLn41apGSr4iuDiwXynNiGJAqW2UtVQtR3xWNFh488rbXJWyE9AT1qUicl/mSR%20BZpjEpYEE/DoKySZ22shtMUYbiPDSrKpi2mJowCDTr1qWiNBaONLXL6VnDNapCbmNFCMSSTcVZJk%20WaJLCkjKDUdPSDVLydOFqJYr+8MWJ1vYEm721tVVRs196qGuRyWDJlFyPQotpU8GZWzUk5mnwGsy%206FutSkzO1qMasMW5P6LVfUzio5ieNVUMdCPzVSDWrQPNFG19wF/Gogl3SG31KM9y2viRVnQxeRMF%20leSTaGDG+l6cSZkkvqjHiMQyqF0+JNV4m3NVRH/vFyu0WN6nhBg88iQnCk7rEEdK1gxbQJkIgJDB%20b6UKpoSjy9jn1A3pBdXg6fkojuuAt/I1KqVeRCX1sAH5wB461biYu6OHzoiAA6kHwvSCOSO45zcl%20VLG3SxohKORnj2zFe1jcnxqXVg7gnaZ0RE95mNgB1JqRBdOD47OwsUe/jlNxuP1WB+HnVqnFk1Zs%20v2BLt+/iQQL4tgf/AC1XRVGu1JJ83fxlgfSdq3BIvn9PP/DUB81cU2zk4CdPULWNj186tV6kxJuH%20FvHHCHADBgCNOh8TbzreU4kxcvRdzSft47iXJC2ZZFDKFNja+hPxrn8xPTvBbEos0y0Z6luNy4io%20dJQS56WPWxv1rhxudD0I5W03MwwsmKDIM050VzHIB0W2tq5lvqdzWiSJU96w4m6WOHcl/Qg0NvIH%20+iqrI1Cf4l/4luIlL9z5o7tBhbz+UncLE9dKj3U/iH4sb/D7yEzfv1yETDH/AHUr39O4stq0raTm%20y4Un3Kpy/wB8u8oLexHGmO17Dbpa/QiuumVvV7nPkpVIhpPvh3zGn+FyEEbX9O3QE+QvUuqe7Kv8%20H+JDz/ej7iTOrHkhEi3GxQRYn8ae0l0K8uiFeP8AvX9wcHNjyjmjLiU/tcaQGzKOvU6UdE+hauRo%20+luwu7+M7u7cXlcJdkjjZNDbVZBowB+dcTx8LJG0/gR/KK4+4/FowIKwkA33EHZUKs5pPb8aP/r7%20/wDqGX3Jhu0mzU7bMfM1resNM8rxJahowHkYBFyEq9WOpI/mrejkzGwrU4kpcDiFnUa+gAaEjr/y%201Bqv1FYlVmClSqgaa+q/+irIq3+o25IPtx1N2fd4GxP41ehVrr0OsVgJZvWwQj9oUNyBb4Vy+Upd%20dpnqe3/x+Jyz/sZJfbiWIwcjGxO5ZgwHwAOtWtVo8ar3L3j+0zDd+e4MbHpfwBFWq53Idewljzf9%20qSFiLQkEKRcXPWuzFX5ZObPbVR2HmDtHISOukrEFdL23ddfCuDzdbHZ4mihl4xzNLBBEg3+2byKD%20+e/wrzslmjuVU7DuOQQGR1FiG/Lb8uvhXoeMk8a1OLNbX0/U5fNRZHlmawsSSfAV2YtGceVzUjJO%20+ONVzhwD+2QIchvVZr6keVXSa1OZ3mTUPtpiwY3brpDNJOrTsxaQkkEomgv4aVWyh6bG1P2otlQX%20CgPg05/Ubj6tTp0/0VKRWOx2M1nZifUCQAymxDeBsPCp1gsXfjPrZcHFljIZYj+qL7R5t51w5Goc%209TopMwie5NZJeNIjUGWUbXsbE38QajBCTSM7qSJx4sjFxwkhAsCpkJ3danLiUF8VivcvyCDJjicN%20IwvaQHRh/wAlUxVfU3yWT0Q15P25cYSQ7RIo1RbVstWYEPtJSzLZytzf4CperISIaaNi5ck+ixUd%20BrV29A+oyySRASdYi+qEXO7zq0/oOq+JZ8KVl4pQuiupD+egrk8T+746Hv8A/Iv3U/8AQiiZyySS%20qsS7ySDtHU6+Vdz3PmlvqXjduxIg5/ahAHYiw+VqNFEoEVHqZlvqt2U9R+NYx3NlDHWMY/SVuAvQ%202uaq6mg9kJZB1PkP/DpVdS+5FcgNSQfSRrbz+AqyKyV7MHqCgAtcFidalz9xQXZlVFIAB0O0+Q66%20fGr4tWVybHU8hOVjqBcdS1rCx6AVn5K+Rnq/Rf8A+mh9K/b/ACHye3eMgZtygv6AOm0C1jXE1PFs%201+pW/wDkXjuX3uORV7YeMWXoSeljXTjcJHl/3GI42U0M2Rc+4PeYsQevyPh8a9LCpWhx+Q9dSRx+%20RL4eTGWIkckhRoFHkPKmaRhcx6DDjkClNrWAP7QkXNvK3jWNaqDe8zBIxx/9ppkRyWdk2iMaCTXx%208qpkp1LYnGhJhUca3uptJdulYOsM6+XVddT2ZSqkixHQKTtFqqqpsjlK+BC5wLZI3Q2YD1x33j5i%20unHXQ5r2WskfPk9zYcXv8JOIZkYe8erNF+sBW1qwjF2VmSPF8lJH3r2yHV52y8/D9yY3O1jOg/Dr%20WT+BryaUI+n6sYhQEd3KSO3OVIO0/R5Fj5fsmoDBY+bz4WsZUkAOnqFx86oBu/cWaZ3LZUIjIIA3%20g2vUNEQZPztoOYyVurozFtwsRr5WrODtrbQj0ki9LX1HVfOhdNHU08dtLX62FQSxEZCnQ6edIZWR%20QyoY9oYHyNFJYWE6FFAABHlVXVlk4AZKA20J8zRVJ5o5+rQPu6A9bVZoK57JlRFCFPje9VVCbXk9%20x8kBvzAA+dHQrTJDFU5Me4dRp0NV4GnvIRk5AEklhY1ZV0K2yHrZyWQBx+mioHkB8hWs24enxFXg%20zd5Ok5BIyADYeJqjxmtcyRzNyo3ArJY3111NSqQTbNOwg2chYlnGvxq3Ey90Vx+WiEoWOYb7arVb%20UNKZoFJ+WidLFgWXzqK0JvnkQPNYxh27hcdatwM1mOU5zGYbFe9ugqFUn3kdpzWPGblwLfGptRsr%20XMhVu7I4SCHswHUdbVVY2avMnuc4HfUKZkRlyH9lGBkHmB4Veqg5c11ZQj3lO78fluRZ1cqg0jU6%20aCrWK4lCgVj5jjcaCN8iOaV2udq/lomhdMQzu6VzPbKxmFI9ESq7l6N1QnjdwjGl3Pdxb0intotb%20OzjD7yTEzWmaFmJDBQfj41KRS2Tkhv8A5tySGRYnCsbm3jUcR7iHMXdU0mEYDG6+rddvH4VMaBXT%20cjOTnyltyWDVVI1eTQbf5lZi21Lr51Z1M1kF15bJnxt+LHvdP7RT4VGhbkxB+dz0W0kQQn41ZURV%205Wh2Myd8X3Qbvaq9SebiRvJyfKLFuWO3gDVuCM/fsNYOZzXkCsLMTZhRVLe6xxJnZBL2sNmtTwKP%20KzrjORnyZGSVrADS3nUNQXpkbGy8jy6zyREGyk2IHUVEE+4xds3khCXYkKPhYVaEU92w3yc7PDAK%205KkXsKKqHNsb4/KZMeQrOxZAfUvwo0VrZmzdl8d23yXDpkSYm+dDZ33ePyrJstazQw+5P7t47iVj%20xMEJNO233x1WtKIz9y3czb3J0jszMHI0pkRpisyMkyM1WsZGsehvVlXQh2Zcvt5m8ZPkSYXMRpJC%206nZNIbbfjemhVtlZ7jbCxudzMfjMn38JH/ZSqbg+dqniQrMjVyJyxXedrizXqqLsbTwui7klLr5X%20q6MRssssbq4Y7lII18qNBs3Xs/j8HmuAxM87ixBTISOwcletqzTgNkV3r2sm1MnhONyIpGPrZyNp%20A06edX5SFcpEic3hZKPIJMJlN93gahmqvJeOF7l7l5eNMLFD5cq6CVlsFXxu1UdieCPo37Gcdk4W%20HyYyWBlf6fdboCPd6fpq2JyUy0iDUK1MT5v/AIxyRjdrWPq/x9h/1amnUHzGJNs8Lj8qMCSOpN9a%20LdiYNr4DNjfDxpD1Kiy9bhh1roVdNDL17F87Nyfa5mKJQyh9CVYdPAmoyzxmZ6fD0K4X82xoU9vq%20HxpXLM97jwGnX515yrpod3OF2gy7lsH2MnIgLWBfdY9L/LzriyOGet4tphwQ+fNsl9kpdmkuoHTp%20bSs0nEax/U71aFWNSKyEkjZcaA2kJ3vcHQfCqWWrdvsiWml3/wDyKxysMbSCMqVv+ULpubzvW+OT%20gz7kTlY5KtC4LONS51BUeFaK8HLaskFyaxJYJF7YDLtJ6n/kroxamFqpIi22tLfTr1+Hj+it2Yvu%20gB9LH8xa4t8BQSbv/DJys8WFymCGDQgqxRtSpYmubyKSbYHK16GkZiTD7icY4sxkgkW/yTwPnXNl%20SV6+p9B47nwMi6K39T3v2B/bF1sTF6mOpG0X1tXR5KT46njeA0uR86cuwOfIYb9SWvp1qynYraZa%20G1ul/EaGtzjblDhWdkBkO5d38vkKh6Fug4JYq1/U40JX0kD8agv19Blye5oomXSzelRoQPnWqbML%20QIcdKRNPH+QMtjImlvnXN5UO1JPf+hVXDNb/AMGTP21g9fKNa4Dg7r+AGulXyLQ8THeZ+JeYHZfy%20LdgLeoXtfoastk4K6y1I1jYrmSo11BFzXTTT4nNk3+JJcLsHIFmY6gC9/Tr00rz/AC3Nj0fEr8sG%20lcZhJKo9sFGsNrjRr/rEV597NRbrqdF266I4EJMzRq+47mBJ1OnjXo+Ldqnoc+aiIPvA5GJxxSEC%20RnPqJ8BXbWGcfkRGhRjixrOhRiIzZnjOnqv0q70U7/bc4fU+ivtW+/thm37yZ2vrfb+zT01W3Q6M%20a0LjVTQKA/PYZI36klTo0nn+FJY+49E7O4WNrOx2i2gPxqeWg/Q03icPMwcdEjDBJlHuNeym48q5%20Zq+mpu7diaw8WRo93u32XK1eqT1RzvIQvIqmQZIJJjE0RvsW4vfXWq+RC0RrgSiehEy7BOEEe9AN%20GPw8Koti9o3QZXElIPqVX2o26631+dSrLYkr2QzGUg3LLptOlx86txKyRmSWv8Boo8NOtzV0GRWT%20cb3OigaEnpUlZ/UmIZm/d8YBJLJ4dBXP4ldX2k+h+vpumK8/2oq8fIPg8kmRYNt0UkaCus+ZSlFt%20glZ+PExsS43AHW16mzEIIyVO253Mvqa/83nWcGi9RXCYhjrp/W8vkKo9jR6MlXuMZpCbEaW8fnUF%20iGzZA6khTcDqNKlKCs7kHlfnBAFvBvOpemhW2x5KXVY9tiR+sev/AMlaV3KWtpqd+4ZM7HF7qisx%20sdAbXPzrDyWlR9z2foanyq9lqfT32qxRFwOBLu3rOHa19pFgDofCvPcJIeYuWbJZf7i1d4SseKCo%20gESoWkB1J3DSuumq1POScswyXIVRICLgOdoU7D1r0cN43OTLV8haLL3ky7jHHbodOlRlt+hbx01L%20Yri90dvkak7l9LKP571yc3C1Ongu+pZO18fD5uLIWQtHtW+PKoIIk/2h8K1bdlJk7cRvFntizzcb%20yNjIDb3fyE/6acU2XVtJW5LGXHeOLeQRuCuAN/h0Nv56VxMu7RMMZH2fcclv2sTBnNtSPCwrorjb%20iOpyS2NZsQx8pjRgkXRpXA0uL31P9FWmEyjhkx21ir+/uKfaGI5DGN7Xt+2W1jXP1g31g+g6sZhQ%20ED3/ACNF2J3HIpIZOLzWUjqCMdzQlbnxK2Xn5DaO7M3xOtUOhUkjOQZsZ7SNZz1A8KSVtWCJk5WR%20D6G+d9aQVk5HM5MmRshQ2t/LR0HMUxeUzkzUgyId6ysADqLA04lubZrnGcH2xPxqEqhmI9RLG4Px%20qGilrsgu+U4HiuPWHEiVc2S20qxOn9aoRKuzOvr8zaf2hFqvA5MYtyuYknqkO3xqII5Mex8lkH0h%207h/1qho0Vh9jzxl1WafYPGs3Jumhd8tPe2x6Rjxv1q9UZ3aEMrNKqdh18KskZuwQWnwykjEX1BvY%201l1NHqjrG4wOQPUV6BgTWyOdtoWXbhymMg6nQnW9VstTar0OMjMJDA1ZIo2NIw8rbhqV1qLrQY7a%20iiYgfJ3CT1P+reoSJstTufjFw1bJJIkH5T4mjQqMzlsYyx8askQ2wwA2ROEA3BtCPhVmikjvJ4tM%20edEkJWFupHUCs3ozXdEnjcP29JGZA7yW/TepKJQQOV7YndF/KLhflRIs2R8ZRM1Pc1jJs1vKpgoy%20QbDTTIhkV4PcCjX1a/CqNGtbEhynLvjFIYk3bVFz8aqqmt7QM5ZzKFlX9Yaj41MQVmUeR5H+LhDa%20gkAitK6mDLZn8bwwxXfYY5ioKk2tf4VW9YCch2s/D5vIxcbmwrEs42JkX1D+FxVEWsiW747Jx+I4%208ZUU2+0gjI+dWIqzPuQG2AeO01CNbbHcs3CZHHSNGpxc+OxWPqrjxt8auYpnPEZjRQT6Dcw0BNqq%200bVtoRcss3ubnJK69aujKxO4cpbCV1NwBqKxe5tXYseNPFLiLI6IFtYg/Ct4MYIflfppZQ8CKm0a%20lRbWsmzZUgjCWYMrHU9TV0zG61Djxsygv9bSl1oTj3LpxC4zxlZAodDY7h1FMdZGTRnXLtgRYvty%20AMjG+1RrpV7UgpVyVDO2li0N0Xw87VlJs1oRM9lO7pWkaGM6l57Y5SbACLHMY0ljBuKwopZ0ZFoS%20XLckM2DZk5HupH6lQ+ddCWhzwVTMb3H9KWXwNY3Z0Y1oQ0qWLHyq9djBvUc8Yoy8XIhU2dRfTrVL%206M0rqiBiR452hPW9q1MHox2YJIrFhcGqIvIPGqw3BsBV0BiWDNYDQ9Kko0a79oeSjx+GmjleyiT5%202qiWpLWhpRkwcpY0xchWYjdIXW+0nwNqlopxYz5DgsGcAZqo6dWBFl0+JqhrXGReR3bxnCYkkPC4%20n1M0YJMUQAQW8WNQ0aTBon8MfdvI9xf5mfPAWSBsPag0AD+/p/4lTjW5XM5g3KtTA+cv4xApxu1y%20Re31/wDL9NUNg+X3VASFJDWvc+ApLY1L32VzbHFWEsXZdOtrKPnW9WttjNrqX/tvm5IeXw5FYbC4%20DH4VnkadW+qFauYN1j9iTKWdjtF9y38Qa82t2lqdbRmffrnG7inMij25+hOpHxrC6hnp+NZQn2Id%20IgXinP7SEDarN1Ddb61nK67HctyK5Y5IzD7YBiY/tD5DyFUS9f8AsXytRMb/AG/ArXcKhBvQD0MC%20Qul1tqBWuNLikcufuVrKmaItNHKwVyNqn9YeJ/CuiqT3OK1iJ5G8wEzkuSLdeo+NbU0MbtwRBWws%20BdjchT0sPP8AorWTCAiAAC2F2ubjp8b/ABHhUyRY1/8AhyWRub5HFRrF0DaaOQAT1rHN0ZvgbW5s%20PORfu/vDgZNxYSK4s2ouVF65fITterUPc9/wny8TMuuh73mru8hUH22BVAelx1rfPVcVLg8fxP3a%209UfPXPH2+YlvYm5BU9KvVaBvVkfGFufV1N/gL+VbScVoHUcX7QI35QbgHoflVG5ZZaCpC6mQnr8w%20R/ooXdoGXLKVEbLqim5Hl8q0q9DCy1GGGT7OQVfaCbt87aGufO/8lUfQfSl/8TNbsiX+28yx8rlx%20SElZY2Kf7Xga1yNNHgYm+hoEEhXeNxY7SGJ6bfGtNyqQoePL40mTvG3TYt/Vp4VpS0M58j6BwkTw%208qoyF9dgQg8A3QmuHyoPR8P0+813hpkeUmNi5EQG5TY6DXrXi+QmoO2+lEn6jSNDFPIZAd5JZB4k%20GvcwNe0uxwZP3fcV/vCSM8cdzmMk+nzNtda61tJzZ9FMFTxsODlY0nZ2jXHW07sdWA8FrXXdHGkb%20p9nHgbtFhBGUhTJZUv1YCOP1Gs7bm2PYvVQaBQH51CYCMeoG/Uf02qvUToLcfIH5DHVdQXAv8fK1%20VvsWpEmyz5WSMeONo9scaC7HS621rCuunc0yqFNR3x8hmgJSyptNwNTf42reiaOfI+r2K5zORjDN%20ZYdcgW9x2Nwam2uparjYjoJpROMiRP2Kg3A8T51g9TdSh7zvKRZXGquMLxqAXA9Nj8vGipGxVXgq%20LSSO25kBIACX6keNX4+omSNynUzWvdOm0dL/ACq7nYmCOyoz9O8T2JYkknX5CispnoiG433H/HSj%2090pu9RUlHA0IsOorjxfLmZ9H5qWX6fjtH7Sp8iAJpAPyXtqeuvh/pr0Ez5dLUs/D5RbGiiI3xbel%207VV7CB8hG5QyG6r6QvnfrVGWruPcXE3N7h1sb+npaqPeDSZ0Hkp/YMW0Zf1R5VBYi8tj7eyxPiDe%20rLcj1K/kli4BYBBpttqb/wCtV3CM5E8s+lQD0tYU6yQ1Ivx4WTIcgbdsZU6aAsNLVz+Y3CR9F/x6%20sWvd7Vq/0PqztHGeHtfho0UELAhe3pa5Ua/j41zeRWujZ51MnKzt8SV72Zo+OgNiA0Ta3/NtW9vw%20rrqca3ZgEmaZJma4AYnXqb/CuzElxOe9nI74nGyeYy146D+3lBWJjqB86peHoXpop6Fh4n7J85CJ%20RyEkUUStt9xbEt49AazVC982mhpPCcC/FcTHh4MayGI3V2sC3xN+tb1qkctskuWRndXa75MsGaML%206idTZkRgCPjejSZal2n6Fffjub4eZnaAyYci/tGXUr87fz1VNtmryck5OsebcY5SVuXC+6FvuB8L%20DpW9bLVdP6mNklMLc99ovyGVISf2cTIzE3HqFxYeFROmpE7ehYOz5cCXk+MWKUFosqCy9NfcX9Ws%20qXTk0vV9zcKgkKAge/wrdidyBjZTxeaCT0A+neoZam6PijFnhxssM0gaOxAYVk2d9dCC5+COSYSJ%20kgo97FvOpqZZiFbjcjqhEg63U1cwge8NC2POzyHduWwPlUqxHE6klmn5eGQLtijNhc6n41W9tC1K%206lmxsnIgyo3ViYywLx+DVSjlGmShE95STvzkzy9bDYo6AEdKlbmaWhAOD7ZNXkgi8i5aw8alFGP8%20OB4nVmF0UXK0aJq9RWSfGlkvsIYnT4VVVNOWo6SSIRgg3YdaqWs0JRqJ5hFvCk9L1eYKLUfGD2od%20pNypsaxepstEOeO5UYZZJF3RH+StsbMLqRvmcgmRkmUfkP5aW1ZK0QwypyG+BqUVsSfDyouNKbb2%20fQjyqt2TjQ2aMpOWGhBvUVZo0L5/KfUwpE4syfm+NXs9CtCKmdREQOvhUVK2YrwOYIcgsfLSrNkV%203JXLlknJdzdf1TWF3JvpA0TNfEclfysPUK1pojNjeZCZS9rAi/6aqnqS0MI1DZyA9KuZM7iVUyZA%20zWHUVDIQPPMwbcxNuhNQkWdmLYwJw1fdclqqzauwlJOUyo28iKvQxsWOHkEyrJLJY/qqarkk1xNC%20T+5BMJI9HQhlI8xVKlsiJ7mu+JOex+PwZkMZxz+2Pg5tYGrMrVFX5KIpHqNCTrVUy99iGy0QrC41%20N636HIO39ooLfmHhWbN6vQa5v9mNKvUzvsS/BwM/EyOxtbVa58jix04V8p5FyjpCYr+kGtzmejF8%20POgyD7TEI/h8azdTorkEs2No1YjQiropZSR/HPLPnxRpctuuR8KjI9CmJfMTXIZz4+SwViAfKmFk%205lqRs3LZDnVybdK2tqjKrgc4fJ4+SPYyAI5DoH8DWHE3VpGPM4zwg+Q1B8K0RndQPY8wHioJYyfS%20NrfOsa6Wg2mayNZeSlIPqN62kxZ5h828L7ZPVE2hv4VR1ktXJA6zId0Xux+qN+jCrJQQ9Rl27lSw%20coY11EgIb5VTKtBjeo15B1HKkjQhqstil9x23vM3rPpPQ1BKYhmqUiPlVkxZkahIdLdasULd2vyU%20mHxuSwvb3lv+iqJwzToWXC53uSDIUYMZikkAIYi4ZT51FrF6PuTr5fN8hIn72yRGg0aJTZT8yKhM%20re/YfwrHjZEeNjhDE+gKagn41Emdja/sTx0eJ+/HWNUM30u4qALlfe8vnV6MqavVwfOf8YSlsXtd%20Ra5Odqf/AHaoZKWp8xyL4EdBr8aJ9SEOeGzTh5iSN/Zm+g+NWnUiDQOM5Ee/jTxEMFZbHxtfpVnq%20mia6M+jsDJebHwp39IeJQx6gn4WrkalG1a9tSo/cfBaXnMF0HuKwHvAdCNda5sqOrw7wnOxAcrkp%20GjLYFY29EfhutXHWvc9bm0k5IrIykmZZUBjYj1r0svkfjR7RJZ25WTXQr3OpC7ed9PgPn8KtTt1M%20cz37FL5Vt2Xbd+yuCLeNtK60mkcDtrBHcjGgskSlY3/JfrfxrTHMGN9NpGIVgrdNp0Pn/wCBrSTL%20TY99pfQtiwX9XS4v4n5VddirX5mofYczxd4OsQuWjIt/WBGv6KzzNQa+OtTbO9Vmgy+Ayvd2gTsh%208wNABeuG+lZiW2fRfSXyrlrH9o97+x0TBSWMkRSE7oz+UHz0rbNea+h4nhr5vU+Z+8isXKSOSFUE%20gdf5K2xqVoMyXJkfiY4aBDva7C9gdPlXZWqex517w5HarNEwDkmMaa9R8qrakPQlZG9xZDGzoUOw%20rpt8xWbrBsskjblkaSAqg3We9l63t41asorZDKDFC4rkizsw3Kel7VyXf+ZLsfQ+LNPAtZ7WtH3D%20ztYCDuWIC5VvSR4C/nWtm4PBxKHqaK3pkYtb2ybn8PCr43oUvpYQIyomeb2mIJGp6BK3S7nLd6xs%20h5xT5EPLK80m+WZTZfJLen+SuLy6yjv8PbTc0LC34P0uShYIzAtbzrzbUmrnU9PKoUV6kmzzZJnn%20lBJMjNEegAv4V6fh/tODPVJla7sEcmCiSkXkayk9L/Gu34nDnfylJMeRDkSwKxQAhfZH5GIP59Kt%20XV6P/Q42jfPsu+Q3a+WJnEmzOkWNh/V9mK1Vsb49i/VU0CgPzX3WG4tcDQt42qiJnVj7t3Jb99YR%20lG5VkG9Rod3hb8KXWnwJopZuPKnIZIBKP2cijavwrnSS0Rqo6nfCyNHLPAAFAAEZHjcefjWkNwZu%20ER3I8HCZHn27Tru1FiT8K1dYWpl7tWReYskcPt3AW2reFq5Op2z8q7DOLDM2NIsbWcWa/mPC1bMy%20nWCG5DFePS/7Rh0vqPM1CfQRBClY4yQ1lcE+n+t8b1dsDDILGJowOjFi7eIPlVnpqVtqkOeJIbDl%20hWxdCXRumh8K4vIXDJWx9L9Kt73h5MLeq1K5ngPOfbtI50Csptf4eVej1Pl7KNCY4oouMiFrMmhP%20iD8aqwokmzKV2SICr20W9yw+NUZMRuP8GZoobBwVPl4/Cql0OXDtD6iARrb+iqkwReWWMbohvofn%208qnVE7oruUGDxk6tfp4VozPqJZsw9yNQOp1Py+NJ27EdyQ41XWOJAxd8rIjjS3xa1cd1zyx2PpvG%20/wAH0+1o1ufXSwNiYvExBwhjxoIylvEqAxY1l5Kc+h4vjxxZ390QMTtpJQwd40YKLeDC3Wuui2+B%20lVS2fM8MpWYkkbeoXxBrXlCRz8ZNB+1GFPyPOtPt9tMUXeRfTr0pVpvUveao1ySDehX3HEm/eh12%20m+nStlEnKmOZo85dpawWJdoMYsT43pCgjnImZJUf3C3th+pUG9vkKsRJ7OuNEwilVpEyF/VNwR5N%20Ub9QtpK1zXbrcfC+ZxcYfDka7w7buo8SKp1g3rZNR1KrBL7eZPPPL7cOSNqQsDcEC12HlV52J9vp%20uO+1hLH3XxPsyxSyPn4wksNto/eW/U9bdKoS241Po+hAUBXfuOjyfb3uiONSzvxGeqqOpJxpAAKh%207FqOGj4kwe1e5MoJH9Gyp5v6Tb8axg7HlQ/l7D5B5lieJCkQ3Wc2qUjnyZJF8rtzOgg2QPjxi3h1%20q0mclffs3kDIZ5clLMfyIf6BSSVYdYfb7D3GsodB6AQfDyqttia2cnWBBNl5nshW0vcjwIqKqDS1%20pILmUkPISqz+4VNt3XpVqsiCLdv2JW1jVyrGEcbSZCi2l9aSUY+aXX0sARRCBCKPfLYa21vUhDjY%20U16VUuM8qVg4KmzDoRVkis6lg4LlIM2L6bJAE9rK3nVeJrWwcnjGEMB0qSrIyIh1UgaCgWw3zJGU%20n+SpRVhgclJjPuU/MedLIitoLNjfTZ+P7+ORvX86eIqhunyRE5CocnYRYjrUsrUY5egJX8tWRnbc%20aY8xR+tTBSSRxeV9ptsvqibqPKqNG1bC/ICEBGjlDLJawvrrRvQRqOMgRIqRqbkKNxPyrOu5rchZ%20iY8gMvh1rU5mLRxO7tMyH2j6Q9tL/OoYPchFQlV6WqaIhnvGy/4eVT/wzcfjVLbmtHoI5wtICKvQ%20zsLcfFJk5kCe1JKoN2WIer8KWITZo+V2xA+IjwMQwUEiU2b5VmdCyaalazO383CEee8i7d4AjHWr%20Nyiqeon3ASY7ki3gPiaypuaW2IKHiuRyYXlRCkcA3s76Aj4XreTlg6OQvtWt6vOog0TGuW10sNTU%20orYtPbYjbgH3CzRhgT51zZf3HVg/aQI4nlpDuixpGjcnawU2Pyrok5rbno4Hn9w24UwbqvpN6ltF%20dT3M5DkUjGNkQFJlFiWFjRIurHHbjyx8xExGrXH6arkWhOF/MWPN7V5zl8kHjYPd2gBrkDX8arhe%20hfOtRnP9vO7IADNjohb8oZwCfwrSTngrmZjZOPK8Eq7ZYzZgPA1KD0CXLz5oVhkfdGvS/WiQdmWH%20t/hcrk+IONjf226636aday/uN5+QVyPt7zsWPLMZIiI13MoYbv0VeTJsqjxSg2PhVkVF4M7Px8do%20Eb9m/gdbfKhMkr2XA8nL7SodnUgX8CfGsczhGmFajjluwO6oOSd48N8mF7yRywjeCv4eVaJ6Gd9W%20Q0kksTNHICrqbMp6gjwqYCEsrLMqBQvTxqYIkbRod4Y+HSkkF77N4aPNwWimcIGYSW8W2m1qxb1N%20XsbDx3B8VmYKwSp9PLGBtmW9wPjSDNiGf2pwUaq087CY3sCdGA8vnUQSmiKGDDiAPC5j1uqONfwq%200ENm2fYvkGzIuYDLb2vphutbcT7uv8lXoVNTq4Pnb+L5N8Pa3q22+v1/6tVbFquD5mMPrNvyn+Xz%20qU1BWylQJtHY7SNB0UdKQ2/UhsfY+bmY6WSQ9BtHyqkMlSfV32tzv3j2Nx+TIqvIg9sWv+YDXdeu%20byeVS9GkmPu8YUTjYMhtqsW23H5iLXrJWarqb0Sb+2hQMxIw4nsWJG6OLSw+PzrirLPbWgxzYmkx%20El2XFt20/n61LlPXRGzh6RP9Ct8spkjG3+0t0Hj8DU45W3cwu5X3FP5XExXhbKLWZTcHwuPCuyr6%20Hn20RDvkfUMZWszWsG+FbcYMbORs8bX87kfP5/hV1oZOeh3FErPcAFb218/jUoq0aB9qHfF7vglA%20u21kIHkRbSospWm4pfi5ZuveqyZPa7yj0fRSRSC/5QN4J+N9K4fKq+PwZ9D9Hvx8mF/en+h1zOS2%20f21hzkDbIoZR4G4Gtb3VXidlqeffH7fk2p2PnT7jQuuXMX1s1wvlr4Vpg2Rl5D1cEHxceRBhjMml%20VNfTj+B+JrprfocF6ykcjmY3c+5ISd1wqflP6a2mdytpH0Gcsw/ZD3Gb0uPFR8acU5cw/toUTa06%20D2MOZYY0YWJtcflt8fjWNoRsm2hOfDkiDRODKY20CdADrc3rhpWcrs9NNPU+k8x+34GOi7yN+MhC%2089iEfmZxcjw1rotseDV9UaTN7e9kS7WsVv4mrYtasyyaPU9HcDHhc3iViu87Id56oy3tb51txf7u%20px2cBxQimyo2YmB4k2u48SotXL5TO/w/1LzxmZvZYyTtJS48GsetcVqNff0PRyprsT7kyLIxb/D7%20yAT1BHhp4V2eNX5IX4HDZNsqH3Aw8qXiFaCMybXDOE8FuNdfA13Us0cuZ9ehT29/GlE9wist4428%20L+fwqYbXwOJqI7m5fYSNk7NyS0wl9zPkf/YvDD6D8rVW25vjiDSaqaBQH5lxyPZZAdzAblv5dP01%20XZk6fcS/bpii5TFkkQ7I3De55VW2wo9dTaua/eEH0k7kyrIgMcXkK46WlxGh1R2JDhcUSRrLIu1l%20B08Vub/orfk59DmddRvyzSLHNlFQBH6Sx/WXzt5itHm6SVrjhyU3Kz3DPDHf6SQXLvqQT5VlxNub%20iBbBkuzIqjYVCoD5kWvU2JIznImEy7vQyeksdSf0UqSQWbGjBJB+VLgWPU9K1RVjGZZTAVIu1yCB%200/ClYfwK2X3CvE8fkNmxRwD1SgqqfqgAXNZeTTlR+h6X0bynhzJr9r3LFwPY6QyT8tyXrxo7pjYo%201LOfA/K9T4+TlVGf1nxfYztdLaogu4ONxOMz0gxpPW6bsjyEhPQfhXRaq6nmVeoiM1o1II9VrIwN%20UXcsyQwpwYVdlsOigdD/AK1RuapfcSBYGGWx1C9PL40qiCPyAhQlG1tfaNDVGXThEBl3Zt17jUVp%20BjsxrPvkmiijALSELbwt0OlLNVUsv4+J5Lqq3bgunZkEWV3nxHFJGCsc0RceR3C9cvjVmbvqe/8A%20X8yrw8euiotfifVHJRsOciCf2agRe2Rofb01/orny/NaOtTycN1Wv26kb943lj7WAiRi7gAQg3uP%20wrrx/wBPvOdM+ecTieWyZkCcfIJZDsT0kDTxNbW7GdTavtt27NwfDzSZUqidnu8R6gaWX8K0pSCm%20W2qReF5uN1G2Lcy6F+gDeJt5Wq8Ix0PZOVTaGgs4Zt+4i1h0sL1G2/QTInPPjSI0ke4FRvJB8emv%20xovQjqOYYEjWMhVckWFhqWOvWpXbYjcfR4jStvxdWVbSQeFjVTRfqVHvb7fJyayZ0W/EzQp1X8jf%20gKpasl6XgpXEdu8vxHefAfU43vBs7E3ZEYsBeZNTWdJ6bG3uVaPpOtjMKAje5QT25yoHU4eQP/NN%20QHzvmNKJUSKFpHT+0LGwA8LVQhDPKSWQ/t4yhXUi19KhloI7IxuE9pZIrmX/AIqGhIlLx0CQRyrj%20gkt6rqdPL51MEHceMkkvuMiqmmgPX50gCbYiNI8ccCwKx9O22vx3VEBbmYdzcdLhcvLFJoCdykdC%20D41SINk5K/Jqpa/j0q6KtDZB7cEuSPzKQij5+NSVEnDsFYalv5zUoiSX4/ieQhx/q8iApA2ivVLs%20vjOM+zR3B0oi1iGnBBrUyaPMZJDKuxirXFiKhkJs0CPsbHyMaN5s6ZpJALjyvVJLMhuU4iLiM04c%20chlVbEuwsdaiS6IPPUByB0q9SlhHAxxkZcURNldgGPTSrMoaBD2rw8GSCksi4u0CRo2uxJqhdWG3%20N9t8bgwfV4jO5c67zcgVRs0qyqZQGxgK0qUshDisRcnkYYX/ACsw3/KpZQ0eHjO01iN8QySdAlqp%20JdI4Xhu251QRYXtOGO+Q3sPKjklKCt81CsGVJEq9OjDpas6mltSM43F+q5SGPbuF7sPgK1kxNBzu%20BwsrDGHERGkm1le23aR8arIILI7KxUnMLZDuwNt6EEGp5hiGfwWFxUOyAu8kn9oX6fhVbOWbU0TI%20bHxRNyUMZFwzi48LXq62M7LU1XjTjYAM+PFACLfqWNgNbGs2wkO5uTGQVkeNVUtooG63xoSQ/dsU%20D4eOyKfVIA4IsKNk1WpUeV4+UlLHd70gVVOtVoa30LU/HIMVIZbbQgWw6HTpV5OYiP8AK/DqC7pt%20JNggvoPO9TJZEP3BwXHQRrNiggG4ZTUohsW7bg/7HylbRWPo+dYZv3I6sH7WXfiXjg4pIXiLkIFF%20tDf4Vt0ObqPI+Sb3U2ExSCwG43qIJKb9zo8Zs+GWJxJMyftWUbQSKsmQVHjlf62HZ+fcLWpfYnHu%20apgSyYwWRJTCr7dxUXsflVMK0L538w8buD3Mwo6b2VSoma1tPEA1eDODJ+4sVl5XKYHcC5bd061a%20uxW6IwLpVippHYkMOPxCSO6qXc2v1BNc8zY3t+2Cb5tllx5kjiCSOhVPC58xV0ZmQZOM6SOrXBDE%20NerpkCOxQRfWpIJ/stJU5kPEfSF1PlWOVSaUfU2XA5ibHH7FiFKjdY6X+VSUZlX3C7fkx+Tk5JAD%20j5TbiV/VY+Bq6YKgYAOo+VX3KnuPA0swjUdTVWSjWewMFUwJ5THuXcEjfyKjW1ZU1LXZbBLLjOp9%20bKw9S3sCfC5q8GY9nMGTGodPcBGjkG4PwFQwMI8GASNHNLbf03KWt8KSSax9hsNcYc6EfcjNjFb6%206ftqtUg1irg+ef4ugDD2vfoDnX//AG1UuWqfN5QG46eIB8QaiY3LbiYiYNa2h/TapkpHYcJDIegs%20Fvofj/TU8iWpPo3+H3MGT2rJgN+zSCUgbup0GlY5qprcmNYRdu+eKkn4G8ZN4G3Fx4r00rOHEdy0%20Q010M45LCyWJESK+8esNewHlpXn5HDPcxuakFnRStkKYGNnHqA6k9P0U5LT8jWLaxv1InkozHif2%20oaZLgFupJ1sKpVNPbctk1Ta6LoUfLmyJIjGVIVW2uD4sda7aQkeXZtsYzYMkMSNtIVjcAfzVtSyb%200ML1gbxRByCPyg3FvA+JrVRGhi2PceK9jb1XIHxvTToGaD9q+Mkl5r39QsOhdfAmou4WpCsk9Gb9%20m431HBZmGbNI8DlT5kKSL1yP5pTR6Hj34Zq39UV3iZln+38KjWfFb2JC3UMlgQayw3s6ceq0/A7v%20q+N08tvo9fxMM+5kNstrCw1J/wBr/RXV47bU7s4fLq+S+ElNxYGbipZnJ3INiJ516Fanl3vNtupF%20JxSRftc6fZv1WMdayk0VZZJ8JDPBycS3E2LMdu8eHjb51pjevoZ3qoLMFMOcrAemNrFT46dKeTbj%20Vsnw6K+RVWsjw48knte4hCObqR1B8jXn+Gkk7L9rPe/5Dk/yVxJ6UGmBHfn4JNttj7WA/Kda2ex5%20HWS/M0LZQaQ7oBYsfEWrbDLqYZEk4HIXtaQNksJopVN2hsNspH5PjVtd9zl5J6DaCXKj5AvmY7QC%20UXSGQWun6h0+Fc/k1PQ8RtFt40xEwuy7B02npr5VwpJNzqz0L7E/gez9NMgksfcPToLn412+Mm6p%20HBmtD+4ie5eOTMiTFTIWDRj7khIW6i+tq7m2vQ47qa6ayZ1g8XyHKZU8OHC+XJADeVdSUHifhUQu%20hhHY3b7DOD2flqLD2+QkQjx0hh/N8aiyfU1xzGppFVNAoD8zkW1mP5baW8T5CqiJ0JHi96ZELako%20wAP6p162qt1K0LVhM3TPhn/d+IplMzSRBt3kfC3wrhxtqzk6WlHYU7b5THjgkgdw7gG5Pw8FrbJj%20bMqWRGd38k4yYYFQNGBdl8wajBijZiUl6yVTk8gMxCHcunoH6vyrZENyMllkDiUsUAsFQdL/APLV%203qVWh5LPNPMZZD6FBUA+fTSs2i6IrKi9x9gUbVOq/wBJrRXgOohNoVF9NxUedhU7lGizdlce03Mw%20siF0UFnI6rpTXfcpZxqXNoIuN57HJczYOYb2H5d5/rVype1l12b/AAPp70Xn+Hy//dhX4oge++xP%20qsufM45L5bP6Yv1FNulq73XqfKUfQpUnavckMSyPgux/LuQaE1m0/uNFZdxZUyMZUx5Iim1dpU9b%20E3vVW3uaKGLQ8njrFeUbGkBUqdb+HhUWT6dCyQwyMmLbuGltNp66/wBFCOSIrN92XRFv4r8/hSrK%20NCnDYM8EcudkRftbEQp8fOubyL8rKlfvPpfpGGuDFbycnwr8S4fZ/is2b7gcdI+76h5A+2/hcGup%201SrxR8/lzWy5He259P52Vmf5imhRfdKt6kPgoOtq4ZStBsl8qaFu6plmycKMRBoUjv8AFbr8a7KW%20n8jjyKNiIikRVCL6o72DCwdT8zXVbfY55G8jRxzbyCwDlSD1J86blXqhc5UkhWyMLddtgL+RvUJo%20lorvNd6ZHFZqpkYkkkbLZXj1XdfxFRzWwjp1JHt7uDl8xDM+EFwmf9mtrEm3U3qORaNJLNj57CLa%200ipIgsYtfHWrNrqQyTi5Z8OFZ3T2zICVP6rEaXo0iUOeI5TI5FZDlSWBNkX4VWIJmVAtNx8U+fhl%20H9t8eeOTcOrBXBK/jUMLctVDUKAje5pPa7b5aS19mHkNb5RMaA+dOQ52MMZoofU423661QgZPyvK%20Blh/ZvuFyjkEkGkEyc4sDM77/bAa7qi+BHgxoBvl8gWV7SiMxnUAXBv1vQIjcNcv3ZZpCUgUeh+m%2069GSTMaY+TCDkZKbYQGIQ2Nj8arIM8+5E2HPyMD4isURNhdvG1Vk2psUWfaptbWrohjdFEsE8F7E%20kOB57asUZ1xmHNmTO0dxHAAxNtBahUvq938TDgtg7A7PFsdmF/VbwqrLKSmzxgKR4HoKhGtkRWRE%20LVdMyYrw6xjNjaX+zQ7m+NqllUaFxXcW2YbI1AJ9IbUfjVOJMjXusw8jKuW5VZWsrMgsunTSoiDR%20FT5jjcnGXe63jP5XGoNWTIsJcLjo0hllO1F6H41ZmZdMDNwI1W+4qF2lfA/GqMkc5ufjz4bQWHtE%20aL4/CqstXco+UigsANb1NWWsL9txKMp8l7WTQAm16uZlki5aBJZDYX6EA/yXqpaTg8hFCzSCQ+2+%20ntjw1qQQvJZAlmLjVSPSazRr0EuDyIcfKaZ2AYflvWjRiixS83HJYK4RP6wNRAGs/PRKpRJLbejD%20qR5XpxA2yOUTNhVUDblFyW/01FlqbY3KGnHypFyCytYlRoPjUrYztuWWDNllUagLe511tUQJJrH5%20SONF9qO7jW5N6iBI35bmRk4pQi/qBt8RUNE1epE5eagONI62aJiVUeBqtdzXI9B0ncskaFigcHrf%20zrWDnGk/cE0p3Nb/AGR4CjJRG8hyjZaJGy2AOp/kohYcY2VFi8Sqm191/iaxamxvW0VF17kYJtEm%20o6VtBzHsPccxIIa9jqLa1MEyMOfzvrZI32bdotfzpAGXEJt5AMTt2eqqX7GmPuTn75yZrqDtF7KO%20lWqoRW7lnpzXFy0jBuhANGVTIvlAktm1uepNTUlkOmPI8ntoLkmrNkpFgw8uTGxvZX1BLafEVRJE%20WY4/fma4VydR+UtrUwVIbk4hNJ7pUhm9TeV6AijCxeyi5PgKtJMak/xUU+FACqkTSalh4DyrPdl9%20ES2FyHIRsZFlJHRgelqkzJOTl+N5HFkwuSiKl1tE6nRWHQ1DJkpmVw2THOybSReykDS3nUqxbcf8%20f27nEH6SMyymwLAaID4mobKtQafw/HTcfxMUC+kqLyK1/wAx8b1CKtyO4/ckKxu24X8+lXIHMDMr%20OQ5AT8uthUAcDNikVQwKuD+c+PxqsA1X7L+1t5jYLknHYv4m/u21+FaVBpdWB89/xbgmDti3X/Hf%20/D1Wxar6Hzn7RAserC6/7vWqQi51HEWT0jyIbyJ6iggcRxWOwCyeHnegalGvfY7JOPkZmNIxGm5V%20XxJPWiqofdky9jaOTcyduzqznSPU/rA/KuK1W5S/DoJSWuxlCNK2DcuZJFf8x0v87VxXTk93HGhC%208qZ05BpIAwVDZiRbafIVpOi9RD6dCJ5SH3IpWY/tZTcnwOnhVU9Xp/1L2nSde3aCntkCSXaVC67E%20b9a/nbyrpdflPP5Qz3LxmEO1TaNAWbz/AApjcMpkrK0I1MbcfgNV+NddbScja6kjiwakqu7SwJ86%20stQjTOycnF4jiN0uQkMmZLGkMf8AxGbdY6f1Req2ukoZSteVvgbRxjEvF7gFytpG8xbS1c1X3OrI%20oX6FKxn/AHdzPPcHOR7eSfqoB4+tidB+FZeHX57Ve57vnxm8bHmX9vyv7jKvufDIkcbOL7ybHwt4%20Amunx0tkeT5EPVFKwyYIPZZLpMBv+DXvrXfOkHmNKZ6jvC4XEyJJJZ1MifqL5/GqVUGt3L13HGHx%20kGHmNIumPE3uIvlpatq0e2xzXWgSI+ROd5Ks7b/T4eFz8Ky83MlSVpGx7P8Ax7A7+Qnb9tNSbyoh%20FBHECWG3ar/E61yeNKqkY/UM3uZrP1GnFQSHmcaORSAoIdra6mr9Pic1XOxe4YpDmCNbe6w9THpt%208LVtRaOUc2Rkx7HG8LFDnrty52bdGx1AKn1K4/mrSDBpL1IrOzuT5jmXzs2ENLMloYl0UBR6bW8q%205vIiDu8TV67E1FFOsEchcD211j/1gOlcKcbI9K+q9SwcJMk/HytIhWXqvwPjevSwv5dOp5uWWyN7%20h+k/d7fUIWW1l2XuCdL1vapz31WxTsRpeNRpuJyJMfJS6ZLEC5Q6Wt+NE50OaddDZvsbiyY/aeYH%20O4ychI+7wN4YRcfoqtnqb45jU0SoLhQH5oJYvHuvc+kX8PGqLXQmXuTvbGNJkZuNGF/aFvy/C9Sq%20yLOOptuRj5aRRAlVjjURxgXvqL61yW0vxNVaUVieN45GYH27kkv4aeBtXSzLlrHUT5CeP6MB1vIO%20kp62PlWSrDLu0rXUrPtytPoQd994+HhWr0RCY5ZE9o7BtMfW/jVFbQtHcZGZpFYg7QOt/j5VMdid%20hv74KvGYx01+PkaiCXHUZ7HsTa7k2a/UCrKxRovXYbpiyyT2cy+3tjt0/GtaJmN7dCfl5HBkhGDO%20CqP6gyaOG+ZquTF7lOL37m3gebfxsnuLX06Cnb+VkcpmHjHaP3lXauTLcbwDf4eqsMWa1W6ZflfQ%209j6p9Orko/J8df47P5vQlcrnYcFxFjzCXIhX23jYegm/5hXZrEnzi4xotOhAczxeFJP7mVsdWHuS%20tH+uPheqw3oWdnW2o15HsTt/Kih+kL402R0ZiNtvJbeNVVVuWV1oV7mewOT4oPPMEyMRLb26ki1R%206mvPp1K3FhNNnq0a2ihBZrdRbUW+Fc3leQqqFuz2fpn0m2eb3fHEt2P81i20sRa263hp0vVfGwcV%20ye4+r/UlnsqY01ipovu6lv8As77n/eBguLM9twJ/KNK6LNrRHj6bm/u8k/PO6Ae17p9yQaXa/SuF%20xz13/T4HUlNBTuSWNso7DuCgbx46dbV3YWuRw5NkmQiz4buUkikkcke0E/VF+tdL02Mkp3F2wclc%20kbxuik1jdulz8qiEVjWR3HI+HjvhNjDIVTqzDW/+rULuSmM5uNZk92UBQx9BA0t5GiexDtLJXH4x%20jA7IAscBsz/q2tSIJTb1OcpePihssd9x9cw/reRqUu+xVEoFx5I44iRkY4tdpPD4DpVWjSVB1MMa%20C8Za0zKSyp+qB0b5AUS19CGtBDiGZeSxw8jO/upZPIFhqas4KKzlF8qh0hQEP3kL9oc4Ot+Pyh/5%20hqA+V4lzXe0G6TZ6Y4U1JNUIgl4eG5FyJcvD9t1FkYjUUA5fjuVihKogjjawMg1vfrehIwg43Hw5%20pJJE/OLMzi4+dqCRONmeRnx7Twp+SK1xceFQwhPJx3YHbEI/15Aegv4VBJEc728ebgUAnHkT+zXb%20ZT8b1VosrGT8vgz4eZNjTaSREqfwqU0XgiHldG3KbEVojNimHk5wjaGFyiyG728akgX+jyA269yN%20aqWF48r3j7JFnUePjVGaq0jbIiY30JqUzOwkmFls42KQD0rSTMeQRcutlW9joAaiSSQSLkEmjjku%20yEjcPiTVbGlGSLNuycqJwUiQlXRvUpA8fnVU4DYyfg5cg/8AZ6Ne11XwNW5FOMisfb3caKGkjKX6%20AWvSSeI9HAcqISZp1jQga+IFVZNUI5Ha2VJb2JBM225QdbURcSj7SzveBTciaDaOt/jVuRWBabhG%20xpDHMjPITcnwqOQgTl43Kni/wykqOoA9VTJA1HD5gjESqd3+tVGy3QbJwE4lXejlmPUDStOWhRIl%20hwmIqbZGIk8h0qJA4xOJw/7MEBj4EXqG2Wgcjhw7GJJUGhuPGqWRpTQjouzsyVhIWsSdNQAflV67%20GVtyUx+GyYAIp0eMHRfE/ppIFFjOOxibeWvofC1AeSYkrIXjG5QbsviKqy1UR6xTy5RbZu3dCegF%20ES3I7xuByZ42OwbVN2IOlTJVIUXhpdpHsqW/rHwFQ2SR03CZbS2jQk+VOQgXk4iWTYkqELHow+NR%20UtY6bi8eIqrRneelhVip63Dyge4I7IerdKA4/dbyr7aKSx6CpbB2vA5GLFueO+46uP5qrI2Fk4My%20bZtoAbT4i3jV0yrHX7kjZSV/4epv4g9Kkg4fhV3MpUGM/pFVtaCUcR9vRggYwPufr6VEkig4KZQW%20K+k63qxUVXgzJFb2hprcUkBLw0alVdSSR6haqthHcfamOj+6Bsa3pHneqsscjt+WznoPPxotCGOY%20e2ZPbDkEppbwvVkyBZe11llA2E38B1owTnF9vxY0yx5FmVeqNrofCqEkpJxMmM6nDi9lWOrLViGP%201zcxfbBCSxjSXeNGA8alFWNcvHaSZpIIRHcbgl7C3wq5Eij8blew0sbRuhA3IDqPwoBu0Zi2hTvA%20sX0uKgg1f7GyB15m1tPptB0H9rVqok1OrA+ff4tFJh7Y16HO/wDh6rYtU+eQlxpofAjWqSXTFY4y%20B6RYA6n51EkwO8eF1b1JYC5ufj4VISNL+zuPOvOmRBvUx+sDVQNeppLaIbWk6GzpG8kU0Ib0yKVV%20T+rYX1+NY2cP7i1k51M5hhjjm9hwSRdmI/rdL15+RJp67foexgrFdRgYGWKWGaO0jNfceqjy+NVd%20tZOtTMroV7lYsebGLNHs8YzcgG2n6alptrsOT1a+3oU3BXHXJeMqWN/Ux6X8LVu22eWoTPZiGhlN%20hGGBC3+GlTRalb2hShpDjgKCQSp8T+b9FdnQ5N9yRiKxK1gBJpa/9U9apksqxqTXFy+4UxZZW5nB%20kvuYSoEBPhcdBXLazZ2UqlsfT2BFIi4ksrNuZBYW1Nx5VL0Rjkty+BV/uljSY0uFzuGl2x2MWVIo%20vZD6bH9Nc1Jjk92e39Gsslb4H1U1Mv8AuNF9RxsU0Q3B7FJBrp5WrtwWl7Qed5ePiuPVOCq4PH5S%20QCV8eTX0xsy6E/CvR0PJtHTeB7jcPzV7w4km0aONp3AfAVD3CsktXB7HwPOT5SwtiyCdv+BtN7+d%20vKtE1BSZ0HnHdsczl8qcaLFb3cdduQ1j6B1s1ednnJkS/sW/xPpsD/i+C7v9+Tb1F8yKaOTay/tB%206TuFrW+FTEbs8Cz5Kft8Btwks8fMRKVsshuJSPEG2vwrS/H8PyGNa6IvXG4aPNK0lw6An0eoA/8A%20LW2OeJy5P3MacrKqpbHclEVrxWvZj/prXQwOMfJLZWLJEy3VQrFTcgkagjwrj8hN6Ho+GWriMcNk%20B5bE3Y2J0NtQTXDZxXVwd+S3y6EngsjmUjS7Hcq/lv8AOvQwOayceXQjO5fqPow0MQeQk3U9Lj+m%20utqrRw5OS3clc4eCZBNJyAV43Xf7ZNrEnoSPGjS6GM9zbPtZPjy9sEQRGKOOdk1/WIjQ7v5apZQz%20XG5RcKg0CgPzQXYLgN6b+j4/Ks2iyepd+yoRiR5PKFS0kSWhcW0fwJ+FXok3qZZGXvB58TcO0zy7%20p1b1hel/hfxrizysig6sDmjZHtJI3r1csCVB6L8a6OXUxajQanH+rQ7nWJhe7f1jUcoCrOpCTRpi%20yPMTdz6SR8NKmeT0LJHW4Njv1AYC7eVRx6Fp0ItmWNSiHQ/y/E1dknMKk6k2W3U9CfP8aq9yUcmP%20XQ2LEeo+FTVSzO2ho/EYmThcRBNGypkkBlVf6v8ArXratXBzXbbPX5XEjz4cmXHSdVcmaLXXTwq/%20SNpM1H7dhKTlOP5PkZhMpxcIPeOQaSKbfDSsc/jrJX5umzPT8D6pm8Rvh+1/uXcbZnJKkjiXbkq/%20oOWt7hPj/rVhS+XC/wDd27ns5PF8Tzmnjt7d+z6s4TN4Tfd0e5PqjU/lHwvVsfm44WvFnm5foXlU%20/t5LuupLTc1wePjxRwyM83WQP0X52qbeVSr3UlMP0Xybr9mq+0Cr8+uRxzcfiwB4ERt80/5Ru1N7%20eFct89srjGevi+j4fHry8m/wqt/gRHK8ZxeJwSSxY7fWMbNkabCGPTztWlPF4avVnJ5/1d50q0XD%20FXZFMZrvcggkG+3oQtdSluXueTa076l3+ys2NF31FLkRsypGSvt+ZGl71nlca7Cqk21mMnLxIRdJ%20Zy4dOp9V7H5VwKybjfr+J3K3y7w4F+bL/vSXJhYI8Y27R5dCfxr0sVYr3PMyPWOg3w82WOHIeBWD%20MoDSgC4ubEa1rBlOopDyEygQvGJo4ltC39U+dCzEsPk50u2VMJpCNFb8rDy01qdikIdy5xcAx6Iy%207WjPUG97LUPQmBxFyEeNiCCGZxAW3Ne1ybVMBisE8OReRXUQsLMrdWHnRp9QvQVnmhGRAhjMbOQU%20Y+IGnhVUNR6MzFMLQyKFlcFWU/yfhR10Aw4/PyI+WwsJ1S5mQllvuADiwPzqzghOWaHVDoCgI3ua%20P3O2+Wj678PIXX4xMKhgw/jOFOM4YRLvbW971mCWy5V9KsdxUeAtb51JBCZc+UJCSwRBojX0ogRG%20TJZ5jPIJY2XaNoBa5qQMYcDJwpYoUlWBZtfYYbmN/G4owTP0WRHGSAGV7K6kWJtUEnjM5DRe3eRR%20uRG0UAeRqGCnc32ZxM+U+byCBZZV3rHGblrVRouraGaZ/bGPkZ0gxYmgS/7NHvcirqxECP8AljIh%20LOoGwfrX6H5UkmBeHg8ySURtEzgi+gN7edAO8TtWHcTJJZz+RLamqyTsP4+05WyPZRU9tgNt+rH4%20VKIbkcv2/jYyL7ihQP1DqSfgaSIHeJxEIhZ5njjN/SrfmqJEHONxmB7oyADcP+zF+vzpIgfcjxUM%20k/8AgolKGzTFrWLdTQkQEEjSFYI9u1TcJoBakCTtcRMmNGmRnmj1jjXU2HnUEpnObwcDQboI3yCx%20B9stbafiPnTkSd/uab6UogEDAq7FTrp1GtOQQgIHdy232gRfeTYEjpf50EjG3ITZDR5aWUrvLq2l%20qFVqSUHDS5PtyxT7cUC5KG3TSiZbiL/TY8a7cdknkOhLDcfw8KCRvFxWZPvVFI2n136W+FXSIEo+%20FVJZQkm6NrXUj9bz+VSQKjtiC7GacXt4eZ+dVksdjiUx5U3D3kUarUCDrF4GOaRlSBo92p3aD8KS%20GiWweBlH7FzaIg7WJ6GgOsfgcZm9uaLRSbP0Jt41EkDyPgMJw4jIDEarbS3xtQsIx9vY0b7JPUb3%20Ww6CiIH8PCYYG0qYoi1wbeXnUg8ycSGJ/ajjWRxba40Fj1qGgA4zG3hEQGW12Pw61EFhCXj8NmSP%20Ypsdznpr5VK0IY3yMLCkYbL7YzZxpp8KmSDmPioZpBdBMD+oNLfOkkDlOGwoFEyraY6GFgALHxBG%20tRJI1fAgBZvzAk7lvoPiKAbQcfASnuAEX6r438KEQPE4dIWt4Nqy+Nv+SpkHaYWEID4yXvqL1D1A%20jJje6FkxoTt0AK+J8j5ULHkWGU2iRQADcjra/nUyVgWTjcg5QVUAjI3a/wBFSyIFxxV5kVoiEOu5%20upNQQeZWFHJD7IUCZiWDDqtqFkcx4BYLG42GMXvYDcKJENjiTjJW2MrnYV+FyKsiGxXHwTDIPc3v%20MT6FOgt8TRkD5e3hMQWksxFyoBNz8KhVkh2HKwTwERsCygAEnU6VEESPvaxRCY7hVYXJcXtf4VdA%20jGn4sy+00yqiabrGpJgM/AxW2HFmDuNQyg20870IG4jnKSM90Vvzra5JHjQGm/ZPGETc04uFkGKQ%20D8Pe1/G9WQNQqQYF/FaoaDtpdb3zbH/q9VsSj57WP8AOtqrBou47SHQDpv1Y/AdKp6kpdB9iYpaU%20KVYL+Y+OnhUcg3Btn224oYHGrycoAVyGEcerFW0FxVq6epjfc0GHHyPqJbSqQ17AgCwtWTsrPU0S%20aUIy3mWGFz+RAsm5d59FtN3leuLNXVs9jxWnX4iGY25vbZ7lV27fEg63JrDlOqUHdrCZUs3f9OUB%200Qm/iPwq7cP7jPpHqV2GCQ5zSXvt9QJABFvC3jW6a46nDkUXHOXi++rToARa7L5EfD40xaRJlks2%20paGICo4UkGQjRPKup5IRkseoqEjKXX1yWJYHwt51y3tJ2UxpbiWJkKudhuhFzPGoJ6/mHSq1lsWS%20iT6hxMnbDhlvS4VRp6r3HXXpXTxTRxXW495nEhz+KycOdQElDAi3Ww/NXLjwtNx9xfB5Lw5K3XQ+%20fOTWaB14ea8k+PP/AIa/68VwFJrTxHxtwtufQ/W8NcmFeRjWjXQ0rF4xMjDxYI41UodzqVF91uhr%201N/uPiVG07klHw/u5Js6CVDe4sAwFTM/MyFo47Ib8r3FicFxs2R7UbZs3pxQwHuFzpbztWHlZuGv%20c9H6V4Tz3StpSr1PO1uElwOPBZ1PJcmDNkyk/mvptFU8bHxq53f2k3+u+cs2ZVo4x0UIoPemMU5e%20TahiLf2ikf8Ahas8s1t3ObC06x0K/wAXEr8pGF9QYEWv016fjVpb3GsmtdqcWjYGZktoI7NYjrtF%20dWNtHDfdlZ7nPFSZET8arGR7+6xFgW8gK0SW/Up6dCGxY5xlDIliMchJAUjbu2+Qrkz9up3eFVrV%20l9wVVsZGkia7r6dt7gkfy15mT0f2/oenbZKdh3xMEkcU4cbSNdp0JvXo+O5r95xeRCsQPeuRlR8b%20GMZjHM7WBte/wr0ez6HBk0UxpJB8TPmnHOArhWmtHJI4B2nx61GsmDqbZ9qePPH9vZOIX9wxZjgt%20e4v7UfSs7uWbY4jQudVNAoD80cVQWQAXDaDztWbLGjYq4uLgwwxv7hVLuo8D8auYOW9CT7ezcV8u%20TEKqYXQ6nwb4Vj5C0k28e6doHiRqySBNyuCQL2vassWRPfc0yUacdRDbBiw5Dz2WTYVj66lh/PWl%205nQrUZchjLkcYk8h9tltthH61qidSauEQk0rxQ7mAIOm0eA+NakSNmIKFWIJazG/gPC1S9CE5Ogl%20wVY+lLEW6a1n6F5PMFTLyCKg0U3BPhV6mdmXF+TyjjfTs+wxn1+bDyreUYNCcGfFDkEQxAvINojb%20xHW/zqfmX/UrZJ6DjCHDZcWa87PFLECUGgu3lUT6aoOehGwycfBEJJUZVvrGupb4m9TMbdRMMSyk%20gycRc10Zhu2s3iD4dPhWfDHKlfMjuxfUs9NK3aO3ikMCy+wPbcWUN0J/raeNVXj4/wDavga3+qeQ%20/wC9jzFysbCwpcXMi+pjYbkK9UNvwqYhQlCOJtty3qNeZ5TJnwFh3/4ZLEI+gsPO1V4qNBTQrkq2%202hLkbgSV8L+VXqoLM0j+HybGTvHJedQ1onUM3Uek6VhmcIvVmwcdio/Jzy7ACC7Qlr2supt+FctF%20LjrodGS6SR59ThjfmEM8jsUSBdSbeOvhXo00UHn21e56TmFUjeFI9+rObg7TVmpkhHM8OJkSGGCX%203MhBsgPmB4H8Kmr/AAKtfiNoJPpclzMjB4/TCAAbHypx6FUtDv68+6zpGGdzuIb9cdNLeNSkluRy%20nYaZuRDtUYykRkXIP5r36VMPdkJs69lo5I5trMjkGKUdT8PKqRoWraSUwcoFDPlqQkX6niwpMaF5%20ZItHDPiicndJIpCQeQ8xUVbkrspkQw5XPMcXdtx95FcHqP2gAqWlHqQl80waXVTqCgI7uST2u3eU%20kIvsw52t8omNQwYFP3JkAoMdBrruJsRVBI0yJ8zInWWWXYG9JQNo36KCBA4asWMuYJFXRFQki/xo%20Ahhwy5ZZldUI3HwX52qSDqbk2Ei7owygfsZGFiAPG9Ac5fNZ0xX2lBJGo1Ab4ioaJE2ybFXyRIQy%202LqRbTwNRAIjL5OElGUt78ZtHcXFqMsiLySCAHgZmJu408em01VA9wOKyZEdzEPaVt0YexbTrerE%20D2XGhMm+SXYyrtDKBYk/q2qrZMHkWFggsMdB9QLWPU3PwNQWQ8kgSGMpOkaznRmc2YD4WqSomVwk%20CKVVm26L1F/PXxqAhhmR4spE6Rb8g6OXFv5KQzQWwuKj96PZCq7/AFPI2oXzAoGGQivmyGCVW0Cp%20cWW9CEe8fEuKZo5d0sr6brWVT1/lpJDEwMyHLKxR7XfRza2h8AaiSUd5GEwik+jaSXJjtvkUXVR4%20j50gkQzFkyAJkJWWICOdG9JufEg0giRoYYpw6KoUIR7iC53EfOrENjuLBiyIZUiiKRqBuVuo/TUp%20BOCSwsHFgi9h2XaNBH0BB60gOwvCuDDDKmOsaLu9Ra1x/s0gg8jy4lxXTHts13SE+q50qSSLbD3z%20Bwx9ojU+ItVZLC+RiwPje6rgyX6nqR5WNCg4xZYmjVJI/VuG8AagDzNILi+SEM8awId5BvtNz8Km%20CsiseO6yAvJs8bN1BHXSkEjlUh2s6MxA/tGbpf4VEEimJiy5IYYdkkS53EG508aghHBR4slWmuvu%20AqwPg3jQlnhZGBG8kAkKQdbGhEiqxs0aBv7UnQEWIUVIkRjCPPI0g9sqP1TrY+VTAkYuGF0WzpuL%20BujEeRpAk7jjilQxRkxyE3Km2y3hr51DRDZ17B3BV3IWNnceY+HlVkQcSStFJJvALFCqydevjVSy%20EUYNiAugaYsNkmosv9NTBJ7/AIe7lV3MhBIFwvxqALRyyidYwNJCQC59I3aeOtCg7bCSKNkYAMdG%20lXW5q0ARSJkN1BIiILAaafhUQWk99mIJIIjukk631+VTBUUxsgwRCPcHnAN0bw+VAdZeZsKMLGQL%20cdbhj1GtCBHCmVuQvMF2BQCL/GkAdZ2RjzTLFDFYIdfHcvwNIIY6jOJAIWdd282Zb/lpAPFy2MLx%20+0ElST0u50Knp1o0BXB5Ax7lk9T3I3jTaD5WqUQSGC4iiJjlaUyNeV5B4f1akHecyGSGSHWMaPHY%20EXNSQJCDAtO0kMZY21bQ2+FqiCNRKPKxsSRY5LDcDtVvyt5A0J1Hv1YigLAKZG0EJUWX/ZNSQXL7%20O5LztzBkQI6/TCy9LftbVKRKZpFSSYP/ABT29ntsWvc5th/1eos9CUYImMFVdCWc/p+FZNmjf4j7%20Gh2qXIKuCR03G3kV8LVR6v0Kzr6E/wBt8SM/koIYwxidlV216A1MNuGLNVWpt5OHxs0GJixhvYUB%20/V6WPl8x5VpDjU5k3JKtMfqUnRypcaoR0+dc9o7HZRSmZx31iHH58zx6iWzseuhNunnWWaHod3hP%20ihlLjxDIcox9x+u7oNK46vkof3Ho0RVs6M7MhIyRtbaAR4nW9Sm29P8AUOsKek7ERx0TS5WRA1hF%20GN4YmxNh5/0Vfkku5y5muWvU95fNgxYdkbh2fSUAW2D5+Jq9JT1MHVtQ/wDoM8FES8+zeu07WbrV%20nZvU2x40hvkFUQsylRLcs1ytrdAPO9UaQ1+8ZqyvIkiDYsLK0TjU3BufTVv6kNeup9PcM31XB8Zm%20OS0ywRkyKNG0GlvhW9L9IRneq26Ev9R9Qk+5trBDa3hpp8jUuvFyclqQvt95kHdvGGaSHIhNs1Xs%20spHTWua+N2vNdz3vA+orBjdLLlje/wDoT/Cd1njSmDzULY0yOWbMA3K2nXytXTTyOOlk9jn8n6Cs%20q9zxrK1bbd0SGX9ye3dz/So2U7emKKJfUzeZt0qbebROa/M+xhj/AOP5nPuxjr3kbcb25nZmSef5%200bsp/wDofFkWCjqD8P0Uw4m3zvv0XY183z8WHH7PjL5XvYspTHxDFkZUvtrGnuqhGuhttFdllGh8%202n1M877y4cvmPqoUYCRN5PXppc1z5olHVg1q0VngkjHNXBCl42Y+PQ+FYVbN7ftl/l0LpzHLZMfG%20JDF+xxowVMqNY3bXUCvQptsebdttkRLmq0ePEEsh1GX4B/C/zqYkrJ4Zchc+M7vc3aBjqpPjtNcv%20lapHo+E90XfDnccdHOv9vjt61A3Da2lea46HpWhqXux0coStK8YA9IJa9wQf6a9DxJ4wzz8sVcTv%20uV3vZ1PDI7KSA1gAbFf9a9ds9jiyJ8dyKMWJgcfgS+8ZknIcSWsGZtNpPhU7qUc+2ht/27R04OUP%201+oYgeIHtp1PjVGvWTfE9C0VBoFAfmljMS37AgbDYn/RVEmybONCwxZREMrkn3VXRPC3+irwc7Ws%20MkuL5SKCeB2X1HWw/s7eV+tZ2pNePQsmt/si543IYmble+lwgW9vivlXEmqffoehx5a7EvJjYvJY%20P0z23R/tC/kBrYVWz4uTNVnX8ik8zFKp9otZIz+yQeH/AMtddXJSIcMhSBAZCXLSgAqp66+Fq0kg%20QTf7TNILEkE+YJ8KjeQ9IQpKZBECSPXoB8VotRZQd8YU90RlrSnVwvSw1NWTgzsSePyOMzMkKP8A%20msqydbHS+nhV4MbOVoTMi5WJyEGOF3yqA5lj12odB1qzWmpDaZI83hxPhJIEbHy3FhYCzjrcVFbN%20y+4TlEAJpMbGinzYdsEegZ/ylfM1PLVvqKLf7QOIM3FtHIIwEc3sfA/6oqrZY4blEGdNeMCOQaoS%20dosLaVOiRaegjOGsSoJBFtnhr51a1QhhyZkMHt7lDHqp6CqOqkmrf3jGRg8ETgXv1X+ts0v+FFoy%20+5pH2GTFTuLMaXcz+3ePaBtG4G9zWHkLTQ0p8TZsFyMfIdRZQ0iXfSxfQVzYm+Zrm1Q34Y4eFDLj%20ywvkZxuyMR6R43r0E51OLqJSZceTkKZsj25ivpY6KP8AVqxSRePNwlgF4bZcF9jL+sCLXokOskRi%20x8tj5LTSZQlxZfUyyWG1vwFEvUWUC/73mgdcgY6TAm6zLe3t9P0Xq1mZyn95L50M0vDGNsffFINz%20EADb/skVFdBdIjOOnaa+NkAeyo9JX81h53qbQgpJzCzIMUiQQJJCujw6m/xqkaaFk0/US5HDjjhX%20NxshZle5XGU6qb/0VMQtibaHnb3uNyOAuwopmVpU62YONpufCpcR3K13NOqh1BQEb3MAe2+VBFwc%20PIuPh7TVDB82ZePhJ7ht7mQt/bAPpF/OqEwR8E8kQudWAPuA69fKhDYRQcjjr7/tBobEuvhY9L1I%20OWnixo4spnBSRtpiTr5m61EAQzeYjkjdI0a97BpL9D5CkBHGNPlmVERjItrbum0GiApymXir/h0O%205EH7RrkktQDOSL6iwibZ7o9N7ekDzNQBo8eVj55hV/fJFvMA+YpBI7wTmZMwRDtMYsCNBrrqasB4%20MLImnuJkQsbbX6aHoKrxQlnGbDlYrpie2UYt65zpe+o1qYCE8hAWjjmZpJ2BUt1bQ6VDJGzwMZWZ%20l1B9AQ+m4oTsSeIH3biV9tV2yM2o3HoKEBixFFkdpGc2YJEDoD4fhVWXQyZMRcaFclws6neY1Nhq%20dBf4VEiB3i8sl/bx0KuwI9xxddPOoiQKAZMrALIZnX87gaWPlVkGwdosR2IkPuqP2iqbAD/WqyIk%20ZzTz5jyJtRYiQ0h63I6HdSCBzxXEHJVpols8ZI3eBA8aJkMdex9KmRk5M5ZJE0IGjH+r+FTISIiD%20KAjdSoaS5aNmNyLmgaOmnwzjNI0dskAgW1DMfG1QSc4c8a4jJK+3IuCisvU3qYHIWlxMworN6ZPU%20XF7enTw+NRBEyJJg8hCVd4SYwSCW6ADxNCZJWaHL9iJpMcQXUn3Cbe8p6HWhKEIMbMkb3YA1xoLH%20oL+dERYeNizso96N9ym/uHrSQSsSEiNZL+10DWsLUBLcWzYmS5RPQVAHx1pAGPKb543mf9W4e3X8%20KiAMsSFdjhHVja/hcj4fGkA8nzFSRbbjIVs0hHS3gKlIJjaT9ofcdSEXSVx8elTAbEYsiN5LDduj%20NohbRrULDiKVZ0kVvTZr7ABct8PhREQPc9VmhVGJiyAP2drC/wDtVMFWIw8SqQSzTndtI9A8GPhU%20QQmRzwNK29TfYdqDpr8Kksd/SuJGLIRIoBcgXXSogCx4/JnCo6kFPVZhY2OooQOIMTIji2zetFN0%20ZtNflREORWKE/StGh/aMbtpqavBAyWSWMyR7SX0IsNBbzqrLAkUDqpvtkA3SEi/4VUHEeEmQC6l2%20jGtreq4Px8KAJIo1eX9mx0DeRPherIhnuK2+X2U3BgCyNa/QdKENi+PclopCOoZt2jXoRI6ZIyyW%20Puf1vH8KQRLPVTGkG0nYQdLHW3kaQTI/mkh+l9tQLjoVNr1Ikb8XmYyNIGkLbTc7v1flUlTnMycS%20RkEYuiklnHietIJEpGjnjjaZtxDAX8qEiqEx5Em9mmQWOw9RUEGl/Z98djy6w9R9OWXyv7tSmSka%20NUklE+6X2u/z2vGj95/u793+9r7Hv7/f9v8A+8i229r49ahgo4/hhjBH/wD0Z2AaL9HqG8wfqKz9%20t9y3IUx/4aPZ3n/Mm5ntdjha6f8AvFTbGnA5fgWLt37KQcOzyfvX35mFlcY+wD8PdapVIKWUkrF9%20tshM1Ml+WDhBohx+rHqxPuVdpMoqR1JT/JqlEU5ZLILFtmp/8asniNk4Inn/ALXry+Qk55H2XRdo%20tBuH/wCotZ28eVubYs/BzAwP2aDEMeX9QW1/p/Hz/tayfhuZ5fl/qdT+o6/t/P8A0I2b7CvKtv38%20FaxBb6O/X/y1P4K7ln9T/wDH7fgRa/w1zpkvNH3PtDj8hwbgHz/6RWlPFS6mF/M5dBhP/CvNMzk9%2012DkEj9331H/ALzUrx/Ur/KfYdx/wxGOAwr3MdpFrnCubHr/AOkeNQ/G9fyLrzI1jU8j/hgAi2S9%20ymW35CcLp5afUGo/i6bj+ZO6/MSi/ha2En/MwO7rbBt/8RT+N6lP5K3j8zTeG7EPG8NBxn1/u+wg%20QS+1tvYWHp3tb9NW/jazJW/kcnLQ7TtIqFtlDpZ/2X5vn6qvfE7dTP3CDy/tWmTmpkNyIEaOX9n2%20L3v8fc/oqi8eLTJq/K+WIJWXsHjZgFnKSqFCWeIHQfNq34zCZzY73x/ss6nEf284mCeObFSCFk0a%202OpJHz3C1FSq/akjTL5GXIotdtDnI7UnkffHmhD5tDvP4esVbrJz8FEEfyv25XkpIzPyBCImxkEX%205je9779KLTYOiZG9w/aGPlZEaHkxhqi7dox99x8T7iVlfEn8TTG+L11RB438Pggyhkfv7cyqVUfS%20WsT4/wBt/JVK4I6mrzPjBIY32UdLrkc378b/ANohxbA/L9sbV1ctDl9sUy/spBMhih5X2YCu32/p%209w6df7UVCYeOROP7HxIIrcwf2X5f8Pp8f+L41nkq7G+C/tsmuP8Atr9GGvyXubgQP2O0fiPcN65L%20eEnszrv5s7IVg+3rpvD8grq3RRjhbf8AnDeujBi9uvGZOS15IzuL7SS8vx/0cfMfTAtuZ/pvcuPK%203urXRW0OSltYOYvs8owYMKblFlhhsQPpgvqHiP2ptRW/Ay9st/bXAycLiZGO+V9UJp2mRtmzYrIq%20hPzPe2y9/jVXuXqmtyXoWCgPzIxTKmjEMx9SAfmv06UfoHuSkORAxs7Mjfrr42qzfRmfHsPIuSjh%20kiVVsgG51+R6iqwQ9NS6dv5jZcXuxMLxmzr4BT51xeQo1Z2YdU0T6cjNiZBljHumQABf1V8L3+FW%20eOrr6GfOyf20H3JYbSxj3IwAEBea3VnFx+iox3XQjJVwmio8pxWJgZSTHxUkHqu4ir8m0X02RDPY%20yLcjUltp8z5f0VeIKWEZGDORqNfH/wAOtRPQlT9xByZ6LmyiwYaBGuRYg69K2S7mV69YLNxIzJki%20lxl/aZACzEjQINRt/GrVMnJbsbG+ncI8khMqAPJYFlHWx+NRL1QTncb4zxZHJSwMXeKP0xBvD4Cl%20Z3YbhajnL4/Fn3hmaLGx0/aRkXJ16KD1qLzJNGQ8GChmkjx33PGpJA10860Q0EeTw5MU3Cb2Au8a%206tUVfYcp1PI81GUK67bL6h/RUkyMeQ27Q0TncnRrXAB86qWVhpDKZVQAhSCQxHTXrfyvUFphF/8A%20szkGDuyclCY/bIAOgBtp08Kxz2hbSaYqya9PuPGOvviD3Ji3uA+O7oL+Fc3jJz6Gue0C4mVEXJyZ%20k2wqquwOpHTSu84lsc8ni8bkrvwDvgliEgk8260bSDZFxz5ixxLBG0s7fnUC7X8bVaJWpmrRMjfJ%205FvdEaoWkU7XQ9SPMCpkizYvHmYZLQxY8hNtrySDaFfr6bHpUp9yH2Jrj8hMfJx5gzPEw2iBuhbz%20NEtYZZDnkuHkkiXIxoPayi13iQk6VFbRtsGtRLjnOPM8U0bRQt6pgw1sNCBfxo9FqVq1944yuGhW%208mC3uxSD9mbnUHqKJ6mjRxxM2fFyWDDkx+wzZUAXZqGX3AOppuZ1eqk1KqHWFARndEUs3bXLQxI0%20ksmFkJHGgLMzNEwAVRqST0AqGDAOP7d7mx0kkk4DOdyQQpxZz/8ARqhJ7mduc/FMcqDhORklmFmj%20+in2i/yTSo4sg5l7f7mEKJBwPI7it5ScWcA/6uq1ZISRcHYvdj5gml4XNV+qscScj5H06VIPcjsL%20u1pHl/dOeXN9qLizAfpK2oQEPZneeJGHg4PPLSCzxtjSkgDz9NAc4PY/cb5bSZ/CcjFE6kMy4WQ9%20vkqpegE4+ze5Blg/5c5OTFjuI1+knQt5EhkqIJH+Z2d3aIFkxeHzhLKLPGMSX0L5X2VIE8fsLueG%20K44nP2utnjGLNfd56rUQJFcbsfvEZET5PD5bQixZRjykgDp+re9SgSsPZ3PTvkz5/GZzIhviY/00%20p3Hwvdbi1GERX+Te6lmkP7jzruf2ZGNKdpPx22qnEmRPK7F7olx4kTgM2FY20VYJSWPmbL0qIZOg%203/yZ3tCU9vhMx0Y3eMYs9h8T6daQy3I8Ts/ueHJaSTt/k5C/Upiz2A+HoqrqyZFH7E5uWfeOB5FI%201FyGw5ySfh6KlVYkWi7T7tiaSCDtrN9p1vueCQC/4rVuJVseL2l3lFjCIcNlj3B6mSCXT8AtTxEi%20E3YnPPOzvw2dI0ti5+lmAAAt122qvFkpncHY/cJ324LMjA/Kv08oB/StQ0y6g8fs7ufDhBh4rkd7%20kgxpiztY/Gy9KskVtA1PZndMuJefiORVi21YVxJ2Gv6x9OlWKDGTszvaOR4k4DNkjU2WT6Ofcbf7%20lRBMneJ2P3mjNK3B5wuNyq2JNe/lbbUwQeJ2J3Z7TSy8JyXuk3CLizEm5/2NLUEDrE7c73RI4sng%20M+aJG9ROJNuK/PZVWmTsWD/L/c7z2j4nOMDxKjK+LMo089y9ahl1SVuhF+yu6GkLy8ZmTxxofbia%20GWwPhYFf5BU6lJPeO7L7mjlRJuLzBFa91hkHxP6tTBDYo/bXd8Uj343Nkiv6P8PKx230vZarDA4X%20t7n8nar8VnoR1JxplB/StIZKYsO2u54biPjcp7jQmGXQf83WrJBsZTdnd3TM7RYGVGjmxRoZOvn+%20WmpA9xft/wAnBAhbCy2yBqbQvYH4empRB1N2VzToojwcpkAO1GhdSGPjfbUkor+V2h3d7mxeIzW0%209ZTHm2n9K20qGgIRdqd0RoL8JyO4EhrYs/TwIstOJMnkfbHeEEnurwnIO66gfSzaj5haQJJJe3u6%20Mp2mk4XPHsqBEGxpVJ8ehW5oyB5H2t3LG7ZI4vMaJrb4TDJuJt/V21KKwMsjtXuQSCXF4XNC62vj%20TbgSfLbUNF0xePh+60cSzcHnMq3bYmNLc/D8tIIH+LwHcuWrPLxuXHp6EfHmVr/Mr5UgCx7U5th/%20/DclioAO6CT1A9SLjSkCTqHs3lUAQ4GUw3es+zIPiLadBVirRxk9jcxLLMPoMhRa8cixvY28CLeN%20IIkZR9nc+gZW4zKXQ7WWCQ/h+WogmRsnbHeIG0cdlx7Tcf4WY3X8FqGiTyXtTuP3lZeJzWLaEjGm%20Fh+K1IGuT2v3XEw+n4jPLjVXGLN/9WhAona/c+SheThs6PJFl3NjS2b4k7aAcR9qd148exuKymYG%206OsEpNvHotCD1+1O4vafZxOaJG13HHl0P/NoBtH253gui8Tnb/6xxZrfyrQMWftPuZYhJ+5stn8V%20XHlBt/zaECQ7Y7mDtIODzREbDaMeXcD5220AuO0Ofl9TcVmp88eXUjzG2jQOH7b7qiyAw4jOeLba%204x5iQf8Am60JND+0HE8jgNy8mbgz4bT/AE+0zxtHv2+7faGA6bqlBGjVJIUAUAUAUAUAUAUAUAUA%20UAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUBm3/8uX2Zvf8Ay6Ljofq83+/oRB6f%204dPs0QAe3h6dB/i83+/qW5Jep6/8O32ce27t4GwsP8XmjT8J6JgeYf2N+1uGjJjcJ7at+YDJyzf9%20MxrO2NPcvXI1sOj9oft2QAeJ0HT/ABGT/e1LonoVTHb/AG27KeEwtxoMZABX3p+g6a771WmKtdkO%20TGWZ9nPtvmFDk8OJNgsv+IyRa3+zKKvxRA3P2N+1hbeeDG7pf6nL/vaQDxvsV9qm68GP+s5fj/5a%20o4ImRo38O32cYAN28CAb/wDS83x/8tViB5j/AGO+12MipDwuxU/KBlZZtb5zUgiB3J9o/t5IxZ+J%20uSbn/EZI1/CWgg9x/tH9vMfIbJh4gLM35m9/IP8AIZCKMQezfaX7fTbvc4rdvFm/b5IuPwkqZY4o%20Ti+z325hFo+HC6Wv7+Te3z92kjijtftH9vFnM44ke6RtLGfJOnyMlqhkrQbv9lftk7l24UFm6n6j%20KH80tFoRxRwPsf8Aa4Cw4QW/9pyv72gg5/7i/tXa37jFuumTl/3tRBI/4f7UdgcPM8/HcUIJXG1m%209/Ie4/35Go6pkpwPs3sLtPNCLk4JcRm6ATTqBb/ZcXqFVINycyfb/tKRdr4JK2tb3p+n/PqxXih1%20i9o9vYuL9LBibIL32b5D/KWJqIDqmeRdoduxZKZMeJtmjN0b3JND8t1qkjijnL7M7Zy8o5U+EGnb%20q4eRf5FYCg4o6HZ/bgTYMMbelt8n8+6ogKqBe0e3VSNBiemEWj/aSaC9/wCtUsnihyOB4oSiUQne%20NQd8nh8N1TOkDigPA8SWZjjgljdiWY/00kq8aZ0eF4wrGvsALEboAzCx/A1DUk8UeycPxskkcjwA%20vC6yRtdhZlNwdD50kcUPKFgoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoBOLJx5mkWGVJGhbZKEYMUewO1rdDY9DQClAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAF%20AFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAF%20AFAFAJZeZiYeNJlZk8eNjQjdLPMyxxovmzMQAPnQHWPkY+TjxZGPKk2PMiyQzRsHR0cXVlYXBBBu%20CKA8TIx5JZIUlR5obe9GrAsm4XXcBqLjUXoBSgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCg%20CgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgOJ8iDHhebIkWGGMXeWRgqqPMsbAUB2CCLjUHoaAKAK%20AKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAb8lyOFxvHZXI50ogwcKGTIyp2vtSK%20JS7ubX0VVJoClYf3j4GWfgvq+M5LjeO7nkjh4DlsuPHGNlSTgNCoEU8s0ZlBunuxpegG33d5ZuzY%20MD7gY10j47Kx8TuCNQduRxuVIIW3qOrwSSK8THp6l6OaA0VHV1DoQyMAVYG4IPQg0B7QBQBQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQFC++/GcfnfaTuj6zGjyDjcdkZGMZFDGOWOMlJEJ/KwPiKArn%20B/e/tPtztjtbF5bC5SDi5MHCxj3IcN/3Us3sIuw5BIY+oW3KhX46GgLH93p8nh+13734jXle3NmW%20Np9OThb1+qxpCPzRvESw/qsFYdKAufE8nh8txWFymE/uYefBFlY0n9aKZA6H8VYUA6oAoAoAoAoA%20oAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoCI7i7p4zglxUyRLkZ%20vISmDjuPxk9zIyJQpcrGt1UbVUszOyqo1YigIztn7h8L3DzXJ9uPiZXGc/xSI+fw/IJEJRDMAUkV%204JMiCRGDDVJDa+tAQfZ/NHhPuVzf26lcnCGJFznbitf9lizOYsjGUn9SKcXiA/Kp29FFAaNQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQFd+43Ow8D2Hz/MTYK8nDhYM0knHyAGOZ%20dhBjkBDDYb+vT8t6AwrvDlOIyuI+1fKS9yQ8hlSdy8FkPgYjxwcbgYrK5KR4sW0RrGV2q05L6MAQ%20NygDQP4k8zFyfsTzkmPbLTkFwVwhHdvdMuZA0ZTbfdp6h50BpXB4k2HwnH4kwAmxsaGKUA3G5Iwr%20WPzFAPaAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKA%20KAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKApf3pBP2l7vAFz+6cvQf/AIRoCmd5Z3Ec%20j/DbicfA0fI5XMcThcfxGJAyyvPnmONY44gu7c8ci7mt+Xab2tQFg+4eM/D/AMP/ADODyBEk+J26%20+JM1yQZhi+zcHx/aaigJz7Tcflcd9sO1cLLQx5MHFYizRnqreypKn4i9jQFroAoAoAoAoAoAoAoA%20oAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoDG/uv3BD2j93exe6eavH2w0%20GdxeRnG7R42RkhWR3AHp37AL/wBUMfCgLz2/3N2Rz3cuRP22cLlctcVV5LncH2pQihh7GM+TGDvL%20Xdgm7021tcXApWbjvmfxVcfJjxbl43tRmzZ9bD3cuRY0Phf13HmL+VAbBQBQBQBQBQBQBQBQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQBQHkkcckbRyKHjcFXRhcEHQgg9QaAhouyOy4ePHGw8BxsfHL%20MuUuGmJAsInX8sojCbd48GtegGXO9sS9x8zxo5KNY+B4XIXOhxSQzZWZGCIHcDRYYdxYKdWexNgv%20qAs9AFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAF%20AFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFABAYFWFwdCD0IoCI43s/tLi8+TkOM4TAwc%20+YWmy8bFhhmcHrukRVY/iaAYd39szd1exw2cip24k0WTyasQWzPZYSR4wUHSL3FDSluoG0CzEgCz%20AACw0A6CgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgC%20gCgG/Icbx3JYcmFyOLDm4cwtNjZEayxOOtmRwVP4igEMLi+N4TjDi8LxsOLjQgtDgYUcWOm4+CqP%20bjF6Ai+1u1W43kOV53kWSbuDnJEfNljuY4oYV2Y+LCWsdkS9TYbnLNYXsALHQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQH//2Q==" height="247" width="1021" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 2.&nbsp; </span><span class="textfig">Location of bearing support body on harrow of 4500 lb.; a) Harrow elements set, b) Top view and c) Side view.</span></div>
      </article>
      <article class="section"><a id="id0x8800100"><!-- named anchor --></a>
        <h4>Geometry Definition of the Piece to be Obtained Through the Casting Metals Process in Sand Molds</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>The piece geometry, which was obtained through the metal casting process, has a circular ring-shaped configuration (<span class="tooltip"><a href="#f3">Figure 3a</a></span>),
          the main dimensions are: 306 mm wide, 224 mm high and 131 mm thickness.
          The outer diameter is 189 mm and the inner diameter is 145 mm, the mass
          is 18,211 kg.</p>
        <p>The final geometry of the piece is shown in <span class="tooltip"><a href="#f3">Figure 3b</a></span>, after submitting it to chip removal machining to eliminate the oversize remaining from the casting process.</p>
        <div id="f3" class="fig">
          <div class="zoom">
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              <image transform="matrix(0.5682 0 0 0.5682 0 0)" 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CAg1T1Mj1%209Mv8OoCVhI/vlak4lW8Zhytr2mJ2gUcPdqFtLLGGG3KeGWSlwHBraDzGVqPgVLbectqTHPVnNnuD%20aWbvMk+2QyU0k4uH4wuW1Ja1vHiy0borqEvt3aCAPNDnY17AqRbHHxRPtKW2zw5z3GkWrCozHKq0%20m/2pisRpxR7iIQfybXCuDnOxw7B+NIuTtLsDmV0tf4mN4ilO1X6somkwC6OtxqPKGXerxXRna3Je%20trkyeKlByriVF9JTWcpWqZ7BpxGOHJWiSVUVnPd6mUNWjFx48lMehWUh+37ZYQeZe3jXZVaCNQ7B%20jitIr4MptrnigHrHYLe50WkAm4aiKZrWu14M+tjN26m3l9xW1YRHjpawYivMhaV2vQz654QbZfdQ%200LrmZ3iGDBXw14FW8uvFHUkxMvfMc1873PIrgSR3JFITNrc15k1wAWsfI57cQKmp/tlPRCOqV/yt%202fGXNu3Nr/J5hwCiawnqYq26g3Gxnktpb0SSDMF1T8FU8uEzec6MtH1VdRDVexsmY8jyzgPDyIWc%207MSvXcmOCTHvuwXrGwGsDifFTEEnhVY22pbefXGqFJtO4WRdcMa2e2c6rAwgnsyWcQt1QtR3MUrj%209o8Dq+FvFThGcvHxR6/MJIocuxQs9LIdbvLPhIwxxHNDDxrmAVLh4RTOuSphPpVPjMkIcHhofh2/%20BwUmUUSwwylgBIGdeBRCoXlvLKSKktwJHAp4Eq58cnhoIo4ZlBHdGbd2v5h4oiEYta7VXI5lWgR5%207yK0YSKONMs1MK4w7l0/KJdmtJAKao24UpwWUxhqyCgEBAJoCUHzX6sWfU/UF/uO87nE+w2vbJ2W%20dhA6pEpMgY6RuVMHVqvF7ulrzNp9mOD9O+ne42O2pTb2/wCPc3Kza08tM4b56NwdR7DfXnTF/E+T%20bGxi8sLwg00yGmmp7sl1dnW23PRblmHzv1JubHc1r3FJxuTPTavq8XWF6D5MQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEGu%20de0/YD8aeNnx81avFWzls0LtTsjUVNORWikQiNtI6kvA5CnJImTCuGxjgfq9wOxDBke1ROq8TEcV%20xm3PBkuLeY6q6gw8+Kx3JhpmZhetuoLWdos5Y3tnDtTia6KZZc1jjXK9PvT5ZIJmBxeSQ3wZ0Jr7%20teCjhOI/8Lzn98oF9dWsYa979EjhodGcDX25qu3uTHH/AMrTXEY4rAkEhD6Va7lgumt84ct6Tqn2%208LjKz7ONXmYNJ4DirazCJnDLXF3tmzwedezgVFAwZnmDyV60mUTaInVou7+p9/JffZttiMVq4hon%20OdMs101pGjnvMyht6V6h3y9fdNunMtmAO1vdhzNMVvERDGZzqlSbHe2Tau0uZQ0cM+9aRCNFW3b5%20d272x6a68ASM6ZHvU58JVmJbdslpdTxSSvOl81K6sgczRVvPJMTOctjG2WUUTWxOBcW1c7jXj3rG%20LStpwRI9vt23P2hxPhbUEZEdyvKuUXcp4rAtnusGPNNWYx5ItE82rzemjrvemb1b3TvsUh1aScQe%20/kqTfXRaI0bDJsdGmF7Q5oFGk41WsWhn0z9rCSbDcW73Gnhcagch2K+VazMJVve3Vk8iKXVI2g8t%202LaH8CxvSG1Zni8m3Lb7+5Yy4028jK1lYKNcfYuW8dLemqbNYPDGuieJYiCQ5pqfbyWWW2EJzTrA%20Io5gFXDt4JlKswta2ukUNTU8K8FEwiZeUFAOeBdWpBTRWVl8DGyDWS78vmicvZSyEaYmgVzdT+rF%20MGERvmukLiatOQ4oh5c3D56xV7CKYDtQ4PbLws0zjwnAHP2qxoi31ja3DHgeBhBANca81MypMO59%20PN07LZtrXTE0VzyCylrDIqEiAgUqg5t69YdEin6zB/nGri772H0n0rH/AC/5bfslvWxFx2eyJNSY%20mVPsXXThDwe5j/Ut609WYiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAg1j1EBPTr8afWMw54qY4olya7uZYGCTEgGhpjgtPD%20VngEjpIg+M4Oxr+Sk8Bdj1FjQXaqYFxxTJEJsUojq04nLtoqTXLSso1zA5kfnaA4RNo4jh8qxtDS%20MQt297C+AaS4RZyMrmedFlaPH/2a1xjEfp6WL6jMd3CXyGs0Hij/ACiRxWPTWtow1zOJ9KHsu5XW%205XItrU63kUaADQOyoV0U14Md+sV8f72073uG5bNFHYttQ7cJm1jc0YN7ar0abejz7bjQt9j6ke5k%20l9G6YyHSWtyJORPct/LjLPzdGRis7CTaQy5YYZozq0UwBCVoibMjBvk09vBaQuMcINHacNVFtXRS%20ZhuFhtMN5YNFxqBBo0k88kmZypDGy7fBHciz+z1kDvDIB8NVTC/U26z25kNqGF2oEYN4iirN9dE4%20ewWEgd5r3ECtA2uPsUzuRwVimFwsa5rg7wF3gApgAMaKMz4CJf2tnKGw3kfmwD+Tbz7Sk6rV01Vi%20eG3pE00gZ7sfCir05adTyUAwlxkDBTwk8CeCmJwrLGSGN0BdBIZXtyLv66vlSrAXzHCVpeCKg0oc%20FGZ4NK6Na3Pbri5AhbKYmeIEtwNTka9ipevVlrW2MPNjn6p6YnDZi6+2t2L31q+nGtVzzt4hpG5E%206N1m3Gxvrdt3ZEHWB9XTxN71nhbKGy7JI11dicDlVTgykxyRuBNBpOJPMqsoiVqORrnEuJJqSG8k%20lOVi8uZXtDWNqeR+NJ5IURmVtNZx4EYKUr0hZpa0N8YHiUGVMZDXgEVbxUoR7i0fdskihZpNKspx%209inKJh23p2Py9ltGEglsbQSBTGiyXiGRRIgICDmvr3QdFg1xNzAAP8q1cXfz/p/rfS/Sv9X/AC2/%20ZLe9g/oWy/Qs+JddOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgICAgICAgICAgINC683HcbbeYY7%20a6mgjNu1zmxSPY2ut4rQGlcFaGd51a7+3d6FP9Pua8vOf8qKZl47fd6/9RuR/lpPlUIm0rLuod8o%20abjdZ0/lpPzkR1SsfePf/wD1G6x/6aT85RJ1SjP6k6hDj/vS77vPky+koR1S8HUvUP8A6pd9n+kS%20/nIdU81L+peowfDul32Vnk/OQ6p5vfvJ1EW/0pd1OOE8v5yiZOqea2/qjqFoo7dLwUzpPL+ciOqe%20akdT9S1oN0u6cCbiX85Dqnm8d1P1GBX9q3n/AIiWn/OUZOqeak9T9Sin+9bz/wARL+cmTqnm8d1T%201GBjut5X/aJfzlGTqnmN6n6mJFN1vafp5fzkynqs8k6s6gYSH7zdMrlW5kH/AOSjqM2WHdbbs0hr%20t/uATkPtUpJPsco604t6VP373ICv7fuqDj9om+VT5iMXG9dbo46Wb/cOpiT9plz+knUj+NW3q/f5%20G1i3u6d3XUhx+kp6jNvSq+8/VAz3a9p/tEv5yZR1W9Lw9U9TU1fte9p/tMv5ysrNrcxvVnUpOG73%20tB/rEv5yZR1zze/ejqU//t70f94l/OTKeuebz709TUqN3vcP9Yl/OTKOueZ96epsP973vaftEv5y%20iZOu3NSeqepsSN4veQ/0iX85MnXbm8d1T1OP/wBxe/8AiJvzkydc8z71dU5/te9P/eJfzlOTrnmr%20+9XU1BXd70E/6xL+ch1zzXGdUdSkf0te1/2iX85IT1zzXW9TdR0Fd2vRT/WJcf8AlKUxeeY7qXqP%20/wBWvMf9Yl/ORPVPNSepupQa/ta8I/2iX85Qdc81l/VPU3Ddr0V/1iX85Drnmz/p7v2/XfWO3w3O%205XU9u/zg+GWaR7DSB7hVrnEYEVSFtu0zZ2hWdQgICAgICDWPUR1Om5KnDzGVHPFTHFW3BzGKOJ7q%20Ylp/qoVdTHioFuGlwaAI60ITKcarMlrNA4+Xi046VHgnSV+PW6j/AJrePYrZhEVSXzQmMM1asfE1%20uAp8izmjWLIslo1rvMa0AHItwB9ip059aYxlF/YU9/dM8ijXE6RXgOztVK7ectY3YjnrC9Z2m19O%20xm0tHj7ZKavecXV7CvQ2tqMZcO7uSyLbjcXxubchskjh4JH4kDsK6IphyzZ7tF7IGzMnttf5JeKj%20DkpmINVLNvbexSuu4RCwmjW0pVTWdVM6ou2bRZRXLyQI4oz4AcyexXnknOYbZavtnQhwf5YbmT/W%20VdScLd71D0/Z6X3EjOJa85kjNVjbtJE58Gsbr6zdNWrXeVIHuyp+NVmK14ytWLTwhrV5/ENtbAGw%20R62ZOfxqkWovG3ZBP8QkGnQWB2FDXiaqfMot5U+KTa+ve1zHTKwMpgD2KfMrPBW21McODPbb6n9P%203zGh0tBJ7occa9nJWmYwiMps+8QbiI/IuAYKVA1ZkGiiaxMEz6GTicyOMtLaRClT7M1GCJjkxV7d%20wGJrG5Mce848FGExMLbrTzQ0khjHULT+JWhSLYWJ7mSI/Z21OBxIrhyVprki2dfFirSxuNqnk3Dz%20z5Uh1eRjgOXtWFttrG5htMe42G4WIuIWBkzQKspnX8YXLakxLWt1gva8aGgig/CqtIl5CGx0dWpG%20FDmUSrbA9x1UpjQ9nFMoype3W7AUB91v4lCZwqNrKAa8qpkURtI94agc+7sQhffcGJwMIo5goDxx%205KUY0df2Ik7TbE5lgJ7ys5XynoCAgIOa+vmn7ltrn9ph0/zjVx99+G+l+lM/F/y2/ZLe9gH+5bL9%20Ez4l1U4Q8DufxLetPVmIgICAgICAgICAgICAgICAgICAgICAgICAg5z6jGm+wYf9lZ/nJFMSyvxa%20o6QUoMwjNaklwGPwohYdJUHmUQjyyVzVRYOJrX+ugroaY5nJEKHVw4qMjwlxGONFCFsvGNUHhIBI%20+EoZPESQASVEymGOvN72uzcWSS+ZJxij8RHes7bsQ0rs2liJ+rL2VpdZWjWNBwe/xH4FjPcw6qdp%20PihS7lu89POuHguNAxnhArwwWG5vzLsp29YUFzPJMLmhs4dqMhxNeRWE7stPKryX7ZsDKGSOr3Gm%20rgKKk3laNuEed8Ze4tFKnLgpi8qztwsR3LobkwN0uD4zK4HA8vwLTrlHlw922N01qJLgaZHuk0uy%20q0O8LvaqzuzB5VUlj72G4pHcvZFmXA1HwFTG/MKzsVlK/bu7QAefG2ZhyJGlxHsXTTunLudnHgmW%20fUW2zUZIX28g/LFW/SWsb8S479taGTZKHtD2uDo3ZEGoK3i2XNMYelx9ilDx7jgRgckHgPsUhqdX%20AjtQeaqE8kyKmvxoceIUi+1wPsUithIoOHJMpV4kUzxTKyl5BGWSC08kCmVUyiWxemdfvvtxGR8+%20v/h5Ehfa9qHd1Z2CAgICAgINV9SdX3afQkASx1I/ulamMq34OWtcW4M904upzWjPL1koLi6vHFRP%20AidV2SXWQCa1HDgqwvEw8qxgYwE+WMaciojijqWiwAue0YuzPMK2CZX7CLzZGxvdo1eFxdnTOhU4%20zGE9WF28vazNtLNwbcg+OY59zTyWu1s41Ybl5nRTH0vbXRZdiUtuYgdYcalzq1XRE5Y2Zi2tcR5l%20H6R4W8cFpEqzCfSMNGoUaMaDgpngrmXt690sVaamgCg5BVrwWmObA7tN01A1s99MYnMFRiBlzVZs%20mtMuadZetO2wsfa7I0uePD53DBVtvxDWuzMuRbv1tvl/MTNcPAxIaDgKrltvzaG9dmIYGe5meKuk%20eXjxEk8+Cxm+cNowsh41FpNGk1PKvIqIiJT4PRI1xFSGAuzoajtUxEczC4LhwDS0VBdXDhhkmMIi%20I8VUG6XEUgcJCD2ZA/Kpi1oRNYlm9l613KxkH1tXNwbnQ9i2ru4n0M7bWXUunfV4Txxx3j26KgDs%20XVTdifBz22pji6Dt97t24Qslie0+aaU5E5FaYln6mQnj8pxje4eU2jmntCI9XFG3CV9tG2QM1eYB%20pcphWYiOLHyEkCWRwBd7rDkOZTp0yjq0wsGaaKeK5tXDy4j9aPmuB4lY7lGm3eG5ssrW7s4r2EjR%20K0B7vm4YrjtExOfB1bfigTNYwl2gHS0U5ZqrRS6Vr2nS8tccm/KnA4KQ4iMOoRzPbzCHqVTPa5up%20riXnHDkiFEUraNDhpLTUFTKY5qJ5GxgmIaiMiM8VBaHZtlLTtVsRShjbl3KiyagICAg5r6+E/ctu%20FR9phqeX1jVxd/H8H630v0r/AFf8tv2S3vYP6Fsv0LPiXXThDwe5/Et609WYCAgICAgICAgICAgI%20CAgICAgICAgICAgICDmfqY8jfoADT/RWV/nJFMMr8Woaycz7QjKZW3vz58ElCy53I40UCw+lScO9%20Qh5yIx5oGqvsQeF9HYYqqFDneKtThmhKh7agDHspzUZQxu4b9YWAMb3edcD/AATMh/dO4LO+7EN9%20vt5swc28btfgnGOIA0jjwBB7Vxbm9MvS2+2iI1RI7QBoqA11anj8KwtfLoiuFd3dQ2m3zXGrQyFh%20dQYgntVaxmVp0a90t1e/dt1ltXBhY0aoyK6u/uW27t9MZUi2W0SeWBIXRUcczzK5stVu0Zq1Vdhm%20yvM5KskJ0FrbyxljqMk4muFFGRDfZWr5TVoe6OoDxmRywVosrhS/SyFrW5j3By70Flj3sd4/EHCp%20HAqcIyu3N0ZPC6lKVq3IdiRCMoL5IWgEFzgQBp7arSFJjK5tM7mTSmG5Nu2MF2g4sPeD+JbU3Jhz%207nb1lmNu6ktbl3lXP1EtaNk/wb+48F2U3olw37WYZcnxiow4cltlyTD0FB44mhoiHlca0w+CiCtp%204/AVZK7GSaknAZFSL0ZJPKqhK5SncpWUkHTnRqIysyDhxRDY/TP/AI322gIH13/l5Ehpte1Du6s7%20BAQEBAQEGm+rD5WdJP8ALBdWaIEDlqVqRqrbg5fCGRQgAktOJPaVvMYlhWF44Mrm0DFZr+ChgBAc%20MG0wHFJ5D0B7WkkajXABJMPXSnU3IE8EhMymRhrIXXBcTIRRg5HtV60Y3vrotwbYXl87sGu95zuB%205LprDLr1ZC0DYY/N8VRmBx7lfCMsnBawuIfE9we7P2q2YVmE1kPEjxgEtJyIGaTKJ4Yax1n17s/T%20Vg8yS/6c4Vjt+BWUzhpTWXzT1n17u/UN26W4doi1eBjCQBU4f11y33Mz6HXXaw1F0xwx91ztdMse%20OKytq2wsvnGJ1VIwFeKjCNFl01Qa10nCgUZjwSRundp8tj3CpyHZmpm1TpnirHn0aXNe1oFcshzU%20ZhEwpLpGkVqOLe5TmIOKvzdbm1ANTUgc+SZ4oUEFxLiaDVmeCnPgldiunxPD24EZU+LuUxaYJb30%20d19PaShj3lraitThTiurb3tXNubMYd16b6kstztgPfdTiRU15LrxEw5JmYngnuLyXGlYozUB2SjG%20IIjOEO8dBI0voS2hwbkkcfSjDEStn1iKQNbbOYdIFa0IwqtZpplDLdH9SXdqRtUrtdm4ljH8AeWK%205t3ZidWlNyY0ZTd9vu7eYEkuhrSN7ePYuGYxOHdFso41VqcOYVVoyufaMKDIjxV49qTKImFik5ew%20xnjUgJKMynQv1taCS0jDVhnyUTouqe2INIdjQGp405qMkYdf2dobtlsBSnltpTuUJTEBAQEHNfXz%20V9y20y+0w6v5xq4++n/T/W+l+lcfF/y2/ZLe9gp+xbKn+KZ8S6qcIeB3P4lvWnqzEQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQcv9UTTqC3/ANlZh/lJFMMdzi050mGH4UZLTn4V4/gUCwX1NRhXNBQX%201w4hQh5UADhXjVEPdXDDBQhSc8MeztUJhblkZHE6SRwbEzFzjkFWbYWrWbNV3fqua4kdabax8cA8%20MkxOl7vkC5d3eehsdr4yxhs3SBoIoRXUR848jVcc3mXdWmFyGZrXEDCFmDh+JVmV0iW6i1PdHEYY%20H/ycZNSBxJ71VGVmGRk8DwaBhwew4hw7VKsre3bdtO2sklsbVkMkrh5j2gVpyxU2vNuKYhJll14V%20qTWncqdKVvTMA1+khpODhkSFPSjKSLl7aNkq5wFcuJUdCcqWXVI3s0tJbia4OUdEmVpzmyeHUKcD%20yqmEZeOYaDUceClWVupa14c05eE9qmDKFM0t8Wbjk0qyqz4XGhAaQaVBqCVI9LK1jlbj2hTlEwnW%20G7X+3fVz6prCmLSavYP7U8uxdO1vOLe7XOsNotru3uoGT2z/ADISMHD4jyouuJy8+9JrxXy4gc68%20VLNRUZ5lSKmvbxOfsUpX2H4FYXnAlp0mrgMFCV1urSBnhiVYh66pArieKJlYdmRxUShsfpoP/fG2%20/wCXw/7vIkNNr2od2VnYICAgICAg1P1NYX9MPApXzYyK54O4Ka8Vb8HKp4pGMq0EAYkDiDzW0MsZ%201lac7zQ0RSGMj5nNEzC4dQiAxLm8RmnBEcV4vjdFqfQD8nt5lROi1XjJmGRkcjfrHCtOSnbrmUbs%206Mp9nBgjYGapK+CmXd3rrmMOOV+xjlc90Mh0SNwDDzV6kQqsoNztppBdw0t8dB5hK44HgyUN3AHt%20jliNSRl+BJqjMMP1t6g7JsG3ySsumuvdJ8mIZinALKZngvWuXyr1X1Rf77uM15dPdIZCdP8Aat7F%20y3vM8HVSuGtzSGmJyy7jyWeI8G+VuCK5upmwwRmWR2Ab3KPZgx1N02L0uvbu0beXswt2klrYzmaL%20n87OYaRtTxiMtz2Do7pa1ifDJa/arsEmvAfCs53ZxmML+XMTrlse17J09Cz/AEiyhcaCQuIw0k0o%20sr7ts8/D9bam3E+z9iVu3SewblDW1th5bveY0DVppgR7Vam7OceP7FbbWmsfxcmi7v6e7czbpmsD%20H3ZJpGz3x2Lau71ellO3iM+DRWdC7nK4xtYWS/MDsiOa6MxzYzw4MRueybrtrg27hLWD3H0wooiy%20JjCA005EE1pwVoiJRMLkbg0uPHiOFFETOV40bp0d1bPZ3EcbpNBZQNbXCh/Euza3ebm3dvOsO77X%20euvbdlz5g0yNHhbxIGK7InMOW0Rwynzzw21vVjfEa+FVj0KRVjSLiYVYzUHDU9r+3hhyV4nHrRLG%20ySRwyaS4tDDUNH5XYpm2URHi3vbN5O47YwPafMtwB3cPEuDd29cw6tu2EK5LvMdj4TjQZVXPPBvr%20OoIXPYNIyONM1OMkwrhDopAT4ScCexQtC890YJe7B5FHacgflSYlOkr7Y23cRY1w108NeJ4BUxhO%20dHWtnYWbbbtcACGAEDuUQlMUggICDmvr4K9FtNaUuYfb9Y1cfffh/rfS/Ss/8v8Alt+yW97B/Qtl%20+hZ8S6qcIeD3P4lvWnqzAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcr9VXhvUNvU0/0RlP52RGG%207xaQZARicEZLZlB7jkgt6saU5qAr4SAURkBONFCMjiHUIz+NQLc1xDbwvnmdoijFXO5nkO1VtbC9%20KTacQ1Dct2u7+cEjy7NlfKjOIJPzjzK4NzezL2Nnt4rCBbsEGDn6yeJ7VzzOXRELkpfUaa4kEuHP%20JVylQHyRuAaMQatrzUIykkPlLnvbV73Eur2pEKzKxI+3gYfMcIoya6iaVWnSrljpN/so3aIWueX4%20H+oqek6lmXebxzR5elhJ71MVMqW397RzZLgMoKkV49lFOE5WIdyugS4PceGJU4MrkW5XQDhU+I4m%20tQVGEZVneJWAgiorypVOmETK7Dv1u5w16o5APCXYhR0GWThuY5KVOoflA1CrNTKqUwyt8JBDMzxU%20YRlEY1rJGBo1VOfAd6JylXMcYm+qd5jHAVBGIPfyRGFEtuS01LXNydQ5diCzZ3cu1XTXQtLoT/Kx%20gnS/HPvXRt7zDd2os2+3uobmJs8Jqx3vDiOwrsraJeVuU6ZXDVxoRgRgrxLN6KAhSJDMwpEpgGHI%20IlcDQeFBzViHjq0RMrDhSuCIbF6Z0+++20/6av8A4eRMNNr2od3UuwQEBAQEBBqHqlcR2/Sz5Hgu%20+ujFB2uzTKJhzJs31Qc0HQ7IHM9qvngpjCjyIw7UBjmSraqS9ewkVaPGMk1TDyKN+nLw5nnXtUzO%20eBPpUxaYbjz5gTGBUH2rq2qsdy3gzEF410rdDiHHHsqtYhz2mU24tJ7gslin0Pjwe7gRyTVZMbO1%20xbFI4uLPd1cCpiUWR99G7xbWZttDPObiXyYYexVteIWpTV8v+o3U0u67m77Q0RzwktOknS4j5Vy7%20t8unapjVos0xJLzQE4V5jiFz5y6YXtp2qfcJy4sMVq3B0x92qytdpSkzLaoun49tuIZoyMg5ro8d%20Q45rm8yZdUbEt5st3Els0iPPSGDuzWFs+K0VxOfXleuLt7Lglw0OcK62++BwB4KlZnHrKRiNI1/T%20VSbmZ0csjx5ge0FxGWuubknkiK4/f+42XdtztbxhdIZC86acA1RMY14Nox4+Pi2ra7HbLq9ffvLY%203uw1V/53asq7mIxPBG5txWJieMJj7faLiV7GRAWrRrY+mLiMPhW3xF//AGxn0fpwYzt1jjH72n9X%207HAS6N0kbrFzahrve7wuim/FtVNzaivDX0uQ9QdLOsCbm2lbLavqW/lADNdMWzDn6dWAYNRzp2la%20xOii5E9zS1oPiBqKcCMqKayiauo9AdX3gjjtQ4udXSA/OvYu/a3M8XJvbcRwdktTI+GOWaOr+I71%20rhjpwUTQ3cl5rgLWRtxLzmBxA4K0W5qYR90ZDMKwAB7MdY4nimcJjR70zv8AdQXpt7nQ2F/h1H5w%205LPcpomstr+zMdI+FjMNOuIHNzexedM4d1ccUZ0TmVq41Jo2mZHJRnmtjHBbDtb9ApXMHt5BWz4k%20wTtnhLDIAQ7x/wB1TCqYgyvx3Wm3LYyBTx6e0KuNVodc2hxdttu41qWNOPcoExAQEBBzT190/ctl%20c/tMOn+cauLvs9D6X6Vz8V/Lb9kt82Cn7Fsqf4pnxLrpwh4Hc/iW9aerMRAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBByL1efp6kthx+xs/zsqOfd4tG1u1YCo5IzekjLkiAZ1pgoQoxpTM8xyQAcFEjy%20SSKOF0j3aI2ir5DgGgCqjKaxmWk7tvUu6z6qGGyY4stWV96nznDm5cG/uavY7ba6YytwtkILSfB8%201o4dy45dapkALw1rBI7ItGahK+y2kEDXF2ggghlMu9RA9MFqxrp3OJ0/PcfCr1hWZYXcepAGuitq%20ADDzOFewcVtWrOZYVzjcyOlnc55OGtxw/vRwVlcrgNuyPT43PPzaDDliowhTUkVIDBlzTBlQQWtq%20DXHIqcIy8beNieC8amgYsTBNng3GIU8OkcK44p0nWpdcNeAA7DOnNTFVeoaA5tcHAn4KqcGVyCeW%202lIYTQ8RwVZMszbbkx7AH6WOd84ZHvVJhaJTfNc+mnwtPHgVmnKl8Fw61nFuSbjQfJ7XUwU1nUlp%20nTdl1KzeWtuYpo4Wkm6fJXQfh4ldG50zGimre4oWzyCJpJZSrubWtzK5V0ew3B9hfuMbi62efrQe%20QOfeuna3HNv7PVDbmzRuYHxu1NcAWuGRC7ol5doxpKppaafCpVSYTqpjhy5KRMgwBFceClK6Kewq%20xClxxKJUGgJ41xRDYPTX/jjbv8v/AOXkRpte1Duql2CAgICAgINP9VIXS9KvAFQJoyfY5R4olzG3%20J8ujiC5vzRwC11VXHagzwEVdmDyUyqqcGgAA1JzAySIB87hFphhL5ONBhXtWlaqTK9t8dIHtuGCQ%20HHT+SuhzzOU1roKnTE2LT7oqa1VolSJVG4hjdodVtBiPkWhM6r9sGyanhpc1xH1h4BD0uY+rPWt2%20Ne22kzoo4RpJrSpK578G23V8/X91LNcOJcHEGuOdeZXNMx6XZEQbTtr9z3FsJdWMkeYeNONFy7u5%200w22qZdElbt0FqdvDPqGNo1zeBAzcvOm8zOHfWsV4MFNeHbQDDI2drxRzSakU5K9aqWtPDkmbVvc%20s2g4sFTqB5cKqbQiOeWctrtz7jWyegoR4vdB44qlsEzmOa99veHAscBp8LK5J06LTjg9Y+JumaMN%2085riQCTVwp8SpaOrQ4Su2V9O9jojKWGlInnCmNdR+JUmkTOWkWmsThLPVk2h0d1Npb7kbHUbjywS%20NuscE33P05MDe+duEji+bUw5AGoPct6ejgxtPV60G2srXzfs9z47d4LXN4NryW0bmuIZTTm03qbZ%20fsN+91tERZu913ALopuQwtXE5YiJrXGtacacSta8GczyZnY9wNhuDJRpIaRV1TXHKi32rdLLcjMP%20o/pKW63LbYpYmlzHAaich2ru6sxlxzo2CS4s7ZzYQ7zHuP1h4LOZk6YwvHboLiOR0ELYtdQxgxq4%20Zq1L+KOnDUt02e4s5PtEkZdKw1pkQO5aTwViHQejTabztrMaOGNDgRw+BeVuVd9cNiPR4YauLXMb%20gTXhz70zlbMc2O3Xpie2jrBGHvGQ4uHNJiftRmGu3NlemRsdw3y+w8kxHCBTcQRNhcB4KceZUZXw%2069slP2VbUp/Jtyx4KBNQEBAQc19fCR0W3CoNzDjy+sauPvvw30v0rH/L/lt+yW97B/Qtl+hZ8S6q%20cIeD3P4lvWnqzAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQce9YjTqa1/wBij/zsqiXPu8WjlwGP%20wIyUh/4c6ckRhUHH2UyCDwuxpkAoyPcThzy70lDVOp92+0l23Rn/AEaI1md+XIOHc341x7+7jg9H%20te3/APaWDi8t7msd4fLADB39y4Jl6cRovQStcdIJaWuo5xrSg4KMpT2Rt81ron+FviEuWI4BUS83%20C7gt2edcuOBo2AHxP7R2LStcomWq7lu0927xERxV8EDagDv5lbVrhjaUVltLnJRrOA/rZq6iQ0NY%200MaK6ufYoQsySBrRpINTwVsImUaS5LfFUmmQJwCtWjO10eS+k7gtY21fNWXXrnN0teA7iQnlqzuK%20BcYVPwUToV8x754yLhjlRTFU+YuwzyRglpz55Ks0I3EuPc3up5oDqYahhgs7UaRdKhuonUDXUr80%205lZzVeLJdhuLoawyHVA4mg4tJVelbLO2kznwOLXENacHDis5hbqR5JphJqLq054qEqra4ka15adD%205Bo1d+JCIyj+AgtJIqcSRmUiUyyPT19Lb3BsJv5F51QF3zXn5n98u3Z3cuDudnxhsYLaV+Cq6olw%20JUDssMsipgTonYioUkJGefsViHjuA4lFlt4PE1RWWwempH3326nHzv8AMSI02vah3RS7BAQEBAQE%20GoeqUkkfS7nx4u86MaedXKPEcya60i+vuvqyBmcAaLorDK9pWX9R9POLak664kfgXTXYy577jIW3%20WOzWrf5Br5XUpXjRWr2zLz0yfrm0ezTaW7dT8XHSKgnBK7OJTO5NvFjoIb+O5N45wlt5MHN5E8MF%20pMKxbRLntbmR2poAY3Ik5N7U4KzGV+D7HJEGyY3DcncFNY0Sgw9UwSefbyQPhtmVHmEUFAo8U6OE%20eo00st3JNUm3c4hlczyK5b24zl104uazuJNaEaj4W0xXLbR0Ubf0naRbfYuuZgHSnxOdyHBefv2m%200u7ZiIeb7vEE2uaIAUABeCePYrbdZxiTctrjkxkG9bZ9jrMRreS0h2GStbbnkp1xLIwbjDNABaPD%20SBSlBTDLFZxt66pmyRZbwJdUd0yj46aaYVrhVVwnOqY+4uWvdX3KVFOPcqYTNlDdykcQ2nluIq0H%20OnJTamY1OrHBfg3VrWjUceZwIcqzWeK9LeCLuu2SX0rZopHEuFXAZV5nkrVx+tM5t+pL26L7K5ok%20efAadhUZjhClYniy0cezFmD/AK3E6RiKqs5yvHixe7CC/sn7ePAxx1AEYlwyxWu3MROfFlu4lziW%201ktbwwPBD2OwHxL0auSYZHb7Vsz2tNQ+po4jicwtaxlla2jtfp5vt7te1vsXO1ygExgZAOHErszn%20i5LRGWdjbNdMFw40kqNbQsrS1iGctbp9nK2Zk5NB4gch3qnUjp5sv9pt9ysTK4CaYZ1wJbyFFrS2%20VZjCHs+4TWssrLVht9A4igd3LO9dYWif4U1nVu7STGMT0a3B1TitfLYzZMg6t3QUc86mtGkVzKwv%20ErxOq1uu9SX1swPYA+uL250WM4zlvSZnixlxCGWxGoueaUOdFEZmcNI4Ox7B/Q9r+jHxKqzIICAg%20IOa+vmr7ltpl9ph1fzjVx99H+m+l+lf6v+W37Jb3sFP2LZU/xTPiXVThDwO5/Et609WYiAgICAgI%20CAgICAgICAgICAgICAgICAgICDjnrKadTWv+xR/52VRLm3uLRQ6oojJQT8f4EFQkJz7AOagC8ZVo%20OxQMdvu5Gx250kbqTzHy4SeFc3ewLLdviG/b06rNUipJBI3GrgPGeXNeVa0zL3KVwusYxsbYwRUY%20kjP4VGVlDW6WPcMHj3XOyr2qAN821h1SNLmkeI8NXADvUxVWZa7uu4TXs/mZahQD8kcgtqxhnMq7%20K1hbRwGuY5cadylSZV3nkQMLZaiQupqGOFOStCuWLfNUUaTTt5LSKqWlbiE9w8Q27HTOJoA3Gi2r%20RhN2Wg6TuJNJu5RFXAxsxd8KvFGF7sgzp3bIKAReYQM3muXer4Z9Q60gA8ETBxwARE2UmBgx0txx%20rQIhaft9pI0+ZG1xzrQZKDKJLsNk8ny6xO5tOHwZKMJ62OudmvIauZ9ZGMiM6dyYXrdD8xzTp06T%20k7BZWo3rdft7uho81b+Vx9qymraLM1t9+YTpc6kZ4VwFeIWVqr5ZYuZoBadTT84fiWUwtErD2PpH%20pJa7AvDscVCV2F2uSppiMu1Eot1HLTzI/C4OqDXEEZEK+3OJReuYbVtF+29smS1+tb4JgeDgvR27%20Zh5G5t4ll4SKtpwWjPCfEQQpEkOAzPcFIOONeAUpW3g0p7UVlsHpt/xvtn+Xx/7vIi+17UO6qXaI%20CAgICAg1P1NIHTDyW1+tjx5eJWpOJRPBxTqMH7BRstW1HhGNF00nwc1+bAW1sQKlzXggUPH4F2be%20vBybnpZi0toWtPh1PAqGHPFb1j/ywmccOMpG0tLtwIJGkDLs5Kl5zC8W1bVr+zQkjxMOPf2d654l%20sw7N1uo5DNM17LfJop+BWJhlILmO5DJms0xnxOpnRTYhI3hrP2S8QxtDGijm0FdRxxKxvGFq+l89%20epT5G3TWvbpIBoBw7hxWMxLqhzuNoffNbK7E5u4DkuXcs6KRyZj9uwWp8t9XQOGk04kYLmmmfW6c%20xhHIhne5wbgQSxlcKK0YjgrMzLETWDfNBI8JyPALSLM/Bm7KzFs1riCGuALhwI4UVJtiMrxroyDB%20C8OfGaHDwnME8PYspmc6rwkvvdQhhDtRjJBPAGnEpGmuFotMLdzO5rWuJ1Pb+TiqxGOBFsavHXMt%20BII9RGDjwPfyUTEJiUi13J7pAyI6Wye6XYDuWc158GsWiYiOGCTfp7SYsuoCWgVFBXD5VesQztE5%20IN122R4ET/LecS12bVE7UwjrzOUoXEYcPtJFcwQeCpk0jRhOrrO1EsN1bPDtY0vIxqTkF2bNs6Md%202FrZY2veyoI4EN8X4V6O1Exwcl9YdP6Xkgt7mHwHU4EO45DwrrjXWXI3mC4icx79PlY0cXClT2Bc%20trOimEd07hI9tQBhQOwqs4jVMzKfstyLe4J1+CTM8B2LWmeKlk77ZcSXZiLBppRv9zzCm8QpErEs%20buLSGDFxAxK2zoxniusmbJIGwgjSaNccljfC8SlTSthkY5zTpcNPZiueeTWuqNOQ+J4a4h7h4Wni%20oy2dr6fDhs9oCMRG2vwLOeK8MgiVq8uorS0mupjSKBjpJCM9LBU/gCDkkHrb1U7fGsuei7+36alk%20bHFvRjfTS80ZIQRTSc61VormB16GRkkTHseHscAWvGRB4qo5v6+A/ctprlcw1H+UauLv8dH630v0%20r/V/y2/ZLe9g/oWy/Qs+JddOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgICAgICAgICAgIONes3/%20ABPa/wCxR/52VRLm3uLQaDPKnAqGTw5V/rqB6HCmfFBcaC4htMSaBRNhpW+bl9t3Fz2f9XgPlRju%20OJ9pXBv3ex2u1iMrcB11L3itCSMgQOS45l2qQTIKNwwq2nagpdEYIaOk1lxwByHeohWWv7puBnkM%20MJ1RsOA7eJW9YUtKNGxrXEFwFBWh4nirs1Td0+yvD2NGqh0jkeYVoqpMohlmmcZJCQTiSVrFVLWZ%20DZ9jm3KTz5CYbFpprGbyPyVtWrnvuNvs7G1s4dFtGIwOWZ7ytYhz2svPjywrxKlRHnbiKdqgRnW5%20BPbwRCh0RpU48KKB4YXEVphhigodHSpAxQW3R8sghlCvNvguGmo0vJ98KJjK0XwwNxay2suiQVBr%20pIyIWdqt6XI5SBpoXN+JZYdESzu0XrXQOgkPjbkTy5LG9WlZZIAObWpocu5YSvDyRrWU0/k0cPxq%20IWkIL2lraOqMTwUj3Y5zZ7t5DxS3uaM1Vw8ynh+HJdWzdxdzTxblbuIOIpTgV2RLgwyUDgKVOfFW%20EkOOXFSnD0nOtcFKFB5VUqtj9Ni3777dTP67/wAvIjTa9qHc1LsEBAQEBAQaj6otc7paSmXmMrw+%20cprxVtGjhO62LreN1yJTIX0BxwAPDSt9viyvyRLFhENTh4q6aY051XobU6uLcjVkJJHtcHNGHPiV%20tGjnrbPhwXLWaOORkkfhcTSR/P2LK/JrSG2Qlj4ojI7U3N1Bh3rniYy6JhlbqHb7ix0EMqBUNFMC%20p8VLehiXW37NYyjqOkxLSMgr5VXL3x7bolfSoq0jIjmSstycaNaRl8/+owJ3eQMdrDMQ7h7FSI0y%202idXMpntE7xQtdWuniuPc01dVJhao5zx85v41ljVaGdsJoWtoXeI0GVac1njVpEp8dpbugc+YgUf%20VhbjhXkmvinPJEkvYnSOhFdAPhfnWnJNZ1keDcKS0qKnHRTh3qMaJykxzVYDSmrF3Cnyp05IlVGa%20HU8+LTWvZ2jgVE1zBFoWbncJy1zGHy6mpNPxKYrBMou2/aIpPMD9cerAZnvUbkJrLYLuZk1iwjS6%20VvhLSfECeK565y0tbM5YVm0ve5l292g18LRmTXMrfXDLGrOWc8VdErA5uFGn5VlarSJWt8dtP7PD%20LdjvOa6rmmvhqarXt4lXdiOlB2cPaWY1JOJApQHJevtcXnbkul7HK+O2gkq2mpwNQKnlRdMxiHNn%20VssW6MuZGxA+XcM95jxTDniuXcdVJjE6JbbSe4Op4AaCQ6bhQclXK1ojwR3W1259bWQugBo/D4lp%20WfBhaWYFxNaTRhh16j4icSArdMM4mWVJEkeluIOOtWrwUnitW9o+J/1bhpOZz9oVJ18TglGJpa90%201ZDGKgZBclsRLr245rHlsna2UHTKQRpIpQVUNZ1h2jZG6dqthjgwZ4cFVKcgwHXHU2y9PdN3u4bw%20ySTb2RubcMiaXEtc0gg0yB5oPnHbN59G3b9Z30XVW73trPNEYOmg+ZzBLK4aGV8w1ax3CieCdcvq%20m30+RHoYYm6RpjIoWimVEQ5x6+AHoxudW3MJ7MZGrj77Pl/rfS/Ss/8AL/lt+yW+bB/Qtl+hZ8S6%20qcIeB3P4lvWnqzEQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcZ9Zz/7ptBWh+xR/52VVlz7vFzq8%20vreztZLq6eBEygPa45AdqrM4UiMsA/q0N0iK2aA73KuJ/BgsbbjeuwtS9TbhLGXwSxxNI8I0DUKd%209Qs53ZaRsQxcnUG/mfyvtz2Nfg9zQ0nSc+GCrO5OGldmMvbW28NHGjT7pHxrjvfL0KxiEv7M17aU%20BaRTkaLHKz2K28qrmtAac+xMpY3erwQWcpZ4nyny21ybTNwp8a224Z2lqkcnlj3g6v410YZTKXAB%20K/y2uDKtc+R5x8LRWiRCkyh+YZ5fPfk4+AchwWkVUmWa6f2R1677TdAizYaMbxkI/wDxC2rVzXs3%20Bo8IaKBoFGjIADsW0Oe0rjBgQMaqUSqcMPi7EQjyxgnLDhRJQo8ttMhTgFUeeSaAogDKjEe3giFD%20mgGmmhGZ4ILMkAIww7lOBHki45YZoIlxbxyRujkaD+TzCrMLVthrt3by2sha7EH3SMis7Q6qbiiO%20d7Ham8PYsbQ3iWzWFxI+BpOLXjA1w7Que8NqpUlyGtIawZUJIy7lmstRnUBQUOdEFvcWU0OD9LhR%204AFaOBBaVek4lFoiV206u6ghkHmtiu48fq3N0H6TV1V3XLbt4lMk9QtzaCIdvgifgKSPc8AjM4aV%20rG5ll5GBnqXvjHFz7GzdQe6DIBn3lW6zyUzbvVIa3DdNu8uKuE9o4u0g51Y/E+wq8WZW2sN0t7i0%20u7WO7tJBNbzjVHI2oBHLHIq8MJjDZfTYn777cP03+YkUr7XtQ7opdggICAgICDTfVhz29IyOacfO%20iFOBq7iq2HFN3imfZ+ZINAaRVvAjvXRsstyGHsrhxmcxzfC7BuNaAZL0KcHDuaMwGEwtcQSxuZA/%20Gtqz4sfFS4RCVob4Q4g0zqVz79sQ22o1bE+/8i3Enlmn5AxCxiYw36ZykW26+dEx7YtLM3CmJK0r%20DOY1wlSkyyME3jc3PsHJXwzlflbrsCIgHw0NQRUj+ssd7SG2zxw4V6j2dL/X5Za3ECgoKcVXbj+G%20Wk21hx/dIiblxe7EGuoYVA4Ll3Z1dNZzC2yVoFG5886LBfK4y68oktwBzrzUzGU9RPuUpox0haCM%20hgnlozHgsNuaCpcRjhTtSITEpAMzmlzTXTQHmomEZeuv7kkN1Z4CiiYWXXxbi6LzGuNcqVqfaEiO%20S0MhaF8jA+UZijwfePco9C081cb2W9cdB4EeKo5AKlpytEJ22SW9wDC+QNlP8m/DLmeaynTVZZvD%20dQzmDUZGgYOA4K0VQ9jEpYxzHVe3NteajC2YV7k8uY2sel0go81xwwoeS27eNWO7OiVsdswyMEhp%20WmHd2r1trPg8/cl0m32iZ22snFGRMOoDMkjI9lVvfg56zq9gvPMfquI6XDiGgg5gHAauFFw3nM4d%209I0bLBcPB8v5oGlxrVuHGipFpxCZzFfR96VbXzWTi3YNcnvP0jAg9y025mWG5DJ3NtbXY8uA/WnF%201MCF0RMQ516GPQzQD4WYUUo8Vbo3lwfF4aZNVLapzjRIJDIw8OqGirgcj2LkvMZdW2hzSfaInhg0%20Fwq2gxLhgAqcGnF2jYNX7HtdRJcI2g17lCzIINB9U3epD4rO06M22z3FlwJBuMd8WCPSKaR9YHA1%20xQc4btnrTtc9tdXPSfTNjaxTQ+ZcsFoHsZrAdoOgHVTKiD6AtX67dkmP1gDjXtCDnXr4QOimg5m5%20hp/ONXF30fwPpfpWP+X/AC2/ZLe9g/oWy/Qs+JddOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgIC%20AgICAgICAgIOL+tA/wDdNqeIsY6Hl9dKqy593i4/1o1ktjaRPqW+aXU5hozWO4na4ta3BodDZTRn%20S2EGNwHHHiVzy7EWac6u7Lt71GEZSNqjbI98r6kCg0cyVhuN9qGQ3C+j26ymvJG6vKoI4sgSefYs%20a16pw6pljumOr2b1cT2klqIpYWeY17DUOaCAc1ff2OisSil8s/c4Ruax/KoI4Fc+NVplpPUW4ede%20+SKNZF4A0ZdpXbtV0YXsx0VNOr5rT4QOJWiirzdbHMawanuBc+uNBw7laIUtKdt23uvL1lqBRgGq%20dw+a35StawwvZvMMbY2MjY3TGwaWNHDBaxDkmUgMJB4g8VaEL7GjTWneFKFLwSDXh8SIW3Nr7VAo%20a34FAEZczkiJl4BUnDMV9qIeFhLauCkUFgArTH4lIsvjIB7VEiJJBUkg9qgY+9s2XEJiODs2u5FU%20mFqzhrmhwJY4UkbUOb3LG0OylssrsdwA18L6kghzQCue8N6WZaVpkJLWmgFaDmsmqgOo9ujB1BUH%208KgSru3JAEgALgHAszoeCRKWMhdR76DS4GlDx7VaJVlYuoxUPGDnHELeqswiv1uNGnHs5K+VJea2%20hzY9WBFB7FrEqzq6V6f1+7skJ/wdw4iv9uFvSXFuxh0f02/4326uf13/AJeRXhTa9qHdFLsEBAQE%20BAQaP6w3EcHSDi8kAzR92Dgq24LRWZcU3Pc/OtmQMNWvxGrLDEj2LTYvmWe7XEMVDLoY5oxOJAAx%20PtXoVs4bVX7rreaC2i20W7SHAapQMalaeKkUhRHNJGBJQuNagntwoDwWG9MzVvtREWbjZSQmzjjm%20NSwDUDzWG3WcNb4TY5hG4NgDQ2mGFQuqs6TLltGqRBI8zNc6ge73qcVfOZ0VxhlLIieYkM0MeNLo%20xh4eJWW/E4W2pcr9ULQmdwc3SGHAZV7E2YzVbdh8/dUwOtrvwtoHnxVxAquffw6tmcwxMTG6qgnH%20IfKuXLbpS/IL2GjccKAnHDsUZMLDrfmDXtzU9R0yjvGkgGuAqfxU/GrIVsdK2hDjiKuI4V+NJIhJ%20sY9RLTUuriMse9VstVNiu32shrWoyrjVUzC2cK2XznSYgkZtI4BJmZWpMLxc1xq6gDHVaa5miphp%201I8flNkA1OrGdQ08f63Yk15JiWwx3jJ4QxpDi2niGftWWEyos5GWl0XBhe2oqDwKvHD0qcFu+uxd%20XTIwNJJ90Y/CV2dvt5YbtsQz2y2LnzsDhicA3IkcV6m3Dzrz4ur7bb6rWKEHSwCji7IAZK+5yZbe%20c5Y+8tLZ24OFu5pdCK+VkDTkV5e5q9LbnEar8fmTQEyAxDAuaHY0rgsonXSdGkRGdWQszFYv1h1Z%20H+MOIrgeC6qTo5bRlsNtulnFFG+OICdxNXHlRW6mfSiMvWGUlztOp3gC29DO2jJRxvjA+sBa/JZW%20tH2IidVN0fJg0gaqYgLms66IpnnbCZI2Zimo8D3Kvraxo7Z06/Xs1q7HGMVrhiomEsioGp+pO7dd%20bbsEk3R21R7nuND4ZZWxhg/KDXe/3IOK7L0J1f1f1DBe+oHVskEsBiuhs0NbeFrwQ8NIDtLqEckM%20vpK3a1sEbWmrQ0AHmKJkc59e6/csVOH2mCg7fNauLv8AHR+t9J9K/wBX/Lb9kt72D+hbL9Cz4l10%204Q8HufxLetPVmIgICAgICAgICAgICAgICAgICAgICAgICAg4t61OI6ptQDj9hjz/AE0qrLDd4uNd%20ZT/WbbE7ASGTEcFjc22q2dw+a2e1x1UldQHIAFc9nXErFwdBLWmozB5BQlltlY79ntcWnUSaUNDQ%20rk3Z1dW1wTL62tLyCW0uGl9vMKPofEKcarOt5rOW0wjbFsW07OJfsDXGSTwy3Ehq4tz0hTvb9r8U%20RWITd1nEFo4irC9pdVyrTiizndzI57y45nEld9Y0YS9a9oaAfwK2FZXogWRudTAeL2K6lm39OWZt%20bASu/lrr6x9eXzQtKw49ydWbZ7y0ZSkMzw55KVV2uk0/ApQoKgKVHOqgy8IGXFEPSwYYZZ0UinQB%20wUClzDhw5IPS3w0GBUixPCXZVoMSpRMo5jY4CuB/GolCxLDTGuRzoiWv73ZeVOLkCjX+Ekc+axvD%20o2rINm8xXjaGgcdJOeDlzWdlZbFHK0sDq1rhQLnlvBH4HktwePbmoTC+JdUbtXhoBSnNEsbI8+cH%204VoQRzpkpiVVmV1XA41OJA4LWJVlacC0+Yw6CKtcMwQVaFECj/PGkYV48qratlJdP6BFNmuGg+7M%20CfaF0Ulx7zo/prX78bdX/p6f+HkWrPa9qHdlLsEBAQEBAQaD63SPj6FncwNcfNiweKj3s8eKy3oi%20Y1X2+LgsUjHxN1YtLamn5VFHaROdUb/CcrIc5rqtNCvWjhq4JY69lBuhRuOGJFKU5K3XiCtPCGXb%20uLIII2kBzZSNIPA9qmcdKKxmzc7GC2ktvP14EUIouas8m0xhIMTWRgtq1laNxx71tWZ8WUxrmFdr%20eMfO0HEF1K+7RJvGUxtZhsURFtOx7PrY5RQu4gpec6EVwwXqHsLbuzluWtqXigDswaKmzfE4RuR4%20vmnrPaHBmstp5bqSA4qe5piMwv2864apHE3wgsoDka0wHYvNy7dUlrrdtHg4nw14iinGgsSztc7x%20AONceBoMkHpso5SHhwHZmRVM4MPYII2uHgy8IHCo4p1Hqh5dOfG4tY3SKYmmKqLbGGTxSaqt451H%20JTHEtlcbcMh+bU8hmB38UtGURMjy6YEijWDF3MKIjDRVonZQxeLRmQKYZ481GcrdSVagSSebEdBo%20RoBoO2qrfPiv1RKZeXdxEGCNoJaKd9eJTbjMM9ycL21W75LmNxbkQ5xHPNens00cG7d0npiwgnvG%20PcdRdgwjNvNehXMRo47T4OniyjbbFj2jymtoTzoM1je0ZKRLWjZwC4dpaG0xY6mJHeuO0+DuraY1%20Ushnl8xmkHyxqaRgTXh7FjamrfzcxPDVbsrG9e9vnOP2U0FCfGDyqt4iGF5Td3gmZf20EUobGfc4%200Ki08FKxxSrBwkvpbe5hIMOLXZhw5rek6Mb1mZZ+QO0ta1o08Blh2FUuVXp9BgAcaAcQFy3b7ekI%20sjhBFJrrSlKHLH53sWMzo6PU7N0+a7PakZGMfErpmMMgiBBh996R2Le49N7bgSa2SefFRktWGo8Y%20FaKYnAysMTYomRMrpYA1tcTQKBzj181fctoBFPtMOof5Rq4++/DfS/Sv9X/Lb9kt72Cn7Fsv0TPi%20XVThDwO5/Et609WYiAgICAgICAgICAgICAgICAgICAgICAgICDifrcf/AHTaD/UY/wDPSqlmG7xc%20Q66e8T2eimoRvOonIE0Wdjba1YSM0aGOJaCfCOfNc93TD28wJa4CrR39qrK8MxZPLII6eHQwUa40%20ouLd4uykLrXBwDsSRjpHFZNV4PdqwFGjEtUSiWI36WTy3h1dGkCoNQFttwzs0+V9cvZyou6rKXoc%20NQAdVxV8KsrY24ubmGA5OcCR2DEqYZXnRvDdNRhQZN5Ci0hw2nVIjxHAlWVlIDmgYZj2K0IetcTx%20qiJeuJArSruChC42lMP6qIjLw1rif66GQiopSvYpMvKVAIGKgyOGQr3KTKgsGdUQpphy7FIoMWqu%20AqMioFl8IIoeOQCgYzcrTzbOWIA6gNTR2jFVtC9J1arJVpjkGDhSvwrju9GjZLZgkiMlSGA4UHNc%209pdEPI8HGmIrnkVVaE1rG+SS4YnGnEUUDF3LGscHjAVq5lMv7KtCqNrcZGl3unlwC2hC1cRu88ur%20RhoaclarOVktAe1wGog4iuSvCsuh9AuP7Mum1/wo1H2Lq2nHvOl+mlR1vto/T/8Al5Fsz2vad2Uu%20sQEBAQEBBoPrbF5vQ8rKVBnirjTDVmst3g02vacElAhtmtjoKkgkYOI5ha9tMZV3q5ysSOjjZ4Tq%200gVrzXbMxlyVpLG3LiXtL2k0NQ3mTw7Fn1ZlrMREMs3bJhZtlvR5TB4oyeXI81vGcethMxlsXTl9%209osxGw+6aN9nFck3mmjeK9WrM+TK/RJJKGknSGc1vtWzoyvGNVme3a13lxGk2WOIJ5qtqeMcWlbR%20hkdjm3C2aHXAMkMZq5xxKYxGik2y3m8tLTcdtMjSHamYk40wVc4xCYiLRL579ROk3h0oEZbHU+Ln%202ru0vWYlx1iaTo4XudtPbXb4ZCfCTp7l5W5tTGj0a7mUaN2Ok4gkYrOOC8S9cRrw4HAJxTmJSLW4%20LK6gKOPvcVEQZlfN+wDUBUDjzKZT1PY7qObUH8cSCoiNTqVSzxNAZEKOp7Kq2DMIjmRg6hi34whE%2081QownVQVzpwPI8wnFZLEkzPdGprhwww5LOOCyxGJBNVgozJ9MseQU4REsrCGyOqQdLRnmaDNbbF%20cWyy3dyMYbLsW3SmIXFPADQOpgAeY4r1tqkRDzr7jr3RHTrNP20saHUGkAe8Oa0vLHi2fcmlkBaB%20RjsDxpVY9OWtWtOtWt8wOroyr2BY3rlvWUrbNjjuW6oZy0ux8Rp+FMImy9d2D7djjK4am4CmXerR%20rGqvU0zeOp4bLebSGQGVzX6jpOHLJZWricS1i0YmW67dvtluF3K5sHkzNAcW8D2gKdtS0MjcSuoH%20A0HAcB3K156lIjCNuF2IbPzZXGMDEdo7QuXcbU+5iB1DFdwGN2Mekt1nIkqK11aeD6C6d/oWzocP%20Kb8SpPFeGRRIgICDmvr2B9ygcKm5gHafrGri77Pl/rfS/Sv9X/Lb9kt72D+hbL9Cz4l104Q8Hufx%20LetPVmAgICAgICAgICAgICAgICAgICAgICAgICAg4h64f8VWmP8A2CP/AD0qpZhu8XBfUB0p3K2a%200mkcANBzc44LKydph7Z7WRNlpWRw8Qwo0jDJZS6IJpXea4gA68DqFc1S3BaOLLxzve0tNCDQjsw5%20Lgvxd1YSYy0YF3iAoB3rOV4Xw0DE4OzPFENZ6g/wrhUaiA4VzXVswpZrD9OvjlgF1Qxl7DXzm054%20n2VVoVlsnTMOvdHvGIhiqQebjSqvWGG7OjbWadFeRorQ45XmFta8OCsqkAV7lKF0NaaEDHsRCrAD%20vy5qUSqFdOGIOOKIA0ZkVQVtY2hpxQHB1exBRiCanLOqCh9KGn4AgocaNoDWnFBbbXN2NUBzm1BJ%20PegjzlpLS3uVbJrLSb2MRvkZlpeRh2Fcl4ejtzoze2PkbYua01GGHNcd4ddUhrQHNLsya5VVcrYS%20TFSMvqaDh34Kckwxty4xYuBIphxV6qzDHOe91K4Dkag1WqkqHVLjXF3arVUUS6mtJbSpINcKV5UW%20lVZb76eyNdYXWPi1NJbRdW24911D0zIHW+3DifOP/wDhItYU24/ih3ZS6hAQEBAQEHPvXN7mdBzO%20aaETwn/lLPc4L7fGHBnhsluyYv1Pw1NGba5fCo7e08MJ3Y4oclSDWhbU0oMAeFea7cZly8OLL7Lt%20do1hvdykADRXTkTTIqIjh9y02YfqDqSS9m0MdrgjH1bAKCmWIXRExhz+Kf0Tfwskkhr9dWtTwauD%20udODr7ec+LbWsdJOHOkIpx4KezmTuITHsuHxuHlgOIwr7x7ar0Ixhx9UxojW+4b86+NrE0NthQSO%20dk5WpXVnaYx6W8dL3b43/ZZWfVygjU7Fje0BZb1McF9q6x1x0wy+szKyMOkaD4KYOpkVGzuYnHgn%20crmP/wBPmr1F6IuI9U8cX1zcwMyCt+42uqNGexuYnEuWuY5rnRuGlzTQg815dq6zD0ImJjR74WEk%20EHDLnVVTnEqHENxxpzUz4GOT0YZ5BJwRL2tThUDgOKiSJXWV0kEElxo41xSYwAc0ACtS04YYFRle%20Ehjm1LNILjm48O9RPNML0bquNe814dyrhMrzWeEBgpTMfIFNYzOFJtidWd2PaJXPiLgS15oCe3mv%20V7fb0cO/ucnTuk+m5Z5Y2OBawElzR7pAK7IjEOSZ10dQisBt7onQPLImAag3kcwsdzMpiFubcWOn%20OqMC3r7lPeUYnwaVnVYuYtvuHNibWNjzjXIdinpIt4qbmzt4oTFE8OxybgqxVMW1WZILSWDXdylk%20MDahp+dRZytDlN+/bL7qGe5gbWCI6WvOdRxCjH2/cnriMQ2vprfbWzvo7u7jD20xJ94ntKWjHBOc%20t4ur+0uohNFpHmiuhmAYserTVOGL3t8P7JL526mR4uOZPYs5iZnm0rp6nP769FlaAh7WQ0MrWcQA%20eCvSsSvD6q6MlZL0xt0jDVr4WkHvCwlpHBmlCRAQEHNfX3R9y2V977TDp/nGrj76P9N9N9K/1X8t%20v2S3vYKfsWyp/imfEuqnCHz/AHP4lvWnqzEQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcP8AXEkd%20WWlD/wBgjw/y0ypZhu8Xz918+R26SR1pSKOjm5h2dFlZbaYFoe2AMxdI46mn+17Vm2TYmlzw40Jj%20IqK50CzuvXizUUTNLnxP1NcQRhi2oyXn2d9V5rQ0B2ZcaV4gKkrLproxNcKVUShgN8gBBc45UFO0%20BdGzZWzVJgdQBGNMQu2GEvIdWsgGhHNXhWW1dIuBlu31w0xt9uJV4c282ZmPf2KzkX2HHOvCqlCT%20HlQ+wKUSutGOHBELgwdXDFSqqAJQejAE09iCoGrcOGaDx5Ja7gUFJpkcUFo0DSOBRC26gH9rwQWn%20upUg0GWCC2X0J5fgQW3yDCh7lEphqm6tIvZnAYOcaAd9FzXejs8Gc2i1cYAThrxAXBuTq7aLgjLZ%20C01NMu9ZrpMoDojpwLTic+KsiWLvdDy1oJcWuFeCvCkoEwDpPDgK+Kq1hWVghoJOk4ngc1eGb0h0%20rQ2lAcW05ZK8Ky3foFtLa9FMQWBdW04951H0zNet9t7fO/8ALyLdTb9p3ZHUICAgICAg5965lg6D%20mLwS0Tw1A/ullvcGuz7T57bcMe52geUNIzzP9ZZ9tOZ5td+Jet0sJc7AUqTwrxoF6mNIiXmRnOjF%20bjf3D3ljq+XSjaHCnBJtWETEoraZg+PSAS7I9qmJ1xKMeKm03CO13Fo1jGnmchjwXPu5mNf0l0bU%20Ydc2nRPZtk1aqjA/jWOzpMtL6wmS3bomMFC8ge8vQpLivALyukSN0EnI8QtYZzjxZGO+uBG10Ehb%20pILjX4lNq9UKxOG/bFuDN028RPB86NpoKjxc1x3r0zmHRS3Vo0brbol8kbpYYNZNXObwpyXT2297%20zDf2Zzo+fuv/AE5bSW6tYXR3TW1fCKBX3u3i0ZhGzvdM48HJHskicY5qiQGmnIinNebfbmJxL0Ym%20MPfewDqDOnFVmU4CDjjmAackmBWMQOfxKJkwrodbi4Go94/ImiFVXanFwGpox7+1TCc8tFbQaNrT%20TStO3tUSnK+x4zbg3JteB5dydKbM903s0t877U4AsjyBBrTiV2dr23VLl7jcxGHV+mOlJJtGqLMj%20Sae6DzXq1xWOGvp/seZNs+h1faOmmWrQ5oLZHADSMG0GC5dzfw1ptJm73DYmMtbeIOLaea7hUqle%20aYjGksTESLjTcNY2M+66nEcAtSZev25wilkbVxJqOQB4JohFaIoP5U+KmFVlaWkTlpvqD1LDte3i%20Fr6mfGOQ8K8Fz2vzdO3Xk5ps+9Wtw81eGkOINMATyV9u+NPBXcpj1tiD4pLbW97gxmAYDjq7Fa1t%20dOKsRzbp0nI59k6PzDJEHUaHe9l8SzmMSmdWxXrI27a7zGgA+9XiFhuNNvi0fqDpM7lZm4tiPIY0%200YDnjmU28ePBrMPproyHyOl9tiw8EDB4RQZdqylaODNIkQEBBzX17r9yxWlPtMFOdfNauLv8dH63%200n0r/V/y2/ZLe9g/oWy/Qs+JddOEPC7n8S3rT1ZgICAgICAgICAgICAgICAgICAgICAgICAgIOG+%20uZp1baf7BHh/lplSzn3eL5665kJ32UNFA1jBWtfmrKYX20HbIHGCKS4Bc3UBG2nzarG0uiGRZBbi%20VzgNJrUM5LG0rVjVIimLJ5GgFzXtHh4d65LQ7a8E2JgaKkYnNZyvCol2J4clCWL3ePXbOPED4lfa%20nVW0NKuA7WMCDkeRC9OvBzzCgECRoBwJxqrKNm6Ok+uu2jAkMJ7hVXhzbzaWEAmpz4hWckpMIoOz%20gpQktqKfhClErje/2oquNOOOfBShW1+OGHBAqRicQEQqZSnKuNFAFwx1Chp7FIoeKYjiM1AtOJBp%20Qe1BakLjUUo0Y1QWhEdIqa4kgntUizNg6nHNRIjuLgajCmSiSOLAXbWvmrShDqnurVcm5L1Njgzt%20iQLOMNxL8eVK5Lhs7awkiNzjUNBcKDliVSFjy3+W+oLXDhTOisqx1yx0gLqaammPNaVVmGNMR1Bt%20SMw4cytlJWpWFrdOeNQrQrIK6sBprkOSvCjdugx9VfCuJLPCfjC6tpybzqHpkB99ttFcfrjQ5/yE%20i3Z7ftO7I6RAQEBAQEHPfXUtHQcxdi0TwkjmA5Zb1cw02pxZ86NvhNdaWQv0kYv/AMHh7o54LHt6%20TEtt/GNJ/T0pJidI4CTTgBVw58fYvWrnDzZnEIW42IjbriA0kkA/GtfLYxuZ0aluu5zRExMBqxxA%20J44LGaz4t64a7Pd3gOsOcH199udFnM28eENYtGXYfTHqJ93YmznfodEcADjSipFMJmYdAtXOdHVu%20Lm+8Ty5Lesx4sr1lCmHmeY10mmmHizHwLqhx+K1Bubo3MtX+JgNfMGQA71pWcEehtW3Xk1v5dzZv%20pKCKtHHks71i0LVnEt523qGz3WARSuay4APmMOZIXHbb6Zy6aWzGGvdSdEW18DLG1sb5MnUxdTML%20p2u4mNJc+7sxLh/XPo5HdXEk8TBDKcC5o8Xh5rS9IvVSl52/4XH+oehd72mUl0LpIeDwMgOPtXLu%20drMcHVt78TpLAOaw4EEDkQVzzS0aS6OqMqmtaSS7IYlRgXBH4cXAgY0ORUaItL0MB0tdgK4kc+1T%200ynnKRBt95cStjgjc+U+8QMj29i1ptzOjO25FW9dP+l19dlsl3WOJ9AWHlxXZt9tjVy7ncTjR17p%20n070RRxwRaWNpV3IjJdM9NIw44va3Hi6rsXTVtaxxtDAx4FNThm48Fy7u/Nm9Nnmvbtf29uXRRnS%207Buh1KjgTgqbdMrXvjSGo3D7nz3UoWGuIyI4ldMcmM5WHBso0NaXEe7ywz+FRpwTqkyGeO2jg1aq%204hv5PYqymIlj76yD63N08hsQwxypms7zhttxnSXAfU7fXbvun2G1+stoHEeH3RTj3rltGZl2xisZ%20azt1ldsA018R4e7RWrt8cM77leMt66ft59wdG14Mba0cf6uCvWJjiwtbk6ps23RW0IjZp8I9pcpv%20ONEVnOqbuts+axc0yijgsLa5b7czGEPZrKExS28Dw6Iikja4LG19ZdFY5u/bFF5W02serXpjaK+x%20OrKE9AQEBBzX181fcptKU+0w6v5xq4++/DfS/Sv9X/Lb9kt72Cn7Fsqf4pnxLqpwh4Hc/iW9aerM%20RAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBw31zp97LQ/6hHX+emVbQ5932nzx1jE+bdb9zTQxPAa%20RlQUBWNpa7caKLWAW7I44pPNiLR4TiNR4rmtLeqW18Hnvq3xHFrMsFnZaFweF0TmtIc80cDwauaz%20rpLI/wAniSPFgFjLSFMsZc00dpDsajh3KEod61girWjPyjxrgQr04olp25W2md7BkcQV6NLMLMe4%20nUMMW58FqzwzvSs/l7lpr4J4y32txCtDn3Ybk3DDgFdxSkx4Nw9ilVIYajMjHP2KYQuNdgAMONEQ%20u+GtRUU4FSh6JBWmfFBUyQOZqFNPAog1imaDxzwczXg5BTrNCa0FEFLnVbTEHg5QKHGuBOPJELTy%204E04fiUCw9zXUJzGdUEe4OlrnONGgGqiVq8WtwtdNOW5iV/dngFyb3B6uxDaxGyLSw5NoMOxcEy7%20atJ6iteor3qAwxwyPcHgbexmA0gVwOAXbtzWIUmG+NdKNsi+0MP20CkooaA0+d21XHPFZF8usILz%20R2JI5q8KywcgP2kAAmpJpjX8C3hmonjoa4vGZ4K0KypYxpGJqGmreZBVlZbt0NQRX1G+95ePcura%20ce86d6Z0++u24f4/H/ISLoZ7fF3VHSICAgICAg5765sB6GkOnU4TxU9rgq3iZjELVlwqxfO+N7ZG%20eXHj4RmAPlVKR/Fj7y06I5EeokDPjxpwXr1nGHnWgk8UJa5o8s/GMyt41YYxPFgb/a4JnF9A6jdQ%20PCnMqs7eq8Wa7c7VG7U9jDUGgB4jsWW5sxEtq3mI4o+3T3W137J4SWuBAdzCwxjWeDeLxPF23Zt7%20i3Lbo3xkAuA8wDOq5o3MWaTXMJjnRNoWs14V8vkV6NLdUZcV4xK9M+Oe1b9U10hBFG8FrMYlSI8Z%20IL4RTMjaajAOceJ7FXHNeZ0SrfcJLW61tq1zXBzXfN1ZgKLRFiJ5N92Pq61uAINwpFM7Nw4nhpr+%20Fcm5tY1hrXdz6Gcu9j2+7tXSPLXBxwIxr2FVru2qmaVs1LevTS3vA6keppBIY4ClF007mJYW2Jjg%205zvnovtU2oNtvER4S0LozS06sf4qzlp996CwulDYtbQ3AO4Acis52q2aU3rQos/QVglEkmpkYHh/%20KPapjYqr8TngzG3eiNrC8EwmQDFrSMKK/RWJ1RO5eW77H6TWdq7Uy2YwNGJeMadlFbzqVrjxV6Lz%20Lddo6Jht8JWBzXtr4vdDfjXPud1y0Wr2051Z+G02mxtwGAMid42u40bgQO9c82tZ0xFata3rq/y5%20XW8DtYcNT39o934FtTZY2vng1O+nfM8zmVzvnSflf2F0wpicet5FfGoLXeFwxHcqZhMVXWXLB4j4%20S75h40yIU4RMTHBJt3SFpexoc/53MdqrK9My0H1U6vba2o26zfS6e2j6HxAf11ycXXExEOVbRtM9%2008yFoEjzXH8a69nbjGrDc3YmW9bR0/GW0c1p8VCaYgLort6S4vMzjWMTwblabNY2sNGMbHKRV/Nc%2099ODWkzwmU+wa2vh96tKnJc9o8PBvE41SbmOOUuZcgtY4Zjgue7anoYR2zWLGPZbXEkZLqukri4c%20lha0RGvB0xE50fQnTjGs2Sza3IRtH4FOSWSQEBAQc19ewPuWHcTcwAn/ACrVxd/ny/1vpfpX+r/l%20t+yW97B/Qtl+hZ8S66cIeD3P4lvWnqzAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcM9ch/7ws+f%202CP/AD0ypbi593i+e98njbc3bnGpe97SO0uXPZvt8FqxfGLXQ0FrWY1Axr2LG0NoZL7ffXe3W1vO%205r/shc2B7mgSCNxroJHLgs7QmFUWZMtXAUB7uC5rOmkpUzaRtcB4qVAONFi3RxOX1INQ3MBJgVXF%20qyaNpfk4ENYcq51SJRLWd1tmtoTw8JPDvXZs2ZWhhZ2Cjw4jUzAEcRzXXllK3a3ElvPDK018twcO%204HFWhleHQredj2Ne11WvAc32q0PPtGJSoJOyvbyV4VSmy1yJp8iIVtmc0UOIONeKmFZXWyggY0px%20KCoPxrWhKEvQ4jLAfgUoNdeGHNQh42ZrzqYQ5uWoc+SIeGXnnzQeebXPDlRBQ6QB1K4YYoKHvJNG%20/CgsyUa2h9qgQtweBBpJwdn3BVtLXapmUPZ7UOlD3YtjNQeFV5+9d6+1XDOS1dV7aOPELmh0L0Mr%20tLXU8TMRzHcpFVxLJKaNJIeQXcqqEKbmDymnTTUBU6sSStKqygbd5bdwa6cEOex7WvAwBcM1tEqM%20fLbyRyviNC0EtBGR7aq0IR2QCOmkVxxdxpyVsqS3fomNzYLnCmrSfgXZsuLfdK9NB/7123h/LYH9%20BIt2e37TuaOkQEBAQEBBz311dp6DlPH7RCB368FnuTiMrU4uEsMwia15ANDiO3ge1Zbd4tbSeS29%20t4rrr6P7UOTEnxBhZQgnPH5V7lc5h5luA65c0tDW6aVJce0ZLauInHixtrKLNINOslrXEadJ4n8k%209y1jHjwV9TG3ULmtNeJ1Aj3SDhUdqovWzFXtk0g6Rp0CgHH2rntWfX6GsW+zmq6Z6juNjv2AmtrL%20g5p4CuYXBu7fHnDt27aau1bPf2W42DJYXAxOFXO7VrtX0yz3qZe3VvFG1zbZziwe83v4rsi0S5MI%20ro45XAYVZmW8FONTMvba7DI3NIDw11NJzqr1jM5V65zogbjd3TNThISSRorkK8MOStiJVbF011fv%20m3wNLyXR1AOo1C593ZiXTtziG72PqfbRnTfRkDOrcjVck7E40a+ZVlrLqvpvcGmerIY218UmFear%2002hbESmxXPTN3btlt5o3RVIMraUy41Vom7KYq8iHTLC36+MFwqI3EZJE3lHTXj4vJdw6dtmRuJjd%20XMnNP4vEjHgjydYbNaDQ5zWaDq0Mxq3ljxU+VMyidyIhrm6eoULQ+SFvmaTi7s5LWuyrO81S/wCs%20ry8GkS+S2vhHMlbxWI4M9J9bGktLQ+VztRJNTkVfqzKYjml29xDo8oO1yH3QFSZnx4HjqNcC5r5R%20R7SQBxKTr4rRiNEuKwdK/wA+UDTH7jjmK5hTE6MrZnwY7rLqnb+n9plfHO0XUrfq4nHis9yzo2qe%20LhMNw/dNwffXpJke6orXicAmztzadDctjRs+12D47+MCpaXENLvmkDLBdnHX9Jclr6aQ3OGS4iFG%20Nq2TAjsS1tIhljxxqy5thpbM0kxnxNB4d6wvpxbUhdgkIexlSBTLhVc1quiLMkQfILCdTSMe0fIu%20bchpSdWHu73b2s8h3hc40IXLMZ4cXZDv3T1P2LZ0y8ptPgWqrIoCAgIOaevgB6MFQfDcwkHhjI1c%20fffh/rfS/Ss/8v8Alt+yW+bBT9i2VP8AFM+JdVOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgICAg%20ICAgICAgIOF+uRcOs7Ggr/oMX+fmVZc+77T5r3J5mvH0o5zpJJC44H3iMVhZvt8GTs4reMNcxxcA%20BqoeJWFmsLzI2+d9W+uB1jgCTz4rKVkiE6HtLhqY/wALq4nsWNoa0lI8zzWS+E/VDGuS5uEupZi0%20ti00DQ7KimUrjA5zKH3m5E8lGBjN0tg5zw5tWSDPtWlLKS1i9ge2QilW5OHGi79u2WNoY6XRq0tq%20AMFqzmG0dNbi2S1Fq8/WQ+7Xi3+srw4t6viz0MxxNR3dilzr8cuY4KcoXmyAipJPapVwvRyNOBQw%20uNeSHGvhGFCiFQkq3DI5FEPHPyANDwpmg81BowFDnTKqlCnW2oGKZDXUeEU580QoLiBjmhlSXDka%208CiVtz+JyUTJxYi8n1BzASS52mMd6493cel222zdnt8lvBGDxFZKZaiuK05ehELpj0nF9BmHAfiU%20LPXPcDRpBGFSoF2wt3Pual3hGdVMINxrM5wYcjj2gLSqqNEJo3sIdQU8QoDTsxWkKStPgidG9zmu%20DhQx0yrXGqshDubdrAPLIIaQHAmhVolSW39FjUy5AyDW1HtXbsOLfdH9OG061sDl/LU/mJFuz2/a%20dvR0iAgICAgIOeeu7Gu6CkDsvtEBoONH5LLe4NNr2nC2MiLXYFr3gaa8KZBYdpT+JPcT/Bpzn1oN%20w3RWIGhJBkHb2r38TweTP8WvBEdLpLg4V1E11ZlaQpOJnMSswjXqc8tEeZccwOFO1aQrMLr4S7UW%20VcRi4nOv5NEmEQhTQh5JGDmjAjJUmMr1nENfvbBoOprSWHMDguXcrPGXRS2uErpTq272G60yEvt3%20mhaeA5hcto1zDqrrHodc2re7bc7UXNu8EuGJGJ+BaU3caSyvtRPBMmNrHEXBp1e94cyQuut+rgwv%20tz4sbPKZpB5IETAMT351XRHpYYRIo7d0j47gSSNza8Dwg8FOZ8SE3yqRBgkq1uOnjVZzGZXrMqZ5%205S6N2jTGwYEZE9qmtUTOuVT3+fbSW8tWsfm9ppTuVZpE6r1tOEmyluLKy+ysBNsMAamhCjpiZTFm%20PuBOJtTJHtD8S2pw7RirdETqztKbYmfU4TPd5bRUaifCq+WnOWQj+0aGgaZSBjiSe9EzXRWy30Bs%20joKsbi5mOfNOvVWIUNsYdZpCTrx1EYBR1Zlf0yuS2dpJFp80Olk96Ovu6cAQp6eZNohesturMwNZ%20VwFNXFRlT0KtysIIHtkkfpawjV2lT1QdNmv9X9T2W02rL5t5UUIbatIq5wyKwvux4OjZ25cZ3fdr%20/qTcvtl2SNVAyMchxWVIiZa7lojSGe2jbRVrdTXtZi78qhyC7tusxDitMNy2+wY2NrXHGpIB94VG%20QWuHNxZu2t44IWeW3WHCja8HDEqLZ1aJcM3hqBUnL5FhaJ4L10e2/lxF9RpecXHksbatZmf1pw8p%208WqR9NGLAubcbUlit0dbTWkofG0uIpGTh8S5uEuuIxDvnS7NGwWLMTSJufcrRnxRp4MopBAQEHNf%20XwgdFNFMTcw0P+UauLv4jo/W+l+lY/5f8tv2S3vYP6Fsv0LPiXXThDwO5/Et609WYiAgICAgICAg%20ICAgICAgICAgICAgICAgICDhXrodPWdk6tKbfGan9NMqy5932nzUxxkuZZNPgDqBxGFSa4rnu32+%20DIWzGyXhit5KAMGt9M3fkgLKWrMvjsWR28du1/2hoP2nWNNDxpz71laVoVyVezCrXZjksbL1KSvl%20a7VpY4eNoxq4cPasLOqsrFy1x8RJ5NHABQspt2kZOqKUoqpeyM8xhD3HUMG4JCGCv7Jw1u92RlNI%2051NF17V2d4a7cxlhpQ1dkBlXiuus5YzCi2nlt52SwmkjThyPYrwy3K5huFlex3EPnMNDSj28WniF%20MS4L1xKbHOG1Fa0yVmcpLJWNNTkc1OULrJmnGowNKUzRCp87mswd/UUQuQyEsa40Go4oKvM8RHAZ%20FSgMpDT3YBBbb5lKOpXiAa9yIVauDsKKUYeasRhSuagUF7hgOGRRKBeXXjEeoho8UhGPsWO5bR19%20vt5NssxcTfa5nfVMoYmZVIXn3tl6tKs891S3GgNP7CyaKnsEjACdPbwQWGtBc4E4jIjDBTEDNW8X%20kx+bU63gUy/CpQgzynU7U/wuNS00oFpVVFcWyyNawEgnxHkOa0hSVTI5tLWRuLmuOlwpnjhnVSrK%20DNa67gtAePKJLwccR8CmFZbX0PAH3l8+tAbcaW/3w48137Lk33SPT2LT1jt5Of13+YetmNPadoR0%20iAgICAgIOe+ubzH0NI8OpSeEaTxJcKKl1qy+f57y2LI2yDS4uoccahadntzmcM+6vONUe7eC4+Gr%20Wk1rge8r09cuDVAcwVJedVc3HlwCvNsEQ8AOoOc2tcKD3SOFVasq2quyNmltmNpj7zeFTyFM1dnl%20TZ2crGnzTgfC8fknmonVNrTEZwsXFo1rXUBaQMW51VLRmMS0rMtc3KxLXDygRqaXGgrQA9q49zb4%20uil8Yl7s+87jslwH20hDHkF8OeHOhWFoideTesy6Xs3W+z7sxrZpBDcggaHYBxU7d8SremYzDYYr%20WOQa2uDi+rdIPA8V6VbZ1cV4wycO3ixj8x7gX6TpFAdIUzdXGWCmu7c3ul7SXitC3KhVLWx621av%20LmdsLanEHEMOdFeLKzmCKOKWISPd4HHVpyI7FGEMhHKx0NI2+aWYhp5+xQmOCw+0ZM8zSvGoYiMZ%20hOrCJhLhmh8uhqWOFSKKudFcYlMtN2trYl+msZzNFSbNYyyrerrYvDpIWut2eBzQOeNVGC1cpbN/%202m4tni0iAwIp86pVLb0VRXamfBpF5urW3shitnh2oVAGVOXeuit9ODPp1eu6tlicWaPJLsnOwyXN%20vX8YdO1ttZ6t9SbW2tjDHILm4cKOFcBzyXHG7Mury44uTTTXm43Rmkc5zHuOiIkkCvJa0rlW1ohs%20u17Y1rBQUkAxrmOxd23XEOGzbdm2l8Lo5HxkScQclvEue9m229q4s1uaGtYBSuRr2q8axLOdZhKh%20kdHI8MYXgChwzdzVJaPXTPc6paGOaaA9ixtq00jg9c1p8AOqowJwHwrG3FpnHFMgDGxFg5YOz9i5%20tzVttrdnBC8P1D6xoOB4nguO13dWscXctlozarUAH3GilMRULWJZp6kEBBbfo8ZIOAqTwwSNeA5B%206s9XbNv/AEleWu3yl1xt17DFdRuABa4TNb8FV53d7kWrMRxiX2H0/wBhu7Hc1teNL0mY/wAst66Y%206s2W6uWbBbTeduNnbsfcBmLW1woTzXTXerNun/2iHgd32O7Ws71oxS1px6W0roecICAgICAgICAg%20ICAgICAgICAgICAgICAgIOC+vZLerbZwIq3bGkDulnKiXPu+1D5ignkbLpJLmSV1tPErnu6KMxtF%20Ij5riWyEhoacgFhLSIZWSeW5uINT3TSROIldSgDa+HLsKzsvEslNC3RhiOBWc1WqjQsnZcPYIy1r%20xqD8xUZrK0Nq2XpAZI25VHAY4cCsctkTypC48CCMuKhKRFG58uONMhyUSG5bYZo2+WB5jR4hzVq2%20wraGo7lt7BESQ5szX5cNOXw1XZt7jGzCSxPZhTCtV0xOWcwvWV3cWspfF4q4SRnEOHyqzG+3lslh%20ex3cQkaC1w99hzFDSvtVocO5TCex/H41ZnKRHKBQlpJPBMi7g4hrhhhj2qVV9sgyplgg8JBdprmM%20KdiIetqRUHAqRUAK1pjx5ohQaVB4cEyPHPbw9oCCHcXsbPC063cTyWN9yIdOzsTPFZtrGW9mIlGi%20FpFdOZBXFfdept7URDYom2wa2IRg6RgwYANGS585br58t4LwNBYKMZXigtBtGgVFeKCZt9u6W7q+%20P6sDPiVMCTuD4y0siqaYDnhmVMIYwPixoyo/ts8FpCkrjJfEXjBxI8PEBaQovXEUpsZLhrg15eIQ%200YahnVWgRTHM2V/zzIPCpRLZvT2Nv2+8jI0yC3qRwwcF2bDj3nSeiICzqyxcRj9bX+ZeunwY09p1%20lQ6BAQEBAQEHOPX12joCWQMLy24hFBwBeKlVvOi1Zng+bpXRzmKlSC721C27S0ZZdzGiZLrJAeCw%20NqDhUdmK75xhw34aomqpNMeFOCvnJKkPaGk0pQ41yU1hFpIzLqIo4Fw1NcRmPyacO9aeCipjyGud%20UAOFS6tQW8u+qERhamlc2djCRpJq53ZyWcTMprrqj3dqdLnEVDvC4ji0/EqWr4tIlh7uzic5xxEg%20c2lcMAMm81zWq1rbnLHPtnRyCQExvHi8XhpTiFjMYjDorfLL7P1luO3Ob57yQxwIfU4g5LSm9iGd%209qHTNi9Rts3GARXMzWTVxc4gVCi/cRE5TXt2ZNxYTSl7JI3kCgAIqQcio+Mjkn4WeL1trZueBOfE%207Jp40xwUfFarR284z4QCWKFxY9rQylWg5gFdNd2LMJ2Z/UuwyMLAxtAAKNkH4082JPKUOtRGK0rI%2040qDWoVotlExhRBbOqB/hPdNcO1JtplGHv2aVx8ox0bStDgqW3IW6ZSYo7gxCBkeL8Mq171Sd2q0%20beUaGzO3uEkzg0kk4HAYrk7m+XTtUmEi/wCo+j7YeZcXMet4+sAIrULfb3v4WF9nNsuWdY+oO3Xb%205LXameBhp5wxOKxtfq1axERGujQxEbibXUmuOIxPNWqidzlDP7PtzZnNJZVoI0PBwqurar4ue/g3%203Z9rFA4tDjk53Nd1IjDj3Lc2wC1eyNhoQ2IfO4g4K+IicSx6pmMwvOup2gAGkZFA2mVFa0x9ya41%209a028dSrHEYUNcFjbTReKnnBjnOHi04Z8VzXu3ptr7HOwJfUcxz5rKbNJroyHm1ty9mYCy3IW25Q%204N3ikbJ5U7JKAtkLSDRed1xPCYl6t+13dvHXS1c8NOLvWwXVuNos2ulbqMTTQnGlF0xMOeazyTxe%202jqATMNa08Q4Zp1RwJpPIF7aEgCZhJrTxDhmnVHAmk8gXtoSAJmEmoHiHDNOqOB0TyPttnpr5zNN%20aVqM0zB0TycA9e+jH2d394tqfS2vi2O+t48AJGuq15A/KcV4/wAw2pieqJ4v0X6Q+Z13I8jd1tXM%201n0eMfY330c6St+nun/2luEjDu+5gS3Erj4msdQtjNeRXb2mx0VzPtTq+c+o/mM9zv8ART8Pb0iP%207XSAQQCDUHIhdcTl82KQQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBwP8AiBqOpmOpWm1DD/KTqtnN%20u+0+btstLe4kfJLIWPiIIoRQjuXPuOrabAy282AeNrHN8RIxpVYZapdpuMMRawtPln6uctGJBzKi%20SEiOeGAljQ90biSwEVcK8Cs8LZVOOl4xIpjh8SpaFolGlh+zyCWJzhDK6rznjy7AsJhvWUgxggEE%200Ix7uCzarb7+y2uJ99fExwjwtcAXOJPJvFWrSbTiCVzZN82vebN09o5weyQsdFIKOA/KPYVG7sWp%20OqKzlRulrFI6rgA5w8GGZ5EqaTMK2hqV1t4NKUa6p1MGYXXS7KYYyWAsfRg0uHvEVr3raLqSrbKL%20eSKSFxbIQaY4HvCvFmdtuJZiy3aJ9Gz/AFUvb7h9qtEuLc2cMmxzjQtOfwKYYTVebNkK4q2VF5kj%20TkmRW17tY4tyqVIuNeBngMvapQ9dIypLsRzCZIQty3KOzh8xzdZJADBnQqk2hrXamUKa8knY0NDo%20Rg4HjhwKyvuurb7dPt9rfO37TIzTDgdZ5di4tzcy767eGabFCWtaxwZGB4gDUkrHOW2FswuzjBcB%208SQYXY2gDPUXZVUoXRDJ5gAGYrQ9qDKNYLaGjSQ9wzH4lbCFjzHAtdpOo1H9lWwiUJ1uRqLzQ18I%20pRaRCsrTWua8tbQuI71dVJkjD4oWvLnsbISaOAqTSvdgMFaEEjy+UGNxZGGj6twyp2qYRLbfTqDV%20u09DXXav5UwcCuzZly70OmdJ25b1JaE0OnzKHvicuhz04ukKHQICAgICAg5v6/tDvTycHI3EPGnz%201S6YfN8TxC0mnhYDQUqK868+xZeZ0Vm0eDr7bs/id2u170pAmkmg8wmgc1tQfnFet2m/5u3F8OH5%20p2Mdp3F9qJzETKx5Z1kg4cB2rojXV58cAiWgaAHk5A8U6iNVUjtDdRNcK0GJAU5Thae9pjDW0Bfg%20BySJzwJifFDNs6tXvB4toa/D2KdM5RhQ+VzARWtcHEGoKrM6GUS6uGvDifHQcOPd8qxmsrxxYu6k%201xlzzU507uax3IxZvXhhq25TzOeG10x1qBVc028Ib4RYbu4iIMbyK1xryVJmV4Zza+tN4sXteyUu%2004VdyUYXi0S3Kx9YZmQxtmZWRhNTSta8arGazM+hpExhl4fVfapSHXDjUDHw5V5c1tXMSztET6P7%20WTtfUnY+D60aC2pph2hXi2mYU3Kxlkrf1O2TQXmRpNK0w/5K0tv4hjG1lEd6pbIx5Idl4qnArG27%20NuDeNpEu/WPagw+TjIBVpOY9nFYzFpa1rENYl9Zb2ObzYdTnuwNfCPgURS3ivNoxiNGvbx6kdS7o%2099ZC1j8NDTkOavFYUmYhhBJcTGtxK+R4xxJpiomcK55LsMbo3eZHg5pqRnUHPBTUmMstZPgcWvJ0%20EmpHCnFddLxbRy2pPGJbdtW47XFGHa9IqRSnPmOC7K2rHi5LVtlsEPUthDoYyZruZqBQ8R7F0RuV%205sZ2rJ337sQDG6QFrMjgQQcsUndr4q+VfOcLMnXFi19A9pcSaDCmX9WCr51ea8bF/FjZerLUkFhD%206tqXA59tAs7b1WkbEo560AJcxpe7ThpFWnHJcNt3xdddtsWz7peTWDp5I9LnYxs4qnmreWm2W67i%205hY6KjjUuj4Ef3Si18xor04mPWwHTmw2l/b3t1czPYWPdTQS3M8aFeF2vbV3OrMzGJfqPz357udl%205VIpW+aZ1dl2n0K2i522G4O8X2qWMOaRLIA2oyA1Lu+Arzl87P1Xuzr5dI/VH7kqP0B2dunVvF+7%20SDX62QVr/fpPYV5yT9VbvuU/yx+5430A2kV/3zf51b9a8UHEe/xT4CvOT81bvuU/yx+56PQHZxT/%20AHxf4av8LJxy+fwT4CvOT81bvuU/yx+5T/8AX/atLR+2r7A1cfMfj/y0+Brzk/Ne7n2KfZH7if8A%20h92KcOZJut6+M0IjfI94qDWtC5Vn5fWeMyU+rN+s5itIn1R+4d/D/tJD2jeb4NPuN819G/8ALVp7%20GvOT81bvuU+yP3OidObKzZNltdrjmfcMtWBgmlJc91OJJJXXt0isYh853O/O7uTeYx1SySuwEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQcE/iDD/vACP/AEjDlXzJ1WXPu+0+aLMA3rxbB5YI6yClcRmT%20TILHch0bbNvuXNt2vt5Q5jyGOaBn2LniGy74gRJ8/wB7DPBQQnt852h/iYXDCtQK9h5qsibaskLS%20H4vrQh2IFMlnK0KnAtqzDy/nUy7cFnaF6ypkimjDXMpJC753yLC1XTWyBvO1R7zaC0c/yyw6g4fj%20CvS/TOU2jKnpnY4NjtJmMLZ5ZnEumc2jgKe6COAU7+9N1aUwyRla6URvbWopUioaefesYWlEvbG3%20uXlk1CAKBzcDhyIW1ZZyw0u0SulAc5nknBk5BGXB2GavFlZqgSbM6RzmtLXFlS0g5gVxbWhW1bq9%20KL9krgSa19lFaLqzVXC+eI0imLGt+A+wq8XZW2olOi3OdtPMa12NdQNDRPMc9u2SY9yaT/IvBrzr%20UKfMU+FV/tp3u+Q4U90lwx9it5h8NJJvEgApCdXHHn3J5iI7ZHdc3txjXyg2hGBGHeVS262rsK47%20OWSRhYDM85Pxc1p71hbddNNln7HYoHTNluCXENA8se6Txque25l01phmNxu47WxuLiYtFrbsxaAa%20mpoACs4jMr2Y3ar+3v7R11DC+JrXaXMca48wRmFaYwiNU2Jz3HQw1/tR8ahK+2LRQYucTyzPYphR%20kreEW8TpJaF+eOJUixdXj3sa+gqSQParQqo8yQRtJA1OpV2QV0TKPM+r9BxfwPLuV4VUxQ0eHuBd%20zKvCr2hD5TEyjxQBpxaSOYyV8IewPupWyNn0fWOxLMRpplhkmFZl0L04tAb8uENNNs9oe0YYkYEr%20r2YY7s6Ok9PWzm73bP0gU11p+jcF0zDlpxbsqugQEBAQEBBzf19cR0DIKgA3EPipWlHjgq3jRaHz%20TNcMLHYGpqARxpxouXenG3Z7HyT+s2/WiwsliazTK5xPiIPutDlt2fczXarhn9SbET3+5if/AGeS%20i7MrS2ZtMqVGI5rq+LmXix22PSjXF3f2x1RHXiWv41HNpVLb8zr4rRsxwRZdz3bQHFupzMQAKVHJ%20R51spjbrjix931Hd2xbUaXDxEnj7Feu9MKzs1/WgnrWdhGA1aalp78u5aecp5EPPvjMXU0gMzrSt%20eyij4jPBPkQjO6mn0sLWDCuFeBKnz85x4reXEItxv80rS0NGAOXI596xtuNYpDFuklfRznccONQq%20ZySNoANONSaA8jmokhWMRhkCc+KSYe0GBHDIKcphTQVqfeIxFVXGgoMp93URqGABw+FSZw9LnFvv%20EOyaK0CmDKrUWk1c51G554clXC3VMvQxmkA+w8fhUxMoyrpXHnnVRhK/CzAflA5KJMZhOjY1opxG%20JGdFnMr1qlwRvz01GZrh3Yqk2wvCRGC863N0ge6Aom3pVimqXFGMHPrpObRmeVOajrnwTiF2XFoj%20A0HMYZjvUdc8zEDbTU0Ud4SKh3PsordczHFGI5K4oYalj/e/KrWv9dJtPMxyZC324FlRg5+TaZK0%20WmYwiay3DYdr2+IN1MGIzc3j2BXi0zllMQ2i0tomsa9rQARi2mHetIVS42tDqtaKjjRT4ExlrnSM%20bXbduJ0HUZ6HgHVrwXB8v4W9b6/6x/E2f/n+59QdO/0LZjlE34l6MS+PZFSCAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICDhf8QMYO5yycWbTl3yyqssNz2nzFtU9zb3EklvQulYWPBx8J7Fhd%20ttslZzEl0LW6TIQXE+6S3iFlOjeIZOMN1mrK41Dj2c1RKUZ53RmIEUBq0DgoE+G5Bt2MLdMoJJd+%20VhxVJTCrBwdlpPvAqswsra6NsAi8XmaiW1y08AsrQ0rKksETiXChKxmG8St1eWukoKDCOPj3lRhO%20ViV7quDAWmlHnmrRCmUcSTMZIYmMcC3QS/EjtHarIUxec/wkktGJaMq80yK7mKGRrRI0loqA5uda%20KYQgHbWhhex7X1dQMPvAd6t1IwtO2tz2vkLRpi8IaMSSfkU9SOlZbtjANeIaCSW0q5Wix0q4rJp1%20APrQCg407Em6Okjs3Pf4I3VrQahTEZpNzpT4Nq1tDnt0NDtNeNeSp1nSmS7bC1o8yMuD/dacACMu%209V61oiE22twyFrWNDC3OmAAWcy0hOhexldbgWNGPaq4WXGtt7qGW1uWf6PcNo8HiK1CiJmJJjKxd%20zWtlELbb7ZkbY9LI2k0a6uZU1zMonRTaftGOV8N3HGHkAsMXGpyK0RllYrUQ6Z5nYYaWjtCQrMqp%20pw94IZUAUa2tKd6vCqFNI8ytqMBnyOHNThWZQdxuGsfbvrpGsCXUaAEmjcFeIQuxAx7hJZ3P1d1E%20CXR8var4RlOiGqPyw/3TVyvCCEv1uZC2rsQQO1Shdkc1zIWxxsjbA0tL4xpc/GpL+Z7VMQrLpHpo%20HsvjGHHQ+3e5zfwhdW0w3eDpe1MA3CLDHxY/3pXVPBzU4thVHQICAgICAg5x6+uLfT+YiPzHG4hb%20TjRz8VS61ZfMMwdFpY2gPjwrWg71x9xM9E83s/I9e82/Wo81wiEf9qCBXP8Aq5LPt5xtw3+oax8d%20uetDkIprYcXHT24cRyW9Z4RDx5GeYx4c7JoqATTA4LbGWaRK1rIB4fEM8cT/AG6RrKsw1TemB1w7%205zDmOR5KcfaiYjLXLiAMcRo8XI/KkRCUdrXilRifeCnEIlU8GnLhVPUjHN4IzUHgOAHwqcJ6lWiO%20vb2JhGih8YOANACKc+1ISrGoVJxIJ9gRDzUKtwxOITA9PEgVJzTGUZUFtCTWoGDRTAImZV+W2tQc%20AceKJxCrDAVyQ0BpNQBnwTQ0VhpBaRzpXMe3koyhfhcGvo40cMjTMcVW3JaGQtmRkipINQcRWves%207NM59bKwQudGQRRoBOOI+FZ3XrwVMDW6SQacRTLkVSJE6Bja6gaimD88ewcFHhyRPoeSaG0dnQnG%20taE9in1JgjlJaARgR4XDj8igIWEEOIwpUGtf6u9TEDOWLpJGeYzAsxoeXZzWkW4KTONJ8W07VIQ0%20ax2NJ4BaxxZy2S1ka5uFdWbsMB3K0clZnxZJjodGloqKUP8AZV58VI0mMtW6Lexu37liXHzzVuen%20E5HiuD5fH8NvW+x+svxNn/5vpzp7+hbP9E34l6T49kUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBBw3+IQ6Zbl9aO/ZTWt73TSBVsxvH8T522K2bDaDzIaTXDnCKVx5dnJce5bV10ol2Ftb1%20bLgSHE+WOdcVnNmjIeUylT+VSnPioyh4GyAg0ABNRzUmF+FpMlCa0OGCrMEQk0cCXDECpLexVld6%201+otoKgDA5lUlMJAgLzRwD6Y6XcO2qymGtZWHW8mp2oEtrTwqi2UeWKLXQAtLjWhx/Chhadbkai1%20pFTQcaohejj8tgBbQj3q51UwLcjasLR4a4qVsLTY42h2s+8QAQokSY4IYo6gvLs3VGGKgeRsdFI4%20igDscsycwShhct4bSO5fO9gMjTgW4CiZlGBgtzI57o/N1k17EyhKDYYxqFuC0YOqa/HySMyIJ3n7%20feeVBAye1t2hpltnhzmRu92R7Pe0nmtfJmIyZTrapD2EYAYcarFd5LRpDOJpgBwUwlfZ72J1BhwO%20dEwZRN62m6vomXFrFrmt6uYwGhcDnTtV6aKWZTpTb7pkTtyvgWmZui1gfi9rW5mnKqtMK5Sbidso%201e7MD4oiCABwokVRlbLdTK8eIU4RMkY8QDgBlSuZCtFVZlItIw7creJkEcslzILdok90a3CjyTyI%20qrIZ/funeitkuWNfPNf9UXnmPluw4m3FG8cKU5NBVoVanaDSzSSXa8S4cVfAkfUQGGSCsVQdRNcd%20WBGKlCzG2Sa9A1FrS01AFcFcdX9Mo2P3AlrHFhgewPpgKDI9632WG7wdMsImsuGYY44+wrply04s%20qqugQEBAQEBBzb+IEkenkxBIIuYPd/u/iVbJq+Yr2Ey3RfG4No2pAFW1pjQrk7isTtzD2/kM/wDM%202/WgyXTIWFsh8bv5MgVw4rHtseVGG/1BE/HbmebyCO3dqkc91SKMaAcV1xHj4vEnl4KntcHBxNSG%20g+I1rXBTGquXr3ySaRpdpaNJ+OlVfGFZYbdmRujJAo4HMYVPdxSJnnoNdu4nPIFMeFc+5RpBGPBB%20dFoeSDWuP9QVoPFRkSBkiFwB3iBwbm6mfckqTqoLcCaYDCmWaTxS8GArlzKiUw8BcR4hSuA7uanB%20MvePdgkSgpnQYDjkkgONMOSJh6AKAj+ynBMGkkUAwGaTyRh6KnEYEY9qicJXow7UKgGrhXkcOSjJ%20HDRchFcCK1Jqfxg8FFloS4XEAYk8OVVnK2IZa2u2hhDiQC0hreB5nsosZqtE446JMbhJTVwpVwyI%20GWCjgsuxU1OaHeHHQRkDxqguRRZl2RFB8vtUCtjAyrG00ge7x7ykC7DGHODB4eQVoGasoXOJLBiw%20aqnCnDALTOJUjhr4s5ZtufCCKxuyJOStXEzKk4bNbRHS2jiC5uoHgOFCFpGqkwnxvc2gbny4HDkr%20TOkkTiYaz0g4tsL9tB4pjp4cTnyK4fl8fw29b676ynO7s/8Az/c+oena/sWz/RN+JejD49kVIICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgIOF/wARjSWXRAJptsVSMv8ArEirZSYzZwq42ee3%20isZHkOgfFqjcyvHAjmvP3Lau2sJVnbtbEGOkbqx8tpHioqRK0wlF8fkiMVbK01DxiPbVWRMLYjMY%2097Uc8RmpUkDnE1oezl+BRJEpEbw1zHsGo/OrXDvVcLZXY/L11a7TXHQRT4FWYWhkIWTObXQXA/OA%20wCylpCptvFFV0pJc/GopXsGCrhKgbQ6a3bPatLmvyacHAjMYlJhOUGS3uIiRT+9NahVFpoJNDXVw%20Uwl6YSPE41pl39qJUyQMdJXSCwHVgKCvYFWR61kjqaXEVOkt4FE4eu1SamGupmADvdwSEIjreUYv%20xbWra8O5SiVcME4D3BhLh4geFEVXmwTOAa4eB7vGK88D7DVTE4SxbejfK3Fksc/ksYQC6GrHmP8A%20IJBFQtPNnGDpbLp0/wAlVrBhV+BosZWG2ckrw6PHT4iDyUwlMsNpnke4tGfv8QBnir9KuWU1Q2rW%20+UAXVpr+ROlWZQvNl1SmMafLaSxg4Y1WkVUmVikzoy57zRxBaDicRiVp0qjQ/VStWjHVhikQnJG0%20sNXULa1LTnjyU4QkMijmqQdLWULSTR1WmuFEwhTcyz3E8Tp5ZJ4ozrY2R1QK50GGatEIU27T5nhF%20AM6ZUVkpQjfOHMoNOBa7KvBSqkbdaSMvjG6IOc5tGyHBorgRVSOsdA2YtPMgNHOdHq1N4UOS32WO%207wbvatpMymWPxLplzU4p6q2EBAQEBAQaP6x9N731F0XLtmzRCW8fNE/QXBgLGuq7E9iicjgW6+kf%20qDtu2TXt9ZRw2lq0ucWSMJDedAVy91Gdueb1/kX9Zt+tF2D0h693S0i3S22xk9tcNBgkdLGBoOR0%20krPtqT5UQ2+oNyZ77czzSpPQj1ODjo25tNRFBNGAAeIxXR0Th43W9l9CPUwUDtuZ5bDQPEsZPwVq%20rdM8IItq9PoV6qlmj9nMpnT7RFie3FTj0KdTE3X8PnqzK4EbZHqrSpmjw7sVMzHFMSxsv8N/rA4g%20t2iJzgca3EX4MVEQZiOCE7+Gf1l1k/shlTmftER/GpT1KW/wy+smP+548RjWeL8GKcFXv/1m9ZBT%20TtEZ0jMzxY9maI8Hh/hm9ZaOrtEbjhX6+L8GKQKD/DL6zEg/seOnEefFj+FNTLz/AOsnrODhtEdH%20f9PFhT2qV8w9H8MnrMM9njP+Xi+VRqo9/wDrN6zUp+x2U5faIvlTH2IzLwfwzesuoA7Myg4/aIvl%20TXxWh4f4ZfWgYjaIzQ5efFlyzTCcrn/1n9Zf/SGY/wDTxfKk5Mjf4ZvWNpr+x2VHOeL5UIlU3+Gb%201lwptMfL/rEWHdioJwuM/hq9YhXVtEYHvACeL3hlxUYWzCXF/Dl6utZR20sLs6ieMEH4VWazK3VE%20PT/Dp6uig/ZLXEZ/Xx8faqxSTqqvRfw9+sMYDRtjA2hx86MnuzVZ2sp8xKtvQH1YbqEm0MDaCtJ4%206n8KidmZT5sJjPQf1RDaHamA/NaJo6U+FVjaseZCh/oJ6pl+pm1sDqYfXR/hxU+VZEbkJ9l6D+pT%20AHS7dHWmB86OtfhUxtTBG5DKxejHqAxrY/sDCSal3mMq0cq1Vq7duJ5kTOrI2vpT1vHQfYA0Rjwh%2072uDipikq9UZyy0fpr1qDodatDG+EUkbjxrmtIiVJXP3edZt0vbZgyAHDzGgH5CpisyRjMZal6e9%20Jb7u237sbGBsojuSyQl7QQ4VrnmuH5fGls831v1hbO5s4/230fsdrLa7Ta28opJHG1rhWuIC9KHy%20CcgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOM+vFlLezSW0LDJLJZRUjbm4NnkcQFW0%20aM7TiXGn2N5cQ232xxYYzojjn1NMQHZyXBfbnLtpuRhFdbW8jJYXADGjZwS3++blgqdMtOqEzy7c%20WcRgew6RjG84u7u3ipisq2tCLIGYadJAGdefNWiss8qWREOB8ylDXsCt0oZOIOfGXRsYC1oL3VFH%20UPLmqTWVoHNkM7fN8vx/OJB7lTErs7totqOaJQ6alHxtI0gdgWc0laJRnzsfciBjAyOM6vMOJIbj%20QUzNU8uU9cM7tPTW83bfNZbi1t3CrJJ/Dh2MGK2p20zxY334hsFj0VtX2J0e5uN/dvNftLaxaBwE%20bRlTtXTHaRDnnuZywm5emd4A6Ta7iO7r7tvOBG8dgeMCVnfsuTXb7qPFqe5bFuO3v031jNauYc3t%20JYa8nNqFx32bQ7K7tZRw2MQeGIvkqdVDVoHCixmuGkTErbQ5mAY4UzFOKhKkyRhgcYnmpqeHYir0%20tjDq+W4tpQ1xCnCqoMaA0CIMPzn50TArELaktDiGUpTs5q8VmUTMJjGRt0uko3UMdXEFT5coizL7%20T0lu28SgWNlJcxZF7mmOMDmXuottvt5nwRberDf9j9KII2B283PmCn/U7WrW9z5PePsXZTs4ji5L%2095ybRD0d01DautW2DXQuqaFzi5pP5Lq1wW3kRyY/E2lzXrLoifZbyOTzDLtM9fs01BVkh/wcnbyP%20Fcu7sYdO1vdTXbiwmgDJSwtc86GjGpoMcVjFW0wkRbV5kLHBo162gRcS38pWQvXe2xebGIoHOkOE%20lDUfAowhGhsYw46wNRwAPBSLj9uijgiGDyBRxGePNBR5Fu8ghpFBQ1xHsUiuG0YwigNHfO71aBO2%2063Y64bC9rSSfBG4Yd9efFJF+K1J3VkHmmRrScTQEt4VUwh0/pCe3mM3lhofFExjtBqMD8ZXTsQ5t%20+W024+uae/4lvLCvFMVWwgICAgICAg1j1M/4H3b9A74ise4/Dn1PV+Sf1e3/AIoWPSb/APn+z/oG%20f80Kvafh19TT6g/rd3/FLbl0PGEBAQEBAQEBAQEBAqK0rjyQEBBSZog4NL2hxyaSK/AhlUgICAgI%20CAgICAgICAg8eaMcQaUGeaDk38Pmn9n7/p/9Qd8blwfL/Zn1vrfq78Ta59H7nWl3vkhAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcx9TmauoLc5EWrDXj/KSKYZX4taazzKeYwP0jDW0O+M%20KOkiy8LaF5BkhicRzjb8idMHVK6Nv2/UCbO3J4nymqOmDqlU3a9sbVzbG3BrmI2p0wdUvXbXtT/f%20sbfOp+rGPenTHJPVKn9ibMSXHb7fngyn41HTHJPXKkdO9POk1SbXA51a6g04mlMcU6I5HXL0dM9O%20VJbtkLSTV2nUK/hTojkjrlKtdl2i3kjltbKGGSMHSQK0rng6qRWCbyneJ1NRLicyVeIZ5XGtoagK%20VZXdNcFKF0OeGaHeNh+Y4BzT7DVV6U5ljbvpLpm/8Vzt0bZD/hISYnfgwWdtqs+DWm9aGIn9Kdkk%20q623G7tx/i3hsrfxFYW7OPB0R3kokvpFM9xEe8xOYcmyW7gQO2lVT4JPxkKP3O32oat4tS0g1pDJ%20VPgj4xfi9G4i+s2+dlIrf84qfg4R8Uyll6RdLREOurq8vnCp0FzYmGvMNqt6bNYZX35lsm29LdNb%20e1rbTa4WuGT5B5r/AIXLSKQy82zNanaQK0aMmjwincMFeIUmZextNa5KULzaDtPFBbvdvs7+zlsr%20yIT2twNMkbvjB4EcEtGYTW2Jan+6nahH5Q3O9MYNWB2hxaOAqsJ2Il1R3J+6fbGlkjd1u2uaCAaN%20481HkQn4hUz0qsmOL27tdeafdcGtoPZVV8iDz1J9JrAFzxuUz5CCW6o20DqY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height="367" width="880" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 3.&nbsp; </span><span class="textfig">Bearing support body of harrow of 4 
          500 lb.; a) Piece obtained from the casting and b) Finished piece after 
          chip removal machining.</span></div>
      </article>
      <article class="section"><a id="id0x8801280"><!-- named anchor --></a>
        <h4>Development of Casting Metals Technological Process in Sand Molds</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Casting
          metal technological process, analyzed in this investigation, constitute
          common elements for the pouring process by gravity of casting metal. It
          was based on the specified technical task to obtain the support body 
          for the bearings of the 4 500 lb. harrow.</p>
        <p>Subsequently, the piece 
          was molded starting from the template placement in the box and then it 
          was filled with sand. Likewise, during this operation the casting 
          feeding system, gas evacuation components and filling indicators were 
          located (<span class="tooltip"><a href="#f4">Figure 4a</a></span>).</p>
        <p>Then, the sand was tamped with all components and later the template was extracted from the mold (<span class="tooltip"><a href="#f4">Figure 4b</a></span>).
          Finally, a paint layer was applied to mold cavity to achieve a better 
          surface finish and easy removal of piece from the mold once cast (<span class="tooltip"><a href="#f4">Figure 4c</a></span>).</p>
        <div id="f4" class="fig">
          <div class="zoom">
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              <image transform="matrix(0.5459 0 0 0.5459 0 0)" 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jtbpHtb4v%20MEj6Fv05ry+zHRejFb7eTRw0ZLIwYO1NkeT2Zlc7xPusny0q6lu34/ETEA6v3j61zrmuG1b1mEGY%20zgV8+arsT+LJ+dYtbzlEe6YjV51xhUaRLJU9vvIScqo55owa3M1ABpHmvqHHicVqcrZVbNx3ANc1%201zOATR8nmP0gjiDXirGcy9OVMl3cECtxK3ADCaSv+bjkta9eWsWZw98y6e4NbNK2h0urNJp1DOpr%20krpry57WSYtx9U/bzK6v4srmZOImkxIxwxyXq00kxe7O+955/wCGV+IuCP38tCcAJH0H1r066TDl%20bnpxj+q4YLuUPfLczNjLfcMjxU1zzXX9qZxZis674/X9FxtvM57ZfiZddNDnea+gHLNa/a7fKZ5s%207z8cJtjFKNxtnunlcGyNdMDI/wB0c8Vx9nr8deY369penT+76mb0dte77VZ3AlfbvfC0OexxxFB2%20r5s/keF55dvC/Zgbz0jncZGwX8paaafGfrx4rtP5vMrE9eMIjvSK+YxpffGo/eEyOzHu07lm/wAz%20xmWppMr+2dAWlo8umnklLCTXW6teJzXzPZ/Lzfu76+ru0jqBz27lNEx7zEHFgBe4Z4Y0K9npxjjq%204e2yNhsbYN2WOIyvLtNHMLnVOGeax7tsprLL9Gq3m1PdI5nmStbiC0vcKfWvDtrcvRrcRGn2u4Za%20MDpZaA0aNbq9+a9unjh59uejcfSLpjbN1m3EbvC+6dEaxGR7xQE0wAcFrfs1pw7BtGybZs9s6126%20HyIHvMjmanO8RAaTVxJyaFzbTkBAQEBAQEBBhOtwHdHb2DkbG4B/1ZTuPgJ1iSWxQMD2EVfXhhmt%20eRbwsSbdCXF7gYxGBqAzI5rP2aypltrWKNjg863CsbXZEHhgk1ZzVz4djAGuhaHOaC3VxdxHsCrM%20tqGTpkNGAx8QOLeaNXK8KuGiEFpa40IyrTNVMzujiFoic4kuNataOXNKqHLayyUETfMl1YBufsV+%20pFkB5kcASNDgHg8uQTCZb90VfybdE7z3hlsTV2rIN4uX0P41k6Z/5eb26655/wDTqmyt2Dc9hduM%20E5e95MUcTsiTUVw7l09ns2smZx3w4+OLw5TuVq5m4XDnDRVzmcmk1oNXFePa842n+P8Ab7O8vHw9%20tobkUc+QhuHgGQpy7CnOMf8AZdkp9j5vjaKPFBqbnjw9q14w8sKLOx03HlOqyQPq3Rnge3615Pfi%20TL0/xudp3+7Y7HzorihdqIOphHvV+xfM0ucW9ej6284ds6BmMlt+NWhbqc53Fx4ntXv9OccPn+zG%20bjrlwj1qbM/q2USgljXHSPu96ey8mt6uayaopQ7M4k9posfYu2X2j8skz5fS2yc7PUcOIwVxhz2u%20a60ujIgICAgICAgwO/8AWe17HdstbuKd8kkYka6JrC2hcW08T24+FamuUyx/+87YcP8AD3WOAOiP%20+Ir4VQ+p2wAA+RdUPHRH/EU8aKD6p9PD/wAnu/2I/wCIpZhLXsfqj0+80Fvdg9rI/wCImCVKHqDs%20pZrbDcOGdA2Ov/DTC5WT6l7EM4LoUz8Ef8RXxFD/AFP2Boqbe6I5hkf8RTxFl3qz000hphu9RyGi%20P+ImE8oO9Wem2kDyLsk8mRfxEweSpvqt067K3uz/AJkXH/SJg8l1/qdsDBU291jyZH/ESxVDfVPp%204kfgXY72R/xExUzFu69WenrePzBa3s36sccRP1yhXxMxiL31+6Ssml1xt26N04keVB/HS6rMViW/%20NL6euIpYbrQ8TDbU/wDaFnIzu1euvR+5WMl7HbX0MMeH40cLS48m0mcpbgWf9/8A0Z4v8LuHh/5O%20DHu/GU8lwx8fzL9DyblHt8e27s+aQ0Dmw25aO0n4iv1LXZGbvPW3pC0A82G8Ljk1rIifrlCmRirn%205kOhYGuLrPcnaQSQ2K3Jw75wrkQrT5o+h72VsNps+9zyOqA1lvbHEcP+0q2YOzfNq69sr+2FzLtt%20/t0NAS69jijoDlXRLImBkj1JtWjW2XWKVGmhqDxzWPKE5XW71ZvaxzA5wkBLaU4CvNXyi4avJ6u9%20NR7hPYvt7xs9uaSVZFT2fipNs3C7a4W5PWPpiNrnOtr2jRX3IsacB+Ku/r9N36OO3smvViD8xPRQ%20ArY7mKiraxQYjs/HXo//AAb9rPx+R+5E219c+k7jD4PcInZhskcAJHPCY4KT+Dte+uPz/wBk290n%20arbvXrpAEj4LcS4YaRHBXV+h++96mKv/AODf5n4/Ivuipnrx0g94Yy03BxdiCI4KU4n99kFjb+Ht%20JbmcH70XI/XHpSShbZ7gWnJ3lw0w/wBMvPt67rcV0yuP9aul2NqbO/PdHD/FUmuU84qj9ZempHaW%202d/WlaeXDl/rU8LjKecXh6u9OO921vXDDERxfxUmlP3IrZ6r9Pvytb0HKhZF/FTwp5xUfVXp4Ght%20rsf5kX8Ra/bp+5Hj/Vbp1hAdb3Yrl4Iv4il0PM/3rdPUr8Pd/sRfxEulP3ID1X6dNf8AD3eH6kX8%20RTwp+5D/AHrdO/8Ad7v9iL+InifuR4fVjpsEAwXdTl4Isf8ApE8TzjdFlsQEBAQcm9YajdrB1a+G%20mkZ8caLppMs7NFdFMwMcXe8TicCcMlvEubhnqojhcGN1u8TXUDeJ7kve/T9CRJhbGNA1aA45OGNP%20apvnNvVfu7FtWwW95sFoJGfiRjVXmVZ7breE208uZcNZ3f06vZJGshmbSupjq4grrt/KzMM6+vF+%20Gtu9LtzJLhcNY55rJq5DDJeX2fz5nFvR6NfVz8ptl6SQ6vOvromhGmJlMR3Lz7/zJZ9mtdJeHFOv%20LqBu/XNlajQ2J2hrBjgMCvX6/ZmOe+ljVREHSEZEChB4qXBnEWLiIADCmnL+tZ2i6/LHzNANT4jk%20KdqxWp1RpNQBZp00oajEe0qymJnKjWRUnI5fokjitTb+iTT8fRV5rjUtAcWipPac6LUuTidV+JzD%20QnFpHujif0fZmt69U3uOPx92b223NzEI5XNc1nhcWmh1jkBwX1fVfHmPJxbmMvawODqVDHA0q7Ij%20sXo01nXrxn/tmyYxZalMhaCaN8UZ8AOJLu5bxbPy7uf+WZPz/JLZZgYkB+v3y7wkDuCm3f8AVNdp%20ccYk6fOU2KBr54x7tHDIYjtXH2aWa3hvSZvN4xy+q+mC7+QWBPid5QFcl8H2T/J7NZiYZTTpOXhz%20rXis1pEvXfhPJxacccK0WdseI1vxNuCGigdkF8z2cPoaYs+jkXWhmh3+XQwlhcNQOBBrjRfV/iX/%20ABxOOHz/AOVrm8tuspGTbXbaKAFvhHEFoxNe1dNunRzxc5jFXhty/DGuJJ5rj4ydWun3Yue8he4x%20ilQTUVWprfhnLffRx4dLuGlvgoPHzNVbOV12zw6co2ICAgICAgICC1d20N1bS20zdUMzHRyNPFrh%20QhZ2WXD4o9Yujtx6J6peyOIjbrtznWslPCAcQ32LXFrW0y58JLmW4fpGpzg3zHOyBHLvVmGdsSMh%20HBbOgL3jzJmYhp5nglrFa/dOuJ7gueXNcwmjeTRwVxhcfoo85zgTUiN+Oo5lSfK45XmTAR+SWGjX%206h2ilE7cJeOYuhjXOeI5Dp90NHHjpCplf2a2kdY3U8T9Fyx1IQODacFJiJf7rVtYR3NwyEyNqP3p%20x8RrwwXXTrwbZx9nbOiPQfcd+29lzFdRMtLoeIAmtBga4Zrvfd46zNy4TTy7tr2r0G37pWaCOK6F%205tkkodKB77HVwphSinr/AJGuc9F39N/Ny7rzbYD1XeQNGprSGBo4k5jBZnyluECOBrYhgGsjwLDw%20IyB711ue/X8dGcxRBMBI7SSySoLae60dqa3HF7H0S7YNfO575KknMZOK8X8vfi4nL3fwdf8ALhPt%209XmO1Gg1YF3CndwXx9MYx3fV2xxY656f3LXwhzn+YTRoB7OXYvpfx7mvB/JzL/s0z156Ml+Lbv8A%20bR6oXNpI5taNC6by7T6uemfHDgl3btcx0goWBpPeVyl4LLH2H8qn/wBKbXCn4hx54Bb2trFn1dkW%20mRAQEBAQEBBy/wBU5GjfbdpGpxtWED/SSLprWdr2aW+YB1S41Hu1VZtRhudsC6J50FrvFXj3diqz%20KVFGxwDi+jfyrJJFbw3SdBpw18/6kym3K7FM5uFTV3hoMgjUW5bqMVDgQMqc6qZS1SCXR0oGk8ef%20IBCLDoYg8vkFT9ii/dRCbfU8uaHN+7VX7JMLrJmNdVgGH0YpVyXE07wKuwGGPIKJ1Wo3y+ZqGLMc%20+CEi8JJSGggaRkTn3KnLVfUU/gRQigfIKuou3jnisZ5aL010hNud7JNMfLsIP3sxwqB91q4WWR18%20v0bzdNgutnmZtpDLay9yBubqDj2rMnkd2hXG8yxPLCDXJ4KnhhZs2LarOLZrB+9XLdd5cjTAzNzW%20ns5rfEh1qDZM6o6iunt2+ylllJoatwA5rE05Mty270l220jNx1bubLcAB5s2OBPOhrQreZOp3X5/%20UboHo+N0GwWDJ5yKMkIqe8Z5KdeYl+XOupfVTqrfLh7Zbl0dsaUiZgQ3uHBIaxtu2epgO2WdpbPd%20JdRtbG9oNcCKLF1z2dG9+nfVHndTw7ReSO1Stc5rHn3cCaLnZi8l8sIPW2yTWPWMriKwzt8yvGjq%205reOWM5Yy6tNVi9rjVrR4WE0pyovo/xPZM/Vx9ve1qE1ldVdQkmTwyOI4jH2Bezf263mfH4/Nxnq%20nT46I9ubljHB51Mi8UkbyQXcOGK9Gnt1txPtlLxc/PCuGabTi4va0aXN4eXnWuefFTb2dcT/AL+D%20aTHXGV+1YJPLZECJXgtc1mI0k5PPBT2b5me346fLVuLz/wCf9fhtEVm5mlr6NAAGkf0zXxvZi1vX%20orFqGzNYaFpOo4mteAWVjLRMia0ACgHL61pMPXeS06mjE+8OaWnVJY+ExeMU1Yahy7O5XPw125W5%20aGuBww1dnA+1S7JfqtSNJGGdMCUtyl4WGzwNJhc+r2irhxToLb72NjBpa7URWgzxT6ndTHI4VD3i%20hy5+1S4JflQ+SMOAfJUtxbpz71F7PplcncQEBAQcp9XZabztzCMAC7V7CumlY3jSJ7kTAAgtbXwG%20ladpW8SfVMcrTNOsaWeYHnB1Tmp1nXoueHssTvLMVSHtAyFaGvA8U3ubn6/jhrXDuvSUj3bBauef%20EWY0xxXKtYWd1uHteGt1AHFzQPrqvF/ItxxXb+Pi3lA+JaDQvGqoBBzqcgvmXfPL2ftz4VRyteCQ%20dbThUHir5LdJ9ny36hWEll1ffML6xuJeKgAknENqvrei5k+Xl92mOrCMjBND4XvALmjHTTt7V6/t%202eadVi8hOADfE+tKY0DVKv1Ya5jcPdFa4U7FinVBlYKjM1qMcMBkqtSNm2K+3a+Za2zak0LzwAS9%20C7Or7L6cbRt9q43QE0595tc2nJdJM3hjPDB9S+nc0DDPYN1QuxMdKFp7FqWZ+WZLelw1uxD4Z2x3%20B8uSI1LaYvGVTyXu/jeySzn8/j/dnf5bJa6JQHkeEO1uecBSlF9P122f0eXbWdJ/9fzZCKAt0jVq%20AwxGZ51XSay9Ixd8psVrWQtNHjTUlpqW9vep1n+6a4l5ZGzs2/EW8L3amBwflR9AfdXm9vMtdvXf%201x+JX01s7Gx7VZsBGkMaRTuX5/fq9cmImOAFaV/OVFyg3074mk0JOAoRhisb3EWTlgowXTvc6pOY%20JwXzt9c3D2XbGrlXqO5kG+B2oNaW4tPHDmvf/HvOK8/t1yr6f6tsJLQbe9hgmZQtc7DUD3r0Wc4e%20a9fojb5dnW5sbhWpJIzoeQWpozb/AEazLeyRvPhq7j2A5Elakz06syun+gcz3zbsCcBQ51FdXBc/%20ZjOY6aOxLDoICAgICAgICCmQ0aTyHBZ2Gtdb9EbL1lsMu338bZC5p8mY+8x9MD9KmVfIfWfpZvvS%20V1LBuTy20B020zR4XN4GvNddcJerWbaxjDCx0xcPrJHFVztq1dbVF5jXMYQ44vcO3mpZSbVFGy2s%20bgHyagchyTNvRrLH3cNuAYYnOcI8dX636yuPlZbhEnjkZbta3U0A4cipeZwZbV0pYynb3PAqXO4r%20M2xfs1ZLXRr2Ta7vp+K1btMUF5FQC7bXUSrKzdrHT/RXqKLZdjmtdzn/ABY3AQN7Dj9C6ePk55xe%20XSt16jsYdnnvjJGJWxO+Ei1YPe4VH1rPh4p55fNv+zDru+k3K8nZDLNMXua4+7V1V6ptNfx1c8Z7%20YXLrbOlbVzrm7umyFtTpBwq1cP3rMycN/tsHfda9H2cb2Wdq1zjVz+fsWdvbnus9bDbdv385kkng%20YWMYdOigwBwBXg/kbc/5PpfxdOeU585D3sB8zSGgNOZNcV4dbZeH0Jjr/wCfn/R1D06ne1jHPD2t%20GVQNH08yvoerM7vB79dZ926dUb70tHtMtpu87ND2VNq4ipDsAAvZrM8vJiyvnDdOhX3+4TM2ljvg%20yDoa4UoDllwSem3n+qbe6Zz3fTfy8dObhsHp5b2V6GtkLy9gaSfCR2rHs08Um0vR09AQEBAQEBAQ%20cp9V3H/aK3YMHG0ZT/WyLpp0c9urUJIIpR5cpwyJH51ctSrbtrbq1ggk4F2eCuEwvmFzIQBiR94Z%20UUsLMTheinDWNBxdnl9ScU+6id5Aq5oDiOHJBEfpe0kuGGI7UTCmKSRz3NdQMAqzH6apgxlauLmN%20gaHnxONKDirhZrnos+bEzxPAMrXUAaa0DsK0UXHZej1lpAY5uo0o4Z0S/RLElkDs3vAIyU+64VBr%20dVG0qMaVWR6Ax8rWk0oc+SGVjrHYdvuH21zfu8iCFoLf1+xdJ9UlvZznqrqyYhtlt8It7Jo00GBP%20ae1cttrWp8sXs/U11tcQawkOB1Frhg4csVnXhrDcLboTa+rm2u9bfIIRrDryDg2mdF3zKzI265tu%20ndvm1XLWObG0NDnnw1A5ZLy7bc8OsnZp3U/qpJtrZbbpueNrHj8d7WtFKciAmmaztfhzW933dtwl%20L766fK+SpI1HTjlUrpcM4Youc8lr2aHVwFScuOP1KzjlrEi/FZXkukMifIXZaBUmmVVLc9GZMdG2%20dO9O702J4EDbR0xB813vDGvFY8/mtNv2OCbaN5tNwdN5ksEga94xqCaHFZ8smXZuv7Nu4bNb7xbD%20VpaHmgrVhwC3MRznw5lSWjy00a86hXMHuW5eGr0+qKYmOe18lXOr7wGB7lfNzqm6tbW5cxxiA0Y6%20h7vt7F19XuxnnEJowN5tr2TvMMBfE7w1bWlf1ea9Wv8ALxJP/r+OW56U2GxkZql0EuBGprfeJpnR%20cb/MzMVdf4t04nRlo7gBwc4CsdCBWrfaea8938rlnb14hLdXRo1hBccddPqV8jj4Dd3bHNfIcW4E%208qqWs4TGbhDIwNI1VwfTgSmUuqRPM2OIUyApTMj2KM4Qf5pGzU0PwFM+PMlFxFqbfSGUjxJNCeVO%20K1FxERl+WP8AMqNRc7URjXBMnFUy3Uk5Z5nhPMYHBWbL4vXX7y0xF2Dsx28qqZ+CT4BM0WnidVx9%204jgOQKq/V9Xrk2ICAgIOU+sMBl3KyDGkP04v4UxwC66XEY3aBIWaD5gOsilB+Rax8M2KbSUtYGEl%20zXYaaUI7aq9OfhYkNmALaYzNGkVwBxzPas7dOeNctYdu6NkbJ07algJo2pBwIK47XPLWHu7QkPLh%20SruGrElcPdpxw6+vblg3OLTR0niLtGvQKF591wPZkvi+zWvp9V+CtC6p0k+FpbppTA/SsS/LNcY9%20dNubHulnesZp83B5Dah2QX1f4l4ef36zr3rmkJcRV4zcQTThXBfU8Znjo8W1WL3QGOINNWFa44cg%20s7VI1+5cSXV5UGOS57NZQ44HTTRwxgl0jgKDxOxPAJOa1ZeruHRnTe37TtNJG1u5KF7h77a5Errp%20xY53rwz07WhzwC172sDTJWlTXktfE5x1x+OqfRGkkjDKVJLPDpBqQe5Yzbb9SZYDf+mbG/D3sYIr%20ljcJRg2nInmtevfmFls+WrWb5Ip5LZzaFgo5pxcMf0ea+3/H3m30v+rz76f0ZuEurpaQNYoS7Kn5%20F6pe7za5zhkIAHguqSAKAsGJbyNOKYx+P6sc2Y/L82StS1tzE+hJBGQ8VF5/brfGuum82t/v0/H2%20fR+zSebtVq8ffYKkDs5L8/vxXt1uZwmnBwqakDjgFmtsTuZ8JaDUE1xOPs5rl7Zxw3pOWMjOPiHc%20vDrM2x6fZnEck9W2697YW0LmsDgO0Bez0f1cdo58+aVv4zTplrV1c+yi9leXZVb79cQO0XBMznHV%20U4UB4VW459EoXlrcx0jPjLiXDiPZyVus6pzHV/l+cHS7oQ7UNLRlQDxZdq5ezq6et2Zc3UQEBAQE%20BAQEFExAieTkGkn6FmiHaTtcwFoBAxBrjirtCXLGdZ9IbX1dsc217hGDrbWKUfddwIPeprcUsy+O%20d56Tvelt+u9pvYyfJeRG51aOYTQOBXbW1i69IjXVrdtj0QxveTgyjage1WxjusQdI79McLOZ7JDV%20zg3ADsKuJOLW9c2/VKb6Y9Uyh7W2nlk+HzCDXT2BZp1wvWXpJuFvL5l7cxgDAVdke5cbvnhrlmNm%206e2jaYpI57vzogagtpSq53b46u3hiZi7ddT7JZN0jHQcW5hy1N3Pwwt2fqDaQhzrZha/gTjj7V2m%209xmsba90C46+3O6kcyWTw14uIoeFAt61i6VhLreL+4kc8XD3FwIFMgBnVS/MamuJywt0+41nXI97%20HDxVyPfyC44y6yzCBLFblzQG6ScCM8Tlnw5LeGc1n+jJBFLPbN0iSTLHHDP6F4/5MmeXs/i7TPLa%20IbJ7pI5Wgu8p7iXuwxI+xfPlj6FzZf6N1ueo49u2K3t7V1NynAERphhmRzFF7/TJjLw+zbFxOap6%20c2e1vbkXe6SfETvdUxvNfau37uNsThyvpxJb0raerNu2uy2d01k74aRrNVGY1+ld/OcOOumtv0bv%206Dbjd3vQzHXMwnMUpYyTiWgA4rG1t5rOMOkLSCAgICAgICDk/q15LeoLZz36D8IwVOX72RdNGL1a%20VLc6IzJpJEeJAFahXCRbbuMlxaiUtLR+i3P2Kl64T4jHp8ZIAFQEwuUW/vDDGSwF9PdAGI71Op1R%202Xr5LYSSihJwHbyCfYwshxErXOj0yuwqSdFD+VWLMcyLjviPNc1pOlw8Bpg3nVEzMKHNbLCS6hcK%20t1VzI+yqmC8cdF6KKNumrRqoNVMcleGavyXkVaN8QFaUzqMwpWvoiy3xoHPqxpoRUYlZxyvjzhMs%2047y6dSFhdqyeBkETHwkTXFjtwYxhF3fuOEcZ1Nb/AGiMlLVss4YPf9n6o3GZs0gL7bTVzv8Ai2fq%20hdEtrSN6sTaubM4tPlmuk0xWfZpwum+WW3DYtq6n2+zlsNNtctIF1GMtPEgrzS3LtteJGz2ssO22%20TNu2/wDDgYA15GBLu081vNuGLO65cXIltjBdMbPGBi2gqO9a8WfJgLnYOnxKXPsGiN1KkE0NUuIX%20Z7b9OdLu8DLQVrUVcfoWcwmyWNk2eNzTFZRscTm7E4d6xdvhpdj2jb2vdOxrYs9RoAKrnttW+rHb%20vvFlE5sVu8OkAoTVWcs2ZYwvubscg3jkAFuY6J0d16CnZuvRn8vmlMhih8uhGTQPCa8cVtLe7mV4%20yW0uZ7c4yW7tDq8QDmkmOpVrz/E5r2ClfFpNSPZwWrJhETWWSaQ4jHMj6iFMTKX+yjct0Za7djpb%20Gw+9XElZ9mr0er2Yue7Vb/raRzS21aWurVzzxpguf7V+W77+yPtfWF78SyJ7QWPB1NPEVXbXV5rc%201uf8yjZKKkEEBwBwoaKs4Y7c93kL3/eZSlAeJ4+xKsiPtV7OJPOe/QDQae5VLGVfuDnNLg6oJo4j%20E45LSYQ5JsSSKhtQScM+aSfJFpl04AgDAcTxHapSxfbcM04OHAgcAO1OrOLCW5Y2unGn1p4tY5WW%20TmM+JpcM+6vFUjx+4tja0FlQPd5d6UkfYqw2ICAgIOT+scujcbENrrLfEAeGK6+u/wBGNrixzwyN%20LCScC4nHOlOC3iRnhS50vlHQ38Q4nhUcuxMTP0XCouYfBJXTJiXN+6e8LPjVmXX/AEu3eG72maBj%20i6SM4dgAyXLefq6SXGW17jGXwvLKF4wFQKAci7gsWcfRdLitXuq+dg0B7Rg8nwMHF3Kq+V79ZnMf%20T9H/AJSG1IGOrDPn2ryScjl3rxoFnY6XaXEnTXtK+n/DnPTLz77XHPLjw10Fc+K+rHk2rHX5cwE1%20rj4iRnyosWpGBuXAcaVdjhXNc7W5G1enGzNuNyN29muOAu0E4UIWp9U3me7oss4jrqOhsprSvtB1%20fkXXayfVi/Ts9j3JofQua91MW0HvD7y53Y8VuS6qPN1BjpDWo5rlN8Oinc71tp0/dbiX1lYTG2o8%20Iw4jj3rrr2Z36RyrYryR1xeXc8pml1mrq59y938b2Y6uHt1uOOOG6WN1FLG19fNa0+LDTU8l9f17%208fDzbXHHbqzUD2SMAppkPhe2uk+wcSuu3z2cJr/9ee/5sgxzyBGC0EkODsiCMM1z3mZdu/47Na3F%20kuOOev8ASu6+n27C+6cgJOp8R0uOWRX57+RrjZ7/AFZxm92zENAwxJIwOK4NsRvH7kk5g1aAMqfr%20Ln7NsOvr/wDTG27muo5x04VyrivDpjP4/H+z0+ycOMepl0H749kYwA8ZJ+kV4L2fx3H39eWpQxMn%20LgR4aYD7wrkPYvVfh5biMfLZeWXh5qK4AYmozxSb5TCw6Kjw9lQ7k3D6wmtYusdm+W50hm3gE1YA%20KDjXUpu363clh0EBAQEBAQEBBE3a6+E225uqAiCJ8haeIa0milVgek9+sd32+O7tnafMqXNzLScx%20Ra2jOtbCyVjjRpOvKp/V/Iudiyub+rm1bRCy33y7s23Bb4X0xJotSdzlz9nWu36PJsdsjGo4EtBP%20diF2ks5jndszoj3m+749j3RQsgING6QPd7BRYmvZqbZ7tV3LqDfWucDclhBrgc1No1rv/VqW4bvu%20jydd0dB91lcfauO3rmW77KxEl27RjIXFhqY6mhHar4xIx93eny3AAFxwBBrQnJak5XHdC+KlJBb4%20TSgbwDeNVrMiVXFJKWgPq4nlmO9dZsxYnRTujY14dRx/IpnlJIg31zJU6fug63Dk7sWe6z6rm1yM%20nfUt8UYAbxH0qbRMEr7i1unT248cZa7VWlSTkFnbSbdW/V7LOnVue0dZx3QFvdx+XMaU4N1DMVXz%20vb6LH0vX/J45bTG22nuLWW4NY8WvoMWVFBRdf43s7Vn+XOlnVm4dl3naH+bZ3EU1tJRwdUOOmuXY%20vVt/Fl5nPLy6fyscbMd6g9QznZ6VFWA1FcNVKUTbS6/Vf3Jejrnyy6z6Z2zn11OkJJOBOCmeHHbr%20XWl0ZEBAQEBAQEHHPV2L4jrG0t6+J9jH5YOWrzpVn9yS4rns1F+xdTscZmweZERSrPEC36F6ZzFz%20MYQvgd6tp3Sut5A1uBaWkau4IvXhfN/dRMcZm1c3AOyBrz5JYnFqLPuIcHsHi8ygIyDa/rcUsJiz%20KgXBmLKECJpHgGOXEngp4p9PkbexCsRl/CLvA6mojmCqtz1XIbuKOJzdZ1uJ8VainMdyi3mq2Na4%20vjxdpb4HNGesYnSETKVa2W4O/c2kj3ENbUggkDPDhRFvMTv5FdRMc66mit2h1S9xAIB7Cl6cliG7%20/Z61uS+MyX1xH90VLCfZULHH3S4r2bctzvDoBFlake5GPFTlUUKlz3arxslrbjwMo2mLz73tKYRt%20e3dX2cOzTWN1HVrm0a6nHtWs9Kzbzw4f1jIH30ojlEgqdNMgOSW5hrOGQ6HsZobMy+IundQiprp7%20lz214dbwzfUU7YLq3toSBK0gvAObuFe1Y16rWR8+3dEx+rQ80EjTn3FdsOWL0YfdLmMRkNNM/DXP%20uWLBhDus8BaRXlUYrldWuq3ddUbgQ0NbXSaZ8+KzejXiphvt4uWOjLyGE1J+xYsWSzqyVlsTJfxJ%20XAuIxecMQrnByyTmQRNjiY3FtKnsWteT7d289Ebzb7duUPmnRDKNIb7or2hd78J43mJfWPTodvxu%20Ymfh3bNeunhGZophJMtG3Vj7fUHswya5uZKueUzhiPjWBxLjV/0ivet66J41D6ghguoHaHF8bhm3%20GjuX9a7zXjlzm9lw0G5tXsle1xIANYx+jT7VwvHDrKUo7XFUPzJzpRYVsG23ss0YMxq9mDiDqwSc%20qyUlzqAFKgUBwpgUnyzhbj8xzy7JoqGtSH0Vm4vGt0uaCAcC0/mVX6KviZ/C0srWtaYq9WXpc/VU%20mgoAB3IiRHIwsOFNWfJQ+wXNcRR9BkSeQ40WsmMKZGjSXF5qcuFUMdkfTM5waPG05Npkh2faaw2I%20CAgIOQ+thcy+s5GVLwz3chTHiuunT7ue/WOb2VwJS1wAcXYaT9gWsY6phIfKGO8IzNWknGvMq9fz%20LU7bTG+bTJTQ400htQD2pzj/AFWRuPQd3FtvUDo2kCKfAxsyafYuW8zfxy6OrvaCwtGI+921xyXO%20zhY1LcwGS0cQ6NrqyRtOZ4d/9lfO/k6ydX0f43Sr8RAbXJpFO4HsXh1uIbzPHfq5F6+Txh+2xHEi%20tRSpqSKFfQ/h55cd8+OflynWGtPA0Iqft9i+na8tmWv7pdggtP3fvVz7gsbZXWd2M8vW40FC4Ag5%20ivcsZta4joPTsxsNsjDCGaql3eea3Yx/ZXe7u00qS7KtTQalM4JqiM3dzZnSF4oK6m1oRXtWfJvH%20d6N61aWl2rScg7grdpOyYXdwvJd2sWbdHJVrsXMyGqnEqyyJY1GxtpbKaeOSjLbVpJpx51Xt9N5c%209uOe7YdvmmgeQ0VbXxDh/V3r63ruXlskly2C2lleDK3PTU6s6dleK66e3nDhPXfthmRK4RvJcAyg%20LHZmlMT9K1Ktk/8APE/Hy6P6Ob8Bez7ZM8Nc9upjPZmvlf8A+h651j0+rbPN6uujAZioIqOS+W9F%205YneQQ15GdRpaXYd9Fx9vRv19WKicQwucRhnTJeHXu9m3ZwLri8+I6juXM8LGPoRwNDn2r3fx5Xl%209s5Yplw2pLDR9MXAY17F6K4VQ4Eg66fpOP6xThMrT4nUa6gbXEVwq7ik2wzXWvlzkD7recqkAuIF%20MdWSbN6u4LLQgICAgICAgIIu6wtm226idk+J7TXtaVnZZcVx+HZN06NuGbhBqk2q6IE4YS4MLvvf%20WrrtY3ti9G1bX1GWbnHaTSaoZ2h8MnEtdkrm9GfHNyyXqFatuejrprmaixoI0jURRX15zhz3nD5l%20v7y4tpYWWrw1zsDQAld9r+Uctei3u19uMVsx5uCXRjCnAdqkub0bl/Nqu5blNI10lS6UZ0y7kvTC%20S3oxFzcTvjLpGFvAE4LF06Ok27I7nsaCA4B+dMz/AJFy26OkR7keaSWg+8KACnDhzWKIropGsoWl%20oHvv5qZxSxWwTFwkcxxc4ihGGAwoQOa6TfnCWJltFcSAAtDcw5x7cqLV2ZVPsGHT59C0VOlpxI9i%20ktZqlxgtiDANIGLhngclqT5M5WH3VXOeKgP0txHDj3JV1hcnVCH00sid+HpOJPaVi65a14dG6Auo%20ry1Y/cCXBpLGcMhhVfK90xeOr6no/wAteY2ffdq3S32r+Z7ZM5vkkCaJxOhzq+8wnhiu/o928zb0%20ef3+iXidml9S74wuFnuXimkZrDWj7QF6v3vJ5tvTdX0h8tjo3emlsYv3es6Sc6U4q4kjFttuXVl0%20QQEBAQEBAQcN9driSDqm0fHg8WEZDq6afjTZFeb3T/KOW95jUdl6ovtRjbfGIRijGvdgfYTiu/pz%20e669MtgHVm/QNcdDLgc3gVp2Ar0W29VzEa49QHuhc2faIXCmNNNSPoVm0nZb8okXX+xuGm52ANj4%20lrse/JPLLOItRdXdMyuk1bWYm6hoDXE6m8a0CuVwlf7VdGNx/k7zh+kfzJzTC6zrXpZrWti2Y6OJ%20JNe6lOKllML0XW8Dy6Oz26GGo8JfpqCMswpafdX/AD+8lqZrtjHEAGOOgIPeEq/RiLw209y5skr5%20HUGoPcad2PFZsOcZVRMtom0j0sIzFcfakz8FlvK4bqFhBDS0glri4VBPNSTEXwvZalxadYAr7orW%20o7kMLDnOkkjZTWHNq88x+dRMIFz0zZPmdN5Wtod4gTp9qWJNl6GN1pp8hv7kUa0cMfrWNsty/qv7%2070RvU8MO5xjXJLRxAwp2rNmG5WNvt20RR2E0AbcswuHjPs+pJvcs7aI01lc3GkRQSPDh4aNJXadH%20LK/a9Bb9OzULfSM9TzQfXksbRpmLT0vuHtD7i4jjBGLcCe1ZujeU2XonZtvg/HvPMrkGYU5YgqeH%20GSdVpmxRAsZHURye4HYOJ7AVw24dNdctd3iOXbpnsmNHtJoOYGWPBa02lZ21Y5nVL2ywya6uiIIq%20M6LsxNXc5Nxl3noiC9gBdcmNpdQZA8lNs9Y1hyvqjcIWObbE18kUcQaEuWdTactPnvaghgOv6KLv%20NmMIdrc3FvJWUF7H+8wHDvXfW/rXKxRuW3h7TLG8GN2IPGnbyTfXMWb8sE5j2OLeOWC81mHSXK/t%201y+3nwFLc+/xp3lTbosZ43DHEaDq149nYmThIpRrS11SMCBjiVuVMJDI3hoc/Cnt+pVmpMYBaCG6%20X5imOqqpXhicM21Ixr35pgzlQYasdoFaHDHh3LOCVYJkjJa9tCTSvcr9UlVsNTSlWngcKIqVDcNt%20nNnZTz2+41wqB3hDu+xFhsQEBAQcm9Zhqv7FhdRpacCMBgeK66dHPe8yOcQRW0XgaPfOoHiDzB4L%20d6JKrcGseXubU0oRmO49qZyvkqt5hHIIw46XChI8JCeV/HJ5MlY3ckF7HctdQxuDpXDAmnIcVm65%20/wBP+3STo71td4y726C4jIcHsBJ415rk0wPUEQgkMwLY2lwLXaNQ76L538vS4ez+Jc3CFZTsfGxv%20i1mpIdic+J4V4L5c/wDT07SyuPev8kzbuzDTgB7wGIGFV9b+HM/k8nsuOvdxu53drGltC9x8OdKn%20h3L6Nty83jnqw7pHzSEnIkVbXly7lzvMbykQ6WPzwBq41TVnpwyLt9kEeiIeEABtcis77GqFNuF1%20M8hzxQAVAy7FiX4asuvClsstSC/+0SK17e1JtcLmziK2SeIGuhv3zxJ5hZm1Wyzvnsrh3G4tJonx%201IjoXCvvY5qWp4WXHwzG+SR3sD7qCMtfIwOdH90OHHSvT6vZZ3c9/iRi9v6nnHiEJccntpmBhl+R%20e+fyrJiOM9d+eW17bvEMn4l3VrmmhaAQCDiu+n8iT8v7ud9d7xcO8TTy+Rasc1mQlcDkf1Vu/wAv%205vZj9rPGG19G7o/at4tb1znGYOET3kGjtR+oBcPf7ZtMfq3p67P+X0/Z3LLi0inDR+K0E9povm3h%202iDvlBC51G40GrCo7O1cvbOHX15ywL3Ftm9zaVY0kcqgcQvm+T3YfN/Um6+ZvF214FTI6rmimNcg%20vb6rjpXk9jDR3+h5JdQEUaa5Lr5uVSI9xGIJqSBU0rit/u5YuqiW/cQMS4VPhP2p508Zmux/LRcS%20TT7xqDQGtaKjMnUrKSO7qqICAgICAgICCPuNfgLgg0IjefqKluFjFbG21v8AZvInYHxvbpex3dyU%202OXJOuLK/wCnOrttigk12UjibfVhp5tr2KbXh1045rrEEjdy6euGEhwfC5p/taVru5762PlDebX4%20DcZg12qZjqVONBXMBerWZuL0ea8Icu6Q+UWS/iOc6jm0ppH5Vvw/ssv9EHzrYUcIAamufHu5LMnD%20c2v4iFubWXzBHQRkZUTx7ZZm2eFmLZbOCIVxdpqdWJryXK6fm3rt/wBKJm27KxsYKk6A79AnFee/%20LprOeUaep0+EO14PNKAUw9q5zC2ozRKJNT3UAaaNA+tal+jNz+S4HvFDxGBGQNVuYZs7vJDr0kYg%20VqMiaZrrGZag3PuOa1oLn+LVXEacRgpV1UQyFzPKlZWQCuvLA9i5+Nbyl223m7fGxxPlNd4tDa1r%20xwWdt7OHT1aeV4bPZbjeWu421pZW7TEx+ioo5jqcS7gV4N5Lzl9DT/G4dO3vqS3g6akt5mhhLQbk%20yfhhoGI0g9qnqxcf0/5T2/43L566l3125bw+5H7ttWM4GnOq9nq08Y8fs9nlcvsj5YST6XWh5vJ+%20oLo4Xq64uiCAgICAgICD5++Ya7gi6stYpTiduiLW0/5eYVr7Fx9mttct59XBN2uruO7jkbJpIfVo%20BzHJdtOjXLIwddb9FLHHK4FtMScDXl2rpNsxq3jDd9n3O1voMCJXltHxHAivata4vLF6q7lgGp4Y%20S05NAy7SVZDy7Kba2aGiRrWnHFhTZJtOi8+GJ9GMYanAUzxzJU5a+6q5ghji0ROBkYMede9OUmUN%20gfLIKkB2AqPrqszYi8RAycaXY5HDHBMtRIuIrRkYcJTV5BNTVyueUwOktxG9zXazgQ88ewjsUwsy%20sGedxpqLw44dqzevC4TIdv3SVtGRSvk95vhLs8M1Vxx9GU27pfqh7C1sGmn33DxdwTqz4srD0zvI%20tnNmfGyQHTVxB9tCtY7HHXsk2HTu1W0wk3C7a4DxaGcadoKzdcHlGfuurNnadMbPMaBoDWigp3Ke%20OT9yRqd4dnnkMkdg1sxNTK8hx+xanr5yz+4hRXN427AjIY0GrWhtMlbOyeTONF7cMxncOwEgHsop%20dey+S0+3umgkOL3dpyHJTgmzX9+luZr20ZF+HDC7XM8irDShDe9Tbo6axnbYT3U/xcvgaGjy2gYt%207l833bPZpMRqfqbs0zttG4RHUWYykHgVdNuzGznvS+2z7vvEFvWsNQ+R1MAAa0Xsw891r6U6UnYG%20SbYxoZauYY42jsGBBWLc3F7tcyfZ889Vu3DbupNxsLgF72SltXcs+KTj8ktvZjI7sSAurR33m/0z%20W5UBcHWZK1BwoOS667Yc7Fd5fweWI2+6Rpr29q3+4z4RinhxqRiQaa+Z7lm8xrGOHrbQn336WO94%20c1ix04ZOSO2ZaVjfR7R4hypksFeWl7K1vhxBzJV7s2srBueDWuz414LrqzhPgvGYVpVuVORVtiYv%20ZK82JzSRShyxpRPKRLlDkuC06aA8QQmYLb7kvdR4BI4KytXCgvdqJAGOClFJkGpzaUqOOJ+lRPu+%200Vh0EBAQEHFvXbc2227bbCRUvaczgcDkunrY2c7hvx75aNLcXE40rhSi68uXfDIiGY2/nuP4XIZu%207VJfhrKO4OqCTWuPNXAnRVc8kHAjU19K0AwyWZrnEvTLWrq/plvAnsZLJ8o8yLIUyHYuW/ZvVtG7%202vmxaiA5zR4mnLSvL79PLXjq9Hp3krVbWQiYnSRqdpY0n7uRLu0cF8bfXH1fT2nDm/rDsl5u13GI%20Dg0AOdWhHsX1f4XEeH3ev4cTveiriC4ayS5a1zn0NfEaV716tvZLw44v5J49MrqEtm+IBDx4efiU%20m0x9Dnovx+ngbQumGl1Rp/WGf0rO29jU9azL0K1hdGyY+GhPIdi4XbnNb/bxmVXa9F2pJ1uNBQh1%20CPp5pNqt0ZdnQu0iPzXyFrq1a044H8ieV6LPXPyX4OkthqGvOot90ZYK+ViT1yd02HpzpFmDma2/%20eLsx/TkpmpNbipbLPphrAzQC0caY0WvOSdex4d/otMtelIZHSthiGk6mmgx71ZvTxmPn/dXb7x0p%20C7Q6xZKWu0scQOOONRiun7l7M3XX80wdQ7DHq02MTdODQQ2o7arM9l7ngqk3GxjibcNbHzEZAoDz%20W/3KxPXM5y7Z6a9St3zYw55a2SIaCxpGAGFRRbY31wzG+OYIgxzQ4kVaKgVp+Vc/Ztw165y129eY%20tnuXOdQ+W7EDKowHs5rwWa3bD2z+j5X3R737hdEkl3mP0nnjzXXTHZ5vbOeURoDm6TmMfpW45r0Z%20LaAE1xx4q5ZwrIII41FajHNXyMO1/LC0fEb0RxDan/OXT19UvR31dmRAQEBAQEBAQQ94dp2q7dWl%20IZMf80rG/RrWZrRehup4vL8iQ4tOkE51P2rh6vd53D0ez1STP4qV6o7Pa7jtdtdPj1Pt3g6mnxCp%20HJdr0cfXtZVu2g3Lbumbi4idqL4S6BuWBH2rfpl6VffZbw+Z93bLNPLcTucJfMcXNoRn2r2+NnHd%204csPuMEjY4xaD8UOpMT4gR2Llm3o3wiukunDUGhr2n3a+8O/gukyvfm3lVDFO54YBqe4VMvbyomC%20WXjsnyW0UDQZHVeM3E5lYu2OizbuxO471tMRwoauFCBgSOa8t5W71hpOrrfIRA0wGHBYmi3eqG9U%202b5PHBUnAOB0gJNFm07pUW42FyaMdShyPMJ5VcJhtmyR6gcBTxDtW5WajSQNDXBzQ9xqKgUICuTC%20DNfRRjy44/GBpDnZ09uatuOWvGM9st3pht7e2bqvJ3UeKZN40Xj91le3+PJOb+TdeoOodg6Z26OO%20G2abgtBlYaatYx9hrxXn10u1/HR6t/ZNZy5N1H1hvG/zPddPpA9xIiB4cl7PX6ddOj5u3su0mOjC%20PLRG4tGQxriurNvD7a+VZ2r0qtc6+YczXgMldqy7GtIICAgICAgIPl/5o7iRvXdhEw0rtUJy/wDO%20bhMMbRxqS3dMAZAc6gngeas+iycjoJ9FZG+ZIw59vMK3irb8Ju2bvdbfKI3jFvvSNwwTy+D6N02z%20q2GRrIpiHAijhxoeJXfT2dnK68ZZS63WwbAZY3NL246efI+xdNtphjxzeOGOsuqInsJaQ14NTU0J%20p28lx8uzt9lmXdTPJIaAV4t4LN2+BRFcStdqrQcSOzJTnuJsd7C51Xto6mB4171GpOFMo+IcAHU0%20+92E9vGqnSDaek+l3Sj4zcKi3qQxpOBATJI2+KPYrf8Ad28TXNxZrAdjx7lLLTywvTdSfDhxs/La%20T7pDFZrcs7WYYy56o3NxLvPMdBQaTpp2rp4s+WejHuu7+5kFS5zXfeJr7FvXVLauQbVdXDtTWGgF%20K8FfGMd2Ui6UuiwEjS52LiE8pFwlP6ZbGAZMHfVq4BJtMYZxWCntPKuqDgcaqZbkZCG5jYwMaQ4k%205DgsWLylt/F0xGjc6njQ8SsYq68td364t7m6btto2sUJ1TOH3iONV5/bvw9Pr1rKbfVsYa0l9cnA%205N4g+xeHbbNemyYVbkLKTartt0Gtti1wa4iuQ5JLc/3+jNjRfTXb7aN9y+1YXzPkLWE4jQDlRei7%208MSMru3XrNq632zboCGwQOHxNP0jhRX1zLF4qH8weyNh3Ky362AEN40Nlc3Ea86mma7XGWOcOQyH%20wkVIdTGhp9BUmZUsUseWFviNQfcrgR3rc5PGvWSNdpacHVrqOIJVS9FMMj4S1ravZqwJBK35d2dp%20yzAdaHQ95FBm3tWLs1lEvru3kDmW4OGDhTn2oZW7eO4A5YZk1w5+xRcJcXnAjVjXjWtQOPYpnBhK%20jkIPvGnHmmSL4u36SG4gAYn7VeTh664IY7Pga/lC1Nk4Utm1yEg0dTwhayzEtlNNK1orlOr0hurU%20a45CqD7SWGxAQEBBw/14sLe56g2wzyeW1sZ0dpocuS6+ty3l6uaWD2tZL5kZJYKEE1BFV1xnGPln%20KbLuL/J0sqR90E4U50VwZVwXrZaxFoY4Gvafap0SXKSLkxuEjnljW5lvAdiRqOhekTHT7ncXVKsj%20bmMKnmuW9dJXV5WNljLXZyDEj7Fwsy3Gn7jbCC70vByJe0Z4ZPrzavkfyPVZX1PRv5a/Vyb1an3S%2033OGSOYsYW0DhXxggU7it/xtu34n/Z7NJ1w51dXllBKyS4aZJ3ULRQmlc6FevWZ+zz7VkGb1E5of%20rNGgANceJ4Bbz2c85i//ADOGSMuHhpi41yIzCYa8lTtztBEH6wagV4ZrOOU81o75t7W++cDjXKgy%20WZpV8+VEm7i4poNGONAR2fkTbW91mz1r3kuo4g0q8ni3gAedVZpK6Y4W57a+kti6Fwjk46xXFJpy%20zbzx0ahe3G62VwIZ53tkA8JqdJ71v9vj6ue3s7ThC+MncwtEh5lx5rWumbn/AKS7TnHRU27laavl%20e5gHioaUKvjfotszx0X2bldF73POomlK48EuvTDNxUlm630+iJztdcKZ0PA0V8eEtj6A+Xva9+so%20bu8v2GOycPwiQQHYYkBWcTPy57Xs6Hu158U/8OgaKgEjEDjRef272cPT6dPHqx++F7NknbU1MRbq%20rThhXmvPObju6Tac18t7nE+O/nYW0o8nsxONOxdNLbOXn31wsMZUV+ivJbjGFQAOGbiSAeSC42oa%20GEloZnTMnsKmEds+WZoE+8gYijcefiXb03qzs7yu7IgICAgICAgIIW91/k97SlfJkz/slZ2a16vn%20P+cO2fdIHvJMIdrFHUpq96v5F5/28cx69Pdd+v4+Hbemt527d9s0yOErZBUA504Lpptnhw9mtnPZ%20E6u2zcrjpm5trV7mOafwdFQ4AHLBenXEvDjiub3fpPuO7bZFfuIhnjYXSRnAPoKkldf3c8Mftzs5%20bdx2HnTWYd5VwzwgDAVBz7VZlJ/jzGHNpI972hlGR41ywVynWdUlltBZwvuZT4QyudFjb2XsZ+jQ%20eoOoZ7mVzYnUjyZpP1krhtVkta88yyO1OOGZYMvoWMt66qmsGDKYnAcM0bxIodbtoaVpln9quSz4%20URiSNx0muFCcvYmWb9Gy7FvdGi0nqY3YaxnhlVYuvfKs2Wx6hoBkbzyz/MtZJ9bhjbyxjfuTXSVD%20eeeSnlwa/KRtG9zbLuzri2gbPorTzKEeLCoBWNvXNurrrvdeZ1QN/urjcZJLmatXkmrscc6JprIz%20ttlrUY09/EHGh4rrWOi5JpLHEYNxoOXei545fbHyp/8A0qtv+cP2BSo7KtoICAgICAgIPmz5l327%20etLHWzVKNsiLScaD4idWWF6ONyjEOkcQyuACSplLjlt5GeWwVkOActyy3onlw9m2rQPNfjXEjNSy%20LEeKCFhqKsdWod+RODCqe4EbC1hJLjQVPNZtMMQTdeeNBq0mhAzqe1OMDYdsllLRGeBGo5K67Z4W%20zHVm2hzXCg8Lvrot4YvVdk0uj00oRSp71LEkrO9I9PS7petLjS0hI8xxyJGWKmY1q37c5HRQC3i0%20tYzwhoyw4pMmfhr745Hy1Lqg4U7V0mlcvJQ+wvZ5fLjD2Nwq4VxHYtzWM92bPT8Flt773dJfLtY2%20fezJGNCnli5izPZ50fv22b1cSR7cxskcfhY4jFvaUu+Zw341v1vaW0NqGBo1g8swuNtymswv+W1r%20PCKitGkYfUs5bxEC9cI43GTxMGDWcSTzXTWZc8NN3GJ79TnN8JqRTMU5rcvRnKPaNj1ZjAijg0gq%20bNRd3u5i2+yM+Jup/BA2tOw1C5b3EdNJlgbGB0MIllNJJSS92ZHNfN32zXt11xGUt7ljQ0xOLG5O%20PZzp2rlZnhbtita9QOqYoY2bPBSSSf33NNCBzK6eGZP6s7XllOkYztPSs+4wRB0zGHQ5oodRGanO%20cWq45dvuLu+lvppSbiWTzCa5Gq9Wjjbw7UGN6w9LXQH8W421vmdoIFDVdL0ZzOrjDobUANHi0mgb%20TLsWY1VFxBb1q1oElKBp90exXLOVj8AFx0DUDpA4EpIKHStaQW10E4NHNakRckEDiC4kVFTT8qiK%20Y6l1GiobnwrXj7E8VswlRRvecqLU1TKZFaOxwoKVJ7lfAyuttjUE4k0IHCivgZXKaKgtpqJo7sPB%20TxOq3poDqGRoxpxpzTAp8gAEnBvB63Z2Yi+yQ0FBWviGNMO1Mil9zV4pTQMicVqI+3FydBAQEBBw%20r5g7uKDdtv8AMDcWYV97jkuvrrlu5bFuPmzaWHSCNIANAAF0xzM/dzzMJltEJXUEgDKag7n/AFpO%20nP4/4XPx1eBskMtWhriD4TwVszf7nlOq7LO91Bqo2TxUONAMKEKXpz9mo6/6JCmx3VwWUbr0sJzp%20TmuO+3/LrNY3zZN6tr/zYmSAuicRI0Zhcs4re0xfo93ew82MuaC2Sn7xpxouft9M2mcOnr38a5f6%20g9PP3ixMf/lUeLX/AKVMgOS+dZjv9n0c51zO3OHz11Jd7vs1263u7ZwphC92INM17PXtK8nt1svP%20N6tZm3a6ncS+QtANQ0Ltdfhw8l2LqW+hBYCHtNK6uNEusieSi73+6uGFo8GqmRyplRXHZZt9EKfd%20b57dLpHAmgIJwNOJWfHVrzxeG/7Hc2x2eJ5pISAHHmRw9ixtnPDrrr+eWRgnMj3sa4PY4/h1BpXk%20QprXXXaXn4ZuxmJc9zmggHEvII9gXbTs5XHz1aD6kblbv3GOC28OgVdQig7O9btlcd2pMuZ/0tVc%20a80xljlf+Nke7SMG8W8yr4MW/KuN95KQ2EF5rTAE5p4rNueX0l6Mei0DLKDfOoGte9zdUFs4YCuO%20IKdTy+HazaEQOhtvwmMbSKJuDR2HvU2kXPOWFlLm3LGOHjpxxGGdF4vbJHr0mZlg+u7i4h2fSwVY%20XNa/j7xwXGzLXrkxbHC+qdrDdxLsG1a2g4YjFdNd+HLfN57MJ8K1nj95tdLtOBHLNdGHj7YioDw4%20gVPtVyzaodFrDg0YtaNPb2qZZy7R8sVfN3mprg3/AIS7epmu9rsggICAgICAgIIG/Gmy3xwwgkOP%209krNWPlDqi6dK8UHDDChBHPmpdVlR+nvU7dNgLvKeZSygMZBpTsJXHwr06+7GvM4roG2/MHLPau8%20y1OpgFWkgkO44rtpnZ59vH/lit39a963OF0bGfDQx4HT95vbRdsYYl+Gpb7FtpNvu0P4pujqEY4E%20517F1+Zlma9YiQN/xbwTVlKBlK1PapnjLM1z0a56i7iI4WW1rXU4Ucarlz0WufmFrSQBVxyAyWbG%209MxdZZE0AqKHE5VXG7OkvCptlVnvVNC3HMV5KeS3jgfZmhIwBFHDn2pNmfuiyx0x4GgBGGAzJC3D%20bW4Us1Ru81taNNDQ4lVmxuGwy+dEzzDUGuFa05KzXlm2Jm/RG3gEgHhIoHtGdVbpMkvwwkYfIwPp%20gGtA4HDmVja4rphenj12rmtHvYgHFYlxcq1SRvlzSCgIrg7s5Fdezna9JaI5ASQKUp+koWz4fbPy%20p/8A0qtv+cP2BKrsq2ggICAgICAg+a/mWaT1xYmmH8rix/8ASJ0wjilxY3s850vpGcQMqJjBi1XD%20Z3EJBbL7uRNa+1W3uSMtHfXD4/LcATxd2JkwfCyPbU0a0414q20W37VFi+Q1rj/V7VKRdj22N3ij%20aKEilBTHn3rK5BE+CUChJBqUlwVk/OkAaW44HDlVXy/Vm6pmy7febvuDLKBpc401nk3jUrU5To6l%20HDZbRYM26zJc8Gkrhxd29y6SZ4Z2vClm33dw4l+La0B59oXSSY4cvLLPWPTFu3SXNLnAD2LO23Dc%20n6syy126z8bi0HgXkVwxosW2pJlyn1N33ceqL6Dp3ZgWWrnfjvJGJ41PJa8ccN4xG39E7P0Z0jbM%20t7e+jl3CZo+IkOOp3Fo5BZut6YLcNvmvtujtm3Lpmsjld+GSRiFJrc4axyjt37bHTRxMug6U4Rtb%20j9FEurPML9zA063NGriRU+2i1rGGsbjeW7nFsdBzwwoM1u9EYWOZ+vEkRg6nk5UHALOzWvLF3N1L%20u25G5kH4MHhi7KYLwe72Wvd69ML0hGoVJDnA0HNeZ1Q77cP5faS3z3FoibRrKjElawzdsOYbbLPv%20W/m4lqXSPpTsJyXbH+LjLy71DZstdqitBhGIwHgcSRQgrwbbf5fjo9euPzca6r6Wv7beJ/goi61d%204mBvAHhTmvb6trhx31jdPQy/vLTc7rZ9whfHb3TC2rhQVPOq7y56OGLhz7rTbX7L1Tf2gaTE2Qlg%20Aw0lTj56tWMC+aQu8xxwBrXmexTOcnRaLnmPTQafew49615RnFeeYafomoIpkrKlZaw2G/uLfzmA%20BpNQDgajJW1ccLr+n91t2iRzdWZcaVFOxMllytwvdWmIzw4LUrFTWTSRkNNXHCmOGKs4SshGQfew%20FMaKxHr2MLaZ/wBMCmVWWxEHVUe1XJlbka1zCDnk7kDzopkWvJcMzqaMK8AnIpc1rHE8uHLvSVp9%20wrIICAgIPnL5nI2jqLZpTiWsOlvsOS6+u9mNr2cjjfE54BdQEVqunRisjBd0iBqSNWQPHmmJnOey%2098pcMr/hy6MeJ5pRSznGWq8N/Rukuo/VUu41yopdeOOiyZfQnplaOsuh2vlNRKatdmDUHkuPstsx%203dNZmzDSOnuthtHqA+3mc4W99J5ZFcnE0FV597zl6f25Z8/7u8AMdF7uYqD34hds/V5dpy0rdYmm%205kJb4cTJyoPy8l8/3zNr6P8AHuNY0vqnpTa+pNou7SSMG5a3VbPNNTcOa4+uY5jv7+enXu+Vt62+%2062vcprK7YWSROLaniAaNI719HTbMfM21Y0yfpHIkEc65Lf2c7HrRSn/2QcwnZa9DXOHizHA5IZ+G%20V2ff5ttIY/8AFt3e+z7q5XTLetb/AG8lw6xjvbVjX+a0aWcf7I7lju7SfDF9S7puW0W7XamtluSS%20IsdVSOeVFvS5YsaBLLNM90sh8yQmrif0l01n6OWeXo1NIAFG8lti1uXpp6f7h1fvTYIgRZs8V3IC%20AQzir1Zd4uug9g6dniitbZj9FC2ZwxJA4re16VMsvY9T7k0N0yl0DDRrcQMPu9yWWWytZvWtltfU%20/p2N8dg6YfGuGMfM/wBS5XfC6aW4yyDbyG+eJ4SNOPuigJ4rx+zq9WsxGL6uY8WjYnA6aatIIxPC%20it0ndNdpjHy5H1fbxs8i48FaEPaQcxlXtTDO3dp81Kh48Vc2jAY9/Jbk4crUZ9A7TXB2BAwwZiFc%20J5PNepzcmuoXDkaj7VrH0YtuHZfln/fbv/Yb/wAJb0i5d4XQEBAQEBAQEBBj+ov/ANh3GlK/DS0r%20l7hWasfIW83oe8a3HUBQjMYBY6N4w1TcZasePdrQg5g0zU1qYmeWR6UiZO2UHGmLRwxXfXoxb2ZY%20WjIjIwjB9aDiSu1c51WYrhskDIWtDGs9/DEHkpZzVxn8k3b26phJjqOB5KdFx+jRfUq3MO9RuoWN%20dHQ/2q1WMpWpReY9wOGWQ49ql14dJYnRMko0vNdY1NBGIpguW+rp5cYnVX8LPrpicRnwHNcrGpZf%20pwtm3la/w5YgcxXitSE2t6rd1b0Y1zhqcMDTDNXCW88MfK3wvq2hFAKFbjFrZOlQ59vVoAczOgXT%20WdHHaXo2S5l8y3AdyoQeNFd9exn56sG4wAmLInHSuG04dYsT3EcMOmo8QIDgPqWJy1Z3apelhlq0%20+Y0Y15nku7FAAWmpABbjXgsnZ9tfKoAPSm1xrWQ+zAK7I7ItAgICAgICAg+dfmKjkd1xY5lg22Ko%20HPz5100Z2rlTreEvDnmmk5LWOFzlHla17zT3Qa0K53koXsb4MuXJTPBeq8LlkbWk0dwPKiWikTir%20nCpacgeBUhlKiuBpYWChB1E8qcUwusXXytHieQXGpw4qzXNTHK5b20l1MyK3oXy0bTPE4Ba8To6v%20sOzWfTm1+S1gO5TtBllHI8AumurG23KSfhLK1lvr1zYbdgBfKe3nzXSTHVxx5XhXt3XPSumN1vIJ%20wMKjhXBYtrpjN4ROqPU+WzuWbZtdq6a5kYC17RWhPcpjBNe7CRdK+o2/u+IvJ3WUbsQHGta8qFZn%20XltLf6Q7/bwPns91BnxAz8WFU8oZc2niubC+mgu6su43EPdWpr7F2nLObnDZLDdHb1tL9ouZyy4o%20TaPrTxDJTaZ4Ps2T0asrqSC5u90ZW5tHGOOuYHZVcy5bdvW4Oije6pa95oafl7V0kYt5+jWnukJa%20+p144DgTktVF7fnfD7PbWTQPjZiTLT9Fx+1eX27yPR6tc3lh4o2W8XlsaA8Cva49q+bvs980/wAc%20o89yasMtGmMeFuZ8XvUokskyzm9Ggda9QR3j/wCX2z/wozRzRz7V301/Vw32zwy/ppsL3XjLqRo8%20qA1NRiScqLl7d8Onr0dJv9zgtYJ5nvLW4hwJxNOBXmmvlXotxPq5x/tZdS3zpg+niOjXjgvd648n%20srZdg6juL3coLYBhc811j3q8qrr16OXMvLOdUdLPuBLuF5ZNljZ4ZJTQnngmDLSJenOmZJD5kbhX%20DCmXYlh5sfP0TszXH4e4LdZ91+NBywVnyIF16e3Jo+CdnljME5dgU6LblnZdjcdtitjIYiwVLmHG%20gzyWFvVf3GO82/YhbwF9w540l5xNHcE8rblqc8tIFpdxyHzYXtPcaYrprs52PSS12NQeAorlMLsd%200WkY1aCrlOKui6LiRXuAzKsWSKxM8Vb9PYVTAJe4nI8z2Izwoa8uLaDDgeAPJFypeXeYAfdGdefa%20ivt9QEBAQEHzp8z4B3badQOgNJJ+nJdfU57OKXkJcYnRCvBo4Lc4Sp9jbPcGnVQtFC0q8ZJcM1be%20TC1znO1uOLWfrdqmaSqrf4OWZsDgfMeaMPJxU2nGY1Mvo/bGjauh7eGABrxAXt7F5vZf0ddZmvmP%20qreJYOqrG9ZIfMFwHaj7tA7Gq891zHrxrJP6/wDD7C2C8F7stpcVxkha404kNGS7vJt14adul75W%209PsWtL5JQdbedcj7F5L67b9nt09mNJe39mKt9vubO6fM2XW3GrJMQBxGHBen1+mfDzbe6Z4y1Tr7%200x2vqtvnMaIL+SmmduAbTL2JtJIeeer5s6l2GbYd4uNtlc177d2nUMa404c1NeUsY9rQa1AAzp2r%20bDwsNRQ4OPid2I1OigsoaHEfk5FWxjbd0j0+nh/kV26epZbGsbRmMQFz20mMuum7WutNy/mW5NOU%20MY8LDl3rM4a2rBOApypx5rr2cVAkcWA5Gla8FrBtw698tt5dN6sfFHJojLfxWczULtJfFi3tX0b1%20dtgngbNHSrBUO+2ixhPKzq0ijgRU41oBwajXLRuqtqktusLDcoonOdKC3WOdQF4/fe2Hr9OsnV3T%20pi2kisIpLgaJHNDtBypy/wA5cdNeD3bZ4wwe+b1Z3klxBE9rnwOoQzt4exezTTu47fRyfrPfpj5m%202TwmMto6CYUqQcady4+ONsGu3Eac27bIC0mrcBjlUZrfPdzr0yMeyrqnScB+iOBS3F+qY+Oigygk%20NOJ1E6h28kmxZw7Z8tLw643kUFWhoNOepb0sMu7roCAgICAgICAggdQBp2PcA40Bt5QScsWFZ2Hx%205cWUJubhr3ag0nTpwHsqseHK+fTDVd0axr3MaaUGDeH6xPepOreyd0W4MmuKmooNFeVV31c71Z/c%20bpscwfraYxiBxqc6r0TFjncdkX421jeXsbrhdge9TBeOKm225+6TGGOd7w5JtPhddmI9Rtpdc2UV%208wB7gKufyHauMs7NYxXOW+U6hYwAOdhyb2FdNuvPUnHRkgQW1FSW5A8DzCx4outwkDCdOHhd2HP2%20qY7t5yreMSRgQQXA8xkVm4GP3Bp0Op4SSMe0rns2w8cM0krIwwEudQczjjVVn5dA2qzbbWzI6BuF%20XAcwumss6uW055XJi2TUHeLkRyXTHOF05rBPto33j3EkkCgcOAXDbo3LVvcrQutHBhxp4Q3Nc5ZD%20OWnBhaXilSw07a811RexaxwOPhxJz/yrNafbnyqinpTaYEVkJ+oJUdjW0EBAQEBAQEHz98wOn/bW%20xJNP/d0da/8APzrrp0ZvHLlN4HGKgdhxI5LVSTsw4ka3UGeJwNCeC52Y6Ga9Jc8YgnSOCllnVYvR%20sq1odQA8eCihkiiGoirQDh+dSn2U212+Rv6lcG8ElF8yhjHAeJxILSPsVlpeW/8ARWzOsLf+ZXbf%208VMB5DD90Hiu2vHVi2trhkZrNxeSiJoxq48OK3bwx4/LlHqp1/LvEzdq286bCEluttQHHI1XPbaV%20vVH9MNg3/cdyjZaNdHZRu/FldkAOSkndqvojbdp2Owm890bPiyAPOcKvI71q629GLm9GUluvxQ1u%20QFacwszVOry93O02+zmupZAyOCMyE/q5fak1ysfKm49VwXfVd7czM1Wz3nSG+6MeFVq7c2/JZxyz%20e3bjY3m5WrLGCQS+Y2kraYDsW5yxfq7uTaWlvE+2YIXSNDnnmQKHUpz0q2sDul6JfA2vlg+MhbYU%20bYGR279ynNba3qI2HNzuxctt5hvTVAfHPcTOv5c3kaGcA0r5nu9nlth9D164mWPvwwCrmhpcadpH%20YuUvHLptMXhi7vSAW00ktIDuOPJdddZOjNYSHotslob63h866MtJmHi2uBb3LPn4l1+rou0WcO3b%20b5RbR1Bn71eS8+212uXXXWSNM653pzpfhWAVbg7v5FddNMVy3uWk+aA2pGkNzbxXqjz2pu3381nc%20RTxPLZI318OasHb9l6msN32Sap1sfHSRjjk/muv2Yky5U+9pLI0EUa4htMqV+1XWRnFUPvZatBOk%208KflW7hKsSXchNC4kcK8DzXPdqXCdZ7g0EAkgVFRzXK6t61s+3buwvaGCrT9w9iz4tTbDL3U1rLG%200ujZJoxLHDHHFanxhnarbLbpe6jAuNsYD958YAdQ966SJmY4Ux9K+ndy0h8EkDqkahTDtVwxag3n%20ph046J8tjuWkD3dX2ZJNeDPLESemN/jLBctdHkHE4qtTiMfeenm+x1EIa8AeKnHtKz5LYxVzs26W%20LdN1DoFOOXetXZnGEMvaQXE4UoedOXerlcPtxQEBAQEHzx8ytpNdb/tEcYBBYdVPepQrppiz6sbX%20DkT7KVjmNj8bG5g5kLpnq5254Vx2j2tNAWjJo/Ork+qcyONlK+IjDzOJHJTPbssibs9o253m0hBJ%20DpAKt+0KYvblvWvoLq6U2OwyRkDyWW+kVzaaBeffPWu/qr5H66ne7cgAQRGT4h90k1ouMljs+pfl%2086vtd96Kt7cyE3ll+HNG4itCcPZRb1ljjvKzvUm2mPdfimYNBHg4dx71ZpM/VrynjyxxLQS4Dubz%207F31kjyW2oEpbI4ua0ioc2QcQDhU9y83srtq+WvVDYpdp6suw4ny7giRr+B1Gq56XLrs1KrWudWo%20b9WK7SZcrQgAkaainDsVl4XL1pDhg2lRXHmlSxkdp3y72+GeJowmGlzfulZ2WIcz3zOD3E15KYjV%20uVHlggBxOHHit4Zl5eNjLw9wo7DAnktluOHaPl0sns3S4vQ3ViGAcCaA4rt65K4bXr8O99X3To7D%20W6Skp48e5c9ulbl4xmueQbrJPPHHBGZnl2kAZYnPFc9peecNzV0Cw6ObIy1u9xYZJ2fuWH7tTWi4%2076W8uvr9nihepXXFn0x03dN1tZeSRuZBHxLyKN+hZkzw1j/5Vxr0p3u8vG3LZi6SWZznufwq4k0x%20xXtmsk4ef2bf5Mh6uWDoray3AaW0Gl2nmKDH8q8e2km3DccviuS1/m1qDXU1uRKvflmpjZw4Ncai%20nvAZdigkCcuaK+HSMB9qkvKXWdMO1fK87VJvZAoDSnb4s1106jvy6AgICAgICAgIIO/NLtlvmitT%20byDD+wVKPky+sGx63OFSXPpTKqhreWlbnBqle6lGkUMhyHcudzlroxVrvsWytkmdG57XVa0DMEfk%20XTW0vLI7du82+2/xDIxGxpxZ+Zdtbz1Z2l6M3aWxii8qgqfFqXTLlnh4XSRAyascyDkO5Srbwkvv%205Lu2Nu8gh2D9fEexYwlzWj9R7G6xu3vhaTE4VA5/1Ka0yxltcAM0S4FppTgTwW7FzEtrq0NRrOY5%20jkVmxqXH2XHSsDQS4OdHjhmP6lMNZQzJJeUjt43PaTiDz7FxtxW7cM9s+ww2pDpB511IMa/cC3rH%20LyZ2SB5aIgw0pSnPtXaTuzbl4/ayyHVqLZCKBrljzy1OerX7iEQSOY0Emvi51Oa57Rdah3ly5sD2%20FlG8XcTVcbrmusnDUHxCOd4IpjVp4AngF1zwwuOa4NIpXUDp5+xRa+2PlUNfSm1wpSQ+3AJUdkW0%20EBAQEBAQEHzv8xL/AP8A2lmzMnbIiGnL9/OumiVx+Vl3O4N10JGQ+wrdjGcJMO3wR+JxIkdkO1Xa%209+6zGGRtYbePMggCrjxryXOtZtUX9taiAvZQmmJGQ7Fizundh5Yw5mmowzV8cnYMYEYYK0IwPJPE%20y2fpHpzznC+vGfgt/dxuycRxWtdMcpbhvbpore3NzdERwxAmnY3gFqpjvXGOteu7/dtx0QPMdnbl%203lgHA15rNuVmqrpT4DedyitbqOsz6Vcz7TVXvy10d52eCx2i0ba2TA3SMXN+9zXTnDldmVjvS4sr%20JTSKtpwBTPyiubd4rSsz5RHE0VLnHPvV4qZcW9UPU653Rjtp2t7o7JmEkrTmOQ7FjbfDo5TLISCX%20GgaNNTxGdFnTriNTh2X0Qs5XWM95cQsbZsdSM0OoCnCq6zlz9kdB3G9fM9rAD5EfvN40WuccObGX%20UklzNHaRZymn6rRzWbBP3ScTvt9st/8As9uAZHDiRmvF/J9uJh7PV681fuAyOzBa2jwDpI5Dmvnb%20der2NavpC6N8ZBDjQtfzrnTuXSRPqwjjSuolzxgdX1LetlxZ/wBM7ZZjYLtsdInEayfwhzrnVctp%20nOOjUZDftzba7fLNlSrQO0cQs+vVdtvlx+8vHXdy+V7i90hNdXE5mq9munDy3eW5UxEFtR7p49i6%20Ocqoai+prTLs71JFbL0HPL/NxamQsilq1w4HtW4lWd82+Ta9ynhFXRmr2PPFaynVEbMypBwIGK2m%20FL9TiWgVpipgkw9b5jGgUw4rnYuU+zunxkeOjQcB+ZJ/VWdZuj5A1riKHDV2caqzVnKXDuQDSwkD%20hhkRwVkE2G/iDNJONMgtMqW3UDnnxUZxKlTCSLrSPBJhwpmaJI1mshtl7cXlw2GN5ocxyapcdW9d%20qxnqILOKEwW7dYZ7z+3sXPy5bjlXmASE0rXgeK3KxZy+41QQEBAQcD+Ydrz1DtBYzWdB8PPA5rpp%200cfY5cwB8sYcRIQ3wM/+73hbjFVujjhYCCHSHAg8O0J0+7UzlB3AvLgGg0rQMWun5L3Z/odsMO+2%20T56NhDgC5/LNZ2vHP3b1dU9RupItz6XuP5eauFBE5v3gBReXd30+j5R6oMzdwkZK0iTI1yxWdema%203tcNr9CPUOXpHq2Jj3tFhfOEMxeTRpcaVVqXl9jb3JHcbY2/t3B0YaH4YhzSKke1bm7niy5c5l3d%20l0+cj8NjcS1ubqcPYm3uzGdZyWO5RR3Eb53CpGkNOYa7JeT2Xy+zpOZz1cw9e9gFzZwbtbBxETi1%20ziBU1w4cArpb17tWdnD2Wsj5CBgSB416ZXOr1xt8zY2vZR3D28VbWZmIZZK12gAkt4ngkqxffbls%20THuNa5HiFL0MvGNyBdjzKqWvX273Ma5r8zk3P2pS3D2KjHUdjX9LIKyxbeHbvQOZlvDIagCR1HOH%20AcivRreHHadXSeur+8pCWNBaPdaOA5lcd7nhvSYmFn066bu92vRdXErfKtjXTz40WL+TWa3rqrrT%20b+mLF026TNiZE1xZG4isgGTVz2y666zu+Q/UTru66o3mW8lc/wAipbBCcg05H2LppOGNrzwyHpfu%20htOoI7fzKea0DU7KpGC9GOMVwt5zO/8ATDqPXtpb7hsF3AJC6a2aHk8ycaBeL2/Dtrvy4gxhwD20%20LGinYeKmS8shBGXxBzhVrq1I4kc0z2TyluO71kNHVcNRFMPvaeAKK7z8sbQx+8NDQKhpqONXLfrK%2070uiCAgICAgICAghb0AdovKio8mTA5e6VKPlzehHV2ho8oOOXFxzopbc8mvy1K6sIpPNcXGoGDRl%20jwWfGTmukuZhpe47XLLI5rmgNyeTnQZKy4+rFuGW6N+GtoZYj7rXnHt5LpOcnj8NsFoXx+axxq/K%20q69mMTr8K47GItHmPAJP3uKzalqJd2fkO1RCraZjIqzYuuFi5tn31tplHjAqFiz4Z2t7teuunGa3%20B7Whzh4qcUhlBZ0zM+XytbmVz7uat3WZSmdHNa/8WRz6kO1Dk3h7Vm3s1ZWf2yw2+yhIijqT7rqZ%20HimORl7CyL21DA12J1HtUs+EvPVJu7qw26IUA+IpUt/KpavT83Nt166L918qUUgYXeIdvBTlbFA3%20aznZ5zZKVNBXgFnaM3bHTlFnv7QF5LS+hJo73aKeKz2W8MHM11xcCRoDWvNGjg3sV6NYXH24DXML%20aEg4jMGnDsUtakfaHyrV/wB1Vq01q2Qgg9wWqmHYltBAQEBAQEBB8wfNBdSw9f7cxgJ1bVFiOH+I%20uMVqM2OUWu4SfvXNMchx0u+wrp88s3hLhvy4u1GpWfI1Vvu3Y6SdRFDySbNcr8V1+EWGpBGFVLYS%208rRexorw4f1KZVmemtifuc3nvBZas+9xPYumvz8s2t7jHlx+OjbeMUaeTRmSrZwxmfm5b6jdaS7h%20P/LLF5bZxfvZGnE05rOb8NtHYGUGnI0oFz2t7t5y230+vI7PqBktwTHA7wMJpp1HBb124Zw7jFJN%20VrmOBbU+LhRdOrFYvdestvsHGHWZJGe81vCmSnl3THw5b1n15f7sX25lMELcQxhz7VM57NTXlpdx%20cudQyUo0VwrmsW/DUnCb0tsc+9bxDYxisZcDJX7g5rpi/mm+3w+hNvfbWNiywsaNtowGu08TxXTX%20EnDjlclnAa8k6fEHVGVAFeiK7B9vDaP3FrNV1PWO3DuWRP0hc/ZtjV09czWX2zanxwec5mLzi53b%20mvk+y/D6GnE4Li1Hijwq3H+0DmuO9+e/9G/Llp+5Ne2V7sKN/dDkB71VvHedYcMTorA+WtHOPhPJ%20dLc9ejF/V5Z3MkMjAXHOhomJxJ0S78/Vh+sd+MpbZxnwCuqvEprrfyZ22rVW1Ok0oT7w/J7F6HG1%20IjdUe2lVUSWRsrhjTA8leVyynTz3W+7QSA6Xtdw4jmk5S1t/W+3surYXbRWSgBpnpW0vDQCKHkAP%20d7OSx5NLolwAx5uPLvVlRdjY4HVrLgeC1hEmKPUAaY/d5krUiVLhBALa8OHPjVak5ZxylMBAFTSo%20Gg92asnJ5VJa4AAEE5kgZ95VwmVYIFAPeOI5OB/Kk1tS38fC8JZNJ8AYGtA1Y4Dh7VLOMrnLP9LX%20PkSukkOgAEuLveeexc9q6SNW66vo3F87aGOTIDOn6S8+cutjRGv1EEDE5V5LrrXO3l90LQICAgIO%20D/MM4t3nbHAAlrDga41B5Lpo5+yZ6OP+fI06WYav3gHHsW2ML766ojpoB7wGTu9OizVdgfBNG97g%20Ks948u0q5+TKHLel84ENdLc35fYstyt/36e4tegLOMYTPGtz/vECua8/suHfR85bzefE39xM+upz%20tIHE9izrF2whxFoaHh1A01bzJH5kt5I7p6XevVzbWVt0/v512rngR3BOQBpQ9iZx9muOrr+77DtT%20tvdu22P1xzAPq01BrjguG3HRJrnhp8N3dGp0nywcSMTUZfQs8lkTeorJm8dLTWz2F0gYXRk8SBUk%20ppV2nd8x3bJLa6mgNA+N5a4jsOS9U5jndkSa4kY0uDsSRUHLNLOcMp7JWyQGQ+Ag0JCmt7jHXMpf%20WlRX3XDitXhmThaZK7SSCHPccOSysi5FLXM0ri0K5wUuZKuLi41pUUzVlpnjDrno3eOidFCT4ZHA%2004ldNd8JNc11vfiy6fWv4TBoAdnU44Lye3bn7umuv9HPLv1ff0T1A+DbmCdgoZ4yTQuphkunrW/V%20y7rbrreuq93k3DcZiI3H8K3BOlteC3rrJ0S+y4YF7w8AmpdSleHsXbXly/8AVZrZbn4TcraZnh8p%20zM86u5d63Nu1Zxb06voXb2W19ZxzDxNuYy2QnnReX2a3u76yRx/ettdY73cwSs0wteSD2E4Llrfg%202U2rQ5/lNropqDj7tOSMXPZf1MfIGOAazIEcO5Swx8O3fLXUT7wzJoDaNOfvLtp0MO6rYICAgICA%20gICCHvDA/arxpyMMn/BKl6j5e3uCj5SagNzcfdV2kJP1axNAfLLmCudQMqcFmmtYDcbad9QGN0Uq%20M9QPFc8culx4/VjdnLGeYyQkEOqCcD3Ltpx2c9r3bczqe0hgazSDobQlans7Zc88WMLufV1nDGGn%203yPw2Dh2lJ7JeYf+rcMPZ9a3c0zvi2aIgdLaZhcbtct6xsFpvET4mvjeJA/hXEq+XZeia2eylPmT%20NLH5AchzV8s8J4zr0SbWHbxNqLvCRTxYYnJS+ydG5671U7da3Ed5ePvbhj7R5HkMGbRTJM0uk4kT%20GzbdCDg1zTkONVq21jxiNf8AUAjqyIAMDaVH5e5ZnTlnya1ul+ZLWZ9atpRhOeo8kMtQ/lE92DI5%20ldeB1Z4Z/Spdo6SYUfByw1bpI0nTTkOCeUXxjwWlycW1AJpRuPtxS7Q8Vdvt8zZCS0BwNdRyKxtf%20hvWfK9NFICaA4ginDJZyY4fYXyuMDPS61AAA8w0p3Bdqxt1dfW2RAQEBAQEBB8sfNPIyP1DsXgtE%20o2eD3stPxVxmt6y1LHI4ZpHOJJd4vGNQFG8NK1dqziYSrdup2GB5rm1blLe1rcM+3ipQLXkAfc4c%20gpdVjIdP7BcbtdNiDi2IOrLJwDRwC6aaZXbiZdOtdujt2x2drFohYKahl3nvXo8MuNvdqPqT1lFY%20WX8t25wdcv8ADK8cOC572Zw1rHIakk1cSSau5uJz+hYty39WZ2bp683Cnw8DpCK1IHBZktZwvb3s%2026W7oraG3lD20dSmAIxzC3pMXLWW/dLydYXO1M1RvYWjSHELpNXK2SLe99DdRmAXLR58k3vNbmnh%20k4rQN+2Lctre1l9G5rpDUMI90LntrYs+Urpz083vfLc3MQbDE1xo59aOwyVmts4Lvb9nQekekXdO%20RODpWSXT8C8cexdJJblja5bHbmNsrpS4kvw7CeYVts4qeGKruY5dyvPg2u0Rvb/iP7HEhZtXWcti%202myt5ZmOILbOIaIG8NQ4rw+7fNen164mW03DZI7ZzaANBaGnsouG0vw769GDvGkse51cCA2mS4Tm%208d2p1abvzXGQB+eeGVO1amPhq9WBe17RU4NOXL2LtcXacMSsffXLbaN0oPiINDwSc9mLezS5JHXE%203myEuLnHUTn2VW3JWH0BLhQA48l0ZStvhdNPpaK8TTgoqQ69jguHRPpWtVrDKbts8cl610VcxhwQ%20rpbmtnsvLIBL20J5rc6K0Lcdt2+2lkZLI4uB8YwzWcpyhtgsNB8ucNmGABOBUWyvWiRpq4BzRQYL%20cS8JUD2uoSK0NDTjyW4zZ8MhAxooaeKtGjvz+hdJ0ZiUyEanAnA8uNOAUtF0RuoHNZTSDXmAclbP%20qw9aC0BrAcMTXI15q4zz0LYuMmkDzHUuIFW5UAPBYL0ynWsrwBHWjwwFzAuPus1d/XMtQ66l1Qti%20oY3E1LDn7Vxk6u20xMNNhnc1zQ7Go8LuB7O9bcn3sugICAgIPn/5jruSLftoijFXyNIxyyK6aXDn%20vXN7TadUbJrmUR401HNbzcY7dWML15LaahatOLfePCvNZu2Y1OiBfmBkThGQ0vypl3K5ZvRasLXU%209rGeJ7yADwUuJy6Y7Oj+oDfhel2R6tEcNqXmM5leb2WvVrcy3H5vla4kc64kJdXUXOqcMjkmtc7y%208jINKjSSMlSTC451fDSgyaeParOizZt/Tnqj1Ns+2SbdFO6a292NriTornRSzP5tzaOj+n3VsO8W%20hgmePjwfE2udV5PZrYZ5dF2zzY9cFawzCj65ghcpZnnrOi+HePnL1JtDYdX3cbQND3F1e0le71dH%20DeWVq0r8RXM4Ppj9C6WQuYkRFoioMRTwgZKYt6srcg1jRqo6lSBmpasWXhzQ00+9w5dqzOq2ZeY0%201DA1qBxJ7VuRM5VwuYZNJOXujn2pYXq6p0ZeW9sLKZtGvj9/l3JemYsnyy/U/qlDBazNgNZHVGrk%207Kq800vl0dM8OMXl3Lc3T7mbxSSEurWriDzXq1kkc9uVMMgcaE1ri3lgrhnKl73NmDuINR7Pyc1q%20XjDNibFdUdGaYgk151/Mr5JtM/j4d99NNxbebK0F2p0OR4rO05dIg+pm1PZLBetjFJsHgrhtrMrN%20stRtLVkYc8mrzUAHhTgpKzeUWMzTTnwkMGZ4k/mVLcO7fLTQS7u3AkNb4hx8S1oruy6AgICAgICA%20gILdyGG3kD/cLTq7qYqXqPm7rJlr/NbpkJ1RsJ7xXLBdJ8HLUDbvGBICm2rPCDc7fI5xHu6uea5+%20LcrVN82WTW6LFmvKQc10mmOjO1zMsHD09IdUctw4PcdRNc1PDHDHBP060nU17nOzdrFPoTxx2b13%20kRpLG4Z4APw/eLjlXvXOtyvIZ5oAHtdhSrQOCmOyYZW13iUFxkGIGf6Sz40xGQtt2jdRjneI5Hkm%20az4Jkt6PLr5hwIw7OJVyzblGfulIy3UCQCW81qZTqxb9wu3eY1orCWkkniaZLXhju1FMEU04bGSX%20hoD9P109iza6Scs3aWspaXUIBAwpiDxwXn3bmuLhbuLcB1XNFSSGsAxrx/rWOrV1G28boSyjSGnJ%20vB36Knlguq3LbUjP4VSTiG4iv5lrLN0QpLR4JDqBtCajHCi1lLs+s/loFPTK1zHjOBwIwXbXoxY6%20wuqCAgICAgICD5U+asOHqLt7g3zAdngBYM/+1XJqtT4ZrlFtAzxHLXifsTOVxxynW9sGAMiB0gUa%203kE6rmpXlNqRTLj+dJOUTNq2e73KdlvACK++eAFVvXTMZ2uHU9r2u3260ZaR0qG1kd2rvIxtsnW9%20pPPFowje8ENNcAOY7Vq46M7fRxjrTpmyG/ssdoEl3fyPPxEpqWAk5Llvp27Ok2zHQemfSPY7Tb4n%207o3zLp1HO5Au4BJpKxd7luO27DY2ERZZwNga0nThie9auuYeVtXhtUHmB8oa4kVfVoS9U8qu6Iot%20Iiccf0Gj3eFRyWkUSPc12ttXVwYaYH+pRY0fe/Tyw3bdn315el+k1ZHXwjsClnVfKs1EyxsbGO2i%208EbBRnDHtWp/VNtmIlge+aWZjjrGMTeIPcsWy4i62z7JJLomeZpLpGNw1YCvI0Uu9/JZeMVc6et5%20GmS68ys94ayE8GDCgXD3b8Yd9NeW7W7SyBjdOmgrQL595r1JTZNbWtrUZAkmmP5lnJI03r7qmLYo%204mxkPnndRzK8AaVUxOrU6sTBcy7pbtm8tzZGjUWEZg44KzbFwnVibsfiHx14d3YukzJ8s3lqHU12%204yeRH4mOwNOY4Lpr8uG3xhhWk6cqtGBHGo4rcZ6zK9aNdcyGMAUA8VP6ZK4GUsJrSys53MePOxGK%20lMRrkkrppi8u0ud9/kKrUrNifDujo5WRwEaTiXDickxwueXUNhvHvsInOBwGActYuWZMMH1lYyGf%20zmupqybxp2qSLns0W6tbwFzmYkEaQ0nLtQutRIt33GzuHfi4t/4t/FamEuWybZvEN8Bo8MopqacK%20lWU+zPxyzaA17HNPYMKLU35Zs+rJ20r/AC26qlhrwxoPzrfCdEyNzXRVp4Q4BjBjmeK1efuxYqla%20XEigc0YEtPu04Jmc29VxhR5bRV0jsB4geVcgnl/ZJOyrbWxudLO8uY6E+JoxDhwzXi917PZ6cVpP%20Vl38TuEjPeDTjRY0XesKWjTU51yXRzy+8V0QQEBAQcH+YW2kk3va5GN91hq4+1XW4Y2cjuGXBeNc%20jm1xApgtdZw5y8rAfDBqrUurQk5pn4ai1JNG5wc3HxVAOde7kl+UvDNdPR+bv1iwVBc8VFMgtbc8%20N6ctq9ZXPOyXwiAq1gAY0k4aRmvHtecPVI+YWgvGVcwScOK6ONuUsweBvGizFiJ9WitY+AHHHmtp%20b8wGFK4Eg1Izoch7VEyn7Pvd7tV9HfWrqSMIHljkM1Ntc8N5w730h1zButrDLIaStJ1trx5ry7eu%20S8LLPzc99XPLf1AJ2gESsHiGNTRdtNsJXOampNaGtGjiu92rn9l5r3tb7waG5jn/AFLK5etlIrU1%20fSo7e1XjqSdlWsEDPS84cslLP6E6LYcHRkHiKUGXfVWzk69VsaWgFrqu96o55YKTJnM+rbendwMd%20lcNLtLg3wV4la1nCZYPcJ3TuJxOND2rPS8tWoNauaa+9n20wVP8AV6x5pUYGtK8EkiZeyv1CpwAI%20GOfetJhcgNWUrjy4/wBCluUw696N7xHDIYpD7xpp4UC6zXj8cJbh1Dq+wjvtoe1rBrxfGw8BnmuP%20s1zkl8uZ0/GXIJnPic0OFQ0kfkXBvOXolDWh2BDaaHZVrmE7pjh2n5a/K+I3kszIBpw95dNFd1XQ%20EBAQEBAQEBBH3B2mxuHULtMbzpGZo0qd4PmnqB0Ttwmfp8bia6jSlch3jiunPLGWtOq6RzCeOLj2%20IeTwuaAc3O4E8An+hn+qHd20czaPGJqKqy4nROiA3YYdDRTSW+6cyFvy5a22tzlU7arcD3S5wFe1%20Yzf0Zue8Vt22IwuqwHDiMT7FJikYW52C2LnvYGtaTWhyCk0nduVBl2eVryPLBjP3uZ7FPDPSkvHQ%20btklR4Kk4t08wr+1jqnPwrG1SuFBqMZwI588VfCReb1i3/Jp9TXnGlcewc1MfVqTNwr/AJYcWNFW%20so5551x8PNYs7mMJ0NlE2pZWjg06ciCPzrnt0b7dGWghcW+YG1wo6nYvNtK6a4Q7qINkLgMM+0VW%20Mt4VxWzHW7qCjn54YplFtlsAIw7Ak0b2LU2rNkR7yGNoMZBDXVrh7xp9S1LwziZ+76c+W5ob6b21%20Mi8kfQvROjlZy6quqCAgICAgICD5e+aCMu9QtvIGW0w1/wD1NwiVymA+YQHUwyOQWux8Mrt8BLgc%20K1xBzWsCfa2ctzIy3gZWV/uVHGvFJB1Pp/pWDZ7MaaOuJADO/M1PJdZr8uW/PVfuoCXilQ4HEuFD%20TuXTVhJ1uMbC1o0MwLWnHvXk9/suten1ay9Uy1sdqNHst42ye86agLu1dtN/KOfsmL9EiR0Yb7uA%20qdR5Lpa5cVFn3GCMVDgaYmuRHH6E5WcIZ3SKVlWOBZXw0OaTXAiT3pJqT4sicvYmZFRbvdQNLC7x%20ZNaM6BGbUZ1y6UnSS2uOumHsWbfn9DGVL2ayXV8VKVzw7lmbNeMXI2taC7TRtMuNFGlq9kIDYS2r%20Zj4uYbzWLs1rMM1tNmyNjZJKUJDAcqAr5/s9ty9nr0wzcc4fKAasDRpIORPBcbJZy3hekkEYxBPY%200VNFm5JMuOb9bXu/dfSNlbW2tdNMcCKZd6ssnCyd273ERs7RxhjDKNa1p40Ixqmtlb2mJnu0vdZD%20DHLNUilXVIzXox9XnvDQLm4dNM6egcXE0xzrn9C7azhxvNU5CtTgMCMseXNWs9GatIPgdqM8jR5j%2021LzgcVJWq1Ca7kFwXPOLyRn4f8AKt4YwtPu6NaIhQEZnMJjlWxbLZeDzZBUk1jByWbVw6BskgEL%20RTECn+RXPLPdP3OMT27W6Q4k4niVfsNHvLEwykZDVjTIBLaSsRuu1ieJ0jcJWg0dTPsKmWrMtfhn%20mtp/MZVzoi3Lj3rUxhmxul91E42tnNCMwBI0GuKs2pan7du88zmwh+pjjUA4Lcvdixs8Lj5g0jFj%20cWnClVrPdntyvukrVmmocBra33gta346pjL22YJGuGnwsy1ZlN5i4+CfKu6fHt20TTNAaCDhmTXv%20Xg9nNez18OXXDy+RzicXEuIWozst1FMsclpl94roggICAg4Z8wks0e47foeWgtxaQKHPit6Vz3cq%20baXdwxkmgAUGp1aiv5+xXoxlYvrS3bIQeXuuwPcFbMEz3Y5kcZkc1tHNZiCcPrU8eyzLcuhLeGfq%20BjW46Bq1nMexNrjlvVJ9YdzktOmbqYx+Z8S7yWSAZCnH6F4v/livTOPs+a7XQ+Yuc4eLLHHuou/2%20cbxwyA1UcwmrT9SmSVj2tdrqW08XjJ40yAVhak3UQEYkoRXAHs4rMMIzM2ho1vxDaZU4q/2MfLI7%20Rulzttw18T3FpPugnPirtMxZeWY6g3126thJ99goT3LlhprfkPcXECgDuPErqxavCEB2Jrxop9y1%20W1rQe081fGJ5KTG49mGH+RPEmcLboiCxrcG/dIxp3pr9TsyFv/LYWsNwzW45sH2Lc1ZyyfwdjJB5%209jJQU8TDm32LWJC84Ye7khc3Sw6SMDzqsWcunPfqhPbQinDEAZV5nkpjhnthXHGCcSCOFD9KePYt%205ezMNMvaMT9C1OElLU4Gp8XApFy2/wBPNx+D3cMBDSSCKn6V21+HOvo7a5RNah0jmujeBUE/pZrO%20+l8UmMuUdebdLtu7SMhb4HuLowR4aO4Arx7bOs17VgXXDIwxrqNJ92v6XGiWZJXb/lljDJN5oCQ6%20h1H+1kumpM93eFtRAQEBAQEBAQQ94JG03pGBEElD/mFTvMF6Pl3cDL573P1EuJ0lwx/p2rvZi/3Y%206duGOuWuLwMAAPr70wxLmof4nmgkYA4KYjU2wvSaXA1zcakBa46meF2Jg0FuBJxPaOVVk4+eHj7d%20vm+GjScAK/almEvXnq9dalxcYyNH3cVleO7ET25iJa/OuXYlnw1M91Udo2SMO1DtbyWasz26vJoD%20G8aW4HBoCzmtTbjlYmhlY4CMFtSKgiisZtUzRub4qYtGLeYUqrDYnOaaNp+qcMFnnqTjomMia1rQ%206gBHDE4c1jr1bm+U6wa1pLQKvzI4dhXHfX9G5y8ubON8jiBWuL3dvJcdre3Dd2zz/wBS/dCFtpa4%20MJ0n3GjH61jW9Mm23Nx2q0xr2DSQ55GRp9S6ZjNsWr61d5JlAxx7TlwCutluC7PpT5dW6fTq2Gqo%201mgpSmGS9evRyrqC6siAgICAgICD5l+ZqPV17YH/APioRTn/AIi4WoxtOXLoIaj3a6sA38q3eVnR%20k4YQaRRtrcnIj7Ewf2dM6KsNlsLR81xIX7l/dBodp7OxNbJUkmGejluJpSbaFzHHAOfUV9hXTXZL%20rlfl2rcnMxjaS08DUgHPvWpWcRJg2bc2D3GtYcRTErz+6eUdfVtisBfb1dbNuohfHXzcgeBPZ2ry%20ere6u/t08uUqS83eQtljtatbSpJNCHZr6fruY8W2mEa5buUznMNq0g4sA7c64J06dU5qFNab2A0x%2027Ii2o01z5HJMtzWRHZsfUE7nSPrqoK0HPPBWSfPU8ec1cHTe7iQCBulgAIc7En2nJTx+SSpceyb%201FJqa1ojJ0OY/Atpjgs4sJOyp9hvdcLZhq7TprjTupms3dZqtT7Vv7jD5VuGvr42uNARyyWZvlqT%205WYNhvzuJuLtul7cA0GrCOxef3bcO2mrYYYgYg3NhzBwII4t5rwbbc8vVIkxaw7OtXDXQVpTL6uK%20zrnCcNb9QeqDtNgILM/464NIyeWRotaYnTouLOET082B5glvbol8s7g+VxzryC4+3fj8fjDek7Mt%201LCJSWsYfBk1pNMOdFr17XquZ/dyrrK7MTvhmmjziccccxRezV4dstUije0uIwaQD/kXWXLGMJW3%202bri5ZhRgNdH5VbRluo/BaNjb90UqeI7lidSdGiXUmLmHLMCi6yIsQUkeyoIBIw4pR0CyDWwsGnw%20kih4ZLNq1sG0TObiTQMOBzp7Ff8AVLWcaRIwtNCCcSD9iQYC/gDiXUGFe8nlRCVinQ4OLaajzyqr%20jlMNH3SJ0N/M1uHOmWPNXHyvfC/aFz4PIBNGFpDhjniUz3Z56Nr6dgjjf5jzp04tceas+S9G1wuq%200Gp8ZBwxXSVmLwd736Wp3jrkP61ozEC63p0M0dtE2gkAB/Mse23GKa6TK51reeXY21tqLXvaCe3j%20ReLWvXWiOq8k8aVAGK7YclCI+8l0QQEBAQcE+Ym9Zbb5tWo11MI058Ct6Rz3mXJ2b5JbtDakRM8Q%20acM8MVtmos9/Ldh0lB5Yb4XDHjzUttWSRbjLy/wguJNWNDfeOVFFdA9Mdr3ODdJbm5hdHEIjpLhQ%20ux4KbbcOk+WN9Y54v9lnRvOqSaXUADgAKjJeKy5dJeMvnSFwZKG4amVB/WB5dq9Fc70TbaRsjNJJ%20xqRwKbHdVDQHQ/F1aiqlwPL6VztLOAIqcvoHFUR2YHywaGpdUf04KX5MK2ggFxGJOJ+zDt4qzilZ%20TaXMd5nmEEjIEclqRLnsj3LnPlJYKMrn+RXEjPPdSK6iw8P6UqniSVW1pOJdSmI7lZquUh0Z0gka%20jk3h9PaqzL0UvAieMBU4gg1FExleLcVYmaGP0kVJONMaLC8WZgLgxV0upq8JA7UVHklDiCMKeKvO%20mCkMqSAC88Bw7DiR2qr0IZHNcaioJAHDNW/1TZcjq/A4iuBHYlvwzjBCQycx18OZ548ldZ+qThPt%20Lh8N3FM0HwHBwwwC6S4ZuuZh9E9Ebp8XtUUjnVcGjHgRwFFu4xcGeVz1A2wblt0d5p0uhFHYYgcF%205fZPlqZxx1cwG3QzTM840DMTTEgrhn9WuccO6fLr5Jn3byxpGluAxA8S6eu9STDty6NCAgICAgIC%20Agh7wSNqvCDSkMhrSuTTwU7wvR8ybhPP8VISdZdUB1KCnIBei4jhznhjLyOSMtJwNK0PIq0x2QJJ%20cdIxceHAe1ZXKg+cdRacBgMPrVM/KtjnD3hxw7e1RMrkkzSNVKU+9xoi54SrSa3DnMIL8agDCmGZ%20WbbGoxd2C52WouNBjxWeMfZrPPPVHh81rqNwLsFq4hGQE4cAXkauGHEcVys5XsqktpHN1amk5h2B%20K1pIXmsbNDK1xIqR+lRZv0ai6y2aQanEgEdiM2vXWgqKY1zrhQBLLg8sr0DS0kMPg+7z7qrldOjW%20m14v45XHxvA05k8BhTsXn9nquHTp9Nf1ysOqNQLdJFQeFSPsXPb17fk6zW9rx+P1WoaCInVi40aD%20z44rNjO2M5+P6qZS2SKjcM6V7uavfODaYmfp+OP9X0V6ARtZ0BDSmLySAa0wXr9X/lx2jpa9DIgI%20CAgICAg+cvmOgMnXFkQMRtkX/tE63rJhmzNcyt42QgkjAZ/1LWEi/BdG23GK4Y3V5ZBIpmFo7Ydl%206evtru7Nt3ZwMq4jzCQCa0yK57VvWZZtty4NYGtGjg4CpHesTe3q1dUmPcdBoKAkY8VM2Jdfjouj%20crqjvL05UcTTAHiFZt8o1fqO0N6Wz3IFWZPpQleb263OY9GlahcdWT7VJ8MXOmBNGUrUA5VC7+r2%20Yjl7dZejYenRud7E+8fWN9PwmEk+01WPd7s3hdPVjlLtd1lfM6K8ZplYaE8D3Ln6/bjh1umWyWd3%20bui1aaAeEgcu/iu+vst7uO/r/quSRMedAdUEnCtMBjWqvmzjlS1obTS4P1Y+I5D28Vnbp1bnF54q%20PJLMxhApQe6eKxbbVmKodNLmCSSPARjjzU1tv5r4xDuo5PeGNcDXD6Fy9lzHXTq8iadWttHUwxNK%209q4WY6ui7WG3Y+V79MbAXHsAzx4qa5269mezkpfN1V1cZpmF8EDi2JowAAOY5q7SzFjUmbcV161t%20rexsmMY3TAGadI96pH28l5rm9/8APb+ztOn0a/1Jc/BbfLcvdpcBgeH6orz5rt6ua5eziOF7leS3%20t3JNINRc4kEr3aa4eP2W28rDWaeNScytsNi2a3bbxCaTB7sRzoexMrhC3+4iLX6m1aMcTmkpZw0m%20/kc4+BoNMQeYK3GVhjtLw440KuBvG0Xcc8bNLgdLaU4ArGC3hnbJ+l+dATiexUrO28xEYbQYGjQM%20zX+maJlEvY2ASCtWtx1DgUvK55+rEzt8sGd/gY0VJ4Jbkw5/uExuLySUguq+jRSlRX7FpOcvbCV0%20T8q63AVHCnYnZG2bXMZXNip4a8scM1ZStqYA1gBOFAGkfYeS6Rj6q3ykNf3AEjMFvYtxcMLtGu+6%20gYx7KhryaE5UxXl997unqmeFvq24FxvLhjohFGDt4rho67dWvl1CDThlku7GVnU3Vka109ijL71X%20QEBAQEHzd80Mrmb9s5FB4DpPbQresn5sbOUWrmSwtMzdVRiRw/OtWsWrkkfkM0MdVjsC2lAFklZT%20puGO53a0jlOkNkAArkFbOMLH0DLFG2yeIgA8RZjw6T2c1x32vR11jgfrbJ5MNta6tRJqcKc1wnLe%20HCS4lxxodVcBkBxqvRjDKRA7ymtccS2uIx8JzTCZ5XxIJHvkGLWijSOAOayTqPFGOcRqLqUPGnMI%20qK0lrvFjjUO5U/OqcL7Hihc7AEnDvWscIuW7nsc6goO3t7fyKZO6p5zo6pOZyFPzrfZFMMx1NaQa%20OqA45gjglvNz1F4PrlSoGKs2YtXTMX0LnGrRgBxPat5yzMZ+4SZXk5A5cgpbhqdOUaa4FQAal2bg%20MgudbkyjyvIcSTjy5jv5rC4/N4GOxbWrTn7UlF5xAOGWBNMagclrWcCO6p41aTUY0JWbMLxEqIPF%20RgKjEclvPDCnUBcUOOHhfkk4nCWJNSMK8OHaukrNmHT/AEx6ipG21c4jS4Naa1GdFvy45MTLtggZ%20eWLoHv8AA4EVpXu71y9msuOFnX61xzf7STbN1mgcPFqOPAt4UXk75y1NeMOr/LJO+WfeqigaAMDx%201cl11mKsd6W1EBAQEBAQEBBD3hgftV2wnSHQyCtafdKTrEvR8zbyRFdeU6h0ZOBpVeju4cYjEXUr%20XSAOJc040OJpwxRZzcoxjYA4kaS7L8iiKmwu8mmNRi+mFe1Fzy9bFI4FwGHLsUyBYDqq3CmB4JbM%20rmzors4gXa8ichlX2rF+rU6rV3EWv1ChriKDgs3GFrGua/QHtac8DX8i1byuVxha2UajXDPgCVm8%20r2SPNAwaangAkvBtFmWSYhsUjqRE4UGPcpjPQ6JjI4/IND4m8OxWJhdgZG6PxirXHCi0ztVUNu3z%20C0M0tcaNx4jis2fUymtsZSBgDhie9c7MN+SNJYSeVPHhoNNTnYuz4Fc9tZbM/j7rnvFsbbHQNa2o%20aKVPHmKLnfTP1dZtrb8TusXto2NuqBlWFprGcdJ5V/KsX12TN7F9mZn8f8u/ehDS3oOBpZpIeann%20hmu/r/8ALO/V0Zd2BAQEBAQEBB89/MJIB1tYtpVx22I/9POt6s7Tu5fK0lhaM8lqVnGF1tsNLS91%20HUz7FrhWW2Pe7rapdUBIhJq6LmFnaZanDp23blK+GO4oRHI3VQjSaccF5tpi4d5r8pgczSXtcPEa%20CvGqeWDK0Nwc2XEHQCMedOFFjouFd0Y7thEmMbsm1+xbmLGcYYS76f21k/ntjrIaCrvFSmWazv0w%201rw2faHWkNoI8ASMT/TJcGtujD7u2A3Jpy8J/OsW46Ok6codnuMtvk6oGYOS6Ss2ZZaHd7eQND3E%20EYhwwW5WPH4S3XnmAFgFB71Fq3jBOPrla83xOqdYdyySfMXC4x5q5zRTCtAfqTHylil7JJWmpxHG%20n1UWcdlzIojGiYNcMKeEAZd647R017ta9Qt3ba2DbCAg3V34GRDA48VjXOfoXos+n3TosoGSvqGk%20ElzxRwPHNY9mZxnjLcln3bbfRuc5oJPksq4uGJceC88vNs4t/p/23tcuX+pG7yO0bfGToB1PNa04%20ioXt9WuHn9lrnmjHtNexet569iYatJFMa17kTCTdXF7JQxmjGgkjKgWbwuGDubx0xOo6ncR2dysY%206sa9rHMJaHMYeYxr+ZdPpeqVYDHNaHjE8qVw7Veq5SLC8mtpAIyQ6tac+xS/I3Tad4guAwv8HA8i%20s3gjZrOe2fQseSG5DiT3q35F24uLRoL3kOacScsBmKKUzy0vqTeZLhnkRjTGTTSD91aLGqvIDm+I%20tofBxJHFXsRK26EteHuFMSQM6ApeUrcun4CHeYSBydmFexWwh4oQ0UFca9nFbjHdYu5g2J5aKONa%20urmBxWkh0lbGEXO5yCrGNJDzxJwXk9tejT6NXvrl0tzLKWnxuJx4LE45XaobgdWRcF1jK2YwCc6g%206iQcFUfea2ggICAg+aPmp1HqDZAMNLSdROWB4LWtw579uXKNvuY2DxuADcNPCi3WbHjbr4ncdGry%202sdU1xDkzx9Wb9W4dKWdtcdS7fFbnVpI812de/ks7XEa1nLrd78QGzCOTwPeA11a0w4Ly+y3D0TX%20PD569abpx3OJnmatDDUE8arPr6rt0w5OW0fQjx1o4VwIOOa9GWe3CoPcRThiSB2fapeizirzZhHC%20Y2tLtXEYZpjnqz15quVx8DHYAto1wOR5FMrIoefBgcAQ2hz70wRW2rcCAOVf6cUnLNXM6jhQEjtV%20i5HajQZ6RUcAaq5SzC22QVo37ozP9MELLgdM3UzTkR4SOJWp0Z69V0TVArhwPYl4LqoMzywNy1Nx%204Y1Tyh0UDDAjI5A0wWLzHXupa00BIxAJAPfl3pZy554X3NaxhBI1kVrwqmCXlZq5zSSNIOIAwNBm%20f6kl+FwuMYNNdNXNzHfxBTC2r9u0FzqGppiThgumHO1bkhd5utuAGFcxQ9iTjhV4vbpDa1qKah2K%203gyyXSu5G03Bpe4sj1UB7Rknlipa+k+kd3G5bOGRSB0o0h2FMuIK3xdcVLcTLH+qXTRdZ2+7xNoQ%200Ne04E040Xl9muJw3LyzPywSarje28RTIUHvKaNO+roCAgICAgICAgibwGnarwOpTyJKkiv3Sk6w%20r5d32Nk+4gsB0tAbTLVwr2Lvj5eba91uXbtDY6kY4HgR+dU7ZR7iCFgPi1OBy7BxQmLOFkXoEen6%20Dx7lDsuW8gOBzpWtfqQ6Ewc7BtNFMaLPdqdF2CACEaPHR2k04YZrFmI3rMqpbarQJGUHZwTp0KhN%20tHiXSG1YD3V7ljq3EW5s3VLS0sofYnKz9UeO30vDnE1GQCsS2qy0SyhryfDjh2q3olqTG0RihqQ7%20CuSucVnrML0BAOkmgqKdq1hmxkGtFQ4iorhTFS/VMrvmkEsaSDXHipYsT/Ja6MOcAKtFa4jsXPu2%20iOBAcMgHZUp9CoP+GkixaAOAGFVMHR3L0jYxnR8DWYNBwHJSydmtW7LaiAgICAgICDgPr5aCfrWz%20dq06dti9v48y1qzXOzaRsb43UAPeStcnMqqaBr46tbQUqK4YLWucp48s/wBLbJHcXQu71lLK1FW/%20rOWN9prMunr0z90zet6+GI3TW5tq04W2IoBhkvJtbdsPVJJOGY2jdrPdLVlxbyBzXNLgwOoWnuWu%20cM9Uhzpi4tyY0gtJNdQ4jsWcyOuIqEw93VUg+6OFcllF5pjIPmVOHPM8EyYX4HtLQzMgcAn1S8Kp%20YreRtJDoc2lS4Z+xZwzLhZl2y1kpQj9XGn0q+LWZ3Q37LKKUcQ3OleCnglURWV/EXASku1EtHDTy%20WsfCWL7ZbxnhI00xHYrmwxlf+IumjUBgTyxK1lk+PmDg3SRxA7E2pFqW+uKimZxB7Vz2ma6S4Y2y%206Zkvd0O87qfMlB020NKADms764mUm3Wt1uIvhrNmmME6SGnLPsXn2uG+O7C75ubLPanXLnAOAwAx%20x5LHrnNn4/Vva8Z7OLbndSX08k7z4Xkk1zqMgvZpMPNtjsw0kZcNXuurSpC7ZcbypY3SccMTjX8i%20Sqt3ssroTAwhjn4A1xK0zWOsNluopy6Y6mUHGpKt+hhLu7B0zwWANbXxd3BTJYts2mUMJoMcxRW0%208EeXanOlAkBYebRx7woklXILW6t5PD4zk0e6D7FcpZWZtbu6jFBgcka/suz3b3NxJrSlDwCXnqmc%20MLejV/azrwokRjZWiuqlScnclsqRtxNQBUOPtGCWEbztcOm1ZU0ri4LoxblkgXeHjQmmPBRVF3D5%20lu79IHlgQUpJ3X3F1r0q+LI3EhBIwoBQ4LyW8vTJw02VugEk1pjU/lVYvRbEooCAQ1w8K1KihrSH%20AaaNJ71Ufdq6IICAgIPmL5r5zH1FsowDCw1cR2FWOe/ZxCO5ic8sqXVxoFqYYlvXsuGYwvaMQ8mn%20PHmtXMajevRmQ3XVdau/DbrJrQcqELn7N7jDeurs26wtFkzQ/wDDJLnOHhc12OIGdF4ttrnHy78f%20m+WfUW6upt/vBNkx1GtzqKLp6om7TCfxASK0BLa4fSu0YwEvaGgHIE0y/wAqdUeNfSrvE4feINCf%208iKvukwofdA97PPKg7EySANTQmgoKk4n+hU+xmY5VF1caYtphz5GvYqmFes5HAjEnPE5qnYMhqGn%20KmHHT3qVVsA+HI4Y8NQ7Ul5TsuEDQ51MgKUw459hWvhmcHlt1mpq3VQt7aJ1i5j0e+QGktDciK41%20+tLq1eK9daXr20bEQ0nOlTTnVZu07MzKtlrKHantc0g4V4rc6YQEEkjwA1xY041BWrf1TWKJI5dW%20nGgqC4jPuWZGspUFvLp8MbjxyJxCs55ZTrbp/dJKubA/EVGBzPBdJMs5XHbFubpHNjtpC3SARQ4E%20DxKNSxUelN5itw9tq/Qc/CTmpbaPLLprenyUFpICDg2h+lTHdm25dq9KbDeraLVdRlsYOhodhUjv%20XSS9Emezo++zRXtmdvuWapKGjhiMlw2jWtlzhF+XmzNju/UFq4UcwjDkNS5+t07O4LoCAgICAgIC%20Agh7wSNqvCBUiGTAitfCcEkzYm3R8ub5dRQ3ryB5bnUNDw7hwXovx8PNxGOm3YuaGmr6ZO41KmUz%20cse6e4e4tBLufD2Yphr6rlu17hpOYGNc68cUq8J1qxhxOYNRzQzlLc0Rhoawlw4cAs2rEiwt5GsL%202uo0+92rG3PVYuQhwe1sgqXYPNcB38025lbnwkw2TaVYA4swFc8carG23OVn0e7rtw8rz2N1AYub%202cVnWc4ax3jA3W3vjeHMbqjIqaclvP6sdVNpZPlfTIH7FvGOTtwl3lkY2BzvEGtNKYAclLtBAY1m%20ioJIFKjnXktJJ+qZbTOZVtBjk3kpWcLhLg+tfH97tHBKMtbPlkiawtBGNW92WK52YbmasSNk90NJ%20BzLsweYU4HjbRr2jTUvpRzaYalMq7l6VMDOk4WjgeVD7U2ak4bitggICAgICAg4R68SxRdYWhfmd%20ujAFP+Xm4resZrnEL2SSV96nug8BzVswYT9vtptzvG2obTSfE+lGgdqvScrq2K8u42wm1tj/AIa2%20wq06Q9y8vtubjs76a4aju8su4Pfpd+EwUAORKer14Z33YvZbi+2zcGMtvdPvchXsXS69uy675rpl%20tuerQLjIgGoGRXkutlejS+SbpYQXw6Q9w9+lfpWJW5f0en4gGmBDm+/+i6nLtWsTqvHX+jJ7BDPJ%20cCNwDsPG8YfQunr1zcOHtrMX+xSyStc8DX90fq9vaunh2jnNu/ZCn6ee4AMq0UwAPEKeNXzSLSyl%20itPKni16sA8HGvapZxU8uZWGluTDeOs56NcMY3HiOS53i47umt+VF1WgfXU4ZAcRzPJLu1jCqC4a%20YwD7+eOOPKqeXKYyuhzXOFMeLTTMK5Oi/DbQzOaA0NBFanmFqOdtSYohd7gGAllvA3wacNRGa573%20ESdUy4kifqZLX8OgjdXBrTnVebfi/Su8mXKvUTcp5JhZWbaRirpSDUDT2Dmnrz3a31v5NIkNw2Mv%20fbPMbaHXQ0XfXfLjtphjJJxpJqdIJIHHxLpHGTPRj5JGzThrHEOGZ4UC6zomOy7aM8+7L300Re5x%20x4lXodWULRQYU41HGv2KM162IOLRgaY1p9vNDr1VaKkluQPs+jihF9sIPvAEnKgSLLwomsIiAAPH%20TBbx8M5W47eVhaSK0wIorhPLs9fYvuZC5poDwIol1MsZuWzz2wMzzqY3xBtaAkKYXOWIe2r3BoqA%20W6qY+9j9SsMshtFoJbhjeRw4Gi1J3Mt3jawRMa1vhaaY9nFbYyvxN1uFBxKYVLjia8FrQXZB3L2L%20nvtiN6XFResJQyzgtgKeXj4cAQQvLrOXbPDS3O1OIdiMzXiuuHLLw0dpcHUTC5VMFAK44KpH3Qui%20CAgICD5b+bpwG/bIKE+A4VoMncFvVnafk4PbSlgq2he4AA8M0wm2Z16JQk/Ee8Evp908+wpb8nhn%20GZj6urehG2ar3cdxfgwDSKDGuHFctq6SYjpW7XTKyCmnwEiuOHJea28un0fNnVmw79u29Xd1bWsn%20lSOPlnHhhVb0uIm9+jCSdB9VMb5rrJ2gZlwqfateXZm1RF0N1LOGhtm6lcCRn3clryZwvD046rb4%20vhXA41PAhPLMWX5S4/TDqh8HmeRpachUVwzVt5Rad6c9UCQf4Y1pT2FMVPLhlLb0m6hfCXzFrHUA%200VFQOGNeKRcwZ6U77r0vIaB2jBPKiq69Ld2hj83UHgUrTtSfBXrPS7cZITI14qPdqKHuCeVykiRb%20elu5SCsrw2pq4Z1SbRpltt9KbZstLmXXQ4HKvaUmxjLb7f096fjjafLYSTiTSoWptidEiQ7pTaWx%20COKKMUGk1p34FWbTqiMeh9omjIe2MPOIJANO1Z8vkSdu6F6fYayhjuYNM+aS9ipcnQvST3FjoGBw%20yyy5K55xKY+V3bem+kbe4dHNGwNGRoKBXz4ZulrYG7b01bNDWeXjiAKYDgluTGcXsjy3HTlpJqET%20XHjQVqe1Y23uMteGeizJuu3vGiOFmmtdIFO/FJ7Lkmky8ZuNi0OAhbXEk6MacKKX2YXwz916Lewz%20SGVDctGk0T91L68vZN0Nv/ipDpazE1xWb7cxrx5bj6PstJtz3XcrfAXLW6h26q1U9W2eWttcOpLu%20wICAgICAgICCNuTxHt9y84hsTzTuaUnWFfKvV7GT7tJIBR7xXSeR59y79K8ucMVaRRMOp2NAAXVw%20wVMr0sjKEsjB1e7UcuKgsxi4e06/DqxCGWX22x1fiSCuOI417UqyMvcWbfJqCGvpTuWGsqLCMmby%208DCDWnsUq62X7KZrYsuCCQGtNQBhis2tdGQtoQYmkEanHVXjhyWNurcZJls2W2cWgukbgamoNeCw%20tzL+THOtwwvgkjbRuL3UxAONFqXPAuQ7RAI3SNYQw44ZntWozYhbpZ2wtdTnkNGL2nOgVm1nJcNe%20eI421g/EbWrDTnwWpZWal2+zvuHeZRzXGhLMirlO7MW/SV3O0OhIL8KjPBZy149mYg6V3aEGQlvl%20u8IbTEOHNcttp07t6zlKg6Uo1s944uq4gkYCtMqLHQ+6Zb7dt9tRmkA5NrnVXKT6uj9FRRxbK1rM%20tS1nMWXLYF0BAQEBAQEBBwL16MbutrKNw1H+XRnT2efNiumvRK55DayMdRoIkkwY3PGvBaZ+7dY7%20QbVYMhcf8bdispGJaCOHLvXH27YnDppqwF/dRNjbBET5Mdak5krlrrm3PV19lk//AKQmD8INIAoc%20QMF6MPPbbwiTW5a8vrpNaCmBIV4zhPHC/F1beWcBt3Rh9fvOzPLFcdvVl2134xXkXXd5BJRjW6XY%20aaVP0rF9UdL7flnLX1IhjaBdWLn8S4OArTkpfWfus9036tdN29w59xbvgDjgT4x3YBa19eGdtstj%20/wB7PS8j9UjyBUlta1ocq9i15fDlxhLtOvunLolzbtgqaNbSlaZnHgnn8nLIx79tVy7wXMWhxwo4%20Cn1pemOy+WzlHqN1ZajqI+S7V8P7xYcC6uWHBcttfLq7aez6MXD6nxxEtkge9pz8WPtPFT9tL7F3%20/exstu5r5LSQ1NXAGtT9Cl9VsL7Xr/W/YaBzbORunhx9hor+zT92N46c6iZuuyfzGO3dDFcHTAHH%20F3b2Lp4+PKW9MK+oesNt6P2uO43BxfLcuEbGNwI1Lz8d+i4z91Vp1Rb7ltrbiGOkVyKt7xgue07u%202tY6TbLKaUyywgOPvUWMXp2buK9j2mzkYYXR/hYkRkinek4+yWIzegOlrpwM1Yg4nVpwXbXb4crq%20nSekHSs1uRZStjmp77sSa/YusszwxdbhrV56JbhbxyOs3iSQVo1ppVXpMpi9Gq33SO82B0Swv1HB%20x0kjDkVrLn0qDLDdQucHwnwnOlKJjBOiy26ZrEenThx4K0wkQzNrqGfDvTKdeEgFuP6o+gd61OmE%20/wBVZjc8ubgXBtac+1WVOlVOa2MEH3nU01xw4481uJGC6l824fFBAajOh40zrzWcLF3p7aGRxvdP%20GHSV908fakTLLjb7WKbW2LSTiKfX9C1LwJekOe01qynhph9KZXCTAWtaccBWqZSslYRvDtbBVrgK%20DLvXPf4b0ax1jO914W6vCzw0r9S4aum1w1x0YzqQQa1XSsYUiPxZCgOXNBcc2hocCB3qo+510BAQ%20EBB8q/N++nUWxtwxYeHY7irKOFWwYAJCcBnX7KKp14vdOgfb1LfunAgcB2LNuUnV3X0ii+A6Purt%20rSHyu8Dq1GX29q42x1xxwmm5mm1z3NDr4UwouOW8cqm3VrHGHRsoWilKZ15LU9mE21tW37i95Glg%20cKgOB4jipPb3T9tb+MeWBkbBG51S11M6cFr9z5Z8MoUlzdagXSUAwIPHsV/cMKzdzuaBqDQMqYJf%20aTTuj3G4CN374uwqTWnept7Gv2qgybw4GpdgcTxr+ip5p4cZi3J1BCNIJGRLhx1d6vl9UxVibqyy%20ZHiSXNANMczwVznuWMFd+oltFc6GAg8Qea1Ikuaus9Q49Rq3RQYHtWfGrmKbj1Bsw7B2moyIKvjj%20qeUWJvUIMYNDseNcaLX+XyvlLVhvqUA5oeKtr4iMMFfBMxkLLruO4mAawlh90cVNtLDPLPx38kkR%20eGkMPiBrWvYuF9mXSdc/K+2eWR9XAitKGuafuLJIPe59Qa9yeZ+2paZG5jURmPsVlvyuF0aj4q4/%200onK/RIt3AA0AqOfM5qWp4pDJGAt1OIw8RryyUttPFUNwt4xUuJIqS2tc8iUyx4sVc7z/OZXbZa1%20qxoMrslcJ3dV9BGOhZuMDjiymB5VXb1SZN78Ours5iAgICAgICAgjbkwP2+4acKxPxGY8JxSXmJe%20j5m6stnMupGEHzwatfUEkdq75znDyy5jB21lA4tBIjc8kuplq7VbberXXqnCzhYaSHCtBzJ7Ez8G%20f1VfBxFz9LXF4ODeNedUlO+OEq2mFdB8LyfEOZ51UTWY4icJGuh0kkOB8dM3LNi61ZgB+Ko0hpIp%20r/KsWOkz3T9ysA6COeuoR4tc3AHvqs3ZqThFtLpoka2MeFopkcyudWNisI3DytTdP6Y4OJyKzduc%20Et6Vcv8Aa2zStla4MfH79MqFWXDX3R9DrWAVmDg7UTxOf3VZYc1ibqGG8Gg4NxwdjWvHDik3tPGM%20htew2Fu5r5ow7S0aWnFTNS4zjGWYguNsMjvw2tIGkE5iuFAtS88FmOq86S0s4qwFkbm+J1O3gl2n%20fqzrZxjuh3HUUrWFzHgF1NQPKuFVJG7OMTsiXfUszgayUBORIpr41TxGFves7CEk3FzEHNBLQTU1%205YKzSmeOHW/SLe7XeekIbu3kbK3UWuewEAn2q7EbutAgICAgICAg4R66xR/7ZW0xJDxtsQAHLz5i%20t6xjZgulLCOC2fve4geVHhbNcKku7lrMa115Nxvrp7HXBj/xM4oGjMN5dy8m3NvLt0a+22lne3WS%20x735vxDT2r06644cqt7jt89nOA6StB71a4c+5JwiJcXeFPekGb+BHJKrEXF0yRxacufPsWEwiOpS%20rcKZLVKq89xYA91RUUP21WfFMqJbiEEMYMa4nnXkpWpfhV50LWS+aHF1PwzVTBmrVm65lhkl9zy8%20j2FXGSbKW7rcCURsle1ozoSKlOUe3Fzb+a97tbnPFKk1qUXL1j4vDrFBwVyivyInuo1wcSMws2LE%20/Y+lv5tudvZxtHN5pk2uK1JE8natss7eJ7bdoLLSyaA1rTRtQK4rj7bm/R11+7ifrBvF5vu+ukgc%20ZrG28EYaaDDOo4kFX1655vDNre/Tm8dJ0vBHNhJGCPZVc93b13jlt9u2f7oDqincDxXHacOlvyqd%20JpOLW+wcW/nWc2tZDKXkktbqORVlWqDcvjFWYEUrTCquai7H1JfQtJjeQWZjs5KZylmVyTqx7og2%20eETB3icxw92vJX9zbuz4rLbvYL+QQ3NgzS6tXAD6SrN7GbpGs7l010Ne3bxBefDOBpRwJJ+gLpK5%202ccdVuP0wq0mxvY7twxEYwcR21zWvJnxuWOvOitwhleyNrgcjUGiea+FwxN7tu52BYJI8X4tcMSe%20GNFubZc7MdUKd8ga4OZpa0486rfllmTH3YsPMm5B7W1EfunKiZasZnb3xPa86vFqFW9q1ozZyntD%20quIbRwyqrbKyMjdqqWgAZEczmoeS+xmiIvAGdKEVqUi4ZGznkM9Q6gayrmcMBwWd8Yw6a3hpO+Te%20ffySHKpLW8lykbwx7mmoqK1GSDwwnBxOktOA5ntRiBqPCKUrg7mquH3MuzIgICAg+UfnE/8AmPYh%20jTQcj/aVjNuHCQfwyPvHkrm9mpblXAZI3gigBOk1x+pYpOr6Q6ZidaemUDrcfvGVwFK968ns2snL%20vp/RBstzbJHpuPwpQfdOFV5+vRqxfe5o8ddTX+HDgOa1454+Ew8LYy2jak8HcXDlVWSpeFL3kS0j%20GDG44jLjTtW9Zwi3LbFz9RAApqHI0TCophJaacc0uqS1AvNuc8ipwAII51TC5+VFvsRdG0E40NOW%20H5kxE8nsHT8Wot0Vcc68TzVwznCiXpKOaQEjwtrUDMkLWlwXlp28dEXQv3TQwOe15NB2jivTrtMO%20W0yx7+l97DfMFq8NODQcys3eZTGKN6T3mUNrbE1NBX6U84mP1V/7Gbu5tfIPix7+9a/cjXhwgXHR%20u9272E25J+8Mx9Ss2jNlqZtmxbpHuEcfkOALhq5ALG/smGprY63DaWMEEccnvNaNQGVexeTa85d5%20Mco8lzYQOoHA4EgdiNSMdJvtrGQ0AEuqBpHFTXJmIbt+llkc1kB4AezMldMM3ZJ071O0BkdGkVJG%20Z5UVwkvCXb7VvT2AuIGBFaHLt7VfE8/ldj2W6cdLnvrgCa5dy52Yq5tZSw2OxtGy3F27W0NJq45U%20FcVrX1/LF3uXNNp38Q9ZzSsk/wAJO9zQ4chkusndm2vov0OJfc7pI51XOANOzUt6NbOtrowICAgI%20CAgICCxuADrG4Dq6TG8GmdNJyTvEvR8zb/B5m6XLI8mmgcfepwXe3FefPHEYmK1nbUllRWleII5K%205ZvVOjikkjLC3TQABx5jNZwaS/qvMZI12gNLtRxI5cyjeLfort45HyOjjhcdBqMMPYmWfHFZSz2T%20fJ5SI7RzdfhINPCs3aN6a3bnsylr6a7u+fzri4EUdfcbUGnMrHlw1pzzWwWvRsUcflTvM0LTVwd9%207BYbk1zM9Uafp+3Yx8O3uac36hm2mHFcvL+raHYWohfpkeAW18JOFeYUzM9ei/udZFrfL/brS2k1%203QD30LmA4iimOWpxjCztVnY7hY+fDdMEJyJPiwzWtczq521IfZ7DZhrppHPe4GjG0xPAiqc9u5Le%20qHdbqyCKsMZNaAauXELUNuGs9VdY7dtLIjNEWmQVAZmCun7fCTa3q0q69VLl8pghg1VaC2R2WPtW%20vCdWrtGIuvULepnCOJwbSrS0Vr3qyWcsTDB3G875dtljub1wjafC1hOH0q9LmHlesYw2z5GHzXul%20IbTU44ApIeVfYPyx2zbf0ytogKESGvfQLHsWXLraKICAgICAgIOMertm2568sGPP4fwEWvu8+ZdN%20eiYYbdJonObDF4bO3wjHEkBcfZtbx2bxwwMkzHXBuDKIuMRGVMqEK6aVnfbspuDHLE4RuBDBqfKc%209XJdvFiRg7107qed4tJAaTyKnSrcsRdz+XCW044EZrORjXB4JrmMT7VMXqW5RzKankT9i3Zj8yLZ%20ke52GXYond4GuDw/i3JPGi9V8uFafaUx2X7L8ds/Q5jAccT2hTgq5JaxmLBmh4AqOKdllWpLRwyb%20SmfcliSqLi2Ic0v4ZKWGVljPKe9wcSDyyUkLccuoenO0y7fscm5T1E15hBX3tP8AQLVuJy1Iz/WG%208xbFsXkgg3N0MGuxdjxXi20zx0bn0cfijZNKQzEvq4E5grtOGbjq2bpzfIdujfa3ALwDVlM2nl3F%20Y2l2dNLy3Gy6ltiMJvLq2rq40HsXOyu2U+O9EwaY5WSNIJBCxY1L8LrZXhpDm1OZpwCz44+y5XR5%20ZYODuNciCktyoIY3UIHhZhq5VwwSWYytUTWALXihDdIBd+rwUsiRhtzkdttnK8uPiGlrhnVa00yz%20vty050EtHzhp8xx193YVq7WX82fGfZs3p9DeX+/fhPc1kTNRfXEY5rdmXPWyN7k3m6ivJmXBFywG%20jXEcea8/lzj+rfh0nZIt49luGiSa1icaeA0w9q66e3M56/jqm2iNedIdI3ha2JvkvccXnKpXTXed%202L67hiLr0e25zzcW101wyoMseC667S9L1c/GtUvugdys5nGKGQEEioyI4LWtx9WbGNG231uHNlaX%20SN9hP0p55PFXGNLGPlDmNdWrjzHAK+Xwnhfhc8uWSNxa0NjJyGZA4q5MJe3wmKO5kcNcYjPh4Yg0%20Kxvtw1q57PcfiyEjjpAGS5rapLI6g6jlUgc+Sq2KtQY4HTUtNXEcK4UTLNesMZbQ+EZOPai9+H3A%20u7IgICAg+UvnBZXqTZCAAfLNH8fvKzuzXBfE1rWGoGYCEwuwRyyzxBmLnvaB2mqlXjo+u7Wxit+j%209qtBQNjhaS0j3ncl4P5Evbmu+l5nxXOfUqGOK/sIIpPLdIQZJGAt9q4fx9cTDe+3Hwv2NlePgbrf%20XEDVwIpmvRhjyzGRNgfDR1ByORPapM0teO25uYdpGfcOK2mVx9qylPE4OoCAcKfpexMsrTbe3cXE%20YtwDa9mf0ouXrrOB7gMQG++OPiyomEtXo7e090tGGRpnRKlvwvsZBr1OIa6mPMjkpbhZ/R7Pc7dB%20SpOogECoy4LHlTsgXHUNg1mlrQHNdi/D6lJvW/HP2WNx6ggt9olvpWDU0+HT7tO1a1tZx/Tq0aT1%20Sjc/U2BvlnJ4pUBamllWYw2PpXqKHfWTzsjrJH90Uz5qWWcH5MjCLxpe4tAGRFMQU5TivI7LU4yP%20Ok1oO8qyXumUtu12krRV7i/jUqSLdsvJOnLFzg5/jbwKs14Zm0vZbk6d22N5JZQ5jkksasseMs9v%20gNAyhbjppgteUnZnlOim0O1MjJrQ4Uy7O5Xzl4Sz5Xn3bizS0dteamU8eVbY61kkcI2htSBxSc8s%20+WOnLmHqL1PfyOdYWTtEDxSYtwqBzXbXTvS8RzyzunQvYW1JaQQDmKLefhLtjq+p/lm3E31vuUhc%20XODWgknLHJJO7UuXc1pRAQEBAQEBAQRN2e9m2XT2e+2J5aDz0mil6pelfPctvNJdmWOMm4kdV4A4%208V2lebrMsg3pe6mhNy4CFlSPFzHFY85i1qTOKv2vS9ubR8lxcBhacCMyFLv8NXTaSYT9v2HYIb0P%20lrKNIqcOHJPNq6ycW9W0svum4HRthjDJSPvU8I5FZ8+GvHC4zfOnmiN0rxVniBFKA9qWr4857sJ1%20F13Y+U2K2kOs8MMT2rN2+GsY6tQu/UbcnR0BIYBSRtRiOxZlasxxZy1e/wDUaSISf4tkQd7zq4BZ%20+x4cNU3H1KgrpdfF7TgWtOI7k/bzM2N3ecTGWvX/AF068uAyCN9y6mMhzIH5lqetnbbszPQO87jJ%20fSsuKsYATDCCcBxW9eOGNrmYdN6o6q27ZOlBfzAzXjcGN448CmMsyYrRumfUt2+XZhvYfIZICGj7%20qnj+rWKr9R9subnp2O4iIJt31Zp4sBH5F3m2OI57OdwMjlPxLW1mcwBw5U4Kc9Fq/BBbh7JtJLni%20gbxqMytzok1uLjsjRXMcm5vZGNTmjxB3FYz8L44jx93ruyY6VaSDXIO4qy3qf4/k+vvlyeZPTqB5%20I8UhOkcMBgufs6rJh1NFEBAQEBAQEHE/WiWWHrKzlY0E/ARhpPA+dNity8JWkjd3ynyZRqLP0eLl%20P2+6TZZfaM+He6QHzCKsrn3rpLhzlyhy3sUbHQMYHYUDvvBG+IxF1dTSPPjoOLTksWKx7mue4O1Y%20Vp2HsVwWo9z5mrLHkFcHKM2CR7gdOJNFJDCVb2r9LqYUJ9qS4M85UOgkFWUPMjvTBfuuW8RbINTf%20AAKnmhYmthEZAbTSfER3rKKyGOJc00DfuniqZWnte91KANzHKqlWKri2qwhw8RGBRI96d2Kfdd5h%20tGtoxprIeAAOa1ou0y7PY2lu67EDARZWbNLicsMV5/dzMN6OU+oW8jdN8kLMLeH8NrQmupb+jWY3%20aaPjOmmCtT6r0fnmbzSQHOGJ7As4Xon25vGhwD6h2JHYs3X4am+FUl3cWgD4JXAjIA4YqeMyvkn2%20vWO5RBhfMaildSX1tTes1ZeolJQ24ia9mYpmexc76m/3KzUXXGyytq9phLjXH7o9ixtos3+Wbt9x%20266hY+2uGuaSSGg448VnHd11sRN52Z+5W4iZLpDMQWnByum1jG2Kgy2l9abcYvhWyuLaB1Mu0KW5%20twRJ9PrG/wBvurm7cRG6TJvGi6bYsc/HPVsFxYGabzI5ADSjweJzquF0ddbhaFpcMbRuDwdQHE9o%20Wprhryi3C+bVp1aQMAXcCViS5LMshHeSsaWBxbpoA2vE8u9dJvj/ANOd1SXb9eBmgP1aqAF2ZI/M%20t+fMv9UmjHXMW23xIuIgJDmRnXitTa5yl04Yi96Usp20t7hzQMAx3ureu17s3X4YqTpDcYpCIJQ9%20lKU41Oaue7HijXdreWO33HxDfcaW+YMsqCitWz4csGt0kjnOq0nAcipWKvgEAkigIHh4kKk+yt1M%20XNaGx5AHNIdHraStcCQ1zczxVTPZ9wrsggICAg+Vvm9JHUeyUBI8s15ZOWe5iOCCN3llw4HELXlM%20Km9NRtn3yxhORlaDXv4qVdenL7CvfLhFlbPIbG2JpZEfdDv1l4Pdm5xf90lxfr0cs9X7kDqC3Y4k%20ujaHOYaZ1zWvTJZx/wAFt79VzaLi4NpE/DQ8ip7VvbT4/JqX5ZV121zqurXLHgeFViY6NVQ64jaS%20XGmFMO1XVmhvLFvuvx0nDir9+5IO3Db42Nd94Zg8eQWbv2PH4Q5OooGg0i8bakkfUpdlmnzerHS9%20Tv1Hy2anu8WoYfannhJqhXfUd3KzweAgYVzNeIUy1WEu9y3AsrrcAfCccR/lTMyRj2TXbnuaXFtK%20B5x8KzZmylkZ7coZD0fdtq41bgTnmMl09dTZyM27oxV2GrPvXokSOh+k0/w17OHimrE8iFnbXHJb%20LzK6Y7z5ZXSDwNHutPHvXP7dxIhhho5tW1aKO7zjQK2M5wt2bYqgOFQ2o1c8eCxZ/V04THy28bnR%20ZxOpp515LHPxyuJnrwoeIXx04HOuRXRlQGsJ0nAjI8O78yxtFirT4GuLakHwnmBnVSdfsl1v5VWX%20xihIApVy7YjGKwvUu9RWu3SGNwq8HvHcteKWOZQV3O4mdMCY6UAP6XGi6+OPuzdmO3Dp1uoOhNSy%20gpzIUxxlJjo7p8pwljn3+FwAa0gjnXUt6/K619FrTQgICAgICAgIIW9kDZ70k0HkSf8ABKlHB7Lq%20aax1sjAaHAhlRUg0xTxrHmtP6onmjAMrnE1Ph4kfmW9p8nP2WP5ncSRnQ+jHgF1TkeftWOCWrTeo%20G2YOu6DSODiPDzUvw1JcZxwwm5dfdP27y594HTtJo4HxHBLymMNV3P1ctI2Ftsx0lMfDiKKcVrx+%20rWL71L3yYOfBGIdWIca1PaFbLW+MMHd9Q9QXfilu3s1ZMGVFMTgtY58byaOe5xJqWuJoSmMIr8p0%20gDmOqQDWmXctyRmRIin8ny3sbpFC0u4grUxTlsfSV46PqHS811NFCMqUWN11+jqm57AOpdrbbagZ%202kGOM8gpLWLMNTtuj7uz3RrnReXFAaUpgXBb8ZWZv+jcIIfi9uvba4jqWMJaBzNU6fZbzy5Ve7RJ%20t0nmNAEMhJIGQPFarOty9tIPiW0YQNdaUyHcnC89Fq326C0uHOldR5qDTOilkvWtW37se7yWyysH%20uvJqObuaY4Tl9e/LaQ700tHCtC40J7uCx7OrWrqqqiAgICAgICDhPry546rsg00LrGMEf6aZXVjd%20zaH4qKRsjXaXtyrxK31MMxe7g+728fhgyge8cu8LeRg3288URdKKOrWhWLU/sxly10prU1JyGSRZ%20VsUjoGEHUeK1g+6mURlugjxNq7FZ+qvIfMiDi2jhQYHhVQyvRXDPdccXZcirIYX2wtcS3WHV+lO7%20Pd78OWkacm8OBqphqYeshDjIcpB+RWM7bIz3aHBrfeJxH51F+7JPig0M0tqXDFXB3WDb+IhhqRl+%20ZMGeJXQekdmdtWzvvJmj4q8FIeYaeSxvvNZ9FkxMpvV25/yDpt0ER/xN0fGD71CM8F55tbejeHII%202OfrfL+lqcHfavRJhmqzawghxwBIw4LNpMptvaCQuc2gouW0VKZ5cXha3H71OalIsjbxOS80wqe0%20EJhc8PBtkLiXzZDOnJTK/Zbn2+zfXyn1IHhB/KkKhNhnY1zC2uv3QePatXWVvySbWW/tHh8bqFo0%206ceCxjv2PNMteod2tbgS+fJQ4muXcUwvl2bFYeocrXkSOBDsKcSs3VZthmdt662x0rG3EZipk7Ch%207Vm61rzyz9nve2TEyQzNLcmiuTVMNZ+GTFzE8tDKOHBwOaXSmVGiJ7nOLK1zHNZ21wTbKxNDEA4x%20HSThpGdOIVPJSYpA5xI1tOkaeeH2hRcvaxuNMSARVoybp/SUnXJAsLiRSgcCXVyoMiFqUuXsbQC0%20OeWk4t5LcrFa/wCokscXT05bLpe6gB51Ka1K45aRhrOZGJJyJ5ldq4rry2ugDxuOp4/IpE4ePL3k%20n3WkVxyotJ2W3aaDPD3q8UWvuZdUEBAQEHyz83JDeo9jcGgvDDn3OWdhwJ7nHVqADtWKWdmrG0+m%2023uues9taBUNkD3H9Ls7lm9CcZfUF1ctk39kJFaEDHMADMrxe3f/AB4uL8rJcdeHDvVPc4JurJWO%20cHNGErhkQF39UxxE2kwjdKdXXM178C7xN/4sn9EYYp7ZIzo3LVMWNLa0FXdgxzC4ZdeVxsc/vltK%20NOmnAq+VZ6KHRhoL+ZA1HI1zqmbFlwsOEbn4kYclM1bFmTyBQEYGtDyU8Sz5RpYo3ABrS8VxBpw4%20qzWnfnssuso5H0A0trUAEUB7O9XwZm1s56vW7VbmrjpD3HMnHuUutjcs5ykR2e1wFskj42EHxEnJ%20amrlcdFrernbHbXcMt5GysEdXNbzqtwkch3EtvHMZGzS1h0uPbVd9Etw3jo62trO9jLnAsLc8f6V%20Tef0Tz+W2XHX+ztn8mOQPcMCPyLl492patHrbb4YnSSN1aDgDme0LUmeEzhjZvUqzjkIiYaHB7uJ%20r+VP25OFu3dEn9T7Z7SPJcKeKjszTlRXxSIUnqrI2OjIsBgAORzV8I1nHZaPqhuGrU2INFKajmOS%20XRNd8rX+9fdmya9AcMgeX+VSafq1dsxTJ6lb9O8NLW6B4q48UmkPNj7rqDcN0a/4iQ0aaMaumsc9%20qn7NI+GAt0O1HEOdTSQVqa28xzt+eiYLhhkBNHOGYPAJjBZ+Ozs3yxxNZeb65oIDgD+qfFmFI6R3%201aUQEBAQEBAQEGL6qmEPTe5zHKO1lf8AQwlSrl8gu66tZWVMTzIPd1CgHP6VmW9C2MbfeoN6wltv%20akUHvc65KyVOMNavesupJhLWXyNABo3lXCi14LLOGv3N9ut44+fcvdqJJaDmrJIuKotoAcXku4Y4%20/SmZ2TKRBbs8DwBryNMQQsZ7lSpYg9+loBBHhaPsWZeElzFuW3cBHJhQ/YrnnBmdFptC5zR9w1ae%20Sp5KIderyNBrJWgyCslyUY4ASscyocdJkOTTkFdZcGGW6babXcYbiQHSxw01ypxU3vZeK69Bvm1W%208UcvmlsjsdWQFVOe0S655XndTWVxbyCOZ0kpOFQKGnEFb1nwxlj4+pZ7eVz2xeN7Sx3aKUqrjjBb%208NB6subo2sza4POokciUu3M+F0nPKxZXHwe0Rzsdqe9umjcRgM0lNurGtvjKXOB1PdgKYiqeJZhM%20jghELnFuqY5u40TPCd+X1p8uTS305gFKNEh0DsoFjddXU1WhAQEBAQEBBwj15Eh6stWtbVrtvjrX%20h+PMtSs21zxsGBax9DmXHh2rU6pjkc17iGxvxJxPbyWskW57h4cW180j36ce5RM8csRdML2O01Ds%20wO1T7LnlQyNzm1cA139M0lhKqd5Xu1Aec+9QvC3M1waQBVv9M0M5Ge63T4tPEZ9wSTAnWcLdPEOc%20eOYWi1fc027nE+KuYP2qYMZ4vZYDy95cMKD3uIUSRZnbVwc0eEUoRnXtTqsSW3kDwGucdQOlp5U5%20pE7PJHFkmqngpQH8y1aVmNs6y3C0gbbSUlt24ta7gVw308uGvKInUG83m8XIlnaGNjbSOMZBvtWt%20dcF2yw73mKLAayc+zvW+plZc1x0uB1B3vHt5+xcrKvkyNt5rWeBx5mnYkkMsiICyCpGLgSHDipiL%20lDa4sPmBxxwdqyw50UsXK+PE+jzhI3wgZCiz45IiTyeVI4NGFBWnIKbRYrt2GePVTwuyIzoOCcpa%209cx7SWsqGnGvDtUi57vXxxPjJazsaR+RM56p0rHXm3uGIPiphTJUnxEXVNDEHE0ccKcleqzdIiu7%20yKMvbgWjE1NSmIvl8MjtnU27wuAhlcWgVcz8qlnw35Np2vrzcXMabmOrW5HjUfkXPxJszVp1rtsx%2003AMTh7lczXP2KeKzaYZm23XbrkBsUzC6oOmuVFLpmYXPZJPkyMcCC4k6nEUqQOHcufhzjs6TZSS%207VrYcHCnZhkO8JIZ+Vp8gAe92BoA49/HvW8ziMuf+qO5g2lvbtccSWnkRwqt6M71oNuHtFMNIHi5%20LpfhxvVXmPNlJPAAZ+1Il4KN1ZaQ4ccvYtwUPGqgPuEeGvJXCTl9zLYICAgIPmX5rdk3e+3/AGaa%20ysJ7uNrCJHQtqBngVna9ljhj+keq31ptN1nXFinPODmugejfSe8s6uZNc7VNDFE2uuRtACsXPdY7%20Xa2F9LvEly+1eH6iC8jA4LxbS29/o3e/PLgnW3TfVd51ReSs2y6kYXkay0UJ5ii9emYxvezB2HT/%20AFdYXUc8ezXRdEdVdPCveut1zGNZ3bpcb/1JBAwQbDdukwcQ9nH2FcZ6/l0u3whf7QdfXDnAbJct%20qNRAZmRkc+C1dOElWY77r6T95tFyHY4aeCl9ZNlj4vruVxY3abphAJ1acMOat9a/VGuW9elmr+W3%20YeMRRoo3t9qX1/CX4WZY+vjC3Xt12OIOkY1zPtVmmPqx9kGSDr6WdsY2y9DBjrc3D6leLeCZQrux%209QJXkR7XfUaaCrcK8eKskzy0mW2wdVSwg3W1XpGRq3GvZinh8M23LJWO09R2EhMez3ckUg0kFtSe%20Nc1nxJszw2Kd22ieDp+4N4RUNLMa9uKxcxdqx/w3WEkTmw7BPCG8Q3EcKZ5LcufzYzi8sb/sP1c9%207pBtVwXDF4DfEe0di15XrjCeXCPuHT/WcTC121XTzTEBmBKs/H0WZtYqPpfq57XCTaLvHgWcFrx+%20Gtp+oOleqBDQ7Ldup+pkOzFPE5D0j1VpaP5PcnAjFnNTFWy5yvwdH9URtIds91Rwqas5JyxzVEvS%20HVcTTTZ7og/qDDUnZr8uVTemOqmxgDZ7ouyNWcFuJ49WV2rpvqFkzWS7Lc+KhqWY0WSZnDPTbBvb%20Y3N/lVyaE6S1or3BXPDGOWOj6f6qDzTabkk/d08Ofekw1y7Z8s217pZT7yb61ktxIAWGUUJ8Sdbl%20rV3hFEBAQEBAQEBBhusxXpLeB/5nP/1ZTuPhnQDGA1tC37xWu7nlZljleDqNHChaR2q4RaltWEtc%208CtTnms4shOejGS7c55d5NNIcatJp9BUvZuXsoFtdEAMjDKtFXHgOXepVyuR2jm0FfxHYY4UCkXi%20LUPnNmDGuLCw4SFLMn3ZUQRNj8oe6eaz3yn93gsY3aQBTu4qyXqbLF5bMhDZ2Ah8eBAxr38gt65z%20gXW2kREbgwBjRWvIux9qnYZC0tPMdppXCtOCsT7JQtDO/wAsOJAGFTQCicd0jNbSDbhjDQUK1atu%20U99zHqcHUJ4dhKmGMVqnUtv/AId4DgdZOkk8U3renDF3oc/b7a2fSLTE0HgSQmV75UW+2EwhrXDV%2079f0exWZZ2vdNhiZG1xkJc6nhcMip0pX1j8urWj06t9P6Z+wLG0w1rcuoLSiAgICAgICDm/qT6bb%2051PvcN/YT2scMdqyBzLh8jXamySPJGiN+FHjirKljTJ/QXrRwLY73bwwmtDLP/BVzE8VpvoB1s04%20X23EcvNn/gp5LYut9Besg5hN5t1R7xEk+X+pS7cJ4qX/AC/dWEvIu9vNTVtZJ/4KvkXWoz/l562c%208H47bQP+dnz4f8Qp5LIt/wDhy6yMrXOvNtFDVxEtxX/qFMpYuu+XXq6hAvNuxPirLP8AwVcnjSP5%20d+sGH/tm3AcaSz/wUyTVJHoD1eT4rzb6ZYST/wAFam64ryX0B6wdgLzbiMqmWev/AFKnkmKtSfL5%201mRSO820Ac5Z/wCCpmHitN+XnrkEVvttI4/i3GXP9xmmTxej5eetfO1Ou9sLB7rfNuM/9QmSxePo%20B1o5wL7zbSAKfvZ/4KZSarUny99bucdN5tjWn/lbio/6BMk1XW+gHWhFJbzbTzpLPnz/AHKZhNXn%20/h86x1A/F7bp4jzZ/wCCmYvi9/8AD51dkLzbgB/yk/8ABU4JKvQegnWMT/8At236OA8yb+Cs2GEl%203ob1a6jfi7Ax0NQZJq4/6FMGEc+gvV+BF3t+oHAeZNQD/UqeMaJvQbrJ7hS824tFcTJODj3QqpiL%20Y9AOrgNJutuIOZ82fhl/xKlgqi9AusIx4L6waXe9SSbDu/BTGeqrv+4nq4tAN1t4PEiSf+CseFML%20kXoT1S0jXdWBaOHmTZf6lXwFu69BuqpfcvLBo5eZN/BTwplBl+XTquRtTe7f5gy/Enp/1Ks0CL5e%20us2zhxvdt8umlwEs9SP9QrNcFIPl46wju3S/G7d5Z92kk+rup5NFnwXKcPQTqlrqsvLGlMAZJsP+%20hWfCmVhvoB1eBX4zby4nPzZ8O78Fa8KtqpnoL1qyujcbFo+7SWf6/wAFPAmzJWXpL6kW2gfzSwc1%20uYMk/s/4lZ/bq+fwy9t6f9fMcPOn217ca/iT1x/0KftHmlSenG/yUrNaNNQSWvl/LGp+1Wv3GodW%20ehfW273zZra924QtybLJMD3+GFys9diXaWsa35c+si0CS820kCgIluOH+gV8Kxa8/wDDr1tpc03m%201kE1BMtxj3/gJ4UeD5cuthWl7tmOI/FnwP8AqFqa0UD5betA6vx+2/62fL/UK4R9HLQICAgIKXxR%20P99jXU5gFBT8Nb/3TP2Qg9bDC01bG0HsACCrQz9EfQgpMEJNTG0nuCDz4e3/ALpn7IQPhrf+6Z+y%20ED4e3/umfshB78PB/ds/ZCDz4e3/ALpn7IQPh7f+6Z+yED4a3/umfshA+Gt/7pn7IQPhrb+6Z+yE%20D4a3/umfshA+Ht/7pn7IQeiCAZRt/ZCB5EH9236AgCCEZRtx7AgG3gOcbP2Qg8+Gt/7pn7IQPhrf%20+6Z+yED4a3/umfshA+Ht/wC6Z+yED4e3/umfshA+Gt/7pn7IQPh7f+6Z+yEHvkQf3bfoCB5EH923%209kIPWxxs9xobXOgAQVICAgICAgICAgxHV7dXSu7tpWtnOKf6MqZ5HxA5rGMDM6imrlTmr5OdWYIy%20K6RUZFxy7CmvK3NW763cGgZOOb+afUnwgSyR24a4tca+EEY+0pBNjvLZ23SRMhJudWEpqAR2BSiF%20BE5kb9TXea04ahn3diY5Xs8mtm6dbhSWQeFvCvNMfBlftYQ4iMk+HjTipOSzumti8uQmUgObxrT6%20FYqK8xSvdo8TRmM/pUMLF7cPhgc9lABQUOA9is54J1ZHbpSbRkktGNOFQccUlLIlMle1+suAhGVc%20NQUSJP8ANLeMPNA9xA0iuVFc8pcrVreMMjptdY85G5nFMtdF64it72p4UDmHh3K9RiNwY17Rppqa%20aHjktZThZtyySUNrQZE5LPQzlIdpETgc2YA9nNWTuzer6s+XWRr/AE6t9OTXkfUFneNaOoqtCAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIMT1aadLbueVnPmaf8WeKg+KTbwvty4PA%20Lh9a19GbeEK1Ekcji7FrQABwosdKZ+Fd5LHqbqdWpxbRW7dF21UyWjJS15aNBFOxLzyzrKpktQyh%20ZQCmPKisiZXZImSgSupRooyi11+7U14R/hPOdroQK+HBc0tUujfC1waKsOFeKuCLE8zCwvBLw0eE%20DEkKNLMLZS4YiMPOJ5DkrakUfBySXL3uOtoFGNzHfRS3Ky2K5bjyWBgNXnwhnfxopGpMowvJJYvL%20eHahq1HGjQOK1jkq066ZbaYWEyveKknAHVlitYyPRPdRRvo3xReI6TUODs/oTijM7RvDp7N5DPKL%20cKHLvB7VM88s2YiiN3mMeMnA5nipEsw8ZoBALdJ496sKvPeWxPAAJIJ+pNphmPqj5a3l/pnakih1%20nClKYLO9dHVloEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQR9wsbfcLG4sbgE2%209zG6KUA0Ja8UOKg5s35cvThrCwQ3FDl+M/D61rKazClvy3emrST5NycKAee/A881nBh7J8uHpu+J%20kZguPDm7zn1P1pJDHwqb8ufpw2PQIbnDAHz3/ZVMQwtz/LZ6bTFpdFcgsHhpO8CvbjiqniqZ8uPp%200xmlkVwKDCszzjzpVI1jnl7F8uXpxG4uEVzicjO+lPpUsHh+W/02IOqG5JcKH8d9PoqkkZwsM+WX%200xZ7sNz/AK9/51Vsyr/8NPplUHyLnAEfv35880MPYvlr9NIzUQ3JJ978d+PdjgmBYPywel5k8ww3%20JfXPz35cs1McYXlS35W/S1peRDdVfUH/ABD6UPZVB5H8rPpWx2sW9yXgANLp3kCnZVBe/wDDH6YC%20Rz2wXI1gBw899MParhLKuM+Wn0wY3SLa4GPCd4H0KYV4flo9Mql3kXOrVqB899B2UqrbkeTfLR6a%20SOLvJuQa1H47/wA6trOBvy0emgYG+VckjCvnvy+lMni3zpHpDZ+ldoZtW0tcy0Yata9xcfpKzZlZ%20MM2qogICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA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height="344" width="916" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 4.&nbsp; </span><span class="textfig">Technological actions carried out 
          during sand mold preparation for bearing support body of 4 500 lb. 
          harrow; a) Placement of feeding system elements; b) Wooden template 
          extraction and c) Paint layer application into mold cavity<b>.</b></span></div>
        <p>Humidity
          extraction in the sand mold was achieved from the total flaming of its 
          geometry, another important purpose with this action is to enable a 
          lower thermal gradient at the time of casting material pouring. In this 
          investigation, the casting metal pouring was carried out immediately 
          after preheating the mold faces that will be exposed to casting metal.</p>
        <p>Undoubtedly,
          the metal pouring is most responsible and important action in the 
          process, since all the previous steps are synthesized in it. The process
          temperature was recorded using a UNI-T model UT305C digital laser 
          pyrometer (<span class="tooltip"><a href="#f5">Figure 5a</a></span>). 
          The process consisted in thermal values measuring at 10 points on mold 
          surface exposed to contact with metal cast, and then calculating the 
          average.</p>
        <div id="f5" class="fig">
          <div class="zoom">
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LqceB8eXHmuK7VvhPie+QCrNLKLLbckSto2sz3YDW4EqmvNa24mXUdttRbWjIhwGK%207tZw8js2ztlKKuzrnnXM1Lx1MTSi8+7z52PT6Nf8XLt6c90pAGJ+ha/PHhr8WuvjM0+h2ICm7XDL%201XHwhuDQAFjnLSVFka9rsfdVpDKPKGNx5rSRjtuhSvB/GtJGG2yI8a6rWMLUGeHTXVxyClRZJa9u%20GByqroqzRxBBwKmCM/Q1pa7FwyKnKMu+/KdT/wCqqf4B/OVXdMeglRIgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICDh/rhK9vV1mNYEZsI6s5nzpkyiudW17BO98TmkCtK04qEMffmMPfE37QgV%20c38BVtYrs6j6UxgdJue0OHmOqGk1HJXiuzaQ1zzzrmrIr6+CAtH1ScRTs4Kc1Hz90YWxDy/OmVcl%20E4TIvebBoNSA8kaXVwFOaidiLp6Nc3jqDbrR58h/mXDMXBuIr7FF29E3VB2Xdr7dpDI9hjja6tCK%20O7Fa4Ut8HX+3tudmjuj+6W7sSPvLHs8flv1eznFp1S2Cd1rI0RzH6rRhQ/hVZOeWuFUG/wC5TbgY%207d9WRYHzAcPpzVtdfVWYbZtU2h3xVIzM0Ue3AtIPEtV0XN4i/K3pt5dciSGC7Li2TRQacK1FEtT8%20c2Rjt76g2C32+KyjcJZdWtspzplmou88ZaftbZ4lYOV23XUjPh3h7HjxRcR3rP5yzj0R+3Z5jA38%20MttcPEjQ2Nx+zFPDRLES8csXc7dC+4ZLo1OPiaeFVWxaX2UTdN62Vc40lOoObk2nYmDaxiL7aJLR%20/luo9oIJfTgq59vJrtVe2btd7ZMHuJdD7rmHJodkQE1ifLbId8E9rrgkbJXANOBb7Dml68xnbyxr%203zsle6Gjnva4OaRgdQUfFGtvhiOk99m2Ld5POhcy3c+kjXeIYnOij9Gtk9XWPjDcBs1rpkbK0HzQ%20MA3OnetpZhl+obm5bEY2vpqxrmUpMD5mODdR4aS0njzBU1GEa9bCMZHeXG3BzSc0kwYYq/k2+5Do%20rdmgMFdR90dySX1RatR2loxtBR2s1aTj9CsjOXy9eYbYTOaWy10taOA7TxCpbjk9GsXL5rqXymML%20XA6muGOPJRytIq24TWV3rt3Fukfah3E9irtrlb5YbTabuy7Aa8BsgBFXcfasNtF9d/T1XHBzeZB4%20LGyxbamoEA5jh3qMkqh7hTPDVm3nyVa0lvkDW+6TmSaOx+hJck4v5Uve0BxJLQPrA1qeSapw3D0d%20kj/3j7KKDW43NTlj8JLWgW/T/wBmfZf8cSPTi7mAgICAgh7z/RF9/J5f2hUXwnXy8fwvlEYaAac1%205lerhJt9buFOQVblfCcxrnMIORGKrlNiLdRG3cx7DR/Arr6d6x3kb3tA8+zifIKSaRU5Lbu7LYjr%20mE6krGlwkBa3HFefe7Domqqyv5Lh7WgECqpe3LTXrdM6T25jY/OIxpgSuv68zy4Pub44jZwF3PPH%20mgqo2uIND3eOG+fucIGqZrPMiJzBC+f17bdq9SS66yuP7lJO+Q6TTGh9itr3V1XXhg7iSW2kDq1D%20jiuzTt+UY3TC+97izW3EUxUy8iK9wzqtddmW6DdOH1TnxWkYVAmc8tdQiq1yysqDJcXLCMMFaVTC%200681keYytFaVWxFfM5jiWgAVwHIK0qMLMkxdUilVZFiJrMbjryKIr0N8p7tQ6o/xDD/KU2pHoFUS%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg4R67RA9Y2krjRjduj9p8+bBPRFczZesEpyD6%20VHIJhWVYn0nzJgaF3E5E86c1MiOLHWPTmdv6rQW0LyDWoIwxxwK6NZMZU2tbP8Tobpd4aihHNMMu%20fRZFwHPDXANYPdKrV2N6k3B0Nh5cDntkkrV7cgs7yt5aRZxdQSwSt+KL7fVQl1dTqqZYszu39LMD%20BqPikIJfx7aq+snqrtWw21j5BDWsBLPrcSOCK68tc9T338XTxntW1ZGdVw0cQst9ct+uYritheQb%20hc/GMo0A0cDngsW7ZLTcdrju2G4cCx/hJGeGVCtNbz/XBMfoq6i3G1t4WR2T/JZNUuf9aU0yqqdn%20ZJPPh1fxn1uzutuMa+//AMNYttp3ndXaoIZI2tALXUNaV5rG67bXj14/u9zr6vr/AFZnb/K/8tut%20PRbqC8gE0szhK8V8knFre0q2v1b/AHnr+V//AN/XOdZJEDfPTrqjpuM3Eery+MgxJ7iMgqz6uOfa%20ue/b6uzXG+uM/wC0QIdyn3DRa3zAJoh4YyMT7VOm1nGzj+59Ca6508JMttcyhsNrGLh7W6nRxjFr%20RmujXV48ubx5S9uicNZlYYogMWOzB/YhWuqnhj932pgYboAlpBLmdgWd615ZK1t+3RXA1tLyDXA5%20U7uYVLp6LzZctumhBcQTSyvhhcffANTyC16+u3wz3rdx0vcy28c1uxurAxmmJA4lTehT5+7HzbRb%202vnS38TXNFXTucOeVFlt11prTpDd7We6lsraQi2HiibXKqtrrhGzNXMr4ptAbjiTwCiI9FLJS6PX%20JA6YcHMGDT2q1kM+yFfQskh8y7cRQ1jjHE9ymfg5WdTXtLWxVc5uMA90CqK2+q5HZloDpKAswaB7%20oOeATCGv9S7uTEIYWvdHqpUe8O1OFkewt7ryw81q0atQ94BRhXOGSZtn2OtrzJqBILs6q+s4UtY+%20fW1+hztFBiONeartrlaPg3i/gboe4vi//E+8ufbrba3ETIuoLEiNjneWD73aVht1YjTW8sjDc2b6%20yRyChNAMgFndVvXwkRRG4lbG011Gmuvunio+FW88Pu7wW+3HyRI2Q0Dia4dqTn9U4xzPFZn0XvoJ%20vVjY2MeHk/FaQcXClnNxW3TxtIr2TivVy7nMICAgIIm7kDab0nECCUkf2BUbeE6+XksX8c0bGsaG%20Ly3rxdFxatbTVWRJE5Vw3TS01cAOBT4mVRMU19atd4o9Y1jsXR0Rl2uiSMibA3y2gtIFAFj9jsxw%20dWtrGzCpc0gjDALzebXdrGZ6asHzXEbGipJVtZzhbs2msy7Bt9s22tmRAUoMe9e50afHV8/27/Lb%20KVULdmh7luFtaW73yvDaA0qubv7dZrZlr1dV2vDlV71ft237pLeBzpnPa5j2AeEgryddNJcvbv1r%20trJWgXu87O+V7xHIA5xNMMKraaatJ0WMPfXG13LKRzGN3DWFpppInboy+Rxvc0CGVsoAxAOP3Uuv%20LHfrsiy5wDi1w0uHA4K0rl2iBOymeS2lYWIbm1cafQtJWeFiVtBjgr5VwhyFtTQe1XiljH3Io4nU%20CVbKqghmiocAeKvFatufFp8RDncFaRnXoP5TmgDqk0pX4D+cqu0THoFVWEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQcO9doWydS2pc7TpsYy09vnSq2t5wpu5JOxjWPAAGrE1FcVOFLUfznvk%20EbxhHkRxf/zJPJcYdT9OnSN2iOpqXNLw054Gle5dGuqm/nDZTKX0BHhbWhUX8qy+UCG9c+5khmHC%20kcf7HjVUXnHLFX+8Xbtw8kxVs2+CRvEArOxf4/lldssIXAPABjBHlEdvPuUzyi8sxWJsdA5tSfpp%20wVrfdF9nwF/mCp08vxKJ5RFG+PtZ9qubR8Gt8kTgARUHA1KjfSYzbw201/y4eUXwS229T2VsNEXm%20urwoSVlJ6RvY2uzsLZsA+JpIYzXAY96na4hLi8Kdqtnb31RFbGr4hJotmOxYAPw0XNZ8uZ/o+n7O%20zXq6p13/ABu0zh6a2XZto2nboraCBs8rgBMXNrw4e1dWmt18cPnL2bbXnzr4Zm22150OmZ4M6DBx%20T5MbvvfVjOqZ9qOzS2900OaYyInCg9hBVvhnLbq+XnPLy51Nb3Q3K1No4tuX1DG5eHUVyd8mu19s%20vZ+ntv8As7/Lx/vln9pfueyRtntaNuZW6ZnPxFDmF03bGrwe+Sbz4ef/AA2Iw7X1C+G4uZBYX0dA%205owZKOOCvLnieWVlnCfvuztu4G2NpC3zomVcRiSKcwrSRT1ant2yRWd4y1vWEaSXhxwrjWmKrrxl%20e7truLXbpgBLDEGR0MTKClV1fGT+zH5X3YXcOrbPZneS9jhJ4hEwEY14dypdpMcwnXjjy03fd23T%20fHiMMbbWbh4wc3csljvJlrr/ALnTPTO4XW7Rw7LDrlhAMgHun+uVJPWVfNzy6Y/ozqO+ZHDLbGGZ%20xo55y0hRPKuG42WyWOz2Qs4Y2SEspdPkFSXDg0qM+iu1xWv7p0rsu7u8y3cYL1oq1p90HklheP0a%20jd9N7htes3UeiNxqXsGfen/Kf1Yt1zGSYwDppg8kZ/kp64Qh3dpGZIyxjX6jWR/4MVZFiDIyS3a9%20zXOcHe6W4Ad4U1GeUlt6PIFQGVFNR4O7UzYiTPDA3cuuVzvfc00kfnVp5ImIEh+1DHuc2M5A4pVp%20UW4bC6QiMF7QQCcjVY7RpLHz4edpr57mhwNIwcqLLbT2X13fGXu7RscYrp504VBIIHYo/b5W+aFP%20e38krTJcPNa6qnEp8Pc+TfPl2M7/AFq6eOrwNN7rBzP8Rnxqr6a4qN/D24tmQgICAgh71/Q99/J5%20f2hUXwnXy8ZQl5OBpWtAvO+L10yOJzm+I4hWkMJUURbSoTKcJsDXtlY/T4WGqtptg21y2Szv5nnS%20wkN4NK4+/XNbdWjZtl6e3TcXB3lkM/KcFnrrhbbt108uj9O9LQ2AbLIdUo+hdn1+jNzXl/Y+3duI%202F8jI2lzzRozJXdvvNZmuPWW3DBbn1TbW4IjcCea8ru+/ttxq7+n6Nt5c66l6okudQLzRcFl2ua9%20np+vNfDnu5XQe4kmq311k8OjDA3MoJK31Rhj5XN7lpKcIj5iw1ZJpcMiDQq0U2sTrbehO0W16PHl%20HPx/slfDj7erPhW4lpIcaqZXBdVh+kEmuK0lZ2Ily8HGtVrFGPnLaE1orxntGOuHChqangrRnhj3%20SObjnzVlarF1EIy45jkryq2PRHyjTmU9V4UaBt9Pb8So2pHohVSICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAg4L6+PI6vsgfE0bfGQ3hXzpsVeZxwz3cskmdVzjTSwYjjVTjlTmqrHZd63W8DN%20vs3SOdgXAUDe8nBPVPo690xtNztmxRw3DQLqLJ4yp29q6NZ7stqmiJwiDS/EHxc3VxqVG1z58okx%20xPDG1cNxhHlUJPiBzNDms7+rTWcVlprW1l1ExtD3UqedOarb7owu2O0wwxSsZKS5wrRxy7kzFvPN%20fDtkLGtbpDnMOrHOpxqo48JxiJAZJJQigLeHconJj3WdxnMNhPKTWjHVA7BwUb2+lW1nP9erzDvD%20bKffbm91+W0PcTqzaQspW+s4wzG0XTbsNkY/7Kml5OAdXDirbzMwa7XXaVK2G+j2XdDaSClZfOt5%20W8ATlXuCw12s/wArX0v2ejf7PXOzSZ2no9E7H11ss9lFJbyR/EyeFwoSTQVpgumWbPn+ybazO8Xz%201Rf3znM2uAyPa4kl+ABpkK0Wtmuv54U0012k+dxfw5J1r1mWSzQ30wZetBLrauohtfd8NRmuXf7E%20zMzj/l6XR9De4unicX+vZosM+7bjcv3KZojlaQLeE8GrDTW7Xny3+39r4y6a+b5bC+WctbDfRgP0%206iY/daum628ejxJrNb8peVN7aExNY1xL2EOa8GhV5PRWXMrZ+jOoRt8zvjXMeSNGuhJoeZV8zCm2%20qb1nvHRkG2/pG6e6aVx8MbBWn3FaceFPjxGtSdT9KhltK4P8yUAwMdmAM6rTXf43/wAouuWg9R3o%203DdZJom6IQ7BzuzksNtpfDaTwgjebbyXRREmUVo3t7E+XCK9D+h3T7rPpg30kY+MvfFrePEGjFRm%20VMxG69R778Fbtgh8czmjSDnjwU/FT5ZjVQbi4Zjm86Xt4Npjilvur+qt0TWytDA1srTqaRgA3LxK%20ITwkSwwztdHcDXG7MHKqtrJhXPDSt79PIpD5u3g1bjoOQPNRfKctM3Paru0mEU40vjdkQaEUzSWU%20lzGvXxvKSCEOOGlp4ivBMLcIBF5pjbO4sjBoAc6ngVG2prEiOPSxwjFGA0rxqUTwjPEjPFKzEGgd%202cU8nhFnbDr+z92Q1cacuCik5RnQ0e4Nq5zqUdxaOSpZws+VEcfltaXPcXZ0VFkWS3iMYp4pAPEO%20Styhvny8RlnrD0/QYD4v/wAFOok5Xt4e01ooICAgIIe80/RF9XL4eWv9oVF8J18x4+tbKEjUCQDi%200nvXBl7XxZJlsxgaB4j2J8j4Mja7ZLcDTHG554EKl7I0nW2vp7oHc7ogzR+XAeLs/oXPv9iRFs18%20ug7B0BY2kgkkiEzxxco69rvXJ3fa9m7W9nDC0NYwNA4AYL1NOmPP27Nr5XqUW+MKWtQ623o24EDD%20T8peL/Id1u3xj1v4/wCvL/lXMNz315e4OdguXTR6e1x4ajue9SknFbTVW9tjXLrc5ST4lpNWW3bW%20KmvZXVq5aSMb2VBlnldXxFaRnexY1kseHYuzBWskZXa5SmvLoYnk4kKnivY6pnRPZeSOgGPiGBPc%20jg7+vFW3XJGPEq8ctiNNcagWnitoysYy4mcCVeM9kR5eQXHILSM6saS7MUrxKuzqBeyGN9GlVo9M%20fJ3bujsepZXmr5jYk9w+Ip99Mlj0WiBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEHGPWPp%20bfd66wtDt0GqNthG187qBjSJpSa48irTbCta9b9JdI7IfM3m6O5XrRq+Gg/c68sQq7b4OFG6da7h%208H8PYxs2mxdRkccYpIRXjmmnnjkxlt1sCbKBpcXt0jXI/Mk41NF065w56qMcEYBYS4nnkO1TbhEi%20xaGMXmpw1SO92vAdipeIvrPfwlyRsL/yqEFteBVbeUxTJ5kjhV9G0OIz1cCEFLJsXGV7XOaMCK1o%20M9SjaZJIlwzMJa4AOBGAOVOxR6/olVcS2zo3EijSKPbw9iTn8ksvo8u+r+yybP1YLqPxWN3R+ge7%20jj9Kx3/xvDo67cMLJ8ZctYIJPItD4XMdkacRTmrafjwtJ7p8FxIxrIWsE8UY0sIzYcqYrHtlsw6f%20qfa7OqWTZlNmvd2226ZJZX/wlxCKt8wmuOHBUszM+r1er+a6dp8e3rl3bMeuN+ePK3TqC4h1Cj2W%205aA8c8Qr667XnNN/5To9OrX/AJRd82naYTb3ljKZbiSUPLJSDLlnyU3rl5ef2/yfZvMf9fxEe93i%20eAR+XbgHTRkp5+xaaaYrl23zM7K9l3G8vQ0zsc2QHS578sfyVezFnDHSX1vDY7+Ftvb+c1up7m0E%20b8+/BTmw1lvjw1mw3f4G+Zb3LS4SSAH8kauCp8phNjfN56u6J2S3htrewbfvl0vnBFQHclre3PCv%20x9mq7/tNj1JMd22J7W3MbQJbN+FBT3WKvnwjDQ9zhv4XG2MZYST5mBqDyCrhbPCNtOz3dxuNtAxj%20vMklaBzz/ApmuVdt49j7REdm6atYHEebHE0EH8qlKqf1Uzi8Vg72H4qaMzkuc46g7gD2q2Jnyzz5%20Vz2lw1pLDV1AQTy7FM19UcMc64EsvlucSGYnt7Ek9jmcr8UmokOdh9Ycz2pcIXdcrWaifCMK8+9V%20sMsL1Uyxn2N8tyAx5wH5QST/AFTPLlxLGuIAw4nj7E9U5xUO+a+QOBaHNphTh2ntSJl5RorRzmuZ%20pGGOripxE5Yy68xkuh7dQBBDjx7AoMo93OyOBzNVHHPVmK9ypnK0RiHCBjC4veQXMLuNMlnavEdr%209dGngauaPeLuJSkXJGlpcWkE4lwHCv4SownLffl/jA9W+n/FWnxZpyrZTYKdfJY9kLRAgICAgibv%20jtN6P8Hl/aFRt4W08x5T27bppwGxtLjwAxXl5fQXXDatn6MnlLZLk6G1waM1ntvjynh0Tp3pmKEt%20EMNOb3Bce/b+5fjqw7u7XWeW92e3xxRtqKuC9L6/0NZzfLyOzuu1TGsaBgKL0NdJPEZKgrQUuIFS%20eCja4hjLj/XW569xmGrBpoF8723PZX1P0+v49cc13a8PmHHArbWI7eK1q9uCSRVXkc+1YqUnOqvG%20VqJIRzV4ytWJC0DDBWVUMoSe0LTTyjbwuxH+Kt/YuIUbeXr/AFbnRcbIQ1zfaAp15ZfanGUiGzBA%20lun+VEcQ0e87uC1mjyt9sIe7S24eDEzy2fVYTV3eVfGGfyyxM8ofShVpVbEdz6DE0or5Z1bJdWur%20A8FOWdRJo4g8ku1ORD1B8o8rZLHqHTk0WIp/lCROz0GpVEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQce9ad6ks94htnXLobd1myQsbhVxlkH4Fnt8s8HHmuV3G+PcT5TNDTgScyonWpdpGLe2%20WW8j8x7napARXIH8S6NNJOUebw7OJNMEUUZ1AMArxGCvnDLb8eX2gcAHStZ+UCeHNVm6OcvjDZNI%20c6YV+qK8e1T8lprViXerBrifNaCMAa/Sq2xOKiy9VbewGszdIGLgcfYo+Wq01QHdb7DC90kb2lzR%20m441P41ne1eaWsZL6p2DHOAxpWh4Y/iVfnFrNc+GPvPVpskQijjAAzfzLcipnZZ4PhM5c76y6tj6%20jnYx4EkkNSznqpiqWW+a01mPEYCxb5TWMkBGo6hXPHgtJfYzZWWG3WokZLG4M14PpzGKnOUTi5XS%202J0z57lhloNMOjKqY4Wu1u2b5SWbQLmMTyPDS3n95T8tqjKzFa2x3ITzyFpYaCpxVbMmfdmBZbfH%20Iya9nJAPhYFabYRcJu4bixmlluysraaXUwp7FHjjC+czl8j6e6y3uESNhkiieCRHTwEjAHmmK6de%20iWePRdm9MOpw0S3FrJ5MdCWgZdyja883NN+rTHn9P+UTWDdOsXx+S9oo5zh4jQfgVJXNvPRFnsGM%20dWyk+1j99zSQSTzWkz6KZx5RWb7utvI4yxx3MbRjFKMTTlRX67cs9rfLa/Tt1h1NvURbY/BX1sdU%20shwjDBiOOa13xyy+Xs7JuV/HKRAXh8cY0tIPLCvtUcT8qzZjA5xIY11Gtwb3BMT1RblfZeuazMns%20PFJwcLbrOG4kY6tGg1cOBKZ9yX1Vvso2OLvNI/JaciOatmYVjBdSbzHZgBkoLT4S3gSs9sNNdWmb%20tvN7fgh50xnEgcxhiqSzPuliLhsb9QjGjkBmFP4OGOuZrhgBDBlQE5jv7VMPwiyTubFpikcSeHLn%20VReD9Vp0ZYHmVwLwAcO0VUfqvrisc9tuHASt1l5qCfuKtiZwsyWzw4u1uc0kAUpUD8SrVpHz4ZrQ%20QGnjRxzHP6VEFDbJhBc3AgVA7O1WwlvHy/xRM9XdicBRzjd+0/BTKU17IUqiAgICCPuTQ7brppyM%20MgP9qVG3hbXzHC9pNlaMayNrdPYvL3mI96bZb506yzeweYA55xaAvE+3vtmRn9jOOG623w7WgN0g%208l7f0teqT/7PH3z6pRwbgvTvhmoje4+8KLPTa55FxawW7j9yfTOhVezwtr5jz91rcFm7TtJx1Lwd%209P8AJ9f0T/GNE3Wbxg1wW2sYd8YG6lBeS44cFf4uLasfO9ivIytRXOq3KqnDNQa6Qc6cFKVMTvta%20UzWmiN/CuI0ilaeDlOz0vqX/ABwvWkobcNNQKDM5KNPK32v+tLzcG6j5TtcmRefwLqeF+rDzve8k%20urVSlGAArjkitr46jhjmpjNYe4VpiaIixGuKOq5uB4qcq16T+TOUmHqyI/8AZnb6H+u+J/EpkRtc%20x6TUqiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOB+vwr1hZ9m3x/v8yvrJhTZzR7ZHgfl%20Ow8PBWxIparfHdRRCrCGtNa8jzVuJ+qkssZBvVe8CBnmShpiHgkGacZyvnMXHbxcSCjpnBrxRzgc%20q8Ssbyt4Yy53e7a91ZXFzMyTi5vMUUYJssTTXsp1NI0uGDnE1VbF8tS6n3/c9vvBEW+8A1rgTQ6s%201lYvJ7tX/WPcpHuA8AJoDU0JHDvUSLSRbuN03RzNRlGgmh05t51U/DK2cI7rm4eARK7CugjL2fhU%204VsXLRzmv1F5c80qe3n3Hgoq08No2ulxF5MwBlaa93f2rWYU2nOGSba6GEOJNcmjkmELU1+LFjAW%20FzdVGimIU4yj5YbPsezbbuT5bndd4bZ2bGavKqA9zuwUVrEZvoxt78IGuNtiDJSN/wCxol1TNmS2%20YWso82aLznQCjXOycM1TPpV9Zy3/ANJ+kGb/AHlxv+5MMdpbHy7ZpA06c6/Spjbr3+M/LrE+6dNb%20bGIZZmv8J1RMAxpl7VN3l5dHX9Xv7OZGMuPUXbIiG+QHjSdIAr4RzVbtMcOzT+E7NvNatuNv0Hud%2018bNZ/C3Ep/dRkO/Hin7vOb4kWv8P2T2uGB3T08sJIJnbDctuLiSrjG48+5Rrtn+v/Lh7foby8z4%20z8uUbpte5WV65t4wxaNQcHYCreS06pmuPt67pcXy2boFxjldEx3lRy+KSUca4gErpu/HHDksy6Ft%20do6O71eaZ4HVBINc+A7lln0RjLLuhkhcPqxgeF/AjgO9SjGf1QJ7iZryx7XMaRXVT7yranEUR7nu%20LoiyGEyAfXHEJkuFu63KU24E1YnNGAdgD2BZ77zVMkaluzzLO6VxL9J1Y5O7lnNs1azhi6OjmDoP%20rZsGLqdoK6Lrwx+WM59Fi4LRKCKBuZYOaYTl98lssT3PwbT7vLvU6y+C7c4TNv6S3O5ZJdRxeXEw%20Avc8UBwwUYTxGC3CBkHmQuYDI11XluIPJRIvjwgCyjd4nVq73RxJSw+SNPHQaa0LTw+8s9krQtdV%20NeONQkWyvPgo0kcFYy3T0MYw+q+xkga2fFEdlbOYKkicvW6sCAgICCNubmN227c/3GwyF3cGmqi+%20E6+XALAxQSRStPm203ijdngcaLDTSba5ejeyy4bVD1HaWsR8ijHAYt4rm7/pS8r6d2bilj1hPJcD%20x0Fc15l+ttLnXh12aWcxtcHWUjGta5vmAZuPJd3X39mk/wAnFt9TXbw2XbtxtL+AXEDwRkRyK7er%20u13jg7erbS4qU+WONtXuDRzK2u0ikltwxN31JYN1xxu1voRUZLm7PsekdXX9Xa15+68uq7zK6uDy%20SuPbXl9P0zGsjSd0uKsBqr66uf7VxhhLmZxHhFVf44edttlCdLIABSvNGVU6jQAZphCg6gKA+1TE%20ZUAlr2kmpJxWmnlW1cZTzbhp5AhT2PR+hfMUuNGEjkqaeXX3z/CogOFRmux4ASCDXNFLUKeoHhNB%20x5opVpjnl2eCKVXRhdic+CnCFl8cJ1AGhU4Vr0X8msZaesDwP6Op/nSRD0opBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEHnz5gWF3XNhpzG3RE4408+dX18M93PGTaAcCXjBrjh7Ve8K3ZHub%2057oCypLRiWcfamfwZQm3J0tDyRHlpKgqXbl7xWho7Nxy7E+JZlWy0lB1uJzo8515BPiWcqruRxjI%20bi4ihpnQchzUWeyfkwPUm3/pHaX0B+KhafLZTxUWNtbTFc0lJZJ5BaWllMOX5aj4+ibZ6Lsc+AbT%20WPECRlp7O7iqeUHluDM9TRQ6m8h7oH4VPCYvwse5rWg4vJc5w5O4DsU4i9rObTYS21ZXyaYwasJO%20I7FaThW8xmmXjpqOjqAMewqeVML7Gtc4PuWin5P4kxE4XpbF19J5hGmJjdMcY7MVpiK5UyyxstqR%20hzZW+80jD+x7UsMsr0Tfv3nftu2ZkPlskcNco/IriT2qklvDade22uY7D1L1RZbLbfojaNNvt9qQ%202UNzc4ipc5Y9u3H6f+X0/wDH/R1mn7nZ5/8ADn8/Wm2saS+V0ssp1Fwx0UwwWG3bt+PD09fv9N8e%20PCpvWeyONQ+hawjzBiQXcaFRt2Zvk/8A39WM5/r2/wDhIi6w2F+InIc6lagY0/GrTs9+Sfb0zjP9%20VXJ1ZsUL2vbe6ZwaMe00oTk2it+5PMn9kf8A6urnNmL/AMJ24TWHVm0yWdyBJJgLW6YAHtfx1Upg%20r9e2L+v+/wD6ed9z6OnZr8uv1YzbOnJ7CWKyuhRsTSKZF+GBC9LTG0x6vjO3Wab/AJ8Kbid9petg%20in8tslQ0FxoHDgsLirSYnLatn3KQWtL9ziLfKMY6q4KZFb/u2W3mbO0S+WHQvaC1xzrySTH9ken5%20XQ5hoGx6RWlWhT8IrbGA6utrSW3ie54Ekfi0jMjksOySRfS3Ll2+bhc2+6QXEYPwhOmSPt5rLrnL%20faTCY+WGVpkZkfFjgacm0XVrrbZPZy22XwkW/Tu4bn5bbRugUr5r8BT9krzHqi55/wCUh7um9jnE%20c8wvbuPxOANWB44YJbMcL661averr3dYi2MOgtxhQYVHsXPc+jSTDATGN+t48QjBHY6vara2o2x4%20Y+WR2YBrgY3HhTNXqFpzWFji6pfn31VbE+i1G9tdQ8QGBHdwVcC69wLhSmIrngK8FZGW5eiERHqr%20sZr/APuq9o+DmUWLyvWShYQEBAQQt8Fdk3Ac7ab97Kjbwtr5jylsfVVnBsrYLiUsniBZpPIHBcP0%209rrbL4el9mS4wv2u9m9jrC7XTACtCu35fJzSfFOsN0lilDZmua7mVlevDbXty2CPdZnadMmB4FUv%20X8phpOyxkrLfru2aWwXGjGpa00Cx16Ph4Xu028spP1dMWNN1PqFMqrT4W+VZJPDEX/WflxnS0Rxn%20N7s6dgUfsxf9xonVV4y5givIq6XEgk5qnZq9Xp7M6tN3GesFeSjSMft86sYZgW4K20eXlac/2qqK%20tOkoeQ4IhZdKcQrQwsvkc019qtqjFSLWYyXDjwczxHuU7+HZ9GWbPkr6QO7lHX5dv2dv8axzLxta%20ZrpleBVZu2jENqrs6tSaHnOh5IotFtHCjkQ+yAFtWmjkQizPOAJ71MK9JfJqBTq8g1r+jsOX99Ih%206URAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICDz18wwr1vt510A26MluVft51fVnv5cvEk%208sjmukAZSjWjHFW8KZwi+aGzFzjWuY4EqfHMSCOMyvnmNODaY4dyDLbZF57GknTUeInDwqEXiVNc%20x0MUrdX2eRIxqTknF5owj3sE3n6tLGg17exReDHo1++6uhivNccZcwnRK3jTJc92mXTrKw/V3TsU%20Xl39uPs7wamnkae791WkzL7ljC2drExtK6z9Y8jyCeZ/9Vc/6snaWjJXNY2MyOxDGMxJPKin29xt%20/SXpj1Jv90Qy0faMg/dHzN0ihwAUfgbfc+h/VTWAWxjuQ0YtrSh9gxWmJLhPyz4QB6Kde62uDI2S%20gn7MOwcAO5T8Vc8ZRz6e9ZxOeJLF73NdTwAuASQyt3XTXVlswl+23DBHm8MNEwZYe7h3WAtNxZTe%20Y/ADQae1MVFrafSZkUO+XFy3wSwwuLqeKmOWKx31nq9b+M1l/wAbJzfdI6junzWN68u1SPJL64f1%20Fce28svp+H2f3dZp0Y/0c90gNHGmGPGvJV8R8Lbz5X47FjmE6CPySMiOI71bj1Ur7JYOc0OY4ER0%20BxocVNsivzvqjMgY6UOPvMqBxA5rTr54iL2WTLpPTs0kGx2ckWLw99fpGB71HdcX+uP/AG+7/i5N%20uqS+yVvXXEG0va97/OuCANBAq39j7F0fX7/lPD4n+W+vdfsVq257/tO8N1N1W1241ZT8r2rS2OS6%20ts6I3wvhNpPIyTcIsIzWokAVpyw2nq6HBdtMbDHTzNILoxk0nMK0rO1IhfGZmh7gyPEnUaUwTfeT%20kw0DfNxN3eXUVu6kYJERdxouPt2y6OvhpMzru8vxALd0jIzpY1tSK/lErT6zTstZmE7RtLPiNwkE%2082bbRpyHsW87JHLeray8Ix6u3jcdcMLvgrI/Wby5VVLt6NpMcsfHawRPJDdbyfHI81qDxFVSSp22%20i+0P0hukAn6oyAWuuqiy5h11DqNbn2dntRnhZlbFJrpi0jV36eA/CoWkwgSks1CgDc6g1AHelWR3%20Ekt8vAEGlBgTzKhD4yF5bSV+utKjKh9iQw6B6JSEep+wx0qK3ePD+85uKmrTy9XKq4gICAghb5hs%20m4H/AAab97KVMeFmWziTICX5nFctjrzU7ZL2SC9zo04EFW67hbaZjfLfc7WUCG6Zgfdk4hdEuXPz%20F4F1sSHvLoz7svCnel1a67LUm5Ni92QVOZJwCr8Wk2Y+46gjD6R/bTDJ59xvcOKptYvJUF+4STya%20p5C8k4k8FmlJlkjuNsuLdjtRjGtnsVd5w7vpdmbY1OessRbkVjOHZv13aYQG2zmHxPHcruP/APJj%20yqMUdPfw7FVefVnqtObbDMk0Vvij9nqnmqC6zzGPPFRZWuvX1KWubIT5UOvCtAK4BaTruGG/f1aX%20Cht1GQQ1tKZhNtcOjq7Ndpw+Nma1upzdTeIPFRpOWX29saIN1ZMkrLamgzMZ4dy6HhfJC8wg0dmM%20wrIfAXE1rRFaqaHtaXVwCIC9xBNcOamIWQ0F2OJKlD0p8m4APV4HD9HfzpEPSaAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICDzx8xR09Y2Tm++dujHs8+dX0Z7xyi2riHgFxzx4q8yrX34cNOp%20woHGpOeKYGY2OTbYrpvx7NUVPBqwBP7Iql2wTT5RGZdxyTzG3BFv5lGDIhqde1qbML2oyNGrAE+H%20HiFplCzdN+zcxrATJ4fp4qu8JcVz7erA2tw4Np46lveuTaOzWevo2PpJ0O8bXLtFy4efGKwOdz5B%20TqjfMa7uOzXG33L4Xt0gE0NOK0vLKV0T0L2SC+6p+NMbXMsI6+Iam6yCMjhmp+KNvDv8l0XRmNrG%20h1auLBpxPdmtMYZ3LHvvZYSC7WxpeWnEg945qcGOVu8vZqjy5nYe84OP31XFxIZV7TcziSR5c50T%20MX1xFe9TfGV/Nz7o+53N7fXLWTXAFuRUAAAU59qYsnBNr6sbcbjbOY2ygt2yafCZHsGpRg/FQG21%20jaW97M22bbylpL5WcR2LL7Fuc+uP64ev/Ea/Lskvo53vshGzXD5aVbUl1aHsNOfYuCTNxPV9p/Ka%2046ePLTYtL7ehdUgV7e5WmLH59Zi2KY5LhkbQ2oLjg4EkCifGYRm+IksJMrGSU1Vq7GgKtj3PlxiK%20NDRfaAaudWvABb9OuKz2uW/bQ4Da7ctpqaTV1eI7Fz/YnP6vv/4ey9EjUuuHwnc265PHpDgSKUPF%20X+tPR87/ADnHbc+uGBiGqQUpQirTxp2LrljwNvZkbB8pvYWW0xjle7TqrQgDGim3EZ7SunwdVW0D%20Y7T4j+NxACQ8Ce0rP55RJJyub51TBb2YfdSnXIKsLMse5TvtcYWmrCOuY27J8VEHSP8AeDuIccMV%20y2VpMVitk2/eIxNPc3BjdMakUyCvpcTDoukxmor7SETukMvnvoauPfkFrpp8pyyu2F1he0NaG4ag%203w4jScStZphz775Sw8OxBo2vfkrYZZW3S+X75JGJ1KcpnKw66B1EB2NBQty/GoT5R2GRsrmOFGu8%20QeMaU7Pvon8qXxBxdrqRStAMTXsS1bCLO0FobTAUoMslUsfI9DQW6TV2INcjxU4RY3z0SH/3S2Qg%204Vuqjt+EmSp1erlVcQEBAQQOoDTYdyPK1nP/AOW5KmPB+2bgJqNaTr/JWPxtdF2wzUkYa4B7KOI8%20Lu1Lpg17MpVtuEsY0HhhVWysof1JeWM0kTvtbeQYxOxCTswvNMsTNuU9w6rnUbwaFS7Za66YVQ3k%20jHVBw4hVwtayTJwWh2YVmFq7a7tBDdxxOOM3hw7VXZ0fU3+O7HXjTDdyxduC58cvatQ2m2c/TcyG%20NtTVwFSunSR5P2uzb5cIMpZ52i3cSzmePaq7yYX+rd7eRknlSgStq0Z8u9TptGf2OvbK06MzzPcx%20tI3exRts3+t1beqRtu43e13DpGRiTU0soclfTtc3f9Pa7I7Y5JJXzPAYXmukdqz33y6/rfX+EW5z%20phw5q3Wp/IbY0wjRzODqtNCFvI8Jdkit7mlfBL+VzVsHyRRayayxw0hpxd2JhHyJWgtcIDrDfepw%20U/FOUTza+EjEKEKzIMEQ9H/Jo4l3WP8A6bT/ADpB6WQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQedfmOLR1jZgn3ttiBHZ8RPxWmvhW+XMLXynOaQMeIP31OWVX7ptX6gKhppo5q3ik4UzOb%20K8MeKsBw5d9VXBmpdrC1jGtDQOYr+FJxKtVTodQo2jTXDsVrhWrN2GCgc46TTxZKKflru4WgnD43%200rj5bjj91Zbat9N+GChddbXfxXMEhaYnDVhwBxqqSfhpnLoG/bfBvPT7d0tqeaAC8dvEq8jLw3X0%20D2t1nsd3dlmp8z6MwyocSSr4zjKK3i43J8M5DI9VXEOJwopxhSRZu5GTkOJc8gVaxowBOdSkxfKZ%20ljZrkwhsTMXuNXNzAb2lT6ZJzUobjAyF9tFJ4ZDV5GQUceESZ5URtdLN5ZFWlv2YJopvlbwou9pl%20kDBA4V+qW5lvM0TaYEe+glG2zMeCQYzVjhTjzXN3/n+vw9f+K3//AKz05/VyzqFwOzyF7aN1Ytz+%207xXDJy+z/lrf2sVqFvoY3QTxpTjQ40VpnHL4GzF/ulRtjewGtAytGHCvtU59k3WyvhbAHB3mVPPt%20/wCRWzGVlyu2sUD7qM18TuP4V0ddUs927be1osog33WOfpGRqcyfwLl77M/l+gfwtv7Mj5f9NbTc%20/wAYlaZZ3D7SuTQfdotenaSZfL/zGue7E93zb+n9ktqylokMbKYjMkUoB2Ku+2K4/wBvH6sdvlt0%20xZGOaZwgkewOwdjqPZwT9z29/wDZW9caw3cxeOktrKI62vP8YIzPetPk59+nCu727dntb8ZrmjYc%20MxporzbKLpY2LZN4gt9q8m4ZTUahp/K7RyVvhPPqpL7qbrcJbqE0foYDgBgSFeac5Te30QaFztLW%20kADADkrzVn8l9okLNIdhKKEDNvamFKuNkAYHggPaCNGdR3dqixGOViWM1YXurFXw48TwKJyiPlLJ%20HOJrXgDXJEvvnhryHkhgFa55omVdbPFNG1wdV9CDww4KLU4wtuiB00oAcAK1JPFQeuFvJ5aMO9TE%20VvPogR/vR2anH4rPl8JMlNfL1cqtBAQEBBj+of6A3P8Akk/725B+fuybm3bb6O4dEJGtJDmnvUa3%20DTaZdBEtlvFr5tu4VcMaZgra6/KMZbreWPuYvIkbERRxGB5kLm2mHXptlity8Ya6niGDlneW+lwg%20tcQ6nJMNbVb52sGLqKWeVcd7dytEVuKD8squVcRkLbbfLc2WV1ZRjVSr8sL+8g64pxk4Ud3hYbTl%209D1bfLWViLh8VDqFaKdZax7ttJ5WGXUMdPsy2vEhWulV6vsaeIpkunSu0sbVxNGjmVOuivf9mRQ+%20e5gk8qZmh2dFO3Wp1faysxPubudsMRAe80bU0A7yr6dcrD7H29pcRS511Bcvt5TVzTQkGo+lRvpI%20t9X7N34XTZX1xbeZFE58bT4yBko02kqv8hc4iDpLHFrhQjMHNdOtlePZY+OBORoeCspVxjpnANcc%20siiK+3bZLdmqKPBwq9wUomzEukDjXiqNeH3gCCiK9LfJk7UOsOY/R1f86RD0sgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAg85/Mc0O62smnjtkWH+MTrTRTZzC0LjIPDQk0d396t5UqbMC4AE%20jUBTVlhzSzlW8rLIXPbpI06PCXVwPFTE5SAZSCMAeB5IZXmijdRxHOqeBZu2MlgADTqGJfXDu0oa%20o8W3Qh+t51FwxB4Uyol4Tlg962x8L/MLCY5a0d/yLH44rfW5ZX0+v2snuNjncdFwKQtdzdwFVeLb%20TMd+6c2lux7TDaRjTVuo8jUYpLGFmKqubQSyskZk4UkFeQ8NPap8RHGFmSEQMc1ztBcAC8Zk1x8P%20BMJwgXG3NmumQRSaaZvpWo5dqrMoznlh952m/tXFtuKs4nmOaXKZ5ZaxJhsYq+KZp1F5NaYUxTGD%20KRb3TXSte2hkazAA6ca8uSYym4nlD3q9DrvymkEOjIew4V/rRxWHf/y9L+K2mvZLb6+Px7uUbjY/%20F2ksHnaSC5viOmtSccclwfOzjGb/AF/q+4+3p+91fG/1/dirPouYQtcZ9ZrQOAqPpWmK+a2/idrt%20if8AlJ/VieKR4EzS5w8IIz54cEl5/C3Z/C7a7SfKcqZ+jrgMp5zaChcRSja41qmbL44Rr/Cdm08z%20gi6RvWSNIuoyGA6w2hcdXukYrrn+MzP7Mv8A/I3txLMtrht/hrW3tZHiVzMXvaMSHcMOS4u623Pq%20+q/j+m9XViqZ5pZHloeGsNGMoMxkAR2Kdd7iR8p9ze9nZbV20ENtJR9HuYfcOOonPFPjnhybctb6%20w2rab3dLM3jHRuneWxUrpA7StJri/lTfnn0ZE7Ztu0x+WwNkexxadIGIpnhmlT8sT8f8sLu29OEZ%20ha8ASeHHMUx1FW6/Ll2rFRXrQAx5D/2Yy+ldern2mUm3lacARj4TxV5FPCeGTPJLG6AT3K0iFbXC%20AODHapCMcMPYUyn0WvLjFC5515hoGZ7CoosunYKRtxoczzVYt6o87Yg0PJzJwGGHGqcKrbZWaQPe%20H3xwCJ+L40+MkAAHIcksWfX3BbpaACWnKtD24qMA95cS4+zmn6DfPQ5wd6obLXBw+KFP8UmSkj1e%20qrCAgICDH9Q/0Buf8kn/AHtyD87QdQrWuJSxtKn7Rut3t8ofE4htfGzgQpm1iNtZU+96nnvL1kxb%20pji91qpblprrIyPmxXduXDiMFTC/ywhXlpOxjZYhUUxJyVvhUfuoMNjcXMlXYivsVKv8mxQMEELW%20saNQFC5RhW7L/nMAJe4ADMlWxhS8rBu4b2GaCM+OPxt7acll2zh6/wDHdvHxrGebJDJ5rGiTD3Tl%20VR17yRb7nTdrws3FxeXvglYxjQdVWiittvMOf6/1bLmrEls5rg6J1HDH2qs7MOjv+vl88qaWUy3D%20i93NRt2yqdPVNbypktoXuqx2g8aK2u9jXs+tptyNhjiGFXvPE4qt2tX06ddJw2npq7Fra6a+8auC%20ysef9m52St42ay3aPzLYMhvB7A9bde1lcXZq0e+sbyynMdxE6OmRIwPcu3XbLlsWWSaceaszqYLn%20waRiMiOYUq4R7vZWztMtkaSZuhOfsUXROu/uw72yRPMcjS14zBVLMNPlK9LfJgBXrE8/0b/OlCXp%20hAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB52+Ylgd1tZUHiG2RVd2fET4LTRTby5gfOb%20pja0Y+8a5dquom6HCCr6a6Z0r7FPjgws/ERlwa0HDE9/aFCMJRaHNoRiQmfVOFTWM8LT4QM3Zqf9%20zA+Gj+ZaOGIKZFqYeIY0dTA8Paq3nlFU3RtLrbHML/tY8WDi4jNZ7Wt5I1zYttvJ+q9vEUmiQSAt%20JwIFRUKPkv6Yd73Hq662uUMvITPbsAYJGj3SMD3q2XPdVyHqzbdIuPOB1eJgpTTXgVb5I8eFVxuU%20N/A90dPiXeJgr7yhM4vKnbrR4tDdTyubLXxsNajsap8knKVch7i0vDnSOOox0JAacKVTUx7L/wAC%20Y4ZQdLGvGANMOxMGEGO3MVZBpBjzGBcOw80z6eg0zqLcmQ9R2bZyW1dU0NKN7Fy9+zu+jZrv/X/h%20r24RRfpGeOgo14LSca1FaFcev+NxfN/0fe63b9nE82LO49R2hjfbwMc27DCDCwFrARk4cAV07d2M%20XxHzXT09/wC964Wtv3H4JofdtLjMNPmOFdNeAPap6+3N/Dp+/wBXdrtPT/f/ANPr72W5u5jCxz7S%20DTVvuaiRX2qt2x+OXV9bXvnXjaf3Z663bZnbFC+xjY3d60mh0gHQO3uWl21s59f7PL+pv9i/YzZx%20+n+mFljnFrH0oKansGa8/jOH2Xbvdeu2znCzBcBpeWsDsXEFxxo7v4rTXXh8H3b/ACtqlpPmMeBq%20kaDh2Uwqr33Yeahbjf2rW+bePa7Ti0Ox0ns5KZP9WeccZanuXVc87tFtGQKmkg/GryK3b3YJjLu9%20unNMpMjuGYJ7FbVntcVmoLUx2rYH40FHEcSun8MsJkMbm+JgFeatlFiV5l1INNSDTvx7Ff8A8KYi%20TDEaMc51WhwbUigRGH0uD3A0p4qEjgOwcFXaGVvygGEDEuJwplTiSoMIs0Y0kHP64/qzqiZyiaiC%20QG+77vaiz4a1wcAXU8Jxpz71COVDcHEYNc04OdjgeSZF9jW1+0NATjRRlOW/eiDGj1S2UsNWA3VC%20c/70mSker1CwgICAgx/UOOwbmP8ABJ/3tyD87zCQ3wnKtfpU4WypBIwOSjCdavQW01xM2G2Y6WR3%201WiqfC3wv85GyWe2Ha6OuptczhjbMNQP64q/xk8sr2Z8KJZRdXAj8wUGUYwAWe2/s01mEyKLy4iy%20tKZrNa7Oyelfoxb71tjN4357mWc1fIt2HS5wH1iVpNWe2+G6z+knp5aMdBcWGuJwNJHSEux7Ve9c%20wznbcue9SelHRtpO6bYryW3uWAn4Z/ja4d5XHt17PQ6Oz42Vx/dbSWyvZYnilHHArL44e5r2TeZi%20F5pqclOMtLeE2zv7C3ti17CZifE6lVydnVva4uy7ZUP3m2xDYz7aAKdenZlJsw01zC17nlwFTXSO%20C7NdeHRN5rOatxXgmfpiGHFyWMd/sy+GZhmdHG0cVFcW22U62vJ2kFpyTDLa5bHb3VruVsLe8hbL%20hTxjEe1aS1zbRrXUPTFpC10tidOnF0bjX6Ft19nuzurVmvo4cxwXTGViVDM4OD2mjhkQrxSxevG2%2024RgTANuG4NlHHvS6xE2w718nVpLbSdYtfkf0dpdwNPilhtrhvrtl6SVVhAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEHnf5jWA9Y2J4/o6IYcvPmWmvhnt5cyc97IgRQ8H1FT9KtlR9+Ie5zsS%20W0oynNFtYqgc2Muc4HW4eEVxopTPZfDtNGA1J+sccTzREXHB2Yd4qez6FFhlbgvYRIWvr+SKYVqn%20gLjS6NzBWrsvYpt9kflDpEIg7QfMYfAO0cystpa012noy3p7tL73ql24z0At217KkYJr148JvZMO%20m7tLA63fHIwPa+tTTCp4+1XunHN5ZZ5/DlPUe6t26cNjoSK64gMKLl3vxbazMWdg6wdFc/Eve5r6%200ia41aOwhRp2c8rfHh0L9efOt2GQNdMzxUbQAjmtp2yZ9VPhE+HrWzeyC4Li94FHMZhjz7k/dmEf%20t54fL3rmAOJMQMbx4WOx+6q3txymaJNvu1res84OawkcxU9itd+PwTS8TLlfqFdznqSIM8Xw48VM%20cK1rVc/Zfl4bfX2ny+Xovb1KZbiG6YdLJ4h5jmjAUoMVz9el14zw+1+p9jOnrxPWoe72tvDH8XbX%20DdTS0yNJ1udhkaLbs0sxnFrztf5Dt/c8f4xjNvfcXr/JnloJDrYH+7VuVAfdoo6+r4yTw3+5/Idk%20xbPM5/8Aa5NuFzEJI2u0iM0je3HU7tA5Kt1+Vx7OrT+Q7P284njx+E+Oyv7IQbk/y5W3JaHOFC7k%207DNN+r/GzLj+t/Mdm/bMa4y23pSP4jcNVw0zQiuABbprlqBzXFL8L6fr7/8Ap6v8j239vHr7Mz1f%200c21t37pYtBY1gc+EYgA5rq13y+MxJb6uO7n1jcOEkFg3yy0gOkcONcRVdGvX4YXayMHdy3Fx5on%20cZnlrTUOoM8qcwra4KjSGugNeS3SC3R4W6uII4JJx4RtMequzndFMyRgAp4W0wp20STnyp6ZrYwG%20vjBB4fdV5fRSrlsKY54q8vKvmL/mCN2Dq8nBXlVquK5hJHnvIgafEFbKuF0GBzPOgfWGTwtB94Du%20TakmTzC5poaVI1VGBA7FU+OEeSN76l+VfF3cFOExHkhIANMq17uChMR6GhrQv+qaZAqNqYW3tZTx%20nlWnNVhZ7qmOLS6mVKhxxSDffQiUO9UtjFamlySe+0mTJHrZFhAQEBBj+of6A3P+ST/vbkH55NeK%20VzB+/VaItZTbOnrieM3V68WdmPrv953Y0LTXTHlS9nsnndLSxgMG2M8mPJ9w790d+JRtvJ4NZb5Y%20abdJHNLYaipxccysLz5b6yRDEkgdqDiHjEO4qMLs1t95cXUDhK7U5hp3hVwivUvQXWLHdP7fHGT5%20TIGsbyq0UI9i166p3acLG/8AVEr5dENZpnnRGwczx7gr7VTTTDE3EJgZ9oddzJjPKcfYOxQtdnMu%20vdohvXumjOiUcln2aSujq7dtXL72y3O1cSCXtHJY/B0z7OzHm+uRgXEFPhC/a3WzczOzcU+EZ37G%209fIYJLiQNFSOJU4Vmb5bJt+1ua1opRqpdUxmorAAYp8UXZUYgw0GFFOFbUi2L2GrTmq5ZWKrxznM%208Siqxpt9CI7lwHOq7+u5jHecrbSQtIyq6ySmf0q2VbHo/wCUaQvb1UD9X4D+crLt9GnV6vQ6xbCA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgIPOXzHzlnWtkwZnbIj3/wAYnwV9bwptHM4w5zca%206MsOPZVXqilpe0tpxxAQxld1l3gbTWPr0xJ/ApqVUk72uaYyC+njIGZSzJV9pfKK106SPo4hMCxG%20GxykyNyNHE44nKici/NcNc0iHBuRLufL2qLaIEspDCT7vKuZCrEycfluXSUg23YJLl7BS5cS0nPA%20qLv8U4q7uvVT/haMaDpb4G5Zjis9u1M15cw3XcdUr7id1XyE6QVz7238unXEjX3Xtw4kg6RUkf8A%20KomuPybVIg3ndfcbK4ClAf2I4J8vVHxZO06svoIyYsmjxNOY7Qny9y658KbnrG/lFJQdFe7BRSOs%20einRd11Y8393dyMsbbJoJGorXr4V7MO4Rel3RvmumksxPI/3i+hw5ZLS8+WWceHJ/VnoC82uTz9i%20s5J7SlTG0+FrONQubs6+ZP8Azzivpf4z7usmNrI49N5MVy4ywvik1Na9rsKkj3jXkuXt+WOfXn/T%200/u93TTqvM8NisOl7Lcdvbdy7i2OQEtIYdJDTxp2Lh7fu76XEnj/AG/v/wAOX7E02lk9f6x/dF3X%20abbZIyfiGSxSDSCPE7HjUcVPX9je2Wea2+nrpZjDHx38Ufh8xxjaAYwXV7yBzXXe639b/t/79Gs6%20unXfM5rq3p7DINtNxKSXz4xlwNSBkCsL1WzOPfj/AJeb/Jfa1t4ufR0Gx03OqzlhrHKzTKMNOI/A%20t9M4lzj29/6rwdrLr7fn1edfVTom46b32Ytjc2wuT5jZT4mZ1yHFd2tx/XLntl92jyGMlp1DTXUS%20wEOAdljz5q8meP8A0r8vVZn1a3BtSCSCG4AkcKc+1W9CSXEW4S+hcWaXtAJDuGNFGeOfCnq2WxeD%20bsZWo4kqzOpJcWN5Y1pxVorVElwxwboODsPapOFRgqx3MigqcMeYVpVbEi2iDZGvNQWUaQMsVKJM%20phDWvc8DSAMQTWpSpmX0HU41qAaUFcCeSiplQp2Oc4tFRiaj8aZWQ5BpwBx58FFQpDMKkYkUJ5qB%20Q6GRtakNaRhQUJHAVTBhvfoOA31W2MU8ZF1rHBv8TmSpeukBAQEBBj+ov9n9z/kk/wC9uQfn9se4%20WlmHultmzz/9i5xwb20WulZby1XfbzPcu1TP8wj3G5Nb3BTtvanXWRjnzOeauOeYVfi0imor2BQn%20Kky40GFcFWrSp+2XDYnaScXZqMIrqXp91a+0a/aXuHlyEvgc7g7iFXbhMro2y27Hzm5J1PcKA/k8%206K2m2Vd6yd9b2rYTqNXFdPGGHOWg79tT5nO8pla8ljtq6Nd2gbnst3HI7wEhZWVrNmCu+no5h4o9%20LzxCnCbsx56Ouq4PwKYRlnNm6YMXhLau/KU4T8qz7NpEYFc1XCMvk0AaKBVwt8kF7anBVqpE4Agc%20sys1bUh+h7cSirWt6tWh3mAVXT07eiu/hicBhTNdbmyqjjLnUbmpwrXpT5SY42M6pDXVf/ENf+c0%20WPbWvU9CLJqICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg82fMrJo65sTWn+i4vb/GJ1fSq%20bRza1nLrc6gWAirWHGp5GiuqoMkYe1oPiP30yYfY3zGY8QcO/vU5LjC/HFI4h1TRuIpnTsTKcK2X%20LmsLgKNB8Q4exQKHXUbI3Od4i7FzfvUU5wTNR2XsZJBJcHDLt4V7lW1M1Qru+iaSHNxcNI5cqquT%20FZXbuoLmHbRBcnzLeKrmUyFeKpvLVpEdnUWzXL3ue92g4OBqWg91OK59umrTZDlHTV3daPNLnOrS%20vug91EnXV5cLdxtPT8DALi4Ecv1SPdIU4RyosbTbBpD5Y3RHAF3FvBRjCc3HLLS7Jtr2BsQbrcNO%20qoIHenhGWNueir2ZrmVDmA+E1GIT9E67O1fLncXG02d1s95KSNXhBNceStrvr49VvLvjC2gDTUnE%20k5kK7nv5JI43NDZBqBwoca9imUm19Gm9T+lnSG/NLp7RscpxbJEA13tKpdNb5dfV9rfX1cv3r5ap%20vMcdn3R8UpB8LiSC08MFlv8AU0rq6/5DFuf7MTZfLVv3xTW3l2+SAEEFhpjxzUafWk8tb/JXPDfN%20j+Xrp+xeJrkG5kGLBJ4tPNb/ALeuMOff+R2uG7Q9E20MYZGSxjG0AHZkFl+xJ/14c+32bt5uVB2n%204dx0igo3AjiOJSdOM55R85jHr7sL1Ps23dQ7fNtl6xj/ADQ4MkpRzCwVzPNY7b4ttjXS34x5M37Z%20Z9p3u8sHinkONCeMYPhAW2m0Z9k9mLdKQ5r2mj2eNtcw44Gq08ceisuPy+OndM57ngOblp+sRyqm%20b/ckmWV2uUguaHDSw49h5BTLPLO62J5e01B97gVaXlWrLCzzatxcM28CmDKT8XA6RsLARNSpB/Ap%20yi8+EgSuDSCcM/8AlV5UVUwl1KD3vvqSVIjp7oo6lNRpiAM9Pco2Fl7S1vmMrQkguPJVT5qDLEMK%20445IPml1cD3fhTBlRIZDg7xsFNLe1TIN49CS5vqxsgc01ebujuwWcxSwy9dKEiAgICDH9R/7Pbp/%20JJ/3pyD85GzNEdQCXVI+6tKrF7VpbUippiFArYWluWKuKgHGMg4VVbEyo4NHgVVLF4ua3McKGh5o%20Mtt26OjlYdVJGmrXJhErsnR3WUdzaiJx03DRRw/CsNsyrYy2Zl0+48IJocyttOxTbVkItvBi7+K2%20lZtb3/aoGscTQkZ05qtjTWtKuoGNkc2mAOCzrWLTYhXHJMpS4p2R0aGhVyKZrppqoECaZpBqe5E4%20QHvxwy4KtMLbX0dmFTCtitr3cx2qqtiDuTNbD2q2lxVfLXmscZfL41Xoa7SxhvOV6R0duwg/unYq%20bdiNY9BfJ7M6R3V5PD9HU/zpZZa6x6PRYQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB5u+%20ZG3jl67sC8VDdsioDlX4idaaKbuaWwaPC5+lgxw4HsUq/qs+UTO7SdEbvrcVJUmKzaIy/XWuDG8a%208k4H1sp8l9TSpxPA04KMp9UeUx6G40H1h+NRn2WqP5oxA8Z4d3amf7Jz6LUlAzwDS4nEnlxom0Ti%20rUkDnBp0gjGlearEF1DM220Y1dgQEuPU9GKigu26oms0tJBc/iAFSD6be1hnbPI/wDN55lRi+F5c%20shvFlYb1teqzOu5t2gPaMyAq1eVpQguH3DLUxvbK/wB2M+6Cs9r7r+We2/Zt4Y8BsjzTF2OA7FW3%20lX4tgttyk29n2873yR5Qk1BCzmV5pzJGR6T6z3va94j3F7iy2YayMJphXgpzjmL2YmPWx6r6M6tt%20d/sY7i2la9r2VLx99b6b5Y76f3jaQ7AkHPBpOSu58PpdQ1NaDDs70MKPCK8+Y4V5IsrHvZ94KK0L%20iMCRWuKGFL3VrXhk3v4omRFlEkgcx4JaMa4Y0zVl+GvbtA2oA8Rk9zk0NxNfYuDt1uu+fR0dV/r3%20ebvW7aHW+9x7mwjy5PAx9MCRnX6U6dpby17dMSX8OYTO8b9LTVwAoM614rrxxMuXWxadqaSwmlDU%20jgT2qJc8p58JNjMA4MIqScAcipiljPGIsedXv5d3YrTlWvjWhgJGWY7FOfVGFyPy5pfNABdSgcUT%205SWYirgCeSvFcKHCQOrqNOBU5RipLH1YRqLTm08CQotSuvjcI2ih0yAuLfrEjiVBnhEOPZyQzlak%20IBBFRXCpQWpSxoGPee9TPJW8ehR/+7GyMOIYLktdxxs5ktqI9cKFhAQEBBjuo/8AZ7dP5JP+9OQf%20nHG5oY0HiVdVUCA+oJJdxQSWv0VH1xiVbIqbJ5ja1y4IR8ljaW6siFXCco4kDg4PBBbkoTKqheSK%20gEGvHBQM7su8y207HtdpkYcO0ck21lhK7Z0pvUV9axy5F2feuecVe8xt3xFISQ4ALfXZnY1nfZnS%20lzQRTnxV8pkafcxnEVrjhhmq2NIhSF7Tjgq4WyoMwZnmoSjXF1THiUwMdNcOJUJWHzHgVFgpE7qK%20tiq6yYk54HgqYVqqajmlQiMHdPMLzoHvceK3034Z7asPd3bGE1Op3JWRh6L+S2R8jusi7/8AraD/%20ACtEx6bUpEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQecPmMFevrIUrXaoqD/GJ1fWq7OY%20sMbmuNch4e0q+VBrPCXasaatJzHYmTCx5z2uaGEtkDqYpirYSXaZNTiaScORUWInCy+2Lom6zpNc%20zlRVwnlSbYMbqBpq93kaJceqZLVD2xyMqW0OSipkVkaYgWjA4DvCZAzCSEQmh41PApSLNvGyV7oW%20kN0iriVEhaxt5YeaKYuGOl5zw5psTKzskztv3Jsjvdwa+PgRks9+V9eKzN9bQM3wTxBhBZrDhk2t%20ahY3jlvhGut6uH6rbb6UcKvlP1hyWbSdeJcsTdXNlYaJbyTzbtrfCznjmr4R5n/LDSXe47xP5bKt%20gbiYmYVCi34razbHH93cvQjed12e4Zt0pkday+JpwwGVFnp2Y2V7NPbw9M2O4MnhZIH6tQyGVF2T%20mOXbVe1igoQC0HNSnADUGhw486cUQugONGmpDfw5fQoVr44nE50/q/51KYsy3AAGlw1NIwPI8FM1%20ReEeWXNrSTpJJHOvDuCWrSflhdzIfbu1D7N3vNbnXhRcPfjOZ/2b9XFjjvq3t/xmwSFwD3Q0DQ36%20oH1sVxdG0m3xsx6u7t1snynj3v5efs21NXta4glvHtx4r17zfbh52JHxvlhg4uYcQcyO1LzSVVG5%20rHNc1xqGioGZNfvpP+UXlmo7wyEPkd4jh2d6tJ7M6pfK4kMqT4qODuXs4K1vCMK7cOc5rQ4tZ9Rv%20NRiHLIRHwnVzopycPuokGrcCDipyiPjRIKaXVbhnwTkylzyyMe1rQWUbg3lXM+1CLTiXmoaBhw7O%20KGfVakB0n8KZQgvc1kjYyS5zq0b2JhLonoZpHqjsTWilPiq/5HMhI9ZokQEBAQY7qP8A2e3T+ST/%20AL05B+ccTKtqVthRcDRwz5KuDL4A4EmtKqErsJ0jHJWgqe7UBTBRRW6MaRjQDGinBkuHvkc0uoKA%20DAUyUWGVDaMxNa8EkHYOld5sj0rYeQ4ebbuLZwMwSeK5O3iurq1zG7W96JLcY5jBTrsy2nLHXxBB%20c448lp8kMBctBdQc81M2WQJ2A9+YVkIM0Z9pCYWyhSMdQV4qPROUR8ZJKYWysOhOXBVUyo8tzcTk%20qpfdLhTDFVsVq4HHTRUQxW7RkwPLMHAVqr6K1qRrUk58Vsq9N/JTn1n/AOm/ztB6eRIgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICDzl8xsevriyxpTbIqnn/GJ8FbWKbVyx8njwjaQ33qZFTVY%20ti6MxLmNqXcRkrTwmR8DGl+lxo5pqDxIU44TnnKTDHWYFpo85OT0JU2S3abcRvIDgfCeBKrTPqiz%20xOfQadEcYxAzwz+lUqZcf3Q2sJJDRhifYoT4Wy46iDxyCmCqSjC0UqTnRMCK4yMmLhXSMABma81O%20OSqrkh8VGnTQcM1FhPZh5HVFXGnAOVKsvWcxnpAC7wjQJh9Z3JRtq1+V/RC3S+ubNwso4Hh7DSV5%20A1exc+2sa62TjPCnb9iuNxuDLcREvp4I3ce9Vl9JwbcflsLLWw2VmLGuuKVigbmXciot/unXbnNX%20+hfUS82nrCG53O38uzl+zAphUnip+M8I+XPn+71Xs25eZbxSNbotpm1a45VOIa3sWmvZJ4Zb4sxW%20ctpmOkpWnAk8O1dEuWWMJwIDWtaA2tS1pypxI7VPnlHjiLzTXM5Uq5VWo5xIrnU/TRCRZo4BzeRo%20Xnjq4DuU1WX0RJowKgAgg6QOdEqYxt812lzQSJOfKnvfcXL26/nj/ZtpcX8Oedc2zrjZrqGOj3Oa%20TGB7waMacl53XLN7nMejmXX+sZ/Dy9cViuJWioex5FTl/wA69STM/DzrxVjzS0adVA/CnNT5RINJ%20a4OGBGRU/hDLWUcZDWNpppgTn7FfPOWd58pQjeSBp0gip/Jr2qbQbbv1scAKMwFc6KBfje8ADEVr%20iUQlAP08CHYKZESKm3DmVYGhzTm3t5hW9OBUZTJ4q1NPvIK42tceJNCcEPFyoc6rQzT3nie9BZLG%20irSaNGRQy3j0MFPVTZP8a/8ABzKbMJetFAICAgIMd1J/s7un8kn/AHpyD84YHO0V/qzWyi+HAYkY%20oGDsAqpVNNBRSLjQHBWwrauVAFEMvmJPOiYMvsgBbgKOSwlZnouPeJt7gsNub5j7shj4j7pHM9yw%207evMdHV2fGu03FpdbSWWlyKloADhkub42J+UtWZntkZUnuU5VYy4hx7DyWkEKWGrnVFRTwq8EOW2%20yP0q4hXEQb7orTNMCC9vi7eSLKdHEhUqqzK0cBkq4WyjucWuyVbFa+CpKohHu2ktIIUxDTLxnlTv%20Z24LfVFel/ko/wDeX/pv87QenkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEHKPVj0o6j6%20v6itty2y5s4YIbRls9ty+Vr9bZZHkgMjkFKSDirTbhWzlpH/AA5dduwdebXpPvUluK/vCt80fFU/%205cut9BDL7bA7h9rPT94T5RPxI/lw60Y0D47bSRx82f8AgFHyicZG/Lr120aBfbWIq1A824r+8Kfl%20DHC5J8uvWuHl3+3V46pZ8/8AuFF2I+t+XjrcVab7bXMI01Ms9QDnT7BVtyRZk+XHrdx8N7tjW5Ae%20bcfwCgxhYf8ALV10SD8dtYp/8W4/gFPBhWPlt64d797tnsluP4BMpUD5auvASBf7XpPDzbj+ATKM%20Dvlp640nTfbXU5VluP4BQmMbJ8rXqNI91dx2hsbuLZrnUP8ANqKLFss/tvy3dS7ZYCK2uNtluczL%20LJOBqPdCq7a5nC83nljXfLF1tLdG4ub3a5JHe8fNuMR/3Cpeu2Lzs18XOGRPy89cwW5Fld7U2bRp%20aXy3AbXnUQEqs6rhW9kYGx+Vz1KE0tzuG6bTLcOPg0zXJa0e22Cn9n2J2Nt6I+XPcNt3pt71DNZX%20VvF4o4oHyvJeOJ1xR/fU69dlRtvLHVpOlp/Pe+GVkcRGiOMVo1tOGCttrc5itsxwlWuzXkRaXSsq%203Olce3JXkUSP0fc6C3W01qcz9GStC+F0WTw000h9OZoSMuCg8ePKoWj6uqRRwALccMMad6I8+X34%20WSgoQMh3AcFGE/hZn26V7iWubw0k1rTlgEwmIsuyzyE/ubQeALvxLPfr+Uwt8mu7x0Dud5DLHBLb%20s8wOadTnirSKCtGFcl+rvdpbjh16/Z1+OLnLiW4fKr6gXF5LLDf7QyFzj5bTNc1De3+LldWvVhzb%20dmUZ3yl+oZIP6R2g0FcZrnP/ACZWmiLtAfKb6iVx3HZ6f3a6/wDLKP2+UfJMtvlZ9QYi0fpLag1v%201hNcVPf/ABdTNabbTPCYfll68P8A/IbWMKfutx9P97q0ir6fln69FNN/tXbWW4/8unxD/hl668wP%20+P2vAUp5tx/AJii475bOvSABf7W0DDCW4/8ALpgUQfLP15G7U6/2sk5nzrjL/J1bgq9/w2dbAYX2%202A/3W4/gEVw+t+W7rkZ322f97cfwCEh/w3dcFpHx22Dl9rcfwCCzJ8s/Xbm0G47YDz824/gEOWxe%20mXoZ1j0t1pt+97le2E9naedrbBJM6U+bBJE2gfCxvvPH1kS7ogICAgIMd1GadPbof8En/enJB+c0%20EOput50E+61bMsrpjaxhqa1yQ8rQqBU5lVWVNkBFDQKR9EgbmVYXWynIitURVwOpkFMQrGJqVKLX%20XvQLbdvivr/qC8eP4nH5cEf7J2BKpviJ1lrZNx39u7bzPDE5p0NqGu5BcvZtl0/t4mUGVkzDR7MO%20YWSFJgLhWivqVAuY6PxwCuRAkaQTjU8leUQroEHTzUiG+NoOWJVhZeKd44JhCHM4kjnxVKI0jgDm%20q1D4JAcsFlRRLQg1xTA1jfbciZr6YHBaa1Feifkp/wDeX/pv87V8D06gICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgIMf1H/s9un8kn/enIPzibPr7KVotc5ZYXTqe1tBhxKkVBlPeyyQUuYNNQMSiz7HG2lXnHkrR%20CsadQPBEKtRrzQfTJpzKZK6V6ab3ZQ9LblaE6b0y+Z3x0p99c3dXR9fyxNj1H8D1PFNI77CR2iQn%20keK59a6+2ZjqRlZK1r2nAiradqs4PFWXvDcK1SJyxl6RieeatlaMW9xa6hxrmexTKnK08ayXcApy%20nlCmFCKZk0KvKhFmJ1UV8oY2Z515UA++oQhyuNVWwUajXmq4MrjXDLNUwhjt2t/Nt3UHiGIUyId2%20+Stpaesgc/8ARv8AO1rUvTigEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEGO6k/2d3T+Rz/vTkH5uQAU1OPNb%20KJzXDyag4jIIzUucNJJOKlMUMd46VULLz3NaRQ1VqhbOILq0VUwjea0GXEpCjqvNK49itUZZDaNx%20n22fz4KPJFHxuyIKz31zFtN8V0Lp302b1Hsbupb2f4Wy1kRW4995bjUHkueaYdF77Wa2Lc2uidah%201TbHQK50GSb645YW8shM95xBHcsyIc8lW0OaldAk0k86Kyy04nOtAMwqrZRJmuLsKY5K8qqHMzTj%20XEBaIY+55D3iEVQHsOdVJlQIzXUTQDgoFUbsFWoj69ge0g8qKMId0+UC2ME/WOFA79HU9nxS0ymP%20R6hIgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgouIIbiCS3maHwzNdHIw5FrhQj2goNA/4ffRvL9VrX+2m/PU%20/KowqHoD6OgUHS9rT+ul/PT5U+MD6Bejx/8AbFr/AG0v56fKmI+D5f8A0cBqOl7Wv9dL+enypiKj%206Bejxz6Ytf7aX89T8qYj4fQL0eIoemLWn9dL+eo+VMA9APR0Cg6Xtaf10v56fKmH0egXo8MumLX+%202l/PU/Knxj6PQT0gGXTFrj+yl/PUfKnxjO2/p70ZbbZFtcG1RR7fCCIrcF+kA/2VVF5JMIMHpF6b%2028rpYdigZI/3nB0mP/SS8mIk/wC7PoT/AFPD9L/zlX4xOFJ9L+gTidmhPtf+cp+MFP8Aus9P/wDU%20sH0yfnJiCk+lPp4c9kg+mT85MROXz/dN6dVr+g4K98n5yYMqHekHps4ku2GA17ZPzlKFB9GvTA59%20P25p2yfnoKD6Keljs+nbY+2X89B8Pon6VkUPTtt9Mv56APRL0qGXTlt9Mv56YH3/AHKeln/+dt/p%20l/PUYRhm+muielemDcnYdujsDeaPifLLjr8rVorqLvd1u+lSlm0BAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEFMxlETzC1r5g0mNj3FjS6mAc4B5aC%20eOk9yDGbB1FZbyy6ZE10F9t8vw25WEtBNbzaQ8NdQkEOY4OY5pLXNNQgyqAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgICAg07afUSS/9Sdy6Il2eeyft1g3cBfTyxETMfKIm+XHEZPCanFzwcMWhBtl3Jcx20j7WEXE%207RVkLn+WHcxqo6hplh9GaCFsHUG3b7YG8si4eXI+3ubeUaJoLiI6ZYZWY6XsOfDiCQQUGSQEBAQE%20BAQEBAQEBAQEBAQEBBqXqFe9V20G2DZbmDbNukuf/qHfJnW7TY2LY3OdLGLk+UXOeA2rmupX3UGs%20+mfXO77j6gdSdLz7s7f9osLW1vtq3ee3Zb3Dmz1bIxxhitoZmah4JI4wKcTwCzvW4zbJ8yPTsUAc%20Lbq7ZrizvWAUY6XbfMuYpXc3NYXM7ig6ygICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOL7nadRXnzEbva7Du%20EW1XUvS9sJNxlh+JdEz4x37lC4sY55NMXmg5FBl/TLq3reLrff8A0+60uod13HaYItw27e4YW25u%20rSZ2n7WJn2bHNcQPCOedKkLGzbjPtHzI7/sMYIsOotktt5czJouraT4QvA/Zxto4jMtCDrCAgICA%20gICAgICAgICAgICAgIOaervTvWN/vnR28bFtrN/27Yr2a43Xp588VuJzJG1lvODOWRF1s7U9uo+8%20Qgj9O7D6hQesW59S3+0W0O1bxtlpbunZdteLc273ExFukSSyEHMMawflGmIfb7aJeoPmG23cYwTY%20dFbTJ584rpF/uepjYM6F3wx8x3IFtcwg6kgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOabtsXVuz+r0vWu3%207O7fNpvtnj2qe3tLi3hu4ZIpzN5gZdvt4ntNQP3UFBlOkekd0HWW9dc76xttue6ww2FjtrH+b8LY%2025Lg2SQeF0ssh1vDPC3IF2JIYTp3Z5d49fOpOrQHHbtk2yDp62l+pJcucLq4DMcfJ1BjuFXHiEHU%20kBAQEBAQEBAQEBAQEBAQEBAQEFMjHPjexrzG5wIEjaamkjMag5tR2hBF2rabDa7Z0FnHoEkjpp5H%20EukllkNXySPPic53M92QQTEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQW7mF08D4myvgLxTzYqB7f60uDh%209xBZ2za7Da7KOxsIWwWsVdLG1NS4lznOcSXOc5xLnOcSScTiglICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAg//2Q==" height="323" width="806" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 5.&nbsp; </span><span class="textfig">In mold temperature measurements; a) 
          Temperature measurement during mold drying and preheating and b) Cooling
          temperature measurement of piece inside mold.</span></div>
        <p>The procedure for cooling temperature measuring of the piece inside the mold is shown in <span class="tooltip"><a href="#f5">Figure 5b</a></span>,
          it consisted in thermal measurement in a punctual manner from the 
          center of the slot visible area to its outer edge (describing a spiral 
          trajectory from center to out), once the mold was completely filled with
          metal.</p>
      </article>
      <article class="section"><a id="id0x8a78600"><!-- named anchor --></a>
        <h4>Casting Material Properties</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>From
          consulting to expert staff of Agricultural Logistics Company “26 de 
          Julio”, it was possible to characterize the material, which is obtained 
          from casting technological process in a blast furnace carried out in the
          entity, as a laminar gray cast iron with a ferritic matrix. The 
          characterization procedure was developed through metallographic studies,
          in coordination with the metallography laboratory of University of 
          Granma. <span class="tooltip"><a href="#t1">Table 1</a></span> shows the material properties.</p>
        <div class="table" id="t1"><span class="labelfig">TABLE 1.&nbsp; </span><span class="textfig">Physical properties of LG1 laminar gray cast-iron with ferritic matrix (<span class="tooltip"><a href="#B15">Solidthinking, 2017</a><span class="tooltip-content">SOLIDTHINKING, I.: <i>Click2cast" 4.1</i>, Barcelona, España, 2017.</span></span>)</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Properties</th>
                    <th align="center">Value</th>
                    <th align="center">Measurement unit</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Liquidus phase line</td>
                    <td align="center">1,200</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="justify">Solidus phase line</td>
                    <td align="center">1 100</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="justify">Thermal conductivity (300 °C - 1 300 °C)</td>
                    <td align="center">31,5 - 29,43</td>
                    <td align="center">W/(m °K)</td>
                  </tr>
                  <tr>
                    <td align="justify">Density (300 °C - 1 300 °C)</td>
                    <td align="center">7,279 - 6,833</td>
                    <td align="center">kg/m3</td>
                  </tr>
                  <tr>
                    <td align="left">Specific heat (300 °C - 1 300 °C)</td>
                    <td align="center">585 - 775</td>
                    <td align="center">J/(kg K)</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0x8505d80"><!-- named anchor --></a>
        <h4>Mathematical Model for the Numerical Simulation of the Piece Casting Process</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>According to <span class="tooltip"><a href="#B8">Kwon (2021)</a><span class="tooltip-content">KWON, H.-K.: “Layout Design and Die Casting Using CAE Simulation for Household Appliances”, <i>Applied Sciences</i>, 11: 3-11, 2021, DOI: <a href="https://doi.org/10.3390/app112110128" target="xrefwindow">doi.org/10.3390/app112110128</a>, <i>Disponible en:</i> <a href="https://www.mdpi.com/2076-3417/11/21/10128" target="xrefwindow">https://www.mdpi.com/2076-3417/11/21/10128</a>.</span></span>,
          the casting metal fluid flow and heat transfer are described from the 
          balance of mass, momentum and energy. These equations allowed, as 
          proposed by <span class="tooltip"><a href="#B9">Mi <i>et al.</i> (2009)</a><span class="tooltip-content">MI,
          G.-F.; LIU, X.-Y.; WANG, K.-F.; FU, H.-Z.: “Application of numerical 
          simulation technique to casting process of valve block”, <i>Journal of Iron and Steel Research International</i>, 16(4): 12-17, 2009, ISSN: 1006-706X, DOI: <a href="https://doi.org/10.1016/S1006-706X%2809%2960053-4" target="xrefwindow">doi.org/10.1016/S1006-706X(09)60053-4</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534" target="xrefwindow">https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534</a>.</span></span>,
          characterizing the relationship of velocity, pressure, temperature and 
          fluid density in casting metal into a volume limit in a given space.</p>
        <p>The mass balance is described according to <span class="tooltip"><a href="#e1">Equation 1</a><span class="tooltip-content">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">u</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">x</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">v</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">y</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">z</mi>
              </mrow>
            </mfrac>
            <mo>=</mo>
            <mn>0</mn>
          </math>
          </span></span>.</p>
        <div id="e1" class="disp-formula">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">u</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">x</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">v</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">y</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">z</mi>
              </mrow>
            </mfrac>
            <mo>=</mo>
            <mn>0</mn>
          </math>
          <span class="labelfig"> &nbsp;(Equation 1)</span></div>
        <div style="clear:both"></div>
        <p>Where: t - time (s), x - distance (m), ρ - density (kg/m<sup>3</sup>), U - speed (m/s) and T - temperature (°C).</p>
        <p>The moment balance is described according to <span class="tooltip"><a href="#e2">Equation 2</a><span class="tooltip-content">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">μ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">U</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">ρ</mi>
            <msub>
              <mrow>
                <mi mathvariant="normal">g</mi>
              </mrow>
              <mrow>
                <mi mathvariant="normal">i</mi>
              </mrow>
            </msub>
          </math>
          </span></span>.</p>
        <div id="e2" class="disp-formula">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">μ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">U</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">ρ</mi>
            <msub>
              <mrow>
                <mi mathvariant="normal">g</mi>
              </mrow>
              <mrow>
                <mi mathvariant="normal">i</mi>
              </mrow>
            </msub>
          </math>
          <span class="labelfig"> &nbsp;(Equation 2)</span></div>
        <div style="clear:both"></div>
        <p>Where: μ - kinematic speed (m<sup>2</sup>/s) and g - acceleration due to gravity (m/s<sup>2</sup>).</p>
        <p>The energy balance is determined from <span class="tooltip"><a href="#e3">Equation 3</a><span class="tooltip-content">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">λ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <mi mathvariant="normal">T</mi>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">Q</mi>
          </math>
          </span></span>.</p>
        <div id="e3" class="disp-formula">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">λ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <mi mathvariant="normal">T</mi>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">Q</mi>
          </math>
          <span class="labelfig"> &nbsp;(Equation 3)</span></div>
        <div style="clear:both"></div>
        <p>Where:
          Cp - specific heat (J/K), T - temperature (°C), λ - thermal 
          conductivity (W/(m·°K) and Q - magnitude of the heat source (°C).</p>
      </article>
      <article class="section"><a id="id0xb6f0680"><!-- named anchor --></a>
        <h4>CAD Model Construction for Numerical Analysis of Metal Casting Process</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>In
          the realization of numerical simulation process, the piece was modeled 
          in a CAD software, based on the process technical specifications and 
          piece dimensional requirements <span class="tooltip"><a href="#f6">Figure 6a</a></span>).
          In the CAD environment, the feed channel was incorporated into the 
          piece with the help of Castlron FEED System computer tool, developed by <span class="tooltip"><a href="#B13">Reyes (2018)</a><span class="tooltip-content">REYES, M.K.: <i>Aplicación
          CAD para la obtención del sistema de alimentación de piezas de hierro 
          fundido en moldes de arena y vertido por gravedad</i>, Universidad de Holguín, Tesis de Maestría en Diseño y Manufactura Asistidos por Computadora, Holguín, Cuba, 79 p., 2018.</span></span>, and the filling indicators, which in turn act as feeders (<span class="tooltip"><a href="#f6">Figure 6b</a></span>)).</p>
        <div id="f6" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 233.695" viewBox="0 0 500 233.695" height="233.695px" width="500px" y="0px" x="0px"  version="1.1">
              <image transform="matrix(0.6793 0 0 0.6793 0 0)" 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QEBAQEBAQ%20EBAQEBAQEBBqvuXayy9j5WOBofIY94a7h5TU8fgkuJbjgOBldJjLOR9Hl7AXB43Cp8CvZ0npWU4z%200Ghv6EQI+rYNfD8qsnsyyLx0hitIWktZNO1pYDwoQeCxZw1H0DE0BgPUCv3Lytq0FMjy0aCrjoAg%200H3L94cF2RG23c399mJBujsGGlB1keK7PtTr1Gw9k94WPdmAtczYscyKdp9SJ+jmPBoWkHx4J265%20TE+gICAgICDxztorQn4aoOUe7XvTb9vMkw3b72XPcDhR79HR246u5F35VudR84Xjri+u5shkZjd3%200xq+4kFXEnXy1rtC3hw6b7We9V32zLDhe4ZH3eDe4Mtr9xLpIK8n8S5vipeuxNj6TtbyG7tm3NpI%20y4gkAdDLG4Oa8HmHBcsVfFaapAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQDQEEnwCmD5h98%20O++4cp3Fc9vyB9n29aFtdlf1n/meKaV5Lr1kTXMTNbRDYXto3RrI6ECvDguluJasvu4/3UDiJCyM%20HzBhOpCiflTkLts1uI445CS4F9WEUANVbF8Kp5baZwkjeYZ2+aMubt3HoeqZEk9V61u2yudqG3Fd%20vpA6GnNqarPt5dWbht6jj94Rd1nQXMzHxyRTOt7mEepHdRuo5pB6hVHefbT3ijyj4cL3DttskGfo%203bnARz008A13guPbphe0dWBqKrnGhUEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEEZ3PD%2063buSjpWttLpWnBhUls8K+Yu13F2JtD9QaG/aOa9nWud4rY4y0gjrpSleGqs2M4krJjJ8vgoydzZ%20bqjqjUgMJ4LH2bjXWO9NFGj4LzNji4NO0VPIKDkPu574W3bjZsNgnMvM1I0gzNIcy3rpr+N35V06%209dHNOyfbzI5m7HdHd00shnd6kdtKS6ad3LeTq1n5Su/TrnE/yM3tY7d7cyQW+QzdhG2OJzXxPhtG%20UG1gj6DhxXL7IsrfBWmunguSiAgICAa004oOJe+fu3k8NfDs/DNNtkrq3bPPkCaCON5I2s4ebTkV%20rp19TXA2Mo50jnukmcd080h3SSPPFznHUrtJifL0VjiXE0KqXgcwO3Me0PB0PT7eqeV1uXtr7sZj%20si6FpcudfdtSOG63od9vX62cfL+ULl266a+ocHncdmsdb5LHXLbmzuBVj2cieTulPFcrok1VEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBZur20tIJLi6mZBBEKySyEMYB/iOiDjveX9RmJtJJbLtq3%20ORuo9Dcv8kII/CXCjvvW+vXT5Sf8uE5jI5LN5Ce+ylwZHXLxI+BnlY01qBQaLpJjGsNkMbSdkbN1%20aFtBUV4a81V1c1AOpbSgNBpUdFRUa14kanxUM9FrZFRgLQ/mdwrx6KqtvsLaR4cBskZ8r2HbQ+FF%20GbceA3sHnjPrxHg0+Vw+3mhm8Mmzv45KhvleNSx4ofuPFGpdSLZA7Y19aMILHcHtP4g7kQicx1/2%200955bIx4fumUvtjRllkaE06Nl4/94rn26ezXXnh3KKZkkTJGkFkgBY4GoIOoIK5itAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBBjZRpdjLtoFS6CQAdasKQfLPb4eIZo3N9P0Z3xllKbS3lRe%20rrk8udzWxxU8vLctYzie7aiMveODbtBEUjpa1A0LCOCx9k/8tdXaZXti8zn7WE1eXcAKdeS82uk6%20uDe6/vtJ6knbfZkpkuHViusi0FzmuOmyGlCXfmC6dem/svhB+3/tayxe3MdxMNxlJHerBYv84bXX%20fMeD3Lr8OL7M3y2HvLvafDYue5xtq+/yERDHSMBMMGmhdyNPitdu1+XPo5zn9uP4fu7uXG5n/wAy%20Y/ISSZZz98weT6UrRxjcw8uWqx32ukj6g9uvdLC964+jD+0y8AH7rHucN26nFh+pp8FwsxpvIrQV%200PRQECorTmgs3lzHawuuJpGxQRDdK95DQB1qUwce7t/qHx1rcyY7te2OSuGkh9247YmO8A4DcPgV%20udLm1PDl+c7jve88xF/r8MBuZIhFHNAzYWFtTxqarfXiJfDVL+zvcXcCC7AdETSK5aPK4fm6H4rc%20wWyASSNeoKJODQO2jXXQhNA1pXm4cuYTZVnlPdi9+57sjJi5xz3XGLkNbvFF1GOFdTGDo13isduv%20s1y+p+zu8sH3ZiY8nh7kSMkoZoXfPGRoWlp1Gq43hGwMcHNqOCK9QEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEAkDigge8O88L2niJcplpwyIaQxDV8jqaNaBqVZCvl3vn3G7l70u3C9lda4nU2+MidRrm8j%20KRo+viunXqksauza2EMa0Mibw5gLonrwrt4rq7lMFpC66koD+mCG/a/gmJcbBadiZyZgfdSxWQeK%20htBI4eFQU+PJakG+3ePDW+reySuPzbKtaCOOi18NS3lVJ7f4gNO2eZvM+YnipeiawpuwZYqus75r%20nD5WSMJr8HEpelPkg73EZWwBbdWrixoq6aLz6/BtUsxphtcHtb6Z3VPm5U/uUXVMsEU9dx8wNGSt%20FCohBeSxSC3uiCXCkc/AO+PipiypZs5LSyQB7SNWkaELXX2TtPV0X2692bztqVtjmHyXuCkLdszy%20Xy2331Lmrn2+v2Xrj6Fx+Qs8haR3tpOye0maHRSMIIIIXJplICAgICAgICAgICAgICAgICAgICAg%20ICAgICAgICAgokG+N7RrUEfwU9R8v7ZYc9m4H1a6PIzCh6aaL19PGudqXZ5Wgk0AOhHD4FaTy2Pt%20BloO84Li4eI2WVr67pHENY1tSNSVz+y5G+rUfdH3ky/dd6O2ezhK2xlf6briIkS3J6NP0M/xLl0k%20L2iQ7D9t7LtuNt3fBlzmi3V5H6dvXXyV4O/NVd71zwlvu2zG2uU7kvX22Ne+KxYaXmV4fGOLnu/M%20NFn7e+cQkro2N7XwmPxDsVDbMdZygi4Y8B3q14l/Wq4Xtrb5991PZW7wbpc32zG65xZq+4tPrj5m%20nCo6aJ17Ylvq5bj725t7qLK4m4dZZK1qYpBUOa8fS8DUtJGoXTyr6W9p/eaw7pZFisw9tn3HE2hj%20PljuKDVzOX2VWO3XPA6hHtANCSKnj1WMEZ3B3BhsFjZsrk7httbQtdUk0LyPpaOJKuaj5Y9yvd7N%20943JgHq2PaddrImOo+Ug6Omp8zTyFF169TcazEWRMa2IBrAB6Tm6Ch5LcRkxXr4JrOfQelKQQBwD%20hRWeTG3XUFpPHJbzME0DuII0p1HitXRp2WxM+J1qbjHvd+nccXR1+l/VZTGNq1zQDyoC3+9ZxfIQ%20NodwAOvxWklONNKnqErUtiS7RzvcmA7ihu+1txunuAurU19J7OZk4Cv2rFkzkl19nWUsktnBLKA2%20WSNjpGjgHFoJH3rhqryoICAgICAgICAgICAgICAgICAgICAgII7P5qwwmIucrkHBltaMMjyeOnIe%20KsmkfIveveWT7yzX+qX9WWrHFuPseLYo6/MR+I8arr16YfL2QckjWsc952hvTU06CnErVY9W2ds9%20gXORghyOYJtcc/W3tW6SSDq/wPQhaxLecvo3SO2tbCMRWcEdtHwAiaG1H5qK4YpOvm0a776gLX+k%20U6bdDoanTThwQUuJad2ugq4ca15LIsuFBQgCmpbxAP2cfgtXyLQkcxoLCdRuLT8pB0oRzUGu5ntm%20zumvls6Wl2XbqtFI3+DmhSxWpysuYJ3W08ZiuGaOZXQt6grC8LckUUsb45RviJoCOIPgFVeWlxLF%20KbSY7nU3RvP1NHJZXlJxXLW7mbt7zxjALnP8KDktSljoXt5ne9u2ZmTQWbpsA8h1xZPePKDqXxNP%20y04kc1nv11J2fRWIy1nlsfFfWbt8Mo05EHmD8FxsaZigICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgIOc+8PuUOysSyLHtEubyRdHZxO1YwjV0jgCDw4K9ZtMcI7Pvry9ivJ7+Yz301y+SeUmpc51K%20/YvR1nsxfLcYahgNHHltBH3rbLUvdK4vf3tpZwTOZDLbh00bDT1NT5HeHNTtWutbp7Y4jtzH9tw5%20vHSA3V1HS+vJKboXV1ib0GlaLMmzx4TtNbfhMFfd0v3tLrXt+tJJTVsly3mG14N+IWe/254a69XT%20MdZWthaQ2Vnbi3tYW0jibQNaK8P5rhWmUkFMrGvjc1zd7XAgsPMdEHCPdr2OeXTdx9pxBlyBvubD%206S0CriwD+K11uceiVw2N7zcMoZLbIWT/AFGvb5HxSNNQW18V0Xy7X2P/AFE29rhprHvCrspbMLrK%204aCRdFoq1vOjupKx2nMMjmXeveue74yrL7NH0LWHWxxzSfTjB+pwqfO7mtyTFjXnTymV8UMAl9On%20qVpwfoqxv5Y8clzYytZJETbSOdsaSDsoK1FOSVGcZGy2/qxP3tfRzXDq011V/Ct4s5/3Flaz8PVj%20Dj8Vvr7VM4XHNa+N0bwHxP0dG7UFJJVatmMFLjw+7sh6mPP+bFxdCOrfBZZqOY5rmhzfMDz/AL0a%20rMwuFyebvv2eObt9NwN1eP1jib18T8FJNSzY6t2x25jbG/xGEsmUE9yyS/nP+ZM0EhxJ6KfZxFj6%20DYxrGNY3RrQAB4Bedp6qCAgICAgICAgICAgICAgICAgICBUDigVCDxw3NIB49FKPnX+ojvOS/wAx%20B2paybbOypPflvF0o+WM+G13BdenQuOSc6g+U6A9B0XXWI2jsLtuPJXQyl5FWwtzS1idwkk/FT8p%20CsT0x024o8gO5AD4dB8FqTGr2Rk/F1TWnGisY25iyaAB3HoeankKVBaePzGvU+KW0WyTryNNeo+J%20VFognhRppSg083MhQWTUsB46eYdB4IerHk4nWviealVC57GNvoNzKC7jFbeXr4O8Fnt11dxqUT91%20SRskDqStPEEcq9Cph+Fq/D3W4cBSaM7mPHIjkfBSxZ511/s/tjt+yxltfWzP3V3MwOkvJfMd3MRn%20kAV06z1Ym7drZHyBrXSPOjRuc7wHFdLtn5Xw372xhkj7Vj3gj1JppGV5tc+oK8Xfy3G2LKiAgICA%20gICAgICAgICAgICAgICAgICAgICAgIBrTTig+V/fmaaT3NkbKT+laQhrSfKNXageK6fUl5a/2M6N%20sl5ENHl5lc0dHFdZNc/LfbZwGwEgkGpqD8p0C6Xr6nq0f3Efv7nbGx+8w2zRJHyYd39qxWurdP6f%20+3mZyTLQX7jJiLa59X9qDRkk1AKvHSi49uzWPo1jWMY1jAGsaKNA4ABcd1VS0CAg8LjuApoeaDin%20vx7Z4M4ufuqzZ+2v4B+rHFQCZx+UnxV632Svnyxj3x+uXGWdw/Vkdpt/KK04LtKnhe/cQA0dII+G%207/hQYtneWu64e6Sj5HHQg1LWmoKYKZL+0floXtf+lGzV1DSrhTaEyor2iGR81q5pY4kSwN4H8za8%201FxtvZt1Hc4d0UJ3ehKW7ejQFv8AImtNdtaclrRU0uDgWipPI8Es4TUI7tC0vc1awwXDrOG+lDbm%20IcK0/wCX0OnNZMdHx9hj8dYx2OOiEFrHwZzcR9TvFbkRsXtxam77wuLrbubj7d0IJGge8hwXD7fL%20UrrYrTXjzXJoQEBAQEBAQEBAQEBAQEBAQEBAQEFi4urWKKR88jY4owTI95oABrxKhlcQz/8AUjHb%209ythwdiLzA279t9dHR8hrQ+lUin2hb+PH5LK6tiO8u38v247OY+5a+zjjL5KGhYQPlcOSzYV8fX2%20TuMrkb7K3Jc+a8mdI5zjU+Ulop9gXokk8Jn8LLIpLmSO2ir6l08Rh45A/UrJqXy7JiLWOztILSGm%202Fga0EcyPMfvW2dmpG4do3cSDtI05lWc+DNRs/zcAD4IkWSDoATXx5gp+zA7toroAeB/gp4PK2dN%2032bqaAu50TNwWpAPNzAOtOY5N+xJyLLgTQ6naOWlD4+KbwixIXGhI05f7lK0wJztLiOXAnVQajmY%20BBkmzCmy6FJWDgH8v4KVZyxjQSEhu6mhp/NRfSa3f2yz976v/lyQb7a3a+SGupZuO4gnhzW+maxZ%20zcnl0Q2dzfXNtjLfWW9Jb1pEDSR3htqn2d5J58HXtNz+XY8fZx2VjBaR/LBG2MHrtFKryOrIQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQeBzS4tr5hqQg+UPfn02e6lxJub6rrSJr4DXzNBdtIXT%206+UaXb3F1Z3bLyzl2TtAqW8HN/C5dNZTz/cLPiPZDb28c5FP3A3cFqVca7JLcyXbt2+6yd5JUtGr%20pHlTdSZHe/6eMNd4i4y9rcvJmfSS5YPkZIaDaPsXH7Ovq1w7Y1rWtAaKAcFhXqAg8c7a0mlaclLR%20H5nuLC4XHvyGVu47S0Z80khp9lOKuJrgfuZ77Y3uLGS4bAWjponPD25CX/LBYdC2hr8NFvr19jXI%20bi3N3MZrqQySOA3tZow04n4rpLiZPKltpaCjQwBtagGv2KrzV7bodrQ7adSOCcMm1rqgNBqKAU1F%20OKlX/Sz+ztnU2xtLvma5tatPNXRMdoNZb5K4tmVDbmMPG7hurrT7k62DahTTT4rpo9AqPCmtOik/%20JyrsARnsZpp6oJd+Wh4eKUblVm+jiG7iQCeS6SVmct59orKZmFuslK3b/qU3qD4R1j/kvF9nba3G%20+LKiAgICAgICAgICAgICAgICAgICDBzObxuGsJ8hk5221lA3c+V50+AHElIPl/3L92sp3rcOsrIm%20z7bjedjRUSXFObuW1duvT1TM3y0SSWGKMbnBkY+Xp8COK3kZk/Kuz7ly2Lgu48PI+O1yDfRvWE0h%20e00NdvHdosWNaMDWt2N4gaAcddVovlJ9pQNl7ktA8EiKN0lD8u4O0V6+U2WOrWlXPJFR/h0/tW6x%20GXMTRvLQ+bof70qI6fR/80WLADSQeNCRU8RXorR45p28DVppt6+JUlFLjruoHEaV6HmVc9BZkboW%20fLU7QelNfu6KCzIajWu2m4jxT/Zyx5BqdtNDU9KeCgwJ9zdWj/gPGnQImRrXcbWi1Y6oOyQOa7xU%20t4bqOFGtc0UcNPN1qKrKtq9tLyG17guRMCYX2737WfM57QNrW/FWXEzfV9Ee3vbE9nHJl8g2l7eA%20GKI/8qKmgHi4cVx79trfGN0WAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB4XEOAoTXnyCDm3u%20x7x4zs21dY2W277gmYfSgGrYhT55aGo04K9euxLZHGO0uzc33pkj3N3ZO82tw7RxAEs4rUNYOHp6%206c16J1ucJaov+y8LJkMhDG19i+C5fGz0NaRim0HdVa+PsnO/lbHt5CXVkyUr426ljQ3dQ8uCnxTm%20xsmGxHbHa1vPeiOktKG5frK9x4Bg1FSVb4I617RYPI2Hb8t9lLcW2QyspuZYTXewEbQHV56VXl7d%20pa23lrWtaGtFAOAUV6goLnkkAUodS7p4KDnXul7x4btCNtjaBmQz8wLrezBqGU+uSh0AWunWdoPm%203uHuHP8Ac9//AKhnrp1zLWsVuDSKIdGgUr9q7TqMSjelKcxotVOfRRG8Sy+jAx1xcEjbHGKn7UxN%205S1v2l3TcVpZttI6+Z09RUcqUrwV+KW3yzv/AE+zp+a8tmD4ur/YiTn9vJuxM60tMdxayupRu4u1%20+4KfFZf4Rl5273HZspNZmdgNWut9R/FLF+TAtMhHZZK3uvTLXwOJngOjgwimnwST+E/beoZoJ4I7%20i3kEtvKKxyDhRai6q/jyCui5Ytd/ruN2gCsoq934aHgnA2nKXLLXHXly8+WGJz69KFa3hiPPaj3b%20kxdvb4HucgWDy5trkD9O9xIbL048l5e02uk8O9QzNfDHJGRIx9C1zDVpaeB+5csqrqoICAgICAgI%20CAgICAgICAgIBIAqeAQQndvdeI7awsuVyU2yFg8jAfM93JrR4p166Y+UfcD3FzveeWEmVra4qM1x%20tiCfT1+qT81F26yRN/hrcz7h9wLVhDWtYHyP5kHTyrSfJ423gjpI7zPcKiSTVxPQbVOIbGbPhsrN%20ipL90BhsoBvfNLpUcPLRXNS30WTWlaUJA2/FFnHCZ7OcY+5Y2im18LgevEaK9byejp9q2rtpoaGp%20r0C2wzZjXy114tHIgclZGpvlFOfJcXn7WzgkvbsmnoQjUV8Tos3th167vu2Cw9tO8b8bpnQY+PTy%20ybjJ8PLUaLl/a18eE5B7MROjH7zMXRkrUiItDf4hZ/sqSe6/J7MYtx3Myt611ACdzNaf8Kz86uRE%20Xns5nmOebHKRyN5C5Di4gcB5Qt9ft4ymNNzHb/cWGZuyuOkjtT//ACYqGJrvEVLl0/tlYyoozxyx%20mWJwkZwDm6V+wrew8MK6pqXA+TUHnXqpVa13IQbPYTVpcGgN4a60Cz24MxGaAt4gAD7qIXw6B7C2%20Npee5DGXMTJmwWsskbTqGvBaWuWO/hesfU64tCAgICAgICAgICAgICAgICAgICAgICAgICAgIKS5%201XADUDQngUHGvd73zt8KyXA9uPbc5l1Yri5aaxwOOm0EV8/QLfWI0DsT2ymuJG5/undJPK8zRWMh%20JfI46+pLXVo5gDRd+nN/9M9+18OlPuLq6vWY3GRi4yIa2kTBSO3ZydJT5R0U+U6ftmddQ3cftB3x%20aXj8tisg2/muAHXkMgo7cTqIw0aj4rl/Z6r8LqJZ2f7rPkLGWPpxk0DyNf7Fu/Zwvxbn2X7NXltl%20o8z3ReC8urd261s2awtNPmNQKlc+3e1qR1drSK61B4DoOiwr1KKJX+m3eSGsbq9zjQADig4B7se+%20briWbt/s2UFrqtyGYbwaeBZCdQfFdevT1LxXDzbSQSuurdxlnkNbpsji8ydTV1SD4BdMSshlyyWI%20vZ55HkNbEPnLuAY0KScstxw3tzeTxsus651rE8B0ePj1eRy9Wura+C1swsbbb2lnj4TDZ27LRjQB%20oA6vhudUrUiKi5x1qWs/C48Sf9tERSdtWga8QTyFOSCh4BoBUjhTkCEFBLxwdQjUga6n4qqjsnjM%20ZkYwy+t2zcmyfKQfDbSqzZc/C61O6xeX7YlfeY0uyOJd/wCItAP1G+IaFL7pLqdx+QtcjaC7spN8%20LtHjmw/hd0KtvurLsKf65jhU7fVHH8VDwV41f2zfcG8Nv28+JtfUu5PRAHQiuv3JbiSNEgma6PZK%20C9oZV4PMDTRYzVmyt99u/d6ftKRmPyc/7zt4/KdXS21TX/u/ErF67V+U19H47JWeRtIryzkE1rM0%20PilbqHBwquKslAQEBAQEBAQEBAQEBAQEBBg5nNY/D464yN/IIrW2aXPeeZ5NHieCTnwPlfvPuzJ9%2045p+RuyWWEbnf6baO+mPk5w4biF2nTP2x2s3hrM1uyTyPAo8V2njqtUiEmiu7K5Dy/dauAaZXfO1%20tdBpop/pqSp/H5r9gWOtbC33/TcybjJXrx2rUZzVOf7r7hyWMmtrl8XoSjzxMqK68k49V4R8EpdA%20wkEuoKxnw01Spkn6X7G5FhkLO9oaQSt9Z3IA6/cmrXZLZ8YjNw949ANEjpfpAIrVbtYkbJ252fkO%2042i5u91lh3fKDpNMP4jaVx7fb7NSS+HSsP2/iMPbi3xtsy3j03bRqSOZJquPa2t7UigIHNTA1r4I%20PHsY9pa5ocDxBFQqOe94e0WKyUT7rCBmNyvHcK+lIekg1/grO1SxxfJ2d9Y382NyEBgv4x5o36B7%20fxN8F6JWMafn52yXNtBGBSJwlmrwG3Sia1JyxAC122nkJqK8Col58Ol/062Yf7gXF/TT9tJGwjnw%20r/YsfZ4XrX02uTQgICAgICAgICAgICAgICAgICAgICAgICAgIKJZBHGXkhrW6vc40AaNSUHz57u+%20+V1eyydtdmvc4vcYbm/iG57zwMcHXo48l06dJfKVhdg+18OJ9PLZxv7jLSASQ2zvMIi7Xe8nUvPM%20Fd+k55jFuN4g/f5nInG4ch8vC7yNKx245gct/wCVZ795Fyui9uds47A2Qt7Vu6V2txcu+eV/1Od8%20eg0Xmva103jEspUNVOR40EE1NanTwWh6gx728gs7Se6u5mW1tC0ufO80a1o4lxKI+aPdP3qvu6JZ%20cL25JJbYKhjuLmlH3GtC1p5N8QV069cX8ubMiiiY2KIUjZq0c/Gv2roiobmvq3iSNtFU3hexN/Lh%208zFmLSGOW6hNHRP+Vza66dUHWMR3HY9wWRv7J9Jmki8tH/5kbjzp+HotM2Bq1pFfManrtB/m5Uqh%20oG5jRQB1aDi4EdQUQJcdamh8ooNKjiaoLb+QrTUgeIQW3EUoACOAPj4pycrEupPBp5gf2qenufhj%20vcWmjTSg+wfFMGpZnH3WKun53DUaXf8AjbP6HiurgFMbTOBzmNvclYXXqttxDIP3TJTtMbaElyQQ%20nffdv+t3Eb7GJzcXYP3gu0dNtJG+n8NE7XkTfbHt9e5G3iyOZe6zxshD4bRo/UmH5q6gfBOs1m+O%20XQ7DEYnHM9Czsoo4hQEOAkqT+IuqtzrE32bl7StMIzFpH5bWGaMwR1JDS9pc6leAqvP9syukdBXJ%20RAQEBAQEBAQEBAQEBAQEHAvebus5vMDBQgjGY4l1yQdZpfw//plq69J6Fzw5zIxhFK1adRTpyXWx%20msSWNxBNC2mhJ8Of2qJZjElhBaHOFGv0e09FDzwin2z7N9I2mS1dq6MaujP5f96i2+qvyzW1Y3B7%20Ht5cvD4q+RRCS0Aa7JRvY78402lSYRee1j9zHN8paWvaeFT+HxVJf4dW9knY/P5NuDzUjC3GtMlp%20auJDrjgd56+nwWO9sS9dnnH0fGyIRCOMARtG1rRwAGlFybVgACg4BAQEBAQEHjmhwoeHNSwaD7yY%20Pt657WnymRlbaXOPaZLW70Dtw4N8QVrrxdHyoyaeZ8l3P/nSu3SDkANAB8Rqu+pcj15kawtiq55I%20bE3q93BqJzmV272XxbMZ3Vj7UNo5tlO+R3Vzy1x+6qz9ng6u9ri0ICAgICAgICAgICAgICAgICAg%20ICAgICAgICDhP9RPcvck09n2vhJBHBOQchR2x7i6hjbUahp5rfSb5Ns8MXsP27x3bduLqXbdZh7N%208lw6hjhbSpDeRoOLuK79Z8fVzvDZ8VYZLui4MNiXQYgEtvckfmkpxjiroRyqCs/Z3/kk10nDYbGY%20mwbZWEHowM8v5nU5ucdT8V524zjG0sDOQ8eiLipAQFNET3F3Jhe37I32Xvo7K2+VpkLQXO6NrxPg%20ryYw85FY919l30NpLHdWWRt3NilY/wAr2n8w+CTZS8PkK7ws+MtWTwj1sbucHjg6EtcW+an06cV3%20k1irFWOIcDujJ0I5qwzjHnEH8VdAqt16dTUaeA1/ikIqt7i9s7xt9ZSmG8jpq35Xt/C5vA16pKkd%20D7e7ntM4wscBDlYhWe1JpuH4mfi/ktwsSxrUgirjQ1OhoOR6U/itTE5weK1IPldSjx/ZRZRbcSeG%20tCRU8vggtv0Gp4c+dT4JqrEoodpAA6A61SXjhNlY0pO0moqNdOR6FMGFMQA4EbmkULaVrVKvy9mj%20XmOitshLagVaf1YH1IqzgR46rnLjUr17QY9p0YW/KOiqSuk+3Pc0Nxh/9HvJHOyFmfTg3a7o3+Yk%20eI4LfXsz2bnNJHaxvuJjQQt9SQcQA36T4lXU68t/9tMVNZ4AXVwwsur5xme1wp5Kn0//AGSvJ9l/%209OsjbVlRAQEBAQEBAQEBAQEBAQQnemZ/0ftm/vh/mMic2L/G4EN/imabj5mjErovUeS6e4PrTF3H%20dJq5emTGbeVmSJlKNOldAOPiPsV3CdudY0sZFdo3BvAnoealhGLPE0ADQVNNvI/FMSTljzxA7m8q%200Dm8j4oREzWk9u4zWurSayQD6vzNWc51b5XMd6V+JLOJ5HrH1bR7gAIphoGO/inJrxpdueyRuyRl%20RKx2h3DmrDMXLa7urS8gvrKd1tfWjg+CcaUcNR9iWNWa+kfa73rx3cQjxGZcyyzrQ1rNxoy4PCrC%20efVcr0w9HUTIBSoNSaAc1z1VSqCAgIBNAghO6O78D21jnZDL3TbaNgLmxkje8/haDxKSauPl/wBx%20fcnKd8ZFjpY3WuItnbrOy13OPKSQdfDgu3Xozlm861UvAJ81A01dXotMtm7HwD7mZmYu4yy1iqLG%20Jw+Z1f8AMPwK1Iz2jqftrU+4MTjUF1pMT4ULVj7fZvq7YuDQgICAgICAgICAgICAgICAgICAgICA%20gICAgIOEe+3bOZscoe6rSGS+x07WNv44mkyWxhbtZI0DUt4l3Rb+vsljQ+6vdOTK29pYdrzOgs4Y%20onX149tHTSMaKxbTwaToSu15iOye0fuxge5MfHiJ4WYrL27Qw2dQGyACm6I+XdXiVw7dLGnTWVDa%20OFANBrXQLIqBBFRqDwKApoHgVRqfffuDgOzMOL/KyOfOR/0tnGKzSu4CjBrROvXkfLXd/duf7wyj%208jm5QYxpa45tDFCytR/id4kLrOkial/bv3MzHY94WAG77enP/VWLiSYqim+Pif8AhCXrcJWb++w1%205kMk/ES/uceJx6ZcBQh7dzgW6jiV06RPVreY7entt17jh6lq4H1rQCrm15t5/YmJmIiKWOVu6N9Y%20ifM6moI0oUFQOtB9wRSp204ng7kg8PqGUSwvMNzFR0U7TQgt5GnFJwY37tHumTNQyW9xGG39qAJ3%20DVkrTwdu6+C1KzwnToQSdQDtqKNAPD7VUUvLvKDpUUpTgUFs1NPtDtOKoxngbuh6cftqpuqx5eFO%20Gm4nr8Ul5Zzj9sKYnl9p8FIrV+5Iw39tcgVMbvSNdDtOqxG4wgBXhTTWvFUtT3tzbwv72g9dxFIX%20SxNA+Z7XACpVlSux4bDSdwZ1mOaP/t9q8TZSUeYFwNWw1/O0rH2d8xOsdiijZHG2Ng2sYA1oHIAU%20C88u10VKggICAgICAgICAgICAgINX9ysHe5rtG7s7MbrhpbMyMcX+md20eJ4Ky4Pnhh3gsc0xTxH%20bPC7RzHji1w5UXp1zHMJIppStW041RqsV8bHE8QGaOJ0FBwar4GPMwg0IA3eYDj9iYv6Y1xDUEjl%20xp/LxUnLOMSSJjiS2oHTmCphuIy+x8rnCa3eYblvylo8ristcJG2EfcVqJIqW3cFmNs0TtBJThXw%208VZdZsR/nbKbeeN0dyw1fE8U4cS3qEPV4Y4nUcQWva4FkjCQ4OHCjhqmau1vnZ3vZ3p23GLedwzO%20OjqGxz+WRg6NcAXO+0rN6RZXV8F/UR2VfQxf6l62MuXA72ytAjHTzErn8Krb7X3H7FuI2viz9m4S%20at/VZXXlSqnxpWRL3x2hCGmXN2jAONZWitftT40QWX96fbzGF2/LMuXM12W5bIXflGoqU+JrnHcv%209St9ctkg7axpia6rWXd3Vjh4hvmC1OmlciyuXy2avP3eYvn5C7edZH6NaejWDy0XT4pbjGlkayNz%203EMDT+oXGg+9XTW09pdj3WWcy/yrDDiW+aJhFHT0/wDhVkZ2ePZvt00MAYxoYxoDI2N0a3oF0k5Z%20u+Up7aAH3Bgcagmzm0dpqC3guP21vq7cuDQgICAgICAgICAgICAgICAgICAgICAgICAgIKJomSwv%20jewSMe0tdG4Va4EUIIPVQcA92fY59qZ+4O1IaMI33eMbwFNSY/7gFvrcxZNcVikl9dk0MjrTIWjm%20uY9ppJG8Hh1pXiF03TZX0N7Te+UGXMXb/c722+a+S2uzRsVwAOvBrvBc+3Wp4dkBDWDdRvUcgsYP%20aitOfGimDn/ud7rYXsy0dDCRe56Wv7Wwa7UOOm6Sldrfiuk66j5izOXy2ayUmXzt16144kh5dWON%20p+mNvAfYuvhd51Guui4llvE6VwFXOdVgBrxrzTdTVQs5Znf9VJvcTUsZ5G0p1CazqU7DmYy6uLdr%20QyOeN0oA4FzTt08Vqceq2twaXDzNNDzC3kogs5286UG8xwayf/nWgo1kg/EOhCzZkSTLsa9HIyQV%20ALZGaSxkUc0jwUkT0VOoBU/KNTXTQcdUVMdsdqXncUwc7da4drqXM5FHSa6Ni6+JCScrrb8f/pNr%20fXcdq0RwQhkFtHG3dJWKoJdTU18VfkzYzxNO+jG2V4/dVzz6DzoeBGif2QxRPLJCWme0vIvwb4Hi%20o+1PnLqYsC9tHEM9YRSu1DJDtP3FWd4XXrxWjqUbSjXDUH7Vf9rGLJQ1A1poNaH/AHqXjyljBn27%20Du+UcaJDWtd0B/7PX/MDxt+NFjjW4jydRzOmvCuiuGJ72+hyFz33joMftN1IwsBeRta0uFXa8adF%20LYsmvrDt3t6zweMjs4jVxcXzTHRz3uNdTz46Lzdu+0xMKqICAgICAgICAgICAgICAgIOf+4fthbZ%20zdlcWBa5qJpNQPJOB9Lxwr4rXTtn6SxxOaO6t7qSxvYH2uRi1kt3gg68214t6Fd5ZfDK3I0ULQaG%20vEaqpsWXRmrw0a0ozmKdaq4rFdERWh4cCf7Pip58NMaSJxY6lHOI0dwr8U3lnGLLGS0bSHNpxrxS%20z2ScMGaGWO4bdQOEd1EP05Bp9juv2rNqpy1ucL3BstciBb5Ng0NdpJ6sP1fBWe3qMDIds5ixc5zG%20G7t2Ane0fqgcvIENRLbmInV3pv1Ajf5XgjwRfVWW1LfUYHbhWrxyCvBJnhbMFsfoDTXSh2j46LNk%20J+Xr4IW+Yuc7Xm4n7KFJIR61kX0RNca1GgJ/7UxeYqllYGgSOEe75amhVxnMZOOx+VyMrI7C2dIT%20wkeNsTT4v6Jhrfe2OwLGxkbc5SQXt0NWR0HpsPTo77VcRub3sZEA0hsbdGjkB4BazVRd0GtI1oa1%20dXorOWUr7ZQOd3/DJrSG0naRxA3lpGviuP2+G+rtq4NCAgICAgICAgICAgICAgICAgICAgICAgIC%20AgIBAIoRUHig4z7s+yNtmYZ832yxttmGVdLbgAMmA1NOFD/atdbd5Hz1M2WO6NnexOt7+20NRsc1%20w4Fv4TVdJ1+UZ3XZfaX3vmtHQdt92yF8bj6dnlZDU9Gslr/7xKz2688NejfvdP3Vte1sey1xpZeZ%2069Z/0zWULWtP/McRUU6LPXrqPmLKQZC+vpcldXDpstK4vlun1IcT9FD8o8FuRNYE1wyd8TZWCN7H%200ljcaAOpyrxC0upbH46+yD/Tx8bS13lM0zxFGPHzaKySJrY8Z2ZhoJWSZzKQylpqbaCVrANOG8Hz%20KxGr2N1bQ9zl1sQy1ZciKMA+XYRXipIrepK7i46btdFvEljwEghw0pzVEVmcDHfbrm2IhyVND9Mn%205XePilmKp7T7HuMqf32XAix0LwG27HeeV7TQio4NB+9SJXRbl0Vtj5BE0QxQRO9CJgoG0GlKcyqk%20dN7G7Yxdp23YzvsYZLu4Y24klexpkrKA41cRXmvJ27ctxtjYIWmrY2tIFNABooY8mtbacATRMkA4%20B7Qf7UVEZTsvtfJxGO6x0NXaeoxjWSD4OAqpOxjRO4fZTY18/bV6+CT5jaXBMrHno1ziNi6z7Kkj%20mmStsljbt1jmLJ1hdg0jcTujd/hkoG/Yus7T3YvVgTgjjo0HUUqtans1nuQH0reJpq6aUBtTQ0od%20Vn9txHkl2tPN+EcNNKpCtu9nXt/9VsS0x72+g8hwO3a7eKac1y+yexH1wWg8RWmoXNoQEBAQEBAQ%20EBAQEBAQEBAQEBBqvfPYGK7ptA5//T5KEF1reMFHA/hfw3N+KvXtnKOC5XGZXD5A4vLwejehx9J7%20dY5m/ia7+S9E7SxnKxZI2uG010NWngruUk5WJWVoyhc4/M+mnxV/K+jFmZUkgHbxcf7xyUJjGkhD%20muGlSKCmgA6JeC+eWLPGDvroNBw8OKlZR99ZQyMPqEsDaObK3Rzacw4aqX2anZtHaY7nhgijzDj+%200uA51i4j9bazTzjjryqtdetKmbnGY27bS5tIpTqS8UY6g60C1YyipexcRK8Phnkty4VDDV9B9pU/%20rS3GN/6e3X/LyPl4gGNtaHgnxxflo329yHB1+Kjnsaftop8TWVF7dQnabrIuc7m1rA3d9x0T4pqT%20sO0O3bM72Wplk5ySOLhXqAarVmG6m4QxoDYmNjbwAYAAfuVsLGfbU3Dm0GjXcP4fzUqMkkNaS7UN%20+bTRPPhZvp5RlxUu614lUjbPZywdNlMrla1hBZFD/wB2jv4hef7a6Tjh1ZclEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEHjw4jymhUo5v7oe0OP7utXXlk1llm46uZM0CktOAfSnHqVrrc5R8w5n%20FZfF30uIylk5l+HemxruDnA6uB5041XaWJqZt7KW3Yxk0z7q4ZGGG5ldvcKfQ0ngByTDVmSM7Q46%200NHMr/A+PiteUtRuTxkFy1onG1zTVkjTqD0ceazgxo5HUNrcPfFI3TZv/Tk+A4BWmq22UDRrGHEO%204nlp0V3ausNrPSdPSgqax00DX8qhZ3kjpVpMLi0guW6tkYK8vlFCuk/CK0FTfmbXrqVCpjs8k4Np%20Jr+tNQ+G8rUKk7mJ1zcWNkz5rm4iaTSo2bhu0+Cne5CO9W0DLe3igZ8sTQxtNNGii8ja4gICAgi8%20925ie4LF9llLYSxV/TdpvafxMP0lJxylmvnnvftHI9p5M2txvlxVw7/7fek6/wD5cjuviV26/ZvB%20XOMtcsu8vIWD9O0HpsP5+NR9i1dqLW2tGtqCdDrxrqoje/ZS1Du8bLJOA/UlbHAKU8laOP3hTt4W%20R9VggkivDiuEaFQQEBAQEBAQEBAQEBAQEBAQEBBCd0drYnuOxlsMhDxb+lct0kY7ltcNQpuFjgfc%20/a2W7VvxaZMGW0eSLTIAUY8cg/k1y9PXvrOYiS0jQ6FaSRYkj/ESd2jqDQ/H+9ErGfGHEivm21NO%20Z8Ez1axjSMJa8kjhxI0aPFLCxOdm9ptydyzK3ra2Fu9ogtn+X1T+I1+kFXUvnPW/9MruLuPGy5eE%202zHzW9m2SKd0YJDHE6BlPmpRO19kk91y2uLa4Y6SCRsjSAQB84I4BzEi1kjUOFNXAbuZB6f7cFWV%201pBrpo0AbedR/JWegr4kVJ1GrQpLhpoW/wCLnxof5J6nHocN1B8DXSiv+fk1XHQPNDUA6gcvBQ9E%20hAASCa+UbuCEuMh9K9a6kHQIsuIrJSvhiLmNrM7yQxjUukPytA8UtmJJrsnYnb7cD21aWfGVwMsz%20qUO6Q76H/DWi8m66RsKiiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgpfI1nzGgoTXlQcVPU%20fNXuRnmdy95T3ULGG1xTnWtu6nmc9tRIa9KHRd+vWxLfRq8jAalo0boB4Dn4rpmRmXWLJE0Amgod%20XVFR8VLBiyxAbiQNrjWvEf4h/cpisC8sYJmgOaQ0GjSPmY9BhMmlgeIL3SQ6sn4tdyp4H4pPwRdF%20uJLx1uWfqTsrAQfml5CvwTyNn7QuzdYZsZ8stq4tkiJ8w1OtFqHomaaAq6lmjfmHUn4qVamOzgP9%20DFfqmm05aPK31S1t3Zdr+773s4y39Oyike7mKvaC2v3Lj93ssldjaSQaimq4SNPUBAQFLRQZmbwy%20vmcKjTT71ecXONcv9+u9sJie2pMNLFHe5bIjZa2zgHen/wDVd04LXSazXzRDC2KMMaS8t+ZzvqJ1%20XXE9KuR2891cx2VnV1zcvDI3cgD9RCs5T5Ov9jWEGO7t7esIBSO3FN1dS4uq6v2rPeLO2voYNAJI%20FCeJ6rhrT1UEBAQEBAQEBAQEBAQEBAQEBAQEGDmMNjsvYSWOQhbNbyjzNcASD1aeRU8Dgfe3YOS7%20QlMzQ+9wUrv07hoLnwk/TJSpp+Yrt076zd1re1pALDvaeDhwIXZmxakBFHNA0HTUeKizl7jcQ7K5%20Vlg2v7SL9a7c0fSOLCfGqQtxP9+5huGwkNnaOEM92NkO0fLCPK41+krV7eiS7a57jL6RrKQxyOia%20amVgJa48yCPm14rOrYlILmwnc2Rjv28tal7XenqPxDmnBym8Zk55bj9jO5khILo7mKmrRqQ4DgVf%20CWJdvBp567T+XkCOasRcrQgjRp+whJ7ACetN2o05eKAa028K6N5inin+xXGfMSBQ14dSgkIBVzaH%205TX4hCZ6slzmNAdJoBoSeA+KuESnt/2xLl8w3M3TCcZZOrabtPVlBqJKfl4Lh9nbeHTrOHWqO3DX%20y8wuKvUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQa57hZj/Se0Mjeah3pmJpBoQ6XyA/xT%20r5XXzbaQCK1i3ndJsBkPV5+Y/Er0xz8EkWteLQNGjr4KkuMd8ZFTQEV1P00Pgr4X8MV0DQQ2lNny%20gcj4LN318pusWaJx1qA+u4Obzd1+CQtxiXVpFKx0To9zZDRzDTy6f2+Ki4iJhdWjWMLiWMdutZ/r%20Y4cnFSSESlx649PuHEeWXbtyEQ1aHDSpA4ggaqymNkw+btcrDVgEV00D1ICRr4tWtPRItPnbTjXW%20mitE12drhGAmlZ5q/wDfWurPZ0j2jtZ5Dlsq9g2TvbDBIR/8mrSvN9vbnG5XR2k7RUgnmR1XNXqA%20g8e4taSBUjkgokmY2IyEgMpWriGinxKzl0cm9x/frC4KO4xPbu3I5loMYcz/ACYXdXH6vsK31mo+%20e7y8yWRyMuQy1y67yUx/VuJCXUrrtb0au0nstqw+VsbC92o6gVJ8AFd9WNb92f2rJjoRlMi3Zkbl%20lIYv/lRnr+Y8VqJezae1yP8Az1hSSHHdTh+bis/ZFnl9AObupqRQ10Xmjb1UEBAQEBAQEBAQEBAQ%20EBAQEBAQEBBbuLaC5gfBcRtlhlBbJG8AtIPIgoOI9+e193gxLk8Ex1ziWkvuLKvnh6uj5uH5QF16%20/Z6Vnnfw0ITQGD12nexvzOB/gRyXXYja+z7B1li/WeS25uyXT/Dg0fct4mb5ZeVwWMyzY23sXqBh%20qyhodOXwWvj7lsqEzEFna5CxtLJjIIoIZS6GMDa0mhG5o5uWL5LWFJjcdMQX28bS41NGjiep8VLE%20lZFvZWls2tvCIXOJDqcfL4/7VVVls4g8ajj1P8kn+f56pfKtvWmoFONdVL4Hra8fClev2K0jwGgB%20B4mpFOP9yori4j8VNNapJtWTeGdE4R7S5wa0fM86NU4SRO9vdrXvcswfK02+CaaSuI2vnHNreBaP%20Fcvs+zOI3jq1pbW8Fqy2t2CKCNuyNjRtoAvO0vjQUVBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEwQneGCj7g7fvMSXBr5mgxl3APaasJ/4gp4HzhdWOQxd87EZWF0GSgFHF3ySt5SMPCjunFe%20vZWfCzIwuA4Bw4E8kNW5I21OjdRpXqrEYzoQSdNQKBvj+ZRWM6EBmxoAYNP+xL7pjFfE4gOc0ebQ%20td9P+5Sye62MSeFhDmlta6SB2o29HKYjDxt3Pgr79wz9bGStLbq2INW1+pvhRMVJZHt4j081gn74%20j+qxkZo+McXEeFeISU5Snb3ckWSIt7mkN6w0FdGyddDrVbnUk9m0YLJWOI7V/fZCQQwMmnLAeL3B%205o0DjqrKljXu2vd/vzt71TZyRXOPmmfLHZTBx2Ne6oAoQuV6LHSMR/U9ivQ25bDXFtOKVcws2Oce%20NBUlc70y/hpsNl/Ub7bTsJuLt1o8D/Lka4mo5eUFZzjRbuP6kvbqNpMU8k5pXa1pB/iFr4I1rK/1%20PseHswmFle8/5cs7m7PtAIKt6cK5r3H7l9/dzzOOQyX7WyeKfsrQuZFT8wdUlbzPBrWbeGGGMtjj%20AaR8o69dVWb29lRkAkZCxjpbh52xRRirnO8VZ1qeHRe0Ow47EsymcYJMh81vYO1ZD0c783wWsT9t%20kvX7nlz3Crj5TQ8eRKprztbcO98LXUF4q49dy5/ZeGunnXf3NrTUihrovO09QEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQeOYHAhwDh0KkHIfc32llkgucv2vCGzubW5xTaNZLrUmPg1pXTp3MtqJhvLdttGH%20B0b2NaHwljt4cBQjbxXp+XXOa5WpXEYDuDPBzLWL9jZH5r2ZtH/BrDRwXLv93PC36/Vr+c9uu5u3%20nyyGM5W1kq597HpKOgc3VzqKdft59j44hIZreQbd5Y/6myD0zuHAbXUK6ztMXGSzc5u+nzEAjiKt%206LUxnF0bhUnyipLm8SVOPRqKm/SRoCK04EpR7zAoTu5j+afk1TJIxlS97YzTTcRqPgpxEXcbBkcl%20cMhxFi+7kJpWnpsHxe4bVL3zyfF0Ptv2ucySO87gnF1IzVllGNsIPSRuoeuHf7NnEdck8OgxRRxR%20tjiaGRsFGsaKADwWOdTVaAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg8c1rhRwqEGv8A%20enZGH7sxZs75pjmZ5rW7joJYn8atPjTVOtyjgOfweX7eyZxuXZRxJFnej/LuGjofxdar09e+s5kR%208kZPlPEHgeBVrPK2+MVNQ4ilfA+CfhpjSRaN36Odxf8Am8VUzWNLC0lpLaU1Y7n8U2m54Y8sNXO2%206nkDwp0+CwaxJI9wLyC8DzBx/CNCEwWsdfX2CuHvtmGezeQ6Wy5iuu6PlX4ppeE4cT253RbDI464%20MN2w/wCdD5XMk/OD0PRWeq4hsrh+5bURsyIkv7eDcYJoiNg3ak0OteqhOEeyaFzqMfucPmBBGp5a%20pueU1dOrgXULuBPGlFZIqnTWrRrxNOFEq5XpNRQAAg1FRqiUOpo8CoNXO8fFOEy8Lb7qHeGAl7x8%20rGgk/AaKyETmM7N7jyH6joxj7X8Vx85HVu1XCuhds9s4bCR1sovUvZP8y+moZCfCmlFZETjjuDnn%20zOOlTxp+JUYN1uJZxHm+mla/aoivs2zN537iRQD9vG6ck/kfw05rl9v4a6x3teeNioICAgICAgIC%20AgICAgICAgICAgICAgIFPFTBhvw2KfdG7faROuSamYtG7TxVMZlFMBUQWZ7H7Xy9XXlhEZnGv7hr%20QJK/4qJLi261S+9lcWXE4+/uYAddj3l7QfCgC3O9SI8+zmcZX0stASeBfE40H3rf91THjPaPuYyU%20lyltspqRE6v9qn919j4xkWfs3d1Lb7LF8ZPCAOjO3pUkp/dU7S+jYcb7VdpWbxJLFJfPBr/1bhKP%20uIWL2tjetqtLK1s4hDaxMghHCNgDR9wWbqLwFBRAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQCARQ8Cgiu4u3MLnMVJj8pA2a2eKCvFp5Fp6gp8rEcA7t7NzPaN6Ib2tzh5DSzyTanaO%20TJ/zfALt17yfosQxHQ/cutjKy9gDHVNamp3cApUm8fhYli0NabiK1+oosv8A2xZI2kEGjm8DTgrg%20x5YS4gGgNKDpT8PwKxhrEkibsJqHBwJbT5hTSp8AlVZxvb+Xv8y4dvu/bZFjPVu52/5QjaOMn2cK%20LNNb9jppnWscj3Bz6+nJKNQXN0JFeq6yM6pu8RiL13/XWjJC2tZKUP8ABSz2Xz4RsvYfb0jaQvns%203A7hspSh5a1TDyo/9O4NNmRnoKuAO3ifsUw2vGe3Fts3XGSnqTq5u2v9ivxNvhmQdg9tQF3rPlue%20BLZqU/8AZVyX/g/SatLHGWNG2dqyIUqNorX70s1Ga1xe4lwNAdVUrOt2nRoHmpoB/JTOdNX3a0IG%20oG5xHD4/FaEddCu3yhza614f9qkxI2D2jx8lx3Vkcm1pbBZR/tang50lH1H3Lh9t3HXr4dfY0tFC%20S49SuSvUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEAiqgxsjjbLI2UtlexNmtpm7ZI3cCFZwOCd8e3GQ7RkN5YtkvO2yf%20MQKvtB+b/wCn4rr0+2p3ytVBa9gexwexwq144ELt5ZW5G/UBUt1DUPVYdCKbQa08tD46ov8Apivj%200aeI4jrppqs1P0tR42/vrqKwx5El7KaiR3yxs+p7qcmq5tzwnbtK6FHBg+0O3fSLqeq10b3fXPO/%20k3wrwWitVxeXt47dlvdg2UrpHFnq6MdudUU46rOImgKNoBUaku6rflYug0aDwpSm3Wlelf4qKuAA%20E+HHdw14/aqaqFKEEAGu1oPMNUHoINBXc12oJ6dApEsAfJufoCef+3FVMXATTa8tG4AUJNC6vBWT%202JZKz4y0gU4nnyCkJGQ41Bc7cBzoB8//AGKmIvKXDLe3dI9hcWasbzLuQHipyTXWPbjt04ftiGC4%20AN7cfq3ZHMuJLa/BpC8nby6SejawKCnRRRAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB4520VoT4BB6gonjbJE6NzGyNc%20KOY/VpB4goOJ+4HtTdYd0uX7ah9XG6yXeKFS5p5ui4k/Cq31+wrn8UsNxCJ4Xb4naV5gjiCu+6xn%20o8eyooHUd16oYxLl8cUEsxoWxjysHE/l+1SwrdO0O3W4myN9dt/66/b6l086enEBo1vxat7PH8/h%20jXOO5O5ZcnnZMhcDZY27jDYwVOgBo4gcySKrFutdc9Fy2y9rKCyUhrSD5JtCfgVZSJWzF3btZLjJ%20qxkEmzeaxu/4jVyu6ZE5jr1l/berGDDscWSxu5SDQ7fCqaMttdA0U1NTx1CqKxUEaVqSanx6IDQ4%20fmFSS7oDwQ0Ao4NdUVG1xP4hqgvMFXGjPM7XzcK9D0Rf2zoRuoG67tNEiMg6l3Dc/XXlTr4rSxmd%20kduO7izkWRkaRhcXKJIHkaTzt4FteLACQfFef7Ps9I1I7DHQ1IdVp4eFFxaVICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAg83ebbQ8K15IDWhpNOZqUHhaS41NWkULTwUo5T7j+0zp5ps/20wMvqVusaNI5+pbT5XeAXXp3%20xn4uUsdv3tLHRXEJ23FvINr43dHDku2y8krIwuO/f5+KKRoNtZj9zMOZew6NpzqCrjPNb3IY3bga%20+m9pGv4OYW7ImtfxnYvbeOnu75kbrm59OR8Lph5I66mg1BWPha1uIS0t7S6sGi5t2Sxl8gNQG6l3%20Go1UnXTyo/8AK+Cc4H0HsB4tEj6adNVZM5TEpbRQQxNgij2xN+Vg14c681cXF8bwHa6VBaR4nUIy%20r08zgaAUaHfbwog9PFxcR5T5XDgDzB8EBpILmt0JduBOoaPxE+KC41gkBZyc6rQdNPDwVlzmGJG3%20DSa6ENFeNB96hjNweDyHct1+3tAYsUzS8yP4xX5IT9XxXPv9no1HXcdjbTHW0NpZxCK2gZtY0fH+%20a88bZYAHBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB44uDTtFXcgUHPvcL2uhzzjlcSGWmdj4PrSOdv4ZBw/%204lrr2xMc07RhmtL/ADFrfwOtMpHK1skMlQ4tDdTHX5mr0/Xd8sXynJ7y1gaGSS7pSCP28QD5XV4b%20Gc1rv2kTljZztXv7J4yO8t7P0sQWk3FkCRdyAaDyU3NqOQK5f2rJWsW9zbbhBQ20kRDHWs42SNpp%20QtK1LBlvG0AvBFCaV5g9Fq3ld5XQCdAa6Vp08SeSRIuMrpzqBU/Dh96IrbSlX8QSR0FU1ZSpNGmg%20aRU103FCg3uZ5eAANRq6vOoV2TymKW3cL5hBbMfdTudUQWw9V1OFDT5Vm1W69t+2uVyjW3PcTv2t%20kSHx46IncR+d/lc34Lj2+7W5HT7O0tLG2jtbaNsMDBtjY0UC481WQqCAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAg8cXCm0V11+CCFz/AGdgc6Q+/grMBQTxkxyU6FzaEpLYljzEdl9u4mQS2tqDKBQSyn1HD4F1%20aK3tb5MTdHbga6cwsqhM72V21nIy2/smFzq1ljHpyGv520K1O1TGh3vslc25ecNlnMgodlpOwSU6%20fqOJK3Psp2kqCn9vPcC0ZuNlBdE6HZMB5RzoAt/2S1Pj6MR2A7uhIa/Cv0HFhc4a8OSv9kT4lv29%203bcuLYsPJUfP6pdGCRzFQl+yLiStvbvvu6DT+2gtWk1L3Sh7h47SFn+6EjYLH2XbK6N+ayj7pvGW%20GFvoVP8AiYarN+y1ZG9YXtjB4aFsWPtI4tvCQgGT7XnzLFtqyJOjt1a+Wny+KyPSAeVacEoKggIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICApgKggICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICDFyt1JaYu8u4wDJbwSSsDqlpcxhcK0I00QZSAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICCP7i/wD8/k//AOpP/wDtuQSCAgICAgICAgICAgICAgICAgICAgICAgICDGu8nY2k9tBd%20SiF948x2xeCGvkpUM30273fS0mrtaVoUGSgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICCEx/e/aeS7iu+3Mfk4bvNWMXr3lpCS/0mBw%20Yd72gsDtzgNu7d4IJa7u4LS2kuZyWwxDdI5rXPIHXawONBz00QYmR25LAXQsXsuG3lrILaSNzXMf%206kZDC14O0g141QSCAgICAgICAgICAgICAgICAgICAgICAgIOfZL3OzRvO5Y+3+3m5O17SOzKzXF4%20bSSSQQid8dnG2C49VzYz9bowTwPNBN2F3g/cTsCC69KQYruCyDxHJ5ZYxIKjVp8skT9Q5p0cKgoI%20b2O7zv8AursGCbKSCXNYqebE5eQEHfc2hDTIaaVkjLHnxKDf0BAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBxXJZTJYv+onMy4jDy5nJT%20dr2whs4nxwNc4XbvPNPLRkbQ1tK6ngACg3D2590R3Zf5bB5TETdvd04NzBksRPI2cBktTHJFMwNE%20jCOe0cRyIKCL7NzIwnu73N2BXbj7i2j7hwkPKETu9O9iZ0aZz6jW8qu5IOnICAgICAgICAgICAgI%20CAgICAgICAgICAg4Fcd2WXcWe79wfeP7ybL42e6te3O1I4pzbyWLYiILwxRgMnMx8znzksYKU2go%20N0/p4ylpee0PbscBef2do2Gd7mPYwSNLtzWueGh23mW1CCM/pms5m9kZjLuAbb9w5/I5SyAG0ehI%205kLSBroTASPBB1xAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQcfyWZxfbP8AUJd5buC4bisRkO3YLS0yd3WK0fcR3TpHRG4cBE1wbrRz%20ggkuysbNmPdnuPv23iMeCmx9vh8bcPaWG8dE/wBWa4jDtTE00Yx9KP4tqNSGDZWc2R/qhyeRhA/a%204PtmCyu3ga+vdXBmiY7xMe4/AIOuICAgICAgICAgICAgICAgICAgICAgICAgIIruPF3uWx0mLhuP%202lreNdFfXLCfXELhR7IdKNe9pI318vEAngGbjsfY42wtsfYQstrK0iZBbW8YoyOONoaxrR0ACDIQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBBbuTciB5tWsdcU/TEpLWV/MWhx/ggi+2u2rbBw3b/UNzkslO68yl+5oa6edwDa7RXaxjGt%20ZGyp2tAFSakhMICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICD/9k=" height="344" width="736" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 6.&nbsp; </span><span class="textfig">CAD model of bearings support body of
          4 500 lb. harrow; a) Simplified CAD model b) CAD model with feed 
          channel and filling indicators<b>.</b></span></div>
        <p>For carrying out FEM analysis of casting process, Click2Cast 4.1 Release program was used (<span class="tooltip"><a href="#B15">Solidthinking, 2017</a><span class="tooltip-content">SOLIDTHINKING, I.: <i>Click2cast" 4.1</i>, Barcelona, España, 2017.</span></span>).
          To achieve this goal, it was necessary to import the geometry created 
          in CAD environment into CAE system, using a STL file format, which 
          allows interoperability between computer files that use CAD technology.</p>
        <p>The
          simulation parameters are listed below (thermal values were assumed to 
          be constant and act throughout the whole piece geometry):</p>
        <div class="list"><a id="id0xb72dd80"><!-- named anchor --></a>
          <ul>
            <li>
              <p>The casting metal flow was assumed to be an incompressible fluid.</p>
            </li>
            <li>
              <p>The pouring temperature was 1 290,7 ºC (Parameter determined from direct measurements made in the furnace).</p>
            </li>
            <li>
              <p>The mold was green sand.</p>
            </li>
            <li>
              <p>The mold temperature was 307,5 ºC (Parameter determined from measurements using the UNI-T model UT305C digital pyrometer).</p>
            </li>
            <li>
              <p>The filling time was 50,7 s (Parameter determined from the measurement of the metal filling in the mold).</p>
            </li>
          </ul>
        </div>
      </article>
      <article class="section"><a id="id0xb72ef80"><!-- named anchor --></a>
        <h4>Mesh Generation of CAD Model for Casting Process Numerical Analysis</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Mesh
          main characteristic is that of being a mixed mesh, since it is made up 
          of two fundamental types of elements: tetrahedral and triangular solids,
          this mesh characteristic allows a batter adjust to piece geometry. The 
          mesh properties are presented in <span class="tooltip"><a href="#t2">Table 2</a></span>. <span class="tooltip"><a href="#f7">Figure 7</a></span> shows the analysis model meshed.</p>
        <div class="table" id="t2"><span class="labelfig">TABLE 2.&nbsp; </span><span class="textfig">Mesh geometric properties</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Properties</th>
                    <th align="center">Value</th>
                    <th align="center">Unit of measurement</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Tetrahedral elements</td>
                    <td align="center">27,512</td>
                    <td align="center">---</td>
                  </tr>
                  <tr>
                    <td align="justify">Triangular elements</td>
                    <td align="center">10,558</td>
                    <td align="center">---</td>
                  </tr>
                  <tr>
                    <td align="justify">Nodes</td>
                    <td align="center">7,380</td>
                    <td align="center">---</td>
                  </tr>
                  <tr>
                    <td align="justify">Element size</td>
                    <td align="center">9</td>
                    <td align="center">mm</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <div id="f7" class="fig">
          <div class="zoom">
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              <image transform="matrix(1.5674 0 0 1.5674 0 0)" 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CwUWAoOVA%20oFAoFAoFAoFAoFAoFAoFAoFB8b6Sfh16f9aDQ8x5jsvFNpbcNyl0g3TGxl/3JpPBEUdfxPhWLNmj%20HFZbuh0GTU39Fkes8ojxQrifDN45Tu8HM+cxBWTrs2wv1jx0IBDyA93Nr2P59eg18eOb567/AIR4%20bbbnY1ncMemxzp9L/wC7+d3lHl5/LztMdBc9Ph8hW4+aQb3ywfvPaXk0WspowpJb/wD4xqt+dqo8%20F7Vj5M7RKCfUMfkUC+o9B0I/iaC8/wBOOVh7NybkW/SNdsbboovRUfVJLIFjQ+IN16/toJmNw3PK%203WTPdpFyJFnms59FmmJ/pRRZBNgAeyhetiaCZ+0HuHvXI993rZM+VJjsuPjCVlKuy5EobWhlTyvp%2009/jQWrQKBQYu5bhibdgZGfmOIsbFQyyuxsAFF+5IFB5q3Rtz5bv7cg3gHTNNHFgRxzKiQ4pBYGH%20V0kkKr1UeJqD4227eyTSTOs3qOVihmIciJxqgkkVwvVQD/THU1aCPjjEEPqZeyvLtWYy64s3ElGE%20Gkc9EZLsetiwDU3kpXsvvR7lcbMWPuUMPJ8CyiOUBocsIpIZtfVJD+yghX6lfcrjXNcbjr7aZYN0%20wJMgZuBJGRIiOq2PqDyFQRQUh6eqzKSbdvDr8qDthZxGQ3QL/N3/AM6DgG0m9rle57n8z0/CgmXs%201hSye7HFUdtU0+dHI2ofSqAuBYg9wb9qD9BfH50CgUCgUCgUCgUCgUCgUCgUCgUHElhc+A8KCO81%205xtHFNqOZuDF5pCUw8OM3mnc9lQD+Ph0vWHNmiy2rf7f27Jq7+iyPWeUR5onwzhW9b5uqcy5uA24%20uA+17ObmHDS91Yob+frfrWHFhm6eu/jyjwdTX9wx4cf9fS+z/a7nf4/Dbhxs9QLdOnj07VuPnH2w%20vegi3ulHHJ7ccmjlH9M7dk6utunpk9/xoPz+2aU+nG2oBtANr2YkdBY/GhC0vakyHL3qVUkmJiiW%20fIW/oBLH1Yyt1szAAKfjQSTm/J4uO8flmLhMuS8OGpiUF5D0V9Lg/wDtl8tx1vTiOXs5lycJ2Yb2%20mVq3HkP9fKC2eERLdoiyhb62JbVY0F5bd7q46xpJu+GcWGSNHGWjK62brZ0BLobG9qIme3bvtefE%20HwMhJ10htKnz2t0urWYfnQqzetFU37w8xw87Nk4fjZbY8ihJJ3Qr6csxvpxpWIYBSou3woIRh7ac%20bGxMaXIheIkTx5QaOSElI2sVY2NoT0ZlpUahd9xpJIcHb2/uuVAgkzRiK32oclhbXNpJJv4dfhSR%209hTkSIvp42NiZbwhUmmeSSB5mFipQtYsFuLMLgmg4R4W4zRzf3FIcTJkVWXGkvEUjisHssetUv3C%20HvQQz3S2TKh2V5i2PJFi5EDwKEZZlglDBb3t5T3+NCqsEYKWa9h4Fh/AD4dqDs1qSCAAbdh3v49L%20/jQcXvqKjoDcWFu1hbvagtH9Nm3QZvu7s0pYH7WPIkCBb/Qlgb2bxPxoPcfjQKBQKBQKBQKBQKBQ%20KBQKBQCSB0Fz8KD5e5sO48PlQRnnHPNs4ntwmyQZ8+c6MDb47tLPJ0ACgdhc9awZs8Y48/B0e29t%20yaq+lu62PddPCIRvhPA9zz91HMua2n3ybzYW3HzQ4SHqqqp6ep8enT8axYsMzPXf7uXk6Hce5WWY%20/wCtpt2KPdPO+fxtwWUFA/EdvzrcfPPtAvQVl7l+5W042zbrtWJjpusxw5/uELhUCaSjWUeZ7E2O%20ntQeItnRS0QtpUeY6eh0+PfV4UFn+2e3o+Lus0a/cQ5MqwOhjdwoxjr9Z1C6SwBNhq/KgxTxD3D9%203N73fM2HFVcPZQIViyXaK7C40IH6K8gGog/woSjGTD7jcCzVjz4c3ZpI2YIkwLY/n72veIg/Ggku%20z+72DMYsfkOzxRoyq2Xu2CWTIklj/wBuUoSVI8GA7ignewcuwZ4hlbDmxtEYATjxN6GWjh/qZLvI%20dN/HpalBNF95972TZs/K3T/kQYUMaxTThY5vUlfRfwZm6atNu1CitY94+/jyIY5JFzcttb7wkTOp%20ldtRlVGJJZugbppAoNkNphzMwJLp9aMTRQTNF6UMLqAwIhbS+mS3QKveg2ywYON6c2KqtiN6OhzI%20snrySKejQABkKMNSqxHwoO58rPOFBMmltSCWeX0I1Z8iVrRSyY92eN0HZj0tQfRPnTLrECplt6Mw%20hliWM/duSPXOQXVZHsPoH7KCKcy2CTfMPP26KafGgjcTvL5pBK46/wBSOQ+olmHlt38KCqN44Hyj%20aAj5eM00LjUk+N/UBWwa7qt2S2rs1BG1lBI0nva5F73HQ3sRQGL6bubg9D07Hr0/Ggn/ALM8m5Bx%20PlkW6bVtY3aYYsmrDdggWNyBrVreU/xFB6k4n+ovgu75q7Vuztx7er6TiZrL6ZfpcLOt08elzQWq%20rKyhlIZWF1YG4IPjQfaBQKBQKBQKBQKBQKBQfL/L8flQfGK9ibEdf2f/ADoIrz/n+38UwEGg5m8Z%20Z9Pbdui8zzSnt0B6IG7n9lYM+eLI854On23tl+qumn647fddPCI/LR8F4BuL7ieY8yZczkuQNWNA%20esOFEeqxxq3Z11Hr4ftNY8OCa9d/u+zd7j3S3o/r6f8AXDHHxunxnb8RZFvh0+Nbb58oFBGPcndc%20nbeIZ0uMXXIlUQRSR/Uhk6Fx1FtK+NBR8OfF0QWyFWIFfUm85kcFZYm1DWqN9V796g83YDZEee0a%20KBJHMwIW2kaSbixNulUXN7QGaPjxMeG2QMvLlkYRASSZF7KjlTp0rEy6jY0Fz+z26Txb5uW2OY5l%20yQ2RJmQquiSdG0Mx0dB08D1oLS3DbNu3HHbG3DFiy8d+jRTIrqQfkwNBTnMv0oe3u8+pkbI0uwZr%20FmH251wXbw9JvpH/AKaChubfp59zuHetmxQDdttiDE7hgsQ6oBcmWLo4H4UG74Js26Z+0R/+R7v9%20xteKTp2guAv0/wDHMkgUuNbN3Hagmf2MEWKvpIcSIYfpypqRoo8gyab/AHklpPU+AAtQfJI3eeWF%20IFefGldg+lfuMl4I1QBDP5fHVqW3QUHHXBtuMGTIlONBkRHMkxkikAcRl2hyi/lUfNDQRfN5xx5o%20nCZn3ckwQ+gkSxgot20yZC6dXpmwRao1I92cSPI9c4xlWVw88SlVuygi62Hkb/SVqUV2D3h2GNUg%20XFyWxk0KTlFJnKKx1sHtq9QhrAk/vojP2Tm3HsrMQYO5CLLmjcGDMjZS0pcemY5HJS4Tppbv8aDZ%207zxLiPINuOVuOHHha4xPiz7aYBPEU6tBIqmxaQXZb9KCA8i9mpIjJLxvc03aNZEVdvnBiyEEigor%20Pb09XXstBk+2XGd02ncc7L3DFeLMhUCHELXcaSRqIVhqBPlAJ/hQffcT26zsuLImwIlbPweuZgra%20661DNfVYLINR6Cg9Qfp7z83M9ouPy5rEzLD6YL3DaEYqt79TQWNQKBQKBQKBQKBQKBQKD5a3UnoP%20H4WoItz/AJo/F9rilx8GXP3LNlGNt2HGpIeZj5dTL2Hj86w5snRbWIrLo9s0EanJS66LLLd90z4e%20TTcA9vMyDMflXLZBn8pzAD5useKncRxL28vQfLwrHgwTE9V3un6ejc7l3S262MGCOjBb87vOVhjt%20/nW04RQKBQVp+ondJ9r9r87cYOsmLPjyafiBILr+YoKk2Pc9j3Ta4d3xoY8mN2MzRRRlpWBNkjWJ%20S3micXPxFBpM/wBvtg3LNzcvIEi7iIbzptqqv3EiuFfRExKqXXvdu9BJdt22HYoMeKFGaDbmMmMk%200ckhxda6UMZiBTWO8gk/hQbH2R5UN691MnAw5BPg7ZtrHIyI4fRSXJkl80mmwP8A23oUeix2oB7U%20FOe7HMMnOzzx3a5pIsXFBk3LIj6EsnmMa9y+kdSoHeghf9ttt0OS/pYm3DGOQ+VIwxkDaiVWWMln%20R3J6MRa/hQY2fkS48bY2AmnPVIcdJZCsh0uRLK7yyn0plsb+UaqDsmkm3KGKCYSwIZJpEkxF+3mM%20IS0moS6wddrrbvQQTfuG8oGKMjCyzueAyCV8Fz9tLEJWI1+k1l62HbrQQfJhbFm9DIhePJS0bpOj%20LIWbqD5gb9fEUKMLIyJC3RifAs4BBt/MdI/ZQYczByAOi9LkADrbqxv8aKxZY0dCrEypewuLnv1+%20QsaQkM7ZeSb1sGUuRtWQsLAFGEgDo62sQ6N3HhQXLw7l228pSYN/xMjHEfqQQt6EgCAtJKLs2uM9%20iqjUKEN/izQCPIP20C4WTf1Y3iJd4lToAOkjx6yOlr0HZPJDkDHZ0hjljgkM7oksk3qBNGrEjAKH%20/wBL9R1pQqm/tDzpMXIh4vnMEE5ttyAINAQeYMUJBLsb9haguUGgUCgUCgUHHWvUkiw7m/b8aD7c%20ntY/nQfSQLXPftQAQQCDcHsaBQfNQDWJAv269T+VAHQdT0t1v2FBxdFIBNrqehbw8Ohor6Avgel+%20g/fRH0H93f4/uoPtAoFBW/6g9myt79ss/acVkXIypIQhcgCyuGcj4nSD0oKl2vYtj27bItvxwZsb%20Hx444Rjs6mWJnGmf+npDO0v1de1BAuR+48228my9t2uKPJGOFhy5MlDYTh9Uujr1XoOpoNRvHMOS%20bv6v32cIkeYzNj4hMSs5BGttPVr2sb96Czv0fYma/LeV7g0ROOuNBAZ+uky6y1r/AICg9UX6XPSg%201fJ94j2bj+4bpJq04kDyeUAm4HSwv160Hm3Hz59yil3PLzow8aH7uKcDGij9Y+Wd/KSXb5H4XoMy%20edAufl5c8Ugj+2SWQhMeNonjIFnN1yGQ9V6UoNZtynK3nJ3USxZ8ObEmNjxyy+X0l+m4UWE8vx8K%20Da4umDVjwLd8eA4+PtweJ4w6sTq9SexUxX6G/egZWBKX9L12ZMd0hy/WKrEJUQyRvFC/llmdunlN%20qDqlx49wwp2kxf7rE8MH3eBo/wCQWka12iHVbDxDUFZ+5vDNn2GL7jDtt6RssTYqy+sjlh1Caut1%20vZhQV+4ZxdrGP+a4sWv1tfuPyoOkgg9B16jr4ft69xQdbIpBJJD9TY9vj37Gg4xZc2HPDmYjNHkQ%20tdHQ6TcG9rj4+NqC/uG8mXd4cHcEmkmbccnTIkpUnDmjAs4LabRah1+Pj8gkMiZcU6vlxpLGATkx%20vaMeSXWH9JfLG0z6dLDvagwc7OnwsjHyp8UTZcU80k8zQr6kbqQ0aeomm2lv5gPNQej+L70m9cfw%20dzW98mIM4IIIfswINiOtBtaBQKBQDQUJ71mSL3q9vzj7cd0aXHzzLtauiDKMcd0R/UPptp8NVBvu%20Qcjn9u+H7TuGwbfjJk8g3TCTN2rIaQRwS7ig1+npOqJQyHpYjvQojvLfd3nE/BuRjHGJtu87LyWP%20j82XjiQpJE0qASRBjdH6+a5PSib0r3Xn3uInuM3BdqwNqy84bNFuv3eQ2RDCricRSI2kytpP8nz7%200V07r7vb7t3ONv2DJ23FGNuG9LszRxyGaX0pYVaPLaWMtGhZtX9F116Rc0hEI51zveOY4uy7tDFD%20h7Nhc5xtoxAhlGY4hYh3kYHQUl8UC9LeNKqnO6+72+bbzvbdgn27GGNn72+zCNJDLOsTRLJDltLG%20WijLljeFl1hetEb7m3NtyweZcb4ZteNjy5vIly5ZcjMDmCLHxIi7jTGVZnc+UeAoqr/af3Dz9g4F%20xTZoYxkbryLdd4iilkWfJSKPCeSRrJHaWS50otiLXue1Bu9v3jdtz98+FZ25YEuzZ+dxrLk3Da5D%201jmWUrZvj28pt2oLvoFB8YqOrEAAE3Phbr40FK+4XI13vdzjRZN9sxG9IJG6dXJGmTrqLB38vTsK%20Cs+ecvTjXH2kGn+6ZjSw4OO3rHRkEBcgnVpUxoD/AE7eJoKeTinKopfUyNl3ETT2cq+PIWOoXJsV%206g3vSpVYHC/ZH3C5JlrENtbbcJekubnK0aoP+xT5na3X+NB6x9u/b/ZOC8ci2Xa1LdTLlZT29SaZ%20vqdz/D4Cgk/h8aCufe+Fs3juDt33BxoMjNjknmRtMmiD+pZTcfmKCpsCOSWKBo2lykyJZBlSRlPS%20WOJtJllXICA6m030r0oO7Hw86VWScF2ZhrmlSF4kRCW1uhIUxr2RkF6DzfFu274OfN9juciiCeUx%20GKRlj1aj5lW+m3j+FBN+Ne7n2s6Y3I8eXcNtEfp5CRhWkkUfSp1j8+njQWPsfJOPcimtt+74324W%207x50mhkbRpRAkgHpuD0DR9KDO+0xdvBjwWWJsPLPpNNI0fpKIgrvEEv6ya27tQlRvuFyGLfN5I2+%20z7ZhPoSUakMkmrzyupYqSznuO9Bo3lAPVLAX02sbm3h+yhV1Am5B6g9QLE28QaDi6KvUWXobeH4k%20UGPMr6NZvc3JHh+Q+XagmPtHuOPj7hu+FJiQZb5UAMRmXUY9J1O63KLa3e9BeGO2gSZEsaSSoIJY%2044tbu00y6RBIiDT6KWBFm6UHE4TGKBdwE3oNLO3rgLmIjlevqyBvUjUuvQdKC1vZLdzuHHM1TJ6i%20wZbqOlgmpQxX8j86CxaBQKBQDQRTkXtrx/f+R7ZyPNly4922cMNtngnMYh9To9lsVOod9V6DFz/a%20TjG44hx9wnz8stuEO7NPNlO8pycZdEJ1HskY7IOlBwn9muEz7dvm3zRZDwchzV3TcCZ3D/eI+tZo%20mFijagOg6fKg2mNwPYsbly8rR8lt5XCXbDJJKzq2MhDBWVr3OvzFu9/GlCjUP7LcCbd33YY+SudJ%20uo3zWmVOFXNXvIqBtI1dj0oOOX7J8EysuScxZUcMm5rvYw4smRMZdwXvkJEDYM3iO3yoOT+ynAm3%20Zt2+3yRnNuo3wOMqfSudaxkVNWkav5hbrQbrk3B9i5FnbXuGaJodz2eR5Nuz8WVoJ4vVTRIute6u%20vRhQaIeyXA02LA2XHTLx4trzJNx2zKhy5UysfImJLvFMDrAa/Y9KDcL7f8fTk+38l1ZLbrtmM+Fj%20SSTu6+lJdpA4fVqZyblj1oJNQKCB+8fOsbiPFhPPKcc50oxY8gAMEZh3Yd7fhQVDHnbblYj50k6n%20EjmEk8wVY4YcXR5/thGT2I7v+NBoPaji591PdF+RZkIPDuMkRYEGlzDK6H+kAGJFyLO9B640rcG3%20UdqD7QAAKD5qW9ri/wAKCrPf2ZBtG0w6xHLNkyei7kBFZY76n8LCgrqLbzMrQSL6uiYxyozssIgM%20IeR1Vv8AfFzqstByGoouPFkFnkssaeZcaKG1kERH0mTuyMaDzZvWLJi75uOPK6mZMiRWePop89zp%20A/dagwQzWEenUq2PbvY+FBxMUDkNYM3WxPfp1vfwIoN5HzXk8G1nbpc2STAKsqxsQzL6ncq/1C+n%2040GvjRG9IL0LfSpFgCQfGg5OsdyXJ6WI0i4Pj2oVdbBVAINlHa/a3h37UHEkC5DeU9z+PTv8rUHR%20keHbV1ue/b9lBv8A2riyl5U0sRRYoYH9fWA6sr+UBlP1dT8vjQeiNo0QtaIhpYmVMWWaJYGx3VRr%20yZCxGtDawFqDtypcePCyfUgjxYmX1pUVVIjk+lMyUofOsp7JShVKvYE+ll8gx8dXiwtWNI0DEaVy%20Gj/qELYFNVvp/dQXHQKBQKCMc25/tHD12t9zhyZk3fMTb8QYkYlY5EovGpXUDZrHqKCPYvvvxKaW%20COTD3LH9TdjsE8kuMNGNuFyFimZXb6rfyareNqDZj3a4pJvP9qgaWaZsnLwMeRFTRPm4Efqz48ZZ%20gdQHQMQFLdAb0mBpuFe9GPvnE9u37cdtyMN963GTbdnxUVXM7GSRIgHD2Wyxf1GfSoPahVquQe78%2025J7f7txPLkg23kG/LtO54uRCnqFFZlljNw+lgy21IfzoNx7xc25BsOdxPZtmWWE8j3NcLJzoUik%20dIypusQkYD1CSDci1h3oPkXvNx/Z8DLxN3lzdwzti3DG2Pdc4Y0UXqZmQDokWNH06GK9dPb4UHdv%20vvnxHZdz3jb87G3DVsM+Lj7rkpjq8EX3tvRk1B+qtqHbzfKlCrU+8fu7Ls/HuU4vF3yP7/xuLEmy%2086OGOXFx2ypE0RSmQ9WeMk+VTp6XojMwfcaPE5fvA3reZE27aOPYu6ZeA+KixRlxqkyEyFb1HL6t%20IjKj5UVrdq919wyvdBo8h8jbOGnjJ35sfPgijkjAlI9fUhkbQYhfSW7+F6Ca8X9zePci3GHbsZcj%20EzcnBj3bCgy4wjZGBMSqTx6S/S46q1mHS4oJbQefP1l5MicL2PGABiyNxPqKe50RMygdfjQeW9qh%203CfJXAwcoY/3xEJDSGONyT5Ufw00Hqv2432bgW2YfGcXGjbDidxkADzNkmPXJ/WARPq6XP7aCztj%209zNh3BYEzVfasvIcxxY+TbzMv+l0LLb4XPWglkUscqh43V1P8ykEX/EUCR0RGaRgqKCWJ6AAdyTQ%20edeQ813/AJTu2RuODnS4W2I80W2xRyBCsOL/ALmUAmppCX/l+HhREc9xuecil2/j6btkST4u17lj%20SZe6GEKXhnQghgNQII+KCitxl5IGHnZMmQMTLyMmMPOJ5UAmOkQQ4ocdFeOxYJ08KDrLZqFj9wgd%20Z5odxiDxn/kFRaSQka0ZlsE0m1BQ/uPAkPNNwjQsIisbp6p1OAY1urOC1/hQR4Fh4g9hc9Tex+Pj%201/6UHWzNqJHcdA3cWN6Dtjki6MUVlBvpt4/IfGgm3tZ7Z7h7g8nG0YeXFtyYuK2bNlODIbl9Kr6Z%20Nj5jQWnuH6OeS2L4fJsZ5LjySYzIPn1Un8aCA8m/Tn7vbADO22pu2MoZ3l26T1Gsv+qNtLXt4C9B%20WsuuCdsfIR4J16SY8iMjra/8rWoOiYgopVegHUi9/wAKCyfaPbhibPuWfPjH1tyKJhuzIsbQpJaR%20tQ1Otj0uB3oLfyI9tx5ZWiMLLFkEYqBZLLJoHqHIubSKQDpI6XoOnKk2uXFWFMqOSV1V8ZZGcTvi%20uw1ySDQTeFxZVoSm36ctw/uOJzDN+oyb5Kmo31H040S7Hr8PA0Fw0CgUCghPuZwLP5f/AOPDEzIs%20P+ybrBuriWNpBL9v2jFioW+r6utBDZPYrfnjyEO8Yn9fli8sH9CXoVBtjf7h/wBX1/uoJDw72s3H%20jW/7w8ediZPH9yzcjcseJ8Qf3CCXK/3Ikyi9vTuf9Or5ig1e1+zXKNs4RtPE8PksUeJte6nNdhiu%20FysMytMcbIVZlJu79bNY2tQYW3ewm77ftXG9ug3nHki49yCXfo2bGZWlR21LAQshAPmPm/DpQTP3%20A4JuPJt54ruGLlw4ycb3FdyeOVHczFRp9MFSNHS/XrQQ3k3sRvu6bpv8uFvmPj7fvm7YO9tDNjO8%20qTYQIMWtZEUox6303oOXLfYvfN/yuaSpvGLjpy6XbpApgkY4425lNjZ1169HXsPlQq58s9jd83aT%20mMe371jYmHzaHC/ucU2O8rw5OEV88LLInkcL2YdKDJ3H2Ry913bfp9w3OL7LfNgh2F0hiZZY2xwp%20TIBZipBdblLdul/GiunE9kN5zNzOTyPeMfIxpOMtxaaHDx3idouoWcO8j2frft3+VEbnhPtTNsfI%20dv3zctwTMydm2WLj+3JBGYl9CNy5mlBLf1H6Cy9B86CxqCCe7/tNt3uTsOPtuXmS4M2FKcjEyIgG%20AcqVOpTbULGg8v8ANP0z+5PHBJPj4ycg25Rcz4d/WUAnvCTrPTr5elBD9p9weX8fyjjtKzIQ0cm3%207gjPZGOlwA/Y26XoJ3tXuzseVoxsoy7S3nEsMhEuJI7dIwWKhl09LdaCecX5huuCmNNtuR/xY7Of%20t3Dwv0IkDOCQ9msQot3tQlteUe7G4b5xscc1tDuOaFO55uKkkJhw3PRwW/ne2my0GBG0L4s+JE7Y%20uFKmhYIHWAw4+Ol5JsV1UyOWJs4oI9yzAh3/AIzu22PNLLkSYwyIGDNHGJYBqi9R2Wz6V6km1j86%20DS+1/Mpc/ZsOd5kfLwWWHcfX9JlJj1Ljk+sT1YdNS9b0Ey1yZUqplorSs5ORP9uqqcmA3Rshl873%20B0rYW/xClvdqI/8AlkeSJJiMzHEi/cxmGXysVIKkKdPTy9KCGMqsA2nUR1F+5H4X+NB89VB0U97g%20gm37/lQE9QSDzHoQQW+B/wAetB6D/RviPPyzkO4mM+nBiRwJIWDAF5NQ6AdCVWg9Y0Cgh3Pvabg3%20OMVot729Dl6SsG4RD08iMnxVx3/Og8i7x7JT7NzLJ2jL3SHO2THsfv4blmDGwgcIG0OD0bwFBYmD%20DtmEiwY8WJFjRACLGYx+rp6JKqM9mMcbeY/E0GaFmiiERjjRIk0F0aMSwTPMD6nqszKpcC6g3pQl%20E+ecuyNgws2XDyJmyM2KfHjR2AbWpCvYFQ+nSb+Xyk0FjfoxLt7ebqz31Nublr3vcxpfqRf95oPQ%20FAoFAoFAoFAoFAoFAoFAoFAoFAoFBHOW+3XC+XY7Q8g2mDNJFlnK6Jl+BWVbOCPxoKG5l+jlT6k/%20EN3KKLlNvz7sD1vpEy+YfmKCmN74J7m8J3BYczBy9tmMgEGXjOzYjNqsra1OnT8dVqCyuM4O5COH%20IyfVyM2F3kzci59FJoFtqkdbgdey6SDQrVv4ZMj0Gx8u8RmP2zKkgxTGzJ6zy42kMzvIOhCmg4tm%205cOQHSZ4opxD9snpwF1B6HUG8ypIf9xm704irOUQZHt9zmDkeAI83jm8yapYYzFJE7X1Swp00+Ru%20xtQWPtvJdtzoMbfMDImyYpsrJnJkUSuCF1ek6SA9FbsF7UFbe9WYZtw2oNPLkwpE4hfJlSSQhiH0%20gKfIik2A/Ggr2620ghumkL42PwP4WoOIeNgS56ePfva1rg0HwojgKGBQkXAHw/zoUenv0httu2bb%20ybNzJY8ZZMuGGKSRwuoBPgbdL+NCq/8AK5lxXGaRJt2xUeK3qJ6iswv8gSaCMbj738Ghjk/ts8m7%20zrqUR4sbka17gsQLWt1IFBX3KPcrnvJsHIxtriTZsQ6ozCkp+9m0dXRJRbS2g36UEbwNjxsWP+3q%20jt964YzR5EnQKNSSyNr/ANfRj11daDaNEk8cQkkgOHlSFYIX0xB2QH1YE1p6unUuq9+tBo58zalT%20MklyIIIYVEubOpMTSMgKqSUUec/Qq+B60KKe5xyAcl3FstInx8KBRHt2JIzl/TNjrOonq5teg9Hf%20oyVh7fbvqFm/ukmo2A6+mnwH+JoPQFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFBSnv7yhZcvb+JQup%20WQrl7moYK6RBrKw1Wv49KCExZ2BDtwaORZMPDds1YdUkjxBmCRaIoQvqI/dgSf8AIM6Q4sDDGZBp%20O4mTIigcTKRLj6teQJjqhXV4KaDCMEiyK8UscjBEMkMUwVgCTpMlw2mMdChLdf3UoOG44GPv2x52%201blGGxJUjRhaBVxHBDNkBroyOE+oeNKClc2PlPt1yOXEgy2hhmUyYrqyvFkwN9Dg+ZRcDrQTfZpu%20Kcp2OLCKwzzmN5MvGm0JlxTX1MY3JDFU6t073oMDP9ndtznebjW8IjMiypgZl0jVL6GEmV/t6r3I%20XvQQbkPDuTceyQu74UmPd3WOQeeORk+oo63BH4eFBpwCqkqblTquCLdDfsPhQXT7R4uM/E23LJxV%20f7rMbHjkDFmUOLSPLB0sAo8rjtQSiPB2j7RVL6spIZIEliyCTHEGKwPGTF5nJ+sHsPwoMnIx3kjy%20IokEjaU2/KlTWk0d1v6mvyBmZh9UYufhQZMbmV4Y55Fw4MmNjGiyiOR4oBZ5YwVZnkHZr96DGlXG%20C3UghlJmhZ2l9LFuPTEcYRfMWs2lvxoNPyXnacfaWHIDR7jK6TxiZTOWmiFnjaOQf0tQ/mSgrTfe%20QbtvrmTMj+wxUZvstshDMoZgS7s4szH8TSpVHdwnhkhmcprZQqagLEfV9Ph2FB6g/Rf19u90a31b%20m5v/APqT5Cg9A0CgUCgUCgUCgUCgUCgUCgUCgUCgUCg+MR/MQAOpv8qDxzzTlZ3f3H3/ADk1vCkj%20Y+MY1SRmCWRdOq4PpkXpQq7sDesqKYzCZxa5GQJI1iF7IIm0gkMurV+NBnHOGQkM8v3XpqWjJnx0%20e3231EsLazKPKD+FBsW3COSCaLIRJoMhIFD5sCxwyI73iiT0vMzQdvkaVGSm4Q+bJnAXLKyjH+5T%201pGeY2jSWCIaHQJ/MTcVdww+Q7Pt/JkTC3NFmx1+3jEWO6xvj+ohV5Yoj1ijBF+/WlBUXKfbPf8A%20j2ndtsmXddmGqSHd8Ak+iisVtMe6t/GoOHHfcnI27CkxdxwF3KJ3EqPrZB2sVdR5Wt36+NBYPHfc%20fZs9EiG9DGygR9xh5iBElLCwEDSagCB5XojE5J7ecW3t1yMTGh28iN3iyduZHjkN7i66l+a9utFb%203i21w7FjY2VBC00MCFIcp0EMh9QaXkZpAwVYyt1PjQbNYduzJoF29mzWiSaZ2165ciAfW0msKL6n%20GgL3oE+5ZSQYzCUuBpilkzFSBImjN0dIHY+mFUaS9qDVf/6TtD4+4RtujPNDI2RA2MIsiVm1FSsS%20SgARnqW0mghWVz3PlkTK2XDjizYxqG55IIkK/SDo/wBvoPp+FBHMibNys9ZMiaTNySdLTSsXcL4N%20cjsfjTiOc5EaldJEsauYpNWosT4fnag1O4S229YlC+iCdT2CuXYfT0/lv2oPVH6O9umxPbLKlkjK%20jK3GV0PgQqql1+V1pUXvQKBQKBQKBQKBQKBQKBQKBQKBQKBQKDWcoypMTje65UZtJBhzuhvazLGS%20D1+dB4A2XfpWwlE0tnn1u9gFcO7amk9Twveg30e6yMgkMiIGBZ5ddnAJGgWAK+Y+Pe9BuIdxWaQR%20ztFJHdY5ZGyGB9OIeoz6R0JRyNXy/Og2UW4XWH0J9ZYRxaBIqYhEjkmSENq1MPG1BlY2U7CBkX1c%20Qx6C6H0FCefWFGoSR9xdibUGxlyskpjyxRmAQogGSHi0wxRJZS8huZvN9LUG3xN00BXdfTeBZ/6g%20j048SyKHCtiL0yBc/UAaUIRrkXCOFcgEmbqGFuUsiQTTYURSN5o1LSJ6NtKgrbSw6U3iF5HsfyrJ%20JfZIot0xWeSP61ikjRBfXJ6hC2b/AFA2v0oItm8T5Zsf/uNtycOAguZVN0Gg6SbqTbSx7/nQdcW7%20bz6ZSPc8ko8fomMyvZowbhT1tagyTuO65DtJNuM5kddAZS3Y9Rp02GkEUHUtpi6ZMkkxfoZpWLvc%20drmxLKfn2oO/Gx4VGqDQJ7BvKQSVb6gFI8bUGakclgsEmhi51Rkiw6duo8KBGwAChhGWW72KgEq3%20xsaDpyAzsmkgI40SXuSo/muT16fGg029JDHB9urAX1aFYXFj2I+JN7DpQ8nu/wBluNycc9sOP7XL%20F6OQmMsuQlrH1JfO1/n5utBNh2+FAoFAoFAoFAoFAoFAoFAoFAoFAoFAoMTd9uTctqzNukYomZBJ%20Azr3USKVuPwvQeFecew/uRwvIlWTb5d22hHJx9xwx6oKavL6iAalJoUQfF3KWI+iWYSL3jfo3S3l%20Kt/Cg2+Hvrxk3awAsHVQzISepuQO/ZqDdYm9IZAY2LhHZFX0wEUKpsASfL4kNQbbE3hHCyFI3yRF%206MkuQXd2gPmkBAsL9elqVG0i3fHCB4kiTN+39BZMex04v1RL6b+R2Nuq/Ggy4M9ZUnlK4suUGdcd%208gyBkyXFzHYFRp9PwHb+AZ2PmrLuAjXL1NlSJHjXPSRiB0jdR0jXQQQep/Og2OLueBJHMFEGVkqx%202yZ1gcL6MZ1FBGDoUAdnB71RX/uXynFO3jb8Odhl5Tj7xTH6YMXdE03bzeUX/baoK3+6VTcq4IbU%20S3VRfx+QHjegy0z4CRGFCSAgkslxfxYHxoMrFycWSYBGLkFrgdARbq+kdNXSgyQxcaE1FjbSGHSx%207DUR0oMlbFBDYBZX8vS7L5TZiL+NqDjAoYiIWUvb1ZLeUKvxbsPE0HXPFLMFWFiY2sHkFgV/0tcA%20E66FUz9mOB5XNfcXHieD/wDjbIyZe45FzYhbGOHqPqZhcj4UHttQAoC9gOn4UH2gUCgUCgUCgUCg%20UCgUCgUCgUCgUCgUCgUEG5x7Le3HM0Y7vtMSZpuV3DGHoZAY/wA2tLav/qvQUJzL9HvINvEmVxDd%20F3SIXK7fmn0pu38si+Rj+NqCl+RbDyfjOV9tv+2ZG25C2RjOh9Ox7aZBdDdfnSCrHxt2muevkOm4%20jY9FW9ipFFbvD3xNaf8AJ0CLWZYgpIkDC1gSCQetEbjG35Fx7NkyekkaRCER3dHchtalu/l7360G%20wx89SJXWUxk63jVZEjQkrpQXA8fClCrYZnIAkcS5Ep+pDpuI0jBXS6lkv6jdOoPehVDNkmxuSc+R%2084ri4C6lx3KMIbQqVQuqA6VYre47UIhIOO8axd2yJcuCVXhyJ5iq+g0sLwwqAeoBC62+m/ekjX7v%20xnEkT12VolkUMdURWbqxTzx20hfG4N6bxDc7bFx8yH0zf1BcICVBXVa4vY+HiKDZ4WIGhf1lPmRW%209JejC/TrY3v06eFKlXegjWRwFGtr/wBRiQevbp4aaAyGNdPR2ZW8oPQqQOoPfp3oMvZePb9yPc8f%20YePRmbPzSsakiywotrzSFfpRR4/s60HtL2u9uNq4DxeLZ8M+tkufW3DNYAPPOR5mJAHQdlv4UEvo%20FAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoMXcNr27csV8XcMWLLxnBDxTKJFIPyYUFM81/SZ7f%20708mVsUkvHc1vMFxzrxy1rf7THpfxsaCiea/p490+KGWdMMb5tUfVsvA6vpHXU0J8wtQV19/NDKY%20XEkE6k3ilBRhfpbS1u/brSpVssHfDGAj6dBYN51Dkp30dP2rQZuTvqyFm1lyCXHQJdr2Cso6np40%20kRzH3Td8Au2JM0OPkRCJ7EdVJ1FT1v8A9KCWY3uTyGPHljEGKsUsSwaI49CLArXEaBWW1j1J71Vc%20M/lHKd0jaKbLWKGQ3kVUUa+nfUOtxboL1Ea5cWJJFnbU2U2liWIsTcDQym9ib0GRFDdRGYrrcmMu%20ALFT2/fahV3MQNWkWKAkuSFspIK+Y/8AbQokXCPbrlPP84Y+w4xh20HTlbzkKy48a3udHYu1/BRQ%20etPbX2q4vwLbpIdrT19wyLffbpMAZ5iOwJHZV8FFBMwPHx8aBQKBQKBQKBQKBQKBQKBQKBQKBQKB%20QKBQKBQKBQKBQKCKcy9reBcxiKb/ALPBky/y5Sr6c46dCJU0v0+ZoKE5p+jnMhWTJ4ZvJlFxp27c%20Onlveyzr4/itBRPKeDc44nm+jyPaZ8JVNvuSNcBAPQ+ogYdfnQ4NWMTdxGk74WQuBK3qfdGFtBC3%20A0PbqKDlFm4g+t2VeoDaSoBNtJOqojsXNwbsokDoWvcDV2Pe563t2q1Wre4G373ucgTadqzc55WV%20oxFA5BAHTUSpUmoJxxv2B9196KkbVHtGMxDmXOIQ+bu2ldTH8OlUXPwv9LHEtpnizeRZMm+5cdmE%20DD0sUMva8Y6sPhc0F0YmHiYWPHjYkCY+NENMcMShEUDwVVsAPwoO6gUCgUCgUCgUCgUCgUCgUCgU%20CgUCgUCgUCgUCgUCgUCgUCgUHXkY2NkxGLIiSaJu8cih1P5G4oOH9vwPQWAY0QgQWWLQugA+AW1q%20DFk45x6RCkm14joepVoIyP8A7aDhFxXjETFotowo2boSuPEL/sWg2MMEECCOGNYkHZEUKP2Cg50C%20gUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg%20UCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUH/9k=" height="231" width="319" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">Figure 7.&nbsp; </span><span class="textfig">Model of Mesh Analysis.</span></div>
      </article>
    </article>
    <article class="section"><a id="id0xb744200"><!-- named anchor --></a>
      <h3>DISCUSSION OF THE RESULTS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0xb744480"><!-- named anchor --></a>
        <h4>Results of Numerical Simulation and External Visual Inspection</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Numerical
          simulation results are mainly aimed to predicting the behavior of 
          inside piece air trapped. It can be seen that there is similarity, in 
          terms of trapped air location, between the simulated model and the cast 
          piece (<span class="tooltip"><a href="#f8">Figure 8a</a></span>).</p>
        <p>Measurements
          are taken on the external defects area found in the piece, once the 
          feeding system and filling indicators have been removed and the front 
          area has been machined until 1 mm has been removed from the surface. The
          defects found are classified into two types: blowholes (with elongated 
          geometry) and porosities (with a circular geometry) (<span class="tooltip"><a href="#f8">Figures 8b</a></span> and <span class="tooltip"><a href="#f8">8c</a></span>).
          These defects have their origin, mainly, in the deficient filling, by 
          molten metal, and insufficient evacuation of gases from the mold cavity.</p>
        <div id="f8" class="fig">
          <div class="zoom">
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lcnyHHDkA%20l2tnC6zDiju3UkbqU913adSmQXp0zm/eOClvpGrLj7RUb3S0ilb0dcpkE1C7y/axT3OfsWS3e5BM%20YmMBJxIh3wS1bb9GpU3O7cS9SbRbuI4KW+i4+7DWuIU6c6tSRjGPjlInmk2lX231aVlu1peajSIZ%20/wCEreElmcJGje0qNTUBrphhPt7UvBMY5aW5bbs13dG6pa6VTUXgG8RT3GL4VN6aenWfTADOOHYF%20ZafZmtrsikZ202E8pHLVzDKWNSyt2lvW4W9rKhMiq5ac+GWY7VeGb4Qu475Ts6eINSrMvCkOA596%20sifwadLd9w9SMqtoYRnl2dqzWpbUvC+M4RMZk6sKgwUi5itS9hOsacMNIwB4c1MWL7ZeFwqeoJDS%20CZDEDMaeKk2XH0XCtERDExcB9OTjy5/hVz6r7YrSuK5IEZyEw5kAcMMVPdfFZ9snh0Nh1hudrSpx%20hc1KUosYQBwIPJ1dS6zOXRWfuzuVCpGlUjGrTyqEO47VqZc7rM5qft/draC1Kta1BUy4eUc0m/Ga%20k0+tTVp1/wBN3ZedyKJZgJZ6uxX3Q9mEvQ3ja68SKVzTMSGjEnD49qtsnNZsxful1pkQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQQfVfWWxdMbXcbhulzClChAzFMnxSIDgDvV00u1xE22xMvl7aq27e4PWN%20frvfoE2NCZp7PZH+LEIloTI5sxXv7Np164n93+MuWuvu5dzU+03M9VxVnWZzGBLRjzYBeDLs0+oN%20khuXTlxZRpRnKYBpQlzBcEMsb5s4er4ffNO2Z8MnTljuFHYbS23D/aaEBB+IA4BTSYlY+Vdbvbrx%20n0TApgCIEXESW7MFvP8Aq4OG92953La9gp0rIxp0rw/X1ATq08h8i8/yLccPsfpujTs7Ltt/0vEa%201xUrU4Qi5BwjzPevBLY/W7XXeNuwtLr16VhbQ9W7uZgU6ePHuT23bhjfu06Zz9EvbWN7tlScawq7%20dugLwqyDO36KWXSr03p+Tpj+6f6pSN31D7gbnbdJ7heQOiJnC5Lahpbi3avf8Pv2125fnf3Pwenq%201/pnLrvabd942DfLro+7ualLcLGRlYVifDOAxLv8F9f5Wmtk21/zfmOvbH9L3zaOurmmPS3KOogg%20Sqjh2rwZdrw7W0vLa6pRqUKgqRIBcHnzQZkBAQEBAQEBAQEBAQEBAQEBAQEBAQfKvVNSU+pdy0l4%20mppD8mBcLjZiu+MTFRgrsGcs/i5lSxfVktxCUmJ8csIEZlMX0L4Z4mMjHVmCwkP0uDJP9VwGUYQD%20jSfED2dp7eSsx6pWtOAlHXGB0ksJDPDNXwn2UjUAcaRGJIY8Xihn1bQuvrSHxmBriM+8K/X6JWtW%20lOE9Ql2A8W5prwYY5epUaIc4aYdyuSstnTqUoeOQIfS0uealmbxE8cut6P6uudquBGdUm3kQ5OYP%205FjW44TbWV7vs+6Ub61jVBiZBpVDmxbs4rtKxUhCWmMnIEj4g+JbtZVFQAJgDS/0c/LxQUwI1HTi%20c2PmGSCssTJ9J0jHPI5oD4RiWIzER2ZIKMGGtgS8hHhzxQD4nOZID6cD+HggrNgDDw6QAwIPNA8I%20m4Lkkgvn3BBaBhHKBlgGzbNkAtKJyiTLy8zykgqScHDSOMdWIB5YIKZ4RYiQaMeDcSUGcZBAQEBA%20QEBAQEBAQEBBbVlppkuBlnlmhhp1a9tTf1ZxjEEmTHD4rPjlcXGUBufXWzWc5Rpj1zEaiY5CWTLF%203no6fis4vly25+5V7KMo20Y0acovCJ8zOud7M8ytzSTGZ/VHEb714Kcv5ZeznJmlj4vwcEszlZiX%20KIj1XbV5CVKqZS+hiFZrTKyW9XVWQJqGB4mP43Vlwkv0YZbgKoEDMylEv/D2rNkazlFV97nRrTNz%20AxpAERMlrXX6Odv1YNr6goXlxOkI6Zxwjyx4rVWVvX+4QsrWVeZGAIERw7ViLs5mh1lV16qwEqZL%20B824LpdWPcm6+4bfc2opVJ+nGqCRIZgngs+Kvo5SMq9ldCpB9MZEA8C3NdcMe6Zwl49VSlHTVpaR%20kTHiFjDWW1adT2BqACPpgYep+VPbV1qu60q25WcjaVRqGTHFu1FucNnYqFWzs4RqyEqhLgFVnHCl%20xvNQbtGzFCcqMw0JkcUn2Wc8su3aZXlWtWog1IeGmDmOLlTMST0nhJepOcw8xIvgOBTJw16htres%20GI1zcSifKSeSLVbiAqkzpREasW8A4jipthePDNRl9XGoXjLl2hYy6TbhGX29woEgAmcj4gtSJajf%207TXkKj0gBk44gHNX2s5qW27eTeR9OfgLlojiptLKSr7ncoW5hGLyLuT28VMtSYrft76VSBqU/pnz%20cSeIVOA1yWck4sH5J7ias37w0xlMzMJyGcScAp54MX0fVC7vKICAgICAgICAgICAgICAgICAgICA%20SAHOAGZQcH1Z7jwtKlSw2oCrdxzrZwie1CPnr3gvNx3Spt20XFade83SuJVzLAQhGQwDcCCvd8H+%20nNcO6+MeHf7VtVCx2+12+jEQpUKUYgDJwGJXk7bbtbXWTjDcp0oCQPm0+Fx+F1itYXxaBMY8MdIx%20LHJPRVS5D6nbA8vikuIk155allvG0X13UsrK9o1ru3JFS3jLxj4Ka7y+HS9PZM3DifevcbGnsFvt%20s4GtuVWpqo04+YRIZ2C4d9lmH0v1evt2u94k9ET0F7SGVuNw37wepF6FtxbmVnTomOXo+R+62m2N%20PDvNp6L2HadxnudCjrvZYCZHl7gu+mk1fL+T83fuuNrw29/2Dbd8sp0LyINYgyp1gAJA/BOzrm/F%20h8b5m/Tc6+HmXS/T1Lpr3KhbX9QipOlL7LUlhGZLNpK83RpjbFfY/Z9/5+rXfXx6pT3is57XuOy9%20X2p9Kva3EadzKP04mQ83wC+58S51utfl+2V23UW/bnS6dobrs1v9sq1YQq1KUcTpkHPwXzO+3rvE%20fS/X9WnZtjsuIt6A90bfcqpFpVNrudID1rSoWiSPMBmsdffNrj1dfm/r703P92n1e0dPdW2u6fVV%20Go1wB4ThqPFl2fOT6AgICAgICAgICAgICAgICAgICAg+RusruNPq3dYgj+Nx/wDRC42cu0swhjXq%20zDh2iHTjDWZGe1uK8Z8WkMJdiXCcN2VzPVqj4efakwi2pIks+AxA70Lcqwl6csY4tlwLp5MlYRAe%20ADM5A5lVFtK4OkMQWzB5q4FtSuYvOXjMsxzV80WW+4QqVAISInHAHj3K3hW1CpT1+lWJPh09sRng%20pRsW50kCIAJLAcQeSmJj7/48lmHY9IdY3W11I2+vTaDGQJzx4rOu3pGNtXtezbza7jbRqUKgeYBk%20eIXTW+tYvFSOseLgZERcZjtK0KvIywJYECUeIQIyADAxAOoln4IK5OWBjKPn7hxQA4AZyDHBsgw4%20IKSy8Ts0fNk/w4oLp6nk2rIZNz4IKHVIyxwOHh4NzQWxcxjKIYjB/okfkQPCY6RjEYxhHiO10AHI%20ghyNREcy2HFBUiQEhIvHSWJy+KDNHyjuQEBAQEBAQEBAQEBAQQvWd/V2/pq9u6UtE6QptLlqqxif%20nWd/DWnl4lfdTzr0pS+0aqpJPikR8cF5rmPRrpxyhrjd6tSn4ZNEBifpBuK1yvDi9yv+pam4+rQJ%20nb6sxzWphm71uf2Ovd6pi7FcTqDCUScR2LUsz9GNohdy6T3vZ4ivXhIUz4QQ+Wa6evDEvplLbLc1%207mxIqyY0yHlxbtXPacumc8N2VCj6gnA6ZwYDtJxXPNdMNq4v6F7QFC+iDRBA8IGpxzV5ZwjLfb7C%201ujVoRZwRHkrm45T21g3y9pRtZ2tajrNQeYcFNbjwt1whNt2Kx3G3qVo1/TlSBjKJyLYBdffhz4S%20ey7Pb1fqK9eMZQ8k5HAspmLbVnUVr6Q0yq0wAGpl82zVlYxhzNSUBB3wfAngtZ5SqOJH9ov3LWUZ%207a+r2shWpyILu3AFRqV1+1bxSu6U5hvWp41Y9qxfs3nLYs9zpXF0aYERVhiTxHYs7fZZy26x1VpV%20gHMg09OZKypq05yOJAirKjW3WzuruFK2oRaZnH60ZxfmrKcfxa9vsu7WN1/KKzmPEcQVNk1SlxcS%20FCUIU/UOBb8iza6Tyiq+3U7iOqcvRieeb8lJsuEVXjRtI1TCUZVAwjE5FdZWLFu2XlKFxqrQMQfM%20e9S1OXRTtNqr0BUokknGUvyLmvDPSqUY04UqcRHTgOcu1VrGFw04/osyhx/k1q22XdK9p3dC5BiS%2084ZkfBaz9UxX1+u7zCAgICAgICAgICAgICAgICAgICCkpxhEykdMQHJOQCg8q669wLi8ry2vZpab%20cHTXuhxPERK1gjk7a1hCnkSTjInE9pJWcjgutaYj7rbFCXipenqhI5EtHD4L6Xx5npt/xHn2v9WK%209PqCWvPM4BsAy+bLw9Cw+JwBi+EDh3nBX1wRk0vIHytm/JMJJnw839wPcGdrWqbPtsx6hDV68foj%20ivH8j5EkxPL9L+m/V+6+/f0eS1ak7e6Fza1ZUa0pGUaokRIjmV4tdrH6Pv8Aj9e+Zjh3ftJbWG/9%20S19w3iU7y/tIarenUJMTjnmvd8eW+X5f9xt7JNdJieHskpGRZm05AZjuC9fEfAmcZUk4fwvE4k9n%205VMzwK4yMgHBwAI4OmVw8u90d12+e8WNxtchU3Taj6tScS8RpL6ZcnXj7+7+rj0fpv0/67bt6dsz%20iofqb3N2/qXoi42zdIehvImJ028stLtp7V9L9f2zfd8D9j8Dbomb4eq9GznHpLa5VIEfUxiX+lgF%20fkf/APSvLpePKtv0nsVtvh3q2thSvJAiRiS2OeC801mXr/3e909lv9Lo6VzKEhUpyarDxRnk3Yt/%20Z5sO36W6vpXmmzvZaLlvBM4CXYha6tAQEBAQEBAQEBAQEBAQEBAQEBB8f9Y7dbXXVW5TploU6vgY%204E6QvPs7aomVMQwEhLThhxVqrtfhGkAa+A4dnxVk+qTbEUlWlF4wJETgdSuC7VmjKpUaoCA2ER+I%2096uJGc5XfaphwR4nV4a9n3ZgZygCJY45KVLGrKFeMmIeMsS3FJV9zZp4vAgAZtxUtS8sttt9rSqe%20rEapHEv+NPctrDeiqLiU6MTEZaRwVmw2aM604ASwfzJn09BnpyYvA4clm8pl1vR/V13tVzTiSTak%206T2EprbGNtcvdNn3ahe2YrU6sTARx04lz3rprtlmpJogAsdEWPYXxdaAyIB8TgEFxmx59iC4Nicz%20EPGRyYoLTi/MiL6c/wAPBAkAJSEeAHlzb4oK1NOqT6chm/NBQgykzuAcJDOJQUPid4hyMY/S0oEn%200gOCYyYEeb+FBcdTlpEF/C+RwyQWeEFxhFiIGOOPx4oNgZBAQEBAQEBAQEBAQEBByXuxIR6A3Qks%20P5Pj33NMLO/hvr8vnipUBIDuwaIOGC8/D0NOvuYoTMK0ToGEZNgyRM4bNFp6oW8hbwrDvb5VeRJb%20BeWuy3FUmRrRn/6382SXbg/H7uG/vfU+2wpGpVBrasgQCArrcs+3DmY3FCualWERS9U4CK14OEXL%20daVCpVpkkGOQlmUkatxwiZ75Rp3BqSqkwIJlT7RkEx6s+5tUOqdtqY1JGJ4A4fBTGT8iSrbns11Z%20xpExNycIacQQeakmC3LQpbWdq3KlOVaMqdf+MpA4EHL5Fq3KYOo7qwoxNGjAxuSSacxmw4JrEuXO%2006F5cwFWUZEEkF3JwXTDGLVLi3lExEswH7CCr45TisEizyyDMe/9ILUkSrqFOdasKNMtM4v2LP2I%206ix6V3ewoDeaU4VbXV6dWMS+kM6xtY6aecRKW9tRhOdWjDTM4kcSsWuntbEixMgxLMI8jyCnCYJC%20riZHg5iMh+dVcNikazNEsSw1HtUS2+GGkN3o1p0bwaou9KQx7lUkSG0V6QriVeAE5EgT7uxZ24rW%20vlu7l06ZvcUC0J5xngceK4e/MzPDvj0/kh7rpijU0TpxlUmQRKLZMMSOxddNq57yZRe89P3EKNM0%20aQlEAAkZjvW/dnyzIybVtk7Om9aWbNB0+yWxuyEsTHGcSSH5FTLWf5sNKdzqaqNIGGPEclbg+6+m%20cC50n/qpaY5y+vF6HkEBAQEBAQEBAQEBAQEBAQEBAQEHlvuL1peXNxPYdplop5XlyOX6IV8GXG29%20tCAEacXDgaCcTzKgkRBiA4aI8R4hCR5x7v0allfbH1JA+G0rRp3EsoiMpAOTwwC93w77tdo49uty%209Etrqnd2lC6pyE6VemKglEvEiQfNePfX22usuZwheq+sNs6e2urcmtGrcGJhb0AQZaiGdcduySPb%208T4e3btMPBqvWHUc69S7N7ViahLQBOljwC+ft2W1+unw+qa5sdPb+2HU+5dKx6hFUSq1pMLc4zMM%20CDzXTbotmfNebr/caXf2T+mNbd+hNztdkofZbadzfSl9dSpAzmA3EcMVymluJh7+75vVrr7pt/8A%2067P2y6D3Lpyn+/txsroX9wNFO1jTJMIZvIc17unrusfkv2fyp2b2Tw7bc5bidtrVqNtXt3pkmpKB%201Rk/Irrtmzh4OnHvmf7UFtvWtlbWNKG/VBZ30cKmstEY4Z9ix+T6vTt8Pb3f0c61J3u4We8bXKht%20O5UzXrj6mvSkJAHnLkFO3sxMxfhfGu3ZzrnXW8vFa9xHZKl1a3gFe61kSqO4mDmdS+Xc28P6B+X2%20aSTjX7OZ3i2NWdM+macriT0pEMzZMvt/qNbPd23/AKX5P97vp2XTrn91r1n2p9wLi5nDpzcwZVKc%20CLasOIjmDyXHXu9+1fP+f8L8M1epSGkgkPpwiX+VdXzf+LI4Z3w5oMbTlMShLQYkGnVicQUHpXR3%20UVa8o/Yr7/a6WEanCcRx70M5dOgICAgICAgICAgICAgICAgICD4a6s3eva9cbtAyekKzCPIaQueO%20G/djLLb3lG4pxqQPmxbioe5stKNPFw5ccj2hFwQhGcogEgl9X5lUUfTM8QH/AAKr6tiB1CMn8ZwJ%20H6Pao1ghVnATjDxQBz5I16/dUVtZAIeR8w5jgqnhnpyAkXPhDDs/hWEZ5V6USBHBsSCouQVRi0Rj%20hJMisZh8cIjIBUvlWlWjMERkHBwHBGL5bVGoYnIuRqAHYmLbx5XHq9S9t+rqYnG0uKnphwCC2nvC%20aZY2lj1qFQSYwkGkQdfAjt71118MRe5/W4vgPgrlVY/S56R35ckFDljl4fNgPwIK1M5PlhngM+aC%20pwkXJYYuRgXyCCwBz4wNUixBwyxwQNWLzbVEuXwYdnNAzMYyciQx1YfNxQVBDhj4p/o4j9rFBaxe%20MgNX0pNk44jtQZqenQNPlQXICAgICAgICAgICAg433gET7dbtqy/k386pLO/hvr/ALnzo4iYkOX+%20kV5HswrCVCqZ06sY1CPK+BHwW4zmKSEQWi2kyY48EtwkxWK8+1UqHr29M1Iv9Y2LBZ1vK2cM1p9q%20r7ZOrVpiEmciQxbuK7Sxx2z/ABjCJxLeHSQGkBme5Z2q6xFbzsde8uAaLFwxBLZ9y1py59lkc9db%20RXhVNMw8fGOeMePwXWa+qZl4YTs91OJnGkXDAgjDFXCSyslqam1VNVajIk4mB4DmsX7NS8Mta8ua%209yKlu8acmMYyxbuJUxluVK0dhuripC5uqhJIBEmc4Ysy1j+bnnPhJCwoytZxnqjORwJGnPgGWpL5%20jObnm4iIv7aJ+rpQf0Rp1cSyScZa1zhp2dhaVJS+0VRRj5jqOb4cU8Jtx4aF1QFtcGFKQnpGmM4F%20w/N0sWeW5tfUe90aB2mlVNS2qlhDP4jmuO/h6fiazbtk9HVSvI28afqCRFSQiWD8OK49T3/tbJvr%20J9GxOh6RlWjLwGLmGZddZXy8udj1bXjfCndUZQpzOiIAx+K35Mpfd6290baFW0i0JtiVnCxvbP1B%20V3C09G5/2mh4TJsS/NTOD1bMJCAcHSYlwc2Kl2zGpXWbH1HYV7cU7oiEgGMjk8ciHXDaWXPpPRZ4%20bl7tsKtKlWsq0TKpImdbgQeCxj+n7X+bfvmUXuptrShKNNqtxkY8A3Lmuk/uwzcYy833frOcLw0p%200Tqp4SIC9M0+rjttGxsvUVK8loYxqP5Dme1SxvWpcmESJ4y1fgCw1PIdMyXn4o4H8qXMXy+u16Xj%20EBAQEBAQEBAQEBAQEBAQEBAQcj7i9TVdo2v0bSTXt14KJ/RJ4lB5TbUTCn45mpIAzqSPmlIly5Sf%20QbcQI4A5B5y7DimBmi+YxDYPg75K/wAUrQ6g2K137YbnarljGvEiMsxGYGA+Vb6+z2bZ9DfXMxHC%20e3W8TtZ3nt91FWNre03p7dXJZ6cnEWOGQyXp+V0zbWb6+HPq7rptm+jiN96J3my6oq7NeGrcTjN6%20Ey8tcJloyC/O9mu8uMP6D8Ps6uzSb5k45eqe2H3d91N5+8N5hGlRjJ7eNQamjwloOZK9fT04ma/P%20/sP2l2vt6/D3jbOgNlsYiEhKsCzDyxDfqgsF6rXw8859U/T2zbqfktaUTk4hF/lZSRc1mNGicTTi%20fgFUUla20omMqUJROcTEEFBG7p0p01udCVK+222qwl5jKlB/lZ1MRqb7TxXA7v8Ad76UqmtW2KtV%202a5qxI10yakATxECQAuXb0zd7vjfsezquY8t629r9s2Da5VuqYSNO1BI3Om+moc4gswB7Fer4k2/%20pa7v3Pbdvd9PR53030dvHUULze7YxhTpfV2dtV8soZAxJyJZe35cnX1fj0cv1/zZfke/u5n/AATH%20tR0xvNj1jd3e4WpoUKVOUXmMDIjDSSvnfH0us5e39x8jXt292t/pewCRljg8xwLsvS+KARxxBLM4%20OZHYnqYZKUiIgjNkwJbbryVGVOtCRjOmcZDiyc0tuXpWz7pR3GyhXgfEzVI5EHuQbyAgICAgICAg%20ICAgICAgICAg+BuvjH+3W9aS8TXwJz8oU4xhqouzuqtvWjOBJ4Ms0dRt+70a8NJkI1D4ZRJ58lhr%207N2EZSJMcSM24Dmqs5Wscz3P3oYXOAM2OS0KPLIHPNlMoujOUSSPlS/dpf6pPhbgARzVWM9GAMyS%204IOMTkB3rN8JdvRngYl2L8R3JYYYrv15Wx9ItM8lZg9WrtFG5pgmuDGRxZNrwqRrXJqRMaJjr78l%20hGXaN1rbfeU69SZjKEgWOAW2dq+iuh+q6G87bAmX1wADnAE8CO5WMWfR1gMQQ7sQX7D+dbsRc2Ac%20hwGxLEPkFBUZsOQcjHy8FQkXJIwJAyxPyIKz80mzYZYnPkgTEgTMsCMMTgR+JBbhEEA+U5S5d/JB%20Uk6qjPzwxx/Kgr9IPwlg+HDhzQWMW46zLUBkS3McAg2BlyQEBAQEBAQEBAQEBAQcb7wgn253dg5/%20k+H/ABVJY3vDenl82+rGAiKkmIx0nivPXrjQvNnu5bhC/o1iKYDTpOrLyxtqpUvYyu4U41hEg+OG%20DlavLE4SdO4qAGMS8Wcjn2ELOHS3K4XEgBqlgf8Aq8kRo3u52drDVVmATgWz+CSJands2q73Wztq%209tW0RGGsAF4k81vWxjbhaOm5WxryP1lR/wCMOJbjpC768/wc75x6prZdj270pTq6Zyw9MnAGR/Im%208xWZK4z3GtrW3lTqWFETm7Vi7hxwXO75dMNno2wsdyspetaehXBHp6nYkZs6577cNa8S5dTb7Lb2%208ZVI4zicKcuB44Lppv8ARjaeJ/io682++PqVzTGmWMYt4m4NFdM/Ri3GJfCGG1VryMqdOXoVJPKc%20SA8n445JieTEy47cdqvra4lTuA8A4GnEE96S/TlWlb2dwJCVWLaQ0Q+L9oWbFkSfT211J3gvakfq%20qOMYnwkrl2Yur0fHt13l1nKd3PcrSyoiVXGJLxDPisdV44dvl3a7TbaYuFbO9jWp07uNRrephESz%20fuVrgkLynZXlGjTnaxFSniKwz+RSbN+2VI2V9QFA291F6LMDmQFnJ7UYadrSrTNtTMQS5ny5LpLl%20LGGvutvSiKdWrESmWALY/kVswwvjWnCJ0NozAzzUslaw2objfU6f8mrnSADOIxAPYs4iMMri5qVB%20VnN5yLyk6uYlnLmuuNnjbzo39MsK7+oc8SF102z5c9vDndq3GdhdCQj6k8BKZLBiVvaTz90lejWt%20U1KMJAvHMxHJlwtdtfLJqEaeWXmHLsdZV9fL1PIICAgICAgICAgICAgICAgICDFdXNG2t5160tFK%20mDKcjkAEHgu57vd79u11uVeRlbazGzhlpgMCSO8K4MslvRGRi8iXzyHapkZ4x1RyaGJMzgzcxyTz%20x6mMOM6l91Nr2y4ltu2W0943Smz0KIJgP86L49i9XV8XPnhy/LfTlEQ6u936sYXNLp+MaU3kKOUm%207fCu96erPlPfWnvO+7T11c2u075anpbrKlIRsdwIanIhmjKZ0DFb6+u9fM/q0c7tNuXadEdfU+j9%209jsnuhtohuNFqe3b/KOujVp5AmZGkYZF1w7PiSz3a85d+vt211x6Porbt22zcrSF1t1xTureYBhO%20jITDHLJeLbWxqWNuIYY4E4kJlVUBBQybABz+BBQ6uOIOb8AiOL6693eiui7WR3C9jVvRhTsKJE60%20pHIaRiu/X8ffb0Z23keT7N01177z7zS3vq+NTaOi7aoJ2WzB4yrAFxr8pL8yvRd9ejic7MXW7O86%20u9tJbfbU7zpemKdO2iBUsBkYRGce1l4rtbc12kw4ulexqxkJPGcP4ynLCUTyKxz5JW3TqwMYy8sI%20gknkrhcWc+WwJPESgAfpcgQeLpr90s+quIxj4i+rHAMU/iNu2qmJ0vgcgklJXR7Dv9ltd5Qjd1fS%20oXctECfL6jPiVPc3rpds/wA3oUtRlHSWAxOGYVYXICAgICAgICAgICAgICAgIPgTr/w9c7ySwHr5%20n9kJreF9UHGZYE4HN+AThcstKsaZBEiMXOHDvWbIsdPte5wGiEiahzL+EGPeuezaVYz1SgPCce4K%20Sqt0HS4yGZ71pPapGnIlwXbKPJs1TDLGlIzAk4EhhhmlqtgW0hMENGURjxGKmWc5XwpVKbjVqwcj%20mTnimVzGOUJ05eCWWLFXKy/VlpORHUMcz39yloyjHPJZFBGzoTE8pcjxVubD3NO4tzdVozjVYMfC%20VrEiWejr+ieoKuxXlKM6pFE+eIGr+BZ9XPbV9C7Lu1DcLGFWnIESAILuQRk63LlnCScYk4/5Y/mX%20TYXBydLNEhwOOGXeoK6hIEu+Ad/Di/NBdMgmWLgM/AZ80A4knKROkEYhhjiEFoLg6WiZFnOfyFAJ%20i5liYyOkyyAHNAOMtJ+l5g+APYeaCgIHiIciQeRwIHagzUw0AGbPi/FBcgICAgICAgICAgICDjvd%20/wD+nW7Yt/s+I/3qksb+G+v+585wjTqSiJxBfIEYryx7P4MNxAjcqUMYWlU/WMX0hl01uXLaX0Xb%20j0bssoDddsugJ0y87ecvF+ErdYla8cMB4SQz81i+XSKkRlFiWicW4spVjRrdK7ZVqQuvUlMQOqVE%20k8OCsuGbq6vauptv2y2lAiNGzpwJjDViSpi2pcIuv7xWwnXqUrKMiBpAJzHcy3j0c8Tw5HdOud73%20IVPRkLWlnpjwW5LT3su27nD93ytrmZq+o05SmXJOb4p7DLctNzqQ3SyFrUIp0jk+GLOSsdmmW9dp%20K9osKlrc23r0YxqVBEa5YaZE9vNctdvQvXbMxcNvFaBlUgY1gGY4afyrtr2SMXW5xjhC32z/AGcT%20r6R4sCB5iD2LevZJwx7efu5u52H1bmIoUiacMZGZJGrjmnuz9mrpPDSudrsadxGcoipCQ0VIjMNi%20ud2anLWMYQifSgI0peWOZAWN+Y9nxLju1WToWd3SFO5pioB/FkYMfxrn13Er1fsrNuyYueFk7Czn%20bfZpHRAYwbwsVu+Hh1kjapCcI6AH0gASJzUuFX0TN5CYYjEnNwiZV3a0vobfOVvKPqyHhiCHL5Ot%20Ri1zlXoq5qDXc3b1pxBcYgEjJam0jPtre2faNx2+JhdzNW3IPp8S3HFLtlZG1b2dO2nOpSqGcZ+L%20QZc1lpXzHiCch3rSN6e3Ub/bp2F2xqSH1NQ5RPJZm1lZukcde9I3W3VgasfU/QAyHeus2lcvan9u%20oVadhA1YkVSeHALH8XaN31IVPLF3GI5lZ8LH1+vU8ggICAgICAgICAgICASWwDlBRy5ww5oKguH5%20oCAg4D3X3yVDb6W003Er0tUMS31eLj5UMPDuprrf9inR3qzh6+22+F1aDzSHMBcttrNn0vjdXT3d%20eM43jqOm+oNv6i2yG4WGqESwqxkCGP6K6a7ZfP219vH0RHuf1NX2TpcU7WBN/ucvs1tjjHX4dS9X%20xeub3nw49lw2fbvoez2DZ6E/TjV3S8ard3FRpT1nEMTlmnyfkc4n9p19c8+roN+vd6tTa2+10p3N%209e1PTiAS0Q7SJ7MV5do9PT167Z93GHU7/wCyew9Q9I1bHc6QlvVSn6lO+j4Z064DxaXISXfo79tL%205cezWXOHF+zUrHrfYN36B64oQ3TcenK0rWVxUiPUNKEtEWmXOGlejvt68ba+rlrzxVu5+wfXXSt2%20b7223+rSpvIjbbqZlSjBvDEapMpO/XeY3X2YuYpQ93PezpkUaXVPSZvaFMCNa6tTqMmw1NCJT/b6%20b5suE9+OErD70/TtLDcNk3G0mPMDQqFvjpCn+z2/yavZ9OV0vvW9EGmJU7G/nIjwgW9TE8n0pPhb%2085PyfRpX/wB5jcbulo6b6Sv7yvItH1adSEfwwSfD/wC6pd7jMR1an95DrybNT6Y2ycNMg8TUYnP6%20Jda0/FpM3+7CXO148Oz6G+7t0psN3+895qz6g3hxIXV48xEti0ZmXFcuz5W20knCzr+r1UUxThGF%20KIhCLARAAAHYF5nRepFeee4PQca1Oe8bVTEbqkDOtRiP4yIxOAzK1lK+frrdN+613KrsmzGW17ba%20SA3C7k+sSicYjI5heebXa8PpzTTokt522n8v/l6NtdmNu2+jY+vK5NEAetIHEd5XaPn9l91y3DgY%20vkSWIyAVqLoEgaRgRl3JcpLDd9pp75s9XbzM068tM6VUYaKkJCQI+RZs44dujsmm+b/a9U6Qvbu7%202O1+3y17hTpiF1KPlMx3KycOe+M8JuERGIiHYc8SqyqgICAgICAgICAgICAgICD4E9wRH+3G8vif%20XDDt0jFZl4bxlAY4Rcs7Oeat+lTCoMRHT5m/Cl1OWzbXBpyaUtXOILP2LndVmzpNp3cmIoz4gtLP%20Dks10lyn/UpGEZuDIsMAwYdik1/kTVcGBBEQSHcjDBTHouGvffaPTa3fAEx+K1PuNLaxu8ZD1QTH%20N8z3KypImKMLs1JSqQaBHhIxTJJ6Md3Sq+o4GWEk9y+GWnSaDS8xzLomV2og8G7+CSDXuKP2iJJL%20BsHwLLXhlD0LqvZ1ahn5RhEnEFXGUzhI7fuv2iRDvPsxSyF5ere2PVhtrqVlcSJceDVJh2jv5LEn%20LFzb9HttGuKlKMyQ0hFu4rrnLPHozO47XwlyEcvlVWL9WrTwPmPZ2NxKCrxIceInxQGQL/Ogq+Ix%20cs4Hlc8UAYOARGIDxlmO90FCcYktEZSbEdxQUGonU3iGIJDAjt5IKHATjwjIN8j/ABQbIyCAgICA%20gICAgICAgICDjfeH/wCnO7f8P/OqSzv4b08vm4SjCJ1ybjEvx5OvNi17dZxcsBvq1aVXXERowGFQ%204Y9hTXWRNts8sE/Rt6c781vVpwDShAPi/YtZw53WMlOca9vGrFxGflicwFD7ufu9/vttrVrSpAVj%20LxU5tlHJb11y57XCzbx1Xvsxb2VKUAcyxiTHmtXXHNY/I6iy9lt/uo/y26MZgajSd2/DktbT28+j%20Nsnlo7x7N7pYWs60Za5B2ES5IU93OF9rgo+ta3MrWsDDScpDHtdamxdcJzao2kqgE4kwmNIk+Afj%208FvWZTz4S9307cRpipaz1xIP1gwyCm+ufPB7sTLqvbXqLctqtriyrx9SiPETUzAPIHivJ3dWHebZ%20mPq689Z2ERqnUlSI8wkDJ48M+K56y+tbqLvfcfbK8hRtpQlMFpzkQ8h2Pkt4rOPRhl1JVnTmKcIx%20NTEx7CrJZ4TGOEBut1Vs6IuhD1TI+IDIrXhJMNWjeUrmga1OD4OQ7KbXEdunS77TWLxOlU0yDw1j%20ViNIHBguXXeHo+Z0Xr3xk1RIETjpLvn8VuPNeFtKrpcY+H6RLuqufVvUK+qUJA4DHvIULOGepWwI%20LOcUyFGVrXrRi+ggxBjmO0ukjOVt3dwqVZW9MNSpkiHMlbJeWGpRMoxYAfpkZ4KCvp04R9SMXIxA%20Kyqy3u9cjq8Jfwgq2HiM1WpKcZGbkDDUcSkXDXpXkqMotESiPKDy7VWFKhm/hHhJbDD4KSrjl9gr%201vGICAgICAgICAgICAg0d73my2bbK+43sxTtrcaqkjwCDzyH3jvbKYcX/wACCCkXDNT+8F7dVQNF%206+oahhwKEw26HvX0NKEdF1IwAxkQX/OiZh/fZ0QJapXJiOMiCwVxfBw8/wCpOr9v33e6m4C5h9ip%20/VW5OAPHVipnyslrBS3HZJgRrXVGpGqD9VOUWIyxc5LPu1s5dfwds28XKtjc9MWFAUbG4t6FOUm0%20RlEDUS+IBVzMG3XvfMcF7uXVpW3Dpq6o3VO5tIXcPUjCQeLTx4r3/CsuZHm79LMZmHp28Qpf2cuK%202qVOP2b1KdSm4kDGDxZl4OzPMer4e0nbM+Hb+1Vhc1dgtN0v6eqvKAFEyHj0szl+K59W2dc1r5ft%20/JfZ4d4IjMHJ+K3HmfPvs7OF5769c3NjDTZ0Z+lWlDCEqonMSOGeK+j3z/69c1w1/u8PoIggHScT%20jivn2u4YicWnEEcQcVc0aVfYdkuH9ewt6rhjrpxlh8QrO3b61PbGKHS3TMQBHarSIGIAo0x+JX82%2031vJhu0LCyt29ChTpNloiI/MpdrfJiM6iiAgICD5z92unZdCdRS6j26Eo7Tu8wL2nHGMar+bSMnM%20lMc5b7OzbaTN8M+17lbT20XlaYpUmf1Jlol+OKtsrOKzR3vYzEEX1GbgYCcSMex1Pc3Ora3ElVlv%20GzReJvqLYAATjq7s0zD8W/0bVnv2xxr6DfUTMgAQE4k/I6ssS9dzixPbN7jbFs+41rW7vKRoVYCc%20ZRnENUdmIfDBY93Ltr8e3q90nh09v7ndPXBmKJnIRyOkh1t57wyz9xdkgAZ6gPpFjgiK/wB4WwjS%20ZylEywAYoYUh7hbLK4FIicZcCQWxT7jqKVWFWnGpAgxkAQRjmguQEBAQEBAQEBAQEHwH1+Qeud5Y%204is7Hj4QpPDpECIgmMg+eMSciiYBIFi+AwOGaZ9DGQkxYlg7gkBy5yUtSRIbdKcYtkYgyD4fhWLy%206Sp3at11SFOsRifDLgsrK6GES2GLOX71Mtxlp5DN2CW1WejU0kER0kOebuishrSMRqyObYYdySDD%20OeqRkcFpi6tO+v6dpTMpZNmFdZwla+37nG8kO/ktcMt6qIMTmcziktGveWUbqkIgAEZhSXBZGO1s%20KFoROLEkYtzWkjZsr2vQ3CnWg4IkD2BZs+jOOH0X0D1LS3Tb6cJVNdyBpPhaOCk2yzs7GJLactTA%20F3xiuqLxOQxIxfwtjifMUF4lpc4aBI94BwDILx4RHXLIntbDJ0FIAGIcONXNhly/EgEgDUC5fTLB%20oyQUIxlEuYiLaSc+88EFocjV+sMeR4EoNimCIB88eL8UFyAgICAgICAgICAgIPO/vBVq9D2h36rb%20lqsfsmkjtvaAP4FLOF18vmPYhUvbGNe/lITHljiB3leevVqkb3fNpsY+neeKIw0AYHsWJra1bhdt%20+87FX9U29OIt5OZUyRjhxVwz7nO7j1D+74VYahU1F7eMMWjywXSaXa4Zu8qd6J220u72F9vMRVhU%20GsQOTdy7664+zhttl3tff9n28RG3UhGrE6TOIbwlZ27J/k17b/Nr1utNxBFWMhEDCR4mPELlN836%20tbdeEttXV9C5gBXDjkcce9XbWX+Ka7YuL5cX7pdE29e2G9WENVSf8YIBgB8FnW3K7cuS6Z2+6qya%20VISjp0iLdjfKvVLJOXO659Xp9tt9vYbLTheARBDxh9Irne31amnOfRzV7XtbQVLqU/QpRYgyOYHP%20muFvurrPq5Xfd0vdzsqtxaFrcltYwyzV10iXZxIujCt4SYscJcXXSyYcvdcvVOm/Vv8AbLYUyatY%20gayMSue1w6a8yJO4tZ29UWd/JoSDgAOB2qYamIjI2lK0qVoU5aqUsYkDNY3nD0/F7NdOyW+lYNwF%20C5pxpVKxhqyEXix5Arl164n2ev8AZds33z9mahbChbwiJkgYEnEt2rrI+dfqgN13a52y9nMSFe3k%20HFJ2MT3rcjF2zUrsm90L+310/AI+aHEEqbRZslABVhMSl34445KNscLepRaAnqEszkRyVMNelTvo%20bgaspj0ACBg5KliJEVzpeQxJ4cOToKazJyXAylwyUy1MNWpThKMhMmOpxCQOSvPolkRe5bnebVYe%20kNVxI4Cotaasb2xyUuot11SiamkzOYxY8gul0jj766HYN8u76lOEyfVjxILFZuuHaWvudd3lEBAQ%20EBAQEBAQEBAQeVfeWq1aftdf+nMxMjAHSWcGQwVix8WWttbRp0ZypRPhbEOcslnn08lvHEdBslna%20s/oRDRDEjLFaqbTmO42uhbiAenHSJZMs3k2SN/Y7UbcG4gIUX8RA/AVcrHV7fsuxXdjSo/Z4zt4g%20aBFg/ei67Vw3uX7c3VOrLd9jM/skYtdUdXk7uzsXl7+v1j7v6v5nu2nXvefSvOpbTeQl6vqTkARr%20IJz/ACrwXtvMfp7+u1lymdy6H3KptdpdWOuvKrLRTiC/1kjhL9VuK9/w+669mdfF8vlfs/h9e/Xd%20b/drMvWPbj3IsbT7N0f161huFED07mrE+nOHCJlkcO1fY+R0a7X3dfMr8V1dm0t/0r6Ltt76apWd%20IUdxtIW8YAw01qcRpA5OvF7bPR0u2eXlnuf7+bPaWdXYejid36kvnt6NO3BlGmZ+HUZANg+a9fT8%20XnO3Ectt/SOg9jvbWr0Z0wam5S9Tf91l9p3OqcSJz8Wh/wBUkrj8ntzcTw1pOHpGOs8mXFtVAQEB%20AQEBAQEEB1305adQdMXu3XMPUjKBnAcdUA4QfOvUe2Vd56POyUD9lq0ZCjNsGFMsmF1ryTeujtx6%20Tv6dC7uTVpV6eqnVgW4YAh18/wCV7pw/X/orpefo5i/vK8JkQqyE3Mnc8eKvTrnmnz7NbZPLqOl+%20n932+jbdTXMTc0ZDXCAkJGOoM8hinyOyeniMfr/hTeZ7PN8faoP94Rl1FcVbkz9OtVcw1YDEK9lu%202ssX4muvV27a7TivsXpmzsJdN7bcU6MJSrUBIyMWJ4L16f2vy/ycfk2x9W2drtCNUqIMncQLLbj6%20/wAWO62izkIEQiDEvjiwQsa99bwEYQMIv8HHaiPTtljGO2W4AYCAVqt1QEBAQEBAQEBAQEHwB7gk%20DrvedRzrYH/NCzPDpEBKX0nZ8Jdh7kRWJ4aXHlGPAqNRf4TiTqLYAYZfjRmroTmIaXJbEYqVqMtG%20vOFWMoyfiBwBCWcMuy2DczXhpmWlHg7u6xY663KZnKqwMAOGCzl0+5G4kHAixOXwTymL9V1Ou+I5%20ZFZu2Gvbf5Na+vaVEeOQAkHda1svJZjDQp3VhuQlHW5BdufwXWeHHNratbKNoT6YAHmKmT2slalX%201as9RzV93CLo1atLzhwfw/FMHF8KxqE4+Ex4MOas5GeEqWERHx8+CmEdN0R1HW2rcIwMpSpVJACD%20sx5qZYfQO3X1O5t4VIHExBOPMc1qVG3GodI0kNE4ELaMsagJkCGEgATwDF0GUF5ScaAS4BxBl29i%20C+IMmmABKRwB+j8OaBEhiWd/CKYyQDBokP4fMDn8COKCkyWOTSI0kcmzPYg2BkEBAQEBAQEBAQEB%20AQEHF+8pth7bbwbmOuiBbmUT/vVJvwrO/hrTy+bLCraVbWQjEGMsYnJeS3L16sNzadL3dQUr6QhW%20H0yHHcAuvXWN+HOb9tOxbVt9xWtrgyuNTCEXiCOa1K5WYiK6a6ZvNwIv9PqU4FoU3z4uQu2uPVl3%20tKvCmaFvOAo1AMYDFx3hTtzzjwuvnls1AacnAcS4BeKvXK2Nn24bjcRtpHNyRzxyWtPPDN8Ni/2u%20tt9aNLV4iWhGJ4dq9ckw8dvp90nb9U2dlQNtuH1lGY0CnLLkcCsba3LpLXK3m+7X0+K1/GOucyfQ%20pDyAHkFrNNZ/NyFb3H3G73IXF486GQg+QHJcvY1N8eHaU7fp/qDbY1LmUpwAEtEJMMcgVy5ldNuU%203sfTWxXey3G2UYi3JjL04yIMiWwxVmye14Pu+03e27rXs68ZRnRmYHUD4gOIXebTOHn2juugqe60%20tuuPSrm2k705HPMYBY3jrql+o9yubWxNe6n6lzp0gZSfPFY1nK3h54OsN59cxjKIJlqAIwbJa30m%20HT4sm3ZJXS2e9U7vdZ7fcU9E6YBp1ODsMgsaTjl7v2PXNO2yYw6MSamI4nm3zKeHgYqnSG17pD1J%2019FeIIlB2xOWKsuKbTLS2rZrfaRWp05CZqHGR7MFbyJGiSKjEFhipzFkbgOsnw4ENr+ZMqxyp1Iy%2082XHgW7Eyi6FGphPU+rH+FBkmCfOPNgBySNta/tpemJQLaM45Ok5ZtypTrW86OivSEqflqAhyO4p%20jA1qvTfTk5CqIGEn0imMAeLq+6sXSFC3s7YiNClogMeblWxuXh9nL0vEICAgICAgICAgICAg8p+8%20wf8A/Lb/AAd5Q/6wVix8ZW/hpwIiCdAaOYipj1R0eza5Q1ykTFhpY4GXaE9EsnE8uy20kQHBy5ly%20PJGqmK+3jcKP2aYMdZZnViYdTs9qLWjCiCSAQ7YcFL9kvhg67vby26TuvsVCVWpOJeA8WHaBmuPy%20M+19H9dNfzS7+jyipRpS2SjeUiY1KkvraR4EYPp4L4229zZh/S9ZrcXXxhtW/V97s9jZ2NASjUrV%20onUcCIk4j4rv12+Hy/2E1mttnN/xy+i7L296Y652qnLqKwp3ExRgKNcACcNUQ+J4r7nT23r/ALX8%2037JLtZ9EFL7pXQxqxkNz3IUgS9L18GP0Rhku/wDu7Z45Y/Hxw7/of2h6H6NPq7TYw+2ZG7qASqkf%20tMuO/fttxa17I7RcmhAQEBAQEBAQEBAIBDHEHMIPnL3buo9L7vd3foRlTqyE40Aw1OcwsdnbNJy9%20fxPi3v39urxfdeoa/VW8RubuMaUKcY0qVPgACzlfK7uy71+7/V/D16NMerlOqdvhab4beBGnSDqB%20BB+RenpuNHzf2Ul78JLZd6vbWnOhCvKNCoGlTfAjkvLvl9bo2mJaxXXT11ulx6+2w9Sbg+iMCz5r%20r0d08PF+x+DbnfV9e9LCrS6S2ahXDVqVuKdQcpOTkvp6+H4Xsudq3/DphGRkJPhxPxKt+jHHMKgE%20jIgjwhpOCVSfRG33iZwDIyEj2NlioeHpuz/1bQ/YCDcQEBAQEBAQEBAQEH5++4QbrreiMRKuM+Hh%20GSz6Nz7IAECQLuP0ihV0pNgcz5iMz3KNRkxBIwYB2AzRmcEdMWGJOb/iRVwBD5eLHTw7VeWZG1YX%201a2q6qY8Abwv8qxty3rcO52nco3VGIzkc+wLlZh3lbMpQicAxBIBOPwUsrWcAIEQ5JPlERmJcWKY%208/dbXPdVwrGAMfDF8Oxb0tzzy5dll8ITaJzheRZ4l2ccV128uOvl3lKcjByODErlfs7shEtLOcQ+%20kq5Rq3k606ZgQAt4c/TLHt8asaWmqXqYl+DD8auBu0Jl2PHED8qVn1rJKsYNOOY5Z9qmMs2+Htft%20XvM72yFGpN5wDRB5DmprcG/+vq9Fp0WJ0BgeHBdYyyRj3mBDzAwQZBMiPA5RBI8wHYgyMDJnw1aX%20+Dv3oKifhJfwiLREcHxzCCr6ZRw8gbw4eLNkFrAxywlLST2HlyQbMH0jBuxBVAQEBAQEBAQEBAQE%20HFe84gfbTeBOOqJ+zOD/AL1SWd/DfX/c+ZbcRpiIYekM2wwXkeu/fyrunT9le2vrW9Ua4NqwaUce%20BW3LaZc71nsottthUBFVwDOXZ29q11WZZ7Jwt6Y3atQsfTtxoYYkZ/FeiXjn/wDjnJlKXV79oEK1%20o840sJ1MgOJCztb6ml/yb1HeaBoPW8MwHMgcGH4159tMV2mzPb75StKwqW8mnPBxyKzrry1ttmMt%20/wBQw9GMoz9SqRIiUs9T/MvbJxy81znM5W2O1097NE7pW0VNQ9OMcHc81wvZI3r1YzfRb1z0tXuK%20dKnb0DGlSGgRHE5Or78+DE8uJPQu8+nKpRomqI4SbhzVykdF0fRlt1jUpVomMtR8J5rjva7aT1qX%20JnVpzlTuJULqMhKiYuHL5LFlavMXb3eWd3C2/eFpRq3gAFSsABKRHJa1zGLqw05W8Rq8NKMQNAyC%203gqzdNotN8j6xufraYb0olyS2eCznBZw8y3HaLu0vZSnRkIRPLMOuu20xhrpzN57fKb6Z23cLne5%20Xt1TlARjpxyJ4MuXvzMx3+Vtd98120vDiAzHmsuC2Z04kAmIfDimRobhcUrW3N1XJjGIfTxfsWpD%20a48IvbusKF1expSgYGXhpTJxJ5K2JNnWW8pGdOP6WAAwD9qzY1Ga5lGmCTIAxwLkZpEXW91SnTMY%20mJwDy7RyVsJcsNxcmpVIwFMAA4clVzVsSJmU5YxYDSc1LGpF86Vux0sD8qkSsFekANL4eVxmFqCE%203fqGltgOuOojhHiFr2sXaeH3Au7yiAgICAgICAgICAgIPKfvL6f7rr8SBIMoYDidQZWGHxhbGcad%20AkadMQ8Y4MexTHqsjpNm1SnJgx0gtyxT0iWTiR2e2loRiSDrGvU2HJTHB6N+53X7Be7fhrlcVBTD%20ZHDNlcZPa7+nGQIjgJSYEHg4d1PJ4bdtUIYhsCzSD/KrMDy33YtbCz3OiLKkKFesHrQjlKPGWC+X%2087WTD9z/APmvk9u/XZbnHH+SL3fYqN9uGy3FW4FvTjOnEzk+ZbysufVc3j1fQ/Z9Mut2+j646Ito%20UdppxiNUYQgIVTnINmvrzw/nG3muiMQc1PayqtApAVBAQEBAQEBAQEBB88femt5wFldaBOEgYEnM%20FsGXDv1zrX1f02/t75fR81Rs7mZIFTQ58QGYAyXz5ZJl+r7OjffbN2xPswXe2yp1DUkDOJ+nLHHs%20W9ey4x4cOz4tzm3OVKMDKQi7PxWLXfp12xy6fp3cq+1X9OOiUa05RGn9JyFzkuX0/f8A0ba2Tl9X%207YZiyhrgfWjEaxxJIdfa11xJl/L+y53ua2jqMWjIYeYlXHDn9lJYGQ1eI4h8gyYX058Iu+I0gHm7%20DgUxmZXNem7P/Vtv+wPmTKNxAQEBAQEBAQEBAQfn77h6/wC3e9OXHrjT3aQsy8Ok4QAkwHymPB+1%20PKLgdLOGkMxxL8Qi5VDuY5MCZd3YiKwDAYkDjF+eXyqLGXHCI+Q5HsQUBwMmywwww/MomEnsl/Ut%20q7O8S3xCzY6a12lCpC4j6kSOR4hYsdFlaNxSIEcWyb8SzANOFz9XXGp8nyXSXDNUpbPt9PVOjF5H%20grnFTHLZqyaLAeIDSwyZRuNW2uL2UzGYBBwESkYtbfpasSRgRp/R7cFrLNuGhWujSq6BEykSzDBg%20eK0Wtu2Jl83bjyRLcs8YPwwDgHiFLSzLpuiN/r7NuUNM/qqsgJuccCsT+TN54fQu27hG9s41YTBh%20PgMl01YbkZkPjizDm3Yti6EvFgSXwA+kB2FAiZaPCR4Q7dr/ADoMry1MOBeEOUuSC4YggY46u2Ue%20LoDE8Q1TM8NXAMg2IEGIIy/IgqgICAgICAgICAgICDjfeCBn7dbtEByfs+HddUisb+G9PL5tlYFo%20kRMonGbZLy5euLoUBCQGLA4NkFc5TGGr1psZrdMGvaCWmB+s1EFNduXLeOS2uFCFvRjGqXmdNYjN%20ua9Ux6OcSVbc6dtKpZW4iaPmJbzYcSpNvVni81rTqGU51fTjClMPGI7MEkbm+csXlGqmTodiSeJV%20k9qXeZx6sdG+jc3tOkaghB/rZn9EZpdmdLP+nw9C2u7sTKAEomjGBjCqA+PD4rx9kr1aXCasuqrT%20b6fpboPXpScU7gxOAWtbWNo5TqH3c2zZZVbbZbeNeVTUTIjBzmfgu8jla87j7hbgbipWrUBOlM6z%20HkZcQtexPe2qHuFE1hCpRMRP6eDAFZ9jc3dVQo2l7Tt70EzlTJlTLuMQyxt4b4rU3+1uLunGlQkY%204+MDB0lWzHKK2KlvO0bvCr6hkJHGPAjmpwmMfwddebnbThOrXoQkJF5FvC/cp2cTy9HxbPyaufPX%20NpQvJbdWgYRhJoTzcniWWevW4zh6/wBtvrO2Y84T8TGpCEoYxmHB5q186MZq+n5vMMm4pIt+y2rb%202V61G7gJUzgJHFn4hMM5RW7dMbBtMqd4bkGIIlEB8CMnVmacRO2F3Qq0YVqEvUBGB+dLGpUR1dtW%206XdoLjb5S9IeeEc34qysXXjLlNj3DcrLcIU7mdQ03YQJ4nium0+jEmHoVvWhOYjKQlIh5RBx7Fyr%20tK2IjSTIDPFj2rOW5FROADaceLZgpYzUF1BuFeytp3FPyROcsXXTWXLF4edbhu1e7qGtULQf/orv%20Jhx2uX6RKuYgICAgICAgICAgICDyn7y4B9rr55aRqiX7pBWD4xt5y+z0ZMTExDa8T+BZxEkmfu6L%20ZdT1W4xGsDvWr4izGeJ68u12rUKcIF3GMRg+nvUhfCQhYRud72uUnajPVI/SBY5qzy1rOHdRq02k%20co5SbNllnW5rYld2ttRlcXlYUqFMaqlaXlAHNLtJM3wuut2sknP0eKdX9Rx6g3ipWpnTQtzopmOU%20xzXxfldvu2+z+jfpvh3p6sVBR3Pdtz3zbqVSZqxo1YRoU4+WLEZLfU5/Pl9m1v0r7m6N9QbHbQql%206sacNfLyr688P57t5TqqCAgICAgICAgICAgIKSIAxTA8C+9ZTqVtp2+lSczMz3cFw+RM6vqfqM/n%20kjwXa9hqxjGVaMjGJcRBGJOB+C+ZtY/c6Sz+LpeorPpyPR86YAp3sJPTgMzLBwOxam/9Mc9+na37%20PLYaxLDN1qvPp7pb/FLWVzdXm52UZvOp6kIQHEASBwWdNeXft7MaW19kCoZY1JEPow4E6Avr6v5v%209VxiAdIh4ZYyPBXwZvGFJhgYkDTLDDgO1MHE8cIy/wAAIt4hIEc+x1P4j03Z3/dtu+egfMqNxAQE%20BAQEBAQEBAQfn57hD/z3vJc41ww5eELF8ct6/Zz+J8JHx/EmyxdHzDnEOG+dVFwkXfBjiDzbgosB%20gWBH5z+RVfavEpMBgMwf1kMLsNJfgwCnKK05tVwxniH/AMuCU9Exte/V7eUKZPhfSAMnWLOGtdnX%200K8q1ASmcMj3rOOXZQUpxk8TlkexWM4bNCMwCCQSCxPZ2KZyjJG3nKJMcxlyCWzPLcjGaegmRAwD%20vyKYYuzVur+jGpplMANguk1wxnFPVpkibCQbB1alXUJRHjlEePyk8GRPPMbNCpKRIdx25pfsrKCQ%20QQ3hyPLmsWM/weye1vUE7m0jbTeVWi0Y/oiOQWtKzZ6vTAcDxfitorqxB0jAM3NUVcEdwbxc34IM%20v/rDwOnzHOJ5lBdg+WD+Xs/R+OaA508MPETxLcu5BtRLxBQVQEBAQEBAQEBAQEBByPuyCfb/AHUD%20P+T/AM5pLHZ/bW+vy+eRTvKsJUaNIzpudWTjvXhzPNeyTNYIGnSHjHl4LapuxnZ3tvcWVWEjRqgi%20JH0QeAWdr6zCY4keM9QbXuXTm617OpE+iSTTqDLSV69N8x5br6tGjdVZRiNZjEY9y1hhsRvpCMTI%20vpPifNXP0OVoua0iZU5ucxTHzBT+K66V3HRfQW339pUr7xW9O4rgmMDgY8lm9k8N+xt2e3DbKs7S%203qCdOE3jM8gVx2kdeufVg633i9/c3pUAXkWBjkO0qa4ibR5HWpVdRJkZTJ8T8D2di9U2nh5rGA05%20weIIBiQXGQ1foqyymFohJ5CQJckT5FlbTWPQOgxWjtxqTqEUxgIE4OuV1do6+wvNvjWErwghuYwJ%20XLfW+I3NmLcrrZ3lGhVgQC0ahKScLa0dG2XlE29W6FMTGGk4iXYm+MeGuif1xzO49IitX+0Ruo6T%20LxyflxV67cOvytNtN7NrmujtNz2+3tadAVgRAM75lHm9zKNx2+rIDWHGOfBScJb9SF7ZmQatEHy6%20Qcn4rSlbZLHeaco3F0KZh5ADmmMM5Nm2yG0U5W9Or6gMnB4JzWovvOsbnY6mmhQ+0evgYEOAmOS1%20zELiru+6TFcC1c6o0wGYnFbtZSm3dOblY7r9sncipQl9EngcljbZ0mHTitDSAWzbVyXG10lyid2p%2077TPrWVP1aX0ojM966yZctrhr3tlX37ZJ0IyNG6iHNM8SrrcFmY4GfTO9UzVibUjTgRLIRXSdmXL%208fL9Hl0chAQEBAQEBAQEBAQEHlH3mH/uvvWz1wb/ANIKxY+M6AlKEPCNYA1Nl3rOceqZx/ydDs7C%20oDnKn4jL9J8MVc8Fzxl2u10/qogACMi8eTJj0L44T23ki8oyiNYzJ4yKYPN5dIb2hCpGnKvCNQhz%20A5t2LN2niuuvTvt/bMxyPur1Fa0dg/dlvW13V3MCvEZiDcV5/k9vGH2f0nw9tuz3WY1jyzb41ZSh%20bwwnXIEDz4Ydq+VZmv3WlxMJza6Etg6osre4piV3KtTJE8hqOGS9PXLLPu+b8vtn4tp62PtDo28+%201bTEjRqiI6tL8uLr6snD+d7eeHQKsiAgICAgICAgICAgICDwL7xe5Tlu22bUIn05AzlIZAkYOsdu%20vu1xXo+H2Xr7JtPq8LuN3nZSubd20ylqic5k8Svj4xbH9Lm021m31c7c391dNGcyQAAIjJlMF2z4%20Vt9purqvC3osa1QtEfrcldds1jfqqZ6P2TcaPXu27fVgKd3GvlPLAE8F36pLt9ny/nW69Vvrjh9Z%20W2kicgXBI+DBl9WvwasSDGIgZECWJ/KpMHrfQq4uAHlpJEDkUWIy/ZnwIk2mXdn8ESPTNm/qy3/Y%20HzIN1AQEBAQEBAQEBAQfn17hA/283slmlXBcfshZt4b1QBb+BCfVXyhuZzTJPqqGMoks5zjFFi4F%209TntxyLcFFVyOkBhJixVirwQSQxJGQ5n8yngZIPhHI5jkTxdX+KXVltyPVBJPhLseKxsax222XcJ%2029ORbUBiOCx6YdpeOW6K1KQZ2BwfsVTLJbh2ILh3dMralqRpws5kMZ/5YrGDi1DiVSVwAxwzfkt/%20xZsQ9/09WrXOvV4IvpHEkl1fdGKkLW0rU6YjNnDRx+dXOEzIy1fRGoEaSGYnLDMfFWZS+MkKkYYx%20k4bCIyxVTGcNmlWBLEYgP2YpYjquht7rbbuQMZE0qmFSEeHbj+Fc/di+Vzxl71tF/C7tacxOMgQw%20biV01Yn2b62L9WoNKWJLknJBcTqiZMwAZjz5RQXz4jyxOA/V7CgvfxO30gW7QMvigz0W9MM3HLvQ%20XoCAgICAgICAgICAg5P3WmIdA7pIxE/4jwnLG5phY7P7W+v+54TbUa4lH0SIQnH6zkJDFeG3jy9U%20maibuZF/P1ZRlElpSxZ+xNfDp681tbfcSNKoKMjGNM6ieCXylls+ym519p3OgbW9hCvrwndgeUfF%20NZfNZsnp6OXr+2EburOG03MZTPi9OXmbsXfXsc9+vFxUdR9sLmNUi/vY06ePhjmWWr3fZmda6A6a%202e8p04UnuIloVZ81Lc8N4wljfV5T1CTjNxhgVnFWyLoVYA6tefAn5Umv1T3JPa47Rfznt95KJncA%20Qohw7nDBSxHH9V+3N1Z3U40g8IZflV03rN1+jibvbZW5NOoBmSR2jiuutY9v0aRp0y4zfjxJGK2j%20bpbjeQpijGoYRB1MOHelgpO9u6vmqTL8X4KYi4rF6szIRJI5uT8iWfdcX1Vo1pxq05ibafEZB3Ha%20FnsnGHo+HtNeyX0bW6XMql7OdOqTCRE4wicHAZY65J6PR+z7fydjUE5Nm5fxMciuvh87HqCcicyw%20wOOIKphd69SThzhmH4jJTE+pixkpbhd0xqp1pCPBjiEkXDdp7/ucG01jzPapYnLotj6z26RNLeqY%20lOLelWbCPJT27NSsu+7t0x68alvqqmbSmIM7jH5EuuZyuVtr1VYSl4yYacIv+jwWfZfUmyVobxY1%20S0agIkPESc+zvUusbm/0Tez9QG1jOGgVaU8RHN1cVMterexncSqiEaUJfRjk/JLya7YXVbsSpCXm%20bPLFZ9uKsuX2OvU8ggICAgICAgICAgICDyn7zDf3WX+b6oM37QVhI+MreJ9GmJ6hGURic3+CzNuc%20zmpdvp5dFsuRBDTYADhpfD4rVzjlq5zHa7cDGJEmDSxByUNnUbUNVzAkatIdxwQz6uP9zKtTbN+t%20r+hImU6WicS7HF+C+f8ALz7p9X6z/wDP7T8d1rjt13qF9GVavF7ghtXE9q8XNr9Nt+PWcTH0iCO9%20C2u4TgBGUSNPIHmvT19FxmPlfI/Za67e28Jun1HU3Dfdsu7+YBo1qeqtxLENq7k6tcbOXy9tb128%20PtLobcLIzjGhUHp3FKnKLeWREcwvqzw/D7Tm/R2qiCAgICAgICAgICAgIBYBzkEwPmT3tvZV7vcL%20+MsLWcacag4+JmHcuHypfa+v+kx+eSzOXhNzUFzUMyY6pEF8XL818iZj9/ZL4a9zqo0yAR6kZHHj%20h+Ja05rj32663Hll2fcKtO5hVqy8UZatXI8wt9kmcuXw+27642ej+05pb37i0Lm4HqTtAalOQ54j%205F1+Jpbc183993TXr9s//r6GoyqGnGRD6h4jxdfU8PwuMTHqv8ZAHh/XTirwtqai+DCJw/W7EwmE%20ZfiTBokGJ8URkH5JL/quXpuz/wBW2/7A+ZBuICAgICAgICAgICD8+PcIR/t9vcncivpA/RGkYLOW%205hABiG/ApOYZ5VJicsGQMG5OgujKTMcQHYd6oq/hGGWZRvK8GLCJL8T2KLGaJeMeIctzbknhJlfI%20kAgTYRAYnk+SnoekTmx3UDW9KcgKc8QOYXNuV2FPb7SVMnAQJcDmpy3wrShClHTFhTjn3p5uUlrZ%20p1qM6UgGcZckmSbejDoqmqBkOAGZWksZatP0gNWHEqTnwzZwjal1Ez0uCzsV1iTbDUvba4u9NOBL%20AiXeyiX/AEZrW3qiJpasTn8OCZwntw2KFCUZOZ4Rz/IoZnhI0Lj0xgc8cFLEz9Xt3t1vdvX22nbQ%20YVYxAkT5cPxpJms7Wef8ncUjIwiwAAz7uxdozZi4ZEF40mQl4QHbSckF9Mx8OAceLVy/aQXRwjFv%20pAyfgCD5kG3TJMASGQXICAgICAgICAgICAg5H3Zlp9v91lm3ofzmmufb/a6dX90fPI3K7trY1KdM%20VIgP6IzJPHvXjxK9llnlHSujWjGvMSjKX0JM4ParJ/kxa0LOruMa1xGtVAo+Wk2avE4dNOrezMmW%20WcqlvQjK2xMvOZZFTyzjHFpZ31/a+P1BTrkvCcCXitxm7SLKt9VqY1KmJ8xkczyVk9WNrIh9z3fp%20ynQ+vArV4n6tua6TQ93CDu+sqhEqdtS0sMJHMK4jPuRFzvO512NSqSDkB+NMRjNa9K9uqNxC5p1p%20+rSJlGYORCXxhZlKXvWnUt83r3cpExYZYj8qk1VDTr1KmqU5GXMyzc8FqaosJYAEMwDx78mWlwON%20TEMHII5kc1L4MLTKLY+Yn4N+RQVNTGRyOZPEDktQ9FNciWGJOOHDtCnE8rprdr7Z5JTkJyiRpw48%20DzKzpW99brxVBUgSWGQZuA71rFc12sAeIO2BJ5cknkwphk/iGJ7ufwT/AIANJyyOMSeDZlX1FfDj%20KRaXPg3B+9SfQV1kAAHEO4/H3KhGZEnJIcMSOPJTGBcKs/CMyXB+CrNX069RnidMxmeD8VKrct97%20vqI1RqkDIPkpdOcHuS1n1bUpgQrxE4xwJGavtaynNv6hsLoARq6JDHTLmse3A+6l3ecQEBAQEBAQ%20EBAQEBB5V95X1P7r7/0/M8fkcOrDj1fF9pGHo0Ig6/APLjiO9TP8/wDkuXTbNUjqPh04Pq49yXGO%20GeOMeHZ7WB6MNLZ/Qx+dTHoejqNtlS1yNYxEAPMSRiqueFm/7BtvUtvKhcVdNemHt6vCMua59vXN%205ivd8L5m3Rv7o8P3rY932nca1le0SJU5NCcQWnHmF4tumziP0vX878kz6Om6c9oqNzTp3m+XUqAq%20wMqFvSYy1fR1OvZp/a/Pd3brt36xC7V0Hebzvs9nsBICNQidaQ8MYgs5Xl0u12fd7tenXrz7n1f0%20bttTYLLb7al9eLSMYyqE+bJ17NeJzX5Tfb37XaPWKU5VKcZ+USAkBxxWrw5rwQcsUFVQQEBAQEBA%20QEBBSb6cCzYoVB9adQQ2Hpi+3SpHWKVMiERmZSBAHypV1mbh86b1RnvnStQ3VPRVvfr/AEpO41eI%20Osdml214e34Hdp0/Invjxy7pStrr7PIGJp+CeoMCI5EL4l1szK/o3X267yXW8IvcK0J1R6bs3iJG%20JlxXXq14fP8And/ONWvGUn4j4LpY8+nZbfo2+meq936e6mtbyykYnXGlViMdUDLJe3o0mMvzv7Xb%20fbaa28eH2yalKvCNamdVGvGMgOQMQ/4V3lfGtvC3CeDj0zh2lXOE8fxWTYRlAH1GxMTwHYpj+ZOM%20I7cYgBiX4l8z2K8kembN/Vlv+wPmQbqAgICAgICAgICAg/PX3GH/AJ+3syLaa/DJtIwKxc4+zciB%20MwIAzYPgeXwRrC7HDg6jNPxKrVwIDOMPwomFQQxBGeRTlc/dkjwIwwOAxSrGSBGoZkEABuYUVlEi%200pHnpkRm/P4pwerLbylTqGUcCDgBkCsZblw7rbdxNSxhInxNiOCmP5IyVLiUqZMT42yORVmFy5U7%20juf7wloMoxEsIcwt4c83Kbn1P9irUvWiZS4xT8fC3dI078XdEyidL4t2ckxhZzy5+NpfjcpVACKR%20LvwLc1qs+25TcZVaREgW5/FSr/wXRuajmQxJz/EpZEzlUTMzqMsmfmjeWxRi0tQlqBP+TqZYty9B%209r72tS3E0zMmi/k7SsxnbGHtdGoTGUnBkA3iw+bgu8jH0z9GaJmJRgBFgHIcv8ESeGRFZHlLAlzP%20EAc+1BfEvEEh5S8EtP8Almg3KRemMvh2ILkBAQEBAQEBAQEBAQcX7yVDT9t93kMx9m/DdUgufbP6%20W+u42fM0LytRcxk0SPCRi79682I7+/DDVuqtWmIGWAz7Sr9ms85UqSlQpxl4SBiZDJ+R7V5O/fX3%20TPnL9d+k+LO3osx/V/j/AFKlYh2LghwOA/Otf7jWyPn39D3e7icIrcb3cokxs7PXLhM5Lrr3aue3%206H5FvhztzYdU3ch6p0g4kZN2K/7vrYv6D5H0aR6Z3oxGqkZAvlz7VZ8rT0X/ANf7/ooOmt70gmhg%20DhHiT+ZX/dw/9f7/AKH9lt5BxpAtgz/pfkWL8zU/8B3/AED0xvkWai5DsByV/wBzrnB/6/3/AEWf%202Z3xsKBbl281Z8rWr/6/3/QPTG/Eh6RJ4LU+Vr4wn/r/AH/RT+zO+gD6hxkSezJS/L08p/6/8j6K%20HpffXc0SQMSO9Nvk64P/AF/5H0UPS2+PjRLEZdil+Xr6r/6/8j6KnpXe3cUCABgODK/7nWRJ/wDn%20/kfRltOl93p3NKdSkYUoyEpy4Ms9nyJdbHq+F+i7te3XazjKnV0Yfvmo0RCRAEpDmwxV+Pmy5cP/%20ANB0zTtxqhxGZLyIBkRgPonmvT6Pz+FDHDDIwlhwzV58JYrISESBgWYAcCUi8hEnBZiWEpcC30fi%20mZ4FBPgcHOZzw4HsVkpignLwksHMvzqX7LlTWXAOA4vmwydXymeV/qMxcRBxBOff8U9GsgmcdPhf%20I8W5JhjZUyJLsWOAic3HApMLJVwmTjhLHDm/Yp4MKxqTiQeIwJGZPYqP0tW3EQEBAQEBAQEBAQEB%20B5T95YGXtffAS0+KGJ/aCsHxlQM40qUmOrSAJSDH8CzMUnPq6PZwCTqLVCA/6LOrfEW+Y7PbNJpB%20sHOIlgx+CXlLy6iypQmDEjWD4dBwY8y3BBubZSFOtXt9OEZaonnFkkMJgWG3VpxqXFrGrUHlnIO6%20zhqb3xlti0szJzRjI5EcFqRmW3lwnVHXNrtW6HZOk9sje9Q1MKppgmNMH6UiMcF6uj4kx7qm/ftt%205qF3rZPdGlsd1ve8b8NvjSH1dlSIxMg7Yh107fk9WnplfjfH37dsS8p7pXqH356W2m23eE475s9S%20Ea07KeNWNMByzB8u1Jv1dszj21jfS9e2PL3z229y9i672gXu3yNK6o+G+sZsKlKeRBHJ15e3qunl%20dds12EXbHnguWrSqoICAgICAgICASACTgBmUHinuJ1Eeot7jtdtUjParIn7QYF9VTgO1iEqzazwj%20La2pxh6ZgZU/KYkY/DuUSeP+as9k2SrISq2VOpMOBqGal65fMd9Pk9us/p28McememgNJ2qiCB2k%20K4xEvye3a5u3LZt+lemwYzG1UnJwLZDmlmSfI7c8bN+z6W6XndxmNooiURjhk3FMRj8u2HSUwNEB%20AGEI4CPYqzdufqo8TGMtJOLjmCnhJxlSoCQ0mdxofB0qI2/LxYBmLjmGzHxTz4X1em7N/Vlv+wPm%20QbiAgICAgICAgICAg/P/ANxqBPWu9TbOv/8AYGK5umHKNoljEyADgZ/BWLbwu1R1GepoRHijyV8c%20s5V1ERDh3ODdvFTCfwXPn2pKq9w7tgzAcu1Mepj0InJz8iNSskZOSH4NHgi5ZoSInFw4AZu1S+Fj%20KGlpJwMcW5rOKYTWy3hB9PJ8QDn3LOGk0dvv9Yq04kU4lyOHxSbJlWpbQifXkAJR8wGK1LgurQvN%20op7rIVNfpziWI4LXuT2pTbrCNlCFHU4jiZHIrPoTwl5i2MIsQS7ghSRMtW4hGYE9QHIHDJbmYY5a%20MgYjwxwLk81cGytOqQ44EB3UwkuOW1TqxjpLu2Xx5pgxynul7w0t5tpatEdXikDg6ibZfRO2VZVb%20WnUBBnIeN+TZHtWtLljaWevq24T0gHURGIcDMkdq2cs0DN9MseIlzCIyxJPhBYEu55oLhKOkDMxx%20L4fAIN6j/Fxz+OCC9AQEBAQEBAQEBAQEHD+9gf2x3oOz/ZsR/vVJY7PDfXM7Pl+1q28af2eQ1nS9%20IrzvVq1Lm/t7J6tzUEIjywGZ7kwztxWlPqOne2N1VtnBtxppYcOZXk75Pdy/YfpO669G1x4cbPd9%200m5ncHTOWqXA8nXtvVr5xmvgbftu+Z/qVlvG5CUpfaZGRwmR+j3Ln+DT6LP3PyOL7lP3vucGMbmX%201fkPLjj2rU6tfOOUn7j5EmPdwtnvO5AGP2iZiSDM9vYk6dL6cr/5r5P/AHLZ7zuUpGU7iRkB8W/K%20k6dfSJP3XyfPu8LDvG4EahWkex8XKt6dZ6YL+5+RebtzFf3zukXEa8jiHALsSrenW+if+X7/APu/%20xWQbvu+D3Eogk59qz+DRP/L9/wD3f4i8bnuwGkXEtIJMR35qfh0+hf3Pf/3Lo3+5DUPtM9MmdPxa%20/Rr/AMz8nOfdyyR3DcolxczcBgeQS9Ot9F/8v8n/ALlRfbnpb7TMx0gN2A4K/h0znCf+X+RjHu4V%20nuO4yjKMriUuJI581J0aTwX9x8jxdmS23DcTe0peuTUMx5uI5Ms9nTrNb9Ht/X/tu/bu1l2+zJ1V%20GUt4lrAxgMFn4s4+jX/6TaXuzPPqihCJkTpYxwfmvVl+cwCnTbSB4SmcmFfShm2IwCZMLDQBz4Yx%20lxBVq4ikreLHPu58/lTKWMZt5Fg2GBA7BwSVmxjlRIk5cSJlj2K54XDGIzdmOQcxx7jimUUJPFpB%202bgTzTEhIq5xc4x5qytRdGRk2B8eL8SFJf8AQ9FSXBAkAT4RyA5qlj9Mlt5xAQEBAQEBAQEBAQEH%20lH3mQP7rL8nhKGH+cFYTOXxlb6PQpZACIPhOr5HWeScV0mysTUP6oZ8CMVq4xMJZmeXZ7WQYOJAA%20y83BTFi7OqsMpYAyZi5YaOb96pG9fQq0p293T8lPw1HwwzxUkRK0Z4NLJtUQSwdJOVa/Vm8S2fpe%20/wBzpkmdKkdBAyLLp0ae/f8Agx25mv3c37QdOUbDYDvVaAqbtus5VK1eReWgksA/YV6Pldlu3t+j%20OkxM12O6bbabrZzsb8SlQMhLHiRkF4ttMzFerq7dtNvdr5bu1ynt0aMbGppFuAKcJeKJAzgQXzVm%20JOGNtvdc+rk72tS6K96Nm3naT9lsOpx6e52OUBWADybtlPBe/rs7Ouy/3R5trNb9n00CCHGS8DuI%20CAgICAgICChlEEAnE5IOB9xetp2tGey7PU1brXBjMxY+nEhiSpLDDzWzpWG20Bb1rqhRnImdaVWb%20SnUliSfitzW30S7RKUIxqUtdGcatAZTgXD8nUs+q5XY4GJGp/Kcn4qeuKMtGP1jAeGRcNiSUPRLW%201KLEzDRzkRiAUtOGSz8VTIGEsHdsEvk9cxvRMCITkQZkMGOB7kwVUOHaWqcQxBw+VDEyslpMZOCd%20WLjF+wJkuZ/kj9xB+lHMgkd2TIY+j0zZ/wCrLf8AYHzJgbiAgICAgICAgICAg+D+vIg9Z7u4w9bH%20j9ELjXeSOVvbQeeOccWVlSxGvIjSAdcs5EfiWmb5V1tqMBqZtXa3EIlyvMxqiOcSW4/AJgXDGLpF%20XxMQxOPZkiyr4Fi7ZYfKgyCZBEv0cAO3mU9MNSMokTHFnyiY4+Liorbsq8qNWE44GBYjNisDvbLd%20ZSsjGMvMGLYukJGlUrzNfTKDxkc1YZX3NSjTo6qbUyA571cJlpWFxW0SFSfqSfADKLq2M59W+JyZ%20I17lSXHzOqtvDVnGoCDKRMfmTHLmjdw3H0o6YDVUfAPnzK1hMs+03NeeEhkXc8AeXNZtSXl0NpcG%20nVE8qj+EjLDFMZjdmHtPtt1FcXtGNKrJ9MjpP6RZlnX6MbT1vo9DjADCTSaDSiM3db9zPoQ1B5O0%20o/xhJwJ5JbF5z9WcTDscDl39ysqZZBKQDgjAu3aqJCj/ABUfxF0F6AgICAgICAgICAgIOF98K9Kh%207Xb3VqyEYR+zOTljd0gs7zhrTy+Mt26rEvqrIATBb1Rw/MuE1sem+eXO1rm4uJyq1ZyqyOBjwVk5%20wzbmt3bt2NnaXdAQ1VLmOmnUGIB7lx26s3jw+z8X9j+LqukvlF6xBgMpBzxOa736PjbWW1YKgIwB%20DjP8Se36mVTIfSDy/wAsVcIt1AFgCQcH5nkr6lVEJSbHxYjDFMxPuvjRMsCCZc8nbmrMmWxToHBx%204gs1GWFKABfnlnmplccrxCPDEuzJlpXTEYkYDAgc0FY8GLHMnNgiYUwcEuQfMoq4gk6XYgNLkyEW%20RLSfhmWzU2mW+ve63M9Fbq4uLqp61aWqqQ2PAclddMc/Vv5Hft2XNuax8HCOIRg6tBBdmAHydFUQ%20EFpESQCHd8UMMPpRMZNgRgO4K55ZsWGhIgYAg+INzKueTDDKkQcB2lz86H8GMwkHGRGLP+BVKeoA%20OOIyZVcv03W3nEBAQEBAQEBAQEBAQeU/eXIHtdfEjV4o4HDHUFYPjCgSbelqA1iIxGRUkx/A1zPu%206XZ21gzGJH1g5DgR8Uvgvo7PaiQIjT4QcSMST3KYLOHV7e4EpB5CQZwHYq3OOF4TtGnTq0fTqjVT%20nFpdnanngn2RmyV9woVa9heaXpk+gZZzicQud2vq7bdH/wBfu9VnuJa1b/oPdbaiXrCOocNTRyXs%20+LcbvL23Eyp7c73aXfQltdTkIU7SPpVnwaUcMPkU+X/TtbV+PpbiazLlLj3T3efV1nY28RR2urWF%20LEOZPJnxXh175dsPvfK/Vfh65tfX+b1nySAAxPiBGS7Z+j4UmMvOvdDcTuPXXSuz2RFS/san2uc4%2046R4ZgH5F9H409um1vrHDtnusfRuwdaWG46LW6IoXrASjIsJS7F4MPRh0ygICAgICAgxTrQjCc5y%209KnSxnOWAYYkuUwuHlnW/vHQJrbX0jKF/ejw1rymROlSHHxBw4SX6F1+rwQ9RdUb/uNbYemSTcmc%20pbruszqxkXIEi7Nivo9fVp1a+7aeXC77bXETFt7JbcaEq29btcXFYAzqz1SABAfBpLnt83Hif0rO%20nbbaRyXTW09YUrrdrjpG+qVKG3TcU6xMqdWESXjHVqxYKdPzdO++3aY+j2fN+DejXW5zny9P6B63%20o9VWM41IG23azJje2pGL5ase1c/kfHul48PLrvnz5dnZUwCCQ/6P5V52m3uFzGnSFvHCpMNMjl+V%20GlbCuA7y7pAP+Dmqk+38ks+lyW0AO/IqSEc37gdXjpDYhuxtjcUtYjIRfjzZZvEdunpm9wmNvv6e%204bRZ31GJFK8gKgpkMQDmteXK9dmefDXvsY6WGl9IILs6lT7vTNnw2y3HKA+Zao3FAQEBAQEBAQEB%20AQfCPXY/85buww9XxAHPwhcHaYwgageJAzZn7El5bRl3aCJ1cGbktZYrREpQ8Qy4g4FhxbsWsJV8%20fTYxiDgCdRzxxwSsxfFhmWjgwKNLn8TcRmEF8SGzL8kysXwkdWL8gW/ydKejLEkkAYmR4YYflWa1%20q2IEBpGQY4kHA96g6XZa4lABiBHDD51MjoreFIQlCY1ylhhwSVcIjd9qq1ptCWiBGMAXWs5ZxGO0%20oULSPpyk0u05/Fa8ueG7E9vb2I1KXFelThqnIA8RkAmcFY4VIVBqGI596cs/dp3O3UZVhWIwwdXM%20WN2EKekGEdITOTGWzTkREYeJ3B7O5Rc59XY9E74Nt3KmY468WdgO4Ljtfb5THD16l1T6tEERZhi2%20fypN271XzD+1lNmwY4EPwWven4b/AIrYo9WWsqZlOQjIHxcX7QrNvVm6XiVtx6qstOotp5vwTXZn%2023Hh1O314V7OlVgXjMEgjvIXXXwlmGwqggICAgICAgICAgIPM/vJkj2V6iI//hfz+gs7eGtPL4ei%200ZMANQGHb2BcHbCpp1fS9SEZSpgvKQGHxIU90zh1nRvfEYfUeWbCRZhwC1MYc7cenKwTiWfDVgY8%20AO08FbymeOVNbiWLuMRkfkV4S2YXCJkz+MnEjLEZfBKlljPC2AYEO+JL8Um1JWzGh4XwAGSn8T2s%20mjTmHODAcQmWlSHydjl+RDIX4s+AfkygZluLkkjihDAscWyJQU4Y4kYNlgi5Hw7QMO0IKvFxF21Z%20R7eSrU1t4jJG0uJTjTNOQqyzhIMw5nsXO7yTPo9P+z3zj6sNShVpExqQlAg4iWC1nNce3o2677at%20yHiDcfgtZjnNbjOCTsRlg4P4090Wa2+ikCC4+lm3EAJbFutnovOAIflkoiiIKihLB80FmRMXY5vw%20QWkggnDgzHBkmVlZCxJDcMSiYWehFweWQ7eaZ4TDWr0TAam1ASf8/YtTFTD9MF1ecQEBAQEBAQEB%20AQEBB5T95cSPtffCIc6oFv8AOCsI+MqDyoU2iMIgtEu3csePVJmY5dFszmVTAkmI08xit3xFxfXl%202u0MacBHwF8S74qVL4dVt9MT8MT4gXkAfoplcN646k6c2v047huNClUOdEzjqbtC6adO+3Mibba/%20VzPWHV3Sm67d9t2jeI2287dMVLeEyIioI/RLlXb4289K11/Ik4viejqeld8tN82She0506861Mi7%20oAg6SMCse3bW88M3abcelecdT9JdR9KbjV3HYfUuunrqp6lxZ0wZmEuPhD4Zr27ba9+uN+K6/D+V%20v8bf36zN+iF3Wr0Tu1Cd5bblVsd3oATjbVKemMZxD4Enmvn/APiuzTG2ty+rv+9ndPb2ThL7L767%20nQ2v931bUXW7wAp21wD4ZAYAsAy9nV8SyZ3skfI7bNtsdctR20bj1Fssdz6puaGvcroSAu6uPpkv%204YghuK8vyvnTPs1fZ+J+jk093bti+cPXvb+73Pc+lrO+3zw39YaoTh4T6ZA0yw4lZ1zxl8jsk91x%204d3tXVe+bbUEDV+12sAAITzbtliVZWHV2HuHsVc6Lmp9lmPMZ4RB4jUVcGE9abrtt5CM7W5p1oyD%20xMJA4fBTCNnXDmMn+CC2ZnLT6cmGZOYZU8NHcd92Oxjov7+hbCR0/WVIw+cqe2+Vw5fdfdXZaEDT%2026nUu62UJaSKZbjrxQw8v9xN26y6w2avaULs2IMSKdCidOp+Ephis75nh2+PtrL/AFONhslXoX22%203CcZCe51aU41Kw4SmDx4su/xdP6pK5fI291t8Jz2s2ajtXR1pXiBK5vnq3FXKUjPHE/FdPmb27Y+%20jh1X+nhG+7HWFbZ7KlsttGX23cz6ca5wjGMsG+Lrwd1t4nq+v+t69Ndvft4dN0NsMOnem7W2gPr6%20sRVuJZ6pTDrppP6ZHj+R2Xs7bta47eLY9M+8W23loNNDeKP8pgBphKWkk5d6+j1bfk6bL5jxbX+r%20h7DMU6FONUjAhhE4H5F4PDvP9UJW3Cy/eAp1K8IXVTGNGchqkOwFM4amtkTNnGQOMRqJch1LzGKl%20aUgQAAGOAc46ebK2ctYxc1yHvPY3N57abnRt4GtWgfU9OIeRiBmFz3nD0fC29u/Pq3/bq8q3PQW0%20VakfTqwo6ZR4xYtktaeOXLt/vv0b+4PARAGDjQO081rLlOXpuzv+7bd89Af5EVuICAgICAgICAgI%20CD4V63p6ust2BJxquNI/VGBXk7t8Th9X9f8AFnfv7b/TPqgZxxYRMR9EnOXwWZ2z259V3+Hfy+zV%20jq2lSUGIBAOnPicc0nyJj7rt+p75jhGXm2XEJmRAMIh5B8+4revfrWf/ABfdi3HhpSqYyiA1OLB8%20nfkexd4+dj0q6IBkxyg2nFzjzCGSWYlHmxIx/AjUZYkcC7YKeEZInF+A4PzRYzRiWDS4PJg7BTLU%20ZacoykPpPm4z/MpcontjrSFX028JOYWb4bdRAS0vIsBgCMMOacqsuaMhTPj1PgTxWtbw5WuIr/aI%207kYynItLwnGQH5VpjHDq7OMvSjqOJGJIZMctTXlp75Y1alKLnSAXd8AEkT0W2tWQoxp0wWyJKqSN%20yga0o6KwYxyGeHeoM8GBDnA5pCcM8DAjTE6jlE5MFV1blrpFaMXI04iQLYLnfDelxy7S03c0rSEP%20WM9AcHjL9X868+M8Yax/k2ae415AA6RUnB6ZwZ3+lyW5b5X2xbLcpTBjAnUeADkDl+dTH8v+RdJ/%208sttvNaiZayKkQPCSPC/6JV/z5a9t8PZ+ga4uOk7CsC+v1cT2VphenS5jy7zFw6BbZEBAQEBAQEB%20AQEBB5n95Nv7leonDj+RYf8AH0Fnbw31+Xw1UkBER4xOI/G64u+v3TlvUqxjZ0KQBo1af1gIwJY4%20PzXmumtvnl+h69b7Ndf+m+UZttKzlc15XMdVKmCQHY58Oa67bXh5Pj9Wl7Nvt4b/AKG0VvSpwoSp%20yqw8cwTLTJ+A4rlNtsX7Po7fH6tsSzGYzGx2qmKkJUCZ0qZnGqCfEQc2UnZtfRr/AG/TPMa9/b0K%20dWlKnD041YPKOZfJdera3i3OHxf2PRrpt/T4qyMIg4hw2LcO1dbXz1zFySxyGHI8goKE6Rh3TObA%205IeowdmP5O34qp6KgO2Du7vgfClFMS+JGQyZ0ihBd4nAEhuQTKYUMTkcYjEDiiVbISxOEhmDySxM%20M9h9k+0RNxIilHs+RY7JccPp/q5p+XOyT3GlVqX9OdOYqTEWmIy8U+OnSF5tbbr/ABfb+Xr/APZL%20rZNf8ctLd4ylcUpA6JzGqVKUnMSMGL8exduu1875+uv5M3x6tytdCMbiApUzKAEacMDJiAT3rjtP%20T0fS/JpOMTGCtOhRjVq04RBnKAcgSaOnxMD2rUlz/D7t7fj1mZPP+P5te7qUqtG4EaABp6TCofAw%20bHH8SaabTn7vJ8r2XruMRFgghxl8i9b87Zg8JIIfDngheF0XfD8KiRaThm3aqRjm4IfEx54DFQUD%20jg4yOCovHiiQXwwJyyQyujizA48OKCkw8ZBwBwkUi4+j9JF3eQQEBAQEBAQEBAQEBB5R95gt7XX2%20JHig7ZtqCsWPjK30ijSEHAERgQxA7VJL6kdHs5PqT7gH+KekZ2zZy7PbpQhADV9XTDycaQO+SYzf%204rs0K+9b/wBTX9Ta+m4/Z7KmfTu7/IkcRE/kK+jr1adczs892u1xh1Gz+0vS1ERnuMqm43JDVqlQ%20kkyzwd2XLb5m2eGtemeqfn7b9DVKYpnbIh8AfpfMuc+Z2Z8tXqnhyW9e1W67NM7j0ZeSt5UwZTs6%20kiYS4tiV6Nflzs/p3n+bPss8JnoPr+W9ers+4wFtvdsGq258tSIzbJ1y7+ia8zmL175v0T1x0v0r%20f1fUutro+qDjKMIx+VguOndvrP6a1+KW59Vtz0J0nckGNjTpVIAenOmBExIyOAXLul7JjavR8bvv%20Tc6+UDuHQ29XVWhZVa8J7LCp6lQMNR0lwG4uvLr8aa3OX2u39xt2dd1smb6u4NW2s7WBkY0bShAR%20ctGMIxyXqvD4Outt4VtL22vLf7RaVY17eXlq0yJRLdoRMX1Wzt6FYyFWAkJAEhsPlQa9fbqAjppV%20atu3ClUlBh3RZMmfRStDfZWcLWhuVahGngZGcpkx5Ekpn1W30Re+w69q2cKe17vOVUeKUDMwEhkw%20m+Czv7vR26duuX/7OXKU7f3F2+Xr7rtsN6EpPUia/qHuEWkud33kem9fx9ribWZTvR/U191DO5Fz%20tU9so0JCnQiQWyx4Dit6b+6uHyOnXrv9N9zp6VIQYHEkuQMsO38S6W3LzeiI642eruvSO42dPx1v%20SnKiBhqkAWDLr07Y3lTb+2oz2m3ylufSdK1k32zbXo3NL6QMcBh8F1+ZpZtmufRca49XVXe27dfm%20nUvLanXqUi9KVSIlp5M68eJ6Os/p4zcN6lSlMiEcO3hEfkVP4PMNxuafVHvHZW1pL+R7HTa5rDxw%201gEHs4L6OudOn+LhbnaV6dd3ArVniTpHhD8QF86cu18PN/dzpe8ubal1Jtk5x3HbRF4QJ8UAcgAu%20PZmcvp/B7Mz2Wc13Ptz1VLqTpy2v61GVC6g1KvEg+cDMc1vTNjx/J6prtfb49XawEQZPw4kMAt4c%20ceipDw01AJifhmCHBHaEsyTnmLBSpU4CnThGFIlhTgBAR+RLiksqOvz4cXOssexsHCZ4J4j03Zv6%20st/2B8yDcQEBAQEBAQEBAQEHwz1pPR1ruhk4arkMPojNeTs090w+j8T5H4ts2ZQM56KglKJNSJfS%20ZP8AhUnVx7Z6+r07fOz2+/8Ay/yUpTIbVLwYvFswS/yrneiXxeXo0/b7a7S44YazE6WJhwHABbnT%20Pq439pvdcRAV6covSZ4vKWrJseC9MuHyuy5q0hyQCzAEy4jk/Nayz7VwJGAIGAOXyqYVfqgIggeE%20/KlGSnIGTZ45IRmidJPFgx0lv4VGmXPSHYyGnDBmxUTCS2++lbyFRn5jgs1p1Fle3F1GJqDTTOJA%20GIU8Ja2JioCCeOLHNlqJlqVtttqk/UI0zGLjJ+5bTGF1xfRtKAnECWIjjj8WUtyZYDWqX5EqmET9%20Dgw7O1PCW8M2mnRAGnw8eY5Kpi2qC7pPoOEiWClTGGxECWAOPPkrJBfGDEOcZYgDFFjYpyMAanmi%20TpHD8CxtPRufRM2dYU4eocQBiPyLnm5zG/LNDeZSkKRgGJ8wwLLN19Gpec/ZsfbjCQMcCQ7A497q%20pzj7NOvvFxU1ao6dRxAwi3dzVsS64fQvtLM1Pb7apnj9o/nNRd+ucOHZ/c65bYEBAQEBAQEBAQEB%20B5j95Yt7J9Rn/cv5/brO3hrTy+FZF3JDF3OLggrlHWT/AEZ6W6XlG2lbwxpk4EjxDuPBS6SvZp83%20fXXEUtPWph4sTLDHFLM1y6u26y/dI0KlaDSiRriMC2RWbrmNz5W0ZhWqgNHFw0ycXjm3YpdZfs1v%208vba5UnVqVSJSxkcHIwbs5KzSTiOXZ3bbTn0NOLNiSMH4cVXGeFBkB2Fu/vSqHHVlg3FDC7WSQQH%200gOHz/gV+woCxeXAnUR+slFz+V8cW+AyQHAxLYSOr45ILSC+n6X+Th0SrJMxzA+iGzCLglF3HEnE%20ZBDVUTqCQlrMZA+cYSB781cR20+RvrzlbMznUnKRJnI6pHMvk7qe3DG3bttzVJVKh+kx4y+l8qe2%20Nfl2+qk6k/0iWIIHBPbJ4ibd++PKkqlWRk8i0iHDuC3Ykkhey2YtWviBkeAWuHO/ZUORhJy+aigk%20ScBhxKLhQkGPiGDthihhZLSObeUuHy4oiktRIfGZyAOYHHsQXx1EkvjlLDD4KYVUCTCLftY4hVfu%20um3iADtgyRMP0jXd5BAQEBAQEBAQEBAQEHlP3lxI+119pDnVDD/OCsHxjbSBo03lhpAJzy4OsmPF%20dHsjE1Dw0jSThx5K3xE+/lI9SXdaO1wsbckXF5UFOLFsMy5Xs+D15/qvo4/I3xh33Smz22z7XStL%20aBJkB6uPiMv0iuHf23e58OuumI7K0cEGAcjEg8lxW1r0uqNgO6DaftURe6S8TIZv5dXNPdK77dHZ%20rM2VL6SxfCPEnEEJHH7PKvdDpyrtV1adZ7XIfUVBG6NLDB+Ldy+h8Xb3T2X1cO7Szl3W0bjTvtvt%20rwHULimJmMTlhi5C8e+t12sdv7pK2q/UGzWlsat1eUqUQdJlIiLdmJXP3R1nVtfEb1tcU69GlWoy%20jUpVBqhOJBBByKrFllee+4Eup9/3mh0pt1GVGzqiM726yiaeZAl3LjvzcPf0+zTr91812+zbJY7H%20tVDarES+z0IhnOJlkSu044eHbf3XN8t1wS2JIJEQMkZWGJeQIx0jDPj+kgq3iBbURgWOBPaguGnT%20IHGJxiAGYJasmeVYyqRbSWk/ilkmEk4UiI6cB6Ym4MYhseaZyt5Bg2AxzgezilTKsJMAw1B8f4EL%20w856i6B3/a95qdT9FVRGuTru9uOEKn6XYSvf1fJ13nt3cdtLPCy395tyoD0d76ZuKVzHzTpiWmR7%20hHBS/C1vOuyTtv0Y6/WvuJ1f6m2dObRLarSqNFW/r4NH6TGQjiy1OvTr5vmJ7trXVdD9F2PS22To%20xl699cHVdXci8pSzIdebu7/fXSa10XBiWBJw/wAslwdYrHTOJjICQOcZYuO5LOEmZ4qR2uja29MR%20t6UaFOI8kIiIMvh86nt9Gs3bipqALY4tFjAl8e9W/Vm7fzVBEjrBIiB5W4peEsi0kRHhDiJ8ZPbx%20dL9Vv1Rt8Mo4gRllyfHNKcPTdn/q2h+wFaNxQEBAQEBAQEBAQEHwv1xGH9sN3lUkWNZyc3OkYLzb%20vV0zO33qDqiOsABwAxPH4pny12a8yRilgXzL4disyxceioEZUywc5AcceKxeK79ekut/gjr6hGNM%20zA1zcA93FdpeXmxiIyMgCRHJiXIzb8i0i6L4HNg78STy5JUq4PoJGBfM4seIS0tX0wAXDBFjMJAk%20kMQC4wzRYzRbxOWYYS4x7ApasbVEQkIt5fkWDHDrNrrSFJ8C/wBNm+QKFrcqVTN5HGXFalZt4R9z%20cyhAyJLEsBljwViWYc9V3o1Kugj6sSGBD5ZrdjMqaoV4mQNMEAD5+Sl8Lry2tRlTeWAfPjhzSNer%20QuakqtWFKnDTOJfVzftVrOG+KlSlKnGr9IkBhyWbJlMNzWQRLIjktVcfVswuKcpASiNIGPYVzs+j%20Un0bkLzwtwiPCRy7Vi+XTWXwuttMqhJzipa1G7I0/SeIxkHd2xUmUaMxOrzfyuqvL6R9oYiPt3tM%20QXA+0Yn/AHmqvRp4ebs8uxWmBAQEBAQEBAQEBAQeY/eXLeyXUf8AwX8/oLO/hvS8vhUadORaOQz+%20VcnX/gzUaBJBzB8x/Ip6GW9TokAOH7RgpwrKHGOnEfS4N3ILjgZAnyhgMsEFdMjNs2wYYP2IL9Ad%20xJ/oktwPaoLJAn9V/KOwcPiqKRiGGADuAe38SAzTA+kzEAfIgq2JGeTtl8nFBcAXIBbU4fuSiojF%20hjkAMvnSipjgQPKDgclMiwRyBdpYOeQxw5KlWycxg+L4/FMg0sQRiA+p8ymTEAAWYM+QB4dqZFpx%20D6cTmQqLCwOGIVFuklwT5smwZAAGGGWAPFBQxGQwGbDBDKvicg5DI81LDC1mYu0eI5qcC0axhkCS%207l8Foi0jKIDOS5BcsMmQVcy+kzgY/mSGV/h8QLxftxIUy17lzvFwW7Sqer9JF3eQQEBAQEBAQEBA%20QEBB5T95aQj7XX5L5xGBbMjirDD4xtIfUW8QHIgBKIwDji6zzySuk2di8iWmQHhyDq+iecYja3gH%209/7RKR+rMgIjIamOY4r6HxL/APXXDttm+fs9Iu94stoshd3hkaQAcQB1fLy7F87s39uXu6Pj7du0%2011RFf3aoV6NS22q0mS3juJOfD8mC8fZ8i3W4no+78P8AT6++fkvr4ea77eU5XMK9vV01qZcV4+GZ%20JLuTm4yXl03ucv0PytNLph1W29Ue5XUFpb7XZRmYEMbgRIcZOZr2e7ssj8/NPj9W13uP4Ov3vYb7%20YvaLdLXc7k3VeodRMpeQkEs5d19H4XXdeyZr8/8AN752bWye2fRKdE7Jc/2P2ytSqaahpgVKL4aS%20AzK/Jx764dG11jn+t/b+733cbMW8hRsozAu6cy3EOzs7rw/h5y+xP2EvV7ccvRbO2o2Fhb2NtDTS%20t4Rp0+DgBiu84fKvnlnjUBLYchLiex0TK58GdpRGWbc0VUcso83b4lBcNQljnpd3/EoLQcMCxOJw%20Z1S+oHAeIc8A7AnuTJVcBpHI48UCMSwwL4g4uwKBg2IBOWOJAQzlguL6ztalKFzWjRncSEKMSQNU%20sgEy1rptZxElb0ZxqFxoMfg78QUxKxLavvLjbacJGUKVerhqhMCRdam11nkukvny0KdWrKLYU6JL%20ilDwRD9iltvkxJ4VDFgPKCQQRmVOVv1qg5jECRfBv4U/5lXQfVqYEHB8iAgktvxJAyBcDPBPQwmZ%20ilSpzrVZClCPjqSnIRA4YuluFmbPClOtTrxjUpVBKn9GcSCCfgmUs2lwumXcZaTi/wBLsUMY5Rl+%20DpgCCY6xgDx4E82VP/h6Zs/9W0P2Qg3EBAQEBAQEBAQEBB8Ndc6P7WbrGoTECuDLsGkLy9njPq9/%20xJnsnrygyIA1ACNUsIasX/OsTXZ37Num3GPVZVmNRlGLDSzdvNWa3PLn7+rxItiKZIIjKEgH18Fn%20bi+fX/N3031vXZJhhrwiXBGBBxXonl83KEuaOmUhLwuxB44c1us1gBlhJtL4D/L5kIvgQDpJwD/H%20m6LWUSjpiwwbBSpayQwiWOBLEKNRngQDCRcRBwcuFPVfRt0sQHcd5dZI6japvRiJFy3HNBsVapgS%20IkYZgha1jMiGryu72UqAHqY4EAj51YXlrT2j7PETqxIALSgtZ4ZmqyF/KjcQFJ5UgcuCWYWz6pih%20fW9Y4eT6feVU9yQp0aHmABJGDqZaZZNhxGQUpWKVUNIRxOQ+CrKlG4pEiJkNWZbBZxhZcVL2FWiH%201ReDtp4rna66eW3Ur20IjTAuPPLgR2KYrpbx92GVWU8/h2JlmVQmYEeAzCLX0r7SgD2+2pv/AG/8%205qLvp4eXs8uuW2BAQEBAQEBAQEBAQeY/eWjq9k+ox/uX8/oLO3hrSZr4ft7aTvIYEYtkT3LjXaZb%201KkAAcGyA5qeBliAA5ctjngEVd6XhYEmQDO7B82UyKGGBIDg88T3pkq+NIOMc8jxWbeF9WQQJwI0%20hskuYcZUMJZkN+rniMiEz6LhZKB7GPz/AJVr7otMJDAfO5Px7FciukdzYYDnmpkwNhhh9E90cvlV%20RcSXcBj9KPDFQDEMz4j5Egp2k4ucD3ZJ5PCwgmI4Fni2GKZ5XCmkHDHSPKOQ5lUqhhwywbv7CU+6%20KVAwBAzOYwB+CCyUeWIHFXIt0H5EDSQgoiqsgtMMGHN8cVVysnmcgzNg+aiYWkQOGWOBAbAcESwk%20xLsCJBlcphcCNLyxIGf5lrBhdLIBnEs0wR+kq6vOICAgICAgICAgICAg8o+8wCfa6+YP4oYf5wVi%20x8Y0XNCk3hLYx4AcFEk58Ol2cAgyMnkwBHxzTOYbXmJLqXbLu422lc25e5t5CpRgPMw7eC9nwuzG%20db4rj3Z4w7Tpm82vqjZaM6sBVOkRuqBIeMhxXDv6PZcejr09+eZf6o6naun9jtYGFtZUtB/jCYhy%20Fwmk8cPRfl9mc5uUafajo+pu0b80ZmIB1W7/AFZkS7szLP4tc+Ha/sOyzFtdhZ21CzpRt7OkLeAw%20FOkG/AFvN8R49v6vLzP3T3Stvm57f0RtJ9epVqCruJgcog8T3FfQ+Lr7Z7tnDay8R6VtFpRsLS2s%206Y8FCEYAdsQAV4d97tbXTGJhO0Nk2zd6sLS5gYynlVifLLgVK1jKIuPbHrXZr+ULWuNz2meqcqkz%209bTfHSHL/Io6Z1wj5GtQqCncUZ0pxMogSBALZHsVrkyU6wwIkJM+uUciTwRWWMgYDUAQwBObdjJ4%20PquMtTsHkPCSMC44IVjjeWkp6PXh6mpgCQGLKZkbum2JcKxvbKpcGhTuadWvDE0YyGoH5Vcys+z7%20YZRA4jIHM8SmUXwpmRYeZ+GDqSreIxXFW0tomVevSgAC4M46j8HcqmLUbv3Rdr1vs+iwqT+20nnY%20XUAQI1I5fhWN+v3cvT8f5G3VbmeXZdE9B9S2/TZj1bXjO/t6ZEalPjGIwJYnFgrrLjlw39v/AEuI%20sqf8ouJl5y9WcRInhE4K+jH8UvEiQfAAMCTlgrnBjC6RJDFxi2BxYJEkCZadeZfwgFsEn0VWmQ8h%20lipkyk7KMhSM4AxqCB0HhqIYH5U2nHFXX2+/+q8POIe03udvt1Xn1J1FK3sqxINKhIgSDuAwJ4Lj%20+O19Pb52ms/pkeh9GdKnpjZY7YLue4RjPVGtVJMh8SusmI+dt2Xb7JyoS2IYRLiRxdatYn0Rl/yd%20g7YYDHgOSXMJ4y9N2f8Aqy3/AGB8ytG4oCAgICAgICAgICD4e66MJdYbvOR9WXq+IyyfSPEvL2/4%20r2/H29u+Z6f6oGpDUZCERFpgAccvmScThjbzmteWp2bDieCvqk8ZXwwp6TJnLlv0Rms7TP8AN6On%20f25+8Y6jGGOGOB7FvLzyI+/oRl9Znk4PZkta1NkSSIlg4nEkl+Gr8q2yviDqGo4wDgDPHmgyAGRB%20LYBw+YJzQZYAxxGHcs8LMMsSAQRhA4H86py27eMmGrjjJ835rNWOg22cpYhjLUPFzw4rK1t7iJm3%20lOnI6hjLuGbKys2HS25UBOQrl3yfNuZVsxwbccV1E7XbtymYRiNJYFsAVmWxpHbr0fbkTNEswAcZ%20juU13PbhzNbbatqZRETGMQ5M/pHmusrG05bFjdmoA5xiGPbyS8phv0qwPhJYxz7yphPEWTOsHTNp%205AjkOa0kqlG0oYTl4iMQT+JL9yeW3qnShri7Arnbjh11+jetbmMpfWDuWP4NxvH0zMCEfEMXGQTP%201WX6rbmVOVPTTiRIYGR59ismOTH830Z7PCQ9udo1Z/yh/wDvNVdtPDy7+XZLbIgICAgICAgICAgI%20PNfvHR1ezHUI5/Y8v9+oLO3hrTy+KIxjGOAYdi4V2X4RBbJuOIJ/EiqvKMTgwGBGYJV9TC8VDqJO%20MXcPmFLJhcVeCRjyGHPuTCL9UWYDSXaJ4OVn1y0vE8WdycsPlUwKGoMDjpYue7sTGIRazhiHGeGa%20Xiivp4AgZZDigoI4cQBkX5/kS5FDE4AjHLHF9PatTKYNJIBLNnIFDBpfB3GZHZyQU4jMviDwfkoe%20qhiAP1gMj38SrLlcBYGTPhhI8e9Ilijfq5Zx4dyZ4McqTjgX4BgTikvqYWkSIJxdwwfgmVkq2USH%20/QBDvmVWVMCAS+JwPEAIYDDIYceHDmjUNOkHHytp458UFJQxOeTvmmRjVRZmfES+LN8yQihYCIIY%20xxxxK0YI6vo4l2c8AmYrJ4mOIfgmYnD9I12eUQEBAQEBAQEBAQEBB5T95Yke1980tJJi5cDBw+aQ%2049Xxfa1KAoUdFWMomLAGQBAHepacW4dHskqJ1H1KccABHXHMHLNa3picTLs9surQgPWhNw0g48vJ%20QvPhFz2i523cLjc+jbun6oP8r26dSIiTmdIJC9+nydN57d3Pf4+8ucOp2n3k2CAjS3ujLbruEhGp%20p8UHbFjEELO3wbjMrM7c+Yl6/u70HQjAi91RmPDCDuQ/dguc+HvZlqdsqC3D3O6g36JsukLCVsJy%2001t1rkRjCJ4h9K76fFmnO9Ym92uMNzpWx6R6PoVr283SnuW/3TzuboSBI5iJ4LzfI+ZLJPEj3/E/%20Wd2/MmXT9LdZbT1BK4jZyANsR6msgAv3svJ17zaNfJ+Jv0XG3mu56YuaMt3toxqRlrODSBIbuXTD%20y59XqoQaO47Jte40Z0ru3hUFTCUmD/Kg4699pdv1ylt9zO3g3hokvF+0BM1ENce33Udv/EiFWmzz%20y1P8qK0P7OdQ09BlaGRqfRGaWRcuY6j9q7qpL7RqubepW/QJLn4BcduiW5fR6P2W2mvtuutn+OVn%20S3tENouJbrbC6urw4TqVpOT2YgLWmntefv8Ak/l9MYdla9Pb/XAn9jlTgcC5DvzXV5Ikz7e71e2R%20ozrRtJVIkepHzRfiG4rNmXTTfF9xtPsJ0jbXELu/q3G43cSJaq1TVAEcokLGvXj1evu+dd/EkehW%20G12G30RQs7enb0YeSFOIiA+a6R4rbV24ACxuSBj6cvjgUSeXyRsvuPVr9U3Ox1bOIMrqtCM4kFhG%20ZDllx17c7Y9H0e79fdOub/V6VppsRGcGwDYM4zXd87hdOVIScShzjxY8VBaZwY4xPZqGXYhFI1aY%20MGqRIkWB4kckvJE5tkhofXGLDDi4VXhJCtQhLTOtTjMl6cJTiJD/ADSXUxhnWesi03FvEmmZiLh4%20sRl2KeKsvP1PXpCc2qCMotHEuC45K+CI3cKtMQaUgATiCQceaYJ9Xp+zN+7LdstA+ZBuoCAgICAg%20ICAgICD5b6q9jvcLceodyvbe2o/ZrmfqUYh3GADZ5rjda7a7TGERW+797l//ALWjIRIEQHxw78lP%20ZcE3nhb/AIe/c4HQbejKMYnm2OLRxzV9l8l3gfu7+5LkehSZ4h8ciMTnwWZrsXsi0/d39zZYmhRy%20LDHh8eK1dafkjXqfd390JRIFpSdmDv8AlWvx1LvEbU+7N7rmZItqPBzjj+HgrjCXb6Lf8NHuvGJ/%20klGRicM8XwJzTkl+7IPu1e7AwFtRbIDFsPimD3Lh9273YAb7NR0jEZu/yqYqzaMv+HD3V1ObaiXw%20LP8AhxSSmY2qH3dPc+MhEW9KIfAl2A+VS61ZvErYew/uRTMjVt6fiOfF+eazNKvuiR/uN6/MZR9G%20l4szj+VWa1JvHM3H3efdiF8TQo0TSd9Qdj+Fb9rF2SVp7Oe8dtHwWtItzJfD4qez1XMTVD2i90QY%20zq0qWIeUccCcuKl1yzOy/QvPZX3Bu6JjUo0tZ44t86k1s8Ok3iPt/YLr+nIg0aTNkH0/DFbkS7NS%2099gfczUDRo0TqwJD5frYq4rGctqy9ivcqnSMalChqj4YnHED4pyi+r7Fe5UqmqFOhGPxdvlUs+y5%204b1H2T6+jS0zo0zMhiQ7fOsXWtzaK0vZTr2JJlRp8gBk3yrN0rf5I37T2e62gYxnRh4s5ch24p+O%20nvkY7n2d65lX1U6MdA/D+FX8dlLvMvavbnZ7/Zujdv22/iI3dD1vUiMvHXnOP/RkF11mI47Xl0i0%20yICAgICAgICAgICDzf7xf/0b6g/4P+fUFnfw1p5fFUaZfDHgI8CVwtdmWFMB38uZH5VLVn2VFJot%205iMxzKl29Fn1V9LSQXOB1F+KmcxVnpnSQMfCR8XWp5/zTK7SSX/WBI5ABT0X1XB2xm+lwRxc5JfT%20BMjEyJylh4uzsUngq8RYnFgRmFZ6LQyZhxPPi3FADGHhDh8hhipOLyKsPETk2IGWHJXUWgRYFgYy%20GA5MqigDxHiYnEnn3KeAaPAsJHFVKrofBwxxbmO1P/hpQCTsMJEOAcSO10sF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AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICD//Z" height="322" width="1022" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 8.&nbsp; </span><span class="textfig">Area measurement of defects; a) 
          Defects in simulated model, b) Real piece defects porosity type and c) 
          Real piece defects blowhole type.</span></div>
        <p>Numerical simulation of
          molten metal pouring allows establishing the convenient placement of a 
          filling/header indicator in the area shown in <span class="tooltip"><a href="#f9">Figure 9</a></span>, which will enable gases correct evacuation through that mold part and consequently, favor the adequate mold filling.</p>
        <p>The
          possibility of carrying out this type of analysis derives from the 
          advantages offered by numerical simulation programs, as shown in their 
          research by <span class="tooltip"><a href="#B9">Mi <i>et al.</i> (2009)</a><span class="tooltip-content">MI,
          G.-F.; LIU, X.-Y.; WANG, K.-F.; FU, H.-Z.: “Application of numerical 
          simulation technique to casting process of valve block”, <i>Journal of Iron and Steel Research International</i>, 16(4): 12-17, 2009, ISSN: 1006-706X, DOI: <a href="https://doi.org/10.1016/S1006-706X%2809%2960053-4" target="xrefwindow">doi.org/10.1016/S1006-706X(09)60053-4</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534" target="xrefwindow">https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534</a>.</span></span>; <span class="tooltip"><a href="#B4">Iqbal <i>et al.</i> (2012)</a><span class="tooltip-content">IQBAL,
          H.; SHEIKH, A.K.; AL-YOUSEF, A.; YOUNAS, M.: “Mold design optimization 
          for sand casting of complex geometries using advance simulation tools”, <i>Materials and Manufacturing Processes</i>, 27(7): 775-785, 2012, ISSN: 1042-6914, DOI: <a href="https://doi.org/10.1080/10426914.2011.648250" target="xrefwindow">10.1080/10426914.2011.648250</a>, <i>Disponible en:</i> <a href="http://search.ebscohost.com/login.aspx?direct=true&amp;db=buh&amp;AN=75908786&amp;site=ehost-live" target="xrefwindow">http://search.ebscohost.com/login.aspx?direct=true&amp;db=buh&amp;AN=75908786&amp;site=ehost-live</a><i>, [Consulta: 5 de enero de 2022 ].</i></span></span> and <span class="tooltip"><a href="#B16">Sorate <i>et al.</i> (2017)</a><span class="tooltip-content">SORATE,
          S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
          Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</span></span>,
          by proposing total or partial modifications in the placement, 
          dimensions and technological elements used for mold filling with casting
          metal.</p>
        <div id="f9" class="fig">
          <div class="zoom">
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qQs7OWNgs%20SELlSXdkWOtIWhIupy/9m1zf7qgleS4l3LkcImyeKJjYvMOhSYMKUlJdMdY1WhV9jLyrXTcfbagp%20XhPP2ZC1cZ5er6DKNKXHbyU1JQpbpJCo09BvsPXavy6nrQizeLc0zfBXzDfQubxhNzIhJPuPw0m5%203xzc72fNN7+VMC+cVnMbloDOQx0hEmDISFsvo1BSQDr5EeIOo8RUyOOYz+Lw2OeyOVktxILI/WkO%20K2BNhqNbEnyA1qihOWdyeQ8z3R8e5IwfFlEo9tP6c6YP7TqrbmGz1AHrI60n4mK0MyZhMBhYape9%20EN9aYmLxsBpC33Fg+ra1uRYNq+ZV+nnUbvHYypcRsOpafTf6d1LiLGy0LR0WhWu1XxFWMa3CmebR%20FweecgjKceUDMS6la1XUtuQjfuWo9Sb+NTaZb03ut7MD65w8ecw6t6iJHvRkgDYCv96VaXuNAD1/%20ZXnvFZ11jr7vs/G+b/58fZw45xiXmMwrHxn47a0oK1rkOe00U26bzpf1eNc9pcdvR7eO6y56+ixu%20G42RybDL4A9DbbYx8n6xXIYzoLDagpJWmSUj23jb0pV6tela1t+nXXWa4/J8Z369+/3/AE/HGHp7%20tdFiN8UY+hjNxIanHAw00ALttq2blWCfUdmv+yvTq+H8jfyqa1pwKBQKAelBVHO5bjHNULxc5a5j%20WGfXlOPpfWkzIqVC3sI3gNvtp3rbcRbcRtJt0EahnuBkMIuJiMepiPjk4xmQxLnL991tDjAeOQdS%20uSZzrSd6gpCkDaE/PpapFsw73+6ecjzn4kedBlx0wFvxsqkRW23diCozW2jL3qbuktltQSkFO4uW%20pkw6JvcTJhuc61Pi49uQxi2lZyU1IU3GQ+3IDrrsdLpQ2VuoCGyhQT6kqKlJtQjhD7o5XHY5uGxk%20W1fT4qNtcnxyHWloSBImuILyZUloJSXdwZSlQPpWqrWNblmN8uyUHtvDWxm2lKlZGTBm8umNrXEb%20S444tDraQtJKFhaW21Bzag9VGxqZW64rI4VzrLryuKwSR9bERi0qSZC225kh1hgq+oR7jv1DgecQ%20Up3MpFvXuUK2t0YTvdfNpjxv8exbMiQXVuqXCdLcaUhBWnEvKD/pkKsr9Q2vtNkG4rnnvhcV0tc+%20zmNTJbcyKMc9Oycp33Ms2qahEhMWO6nFp9tbHtLG5aUnzHRRNavYmrJmd1crHguy5eYhY7I+42l/%20jTkVCpEBKtpWiVIelR2ySDoo7bk2AJpjCNrH51yiXw/kPJGshiyxByBEBTDa3o4hMFsuF11S2ypa%20krvcJG23Q0SVrYfdfMTJUN1ufi28Ww4FT3FsvJcfbXOMVss7j7baCgpU04lSws3FhUlavZce4/1G%20rWcvtFKBQKCMdxclKx3AOSZGIssSYmLmSGHUkFSVNMrWFXvb4ig8+YdUWPAxj0Ej6b2mXopAt6SN%20wOvjQR9njeVx/PclldiH8VmHUykykLJDK1alpxPXcL1E72pXmMlDVnUQE+79SuImS0nZ6CzcgLKu%20gJOiR40l9nTfTt2Svs7DVI5vk1PIDkWPCacj7xfY6XLFSU2+awIvVYXgWSTcqubghRFyP6PwFBVX%20ejsXiefRf4hB9uDyppBRHnKTuakNgfuZAHUKHyq6poPPeA5dmOGz3OF8+iSI7cI7YspV/fgpvYqb%20V1kRHOo26jwPmFg4rlszgk6LlMdJTKx+Z2rRh46w4jIgAguRLX9pwfmJsPOoOrkeZyfKcwrPcsdj%20RcXCG/j2B99Km2CFG8yaT6S8AbJT/s1RvxYWRff/AIXLchNqlT1tf8jYixcJB1PQjaPwrPJn2deH%20eZ7tDxXF82gc8HJuRsM70xnGmH2ihaEvFICVtto9AUQPADXXrU0+rvz80s669UnLzWoU4Aeiiokm%204+69dHgV33ljLb5jAyG0JZy2JZU2lIuSqOotEaW6ihhBwALWFxY30NlDx+Pn5aVbI3pvhve3uLwG%20S7g8fxXIY7z+KyD5hrjNKKVqfcSQwo/7odUN3wrF07ul+Rs9HPrYx+NfjQ4TGOhwEOqRCjJCG/0r%206q1Klm/jV/5yMbfI2q0+BQWIPEMYwzcJUwl5XidzvrP/ABGjlKkdVSgUCgKAIIOoPhQaLIckxGOm%20CJOkNR2m4a5rsl59pIbabWhs3SpRXb1j1Wt5m5orWTO5HEIycItrJMzF559qNikR1oWt73XQwp1I%20JTuQ2r5yOn7Kas7TFdo7g8XQzFcm5OLBcnF8RWXH2lrcEZ1TS1ILSlpI3I1t06GyqVq+jpyPcjiU%20VWGLE9ua9nZDcbEsxnEKW57jqWVOJCiP02lH9Q+H89kyxNvZkq7h8ES3JX/HoIbiviJIX76AESHC%20Qlo2/MSgiw10rOttakx3fZ/O+PQOTY/jTklLmWne4pUdpSQqM02yt8uvpvdCCGyLnxqpY+yeb4VE%20DFzoalZKHlZjUCNJh2dShb69m9a1H0pT4+PlRY68P3A4/lIUKSZQxzk4SXGIswpbe9uI6tp1RTe1%20gWzpe4qSZLHZD53wud9MuJm40hE576WK426laHH27EtoULgrG4afGmyRhR+6PCnJOXvlWUQcIphq%20bkVup+m9+QpYS0ldz60e0UrH9dUrOnc44tjPakz8nHiwpDaHGJrzqUsqDhAbSCVaqc3bk+YFMpI4%20xufcMkKQqPnIjgdZW+nY6FfpNfOtJ1G3TqaXXC5IHcfg2QIELOwnwpLjm5LoA9tkbnFX6ekdalph%209b7j8KdWlDGZiPuLiqnNtMuha1xkpKy62B8ydqSfuq4MsjAc54vyBTaMTkWJTjrLcpDKF/qew6AU%20rUi25PzDQ0wZb6iseTOjxmXJD60tR2ke4t5xQSgIHVRUdAB43oKR533Pf5Ky/iOO3ZwDoLOQybyL%20rmNqTtW3HSbWQUnVZ+6gi8SE9Jc+mhslz2GVLCEpAShllOp62TpoBQa7GZ3Ez2WZMN4OpPq2qCkm%20+hsb2FqmGtb3MHxjlkbOTJWNyMRzjWekIOYizVXkxm0KKz9Nf1enefbCevSpdXffabTutztoy2zy%20qfHjRrQUwWdski6ysOqAQVDQHbr1rTzLSvfyt9vgao12UzGLxEB/J5WS1BgxwS/KfWEISAfTuVe1%20QefO6HJOIdym0QmePvPwWUK+l5U8oxH21bkm0RpQ3utrtru9OulMo0EDjWHjstQMXjw2wFXZjuLU%208UqXZKlIUs+krtdVqjUdE3j/ABTkLWNkPKE2Ji5S1WaB9p9xFt8Z83TZKSPmAvbSrhqVmZjM8Yxj%20hOSyESCpdy3AZutaU9EpS0i527emtZ8mppfX0YzubxqctxzHRFNyHeQ+taHCUOssEKCFqbNiknYb%20X8Klvd0248+tbRTI37du4g2sRck3+OtbeZDO78JDmC49lElSlQ5j8FbYF0hDo3o9XTVYta1PQVrp%20bSxAVZV9dNNdL1crln8cyS8Xyvj+TR+8x+UjugEdAlxOpHT7aiPT3J2lsP5COgXWuQGUlXQpfetu%20Kh4erT+VyrrjRm48dphAAbbQlCUgWG1At0qYGTVQoFAoB6HW3xNBB+Y9vv8AMmRVMRJYjFcNUF1L%200JEq6PqGpCV3Utuy0+16NDtJv4UIxXu1+XVP+qYz7cYOOLMgNwGyssiUZLCWlrcV7TjZUoKWAQu9%209oIqF7uyF21zGMSU4fPogJeQ+1L2wkklpyQ6+ylgh5Pslr31JJF92h0tTDWWHG7S5plttCeRpbKy%20hM51uGpTy22nA637DsmTJcZcSrd6yV3v0ukVqXEwxY5xu0UhORxU2ZmG5jmEkIOOW5Bb9xuG297w%20Y3+5+80Sn3rX2g6eoms6zDVuWZl+2UifmpclvMqi4qe79TMgoYSZBeLJZOyXvC0NqTYFITe19qk3%20vTC+XbBA7ZSIuAjY05NsyGMtHzC5YYeUHFx1oVsUJEmQ5uUGwnf7vTwqszs1U7soqQiOEZVlSmi8%20Xkyojr7LgcfdfavGTKaYJbL6tXEL3aHSrLiNXbLLf7WZlaGY7XIENQmFtrRFTDUhBKWEMrUv2ZDW%209Sg2Nu66Uj8p61mdmXBntVn4y2XonJww/j1IGICce17LbSFLGyQ17g99XtuFG8KQeqvmN6YW13u9%20rnGsPCxsLIxW3YslchEiVj0ySApC7pbT7rftlK3VqCgeh21b3ZYcTtTyyIuM7H5Y0h+L+4/w9YaR%20ZpLIKWUy0tk7WwbrCtelhpWrtlJMD3afkr0NiNI5OzKQ0w5GU1Jx6nY6kOCyiY5lBpalElSi4F62%2027elYavdlDtM+V/TuZtTuGIYe/h6oydyZbEf6cuNvb7pZcABUztI8AQDWsphlcX7d5fDZiBOlZ0Z%20FiDDRDTHVGW3o20G0lv/AJhbTdtoOjW463UfBkwkPI+WYPjmKeyuYkJjQWSElw+oqWTtShCRcqWV%20abRUVQ/LeY5zmbqUzELx2A33jYUGzj1vlVLKD5dEdPO9BiQMe5OF0q9qOgWU+RZKUp6gdBQZXJOR%20K4hxB3LwcDMyyZqHY0OU2hXsNLACVOylpG/bZd0AJ9VjQVpxCRjREbQxKZdS1+mpe8AhfkUq9QPw%20tQWTg5bUl4RoIVkJlgkxo36rgsdyd99EpvQzV28I4y7hsWoy3CZ8xQkTG73QhRAGxN/AAW1oZcOc%20dwMRxGFHdmJXIm5B5MXF45gb35Dy7bUoA8B1UroKEeb/APMHIu5HJ5svO5GMFYWQtEPhzaVKdcS1%208z5QTtuj+1qb+FZ8nbbjxG1FyNNSb3vbS2mm7p/PWnLad3fCkuRZseW1q5GcS6j7U60GLgcWnFxF%20Y/3HZkBUt+WWF2SpC5HzJ9BBIHmaLH3iPazI8Zfy2ZyMyFMyjqEqx7xWh5UaIoqLile4LJdttSLd%20Na5yO/L8q12hMSbkIqpKYy57S9sSe+Eh1K+gHviy9ttBc2FdJHDTa1j42acjj5EhcX+Hz8fLcx+W%20xhUXiw83qkpdA2rSsDS1GXDLYiDncNIwmQeXGjTFIcTKQCssvNEltz2xqoa+oaUFM5zA5jAZU4rM%20te3LufYcSdzMhuws4ys6FKk9PEeNTI1chlxbXoQVuIcS57Q8ShSSUpBHzdao9YZzJksJzEBhp5bz%20LE+FBkn9NThSF+y6benyV5GhVidvu5OJ5ljy40kwstGGzKYp42ejuDr4WWhXVCwLEUEu3rF7gCwO%20l9fDX7KDsoFBx3EddfH42+ygifcLuZx/guEVkssv3H3P04GOZN5Ep4myW2kdevX+zQQHD9uue88P%20+YO4OYyHH/fAOL47hZSogitqO7/mFgEuOnx00+HSg2//AG8YLp/mzldvL+LueJ/uUD/t3wX/ALs5%20X0t/1dzp5fJQP+3jBePLeV+f/V3OtrX+Sgf9u+C1tyzlevX/ABdz/wAlMAP9PGCFrcs5Xp0/xdzS%20/wD8lAH+njBC1uWcr06f4u5p/wAFB8H+nfAjpyvlXkf8Wc/8lB9/7eMF/wC7OV9Lf9Xc6f8AgoH/%20AG74L/3Zyvpb/q7nT/wUE04fwqJxbErxsbIT8i2t0vF/KSDLduQBs3qCfQNvSgkNAoFAoPMv+pPl%20cjjfc/jEmLE+tdXBcTMhSl7or7ZcIAQ3rsfTrZ3bfp5UkHPj0fH8hxsbkEH3TgZ63PpWnrCQtbZs%204hZHTaoWBvqKCx+N9vpU5TUjONGFjWSPZxA6uFPQvkfl8k+PjQWS3Dabb9tsBKANobt6NvQDaLdB%20pUEcmdqu202YqbK41jnJS/mdMdAJJN76Aa69ao3uPwuMxrXtY+IzEbttsw2lBt4aj+mgw+S8lgcc%20wE7OZNe2Fj2VPO2I3KKBfakeKlGyQPOrg9nm1nkGRfly+4vKZCWp0eO5JjME7kQSpJEaKwk9VKWE%20bz4msXaOmvFvb2nZ52byuVYnJyDMhxGTLhk/VpNnfeJKivd11vrfrXKbPo3ht7e68OJdxIfJ5cPH%20ZJtULkEgNtiWspEaW8roVk2DanPC+lbnI8/J8Tad7E/GBeim88e1JFwuLYXCrX26+N/Kty5eOsaS%20UIvsSLAjr4j4k/D+eqm1w0c1xe03Ovj9g6jr8aYWYRzJKKkKQbEAEAAdD53B0/GpIlaV3NZKCp1c%20R9Ta1glStCSvQ+4rruJHjV+4zo3ddRGPjZuMwlXulrKZpveCEf8ApuBlPpvYerX9tBNMljcLmMU3%20By7QyOBkDfAyEdX6jQNylyI5bRV9VIP30FN814jmeJr2vu/VY6Qlf8LyzQCUOAdEOgfunrWuD+2g%20vNl5Mbtti5pV9Uj+GMPpaaSVOOqCbeyNBuWVCxtUrWusrSM7pgx/IcY5IwmbaSVRZC0qS+ytJILT%207Z9LzXhY+FIWSLm7a92I3IFN4LPI/hnLmQAphdwzM2t3+oirsApC06lPVPQ/GsrJKlWUR4eFv66D%20j7huPI+AudL6G/TWggfc3uvB4bGZgQ2FZfl+UUGcNgmCVOuuKGi1jqhsHqTVwNP287V5FGWPNu4U%20hOX5w9Yx0GyouOCtUtRUH07k/wBr+nWoLUSwlJvQdlAoFAoFAoFAoFAoFAoFAoPOH+qLt9yfK5HG%20czxjP8Qx2FjLZyEZgXkISpV/cQPzj1ahPTx0pgQTtbyTGZPhEPgsZZh5GG5Ilubl7RkA6uw+mdVb%2023GRpsOp8KgtrgvdZ7BJj4blzy34AX9PGzzhKnGiTdCJlhYAW/eH77VaLpak+4EqTtKF2KFJVcFJ%20tY3HUEdDQdu89TYDwN/LwP7aDgp5QJO39MD5vt0HWg87f6l+VZpx9GHxbyGsZx76afmzuO9bshZR%20Hb2gG6RYqVWOS4ev4nHrvviq0kZI8g4/nMrylTMHF4v0456KEl1UpZPtRm20lJeHiV39HWvPJbe/%20932/PX4+mMS3/HX5/kphKnPd3WB66D+qt2dng02vllNpPF87Gw+PyeUg7MdkkqchvFYIdSjU3Dai%20UnQdSPH7K8m88bmddfo+3w459bL7eq2e2HPMpyLC5dnMyGH2+PrZcj5B9wJliIvchKF/L7jbO35+%20uor267Zfmvm8M12uEjmsuNHatJQraknda3rspJHmDau1eOTEaGX8vj/LyoiPZDXd+z+X7KCM5Mn1%2066fH7LXP3UEYl2LhukEagg2+U3v+N+ppBvuD8zf4/Ibxsp2/FpT4+qZNyIrq+khkHUJNvUOlBb0h%20KUIm4mW01NgTEhqTFcAU28gi7TqCNflIUlSddRVGN/EWsPxvF456UtvFYNCmoqykrcs6orO4JAKl%20bjYEVnZvTRseK8k49kMrMiKYyD76Y4URk46o/tvX6tk/Np4U1TfRJcu99fjVRXD7LDCSqIpkJbcY%20XoousuAFaF+BPQ+Iqs+q3cHJcewsB+QNrrkdpxxBVuIUQL+oAX60Ffdxe7E/H5b/ACbw2KjN85mE%20JYioJWzDQTdT81WiUBKSCB+NUZ/bjtLC4u+9n8vLXnOa5BAORz0nUpKknc3GB/doHS41I+GlBYYa%20SD5AdAPjUHOgUCgUCgUCgUCgUCgUCgUCg4+2LkgkE9Tf7fP7aDzr3r/02tZFx7lHB2wxk9ZEzENn%202kvLGvuxjf8ASd008KCu+G9xmMwlWB5aExs4m7CMm+NiZBIt9LMaUE7HtDZZ0NBZfEudZngbwx+Q%20adlcXbIQ5HA3SYFzf3Ek/vGr/l8PChlOOf8AePH4ZlmBxxtOZzs1AcjJbN47CVah2UsfKkp6J+Y0%20FZYTkfLcXydzk4zEidPmEfxHFvK/5BxGgKY7d1extt6bffeqNXmnP4pK5NkMlHcmx8mVyXsch0Ie%20WxGT+ky25Y7SnadRWd5k0znLz3lXmpk116JHU1CUoLYihRXsQRZCSSBew8bVyxh9Lbm88ZpiQ0Zf%20tuIPuKvofs6G4rhyy4fS+DNbsl+Td9rGN4kOLbQhxTr7FiFIdJINvI6C9eXyfoea8fhJrf29WLxr%20gs3Ocx47g3WnG2c296n0egLipUQ8pJA2+gNrr3cVr8r/ACOnheuvd6AyLESKr6GGXFQII+lh++4p%20x32mhtTuWbE3+yvS+LtmtDMtY2+PTy08KIj05OpIPXXTxsbW8fsqCL5E+knw8LefXzNaEZl/OfPX%20T4WJ6f1fh1MSWuhYSsLQuxSsFCkk9QbA6gWtbp5U7NYWp26y2ZyXG2kTMeX4OPdVjoubZdRdCGhu%20DUpm5X0KQhwf0VMkSlJI1Jt53sQCBfS9x4XphJ2Zn8QmK9r35LrwZ/dblqO0eFt3jprVkLbW6lIf%20mfR4mMm8/LrDLSU3slJAU84bfkbQCTeg2vLu4OezuUT287WOBUyMlLWX5Lt3RsawhO2yFjRbth4f%20dVROe3/bHjnB8atjHhyRkJNlZLLyP1JUpy3qU4s7vTfonoKKlvt66HxuLgHqbmoOdAoFAoFAoFAo%20FAoFAoFAoFAoFBw9rW99b30+CbUFO97uw2E5tBey+MDWO5QwhSjIUA21KTZJU3JPQHp6+oNBUXEF%20cyi4h7GcieYdGOkriQCF+/JbCDtWfeT6XWVdEa0wNwxEaYJLQCLm6toA3f3vOg7rAXHgQQR536/G%20g44BmM0qLESpRilCmk6glQcSU3321+ah6KCbZVGU7EuQ7FeeZIPzXQooANtSQoD+qs2NeVjkEJKw%20q3qFrLA2kD7QDa6ddKu2srtw891Tbtf22wfMomak5TMvwXcW9HQlqM2H3FJeBs4veoelPyiuf/KP%20Xf5Da+62OJ8Vj4NnHyJTq5E3DLnpwilED6dqWspU4sJJupSAPSnQFRpppidmfmfLm/XX69TlKQUg%20gAmyrkjUafE6fjXV868jTTG3dp9ChYX1B018fEUEfyKHAkOKQdgHqVZVh4g3+38KCK5L5iFaKFuo%20IHXzv5+VX1EZllBWfV6R8R+21/P+etTjp5SMZTosRqTr0va1rDqRXT/jGLyWpd2xmZmPmcl/CcEz%20mn5UQMrZkyCw2yG3BdyyT6lem3qsRf8AGXSLrasJeT58Agq4FDcbV1MGduct/uhSrH7L1zacsfyj%20BSsunDZRD/F805+7YzSdjKja4SHx6bnwv1phM+6QwF5fn0pzj/Bveg4FKvpuR85UkhTzSP3kbGeI%20SrUbh1GpqGF5cR4Vx3iOGZxGCipiQWR6gBdx1f5nHlnVa1HW5+6i2t7bp5jxqD7QKBQKBQKBQKBQ%20KBQKBQKBQKBQKDr9xzwANxdPwFup8/uoKA7xdx5eeyU7hODkGPg4gDWeyjWpeWoeuAweltps4rwP%20pFCIXGkMNZWFg8Yy0UNxnJOXUkkJgx2/TGatb946odCehFRvxbIKvoBrcj8NKrOGyhY6S48m7e5l%20xLiUugpUPShRHyqPUptRKjPDZyF8Y43MYBUhEVAXcW/WaeUlwEfDpQVnz2AMf3A5FFCgEqlCXtvd%20A+qbS/pqdPV+yg0ZAIItt8/Ma21sm/l+2gtHsFOKMjyvEgtqdmQ405AVotYjvpDiUWtcFtSlWqyr%20LhbW2W7ZnHsCVkX0q+ijKWGkOrQ2Vi7lvRcI8aZYuuW1xnZ3P5BhEjkGXGOcUdxxmLQFISB1bU+5%20q4ev5ajeezNb/wBOfDlBr63J5eYW3N5C5ZQlY/sLS2lN0/CiOmb/AKa+2kuS4607k4aXLe0xGnOJ%20abKbAltKgu19ut79aYFLcx7dYtrkf+WeCZ2byvkC3UtPYtSEGLCbN9zkmYgBKSm3SmuIXugfMu3/%20ADPicxxvkuOeYZCzsyTCS7CcTYWKXU326ddwrtObHs53RGzsS3de1CQkrHx2gkm/2C+mlYu9saki%20TcUzkrEuyYjTSWZuaEdOOmPIQA2FKGxxRI+QDr/K3mvJc4fY04NZx5666+9xLhNxvqVTJrMaHjU/%204hlXQUNIsdVJHitWoSjqfKu+kt9Xx9pitC+mVz+FGTkUSMf2thSgqKHUhWTyThOq2VrBKGhe+miU%20+Zrp5Trr9yLc7MzZ/HMtk+1+ScRIawkdGQ43PbTYP4mQshJd2jbvbcO3U3VqegucVVtkj7vLW/nW%20aYcqKUCgUCgUCgUCgUCgUCgUCgUCgUCgq7v33CkcU4cI+MdCOQZx0QcSL6thX7x/4BCLm/2UyPOm%20KdYiRGYkZSiwyCErUSpSllRUtxRPUqUSTf8A2VMDcQVRWHJLjDftuzClUtY1U6UCyd/2eAo1Nm1a%20eSpKkq1S4ChY8SDc1UdfH+P8Vw2ah5fFQ3ocqI4SlCZLjjB3G2qF3Hym1BgcWDcOZyLiahaXiJr8%20+A2bguwZXrPtj/8AH839FERXvA2wnkuIntEIE3FoZkqufVLjuODUn/c22oIUSBYaX8BcWvr538QO%20p6UEz7OyI8fuVEVJSUMvwZ0ZUjU+0p2OptJNr+IsL0Ho7hTJf5jBbS0VNsMvyFLsCEEp9pKb2I6r%20tQW77VjoojQDTTpQcVPKtoEi5sNxsDcgJIP30FO8q5VyPuHyd/g3A5X0OFx59rlnK2xo2SbGHEV0%20U95nwP2UFh8M7f8AF+G4gYvBRRHYPqkvGypEhfit9225ajRG3nwIk+HIhTGUSIUhtSJEZdlIcQu4%20IVfQhQ60yrxz3p7WYXgXIMe9j5Tc3j2VfC2+OuLtJYSn1GxO5RZUfH7qm22Hf4/D574rCzeQ4LL5%20TyvkLxbkMQMU1Iw8cD2oxyW5thppLJN1tNFWov8AlJrlw4293u+XnSePX7/X921wM8dy21ZzlC22%208VhVtttcThIW00/IUhJVLlL0TsUoXOvTQaV7dpJ11+T5GFglTj0aRKcSlCGWA20loBCGk2JDbKei%20R9n33rna1iNu0lP/APeOEHGIX9Uzxlf+YVoJKPpi3/ygcPy296+tZovEn469Ol9fuqDlQKBQKBQK%20BQKBQKBQKBQKBQKBQKBQeP8A/U7lpTvd5iI8sljGYoGE1YDauQshZT8VJ0+6ggMHI6X0uBYK++96%20mPqJBBng+Y6n8Df7T4UwjNb5HAhz/o8oh3HtOm2OnqTujP3/ACb03KVaeNV0swkDbpBUkix1B06f%20YfsozWg7gjIQVYfn+HRfJ8dWljJhOu+Mo2aUrzACi2oWolSRlfHuS8aQ6uOJvGMmdrjY2h+LI6qS%20lR1Q83+W+hoKp5hwvJ8VdQ8p0z8DIc2QcsLp1Tb9OQkX9tfQW8baUHLt5kFYvnODeW97MORLTFmO%20BAdCUu3AUEkEG2lB6TxPL8LxHLpnZX6gRJLa4ofaQpYbJUlW5xCRfbf8wpgWzh+S4XNMl7EzWJzQ%20AWfZWFKCT5pvuHwuNaCBd5OV5NEfHcF4y+Ecu5Y6Ysd0D1RYqRulS1C9xsbuU21vcjpQSnhPC8Vx%20DjMPj+KSosQxdx9YBckPOHc486QLFS1fN+HhVxFmGzy3JcHh2i7lchFgISkukSXUNq2C+u0kH8BR%20ZFX8y73PrSuDwSGJ8vcoO5SXuZitoWncHWQfU+obrpHSokU7y7i2PynH8znctIlzuS42IZLWYccB%20W8pCx+k8yfR7Yv6dvQVz3ker4m9128te7K4fw/iGOweO5BAiNZmbOjbpGTlKQ81HkOX9xluMCEoW%20gp9K16nwrXBfBPm73k2zUlkM8iyCmlY7Mrx2RjFS4ccx2VwXyqw2zU2SdqQghOhrpttl5phKG8Um%20QiLiGfb99bCBOcbJ2LdsTLUgqAs0B08qzlLMsrs9bkvMuSc+ZQoYcNM8c4uo2SlcGIQt5ak2soKd%20tsXfXUVaLmtUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgq/vV2Zhc/xrUmIpMLlGPSTjppF0rTpuZd19%20SSehPSg8eT8fmMHlpGJysNcHLxVbX4i/LT1tkaLSbdR99BnwckDa/wBh8eh11p6CRRcj7rIjuD3G%20t4WhDoCwFjW+vWmGvJuY0y5BKieh11PlremGG1jSWlMuR3kB2LJbLEpg6JcbUCFA9SPG1FV883me%202fIlKx3+Jcfyo3MNOkhiW0OrSyD6JLPmNaC0cNlMRmcXIlYgjI4mSyGcziZABda3fM1IR10PRxNM%20mVf5ngqOMTWeQ4tLuU4g0+n66KLGVC2qsAofnRf8wFKLX5Kl1mSzHccQtwI90ttHeEB6ykhSj+bb%20YqoNHFwzBzkefCW7CyYJa+riLLKltrOqVhNgsD8txpSDX8by+dyWZ5Xy9OXkCew+3xvCznEtrdZj%20oKnXS3cWSr9MDdbos10siTu+cy7hc84/jIzkzITsvDlb23pchYZYBVcloe0N261rE1w2tevi+PrV%20N8hzMvNxmTLKprzV0sFZccdQFfl3q3FVj/RXn1tfV5uDjmuZ1117YvPDZPDZHA4tcLNQZTkeBGZn%20pW4I7zT6EgKQ424Ab38R1r0S49Xxbpnbs0XcnNzsVhmMXBfirbzKHUZFxpxLzobbUP09NAk3FceX%20fs+t/H/F9711+6Ids8pkMdyp+HiMMnOTczH+iRE3rbSh1S0qQ8opvbZYXUdOtTjy6fO49J3j0Gxj%20kY9tMZSUryKkIRLLB3j3jopDN7lXq0Sa9My+A0PNshlJMh7t3xp5LeeyDJe5ZmQr9LE45NippTgu%20QtY+b7beOnSGV5cLwuHxHEcTjMO2WsXGioRFQoEKKVeresf2lklSviawJBQKBQKBQKBQKBQKBQKB%20QKBQKBQKBQKD4E6EefW2lBBu6PanjvcHCfRzkCLkWP8Ap2UbT+tHXboT+ZB8Reg8a8u4byrhWb/h%20HJIqmZC7mHMbJLMtANv01AfNr06ig64ORKVBJ0UnRaR1GvU+BBoJDEyNwNR+JI101uPOmBuo0sXA%203fyH3URsSYOQhO47Js/WY6Qf12LgFCidHW1flWP7QoqDZrinJeIz1Z/jsx5+A2bM5hn/APaabXYe%203MatZSfC5FBvsN3cTJjsrymGTIWoezOyeNeA3INrExlDb0+YeNG/FL4k3CyXGWIeRjPuyATGbCtr%20jgSdfSrxsRYdfhQ8WxxzZayURTgUkJeF1a+YAtp/TTLCMdvmn2+PZ2Gs7ZGN5BI+tbUflTKSAhxd%20/wAv6Stet7Vust4UpcbUw823IjrIccYfSHGiUi4JQrTQCsV012v1YmI5fx7JvtYzASY8hxLZcQWo%20AQ22lIsqzqkk3tTLd5Np7sTn+Ig5njWSnzcZ9XnIiULgTITKUPqW6tKLSEtja63tVuOl/trHi3xc%20mPZ1L7EcU/hsaM1mJKMshSFZDIuo3MON2s800yk7kkflKjrXO6ZejX5l1WJxPj+KwsV/HcShOQ23%20d5nZJ5wKlOoTe5ek2SGkdVEC1q7ax5ubmvJ3rUyeT5DJy3ePds3m5uSb/SzPL3ATj8W3bar6ZSvn%20dP5TqfLret5jzxlsYbEcd4vLw+ECnm5N3sjlJGsrISPFbpv8hPyt1Mi8sMw4xhsc04AlaIzTawRe%20xS10N/AVFbKgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg+bTcm/2fCg0XMOD8a5fhXMPnoolRFnchV9%20rrS73CmljVBHwoPGfdDtJyHttOQZTip3HJC7QsylJOzd0ZkDXadet7GgjcWcoFDawUkgWJ1Bv4j4%20U+wkEHIiyQTYadNCBqPI0xnuN7Fmkp0texHgdfG16dhuYE2T7yExSQ+s2bbTqV2toUm4PkaQlfO4%203bzjOP4X/m1Mc47lImR25UaKAiKtEh3YSto6JcUk3JTre1GvLCv4rTe5CvaTvQSpogWUkk7jtPUK%20qnkk8DOZhhJS3OXtcUFlLpDqRbW6QrQCp6sVlSMnmYOYf5Xh44mPZGN9PyfEgAfUtpsRKYFv3qSk%20EfZWvxMN1guRYfOLCsJkI65SR6sdIUmNLQU/MC28UJOviD91PEtSMxeRSG2mHIylMi/tNtoabSbm%206tWgAb286zhq7Zc3yMWhcjJzoeKaaBKnpEppPzdQUIUtf/DTxJWrY57xuTKXC4zDyPNsskhtLOMa%20W1DB2X9cpwA7B8EitM5ZUvjnLOQIUzzzKNYvAnZu4Zx5fqdvsKUy5XiQeupPlQSOMxChY5jFY2Iz%20jcTFFmcfFG1q56qcPV1Z1JUrzorjHxK85lYOJbWEB1wSpD6RcpZZN+moJV0F9KyLwKQTeg+0CgUC%20gUCgUCgUCgUCgUCgUCgUCgUCgUCgUGFlMNjctAex2TjomQJCSh+M8kLQtJFrG/8APQeRO83YTJcK%20ddzPG2XZ/Elne6yn1yIKhp06rb16+HjQVjBnhKUrCwttz1II00tqfKyTQSOBkblKQfVoAk26i/T+%20an4i2e3WPSwXcq6EPq2bIKkm/tPA+oqI0Nhpp40wOnuLkn8jhZvHWmfqI85SF5N0puslt3c0hgD8%20+8UMK45VxOVxIYtp+Q7JzWRaclz8MsJvAi3HtFxQFy6v1EIPgKI6MVnsfKfEe6o8hRslp6w3H+9Y%202phUoiFbLgWglDiFXCk6KSrppYfHwqzYZOSxOAzoWrN4tiZIWLfXbS2/p6rlaNu5R8z/APHWUwR+%203PAbhOzLhtNwG0T1W6n4fCplcNlieAds4Ti3G+OiatZv7uRdW+b2Bv1A/G9PJMJq3lpf05isbIcM%20gFUSGhLDZ2i19jdrn4+NTJI+t/2QPAgEaHXrr1qNZcnH2WWVyHlBtltJU44egSk2NXKJ121w0liC%205mJzIbl5IBcZpQs43GFy2hXxV8xqCc0CgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUHV9MgpUlX%20rSsbXEq9QUPIg38KDzN3m/04yWHJfKOBM+4ysl3IccQLG5B3uRrki+urdvsoKGxy5b5MeGlbko/o%20hkCzjbuospCun4eFB6ji4vG4XHY/B4xHtwsZGQxa91LfI3vLX/vKVeg1uTykPheHmcukp/iLkBxp%20uHGsLb33PaQo36+2TfzvQV7MTHyL0iY5N+tmTl+9IkOH9RxdgAddU28B0FKSolnePCRdQbufmsOt%209dUnTwpgbriqZzePSzNcW6tsktOrF3ND+a3Wgk8YWKddb6E/Ch111/ps4/UC3l1H9VBsI/S46fAW%20Gv8AL+RoM9nba+o638umuo/Hr1oMvehCC46tKG0/OVGyQD5k2AoJHw7iUrMSm8lkWlNYhghUOK6k%203kLF7LdSq/oT8etBaHsgdDYXuNB08vxoOygUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgEAix6%20Gg60x0JBCNP26+B+6gpjur2Ij5PMR+b8QYbj8sgPokvxCr2409SFBSt9vlcIBG4DXxoNWjPOzck8%20yjBZdvIJtIexJjH6htCtL7ir2lJ3HwP3UFdd2ecZoRP8pSuOyeO4x19qVMn5H1Ovlly7KGy2C22n%20cnpup2MIZASraHW92w9FN3Nx10I+zxpkbqO6tRBK7k2sAU6npYX/ABphG1jm19ClJtc3tf8AlY/y%201orZxuovoPGg2bI8dDcdNLG48+lBsmQRqenU+AsRYAEga6eVB3x5S3pP0kBh7JzfCPGRutfT1L+V%20A+J/CgsTA9r0rLM3kyhIdR60Y1s/8sg3/ORq4ft0oLCLKf2W+4m9tKDnQKBQKBQKBQKBQKBQKBQK%20BQKBQKBQKBQKBQKBQKBQCLi1BwDQsbm9ze/jp01+HxoPvtJ3FXifs/n60GHlcHicvCcg5WI1OhOg%20Bcd9IcQbG4NlX1v40FSZ3/S5wGQXX+PPy+Py1JKUGM6XWAsfLuac36edqCFZH/Tz3YhPA4zJYrNt%20KvcyW3ICkWHSzfuX/Gg1rnbru5j9oe4oZji295XAlMqSlV7bD7pGtBnYngvdSY+WRxJcMpSVh6bK%20ZS0T4I/TKlfsoeiU4rtJ3LkOH617F4lIG5L7C3Zajr/YWlKf20wfgl2J7I4RBQ9mZ0vLOABRYKvZ%20jbj/AGW0bfLxNO4nuLweIxMcR8ZEahs9ShlITc2tckak/bQZhbB16E/mHW3w/Gg5UCgUCgUCgUCg%20UCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg4D98r+6n+c1B0j5Uf3E//SqrPYvpXZ+dX9//AOyk%2090rmf3R+w01T2FfMPsP9FPZr2Y8nov7D/OmlVlUQoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoP/%202Q==" height="209" width="320" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 9.&nbsp; </span><span class="textfig">Trapped air location in casting piece.</span></div>
        <p> <span class="tooltip"><a href="#t3">Table 3</a></span> shows the 
          defects dimension values, detected from the external visual inspection 
          and numerical simulation of piece casting process. It can be seen that 
          there are no significant differences in the dimensions, since the 
          relative error between them is less than 10%, which can be considered 
          adequate.</p>
        <p>The measurement of external defects dimensions in real 
          casting piece were made from photogrammetry, with which it was possible 
          to treat digital images in a CAD environment; while in the simulated 
          model the measurements were made using tools of analysis program by the 
          FEM used.</p>
        <div class="table" id="t3"><span class="labelfig">TABLE 3.&nbsp; </span><span class="textfig">Comparative analysis, between real 
          model and simulated one, of external defects main dimensions caused by 
          casting process in piece</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th rowspan="2" align="center"> </th>
                    <th align="center">Porosity</th>
                    <th align="center">Blowing</th>
                  </tr>
                  <tr>
                    <th align="center">Average area</th>
                    <th align="center">Average area</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Real model</td>
                    <td align="center">11,041 mm<sup>2</sup></td>
                    <td align="center">479,362 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Simulated model</td>
                    <td align="center">10,210 mm<sup>2</sup></td>
                    <td align="center">457,711 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Relative error</td>
                    <td align="center">7,526%</td>
                    <td align="center">4,517%</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0xbaeb880"><!-- named anchor --></a>
        <h4>Results of Numerical Simulation and Internal Visual Inspection in the Piece Obtained by the Casting Process</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>An effective method to determine the casting internal defects is to make section cuts in the piece, as shown by <span class="tooltip"><a href="#B6">Kabnure <i>et al.</i> (2020)</a><span class="tooltip-content">KABNURE, B.B.; SHINDE, V.D.; PATIL, D.C.: “Quality and yield improvement of ductile iron casting by simulation technique”, <i>Materials Today: Proceedings</i>, 27(1): 111-116, 2020, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2019.09.022" target="xrefwindow">doi.org/10.1016/j.matpr.2019.09.022</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub</a>.</span></span>. <span class="tooltip"><a href="#f10">Figure 10</a></span> shows that in the section cuts, along circular ring, there was another 
          type of defects in the analyzed piece: cavities produced by the cold 
          joints, caused by the temperature difference between the liquid metal 
          layers in the innermost levels of the piece geometry.</p>
        <div id="f10" class="fig">
          <div class="zoom">
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4/gd2TTBX%20zs38uPhuyUlnDWBcCQMD8udaHCcX9aN7EMAiaSHyFCRyOf1Z1llsaY02cNnnJUuKnnxXEnHvrmNj%20AmYlgJnKWunCt4EAY1au5FtVxxx9hskTZUkc2TwAtDCEQkgI4H6hWWU07d2q+padJI2lz5j45MGz%20QujfqC+INdnhyz7a5lZ0Z6vtLupaaWWNf9XpxzPuzpKRsu2iRQRKGSHEYa2NPADMk16luZ8/0dLd%20XuvAnqqSKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUB+f3rA7/AO7N2H/1sw4f4zjz5VTIWp+R%20o8c3kXMdyMQ0uDzzDsFWqW1NvAkmmN8hKKuHNQRWcwgnrPHHHmZFvOWOWN2LCEcM1CEH5CicGqco%20+h+g+tIN/wBpYJHAblbBrbuPIlP71q5telehiurI4r0hk/Y3EYuNykVFnEYBC+5EAcceZ9gqKttt%20+Z09zPt468l85Pe57vHFGTqATLkcK0g4z559UN7N7uIaxygOVoBULkMOyubNE6HRjRoL1kc2OP35%20DpbxwJGP/irJKNy2pscNlAbOOzcxro4hrcXcXKpOGWVU6g0UMEdq34ZijU4yvHBpI8AHJB9dUs5L%20UrpJciQhyNVAUbiUxByK1G5fz/A+z+h7q827pqy3GAPm2maGKW5tQC6SBz42udJGpVzCvibwzHKu%20hrp1444RKuu40tplXj4W9fPz+8363uYrmBs8EglikGqNzEILXZFa0k47VdXD3L4yFCBQCgFAKAUA%20oBQCgFAKAUAoBQCgFAKAUAoBQH5/esQP8Wbr/wCtmQFMfxnZVGRFqGkNAczSmoEBTl2ce7jWB0Lj%20j7TI2640fgyjU5oPklPeHD299LKSOmHxxx9+Wzy42k5yYhTwb7TilU3NFG5nbbul9tt3FdWczorm%20MhzJIlUdip9dSrOupLXVsb7tvrBPaxOg3G283WfMdNC4NxPi9woMCMAPyVth7iE/U0/yGFO6S8KV%20Le9eqW33Vu8xukhehDY5Go4kgZJq/orp91M86uNrQ5dud3c7jePkiYSHFQSPZj9FYWspNq1Zm7bt%20sFsj5XkzOVSAulvBMs8qws5LpaGfE4R+Y+Qq0IrM1xGB9lQQnJjF8kj3vf77iS5e3OqNmiehfiUN%20KEAkKeYwIowj7c9Gp/i/TzaJsWl0EapgfCwN/JXanKRxWWpMXVhebNcSX+0s861kdrvNsHMqXSQc%20nY4tyNZusOUddclci6b6NbW+T5/Il7DcbW+tYrm0eJLeQK16p3gjgRxFXTk58mN0s62UNGSCSMQl%20SUK0AoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKA+FvWi0iN3ul04HzG7g9oJT7UrxkvJuFWyVIozmET%20iR4cMchxVFGXOuRnTVlxzGSBSi5tdkQVwI+XfVkWaLtvdvBa24Xk2YNUccSmK1LXIhTqSlrGkfnR%20PVxOhrggLghH09grC06m+GybXqUvGn4h+luBJRy4uACaimeGK0x7Qb99ectvLTjkY1vtd+2I7hcx%20n4Z0nkQuOKPaNXHEKMq6LqEcNLSzPibGU0NDWtKEEJgQlYJyXs4KXbGwzZlC0eVqCFOYC1ZqDNOd%20jHnndJkQAMhwVeKVEmnTHHHHM9NcgEa+H9IqpMGRECCc0zaQCi4o4AfPUNkpH2X/AC9yiX0s2wjE%20AyMQJ9lxCZDlXZVyjituzpKYrxqxBB3+13lpdP3TaGh0shDr7bnFGTgH3246WSpxTxcap0w5R10y%201vXoyfY+X5ry8PAkNr3Wy3G1FxbuKK4SRuBa+N4KOa9pHhINWTkwy43RwzNqTMUAoBQDFcsOdAKA%20UAoBQCgFAKAUAoBQCgFAKA+VOrul7Pd9y3K2vGeZbvvJXaV0kOZK5Coy+WFdPTJirQa270k6ckRy%20TNTgx5VPbhVPaRdZme2ejvTCgvfcHmPMwOXBMMPrqHgRLyskLD0m6XtrhkvkTTlpURzPLmE5YhAt%20K4EHkcGw3nTW0ybdKyayhdFFE4xt0ABo0qNOkYZqPz4Uy410s07SztlqvPjj8DHg9Luk5XRSy2P4%20jmtdJpe8AlATgvOq0wqEyM+d2yPzl/Emt19Pen9122DbZYn29vBL5zWwFC5xajtROONavGmjFXac%20mPtXpb0lt0gkhszO9o8L7lxk4HED3eNQsdUS8rMzqj026d6mtmR3cRt7iJPh7uBobKxihWYjShHA%20iptjTK1yM1+D+Xnpkade43ryc08odpIwNYvtq+Jt/cvwM+D+X7ooAONxevRM5WAcEPu/XRdvVFH3%20FiVtPQ/0/tnB7re4nLcQJZiAo5gBOQq3sVRV5rM650DtthtmyGx2+BtvaQyJHGxQEIBXHiVWovWC%202NzubLVC5R2OCoTlSBJDbls9yLp26bWWxbkAGzMeoiuWNGDZAOIHuuz4ZVnar8DpxZl09F/p+K9P%20mjJ2jd4dxgLgx1vdRkNurSX9pC9PddjlyIwNWraZ8imfA8b3lPZ+DJGrGIUYY55UAoBQCgFAKAUA%20oBQCgFAKAUAoBQCgOUXnpZ1BNf3M7Li2DJppJACXqA95cFRp+8K2WUy6Dwz0n6gBBM9qRgUDn/R4%20EqfdHQXG+lW/DHzrY5hQ+QcEH2eFPdHQy6PTHfg4uM9sCRw1nHDHBv6v5qj3ZIWOOOP1Mbfegd4t%20domMk0DjIWRta0uCue9rQBgM6zy3leB2f4+vTmT/AKdfu1409ZJYenu7BGiSDAYBXYfRWnunH7Zk%20N6G3kEfiwoD95/5qe4h7bPTeht0VS+AHNQSq4/q9tT7pCxF1vRm5j7cQ5Yr3fZ4JUe6T7bLo6Q3I%20AjXEmOGp3fmnOp93Ue2XB0ruX34xiuBK5cMMP0VHuD2yp6W3BMHR9wJGSdnCp90e2TOybdPYW8kc%20xaXF+ppZiEQDIisr2lmlawSVVLCgFARG8bM64lZf2Mgtd1t2pHNmx7CVMUrftMP0ZiqWr4rc6cOd%20VTrb91H4fNef4+J62neG3b3287PhdytwPi7NyKFXxsP2mE5Ee2lbTvuVzYHXVOaPZ8eJKA/d4nHj%20VzArQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBxoCD6maJGbbCcTNuFuUzVrHF5w7m1TI9l5o6u0c%20Oz5Ut8dPmTSFTgD3+3sq5ynqgFAKAUAoBQCgFAKAUAQUBG7ztEN6I52P+G3C3xtbxo8bCoUH7zHZ%20OafrqGpNcWXo/wBr345lnat4kmuDt+4Ri23WJuoxt/ZzNy8yIuzHZmMqrV+BpmwJLro5o/h5Mlg5%20Vz5fLDtq5zHqgFAKAUAoBQCgFAKAUAoBQCgFARMnUDGOePIcQxxaSHN4FDVeomHyKN6iYf8A5dwI%20zGocadRA/iKNF8g5pi4f01HWgeR1JGQvkOCgFuIQrjn3dlS7fAOURW675HNvGzMETvBJLM5qghGQ%20uQ4jAqcFTPCs7W1XHh+vHj2YK/8AHd+i+KJT+IrdiN0FEQIQSeCoBzq3WcZdi6gt5CEYQ0/aUEfQ%20tT1omCjuoYg1fIdhzLadZB5HUcZJAhxBQ+IZ/NTrBX+IG/4H/i/op1oFP4ij/wAErwChflganqCK%20/wAQsTCHv8Q/NUdQM+yu/ioPNDdHiLdJxyzxFWQMipAoBQCgBC93Ec6AwN22i23GBrZHOinicH21%20zGUkik4OafrHGq2oma4sro9NnuuZoUXrh0pYT3G27xLL+8LKV1s+aGBxZMWHTrAzacMR82FUWTma%205cCdfcpquXiv08zKZ669BOAIlukdiP8ALPq/Uc0FXeunQLQpluk5/Dvw76mSD1H649CSAkSXTU4u%20t3gU6kSUi9cugpSkctyRwPw70PcajqEFm79ffT20f5c0t3rRQBbPOFSnJBYb/MT6buCiW8Tttnjg%20vGpB5P8AMZ6agEmW8QKp+FfwqJBdi/mE9N5AS24uQn3rd44dtAZ1r619EXTHOt33UmjMC3cqDinK%20nUiYPU3rL0hCFkZegIqi1eRjllSUIMd3rr0E1uoyXSf+netOpEF+H1p6HlIAmuGlwVodA9uHtqOp%20EwZP/wC2+itJd8TIox0+WVqepEEz/F2yf4r/APR/vH3Hf6f73f2Z0JOf39xH+87nTuID/NkZoD2/%20eIOHPOsOmfEsrQWzenN26IuCeaEPPM0VR1Hr95RMdqducZXE6pW8Exz/AFadBak2fTXV8l+BFu61%20jnfo22WXcS0atUGlsWAxWR5aPljWTvC0R6K/xrX/AGXrT8Xx+RHv6m3uXdYnxC2jdbwy6vNvI8pH%20NGOlW6vAcNXOoSs7rmjqVO2WGyeRuXXavLf9PyMpnWe9tn8tzIZng+KO3u2PeAvIgfL5qluxzf23%20bva/3qPLiPt8r9p13a3D2wuunW0xJYI7lmkOIx0h2LHHsBOFHbQpb/G3S66xavl+XCKM69s3md0d%20697LZyTvEcpa1ykDVhxNW6mzieKN9C/H1triMjZpgwYOe6B4aFwGKfTUtj2kVb1rbag5u6QYOQsU%20ByhcHNRR81Ooq6mVFve5TsEtpNFLbqTrUaQnfkiL2UepUsnrBkRd5l9E4sKEtcoCDjw/p7azd2ka%20KsnQehdwZfbCydkjZWmV7BJHi06UGeVdOK0oystTYq1KigFAKAUBQheefCgPkLqKBepd5Lkaz4+4%20coI14vcCdWKf01laiN8PcWxvqrpYjPiWwjS7sDZHKQ4kKMOfOs6uHDOi+Ctq+5i+r+avL0Lct05z%20mgASSKVacUw5D8tbHCtXBfjE5eWTOLQQHYnHDlh2/NVHBarJOyguJYRFbwueAA7SAjkGKonKoZZE%20Zv1q0SM0vBl0t8yNxR7ceQ51aSjUGvuY6OQsJVqlM1xwVKs2yAzQS4EoD4WjuNRMEwVDnRuawFQA%20rUwUY50aJM+O6dF4YpCHcEwdiCOGPHDGnSJRJDqvdIoClzqYCFY9odz4/X20mGCttv7TIJnW8Uij%20Vg3EcSTj38KQUJmDqXpqR7m3jX2siKGgBwIBx0p31EQXWplW970fMx3lXCgguIejXfoxqJJg6pq2%20v/Fd/wBsfeH7PnWkrkUNP6p6a6mh3K+ntryNzbmeUgFsasYZHENbgoPbWLNEznl9Y3XmCeWZ7pdY%20jLsDqdlkO2qXvCOjtu2ebIqLxL7baQxNF5E25ke1qxE6GtA4AAD5/wAyVRVlyduXu64k8eJJLxt4%20t+vGuxiXUJtb4OsnCOUHUA0AsaFVEPEZVrV8jy7tPV7kr0zHuc+7XMFvFFNJcBjLqUsajA55IAQe%20HiuFUrebaHoZcN6dtR2X7bWb9ePuOjm22Wwk+EubSGK8cwOR8r2BnItbqC8c6u6s8+CKluOl7qB9%20qJhIx7S2RlpE2ONq5EyOUgryqkrjjjY1xZL43NXBoVvuF5Z28sAhMto0lgbIpAc4FuDlxBwNZ6rX%20c9OuWnct1s4yf1f1fr/HQy2brvk+iN982K3t4y2QwkoyAD9mTiCNOVaJyeTetquGteOJNV3rrfc7%20k/DbPtTYrCBGSXUh/HlLVQ6+AV2Xz1dFOqTpPQPTU8MbXvkNzcXg824jLyI2sABKtJH08apJZKSL%206z3jcLS+udrt5IvgnTeYDbt8t2trcGOAOnwYcO+rJcyZSO0ehMk0nQMbpX+a5t3O1r8Mg4DhXRXY%20xtudDqxUUAoBQCgFAfGvVV7N/FG8lrQIxe3BMj8f7xwTtwqjJMGGY3PmAppLUkcqArxqjWkGmO7x%202Vq/Vz+TPbXx2YD5XNLFLteQP09pOFZKzR3WxruJtjSV/wCav/iVk3PbdLpjI5wUtaAdRwP3SiDn%20WkaT4HnmwdL7pLbXZvY4nSbe6Mtu9HveW5QEx1F2rgPy1Dksti9Ne7FfgOvIfJmYcWuCOw4q1VqJ%20DRD7v0tYi1kuLe5I8ka9L8RpQkBeeCVomVSNZuNp3K1gjuZYD5E4EkUrEcC12OKZItLAs+W98geM%20WhpwTiMsqrIZL2dlDNA15GrnLGqLjgQmdJEIwry1MZd5Tw5hxKFU9hK1KJghTPJC9vlu0ALqAy55%20YD5kXhV0UZWW5fI2N7isjHlhICYH2dnKiSJKSyOYXkI1xVSMCSnty1ZVIk755j+Q/wBv+Qz+aoLS%20bH1Q67fPcRlpi1yPa18kbjg45tIH1VjZlkaZLsVu/erc3MkcTYIHSMIXSw6g1cSmrDvFYtzZHp9u%20/b7e919Tar8/l5mrb9uttsUEt1LK2SOPLSPMahQIXYYuOeK1p4nmpaSclvfUTfp9yfJt+mNz5C6I%20MaXud4vD4eKcq3rVLVmbZvPTnS/qRfWDtxbvDtl3G5Jc2BrS2STW/W4yImn9VorBUVW3zPRz/wCQ%20vlxUxv6acfMz7P0l6qv7rX1JvVw4PcZHGJ5Jc5dLT4tOOVT1nFBtG0dK221WAsbN8ksEbnO1XB1v%20cSubsGp31m1qWkhrme43S7itWARiDULhgJDWEHEghG9yVdpxBCu6tWRHX99JEz4G2cW27ZHiJrG+%20J7g5AoAxAPPtrPHojv8A8ila1bre1ZZO9OdGR31qI9wZI+V0hmdA06Gh+JaX/kSru8nnqqqkbNuX%20UUu3252rb5WRoElkjAVxGBa05oKDqOf7q17btuAI06neIuDi7Er241Yq2fRPoEWu9P2OBUG8uCD/%20AFh2Vvj2KM6PVyooBQCgFAKA+LeqxI7qjenzvB0X1yQrlQCV3sNZllsa6d3kY5IWahIcJSulRgAE%20BU4camJIkj3bhNPOHTvLkxIxQYgI0AhKOqLKzr+5OGbj0Ltuz3cV7PuhAPhYxz2OMYJXTIELSScW%20+FU7ssepU3+njhnp4+3/ALv/AK103W87PjjznTsToIvhrazebVquY9snlgh2PhZIPDiaO8mVu0pR%20/vvD5JELcbfuAjc+ZkqN8JJbrCAgZgnlRp7kJ9utndswZp7z4Y2oOqNwxYH8kzGfP5A1HSyzv28a%20q0GCy7ktTEIpnMjbnE8ExkEDNpJwo1Yj28D+m7XqiZhZs+425exhtbhuoF7fEzXwVpxC8/yU6o3J%20v2OSJq1f/b+QfZSbf+FI4RNemh3vRvDgqtflj2pVtzjh1eu6PMsdzJAUjErcic2nHBXAihDZqV9G%20j5GFoYhGgdidqZ/V3VqUR4b44XYLg0l36zc1XDLnQliYh0etdReCFI8WCkZY9/eOFCp3vUeX/wDP%20lyGfLL6KkkwN+fvEW5XwlvpIIPi5yyOSYuJ/Edp0txwrlbNkRkjlliuQ2W6iYNE7rjwR6XO8JVVQ%20H89Yu0a+B6naRkxWxfzb149Phr4E6Nq267kbFuk0V2xjVbYW8SxtAHENGJz41r7iPNdI0Zag6S2H%20aR5217Nb7XK55ldcSBs1y5xOcag6Bj7oyqOqeOPvCgmLK46YtozcTyTXN0viAzBGOLj30SZVvQit%2093OO6ljdbid2j7MhwCBAhC4oMatBEkRfbzcxhwkZ47jU22aBi5xwRAcu6pLSazuUzLO2ZbWztV1M%20VupE98k4gEn3cUGNQ7Kq1LYcNsl1Wu5LdLdPjzxe3AUtQsa4jLPJACuP11jWXqdnf3TyKtdqaTx9%20uusmx7jvjrSCWOIaXTNIfJqQtYinJOA4DGtq1g861pehpF9uUrY36XjXKCGjLDFVPPjVqqB1IwLJ%20t/fztt4QZVUNGejHE80x41DZXzPqD0Y21m29FttGyeY5l1MZHYA6yRqFdFNilje6uQKAUAoBQCgP%20hbrK5kn6n36EvCM3G6LQ7AeGV3b2cf0Ve4IQtjA1DwAorTjpeqqF56aSTGhnbHt+1z7taw7tc/BW%20l04NdOApa132nKDgKytkeyO3HgriXVl8dq/HX7Dpd11d0z0t1E/puy22LcLBrYpxusMjdcTS0K15%20xEmOXHnV1jSUPUrfu8lno4jloR2/9V3ltPLFDsj22fv2zpXNDw3UNWjAIzkDlwSs46WbVa7j9r/b%20fnz/AF/hqaxNvfUEt2JIITbWzh7j3Ah2OJ1D8layjgtWycWUNE5HYbhc7aLm7YwC4GmPBusYoreO%20SoD89UsSiLn2zbZr6KC2ZPbxMbpllldqYqKAXHDVUB1MOZt9ZeC2kMls0ggB2DjgVdw4UhMvWzo5%20Rds+pJYi6O5aH28ieawjU3BqZcDzK1nakanXXuqZF05Fr/Vy9fz3+Xq9+CiHxG3Pkg1nV5Ck9hLS%20M2qeNTW06HP3GB43z9PMhr+4ubp4NydczPA15QE8AhwHH5JW6WhzmHa6RctJKlyhM88SijtWhCPL%20P2U8RwdGpaM8Aefz/PQlnffDyP8At6nt+agM2+2N37w3CcQst2y3E2uedDh5pIcC8muSyN1oeZdu%202TS197uLZGPyiYC5hKhAewhRlUOklqZHSyaIt1xFsBJ224imsHucAjdVzBGQqMdInmMamRQpVeh1%208D03fF3H1vovz8H6qdN9zX936stX3ixulmsy4fEyHwSOC+ItCkty441orJnLm7DLT+Xq81qZ/wDE%20+1W7XGxtIjbuI0iZXy9pzAxKVMHE6w4gx7Obf92ufM8twt2+6yNqAjnqI+ek1W5atbPZEXuV3FLd%20yPY10bYmvj1gOkQtUuOCgO55YVDsvA68X+OyNdVl015twuONjD6e25+4Xwne0yQNz1cUAIHIeLFa%20o1Z7mr7nHiq8eLVv+c2PdN4gtLIxR+GOMorQjnHJHBP0fNV61PLZq17ey31w6R7i0ggtC4BERvs4%20/JdoIZi2tpc39yLa3YXyn33BUDTmS7sqlmFBsE27WnTcD7PboRNepplmGJa8lcwcxlVYJO9eht22%2066EjmCvcbqbW52ZcoU5V0Y9iltzoVaFRQCgFAKAUB8J9XxlvWG+NCanbjdJ2rKvM8/kaqwiOjYyR%20pkdk0KQcCRginD6Mqzu9oOzs6Lq9x/SuOJPdttUMszJN2ke1simKAYsenF7mnwgcuNWSgwvd21Zl%20SXmz7Zt5tmQxySOLXujDTpKFdWsYh3DupCKskLjq246hbbSb9uTXtsmiOzt9GgiPEtYXo0OTm40i%20SUp2Et35LvKLYjazkgOa8EgtbgSfeCchXO1ar02PZwdzgvgayqcqWj25/edE6fHRD9ptLXbNe4XL%2042su5HO1OZLi5xKlWBvAnglbWZ41TXuvbiz2+4t7S30snuApldmGtwyBTHgaLUl6GtbjvOwvP+Xd%20IZEERZoQEohdy0g1JmYtxtcVyySWwl84MOkhoQanAlCoGdCYMKN0zHOglYmZizQkA4DlxrKyS1O/%20t37lXjf1eHzPL3B4Y5niKHxd/ulBjn7PorbwPPMK4Zpe15yGDgcfqPHsqZEnon8UyO+2wgr95rU4%20c8aBs77pHb/t+mXD5qksS2+Xe43G43jZLu1/DnlEeuMggazhlyCKmNYWakunoa1ND+MW3Fy1rRjr%20jjIy44mqyS4NW3u7Ms8lvbOdLDCNT3SDy1RFwx4c8/ZUxzKqF6kVLfWRs9Ia1lwAryVc5zlVunBA%20BU2ojfH3WWn02a448jztEfnX0NpK+R8sjsGRoXIhwGohXKazeJcuOONTrr/lM0Q38F+Rtcrdn2uQ%202W5BkbmjUs8jpCOCaWHSDxOQqvtrwJ/+rmjRr7l8yP3DdY90n/d20l8di4rcvDBDE8DIaWqUH63f%20VlVHBlzXyObNskIiLKzdFaRPkchMj2BUCIXuIyB4VKKdKiPA1W9vXXsgU6Ixg1oU55k8K0Rm9C1Y%2029zf3LbeFhc/i8DwtbkpT24UdvAlIlNx3JuzwusNrcCC3TdToC9znJ7pGOFRAZG7XP5TxM1POBGk%20yAPaeQQ4GoaJR9J+gbnu6BD3+++9uXOw04lwJRK3x7FbbnR6uVFAKAUAoBQHwx1cA7qvfdbVa3cL%20lTgqecTzyKfoqrUghBhby6uDmiRDgcwueOdZWf7kd+Nf+veOa+7iDxc7hfGzkga8mF6amnMaVTS7%20hnWr3OFmAHuk8TiXuODnHPCoRD4449CgcmAPvZjDLiCO8Ugba8aevHzz9rbbTvZHMyRxbiwRnxHB%20dIXDPGpZaJZ0/wBP9unjsN53YDyoYGMhkuGFoDeL2vaSMwgqkSXW5rW6WL9xvLy6lbNeRkhjAGoA%20xFBwUAHkuNSmS9SNlsLD4OJsTTC9qv8ALCq4/eR/AImFWIRO9MPtINwaYGu8q5jLL5kjy5pQAtcN%20QXVq5Vnckv7xabfPKSxpjla4uc0kBQMSQ4nBRWNnodPZx7qa3j4cfYadd2Vzt8jmSNcYycW+6SoU%20pWyehyZIVnHNlnzDcORkbiWktfrBCZKFyxq8FBIwNicWnVG4KwqoCA4FDmF4n+kQd70u+5/+Apwz%20+77vy5VMlvyLXWbpNvvrq/kiAgM8oDpJEOEhKt7DyrA1qaH1Bv3h0Wsoc6QlzjG4vLRyQdlFUNmv%20OmldEQSQUKAZnHN1ToURSJrbSMyuAMrgrGYEg+36KslJOxZnngMpkt9QDS1zA8+IOAxUjPEVDIkz%20DJc7tOCSsj3apnNU8PbVGTJNQ3Vnt9s5rSoaPE8YaycEanfUQSWW9W71LZS7TbSmG1uHEy6Q1riO%20Op2ZBTKpSIkiILe8vLwWlmS+U5vHusDuLqltEQT+5+Xs1pHt1rKfiHNLryUe+XHIAjIY5VVEWRqw%20nIe9wcTEVKHM9nz1eCNWZLbqK2jJcMSEjbz4IntqrLH0z/LvK+b06a94xN9c/Q4Vvj2KM6dVyBQC%20gFAKAUB8CdW7xbjrLqBj5tOncrpM1USuH1VDQ2IyDdrB8hZJM1HtIL8QhJ1A9y41TJV6Hd2GRVbo%20/osteOIKvns2PMUsrWuaQQqe6eJ9h+XCa6nNkxOjh6FgPg8xwErSHYtcOJGBWhkyuiF7fBI0O4lR%20wCjH2GobROqPbHADF4Vp8KEAjs7KLUImtp3EWwfai7db2c7mvkja7U3UzBXA+9xzpBZHQ77qno+9%206eZbxXzIL2cB95bt1MaJGuAAUIoLc++mpbQ1beL61upIJIp2+TG0CTyg1xDQVa4kpkiJVZJqJrFl%205PHMHmG3ZpbbyvVrmoFcnfj3mrepLLtzFLGQkpkAzPvkEHP6Pn+esL+R3YP+Klsni9Fxxt5GK+8h%20kAiuCCW4NPAjjjwSr1g896uSxeWkbLdzrW2c5yhC06QScSXjEIhwrSSIRHiCV7pXtYFdGhj14oGq%20oJAxxoQzuvkw83f9g6cvs8sve+iplkcccfYaJ6j9d3W9X15tjrO2to7W8nasDTreY5HND3Eqh5pW%20T0LyabHGrgW+9iXFefM1EiDLayOACSRXvBwac8lxXvqVqDCfdmS4c5dcj/sgknsJThV4IPQgYJA1%20QHuJLhhgEKYVAiC+dxdbQltqA1rvCXJ4iOIXGogNnhl75f8AmnNLzENMcX2S4cSE4GkFZLVjNNeX%20At4NQkeUL08I5uw4JUW0LTJtTZbbp/azFa/6yXATE4kn7XdyqqQk1Zly90zzM7UfeLj25rnzq6Ks%20tkxNf5x8UbE8to4uOCAVBNTKgtDcyxCQ6pHe8mIDezuqGWPqn0Ptbe36Ejjt0LPipnErmSRjW2PY%20ze50GrkCgFAKAUAoD83Ou3k9c9SBct0vF/8AOdQMhdQQhFXhx558MagJtOUZcd5bTxNt75WBoLYL%20wKXMB8WlwHvMxrK1Xuj0KZqZF05fsty9Txc2N1bt1uSSEnwzR+JjggOBFXrkMsna5KLqialjWDmS%20frQ5nA1exywiokIThy48zh2VUhMNmdhieC88PmqXqT1M9C5ePtE/pHM1ECT2y4uC8Mje8uJwDSSS%20Vw78aWaNK1dnpMElFeXdgNdzeSsefdtI5DrOAHjz0NTnjWbbs9Dspgpi1yb8vzPD+pd6dIX/ABLo%209aHQzID3QBxRBVqUS3OfuO5tlepU9Q7q5S+4LlVcAcieVHUwVvA9s6k3UNDRcENILQMCEXEGpglM%20O6i3DQ8lzD4eDUB4cKiCrPor94z/AHR/tr5+Tve5ZZdlSTJzXeGRjqTeSHhrv3hdnUqn9u8Z51jZ%20yXqYpuWByAK1uZBXHIN9iYLRIrJj3N3qeS44HDHvXLHOrCZKW7HxDUQpPiec8T+T8lWgTBRs0Uks%20jC5ZFGog8U5hahBs8tfr8JUFwUDLvx+XCrSVRY/EllbAEOQ0gKgwJ8PfkvzVIsbLaC22u0XV+M8e%20Mn3ie/sXOqNSWqyMv9xbcODtXhCkkniM8alaFWR7nmZxe4hjGgFz1Rc8B8vz1BKKQh00rAwEsH7N%20vAN5kJgvCoZZG1WUbLeAKNcqeJyBWg4phUBn0l6FSiXoNpA0kXc4LeRBGFa0KM6HVyBQCgFAKAUB%20+cPW8Ef8ddRvPiJ3S8OJw/buFCCFdAHZDS5eHHuoDwbMFCH45D5e3nQkuWz7m2frtpvLI4ZtPFCM%20jjzqHSTbH3NsezfyLzponn/M2cT3Y/iR6onfM3wn5qp7TezOhdzS2tqT6FTb7U4lPiYnLixWP+nw%208eyjVl4ie1t/Wn6FPhtqxIluDnp8LO/jgKquol/227d/uQd+7mE+VayTqfCZZA3AKhRiqcasqWe5%20Hu4F9NG/Uo693EMdHbtjtWHNsIQnAoNZ8XOp9opfvntX9q/0mIYLlSULjmVxcV4kmrI5W29WDFMn%20uHjxGVI444+cQeSJvuEHLvCfmpHHHHzQVL5ASSDlwwprAKvMzmP0gkISMOwigk+l1PL/APl2j3XZ%20/wBnKgMffLbZdw3XdZomRzCO+uGSF7SwlzZXAhWgVika7GpXmy7GNRYXRE/aik1A5nELQhkSNnIl%20EsE4nTFscvgIJK8KmQixcx38JDpoHAe8XN8QqU0GixHcQPDms0tchPhABIxzVMf01JWCri4FxCg6%20idXAe3Hkc8uOQqSBFIxshmAV6gs44ElDjzOHt5UBdn3HzSS94LsdJUInYuHy+YJMP4nU3XIA4OQJ%20gPECqIeAWhJYL2yvEMROklZD+tyxqrQk2HbYI7eLzn5DNqcxyyqsEpnuS/8AKilmL8AoYFxcfpy7%206lLUhs+kv5Z5XTembZHFXOv7ouPbqFaoqdWqQKAUAoBQCgPzs62ib/HHURw/90vE4/3zu0/XQghR%20EU5cj+mpBQxLhjkiJln+ehIMXBcSqd5U1BBVsXEKOSdvKpSJKiH6sqJAqYgV7foQ9tTJCUARFCp7%20P0/PUBoqIxwAT5fnoSU8soFGPFcsk7KEFRGFxxXn7FqST0IzqAXE93ZSEQe5Lcov2e9M8R9VZW3L%20QUjZ+C5QMszV6wVPo7yTyP8Atpoy+ioLQvgcy3bdo4+rN5jMjmMk3C7CscR/fOAUDnVYHUY25S2c%20BQSuJcF0LiiL9NOkmTwxoa1WuaSgUHwn21EEpls36O8FxowXQ4gjtGHHhRoFmcwyFJYWykIPNY4N%20cF55c6hIhswnyPMhEJdIQv4bwS4L2g8wKsQizIy7DQ13haUAaTj/AGfl9NSRxxx+uG4+WAHEkgAF%20xBIXjj9NIJLTpoyffAPJAE+QwqCHxx+pK7XJbQMEkrwp4rw+WFGC9eby9/hhaTpwavzZioWobIua%20e5mcC95IQhAU7cB7KtA444/I+uP5V2kelMeoYi/u0/tAchUiIOwVIFAKAUAoBQHwL1jtUrusd+dp%20JB3G6OLTkZjxqYIIg7NMMNOKD7Jz/TUiDydpfkWnHmDz/pAoIK/ul+ILD7QcCaakg7W8eFEVMCDj%20yqABtTl90oRgU7hhhQFDtbs0RUxThmuVECp2xxOnMYYIRyPDuqYIPJ214JTPPTjxH5agRzB25xBT%20Ec8hz491ExB4dYPacAMDgn5x2ikiCnwRGPujHh3DlRKSHKL7rV7moG9g/KPmrG+5dbGPFbERO5oS%20ASmX6a2rJVrjj7D6I0t7f9uk93h830VEFz5j6ymcOr+oQHeIbneohK4zuyyqxUizd3JH7ZxGXvHL%20MDE+2qwJK/G3BwdK7DMElPy/I0BVt/Owq2VwyKLy+RpAPY3O8B/1DkwxX2cahAujetxGPxJDyuo8%20/vKakgfvrcg4f5g4Y58Qfzk1BJ7b1FurWhomGnBAgwOGIw/WqYBX+Ib8hCI3DmWAHmckyqrQPL96%20lcVkhjwzRunLH7J7amAW37jM5NIEfPP8q0AG5XKZq5E1HPJKkan2h/KQ/wAz0ije7EncbsqnEuby%20p4g7TQCgFAKAUAoDj259J7LLul3JJaxue+eRzigxVxzqUQY38GbE7T/lWDHNE+WdBJUdGbCo/wAq%20wKMTpC5AcuVJBQ9FdP8AGzj/ALITLAfSlAeD0L00mk2MaHE+EDl8sqSDyegumsT8HGvNBx9lJEHg%20+n/TiAm0YVxOHtxQUEFiT046XePFaNCDNuHPH8tRqDGl9KelzlC+NfuuKDmUqZEmHN6O9PvwZJIw%20nInEd3zVMgjp/RSzcvl3bgTh4mjIninfQkjrj0WnbjFdseMfCWpgeRVF9lJ8CrIy49Kd+YR5Xlyg%20YlwOnE9nsxrmzXhmlEmYkXpZ1Doc3yQ1A7BccQnLl8sq0x2lCyOyfwxuP+CP+y/gPsftfu5f0dtW%2015lZPkTq9lt/GXUH4rl/el5qHljP4h//AFKuQQ4ZaKPxSuOUYXPH7dVYGi0TCYp/8JueH/UqQNFq%20n7Y9n4Te1P7znRgaLVT+KeKfht5lft09SCui2XCVyrj+GM//ADKhElCyzQfjHLw/hDLh/ed1CDzo%20s8PxjwRIh2J/ed1Txxx8SQGWKYTORAv4XDgn4lQAWWa4zO1dsQ5n/qZUADLH/Gf2fhdyZyUZOoDL%20HBJnZBPwu7/qUB9qfyjiMekEYjJc3943SFA05s4An66eIO10AoBQCgFAKA0q8GxfEzeY65XzHakb%20GmpcUxqCC0mwKUdcp+q2JPYhSp1IPTRsKjx3PZ4Wc+KuqHxxuSUTYNfjdcrgqtjy/qu5VLBVNi8v%203rrSvBsfIfrd9Qg4k8psSnx3S8dTY+R/WqQE6f04Ouu3wx8u+oRLKJsCHxXfarY/+apIKJsHB90q%20H7MfL/ioCgHT6DxXf9mNcuPioySqdPJ7117Wx/8ANRSC28dPIVfdp9oFsfZmrk5flqdSNCw1vTXF%2094f6kQOXa7+mufJ0yXqei3ptXo+7TgjIv+ar0iNAzZU2/wC9P/7byP7H5/f+itSh/9k=" height="213" width="266" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 10.&nbsp; </span><span class="textfig">Cold junction defect inside the piece.</span></div>
        <p> <span class="tooltip"><a href="#f11">Figure 11</a></span> shows the
          cold joint type defects distribution in the numerical simulation model,
          although most of them are located in the casting system auxiliary 
          elements. Certainly there are areas inside the piece, especially in the 
          area furthest from the feeding system entrance, where there is presence 
          of this phenomenon. In this area, the confluence of two fluid masses 
          from each feeder occurs.</p>
        <p>It is also observed that there is full 
          correspondence in the defects location between the real piece and 
          numerical simulation model. The maximum temperature difference found is 
          3,6967 °C, this thermal gradient presupposes the piece non-homogeneous 
          solidification. Increasing the mold preheat temperature is an effective 
          action to decrease the thermal gradient between molten metal and mold 
          cavity.</p>
        <p>Numerical analysis allows determining the position and 
          magnitude of interface that arises in areas where the cold junction 
          phenomenon exists, which constitutes an important category of internal 
          defects in pieces, that are obtained through the metal casting process. 
          In this sense, <span class="tooltip"><a href="#B16">Sorate <i>et al.</i> (2017)</a><span class="tooltip-content">SORATE,
          S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
          Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</span></span> likewise, ponder the numerical analysis advantages in detection of this defects type.</p>
        <div id="f11" class="fig">
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cJ5dnrS35FlshJeT5Ab37iXbWVptr08F72PiYrI7piv8A1a4ms06ruJy+Z7Z4R+Sx%20VptyOaDorTNuYT7Vv9LxE7Ta/e3quO+cWTLEVpHgRWN2CwfGP7o12QvHe/JM50kj3mpfuNXP3H4r%2007+NjxUtpX2se6btmPxXEstluTDA4hjZ7+V9IIy9oB10G4kDxWyeRbixyTGujrY/i53UvsM9l3Lb%20W4so3yW9mBudK+ldgcDQEleTf6lrpGnVsmxxbHYC/m5Rb8euonW97Jdss5WEepjnSBh/JbcPN7rZ%20nqk2avdnbfshw3t/tv8AGtmdk3Q7J55XB1XFtHUAAoKrxL5rMzLY6NCAIm08QCfmoK0BAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB82gkk61QYS+fZXLrnF5GBt1ZSDbLDINzS1w6EHq%20rHsSjifeH+M/F7rjl7muHWhssvC33m2kRAgexgJcAwD6iOmq3cfk3Y7u6J1JtcXyfda2zGCtcNkb%20KSPI2kIsXx+BLGiPpTTovqPTOdjiKTHzy05K7LHbflnMoc/jeK2/vX2K+9geLXVxtwJAXOZ4N/5l%20xetcKzFfNIpVnimr3sN1TU6eC+ciWx9VBAQEBAQEBAQEBAQUSg7S5pO5oNB4VogxlnLHO7ZIds9f%20p8yOqDCcW7j8dz/Kczxu0BjyeDeWXMTiCD6tu5tFaTQcD7993O6vBOf3NjaXUYxN7B7lkx7S5oje%20XN8CPUKJbFZojmXCu4PdHlUtnwC0y8gt8tcUkkqfdDfqc3dX6aNXXlwxFJhIq9g/ccZ4y3AcFAmY%2064jEePe1rnDcKk73AUHQ9Vxzqyqm2t5dWFwY4nB0LHUlhd+kebUqNhsMhbXbN8T/AFO1MZ6hBLqE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAPQoMdnmZY4e6OHMYyrYn/aGYEs9ynpBp5lB4l5R/IPvNHk%20rvGXmSOOvLWR0M8duHMo5hoaVJ0Xq8Th48tu/wATX3Uc9zXKOYZ26ZlMxkrm9mtj+1cyOqWE+RW2%20PS4tu+OfhO+uzJzR8uGImu7jLzNsJ42udWQuEhd+ig8Vnn4HFts7oumYn/Zo/U3d3bTV07jnCOa8%20b7Qu5Dk+WTcYxM7XSQYiFxaZ2ygNaXNAdUvqvGuyzfT2OiLaTLgsUck8jWQMLpJHBsLBq4lxoAvc%20jJTD33b9GFNaPcn8c+zsfB+ODKZKH/8AsmUYHXRdQuiYaERV+YqvAm+btZbnYhWmqgICAgICAgIC%20AgICAg+PrtNDT4oOCfyC5zwziGaYczg35afMY58DQNojaDITudu/VVqRprG6THR5o4/3Lytri4eP%20m4MGNln/AHLh9XGGFziS2OnTqvYu5ea2yO2PexiNd3s7A43tVyzglrgbaa1yuGjiAY1xG5riKudR%201CDuJ8F5E1idWWkaPLHfLiLO3OZZxzD3z5MPlGmdrpDufG0Gjow5tBt1Xo4uXdfMWz+9KRux+O7a%20c9zGcN1w6wY24xrbeeGW2e1hDgwOD27nda9V287NNuGLJj4vFrx2xWsTo9q9vr3ldzxCwk5Zaixz%20jR7d1FUOrt0DiQXauGq8Cjc5B/Int1i8HND3Uw722mYxlxC+4gcP2p6OFBQfqNFYtmdhnsP/ACc4%20bkrLCt9iV2Sy7o7b7dhA2TOo1/XwBctl2C62O6SujssdWsa0joKH8FqFaAgICAgICAgICAgICAgI%20CAgVCBVAQEBAQEBAQEBAQEBAQEBAQEGuZFnt5GVzSddpA8AaeCC5BZzHLDMjJSssI4XNmx9f2dwH%2010p1FKpI8I9yc/jcl3HzmVxUEdn7dw5tu2EbY3uicQ97h5vpVfQem4PhrMubLMzp0ej/AOKmDwbe%20H3PLWsc/L5G4fDczSAHaWOpRmmg9S4PUuVfkvpP7mzFji2HfaeqtT8l5za+oCAgICAgICAgICAg+%20OPh5oMRaROZfySEt9phO53QA/ig51ybs/bw8mm5pwjJNxnKZHGSa3e8fa3JOrmyMbrV3hqrWTRzb%20v3nMdybtobnlOFlwnMLG7+0x8BLXGaQU3FmzdWMh2mqRNNRL/i92QyOCmPMuTW4hnfF/9rtpKb2b%20v/kPlUaKzdM9R6C25Wd75DHGwVPtyO+trfgfBY0GHu7WWEh0o3EihBIO5tfAjRImZqqmK3vWSe7b%20Ate3UzDy/pKIzOOzsbn+zcDZKf8A5DoHfFNeozNSSCCCyiD6gICAgICAgICAgICAgICAgICAgICA%20gIPMP8n+yGZyuYj5hxq0N3K9ojyVpEAHUZQNe0afGq6eHm+nkieiXRWHAeT8Q5hx3G2Zz1o/G2uT%203exC6m54jANSAT5r6PLz8fI+GJabbaOsdn+yN5yngTcizKW0MTrh4gZLuqx7KHdoKLxeRntt+GIr%20Q+jE3RdLEd8+Bcq4qzDHk/JX8gxM75GRWjXeqF7Y61DSGjb0XNxuNOa+kNszSHzsP2d5rcc147yN%20+OH+nB/3YvJaGJ7XNcA2gNdy6fUMlJ+nG0EW9XtttfKgHReazfUQQEBAQEBAQEBAQEBAPTzQecP5%20kiKPBYie4tmTQSTGJsv/AMjH7XOq0/Jb8Hb3asbq9HlG1P28JuI2hzmnaQ7oK+K+k7YsspRriZr7%20GSwNtkBHcZDHXj7WWEVcyIu3muugC1XcLHPsTv6dVzLcgz/IBjMdftfe3djuiti4EzOEj920q4cW%20HDP1LtYgmJ2ehv449ou4+J5DByLNukxmNZBIxlg4/uP3kFtRqNui83n+o/qNZhssso9NvYZHAuO2%20NupHmvKhnLzR/LPmZycmO4FhZPubmV4nyEUZqGltDECenmu3hYpuur0YXXRDhXaXFE91cNYXZDXQ%20XYLvGj43A00+IW3lXXx8Mra/REUJJ8ei82jKr6gICAgICAgICAgi5G+tMfay3t24RwW7HPklPQBo%20qUGo2HdCwu763inx13Z2F4727TIShvsyudo2lKu1roguZfuZY2OQmsbHH3GTbZ1F7PbbdkNOu7d1%20pTwQToed4K4fiY7eV0v95LxbObT0ujaHvY75VQq+8y5pZ8XFoZrSa8uL97oraG3273OYKkeojoEq%20KeL84sM3dy2LoJ7DIwsD32V1QP2E0DvTUIVOTc4tsLfR2EFpPk8lIz3DZW20ObHr6zuIHgpUW8f3%20BwV+LCOOORs+Sl9g27xR0coaXFr6/AeCsi7nud4XCZOWxumvNzFZ/fHbQ/siT2//APJKC7luYYrH%20Ymzytw14hvXtiiLabgXgkV/JCWuZDu/DY5pmJlwOQddyN3QNHt0kYaeser4oQymX7iW2OnZZ2+Pu%20cjfBnu3NtDs9yFp19e4jpXwQZ7BZmxzWKiyFsXGF5Okgo5rmmhB+RQU4nP4/JC5lgq2KB5jfM6ga%204tqDQ/CiC1jOTY2/mvYIJQH2Lmid0hFKPrShHyQZX7q29r3jK0Rf11FPzQYrkHKMThsab+8ka+Al%20rYWMNXPeTQNb+KDD4nuJZ5C6ksLvH3GNvxGZobW5ArLG0FxLS2o6BBseIytplLKO+tXl0UoHpP6T%204g/FBOQEBAQEBAPRBgMtt++d1BoNxPTog+xRxz2Nxj5ZDFHdRvj9xuj2hwIqPz0Qo4RyH+HGFuLO%20efB5ud2Umm9zfeFpi2udV9djd1fJdfH5l2OKMbrauxcT45juJccxXGbMikIaZ3jo+Wg3n8SufJfN%2093dLKNG4gDeT40WFVVIggICAgICAgICAgICDSe6PFspybh2TxOFvZMdlXNEsMzDTcWndsNP6qUQe%20Dr3Oc7xuZnsr/IXUGTsXuilY55DmOYaEL1fTuLjy77td91HTuxWaz/Le5WHh5XKc3j4C9tr96Q4R%20SNYSDGBT1fNaudxYwzSNlsmHsyVsT7qH3ZQzaaMgJA3EDqAvOq2PMPO+Rc7Z3kyvFMdy50GNyTN0%20gDtbVtR6GUGj9F6HFwxl23thruupLsPaqazveJ/2SO/kyFxjT7b7m4IMjxWp3Up4lX1LhzhvjSkb%20wtkxLXe83PuWcX5jxDj3H3Rw22XkAuZHVqXby3bXyovPZOk5mxb7LLqQBzRGDIxvQuoKlBnrRobb%20RAdNoI/EILqAgICAgICAgICAgICAgICAgICAgICAgsXD3tfGG0IcaOB6UKo8P/yivp8l3blgfJMy%201ghiiibNQMDhUOLKeBXd6dhty5YiZo13zMQ1D+8Z/DYt2PsLuWe3BbI98RPtxlx06fqqvoOZwcPf%20FJcnZdMxM6QsWOI5TyrOWVteSyyXl84RW8k5P0nqafALfiw247JvtilGy7LWabvdXBeJjhfEsbxt%20t2+8dCA10z6aadG0A00XxuXJ33Td4uq2KRq3JtdVrqr6gICAgICAgICAgICAg+PLgPTqUHBv5f4S%20fKcIxLbdpdcsyDRGwdDujcNVnjsm66kbjyJmcUMTk5sf77bkwUD5Y9WkkA6V8qr6vi4p7azrLmrE%20pfHMrnOOZewy+Np7+8Ot203NkINNpCxz2d9s10hetHuDhHbHCw5ZvPcvZxM5NlII3XMbB+xE4sA/%20baehIAr8V8vdNK276umroQne91GCjCdPOnmtaOAfyu7k8l4vBicRgb/7N+RZK67ez/N2sLQKaU13%20Lp4nF+rdSrC6aOB9q8PkedcttuMx3H27rsunyl/UmaSNnqcKmvgTRejyMtuG3ss38UiKvTlv/H3h%203GuYYLO4OznL7TdHPGCHROJAAlkJ9W7x0XjXXTO7Y7MHAk08PFQfUBAQEBAQEBAQEGrdzMPfZbiF%203bWQ3TtpKIx1eI6ks/8Acg16y7h4O7xOMwljZuvcxtigmx+zW3LAGue/pQN66IInF+S4vhcGVwnI%202ugvXXVxdQEtq24ZO4uYyM61/FBrdu7/AE3f8ezWaY+zx91kMhdxsIr7MU7AYg4CtCUGxc25lgrq%2064tyC3kMuNt7udsty1pOwmMA1BHxVilTRKx9yzk/cu1zWIa5+KsLbZLeU2skcdw2D5VUKHcKXAs5%20NA7Jy3ODmZCDb8gtwCHGp/ZdUO6deitaEta+2znI38eivJp42RZJ32+bia1sk9v7J2vOlNXfBTot%20V7N8MyNvy3JWFtd3WSkucGdjp9po4XAO1pAHgESi9mOR43lGDwOBxTXvysdzGbm1DaOgEe5pc+ui%20QNnzcU7O5fHP2nOY2xex8gFWg+4NCUpO4w/Np+Pwculnvrm643kI2A2mXhDTHcigqHVDuh06IjPc%20XveRXfALya5jEeQMc/2swFDIPVskp8dCi0ak5szeF8edetecSy9e/L+3/UJq1fTXb1qg1mRlu3Py%20T49r4uFvmLpDNuEJk3VbUt9VK9EnZaM/bW+20xcmWmlueKuu7hz9pIY2rx7Q8Hba9EojH20bHWgz%20GPjlucRh8tcOlhd6iI5JAA5g/pbSqDpWO55g8/nYbXFW5vrWKJ77rJhtI4AWH0kmhqehSot9rRc/%20aZlzyTanJ3H2fl7WlC34IN3QEBAQEBAJAFT0QYLNEC7j8dzTr5fNBbj6A6NHn5f+qGypzjQ0cfV1%20/qIH+5QWbOovogW1qT6vAKjZUBAQEBAQEBAQEBAQEBBjMm8291DO09fS4DySB50/lH2hyWayeP5N%20x6wEj5mmPIyRCha1gLmvfTzrRbuPd25IrNIYy85Y/wC7xmSqzJHH3tk+sbmh4c2Tp5UXu5+XhyR2%20zOjX2zE+x0tru/3IbrGcgiiydxmbJu2ykAaInQkEbhSlSdxXm3RhitJq2RWmzN5L+PXcp9rj+W2c%20T/8AUkzwchZyn93ea1kdT8llxebbhzfUiNPA+JnuSYLnfbDC4jIY/J7+YZ64bbXVsNbdjHAnbGKb%20urR1U9R588i72QltlNW3jsVy3mTYstzfkc8GSDAbJlntrBXWnrb5rzGbpeAwFzx/juOwFxkJ8pcQ%20ONb+4p7jgXEgGgA0BVG2NFGgeQQfUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBBy8rIoGPe4taHtqfD%20qg85fyu7Wcizb4uYYsxy2VnCG3MHSUD+saa/ms8d023VjdJcf/jrlcw3uBb4qytxeW2QDmXUT2hw%20Aa0ndquvHyJ1rWjk5fF+rb7YesZOy2Fl5Fjs695ZdY17pI2RgBp3NpT5Lbf6nfdj+n0OJxpw271l%20sfKc5PjcvgbaK0Fz/c7h0Mp1rGGxl24UXmUdjZh1pXU60So+oCAgICAgICAgICAgIBFR5IOad/eJ%20Z3lXDI8Tg2br+S4b7bzUBgoQXEjosrL5t1gl5m5/2Ij4lyzjOFusm5lhmg1l7l5qCOKdxIpXyXpc%20fn3W2zLCbYS+Gdmr2y722/GL+7gvcfhQ3I3srHEx+w2jqEkChIeCssvqN2SzXSn8UiyIl7NtpbO7%20tIpLOZr7RopHIw1b6NND8F5LNByfIePYbDXOcvLxkePt2uMtxWoBbWoHx0TdavHneC45f3Obe8/g%20snWnD8QRb4504LXytdo98eh3CrKldnEzRjvrLG6Ksb/GrA8kvO49jksPbF1pZ7vvbp1RG1jvqFR4%20kdF1eoZsUxEY+u8sbYl7ZvW5n+9WLbYRHEuEjr0uJ90OAqzYOlK9V5PtbGWBr4UQEBAQEBAQEBAQ%20EBBbZa2zJDIyJjZD1eGgE/jRAktreVwdJEx7h0Lmgn/FB9kggkaGyRte0dA4Agfmgp+0tdnt+yzY%20NQ3aKflRBUyOOIUjjDR5NAA/wQabk+V59t5Nbf6VubuCJ5DJvbDmPA6EVKCyOacnDQBxK7AaPSBG%20KA/DVB9/1vycO3niV6SNCRGN1P8A6kIW28xz8by6Pht22V2okbE0afEg1RV0835OTU8TvTIPod7Y%206fPciLc3MeRS0M/D7uUN1AdE1x/CpQbBxfNZXJtn++xMuLbEQImzN2lwI8BU9EEvF4Cwxv3Dbdv7%20Vy/3HRO1aHEkmgPmSgnG2tyz2/aZsP6dop+SDD8j4pa5q3hi959o6CphkhDfTu/5T6UEjAcdx+Fx%20wsrZu5riXzyOArJI76nuHTVBLlsLd1tLBE1sAmaWvdG0A0Oh8EFOJxdpi7GKytW7YoxT4k+ZQS0B%20AQEBAQEGEzrG/cQvpqGuAKDE5jlHDuMizZyPKw4+e9NLSOY0LzWnp0PmqVZOdrdkckLt8Ezfdjc3%20oQRUFQW8frfxF1C07i8nzppRBsSAgICAgICAgICAgICAgx+aZW2DqV2nr5IMNleYYPjMWMgzEpb/%20AHWT2rXSrd1AdpQYvudwHB5nhueggsYWX9zblxnaxofujO8a/wDtWeK6IuJ2cp4Z/IfFYLt1gsHF%20aSZbmLWts48bC3cdwd9UlCCG08lcvzSlaO2Pus5N/bpnRmC4nja+5t267HHq3XwWuF1lx7vg2eLv%20n25mud82M3tDrY/5fub3/wCNFNoHfnWxknZLX9oNpsVqOSdrO7fIeVc9zvF8hYxttcS9zob5lana%20QAx3hU1U1oOyjoqCAgICAgICAgICAgICAgICAgICAgICAgx+YDXWL3Gh2kU8uqajDX+Aw3LOP3GC%20zUJuLKYepoc5n/SatLTopPhI8VcyxuQ7O925G8ZvHGSzDZrZ7gCfblJBjd1/SKLu4vFuyxMQxuuo%206xkP5h5B2GhFhhKZcxgTmXcIg8ihLSNdOoXbj9DyzrMUa5ywh9ke6POOV9xsfjOSzmVsU817AXND%20XD3Iy3YKAekeC5+XwZwxqyx5LbtpesGkk9Pn815sNkqkBAQEBAQEBAQEBAQEBBanJAaQaUOvmfkg%2085/yF5f2bmzs2M5TaX13nbK2MNqIB+1G5x3tfXe31Cvks8WOcl3bbuTNHnPE865BYvyNpFkZYrTO%20j7bJXNA6b2DRtA46ijQPFetyeFNmOIpq12zEzo9F5HuVxfH9r8TwPtvlRlM9k9mPhAdumh9+vuSP%2060LXFeNENjr3EO2eFxPA7Li18x2Qto6TXAuCXF07/U8nX+olBNN9wrIX9zwekMstrEw3GMaAAyNz%20atq0ebUGRxWJwuBsxY4izjtYWH0xRtpXd8epQSYHOdc1d1108kE1AQEBAQEBAQEBAQUuca0bSvkU%20DfR209aV0SklTefEa+AUqtFq8uTbWctxsdI6NhcI2CrnECtB81UanxznOUvc23F5fG/YS3MfvWbQ%20SX7CCf3QfpNAhJyTnd5ZZd2Kw9my8ubZjZr0yuLWtY920Bpb1dXwQUZLn+R+/ix+HxpubyKBt1kY%20pSWmGImmlP1VHRJFvI9zGSw2Q4/DHeXN3CLlzZnFrI49xb6i2vqqEEjN8v5FZYm3ylti2G19n3b0%203DnMMZrSgpVBmOH5u+zeAtsne2ZsZ7gEm3NagAkDr5oM0gICAgICAgICAgICAgICAeiDD5tlZoGj%206nAhBDynEuMZ2eyOdtIb6/xpEtqHGrmEHcCACPJZUndUm8ma9wG3YxoI2HSm3oFiijEs3ZJzjo1r%20AWtH06jzQZ5AQEBBEu8gy3Y6TR0bBueR4IK7C9jvLZs8YIa7wKCQgICAgICAgII9+z3LSRtNxpWn%20yQY7FRm4iaLuGOSOLVjntDtrv+WoQeZe/wByrvhksvf46zxN7YcVtpHxxXFvGS24Y3/5C+laEeS6%20ONZbdd8TG5oXZPuphO3Zytzf4l19kJmD7aTaHFpqNHOOrR8QvS5fDrbXHsxtnxdY5t/LLGnt/b3P%20HgIuWX7dksWjvtDqS7WtenivInHMTSjOrkPJu4/cTnNxx1891GL60b9zb3LQ1ux7XFu52mi7sPF7%20or1Y9zonajN/yHu+TTRWdx/dsa+MxTX12NlrG409THsbq8DoFo5WC3FpbNViYl6A7c8CxXDMfPZ2%20h+5yV083GUv3/XLM4k6/BoNAuVk3IdEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQQMua499RT1AU/F%20JEPDilx6RpTUpQeOf5T4XK2HdU5C9o+0vYY/tpBoNrCTtPyqvS9Ny9uSI8WvJGjn8V66yvrG+ZZ0%20tt4Idq5slNS3X4L6bFy75y9l3y+Lg+j32zEzq9P9s8lw3knLMNlrIwWmWt2Fn2sZG5zQ06H815fq%20nHvxWUme62tYkw4ey6HoJfNvTEBAQEBAQEBAQEBAQEBBZujSOviOiDz3/J/spnOUy2vJ+NWzbi9t%20IjHe2rP8yVtS4OaAPU4dFtwZpx3d0JMVecON4bkmBibzh9kySywORigvLW4Hq90guDXRkHSgXpZO%20fbfbMV3a4tmJe4MDx/trNPh+S21lZW+TvYWyWcsYawkvALtgFKkO0XkNrC8k7/8AFuK8zveO8hhn%20s47dsbor/ZWKUvaHUaSQNK0Qo0vh/cvg2Z/kDcXeImdN/d7NrBcEAAPhjDQ3Q+KQO9XA2S+nSoKB%20agGcEUFB0r10QTUBAQEBAQEBAQEBBRJUUI6+aRuOU96u72Z4JeYyDHWEV2b0Pc8yOLQNlNKgHzWj%20Ll7JepwPT/rxLnEf8p+ZTTRwjCWrfeeIw4SuJbvNAengtX6p6N3oURFavQthcZb/AEvFdAi6yLoB%20MGu9Ic8trtFF12TWInxfO5LYtumPBomP/ud3zK15BaYi6sZooiM+ydriJKtIa233VrRx8KKwwoj8%20iwckfJ8hlrzGXd9a5izjjsm24eHQz7yf3Qwigbp1QUZDC5bGRY43dpdy5d+PbaT39k10gkJLvRNq%20AAK1qnTXcQrLgj+LT42XIY+4ydmcd9o6K03ufFcF7n7jtIqKHxSRnf8ATfKH8KwPH7t0sjp7kDJO%20FXbLb1ODXO+dFIHT4Y2xRMjaKNY0NAHkBRUVICAgICAgICAgICAgICAgIMHzG8zVphppcFaR3mZL%20S2zimcWs3EaFxAPQpQc+4L2s5PZcubzzmXIZb3PSQujfjIgG2sbXNoGjbtrsHjtWRVv1zK50j3DX%20XTyAKxoGGoclKRQ0YBWuv5IVZ9AQUmRgaHFwoehQQpbguDmsG1rjUnxKCxeRtZan3XU3/o8afJBb%20xGRtG74XkRuD6amlXU8EoMy1wdX4IPqAgIBNAT1p4II17eQ29rLPI1zhBG6ZzG6uowVoB5oMLxTl%20uK5XhnZXCzE24kkhkjeAHNkjNHhw1oUF/Iw5GayLcbdC1vBIwiR4Bb7YcN41r1agmsv4XSG1kdtm%20cCGk6b9NaJUcA/kv3A5Vj73GcG47O2wOSiD7q5qGktNfTvpVureoW7DhnJNIY3XUhyzCd6u7nE2/%206Ou5mXzJmttbKS6AcGNkOwPY8tJeNfFdub0+bIY98Nid/GHu3j76aLF3tjcQZWD/AO43M20bXF24%20tYC0/DULnw8y+yKV0Zza59nuwHPOP5CC1zMcEEV3L7FteteTAZKVAc8gUW63nVifh16MezXR0DG/%20xS7gZGyxL7y9t7FsMftzxxvJeGF5d4AalaLuXdM+DKj0o/CuxHFYsDxa4ix1xbRtZDK4BwBH1F26%20tST5rmm6s1ki2IijPYpznxmR9DIQ0PeP1ODaOP4lRYTkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQQ%20stU2UgFKihAJpqgxsL7uHC3txZRiW/jhe+CInQyBpLW1+aStXh7u93d5Nzl1vieRY+K0vMNPKCYz%206g76XtOg6bV28HFF11ZmjXdVsvYjtZyzlGRx+dEEZ43ZyvjnM7vrq2jgxhFPHqve9T9UtjHGO2Gr%20Hh1q7lxnsHZcW7qs5Ph5Q7EPa4i0c6joZHAg7f6hReFl5+S/H2TLZbZEbOzspTx/FcENsqlUEBAQ%20EBAQEBAQEBAQEFq6JELzptAq4nwCDAx8/wCEC/gxjM3ZvvZh+1CJmFxoaeB80EnNcP41m8RdYvIY%20+J9heHdcxNaI97qU3Etod3xSYgedb7g83Z7uDh8/kZrnL8Dic6C1cXv/AOwfK/cHOaCQ5rdeqyiL%20aV6j0RkuP8T5ZimuvbK3yFneRteyVzGuJY4VBD6VGnxWI53hP4z8L4/zm25Rg5pbKK2BP9uNZGFx%20prvc6o6IOp3DqyV6HoKa6IKrLVzz5UogloCAgICAgICAgICCl/Ua0KDzt/KYbsng6iu1stPxAXm8%2066kw+0+1cXdbfMRXZxC1jH3VuGgazMPl+oeK4rb9X0+Xjz9OtNHubjsjIuN2D5CGRstoy5xNQGhg%201qV7tk1iJflfKimW6P8AylTi+VYDKyyxY+8juJYTR7GOBPlUAeCyaHzL8rwOHmjgyV5FBNKaMjLh%20uoejiPAIKspyrj+LbC6+vYohPQw1cPUD0I16IGW5TgMVDBNfXkcUdyaQOLh6q66apAtX/LuP2FlD%20e3V9Gy3u6fbOqPUD5a6oMtb3Ec8TZY3B8TxuY9pqCD8UFxAQEBAQEBAQEBAQEBAQEBBjs49zLZrm%201+oD09dfigx8b3uFXOLnOIr46DyQrD5NSlGio8Nen/FCF7CEG6l9JqAKvppqgziCxLOI2kV3uJ0H%20kgiVmmkaBQjxPQAILhNtb/SdXavkOoCCi7g+4MUYduaT7j5fhRBp8fM+2+S5DNxq2ykV1l5Xbft4%20nirXgebTUKEtjsMjdWs4sbljpdvpY5g3GnxVGbYXVoTuoPUehr8kFaCl5oK12gHU/BBCnu5jtfZt%20bIx7gHSl2goaFBVAXe6dw3NfUONK1Qa9w7t9guI3WauMXK5kGVmddXEDnEsjkcS57m1OgNUGbibF%20PF71tKyeHUe4whwqOvRBj8zEz7eCfZWRjztcDQ+CsXUGj92+1uO7g4F7w42vIccz3LG9FQS1upaQ%20KdQFv4uX6d8T0SdnlXLcitXQ4jAyNLsrZXcbZ8jK2j46PA2AHrRfR8y+PpVid2mJrvGr25mLm9tr%20aygjmL3+0z3JOlfDcQF8pEOhrHLcva5PluB4Ncx/c3L2i/upXNFGRjc0U+NVvwXW0m6N4YtvN/LN%20bOLXFrd20ClDQCi06SIp11KithxbNtlGCKEjX80oVSkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQRs%20iwOsphStWlBr91lLnD8Tv8jbW77q7t4XuhtYwXudIGnaKDU6qo8D88wvNP7nJyfkuNkxzs7PJM0S%20RmKr3Hc4bSBTquzgRH1KTsl2z1z/ABhwF3he2DLia5fKy/ebiK3c0gRbmjQVK2ep9v1aRtRhhurE%20+bpGMmc/KbnVLnjXXQfILzv4N0tgRBAQEBAQEBAQEBAQEBAQW52e5FJGTQPaW1pXqKIPCnejsVyb%20t/c/6gt743eGlmIhvWuMc8b3ku27QSR81Y1nUlvv8ZO9nL8jymLimcuxfWEsJ+2klIEjXtIAG46u%2069Fllx9s+NUiXqLO4TF5zFXOIycLZ7O7jdHLE4A1DhSor0KwVyXsncZrjXLM/wBt7kXF7icU5s2K%20ycjXbGxyDeYt5rWm6g18FZ2G/cvtMfbZbF8hyWaOMsrFxgMDnbIp5JyNjXVIBOmigkM5rxeXlreK%20tud2cdB902ADT2nN3g1/6UpWCjN2jdr5PmgkoCAgICAgICAgICD44A0r+akjz7/J2PdkcLuB2hku%2009P6V5HqkzFH6H9jWRMZJ66OKW8IFzCY2h0gkaWtJ0JB0B+a8q2+avu82OOyfKXs7EyM/wBF2j8r%20GIYjaM+5ja7cGt2aioppRfVY5+GPJ+E8v82/+6Wi2E+OsO4uImtZLd+Gv4DFjvtNgMexhduuCzwc%20NAXeKzo59E/nWQ4tDlX4+0Frccly8LWh91I0shgJJElX1DfGibjWcpiZostBicVf25mx+HjbPdX4%20ZJHOwPcT7PuVAd/zNSpRLsLSzy1rgL6HIwWEVrjaw4+/ayUuc17vWDKda9EJfbDJT5OfEclurW0L%20TZvtZMXcOZFGAHuPvxNcKeFNAp0IhtHZf+6nhzDkaiQyyGME1GzcabT5KjfUBAQEBAQEBAQEBAQE%20BAQEEXIsc+32DQOcKnrogwmIgz4tJjm/aEjJHfZ+1QD2wfTuI8aUQhXJtc0APG8bjTw18EEvBu9U%205JpQCv8Aigk3F4ASIaOc6gBr1+SD5FaySHc52xo6gjUoKZ7uNr/toxtJH1Dx/FBGAO7a8VcRSvgf%20wQaT3Sz+ax+OxvFsFOy25HyOf7K2meRSNm0vc4V/5WkIJuD4JxPheJgssZYRuyUbdsmVfGH3DpD6%20nO90jf1PmrGgmZq9ytrwfM5EO9m7htnut7gj1AjxKk0KPP8Axj+UPPsNxazus/g/7jjfuDC/MbjG%20ZBudoGhp1081ldjutitEh6jwOesMvhrTL2j99vfRtkjpr1Go/ArFWm92+Q8kwdniJ8daSXeJub2K%201zMUAL52wSu9T27RuFGoUbvaQWrbGCO3a9ltsa9jCDuo4VFa6181NxpnN+Uc7xebsbPiWLt8vbtj%20klyNvLOIpW0ALQAQ466q1JZ2zzrn4OC8y+PfZ3d5SKWwjJlLd+mpAGmvWiUoVYbjvB7ji/J7i/xe%20TeOO34LrvEzkye3NQ+uJ7jUBzj0AQbJkpreR1uyKjme4TJ8AaIINrJn7LMX82VfE/Eu9GMhja0v2%201/URr0SSGiXHY/tJJyC/5HdWklxfXUv3TrcyObGx5duq1vTqs/q3UpXRIhtssxykzTb6xRs2siJo%204ButCeui1wq2zK2dxbG8sTBdTxn7aW+DG+8wjXZv+oD8VlG4lG/w2L49Nlsxci1srbWWVztPzKxg%20SYTj7/GwZTFXDbqxuBujlYQQR8CFRskDQ2JgApQDRBWgICAgICAgICAgICAgICAgICAgICAgICCx%20fse+zlaz6i0+NPDzQYTEzzQlrRoCBuaTXooKuVcVwPMMFPi8vaxzRytc2JzwHPjeRo9h6g/JZRNB%20i+E8Tk4dxCHj8l6cgYPTHMRsIZpRvU9FKzWsywsspWPaymK1yAaOrRU1HgfipEM2wKggICAgICAg%20ICAgICAgIPjhUFp6EeCDlf8AITiWQ5T2xuLLHwPur2F4mhiY6hLmgjXz69EqOC9q/wCP3djA8zwe%20elhtbUW87J3QSXEfuuhB9R9utSlR7Fmkc17DUB+31HrTzQWmuhYZHMhbHJJpJI0AOPkT4lBGyWJx%20Obto7PL27LuGKVk8cUrQ5vuRGrHUPiEHNczw/NxfyGw3JLCy246Sxkt7y7bSlGRtaxpHh5KxI67C%20Rucaj1EgUFOikC6gICAgICAgICAgIKXUqNdfAJJDhn8jbeOa+xAcwuLRJpupoaV0XhesXTE26vu/%20szJNsZNfDo4/Djq3cO0Dc2WPY+tBt3a1HwXjY8msPtbuT8E+UvYmGgikwFnDI0SxOt2Nc0iocC0D%20ovssU/DHk/FeTP4l3nLH4vh/FLKW5+xt498ppKAQ4soa7Wj9A+C2NKxluAcMvrxl3fWrBdFghZKX%20BryxpqGA+IHkgvZLiPFLmK0t7yJjTZtDYCXBr9g6NJ6lqCvL8T4pkYLUXlvC2O2oLZ7drKNH6QR+%20n4IPuX4vxbIWduy8hiZb29BA9hEYA/pDh4fBCWZtbe3treOC3YI4YxRjGigA+FEF1AQEBAQEBAQE%20BAQEBAQEFDnlocSOn0/FBxru1/IzE8Dys2FGNmvsvGxrgXbooavbubtcQWupXWi24sM5NLd0nRN7%20Hcx5jzDjuQz/AC4xW2PuZduNiLBCGNYSHHcabvDVbOTg+lMRPzdWFl0Ts36wtcbduE1pdx3du0kO%20dC9r2hzfAuaSuXdsrDnPB+/vGs3yTNcbykAxd5jbuW3hl37opmRvczc54ADfp8VlEV2HU7OTHSwi%206gkZPGP8t0bg9uvkQpOmkkSqlmklIp6W+VfzQY7KW8YuYLuNzg9rNu0H0geZCC7Hc2mNs3XuQuoY%20LWlTNO9rGgDX6nFNSrUOH864N3Gzlw+1tw/J8fmd9lcSCtRTb7sTiOnqPRKSNfvu8k3Dcll8V3Ki%20bGYd1zg7u3bX7mDRobtb0duSIroOD9y/5P8AJeZ4SfCWFoMRYzupK5j9z3xUI2Vo2leq7OLxJyMZ%20uo56/nF6/hTeKui32Yk9xrnGoa7X6Qeh1Xr5re6lsaxLC3SJevP4zTR3XZuxhjuveubZ8rXM3VdE%20TI4tafKoXh8jH9O7tbImrpc13k5MVeMt4GPyjI3faRSUDXSAempPxWmZiuivOOD7nd/ubcpu+Cxe%201hbuFzxe3pgAMETTTT6a1H066rK26KjtPAO3Nrwlt3dz5K6zGaug37q8uXvcCdabGuLtoS++bpGW%205hym047hY8tfwmZu8RljfqBeaAinksIglIddW95FZzuJjF1C2WJx6UcKgHyKUKsfyS/fisWcnbY6%20TLTRyRwss4XFjjveGOeaA6NBqgyMljNJLG9m7d7e58RduoQK+38D8UqOdZHvjgrTIS8fk4/PPyMV%20pjres2n6fcla306+a3xgns7+iTdDO4m7yV3irfK3liMJl5HVnx/uB4YCP6qNqtM7KkOnjkBhjgjt%20w/UCBgjbI/8ArcGqVprJLJPw2CzvFpcRm4hNY3tWSR0oCPgUGL7ddt8NwOK6scXkLm7tL6TdaWk8%20jnsgbSm1oJoNVB0Roo0D4KggICAgICAgICAgICAgICAgICAgICAgICC1dPDLaVx6Bp6a+CDXbM1I%20d+nT4HXohTozEWg6a+J/2UQWb63lLXPcKjrUCo/JSpOiNhWvN8941bsAJJ+Pkr0GeQEBAQEBAQEB%20AQEBAQEBAIQQYpXQucANzSfKmqDG3vG8NfcjseRzmdt/j43QW4ZIRGWvduO6MfVqgyLnl53OAJJo%20AB1HzQU1Jp+o0PXqPx8UAUNDrX4/BBcbcStYB1GupNSlBftNYqnrUoLyAgICAgICAgICAgpJAcPk%20UHIe+Vn797ixtDqiQjShFKdSvl/X7+2bfe+t+2MvbGT3OYx46QTxb2t2h+520Do016rwLMsRMPqb%20s8ds08HpOyjdfcUgjtJ/tzJbta2cD6fTSq/QsE1sifY/L+TExku85aPxjGvh5pbRYC5ubqys2vby%20C+me50M0m0gNjrpUP1NCtrSg9xJsjc8quoYI7jJstLZkkcNpKYPtHbzulk679PBKwLvLLawyPEMN%20dtvLi5zOTjjtrG5gkcxr3A7nOc3X9NUF/kPFc5HLh8Tbx3GSxeLtA+eRt0IZnyBxruJqTolKj5c3%20HF8zxewzc93eR4iCAwwYqJ7zM64DjTUavP4J1G4durXOW3FrRmZe514QXbZDV7WFx2hxPjtog2ZA%20QEBAQEBAQEBAQEBAQEEW6lja9jnSNYG6kPIaNPiUJc+7xDtzc8YuJs2bKW7cNlhJRksxnIOxraVd%20qVu411MtseMsL4rbLzLy7MZXJ2sOPs8vc45lrFt/tEMjmsqANaNIHq8l9ZzfS7ZmLp18ZeJj5N+K%20aTHw/wAGo8e5rzPhltctxuakhluasfYEukYd2hdStA5eRl9OxxMxEvUszzdNYj4fFs/FmWVh93eX%20s0X32atXm4t5AC5shYSJAT9JLnVXZxuNZZdEU8NXFyebksmJtt0h6U/jjg7rEdtYWXs8lxLPPLI1%200ri4CM0LA2vgvD50RGa7t2iXpYckX2RLpcMD5al3pZWvxXI2rWXhjbbN2ihB0P8AxQcQ/ls9n/4+%20xliyZwvJrgmO1iBrLRlTVo8ANVnZFbogmHJuMcWzmN7UQdwuH5GVlzjz7eZs2OO7YOpaQdNXDRb5%20vi74berGkRq07OX9zzc/3DL5ea8v3SBkb37nNghpUgRnXr4r0LOJd2UiGN11N9mV4/iu2V9PNxSJ%20/tXE8RMWfuHhrBcD9O11NrfxXTfx/o46xukXVana9v8AmN7h5MljcbJfY5szmC5gHubiwltQ1tT4%20LTk9Riy2P6l+mzPavuJzTgXIJrfGxuZc3zfY+wu6xxiZ9AyR7X0Hp+K0305Ed07m2j29w9/I4+PW%20U3KpYZ81I0yTT24EcTQ/1NGhIoB4ryJjWWzZgoeCX8vIG8gt89CJnzB95LBFQzRRu0iMgdrtb6Va%20jb2wGGS4nv7+M2s5H2zH0j2ny3OOqhKHyTiGI5Ri4rHIzPfbxSxytNu/a6rHAgFza1CCrJMt7e3j%20t9vpgAZC0/0t/wBtAlIVBt8rFZ7PcmMAunERONXbqeXknsSH3kOMz+TwMlhhMiyxnncffyBFXsYe%20tNQQ74q2XUkoxmE47wntpxq7zM0n3FxCwyXuZu3CS5nfTp7rvUQT0CznJffoUor49yHG884zbcox%20TQ33fTJA9wJjcOrXHRY3YrrJpO8pGqma3lhc6N4LXt8Dpt+TvFY1puqVY3j7SyEUjfcgeahx1MZ/%204K+QzGGMU902SHVgFdeoUoNgBB6aoCAgICAgICAgICAgICAgICAgICAgICAgIKJ/8mT/AKT/ALEG%20t2baPLWjdU19Wp/AoM5BsbAZXuDQypL3dA0eaUHK+K825NzXuxkHYiYRcIwAfa3D/qbdXIq12wg0%20oKgrZNtI13R0jD7PvLgNpT4fNalZdUEBAQEBAQEBAQEBAQEBAQRHvMbp5iNzYgXEfIINc4HzvEc5%20wcmUxcT4o4JXw0f13McWnWg00QbATbW8RkupmwtBo50jg1tT01OiCt0LTG2SJxkb1YQainwKCNe3%20eOxtobvJ3cdpbtNBJM8MaCfi4jVBUya1uLZt3aSsuLaUAskYQ5p+NR1Sgm2zaQgILqAgICAgICAg%20ICAgpoS74KLVzbuxb+7dY/yo/wBXlSnVfI/c19LrPe9/0K/t7/c0SLHRtlja0V3PqT4Ur0I+K+Ys%20y1uh712eaT5O4Nxcd5xpuPY91qye3EZfCdjmhzaGhX6hx/y7fJ8Lln45n2tY4x2wn481lvaZu7Nm%20NfYdI7V/i8/8x8VtiGuUvKdvYry9++tMhcWVzLE22yD4nlvvRtNdaeJrqVSrIR8LwsUmIMAfHDhP%20/wCHAD6KlpbUjxOqs+Jut8m4bJl72O9tMlc465DPZlMDy1r461IIHioMNmO0GJvJMVJY311j/wC0%20M228cMhawuqT7jwOr/V1SajbsDjLjG42K1ubqS9mjFHXEpLnu18SUGRQEBAQEBAQEBAQEBAQEBBr%20vOOKR8owN5i/upLSeWJzILiFxY5jyNDopI8DZZuUxl/PZ3slxd5HEXTmieRxkYwsedrx1p0r1X2P%20pGPBdgrMRNzjyxd37/Cqgz0OVvTc3tuTfRMe+We3kbBua0dTXqaLruyWxM2zcZMffbtD5NleL2M1%20vk8fbuvL/dudFdeuNpB/U0j1Lz8+ObttJXDF1vhRcvHjlmU+4x9s6yv3NDpQ9w9l2wVO3QBoHkpg%20wzitpdOpdEzO2j1X/HXutacrxUnGbi3ZDk8BEyMvYKRysFWB4Hn6dV85yY/EnWrqt+WHam1AFevi%20tCrd1E2WItIrqD/ilR5I7/8AdKDHd2S+yZHkxjrH7aKMkOihuHFwe4jUE7XLfhmZjtt3SYhc/iBn%20YrtvIeHXtH295C65jhdq1znUYQPwUyYrsc6mkuJclxt3xnl+UxUb3Qy2dw6EkHwJrQ0+a+s4OW27%20Hts57qvRfaf+PGOmkbyPmcUF1aGNv2UEQHtS7qO9x7Ru+IXz3K5t910xHi3W20h3bG4/jHEcBO/G%20xx43DWzTNKGN9DGjrRoXnTWWbzP397XcizXJpecYSEZLCZBsf2wtBtkDw0CrupNS0+C6sHKmyKdG%20M29Yd67c5XJ5/thZnP2MmPuZIH2lxb12yBjP2wQaaEtFVzXTWfNYZfG2OOxeHt8bYsfHZx7vb3Oq%204FxqS4+Oqio/IuN4PkGOitsw+4FuxwMb7eTZqD1pQ0okRUhqFx2m5Xib3+69v+WTxup67DLPdeQv%20LejWirA2qQMh2+5zecqOV49ya1bZcxwbiLq3b6WOieSGSx/B20qQMu9rHBkUsbZBFo0vG7aTo0s8%20iSrWpVRFMYHSRxy7yCG3kVa7DWhqrSo533x7c90Oc3drjcHJCOJW8bXMiDmse6WtDvq7XSngt3Fy%20RZd3XMbo0ZDtH2cznEuN5rEZvKSQWmT9MMFvJtcx4Id7zHAmhNKLZyeRblnupSeqxFIo3B8D7Sxt%20bOeV91b2bdjbmU75Jdfqc7z1XJGi11qg5zm2K4lkrO0z1lK3AX7KRZxtZI2yk6MkawEt0/UdFCZl%20s0NgWQHI4S5bcQPG6N8bg9jm9fBXfcZLHZyCcm2m/YnbQDwDifJI8SrLgig1/FB9QEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEFMorE8DqWn/Yg122Ba9zNSQfA0QTr/ABkWWwl3jJJXwsuo3xOkjO1wDxQ0%20KowXCuFYTgXFBgMMXvja90kkshq50j6BznGg8lZmozOBjc24mcKBhABHjWqxmRmkBAQEBAQEBAQE%20BAQEBAQEHN+8vczGcE4zcyyu93L5Bjo8batBq5zhSp+CRFY12SZiJ1af/Em5jdwW9t3ve65+5dLN%20A8ENYXku2tqOmqyuyW3UiOjRiyzdddHSNnVuT8Xw/LcJLhMmZWWz3B1Yn7HgitC11D5rHV0MH2+7%20cZTh13e7uR3mVxMgAsrS9kMphAFKVoAgzfKuLcc5fiDh89bfdWTntk2u/rb0IQSMXiMVhMPDiMXF%207VnbikbB0aArM1GYjFWsNToOn4KCtAQEBAQEBAQEBAQU67iPNRGlc/tRPd2QDd7mh9B4eC+H+77+%2026z3vU9Nydvf7mrR4z23NJi03j1dSDVfIY81bo16vTu5FY36OnuuJ7XCe7bxOuZ44QY4QQC523QV%20PxX7Dxfy7fKHzl28tRw3LeVQ8jx+L5BBAXZZhkt4YBSS22tLyJjU10FFv1YMh3D5vPxuxhbjrb77%20J3MjWR24I9LS4Bz3+QogxvJ+c5a3yUOKxT7eGaO2Zd3VxcAvaWvdt2NaCCDXxQ6JnKud3WD4jHkY%207UT5m5a37eyYQ4FxNCag020TyFzkXNLnEcPjy0cH3WWuIgbeyYaBzyfj4BBn+O5CfJYazyE7fbmn%20j3SRjoDVBkkBAQEBAQEBAQEBAQEHyp3UppTqgsz3bYwR+qtGoNP7nZ7N4TgmTzeIj969s43PeG/U%202IAlzm/EeCW7pMeDyTxW7yHKocqI5ba2u7p7ZD7zCTLUEuZWvU1X1eHiW2Y4nHPt97jvumb6T4f6%20tXv2YyPKsxJxIOQa/wBoiMtbuc401Kztx9s91a3zOrbdNYp4Jt3Z4a0uhiRh5P7tG2rjpOyrh6a+%202Ct2fNZE0m7VqjumYmNmAN1lruUWPuNsxHI6MRwtLdz602lo1Oqxnh9+PvmfhqzuzTZtu9d/xv7O%20nh+JkzuReTmcs0OcwaBsJ1ZUHWuq+X5s2zlmYb8czMVdsaKACtaeJXKzUSMDmvr+ppBHwQce532D%2041yDjuTt8Db21jlLusxvHx7pvfqCdzx4ECiyi6bZ0kjZ5LwOT5P2y59BNsMeTxs4ZPbNdubK2tCw%207TqDVexlvx34a3bw10mJdq7gfx45VznkU3MMK+Kzts6xt0+0nH7sTyACDqPJceHnXY7e2Fm113tH%20xzmPFeBy4bls8dw+zfsxzmakQ0rrqakOK4p+Kfayt0bRjreK8E2Nu2NucfcxkSxSate06Frh4qVq%20rI4+PE4W0bY2ssFrY2oIZGXtAaCakddEFm5uYr+Bt3a3Uc9q6ojfEdzSWmhFRUdVaSUqiXk7ILSN%200gJfuDGxtBqS7pRToxvmeiRYQll2fdNGFm6RjugFPJSWSPPC+OYy459I2uLnR9K16K1oIQOHflX5%20n+3Rw518fsyX1B7r42AgMJ60aCki3UlwcTta/wBYA+Gop8UkUER75JooI45bmjp3AUdIa/qPmpoI%20HK+ZYzhlrbSXtleX8F2ay3FrVwiB/qADiaKzWsQlespeK5Zx3lONF/hb19/aRvMb5ZGPjkicBXa7%203A0/4JMqv5PIyYfjFzlLexOXnqGRWbKa1I1FeiuvQQMvyX+3yDFcpwY/0hkWCJty5olYJH6+3LG3%20c78aKTAhYbtxccZktLfG8gmsuOWF227sLCNzqyQkEuhmNKOaXO0+CtCky2TIMjnu3CNvoP7gLdDu%20HxUI1S8blL22LILiIzwA6TVFR+aDZY5Y5GhzHAgoKkBAQEBAQEBAQEBAQEBAQEBAQEBAQEHx/wBD%20vkUGt27g6d5cADvIFfh4oMvHG0MBkeGbqhgJA/JKiJeRlg2PBoetP8EHzj5rLcV1c07dOgHl80Ga%20QEBAQEBAQEHx7gxjnHo0En8EEQZG1cC6OXcabnN10A1cfyQYG37lcIubqSyt8p7l0wv3xhkoI9vV%204qWgaBWgpu+6PBLSWBlxlRG+7ANu0xzeoHxFGaKDMDkGJMTZfuD7Yb7m+h1YejjoguW+ax08TZor%20gOik9TSQdR/yoIt7yrBWFjPkLy6MNpbP23Eha4hpp5AE0+SQL+N5Bi8lYDI2ExuLJ43NlDXAaeQc%20AUHMOTZ/tXyTmli/J31re2kFq9oi2Pe8TCTpQDpT4LKLtGnJgtvmJno6Fxo8SitJm8fgjit2ENlE%20MZjG4ioFCB4LCLabM7MdtsUtikJtR5Gtaqs1bCHUaS7ZX6fMoNX5h3V4pxHI2+NyL63s7S5kLaAt%20aKdSfOq34cF2Wvawvv7Wtv8A5JcAbkBY3Bktg7aH3Di3a0HxNNaLC/FNk0lMeTujR0ywzOOv8fFf%20WM7bmymaDFPFq0inVa2xcN/bDXeSI2lzv+kCpJQYqx5vxe/hElnf+9G+eS3D2teKSxUL2atHRBey%20vL+PYn23ZG7NuJhSOrXuFev6Gu1SfER8fzzimRLmWV+ZjCCZDskbQfHc0VSNRkm5rGmzZdic/b7f%20cLyD9HmRSqD5aZzF3loy7trgvtpxujloR+QIB8EEu0vILkF0Mgkb4EAj86oL6AgICD5Qbq+IQa9y%20OJr5owdCNQR1C/O/veaXY/e34LqTLDfZx+oMJYXgjc3qC4U3fNfEY75m6K+MOick01bI5uQseNub%20jw68vooD9uJSCXybfTu6eK/c+HT6Vv8AbDhvms1aBwWDm1rkLjI57ASSZq7FZr9z4yxg6+1GA7cG%20jwW9E3lfbzM5SG9ymPvpYMnkGRNkt3u9LGskDtradKLI0mEXJ8LyuPzDckzGDOuusczHyteW1je1%20xdv9RGmqg+O7VZpnGI2w5Ob+7stBbNYXfttG/fRv5oJV720y8+EgezJTDL29n9q1pd+3XfurTzSn%20QpRt3CcTf4jjFjjr+UzXcDC2SQ6kkuJ/3oM4gICAgICAgICAgICCnduZuYRr0J6IIc98HUEbvSTQ%20OHiUHy3tZH7nTjY39I8UFVwy0uIZLWSJstvI0xyxuFWva4ULSPioVcQ5z/HnD3Ut5m+FSGwywjcW%20YvpBvA/Q0AUJPxXocP1HJg+XWGHZ4NX7afxlyGZEmf55Lc4nJF+yG0tXsY6kZpveaP8Aq6rLN6jd%20dd3RpJOOJjXV3bi3AeC8YjEWOsovuHgiW6kaHSyV673U1XFlzXZJrLKGi4H+P/EsJzjKcuyJivYZ%205TcY+wDTthe5xcXEHx6UW+Obk7eyJpCTZE7w67YVlZ9y4Ee59APg3wXJMasqyl1FaeKD45wa0k9A%20g1nkfILLjHGstyC9o21tWF5b86AD8ys7LO6YhJ0eBM9ye6zPLn8jt4WQyunMsMIGm4aiuq+gs9Ot%20v7YnW1r7/B6S/jlynuPzTlN9yXOXJdgbS0+zEeoiMwcHAtaf1bfFeZ6hgsx3UtZWVdiubiSadzpX%20uProwV/wHwXnzWjNcwTmR3+6SgG0gSfp1PRo8FZ8CYedP5RdtOQYi9bybA3l5NjsvK2G+tA8uayd%202kYY1o0a5oU9hDu3AsDYcd4FiOOW21l1HCyeW3b9QMo3vJHzcrRJbTW3fZxiV37sdS1zdCKfNY0V%20Ymc59HnV2gJPWnx+atSIWTUO8QB1p4f0/kgj3VvFcbi4hktPTMPH5/NKDGyCSEFsse0kNawnUEA9%20RRI1SZKtLiHCu0kP+Lf01/FK6LrKXZ5S9tWFkVDD0cx+rWnxCTJ5IUptdsrLa0jsY5Xl83tCm+Q9%20XOp1VjTYXMfe3ljM0wO/bDtjoT5dfkoNhku2XLHb2smtpNJYnUeB+SGrC3kchy13aT2UsGPZH7lv%20euc0xvcAPQwD1D8U66FEq2lMtmAAGyxaSAeI8CfwQfWk+GragkHoSglY2cxXQbpSQ0/PyQZ9AQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAOoNUGu2xhN7IxujPdIIHSoOtUN2k8y4t3A5Zzu2gEgxnF8UBNb3%20UZIfNI/RwPXpQU0W3HdbG7Vktm6adG/XLBBDbwOlMskTdrp36udQUqaeK1TvVtidFfH6bZ+td5pW%20nT4IMugICAgICAgIKZWl0bmjqQQPxQazxu7x9+64fYOJfazvt7lhBFHtO1/XwSo1jm/PuKcXyjMR%20hsQMzyufc+HH2waCwyD65XuLWgHx1qpMqzvErTOXmKiueYY2zjzJfujit2nbFG6m1p3E+ofBWqSl%20NzXGb7M32Bspmuy1lGJLiBoPpBNKdEJlHLIwYw1go0+mn6UElskLrd9rcwsuLWX/ADInioKDIWd6%200PZA2Nsdtt2tY0UDQqON5Ls3ecV7uWfNOK2wkwkrHSZq0drt9VSIB8aA6qx7RGt/5ecZtri4iv8A%20jWRsxHMYzI1jNuhoN2vVO2aVKu3YvM2WaxNpl8c8ut7podEaUNHdQQVjAlRCV8EzIn7X0IjcfBxH%20VIV4b7uY/uXmu4k2KzdubjJWjni2nia6j4XmsevTRtF7HpWTtmszRrutrL52o7Oci5d3AtoM1aPt%208dYvbJfunadsjYSD7X/vpRY+oZ7Lr5Y4bYiNHrbgnb+fhWQzENlfD/Sl0RLjcUak2sjiTKG6U2mo%20ovJ3bWcbN7cjiAC1wo5ng4HqnUR2myt4ft7S0jt4t7pHMaP1u6u+aTqPrLp7Ghjo45Y6lxEgrQny%20QUXF4x7KRwMYGu1bGKa/FJTWF90pL3HY3bQBzT0A+KKtzSNkodrWAaBjBTRUZHBfRINfq/DooUZV%20AQEBBSX0P4gfmkEta5TciCaMkda9fIdV+ffemPuvx+9jdnjGwrMkC5pp6a10608F8Zj4/wAcecEc%20yJivRu8V1BDjm3MrvbhZGJHvd4ACpX7ZxdMVv9sMomsVYTAdweOZy+fZWcx93X2dwLRKB4sqNV0C%205yPnfH8BcQ217MTPKRWNgLixp0DnUGgqgZ3nfH8P9sLibe67aHwNjBcS09HaKC3lu4GBxdvZy3Tn%20h160PZEGkuaw6b3UGgVkMz3A4/ioraeaR0lvdx+7DNGCWltadfwQZLjvIcdyDFQ5TGvMlncAmOQi%20laGh6/JBk0BAQEBAQEBAQEHwkggUrXqfJBbfcMZu3aEdB5oIT5pLnZtOldA3ofmgvshZAPckIJH0%20gILb5XTUDjpWmwdT8UHyOJ73DZoW9XFBTeYueQe9DMY7tuu4dDTwKQMVd3OXALbqFziynqZ9Jr5J%20EUFmN99c1Zb2pDjT1O6Cn/FKwMpZYR7JRc3UheQARCPpB+NVCi7JyPDszLcH93G3KvZ7sdqahzo+%20tW+GgCsQVRv7zPa38sV03fbg0jkb4a/qqmklWUmmbJE0NcPXrTxoNUGs57C8U7gYO+wks/3GPZIY%20rkxEgsmbQ7TUeGhWVt02o4DnP4cXFtbZC6x+cDmRB0lnA4GtAK0dRvWnkum3m5InWZona33+Nl3y%202fhDcblcIzFYa1iLLG8ALZLlwdTe4E/MdFpzZe+6qxGlHTIcZE15idcxMunep0TnDfTpUhat1XoM%20SIJX3Fw5rIA0+44kBv8A1ElBGxnKOM8lsrm5w08OVtbSUMlNCWslZUeIHSngpElFUP8AbrjIOvba%201jZk5me266odxYBQhWYWExrS+yjcHCQguD3NINSDSlQiLQGpaaAnU7uun/jREWntNSANXGtB5DxK%20LOy04na6h0PX/wA0FD2sez25RvjP6fiU8lQJLWaECh92LxA+qnhX5JVisBwc3c40bJ6X16lw1r+K%20srL76jsbQVJ2uH6QAK7SsTQY6EMf7jawTNLZtvXXTa1WldDZVhcNb47FxWOKklFpZAu9+UgyFhJc%20S6nxKVPBKOZgzNhaXlvcMuLWZrhDcsDmsftcWlpDqHqFRfxoZ93LA9218zf2h/VTTRYwLu0A1d0F%20Q5o6imioqtjW6iP/ADiiDZkBAQEBAQEBAQEBAQEBAQEBAQEBAQEA9EGuGMx3coeakvJBd11PwSoy%20jLiQNpu6dKoIV+4AVrrU0I6JAvYAMFu9zW0c95LweqDLICAgICAgIPjnNaKuNB0qUFD5YyxwbI3c%20Qaajqgxmx1ja+1AYmTTPr7pIDauOtfig0nuPwHE3PHLiyxtzbYjK5S5t57u9e4h0wglErxu1Irr0%20SKRNSjdIn2kGPtpX3DI7a3jYGzF1GEjStSmwhYZnCXZfIXGHltv7rdVN5LE+srnE+NSgrms7KwjM%20t/dR2rXuIDnuADj8KoK4P7HPAZrbIRPjb/8AIHtOvkkarC+zHSFzdj2vicPqHTansSEqykhBdFFc%20MlEPpnbWpaeuqD5c4bB3JJuLSCQvcHEuY01cBQFCqQYIWMZFGGsgZrsGgoPknUY88i4zBKQchbsc%202ocN4rVQoRZnjN9csbBdW090fooWuf8AgkkTDJSmCKMuLmRV03mg1KbjF3HvMeA95cXVp8vAhWPA%20RHmQinRpPTzI8UFpxqfxQotOfE5pBNWg0PzCEexbc5tSXghhIaQfp/6kITCCHajdt+sJUoppUee3%20/AIMlx8lzZ+h2vpp16IMugICAgpdQ+mlfFBo3cSYR3FmRo4hxqfgvifumyJvsnzeF6zm7Jt97UBe%20uDwS0mQmrR5+S+Xsx6xR4tvL+LWNZl077m2Zxc3OajDLWO333DDWmxralfq/En8O3+2H2uP5YaBx%20LkPG+TZ+0zv30FpjcYxzMLjWhzZNpaWmWTTo5p01W6JZL95k8VjuXcgvMlI2KDJY5rMfPICWSlzn%20bWs0OtSrGpRhcdZ4+ys8U/MZu4xGbt8UwQQuDTHuD3EUq12p6KVGXHI/vuK28OcvP7FyS8sdzL4t%20FXx7zRoqHamisSLTcnkJe2eCxkNt9tdZeX7KMEVOyrnF7a160SK0HUcVj7fHWFvY2zBHBAwNawaU%208/8AFKiWgICAgICAgICAgs3kpitpJB1aKiiDH2RffRe46sZP1nxB8kEt08UQDYQD5nwQRyS99XHU%209SUF6O3Lgd/oaTpTqSkFUtsbGtDQNB0QVIFAfBBS5zGCpoEGOZeXU75d0L4GRmjd1PWPMJ0Gld1O%203uVz7sZyHi923H8twxe+xnfUNlY9oDopKA6Fop+KTsQv8X5DyPMcdldyHDOxuctHe1cin7cjxoXw%201JNPmlBKtZsnBHIbFrZbrSjJa7S4mjg6nwQZZ2OisLFntQR28lw73LtkNdjpCNTrqkSKYLm5hJDH%20bh02nXRKD7Pf3TbqNkVGQteAWNFGgU+CQR7Xmz+VtucTzXH5XBXNxDnJbU3F26J3pZA123cR86Lp%2042DvmtaQxmWG7Pnuv3VF5x3JZ66HFQK5C4dSpGg9ljgOrgseThi2aQsS9QYjiWB45gosDx2Ntna2%207fVGytXu8XOJrVxOq01lVdhcGGaUPHRpZT9Q3eJUpRF7B4rG4TAssseHNt5JZZvUau9yR5c7/Eoq%20QQRoK1pVrT4nxKVIotSNo46U0G4fNIFtxOuulKbfGg6VToLRHjWtUFB3DUat8fP8FPMhGntRJSWI%20lkwGjfCiRMRp0JQ37mxmN7dj+ob569R8Vn1JlXtLpdrBWR2hYf1fA/FYwIXJeeR8Tz+D41Y2Tsrn%20c08G4hZqY7c1BedRShCy7NKlWw5yKGN0dvBDtYwV9plA1pOpBWNRFw74pcrFDIwOc01hcK0ZTySS%20GVlBMrg5xJJILh469AguWEJkvG67tmriemnQJElGdQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEGuuDz%20fyhrgDvP5VQZSCJz4zT6QdB5psIORaQ8sFNtTtPyQScCwC2kI8XmqVKyyaAgICAgICCDm7WK8xN1%20ZyuLIrmN0Uj2/U1rxQkfEIOUwfx04xubIM7kHmoc+sn1NGu069Emoy2T7V8Jfx6eO7uLmWyx1bqo%20kduZ7Prq2h1+nxREbjuA7adxeNQ5SB09/YRPMLJJnOY5j4abgdpCTHRfa2LkfFeK5zj3+k72ItxU%20sTWQ0e5paWat1Br4KzNUaDxX+NfB+PyG7myNxPkGTmaGVshq2PTbHSuo+ai6w3PmfDOC84t7a1zs%20L3MtJK2+172+qlKekjwVoOd5j+LWOGfsr3jF6bDHwOa+6idNId9D9NKu0SKDsNwYLeeGC3aRFbsD%20NCdpopTqUQcBguMYK7yN1jbd7J8tMJ7x0jnEbw3bpUmitRZxfHLXEXGRu25O4yD8g/fHDNTbb6Uo%20ynh81CjI2JiikpMC+J4LXAk9Cmo0d/8AHLtDdXr7t9o8meR0z4zNKAS51Xfq8yoUXeKdjOM8a5td%20Z6CCJmNjYz+1W4llc6E7f3DRxodztVlXrBMtryWOxmWBtr+N0tu+ZkrW1cKOa6oOhClYNGTvCyrY%20ogRFE0Na3xIaNEEF5oT0JNDUeCC28u2kjr8UIWS/cCAfVofT1p5pEUkW5Nvh9QfX06mv4p5ic7cS%20AfHx80qPprtJOoA2tJ8EGR4/QtnAdUB/qHkadEGXQEBAQU0O5xr8vgpUc07r3MjLqyja4dHGo+od%20Oq+T+47Ym6z3vjPuzNdZ9OI9rRobqX3GNGm5zf8Abr+a+btsisPksfJurER1mHecfFHLh7eOVofG%206Focw6gjb0X6Vxo/Dt8ofrXH/Lt8oWLfjPH7d/uwWMUclKekU08qLfGjdC9c4jE3YgNzbRyexrAH%20D6fkg+3uHxl8Y3XttHMYTWIuHRJgL/F4u9ETb23jlbEQ6LeBRpHklBI+2gcWbo2kRGsOg9Py8kF1%20AQEBAQEBAQEBAQY/Myf9i4NALnGjN3T/AAQY60uvYhcyld5o5viB5hI8BNjAlZviqQejT9VEE2K1%20DSHvNXeXhVBf8fggICC1LMGeltC8kDafigjuilJMhLX+BodB/wCiC1NI2JjTNOyMvO2PeaVPhRSa%20DWufc0bw7EOu3tdkc3d0gxeOiFXySuO0EDT0tJq74KiZjIuWX/FbZ2WdDZcjfFvfHHUsZI5vTUV0%20KCFfv5jhMJiYYbRmZyM0oblbjUNjFBV4ptQbRk491kXNO4ChH4+SDBZPM4LBS463y0xiuspL7NpG%20B/8AJtJ1/JWhVLONu2Si5OoDtz2jqR8QsepLmfP+wFtznmsudlz0tpYXNv8Ab3EEO0vIqDsG4EbT%20Rbbc0xGiUjo37iHGMLwfAWvHMQ0mC1aS+4cBve4knc8jqdVrmZlaJu/1FznElx3A+f8A5qzQX7Sw%20ivIpHyAmUOG1x0Bp8lBpvDe83Es9e5HB3e3D5jFTPgda3ZDPcaHECSPU1BAqg3d1u10LJYXsfG4E%20tc01rXySgiOj9Lfp6/SCaCnWiClzHtHuBtAa0cPJOosaU0/xQUuBNAOn6kFh7Sw6elpAAeOoKRqa%20ypfscz9x3qB+sdGH/gkeA+Wm6zu47mY7YGggy/oaT0qVInQQOKcVx/G73JZe6u35nkmQcXOvZAC5%20sZpSOOlAG6LZfdM0E64c6RzppyJCRudqageTVhNdhfwMbxknPcA5zR1Px1CSQyjyQXPIr1FT1/8A%20RCmyfi7f24jI4ep+qVJTkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBgLhrRkpDT6qbvjTohCjkGCkz2%20F/t8V/LjZDKyVt3CAXUY4OLRXTUChQX770wtja5z/bYGukIHqp4lCqVgyBYsA+mtGtPUDyQZFAQE%20BAQEBBDzElzHjp320XvzBp2Q/wBRp0/FBjWxyOto5JG+3I6IOmiBPpdT6f8A2oI9tK6J5NAWOFJG%20u1BHkUEi2MAEkVtBHbQdWxRNDG1PiQ0DVBDvIw2WNhNKjUeZUKrRiYWBlPQPCv8AvV6j57Z3dfGv%20QdPJCq4xrmN2sJDR4VKgrbG4gnwAqVdk8lfsgD1aU6/8Pmk+CrgiDXF20ekj8Pn8EFXthpfQ1DaP%20HlXyKD4YhXpuqOo8CddUAN029WEitSVZgliee8zsOEYO3yFzauupLi4jt4YmCusrtoUoV8GcuZPu%20LO1u9mx08bXmM6ObVoJH+OqQIb6BtKaHVoPUV8kEeQilN1D5DqUFpxJA9IDXAbQdHaeBUpEEKZak%20UPpFQ47tG/KqvVJTXAh1K9fE9KJLLqO6A6EEafBJlGS4/v8Abn8R7nU6eHggy6AgICCg6u+I6U+K%20TsQ5h3YY031q8E79rgR+k9KUK8H1rjfUp4vhfvCfix+9o8IHuRu1ruBp/wBJ1Xhx6fSaxP7dXx1s%200ujzd5w0rp8Lbvi3MJhAZvFKGnVfbYqdkU2o/Y+JNcVs/wDjDR+BDOQdxOSWmUyDr0iCGWJum2MP%20e70ii2OhiOXXl3meZ5HHS29xdWuIt2TwwwktDHF5DpKtLa6DxToVUcv5rDkuLQ4zD5c2jRbxXF3f%20OoHmPeBsHX1VGqSnRmeTYmLL8WtMvD9xkmwWjftbK1J1lB/zqtLSdFZ1WtG08AyTsjxLH3ElyLqY%20x0llB13AkUdTxCg2FAQEBAQEBAQEBAQWL23E9u5lNf0nyKDX4LttvLJBNCWSHRjn6CvwQR3/AHEU%20jZmv2Pr+2a6EeRRI1ZfHZ1szRHc0ilJ2h/6XH4VVVmAfioPgc0ioNR5oLV1cezHUdT/gPNBDil2v%2039a+Pz8UGOwnHsPgoLuLHCSt7M64nc97n1e9xcabiaanwSlBTnON4HPfZOy1ubiXHyia0Ie+MNeC%20CCdhFeniglPwOIusxFmZ7eOXK2wcy3mcSaNIoaN6dPFBqnO+51zhM1a8UwFj/deW5D9yK319mGI6%20+5M4epooDRBsc02TGKt7e99s5CRjPvGROJYJK+radDRKjJ2xeLeVssnu7DTYaCg08kHLe7eR5Nwz%20hef5FBlzc3MtwJcLHNDE77QO2tDIyWknx6rO22bppEDWuzkPcTKcptc7zbNyvfLD71pj2hoj2k0G%208ANovS5duPFZFlvz9XBg5UZr5ptDrsDxHfTa+3cEEQ7tGgnofkvK2jTZ36SscXg5La44t5ReQ3+W%20c9zmugptbHuO1g0bXSnVCE9rJHyED1Odp6dRr4HyQZHHTW0T32fvsddso6WEOG5oOuoSZHMuV/xt%207fcl5Dc5+5kmhnuiDK2F5a2rRQmoI6qTJDH8Aztx265S/tryi7c/G3Z9zimVm6Stfq+AuP6mFzWt%20VHWRbR/cmEuBaCCW+R/80HF+a/yiwvFO4MvG5ceLrC2zWi6vIjWVsprua1tdpoVsx4+7Qq3XH91e%200WasormDkFrbmehEUsgZI1x/S5teqxvsmydSLtWxT4kywi5snNuopQDG9prub1B0WMJRDdZ38Rp7%20bi1xIdp4gVqlVWG3DHGsjSHN6tp+pKU0K0Xw22nx81rdR/cWNz6JY3EtD/HQjUdPBSSpFjxNBJJa%20ehjDtFoT0AHSvVWensFmEF7iKiN5FJGdSD56olNE/HDZdtayrQGE1ppWvim61ZKK3M9yQdWD6v8A%20ggy4AAAHQaBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQCQBUoNeu27crLuGha0mhqdelR4IMhbg7Nda%20jUDofkggX+0RnxcRrrrT4BBkMJGG2EZoQD6mh3UVQZBAQEBAQEBBZvN3snaaGooQghiCUtcHNJFD%20UlBBtLKSXc5p2tFWgu6fFBOt8cYXl0jwWbaHw0Higi3f9smlYRdwtDRRztwrp8EH2PEe6wPjma9j%20ujm6goKv7JJ/+oEHw4tke3dO0PcaNBI1PwQiVZsHsDnyvayNvVztBTySooZHaSkiC5ZPL9VGkEj8%20AmtBV7LqlpBFD0I8VRW21e91CCRUEaUA+agrbaiUVjkbJQ67ToCPkgS28EW0unYyhoQ4gCp6KR7R%20pPeXEf3DCYUh+wQ5WyIqAa/ujzWVs0msE+1uuVFIo461pQV6FQYyRoAIbpX0kddR8UEeQ7dC3U11%208BTzVgWhqxlDpSumoP4qeJusz6Rsc2hAI9xhPUV0VoszLJPc7eWmlQfwUhFLqbNPE9PBBkeO6MuB%206tZKknp08EGYQEBAQUkEnyHgUkhzfugzdf2vkGn/AHLRyMH1KeEPgPvW6l2P3tLZA10sYP8AUP8A%20atH+Oier4nHlnujzdzxY/wDtlqAaUjZ0+S7ot7dPB+2cT8m3+2GKj4fbQ5jJ5aC4fFdZOKOF7gAd%20gjcXAj80h0sflu3gvZxdWuUmsLyWFltf3EbGuNxEw12uBPprXwRYlKvO3XF7nBnD/atjgMbYg9o9%20Yax27r80RZyPARIbV+KyU2KktoBa1iAe10VSaFrjTx6pQZvj2BsMDiYMZYt2wQCgJ6kk1JP5oMig%20ICAgICAgICAgIBBI0NPigiX+Mtb6PbM31D6XjqCg165tbnHyFs7DNa1/ac3Uj4FSlSfasCL3I2na%20XUrWuhA/DorImY7MXVoNtwHSwVozT1tb8Veo2GO6gkh9xp9BCgxrpjI90r9ddob/AEhBTcSzwY+4%20uYY2y3UbHG1gJo2SQD0NqPMoI9tc5WaytX30LLfJTNDp7aMlwYSBpUpUTbdss1QY3ROaaUeKVp/T%205hBfjIt/ckl9LY2lztOoaKmiDknb5uR5V3PzvcOYGzw1m04nHxPYA+b2HGshJ1AIf4K6FW+XMuRk%20xuWu8f7f9zYwut3PPp9B3EHrTRB87fcpfyrjUGTaDHeNrBfNLaNMrfqLfMa9VCjVeY493LO5eD46%204iXFYWIZHJRdWOcS6L23/mCs7ZmIrEpMVZXl3JuP8Bs45X4e+vbO7dUS2MBn9o0ptJqNo0VwYpvu%20pX97VZitx1pCDxbuhgOaZI4yywWVtJS2purq3McYHxdU0WeXBOPrEtsTVtFxLZYG1usxlrhsGNtI%203PnkcdPT8SueFTeMZezzWLtc1bW8tnBctcWRXDfbkoHUDtvk4CoVkedbPjl5kv5L5bHcq+5tLXI2%2075bBsUsjIphG1rQWvBbX5DxWyzJNusFIehMdgMdxyxZj8XG9kAJeXSSPkNepqXkrG++bprKUMjjs%20Lkri0ucnYsurmwd7lnK4VLHGh9H5LFYSW3h98yytBY7RzR5fD4+aDU8d2q7V467vryPFsmusnI+W%206lmLpSTISSBvJ29fBWoxNx/HjsddPkJwrY5JaneyaVtHHxAD6K90jXbLs/3c4dPdDgfKGy4lzt9v%20jr7a9vX6N7w9zQB5KTIyVrZ/yikmgddT4iCJso99jJA4uiqK0rH1ooN5zrLKGZ8pLgwUa5zR+rxK%20VoI53RSUaSQ09Br6adPmgnWBMgkc1240qWt/2VShXwXLxolEJpR8Zr7gFK/BQfLL3HXrPR+44bdw%20+kAlZSNkgt2wsDWn5/EqC6gICAgICAgICAgICAgICAgICAgICAgIFEGByTgMmatqdrfhXy1ToTCb%20ASGmv1eX/BBByTTtNBWtQShWWRwzSMfEHaFo6VrT8UE5AQEBAQEBBEy0TZcfNG5xaHNI3DqK+KDD%20xR5BkUUQuC9gYGiviAKalBDyGFx+agbZ5WSUW8LiWCCR0R3HzcwgoNel7FcLuJ3F15kj7odvaLy4%20AII0H16UQo+O7H9sbW0itJI717WkESC8uC4keZD1YupNYFwdj+DzSudbXOQha47vabe3FAfh60qQ%20sW/ZrgV1PcRWuVvZX2r/AG7iJl9O4xuH6XDfopUZZ/bHg7Y42EXkj4CNh+7nqXD/ANybldGQyWAx%20+YtIrLJOmktLY7o42SPjJoKUe5pBP4q23UOqJjuBcVw2TbmMRHcRZARmMB80r2bSa6se4tqrdfXc%20p1Zgf3E6tuQdwIqWipJ8fwWIrhkvhIP3tzf1NAFD8aoMdxzjWK4025jxMkx+9n+4u3zyPlG4kn07%20ydo16BKCEe2vDnRXguTdT/f3DLqUuuJm/uMJLNtHeka9AqMrf462vIIrO7j9+1tXwyQtLiCx0JrG%20Sep2qCTdXD5XbyXEAED06a/FKixWooR6qa08ghVHl3UO0Ak+FfBNOqStM2jdrQklrQRStPIIqzLX%20YwHVulSRSvz8lNBPfTw6fHqqUNdvz+n4oMjx2ntzEUo59Qa1rolBmEBAQEFLq6+Pw8lJlY3c+7jt%20BvYK/wBK9LgY7bqzL87++Z1x+9p8UbPcj06OFPzXbPFx0pTZ8Hjunvjzh2iweG4uB3UNiaSBqdB0%20Xh5N5fu/D/Js/thq3D+d3uf5PmcTPYOsosa1roXSVEjw5xG4tPQaLF0HKc/zC3u5hiLSJlhYRia6%20u7p3ttk19TGEgjw0SggZXnnIJcPZZrF20NtjZLdl1PLeP9oEOdt9ttR9Sleol5Hk/Lb2ztJ8JZRw%20RSWou7m4unbGM9RBjBIIroqIzOacrzuJs7rj+PZCJYjNcXNy7ZE3a4tLWkgg9EGxcJ5IOR4OHJui%20MMrqskaCSyrSQS0+I0QZ9AQEBAQEBAQEBAQEHxzWuFHAEeR1QfPai/ob+QQPaiPVjfyCD49kbYnD%20aNtOg0QYS2mhu37Y3BkgcQ6BxoTQ6EeaCHd3TnXWwv2MjrRvxHiD8EEjH3DG3Ikl9QI+snwQc95L%20gv5CWWSuMnxnkFtlMe5z5IcVcxRR0jOoYJKOcSAiNk7UdzrbmeMmtcgxllyXHSPtspi3Eb2vj9Ln%20hpodrjVFZjKGeCR0LY2xWTXEtbE0NaSf6qUU6Cxi7oQzNZIKxXALHN8dRq0rKSivh3E7ji0WTt4J%20Pftr28fdWzSNvtMeAPbp8KdVCj47jnHo8rkclEyW3ymUj9m8uA52jAQ70itBqFehRdjlda2zmnbc%20W/RkcwBH41qpBojz5Z7g9sEUdpG4UD2NDXE+RoAnmMDz7EcZuMfjczy2/lgw9rI0Oxra+3NKSS0O%20NRur5LKLJunSGF99tsVmdG5CXHZDH2l1jbmJ2ODAIyx42bANACPJY3VhYuidaua95eGcm5XyPjM3%20FrkW0tk5zbnIMo4xxucCaHx6JVXU47S5bZW9uXGWWGNsckztC9zQA51PidUVR/brtxO4NoaU18vF%20IB2IuHEEvFR4oLM2JugS8NafMA9figjSWVzHq6M08wEFozXLDsY4gHR+pqKdEHx15eE7DM4uA9Rp%20QFK6Cw6V5c4zgOB9TtwG0DpRBZkgPtvkYXOqKNZ4jVOpMrlrFO+V8rPSxppubpUU6U/3p/EZGaeO%20WKJoG32xRzR/tqlT2GPJ+/iDaAnUivUVQ9rY0BAQEBAQEBAQEBAQEBAQYzLckwuJkiiyF0yCSc7Y%20mOIBcT5VQZJpJrUafp+IQfUBAQEBAQEBBhcqxwvmu8CBTx1CFEqBsm0OodK1080GPyQLG613aj8k%20GVxm52PtnV1LAXaUqgloCAgICAgIIWZuorTHTXMrXOihaXvaxu5xDdTRo6oLEOya0guYidkzGyNY%204bXBrhUVagjxxh8h6AAnTw1+KD4/K42zztni5BMbu9Y72i1hdFRjanc/oNEFzIxMZMxldOtOp1+C%20BGRBI0tBLwNXU0olKiMzG4yynu7iyg9qbJSGS9kB6vNKn/BBIawP9YPjqKUPy+aD62PruFNdKH/a%20qKw0AkjqeqgbW+QQffbAq0UHiaIbAY2gApr1B6IBYAADQjw8UFuZoLfEVIqQK1QUTR1eSDWlCWjw%20A+CCy5gBLiaCtSelA7ohCM9tC4UoPL/zQWHAxx1JqQfSaVITqVWXscSXeG6tK7vxohRPIBq5o060%2060ST2hI2/wDN/V4fJJgoyPHaBk7RWgfppQAU6AoMwgICAg+CoJJ6eCDnXc65hgurQyE+sO1GtaU8%20F6/plk3d1H599745unFT2tHjyUT3NbtO5zw0DpoTStV604Zh8PZx57o8HcMLbRW+Lt4467djT6iX%20GpHmV8rkmt0y/cOH+TZ/bDV8bh85j+Z8gzRgbLbXVvCy0G71Oc15LgdNKArCjoYDnU3OMjm7S2fh%20Dc8ajjZNNBHMWPmmqascWioa3QpK0ZLkTuQXGPhs38eivMReW7WNs2v2G3n160b0b1SZGv5/FdwL%20PF4TjjrI5PEQxA5OaKUxySPDj+1VoJAGmqCZy6Xml3jsNYY3Be1hJIw7K2sUpjkaASPaaWgHyNUK%20t/4iXf2G1aceMXtbQWYNdlD50CDMICAgICAgICAgICAgICAgom/yn/IoNOdHK6YPaQ4h+j26E6+Y%208k2FAuLRmUnsJpd9/EGvmYBXa2QVbUeFQlCi/VzYzqH69egA/wDJJEmxvpoHij97fFtfAoNL532S%20wPKso/kuByM3HeUvABvLZxDZHM1G+IOaDU9T4oK+A8xzE1xPwbl+y25bjWj25HEe3fwVoyWMmg3G%20hJA6JUbSYXictFYy1wG1w1BB1I86pFISjI8iw8edxT8a66lsiXNPvROLX+kg9QR1okTRZU5Um2fG%20Nu8hgjj1qdPFyGjEW0kskuz/ADGuO3YBuo7r18U6pXr1fHcn7fHJy2z8xZx3tl//AC7Z8zARQVpQ%20nqkWzKvNHezutkOW8hubXHsceN4o7bEMaS24eAPVQdNaiq9307Fbjrdd8VY/bzc+fHGSO2q72Xxv%20cbM8xt5cdcvtsdDHtuIC4yW0MbqF1QfRvPUBcPNut1iITi8f6dtN3q2a6daPZDbFtI2gSODQA53i%20VwVdMrsWXkZEZ7uSOG2j1knlcGMHzJ0QX35XYGOa0Sxyt3xSMO5rmkVBBHgg+SZu3t7V93ePis7R%20lN09xII2AnzLtEC4vb19rFcY5kd2yba5j2vGwxnXeHDrp0QfX3UxNN3pPXRCiyYbZwdvjqXihcDT%20RBEmxB2/9tJ7kYFPbOjhT49SlfAY97XkPa5pL2Opsdp/6psVXY43hzi5pAOoPXTzTcTLSzfcRyOj%20NHDQM6BBGo4EtOlPqHRBexxd/cIyG6dCfEBPeQ2RAQEBAQEBAQEBAQEBAQD0QaZy/gUPJMxjL43b%20YX4t3uNhdGJKnUa1KURuEP0AVrTSvmrK1VqAgICAgIKXmlPL4IIn3M7i/YGOY0/UHg0p13eSbELE%20tnLeXDZ2vaIqCha4OB/EIUc37j9/8TwHOw4fI4ueSSVrTHKwnYWnpT0kVWePH3aRuVZPhHdzjnPG%20X9lZRG2y1qC5llceh7x+lzC4Ctfgs82C7HdS5Im2WD5n3/i4G/H4/keHdFfXLQXRxyhwEdab9GrX%20hsm+7t2Wsup8ezePzmJt8rjphPZXbBJC9p8D4H4pfZNs9slWSWIICAgIBFRRBGyDomWj3SuayJus%20j3mjQ0dS4nwQWWRmaJkkbmSRuZ+26MihaRoQR1CVKLMdjdh5Gm3/AGoUXnb4nMkljaXMBDH0FRp4%20FSCUG4ug+Rkp1LdAfEqij3wNa9CaGvU/7koqgyNLQ0a19LqmlQNapCKo5D1OpcNx1pr0QSGPdI0B%20g3nxPT8QhC8yC6JoWUFadUFz7advq2g0180HyK3fI7UUb410QW7W9wt8Z47K9hnfanbcCN7XmM+T%20wDp+KCiV7Y27gQ5taNc01B/FBUWMdE0ySNiMhowFwbuPkEFiYmKbaahzRpp/4qgtglwDnaVr8afH%204pQhYl2gAfqOtfh4II7w/U7wG0AoQgszNIHpd6NAS0ag1SIPNOk0eaag6mmgI+SCl9T1+fl/ghLJ%20cd+i5/8A3POvh5eCDLoCAgIKC7U11aPCiDk/em59i7xwaQHPD6V/BfQ+h2d3d7nxX3Zj7px+9zVu%20T/cha9w0kbu2mhOvT4L35w6T5Pk8eD4qvSNleQWuAt7ud2y3it2ySOJrRobX8V8Jl+afN+s8T8q3%20+2GF473CsMzkjZC3ltRO33LCaZrg2dnWrageC0zLohVyXuDZ4bI/YMtZbyeJjZbsRtJEUTztDzQH%20xWQt5juPZWZt22FnPkXzQtuXiFjiGQONN9QD5dFBezfcri+I45b564nLrS7Dft2xguc4uNOgQZLP%208pxeB4/LnMg8stImB5DRucd1KBoHU6oMDle6GOsorV8NpNdSTQ/czRxtcTFBWhe6gKeyBtmMvrW+%20sIbu1cXwTN3McetCglICAgICAgINb5tzCw4ni2395G+WGR+2jK1BNPJCWWwmRjyWLt8hGx0bLpgl%20ax9dwDvMHognICAgICCmT/LdpXToEGqXMDonvmtAXtrV8PQg/wDKkQDbmC5c6Rtuxl0/a2aXYBK/%20aKNG7qaKTAhiOaj42VlaCSWjRzadajxCyrqnV99+OrS2u8NNP09B4hSFfWSPL2Sh2yXaC010+RCQ%20IvKuIcb5vaRNyRfYZizNbPJ27jFNG8dP3G0Jb8K6p5FWFts53J47kLLj/IMR/f7OaQxW/JLYhjmx%20tHpdLC0ONfm5JJbfy7nHHuHxY48hldH/AHGf7W1mYwub7lK+sj6fxWVmOb9tyjIz2jmy+s+42UUD%20ulBStarCo1jJ8q4vxK/sbbMmW3bej3IL2jvZaalu17vpBVr1E674j23z8ByzMbZXcc/qlvrZse5x%20p1c5g1V7qDUM/wBqe31twnLnD2krnQwSSMhaXGXf19H6gfks4yXROkp2wynZjFQcd7XY2H2DaXlz%207jpRKKSuJkdTeTQkgeal90zutKNlYHTGjSCTXWvisB8yOHwuewdzhskTPj5jtndBJtIPShLeiCTF%20HbW9lbWNlVlnYxtghDtXBrQGsq7x6IKcjh8PnsPc4TLxe/YXI2yMrqT40PhRKFGC7cdt5+CPyMEe%20cnyGDmp/brC4LnutgCfSHucaimiDZru6srO1+9vJfat2EN3jXVxoKhBIjhDtphJkZKN7X+GqC/Ha%20S9HHbTUEdUHy8xkU7PT6ZB0d1/NBhXRTRVilJ91oo7yPyV06CVi3/ty7XUINDT/xooK7633MdM0D%20eDQtHl5p0EXH1/uEWtGnUNJoTr1QbIgICAgICAgICAgICAgII97eRWltNcTODI4WOkc5xoKNFepV%20iBzLtVzR2Yvsjd3Mp9vI3L3WTXH6YqaBtevRehyONNtkTHvfP8TnTPKutna7Z1KH6PkvOl78bK0U%20QEBAQEHw9f8AclB5e7wcE5f29xeZ5pj+XXctve3W04tzn7A27eQ5oO4j0h2mi7+Nkx3RFl1vva77%20J3dI7N94eG5jglq+4v4rC5xkQivIbqVrXksbTfV1N26ngufkYu27TZlF0bOA/wAiOeDm/NLC2wjG%20yWVkAbWc0Bkc4/VU/p00Xo+m4b7Z+pTRqy5IiJr0aDyy9z+F5Ja3Ntdy2mVZbRl88Dy1wdrUNc3w%20XqZMEZ/e14ropWJWb3lWdzchvuSmTJzFns29zcEktA1ABdWvVZ8f0ucNndMMMk92kTs9V/xLxHJ8%20dwGd2WY+OyurgzYxkjqn2i0CoH6RUHRfN826JyTTo7bY0dxXIogICAgEVCDHcis5LzBX1nEwSSXE%20L4mRuIAcXNIANfNImg53Yca71vtLK2kzVhjrSAe2beO2DntjYAIxva7wA1W2L7I3tqk+xXlu3vdG%20/YwR83ZbGM1BjtiND4OpJqs8uWyY+G2iRHjuzHDOM88x77y25RyCLMQSMa2xdFAYXsoTu3Hc6ui5%202TJ3mJ+3kYwzuLXAAnWumqVFv7WDqZnA1JpQ+KD4y1g1DpXCmnidPNKkLzbCA+oTuBrWhB6+XyQV%20ZGwy8mKl/wBPX0cGULaQzTM3sHzYSEGtyYjvjJCyH+/46N7v8ycWY9I+Dd6Iucc7f8ysOVRZrK8s%20kv7dsRjlxwY6OJzyQdwbvIFPkkwtUi9tu7x5DdPtL6xGEFPtInQAyaj9Tt3mgwPaPtLl+Iycqlzt%20+y6dyKYSl0LfbLQQ7dQ1P9SDd7LjtjYWUdhDdSutoi57PdcZH1ca6uPUIVYjm/AZeS22IfZ5WWyv%20cPdx3MT2OcI3ta8OeyRgI3A0olSjYr8Pqx0jg6UAAlugNetAgjbqgEVAq7aK+SCO/wAD4HVBbeAR%20qKjqfwQWK/S8DRxqaaEA+JCUroJbzqK+WiEvjq6k9a9UkZPjv0XP/wC55U8PPxQZdAQEBBS6pO2h%20ofEIOJfyFuvZusQwipIkofHwX1n2zj7u/wBz5f7gsm+6yPCrk0d+77iMMDfdc5uxxFRuB9JPz8V9%20Ndg+GXz2PBSYnwl6cu7HJZDt0LdzWyX0lm0ljKNaXBlaBfmXIiO+Yjar9EwT8EeTTcVkG5DI8RbE%20yWL/AE1C7+7B0TwGOdF7ewaeqhHgtTYjc2EF7yi5usnLd4+1ms4zjJbNsg+59RLY5tg6V/S5SdYW%20JMpzO6scZhuN3NtLib68s2HKZGC3e8Qw1P7bCwdTToD4q1Gb5diMHJ2iLcPZme3ghj/t5fETMB7r%20dQCNwPVKknO8Lym8tY7i3gZd4u1sm7bF1BunBHq2n4JMJLTr+G6uDA/kgusTJ9g6Gy+xa/8AePuV%20DJTGNR8CkT0WYl1/gpyB4pj/AO4wNtrv2yJIWANAAcQ3QebaFBnkBAQEBAQfCTrpp4FBqXI7PifK%20b/8A0zkpXSXNqBcGGF+ylTQVp5bVn9OaV6NU5re/s/mbJj7ODH2UVpBu9mEBjC47nUHmVg2pQrTX%20UoCAgICD4+uw060+SDWWmQTO2Alx3AU1PXwQLizYQyZ7vYumkOaT0cB4fApAtC6cJnzABpd6S9vj%20XQ1okLCxc2rZSZIXbJaCrTrWnx8E2RE3ubua6jH1AewjU1PgfJDqu7mk0HqIOxrD4lvUkonRNtcj%20ftJY2YuA6OrpTyp/vRerAd5MTZZ/tXmm3TR7lswTW0zhV0Ukb2uDmnwrSiytupNRC7Hd1bHnPCoI%203Sb85jYhFkrZx9Z26e434dFcm3d0G0SW2FzGNfjMzZsvMfUhvvNDy346g0Kwu1IY7A8Dx+Dzbb7A%20ZJ1rgntIusO+r43SV0dGNAwU+CTUTXxz2UzZGPa9sjjse0gtdr9JogS3Mtwayna0H9sEeHjQeBSC%20Fy3IaWPaNjmdG1qNfEoLsEVvbxujt2CFkrt81P1OJrXRJEhoYTVwPwA0GnT80F+NrOtNtPGvi7qg%20kNDKgdAB461QXTFbTRmCeBksD9XRvaCKt16FBeiIADWM2tDRtYNAB5BBep6hUnrVpH+9BWghZOzE%200RkaP3WD008UgY7FhuyUjzq8DQn5oJu6hB8/q0QQIoXR5qKOooGlzQRuNK60Pgg2BAQEBAQEBAQE%20BAQEBAQQM3iLTM46fGXlTa3DdsrWmjiK10Ktt1JJjRzrttxnEwZfL2McZ9rD3LorIVFWMFKD/Fej%20yM930rY6UeBxuLZdyrpmfit2/bq6kzp02rzXvqkBAQEBAQUnbvbX6taIPGv8qMt3Im5G7H5aJ8PF%20mHfY+y0+0+mtZSKjd5VXdwrMc3VuY3VcEe2OT6NNACK9SvWz24s3XVrtiYdc5BcdqYuFYO3hvLiL%20lcdow3JYHUjds0aSBQ6+FU4nLpXFdMdsbeLG+2JjZg7R9rlZrA5CKW+dHAG74yWurGC41cQa1Xsc%20TNZitumaRPT2ubNZMT4VUS3t3zTK2GOs7GOxsrJ8cbIGNAefWAS8jq6iwzZbr8V1106ft/ozx4+3%20bW578w1ha4zHWuNt6iK1ibGxp8gF8PM1mruTQ4EA16qD7uHmg+F7RT4miAHAt3eHx0QfajzQfNwq%20B4lBYu3Vgdt+puv5ISgfcuoQXkOpqhRCE8zaPa+tSat8NPgm4+Cwjvs1aZc3NxFNZNe2S2Y8+zIH%20NoN7B1ISiVheyckklyHH0gt9IOlPzVmKLGuyEXxh210jA7yLmj/aVjWGXbM9J/cB8OtJozpWoe3/%20AIp3R4r9K/wn9y/E5rx6Xh7j9VHg1CvdCTZdG8L7HSN9bSfIFnknRj7Vf3FwCGlzh6tQT/gUIfBc%20SOLS47iQaU8SClRW28loP3CTQ6dNUjYlSbiR9NztxodChD57hc0A6uJ6D09PNBSZDs2l1Du9J89e%20iBNXeH6D4H1D4/kgtuI8wA0nQ/H/AIpQR3f+SnQUkVFFRYpUtoSHh1Aeu4DzTzN0ouBcSBr8UIfC%20B0pqgyfH9uyejiSH0IPTolKDLoCAgIKX10p0rqkDz7/KK6+3vsG7dtBErT46uoAvuPs6zujJ7nie%20p4+66HFY8kWXVuWmo96JjgDqDuAqvsLsNbZ8pebiw6w9vYAgYKwNdPYj1/8AaF+Ocj57vN9Vi+WO%20ui7ayYmWWZts+F81f+4bG5pdX/mA1WpmuXEVkI2uuGxiOIgtMlA1p6Dr0QfLqOwfGH3QjMfg6SlP%20zKD5Pc46zgYJ5YoIXemMPc1rT8BVAuMljbfa25uYot4q0SPa3cPMVOqD4+XF3Fu2Z74Zbdhq2Qua%20WA/PoqQlNIIBaag9COlFAQEBAQEBBEydzNb2F5NAwyTwwvkjjHUua0kAfirG5M6PMfb7OZ6TkV/n%20Llkn91kuC+SEgh7Q91Pb1/pX0ODFjnDNs/vfI87PfbyIutidZ0/bwen7SV0lrFK4bS9oc9p66hfP%20XRETL6vFfN9sTsvt6BSGcvqAgICD49u5pHmEGpXjsjZSvjezbvDgJ2+DD1LfJyCHC10cUcDppLgM%20JfHLM7e5241NT8PBJk0XGO9NW6OJPTQfir11IXGyaBzRuJ0e7pqP+KiK5Iop2gTt2upo79QI6CqV%201VClikti0Oq5hq4SddT1qlKiu3fqdrauLRsANNP6a+YQYbvDnMbxztPlTeyB8l5F7dtAXBr5HOI0%20FfLqtuDF9S+LfEmaOJ/w4hxEfKss+SZzMo60pBFuo18ZeK6eJqvV9S4sYccRDVZdWXoCd88dzKWn%20aGOoW9Kn/mC8WNIo2xDK4u0iuJB7zhDQ/wCTuFT8h4BKoh3XIOGsz8XDWXPtZdkZfBbUNNTXr0rq%20ksqqXsMUzmSO/wAo1bu10HX8fJVF1pIIoaPdrWnUKQQkMGoPlrRIF6M1AGvU0H/V4/glBJi2nQgH%20wr5lvilBfZTcKmiC+wklxPiau+Hkgux6ElwrTU/AnyQXaU2DXT4oK0BBiI4XQXVyxg2sd6vmEF5/%200nyBpWqCw2Nzr23eG6N0LhodT4oMwgICAgICAgICAgICAgIB6IOe9v5IGcm5U9742O+8eJKkB1fT%20rX+ld3JiYx21eVxv/Zv8nQI3VB1Bp5Lheqp93aWl7gwO0DSRWqCrc7Zu26/01QUPmax1HysZ+qji%20AdvigqieXjdUFp+mhrp8wgrQEA9EGu5KHEZm1ucRnLaO7spSWujlAc3yGh8Ugc2yf8VO0+RfHLat%20nsjG7cRbyNaD5D6VYmYmonZL+NfbW9xjoIbYNvQ0Nbevo59W+eizx5ZsmsJMVaNZdju5GCu3Wti3%20G3tgXH2JxFtLWnxcHOqTRdGXm33x7HBy+NflmIjT2to4f2Husbk35PIy2bLp0u8+xEWCgodwqepV%20s518Y+yZbeLiusr3TV1zeSXyRvJG7YPPQLimXXQ3SHUuOnqH+xBSS4aVPSlPggrBmB9LjVx118UH%20wmQn1Su6GrPBABedS4jxB+IQVMMm3SQjzHx/80Fu6hfPZytdK5pcCNzTRwHiaqSb6dWp57nXF+Ow%20tjyF819wGta2KOsj3aUFdtdStGXlRZG+z0uF6LyeR8tvvnT+LTx3P5LlXGPjfHJnFxcGT3JAYaeN%20DtXPPMyXfLbo96Pt3jYNeRmj2xC9a4jvVlQ+uRtsS403iNrqmv8A0uPRIs5F280YfqfSMPyWXZFE%20/bPmD5hHl+XXDnvr6oi9o018arGOLfP880WfuLiW/l8e2POig9pY5XUuORX00oFPTKRp+IWf6Dr3%20Sxn7qiNsVke5Ng7ExOjFM5fs/pYZtafkk+nx/VKf8rmf/qs/col7NZG0H7HI723cHftyGRxG2niA%20FP0Ovzyy/wCT2z82CyY8kb/QvP7TXHcte4E+sTb3/wCxJ42aNr2UeucDJ+ZgiPKisz958U4O9q3z%20ELfSdA1xHWvqcp/+mzfUm30fkdbsU/t7Fy27yR2bmRcmwtxi5Dp77RujpWh0aCso58RWttGGT7X7%204rx8lt8eDd8VnMLl7cT4u8ju4jR3pNDTxBadV2Y80ZIrbOj5vlcHJx7u3JbMJu8mgrqa/n4LNz7v%20rpa7x4naTX/lGqCzmMvY4TFx5C/jdK2eeK3iYz6i+V21qFWRuYwwNcxhbuaCWnw3DWvyQQ5aBtPE%20Up8Pj+KCwepQUvLtp29UFloO5jmigc6pI00/5gUmJSvglFtDTQV6aj/FKSv7x0bm1AFfCo1CJXxZ%20TBk7JG+Fa0SisrUIFQgICCl5pTxFVKLV5p/lvK1l/gCDWT900Gg9O36vNfoX2PbWMvuefzLK0nzc%20Dt75wvY5XNaGuljfIAP6HVX3OTHHZMeyXFbZEU9j3DLlJj2vjvrFxje+xYWOAILQ5lCQPgvwzlxT%20LdHtl7VlJiGrYO1t8RmOEXONA93MwObl5wdZtsO8Pf8AHd4laGS13c5Lb34uMO+5msrLHuimnniD%20gJ3e4AIqgU9JFU6iV3VtJMpwGyycd/Lb20P28jYoXGMSEyNHr8xTwVJZDM4+xzXP5MblCJsfa4ls%209tavNGNl3090V03U0UGuPltb/tpZXGUsm3uWncbDFPkG5wO4kGvySsiFzZ+Mw/GhxGO4ms7LDxC4%20vJ2tfWeQkH29wFKetIHaMDdW91hbKe3dvhfCzY4gioDQPFBPQEBAQECqCnXcevh4pOxDluFtoB3p%20yzWsYGfbMkMZH6y51XD4ld910/Qh5N1lv6qJnd1EEl5/pGhJXA9aqpu3aKdPBB9QEBAQEFE0Mc0Z%20jkaHNPgUGt5HAz2xEtm0zRgOrGTqCUNWNa4FrRuOlWlrv6neFPIIk0oqbUPayu8DwGlCP/GiSy1V%20Ne0lrgakl1QRrUeRRJldZNtYTJSjuo6ih6JSs0KqHWRiIuoiDFE4b4R1BJpUJUcB/mTlGzZbj2Ei%20a58rWfcMYNah9WDTz0XZwL4tyRMsbomUL+OvZ/m9vzq05Fk7V+Lxtmz7gGSg97d6RGADUda6r1fU%20ufZfZNtu7GyyYejr+1eb+WZ42s3VG79bPj+K+d2bJXsNZ4yfOvym2T7+WEtfG5w9kMBGrW066K0N%20HNeFWljyjulnefXcbocZjZ22WJe5pBlcGjdJ06BzSEmKHsdBmmbc3DrhpFHP69Q7408Cniaq43bS%20GOqHGpAOuiUJXmmhFBrXX4oJEbakAGnXa7yr1BSgvREbhSo6gg/DxHzQSG03CuoQXmV3O3EUPUf7%20EgX4T6tTVxFK/EdU8hX1dWlaE6+SC5UIPjhVpFafEIId1Uy9NGiup8EFp3QkAU6E/H4IKWEiWPWn%20qFfkgyiAgICAgICAgICAgICAgwPObvLWfFMrc4pu+/jgcYGjrXxI/BS/bRnjit0a0eOu3o53n+Rx%20CzvZ5MrJJ7t1DMHhkwBrtmqBUaVWj6121ax4PV5XEs+jOSkW3x0jq9VNzHcnc1jcTE1jWijqilaU%20pTcuL63Lr8sPjfr82Z+SIhrPN8lyybHWzc1H/bnNmDoLm2qHe5Q0HV2lFyczkciIjujttr0efz+X%20zIsmtvZHiy/B8xzWd7YbuJ13ZbwHzzf5jW061NF08HPyL/nj4eku/wBO5HKvu/EtpZK73UxF5kJ8%20RHjmS/dXMzbS4lYfQy1eSXk/GoC9Z7be8dZR2VjDax/RCwNBPwCokICAQD1Qa/mrVlvdC5ADYpdJ%20KDWo/wCKUlH22liY6oIAoPlr0/FFXmNe1+4Sa1J/PzSYFUlxdMG4TNoNCdUoIc9zLK7Y6T3NwFA3%20z+SEsnDaTRwtYABTWvjVFlU2zuBuG5uulUqj42yuDqXNAr0oa0QVC2l2/SOhQVfbTk0LgNKF3n80%20Hz7aXWlBXTTySgpdBNt1IAHUnpp4lCrlGa5RyjmucuOOcNeLTF2pMWTzBqNTo5rCPxC4MmW/LM2W%20aW+L6/i+n8fg4Yz8rXJdrbZ/1ZvjvZ3CYVonMbchfUJfeXXrduHiOmi24uLbbPi8znfcPJz6RPZZ%204Ws9FFePb9v7rGs1G0CgFOi6qUnR4UzEz17mod3e4192xwlhfw2zLv7p5jlmeCW+kCnQjzU0XyaR%20g/5eccuoSc5i3uewgumt6BrGnQVDqu/JbYxzMRQro3nF99+0N7ZXN/a37GzwsMjrR7XBxIFQBUUW%20U8a+ZrRO+HFu5/M+5jnYnuA/NTYPEZX0Ye3tt7WCMAuBlA3eojqsZx2xNJnUmraO2n8k8pe3TMdm%204o8pbxx77q9iBa5jem47zqPku7/H3XRWxO6Pe7PhLjFcnsIstx+7bLjbrVrwCDX8fkvPvtutmkxs%20yTo8Rcl72x3MT5mj1R1qWn5ArHqkxCm747NcxGC9bFdNP0CUVB+aTMXfM248uTHNbLqNIzPZX2pn%205bit4cPk2aiCIkQyHrtLRrquHNwqT3Y9JfS8X7kum36fKt+pj/1XuB8syeXvLnj2cjFnySzH7jHC%20jJWD9bfw6q8bkzdM23xS6Gj1n0ezDEZ8E92C/wD+Psbw7E323/MYPDXz8121fOonION3+WxtlZmZ%20kRtLuG6dN5thfuLR80oMrkJhJN6DVrKUPxd5f70kQZTWoHXo2nSo6pqQx+SvrLG2ct5fSiC2iAL5%20HHQfh1Kwvvtsj4m3Bx8ma+MdkVuuaBJ3F5PnLmSDh2JM1oCWf3G4Hp3D9TdWmi4Z5d180sir6qz0%20HjcaK8vJ8X9MKTwzuNfhr8pyX7OtHObbb2uBJ6O6qxxs13zXUhZ9X9NxaY8Pd5pju1ObD3F3Lrtz%20j1Je78+in6O+f55YR9y4I0jBZ+5b/wBCdxccS7D8qddNYaiG5L3D/YE+hkiNLmX+a9Py6ZcNJ8bV%20/Hdxua8Vl9rmGHMljI7azJWg9P8A1OFXFX9Vkx6ZISfReJy4rxMnxf03fwh1LB57EZrHMyGMuG3M%20Dx6XA6j4EdV22X23RWNnzHJ4uTBd2ZI7boT27aNcPErNzx7F1FEFL+o1NfIJA8x/y+cwZTj9Gnfs%20m3Hw6NX332Vl7Yy6V2cnLjZwCzkBvLcdKysFT8XBfaZOZE2TTdyW26w/QPjlvDNxHHW8wEkMlnEx%204I0IMYC/FuZP41/90vWjVj8Z25weOlnkhkncZGhkIe8EQNHhDp6fJc9Rlb7jGHv8WMbeQCe3AaKv%20ALvQajVQMvxjE5XEDE3UX/ZDbtjbpTYQRT8kEPkXCMRnHwyzult7iBojFxbuDJDGNfbcSD6UEl/F%20cO6HGQti2Q4mQS2cbdGhwBGv5oJOXweMy9nLZ38DZoZhteCBWiCVa20Nrbx28LdsUTQ1jR4AILqA%20gICAgtmgBcAevQJGqbNa5rz/AAPE7L7i8k9y6fpDZRGsj3HwWvJltsh2cPhX8i+LbY9/RyCPmHKc%20ZyGTnV3h/wD7degQPe1prEwGvqHUn1dQteTn5Pp9sRpVw+v8K3h5rbsc909aO0cX5lg+TWJuMdMJ%20CDR0Tj6grhz25Np1asPJsy7M7Q9NKeXwW+uroo+x126ih8UkqqQEBAQEBBi8lgoLk+9BSG5FSHjo%20T/zINbnZc2zzHdtLJHOALx+oV0p8FfIl991xb4BocWV/TTpqPioKmuA37W12+kU0p8NfJJ13JXQX%20mJ7Q4spoXA6mmtUGi93+CYXlfE38lluW4zP4BodaZV2jKRkENf4lpQlc7Kd6rnl9vHhORRR2udfb%20+7bSMI9u4jrsDmipIOldV15uJNtsXRtLG26qZ225Fkr7Mct4fyC5+5y2HunOtHu13Wpa2jm/Dc6i%205Jhk2i3nlt3tc2vuCor4hvxKSdFJupJLYWdpaxwWupMTGmhqal2nxSdNyiA2ExOJhkLIyC4sGldu%20hTQTrWZztH13Uq7yHl+aTKVSm+dKka69EVKbuqSRXaAT+P8AwQleYDUGpodSfJBfYKu+WuiC9G3U%20u1qaFwPikyLzS4PPWrjWnwSlSvRrXMe4nHeKMa2/mMt7NrFYxAukd+QNFz5uTZZ80vV9O9Hz8v5I%20+HrdOzTG96OR3Lg/HcSu325JEbnlocTSvmFo/W3TOlr17vt3DZpfmtr/AAVM75X1uN2X4ze28I1f%20KyhDfiQK6KTz5je2Vn7Ytvr9PPZM9IbDhO63B85MyOK8Frdba+zcBzTTy1AC34+bZd7Hl8v7f5WC%20O6ba2+MNr3sfE2VrmyNPV7SHADz0XVEV1eLM0mkqbaNzrlr6enqD8lKqyiAgICAgICAgICAgICAg%20pfG13Xx0PxCCHaYLD2lxJcWtpFDPL/mSsaA4qREMu+U0N+JKyqxWLqwtbvaLmJsrGHcxrhWjvNRJ%20tiV72xtAPh5IyfQ1oJIGp6og0UFKk/EoPqAgIKJ4Ip4nRSt3McKEFBrt3hb+0aTbETwjUNd9YHl5%20IIbr2aGhkgkjdSgadSfyVgXYm5CcFsNu5pOgc/pooUZrGYlls73ZiJLo9XeDR5NVGSUBAQEBB8ca%20U+JVgYrlLLh/Hcqy2BE7rWURkdd2w0oteX5J8nTwpiM1szt3Q0nsPLYP4OII2tZkIriYX0X693uH%20V3zXLwZjs0nV7X3RF/6mt0fDNsdv7ujozwDC81pRrgK+Gi7avnKUa3CHyPDWir6kD/imhVZ5Pi+F%20ckZDxDkkkN1dzATssHn1kM9VR/8ASg5n3O/i/wARu8BfXfFITjMxDGZIoYyBDJt1c14pXUVpr1W/%20DyLrL6wk2vNnazgM3MOeWuCvJBaRwvrelzgHNbHU7RXTqKL3M/Mtm3vmPiaotpNHqz+QuP4pbdn7%20jFTzRW/tsZFhoh6nulaRRjA2utF89M901luclsP44y47tKeWTZC5xfI225uJrYkBgYdNjgAT8V32%20eoX2zERs13Y6oHbf+Q13i+C2nB8Jj2Qcje829vkXkCD1VPuya13LjzZZvmssoijXMfy7nnE+V3XK%20MBc3Weis5BFnck6r7S5eaOIA0dQDT8FhNFo9dcF7m8R5zire8x14z7vYDPZPOySKTxBDqfgsdFpD%20aHsDJPTTcXDapETCQ5Ry90Fz3n49HjiDfW8b3ZJzf6NzSA+n/KuDPNs54iN4fX+n1t9Lyzk+S6Y7%20XU5tu87fM1IXoPkIWXkjUUoASSUVYeXOBJ1cKHTpQ+SCw5oc4ADSvh1oUhJ2ctuIP9d89vbK6c4c%20fwNBLA3/AOWUEtIP4heZNn18tJ+W19tZk/xnBtvs/Oy7T4Q6JbxRQ2rLW3hbBasYGxwMFKAeC9K2%20KRS3R8bkzXX3TdM1umdZfLy4xuLxc2ezFwLTH2p/ek1NG1oN1K+J8FlETOkNfbDWMn/IntZjmxF0%2075oZW/tysjeGO+VQtn0L69sx8RVGtP5IdmbsvE199ptFQ6RjhuJNKCgT6N3hoOm4xthfY/3YHtuc%20bet3QkirXNcPGq1RMXQtt8xNbZo5bkMU3tr3AsL3FlzOPZ6QQXVkT+3HK46OYPkF502/SyRFvy3P%20sceX/J8S63J+dhisT4x7XZRsexpZ4gOavR6vjqUXEBB8IqaHp4JUeXP5jSiPJ8crtqWXFQPq/TRf%20WfbWbsi+PGjnz21eeLW6Yb21BFB78ep8KOFfyX02bkfBSY/79XPbbq/Qa0ywxfAbbIMaZzBYxuYP%206iIxRfmfJn8S7zl32xo13j3J+S22Uwrs1PHNa8nYX2sLA6sDgz3C3XwotKujoCAgICAgICAg+OrT%20Tr8UFqWdkLXyyva2GNpdI4mm0AVJKTMUHnrJ95uYT8ryE+KkjbhQX2lrA+tCWVaZhTzrULzsvMpW%20LY97670/7etyY+7JWK0lunAu1UFxNFybkc5yl9ctEsTZNWtDhUVBW3Hg7pi6fBzc71ecVs8fB8Fk%20aOpOtLZ1ubZ0TTbluwxEDbt6UouukUo+bmZndyDmvbKfjVxPyziV46wEI9y4sK/tba67AAuDPxP5%20rPmeVyeF2/iYtL2L4h3nyV7nLWXJzM/t9wBEImnRn/8Asd8+i5MXOyRf2308HFi9UyRki3JFIn9q%20u6xyRubvDqsdqDXTVe1F0TGj6FUHNOgINOtFR9QEBAQEBBYvLO3u4TFOwOafzHxCDWcjhbuyq6P9%2062oBr9QA8UEIPbIwHrU7d36nBmuipC5FKxr5C4+lw3VHSjtK/NSgjZrjeM5Tx++4blJHxWd80bZY%20SA/Qhw6/JCjzhH24ynEO5djieC5KTLZOCcbidPtYv1e5UN8PJb55F029qUeorzj2LxOTueSW1g3+%208XsQhvL1o9YZoSPlULQqGxpMdK7mSCrpG/UXV+KRpIwHPuZchwub47xHiduybPZiVst3dStJihtA%20S17nbda1os8dlYmSYbXlYWsug2gMrGD3Qzo51BuAr4ErAQxE4EEUJ6uB8D+kn5JFFlOjOo3DcToR%208/JEX20Dano00PnU9D+CC+zaG0drQirfj4H8U9hTxSGg1r4A6lBeZsc8kgEN1J8yUFwveyNxDayN%20a5zh49NKIRrLkfarG4/O8v5Jm8swXOVtrp8UDJ/V7LARQgfivO41sX5Lrro1q+x9czX4ONiw49Mc%202xMzH80uyhrQKABei+Oq1q87icDgyk2Gucxax5KF3tzWshO5rj4HSikTC1mEPPdsuFcitvcuLKIv%20cKtuLegdr/Sei05ONZdvD1OH61yePPw3TTwnZpFxxDuNwGU3XGbx2bwcWrsZcEuka3qaU2hcl2LL%20i1s1h71nqHC9Qjt5Fv08s/zRs3DgPcLD8mjkZG11jlYzsnx81A5p8S0eS6ePy7ck0n5nheqei5eJ%20MT82O7a6G7Auroag+PyXTR5NVaAgICAgICAgICAgICAgICAgICAgICAgICAWtPUBAoEBAQEBAQEA%20oKdtHbqCtNfNWqOV8l4FyPjuan5VwZ9Xznff4Z30SnrVgHifHVefmwXWXd+P3w+s4Xq2HkYY4/M2%20j5b+seaVgu9PHr9smOzDX4PMNaWyW9yKMMlP0kV0qtlnMt2u0lzcz7bzWR34vxcc7Tb/ALtnwv77%20op2ESxmnrjcCNfHquqJiXz11l1s0uikvPPdXBd5pu9jeYcY47cyMxrY4Le4iA2zRsJDhq79TSqxq%206Hz3n/dDIcKda8a4hkIOQ3cYjuHuazbDuoH7fX86JMLEoPE/468Mm4TjDyGxkt+VSxNmyN6xxFw2%20d49Y0NNCrOSZinQiGd452K43hM9Dmr7JX/IJLBtMda3xY+O3d03MDQ3Whpqsa1KOgX32+RsZ7DIW%20bprC4b7csZGjgfAornl//HDs5d0bHhRZFupMRcK/mSrVG88Z4tx/i+CiweKsAzHwtPpIB3EmtXV6%209UiISZaV3E7Z9qbuSHOZCZvHsjBIJf7jaP2Su2/oLfU2h+SwvyRZrM0dPG4eXPd247ZulHyfdTKZ%20eNmF7f2UuSuGMET8nI39tgApvrpr4rju5c3zTHFX0nH+38eCO/mXdkf09ZZ/gfAf9OGfJZGZ19yO%209obm4drt3DVjFt43HizWdbpef6x6vPJpjxx2YbNo/wB5baafGv6qrqeHC0+Nx3ERk6irvNBQ6KZz%20nO9snTp4kj/ghK17NxvbWJxp6tp8a9VYmiS5Uy5k4H3CvGZSIxYLkREkN3T0RyuJcRX8gvMtmcGS%20a/LdL7W/F/kuDb2T+Nh0p1mHSHwXD2NlihMzKbopWkFrq+VF6UTE+T4ztmJpLVe9GK5XlO3L7Xjs%20Er8pHI1xtGAF0gqNCCt3Hydl8XbsJiaaMBZYfk+X4ZjbDOcddFdWIrJG5jR6g3oKL3cefDGSckXR%20Hd0a5tmYiIjSjhnMu1XdvkWeN1bcRubXHteGWzA1opGD9TqOXDy+fF0Ut1hnFszNZ3e0OM2hx3G8%20fZznY+1t2teXUABA1/JeVF2jKmtIc15Bkzz/AJ/i8Rhz7mIwUwuclfj6C9h+lh+Tl5+S6Mt8RbOk%20PsuJgjgcS/Jl/My29ttvs9rr8bSImtadANtfgNF6NKPjazK6oog+UO6tdPJBq3Me2XDuYy28vILB%20l5Jahwhc4kUDqV6EeS34OTfj+WaJMVa4P449pAQRhIwRqDV3/FdE+pZv6k7Ibpc8atXcbfgYCYrU%20Q+zB/wAoAo38lwzNdWTVuPcP5I/KYiTNGGO042wxY/2d26Ulntl793m3yUgq6EgICAgICAgICCl7%20Q4UPSqsSUq5F3O4bzvN8j34iV8GELYo8jBGaG5YdCG/9GtVjMVhu4+SLL4unozGO7H8QhhtvcbK9%20kRa8QPIoCKHaaLms4lkTV7GX7j5N0Utnt8nQ7e2ht4mRQtDI42hrGjoGjoAuqNIo8K66ZmZneVw6%206EVSiI97ZwXtrLa3cbZreYFskZ6FpUkpVy66/jfwoOnlxks+Ommf7jXREUZ40Fa6LmycSy6lejhy%20+n2XxSWyZbDyY7gN5j8jk3Qtt2Ut8iK+4A2hBdp1J0XRbExGrqxWTbFJWO0lrk58Gc/kZ3uuMufd%20Fufoja30DaDrrtqsmxviAgICAgIBAPVB8cK6aFp61QYPKcc91xns3+3KNRGfp+NPipsMHvcJjDJW%20O5YKFrv1Dyd8VZih5rrPdBjnhdSaL/M3dSB4aIUaH3Ew2d47yi27r8ah+5sY4A3O4hg/dlZuJMjR%2059PFZ2xbETUdK4XznAc343FmMRIX20/okhdpJHJ4scOlVhQq+3mNjguKvZSNztwc3zQfL65jtHsu%2047djbpzDH9w4Vk2k9AUGPdJI97nvBM0n1eTq+P4J7SF1gc7xG1pFKf41QpSV4UrqNPFBIY3UADdQ%20jX4Hz+SCRF9VetSQT4aIJDa6mlemvkgvNrQ61IOvwr5KwLrKVoKUJoB8vBIJhyHlTL3t5zw8ptYz%20Jx3MHZlo2CpZJXcX/LovMyx9HJ3x8s7vseDNvqXE/TXT+Nj+T2x4OrY7LWGSx0eSx07bi1nZvjka%20aihGn+K9C26JisPk82G/FdNl8UuidYeLu4/Y7u5m+VZ7kkWFlcy5unSxxsI3vbQepoqspmrXEKu3%203Jv5G8UDMdjcbeXtqPRDY3DdzGn4ag/4pRHoDsn3H5/yqe/x/L8N/bp7I+iRrS0E06O3E+akSlOr%20L9x+2ceR/wD7Bx6thySyPuxSxae8W67SPNcnJ4/dS63S6H0fo/rP0vwc3xYLtJiejJ9sebjlmGrc%20N9nKY93sZCE6fuAkAj50Wzi5pvt10uhy+tel/pMtI1x362+TdV0PHEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQCKgjzQWxGCA0mparVJYbOcQ41n2e1l8dFc7a0c4Frh5EFtCtWTDZdvq%207eJ6hn493djum1odx2NNjM+fi+cusZK47jESHR/Aa7ui47uFT5Jo9+37m+pEW8jHbkjxfBi+/GJc%20Pav7PLQNGgk3B5+dGhOzPbtMSTn9Jy/y3459j6Ob95rWv3XFGXDRpWDeXGnjqQn180b2rPpfpl/y%2055t86K291+ase0XPDbpppV21pJ/Crk/V5P6JT/A8Wfl5Fj7/APlrlYaacPvNxb/Rpu8f1dE/WX/0%20Sf8AH+P/AP0WfvUjulz+UtZBw243u1Be0htPPRyfqss7WST6Hw7dbuRZ7lA5N3xvSGs4/bWQf+p5%20f6fn1VnJnnaIZfofSrNZy33eVBvEO8+Wp/dOQw2MDjR8Frqdp89zeqn0c1291PI/yHpmL5MU3z43%20f907D9ieM2twLzL3E+ZuQdzjdOO2vyaQtlvBtmfi+Jz8j7o5F1vbji3FH/i33HY3H46FlvYW0dtA%203o2MUH59V1W2REfDs+fy578k1vmZlPoPn8Vk1FB5IFB5IFAg+ECh08EGKz/HcVyDGS47L2zZrSQC%20gPVp8CD1BCwy4rbo+LV0cTl5MGSL8c9t0ObHgfcfiDi/iGUGQxbTX+23ZO4DybQf71xxgyWT8F2n%20hL6b/K8LmRTk2duT+q3/AHXm92uZY07M/wARuYnNHqlgaS0/EbipHLvj5rJYz6Bxsn5Oe2fNV/8A%20nzFbP3eP5NsoOrBE3r/9Sy/WRT5ZY/8AFsldMuOnm+O7xcmv2huC4neTykaNlZQV+NHdFP1d8z8N%20krH29gs1y57Ij2Iz+Hd1eZUZybIMxGHkNZbG0J90jy9Q/wB61/Ry5vn+GPBst9R4HD1wWTkyR/Nd%20s6LxjiuG47jY8dibf2YmayPP1PPm4+a9DHitsikPmeZzMnIv7r5ZmjdGbtWmq2bOVWoogICAgICA%20gICAgICAgICAgICAgICAgpfGyQFr2h7D1a4Aj/FAbG1pG30tAoGDQIKkBAQEBAQEBAQRL/GWt9Ht%20lb6hqx46g+aDWLuwvrCfbJWSJ3S58aeR+KViI8kZG2lljsGTxgT2swImhIrSo13BNhi8TZYPDWX2%203H7FuPtJnmV8cdaGQ9Xakqz1ZM3ZZN04FrdxbnPFC9uoPwUSGHiy99k+UXeKt7eJ+Hxkey6uiT7g%20mcA5rW+H0lQWQwMcGO09ok0PiK/V+Cteqbr8Yc5g1Lda60qQir7D6gfyQX4zrXR1ND8S/ogvxfU0%20Eg0qG+fxCCS3rWlR0NemqC9GAdK1HiT47fJBdjo4GorWjiB1JPj8kEfJR2N5byWV5EJ4JgWPhIrU%20LG+2LopdszxZbrLoutmkw5JdcU5f2+u5spw1xyGDkdulw0hJLCTqWgeH4rguw34ZrZrb4PsMfqPF%209StjHyvgyxtf/wBW2cX7wcXzj2WstwMflK7X2V16Hb/EN81vw8u2/TaXk877e5GCt0R34/6obmJh%20Vpiia6uodQVP5LqeFtuvxRsYTI4NDz9RAAVJVucatA8fFKJVyDihbF32zkONBdj3W+66c3/KbLtb%20QCnj1Xm4Y/Huo+x9QmZ9Kxd/z108aVdhXovjxAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBADQOiVBAQEBB8LWnqAUDYz+kfkhV92geAQEBAIB6+CBQICAgICAgEA/ggIPj443ij2hw+Iq%20ixMwtfZWda+xHXrXa3/glF77vGVxkUTPoY1vyACJMzKogGlfDoiCBQICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgpkjZI0teA5p6goMezH/Ytf9r/kE7vZPQE6IeaHc4xj5N1tWKQn%20dJF4E/BBBt7g2kzNzHREVADvAn/ehVTYW2MxNpJZ4yMxidxlnkcSXvJ61qT5oKqVpWn4oVBG0Ekd%20T1QXBG6nXQ/SPMoLzdu8OIJ6Ch0BIQleZMwFxOrq6nyr0CC8ydjTqDU1AHy6oLgudu2g1OjQepH/%20AJIKHTucS50lWt0p0AKB8fHzQVtdtZ9QAJ1aelE0KVa5yPttxHlA92+s2x3Q0ZeR1jePiNpAK583%20Htv0erwvWeVxqRbd8PhOtWqjtTzzAOcOJ8lf7DdY4LuhA/5a0douf9Lkt+S7R7X+c4fI/wDZwxXx%20tVOuu/FlF7c1vaXz/wCqNzv9zQleRHgkY/SMmtb7VM2O755xzbaa5t8RaOp772El5aeu2reqwmzk%20XxMTSKrGX0nBrEXZbuldv4tz4HwTG8PspIYZHXN7dO33l5L9cjv+Aqu3Bx4x20h4nqvq1/Mvibvh%20tt0ttjaG2Lc8sQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA2trWgqgs3Nn%20b3DaSMBPUHxBQYibj0jDW2l9O6oY7wHiKoIb7a6i0mj2nWpGrafNB8DhuGgoSKhFXGUNdaDoT4A+%20GqVRVUDUihaRp8R0p80FbXGlfM101/8AHxQV6N9VSDpSmo18kF0emp0DaVBPmUWZfQdKkVPixorq%20iLzIJH9BSvQnoglRWjWgF2rhqUF50bSKdNKKxKTD6Ggaj5KKU10NPNAcKgjzQA3z18laj6oCAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIPha09QD80FqSytZK7oxroaaII%2078RaGgaC0DwqgoOHYKbZC0jxpXT8UBuILSAJTtGo0H4/mguf2uLT1HQkj8UF1tjA0UIqDqa+aC6I%20mMbRjQkCugQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBBr+Z5OcHmLGHKsY3EZaZlnZX7Kj2bt4/bhuASdJnCkcg03UYRWhcGwICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAg0PiPOuSZXuRyzimVsbS0t8BDZS2kltJJM6UXjXP3Pe8RjQADb7Yoa6kUKDdMj/cRZyOxw%20ideNG6JlxuEbyNdjnM1Zu6bqGnXaeiDH8W5PY8jxjry1a+Ga3mktL+yloJra6gdtlglAJG5p8QaO%20BDhoQgzCAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICC1eC4NpOLZzWXPtu9h8mrA/a%20dpdTwB6oPOuc5BmsJx3j2Zx3IcpmOSQ5aztuQ5mC4uZsDce9N7c9vHHO6K1e2p2g20O5tNS3VB0/%20v9ZC77O8oFS19vafdxPadrmyWsjZ2Oa7wIdH4INk4LmLnNcI49mboAXOSxlneTgdN89uyR3+LkGc%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEHEbfjl1n++fcKxjzN7h7Y2OHNxLjHtgun/ALDw1rbgte6No6nYA46e%20oCoIZfs9lOVWHLeYdv8AP5ObNx8bfaT4nLXZDrmS1vYy8Mmf1e5lB6jqTXwogtcMurmw/kRz3DRk%20iwyVhYZb291WtnZGy3e5rR09yvq+QQdcQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QY3k2HOb43lsM2d1qcnZ3FmLpmrojcROj9xuo1buqNUHIbrtP3Xvu2eK4jdZDBxS8fmsnY72G3Pt%203MdjI0sNzIWVjOxurWRnc7XcNahtPeK2zOS7dO4nC+O45Jyd8WOh9thZEN8jZLqbYS9zYYYGvJJJ%208B9RCDe8LirXEYexxNoNtpj7eK0t2+UcDBGwf/S1BMQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEHPJuG8yxPcjM%20cw4+cdkLbPW1rb3uOv5Z7N8TrNpYx8U8MV2HA7qlrox8wgzHCuEuwl/ms9kp2XnJeRzRz5W5iaWQ%20tbAz2re3haau9uGP01cauNSadAGu9tsI7Ic/5l3DcP8As8xJBjcE6g/cs7CMRyXDT4xzzMrGfFra%20jQgoOmoCAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgjsx9my+ffiIG8kYI3Tuq5w%20jFDsaTXa2oqWtoCdeqCQgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgs3tlbXtu62uWe5A/SSOpAcP6XUIq0+I%20Oh8UF2OOOONscbQyNgDWMaKAAaAADoAg+oP/2Q==" height="392" width="916" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 11.&nbsp; </span><span class="textfig">Cold junction defects distribution in numerical simulation model; a) Side view and b) Isometric view.</span></div>
        <p>The
          dimensional analysis of cold junction defects detected in the 
          experimental study and in the numerical simulation is shown in <span class="tooltip"><a href="#t4">Table 4</a></span>.
          It is possible to affirm that there is a correspondence between the 
          analyzed values, since in none of the cases the relative error exceeds 
          10 %.</p>
        <p>These defects persistence in the bearing support body of the
          4 500 lb. harrow causes stresses concentration around them. Taking into
          account the piece very demanding service destination, it is possible to
          affirm that its useful life is significantly limited by defects 
          associated with the casting process.</p>
        <div class="table" id="t4"><span class="labelfig">TABLE 4.&nbsp; </span><span class="textfig">Comparative analysis, between real 
          model and simulated one, of internal defects main dimensions caused by 
          the casting process in the piece</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Characteristics</th>
                    <th align="center">Average length</th>
                    <th align="center">Average height</th>
                    <th align="center">Average area</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Real model</td>
                    <td align="center">44,011 mm</td>
                    <td align="center">23,647 mm</td>
                    <td align="center">1 040,728 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Simulated model</td>
                    <td align="center">45,209 mm</td>
                    <td align="center">24,169 mm</td>
                    <td align="center">1 092,656 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Relative error</td>
                    <td align="center">2,722 %</td>
                    <td align="center">2,207 %</td>
                    <td align="center">4,989 %</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0xbc8b400"><!-- named anchor --></a>
        <h4>Thermal Results of Numerical Simulation and Experimentation</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>The measurement results of piece cooling temperature inside the mold are shown in <span class="tooltip"><a href="#t5">Table 5</a></span>, clearly showing a pattern of decreasing temperature as the measurement moves away from center of slot visible area.</p>
        <p>The numerical simulation model of piece is shown in <span class="tooltip"><a href="#f12">Figure 12</a></span>, it can be seen that the area with the highest thermal value is the inlet outer face, with a value of 1 280 °C.</p>
        <div class="table" id="t5"><span class="labelfig">TABLE 5.&nbsp; </span><span class="textfig">Measurement of piece cooling temperature inside the mold</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Measurement</th>
                    <th align="center">Thermal data</th>
                    <th align="center">Measurement unit </th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center">1</td>
                    <td align="center">1 281,2</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="center">2</td>
                    <td align="center">1 279,7</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="center">3</td>
                    <td align="center">1 273,4</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="center">4</td>
                    <td align="center">1 268,3</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="center">5</td>
                    <td align="center">1 259,6</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="center">Average</td>
                    <td align="center">1 272,4</td>
                    <td align="center">°C</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>The
          relative error between thermal value obtained by simulation and average
          value measured in the real piece is 0,594 %; this means that there are 
          no significant differences between simulated model results and those of 
          real experimentation. Therefore, in this thermal parameter for the 
          proposed piece there is a results convergence.</p>
        <div id="f12" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 323.077" viewBox="0 0 500 323.077" height="323.077px" width="500px" y="0px" x="0px"  version="1.1">
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LQ41yWUyO%20UnPZDJSXZk6SrzJEp5ZWtZPaSfZoB0/XXe2rcYJKKoltt/Yr5Nvbbb1FN3/T+mv6frrPbbb7Dym2%20231G3PST8xHIuFeViculeY4wnRLBV/zEZPQ+QtXxJA/s16d23WqXmHJoXqyh7s/qfs29BIt3nHRn%20XfEuY8c5XiG8rgZqJsRdgsoPjbXbVDrZ8TaxfUGuOvWJ2pcM1RktNPcXu4rUeigFAKAUAJAFz0oC%20BTzKCkKWlO8gIuQNxPYO+gJMvfIjvxosr5aWUWS8kIWtoqHhXsXcf7QoDHEcd5g4CUczeWASlRTC%20gmx00+CgI/4Z5n/3jI/6GF/w6AfwzzL/ALxkf9FB/wCHQ9H8M8zv/wDmMi3/AMFB/wCHQ8H8M8z/%20AO8ZH/RQf+HQGRwWZDENlmTIVLfQkJdkqSlCnFDqopQEpF+4CgJiWWkuLdShIccAC1gAKUE323Pb%20a+lARUBSNYjFMznJ7UJhuc8LOyktoDqh/OWBuP10BVLQlaShYCkqBCkkXBB6gigDbbbbaW20hDaA%20EoQkWAA0AAHQCgPaAUAoBQCgFAWnl0US+KZmKQFB+DJb2k7Qd7KhYqHTrXktwOIvThwFYCgddqu0%20C9jfQe062+muU5svdZY2VVrbeboUx5mPS4nsTdVtSLjvNiLHT/RXHqVJ02226S5xJvVPbbvZ0Bi2%20/Lx0NBTs2Mtp2AW2kIAtX1axGkIr0LuOYuOsm31lXW4wFAKAUAoBQCgNFfnDw/znpYxkALOYvIsO%203H8l1KmTrp9paa34zpIxkcZMSlNEJOqO4/XppXSYnMJ29H70DROHEVyHUrSFpVp33tY9Df8AV+nX%20obN2NxVjqttttIrjTfttt6Ijcdmqbm3u1/cK2b9tvSeKhfOH805Nw3MJyvHpioskeB1HxMvISdW3%20Wz4VpsB7R1FiKjZWJbvx4Zozhcpqdw+kXqA/zzhbGekQTj5BdXHeaCgttS2rBS2jqoIUT0VqNRc9%20a4fmWA8W74bfRUnQnxKpmtQDMUBZuW8txHFMFIzmXUtMCMUJdU0kuLu4oISAkfzlCvHKmpts2ZXJ%20KMd7MDR+Zb0xdcDMd2W4+tQbZb+XUkKWo2SNyiAm6ja6ula/GiTpcpvroMy51CXkOD5Zt5T0VRgv%20uOIjulC7hhRLe9Gtr6G3WtrKw1/yadxI4XjeNyLsZvPzsMwiNIyDoajwWdiSuYAspAfCtG9viJ00%20Teh4WyCuSjNyJGNfEnJvry8dlCATmEKEZzyX5blwHGCWgWkgCxWixOtGemW+m/4d/EH+AbPwn8Gi%20nKFr4fxIrN/Ot/b+X8d/F30BsmgFAKAUAoBQCgFAKAUAoBQCgFAKAUBJnNIdhSGlgqQ42tKkjqQU%20kEUPU6anCXp+kJkqBBO1WxSetinckdp6W7b++uT5p8DJ1o3ZjUeXBct96HgEISkdSSEWGg6lXZXI%20SXHcivSXFt109G3f9PQdCtoQltCUjalIASnpYAWtavrUVRHMVIq9AoBQCgFAKAUBg3rlh15b0j5V%20EbTucTAckISBckxrP6C41+7rO26SR49x87hawq3NRE2tba9yDtVW2zdlbdYs8kk1qVzElTpCEIsv%20sT2C1tR+2un5flLJfDumaJ21HUuDbCUgX1P6Cuox8WNvfrIiSnU7o9BMSjGek3HWwkpXJYVMcuAC%20TJcU7c6J+yoW9lfKOf3vEzbj6pU/8dC0sxpFGwqqDaKA1v8AmDSV+lGXSNfHGvbuEps/qtrUfKdI%20F15fhxZcV835Wcm4SOoZzH+A3+aa0F+vmJGhGv1VWqZ9EycP9OWnQ9vV9G7dqd45PIwMbAfn5B9E%20aFGQp2Q+6oJQhCRdSlE9gFXR8hLTlOW8OhohLny2QmY0l6LdtTh8lVrOqCUqLbevxqsn20BNj8o4%20u7ml41iW0rJIQd21Ktu1I3lIe2+WSlOpSFXHaKAi4/ybj2a8/wDB3vODZ3uqDLrSSVk+IKWhAXcj%20qL0Ajcv43JzCsOxOS5kEKWgthK9pW38aEulPlqWj7SUquO0UBeKAUAoBQCgFAKAUAoBQCgFAKAUA%20oBQHCnGmvK5HkmAorS3MfSCVHcoIeVZfaD0uTXL833Mn2mqm4cYPmHIcQ2UHpTLdrgEhSgk9hGu/%202fvHLYtut+Pau8vILhhKXofdt1nRVfUTlBfs6nu99AW7P8hw2Axb+TzEtEKEwPG85pqeiUDUqUex%20I1NZ27cpukVqYykoqrJXF+UYXk+Gj5jDSPmYEkEoc2lBSpJspC0KspKknQisr9idqbhNUkhGSe4u%201ajIUAoBcUBT5CG1Px8mC9cNS2VsuW67XElKv1GgaPmJPhvQZ0iE8LPRXVsupPYptW1QNr9oq5g0%200amSB0rI8KzFW+cAJ02K/Zp1q+8tfyvwv7DRkfAXtDTrykMtXU46oIbQL33rO0D3nSu8lKicnpQg%20xVWfRXBYxvF4TH4xAGyDGZjpsABZpAR0Gn2a+HXrnHNy+82/pLpaFdWs9FAa/wDXRBc9Msom2/xR%20zpbql9J07b3FQ850tPtXedF5Vf8A37f4vys5fxWOf/FIYQ5sX8wylLgG7ad4sqytDa9/21SRu6qh%209XyrkfCl8r7mdjcsxCclxXIwXGEznlRHQy24lKt74aIQrbondu6dK6c+DGE51Wbj4jA4P8CnrjP4%20pljO5KCw09IS2hCUqgpKlpKS4d25WoA6eI0oCkwPGuSQJDeKjxZyWWnsg5KS64G4K4MlLhjtxzdW%20yR942knqk7rkigReeFt5nHyFrZhZRnAMQo8f8MyCw7IExLm1bjBKtWktHxkEBXYOtKAhxz2QyPOU%20pyWBnY/HYuTI/B20MNfKKdKVhc595Cz4nQpQbSBpuurxHQKGxKAUAoBQCgFAKAUAoBQCgFAKAUAo%20Ab9lAcSyGDH9SuVN3FkZSbucT8IPzC1i3fbceuumlcxzbcydjdFTZvFS87mcS0rtmx9tz3OJJ/3a%205/ChXJhT7y7zorqpZn8r227Dowk2vb9Por6OceYbzj1NwfGf+Ut89mnB9zjmdVC+t3iArYk2957K%20j3cmMNG9dt5XZ3MrePF11l1Gg/UTmyWynKczfRNyCxvx+AaP3aAbahH2U3T8auutt1b+VZGTmXeH%20EivDi/eute7v3Lpk6aUXorQ5aUMzPfFXw4dfT6l1dp76JfmTxGHccwXJYTePxsqUt6PkIoVsZU6Q%20Cl9slR2Cw8aPpHbXX825RcufqRfFJRSfq6vYdTgWlYtq3Vyp0s6nhTYs2IzLiPNyYshIWxIZUFtr%20QoXCkqTcEH31yUotOjVGWJPubXPXttrXgMQ9Q/VHifA8YJebkAyXQow8azZUl8jTwINrJ71myRUn%20Ew7mQ6Q3dfQYSmktTmHlnrv6j8rdWpia5x/Fn+phQFlte3W3mSdHFqsOyw7hXS2eV2bO9ccvT7Cp%20yc91pEi4N60c84tOQ67kZGdx6yPmMfPeU7u9rLyytaFi47x2FNasrl9u5uSi/QarPMJJ+9uNSeo8%203Fz+eZ3IYpC28fOluS2EOApWkSD5qkkEnotRH+aoEbUoLhlvRbRmppSXSY2TbQdle0MirxigmYkq%20+Habjpp77G1X/ltf9n8L+w05CrAz30zxaMz6icbxlkqQ/kGFPdt22lhxae0apQeyus5vd8LFuT/0%20a9fR9bI1iDc0fQIV8ZLUUAoDCvWFkP8AAci3fqpm1vY6n6tarubS4bDfpXeXnlyfDmQfzdzNAY7E%20/wCJRNpBIfaI6/yx7+4dK5W1f95H0W/k/py+V9x0/wApzjmDwMzKNwnsg5FaW4mKxbcooQValRAS%20nTVXZXdnx4seX5rmY2Fi5mHi23Mf8gjJzn5D/lIShaQr5dkhKip4303AD6dKApMf6nty8hkCW4re%20MgIkuKQX1fiCxEaC3gmMUBO5KjtI8y4oC68X5bOyWQVjsnCRBluxG8lDS06XQqI8opT5l0o2OJVo%20pOo7jQEDHL8gOYN4GXCZZblB9UQJkBcoNx9PPeYCbIadJshW4+2gMqoBQCgFAKAUAoBQCgFAKAUA%20oBQCgPCpIBuQAOutrW1oDi7lCmlesnKfl3W32HJy3EONWUk70oURcBV7HT2mue5ukosnYkk9Vtt1%20Gy+GvRGs/iJEhxDUdqQlx1x0hKBZJ1Uo6Jt1rm+XSUcmPFur9pfZFVjz7DLeU+pGdzS3sVwttTbB%20+7fzywUAdd3kBY06W3HU9nfV9zPzDbtaRf8AXs9p8/ysi9J8FmLctvZszVHqdKf9PuMNTcZtlZbJ%20ySxKyki7q21qQXAsBYIKjYgbuluh61X+VY2uZ5rjlNq1GPFwrp16emnX11PI+XfCirl6k5/Uv6+k%2055mTZc6U5MlvrkyX1Fbsh1RWtaj2qUq5NfoXHtW7duMbaUYLdTREgk1vPDYXpX628t9PZQbiL+ew%20S1FcnDPKIbKjoVtLsotL9o0PaDVXn8qt5Cb3T6zONxo3Tzn83uHRgWEcLiOuZmU3967ORtbiE6EF%20AJDrndY7e3X4aosXy9NzfiP3F1dJtd1dBzXkOQTctlH8rm5T0/ISCVPSXVFS1HqBrYBPYEiwA6W6%20V0v7fghwwSiQrinIoo+SyfmpBeCWyRuSEj4bg7QNKrngXq1bR7OxbpuMiRn8SUlCitFxolSSPiBu%20AQemp636/XueNc6qlVLDuIxzkaozmQ82OsONrbTqNPEBY3HZ0qnzbThPXpLXCUlbpJUdS0Hr7qio%20mlTj/wC8degP7uyug8s/yvws03vhN3/lXxPz/q1GklNxjIcmUT3EpEcf+/q3833uDD4fvyS+37DD%20HXvHaY6V8sROFAKAxn1EZL3EpbZTuKlN6H2upH7DVLz+XDiSfy/mRZ8mlw5MX29zNQs4pDj7SHEX%20QtxO4eIEp36kWsR8R17PqrgbF7349qOzu31wPsfcb3ymLRNwkvFIX5SJMZyKleqtocbLYOp1tfvr%206wmfOTE8twLkEgYFmHl44gYSM20IMyIp9l2S0kJRJWEPM3UgJ8CTcA69bUBOl8DyOUlIRm8omXjI%207sh+K02wGXw5JZWyUrdSqxQhLyttkgnTcTagJ2E4dlse+qa/kmpGSaisY2E+GChCIbDm8haC4rc4%2059pVwO4UBH/CGUf5DEnz8qJEPGyHpePbSyG5ILyVo8l18KO9ltLpsNoJ0udKAyqgFAKAUAoBQCgF%20AKAUAoBQCgFAKA1T678hyMPH43BQ3vIRllOmU4lRQtTLOweWFBQI3Kc8Rqq5rlytW/d3v6itz25O%20FtOik9fV0es5uSy1E5zLCApttYQpHYLFANx103X7D0qklJzxl0l/i2VbShFUSW22m82DKUo4y6fA%20srQEi17jdqfd19tc/HSZ0N6VLTT221Mm9PpWUyTUrEtKWtuG6A1ZPiCXASE7R0ttP76i5mE53IuE%20XK5Nbl6Dl+U59uHiRarwyXD6eL2E38xHBdvozk5ayfmMc7GlNtJOgHmhpe9V/EdrpPd3Cu68sci/%20Z3PFuOt2SppuSfQeZGRO66yfqOMW3VIOhuO0Gvo+LmzsvR+71ESUUyqQ4lY0OvaK6XHyoXVVPU0y%20jQiqQ0YgXvpqa9pXRAnlToA0GutSHhSW810RLTuCrgAk62957tK1TtUMmyJLriTdQJ7Qfov191Rp%20Sit44Uz19gPISWjdSL7kfa1sPh+iqbmltzSlHWlRCXC9ektixYn2VSIlIn4/WR7dptXQ+Wf5X4Wa%2073wnUv5NcTeTybMKA8CI8Ro9o3lbjn0eBHbXvne//wAcO17fWeY0d7OnkiwAtb2CuCJYoBQFl5aw%20H8G+1YHcUXCumigTfUdgrn/M0+HCm/l/MiXgz4bqZgreOQw6284Q220tK1uqI2oCF7iq5JHhAN71%208wxMhO7H5kXc8msX2PuM45dkMtF4pPn4NTBmMxnH2HpBUWkhLal7yE/H00HbX285kxrO57kyON4n%20Lx8o3EdlQWXI8FphL0mdkXWwpLAQoEBtV9dllDrewoKkbme5bjeTxI2Re81GSjSFphoZQmMh5psq%20ajx5BIW6+opO5KtCNRa1AVHAs5mpExzH8hlShmFRGp34fKjMRwhtxRSotqYKt4QrwKCzcGgqSIHI%20c8jl3lZp6XCx06dIg4iKqMwI7vlNlaD56SXtziUqWjsNiOygM9oBQCgFAKAUAoBQCgFAKAUAoBQE%20KlBJJJ0AuR+8/VQGi/Vl6Py3l+Bi8eliQ5iUyUTC2FFm73lhI3i4snyySQNPb2ctz7mdmNtqtduj%2007VIc5253IxXvTrp09v1bzV05MEZB0PxXHZLDjjQe7LtKUiwUL3GnTu9t7VNtT4NJJRaX1kzL5vc%20sunhttLo1oXeBFzmRShtloJYSL+a+va2kKSTuJHQ+H3/AECot7w7Wsnq+hasrVz3KypeHZty9nr3%20Lbcbr9IMNFxbOQZYu4pRbU9JIsVL8Wg62G22n01d+Vrru+JJrdwpehak+3y6WMqzdbk9ZU3dm3dQ%20yH1Jw3436f8AI8SkbnJmOkttC1/vPKUUaf07V2EXR1M2fNcAnWrqpqAJBuDYisoTcXWLowVUd0uq%20CD8XfXTcrzHkTVt/G+k0zjTUrkNhHcTXX2MaNvtI7lUqWoy3U7koKzr9Nuvff9O+o+TcSdGzVK4o%20le1hUDaXFD3JAPf2n/JVJkZPVttt1EWWW+gmPxYyEElItr77fRVPdnJ7jy3ck2WSWppJNr2GoGnU%20d3+mork1uZYW02Wp5QUq/f2+6q+TVaomQROgAh/UfZNq6Dy5BxytdPcZhe+EyzhvqFybheWGS4/N%20VHdICX2FDzGHmwb7HWj4VA3P84dhHWrTnWNaypUetFozVblKJ2B6R/mB4xz1DePkFOI5ME+PHOn7%20t5VrlcZZtvHbsPiHtHir5/ncsuWNfih1+0mQnxG1Qf16jSq0zPaAtufWhOLWonw3TY9eprnPNVf2%20E/w/mRstSUZVe4xZmQyXkAKuSoC1j318lxLb8aFV/ku8lPIg9EzNJ0KNMgPwZIvGktKYdSDtuhxJ%20QoAjpoa++ogoxvI+m+EmSMdJRKnwn8XEECE5ElOMlLAtppoVHaLq6mgJ7Pp9x9E0yV/MSGwXFNw3%20n1rjtuPoLbrraCfCtaVKub/aNrUBHjODYjHJdLT8xyQ4htlMt6Qtb7bDK96GG3D4kthXZ29tARxu%20E4WPmPxRJfWtLrkliI68tyMy+9fzHWmlEhClblewXNrUBfqAUAoBQCgFAKAUAoBQCgFAeFQHU27f%20oFAW/Pcgw+Dxy5+VlIiRkGwUu91K7EoSPEsnuFeSdFU03r8LUeKTojTuY5Xyvn73ymO34TjPhLhN%20kvvIP/iHsSR9npr9quP55z5Wk4rf1e32FAsu9n3fCsL3VvfV2+xesrYONh42KnH4iMQQB5jiRucU%20faRc1wkrk70+Kbq3uR3nKuU2sSCrv63/AF6DTbGVgv8AJco7Fc85kyl3cQLXJOo1G47VEgfqrr72%20PONiCmqSSNlxxnNuOq29veZ9jZivLG4FxSlAISRclVwmydTrqbAag/TVFctOUqLeS7fDHam3ejcv%20E8e3g8MZGUWiK6+tKnC6pKEoH9W0gk2SFG/1m1fQOQculj2aP45atfYUeXe456bloXfP5eFh8JkM%20rO/uePjOyZOl7tsoK1DXtIFXtq25zUVvbS+kinzIkqQuQ8ttHltqWoobGoSCbhP0Xq7nbcJOL6DS%20iVWJ6VGP/vSR3g1deXv5cfX3M1XvhLnfXu7Tavou4iFzx6g2FEq/pJ9oGns7T7BaqjL1rttuXr07%20Yl5VPJEp0rXZVgANqe3rcHsH2uy/76rbkElrttt1NC2qLbbbsLe/LVt2hZULdL3Fh3D2VAuWyVC0%20W99SibqPi+0L21FVt5U2229RJgijX8VVb3khE+M4fgPZ091XXKsmj4HvW7s6Ua5rpJ4IChcXHaKu%204ySmq7qmtoq0rUhSVNkpUggpUk2II6EEV0suGUaJe6aU2nU7e/LjzvJ8v9PkvZV5UjJYx9cGRJXb%20c6lCUrbWojqrY4Ek9SRrXyXzFgRxslqCpGS4lt2k6zKsTalURtLFzN8s8efXcp1R+tQ9tUPmSNcK%20a+X8yImbd8O1KRrprJuB1sgKXZQ8CdSfF8KRcanpqa+aY9pK5F/7Ioo8wba7ft26+o2DzhEyRwvK%20ORZj+MdTDeeLzW1LyQhpSikFVwg+0fR319qR1FK6GE557Hy8Fx2Mqc67yWbiGVYqH80WGWFhtJVk%20niFINmyQLqJ3GyQLmvECUpzblp8rj+Vem5LFxp34xknH/M+akpjLLcOPGB2nyXCFkpT4doTc3NAX%20bgshiFnUx4ktTuJlYaJOmuvPKdAnvOFG4qWpWxTqdSgWHcKAtfGclMVy6PkJ6VLl5DK5LGLDcl0v%20tojl3ykuxSPKSwEM6KHi+FVzutQVNtUAoBQCgFAKAUAoBQCgFAKAwn1e9RkenvDXc98qZj6nkRYj%20FyEl565SVnrtASSbe6t+LZV24ot0qzGToqmq+PQOR8wkIzXK3y7JILiY48LUdCiFBttG4pBtb3dp%20JNc75351awG8Wzrd/wAn93sfr+w4yxj3ubZDSk1Yg6OX/rHqM/x+HeluCJDZ2Mo+NN7W1F9xPs+u%20vmeDgZGZc9xcUnvl0LtZ9Ex1j4cPDtJadXR2mcYjAwscjclIW+rVx0jqfYK+lcp5DZxEpfFc+8/s%20XR3ka5flPeWTkvpVwLkUwzsli0fiB+ObHUuO8v8ApqaKPM/171bXMeM/iNcJuO4xblnJfSr0giJd%20Wz5+beTeJCS550xzXRRLij5Td9CrT2XIqTyzkKnL9OC0/wAn0bbbzy7f095nK3qZ6tcu57K+Yzkg%20RsY0rdDxDJIYbtoFKB1ccsr4la66bRpXc4+Nj4cf9ut732bdBXu5KToiUPXT1Ef4VI4S5kBJxEhK%20WS++jfKSwOrCXSSdivaCq2gIGlQLVm1dyPEjGlNTe5NR1NfyAA8u2iTbp0GnT21q5hGl5+nU8h8J%20IItUQ2FRA/vKdL9au/L38uPY+5mq98JcxorrYDt+n2V9De4iE9VV117bbdy1oluHS31/t/dVfd22%2027zOJSrIsb+62lgQDbu9n1eyq68tttvWbUU7h7Nevbp7z9fWqi+bYlIvreqt7zciJk/epqVgt+NG%20gluKoj/LXS1qaSsSfu0+7pXW2JLwov0IjvedoflUwLmM9LUTHUFC8xMflp3dfLTtYR2DQ+SVD33r%205V5qyPEy2vuRS+37SdYVIm465s3GL+oqijiUlSb/ABtnprqsXqo57GuLL1d6KXzBNxw5tejvRqKJ%20KcMtjpfzEfUFDvrhLGMlcVOtHzzHzZO5H5l3o6AlGMmM6ZRQIoQovl23lhux3b92m23W9fUj66WD%20OM+nSxAXnGcSsPpQxjTMRHVuQrVCGfMB8PdbSiBHAx/p+znnGsfExbWeiILjoYajplNoXoVHaAtI%20N6AjwauDTES42DGOfQXPMmtREsqSXb33uBAsVbu00BOjvcSVyOQmOYKuRpbHzQb8r5zyx0CyPvLd%20OtAXigFAKAUAoBQCgFAKAUAoBQGjfzbQsg7wPGSmQFQoOTbdmk28O5CkNKN76b1W+mtdxtKqNV6N%20YjA834xCi42LJdWW3UJcmSY6Uq8srTu7L99jtBsPqr5Z+xeTmSuZTfC5OvW/6ELlHDj4qhD08T9O%20/bam5MKrFLxzTuLW27DcG5t1ohQXftKu0996+nYlq1btpWklDooT4JU0K4m1STM0l63eva+Lvuca%204uG5HIyi8uY5ZbMIKtYbftvW129E6E36Vb8u5Z4vv3NId5FyMhW16TlfItSshLfyM+U7Lnvq3vy3%201Fbq1EWJWpWv6+mldM7vBCkVRLoKn91KT1LGOM5mQsrW0pKNSFrOm0dv1CocMJ3JcVyaX1v2ImvP%20tRVEya/gJEKE6+soHli5SCCdFD4gf31ZTu2bFlq2qvQ1wy43JqKrqWiUSpSFdgFvoHtqu5xFccZL%20c0Tba3kggW91VFTYToFvmU+4/sNXnl/+XH19xhe+EuRI19vZX0ORDPFOrAsDUGaRkkSlOud/tqBd%20Rkoo8C02sNOml/f/AJjequ+j2hTuX7elululuv6Gqa+zZEpV33WPZ31WS3m5ExhB3b7aDp76suW2%20W58f3ftMZvoKgAH39lX0I1aRqZlPAuHZPmPKcdx7HpJclLAedA8LTKfE66o9yE395sOpq4zs2OLj%20ccnuWnpfUa4x4pUPoVh8VCxGLh4qC2GoUFhEeM33NtJCU/qFfHbtyU5OUt7bb9ZYJUKysD0xj1EB%20XxSQOoKm+nb4gfbUTOt8dpooPM38Kf4e81DHYWX2g3ZLu9OxRG4BV9CUgpJH01Q2uX+9H3darb6u%20/pqfL8af6sfmXebm5thmMrw3JwpjJmkxHVBlG4Bx1LSto2BXiBV9kkiupPt5gnIJsWLh8BhpGOfZ%20mT8K1Gyea+RkSflogbCXGEBltdn1qvZKrbfiPS1B0ErGYuShWOxEWHLbn4ubk5U1/wAtXmrgvsvI%20YUh9aQha3Q61tSVXunW22gLxwKY9j31tRzLkcbjQYzTj8yEY8luf5nlraCUNtlY2q3OWCkpPQ9aA%20teAg5FvnjK/IfL6cpkHZeNWwpDERh5KrS0TCm7xdsjwbyPGbBO2g1Nt0AoBQCgFAKAUAoBQCgFAK%20AkzIcSbFdiTGUSIr6Sh5h1IWhaT1Ckm4IoDnvn/5fsvgXH8z6dFUiCq65nGXVEkagkxVqOtgPgUb%206aX0FV2Zy6F5ekjXbClqtGYtwH1QyGHlOqx6vJkJVbIYWQFISXEGywpsi6FBWu9Nvb/JqihO9hz6%204EKN2Vt67+/b29psznn5hMLi/T+RkMUfK5K+flIGOe1LTqxq8fsrbbSkqv2myTa9dfyacM2Wm5ay%209BNjkqnU10HKDXnOyFyZC1vzJKi4+84StxxxaipSlE3JUonXXWu18RUS3RRTX5uTKxlwJ6LuUkm/%20UX0sUg2N715WpFkieh0ptokBJsVhIIFze9x2i2nZWVK610NbRJlBuRFeaHhS62pBA/nX1AFu5P8A%20oryVusaGy23GSfUzBXEuC8dYAW2SBc6+6oHFO7FW3vjtQ6NNfEtzJNiDYggjrfTtqJJNOjMidj/7%200nv1/wAtXXl7+XH19xhe+Er1mwABrvrz0oRkiUagTZmiWo+2oFya6zJIgJNQrjqZEpztt09tVWQ9%20DNECGlLN+iR21DsYkrkuqPWZOVCoSAkADoK6G1BQiorcjU3UnNIsNx69gq2xMei45GEmdu/lz9Ls%20ZxXh0XOqUJOa5BGYlPSNtvKYdSHG2G7i4sFArP2lewCvn3P+aTybvBuhbdF27m/YSrVtRRt2qE2i%20gMd54N/GZAJHxo/37WrdYt8cuE5zzU6YE/w/mRq6Mz/zDWn20/71Tny/TdtvPlOLP9WHzLvNxcgz%20+JwGIkZbLPiPBioK3XDqfCCbJA1KjbQCqs+8lFH5xx2Rl8diGnyrIZKKZzLISfAwEpXd09EEpWLJ%20OtAS8Pz3AZR1SGy7HaLS5EWTJR5TUiO1bzHmFE+JCLi5Nu/pQFdxzkuJ5HjjkcU4p2GHnY4cUko3%20KYWW1lIP2dyTY9tBUulAKAUAoBQCgFAKAUAoBQCgFAKAUBrr1N9FOOc0vkWT+E8naA+XzDCfEopF%20gmQkFPmptp13DsPZWq5aU1Rmu5bUlRnG3OGs1j+XSsJm3GXZ+FJiurjKKm1qHiLgsO4i/h0trrVt%20yXEjjWnwrWb/ALLbpdSBKzwKhRIdCRbtI2kWub9fb/J/dVvCddv7bakWUKk5L4BKkkpAv29nv07O%20tSIyro95olbIw8lN0kkJOp9tvZ2/FW+K6TW4VJbk7agntPQ6aA26dhte/X9VSIxq9ttuszjZq9tt%20ussOWZS6syGk7TpvA6nprrfX9tQs3Df/ACQ3rfttQssWVFwstyXULSEujXoHB2XrQr1u8uG5pLol%20/wDIlOLWqJkVBRLBNlDUgjUGrHkliVrLjX4ddejcY3HWJfuPZXAwcu2/m8UrNY5Gi4SZC4pPiBv5%20iEqV0vpauh5nkXJrhsy4X1mqEes3txX1i/LVCbQl7gaoLthuW7GYyCQQLf1rzhcPv261xuTh58v/%20ALK+tr+hJjKHUZgv15/LY5DKV4ppSCNpinEtm4va1inZ7etQP/zc2u9/+RnxxME5h6s/lrnodEbg%20CprrgKS6221jezRQWwsrH+zUm1yzM6Z09dTBzj0I0Jmn8TKyTz+LgKx0FZuzDU8qSUDu81QSVfVV%207axEl774pdZrbKQJOgA69KmQhXSK+gxqTW2QNVanuq1xsGnvT3mDmTDU+aMEfQ70uBHprxS4t/hE%20H/06K+MZ7/XufPLvLGK0MnqIZCgMc5+6GuLSlq0AU0Ne27ibd9TuWx4ryXb3HO+aY1wJr5fzI1Sx%20NZdfaaG9PmqSkKBAUNxtcWvaujuWGovsPleNYaux+Zd5ubO452Zx2dAj/eSHojzMdThF/MW0pCVF%20R9p61xzPuxj8Pi2Tan8MfW02G8Pj342T8QJ8xyOw0kAW8erRF+6gLbxPg+TjchhS5kZcLH4WPLiw%204qpfzTKxLWm/kI2hSG0pa/tDu129BQGS8Lw07Ewcg1MSlK5OTnTGgghX3UiQpxu579qqAyCgFAKA%20UAoBQCgFAKAUAoBQCgFAKAUB88fVxuTF9W+XIfQpt38UkuJSrqEOLK21XN+qFJIq1tTpBEe7AsDL%20ybG9rWBPS1r632+xZHQd1r9JMLra226NtSJKBNblq6K+MAkg9QQemvb+nsqbCVew1SgRuP3BQTe9%20/CdO1X7NKk2pLR7dH9TFQKZ6TbpqTqR7tT77X7TU626mcLZTKdcUAQbE69egHbpUuNNttu/ckkSn%20YgUdybIX2jSxPb2/uqtyOWxnrDT0dZnG50PcSLqR4Rp326EGtVrxLejVDZvIgpXbVhDIkzGiIrk1%20vU2zyh6Ek1mrTYqehsmtscVs84iNLSe3WpdvDj06njkTEgDoLVYW4KOiRg2e1tPAawmEfQ70uAHp%20rxWwA/wiDoBb/wAuivjGe/8AsXPnl3ljHcZPUQyFAYd6sOlrgk9VyFFTICgSnUvIHePqq15Iq5Uf%20X3MpefxriST613miIGU/xKKsuADz2iSVD4QoEdRb7d/qtau2v2f05fK+44DHx/fj27d3fU6Q5Zlc%20piuNz8jioiJ02Kw46yw44GmzsQVblrNztFtdupr5ofWSxweZZ6Rn+MwXITLeOzeOcmOTd5K1PoZa%20c2Ntg+FA803KjfupUFsnc25Xhn8+/OdgT8bgYqVyVsNOsES3lJ8ljcpx0EJbO9ywvqLd1AZHwzPT%20smJ7E+QxIlQnUpX5TD8RaQ4gLSFsP7lJ/mq3HcNdOlAQ8e5Jl5/K89iJ0NERjGIiuQ7L8xxaJPm3%20U4R4Rq14QDoP1AZNQCgFAKAUAoBQCgFAKAUAoBQCgFAar9YfQLjvqFfKNOHF8nabCGcii5Q6EA+W%20h9F9QCfiTZQ9oFq227rjp0GMo1OSs16N+qWGyL+PkcbnSHGOr8SO5JYWFD4m3W0qCh+sHsBqXG8n%20rXbbboNLiYihxTZCCSm1wsAG4uddDbXQdOypsLlXtttXs0yjULkKV269w6a+72npU61Nbbd5goEs%20OFSrgk6i3Tr2fp7PqsIz022/uZcJEFCwJIt3dndbX+gKkwmeNbbdp5u8w7R9dTca3K5Lhie0oeyU%20JQyB231NTOb48LViK6eJanluTbKZI6VSWTayOpaPCMVLtmLIhUqBiRipMTwiFb4nh7WZ4eGsJhH0%20O9Lv/wCa8U/+kQf/AE6PYK+MZ/8AIufPLvLGO4yeohkKAwD1xfDHptk3jptXG1Bsf7wg6ajX3/tq%2068uRrmQXzflZX80hxY8l2d6OZcblAvIQ2lpu24+0lSVAkKBUkWG5NiCO/st16V9HyLNbcvlfccpZ%20xvfT9O23b2nZ8/HR5uLk41Y8uNJYXGUEWBShaCg7ewWB0r48d2W5jiUBmTgpAddK+PxnIkQEpstD%20rbbRLmmqtrQ6WoCBfDMO7icvi5HmPR81IdkzVEhK97pBG1SQP6sISE3v0FKghxHE1Y956WvJSJWS%20lOsrmznA0lbzcdKktsqShCUJQAs/CL+2gK6JgYsXPZHNIWsyck1HZeQrbsSIvmbNthu1803uaAuV%20AKAUAoBQCgFAKAUAoBQCgFAY3y/mX8OSMSyYoknKyRGBLnleWNCVnwL3AAnu7h1oDJKAUAoDif1k%20/LhyjiD0nM4TzM1xtSlOOOITulRtxKiHm0/Egf8AiJ+kCptq+mqM1SgaSU4bW7DVjbuUNdCJDmuv%201ddP07KmwunjREXCNAbEW9+nTWptu5UxoVbSC03Y/EdVV2uFY8C3r8b1Zpk6spZTilgJToAa5znG%20XO77kdIxN1uNCSl0jRQse+qezluLpM2OJOTY1cW2mtDWyYKnWzFkQqVExIxUmJ4RCt8TEVmAelYX%20Nx6j6L8BgvY/g3HoL4s9FxsRlwEbSFNsISbpNrHSviuXNTvTktzk+8sYrQv1Rz0UBrP8xr6WfSPN%20LKiPFFBtftkt9xB/Ts610HlaNc+H4vysjZcOK2/V3nH2FzQTlscpe63zUdS7blKKQ4L+FG4np8IA%20v1sb2r6pk2f05/K+4qY2Ndtu/wCo7v5q5lf4QyT+ImJgykRXXm5a2vMKAhtS7pQoo8emm7pXwsvz%20GIOW5IM/wxx6eXMfk8S+67ASgXW+3GYcLrrn21blmwASNaAouA8hzkyTAkTZElMvkkCRKhB91D8Q%20uMrHwsIsqOlCVpskK8Q6ncKAyb03m5SRgpoy01U+VGyeQjKlLARuSzIWhNkp0SkAWAubd9AW3AS8%20jA5siDIycifAy0N2RDkuuNvMyX2VoU58uhG75dLSHNpBNldmtAZ9QCgFAKAUAoBQCgFAKAUAoBQG%20tuOeqyMvzzKYpsD8GjuCBDeCdVym1EOOX7ULV4U208N6m/s27PiLeu7am26snzBRyFae6W7tNkJv%203Ae6oRZntAKAUBoD1k/KxheRJkZrhobxOeVucegfDDkqPWwGjKz3p8J7R21ItZDW/UxcTkXPcfzv%20Hcs/ic3DdgZGNo7HeFlC+oUCNCk9ikmxqyt3E9UYNFNEAXIF+g8RHZpV/wAjh42RFPctfoNVzRFc%20sXuK7y9FtNEZFK6nYi6hqTYVzeZZdqClLp0N0XVklSQqqa7ZU9xsToRoFhU/Hhwqhg2TRVjAxZEK%20lQMSMVJgeEQrfExFZg2F6Henb/NeewozjRVicepMzLLPw+UhV0tm4Orqhtt3XPZVH5hz1i471/Ul%20pH19PqNtmNWd5p6AWt7BXyYnCgFAau/Musp9G84QSPFFGh63lNadavvLE1HOg/m/KzVe+FnFnHXQ%20OQYzT/zbHX/2qa+pZWWnakqf4vuISjqfR+UxHkRnY8hIXHeQpt5tXRSFAhST7CK+HlkUrWIwqHcc%2043HaDmPZU1jFDq00tKUqS37ClCRQEnGcZ47jMhImY+G1HmyRd5SL3spVztSTZAUrU7QLmgIoeJ4+%20thPybTKmEylzQWlXT80pRUtwlJ1UVKN6AlYvivGsVOfk42EzGmPAlak3O1KlFR2JJshJUTcIABoC%208UAoBQCgFAKAUAoBQCgFAKA8UbJJJAsL3PQUBr/DYfFNeredLUNhFocaYSlAB+aeWtLj2mm9YTqe%20pqa5y/br5qer+5Wq3H93Xp4Pt9m242Ant1uQahFke0AoBQCgMR9RfSzh/P8AF/JZ6GFPtpIh5Fqy%20ZMcntbX3X6pVdJ7qyhNxdUeNHGXqZ6Gcu9Osk4/IaM/jq1bYuZZH3fiPhQ+kElpfZroewmuw8r5k%20P3KUnRyi1t9BovRfCYOq19Devo86b0QymlqAQBcXv0rnee3Y8CjX3q1obrS1JAFqpLZsIxU+2Ysm%20CpsDFkQqVAxIxUmJ4RCt8TEyTgnp/wAl5xm04nBR/McA3SZK7pYYb/lurAO3pp2nsqFzDmVrEt8V%20x+rpZnCDkzuT0z9OMLwHjbWHxwDryvvJ85SQHH3iNVKsNEp1CE9g9tzXynmXMZ5d13J+pdCJ0IKK%20oZaOmtQDIUAoDBfWriGa5d6c5TAYUNnIy1MKZDyvLR92+hatyrH7KTap3LclWLym+ivczGcaxoc1%20Yz8rPq7ByUSaqPAcTFebeLYlgFQbWFbdUW1tXSXfMNuUGlXVGjwmdW87x6MlwnLMyFPMJMN9xxDD%20qm1Ha0o7CtshRSe2x1rjSSYjjoCmuR8AyafPekPYWQhTKlr8pOyJHIShBOxsqV1JFz315QFiyX8X%20FXK5D2NlMZ2dhmnn1BwKaRtkEeQx5ar7Us36amyieteihlnAcjjobmYahpiOY5T8ZGPnQGvl48qQ%206ySphCAVoC29gCljrcX1BoCn4SM4ef5CTmcdIi5CdjW3JTqlpcYbUl9aUMs2KrJSnp3m5PWgNk0A%20oBQCgFAKAUAoBQCgFAU+QnxMfCkTpjqWIkVtb0h5eiUNtjcpRPsFeM9SbdFvNev+rLucYjxOEwH5%20uSmNlS3ZLflNxElRSlTqSfEdLpt4T361GeRVUhrIurXJ3b9/Ifh219MvQl19fUSD6Z80hoOdx3JF%20ucvXcyy+N0SQnQhki3hCPsHbb+b20lbucPxuta+itOopubcF6SlYXh8CouuXzdZWYz1gxzLSoXJY%20r2FzsdSG5EBSNw8Wm9pQukoABJNyO4msP3ijXxPda2qvQVa5ioaXVwy7+w2G04h1tLiFBaFgKQtJ%20uCk6gg+0VNLJEVAKAUAoCTMhRJsV6JMZRJiyElt+O8kLbWhQsUqSq4INexk4uqdGKGuJH5bvRx5y%20Q5+A+WqQkp+7kSUpbKhbc2kObUkdRpard8/zXFR8R0W281+DHqNH87/J1yOEtcrhk9GYjHxCDLUh%20mUAb6Bzwsr7NTtrzH5jr7/T0hwNK5/g3MeOOlrO4aZjyL2W8ysNm2nhcAKFfQavsbItz+Fo1STRZ%20hVrbZgyYKnQRiyIVJi6GJkvG/TrnPJHEowmDlzEqsPPS2Usi/Tc8va2n6VVrvcyx7H/JNL1/Ye8D%20fQbw4J+UGe8tMnmmRTGaB/8Al2PUFuKA7FvKTtT/AKoV7xXN5vm9LSxH1y9huhY6zpDjfFuPcZxb%20eLwUBrHwm+jbQsVG1ty1G6lqPapRJrjMjIuXpcU25SJCiluLrWk9FAKAUAIB69OhpQC1AKAUAsL3%207e+gPEpSkWSAB3DSgPbC9+3voBQCgFAKAUAoBQCgFAKAUBrvm/Eub8mzv4Z86iNwl9CPm2xsU8p1%20KSq4TtTdoqsFIUo3V4ul0nC5DiVK0JeFkqxcU3Hip0F84ZwDHcWTLMaQ7Jdl2C1vBIASkkhISkD+%20VrWFmxG2tCRzHmtzLpxJJR6jKK3FYYRz70qxXMJ8TIvTpcGdEbLCFx1JKFNlRXZTbgUn4u3u+itF%207Hjc3kbIxI3d5BKgcp4vwJUeNMXlsjjy38h5UW7shCVJJjuNp87aleqd6fhTr2Vlat8EVGtadxlY%20su3DhrWm4y/Ex5sfGxmZ8j5ychpKZUralHmOAeJW1ASkC/QAVtN5V0AoBQCgFAKA8UApJBAIPUHo%20aAx7IenXAclvM/jmMkKc3Fa1xGSolfxHdt3XPvrdbybsd0pL1s8oWz/9Lek+v/2njddP6hPZb2ey%20ty5jkffl9J5wLqLxjuB8Jxi0rx3H8dEWjVLjMVhCgRb7QSD2VqnlXZb5SfrZ7RF9AAFhoB0FaD0U%20AoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKA%20UAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAK%20AUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQH/9k=" height="210" width="325" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 12.&nbsp; </span><span class="textfig">Temperature distribution once the molten metal has been poured.</span></div>
        <p>To
          validate the results precision, in numerical simulation, the mesh 
          elements size was reduced by half and the temperature values were 
          obtained, once the pouring of molten metal was finished, with a relative
          error of 4,72%, which indicates that the results obtained are valid and
          reasonable, since they did not undergo significant changes when 
          reducing the elements in mesh.</p>
      </article>
    </article>
    <article class="section"><a id="id0xc3b4900"><!-- named anchor --></a>
      <h3>CONCLUSIONS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>The
        effective correspondence of location and dimensions of internal 
        defects, found in the bearing support body of the 4 500 lb. harrow, 
        allowed establishing the validation between the simulation model, by the
        FEM, and the experimental model of metal pouring in sand molds casting 
        process.</p>
      <p>The inspection procedure used, which linked visual 
        analysis elements of piece obtained and simulation by the FEM, made it 
        possible to determine that the relative error of defects area is less 
        than 10% between both models.</p>
      <p>The internal defects caused by 
        casting process in the piece were classified as: blowing, porosity and 
        cold junction, which, according to the analysis by FEM, can be minimized
        by making changes in the process technology.</p>
    </article>
  </section>
</div>
<div class="box2" id="article-back">
  <section>
    <article><a id="ack"></a>
      <h3>ACKNOWLEDGMENTS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>The
        authors wish to thank the help and collaboration of Agricultural 
        Logistics Company “26 de Julio” Granma, the Computer Aided Engineering 
        Solutions Group (SIAC) of the University of Granma and the engineer 
        Erick Corrales Barrios.</p>
    </article>
    <article><a id="ref"></a>
      <h3>REFERENCES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
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        E.; SASIKUMAR, R.; PRAVEEN, B.; GOPALAKRISHNA, V.: “Intelligent design 
        of feeders for castings by augmenting CAD with genetic algorithms”, <i>Journal of Intelligent Manufacturing</i>, 15(3): 299-305, 2004, ISSN: 1572-8145, DOI: <a href="http://doi.org/10.1023/B:JIMS.0000026568.93342.35" target="xrefwindow">10.1023/B:JIMS.0000026568.93342.35</a>.</p>
      <p id="B6">KABNURE, B.B.; SHINDE, V.D.; PATIL, D.C.: “Quality and yield improvement of ductile iron casting by simulation technique”, <i>Materials Today: Proceedings</i>, 27(1): 111-116, 2020, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2019.09.022" target="xrefwindow">doi.org/10.1016/j.matpr.2019.09.022</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub</a>.</p>
      <p id="B7">KALPAKJIAN, S.; SCHMID, S.R.: <i>Manufactura, ingeniería y tecnología</i>, Ed. Pearson Educación, 5.a ed ed., México, 1295 p., 2008, ISBN: 978-970-26-1026-7.</p>
      <p id="B8">KWON, H.-K.: “Layout Design and Die Casting Using CAE Simulation for Household Appliances”, <i>Applied Sciences</i>, 11: 3-11, 2021, DOI: <a href="https://doi.org/10.3390/app112110128" target="xrefwindow">doi.org/10.3390/app112110128</a>, <i>Disponible en:</i> <a href="https://www.mdpi.com/2076-3417/11/21/10128" target="xrefwindow">https://www.mdpi.com/2076-3417/11/21/10128</a>.</p>
      <p id="B9">MI,
        G.-F.; LIU, X.-Y.; WANG, K.-F.; FU, H.-Z.: “Application of numerical 
        simulation technique to casting process of valve block”, <i>Journal of Iron and Steel Research International</i>, 16(4): 12-17, 2009, ISSN: 1006-706X, DOI: <a href="https://doi.org/10.1016/S1006-706X%2809%2960053-4" target="xrefwindow">doi.org/10.1016/S1006-706X(09)60053-4</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534" target="xrefwindow">https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534</a>.</p>
      <p id="B10">MOTOYAMA,
        Y.; SEKIGUCHI, S.; OKANE, T.; YOSHIDA, M.: “Thermo-elasto-plastic 
        finite element analysis of warping deformation during casting of gray 
        cast iron”, <i>Journal of Materials Processing Technology</i>, 277: 1-10, 2020, ISSN: 0924-0136, DOI: <a href="https://doi.org/10.1016/j.jmatprotec.2019.116454" target="xrefwindow">doi.org/10.1016/j.jmatprotec.2019.116454</a>, <i>Disponible en: https://www.sciencedirect.com/science/article/pii/S0924013619304273</i>.</p>
      <p id="B11">NAVAS, E.; BATISTA, A.; SUCHKOV, A.: <i>Métodos de cálculo en fundición</i>, Inst. Instituto Superior Tecnológico de Holguín «Oscar Lucero Moya», Libro, primera edición, Holguín, Cuba, 251 p., 1990.</p>
      <p id="B12">RAJKUMAR, I.; RAJINI, N.: “Metal casting modeling software for small scale enterprises to improve efficacy and accuracy”, <i>Materials Today: Proceedings</i>, 46(17): 7866-7870, 2021, ISSN: 2214-7853, DOI: <a href="https://doi.org/10.1016/j.matpr.2021.02.542" target="xrefwindow">doi.org/10.1016/j.matpr.2021.02.542</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321016837" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321016837</a>.</p>
      <p id="B13">REYES, M.K.: <i>Aplicación
        CAD para la obtención del sistema de alimentación de piezas de hierro 
        fundido en moldes de arena y vertido por gravedad</i>, Universidad de Holguín, Tesis de Maestría en Diseño y Manufactura Asistidos por Computadora, Holguín, Cuba, 79 p., 2018.</p>
      <p id="B14">RODRÍGUEZ,
        M.T.; PARADA, E.A.; ORDÓÑEZ, U.: “El uso de técnicas de Simulación para
        la predicción de defectos en piezas fundidas.//The use of simulation 
        techniques for the prediction of defects in casting parts.”, <i>Ingeniería Mecánica</i>, 7(3): 65-69, 2004, ISSN: 1815-5944, <i>Disponible en:</i> <a href="https://www.redalyc.org/pdf/2251/225117945006.pdf" target="xrefwindow">https://www.redalyc.org/pdf/2251/225117945006.pdf</a>.</p>
      <p id="B15">SOLIDTHINKING, I.: <i>Click2cast" 4.1</i>, Barcelona, España, 2017.</p>
      <p id="B16">SORATE,
        S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
        Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</p>
      <p id="B17">STEFANESCU, D.M.: <i>Casting</i>, Ed. ASM International, 4.a ed ed., 1136 p., 1998, ISBN: 0-87170-007-7.</p>
      <p id="B18">SUÁREZ,
        L.L.; COELLO, M.N.: “Determinación de ecuación de regresión para 
        evaluar defectos en piezas tipo rueda de acero según geometría de 
        mazarotas y método de simulación”, <i>Revista Cubana de Ingeniería</i>, 6(1): 37-42, 2015, ISSN: 2223-1781, <i>Disponible en:</i> <a href="http://rci.cujae.edu.cu/index.php/rci/article/view/275/pdf" target="xrefwindow">http://rci.cujae.edu.cu/index.php/rci/article/view/275/pdf</a>.</p>
      <p id="B19">SUNANDA, A.; JAGANNADHA, R.M.V.: “Simulation for prediction analysis of defects in pulley casted using sand casting process”, <i>Materials Today: Proceedings</i>, 2021, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2021.01.734" target="xrefwindow">doi.org/10.1016/j.matpr.2021.01.734</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub</a>.</p>
    </article>
  </section>
</div>
<div id="article-footer"></div>
<div id="s1-front"><a id="id2"></a>
  <div class="toctitle">Revista Ciencias Técnicas Agropecuarias Vol. 31, No. 3, July-September, 2022, ISSN:&nbsp;2071-0054</div>
  <div>&nbsp;</div>
  <div class="toctitle2"><b>ARTÍCULO ORIGINAL</b></div>
  <h1>Análisis numérico y validación experimental del vertido de metal fundido en molde de arena</h1>
  <div>&nbsp;</div>
  <div>
    <p><sup><a href="https://orcid.org/0000-0002-0059-0990" rel="license"><span class="orcid">iD</span></a></sup>Santiago Amaury Santana-Reyes<span class="tooltip"><a href="#aff5"><sup>I</sup></a><span class="tooltip-content">Universidad de Granma, Facultad de Ciencias Técnicas, Dpto. de Ingeniería Mecánica, Bayamo, Granma, Cuba.</span></span><span class="tooltip"><a href="#c2"><sup>*</sup></a><span class="tooltip-content">✉:<a href="mailto:ssantanar@udg.co.cu">ssantanar@udg.co.cu</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0003-0977-5163" rel="license"><span class="orcid">iD</span></a></sup>Inahudis Calzada-Pompa<span class="tooltip"><a href="#aff5"><sup>I</sup></a><span class="tooltip-content">Universidad de Granma, Facultad de Ciencias Técnicas, Dpto. de Ingeniería Mecánica, Bayamo, Granma, Cuba.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0001-7456-1490" rel="license"><span class="orcid">iD</span></a></sup>Yoandrys Morales-Tamayo<span class="tooltip"><a href="#aff6"><sup>II</sup></a><span class="tooltip-content">Universidad Técnica de Cotopaxi, Coordinación de Investigaciones, La Maná, Ecuador.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-0112-1061" rel="license"><span class="orcid">iD</span></a></sup>Yusimit Karina Zamora-Hernández<span class="tooltip"><a href="#aff7"><sup>III</sup></a><span class="tooltip-content">Universidad Técnica Estatal de Quevedo, Departamento de Ingeniería Mecánica, Quevedo, Ecuador.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0003-2552-0128" rel="license"><span class="orcid">iD</span></a></sup>Elisney Matos García<span class="tooltip"><a href="#aff8"><sup>IV</sup></a><span class="tooltip-content">División de Ventas de Piezas Granma, Bayamo, Granma, Cuba</span></span></p>
    <br>
    <p id="aff5"><span class="aff"><sup>I</sup>Universidad de Granma, Facultad de Ciencias Técnicas, Dpto. de Ingeniería Mecánica, Bayamo, Granma, Cuba.</span></p>
    <p id="aff6"><span class="aff"><sup>II</sup>Universidad Técnica de Cotopaxi, Coordinación de Investigaciones, La Maná, Ecuador.</span></p>
    <p id="aff7"><span class="aff"><sup>III</sup>Universidad Técnica Estatal de Quevedo, Departamento de Ingeniería Mecánica, Quevedo, Ecuador.</span></p>
    <p id="aff8"><span class="aff"><sup>IV</sup>División de Ventas de Piezas Granma, Bayamo, Granma, Cuba</span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c2"> <sup>*</sup>Autor para correspondencia: Santiago Amaury Santana-Reyes, e-mail: <a href="mailto:ssantanar@udg.co.cu">ssantanar@udg.co.cu</a> </p>
  <div class="titleabstract | box">RESUMEN</div>
  <div class="box1">
    <p>La
      fundición de metales representa un importante sector dentro de la 
      industria mecánica. El método de vaciado de metal en moldes de arena ha 
      sido utilizado durante milenios debido a la libertad que le permite al 
      diseñador en términos de tamaño y forma. El objetivo de la presente 
      investigación es establecer un modelo de simulación numérica, validado 
      experimentalmente, del vertido de metal fundido en molde de arena 
      teniendo como criterio de análisis los defectos internos en el cuerpo 
      del soporte de los rodamientos de la grada de 4 500 lb. En esta 
      investigación se realizó un análisis, a partir del Método de Elementos 
      Finitos (MEF), del proceso de fundición teniendo en cuenta la 
      temperatura de vertido del metal fundido, la temperatura de 
      precalentamiento del molde y la velocidad de llenado, estos parámetros 
      fueron registrados durante el ensayo experimental realizado del proceso.
      Un procedimiento de inspección es mostrado, en el que se utilizaron 
      elementos de análisis visual de la pieza obtenida y de simulación por el
      MEF, para determinar la magnitud y localización de los defectos 
      internos en el seno de la pieza. Los defectos fueron clasificados en 
      sopladura, porosidad y unión fría, se apreció una correspondencia en 
      cuanto a la localización de los mismos, entre el modelo simulado y el 
      experimentado; mientras que el error relativo del área de los defectos 
      en dichos modelos es menor al 10%. </p>
    <div class="titlekwd">PALABRAS CLAVE:&nbsp; </div>
    <div class="kwd">fundición de metales, inspección, MEF, defectos, grada</div>
  </div>
</div>
<div class="box2" id="s1-body">
  <section>
    <article class="section"><a id="id0x6cf80"><!-- named anchor --></a>
      <h3>INTRODUCCIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>La
        fundición de metales es un proceso único entre todos los procesos de 
        fabricación por una gran variedad de razones, siendo la más destacada: 
        la posibilidad que ofrece en su configuración geométrica de hacer viable
        la producción de componentes con geometría compleja de cualquier metal (<span class="tooltip"><a href="#B17">Stefanescu, 1998</a><span class="tooltip-content">STEFANESCU, D.M.: <i>Casting</i>, Ed. ASM International, 4.a ed ed., 1136 p., 1998, ISBN: 0-87170-007-7.</span></span>).
        Del proceso de fundición se puede obtener una extensa variedad de 
        metales y aleaciones ferrosas, dado a que son los materiales de más 
        amplio uso en la ingeniería. En virtud de su amplia gama de propiedades 
        mecánicas, físicas y químicas, los metales y las aleaciones ferrosas se 
        encuentran entre los más útiles de todos los metales (<span class="tooltip"><a href="#B7">Kalpakjian y Schmid, 2008</a><span class="tooltip-content">KALPAKJIAN, S.; SCHMID, S.R.: <i>Manufactura, ingeniería y tecnología</i>, Ed. Pearson Educación, 5.a ed ed., México, 1295 p., 2008, ISBN: 978-970-26-1026-7.</span></span>).</p>
      <p>El
        proceso de fundición en moldes de arena es una técnica de manufactura 
        antigua que utiliza la arena como un medio refractario para incrementar 
        la calidad de la pieza fundida (<span class="tooltip"><a href="#B19">Sunanda y Jagannadha, 2021</a><span class="tooltip-content">SUNANDA, A.; JAGANNADHA, R.M.V.: “Simulation for prediction analysis of defects in pulley casted using sand casting process”, <i>Materials Today: Proceedings</i>, 2021, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2021.01.734" target="xrefwindow">doi.org/10.1016/j.matpr.2021.01.734</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub</a>.</span></span>). De acuerdo con <span class="tooltip"><a href="#B5">Jacob <i>et al.</i> (2004)</a><span class="tooltip-content">JACOB,
        E.; SASIKUMAR, R.; PRAVEEN, B.; GOPALAKRISHNA, V.: “Intelligent design 
        of feeders for castings by augmenting CAD with genetic algorithms”, <i>Journal of Intelligent Manufacturing</i>, 15(3): 299-305, 2004, ISSN: 1572-8145, DOI: <a href="http://doi.org/10.1023/B:JIMS.0000026568.93342.35" target="xrefwindow">10.1023/B:JIMS.0000026568.93342.35</a>.</span></span>,
        la fundición de metales representa un importante sector dentro de la 
        industria mecánica. El método tradicional de vaciado de metal en moldes 
        de arena ha sido utilizado durante milenios. Aunque el origen de la 
        fundición en arena se remonta a los tiempos lejanos, sigue siendo la 
        forma prevaleciente de fundición <span class="tooltip"><a href="#B7">Kalpakjian y Schmid (2008)</a><span class="tooltip-content">KALPAKJIAN, S.; SCHMID, S.R.: <i>Manufactura, ingeniería y tecnología</i>, Ed. Pearson Educación, 5.a ed ed., México, 1295 p., 2008, ISBN: 978-970-26-1026-7.</span></span>, debido a la libertad que le permite al diseñador en términos de tamaño, forma y calidad (<span class="tooltip"><a href="#B17">Stefanescu, 1998</a><span class="tooltip-content">STEFANESCU, D.M.: <i>Casting</i>, Ed. ASM International, 4.a ed ed., 1136 p., 1998, ISBN: 0-87170-007-7.</span></span>).</p>
      <p>En
        la actualidad existen tendencias claras de la evolución de la 
        tecnología de fundición, a causa de que se ha aumentado la eficiencia, 
        produciendo piezas de más alta calidad en las que se disminuyen las 
        tolerancias dimensionales. Debido a la especialización continua del 
        sector y a las altas exigencias de la industria, la tecnología de 
        fundición está cada vez más obligada a producir, de forma eficiente, 
        piezas de mayor complejidad (<span class="tooltip"><a href="#B3">Groover, 2010</a><span class="tooltip-content">GROOVER, M.P.: <i>Fundamentals of modern manufacturing: materials, processes, and systems</i>, Ed. John Wiley &amp; Sons, 4.a ed, ed., Hoboken, USA, 1012 p., 2010, ISBN: 1-119-72201-2.</span></span>).</p>
      <p>Según <span class="tooltip"><a href="#B1">Abdullin (2013)</a><span class="tooltip-content">ABDULLIN, A.: “Detecting microporosity defects in steel castings by computer modeling of the casting operation in ProCAST”, <i>Metallurgist</i>, 57(3): 167-171, 2013, ISSN: 1573-8892, DOI: <a href="https://doi.org/10.1007/s11015-013-9707-z" target="xrefwindow">10.1007/s11015-013-9707-z</a>, <i>Disponible en:</i> <a href="https://link.springer.com/article/10.1007/s11015-013-9707-z" target="xrefwindow">https://link.springer.com/article/10.1007/s11015-013-9707-z</a>.</span></span> citado por <span class="tooltip"><a href="#B18">Suárez y Coello (2015)</a><span class="tooltip-content">SUÁREZ,
        L.L.; COELLO, M.N.: “Determinación de ecuación de regresión para 
        evaluar defectos en piezas tipo rueda de acero según geometría de 
        mazarotas y método de simulación”, <i>Revista Cubana de Ingeniería</i>, 6(1): 37-42, 2015, ISSN: 2223-1781, <i>Disponible en:</i> <a href="http://rci.cujae.edu.cu/index.php/rci/article/view/275/pdf" target="xrefwindow">http://rci.cujae.edu.cu/index.php/rci/article/view/275/pdf</a>.</span></span>,
        la ocurrencia de defectos en una pieza fundida, debe ser controlada 
        desde el mismo proceso de elaboración de la tecnología de fundición por 
        los tecnólogos, por lo tanto, el contar con una herramienta y una 
        metodología para resolver esta situación es de gran ayuda y posibilita 
        la mejora económica del proceso. En ese sentido, la tecnología de 
        Ingeniería Asistida por Computadora (CAE, por sus siglas en inglés) se 
        han constituido en una viable herramienta para la predicción y 
        prevención de los defectos en las piezas fundidas. Es así que, de 
        acuerdo con <span class="tooltip"><a href="#B8">Kwon (2021)</a><span class="tooltip-content">KWON, H.-K.: “Layout Design and Die Casting Using CAE Simulation for Household Appliances”, <i>Applied Sciences</i>, 11: 3-11, 2021, DOI: <a href="https://doi.org/10.3390/app112110128" target="xrefwindow">doi.org/10.3390/app112110128</a>, <i>Disponible en:</i> <a href="https://www.mdpi.com/2076-3417/11/21/10128" target="xrefwindow">https://www.mdpi.com/2076-3417/11/21/10128</a>.</span></span>,
        actualmente el desarrollo de las tecnologías CAE han reducido 
        significativamente el proceso de ensayo-error existente en la 
        construcción de moldes de fundición.</p>
      <p>Autores como <span class="tooltip"><a href="#B19">Sunanda y Jagannadha (2021)</a><span class="tooltip-content">SUNANDA, A.; JAGANNADHA, R.M.V.: “Simulation for prediction analysis of defects in pulley casted using sand casting process”, <i>Materials Today: Proceedings</i>, 2021, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2021.01.734" target="xrefwindow">doi.org/10.1016/j.matpr.2021.01.734</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321008312?via%3Dihub</a>.</span></span>,
        ante el reto tecnológico de la afectación de la calidad en poleas, 
        provocada por los defectos en el proceso de fundición, emplean la 
        simulación numérica para analizar el llenado del molde y la 
        solidificación del metal, con lo cual es posible predecir los defectos 
        en el proceso. De igual manera, <span class="tooltip"><a href="#B14">Rodríguez <i>et al.</i> (2004)</a><span class="tooltip-content">RODRÍGUEZ,
        M.T.; PARADA, E.A.; ORDÓÑEZ, U.: “El uso de técnicas de Simulación para
        la predicción de defectos en piezas fundidas.//The use of simulation 
        techniques for the prediction of defects in casting parts.”, <i>Ingeniería Mecánica</i>, 7(3): 65-69, 2004, ISSN: 1815-5944, <i>Disponible en:</i> <a href="https://www.redalyc.org/pdf/2251/225117945006.pdf" target="xrefwindow">https://www.redalyc.org/pdf/2251/225117945006.pdf</a>.</span></span>,
        ejemplifican las ventajas del uso de técnicas de simulación para 
        predecir defectos en piezas fundidas. Los autores muestran las 
        posibilidades del uso de este tipo de técnicas en el campo de la 
        tecnología de la fundición.</p>
      <p>Asimismo, <span class="tooltip"><a href="#B16">Sorate <i>et al.</i> (2017)</a><span class="tooltip-content">SORATE,
        S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
        Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</span></span>,
        realizan la optimización del sistema de alimentación en el modelo de 
        fundición de un apoyo de rodamientos, haciendo uso de un programa CAE 
        que permite la simulación numérica del vertido y la solidificación de 
        metales. El objetivo de la investigación es mejorar la calidad final de 
        la pieza obtenida y, por tanto, aumentar el rendimiento del proceso de 
        fundición. De igual manera, <span class="tooltip"><a href="#B6">Kabnure <i>et al.</i> (2020)</a><span class="tooltip-content">KABNURE, B.B.; SHINDE, V.D.; PATIL, D.C.: “Quality and yield improvement of ductile iron casting by simulation technique”, <i>Materials Today: Proceedings</i>, 27(1): 111-116, 2020, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2019.09.022" target="xrefwindow">doi.org/10.1016/j.matpr.2019.09.022</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub</a>.</span></span>,
        emplean la técnica de simulación numérica para predecir la localización
        y el nivel de la intensidad del fenómeno de la contracción en una brida
        de fundición de hierro dúctil. El análisis numérico permite determinar 
        la necesaria modificación del sistema de alimentación del metal fundido 
        al molde. </p>
      <p> <span class="tooltip"><a href="#B12">Rajkumar y Rajini (2021)</a><span class="tooltip-content">RAJKUMAR, I.; RAJINI, N.: “Metal casting modeling software for small scale enterprises to improve efficacy and accuracy”, <i>Materials Today: Proceedings</i>, 46(17): 7866-7870, 2021, ISSN: 2214-7853, DOI: <a href="https://doi.org/10.1016/j.matpr.2021.02.542" target="xrefwindow">doi.org/10.1016/j.matpr.2021.02.542</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785321016837" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785321016837</a>.</span></span>,
        plantean que, en función de minimizar el tiempo y el costo en la 
        creación de los productos, las herramientas de CAD/ Manufactura Asistida
        por Computadora (CAM, por sus siglas en inglés) se han combinado con 
        los requerimientos de la industria de la fundición. En tal sentido, 
        todos los autores, antes mencionados, destacan que la simulación 
        numérica del vertido y solidificación de metales constituye, en la 
        actualidad, una necesaria técnica que debe ser empleada en las etapas 
        iniciales del desarrollo de la tecnología para la obtención de piezas 
        mediante el proceso de fundición, independientemente de las 
        características del molde y del material a fundir.</p>
      <p>Sin embargo, es
        una práctica, altamente aconsejable, validar los modelos de análisis 
        numéricos a partir de técnicas de experimentación con el fin de 
        establecer un estudio robusto del proceso de fundición. En ese sentido, <span class="tooltip"><a href="#B10">Motoyama <i>et al.</i> (2020)</a><span class="tooltip-content">MOTOYAMA,
        Y.; SEKIGUCHI, S.; OKANE, T.; YOSHIDA, M.: “Thermo-elasto-plastic 
        finite element analysis of warping deformation during casting of gray 
        cast iron”, <i>Journal of Materials Processing Technology</i>, 277: 1-10, 2020, ISSN: 0924-0136, DOI: <a href="https://doi.org/10.1016/j.jmatprotec.2019.116454" target="xrefwindow">doi.org/10.1016/j.jmatprotec.2019.116454</a>, <i>Disponible en: https://www.sciencedirect.com/science/article/pii/S0924013619304273</i>.</span></span>,
        realizan un estudio para medir la magnitud del alabeo en piezas de poco
        espesor obtenidas mediante la fundición en arena. Los autores realizan 
        ensayos experimentales del proceso de fundición y posteriormente, 
        basados en los resultados experimentales, efectúan simulaciones por el 
        MEF. Los resultados de la deformación, por ambas metodologías de 
        análisis, en la pieza de fundición gris estudiada, son comparados 
        determinándose que no existen diferencias significativas.</p>
      <p>Los 
        defectos internos, derivados del proceso de fundición, en el cuerpo del 
        soporte de los rodamientos de la grada 4 500 lb, son un factor 
        importante en la salida de servicio de la pieza, puesto que la presencia
        de discontinuidades geométricas en el seno del material actúa como 
        concentradores de tensiones ante los esfuerzos que, de acuerdo con <span class="tooltip"><a href="#B2">De Soto y Limas (2017)</a><span class="tooltip-content">DE SOTO, J.; LIMAS, P.: <i>Determinación
        de las causas que provocan las fallas en los soportes de rodamientos de
        las gradas de discos producidas por la empresa “Héroes del 26 de Julio”</i>, <i>[en línea ]</i>,
        Inst. Universidad de Holguín, Holguín, Cuba, 1-10 p., publisher: 
        Universidad Técnica de Ambato. Facultad de Ingeniería Civil y Mecánica 
        …, 2017, <i>Disponible en:</i> <a href="https://eventos.uho.edu.cu/index.php/ccm/cci8/paper/view/1741/786" target="xrefwindow">https://eventos.uho.edu.cu/index.php/ccm/cci8/paper/view/1741/786</a>, <i>[Consulta: 25 de septiembre de 2021 ]</i>.</span></span>, son considerables y tiene su causa común en el desfavorable régimen de explotación causado por el trabajo en el campo. </p>
      <p>El
        objetivo de la presente investigación es establecer un modelo de 
        simulación numérica, validado experimentalmente, del vertido de metal 
        fundido en molde de arena teniendo como criterio de análisis los 
        defectos internos en el cuerpo del soporte de los rodamientos de la 
        grada de 4 500 lb.</p>
    </article>
    <article class="section"><a id="id0x4b8a680"><!-- named anchor --></a>
      <h3>MATERIALES Y MÉTODOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x4bda980"><!-- named anchor --></a>
        <h4>Procedimiento empleado en el análisis del vertido de metal fundido</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>En la <span class="tooltip"><a href="#f13">Figura 1</a></span> es mostrado el procedimiento experimental seguido en el desarrollo del 
          análisis de las características geométricas del cuerpo del soporte de 
          los rodamientos de la grada de 4 500 lb, obtenido mediante el proceso de
          fundición de metales. </p>
        <div id="f13" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 1134.883" viewBox="0 0 500 1134.883" height="1134.883px" width="500px" y="0px" x="0px"  version="1.1">
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uXupTjyOg%20oFAoFB4e/En/AEV+5Sio2Tf2MwF+f0dE/wAAPLeguqDn8vsPaGZlvzcpjm5cyU2yyUg1NTEI5q60%20jRavmtJkpeha68VpCoUzww2a+1MVISJLm9ZVkvE4+vUfYdjqSi6SoaI2+dhXhxqE76iYjwl29Hhz%20GsuR5iROWR3mQ8ToKoS47MV4E+cM7E1GBOJqvktWtzt1zqJznhlsc5EmQePu9JR3qEr7/o94eCQ6%20Taa7NkTzIHqGy3FFrKt72wdrOuo+5GdKYKMIk5ZEhZIrGV0miR4nNepO8OXJF46lRbpVPDMPYGz4%20L8Z2JjgZciusyGNJuei5GYOM0WlSsull8x4873XjZaso85Dw82hkJz02bjkfdkq6T7ZOOqyRvsd2%20dcVnUjes2LApab8vJep2EuNtDBRsNIw7LBhBlKqvijz3UJVsl+rq6icBTkVSivi+GOxYZI5HxYM2%20a6JIJuChDoJu52L0i0OEmpeP2kqiS5sLabnS1Y8VVjHFhmyU3LjBMNCte++KltXvufHitN/KPC+H%2020+nIZSGXQkE247FR99GVcZJowc6aHoQ9UdtVK11txvdbtVJxO0NuYiW7Lx8RGn3AJlVU3HBBtxx%20XjbbAyIWwJwlNRBES/uJTxngvKtHwt2ILWkcbZERjpGrz6k0kRXFYFlSNVaFvrmgiFkstqQWc7aO%20250GHj5kMXoWORe6MkR6QQmDjLexIpXadMfSvzvzqedIrXPDfbwbYzeAxwOQWs7HOPLkK44+5xjp%20FA06xn7xoRFE8iJVu2E4us/9sdmHH6MqB3wibebeefcdNxxJANNuqRKd+Ixm0H4qCmm1Kk4bx2Dt%20cXoTosvA7j1e7qYyZA2WSqK9dENEPWgoi3v6PDlUVv25svbe3HHnMPGWOT7bTDqq667dqNqRltOq%20R6Rb6hIiJ5au1MXlFc/4gWXZeXvy7uX3UoOgoFAoFBgx1AQ8tSKl/doOWw+P3xi8RBxrf0W4EGO1%20GFxVkDqRltAQtKItr6b2vQTL77+Ji/lSPVoF99/Exd/6Uj1aBfffYGL+VI8v9GgX338TF/KkerQL%2076TkGL5/HkerQL77v7zF9nwpHq0BF332hi/lSPVoF99pyDF/KkerQFXfa/Axfy5Hq0EbKT974/HT%20MgbOMMIjLj5AhyEUkaEjtfQvkoNkWRvl+M1IFvFp1gE09KQvvkRfi+eg2330vBQxaovZqkcvk0DV%20vv4mL+VI9WgX31ayBi0/rSOfyaBfffxMX8uR6tA/+c3v08Xfn76Rz5fFoH/zn+zxXZ8KR2f1aBff%20fxMX8qR6tAvvvjYMX8qR6tAvvv4mL+VI9WghZrF71y+Kk419ca01KDpm6CyCIUXmqCqIir5ONB1a%20X7aBQKBQKBQKBQKBQKBQKBQKCp3d/Cma/wBBJ/wSoJmK44uGv/kN8uXvEoJVAoFAoFAoFAoFAoFA%20oFAoFAoFAoFAoFAoFAoFByXivm5uF8O8/kYmOcyZsxHUcjNGgEjRjpcduqFwaAlNUtyShGPCndk7%20dmyMfnJWJPDtyQRIkdxxHDcZFEEXuAN6UOyqKW5WXtoOuoFAoFAoFAoFAoCragUCgUCg8uqqNGqc%20FQVsv2KUcftLaG25W1MLJkwhekPwYzjzpk4RGZsipESqV1VVXmtBaexO015Y1tfKly7f63noMrsj%20aXG+Oa4cV4l9+gLsfafbjWuPnL79AXY+1Pq1pfsl9+gew+0/q1v7Z/fpoz7D7T+rWvtl9+g8psna%20fbjWkXt4na68O1aB7EbUut8a1z8prwX7Pu0GfYfaa3/drf2z+/QC2LtEhITxjRASKhAWpRVF4Kio%20q2VFoPLWwdnMtAyzimWmWhQGmm9QgAilhERRUREROCIlB69hdpfVrfuXPs/rUD2F2lb/AKa3w85+%20tQPYbad7/Rrd/dPt/rUwY9htpJzxrVuHadvInwqB7DbS4J9Gt+ROJ+78agz7DbTvf6Nbv7p9v9ag%20ewu0vq1v3Ln2f1qB7C7St/01vh5z9agewu0u3GtcefEvv0FNvPae3oO18lMhwhYlMMqbLwEYkJIq%20WJFQuaUHbJ7t6BQKBQeHvxJ/0V+5Sio2T/BeA488bE4/3AeW9KOO3jvTPY7c+SiQpjQrAjYt/H4k%20m2yOY5MlOsvNovF33gDZQ97zLhWZe5fHvEGT4tZzKtNsYjGrjXzycKGsiSSGQNyJxw3BNpQu07Zu%206XQhsq9o1rCVt2/4tT5LWOjyccTpSxhNvzyMAcQ8gstG16AhoUW+5+l6ae+8y0peEdnxdyD2z5Us%20W22p8TDtzydecBuU685CSShsxNGg20voUtVkJF4cKenXlc5sSZfi9IgTMiZY45LTCvMsQdYtutOR%20H2mDdkWbJWgkrJQmiutxHlxoi/XxEcDazmZdxyNPN5M8O40TyowDjc1YRPuPK2igyijrUlC6J2Uv%20j3Je/s5ranjBk5K4iBPxhSpk81RyW0QstqDuQkRQ6AKlnUZCOhOcUWy3G9JN/B8uP5WO5vEnI7e3%20Jm4rrASo0dvHfR0ci7uiuyG5bjynIUTHikUUFCtxqS8X6/5Fz+v9TM34pjj9pYTcLWNUhzUQpotS%20XkjtsiEMpnSde0OIjpoOgE08Sq/Li4nx5VieNiqcxR2/JcahxTkqLbgk6ShEalXQFEfmi62hDS/K%209qtmb7JLrzkPGmVFCV0cIExYLch5+QxLvGdCM7Fb/RXul87fvyXug2ISSorefjC+3kWMa5gXCklI%20kRZCg8nSUo85IJd3MwBHSVS16S08OHNaZp2VgeMGefwsxw8ayxLhx1lPvR3yNQ1ZJ2ADYtONcXNL%20Wstapa6cKd5q5zn1dNtXxKbz265+324Kg3DZdfamC8h60YlFFITbUQJslIdSIvZ5rKt8WpXMM+NW%20TLJvSFxyHjnI8EWIQHdyO/KmSY5FNc0fMqIsDqb0rZVRO29RfG+7ostvrIjt/amZZjlDbzE1oJ8Z%20xEecGOsZ94xEm+35lFQhTlS8VJzGvbfiy3mdu7kzH0YrXs8wknpA+LovtlESWGk0FNK29BUUbovN%20Oyl4kq5yppPjNLRGZo443I8duW6/HguDKbk9GA3NAWnlBstQdXQaCPAkW/Chi2Y8VnnvolvuEdqR%20kp78HpvTBAUajoJOS2z0KhtgJaVEtJa7ClXhImbD8TWd25XIwG4KxxhstSWZCOo4jjb7jjYoQ6QJ%20s06NyEk4XSknGl74t/EBL7My/wDpy+6lQdBQKBQKDw9+JP8Aor9ygqNk8dl4Cy88bE4pb+wDycKU%20XCtgpIaiiknvStxT7NQEARVVEURSVFJeV/PVBQG3AUunvfscqDOkdWqyakSyFbjbyUDQF1XSlytd%20bcVtyvQFEVRUVEVF5p2camDHTC4rpS4+9W3K/O1UFACRUIUVF8vHkt050FfnNuYXORgi5SP3hgCI%20hbQzbS5gTZX6ZBdCAyRUXhxqWeROZjsMADbTYgDYo2AiiIggPvRTzJ5Ko9IAJZEFERE4WRLcaBoC%206LpS6LdOHJV5qlEEAU42S68VVEtdaKygoN1EURVW624XWpBhW21QkUUVC98lk4+7VGdKcEslk5ea%20g0TMdCmwZECUyLkSU2bEhnkhtuIomK2tzQlqYSvcaMzEjtRozYtx2RQGmx4IIiiIifaqj0rDNhTp%20jYFuKWTgvmoPSCiXsiJfyURQeICX2Zl/9OX3UoroKBQKBQCRCRUXkvBaDnYuzAiRGIkbM5NqNGbF%20pltHgVBAEQRG6tqvBE8tBt9lnvrzKflmvzVA9lnfrzJ/lm/zVA9lnfrzKflm/wA3QPZZ368yn5Zv%2081QPZZ368yf5Zv8ANUD2Wd+vMp+Wb/NUD2We+vMp+Wb/ADVA9lnfrzJ/lm/L/wAOgeyzv15lPyzf%20m/8ALoIGfwUyDgslNYzuTR6LFeeaVXWlTW22pCvFrypQSIO25L0KO8ecyiG40BH861zIUVf91Qb/%20AGWd+vMn+Wb/ADdA9lnfrzKflm/zVA9lnfrzKflm/wA1QPZZ368yn5Zv81QPZZ368yn5Zvt/uqAu%201nfrzKflm/zVA9lnfrzKflm/zVA9lXfrzKflm/zVA9lXfrzKflm/P/5XnoNUvZbUyOcaXl8k/FdS%20zzBPAgmN7qKqLYlZeXBaDok5eTzUCgUCgUCgUCgUCgUCgUCgUFTu7+FM1/oJP+CVBMxXDFw+FvmG%20+C8/eJQSqBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKDkvFjL5TEeHWen43HLlJDURxDiI50l6%20RCouuIuk79MFU9NuNqDx4TbozG6dh43OZLFDh1lheHFR1X1KOKILTpKoN26llJE+LZb8aDsKBQKB%20QKBQKBQLpe3bQKBQKBQKDy6qo0apwVBWy/YoOR2htHaz+0sI8/iIjjzkCK444bIERGTIqRKqoqqq%20qvFaCDuJ/wAO8DOciSttg+rEI8pJdjxI5g1Fbc0G4WogJdKrewCq2pDUpxPCJtJCuBhw7qiHIuLC%20aNRICKvDnqMR91UTmtCVkx8JAd6RN4cXOgs3SosJ8wLfVJ3l71G/TVfJxoa1i94OmJkA4chbFtxy%20wMcEf/FKvD/eX9H43ZSiE5lvCkcs1jm8TFfN52I0zJajMGwXf2nnmjFxF95oinqLs4Uk8deouMfA%208MMhEfmQY2JkRIvGRIbBhW27BquRWsiaF1XXhp48ql9RVwMn4PzElEEXGssQ5XckfeZZBtx3oNyF%20Jkl98CNvDcuyqXhKip4YPQsrNdxkGHCxExyBPkymGWm0cb06iQl4KCq4KIvbU3gZ1eECo3YcNd5p%2015tFFhLssEoumt04C2QqJKvJeHOqPaN+ExjHVGcQaTiJuOOhhVdMSRsgsqdhkgKi9q2oNWvweCOp%20omESO26McbDHQUMkXSAoiWW4iWm3CyL5FoXzqbDxXhnNnPwYcPFSZka6yGGm2DMOOkriidhcC8i8%20FoIGOf8ACDJBGKI1ijSYbjcYSZbAjJtwmisJiK8XEURv77svSdpTnn2Zcf8ABptonnPoUWhcNojU%20Y6JrEFM05cbAKkq+RFXsqDzmJHhLio2Qeeh4153GRjmyYkdphx/pMto4WkOF1QCRbX5KnZVWR6Qv%20ClJk2M7CxjC49oX5LroRhAUXgSc76m7ih8OGoU7aI1jJ8JDdsETFnFSO5IWcIRlYRG3hjGClfVrR%20wkG2nnw58KXgxMYjeFUiVHiRmMQ9LlALsZgAYUzEhUhUUt2iCqnmTzUxLUbIueFWPzkXBv4/Hd+k%20q4jgiyxpjozHKQRSCW3TTpAtr/cqd1qzxmC8PcpHWRjsdjpbCGoEbTLRIhoiakLhwWxcl42q4agb%2022ptiJtTJyY2KiMSGmSNp5tkAMCunpCQoiovnoO1RETlQKBQKDw+tmXOF/RXh9ig5bCbhxGE2VtV%20ci/0e+xoMOIKCpK4+5HRRARFF7BVfIiJQ93ncu2Ns5mWeQm5V2Ij0FcbKBmQy227EfJHlbNSEiTX%20bmBIuntp7GuczGy/C3Ey5MaTIcYfyQS5AQ2hCQTYppmyVaBGXiRCRnUgldF5Cl7VOasZm+Gfh20g%20uyMhOdRptIvRV7rvN9/ifRyEqK2cgdbb1+K6UJdVkq3z7pFt7JbJdkT3wmvR5MSZCNyWrggjErHx%200ZZ6auCra/MkomioSLde3kt3+ScRpd8MPD6BBGQ+86EBkY5uEb6aDSO1JbFSW116gzXFKy8Vta1S%203CcpO3dq7Ik4KTFiyzyMXcmNYbNX3EF9zGgx0Y4iAi0QgLbi2XTquvFb1fluYkvlXzfC/YLz7pZH%20KPPzzdcOQ/IkR1dLvEdmK40QKCAgmEZtLaEVF5KlJTG/dW1dtM7N3Hh2cszigyEkZ0+VJcBRjuuO%20sql0uGlC6QiCL2+XlT0+v+6Z368NOV2V4cQo2Tl5Oa84ksFhZJ7ra3FcyE0HQcUGR9FxZCt6bDpR%20E5WvSXle6fH2TtSFOfyreWfandRwcvMWQyhPq+4Bq1J9DSCfNCKICAtuFM4zxTd790Jzwf2HGxwY%205ZL8Zl42m4p9VkHUFoXBaYadVvXZEeLSqLr/AAqd89je/uudv7N2vjMwknHyDdehJKGNDJ4HAipO%20e60nSKJ1PnXQuusltyS3GkSxTQ/DLw8byMZxuYrzzJoARnH2HUNAkuTG2lFRUrNvOmo6bF5VW1T4%208TIt5vLE7Z+xIsHHY2dlZT8Vp5zDYxjqg50DmxXYndvm27pZpwrK5dUW11q/ssR02T4YzzyuLHJO%20q1DQgmNddBaYkZCKkUngdIeLpst2trURW/ooq0iTh73j4ebQgYWfkXZqwRi95mw1lOKseK+6YSX3%20mxbTqkRExq03L8EeypuE5esB4Z4N1lt6dlHJOb1vTUfjmLZNLKyKZRtxGzFVuLiClzGype48a1eL%20iftq0TZm0gyn0lIyTr78R6PMnA/Ib0FLjNKyzJkCgiomgEiWHSK8PRqfG5zFutGW8PNi5ifOkTJh%20k3IJ6TNgBIAWdc2GkNx4kROoPUY02XXa9lSpmL+y52xiNt7eh92gTRd+kHVfR1w2VceNBFv0emII%20dhAR4JetM49eIC22Zl+z9HL7qVMV0FAoFAoPD1+i5ZbeivHn2Uo4yBtSFuLZezUlHoDGtQpoIIiW%20tUhEzout7JZ6908lTOdFRE8DcY1HaZkZNySjLbbLephlB6bOLdxbaKKoSXRt9TVfjJ2JWrd5XWXf%20A/HudQFyz3SdjSWCu02TilLxwY0yVwrqoi22hCHJF81QiwLwnhEMllZ5LFflsTguw0sgXGZLMkgW%20RbqE2RR9KD8EV7bDZ6ezP+osbwUw7T8Rxyc4+EF6M4wBtNem3GkuSRGQtvnjInVFXFS9vOqrUVYO%20eF8P2VwWAbnH/wDH791kOtg6JoTLjC9RkvQWwPLpX4K2XzUvJLYi7c8H8Xg81Aybc9+SUFtgQB1O%20KuR4SQUNFFRERJsbqGnmq24cK1fklnGNeY8F8LlJeTluyzB7JHkXDJGWSUFyUVmKulSFV+aSOhAv%20lWsyZ1761brVL8EcRIcyhlkHiXI9U2ycHqk0488y+S+kSiYocYdI6UsnC/BKup7XtmCeC0QsnNyL%202XeN+bo6hAy2C2DJN5IdVr6tJNdMfIC+XjSTC8tLngRhigS4aZBxUfMVYedDqONiD7r43UjsZoT6%202KyedFut56FXO6PC7H7gdxbkia8JY6KUEkL0kdZMmjIlQFbQXbspYk4ceVXzq7cxv254cY7A7gLN%20R5BG+6mQFwFbAUL6RmpNJSIU1KrZJpG68lpGb3U0PwQwUUmDGY71WVjL1RaaAyWNknMldSRL3Mne%20mq/FTy1JMW3bfd6i+CuLYWKn0k/phlFFnpgDRE1DV4g6pD794u8rqe58E4Xuq0Qx8CMcMZG0yzut%20ru4sIjQA1ojQ3IQo402odQibd1EV09LzcKC93T4YY/O4bHYwZhxQxsKRjmTUAfRWZUbuxloc4dQR%20RFA+zj2LUs26S4be8LsdhNyuZ1qW7IcVXTbbdupCb7TTTnpoXEbMJYdPD7CVrbyYqZ3ghjZ2UyM+%20VlHnCyKGDoq02qq2c9mfocVeBoJR0bHgnoKt7rxqfHiYVsn+CeHlv5gynvI3lifLQo61a708y84C%20XLQTd46IIqHBO3glJcHjJeCWPmvNKmUdajtTXp7UcWm7NuO5AcgnSVNOjSQ9PtuPkXjScXVt11O/%200VdlZfhx7uqqice1KI6GgUCgUBURUsvFF5pQULWxttstNsssvtMtCgNNhLliICKWERRHUQUROSJy%20oPXsXgPiSf2yX+doHsXgOWiRb/WS/wA7QPYvb/8AZyP2yX+doMrszAKnEJK35/psz87QPYzAcfQk%208Vuv6ZL/ADtBj2LwHxJPu98l/naAuy8AvwJKe5Mlp9x2gz7GYD4kn9sl/naDHsXt+9+nI/bJf52g%20rtybUw0XbuVkx0ktvsQ5DjTgzJdxMWiIST53mipQSsdtDBuY+M4YySM2gIi75M4qooq83aDf7F7f%20+JI/bJf52gexeA+JJ9zvku3DzdWgz7GYDsCQi+VJktF/2O0GPYvb/wDZyPc75Lt/i0D2LwHPRIun%20b3yXf/FoHsXgOHoSeH/3kvs/vaDPsZgPiSOd/wDOS/ztBj2L2/8AEk/tkz87QPYvAWtokKnnmS1/%20/loPLuxttOgoPMPOtlbW25KlGBWW9iEnVEk8y0F9QKBQKBQKBQKBQKBQKBQKBQVO7v4UzX+gk/4J%20UEzFW+i4duXQbt8hKCVQKBQKBQKBQKBQKBQKBQKBQaO/Qr27w1fyax8tvLQO/Qv1hr5Y/f8APQO/%20Qv1hr5Y/f89A79C/WGvlj9/z0Dv0L9Ya+WP3/PQO/Qv1hr5Y/f8APQO/Qv1hr5Y/f89A79C/WGvl%20j9/z0Dv0L9Ya+WP3/PQO/Qv1hr5Y/f8APQcn4rZ6dj/DrPzMMwzkZjMRxVik6gamVGzxBp1KpA2q%20kg9tqDX4S7vye4tiY3M5uLGxT0wEOJEbeU17sgojTh60GxGnpW+KqUMdh3+D+steX348vt0Dv8H9%20Ya7fhj2c+2gd/g/rDXZ8Me3l20Dv8Dn3lq3P34+55aB3+D+sNdvwx7OfbQO/wf1hrs+GPby7aB3+%20Bz7y1bn78fc8tA7/AAf1hrt+GPZz7aB3+D+sNcr+/Hl9ugyk2ESoiSG1VeSIY3X/AG0G6gUCgUHh%206/Rctz0r9yg5bZ22NtPbRwbruJhG65AimZlGaUiImBUlW43uvnoNOTDaMTMBh4m2GMlkUj98eZjx%20og9OOp9NCUnlbFSIr6RRbrZaaa8yMh4SxjlA+3iWig3STqYZsCoYtEOpA0kouOCBIKrpJUReNNJq%20Ie4/Btt9GSaxyL0EkI53JOnpOSsMR1I1bqLITp6PfX7KabxrOVzvhTj4sp4YECW7DJsHYzEZjqfO%20SG4xKOsQEum68KOWX0V4Lx4Umqk7jmeG2AkxYcvFwnJ8t6Mw1DZisE4iTJAxm3DRURBDWfNV42W1%207U05SsYHhrlUkrjIeMmLDHW8LUdlVQV1aSG4ohCSgViT0VtzpqSqrG7i8IpkLGyXo2NgOZOGM+PF%20lx2G3EZJpXl1eioXRsVJUQuSX5UXlaxh8M5OPh5FmJjCgznRjw5CxmhFx01URAdQJxJU4U53GZUN%20Mv4PK403+6EJ6OUtm7DSIUcGyeIxVQsqI2BH/R48qmqjjnvCVAlyHoWOYgxQjOd+cjMI2YywM21E%20UFXE9FoluQoipxS6VdMaXdz+FTTmXZXFw1cxDSvAAxo6pKAYQz/0YraCXolwRVReF+XGnJiWGa8I%20haI3msVGJtjvL7brDIq2OgDISXTbWIvBqFFul0oYlznfDOFhmcw9Cx6QZSXiEkVrU8uhTQWwUEJS%200iq8uFlvZKDRg8j4X5hMe3Hg45ubkozMluC5HZR0UfZGQLR2FR6iNlrUL3tx5caFbpMrwpik4khr%20FNmyTzbgqwzqQ45ADoW0X1ITwDbtUkRL3qTkQMjuTwbx8YZDzeNIVaSQgMxBdcRtXu76lAGyIbPI%20oLe1i4c6s5GmZuXwuiREdcxEMnzmLCagtxozj5qk4YBO6Q1III6fwlReaW1cKhi8xYeGuWkyI+Oi%204yU/HurwtsMr6KGoKSLpsQoYKOobpdLVbwKaPubwjkS5rIw4HQhhHLvndWlaeWV1dAMWFTcVEjmS%206Rtp4oqpexbwtMIOwM1kchCgYeE6OPGM4UoY0cmXQmNdZsmiFF1Jp7aJ2a98bZ25H2jlXo+Khsvg%20wRNuhHaEhJFSyoqCi3oOyT3b0CgUCg8PrZhxb2sK8V5Jw+xQVGyr+xmA7P3dEun9wFB6yu1sfkcg%203kerIiTwa7uUmI6TJmxr19I1TmOriip6ScbKl1qTgVErwr2lKN5Xm3ybcdcfbZ6x6GXH5Dcp8mU5%20j1XmRI+Plta61Zwdf4yXhdtVZSSUGQB9fvJiLxIJupP+kxUk/BlLqTzcOVNLySPC3achXUdB82jN%20xxllXz0ME/KCa/0U+D1n2hI/tJZKS4Jua2JgsvlQycrrBIRYqvCy6Tbb3cX1kRuqCcC6bhFbzKqL%20wqSDG2Ng7c20D4YpkmwfbFixKiqDIqRC2BWQtKK4vNVq7xhHNu+HvhhjJcMZM7ujsFppIzMicgqg%20txnIYHYy1fiCNPirztekheU/2c8PY+03trnObTFTGzmqXfBF5QVVfKS2YkKgI6NQk3ZEtwqfK8ck%20l1VTdteE04SznfhcZ7i5LZYjSb/on0eURXGWR+ct3PUg24dqJfjV+V7kvbPDXmsL4WqWHSY/IYPc%20LDKwDR429UeFBcb1O6/QARjSC1KXG635pS3/AK5SdpnaJjuwvDKOix3p6A04ndhiOz9IdZuEOOEh%20FSujoRzQLpxRSv75b0vusQZuE8KMdmJ2PQ3CnSI5OS48ZeroQ3I8JwyUUJRcUibQhJfjLp99TLUv%20ZYnC8OFSPtNJ5tO7caWYEsZKibAvE5FcQ5KrpQjVwwIF5X5J6NO6zjlY7f8ADfZeOmRMviWtSstM%20owaGLjbisxxjNvarFcuiIjqRbdtr1dRIyvhttPKyspLmxicfy4sDKLWVhWKYuNE2PvRLW2Clw9LS%20mq6VGtaF8LNprFej9N5EkRgiOGLigWluSswHE0IIo4j5atVqus4w74VbUcdV39JFxx4pEkhfIeua%20zfpBEdtzEZNyFEtzVOVRranYPYW3cLJN+G04SqwUNkHnCcBmKbiukw0he9BTK/G/Yl7IlGVT/wBn%20dmdEGiGS50UijDNx5XFjhCF0GAa1oQoItyDCyot0Wir/AAO0sLgn5T2NaVo5gRm30VVUVGG0jDVk%207PQTjVt0aPED+C8v/py+6lQdBQKBQKDy7waO3xV+5Sin2SltmYBP/wDOieb/AHAUF1QKBQKBQKDl%20Mz4dYXL7g+nJLjoyUcx7mhEbUb4t515pPSEisavrq48rcuNSTnr0xbb19dU2P8ENsQ3oppIkuhGY%20ZYUHVAlJY7bzTbl0FEEkGQXvU+6V7e1SXnWsPBDDdaI69lJbpQoyxWFUWEUQXHljeC9O6J0S1WT4%20fpeal8kW+c8McJmMVjsbKffSPjMbKxTSho1EzLjDGMiuK+mIgijbhfspdt3yS4rZHgvhJQTFlZCU%206/OSaj72lgeOQKKTqgKN2HT3AEH3Vvfhazjr7nX4xte8HcI7IfcKfK6bquK2z81YOrkWsofpaNZq%20r7NkUlWwrbz1IbXhrwawzUhH28hKQmCaKANmVRlWJjk5u9w+d+deJFVy6qn4XpU8DrNsbdh7ewkb%20ExCNxmP1F6jltSk64TprZERBRTNbCPBE4JwSrbqLWopQKBQKBQc/v/8AgzL8L/o5fdSg6CgUCgUB%20URUsvFF5pQUIbD2iACDeMaABSwAKmIoickREKyIlMGfYfan1cHyj9apgew+1Pq4PlH61MD2H2p9X%20B8o/Wpgew+1Pq4PlH61MD2H2p9XB8o/Wpgew+1Pq4PlH61MD2H2p9XB8o/Wpgew+1Pq4PlH61XA9%20h9qfVwfKP1qmCt3Ps3bUfbeWkMQkafZhSDadA3BISFolEhVC4KipwWqJWO2VtdzHxXDgARmy2RFq%20c4qooqrxKmCR7DbU+rg+UfufGoHsNtT6uD5R9n9agew+1Pq4PlH61TA9h9qfVwfKP1qYHsPtT6uD%205R+tTA9h9qfVwfKP1qYHsPtT6uD5R+tTA9h9qfVwfKP1qYHsPtT6uD5R+tTBgtibRJLHjGjHtElI%20hX3RVVRfs1RfUCgUCgUCgUCgUCgUCgUCgUFTu7+FM1/oJP8AglQTMTwxcNF4L0G+H9RKCVQKBQKB%20QKBQKBQKBQKBQKASoKKq8k4rQc5D3kUyIzMjYPJuxpLYvMGjbA6mzFCErE8i8UW/Gi43+00v6gyf%20b8GN2f39EPaaX9QZPs+DG7f7+ge00u1/oDJ+X3kb3P7ege00v6gyfb8GN2f39A9ppf1Bk+z4Mbt/%20v6B7TS7X+gMn5feRvc/t6B7TS/qDJ9vwY3Z/f0D2ml/UGT7Pgxu3+/oHtNLtf6Ayfl95G9z+3oOa%208R0zu5tlZXC4uBmMZkpbC90lMqw2vUHiLZkL/wCLctpNPirSiP4WN7n2xsrH4vPxM1l83p6k+VIN%20l/S4SfiW3Df/ABbaIgj2dvbQ11ibnlqtvoDJ/Ijfn6B7Ty/qDJ9nwI35+ge08rj+4Mn8iP8An6B7%20TyuP7gyfyI/5+ge08rj+4Mn8iP8An6B7TyuP7gyfyI/5+ge08rj+4Mn8iP8An6B7TyuP7gyfyI/5%20+ge08rj+4Mn8iP8An6DVM3l3KM5Ll4XJMRWUUnnSbYVBFLekqC8RWS/koOiS9uPPtoFAoFB4fS7L%20ifgr9zzUHzaTu7Jbe2ptF5tyOxifoth3KySDvDzYg2wIKkdHWHCaLWSGbaEQrp9FUWk7mcMf940j%20yZMU8cc1xmW+z1GyaZEW0yqYtlLEZqS9RwVIuHC68F9Gk5WznPulxfGTEPuxmDgutPSHIrWknGl+%20clZN3FqgWX0+m6wprp5iqdtWRLFZhPHGMcfBtZWIrkzJCHe3oairbLj3eCZHpESmusIpWsq/aqQv%20CTM8Y2YzGMyDsNW8fKiy5jjDZsyXSaZjsvt+m26iNF+kJqQh890TjT1+hI8n4zM49voZCAcibCGQ%20uVejG0LAJGfjMuEyqmXUT9ObVERb8CFbElqsm3OvT+0vE36/1v8AS/3P4ixdv55jEvQXX0cajPvy%20gNsRbblTQgh6JLqJUcdRVROyszm4ucb1wp2vGnGSTjR4uMfdlSijttsK40Ki5JmyIQi4updOk4ik%20XmJKsM8deEI/HKNJxTbkXGPR8hNCGePB1Reb0z233Wyd6RXGwRHOHlt2KtpDOvwlu+Lgum13aC9H%20jhMxUeS6+AG4X0kwMjpiyBoQmIFZVW/Hki80vY+M3+Necn43YzG7eZzT2NNxuQ0ctuK1JjuPd1bj%20hIJwhQvQNBcS4FankkTvEjxKd2zji+j4wuz3ILmRZckEgMi00402upFICM1J9PQHs437KZf2wnM3%20wrsr4yIsbJpi4Djb0CU3HCRKBeiSBkm8fI1CigQFdxVb4rft7UpOc90tdFuLxChYHNDiJMJ92Q6y%20kmMrWlerHbFw5Tgoqov6MLSKafhgic6mrIo4PjKxkGYPc8LIOTkHCCM266DQKCQVn6uoSX/FDpVE%20HgXlTjSy5asm3FZH8bJLmNckHCbGZJhRZMJhDTotG/jXcgfWkEQ60EWuCaBVV4edHy7cEnK82r4r%20MZaRiYUiEbb89GY7kgCDSkw4ATyQWdROoz0zsjnK/wBhV1ZzZOzO8RXZ/wAaG8XnXme5KWJx45MJ%20q3QpTj2P7uidJtC+bBSkL6R809LgnPPxy9e7VlX6+JEUNpvbgPHvj0JoY8ohEAkTzkkIwkBmopo1%20OIt1stuy9Wy8T1SeVKPjdjxA+8YmQ08qiEdsDB7Wf0gWMJCVvVoQXw52W427eFTv28jz/wB6m+s7%20qxBtt93hORGXXgCQ6/MckArSNqlkQUiGSEirqTyU6/0zr740Fv4927c3KbDQt4xMRjchBAks+g5B%20twyR2xKPDpcLf7ash5fU7rfs4rZOPmoM0CgUHh+/Rctz0rb7VBQ7SgQJW0NtuSIzT5sY+ITBuAJq%20C9AFuCki6V4JyoLlcdj1VVWK0qkqqSqA8VU+oqrw+P6Xu8aaPJYrFk424UNhXGVUmTVsLgSlrVRW%203BVP0uHbxoCYnFo628kNhHWU0sudMNQIiqVhW109JVXhQGsTimR0sw2GxuS6QaAUu4mk14J8JEsv%20loA4nFiyLIw2BZAVAW0bBBQCJCIUS1rKSXVPLQbHYcN1zqOsNuOWEdZAJLYS1il1TsJNSeeg1his%20YDpPBDYF0z6puI2CERoqrrVUS6ldb3oIuWj4qJh5jp49l9liOThREbbs4McVMARCRB4L72/BKz8r%20ZLSTbjicJ4rbYewcfIZWAsScYMvyWWWUcEDXGnlGtJ8NWiI0ti8vCtXjr6E5acv4lbLj4HIOQcEU%20ifCblTBxbsVtuxR4bUw33F4iIE1IauSXLjayqipUsIxn/FHEM4zJ9bDt5LI4k5Cx4ei7bbUXu4m4%20446KaE1yRH5tC+7VvcnM102J3NtHL5t2ExCtJl94VuW7HAW5f0a+jL+g+JF0XrJ6aJ5RunGrE/bO%20HUEyybgOk2JOt3RtxURSHV77SvNL241FaY+MxsdBSPEZZQDJwUbbEbGSaSJLInFR4KtB4+hMN0VY%207hG6CqKq10g0Ko+9XTa3C/Cg2N47HtyEktxmgkoCNI8ICho2lrBqRL6eHKgFjccT7kgorJPvDodd%20VsVMxVNOkitdUslrLQxluBBbjDFbjtBFBUUWBAUbRULUlhRLe+4+7QeTxmNMCA4jJAYqBirYKhCR%20ayFUtxRSXUvn40HhzDYd0BB2DHMAAWhEmgVEAVuIIip71F4olBS77hRGdk5oWGgjqcRQ1tCIkiDw%20C3C3o34XoOATw13vtfO7k3m/vadlWlxb/cwfFvqtOASPCCtqDjCt+gt+mAeS1B9kRLKq+Vb/AOyg%20zQKDy6iq0aJxVRWyfYoOP2nu7AQ9q4eLJkm3IjQYzT7ZMvoQmDIiSEigq3ReFBa+3O1/1xfyL3qU%20xNPbna/64v5F71KYae3O1/1xfyL3qUw09uNr8u+Lf/gvepRdPbjbHD9MLjy+Zf8AUoCb52uv/rF7%20P9y/2/1KJp7c7X/Wy48bdF+//wBFFeHt57TeacZdlKbTgkDgqy+qKKpZUX0O29MJc5UpD4TK4DpQ%20Yim2ykYC7o5waBko6AnzfJGDJtPwVtyWhrE8/CN6I63NiQ1ifjH0cimjdhYSOqldtE09BtAW/DSi%20X4UpPZmUXhNOBVkRIkgHHDfJSiuEhm6IoZL6HpaxbG/Ytk8iVU4TYeW8O4M+RkIjbMedJusiQ3Fd%20Ey1LqLijfwyS5W98vFeNRdWHtzte1++Lb/gv+pRNPbja/wCuLxW34l71KGntztfh+mLx4p8y/wCp%20RT242ve3fFv/AMF7y2+JRNPbjbF7d8K/k6L/AKlF0TfG11WyTF/Ivdn9SiaJvna6pfvi/kX/AFKL%20p7cbX/XF/IvepQ1Tbx3VhJ+2MlChPuPy32VBlgGXlMyW3oomjmtDV1vn+C872/oEngv/AAioLyyX%20v2+WgUCgUCgUCgUCgUCgUCgUFTu3+FM1/oJP+CVBNxd/oyJe9+i3e/P3ic6QSaBQKBQKBQKBQKBQ%20Ue+v4Kzv+gk8/wDhFQXlAoFAoFAoFAoFAoFAoFAoOf39lcZjdl5mTkJbMOOsN9tHnzFsFM2yEA1E%20qJqIuCJQxI2nnMNmcHGkYmcxkI7QCy4/GcF0EcAE1BqG6ak7UoLigUCgUCgUCgUCgUFHvr+C87y/%20yEnny/FFQXlAoFAoFAoFAoFAoFAoFBgyQBUiVEEeJKvBETtW6+Sg5LdrMHeW3sntqNFTIxMkwTDs%20xy4xG9SeiYuoi9Q2zRDRG78U98lBG2TiYXh9tXHbZei9CFBaRv6VZRSYedJfTefVE1sm4S6l1eil%207IS2oO0bcB1sHWiE2jRCAxXUhCqXRUVOHGg90CgUCgUCgUCgUFHvr+C87y/yEnny/FFQRt5b0DbL%202HR2IUiPk5RRpDwkg92bBhx4pBCqLrEOl6SJbhxvwss1ZNc1B8Yym4GRnmcSiY7GRYszLoT9nQGW%20inpjp09LytN2IlVQ1LwHjVvHXqzr6RrTRr42tqtZb258udDeNeqKUCgUCgUCgUBVVOSX81BUO7hB%2011Y+KZXIv3UScbVEjNknY6/xRF/BFCLzUHhrAPy1F3OPpMJE4QWkUIQ/3aqqu+64qp5BSguRERFB%20FEERSwinBEROxKDPbQUxbd7qpPYR5Mc6ty7sg6oZkvabCKNl/CBRX3aDDO4CimLGbj/Rzi2QJKLr%20hktuQvWHRy5OIK+S9BciqqiLwsqJxRb0GaBQKBQKBQKCj31/Bedsl17hJtbn+KLlegsJ+HxmQcju%20TY4SDiEZx1NL6CcaJk1RPwm3CFfMtMFU14e7NabitN4poGYbTUdlpFPQrMctTLbg6tLotlxBHL6e%20yg6DTwtfstehjNAoFAoFAoCra3n4IlBUzNwRQklDhNnkZwqgnHjKio2vFfnnFVG2uXwiuvYi0Gpc%20JOyNizkhCaRVtjohEEdU7OqS6XHfcWw/g0FwwwwwyDLDYtMtpYGwRBEU8iInBKD3QKBQKDy4224B%20NuChgSWICRFRUXsVFoKY8BIhETuCfSKi8VxzyKcMlTlpFPSZXl+LXT+CtB7j7iaB1IuUjljJREgg%20jqorDpEvDovpYCVfirY/waC4RVXst7tAoFAoFAoKPfX8FZ3l/kJPPl+KKgvKBQKBQKBQKDGrzL/4%20W1BWTtwQo0jurSHMyCIirBjIjjqCS2Qj4oDafhGqJ5KDSOPy8+y5SR3WNdFCDDIkVURL2ekcCLzo%20GlPOtBZw4kOHHCNEZCOwKeg02KAKX8yUG+/PzUGL8uC3XsoF/MtuP+ygzfn5EoF+C8OXLz0C6f8A%20jz0GNSJz93zqiUBVFVtz++nGg8Psx5DBNPti8yaem04OoVTnZRVONBTfQ+SxyquFkoce/p4yWZE2%20iW5NPIhuNe4uofMlBJiZ+I7ICJKA4E81VBiyVQVPSiXVokUgcTj8FfdRKC0Rb9lvKi0CgUCgo99f%20wXneX+Qk8+X4oqC8oFAoFAoMKScfNztxoIGRzcCEaMkZOzCS7cJhOpINOV0bTjbj75bInatDFfLj%20bnyUWQSkGMAm1WPDbNVeNyy6UfkB+LG9kVGuP4dSji9u+J8QIASWMY23CCNDbmR4y3kFmpZEjkUS%20MhRxWgaVTUvTW6VbZ3/gyvTXjTHkymJLTaNYSSOMfZddbMn1ZnxZclxCECsJh3OyWunPgvCmevXB%201+cZHxvhxwysqdjnQhxe7uQIrJNHLOO5jkyLrjg9RQ9Bpb2BVsnPy0zg1aZLxQipiZ+QxsRxY8J1%20llZr+hGiedOPqDpI6Ly2CSPG1v8AZde6/Ga0t+L2OSSQFEfcYlvts4MGhATfFZg40yJScsNpZfCQ%20fQ48VulOUWweI2Le27iM1GjvufTkhIcCGvTFzvCK4hiZEaNog9E+Orjbhe6UsMUuzfGHH5xMPEkR%20HhymQYiHKKO2RRmX5jBSQG6rr0dMff8AFEVU89qfLjUid4ot47cWaxEuGT5QHtEIIqh1CabgBOkO%20OE8YNooCdkFFuv27ZavxvHus9s+JGF3FkpkKEzIaKKyEoCfEG+uwYovUaBS16fSTiSJx+1T3Z1VQ%20PGXBSyxYJj5zZZSPGmNjobcJuPNdJqMbiNmfvyBdSJfSnFauc4WY1N+OG2CguySiTGlYjypL0ckZ%206wDDRhSEx6i6TIZYEIl2c+y86/I1RfF9W8nkIeRx3oRHJ4BJjuNjq7rkBgMNIDpIpOOG6l+Nr8qZ%20xyMSPGiHKhwXcPCd6siRDamd8QWhjhKyRY4kJNeszQ2XdOhFTgl+dqsnMh4plfGDaD+LRyfipUiH%20IaamMAbbJCsR4nQCURK5paRFYK+tRIfuMHXsxMrCZbfxEjv8Ax6iQ5ZqTmlU1CjEhbr5kRy/9JEo%20JWOz8GY53ZVcjTwHU5Akj03rJzJB5Gn4TaqNBZak+7y48qDNBR76/gvO/wCgk/4RUF5dOPm50CgU%20CgUFdnImUlwSZxstIUhSFSd06lJtPfAhfAUuWpLqPOgrsTMxmLUIcqKuKnPkoo5IPqpIK6rdJS36%20pLe+kyQvNQdD57cbJwWoK89ubeOO9HPFxCjyXlkyGVYbUHH1/wB6YqNiPh75eNB7ZwWDZ6fRx0Zv%20pdPpaGWx09JCFvTYeGhHCQfJdfLSiN7JbU7urH0JB7upI6rPdWdKmg6ELSo21IK6b+ThQbS25t1X%20XHlxcQnTAG3DVhrUoBpURVdN1QdA2TzJVIpcrmNh4fMORJURkJj5RpM59uKhi2TsjREdkuCNhUpH%20vFLkXpcOdZ0xzeO8TtlT8Fiok3BkymSeZ0YdYwuMti867pkXIQbJsDYIiIUui9nbW7OefCXjvUyJ%204geFxNRZ8CKBuso3Hgd3g6nUaJh2Q10tA+i2rLLqjxS3FFsq2WRUfM+IexSiZaQ/i2MqrTYTozIs%20dU5aDjRmC84JtfNoDBoOtdVkW3P0aYv68pjHiL4eQW5GQWOMJ95te+SGYhEjjzTQuux+s2CdZxsX%20OKe75Fsqe7pcPF2tlcdjspCx0dWAbH6PIo4AbIIvvQTTdvSvYlKjcW1NrEwMYsNBVgCIwZWMyoIR%20IiESDpsiqiJeg9v7d27IVVkYuI6pKZKrjDZXV4kJxbkPMyEVLyqiXpIMJtjbI93tiISd0LVEtHa+%20aLX1bt+j6C9T0uHbx507Kwe2NtGDgFiIRA851XhKO1Y3EVfTJNPEvSXivlpOPslizFEROHBOxLWs%20lFUOcmYicp45If0xMaL/AC7CpqYNU4Eb1x6BefVq8iUGqDgdzIyneM88zZfmmGm2HumPYJPvtKbp%20fhqg+5QSfoPO/wAxy/yEL8xQR5+1cpkIEiBL3BLONLaNiQCMwxUm3BUDRFRnhdFoOjoFAoFAoFB4%20fjsSGSZkNi8yaWNpwUISTyKK3RaCnHDTscqFhZKrHD32LlERs8rojbqobjXP8IfwaDdD3BHdfGHL%20bPH5ErWjPpwNV4r0nU+bd/qrfypQWtAoFBVZHa+38lkGp82C2/MZQEF0rpqFtzqtiaIqC4jbiaxQ%200XSXFONBAi+HWyYwAjGKbBANp1v0nFUFYM3G0C5XBEN010pwXUt+a1C1sj7B2dFZaYZxjQMsudVg%20FI1RsuicdEbQiXSKNOmCCnBEXglXV1rf8ONkPRyjuYhlWiEQVBUxXQEZIaBqEkXSscUbUb2UedE1%20sLYWz1ddd+jGhN0FAiFTG2oAbIg0kmgyBsRUxsSonOoi1xOKxuKxzOPxscIsFhLMsNppEUVVJfPd%20SVVVV4qvOqqXQKBQVc7Pw48jubQHNyHBUhRrG4nHgTi3QGh/CMkSg0Ji8tk01ZZ7usYk442Ia8UX%20jZ2RYTLnyDSnu0FrEiRIjAx4rQMst8BbbRBFPsJQbqBQKBQKBQKBQKBQKDTLhQ5jCsS2G5DJcVbd%20FDG6clst6CpXF5jGrqxb/fYif/1s01VRSy8GZFiNP6LiEnnFKCTAz8OS53ZwTh5DipQJNgeXyqHF%20RcH8ICVKCzoFAoFAoFAoFBXZHOwYTiRiUn5xoqtwY/pvkPHigpbSn4RKieegjJDzeRXVMd+jImpC%20GLFK8gk5qLr6cBuvNGvlrQWMDGwcewkeEwDDPNUBLKpcrkvMlXtVVvQSaBQKBQKBQKBQKBQKBQKB%20QKCPOx0Kez0ZjIvN80Qk4itrahJOIlx5pxoKwomdxtyhuLlIaJZIkg9MkU7enJL39/I58uglY3O4%20+e6cdsiamNpd6G+PSeBFsvEF5px98N089BYot+yy87UCgUBVtQQshmcfAVsJDi9d5dLEZsVcecXj%207xsNRLy58k7aCB0c/lETqEWGgrzaEhcmGnFOLiKbbXZ73UvnSgscdicdjWlbhsi3r4uucSccVL+k%2044VzNePMloJdAoFAoFAoFAoFAoFAoFAoFAoFAoFBDyWIx2SbEJjAuKC3ac4i4C+UDGxCvuLQQdG4%20MaVxL6XhIqkokotywS3IbILb3mQtK+daCZjsxj8gBIw6vWat1o7iK2+2tr2NpUQk+1xoPc/JwYDa%20HJe6epbNgiKThldPRbBLka8eQotNFaLm4spbpiuGgFx6hoLk00VewF1Ns3T42pfMlBYY3DY/HIax%20m/nnbdeS4qm86qdrjhXIqCbQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQUW8oMU8FPyGjRPgxH3Y%20cwFUHmjBsiHS4NitdOKcl7UoN+BxMJmNHnKiyMg8yCuzn16j5ISalTWvvRuvvRsKdiUFtQKBQKBQ%20KBQKBQKBQKBQKBQKBQKBQKBQKBQKBQVO7v4UzX+gk/4JUEzE6vouJdLL0G+HL4CdlBG3HNykHAz5%20eMaZkZFhkzhsPmjTRuInoCZkooKKvC96mrPdy21vEGbl9xwsMSNH1ImQdmkrDsZ5mRCkR2kZNkzc%200kgyfTsRIq8RK1ak4tR3iXqBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKBQKDm/EPN4rEbJzUzKSm4kb%20ujzPVcKw63QJtsfdIlsnnoN+y9zYDcG3483CTmp8NoRYN9lVUEcAB1DdUTiN+NBcSYseVHcjyWm3%202Hh0PNOAhgYrzEhK6Ki+RaDTFw+KiK2sSGxGVlDFlWWgDQLhITgjpRLIZCilbnRMS+3n9iilAoFA%20oFAoFAoFAoFB5cJRbIhS6iiqieVUSg5TARNz5PBY3JOZ823ZsVmQYhFj6RJ5sTJBuKra69tBYfQm%205P5je/ZYvqUVj6E3J/Mb37LF9SiafQm5P5je/ZYvqUD6E3J/Mb37LF9Sgz9Cbk/mN79li+pRT6E3%20J/Mb37LF9SgfQm5P5je/ZYvqUGPoTcn8xvfssX1KJsPoTcn8xvfssX1KCFnNk5HO4abhsrnHJOOn%20tExJZKLF4gaWWy6OBJzFexeNBH2t4eStrYCHgcJm3Y2Ngh02G+7RVJbrcjMtCajMlUiXtVaC1+hN%20y/zG9+yxfUoH0JuX+Y3v2WL6lBn6E3J/Mb37LF9Sin0JuT+Y3v2WL6lBj6E3J/Mb37LF9SiH0JuT%20+Y3v2WL6lA+hNyfzG9+yxfUoM/Qm5P5je/ZYvqUU+hNyfzG9+yxfUoKzcbO6MRg5mTbzxvOQ21dF%20pyLG0kqLyXSIrx8y0R2CIiJZOCJySgUCgUHh78Sf9FfuVKKjZH8GYD/9bE/wA8lUXVBhb8bURxuN%208VNsygbGU4cKS8+6wEcm3HdKNzzxwOm40JAIuyG9A3XmtSXVs9XvFeK+ycikFBmlGeyCikdiS2bR%20p1HTaa13RRDqm0XTuvpVS8NsXxS2TJ7orU1zRNbZfjuHGkgCtSHegw4Rk2ggDjvoCRWRV91KuU0Z%208U9iPd0UcmgjOssUnGngQhJ5GAc9ME0gbq6AJeBLe3KoXhrgeKuzJbWLcOU5DXLmrUFuWw60RF1T%20aC5KOgdZNrpuvGhZjL/iZtoEgyEf0Y2X1iWdIByO2jTMYpSPN9UB6wEAcCBbfZ4UHgPFTajEVHMo%20+WPkj1lkQzafN1gI6AZm8KNoTYo2+2dyS1i4XoRL3nv7EbXjKrwnLnaAdCCyhKatG+3H6hHZQbFD%20dTiapfklCcpeG3rtjNZF/HYyeEmZHQycbFCS4NuKyZAqoiGIuioKo9v2KYKjC+K218hAjSZLhQHZ%20C2NlwScFnXIdjsdZ1tCbb65sF09RJeppZl+iwZ8QNpvbZd3M3MVcKyqCcnovIqqRCI6W9HULUTgo%20mke2rSd8R5PilsWMctuTk0ZOChrJE23UUVa6fUD3nE2+sCEKcUVePbQ9mZHiVtIIzrjMtXnwEdEb%20putmTjkRya23cxRBUmGSL0uXbxqUnP3V0Lxi2eWHcyeQN/HMR1ZCUT7JkAG9EbmKgm2JIQttOipF%2099KtngSJ/inteFmWoBPK5FUJZSskgl0GShoyRNoWn50l7yI6W7qi8F41BNi+Im0ZOTjYlqaRZKUT%20jYxSZeFwDZJAMXhUE6SoS/Dtfs4KlWRLcjpaKUHP+IKomy8uq8kjl91KDoKBQKBQeH+DLi2v6K8P%20sUFTsn+DMD2/u6Jx4f2AeSlFzQY7Uvz5cqDnQ8PNnAeoccN1JDX5x22oZq5FFtq/Wl6n+z3vCkHi%20F4cbNhyWJMXH9J6NwaVHXbaRcN0RVNdiETdNRReV6FRWfC7bLeXizBbNIEGDFgRMVrPoiMKQUlkz%209O7mkyRUE7pwRaeMMTGfDvZzJwHGscjZ4xsWIhC46io0DvWECVD9MUd9NEK/+1aaNDXhdsZp9h4M%20aqHHcbdaFX31BDYeOQ1cFPSqNuvGQoqW9JaTgtbf+2+zFiNQ3YCvxI4uNx47777rbTbrCxjbbEzJ%20BDpGooKcE5px4008Yw74bbMdbeF/H9cpDb7Ml11583HW5QNtOi44pqZXbYAUuvoolhtTaal5vZW2%20c2827koauuNNiyhA46zqaFwXhbPpEGsRcbEkEr2X3VqUnDbh9pbfw0uRKxkRIzslTVxBI1BOo4rp%206AVVENThqS6Uq6IDXhvsxkmeljlbBlQs0jz/AEzVpxx5pXQ16XFbdeMgU0XSvLklSxdbWNhbTZws%20nDBj/wB3TnhlS2TcdMnHgICEzcI1NVRWg+F2VeyRg/D/AGmcmdK7j0n8irhSyZddb1G9pV00QCFB%20I9A6lTn9lamcYajs+F+xmTaJrGI2LICDbQuvI36LLkdCUNelT6L5hqVL2X3KXnuRrk+FGw5DatOY%200ukQdIgGRJFFBYwxCFdLicDjtiB/GRONXzo3PeGeyHnXXHsajnWF4DbJ19W/0gQR4hb16BM+iCqQ%20oi6k1X1caaja14ebSblxZnclOVEkFMbdceeNSklxV9zUao455CK6olkTgiU1by6JPctQZoOf8QL+%20xeXtz7uXbbyUHQUCgUCgwY6gIeWpFS/u0HL4fH73xmIg41v6McCDHajC6pSEUkZBA1Kllte17Xoi%20XfffxMX5vSkerRTVvv4mL+VI9WiGrffxMX8qR6tA1b7+Ji/lSPVopfffxMX8qR6tA1b7+Ji/lSPV%20oGrffxMX8qR6tENW+/iYv5Uj1aBq338TF/KkerQRspkN8Y/GS55s4xwIjLj5NochFJGgU9KLpW17%20UWNsaRvl+O0+jeLRHQE0TVI+EiL8Wg26t9fExfypHq0DVvr4mL+VI9Wgat9fExfypHq0DVvr4mL+%20VI9Wgxq338TF/KkerRDVvv4mL+VI9Wgat9/ExfypHq0C++/iYv5Uj1aKat9/ExfypHq0ELM4vemX%20xUnGPrjWmpQdM3QV8iFFXiqCqJf7dEdWi0UoFAoFAoFAoFAoFAoFAoFBU7u/hTNf6CT/AIJUEzFf%209Lh/8Bv/AOhKZglUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUFTu3+Fc0n/2En/BKgl4lb4uJ%20y/ENcv6CUEugUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg1PymI4a5Biy2q6dbhCI3XlxVaCtTdmB%20M9DEhZR6FcFIzbj6EKKqXEmxIS4p2LQUHiBh4G+Nj5TAPRZrYz2S7u6TLrZNvt+kyaiSIdkcFLpb%20inu0Efwy21j/AA/2NCwIR5cl1gFdyEoI7hq9Ic4uEgoikqX9EUt71EoOnXdmCAkCRIKKWjqF3lp1%20jSPHiauCIjy7aCxYlx5AqcdwHgRVEibISsqL5lVKDdQKBQKBQKBQKBQKBQKBQKBQKBQKBQaJs6JB%20iuSpbosxmU1OumthFP8AxwslBUtFnssnUFSw+PL3moUKa4PHiqGhAxfzoReXStQSY22MKwaulHSV%20IK2qRKVZDiqlrek6pW96nK1UWiIiJZOVAtxvQKAqIqWXlQVkrbOEkmLqxRZkCqkMiOpR3UVea62l%20Al+zQRXE3DiR6gkWagBxJtUQJoClk9DQiNv2S66VQS85LQWkDIQ58RuXDdR+M7xB0fdsqKnNFFeC%20oqcO2gk0CgUCgUCgUCgUCgUCgUCgUCgUFLkFV/c+NhOt6ooMPzUVbKKvsm0Dd0VOYo6RD50vQXVu%20N6BQct4l5XN4vahysKpjkClwWAVoAM9EiW0y7pRxCC/TMuKpw51LeYev0UOS3hujDZ9jGBHfmE9H%20xwI3MJrS27Pnuxycccis8emAIqoi6bW5c6S9faiFG8YspKlYSKGHVksu0yklSI9cd2SD+kwEm06j%20QHHRCLs1Je3JV89eDs7XYWTyWT2VgcjkyU8lNgR35ZEHSVXTaFXFUEQUH0lX0bVr5cVPiv0v2rda%20ilBSRTWPuyXCabUI0iK3NcVEsPX6hNEvBLXIUG/Hs92gu6BQKBQKBQKBQKBQKBQKBQKBQKCvy+Pf%20lNtuw3Rj5GKXUivmGsOPAmzTgqgY8CsqKnNOKJQaMfuFt14YOQb+jsqqW7o6txNU4amHfRF0V58P%20ST4SJQW2oeHHivJO2gyqee1AoFBiyXS68eNvu0BFG104pz4cefuUwVWQ3Aww8UOGC5DJonCEx8Fe%20V3nOIsjdeZcfIi8qDbiMdIjA7InujIyUpRKS42OlsUH3jTaLddDd+CrxVbqvOgsaBQKBQKBQKBQK%20BQKBQKBQKBQLJ9rlQKDTLhRJkdY8xkJDJe+bcFCFV8tlvQVo7ecjX+jMjJiAqovQMkktJZUugi8h%20kN7fBJKALe62TREODKaFu2pRdjmRovopwV8UGg3Ny89006uOZFz4QhJUh+wRNAq/JSgy7LzqAvSx%207JOfBQ5KiPPtJGjVEt5BWg0KO7XSVEKBDA2/fIjskhd+z3dCFEt5KAe335K/vHJSZAIRKjDRJGbV%20FvYS6OkytftOgsYUCDBYRiGw3HZTkDQoKX8vDtoN9AoFAoFAoFAoFAoFAoFAoFAoFAoFAoFARETl%20woFAoFAoFAoFAoFAoFAoFAoFAoP/2Q==" height="488" width="215" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 1.&nbsp; </span><span class="textfig">Esquema del procedimiento empleado en el análisis del vertido de metal fundido.</span></div>
        <p>La
          asignación de servicio de la pieza constituyó el primer paso para el 
          desarrollo del análisis, pues es importante determinar el régimen de 
          explotación y la ubicación dentro del sistema mecánico, de igual manera,
          la definición de las características geométricas tiene una gran 
          interrelación con el paso anterior. Las dimensiones de la pieza, que se 
          obtiene por el proceso de fundición, se determinaron siguiendo la 
          metodología propuesta por <span class="tooltip"><a href="#B11">Navas <i>et al.</i> (1990)</a><span class="tooltip-content">NAVAS, E.; BATISTA, A.; SUCHKOV, A.: <i>Métodos de cálculo en fundición</i>, Inst. Instituto Superior Tecnológico de Holguín «Oscar Lucero Moya», Libro, primera edición, Holguín, Cuba, 251 p., 1990.</span></span>.</p>
        <p>El
          desarrollo del proceso tecnológico de fundición de metales en moldes de
          arena fue monitoreado en cada uno de sus pasos tecnológicos hasta 
          llegar al vertido del metal fundido; en este último paso se controlaron 
          las variables más importantes: temperatura de precalentamiento del 
          molde, temperatura de vertido y tiempo de vertido del metal fundido. 
          Posteriormente, se simuló numéricamente el proceso de vertido del metal 
          fundido en el molde de arena, atendiendo a la efectiva presencia de las 
          adecuadas condiciones geométricas de la pieza, así como a los datos 
          recopilados durante el vertido del metal, todo lo cual permitió realizar
          la etapa de pre-proceso constitutiva del análisis por el MEF.</p>
        <p>La 
          validación de los resultados obtenidos mediante el ensayo experimental y
          el análisis numérico constituyó el paso de mayor significación del 
          procedimiento. La consecución de un modelo de análisis por el MEF que 
          responda, adecuadamente, al comportamiento real del vertido del metal 
          fundido a partir del cual sea posible la caracterización geométrica de 
          los defectos como: aire atrapado, uniones frías y espacios del molde con
          llenado deficiente; permitirá la realización de futuras simulaciones 
          numéricas que permitan mitigar los defectos antes mencionados. </p>
        <p>Por
          último, la interpretación de los resultados del proceso de vertido de 
          metal fundido para obtener el cuerpo del soporte de los rodamientos de 
          la grada de 4 500 lb, contribuyó a la toma de decisiones tecnológicas 
          relacionadas con el proceso. En esta etapa se deben mejorar todos los 
          parámetros que intervienen en el proceso, para lo cual se cuenta con el 
          modelo ajustado de simulación numérica por el MEF.</p>
      </article>
      <article class="section"><a id="id0x4bdc100"><!-- named anchor --></a>
        <h4>Asignación de servicio de la pieza</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>La
          presente investigación se desarrolló en la Empresa Logística de la 
          Agricultura “26 de Julio” del municipio Bayamo, provincia Granma, Cuba. 
          La grada de 4 500 lb está destina (<span class="tooltip"><a href="#f14">Figura 2a</a></span>),
          dicha grada se encuentra sometida a un riguroso régimen de explotación 
          debido a las características del terreno (con varios obstáculos y 
          desniveles) donde generalmente se emplea. </p>
        <p>El cuerpo del soporte de los rodamientos (<span class="tooltip"><a href="#f14">Figuras 2b</a></span> y <span class="tooltip"><a href="#f14">2c</a></span>)
          tiene una importancia crucial en el correcto desempeño del apero de 
          labranza, debido a que es el encargado de soportar el árbol donde se 
          encuentran montados los discos de la grada. Sin embargo, se ha detectado
          que la pieza, fabricada en la entidad, ha presentado recurrentes fallas
          localizadas en la misma zona. La falla estuvo provocada por la 
          presencia de discontinuidades geométricas en el seno del material, 
          asociados al proceso tecnológico de fundición de metales.</p>
        <div id="f14" class="fig">
          <div class="zoom">
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/zL2/YH94%20QWbp6xUyieLOT3R28Bc8hBa1/wA46GkocWOo+W42RN6ZMbL/AFgwIqUVEjz3ChipzYdw6jeKh2QS%20PG7h4NSA2fACegMi3/npyQFF5nimUMuVGVOoIa4pyQO4uS4+X+zyEb/eFE0wJtzfEKxU5cVx1G4U%205IiRB+6O3YzZ+SxwfL3F8KJyTB4O7O2mYKOTxyx6ASC+tSTA9HI4JUMJ02nob0TIOf3rxuv+Jj9I%20u3qGlRJMMRPcPBgqDnQ+r8vrGtRyQ4serPCyhlcFTqCD1qZRBy2VjJ+aRV1tqbUkHYkjIBDAg9DS%20SJE5s3EhKiWVULfl3G16SSjqLJglXdHIHXzFJDE8vkMLDiMuTMsMY6s2gpIO48rHlAMbhgwupHiK%20SS1B79RDe28XJAA+JpJEClSAoCG70i97s7nogCTJx2Wlh19UDjSostCauGfM/IdtZmPi40nG78hJ%20V/aBiAVYda5faNXeSNj4vnWZka+46lQ96e2yJR2/D5qN6ofc09RNR7Q3I7OwM36ZlTFJBPWNbG/z%20p7ZfHVTqRcfa/eGTle/i8e261v2hAFqssZ0WvUluN7b5zEgkYYoWRm/aa31+Ao8ZzNz0F37e5zKD%20B4NlxfUW1+FRwIVURp4LloQfSSw6jXpTgXaTKry3b/Oe+xihZlbwN9K2TKcCFftHuqaT048g/Tar%20KyDVhz/kDvUhGGHIQuthfX50bRCq+5M/urvvJx1xW40hFFgQpvpWcIsqHUPY/edhswn1NiCD1q0o%20niH+Qe4jLtmhdHB1UgnU1HIsqE1D2Z3JjII2h1H5fSTes7KWTwQ4PZ/c4f0w3LAdB1pxJ4ISz/tb%203RyWN6+PlE66xuoAW3xq9dCjopFMb7e96YeIEfGCKo18zaqcC7SZ2vZ3PPGGWJ0BHrBF9fnRojgj%20odg92uB7cBYaHpUKpKpUJ/tz3kYjE+MQZB0t4VKUB1qNuL+03eOB7hMf7F9XRtAaWFaokR9ueacA%20thhvIVCknjVEbN9qefXkVl2D3JCNsWp0HhVpJ0J9vtR3M6Bo8SKMnQakH+eo4lXAyi+yferymZpD%20dddtzb9FaMifUXy/s53XPjNEyBY5PzMuh0rNIs+Icf8AYLubDlTLiYb1F1S9r1d6oiak9F9pe7GT%20WSOORupJ0F6zWMiakPkfw886MoSjKRmY72YDQG9aS4E1OM37P91Sll+s9yw26KRpVFJZcTvt37Pd%201cXyMPKLtknxD+xjbUE1aSONS+53a3fvNQCDKGPDuvYkXCkjqKji2V0KlD/DbmPmPNn5m0bt25LW%20PjVyJRe0+23HY2EkQiLPGoUSWFtKydByQ1j7FDy7Gx1VP/tF61CxluSFZPtn24XBzJDEOoq6qUdh%20w32Y7RzEEok2bhYNe1xV1QjmRWX9g+3IkYDk50i/1LE/zVDxybV8prYiZPtPwsbWhzs+YJot9tv5%20qo6ImvluZYvD2FxWOwWTHnnNurAXP8lFUzvmkeQ9h9tz+ibjpPhe1XVSnuE3jfaXthogxxIhfqrL%20diPKrcSHkYkPtD21jZIycbjFjlGu5HANW4lHcRyftB2dyeUZ+Uxi03Qm5Nh5VHEchOT7E/bVZLnF%20Yr1Bv/RSBzF4/tL9tePPvRQEOnRra3qYHIfQcF2jjKoRWZnOh2i/81VhEyxTJ7Z4iVS0UY3DUM3j%20TihyY2j7ewbbp4o2A6KovajqOYpi9t4BMjxxJ6tAALVCRHJge2sRBeXYE8RYE1MDm0Ms9OK43Gkk%20lYMqKWDhQDp4dKQQrNmect9zGjBTjMW7kas+tqpa6R10wNrUrmL3TIvNLzHK4wnMsftOiabV8xWb%20cs0eNpaGl4X7py8WPKxoojFILq7kAj4EVokn0OZ5LLSSC7wycOTBXGRYZGaQbljNzYVW+xr46beo%205mh7Wl7cmx2hSKcxWUqmu62mtVWRQWePJynoZ5DgQLETIfbVNC0l7H5CoVOvQ3tfobh/C37I/wAz%20rAhWIHC2udSx/wAReujGjj8nobxWpynzV/Gdf2O0iDZgeQt/+1vUNgxn7Rc3Lg998eANJiUYkj9Y%20WFZWXYvB9YRyvBmOwAYXswGnU9axjlWGIMr+4kLJ3DJKoBjkGjeBPjf41z0USoOvBk1S6FRycYW2%20IwHuC6jxvV0u51e5KZX5YZ44WWUXMOrW/Nu6Xq1t4KU1nQr3JM74zqNFB3FBoL/CtcekGGV6DDCj%20McW2NSZJDr8BWt2c9axqTWEi+2WGjXsB42rJl7CWXMjZBaTytYDr862qtDJs4XIaF13m46rbpbyq%20YkqSfEZ4iyRJ7xgPUW6g+FrVZOCLKdOpJchBjS8jABNqwMhLXLbjre/xqylmU6dz6H4l437dwI13%20b1hS8nyUVyZMXK/zHVjmNCC7+QthRSOigWt7h1Bt00rldfmZvieqfQx3l3xWxJcNYnPIO273yy7Q%20hOgt1r0MF9IRy+QuTkjsbK5JyuPIA0GMPaZAQL20ArX4HKtVoP8Aj+Nn/egxni3SFPcEcRAATWyt%208BSW0VjTRNtbdxvBLIcubGIjlUr6LggAX6LfxpBZ0hRqvUZ81jPhcfJGP1jdiTe3wqLuVuXpvP2+%20JV45LIF6r+Y31/CiuzTQsvZLqJZlOut2Pjt8hWORJWNsctQW7DITJDX2qrBiw6geYrUwtDWpK8gM%20cQQZmIQYy1zE+tmB6/I1dNtR0OWBjx/P83gZ0/7slXGbJG2Q2NgpGtrdKn5YJ5dF95IYi5kgM0xE%20ke71SnUBieo+deXka5R3Pa8dcafKWziAsEO1GDB2DPIdSBe9h86WUar7T1MrzZepL4QmfLnfHHrI%2008LL5V1U0olY5L1+YYcxHMuG8LoQsmpb41rWZLX48SsviHMw/XIxkhe0cZ8VFX+441WUbX9nyn+W%20J1TcVTMdQX1JtFFS25ti2LzUGgUB8XI308qOoJdfyPfUnyqk6mqWhfIOfxZMJU03PCQT/rf1a69O%20Om5yKrV56GOZbw/vxotfdmcqo16k1jrBruWv2RBkpg+0u2wuD1JIvXHmt951UrBZYcbj3wAZvSuO%20wvILkq/6pFvAV5FnDhfb0Oyre76Fe5TkcGVGjQe7Ju1dj0sf6a6MNO6aZT3HuVvISf6m6jdC41S9%20rfKuxPSOpi4bI+dUWU7gddBrr6alLTTciOx5jukWTc22HUnwufCtGQ2TYRJVAuVB1uCa57VaNpXT%20UUhiZTKWBdEsQCdASbH8KlS+u5rWleS0kV9mNnULcoWvpcAfCslbjPcvS3br+RceL7sy8bj5eN9k%20Rb09Dr1HxJ8TXXiyawceSimWQ+Mf20jSMGkY+pzrTJdyMSUMg+ZmEnMLGp9UI1sdfnWtrGdq/MaF%2023yHHx8PCJctUdfzqzdD4Vm6uZ2J5RuWePheVmx4nw95ib1uUuAy+dWhQ0tDB6NSRmf2F3Hj8fm5%20zKVESNJt6ME6k3qnt+phfHyct6/lBinJwxLIXZTcsbsT1BOoreuxs1DI6GNI+QxGsfRPGbKbNtLD%20S5qyLVep9RYUu/DhkswjMSiKMn4ak1XCtYf3k5Wogq75Se7m4/uWZt4aNbhra2/T41nmbVm+h24b%20/L3EuO7CGTx0GRO7EnqqGwXT0j8DWb3hnQsa2Lzwvc/D8NxkWDm5jS5EJMZ3ncbqOgI8Kq7JI57+%20G7Oa7Dhu6OG5BCHY7r7xrqq/GrvIii8BrqSmH3JgfSxoJGaKM7oiDqR0salZNCz8G6fQrn75PPd4%20PgybWw0a0Qb9XTx+NTWzb9H+XwJeNVU+hL5fcg4fDklxY1McIKCwsDr4jzqbX37Il4E2uW5W877i%20jmfdwc7jo5sNLNKHtqttba9ao8q2YXiJODvj/ulhqj4kMXsrpFBf/h6WFVWZbE38ZLXqWbj5cyTO%20wRNIpV5oXR00v6gSLfGru2vdMo1VVfwNAroPPCgGnLor8Tmox2q0Eqk+QKEUBm2P25wqNt9uSYt+%20ZtbVSBIrj9l8MrNJBhsrN1Y3/ppAk9XszjhIHN7qb2Yi1RBPIXPa/GM5Mjqqt0UW0qUhyZxF21wW%20NIZPfaR+hVmFv5KmCOTFv3Pw27eIE3mjQ5MVXjuL3iSRUFutxUcRyYnK/bCWdY4nB67VBJqeIlnc%20WJ2zmIZFwlKqfFQDTiJYueI4BUFsWNR1FwKcRyYl+7uPs3toig9LAVHESJHicNlt7ns2/qhetIJ5%20MbT8Fxj9Z2aXxcaXqIJkWj4rhoQCV3M2jM1iTUwhyZ3Jh8JdQY9/ib1OglnUUXAq90hAYeBoRLHQ%20GDKpW1k8dbVEAbnE4cEsxUDptZr3/TSEJOF4niGAKRAqT+W/jUwOTHX0uyyxQIE86QOTOGx4QWcx%203fxF/CpgnkIZOZhxFY5YJHU+SEgfOoaEieNFBK94kkjBN9uyw/lpA5MkGw8SH9o6qJeivtuaQJOU%20gechi9gOmlqQJHYx81lO1R8NKQJEZIJx6itm8R1pAk4lXLuSdoUDQW1pAkTEWUR+qb9NKiCTuPFy%20h6WdSfhUwTyFBiTCMm9/NbVHESLw4cdlJBbzHhUKpDYrLirK6qIyB5jpVoIkaT8TKu5y8hjGjJ/T%20RomRwuHEYSjSFlYWuRUQJOBx+MqKkS7nGhJuAaQRyPJeJjkkJkx1bb4EGkEyOl46Db64AyW9IUHS%201WIOcjBxpIbeuM9AF8f01AKt3hm/5d7Zn5WHFfKMBAaLoQp6tUNFq6sZdn91QdxcGvJRQiJg21k/%20MQR51VMm1YZNsVvv9wDS9gPE1JUWgjfQspsbXI8amSBSVAhsE3E6i99KSIGOUmaf+jxjXVm8qhki%20UfHZ5AkmkLk/q3FSJJCOFpIDGwEPhfQk0KiX7ugU3sSb+QoSLWijTbe4P6hFCBjIqhSu0bSblz/y%20UBD57YyPZVbd4hTaoZI0LyNHcxhgSCoYkt/JUAg++MTLzeBy8bDx2OQ6X9INjbqKmC9LJMx/j9ns%20vDIojmT0kNoQ3jeuSycnp0vK0E2xpMiRcaMe5Kx2gCpQdjRX4/F4TsuR5VV5oEuGB1Dt4VtQ4Hab%20lV7PjTKjkzphvIay/CufyMj6HqeNVbkpzPN4WFEABvmP5Yfj8arjxdWTky9EVpcb6vNjyebkOPhy%20ElUGl7eFq6a3nQ5MtLJSz6H+wedx08PMY+BDDFFjDF1h6tu96xb/AJta4zhyrY1mtDI+b/4yfa+m%207V9wbhfOsB1/9GowtzCOx4OFl5rFmd3hmgmVrg2FtwqkF1t3PrPfvEWRHJvhljUIw8TbWprTRkqT%20P/uXC65WIwW0bJYlvE28K5s9F03NcNYfcz2VnSZQjAbRbXqPgaxO6rG2QxIYvq+227x3eIqFuWdZ%200KnlBXjI19Rv/rVurao5bU0OEx/cyEih0IW4c+NWbaKaTA4tkwJZmsfzb/gPKlbSylquEIe4FeTe%20Sxe2o87Vo2ZpHM3rICg3WwJ06GrV0Ia0EopdkhbRbdD4i1SyHsiTfNeQ+6X2sEs0h1IAFTVwYuNl%20ofSnYGU2d2jxmQjFwF9sn4KAK5c9osdGH9od8ww/utmCegG1/JibC1Y8bNy+hvijTuYhl8XxGZ3L%20Di8ll/u6Ig+/kNfabD0qbA+NdmCWtNzHzIViDnx8CPLyIMWQySQTuEcflaEflPzq2TPx21b2Nfp/%2003J5N+KhVWrJTgc/jcXknfJyZosQptfJjOqk+HQ1zUw3sk7Np+h7F/qPi+Lpgp7llu7CsuNHLM0e%20I4OzW79WP+i1R/EiODi32/MrX65TIoz4k6xuuhD90tJFiiBoykSG6EdL/CpxZp0souY+d9JpSnvY%20Hzxt6+nxKlcpdQbi/SunU8VruWLsSUy8pkIDcbCR8LW6VW609TSln0L9isqZKlhuQkBkPl4io6EN%20D/P5Liv3jLCsBx4ZY9G62YC3h510KUtDkuomNj3juRxcLgshhx/1D5hKNkMt9qrddKMj0O+Ey4pO%20MnhjTZALCP8A2z/pNeZmqlfTc9nA3wn7fZE3gSZf0iRIoGUpUMFB6A1S90pnqWeNPb8e5acGGSCb%20ZvuzKHdj111sa68LTxo87Kps+I252NpYH9yTYh/s3HgP9Fb44RXJtqQGBJjqssigzNj6vJ4KOgtf%20wJrV17nL0Nd+0GXJldtZMsiCNjmONg6D9lFVbKDXC9C8VBqFAfEjTlhbdYJqpP5jWa/IvZ/iLjlH%20jjx5VJNnCtt0/TepKvUqGTyy8d3vizzqJIop1d4zr8atZhLU0TLwoc3MGdAWMcrKyW6kEa/orgvZ%20pdzsxIlI3YTDHhOzGAtIH8z4muZ43Zy0bVu6/mUznIopOUnERVA2g2XFyulzXTi+Xczu+QxyFkWA%20oTuttsfE+da139CjiCOybE2UXQ2sT1BHUVKRCaGUi7iSRtXqVPw6GpmNgiwcfI0+KpiIL9CfC461%20jkcGuJKCSgERjB3WYH9oh6keH8tZX7x0OqqXGX9vicSZCxllLkMCC4Hx0v8AKoj06DJK9CZygizQ%20CIko8QPwB+FW8az+Bj5KTgYfViGVXMexyP2inU2v0Fq6WtWuncrSsLV/L/Ug+RyYcfnMjKmU7UX1%20DxCafyVeq6GFiLzJ+GzsmXJgzGSGYXaMk+kDQkVZV1KyfTX2E+50PP4cvAuQ0nGRgRuBqUA8aspe%20pz2qX3vjkIx2vySEMBJjyKGHmRUtFUlJ8hcyg90abr218fnUqsFm9SKCn6rFuekyBlOo9TaGo0LS%20fTHH7mx8eIr/AMCMKPA2HX/RVKQpl9Ta0wn0KdncXzTd35csGNIcIQL7mSSNkdgb/j51F1+CnU2w%203qnFoLVx3JYScIrw5AmaKMi40jb066HW9VVbR8dzotkr/uKBNJxTv775BVn9RT+ob9KwvRttQdFc%201FWGyX4fGyeSR24/EbIRXs0i9Pm3wqnC2i/Xt2L/AMurjVMmMiPuHCjIg4mVwBdmFtv+6OtdFaw9%20jit5FHD/AO427QycuTnXM2OIOS2kyq4Nw3kbeFXXKsLci1qkn3F273pl8VDj4GI88ty8rEjVrmx1%20PS1RekuIIXlVrHRIo3bva/e3PPyeNlr+6o8BWLtPcXcdACPOqrCk4bIyeVHwKpjHuiDJMWVhG3vW%20aUkEbFNr6HxqjxxqjWud2r3n8TZuG7gmyOQ7eix1LN9VjxzOegT3VBH6KtSymPVGN9E36fqbfXWe%20cFAI5wY4WQFF2Mb2HmdpoCoOnI7wDEQLdUGn42qCopHBmSDrqeouaABxbMpMgsf9YkUgIG4uM/nG%20nwNIJGs3B4Di7blPwNSiGerxnHKoHqNtNSaMI7PHYziwAA8iTUEikXHYUS+iNL/KgD6MDRrbibqo%200qQcPhLf9of93yoBF/oohqDp89aECA+kZjIsbFfG9/5KiCTqOKBz6VdVvcnbSCRaHDxZpGUhkEZ6%20HxqeKIkfQYeHb8ykn8obTWogSdjDEbgGNGF77tKQSdt9MobdjpYdL6XqYAiuDwc53zYauSfM/wBF%20TKA/jgwYx+yiUKoso62qJBwGRSTtUJ122oDx5kb/AIa/A2oBJ9xuT+XxU1AE5CGtc9PygUACEldN%20fEa3NAd/T5Hp9JJI0oDsQ5K6FyPLWpBx9Ll2NmvbxoDiWHIjAdiSp63FQScb496gaAigAs7ltvh0%20oBCFOQnkfX2lXoT40Ae3yizFhMtrWNx1FQB3FLyO1v2iqBpYaWFJJgWjaf2y0kwuw86EQefUSNYg%20KQNL+JqRApHKF9W5QCNbnpUShBzPymFGD789wupC/wA1Q2WVZIiXvbi8QsT75UX3Ls0A86jmT7bO%20uI774HlZlhxZLuNBvFjf8alWDxtErzmNx+d2/wAjh5DqI54HRj+F6NkV0Zk32I4j3OI5KKWYxIk5%20CDwOtRVGmXcv3Idth1JXM9tPELpp+NIM0ecdNhxquOuX75HpFzf+UUkND6OFSCqyEk9bi9qEHiia%20EMr3ZTqNLUA1nnkRx7cJcn+SkkCSyZ5O5oQV8uhqJJFEM+u+Fj/LrQCA95mLFGuOoIsKiSRs2NKT%20+zRgPAE1Mgbz4HJW3GNSfBv9NCBsYMhAWMN5F/qi4vUkM5E/IgESYjbCOt6SCBftXiJ8p8nK4QCW%20RrlwbFh8aruXrdoVj7d7cik3rxTRTDQOo6VKSDu2Lcl21hZfFTQzMBFIpBDenaPPWpKVcMx7Agyu%20JyJ+G4hznzTS2iZBe3gLfGsr1UyelivZLXYunB/Z7uNZFzeTxTJO/qCEg2v51ldXZdeRjrqWflPt%20a+VhIrQ4/wBRbV57naP9UAitqY1VHDl8p2foWb7HdiZHav77M2VHkHNOMVjiBAj9r3vPz9ytaoyv%20fkanVyh81/xm39ntOxAP/aPX/wB1ox1PmeDKlx5I54SfcHgPIVW0BSfXP2+z25Ds/j8qRmXdGq7W%20/wBQDSsXbX4Gz1I77nYQl4mHKiQ7UkN7fm1t0+FVun95OGs20Mzn2h4mK72+P5qwa6Ho0fUhuUj2%205G5S229m/wBU+YqaLoRZ6kDmJIHcNaM31XwC1roZ2GqSuJUYEXHh5VaIMB5yOWGRdo0FhvXoR+NR%20iqMjfURRDsXQHab3Pj8qvMmUCOQFUk21JBs3j8qtUhwNnI3Ar8wPjV+hm0SvDTwOk2LM6RhlLFn/%20AFiB+UfOpT1M7rU+jfs1mxR9k44KlQskiqD4C9j/AMlef5VXa2h04auNSZ7txI5+NkWMksnqQn9Y%20Hp+ip9t1Us0xW1PnfviOY5EUexN5Prc3uSK3xXVauxObFbJZVX9zIi8WMEimDRmRd8luri2i/gay%20w43ltzey2PX+pZ14mBeLijm9bv8AoNo8uEIQ0ojQ6lAD1+Nd8NI+bjUJubmUO8WSSp1dz0Pw6VGq%20tqQ6Qh1n9zY2Zh4m1W3H0zR+Xx1rk8jC2p6o9v6T9RWK/C2uO+lkVfkYWxcplI/ZNqjeBHkK08bI%20rV9TL6r4TwZo/teqZJdgzW7hSO4BdT+OvSrX1ODHZrQ1OEouTGzruUN6h8KjoQ9/UXyocqDJORHC%20CjA+nq5H81a0toc2Za7ircryY45ceCdjFDuYwWGm7Ur0/TV4T22M4fUS44TS8cUEe1pJQ278b/yV%2052bS/wAD2cKTpKL/ANtAQ5ECysJGOgY1xeTXlXQ0+Z0a6jh5WOVmlvQA5Ww6aHS1en46/wAaPPvX%20XYjO4wJuJ9l3ManVJD5mt6V1MbrRJkDjZTLxqwbRLDG3tyFPG3jVzDU2z7QxLH2zkBQwQ5jlA/W3%20tRVBtTYu9C4UB8Ku62DD1Aend+t+FZou/XU4Z2kxmhB2lfUp+NS1BCfcqvdDe1zEGRL+QspZj+sA%20LVNdUJSZqva3IQTYqosgEIUSRuPzJtGoHxNedmxz0lHXVvYe5+OctX9ljvGvuX/lNZrKqSoNPa57%20MqubNjObRttywQJD/X26GtlVvXoVV0lBHZKpJvlLBClt176VunGhmpZGzllYlgRf1X+B6fpqZlCI%20GshkYBrg36E9ADRb6kaNSSXB5ClpIVvYekN8vGq3rJeuhMpdALMbqPzeNY8YUQbq3F+p2fXCCj+h%20rXl/XbXofjWUQtDa7+XQmp0VIceS+y/5N36wt42qMFk+skeRWKoh8lpHa6BQPzPboR5ium10t9EV%20pgd78VLjYleTwexs7gFmzMl4eYnhKFU0B1/K1xV/5GOIT2OxfQfJdoehmEHaXK2ey7YlDPG+1rGx%200J+NRXzKN9iMn/HfIqpUWNc/hw5Pju1szkuU5ib2ZJx7UMT/AJnJFtLfKuml620R4/leJlxaWUeh%20vvcvcUGRwGbi5EIjM+K7xt4AMtx+m9a2pByK2u58t8yh3EABhqL+Xl+mq6wT1InCikm5nBiUEM88%20SkDy3AG1V6mkwj6bkiWKWCJFKtBGod/PT0g1nbRmldVC/Mi+5eekwOJlwJJhAMq5bd+XXw861rZb%20mVknqtkY1y03cGNifRcbO+fLKxZIYz6I18ze3Wtaw3JRtvroVaXnefwcwYudAy5B0WEAk3/Cpd31%206iZ6n0h/D/xHc8Mc3I5rCPByUH+HYHde991ZWt0KxBtACH1ADXxtVCCMHbXDDk35AQKMyQeqS2pF%20IRfm4JMKqkALaw0NCkkZznB4fNcdJg5DGNJvzvHo1unWpkstGYX9wPtjzHCNNlYWZLJhlbJ0uBbx%200qt11R14rzqMvt5NOOR4THysn27chjHa3VmEy7V0/rVzUXzfedOVpVZ9NV2nmBQHE7iOCRyLhFLE%20fIXoCLTlI2UkRix8zQgajPYy2RAT4EChBxktlH1bDe3S+lAIHHy3QEAAnxJoDlsLLOgaNh/ta0A1%20aKeKRg4G3wtUMCZ/aECI+seY1vQk9ix873LNISPIrb+WgJI8e7kMQNBobm9SDhsd3/OoAHQ63oBE%202DkFNzD52qAdRxhl0h+ZtpQkVTHlC6RAqP1ibVJAfTTE3XYltTc3FCR4mHCUDSvGCvSxvQgTlixi%20rH3gGHQgUJEkx4JLAsHY6EW61AE8jHkgW4G0eV6hgYySZG4BXKr4AGoJSHaZl09V2sOg8xSSYOHy%20g/5FINtQaSEg3nbZmIci/SqwyYO4F1G0Fy3japSIYqIZY5CZNE/VAqxAsjbmsGc28hUkHQUeMjqR%20/WFAO41kI2pLuY9T5Cgkbz+7FdGcsreFQBk4BcMq3HielRJJ3GI1VlAJvQHK4+4ksdPAdKCD32I1%20Ftx08hqKkkSmBCXiYq3iSL3qAROW/KDfsce2WGx+hA+VVZZIcRYkkiBjPISRqelQScvwe+/uTSbf%20gahVHI7j4TDQ3Llzp1NTxHI+d/uT3Jz2P3zmcTiSf4UtYAkgAWqsHVjUo54bhe6PqYJY5VihZh7k%20qNqFPUio5Gjqmjae4u4MPhOwZIxkjIyBCIEd2/aMX/WNW6HJx1OftmcLD7YxychFnySZX2kHVtda%20lEX1ZVPu13xy/C8oVws22MIb3FrXNVcm+KiaKh9se+e6OS7qxcZ5fTMSVEi2BBF70ktai4m5nI7h%20DMbY+0HU3tpUwzk0F/oeSyl3vMsQ6Db6tKQRKHGLxhxmLRyhmP5r+NW4lZQplT7bEr08VtQCT8rG%20dqWO4dB/poSJw5t2Yezrfx8aSVHeJnY0rNH7RRgejVKYgXH0hcbx6b9D4VJBw0mAHKR3YnqR4VMA%20TedNwUKSp+VQDmSMP6RsFje5tQDPk8vG47FkysoxxwoLljYUCrOhj/cfdPNd5ch+5+GQx4l7M6C1%20/ixHhVHbsd1MSopZbe1Pt/h8DjBgfd5BtZZmW9j5LRUk58uZ2emxPzPlxED32Hw1vUxBg2INPm/m%20aZih/rVJBbuxNxOcxYMG9q3/AI9WRKLXViT5p/jP/wCj9p/PkPl/6LUMHy+zegjxsNT1qJJWp9T/%20AGJ5GbkOw4gupw3ZLnoALD+Ws8rSSUGkz8S290bJuEnRvXcbiPK/gKw4NFq6Mx76eGOJ/cFgT6be%20dZOd2ehjtVuFuR00AO5l9T2I2jqKg20epS8+OX3hu/smPoC/0Xrer/E5XUawBjKADYA7rHxrSuxz%20W3O83K3OI/b2LH1v41bGUtJwJ95DoLhBoD1+dOI5HmSbncLEPYg/KrIN6DSVzsvqB0qWzNicE+yV%20Gax2nr51MKSlqn0d9h+WZ+1cmN2LyQylt+lgrt0NZZMcs0xtTqXznnSbiZnRSY7LtY6fP8K566PU%201223ML+4mNAro4AeVV3bfJf1bVjZwo7v7SfR/R8VUrZ7/tovullBx8h5CEd1DnUsNdPIXr1MeOE4%206fkfO+RmeW7vZbnbZ0ADCJQTexduhPwrWqX92xyRqe+5inHmyBHdYz6wOp+IqzrMarXX/QiD1o0a%20ESQhZYZPUF8R4WFqzgsomOow5eP6jDI2/tMbp5leuvxrgj28vpY+odv5fhT/AH4/0IvtfMOH3FgT%20Mw2iQJI3hqb2rsPmEjZsokSMsZG3Rtw/KQRfSs6lrJbkllPkRx4s8ShS+kh1ICjS5+NWxN2nsUzL%20Q4WWeSEtx4BZ22bx0LMba1tuczXUTxFyt02PkKS6su8j8vXWvOy/u3PY8ezdZXoXLtaLJmyFXaCs%20Ju269gp6fjXF5FWl8fszptZRoTS4TNJmsrWAY2P4+Nen47Sokjy7r5m5khefVf3PLDKzBgAVZbdC%20emtdCewuor8CvcGiYi+6GF72dG6WHU/OrHAjc/tVnpncBlSxqVhXNdIgf6oiiP8ATVZk3xuUXOho%20FAfA8OSQWLNcg9R0A86WpJKcHiZQ94HdZdtwfA69RVYhQS9Rp3jw5aOJwd8ZHj1F9b0r2ItpqTfZ%20ymPgVEkjhhfaw/q+RrLqaPYkxyLY2KUR/U1xc9LHwPzq2TGiMd3EdCKyXCgysQGuPy/GqVr0NHqN%203ln9SyAHeNCOpHhUcUSp6iM7b8d1bUgKL+VvCodVGhadZIvIkYIHAO38tvAVMTsQz3j5ts+4ghr7%20fjYedWjSSvWC2YM2Ou7JcF1I6n9W/QVy3r3Z344+MI43WjCF9kkhsdvTz0qFVxqRMKH1JfIy4YsO%20OIKZpgNAvUfE1ycmnxr1R7PhfTfeXO7ilevqR2JiTZnIRIyG7N6lHX5H4VusXNqXJvl+r+z/AI/G%20qqrv1LrzvEcYeHWNsRHXFHuKLG7MPH5V3pKq02SPnM/kZb2fJtv1IXH+5GevHrjJjxK0am5UeANg%20pvVleHqk9DOuW9XM6k3xXZeByeBBysLeznyXdHP5A99L1zPxdJro5PY8b64/2ZovT13JhO4spRJx%20nOL7OYqFMeQ32Si1vSavhzW5Rfcp5/0ylsTzeNquq7Ga83GwdxYl9xJJ8r13W1Uo+ZSh6kNwMJbu%20fj0L+k5URuPD1iqLWDR6bn0rns45IANujQABD+XcfE1yWsk+xtV1+8Ycp2R/nR/pZcr6NsX8zr8d%20NK2p+plaESHF/ZHiOIwmTBzHmzpLAzzWsNdegq60M3LLFx32v7UxZI58mIZOYmryOAfV42qWxDLD%20jthYjMuMixR31QaCjUbjknodnncQbhu1Ua/OohkaDnFzYchFdGGo6X1vRoQd+4SwDrY9QPjUFuPY%207JYEX0JGnlehUbcnx+NyWDPgZK3jnQofxHUVKZNW1qjCeS7A5/tzvjtxoITlcY3LYbe+mvtoMhLl%20vkKosesnXXMmnPY+hq1OUKARzRuw51HjG4/8U0BVljliuWSwHj+aoKC8ObHEoO3Y56t4CpRIucg5%20IH7YaeIFACOpba7AqNL+dAeyS8emqyIhHVibAGhKRXOQ7x7Zj+o+rz7Ni/mCC4PyqjyV2NFis9RT%20jsvjOQxkzMDM92CUblZSNw+YqZSKujXQ8PNY2RkPjYuVvlh/tFPW9TyQ9txJJ4cueykCcBT59aSV%20gUmhzke7T3XS1vChIj9WYiNbuP1zqD+FVAvDmNICBKF+NAN5vfYlBNfxoDyJpolJllUxjRgf9FJJ%20BcrANwfX8QLUkiCv8t3twHFiRsidQsZ9QVgbfA0bL1o2REvffL5w9zhYFeJv7OQa1TkzTgkLcfz3%20eUrMuXAjgeLHbrSWRxRLQZWcZF95Y0J6ru/mqZZEIklnhDgXG4j1KD40KCyZ2AjWdhv8r1IG2XPj%20tuaPIEbHpqDUMlEerTbQF5Da/wCsd4qFJYcxzFYyX5JXY+BYCpHEXTmsSJQfrUDDyYUTI4jhe6uN%20Nt+dCWPhoTVuRHBiZ714eG5GbCNdSCKckT7dux5L3vwSqGnzYlDi67j1qOSHt27CLd+9ot/aZ0Sr%20a1lNOSJ9qw1m+4HZoP7Pk0XzpyRPtWGz/cvs6G1+QEn9FRJPtMb533O4CXHc8XOcjJQbivSw8zVX%20cvTBrqR2L92sIzRLkTpZrAi3iapzOj+MoJLL+6fbeOwjmuD1UldCPhVldM5vYYy/75e2AxCs7W6A%20LU8kFgYf99PbvRY5GPypzRK8dsav95OFWQFMWQkm7m1OaLfxmYj31zEHI93ZPKqpigmNxu0Iqjsb%20VUIlOI7pbjePBh/bM/qUE6UTKsjx3/yncGU/HjGhZkbRZDYE/CtFXqYvJ0LJxb98YcXsxYkUWP1G%20031+FTBZMhc7mMnmeQfC5PDJyIWCi4sHt8+oqjNaNPQmsUcpj83DzEOKEmx1EcESkKqqBawFZuxs%20sdeMFyg7159wHeBIz+sjEGnNmS8eknj/AHB7ihBH7Nb/AJdpBp7tuxb+NToMn747qlDMJ4kJ6XNq%20tyKWwVQ94j7kmNQnKIrzKbe4jafoq/KTJ4V0LJjfcPtkxlpchUY/qkXpKKeywi724DLnjgx+TWKZ%203CgEaEnQVMopbE0XOLjc6EKHmSUkdRa/zqyMgmw5g2sgtbp1qQJxtHERtjDG+poBxujfQxAjr8aQ%20QRfO8ngcPgtmZiiNBfat9WPkKPQtWjs4RkWZN3N9w+Z+lxVeHjY29QF9qr5n41m7N6I7lSuKvzbm%20ndu9p8f27grj4kBEhH7adh6nb51dUg48mS1tyTZ/XZjtUjrVjI4kxeMdQGmO4+AFyKECb8XiOAsU%20jMhHiCKQCwdn4KYiZSo11b27DxFt3896lIlFiqST5q/jO/se0z//ALDT/qtQwfLpC9CSBbU1BKZ9%20C/wscjHPgcvxjNZhZg3ha5rPNXqaJmw5nE5E+DPCpA91D7d+jbddazeZQXlTsYpmIIpp42Xa6MQy%20jXaRXJWGpOzHeY1Ixscy9GKrJcbjob2qycbnWkVTPx3iRo2F9jlVbx22vpVlcwtXoQsRByGF9pv/%20AM34V0JqJOVrU8yMaRZDqdo118avW2plekansSu40W6jVrePwq0oojnJKFRYEJawU1LfcltrXqMJ%20pBogFiNQD1qdikdRB3IB1CnqB46dakhm9/w2ZUUmJyMchvqhKfq9T/LVbv5XBbHP9ps/NhJOLnAV%20RDCu+yam5868nFVu+ux01+VppHzv3XlDkMrKlYeiJNiDwJW9608Wrtdtr4H0H1CfH8OmPa1tX95n%20eOPcndG9MaJuZh/NXo42fM5XocLjHIjDohKX0QVq7Nsz4QtzyVJo2Vo7pJGP2kZ/WTz+dVXYmFCJ%20LjYXu6KNuPJ61Xw3dK0W0djKz6DB3ROdMUjHZkL7bX8SfGuXzZdZ6o9z6Bmqs3tP9t1BXZUkw8wl%20f+DJcj9br1NXo5SZ5nk4uGS1X0Zt+JKuRh40sY3B0UkjoCAKqmZOraROZ8s2JwEedBbdEGV76kXO%20mlMZOTVFSbuOeSVJFUQ6X9tOhv1at3bTUwWNFl7f3Zcc8ySXO3dY9SQK87O/ml9T0cFWlo5Ll2bL%20KJUDozk9QngPjWWWqtUtZuWvt95N5U7nLmEgCICLAeK30vXZ41G6byceWJGHORQS4TBbmM+PgK3p%20oVytxDEcXDxOX4huNx4Y4pMRfcnziSNwt4/OranLMqEX77Juzdq5SEKEizpEiCG42iGK3X51LNKb%20GgVBcKA/PlcXkmezYTm5textb41ok3sU5DiHB5W+uLK4P5AV6is3TQurIvUnauJyXZ0EmSj4+XFM%20qzs+g9sgmqWmsGlIiRSHjsbE46XHiQFVA9Z/WFqwV/mNWkloV7LZEZoT1BBjZugHjauhmC0ZHSyh%20Vs9mDH0gdaq6l0euhKLY+hfzDyv0/RVHoXrqIZBCqXMwkQAgoepPh+FZyzTj+JFZZQIpP5m6j/w8%20qsVtoxDHcrNbfcGwD/AedaVS1Zm32LJx86iFlY2UH0k1leuso3wXi2p1OinRSGYG7XvuJrleZJKf%209T1fp3g+9kl6UW/YmsXDj/dyzJuMkg1P6oHw+FZYaRqzr+q+bbMljxv/AB07dfUme0PpTzJIAeVj%20aEHp8zXdjq2/1PIyaKGtF+XwOPuD3ZkcVny8LkLsjyIyxX9bb00+FXexxpqSpRzcMuJ+Ri7arGfy%2038/O1VpTWXt1Luyehe/tx3K/IcmcNdMPEgYRqvgxsbH4VvyexlC6Fs7rwY87hJIpfS6XaJz+qevX%20ras8uKt6Nde52eH59/Gyct6f3LuZ1jcd9dIMOdguXGpDHwYH8pFUw52/ke9ep2fWPDpFc+Ff4r/q%20R+BxT8Z31xmO7sw95LsLa3YaH5V0bOGeHutDeuSWKPOkS99VKqPHXWufKoRtjbZL9vWx+ZWORAiy%20qHtroD03VfDbkjHJWHpqXVnRWKrqrWv/AMlbwYypOJDIrExn0n8wPW3haiLWXUjp5I72ewLHW3gf%20I0cmTqR/JLjmBveYJuuQ3xt4VnAbKbw/JZoiiEMzYm99kbsegv1HWoVvm0NKuZjY1rHAWJFY75Co%203k/Krky2KektcqVYdT4D40JOi0MbX8bXJoV1aOI1x2kVyVLXFh1sfDrU6iR5UkhQEd3JJJH27ykk%20R2yphztG3kwiYg/pqLOEWopaMAfn+8HBWPKIQ+O4f6a5ffR2e1TsNpOf7s1Vsw6dV3Cnupj2qjU9%20y91btgzpAfg4AqyyIe1USPO9yuf+nSkeNpKe4h7S6EBz+X3BmRqZuSnixOhKuQGqeZf2D399cdjc%20V9NkTghh6Ge+9j+NctlNjVJIkuAnzcHjvcjleN5jeNUJFkPS9Xls0VEyydsT52JzWI7Lv99trX/1%20vE1pjmSuenymuyNCbJHc+ZHT+SulnjhFi5sgsm7b+NSCvcv3JwfFZDQZuekcy9Yr6j5iqsuqN7EX%20kfcftOOLcM4O/wDVSqtwXWFshuT+62I0bfRzRoxHoLk/y6Vm8jnY1XjqNWVtu/ualIbJ5WEkagIh%20tbyvR5LF1hqLRd7czIhXHzRqLb9jEi/lpVOdjT2aGacwmZHymTFJKWGWS7O1wGJ8bGrq/cj29dCx%20dqZHc/H4Dpi5LJCTrtF9acifbXVEy/J9yyxL7udIG6jS2tJZPGnYTabuNiC+fL8BcD9FzSWQq17H%20Dz80Bul5ScX8dw0/lpLHGvYZz8scfWTlsh28gb/00lkqq7DSTnw3p+syW8jutTUlJLocHmIhbdk5%20H/PoTK7BLzcCtuMszny3GkMjkuxweWx3PqaW3XRjSCJnoKYXOYOI7uiO8jaBnYkj5VW1ZCRz9TxQ%20JnaF5GY7ihc2vVEmachbN5nD5Eo02PYxjaihiAAKKrTIEVzePuF+kBv4ljU6oqeyZOCgN8RTrr6j%20RWbLQAz8AobYcYt01NJZPEUxeVTGPuwY6xyHQkeIqNyeLR4ee3nXHhDA3vt1pxLJs9l5vLlUIxjZ%20F/IpQG3yquxbhJ5HyGoDCP8ACMCkmlMKOpsibYGikRG8tgqEzT+MiJzOR5CO37dbH+qAKGV8SRW+%20bmzMiYDSUsNNwrSpz3r2F1lkxsDHUi7bDdV+dXgxtoiugzR5skihlkJ3C2hrooziutTS+ze9+Vwc%20ONc4nJx76btXA+dVbNa7F/TK4Hn4FkXa0oHXQSLVG0XSZAZnCyLOxwpmydupiN9wrK1UdmK/ch5W%20lRisxZGX9U3BqkG0VYlGxdwSSR5VJCqOXEErhAxX4UTZe1asQmXHV/aUFiOpq2pnatTxApceiy+V%20CEkOuPgh/emEVUljkRggg9NwqUVzRB9NzY7JINmRGsS/q310roR5DTOky0UEmeJjf8ulJIhin12I%20SbGMnxAIpIhkX3B3nxXBcfJmz7CVFkQEElvIUkvTG7ODI8VO5PuTzhyZmaLjImtcaJGvko8TWTfL%20Q7Xxwr/yNj4DCwODw48Dj4SkS/nksLsfNjWlVBwXu7OWS/1QmWzr0+QNWkoxJsfGe+70/Ai9SQIS%20wY0PqjdAw1tYCgEpeYCWCqpNtSaSCR7Zy3yWyma2hS1v96iYROVJY+av4zyPpu0/Ek8h/wDC1DJP%20lkA72sTuX8wboRRohmsfw2ct9L36cZmGzMjK66flBOgqmVTUsnD1PqL9uvuIX6hlQ+QIsPxrgrWv%20Isu8GIczBNhcrlLLZ7ysjKdCwHjV7JHbhv2IPJkZG2robkp8BaqWR11ZXOWMi7izD22/K36xPy8q%20hd+v9Cz4xuV/CjBzxGzbg3VzoL+d63baWhwuJHvJoIYkhkFzH+t531qMergpfQh4mVyJYydOlvIV%201qTDQMohw+3QEfy1K2DI2WZ2Q2Bv+XUVHxKQIPIf1RYKLG/X41O5Bs38MPIk8zyOAdu2SPclz4qC%20azybF6s3XnJMmHispibBYmLMOn5TXIlVJtnf49Pcy1qu5g2fA44lpB+SYmVWGt91Z+G9Xbuex9du%20rZeGvGiMwnaaDMmZVJic2kP4+Fd1bnz16NosXEyRBbrquyykir1ZS+0dJGvLKZ2RVB99dGsNb1De%20pDrpJJJxWVgY0ceQvt2W9vEj4V1zx16mDb5SmVXuJyudFkopVYyGv5D4Vz3iyOnDkeO6fVMb9wxg%20ze+ukcqhrHx0Fc3iv5Y7Hrf8gxr3VdbWRqHZmYM7tfGmttYAg/7ptV7KLHkLYtns/UdszobgAFhf%20ppfpRuLIKIclL+hDwbvFdfK1q6pMGoZZu2IclMHeCjh21QGzWB+FeZnhPU9LAp+4ufD4eQ+c6Rt9%20PEVUrr0P6wrK1vlLuk6rcnWYPI6khgg2W/2dLmu3wbTTc48tdZ7jXLwYpohE0ltxAS38grpcGGRS%20tSt8rxOdx+RMQshLKBNGl/UAfADwomjlsmjVfscE/wAp5ZVSu7PkLKeoPsw1axpj2NDqpcKAxTG4%20ZV3D20UXs3pB08xpXZxSPP8Adms9x9j8GnvAFVLjVvStreXSocQW5NMpPdmRkzSSRKBH7DhTCRYS%20D4WrgyNbHfjmJK3lx5MQZnhCFUsQL7deh18qpCRorvoU/OhYOfQShO5Seo860nQq0xjJHMn7MH0n%20U/jUNmig9jkEgtKhun5SOht4Gq2XUlMaTNKxLSL6ifTfSw+FUgu2myPzBulXcvo1t5i3jV0UYzS6%20knTzQnoRVkkmZ2Ublk7SkGZyaYoBOxbv5DTrV61USV5OVBMPDgfvB4PeV5C1o4r6lfP5VxYMfO9m%209abSfV+f5VvE8euGv/uX+az/AKE63uQ8NIkAa3RwACAfjWGSv+Rnj4724KCL4h+TzMOObCkXH2zC%20JsttAg69a9LFia3OPyb/ADR+RHfet0k5njhBkfXTY0ISTIWxViTfUips0lBm5bKdiwcllQ7seJiE%20Fkc32/EUTnqLvTU0X7B5qwd3z8dmY5aPNQhsg9IQAAxb4Uo1syuRNI1nnzhS8VnSYU/vY9pESRdV%20O24OvlW7xNapGau3uZhyMsyriZcbMHjsHVQPyra5J/mrh8ms/NVTaT6P6L5iTt4+T9t0+PoxLOyI%20pe6OEzVJdDKhAOmoI8q2pfkpR5PlYL4bPHbQ2fknDZjyqNodAbjUD51z3K44HvG5qjOwTIjbIxqz%206btOvyq+JQZ5HuaLi5MM6X9sgH8reJ+PyrotWDmVhaUwvE4UgECynxqCUUHvLI5vgeKmzp2jyITp%20FtJ3XqlklJeleXxMvh7/AO5DKRkSLkKSSIW6BT5WFZPNL1N/4/yiPB8xw0PNx5edLNBCrb3hP9n+%20FzVqtPUyvjsnBuGL3Zw+RjpLizHLVrD9lY7dPGtqmNkS9pmCESFVtuv4n4VYJnQyXlVr+HUedqhE%20NycYvu/VoSdsZdbKfA38KiGSmTtSXCgIbvVQ3ZvPKb2bjssG2h1geotsWp+5HyZ9FEP1pbf7bf6a%205uCPQg8j47EF2f3W+bt/ppwRDTGbcfD7hLe5tB0G9v8ATRVREMa5UeMsqCL3FudTvbp+mjqi1dyV%205nmcHJ4iHDg/4P5iRbWs0tTd2GWPFg5aRHKhGQyW9sv1U1OzJSTLlw6KwjEq+lQSLfDoKrBskW/t%20ThZOR5IZGS5jxYDfyv8ACtcddZObysqVYNHGTi4aLHAyiLrckE10OyPHhydT9wTlV2tZbaWIqOXq%20W4s+dPuhx+a3emZOkbzRzBXVlBI6a1i3rud2FaalTbCz7XGNIPP0mnJG0nIwppIyVlC7eoIOh+NT%20JCUij5mXg4e5ZlnkB2rDsuT8qpZSXWnQlcHn8sQIjxsjMfUVBFhXHkx36M3q6dh5k8nHMqlsdp5F%200Dulzasq48j3Zpyp2Gq8uqye2JvpmI1QhtP0VvXFYr7lUNuRmyGWIY+VJmTM12VLgKPhW6qZWidi%20R/dvLTRRuBJI5GqsSLVPIroJydu89IlhHYDwLUVxZEbkdpc9uv7Kn/eF6vzMjle1udDD9mB5+oXo%20W5Cp7T5p9AEv4XOtERIrF2RzxB3bFvrqatyHEWHYnMnUzRD4E1HInidp2Hyu4q2RCCdb3NRyEDiP%20sLkGXac/HX9NJB2v2/zUN5OSxwPIXB/lqORMCo7Hi/M/JxAjyqvJiEdv2djKQX5RNenSpJQn/lHi%20ibnlF+NiKEydDtTgho3LEfLbUQRJ7D2fwDSBU5QuzdB6b1JOw8HbfbUT7JeR2uuhBsCKzZr7h3/l%20vtWd9sWeWkAvZbX0qNSHlYzk4ztNSQeTZraGogj3WMpeI7MKktkyOfPWnIrNmMMjG7RgIdN0lhb1%201olJSzaKrzJiyZD9E3souijU6VsoMGmyCl47ILiT6n1L42qysY2oybwM6NIEgyH9Q/KwGlQyUoJC%20DLnx5BJBIUYahlNqguXft7v1UAj5JNeizoNfxqGy6UlkyjxGeiZKY4zV8WS1x86QmTLR5LgYWPif%20Uw8cZPExCwYfpqrRoshXZu8ODgkKycPIrg632g/y00Q1Zx/nvhQDs4q3z21MleLBe+sC1141B+io%205Fljb6neL9wMJs1I/okVSfzqBdT50dkLYmSc/e/OQzAtAkkD/lyA7EW+OulR7ox+NLGmP9xp5sp8%20aVVQ/qSAkjd8ahZDS/ipaCWf3t3NhDe8Ebxf/aozEVdXMLYoInku/ORmx/8AFY8TxsdAbn+enuIL%20E1sXbsH7rcTBhx4GXj/SKugeLRT8TUq6OfNhs9TT8LkMbNQZGHkGaN/AMD+mtVqcrTW5KRRzON1r%20FegB6ipgozyW7XB3Bh4X/wBFAM5zIy+ldzHQk0JG6QlbM8TfMGhBZO0Gv9X+zMY/Z9db/mqyJRYq%20kk+af40NMXtTxP8A2hYf9VoD5abxP9ZRceVvOoJLV9q+Qk4zvzi81b7Q4VvIh/T/AE0a6Ez0Psmf%20JkkyWWIFdd4BHVT4muXJRVLKWZ53pw4n5WUj0SyAureYrmd3Ox04rODPcpJFLLMCXT0dLG48aszu%20o5XoVjnUIN7dNGe//wBGlIKZGQODJHFnxlzaPd6z1N/K1bWm2pju5ZI9wBZoQ8UoESn8x8ajDuZZ%20kmQ0cUaR7kfQmwXwJrodupnwG8rC5Qm7j420+NWnqZ2biBqcbJnsI0Otyx8NOlQ2Ql1Q8h7cycja%20Z5BGPE/LpVHkSL1xGrfw/cbFxXepjEt2nia24DxWqO/Kpa1eKRsn3EmbD7bmjkN3yZFiRb2JBax/%20nrz7pqvdtns/Q8fLyOT2qmZZ3LhjHwo4WQIFjCrY6GwrpwVdbJGfm3921n1kyhvbXNmhnI9qS6/E%20MPKunGtzz7NcR9wkUMC+zkozR/mjYXvY+FbqqOWY3+8dzSvFPswsb4tkTXUAfjetaqNTNWnRnuTl%20zZYEcjmZWF3lHX5AeVZ3tHxNsWJp69CB7piQzsRcqi6Hp/JWdXJOdRGg0y1ORwsct7siFNR8a5cX%20y5Gj3/qL9zw8eT/boXf7aNv7bUEjcLg69NT4Vtf9x4Vf2mg4oifisiKxBFjqbX062qt1DJWqK/iY%20L+5LISdvUoR1ArqqpOa8zqS/b2plZU2qhBIrzfK/cep4f7S5cXkv9QGi01Xff4+A+VY5Kvi0xZ6w%20SA9tJskkdWOvlr4V2eH/AO2jnyPZLsNOYOM2IqzO0MbMt2X81wQa7U30OXKvkgdRxRT5KkuZYtto%20mPV9OjeRqVovU5Fqy/fa3EbF4LLVkMbPmyOysLamKMf0VXU1xvQuNC4UBl0Eyg7itnIvZuo+Yrva%20TZ50R166/wCvYfNIgxMghgDsJj8x86xuoJUqydv9JMt5OcNmqtgZUuFYnQAnUn415r+Zuf8Aueso%20gRTj4MjkEfNnMkMqlbC1yvQ2Fct87rVuNjStJ6EV3pHw0fHRY2KFh9pionPVtx6VGJ2b5Tv0NuKS%20ZnuQdwUNd2jbVulxf4V21bMJTOSivuYXs1gbeFT0KLcRzEePbGSGIGhqpeCOki3sSToq3dRrc/8A%20JSSYGEgU6m58B5D41qn2MHsTXZuO5GRk7vUzmKNh4W8B8azz5HWjS3Z6v0PxVkzc2vlxrkN+TzJY%20uVK7yHh9BYAbuvQ1tSnCvxOL6j5PvZ7X7su/G50v7pETAOzt69TpcfzVwZqzfUv4+RKkLcsUnH9u%20jtleLhyNjzxkTRaAlifz36ivQrkrw037nNLdpj7ygZ3ambFIy4+UmQgFl3nQfC9Y8U9ZNZ4vU7j4%20jkYkjQOqoSN4Xw+NSkUbTJXhOxZsnIKfWnDxW1fabEg9QW661elf7myclZqaeIuM4/gH43FmT6eG%20JgLte5I1JNb2fHQ56YW339DNDkpJLCgf0lyoXwIvY/hVMcuvpJo7urV1/aM8gCPuLjscsY4kyU2A%20/wCu46VxYaut7V6fofRfXF7uLH5C15KG/gbjkRlMsLZ9iqtgRrr41TK9Z+32R4uOukCkl8eeGznc%20bEk/1T0/Gr4XLIyV0aZccDlpTGqDdIV/syB0X416TonqeZZuSWOZZ0Tozasf6q+BPwNZ8TSuvxKX%2093Z5pOExsdfUHk9Q8rDr8q4/IukdnirkzLExYXZJCbWbeFOhOlttefazX22PTSWnVHOdg48tkYjT%20UN5/AVfHmejMr4q21GeDyfLdv5RyuPl9mUnVPzIR+NduO86HFkxwtTXO0PudxvNYzJyEbQ58Q3e2%20L+u3iK35amFsa6EpynfeHj43uY8R9yT8ofSxGl6t8TKBnxXfr5WbgwTIBPPmY0QIJsVeQKf56VX3%20lao1OhqFAQ/eWJl5naHOYmGwXLyOPyosZj0EjwOqE/7xqGtCauHJ8ur9qPu9tNs6IAf7NZe2dP8A%20JEYvtT9053aL94xgp1uAKngH5B3J9lPuifU3JRWv10pwKPySj949rd1duZ0ePl8is83WQR67B8ar%20ojSuRshc9gqbjyMk0xFwiC2vxqso3GMPIdwRlWklYRKb2OmlTCZVWcml9pZ3OHKTIcluIZbybxbb%20p+resm0jpWRxoWTK+7uRCPocPFCQRfktoW+JqZk53jb1Ylg/cPn86T9li+gfnYn0gfOocFlhO+b+%2052VgKscUXuMfzsSbfhWdFLJthgZ8b3hznKkyJiRJAv555LkAVZ1SCo2R/cH3NzMSYY+LBEygW9xl%206/Kr0UlclXUo0vcOY0suQEF5W3MF6XPwrXYz5MV4/n+Rx1EwjRrtpvF7A1WEb1bgnY+7OUksqrAp%20Ot7VQ0omxLI7s5qEFlkSx00WrJFbuCAzuS5LLdsreDKfS1hbSrzBg22OOP5HmMLHkyI5THIbBTa9%20V0NatpD/AB+7+5rWOa1vKwqNBuezd0dxGJz9W5IqYRS0pDEdw87Nt3ZT3vV3RIyrZsfx53OSLf6t%202/GsnY6a4WzkZHLB7NkyC+vWo5olYhZeRzQ3qyZLDr6jVeRoqpEhxRy+V5XGwYJpCZGBkIY6KNSa%20q20iWkhfvjmWj5j6fGdlhiURqVJ126E6UxuSVTQZ9qvnch3BiRGST2Q2+ViTbauutWdjN1hnXcef%20LJzmUqyssZY7QDpaiehfjIyh3te8zE+Gpo7ErEh7Bx5miLNM3pFySTWbuXWNBjY+OWKqxYjwJqHd%20luCFmhwo1LzE6DoD41CsxxRG4uYE5jCkiJCiVbi/hetaszyVXQl+7MTMi7iy3MN0l2ugJt1FGTjG%20va8fIwdxQyyoFjOjC/6pqHYji5HXP4cfH8xJCqD25D7kZ+Da1k5ZNYgRumzW1jVIZbQbTQxS6aX8%20qsmyHVMaLjQhiNnzq3JhUQzzcFRYrYA9a2rZmGXGhOLATobEnWp5MosaHMSbBqAV8RU8mT7aFRot%2016eA8qnco1A947luQwZ1fEmaM+KjofwqSEXjhu/IZiIeQHtOdPcHQ1KsQ6j/AJvC43PiW+F9Sr/l%20niIuL+NS6pkpwVDl+w+Rx4zNg/t4iLmM/nHwrN0Na5Cl5Us0ErxurJIuhQg6VCqRa6OOMy3TNQuC%20CTpcEfz1F66E4supb4uanx5QEAaJ9JYjqpFZY2a3fYP3Jx2RJ9Zx7OJ/zNi31H+z51o0ia3fU6wu%20ThWdogWjmOjRy6ofgQahF7VTEuV4uPPQriqIMg6iNvyMf9U1atZOa7aIZcDlOMk9nkYGiJ1D9VN/%20I1NqwRWyZJcZ3Ry/FZCvhZLRC/5b+k/hU0sUyUTNL7Z+8kk7rj8ou1hYe+vT8a19w474X0NHweSg%205BVlhlDxvruBq6aZztNbkmIh7Z3sUt+XUa1JBHZPIwRKd7HeNAOtCCb7D5D6z64g3VPat+O//RUo%20lFsqxJ81/wAZ5H0vagtqTn6+Q/w16A+WTGFKhbnqNehHxNEC0du4hgyMSci0aSI3kbhgRUtosu59%20g4cpy+Pw80aGSFNrA6XGpBNZ3csstp+8ge/3eKXGyI09TJcgi3zrzb44tJtRSZfyqHJLTrdVckqS%20LXqzZ6GOirWEyl82PcjMhBsrX9OvhTG9X6k3to1+JXCHklRioUlruK2VoOSwrzcgeURqfRcbbdBp%20WmJIyyNsZwtGuP7anx0Y9b/KrupnyYrBjxmXcV3M38tS7BVH0SyKugAHyt0rN2NeOmgsFnAuQSx1%20K+Qqsou5WhbPtNNkR9+4LSRk7w4FyQBYaG9RkajQolZs2f7kyjJTisA3eWbJa4todpB/N4VwvJqk%20+/6HvfQatVyX7VKR3/BtR4xp7RKoOt7dda6Fb5jzJdp7mNyQq2ROrC2twx69a6Uzm0g7gE8ZunqJ%20OgJ8K3VznspHUb5Eh1awI9SXuB8b1W1zSuNbPaR2wVY5FQAMWtc+m2nQVk9epoo67kHz6kyENpda%200rojnyuRLATfwUwNri5F9OngK5sqjNX1PocH+T6a1/ssWz7aOg4N0I9G+w09Wt63v+48Ck8TQOMC%20HGySVuiro17m1ulVs23C2Jq4Uddxrht7voXRi3UjTaPC9duLH8k9jkzOLerFeIn9ifKQ2uzCwOlw%20p8BXmeVX5j0/Dt8pcu3ommyFBAj3eoW9XxrlyTxZtZJ7klKJ5ppyBZVYqrbfEHWvQ8JRjh6HLmp8%20w2z4opMa0g3EdPnXS2cuWVWRiY5ceJTEze2p9xgvqILafhVuLa06nG2al9r58ifgcl8iQSv9W43j%20xHtx1DRtjWhb6guFAYvi8nHvFrbHO64N7jp4+FdqfY89a67/APUcNyKnEmhdreklWOhPzpdp19S9%20KpWXoULlDNDmsXTY0qkJN1Vr15FatPuepyezHuDjTTOs0y7VuPSPC361cuSz+2xpVtlO72CzyzyK%20ymKFlFx0J+Fa+NR1lkXfJFLx5JYXIj/aK4O64v18q67P8SldoYusqqNv5Rrvv4+QrNIaCGT9NKun%20pNvH+aoLELlFgQUOxRo5Ph5VdVkq2M8hSFJJ9IB1Hiatvt1M24LL2WyxcaA63UlpFLaXBGh+dZXi%20+eleiPo/DrbB4F8i/ucFVzsp35LJkck3k3HTW17V1/HofL6QW6HmMaDGG8llsP2g6/K1cuXE29Do%20xZFVajtO6OMijVxjM7E2LEm9vlWF8TcnUvIUzG4nN3Zh5EZSPFlDKbKdpsavWjShFXmUz+ImO6MU%20srexLHN12gE9NOhq1qNdSVlhQezd1xKuwxyINbWJ9THpWaxvuPcXYjcruoE+23uLINCVYkWPgda0%20rXQo7IlMbMvFAVJurK0bAX8bkGurCo07nHli2nQk+YWSTk+KnFvqjkwlUXVbBh1Nc3lfLlUftW59%20L9L/AM/hZMcfs1RvnI+9HnY8sthJJjrvC62svT8axyz03/oeLhULca5kayYSTx6CMsWv1uR0Hyq2%20BQTlvNtSQ7f5LbjxLuBkUmyNoSSOvyr1cSVqnm3WpKZWZKYxvmJRbbjYD1X6AjqKm1eyJrMSV3ve%20c5ZSOTd6RYWH6leX5tW4g9Dw2vz2/wBSjvCkYcFSg/4Nhu2t8b+Nq87daHoapwm9zjJxJJMVHV/X%20GPcS4sNnT9N6tXRv1Kuq6EXl4xnxw7C0g1auul3MHPfHO4wxpZcXIhyY/wBm8J3br9bGunkcjUGz%20cP8Aurlu3RPlRe5LkjaFTrfpWqX5HNdQxlLwEfGdxcAuGjqn12KZ1I3AXmW2p+FWrTTTYimmhtVQ%20aBQDfkf/AOH5X/4T/wDzTQFBaKd2uoYp5HQVUiDz2cgS3UDYOvnQhiqSOyllBHmp61AKb3t2d2zk%204uZnZmMwy50/tlbobaGs8iUG2KzmDC+T7ZWKRIMKFpshhYyAfl+JNYJno7IU4ftjBx8lfr8g52UN%20fZH9mD8T41W94RFKuzLTmyqMYhnHSyIuigDwAFc6s2d9KqqK5h9vTSZYyuQJixmP7OEfnYf0Ctuc%20IytWWSvL5kWGsEMUZXHY2SOPrf8A1vOqVcmvBJSdz8LhZyQ5Oaxj8RjfrNbz8qtXQpa/LRHeRkKs%20SwoBDAoskKaD8arZybYsaW5nPfEz/WIIV9Kj1ECujxzh8+ymERfD5DSB43+YreyOWliYdymOYypA%20HTSs4NleENo+XwksNy7hp11pwI905k5fFsV3gg6mtFUzvkkU47KhyC6xDfY+GtRYtjeg85DI9vCa%20NlK211FZwbO8IY4WSZI7qLg+NW4GXuoWxOVxZpvpxq5O3XQX+JqVUj3ESqcPlDEbLPtLGtydzgGw%208hWjTMuakZw8y0kZWBbKvVqyeKdTpr5UKBNeTmkkAKPuPQkEXqvtyT7/AHJOXj5vpjkTyCIAXCkX%20NWWIzebUs32/xJsPicnnHQq894cU+JHiwrHIzXH8zGaxc19RIZYWaFiSGZQdPmaxk7+OhZu08dcX%20A5DOdLPb2kUgAgnxFNTDK0UrH4SXne6JsZchcYAn9o2ov5V002OTJkaZYOT+27cXx0+Z+9FleBC5%20iCnW3hV+CZkvIZnkXduSkL3UhRpUPAi9fJZI8E/Pcqjy8ZhGdlOovaq+yjX32RfIc/yXuyRS4zLM%20jFHTWwIqyxIzfkM4xOUb3cfdFIMkSKWsPSATU2okilczbiDTe8VkyIuM5AyFWlhVX0Lajzrnak7c%20V4InFzFjnSRmd2XyQiqcYNHeR334uVmdt4XK4MTNk47mJ47erYfG1aUg5cny7FR4V+XyMtUzoJUh%20tqQp0rVVrJl7loHHJY3OHKK8biztAOjFDqam1KlVkucZfH9xx4nuJizGc9VCG1K1qS8thx2329zX%20KSEZ+7FWM3IkUjcPIVFrVTJXKy1Ec3t3uOPkZYYoXaBW9MiglSPnV06Gb5IOU4LmzjRrh48hyAfX%20cWBFTyoUfLoRqcH3cpBMTCx86o2ma15dSb43iu5pL/VYgG38rgi5HypbYtXcWljkQskqlXHUGs1o%20aMe8R3DyfGuPYlJiH5o2/LVpKQRud9+OWhyZIo8JCEYqGJ62rVVbMbZUnBO9i/dPluZ5VcduOxVj%20c/tGaNGY/iQaiz4j9xfO4MODlYRFLhwgbrqURUK/EFQKzvlTRNMdlqQOb2PEzK2DIYyuj79QaxS7%20HZTJG55D2RkIRIuSBIv5WW4INQ5LvImOsvtFMuH/ABBiGWOk6gi/+0BU1bMnkgbp2VlqArZw9pei%20gVbUe6upIYfbzxocfMmXNwj/AMGQEkX8jVqzJheHsROT9tuMknaSDJeGMm6xWvatGuxXmK4XYeHi%20uWGQ0l+oIqHSSVlgn+GwZuLn34uQ4jP5oSfSatWrqUulctOFzGNIwXLdo28GDXFaI5b44JeLiYch%20TIkgfcOu4GrQZFm7H4xsIZtyLSe1ZR4bd/8ApqUSi01Yk+av4z2Axu1Ljx5A7vl9Np+NIEwz5ehT%203MmJTcBjdR50Skla7l/xMTZHGu3dZQV8ALVPFhWW0an0t2fM+Z2TgzL6mhRUcAWAsB4VjbR6GmNu%20zgbfcLEaPhcfKWQsoOrN1BOhGtY5IZvV9F3My5lUaAJAjFol6KSRf4iuaT0aV001M/zUyxI5mQx6%20WKnQWv0t51bTYrrGpFy40r/2CXO7V/6v+mp5Iy9vUWj4TNnUM63K/muNpJ8wKlXgi2Jsdx9uhI9z%20WQtqVIudKn3HMkPEqi0fEqdIgLW/Ne5Wrp6EcZUroyQwOBjCbsl9xILIOnSqO7NMeFNEpBwiO941%20BIW9208OlZcjdYqlo7O4qKPm8GcxmKxIM1rqPkfjVFZyy+alVTsy99zqh724SIqSg3nzXVRrXNer%20dkdf09R4WV9SqfcfHZcrJUWZQzFLaAA/zmupPU8vBrjn0MQmj25EjObgEhfl8a7epzW1rqEB2urk%20FhbxNr/hV2Y+g7SQ3Gly+oFra/0iqsutPQXQXLsb6i/S+vnb+iqvQvWskfy0UT5UBIJ3jVa3xvRn%20NkUnnGxJFjSoygllNvEBvAfOuXy389e57/0ebeHlS+JO/bxFXiXZSSRIbr1N7mtL/uPEo/lL/wAX%20OsaygjczIeguB8xU3nZbkYzzjorFiwF1cXbws2vSuvFaFr9mceesORTBjgfLnYkMGO24H5T4a153%20lP5z0vEr8k9i5cFjzpkxBGtYAXte4FcmaeMo3bSJJnUHI2XVSx+V7616PiV+TXc5fIfzQR2ZGXxy%208jgKG0I8q6Dlvs0hm/JYCSxYED3cgOzHo1/AmrKemxySax9vMaODhpzGntibJaUre4uY0Hp+GlQ4%206G1C0VBcKA+V4ObytqvG2w2uxI6/G3hXW7J/cc6pGg7/AH/kL+zab3VkHpBADW8zT+2Pt8CHXrH3%20ke3OSyZQxjEXdPUHboPgK8q1pnsd/twTP1n1WMMeN/ZkttfXTaeuvnWNaWdp6Glmqoq/NYvso+O1%20mhZSJSNTr42rqdWY0sikPEiSsMZW2qdPHUdDRGiXUcFNwUuNzEHcbeNVbRDQyz09pQznTqoHQ/jR%20BaEbPGWCkuAG9QuOnjY1daDQjMtvTIWIUG9h4a1KeqMrLRll7dkbH4MRX9RTc1xcdOm4/lrDxl/k%20tb7vgfR/VP8AH4WKn+7UpuY/7d3K3cvvspv1Nv0V2WbWnc+YnUsuTE30qEm4kAKttA/kqrZKQQQq%20yFQDcD02F6xcwXruPsZVBBVRst6hfXdVGbaIcS4yb/eCAzW2n8fCoRLGU+MRdtoKA6DqRV+UkVfQ%20r2cpEtwPVfy8DVk5gzaalE5DlBYoLArtZBsHU/Gt8erM7ExPyIXPwVNiwkDA31FiDpXN5+tZ6o9/%20/jOSMlq/7qv9D6EjC5UeLIXEe7HjJLG5JK6da5LWaqrM4HXja1Xrr2FZsSSHgpZ5TYu5CjzAPgK3%20xuTK9UmROBlM+OR/Z3cjQeoKOg+FenicI87NXXQl4M6VYgkjCUA+lSNAPOosp3/XU2x/tJzt7luP%205Wefj8iNJJYTZTYbtvkfKue1a20stSyVq/Mit9/8BjY2arRgpHKu5Ao0D3/l0rhzYYekf6Hf493d%20T17kLDC/tL7ijcV/LbS3kPOuJ1lwtGdFU3CIvOw4Y2LFVSM+Jb1H5LWuKzjYrlTa03K3MsAtHs0v%20uUGvSVX+RxX7GpfaNDnYUiOfVhOGjUaqR1OtXT1OfJWdWX7K4iGTNwmX0vHkRTFr3vtcNatk9Dne%206LTVDYKAju5ciTG7c5XIjUtJDh5EiKOpKRMQP5KAwU/cjuB12xYDsB4X1qgGM33F7iYEjAIPQa9a%20CBs3f/duwL7Gwk22gXNTKJVZHR5Ln8zF9zkbyj9THUW/TXLlynXhwwQ+dg8pMGKRe2h6ouh/GuaW%20zrSRGp2/nRssixEO2ny+JqGmzRWVR43H5mIv7KD6ifr7rflX5CppSCls0sSiwO4p5rmFLt1d/AVL%20qbrMiVHbGShjaNI5Jxq07mwB/wBVarW0Gd7t6SNcvtvlTKZF2s5HqN+tX5T0FLcRhkdr85LHtbaP%20IjU0UF7eQxvm9iZ+TxsmHG6I0lt8rj1XrorkSOG9HZy2Ne3ftRHx2WcnPyRlFfyQoLD8TUXzN7Cm%20KNyR7g+30vIypJiSJiQKLbLXJ+dVWRml0V2D7NsmUZDmBydbbNBWnumCxD2L7RshO/Ltu8BH4fOp%2093Qn2V3HfF/anHwpS0OU29zre1hWbyM0rVLqWqDtHihAceSFJXKlWlexOvjWLtaZNIr1ZCj7RcAC%206rlzpuvorgAX8qsvIsuhm8VX1DC+zHbmLKJVyZCx/rODen8i3YLDUksv7d8TKghkyDsPgWFS/Juy%20PYqecb9su28GdZxIrCM3CMwIJ+OtUtntEFvbqSXKdtcFn+2J2jQQ6xhSq2J+VKWsiWkyNyOye1p0%20McuQCp6j3K1WaxT20SQwOCjwocIZSDHxxtjQONKz4yzat1UQl4rtcqqy5A06Deae2W/kSOIT21iY%207Y0WRGIidzKWvc1biU9zUbxQ9oJke9F7fvE3LKdb1oqszs1I5zeT7bliMOTIhVtCrk6io4MLiR7Q%209islvpcfaPJalpkShXC5XtHBbbhmKAnwjFqh1ZrKEm5Lsx5WYLE0nVzt8fjSHBDskdY/L9nsze3D%20GzWubIL6VVpl3EHf+b+2l9Gnp0ClL2/TRVCTQk3e3a4HqQjy/ZircURyg8b7g9tflCSEeQjFqe2i%20JkSP3A7fQ6QOf/Jip4Iq5OZPuNxAHox5NdD6QKnigkzxu/sV0vHiSEeJNVhIusdmNH7433K8eSB8%20f+Sq6FvZshjN3uzXU4jIR4FqvCKcWM/87TgkDFIt5mq8SHoIjvORnJ+lv/vVbjBVyOD3XyLANFjq%20nwvc0dy6xOBnl89kZo2SYSe4NDKOtG1BKpYb7AUPg1vy1lJLroUnJ7Pz2meTT1MTXRXKoOZ4G3JY%20+zsTkuGyDPGlplHpJFxVbXk2x4mXRu7u43UtvQEDXSs1dGq8djOXvXuMarMtvMCtUzG1YOF7y7je%206/UWPyqZKcRI90dxyGwytPE1EpFlRs6/zF3Da4zDp1FOUkPEJt3Hz7A2y2FqlMjgcv3H3BsBOW1h%2041KZV1gRfuLm2N/rH3eNulSQeR83zTMb5kpUdbGpbIgTl5LlAGP1stz5mhEF++1vcGbiQZZysozq%205VUSRr287VNTmypSbp9uOaHJNySqQVgEFra23e54/wC7WiM0XWpJPmz+MwD6btS4ub8hYeH/AKNT%200B808TjmTlILHqR1+HhUoh7Gu4HE7grsAL6aG4+VarYpa2uhs/2rWSLhsjCc7lRiwW/QHS1cvl7q%20FBphjoSPemEsnb0kIO9V1sfVsb4muZy6s7cf75MywcE/VQAxks42ygN1/wBauVrVo9SuSK8l1Hnc%20H25HMQxQRlUkQ+4zKPzDp4VpXVwttjDJn5sOD+zXHrBeWZw5a5vfUeVLQjF5EviSsn2owIljeWUg%20HTeLk7ajHq4DzW07nMX2r4y0rSO0jdQLGwT/AGq7lgrEpyYWzvqTGP8AartWMB0R2iZb+4CSCfHS%20uTK3VwVV29Rb/u24OOQyJGZVsCL9AfACtKOsak+43qPYOzuFx4t74w97+ra4sayvaqfym1L3nfQ7%20g4rBWyLELISyqtgLjWoeRPbY3tkirgiOZlDfcPiInBt7Jbb4A7P5azyJO6X+h6Xip/8A12T4/wBS%20D+48QL5JsLWJ0FutXs/mR5eBrg16GCTi2TKpHrBIPyrqW5lrByoNr9SKuc6SSkWQlpFdr2v1Glvg%20KdCyTTh7juJ33bjZnGjKNL/L/TVYCf4DDklYZMDJdth27T4k69a3x7GOXc6wwyPkKxO0i5UKW0/r%20fMVz+VM123+33Hu/QnOLNT/xbJv7dtGONyo0B3iXRj4A3qb7njV2fxLtgvt1QgS36n0jb4i1Tfcr%20j9fgcowIcAke7IBa9gRfW1b4p6MxzKFqOeNjLZ7wRkJ6l0+A6/OuTy/3SdnjN8NC98XIIclJGUiE%20HYH8Aen8tcuWydVVb9v9S0O1hcn3sqaKIbUZiQb3Bb5V24b8aGWWvzajfL42fIi+luEktqvQEDrX%20TV8kmcuVwn2GjcHhwCOaVDIkQ0VRZjfS16nj+ZzKDWOxUCcEqICIVciBS24hNq2BPnRo0x7FhqDQ%20KA+LUzpAoVWsbem/h8K0vqUSQsme29gzeoDRgLkj4VPQlpdCUwZJZcuKR0t7iFVbwvfx8q8y/wAr%20bO2msInzjxbTPojtpKOtgNL2piyS47dTHJj1UkNlQxyZRXVkYElutwK1tkbkiuNNwioSYU0Wa5Ct%20GlztLDoCepFFaTXjxOc2QbEiOsgNzInQgfKoS6kzpoQ/IGzA7jIPK3Ty+VaKCjcjBg+4b2u2pAto%20L+F6lh7jDLii2s5PpJsd3QHz/wCSpdiscmviWjh8cHjUF9EQ7geh08ay8Ky+ZtdT3P8AkNWliotl%20RalE5CUGcuG2i41UX0vXTv8AE+d2Lk+98ePeuxSoIPW1QwloJYZEUjK6t6jut47qxfc0r2HkK3e4%20tuY3CjpVXoaIeMh9tWAKk+f9FVguR+YdgNwSQPSQdDV0iqK5mEF/Wba+f8lIK2nqPFmjEcRU+pTZ%20nPkev6K3x7mVthxlThJMbY2oNwevXob1j5etGex9Bsl5VfU+k+EKZHA8VM8ZaNoVW19WZVF9a89t%20vGujRPlUjyckbSWrkMX2e1JXc73JBA6hRfQA+ddODVSede02M+43LZnnj3BVDs6serHxW3wr08Sm%20pxZnrJJplOIxkKbx7b2Gunw86zuog1x3mfiV/ge4Mnj+dzOUxj+0nFvbPQa9aoqwzoyV01LHNzOR%20zsS/VSgey1zF0Zfj52rLyFJbA9ZEcub2XsACpFxr08NteeqTv9512tVEbkzQZCOjhjvO1W2X2m3n%20Wiq6z+ev9CuXRa9CuZeEF9sMRoSdxNuhruo/uOW0TroXz7QZLQZk0IB/aqS6jwtpetfVnLe0klnd%205ZLd/wCBhQFkifNxoWU9CrSKrVN26/buarEnWepsNQZBQDDn4xJwXJRnQPizKSPjGwqGDExxEEd2%20jDGQGxFZ8gEnHRRbnOMxCqW2nxsL0kgzvJ+5OPDkyKvHbXUkHXyNqo6SdVawJn7nu19uFY/OoeJG%20qbE/+8rJ/wD7Mf8AOqvBFkeN9yMwi30qj4XpwRAk33G5EDTFS1W4kgPuLzJF0gjFvGodENQf7k9y%20MNmyJR4ELUKtSGmJJ3/3NJcL7Qt47al1RKq2ct3z3Pt0kjv8FqkIu6tITHd3cr+oyqG+ApoOLscf%205l7iLge/q3wqU0h7TOJe4O4Q+36ttp8qclBPBycNzfcMZDLmPc0VkHiZzN3B3DZQc6Q38L1ZFXU5%20Xl+fdRbKkJPXWo5FljZ4+f3AzFVypCV/NrRWRLwtnJ5Llmba2VIHX89yaOwVeg5SXkH0XLkYgXvu%20NZOxvXCmJSnPHqfKf/nGrKxFsIhK+YqXGRIb/wCsankZvHoexvPoWldh46mpkhVjcUhb3N9i3X03%20JqLaF6qrHXC8eZuTRJyfavubXwFaY2jm8p8auCV5rhpcjIHsLZV6EGpspZliulWWR3cOGMaXGjC2%20IQX+PzqrNMV0x/joDx4lj2RuOuttKakSnaCKzkmYr75uG1Q/CquzN6UQ8x8af3Iys49o29JqFedy%20L4Yco4gx4v3yTYFLn41apGSr4iuDiwXynNiGJAqW2UtVQtR3xWNFh488rbXJWyE9AT1qUicl/mSR%20BZpjEpYEE/DoKySZ22shtMUYbiPDSrKpi2mJowCDTr1qWiNBaONLXL6VnDNapCbmNFCMSSTcVZJk%20WaJLCkjKDUdPSDVLydOFqJYr+8MWJ1vYEm721tVVRs196qGuRyWDJlFyPQotpU8GZWzUk5mnwGsy%206FutSkzO1qMasMW5P6LVfUzio5ieNVUMdCPzVSDWrQPNFG19wF/Gogl3SG31KM9y2viRVnQxeRMF%20leSTaGDG+l6cSZkkvqjHiMQyqF0+JNV4m3NVRH/vFyu0WN6nhBg88iQnCk7rEEdK1gxbQJkIgJDB%20b6UKpoSjy9jn1A3pBdXg6fkojuuAt/I1KqVeRCX1sAH5wB461biYu6OHzoiAA6kHwvSCOSO45zcl%20VLG3SxohKORnj2zFe1jcnxqXVg7gnaZ0RE95mNgB1JqRBdOD47OwsUe/jlNxuP1WB+HnVqnFk1Zs%20v2BLt+/iQQL4tgf/AC1XRVGu1JJ83fxlgfSdq3BIvn9PP/DUB81cU2zk4CdPULWNj186tV6kxJuH%20FvHHCHADBgCNOh8TbzreU4kxcvRdzSft47iXJC2ZZFDKFNja+hPxrn8xPTvBbEos0y0Z6luNy4io%20dJQS56WPWxv1rhxudD0I5W03MwwsmKDIM050VzHIB0W2tq5lvqdzWiSJU96w4m6WOHcl/Qg0NvIH%20+iqrI1Cf4l/4luIlL9z5o7tBhbz+UncLE9dKj3U/iH4sb/D7yEzfv1yETDH/AHUr39O4stq0raTm%20y4Un3Kpy/wB8u8oLexHGmO17Dbpa/QiuumVvV7nPkpVIhpPvh3zGn+FyEEbX9O3QE+QvUuqe7Kv8%20H+JDz/ej7iTOrHkhEi3GxQRYn8ae0l0K8uiFeP8AvX9wcHNjyjmjLiU/tcaQGzKOvU6UdE+hauRo%20+luwu7+M7u7cXlcJdkjjZNDbVZBowB+dcTx8LJG0/gR/KK4+4/FowIKwkA33EHZUKs5pPb8aP/r7%20/wDqGX3Jhu0mzU7bMfM1resNM8rxJahowHkYBFyEq9WOpI/mrejkzGwrU4kpcDiFnUa+gAaEjr/y%201Bqv1FYlVmClSqgaa+q/+irIq3+o25IPtx1N2fd4GxP41ehVrr0OsVgJZvWwQj9oUNyBb4Vy+Upd%20dpnqe3/x+Jyz/sZJfbiWIwcjGxO5ZgwHwAOtWtVo8ar3L3j+0zDd+e4MbHpfwBFWq53Idewljzf9%20qSFiLQkEKRcXPWuzFX5ZObPbVR2HmDtHISOukrEFdL23ddfCuDzdbHZ4mihl4xzNLBBEg3+2byKD%20+e/wrzslmjuVU7DuOQQGR1FiG/Lb8uvhXoeMk8a1OLNbX0/U5fNRZHlmawsSSfAV2YtGceVzUjJO%20+ONVzhwD+2QIchvVZr6keVXSa1OZ3mTUPtpiwY3brpDNJOrTsxaQkkEomgv4aVWyh6bG1P2otlQX%20CgPg05/Ubj6tTp0/0VKRWOx2M1nZifUCQAymxDeBsPCp1gsXfjPrZcHFljIZYj+qL7R5t51w5Goc%209TopMwie5NZJeNIjUGWUbXsbE38QajBCTSM7qSJx4sjFxwkhAsCpkJ3danLiUF8VivcvyCDJjicN%20IwvaQHRh/wAlUxVfU3yWT0Q15P25cYSQ7RIo1RbVstWYEPtJSzLZytzf4CperISIaaNi5ck+ixUd%20BrV29A+oyySRASdYi+qEXO7zq0/oOq+JZ8KVl4pQuiupD+egrk8T+746Hv8A/Iv3U/8AQiiZyySS%20qsS7ySDtHU6+Vdz3PmlvqXjduxIg5/ahAHYiw+VqNFEoEVHqZlvqt2U9R+NYx3NlDHWMY/SVuAvQ%202uaq6mg9kJZB1PkP/DpVdS+5FcgNSQfSRrbz+AqyKyV7MHqCgAtcFidalz9xQXZlVFIAB0O0+Q66%20fGr4tWVybHU8hOVjqBcdS1rCx6AVn5K+Rnq/Rf8A+mh9K/b/ACHye3eMgZtygv6AOm0C1jXE1PFs%201+pW/wDkXjuX3uORV7YeMWXoSeljXTjcJHl/3GI42U0M2Rc+4PeYsQevyPh8a9LCpWhx+Q9dSRx+%20RL4eTGWIkckhRoFHkPKmaRhcx6DDjkClNrWAP7QkXNvK3jWNaqDe8zBIxx/9ppkRyWdk2iMaCTXx%208qpkp1LYnGhJhUca3uptJdulYOsM6+XVddT2ZSqkixHQKTtFqqqpsjlK+BC5wLZI3Q2YD1x33j5i%20unHXQ5r2WskfPk9zYcXv8JOIZkYe8erNF+sBW1qwjF2VmSPF8lJH3r2yHV52y8/D9yY3O1jOg/Dr%20WT+BryaUI+n6sYhQEd3KSO3OVIO0/R5Fj5fsmoDBY+bz4WsZUkAOnqFx86oBu/cWaZ3LZUIjIIA3%20g2vUNEQZPztoOYyVurozFtwsRr5WrODtrbQj0ki9LX1HVfOhdNHU08dtLX62FQSxEZCnQ6edIZWR%20QyoY9oYHyNFJYWE6FFAABHlVXVlk4AZKA20J8zRVJ5o5+rQPu6A9bVZoK57JlRFCFPje9VVCbXk9%20x8kBvzAA+dHQrTJDFU5Me4dRp0NV4GnvIRk5AEklhY1ZV0K2yHrZyWQBx+mioHkB8hWs24enxFXg%20zd5Ok5BIyADYeJqjxmtcyRzNyo3ArJY3111NSqQTbNOwg2chYlnGvxq3Ey90Vx+WiEoWOYb7arVb%20UNKZoFJ+WidLFgWXzqK0JvnkQPNYxh27hcdatwM1mOU5zGYbFe9ugqFUn3kdpzWPGblwLfGptRsr%20XMhVu7I4SCHswHUdbVVY2avMnuc4HfUKZkRlyH9lGBkHmB4Veqg5c11ZQj3lO78fluRZ1cqg0jU6%20aCrWK4lCgVj5jjcaCN8iOaV2udq/lomhdMQzu6VzPbKxmFI9ESq7l6N1QnjdwjGl3Pdxb0intotb%20OzjD7yTEzWmaFmJDBQfj41KRS2Tkhv8A5tySGRYnCsbm3jUcR7iHMXdU0mEYDG6+rddvH4VMaBXT%20cjOTnyltyWDVVI1eTQbf5lZi21Lr51Z1M1kF15bJnxt+LHvdP7RT4VGhbkxB+dz0W0kQQn41ZURV%205Wh2Myd8X3Qbvaq9SebiRvJyfKLFuWO3gDVuCM/fsNYOZzXkCsLMTZhRVLe6xxJnZBL2sNmtTwKP%20KzrjORnyZGSVrADS3nUNQXpkbGy8jy6zyREGyk2IHUVEE+4xds3khCXYkKPhYVaEU92w3yc7PDAK%205KkXsKKqHNsb4/KZMeQrOxZAfUvwo0VrZmzdl8d23yXDpkSYm+dDZ33ePyrJstazQw+5P7t47iVj%20xMEJNO233x1WtKIz9y3czb3J0jszMHI0pkRpisyMkyM1WsZGsehvVlXQh2Zcvt5m8ZPkSYXMRpJC%206nZNIbbfjemhVtlZ7jbCxudzMfjMn38JH/ZSqbg+dqniQrMjVyJyxXedrizXqqLsbTwui7klLr5X%20q6MRssssbq4Y7lII18qNBs3Xs/j8HmuAxM87ixBTISOwcletqzTgNkV3r2sm1MnhONyIpGPrZyNp%20A06edX5SFcpEic3hZKPIJMJlN93gahmqvJeOF7l7l5eNMLFD5cq6CVlsFXxu1UdieCPo37Gcdk4W%20HyYyWBlf6fdboCPd6fpq2JyUy0iDUK1MT5v/AIxyRjdrWPq/x9h/1amnUHzGJNs8Lj8qMCSOpN9a%20LdiYNr4DNjfDxpD1Kiy9bhh1roVdNDL17F87Nyfa5mKJQyh9CVYdPAmoyzxmZ6fD0K4X82xoU9vq%20HxpXLM97jwGnX515yrpod3OF2gy7lsH2MnIgLWBfdY9L/LzriyOGet4tphwQ+fNsl9kpdmkuoHTp%20bSs0nEax/U71aFWNSKyEkjZcaA2kJ3vcHQfCqWWrdvsiWml3/wDyKxysMbSCMqVv+ULpubzvW+OT%20gz7kTlY5KtC4LONS51BUeFaK8HLaskFyaxJYJF7YDLtJ6n/kroxamFqpIi22tLfTr1+Hj+it2Yvu%20gB9LH8xa4t8BQSbv/DJys8WFymCGDQgqxRtSpYmubyKSbYHK16GkZiTD7icY4sxkgkW/yTwPnXNl%20SV6+p9B47nwMi6K39T3v2B/bF1sTF6mOpG0X1tXR5KT46njeA0uR86cuwOfIYb9SWvp1qynYraZa%20G1ul/EaGtzjblDhWdkBkO5d38vkKh6Fug4JYq1/U40JX0kD8agv19Blye5oomXSzelRoQPnWqbML%20QIcdKRNPH+QMtjImlvnXN5UO1JPf+hVXDNb/AMGTP21g9fKNa4Dg7r+AGulXyLQ8THeZ+JeYHZfy%20LdgLeoXtfoastk4K6y1I1jYrmSo11BFzXTTT4nNk3+JJcLsHIFmY6gC9/Tr00rz/AC3Nj0fEr8sG%20lcZhJKo9sFGsNrjRr/rEV597NRbrqdF266I4EJMzRq+47mBJ1OnjXo+Ldqnoc+aiIPvA5GJxxSEC%20RnPqJ8BXbWGcfkRGhRjixrOhRiIzZnjOnqv0q70U7/bc4fU+ivtW+/thm37yZ2vrfb+zT01W3Q6M%20a0LjVTQKA/PYZI36klTo0nn+FJY+49E7O4WNrOx2i2gPxqeWg/Q03icPMwcdEjDBJlHuNeym48q5%20Zq+mpu7diaw8WRo93u32XK1eqT1RzvIQvIqmQZIJJjE0RvsW4vfXWq+RC0RrgSiehEy7BOEEe9AN%20GPw8Koti9o3QZXElIPqVX2o26631+dSrLYkr2QzGUg3LLptOlx86txKyRmSWv8Boo8NOtzV0GRWT%20cb3OigaEnpUlZ/UmIZm/d8YBJLJ4dBXP4ldX2k+h+vpumK8/2oq8fIPg8kmRYNt0UkaCus+ZSlFt%20glZ+PExsS43AHW16mzEIIyVO253Mvqa/83nWcGi9RXCYhjrp/W8vkKo9jR6MlXuMZpCbEaW8fnUF%20iGzZA6khTcDqNKlKCs7kHlfnBAFvBvOpemhW2x5KXVY9tiR+sev/AMlaV3KWtpqd+4ZM7HF7qisx%20sdAbXPzrDyWlR9z2foanyq9lqfT32qxRFwOBLu3rOHa19pFgDofCvPcJIeYuWbJZf7i1d4SseKCo%20gESoWkB1J3DSuumq1POScswyXIVRICLgOdoU7D1r0cN43OTLV8haLL3ky7jHHbodOlRlt+hbx01L%20Yri90dvkak7l9LKP571yc3C1Ongu+pZO18fD5uLIWQtHtW+PKoIIk/2h8K1bdlJk7cRvFntizzcb%20yNjIDb3fyE/6acU2XVtJW5LGXHeOLeQRuCuAN/h0Nv56VxMu7RMMZH2fcclv2sTBnNtSPCwrorjb%20iOpyS2NZsQx8pjRgkXRpXA0uL31P9FWmEyjhkx21ir+/uKfaGI5DGN7Xt+2W1jXP1g31g+g6sZhQ%20ED3/ACNF2J3HIpIZOLzWUjqCMdzQlbnxK2Xn5DaO7M3xOtUOhUkjOQZsZ7SNZz1A8KSVtWCJk5WR%20D6G+d9aQVk5HM5MmRshQ2t/LR0HMUxeUzkzUgyId6ysADqLA04lubZrnGcH2xPxqEqhmI9RLG4Px%20qGilrsgu+U4HiuPWHEiVc2S20qxOn9aoRKuzOvr8zaf2hFqvA5MYtyuYknqkO3xqII5Mex8lkH0h%207h/1qho0Vh9jzxl1WafYPGs3Jumhd8tPe2x6Rjxv1q9UZ3aEMrNKqdh18KskZuwQWnwykjEX1BvY%201l1NHqjrG4wOQPUV6BgTWyOdtoWXbhymMg6nQnW9VstTar0OMjMJDA1ZIo2NIw8rbhqV1qLrQY7a%20iiYgfJ3CT1P+reoSJstTufjFw1bJJIkH5T4mjQqMzlsYyx8askQ2wwA2ROEA3BtCPhVmikjvJ4tM%20edEkJWFupHUCs3ozXdEnjcP29JGZA7yW/TepKJQQOV7YndF/KLhflRIs2R8ZRM1Pc1jJs1vKpgoy%20QbDTTIhkV4PcCjX1a/CqNGtbEhynLvjFIYk3bVFz8aqqmt7QM5ZzKFlX9Yaj41MQVmUeR5H+LhDa%20gkAitK6mDLZn8bwwxXfYY5ioKk2tf4VW9YCch2s/D5vIxcbmwrEs42JkX1D+FxVEWsiW747Jx+I4%208ZUU2+0gjI+dWIqzPuQG2AeO01CNbbHcs3CZHHSNGpxc+OxWPqrjxt8auYpnPEZjRQT6Dcw0BNqq%200bVtoRcss3ubnJK69aujKxO4cpbCV1NwBqKxe5tXYseNPFLiLI6IFtYg/Ct4MYIflfppZQ8CKm0a%20lRbWsmzZUgjCWYMrHU9TV0zG61Djxsygv9bSl1oTj3LpxC4zxlZAodDY7h1FMdZGTRnXLtgRYvty%20AMjG+1RrpV7UgpVyVDO2li0N0Xw87VlJs1oRM9lO7pWkaGM6l57Y5SbACLHMY0ljBuKwopZ0ZFoS%20XLckM2DZk5HupH6lQ+ddCWhzwVTMb3H9KWXwNY3Z0Y1oQ0qWLHyq9djBvUc8Yoy8XIhU2dRfTrVL%206M0rqiBiR452hPW9q1MHox2YJIrFhcGqIvIPGqw3BsBV0BiWDNYDQ9Kko0a79oeSjx+GmjleyiT5%202qiWpLWhpRkwcpY0xchWYjdIXW+0nwNqlopxYz5DgsGcAZqo6dWBFl0+JqhrXGReR3bxnCYkkPC4%20n1M0YJMUQAQW8WNQ0aTBon8MfdvI9xf5mfPAWSBsPag0AD+/p/4lTjW5XM5g3KtTA+cv4xApxu1y%20Re31/wDL9NUNg+X3VASFJDWvc+ApLY1L32VzbHFWEsXZdOtrKPnW9WttjNrqX/tvm5IeXw5FYbC4%20DH4VnkadW+qFauYN1j9iTKWdjtF9y38Qa82t2lqdbRmffrnG7inMij25+hOpHxrC6hnp+NZQn2Id%20IgXinP7SEDarN1Ddb61nK67HctyK5Y5IzD7YBiY/tD5DyFUS9f8AsXytRMb/AG/ArXcKhBvQD0MC%20Qul1tqBWuNLikcufuVrKmaItNHKwVyNqn9YeJ/CuiqT3OK1iJ5G8wEzkuSLdeo+NbU0MbtwRBWws%20BdjchT0sPP8AorWTCAiAAC2F2ubjp8b/ABHhUyRY1/8AhyWRub5HFRrF0DaaOQAT1rHN0ZvgbW5s%20PORfu/vDgZNxYSK4s2ouVF65fITterUPc9/wny8TMuuh73mru8hUH22BVAelx1rfPVcVLg8fxP3a%209UfPXPH2+YlvYm5BU9KvVaBvVkfGFufV1N/gL+VbScVoHUcX7QI35QbgHoflVG5ZZaCpC6mQnr8w%20R/ooXdoGXLKVEbLqim5Hl8q0q9DCy1GGGT7OQVfaCbt87aGufO/8lUfQfSl/8TNbsiX+28yx8rlx%20SElZY2Kf7Xga1yNNHgYm+hoEEhXeNxY7SGJ6bfGtNyqQoePL40mTvG3TYt/Vp4VpS0M58j6BwkTw%208qoyF9dgQg8A3QmuHyoPR8P0+813hpkeUmNi5EQG5TY6DXrXi+QmoO2+lEn6jSNDFPIZAd5JZB4k%20GvcwNe0uxwZP3fcV/vCSM8cdzmMk+nzNtda61tJzZ9FMFTxsODlY0nZ2jXHW07sdWA8FrXXdHGkb%20p9nHgbtFhBGUhTJZUv1YCOP1Gs7bm2PYvVQaBQH51CYCMeoG/Uf02qvUToLcfIH5DHVdQXAv8fK1%20VvsWpEmyz5WSMeONo9scaC7HS621rCuunc0yqFNR3x8hmgJSyptNwNTf42reiaOfI+r2K5zORjDN%20ZYdcgW9x2Nwam2uparjYjoJpROMiRP2Kg3A8T51g9TdSh7zvKRZXGquMLxqAXA9Nj8vGipGxVXgq%20LSSO25kBIACX6keNX4+omSNynUzWvdOm0dL/ACq7nYmCOyoz9O8T2JYkknX5CispnoiG433H/HSj%2090pu9RUlHA0IsOorjxfLmZ9H5qWX6fjtH7Sp8iAJpAPyXtqeuvh/pr0Ez5dLUs/D5RbGiiI3xbel%207VV7CB8hG5QyG6r6QvnfrVGWruPcXE3N7h1sb+npaqPeDSZ0Hkp/YMW0Zf1R5VBYi8tj7eyxPiDe%20rLcj1K/kli4BYBBpttqb/wCtV3CM5E8s+lQD0tYU6yQ1Ivx4WTIcgbdsZU6aAsNLVz+Y3CR9F/x6%20sWvd7Vq/0PqztHGeHtfho0UELAhe3pa5Ua/j41zeRWujZ51MnKzt8SV72Zo+OgNiA0Ta3/NtW9vw%20rrqca3ZgEmaZJma4AYnXqb/CuzElxOe9nI74nGyeYy146D+3lBWJjqB86peHoXpop6Fh4n7J85CJ%20RyEkUUStt9xbEt49AazVC982mhpPCcC/FcTHh4MayGI3V2sC3xN+tb1qkctskuWRndXa75MsGaML%206idTZkRgCPjejSZal2n6Fffjub4eZnaAyYci/tGXUr87fz1VNtmryck5OsebcY5SVuXC+6FvuB8L%20DpW9bLVdP6mNklMLc99ovyGVISf2cTIzE3HqFxYeFROmpE7ehYOz5cCXk+MWKUFosqCy9NfcX9Ws%20qXTk0vV9zcKgkKAge/wrdidyBjZTxeaCT0A+neoZam6PijFnhxssM0gaOxAYVk2d9dCC5+COSYSJ%20kgo97FvOpqZZiFbjcjqhEg63U1cwge8NC2POzyHduWwPlUqxHE6klmn5eGQLtijNhc6n41W9tC1K%206lmxsnIgyo3ViYywLx+DVSjlGmShE95STvzkzy9bDYo6AEdKlbmaWhAOD7ZNXkgi8i5aw8alFGP8%20OB4nVmF0UXK0aJq9RWSfGlkvsIYnT4VVVNOWo6SSIRgg3YdaqWs0JRqJ5hFvCk9L1eYKLUfGD2od%20pNypsaxepstEOeO5UYZZJF3RH+StsbMLqRvmcgmRkmUfkP5aW1ZK0QwypyG+BqUVsSfDyouNKbb2%20fQjyqt2TjQ2aMpOWGhBvUVZo0L5/KfUwpE4syfm+NXs9CtCKmdREQOvhUVK2YrwOYIcgsfLSrNkV%203JXLlknJdzdf1TWF3JvpA0TNfEclfysPUK1pojNjeZCZS9rAi/6aqnqS0MI1DZyA9KuZM7iVUyZA%20zWHUVDIQPPMwbcxNuhNQkWdmLYwJw1fdclqqzauwlJOUyo28iKvQxsWOHkEyrJLJY/qqarkk1xNC%20T+5BMJI9HQhlI8xVKlsiJ7mu+JOex+PwZkMZxz+2Pg5tYGrMrVFX5KIpHqNCTrVUy99iGy0QrC41%20N636HIO39ooLfmHhWbN6vQa5v9mNKvUzvsS/BwM/EyOxtbVa58jix04V8p5FyjpCYr+kGtzmejF8%20POgyD7TEI/h8azdTorkEs2No1YjQiropZSR/HPLPnxRpctuuR8KjI9CmJfMTXIZz4+SwViAfKmFk%205lqRs3LZDnVybdK2tqjKrgc4fJ4+SPYyAI5DoH8DWHE3VpGPM4zwg+Q1B8K0RndQPY8wHioJYyfS%20NrfOsa6Wg2mayNZeSlIPqN62kxZ5h828L7ZPVE2hv4VR1ktXJA6zId0Xux+qN+jCrJQQ9Rl27lSw%20coY11EgIb5VTKtBjeo15B1HKkjQhqstil9x23vM3rPpPQ1BKYhmqUiPlVkxZkahIdLdasULd2vyU%20mHxuSwvb3lv+iqJwzToWXC53uSDIUYMZikkAIYi4ZT51FrF6PuTr5fN8hIn72yRGg0aJTZT8yKhM%20re/YfwrHjZEeNjhDE+gKagn41Emdja/sTx0eJ+/HWNUM30u4qALlfe8vnV6MqavVwfOf8YSlsXtd%20Ra5Odqf/AHaoZKWp8xyL4EdBr8aJ9SEOeGzTh5iSN/Zm+g+NWnUiDQOM5Ee/jTxEMFZbHxtfpVnq%20mia6M+jsDJebHwp39IeJQx6gn4WrkalG1a9tSo/cfBaXnMF0HuKwHvAdCNda5sqOrw7wnOxAcrkp%20GjLYFY29EfhutXHWvc9bm0k5IrIykmZZUBjYj1r0svkfjR7RJZ25WTXQr3OpC7ed9PgPn8KtTt1M%20cz37FL5Vt2Xbd+yuCLeNtK60mkcDtrBHcjGgskSlY3/JfrfxrTHMGN9NpGIVgrdNp0Pn/wCBrSTL%20TY99pfQtiwX9XS4v4n5VddirX5mofYczxd4OsQuWjIt/WBGv6KzzNQa+OtTbO9Vmgy+Ayvd2gTsh%208wNABeuG+lZiW2fRfSXyrlrH9o97+x0TBSWMkRSE7oz+UHz0rbNea+h4nhr5vU+Z+8isXKSOSFUE%20gdf5K2xqVoMyXJkfiY4aBDva7C9gdPlXZWqex517w5HarNEwDkmMaa9R8qrakPQlZG9xZDGzoUOw%20rpt8xWbrBsskjblkaSAqg3We9l63t41asorZDKDFC4rkizsw3Kel7VyXf+ZLsfQ+LNPAtZ7WtH3D%20ztYCDuWIC5VvSR4C/nWtm4PBxKHqaK3pkYtb2ybn8PCr43oUvpYQIyomeb2mIJGp6BK3S7nLd6xs%20h5xT5EPLK80m+WZTZfJLen+SuLy6yjv8PbTc0LC34P0uShYIzAtbzrzbUmrnU9PKoUV6kmzzZJnn%20lBJMjNEegAv4V6fh/tODPVJla7sEcmCiSkXkayk9L/Gu34nDnfylJMeRDkSwKxQAhfZH5GIP59Kt%20XV6P/Q42jfPsu+Q3a+WJnEmzOkWNh/V9mK1Vsb49i/VU0CgPzX3WG4tcDQt42qiJnVj7t3Jb99YR%20lG5VkG9Rod3hb8KXWnwJopZuPKnIZIBKP2cijavwrnSS0Rqo6nfCyNHLPAAFAAEZHjcefjWkNwZu%20ER3I8HCZHn27Tru1FiT8K1dYWpl7tWReYskcPt3AW2reFq5Op2z8q7DOLDM2NIsbWcWa/mPC1bMy%20nWCG5DFePS/7Rh0vqPM1CfQRBClY4yQ1lcE+n+t8b1dsDDILGJowOjFi7eIPlVnpqVtqkOeJIbDl%20hWxdCXRumh8K4vIXDJWx9L9Kt73h5MLeq1K5ngPOfbtI50Csptf4eVej1Pl7KNCY4oouMiFrMmhP%20iD8aqwokmzKV2SICr20W9yw+NUZMRuP8GZoobBwVPl4/Cql0OXDtD6iARrb+iqkwReWWMbohvofn%208qnVE7oruUGDxk6tfp4VozPqJZsw9yNQOp1Py+NJ27EdyQ41XWOJAxd8rIjjS3xa1cd1zyx2PpvG%20/wAH0+1o1ufXSwNiYvExBwhjxoIylvEqAxY1l5Kc+h4vjxxZ390QMTtpJQwd40YKLeDC3Wuui2+B%20lVS2fM8MpWYkkbeoXxBrXlCRz8ZNB+1GFPyPOtPt9tMUXeRfTr0pVpvUveao1ySDehX3HEm/eh12%20m+nStlEnKmOZo85dpawWJdoMYsT43pCgjnImZJUf3C3th+pUG9vkKsRJ7OuNEwilVpEyF/VNwR5N%20Ub9QtpK1zXbrcfC+ZxcYfDka7w7buo8SKp1g3rZNR1KrBL7eZPPPL7cOSNqQsDcEC12HlV52J9vp%20uO+1hLH3XxPsyxSyPn4wksNto/eW/U9bdKoS241Po+hAUBXfuOjyfb3uiONSzvxGeqqOpJxpAAKh%207FqOGj4kwe1e5MoJH9Gyp5v6Tb8axg7HlQ/l7D5B5lieJCkQ3Wc2qUjnyZJF8rtzOgg2QPjxi3h1%20q0mclffs3kDIZ5clLMfyIf6BSSVYdYfb7D3GsodB6AQfDyqttia2cnWBBNl5nshW0vcjwIqKqDS1%20pILmUkPISqz+4VNt3XpVqsiCLdv2JW1jVyrGEcbSZCi2l9aSUY+aXX0sARRCBCKPfLYa21vUhDjY%20U16VUuM8qVg4KmzDoRVkis6lg4LlIM2L6bJAE9rK3nVeJrWwcnjGEMB0qSrIyIh1UgaCgWw3zJGU%20n+SpRVhgclJjPuU/MedLIitoLNjfTZ+P7+ORvX86eIqhunyRE5CocnYRYjrUsrUY5egJX8tWRnbc%20aY8xR+tTBSSRxeV9ptsvqibqPKqNG1bC/ICEBGjlDLJawvrrRvQRqOMgRIqRqbkKNxPyrOu5rchZ%20iY8gMvh1rU5mLRxO7tMyH2j6Q9tL/OoYPchFQlV6WqaIhnvGy/4eVT/wzcfjVLbmtHoI5wtICKvQ%20zsLcfFJk5kCe1JKoN2WIer8KWITZo+V2xA+IjwMQwUEiU2b5VmdCyaalazO383CEee8i7d4AjHWr%20Nyiqeon3ASY7ki3gPiaypuaW2IKHiuRyYXlRCkcA3s76Aj4XreTlg6OQvtWt6vOog0TGuW10sNTU%20orYtPbYjbgH3CzRhgT51zZf3HVg/aQI4nlpDuixpGjcnawU2Pyrok5rbno4Hn9w24UwbqvpN6ltF%20dT3M5DkUjGNkQFJlFiWFjRIurHHbjyx8xExGrXH6arkWhOF/MWPN7V5zl8kHjYPd2gBrkDX8arhe%20hfOtRnP9vO7IADNjohb8oZwCfwrSTngrmZjZOPK8Eq7ZYzZgPA1KD0CXLz5oVhkfdGvS/WiQdmWH%20t/hcrk+IONjf226636aday/uN5+QVyPt7zsWPLMZIiI13MoYbv0VeTJsqjxSg2PhVkVF4M7Px8do%20Eb9m/gdbfKhMkr2XA8nL7SodnUgX8CfGsczhGmFajjluwO6oOSd48N8mF7yRywjeCv4eVaJ6Gd9W%20Q0kksTNHICrqbMp6gjwqYCEsrLMqBQvTxqYIkbRod4Y+HSkkF77N4aPNwWimcIGYSW8W2m1qxb1N%20XsbDx3B8VmYKwSp9PLGBtmW9wPjSDNiGf2pwUaq087CY3sCdGA8vnUQSmiKGDDiAPC5j1uqONfwq%200ENm2fYvkGzIuYDLb2vphutbcT7uv8lXoVNTq4Pnb+L5N8Pa3q22+v1/6tVbFquD5mMPrNvyn+Xz%20qU1BWylQJtHY7SNB0UdKQ2/UhsfY+bmY6WSQ9BtHyqkMlSfV32tzv3j2Nx+TIqvIg9sWv+YDXdeu%20byeVS9GkmPu8YUTjYMhtqsW23H5iLXrJWarqb0Sb+2hQMxIw4nsWJG6OLSw+PzrirLPbWgxzYmkx%20El2XFt20/n61LlPXRGzh6RP9Ct8spkjG3+0t0Hj8DU45W3cwu5X3FP5XExXhbKLWZTcHwuPCuyr6%20Hn20RDvkfUMZWszWsG+FbcYMbORs8bX87kfP5/hV1oZOeh3FErPcAFb218/jUoq0aB9qHfF7vglA%20u21kIHkRbSospWm4pfi5ZuveqyZPa7yj0fRSRSC/5QN4J+N9K4fKq+PwZ9D9Hvx8mF/en+h1zOS2%20f21hzkDbIoZR4G4Gtb3VXidlqeffH7fk2p2PnT7jQuuXMX1s1wvlr4Vpg2Rl5D1cEHxceRBhjMml%20VNfTj+B+JrprfocF6ykcjmY3c+5ISd1wqflP6a2mdytpH0Gcsw/ZD3Gb0uPFR8acU5cw/toUTa06%20D2MOZYY0YWJtcflt8fjWNoRsm2hOfDkiDRODKY20CdADrc3rhpWcrs9NNPU+k8x+34GOi7yN+MhC%2089iEfmZxcjw1rotseDV9UaTN7e9kS7WsVv4mrYtasyyaPU9HcDHhc3iViu87Id56oy3tb51txf7u%20px2cBxQimyo2YmB4k2u48SotXL5TO/w/1LzxmZvZYyTtJS48GsetcVqNff0PRyprsT7kyLIxb/D7%20yAT1BHhp4V2eNX5IX4HDZNsqH3Aw8qXiFaCMybXDOE8FuNdfA13Us0cuZ9ehT29/GlE9wist4428%20L+fwqYbXwOJqI7m5fYSNk7NyS0wl9zPkf/YvDD6D8rVW25vjiDSaqaBQH5lxyPZZAdzAblv5dP01%20XZk6fcS/bpii5TFkkQ7I3De55VW2wo9dTaua/eEH0k7kyrIgMcXkK46WlxGh1R2JDhcUSRrLIu1l%20B08Vub/orfk59DmddRvyzSLHNlFQBH6Sx/WXzt5itHm6SVrjhyU3Kz3DPDHf6SQXLvqQT5VlxNub%20iBbBkuzIqjYVCoD5kWvU2JIznImEy7vQyeksdSf0UqSQWbGjBJB+VLgWPU9K1RVjGZZTAVIu1yCB%200/ClYfwK2X3CvE8fkNmxRwD1SgqqfqgAXNZeTTlR+h6X0bynhzJr9r3LFwPY6QyT8tyXrxo7pjYo%201LOfA/K9T4+TlVGf1nxfYztdLaogu4ONxOMz0gxpPW6bsjyEhPQfhXRaq6nmVeoiM1o1II9VrIwN%20UXcsyQwpwYVdlsOigdD/AK1RuapfcSBYGGWx1C9PL40qiCPyAhQlG1tfaNDVGXThEBl3Zt17jUVp%20BjsxrPvkmiijALSELbwt0OlLNVUsv4+J5Lqq3bgunZkEWV3nxHFJGCsc0RceR3C9cvjVmbvqe/8A%20X8yrw8euiotfifVHJRsOciCf2agRe2Rofb01/orny/NaOtTycN1Wv26kb943lj7WAiRi7gAQg3uP%20wrrx/wBPvOdM+ecTieWyZkCcfIJZDsT0kDTxNbW7GdTavtt27NwfDzSZUqidnu8R6gaWX8K0pSCm%20W2qReF5uN1G2Lcy6F+gDeJt5Wq8Ix0PZOVTaGgs4Zt+4i1h0sL1G2/QTInPPjSI0ke4FRvJB8emv%20xovQjqOYYEjWMhVckWFhqWOvWpXbYjcfR4jStvxdWVbSQeFjVTRfqVHvb7fJyayZ0W/EzQp1X8jf%20gKpasl6XgpXEdu8vxHefAfU43vBs7E3ZEYsBeZNTWdJ6bG3uVaPpOtjMKAje5QT25yoHU4eQP/NN%20QHzvmNKJUSKFpHT+0LGwA8LVQhDPKSWQ/t4yhXUi19KhloI7IxuE9pZIrmX/AIqGhIlLx0CQRyrj%20gkt6rqdPL51MEHceMkkvuMiqmmgPX50gCbYiNI8ccCwKx9O22vx3VEBbmYdzcdLhcvLFJoCdykdC%20D41SINk5K/Jqpa/j0q6KtDZB7cEuSPzKQij5+NSVEnDsFYalv5zUoiSX4/ieQhx/q8iApA2ivVLs%20vjOM+zR3B0oi1iGnBBrUyaPMZJDKuxirXFiKhkJs0CPsbHyMaN5s6ZpJALjyvVJLMhuU4iLiM04c%20chlVbEuwsdaiS6IPPUByB0q9SlhHAxxkZcURNldgGPTSrMoaBD2rw8GSCksi4u0CRo2uxJqhdWG3%20N9t8bgwfV4jO5c67zcgVRs0qyqZQGxgK0qUshDisRcnkYYX/ACsw3/KpZQ0eHjO01iN8QySdAlqp%20JdI4Xhu251QRYXtOGO+Q3sPKjklKCt81CsGVJEq9OjDpas6mltSM43F+q5SGPbuF7sPgK1kxNBzu%20BwsrDGHERGkm1le23aR8arIILI7KxUnMLZDuwNt6EEGp5hiGfwWFxUOyAu8kn9oX6fhVbOWbU0TI%20bHxRNyUMZFwzi48LXq62M7LU1XjTjYAM+PFACLfqWNgNbGs2wkO5uTGQVkeNVUtooG63xoSQ/dsU%20D4eOyKfVIA4IsKNk1WpUeV4+UlLHd70gVVOtVoa30LU/HIMVIZbbQgWw6HTpV5OYiP8AK/DqC7pt%20JNggvoPO9TJZEP3BwXHQRrNiggG4ZTUohsW7bg/7HylbRWPo+dYZv3I6sH7WXfiXjg4pIXiLkIFF%20tDf4Vt0ObqPI+Sb3U2ExSCwG43qIJKb9zo8Zs+GWJxJMyftWUbQSKsmQVHjlf62HZ+fcLWpfYnHu%20apgSyYwWRJTCr7dxUXsflVMK0L538w8buD3Mwo6b2VSoma1tPEA1eDODJ+4sVl5XKYHcC5bd061a%20uxW6IwLpVippHYkMOPxCSO6qXc2v1BNc8zY3t+2Cb5tllx5kjiCSOhVPC58xV0ZmQZOM6SOrXBDE%20NerpkCOxQRfWpIJ/stJU5kPEfSF1PlWOVSaUfU2XA5ibHH7FiFKjdY6X+VSUZlX3C7fkx+Tk5JAD%20j5TbiV/VY+Bq6YKgYAOo+VX3KnuPA0swjUdTVWSjWewMFUwJ5THuXcEjfyKjW1ZU1LXZbBLLjOp9%20bKw9S3sCfC5q8GY9nMGTGodPcBGjkG4PwFQwMI8GASNHNLbf03KWt8KSSax9hsNcYc6EfcjNjFb6%206ftqtUg1irg+ef4ugDD2vfoDnX//AG1UuWqfN5QG46eIB8QaiY3LbiYiYNa2h/TapkpHYcJDIegs%20Fvofj/TU8iWpPo3+H3MGT2rJgN+zSCUgbup0GlY5qprcmNYRdu+eKkn4G8ZN4G3Fx4r00rOHEdy0%20Q010M45LCyWJESK+8esNewHlpXn5HDPcxuakFnRStkKYGNnHqA6k9P0U5LT8jWLaxv1InkozHif2%20oaZLgFupJ1sKpVNPbctk1Ta6LoUfLmyJIjGVIVW2uD4sda7aQkeXZtsYzYMkMSNtIVjcAfzVtSyb%200ML1gbxRByCPyg3FvA+JrVRGhi2PceK9jb1XIHxvTToGaD9q+Mkl5r39QsOhdfAmou4WpCsk9Gb9%20m431HBZmGbNI8DlT5kKSL1yP5pTR6Hj34Zq39UV3iZln+38KjWfFb2JC3UMlgQayw3s6ceq0/A7v%20q+N08tvo9fxMM+5kNstrCw1J/wBr/RXV47bU7s4fLq+S+ElNxYGbipZnJ3INiJ516Fanl3vNtupF%20JxSRftc6fZv1WMdayk0VZZJ8JDPBycS3E2LMdu8eHjb51pjevoZ3qoLMFMOcrAemNrFT46dKeTbj%20Vsnw6K+RVWsjw48knte4hCObqR1B8jXn+Gkk7L9rPe/5Dk/yVxJ6UGmBHfn4JNttj7WA/Kda2ex5%20HWS/M0LZQaQ7oBYsfEWrbDLqYZEk4HIXtaQNksJopVN2hsNspH5PjVtd9zl5J6DaCXKj5AvmY7QC%20UXSGQWun6h0+Fc/k1PQ8RtFt40xEwuy7B02npr5VwpJNzqz0L7E/gez9NMgksfcPToLn412+Mm6p%20HBmtD+4ie5eOTMiTFTIWDRj7khIW6i+tq7m2vQ47qa6ayZ1g8XyHKZU8OHC+XJADeVdSUHifhUQu%20hhHY3b7DOD2flqLD2+QkQjx0hh/N8aiyfU1xzGppFVNAoD8zkW1mP5baW8T5CqiJ0JHi96ZELako%20wAP6p162qt1K0LVhM3TPhn/d+IplMzSRBt3kfC3wrhxtqzk6WlHYU7b5THjgkgdw7gG5Pw8FrbJj%20bMqWRGd38k4yYYFQNGBdl8wajBijZiUl6yVTk8gMxCHcunoH6vyrZENyMllkDiUsUAsFQdL/APLV%203qVWh5LPNPMZZD6FBUA+fTSs2i6IrKi9x9gUbVOq/wBJrRXgOohNoVF9NxUedhU7lGizdlce03Mw%20siF0UFnI6rpTXfcpZxqXNoIuN57HJczYOYb2H5d5/rVype1l12b/AAPp70Xn+Hy//dhX4oge++xP%20qsufM45L5bP6Yv1FNulq73XqfKUfQpUnavckMSyPgux/LuQaE1m0/uNFZdxZUyMZUx5Iim1dpU9b%20E3vVW3uaKGLQ8njrFeUbGkBUqdb+HhUWT6dCyQwyMmLbuGltNp66/wBFCOSIrN92XRFv4r8/hSrK%20NCnDYM8EcudkRftbEQp8fOubyL8rKlfvPpfpGGuDFbycnwr8S4fZ/is2b7gcdI+76h5A+2/hcGup%201SrxR8/lzWy5He259P52Vmf5imhRfdKt6kPgoOtq4ZStBsl8qaFu6plmycKMRBoUjv8AFbr8a7KW%20n8jjyKNiIikRVCL6o72DCwdT8zXVbfY55G8jRxzbyCwDlSD1J86blXqhc5UkhWyMLddtgL+RvUJo%20lorvNd6ZHFZqpkYkkkbLZXj1XdfxFRzWwjp1JHt7uDl8xDM+EFwmf9mtrEm3U3qORaNJLNj57CLa%200ipIgsYtfHWrNrqQyTi5Z8OFZ3T2zICVP6rEaXo0iUOeI5TI5FZDlSWBNkX4VWIJmVAtNx8U+fhl%20H9t8eeOTcOrBXBK/jUMLctVDUKAje5pPa7b5aS19mHkNb5RMaA+dOQ52MMZoofU423661QgZPyvK%20Blh/ZvuFyjkEkGkEyc4sDM77/bAa7qi+BHgxoBvl8gWV7SiMxnUAXBv1vQIjcNcv3ZZpCUgUeh+m%2069GSTMaY+TCDkZKbYQGIQ2Nj8arIM8+5E2HPyMD4isURNhdvG1Vk2psUWfaptbWrohjdFEsE8F7E%20kOB57asUZ1xmHNmTO0dxHAAxNtBahUvq938TDgtg7A7PFsdmF/VbwqrLKSmzxgKR4HoKhGtkRWRE%20LVdMyYrw6xjNjaX+zQ7m+NqllUaFxXcW2YbI1AJ9IbUfjVOJMjXusw8jKuW5VZWsrMgsunTSoiDR%20FT5jjcnGXe63jP5XGoNWTIsJcLjo0hllO1F6H41ZmZdMDNwI1W+4qF2lfA/GqMkc5ufjz4bQWHtE%20aL4/CqstXco+UigsANb1NWWsL9txKMp8l7WTQAm16uZlki5aBJZDYX6EA/yXqpaTg8hFCzSCQ+2+%20ntjw1qQQvJZAlmLjVSPSazRr0EuDyIcfKaZ2AYflvWjRiixS83HJYK4RP6wNRAGs/PRKpRJLbejD%20qR5XpxA2yOUTNhVUDblFyW/01FlqbY3KGnHypFyCytYlRoPjUrYztuWWDNllUagLe511tUQJJrH5%20SONF9qO7jW5N6iBI35bmRk4pQi/qBt8RUNE1epE5eagONI62aJiVUeBqtdzXI9B0ncskaFigcHrf%20zrWDnGk/cE0p3Nb/AGR4CjJRG8hyjZaJGy2AOp/kohYcY2VFi8Sqm191/iaxamxvW0VF17kYJtEm%20o6VtBzHsPccxIIa9jqLa1MEyMOfzvrZI32bdotfzpAGXEJt5AMTt2eqqX7GmPuTn75yZrqDtF7KO%20lWqoRW7lnpzXFy0jBuhANGVTIvlAktm1uepNTUlkOmPI8ntoLkmrNkpFgw8uTGxvZX1BLafEVRJE%20WY4/fma4VydR+UtrUwVIbk4hNJ7pUhm9TeV6AijCxeyi5PgKtJMak/xUU+FACqkTSalh4DyrPdl9%20ES2FyHIRsZFlJHRgelqkzJOTl+N5HFkwuSiKl1tE6nRWHQ1DJkpmVw2THOybSReykDS3nUqxbcf8%20f27nEH6SMyymwLAaID4mobKtQafw/HTcfxMUC+kqLyK1/wAx8b1CKtyO4/ckKxu24X8+lXIHMDMr%20OQ5AT8uthUAcDNikVQwKuD+c+PxqsA1X7L+1t5jYLknHYv4m/u21+FaVBpdWB89/xbgmDti3X/Hf%20/D1Wxar6Hzn7RAserC6/7vWqQi51HEWT0jyIbyJ6iggcRxWOwCyeHnegalGvfY7JOPkZmNIxGm5V%20XxJPWiqofdky9jaOTcyduzqznSPU/rA/KuK1W5S/DoJSWuxlCNK2DcuZJFf8x0v87VxXTk93HGhC%208qZ05BpIAwVDZiRbafIVpOi9RD6dCJ5SH3IpWY/tZTcnwOnhVU9Xp/1L2nSde3aCntkCSXaVC67E%20b9a/nbyrpdflPP5Qz3LxmEO1TaNAWbz/AApjcMpkrK0I1MbcfgNV+NddbScja6kjiwakqu7SwJ86%20stQjTOycnF4jiN0uQkMmZLGkMf8AxGbdY6f1Req2ukoZSteVvgbRxjEvF7gFytpG8xbS1c1X3OrI%20oX6FKxn/AHdzPPcHOR7eSfqoB4+tidB+FZeHX57Ve57vnxm8bHmX9vyv7jKvufDIkcbOL7ybHwt4%20Amunx0tkeT5EPVFKwyYIPZZLpMBv+DXvrXfOkHmNKZ6jvC4XEyJJJZ1MifqL5/GqVUGt3L13HGHx%20kGHmNIumPE3uIvlpatq0e2xzXWgSI+ROd5Ks7b/T4eFz8Ky83MlSVpGx7P8Ax7A7+Qnb9tNSbyoh%20FBHECWG3ar/E61yeNKqkY/UM3uZrP1GnFQSHmcaORSAoIdra6mr9Pic1XOxe4YpDmCNbe6w9THpt%208LVtRaOUc2Rkx7HG8LFDnrty52bdGx1AKn1K4/mrSDBpL1IrOzuT5jmXzs2ENLMloYl0UBR6bW8q%205vIiDu8TV67E1FFOsEchcD211j/1gOlcKcbI9K+q9SwcJMk/HytIhWXqvwPjevSwv5dOp5uWWyN7%20h+k/d7fUIWW1l2XuCdL1vapz31WxTsRpeNRpuJyJMfJS6ZLEC5Q6Wt+NE50OaddDZvsbiyY/aeYH%20O4ychI+7wN4YRcfoqtnqb45jU0SoLhQH5oJYvHuvc+kX8PGqLXQmXuTvbGNJkZuNGF/aFvy/C9Sq%20yLOOptuRj5aRRAlVjjURxgXvqL61yW0vxNVaUVieN45GYH27kkv4aeBtXSzLlrHUT5CeP6MB1vIO%20kp62PlWSrDLu0rXUrPtytPoQd994+HhWr0RCY5ZE9o7BtMfW/jVFbQtHcZGZpFYg7QOt/j5VMdid%20hv74KvGYx01+PkaiCXHUZ7HsTa7k2a/UCrKxRovXYbpiyyT2cy+3tjt0/GtaJmN7dCfl5HBkhGDO%20CqP6gyaOG+ZquTF7lOL37m3gebfxsnuLX06Cnb+VkcpmHjHaP3lXauTLcbwDf4eqsMWa1W6ZflfQ%209j6p9Orko/J8df47P5vQlcrnYcFxFjzCXIhX23jYegm/5hXZrEnzi4xotOhAczxeFJP7mVsdWHuS%20tH+uPheqw3oWdnW2o15HsTt/Kih+kL402R0ZiNtvJbeNVVVuWV1oV7mewOT4oPPMEyMRLb26ki1R%206mvPp1K3FhNNnq0a2ihBZrdRbUW+Fc3leQqqFuz2fpn0m2eb3fHEt2P81i20sRa263hp0vVfGwcV%20ye4+r/UlnsqY01ipovu6lv8As77n/eBguLM9twJ/KNK6LNrRHj6bm/u8k/PO6Ae17p9yQaXa/SuF%20xz13/T4HUlNBTuSWNso7DuCgbx46dbV3YWuRw5NkmQiz4buUkikkcke0E/VF+tdL02Mkp3F2wclc%20kbxuik1jdulz8qiEVjWR3HI+HjvhNjDIVTqzDW/+rULuSmM5uNZk92UBQx9BA0t5GiexDtLJXH4x%20jA7IAscBsz/q2tSIJTb1OcpePihssd9x9cw/reRqUu+xVEoFx5I44iRkY4tdpPD4DpVWjSVB1MMa%20C8Za0zKSyp+qB0b5AUS19CGtBDiGZeSxw8jO/upZPIFhqas4KKzlF8qh0hQEP3kL9oc4Ot+Pyh/5%20hqA+V4lzXe0G6TZ6Y4U1JNUIgl4eG5FyJcvD9t1FkYjUUA5fjuVihKogjjawMg1vfrehIwg43Hw5%20pJJE/OLMzi4+dqCRONmeRnx7Twp+SK1xceFQwhPJx3YHbEI/15Aegv4VBJEc728ebgUAnHkT+zXb%20ZT8b1VosrGT8vgz4eZNjTaSREqfwqU0XgiHldG3KbEVojNimHk5wjaGFyiyG728akgX+jyA269yN%20aqWF48r3j7JFnUePjVGaq0jbIiY30JqUzOwkmFls42KQD0rSTMeQRcutlW9joAaiSSQSLkEmjjku%20yEjcPiTVbGlGSLNuycqJwUiQlXRvUpA8fnVU4DYyfg5cg/8AZ6Ne11XwNW5FOMisfb3caKGkjKX6%20AWvSSeI9HAcqISZp1jQga+IFVZNUI5Ha2VJb2JBM225QdbURcSj7SzveBTciaDaOt/jVuRWBabhG%20xpDHMjPITcnwqOQgTl43Kni/wykqOoA9VTJA1HD5gjESqd3+tVGy3QbJwE4lXejlmPUDStOWhRIl%20hwmIqbZGIk8h0qJA4xOJw/7MEBj4EXqG2Wgcjhw7GJJUGhuPGqWRpTQjouzsyVhIWsSdNQAflV67%20GVtyUx+GyYAIp0eMHRfE/ppIFFjOOxibeWvofC1AeSYkrIXjG5QbsviKqy1UR6xTy5RbZu3dCegF%20ES3I7xuByZ42OwbVN2IOlTJVIUXhpdpHsqW/rHwFQ2SR03CZbS2jQk+VOQgXk4iWTYkqELHow+NR%20UtY6bi8eIqrRneelhVip63Dyge4I7IerdKA4/dbyr7aKSx6CpbB2vA5GLFueO+46uP5qrI2Fk4My%20bZtoAbT4i3jV0yrHX7kjZSV/4epv4g9Kkg4fhV3MpUGM/pFVtaCUcR9vRggYwPufr6VEkig4KZQW%20K+k63qxUVXgzJFb2hprcUkBLw0alVdSSR6haqthHcfamOj+6Bsa3pHneqsscjt+WznoPPxotCGOY%20e2ZPbDkEppbwvVkyBZe11llA2E38B1owTnF9vxY0yx5FmVeqNrofCqEkpJxMmM6nDi9lWOrLViGP%201zcxfbBCSxjSXeNGA8alFWNcvHaSZpIIRHcbgl7C3wq5Eij8blew0sbRuhA3IDqPwoBu0Zi2hTvA%20sX0uKgg1f7GyB15m1tPptB0H9rVqok1OrA+ff4tFJh7Y16HO/wDh6rYtU+eQlxpofAjWqSXTFY4y%20B6RYA6n51EkwO8eF1b1JYC5ufj4VISNL+zuPOvOmRBvUx+sDVQNeppLaIbWk6GzpG8kU0Ib0yKVV%20T+rYX1+NY2cP7i1k51M5hhjjm9hwSRdmI/rdL15+RJp67foexgrFdRgYGWKWGaO0jNfceqjy+NVd%20tZOtTMroV7lYsebGLNHs8YzcgG2n6alptrsOT1a+3oU3BXHXJeMqWN/Ux6X8LVu22eWoTPZiGhlN%20hGGBC3+GlTRalb2hShpDjgKCQSp8T+b9FdnQ5N9yRiKxK1gBJpa/9U9apksqxqTXFy+4UxZZW5nB%20kvuYSoEBPhcdBXLazZ2UqlsfT2BFIi4ksrNuZBYW1Nx5VL0Rjkty+BV/uljSY0uFzuGl2x2MWVIo%20vZD6bH9Nc1Jjk92e39Gsslb4H1U1Mv8AuNF9RxsU0Q3B7FJBrp5WrtwWl7Qed5ePiuPVOCq4PH5S%20QCV8eTX0xsy6E/CvR0PJtHTeB7jcPzV7w4km0aONp3AfAVD3CsktXB7HwPOT5SwtiyCdv+BtN7+d%20vKtE1BSZ0HnHdsczl8qcaLFb3cdduQ1j6B1s1ednnJkS/sW/xPpsD/i+C7v9+Tb1F8yKaOTay/tB%206TuFrW+FTEbs8Cz5Kft8Btwks8fMRKVsshuJSPEG2vwrS/H8PyGNa6IvXG4aPNK0lw6An0eoA/8A%20LW2OeJy5P3MacrKqpbHclEVrxWvZj/prXQwOMfJLZWLJEy3VQrFTcgkagjwrj8hN6Ho+GWriMcNk%20B5bE3Y2J0NtQTXDZxXVwd+S3y6EngsjmUjS7Hcq/lv8AOvQwOayceXQjO5fqPow0MQeQk3U9Lj+m%20utqrRw5OS3clc4eCZBNJyAV43Xf7ZNrEnoSPGjS6GM9zbPtZPjy9sEQRGKOOdk1/WIjQ7v5apZQz%20XG5RcKg0CgPzQXYLgN6b+j4/Ks2iyepd+yoRiR5PKFS0kSWhcW0fwJ+FXok3qZZGXvB58TcO0zy7%20p1b1hel/hfxrizysig6sDmjZHtJI3r1csCVB6L8a6OXUxajQanH+rQ7nWJhe7f1jUcoCrOpCTRpi%20yPMTdz6SR8NKmeT0LJHW4Njv1AYC7eVRx6Fp0ItmWNSiHQ/y/E1dknMKk6k2W3U9CfP8aq9yUcmP%20XQ2LEeo+FTVSzO2ho/EYmThcRBNGypkkBlVf6v8ArXratXBzXbbPX5XEjz4cmXHSdVcmaLXXTwq/%20SNpM1H7dhKTlOP5PkZhMpxcIPeOQaSKbfDSsc/jrJX5umzPT8D6pm8Rvh+1/uXcbZnJKkjiXbkq/%20oOWt7hPj/rVhS+XC/wDd27ns5PF8Tzmnjt7d+z6s4TN4Tfd0e5PqjU/lHwvVsfm44WvFnm5foXlU%20/t5LuupLTc1wePjxRwyM83WQP0X52qbeVSr3UlMP0Xybr9mq+0Cr8+uRxzcfiwB4ERt80/5Ru1N7%20eFct89srjGevi+j4fHry8m/wqt/gRHK8ZxeJwSSxY7fWMbNkabCGPTztWlPF4avVnJ5/1d50q0XD%20FXZFMZrvcggkG+3oQtdSluXueTa076l3+ys2NF31FLkRsypGSvt+ZGl71nlca7Cqk21mMnLxIRdJ%20Zy4dOp9V7H5VwKybjfr+J3K3y7w4F+bL/vSXJhYI8Y27R5dCfxr0sVYr3PMyPWOg3w82WOHIeBWD%20MoDSgC4ubEa1rBlOopDyEygQvGJo4ltC39U+dCzEsPk50u2VMJpCNFb8rDy01qdikIdy5xcAx6Iy%207WjPUG97LUPQmBxFyEeNiCCGZxAW3Ne1ybVMBisE8OReRXUQsLMrdWHnRp9QvQVnmhGRAhjMbOQU%20Y+IGnhVUNR6MzFMLQyKFlcFWU/yfhR10Aw4/PyI+WwsJ1S5mQllvuADiwPzqzghOWaHVDoCgI3ua%20P3O2+Wj678PIXX4xMKhgw/jOFOM4YRLvbW971mCWy5V9KsdxUeAtb51JBCZc+UJCSwRBojX0ogRG%20TJZ5jPIJY2XaNoBa5qQMYcDJwpYoUlWBZtfYYbmN/G4owTP0WRHGSAGV7K6kWJtUEnjM5DRe3eRR%20uRG0UAeRqGCnc32ZxM+U+byCBZZV3rHGblrVRouraGaZ/bGPkZ0gxYmgS/7NHvcirqxECP8AljIh%20LOoGwfrX6H5UkmBeHg8ySURtEzgi+gN7edAO8TtWHcTJJZz+RLamqyTsP4+05WyPZRU9tgNt+rH4%20VKIbkcv2/jYyL7ihQP1DqSfgaSIHeJxEIhZ5njjN/SrfmqJEHONxmB7oyADcP+zF+vzpIgfcjxUM%20k/8AgolKGzTFrWLdTQkQEEjSFYI9u1TcJoBakCTtcRMmNGmRnmj1jjXU2HnUEpnObwcDQboI3yCx%20B9stbafiPnTkSd/uab6UogEDAq7FTrp1GtOQQgIHdy232gRfeTYEjpf50EjG3ITZDR5aWUrvLq2l%20qFVqSUHDS5PtyxT7cUC5KG3TSiZbiL/TY8a7cdknkOhLDcfw8KCRvFxWZPvVFI2n136W+FXSIEo+%20FVJZQkm6NrXUj9bz+VSQKjtiC7GacXt4eZ+dVksdjiUx5U3D3kUarUCDrF4GOaRlSBo92p3aD8KS%20GiWweBlH7FzaIg7WJ6GgOsfgcZm9uaLRSbP0Jt41EkDyPgMJw4jIDEarbS3xtQsIx9vY0b7JPUb3%20Ww6CiIH8PCYYG0qYoi1wbeXnUg8ycSGJ/ajjWRxba40Fj1qGgA4zG3hEQGW12Pw61EFhCXj8NmSP%20Ypsdznpr5VK0IY3yMLCkYbL7YzZxpp8KmSDmPioZpBdBMD+oNLfOkkDlOGwoFEyraY6GFgALHxBG%20tRJI1fAgBZvzAk7lvoPiKAbQcfASnuAEX6r438KEQPE4dIWt4Nqy+Nv+SpkHaYWEID4yXvqL1D1A%20jJje6FkxoTt0AK+J8j5ULHkWGU2iRQADcjra/nUyVgWTjcg5QVUAjI3a/wBFSyIFxxV5kVoiEOu5%20upNQQeZWFHJD7IUCZiWDDqtqFkcx4BYLG42GMXvYDcKJENjiTjJW2MrnYV+FyKsiGxXHwTDIPc3v%20MT6FOgt8TRkD5e3hMQWksxFyoBNz8KhVkh2HKwTwERsCygAEnU6VEESPvaxRCY7hVYXJcXtf4VdA%20jGn4sy+00yqiabrGpJgM/AxW2HFmDuNQyg20870IG4jnKSM90Vvzra5JHjQGm/ZPGETc04uFkGKQ%20D8Pe1/G9WQNQqQYF/FaoaDtpdb3zbH/q9VsSj57WP8AOtqrBou47SHQDpv1Y/AdKp6kpdB9iYpaU%20KVYL+Y+OnhUcg3Btn224oYHGrycoAVyGEcerFW0FxVq6epjfc0GHHyPqJbSqQ17AgCwtWTsrPU0S%20aUIy3mWGFz+RAsm5d59FtN3leuLNXVs9jxWnX4iGY25vbZ7lV27fEg63JrDlOqUHdrCZUs3f9OUB%200Qm/iPwq7cP7jPpHqV2GCQ5zSXvt9QJABFvC3jW6a46nDkUXHOXi++rToARa7L5EfD40xaRJlks2%20paGICo4UkGQjRPKup5IRkseoqEjKXX1yWJYHwt51y3tJ2UxpbiWJkKudhuhFzPGoJ6/mHSq1lsWS%20iT6hxMnbDhlvS4VRp6r3HXXpXTxTRxXW495nEhz+KycOdQElDAi3Ww/NXLjwtNx9xfB5Lw5K3XQ+%20fOTWaB14ea8k+PP/AIa/68VwFJrTxHxtwtufQ/W8NcmFeRjWjXQ0rF4xMjDxYI41UodzqVF91uhr%201N/uPiVG07klHw/u5Js6CVDe4sAwFTM/MyFo47Ib8r3FicFxs2R7UbZs3pxQwHuFzpbztWHlZuGv%20c9H6V4Tz3StpSr1PO1uElwOPBZ1PJcmDNkyk/mvptFU8bHxq53f2k3+u+cs2ZVo4x0UIoPemMU5e%20TahiLf2ikf8Ahas8s1t3ObC06x0K/wAXEr8pGF9QYEWv016fjVpb3GsmtdqcWjYGZktoI7NYjrtF%20dWNtHDfdlZ7nPFSZET8arGR7+6xFgW8gK0SW/Up6dCGxY5xlDIliMchJAUjbu2+Qrkz9up3eFVrV%20l9wVVsZGkia7r6dt7gkfy15mT0f2/oenbZKdh3xMEkcU4cbSNdp0JvXo+O5r95xeRCsQPeuRlR8b%20GMZjHM7WBte/wr0ez6HBk0UxpJB8TPmnHOArhWmtHJI4B2nx61GsmDqbZ9qePPH9vZOIX9wxZjgt%20e4v7UfSs7uWbY4jQudVNAoD80cVQWQAXDaDztWbLGjYq4uLgwwxv7hVLuo8D8auYOW9CT7ezcV8u%20TEKqYXQ6nwb4Vj5C0k28e6doHiRqySBNyuCQL2vassWRPfc0yUacdRDbBiw5Dz2WTYVj66lh/PWl%205nQrUZchjLkcYk8h9tltthH61qidSauEQk0rxQ7mAIOm0eA+NakSNmIKFWIJazG/gPC1S9CE5Ogl%20wVY+lLEW6a1n6F5PMFTLyCKg0U3BPhV6mdmXF+TyjjfTs+wxn1+bDyreUYNCcGfFDkEQxAvINojb%20xHW/zqfmX/UrZJ6DjCHDZcWa87PFLECUGgu3lUT6aoOehGwycfBEJJUZVvrGupb4m9TMbdRMMSyk%20gycRc10Zhu2s3iD4dPhWfDHKlfMjuxfUs9NK3aO3ikMCy+wPbcWUN0J/raeNVXj4/wDavga3+qeQ%20/wC9jzFysbCwpcXMi+pjYbkK9UNvwqYhQlCOJtty3qNeZ5TJnwFh3/4ZLEI+gsPO1V4qNBTQrkq2%202hLkbgSV8L+VXqoLM0j+HybGTvHJedQ1onUM3Uek6VhmcIvVmwcdio/Jzy7ACC7Qlr2supt+FctF%20LjrodGS6SR59ThjfmEM8jsUSBdSbeOvhXo00UHn21e56TmFUjeFI9+rObg7TVmpkhHM8OJkSGGCX%203MhBsgPmB4H8Kmr/AAKtfiNoJPpclzMjB4/TCAAbHypx6FUtDv68+6zpGGdzuIb9cdNLeNSkluRy%20nYaZuRDtUYykRkXIP5r36VMPdkJs69lo5I5trMjkGKUdT8PKqRoWraSUwcoFDPlqQkX6niwpMaF5%20ZItHDPiicndJIpCQeQ8xUVbkrspkQw5XPMcXdtx95FcHqP2gAqWlHqQl80waXVTqCgI7uST2u3eU%20kIvsw52t8omNQwYFP3JkAoMdBrruJsRVBI0yJ8zInWWWXYG9JQNo36KCBA4asWMuYJFXRFQki/xo%20Ahhwy5ZZldUI3HwX52qSDqbk2Ei7owygfsZGFiAPG9Ac5fNZ0xX2lBJGo1Ab4ioaJE2ybFXyRIQy%202LqRbTwNRAIjL5OElGUt78ZtHcXFqMsiLySCAHgZmJu408em01VA9wOKyZEdzEPaVt0YexbTrerE%20D2XGhMm+SXYyrtDKBYk/q2qrZMHkWFggsMdB9QLWPU3PwNQWQ8kgSGMpOkaznRmc2YD4WqSomVwk%20CKVVm26L1F/PXxqAhhmR4spE6Rb8g6OXFv5KQzQWwuKj96PZCq7/AFPI2oXzAoGGQivmyGCVW0Cp%20cWW9CEe8fEuKZo5d0sr6brWVT1/lpJDEwMyHLKxR7XfRza2h8AaiSUd5GEwik+jaSXJjtvkUXVR4%20j50gkQzFkyAJkJWWICOdG9JufEg0giRoYYpw6KoUIR7iC53EfOrENjuLBiyIZUiiKRqBuVuo/TUp%20BOCSwsHFgi9h2XaNBH0BB60gOwvCuDDDKmOsaLu9Ra1x/s0gg8jy4lxXTHts13SE+q50qSSLbD3z%20Bwx9ojU+ItVZLC+RiwPje6rgyX6nqR5WNCg4xZYmjVJI/VuG8AagDzNILi+SEM8awId5BvtNz8Km%20CsiseO6yAvJs8bN1BHXSkEjlUh2s6MxA/tGbpf4VEEimJiy5IYYdkkS53EG508aghHBR4slWmuvu%20AqwPg3jQlnhZGBG8kAkKQdbGhEiqxs0aBv7UnQEWIUVIkRjCPPI0g9sqP1TrY+VTAkYuGF0WzpuL%20BujEeRpAk7jjilQxRkxyE3Km2y3hr51DRDZ17B3BV3IWNnceY+HlVkQcSStFJJvALFCqydevjVSy%20EUYNiAugaYsNkmosv9NTBJ7/AIe7lV3MhBIFwvxqALRyyidYwNJCQC59I3aeOtCg7bCSKNkYAMdG%20lXW5q0ARSJkN1BIiILAaafhUQWk99mIJIIjukk631+VTBUUxsgwRCPcHnAN0bw+VAdZeZsKMLGQL%20cdbhj1GtCBHCmVuQvMF2BQCL/GkAdZ2RjzTLFDFYIdfHcvwNIIY6jOJAIWdd282Zb/lpAPFy2MLx%20+0ElST0u50Knp1o0BXB5Ax7lk9T3I3jTaD5WqUQSGC4iiJjlaUyNeV5B4f1akHecyGSGSHWMaPHY%20EXNSQJCDAtO0kMZY21bQ2+FqiCNRKPKxsSRY5LDcDtVvyt5A0J1Hv1YigLAKZG0EJUWX/ZNSQXL7%20O5LztzBkQI6/TCy9LftbVKRKZpFSSYP/ABT29ntsWvc5th/1eos9CUYImMFVdCWc/p+FZNmjf4j7%20Gh2qXIKuCR03G3kV8LVR6v0Kzr6E/wBt8SM/koIYwxidlV216A1MNuGLNVWpt5OHxs0GJixhvYUB%20/V6WPl8x5VpDjU5k3JKtMfqUnRypcaoR0+dc9o7HZRSmZx31iHH58zx6iWzseuhNunnWWaHod3hP%20ihlLjxDIcox9x+u7oNK46vkof3Ho0RVs6M7MhIyRtbaAR4nW9Sm29P8AUOsKek7ERx0TS5WRA1hF%20GN4YmxNh5/0Vfkku5y5muWvU95fNgxYdkbh2fSUAW2D5+Jq9JT1MHVtQ/wDoM8FES8+zeu07WbrV%20nZvU2x40hvkFUQsylRLcs1ytrdAPO9UaQ1+8ZqyvIkiDYsLK0TjU3BufTVv6kNeup9PcM31XB8Zm%20OS0ywRkyKNG0GlvhW9L9IRneq26Ev9R9Qk+5trBDa3hpp8jUuvFyclqQvt95kHdvGGaSHIhNs1Xs%20spHTWua+N2vNdz3vA+orBjdLLlje/wDoT/Cd1njSmDzULY0yOWbMA3K2nXytXTTyOOlk9jn8n6Cs%20q9zxrK1bbd0SGX9ye3dz/So2U7emKKJfUzeZt0qbebROa/M+xhj/AOP5nPuxjr3kbcb25nZmSef5%200bsp/wDofFkWCjqD8P0Uw4m3zvv0XY183z8WHH7PjL5XvYspTHxDFkZUvtrGnuqhGuhttFdllGh8%202n1M877y4cvmPqoUYCRN5PXppc1z5olHVg1q0VngkjHNXBCl42Y+PQ+FYVbN7ftl/l0LpzHLZMfG%20JDF+xxowVMqNY3bXUCvQptsebdttkRLmq0ePEEsh1GX4B/C/zqYkrJ4Zchc+M7vc3aBjqpPjtNcv%20lapHo+E90XfDnccdHOv9vjt61A3Da2lea46HpWhqXux0coStK8YA9IJa9wQf6a9DxJ4wzz8sVcTv%20uV3vZ1PDI7KSA1gAbFf9a9ds9jiyJ8dyKMWJgcfgS+8ZknIcSWsGZtNpPhU7qUc+2ht/27R04OUP%201+oYgeIHtp1PjVGvWTfE9C0VBoFAfmljMS37AgbDYn/RVEmybONCwxZREMrkn3VXRPC3+irwc7Ws%20MkuL5SKCeB2X1HWw/s7eV+tZ2pNePQsmt/si543IYmble+lwgW9vivlXEmqffoehx5a7EvJjYvJY%20P0z23R/tC/kBrYVWz4uTNVnX8ik8zFKp9otZIz+yQeH/AMtddXJSIcMhSBAZCXLSgAqp66+Fq0kg%20QTf7TNILEkE+YJ8KjeQ9IQpKZBECSPXoB8VotRZQd8YU90RlrSnVwvSw1NWTgzsSePyOMzMkKP8A%20msqydbHS+nhV4MbOVoTMi5WJyEGOF3yqA5lj12odB1qzWmpDaZI83hxPhJIEbHy3FhYCzjrcVFbN%20y+4TlEAJpMbGinzYdsEegZ/ylfM1PLVvqKLf7QOIM3FtHIIwEc3sfA/6oqrZY4blEGdNeMCOQaoS%20dosLaVOiRaegjOGsSoJBFtnhr51a1QhhyZkMHt7lDHqp6CqOqkmrf3jGRg8ETgXv1X+ts0v+FFoy%20+5pH2GTFTuLMaXcz+3ePaBtG4G9zWHkLTQ0p8TZsFyMfIdRZQ0iXfSxfQVzYm+Zrm1Q34Y4eFDLj%20ywvkZxuyMR6R43r0E51OLqJSZceTkKZsj25ivpY6KP8AVqxSRePNwlgF4bZcF9jL+sCLXokOskRi%20x8tj5LTSZQlxZfUyyWG1vwFEvUWUC/73mgdcgY6TAm6zLe3t9P0Xq1mZyn95L50M0vDGNsffFINz%20EADb/skVFdBdIjOOnaa+NkAeyo9JX81h53qbQgpJzCzIMUiQQJJCujw6m/xqkaaFk0/US5HDjjhX%20NxshZle5XGU6qb/0VMQtibaHnb3uNyOAuwopmVpU62YONpufCpcR3K13NOqh1BQEb3MAe2+VBFwc%20PIuPh7TVDB82ZePhJ7ht7mQt/bAPpF/OqEwR8E8kQudWAPuA69fKhDYRQcjjr7/tBobEuvhY9L1I%20OWnixo4spnBSRtpiTr5m61EAQzeYjkjdI0a97BpL9D5CkBHGNPlmVERjItrbum0GiApymXir/h0O%205EH7RrkktQDOSL6iwibZ7o9N7ekDzNQBo8eVj55hV/fJFvMA+YpBI7wTmZMwRDtMYsCNBrrqasB4%20MLImnuJkQsbbX6aHoKrxQlnGbDlYrpie2UYt65zpe+o1qYCE8hAWjjmZpJ2BUt1bQ6VDJGzwMZWZ%20l1B9AQ+m4oTsSeIH3biV9tV2yM2o3HoKEBixFFkdpGc2YJEDoD4fhVWXQyZMRcaFclws6neY1Nhq%20dBf4VEiB3i8sl/bx0KuwI9xxddPOoiQKAZMrALIZnX87gaWPlVkGwdosR2IkPuqP2iqbAD/WqyIk%20ZzTz5jyJtRYiQ0h63I6HdSCBzxXEHJVpols8ZI3eBA8aJkMdex9KmRk5M5ZJE0IGjH+r+FTISIiD%20KAjdSoaS5aNmNyLmgaOmnwzjNI0dskAgW1DMfG1QSc4c8a4jJK+3IuCisvU3qYHIWlxMworN6ZPU%20XF7enTw+NRBEyJJg8hCVd4SYwSCW6ADxNCZJWaHL9iJpMcQXUn3Cbe8p6HWhKEIMbMkb3YA1xoLH%20oL+dERYeNizso96N9ym/uHrSQSsSEiNZL+10DWsLUBLcWzYmS5RPQVAHx1pAGPKb543mf9W4e3X8%20KiAMsSFdjhHVja/hcj4fGkA8nzFSRbbjIVs0hHS3gKlIJjaT9ofcdSEXSVx8elTAbEYsiN5LDduj%20NohbRrULDiKVZ0kVvTZr7ABct8PhREQPc9VmhVGJiyAP2drC/wDtVMFWIw8SqQSzTndtI9A8GPhU%20QQmRzwNK29TfYdqDpr8Kksd/SuJGLIRIoBcgXXSogCx4/JnCo6kFPVZhY2OooQOIMTIji2zetFN0%20ZtNflREORWKE/StGh/aMbtpqavBAyWSWMyR7SX0IsNBbzqrLAkUDqpvtkA3SEi/4VUHEeEmQC6l2%20jGtreq4Px8KAJIo1eX9mx0DeRPherIhnuK2+X2U3BgCyNa/QdKENi+PclopCOoZt2jXoRI6ZIyyW%20Puf1vH8KQRLPVTGkG0nYQdLHW3kaQTI/mkh+l9tQLjoVNr1Ikb8XmYyNIGkLbTc7v1flUlTnMycS%20RkEYuiklnHietIJEpGjnjjaZtxDAX8qEiqEx5Em9mmQWOw9RUEGl/Z98djy6w9R9OWXyv7tSmSka%20NUklE+6X2u/z2vGj95/u793+9r7Hv7/f9v8A+8i229r49ahgo4/hhjBH/wD0Z2AaL9HqG8wfqKz9%20t9y3IUx/4aPZ3n/Mm5ntdjha6f8AvFTbGnA5fgWLt37KQcOzyfvX35mFlcY+wD8PdapVIKWUkrF9%20tshM1Ml+WDhBohx+rHqxPuVdpMoqR1JT/JqlEU5ZLILFtmp/8asniNk4Inn/ALXry+Qk55H2XRdo%20tBuH/wCotZ28eVubYs/BzAwP2aDEMeX9QW1/p/Hz/tayfhuZ5fl/qdT+o6/t/P8A0I2b7CvKtv38%20FaxBb6O/X/y1P4K7ln9T/wDH7fgRa/w1zpkvNH3PtDj8hwbgHz/6RWlPFS6mF/M5dBhP/CvNMzk9%2012DkEj9331H/ALzUrx/Ur/KfYdx/wxGOAwr3MdpFrnCubHr/AOkeNQ/G9fyLrzI1jU8j/hgAi2S9%20ymW35CcLp5afUGo/i6bj+ZO6/MSi/ha2En/MwO7rbBt/8RT+N6lP5K3j8zTeG7EPG8NBxn1/u+wg%20QS+1tvYWHp3tb9NW/jazJW/kcnLQ7TtIqFtlDpZ/2X5vn6qvfE7dTP3CDy/tWmTmpkNyIEaOX9n2%20L3v8fc/oqi8eLTJq/K+WIJWXsHjZgFnKSqFCWeIHQfNq34zCZzY73x/ss6nEf284mCeObFSCFk0a%202OpJHz3C1FSq/akjTL5GXIotdtDnI7UnkffHmhD5tDvP4esVbrJz8FEEfyv25XkpIzPyBCImxkEX%205je9779KLTYOiZG9w/aGPlZEaHkxhqi7dox99x8T7iVlfEn8TTG+L11RB438Pggyhkfv7cyqVUfS%20WsT4/wBt/JVK4I6mrzPjBIY32UdLrkc378b/ANohxbA/L9sbV1ctDl9sUy/spBMhih5X2YCu32/p%209w6df7UVCYeOROP7HxIIrcwf2X5f8Pp8f+L41nkq7G+C/tsmuP8Atr9GGvyXubgQP2O0fiPcN65L%20eEnszrv5s7IVg+3rpvD8grq3RRjhbf8AnDeujBi9uvGZOS15IzuL7SS8vx/0cfMfTAtuZ/pvcuPK%203urXRW0OSltYOYvs8owYMKblFlhhsQPpgvqHiP2ptRW/Ay9st/bXAycLiZGO+V9UJp2mRtmzYrIq%20hPzPe2y9/jVXuXqmtyXoWCgPzIxTKmjEMx9SAfmv06UfoHuSkORAxs7Mjfrr42qzfRmfHsPIuSjh%20kiVVsgG51+R6iqwQ9NS6dv5jZcXuxMLxmzr4BT51xeQo1Z2YdU0T6cjNiZBljHumQABf1V8L3+FW%20eOrr6GfOyf20H3JYbSxj3IwAEBea3VnFx+iox3XQjJVwmio8pxWJgZSTHxUkHqu4ir8m0X02RDPY%20yLcjUltp8z5f0VeIKWEZGDORqNfH/wAOtRPQlT9xByZ6LmyiwYaBGuRYg69K2S7mV69YLNxIzJki%20lxl/aZACzEjQINRt/GrVMnJbsbG+ncI8khMqAPJYFlHWx+NRL1QTncb4zxZHJSwMXeKP0xBvD4Cl%20Z3YbhajnL4/Fn3hmaLGx0/aRkXJ16KD1qLzJNGQ8GChmkjx33PGpJA10860Q0EeTw5MU3Cb2Au8a%206tUVfYcp1PI81GUK67bL6h/RUkyMeQ27Q0TncnRrXAB86qWVhpDKZVQAhSCQxHTXrfyvUFphF/8A%20szkGDuyclCY/bIAOgBtp08Kxz2hbSaYqya9PuPGOvviD3Ji3uA+O7oL+Fc3jJz6Gue0C4mVEXJyZ%20k2wqquwOpHTSu84lsc8ni8bkrvwDvgliEgk8260bSDZFxz5ixxLBG0s7fnUC7X8bVaJWpmrRMjfJ%205FvdEaoWkU7XQ9SPMCpkizYvHmYZLQxY8hNtrySDaFfr6bHpUp9yH2Jrj8hMfJx5gzPEw2iBuhbz%20NEtYZZDnkuHkkiXIxoPayi13iQk6VFbRtsGtRLjnOPM8U0bRQt6pgw1sNCBfxo9FqVq1944yuGhW%208mC3uxSD9mbnUHqKJ6mjRxxM2fFyWDDkx+wzZUAXZqGX3AOppuZ1eqk1KqHWFARndEUs3bXLQxI0%20ksmFkJHGgLMzNEwAVRqST0AqGDAOP7d7mx0kkk4DOdyQQpxZz/8ARqhJ7mduc/FMcqDhORklmFmj%20+in2i/yTSo4sg5l7f7mEKJBwPI7it5ScWcA/6uq1ZISRcHYvdj5gml4XNV+qscScj5H06VIPcjsL%20u1pHl/dOeXN9qLizAfpK2oQEPZneeJGHg4PPLSCzxtjSkgDz9NAc4PY/cb5bSZ/CcjFE6kMy4WQ9%20vkqpegE4+ze5Blg/5c5OTFjuI1+knQt5EhkqIJH+Z2d3aIFkxeHzhLKLPGMSX0L5X2VIE8fsLueG%20K44nP2utnjGLNfd56rUQJFcbsfvEZET5PD5bQixZRjykgDp+re9SgSsPZ3PTvkz5/GZzIhviY/00%20p3Hwvdbi1GERX+Te6lmkP7jzruf2ZGNKdpPx22qnEmRPK7F7olx4kTgM2FY20VYJSWPmbL0qIZOg%203/yZ3tCU9vhMx0Y3eMYs9h8T6daQy3I8Ts/ueHJaSTt/k5C/Upiz2A+HoqrqyZFH7E5uWfeOB5FI%201FyGw5ySfh6KlVYkWi7T7tiaSCDtrN9p1vueCQC/4rVuJVseL2l3lFjCIcNlj3B6mSCXT8AtTxEi%20E3YnPPOzvw2dI0ti5+lmAAAt122qvFkpncHY/cJ324LMjA/Kv08oB/StQ0y6g8fs7ufDhBh4rkd7%20kgxpiztY/Gy9KskVtA1PZndMuJefiORVi21YVxJ2Gv6x9OlWKDGTszvaOR4k4DNkjU2WT6Ofcbf7%20lRBMneJ2P3mjNK3B5wuNyq2JNe/lbbUwQeJ2J3Z7TSy8JyXuk3CLizEm5/2NLUEDrE7c73RI4sng%20M+aJG9ROJNuK/PZVWmTsWD/L/c7z2j4nOMDxKjK+LMo089y9ahl1SVuhF+yu6GkLy8ZmTxxofbia%20GWwPhYFf5BU6lJPeO7L7mjlRJuLzBFa91hkHxP6tTBDYo/bXd8Uj343Nkiv6P8PKx230vZarDA4X%20t7n8nar8VnoR1JxplB/StIZKYsO2u54biPjcp7jQmGXQf83WrJBsZTdnd3TM7RYGVGjmxRoZOvn+%20WmpA9xft/wAnBAhbCy2yBqbQvYH4empRB1N2VzToojwcpkAO1GhdSGPjfbUkor+V2h3d7mxeIzW0%209ZTHm2n9K20qGgIRdqd0RoL8JyO4EhrYs/TwIstOJMnkfbHeEEnurwnIO66gfSzaj5haQJJJe3u6%20Mp2mk4XPHsqBEGxpVJ8ehW5oyB5H2t3LG7ZI4vMaJrb4TDJuJt/V21KKwMsjtXuQSCXF4XNC62vj%20TbgSfLbUNF0xePh+60cSzcHnMq3bYmNLc/D8tIIH+LwHcuWrPLxuXHp6EfHmVr/Mr5UgCx7U5th/%20/DclioAO6CT1A9SLjSkCTqHs3lUAQ4GUw3es+zIPiLadBVirRxk9jcxLLMPoMhRa8cixvY28CLeN%20IIkZR9nc+gZW4zKXQ7WWCQ/h+WogmRsnbHeIG0cdlx7Tcf4WY3X8FqGiTyXtTuP3lZeJzWLaEjGm%20Fh+K1IGuT2v3XEw+n4jPLjVXGLN/9WhAona/c+SheThs6PJFl3NjS2b4k7aAcR9qd148exuKymYG%206OsEpNvHotCD1+1O4vafZxOaJG13HHl0P/NoBtH253gui8Tnb/6xxZrfyrQMWftPuZYhJ+5stn8V%20XHlBt/zaECQ7Y7mDtIODzREbDaMeXcD5220AuO0Ofl9TcVmp88eXUjzG2jQOH7b7qiyAw4jOeLba%204x5iQf8Am60JND+0HE8jgNy8mbgz4bT/AE+0zxtHv2+7faGA6bqlBGjVJIUAUAUAUAUAUAUAUAUA%20UAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUAUBm3/8uX2Zvf8Ay6Ljofq83+/oRB6f%204dPs0QAe3h6dB/i83+/qW5Jep6/8O32ce27t4GwsP8XmjT8J6JgeYf2N+1uGjJjcJ7at+YDJyzf9%20MxrO2NPcvXI1sOj9oft2QAeJ0HT/ABGT/e1LonoVTHb/AG27KeEwtxoMZABX3p+g6a771WmKtdkO%20TGWZ9nPtvmFDk8OJNgsv+IyRa3+zKKvxRA3P2N+1hbeeDG7pf6nL/vaQDxvsV9qm68GP+s5fj/5a%20o4ImRo38O32cYAN28CAb/wDS83x/8tViB5j/AGO+12MipDwuxU/KBlZZtb5zUgiB3J9o/t5IxZ+J%20uSbn/EZI1/CWgg9x/tH9vMfIbJh4gLM35m9/IP8AIZCKMQezfaX7fTbvc4rdvFm/b5IuPwkqZY4o%20Ti+z325hFo+HC6Wv7+Te3z92kjijtftH9vFnM44ke6RtLGfJOnyMlqhkrQbv9lftk7l24UFm6n6j%20KH80tFoRxRwPsf8Aa4Cw4QW/9pyv72gg5/7i/tXa37jFuumTl/3tRBI/4f7UdgcPM8/HcUIJXG1m%209/Ie4/35Go6pkpwPs3sLtPNCLk4JcRm6ATTqBb/ZcXqFVINycyfb/tKRdr4JK2tb3p+n/PqxXih1%20i9o9vYuL9LBibIL32b5D/KWJqIDqmeRdoduxZKZMeJtmjN0b3JND8t1qkjijnL7M7Zy8o5U+EGnb%20q4eRf5FYCg4o6HZ/bgTYMMbelt8n8+6ogKqBe0e3VSNBiemEWj/aSaC9/wCtUsnihyOB4oSiUQne%20NQd8nh8N1TOkDigPA8SWZjjgljdiWY/00kq8aZ0eF4wrGvsALEboAzCx/A1DUk8UeycPxskkcjwA%20vC6yRtdhZlNwdD50kcUPKFgoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAo%20AoAoAoAoBOLJx5mkWGVJGhbZKEYMUewO1rdDY9DQClAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAF%20AFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAF%20AFAFAJZeZiYeNJlZk8eNjQjdLPMyxxovmzMQAPnQHWPkY+TjxZGPKk2PMiyQzRsHR0cXVlYXBBBu%20CKA8TIx5JZIUlR5obe9GrAsm4XXcBqLjUXoBSgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCg%20CgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgOJ8iDHhebIkWGGMXeWRgqqPMsbAUB2CCLjUHoaAKAK%20AKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAb8lyOFxvHZXI50ogwcKGTIyp2vtSK%20JS7ubX0VVJoClYf3j4GWfgvq+M5LjeO7nkjh4DlsuPHGNlSTgNCoEU8s0ZlBunuxpegG33d5ZuzY%20MD7gY10j47Kx8TuCNQduRxuVIIW3qOrwSSK8THp6l6OaA0VHV1DoQyMAVYG4IPQg0B7QBQBQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQFC++/GcfnfaTuj6zGjyDjcdkZGMZFDGOWOMlJEJ/KwPiKArn%20B/e/tPtztjtbF5bC5SDi5MHCxj3IcN/3Us3sIuw5BIY+oW3KhX46GgLH93p8nh+13734jXle3NmW%20Np9OThb1+qxpCPzRvESw/qsFYdKAufE8nh8txWFymE/uYefBFlY0n9aKZA6H8VYUA6oAoAoAoAoA%20oAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoCI7i7p4zglxUyRLkZ%20vISmDjuPxk9zIyJQpcrGt1UbVUszOyqo1YigIztn7h8L3DzXJ9uPiZXGc/xSI+fw/IJEJRDMAUkV%204JMiCRGDDVJDa+tAQfZ/NHhPuVzf26lcnCGJFznbitf9lizOYsjGUn9SKcXiA/Kp29FFAaNQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQFd+43Ow8D2Hz/MTYK8nDhYM0knHyAGOZ%20dhBjkBDDYb+vT8t6AwrvDlOIyuI+1fKS9yQ8hlSdy8FkPgYjxwcbgYrK5KR4sW0RrGV2q05L6MAQ%20NygDQP4k8zFyfsTzkmPbLTkFwVwhHdvdMuZA0ZTbfdp6h50BpXB4k2HwnH4kwAmxsaGKUA3G5Iwr%20WPzFAPaAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKA%20KAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKAKApf3pBP2l7vAFz+6cvQf/AIRoCmd5Z3Ec%20j/DbicfA0fI5XMcThcfxGJAyyvPnmONY44gu7c8ci7mt+Xab2tQFg+4eM/D/AMP/ADODyBEk+J26%20+JM1yQZhi+zcHx/aaigJz7Tcflcd9sO1cLLQx5MHFYizRnqreypKn4i9jQFroAoAoAoAoAoAoAoA%20oAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoDG/uv3BD2j93exe6eavH2w0%20GdxeRnG7R42RkhWR3AHp37AL/wBUMfCgLz2/3N2Rz3cuRP22cLlctcVV5LncH2pQihh7GM+TGDvL%20Xdgm7021tcXApWbjvmfxVcfJjxbl43tRmzZ9bD3cuRY0Phf13HmL+VAbBQBQBQBQBQBQBQBQBQBQ%20BQBQBQBQBQBQBQBQBQBQBQBQBQBQBQHkkcckbRyKHjcFXRhcEHQgg9QaAhouyOy4ePHGw8BxsfHL%20MuUuGmJAsInX8sojCbd48GtegGXO9sS9x8zxo5KNY+B4XIXOhxSQzZWZGCIHcDRYYdxYKdWexNgv%20qAs9AFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAF%20AFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFAFABAYFWFwdCD0IoCI43s/tLi8+TkOM4TAwc%20+YWmy8bFhhmcHrukRVY/iaAYd39szd1exw2cip24k0WTyasQWzPZYSR4wUHSL3FDSluoG0CzEgCz%20AACw0A6CgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgCgC%20gCgG/Icbx3JYcmFyOLDm4cwtNjZEayxOOtmRwVP4igEMLi+N4TjDi8LxsOLjQgtDgYUcWOm4+CqP%20bjF6Ai+1u1W43kOV53kWSbuDnJEfNljuY4oYV2Y+LCWsdkS9TYbnLNYXsALHQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQBQB%20QBQBQBQBQBQBQH//2Q==" height="247" width="1021" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 2.&nbsp; </span><span class="textfig">Ubicación del cuerpo del soporte de 
          los rodamientos en la grada 4 500 lb; a) Conjunto de los elementos de la
          grada, b) Vista superior y c) Vista lateral.</span></div>
      </article>
      <article class="section"><a id="id0x4ce2400"><!-- named anchor --></a>
        <h4>Definición de la geometría de la pieza a obtener mediante el proceso de fundición de metales en moldes de arena</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>La
          geometría de la pieza, que se obtuvo mediante el proceso de fundición 
          de metales, tiene una configuración en forma de anillo circular (<span class="tooltip"><a href="#f15">Figura 3a</a></span>),
          las principales dimensiones son: 306 mm de ancho, 224 mm de alto y 131 
          mm de espesor. El diámetro exterior es de 189 mm y el diámetro interior 
          es de 145 mm, la masa de 18,211 kg.</p>
        <p>La geometría final de la pieza es mostrada en la <span class="tooltip"><a href="#f15">Figura 3b</a></span>, luego de someterla a un maquinado por arranque de virutas para eliminar la sobremedida remanente del proceso de fundición.</p>
        <div id="f15" class="fig">
          <div class="zoom">
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              <image transform="matrix(0.5682 0 0 0.5682 0 0)" 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CAg1T1Mj1%209Mv8OoCVhI/vlak4lW8Zhytr2mJ2gUcPdqFtLLGGG3KeGWSlwHBraDzGVqPgVLbectqTHPVnNnuD%20aWbvMk+2QyU0k4uH4wuW1Ja1vHiy0borqEvt3aCAPNDnY17AqRbHHxRPtKW2zw5z3GkWrCozHKq0%20m/2pisRpxR7iIQfybXCuDnOxw7B+NIuTtLsDmV0tf4mN4ilO1X6somkwC6OtxqPKGXerxXRna3Je%20trkyeKlByriVF9JTWcpWqZ7BpxGOHJWiSVUVnPd6mUNWjFx48lMehWUh+37ZYQeZe3jXZVaCNQ7B%20jitIr4MptrnigHrHYLe50WkAm4aiKZrWu14M+tjN26m3l9xW1YRHjpawYivMhaV2vQz654QbZfdQ%200LrmZ3iGDBXw14FW8uvFHUkxMvfMc1873PIrgSR3JFITNrc15k1wAWsfI57cQKmp/tlPRCOqV/yt%202fGXNu3Nr/J5hwCiawnqYq26g3Gxnktpb0SSDMF1T8FU8uEzec6MtH1VdRDVexsmY8jyzgPDyIWc%207MSvXcmOCTHvuwXrGwGsDifFTEEnhVY22pbefXGqFJtO4WRdcMa2e2c6rAwgnsyWcQt1QtR3MUrj%209o8Dq+FvFThGcvHxR6/MJIocuxQs9LIdbvLPhIwxxHNDDxrmAVLh4RTOuSphPpVPjMkIcHhofh2/%20BwUmUUSwwylgBIGdeBRCoXlvLKSKktwJHAp4Eq58cnhoIo4ZlBHdGbd2v5h4oiEYta7VXI5lWgR5%207yK0YSKONMs1MK4w7l0/KJdmtJAKao24UpwWUxhqyCgEBAJoCUHzX6sWfU/UF/uO87nE+w2vbJ2W%20dhA6pEpMgY6RuVMHVqvF7ulrzNp9mOD9O+ne42O2pTb2/wCPc3Kza08tM4b56NwdR7DfXnTF/E+T%20bGxi8sLwg00yGmmp7sl1dnW23PRblmHzv1JubHc1r3FJxuTPTavq8XWF6D5MQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEGu%20de0/YD8aeNnx81avFWzls0LtTsjUVNORWikQiNtI6kvA5CnJImTCuGxjgfq9wOxDBke1ROq8TEcV%20xm3PBkuLeY6q6gw8+Kx3JhpmZhetuoLWdos5Y3tnDtTia6KZZc1jjXK9PvT5ZIJmBxeSQ3wZ0Jr7%20teCjhOI/8Lzn98oF9dWsYa979EjhodGcDX25qu3uTHH/AMrTXEY4rAkEhD6Va7lgumt84ct6Tqn2%208LjKz7ONXmYNJ4DirazCJnDLXF3tmzwedezgVFAwZnmDyV60mUTaInVou7+p9/JffZttiMVq4hon%20OdMs101pGjnvMyht6V6h3y9fdNunMtmAO1vdhzNMVvERDGZzqlSbHe2Tau0uZQ0cM+9aRCNFW3b5%20d272x6a68ASM6ZHvU58JVmJbdslpdTxSSvOl81K6sgczRVvPJMTOctjG2WUUTWxOBcW1c7jXj3rG%20LStpwRI9vt23P2hxPhbUEZEdyvKuUXcp4rAtnusGPNNWYx5ItE82rzemjrvemb1b3TvsUh1aScQe%20/kqTfXRaI0bDJsdGmF7Q5oFGk41WsWhn0z9rCSbDcW73Gnhcagch2K+VazMJVve3Vk8iKXVI2g8t%202LaH8CxvSG1Zni8m3Lb7+5Yy4028jK1lYKNcfYuW8dLemqbNYPDGuieJYiCQ5pqfbyWWW2EJzTrA%20Io5gFXDt4JlKswta2ukUNTU8K8FEwiZeUFAOeBdWpBTRWVl8DGyDWS78vmicvZSyEaYmgVzdT+rF%20MGERvmukLiatOQ4oh5c3D56xV7CKYDtQ4PbLws0zjwnAHP2qxoi31ja3DHgeBhBANca81MypMO59%20PN07LZtrXTE0VzyCylrDIqEiAgUqg5t69YdEin6zB/nGri772H0n0rH/AC/5bfslvWxFx2eyJNSY%20mVPsXXThDwe5j/Ut609WYiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAg1j1EBPTr8afWMw54qY4olya7uZYGCTEgGhpjgtPD%20VngEjpIg+M4Oxr+Sk8Bdj1FjQXaqYFxxTJEJsUojq04nLtoqTXLSso1zA5kfnaA4RNo4jh8qxtDS%20MQt297C+AaS4RZyMrmedFlaPH/2a1xjEfp6WL6jMd3CXyGs0Hij/ACiRxWPTWtow1zOJ9KHsu5XW%205XItrU63kUaADQOyoV0U14Md+sV8f72073uG5bNFHYttQ7cJm1jc0YN7ar0abejz7bjQt9j6ke5k%20l9G6YyHSWtyJORPct/LjLPzdGRis7CTaQy5YYZozq0UwBCVoibMjBvk09vBaQuMcINHacNVFtXRS%20ZhuFhtMN5YNFxqBBo0k88kmZypDGy7fBHciz+z1kDvDIB8NVTC/U26z25kNqGF2oEYN4iirN9dE4%20ewWEgd5r3ECtA2uPsUzuRwVimFwsa5rg7wF3gApgAMaKMz4CJf2tnKGw3kfmwD+Tbz7Sk6rV01Vi%20eG3pE00gZ7sfCir05adTyUAwlxkDBTwk8CeCmJwrLGSGN0BdBIZXtyLv66vlSrAXzHCVpeCKg0oc%20FGZ4NK6Na3Pbri5AhbKYmeIEtwNTka9ipevVlrW2MPNjn6p6YnDZi6+2t2L31q+nGtVzzt4hpG5E%206N1m3Gxvrdt3ZEHWB9XTxN71nhbKGy7JI11dicDlVTgykxyRuBNBpOJPMqsoiVqORrnEuJJqSG8k%20lOVi8uZXtDWNqeR+NJ5IURmVtNZx4EYKUr0hZpa0N8YHiUGVMZDXgEVbxUoR7i0fdskihZpNKspx%209inKJh23p2Py9ltGEglsbQSBTGiyXiGRRIgICDmvr3QdFg1xNzAAP8q1cXfz/p/rfS/Sv9X/AC2/%20ZLe9g/oWy/Qs+JddOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgICAgICAgICAgINC683HcbbeYY7%20a6mgjNu1zmxSPY2ut4rQGlcFaGd51a7+3d6FP9Pua8vOf8qKZl47fd6/9RuR/lpPlUIm0rLuod8o%20abjdZ0/lpPzkR1SsfePf/wD1G6x/6aT85RJ1SjP6k6hDj/vS77vPky+koR1S8HUvUP8A6pd9n+kS%20/nIdU81L+peowfDul32Vnk/OQ6p5vfvJ1EW/0pd1OOE8v5yiZOqea2/qjqFoo7dLwUzpPL+ciOqe%20akdT9S1oN0u6cCbiX85Dqnm8d1P1GBX9q3n/AIiWn/OUZOqeak9T9Sin+9bz/wARL+cmTqnm8d1T%201GBjut5X/aJfzlGTqnmN6n6mJFN1vafp5fzkynqs8k6s6gYSH7zdMrlW5kH/AOSjqM2WHdbbs0hr%20t/uATkPtUpJPsco604t6VP373ICv7fuqDj9om+VT5iMXG9dbo46Wb/cOpiT9plz+knUj+NW3q/f5%20G1i3u6d3XUhx+kp6jNvSq+8/VAz3a9p/tEv5yZR1W9Lw9U9TU1fte9p/tMv5ysrNrcxvVnUpOG73%20tB/rEv5yZR1zze/ejqU//t70f94l/OTKeuebz709TUqN3vcP9Yl/OTKOueZ96epsP973vaftEv5y%20iZOu3NSeqepsSN4veQ/0iX85MnXbm8d1T1OP/wBxe/8AiJvzkydc8z71dU5/te9P/eJfzlOTrnmr%20+9XU1BXd70E/6xL+ch1zzXGdUdSkf0te1/2iX85IT1zzXW9TdR0Fd2vRT/WJcf8AlKUxeeY7qXqP%20/wBWvMf9Yl/ORPVPNSepupQa/ta8I/2iX85Qdc81l/VPU3Ddr0V/1iX85Drnmz/p7v2/XfWO3w3O%205XU9u/zg+GWaR7DSB7hVrnEYEVSFtu0zZ2hWdQgICAgICDWPUR1Om5KnDzGVHPFTHFW3BzGKOJ7q%20Ylp/qoVdTHioFuGlwaAI60ITKcarMlrNA4+Xi046VHgnSV+PW6j/AJrePYrZhEVSXzQmMM1asfE1%20uAp8izmjWLIslo1rvMa0AHItwB9ip059aYxlF/YU9/dM8ijXE6RXgOztVK7ectY3YjnrC9Z2m19O%20xm0tHj7ZKavecXV7CvQ2tqMZcO7uSyLbjcXxubchskjh4JH4kDsK6IphyzZ7tF7IGzMnttf5JeKj%20DkpmINVLNvbexSuu4RCwmjW0pVTWdVM6ou2bRZRXLyQI4oz4AcyexXnknOYbZavtnQhwf5YbmT/W%20VdScLd71D0/Z6X3EjOJa85kjNVjbtJE58Gsbr6zdNWrXeVIHuyp+NVmK14ytWLTwhrV5/ENtbAGw%20R62ZOfxqkWovG3ZBP8QkGnQWB2FDXiaqfMot5U+KTa+ve1zHTKwMpgD2KfMrPBW21McODPbb6n9P%203zGh0tBJ7occa9nJWmYwiMps+8QbiI/IuAYKVA1ZkGiiaxMEz6GTicyOMtLaRClT7M1GCJjkxV7d%20wGJrG5Mce848FGExMLbrTzQ0khjHULT+JWhSLYWJ7mSI/Z21OBxIrhyVprki2dfFirSxuNqnk3Dz%20z5Uh1eRjgOXtWFttrG5htMe42G4WIuIWBkzQKspnX8YXLakxLWt1gva8aGgig/CqtIl5CGx0dWpG%20FDmUSrbA9x1UpjQ9nFMoype3W7AUB91v4lCZwqNrKAa8qpkURtI94agc+7sQhffcGJwMIo5goDxx%205KUY0df2Ik7TbE5lgJ7ys5XynoCAgIOa+vmn7ltrn9ph0/zjVx99+G+l+lM/F/y2/ZLe9gH+5bL9%20Ez4l1U4Q8DufxLetPVmIgICAgICAgICAgICAgICAgICAgICAgICAg5z6jGm+wYf9lZ/nJFMSyvxa%20o6QUoMwjNaklwGPwohYdJUHmUQjyyVzVRYOJrX+ugroaY5nJEKHVw4qMjwlxGONFCFsvGNUHhIBI%20+EoZPESQASVEymGOvN72uzcWSS+ZJxij8RHes7bsQ0rs2liJ+rL2VpdZWjWNBwe/xH4FjPcw6qdp%20PihS7lu89POuHguNAxnhArwwWG5vzLsp29YUFzPJMLmhs4dqMhxNeRWE7stPKryX7ZsDKGSOr3Gm%20rgKKk3laNuEed8Ze4tFKnLgpi8qztwsR3LobkwN0uD4zK4HA8vwLTrlHlw922N01qJLgaZHuk0uy%20q0O8LvaqzuzB5VUlj72G4pHcvZFmXA1HwFTG/MKzsVlK/bu7QAefG2ZhyJGlxHsXTTunLudnHgmW%20fUW2zUZIX28g/LFW/SWsb8S479taGTZKHtD2uDo3ZEGoK3i2XNMYelx9ilDx7jgRgckHgPsUhqdX%20AjtQeaqE8kyKmvxoceIUi+1wPsUithIoOHJMpV4kUzxTKyl5BGWSC08kCmVUyiWxemdfvvtxGR8+%20v/h5Ehfa9qHd1Z2CAgICAgINV9SdX3afQkASx1I/ulamMq34OWtcW4M904upzWjPL1koLi6vHFRP%20AidV2SXWQCa1HDgqwvEw8qxgYwE+WMaciojijqWiwAue0YuzPMK2CZX7CLzZGxvdo1eFxdnTOhU4%20zGE9WF28vazNtLNwbcg+OY59zTyWu1s41Ybl5nRTH0vbXRZdiUtuYgdYcalzq1XRE5Y2Zi2tcR5l%20H6R4W8cFpEqzCfSMNGoUaMaDgpngrmXt690sVaamgCg5BVrwWmObA7tN01A1s99MYnMFRiBlzVZs%20mtMuadZetO2wsfa7I0uePD53DBVtvxDWuzMuRbv1tvl/MTNcPAxIaDgKrltvzaG9dmIYGe5meKuk%20eXjxEk8+Cxm+cNowsh41FpNGk1PKvIqIiJT4PRI1xFSGAuzoajtUxEczC4LhwDS0VBdXDhhkmMIi%20I8VUG6XEUgcJCD2ZA/Kpi1oRNYlm9l613KxkH1tXNwbnQ9i2ru4n0M7bWXUunfV4Txxx3j26KgDs%20XVTdifBz22pji6Dt97t24Qslie0+aaU5E5FaYln6mQnj8pxje4eU2jmntCI9XFG3CV9tG2QM1eYB%20pcphWYiOLHyEkCWRwBd7rDkOZTp0yjq0wsGaaKeK5tXDy4j9aPmuB4lY7lGm3eG5ssrW7s4r2EjR%20K0B7vm4YrjtExOfB1bfigTNYwl2gHS0U5ZqrRS6Vr2nS8tccm/KnA4KQ4iMOoRzPbzCHqVTPa5up%20riXnHDkiFEUraNDhpLTUFTKY5qJ5GxgmIaiMiM8VBaHZtlLTtVsRShjbl3KiyagICAg5r6+E/ctu%20FR9phqeX1jVxd/H8H630v0r/AFf8tv2S3vYP6Fsv0LPiXXThDwe5/Et609WYCAgICAgICAgICAgI%20CAgICAgICAgICAgICDmfqY8jfoADT/RWV/nJFMMr8Woaycz7QjKZW3vz58ElCy53I40UCw+lScO9%20Qh5yIx5oGqvsQeF9HYYqqFDneKtThmhKh7agDHspzUZQxu4b9YWAMb3edcD/AATMh/dO4LO+7EN9%20vt5swc28btfgnGOIA0jjwBB7Vxbm9MvS2+2iI1RI7QBoqA11anj8KwtfLoiuFd3dQ2m3zXGrQyFh%20dQYgntVaxmVp0a90t1e/dt1ltXBhY0aoyK6u/uW27t9MZUi2W0SeWBIXRUcczzK5stVu0Zq1Vdhm%20yvM5KskJ0FrbyxljqMk4muFFGRDfZWr5TVoe6OoDxmRywVosrhS/SyFrW5j3By70Flj3sd4/EHCp%20HAqcIyu3N0ZPC6lKVq3IdiRCMoL5IWgEFzgQBp7arSFJjK5tM7mTSmG5Nu2MF2g4sPeD+JbU3Jhz%207nb1lmNu6ktbl3lXP1EtaNk/wb+48F2U3olw37WYZcnxiow4cltlyTD0FB44mhoiHlca0w+CiCtp%204/AVZK7GSaknAZFSL0ZJPKqhK5SncpWUkHTnRqIysyDhxRDY/TP/AI322gIH13/l5Ehpte1Du6s7%20BAQEBAQEGm+rD5WdJP8ALBdWaIEDlqVqRqrbg5fCGRQgAktOJPaVvMYlhWF44Mrm0DFZr+ChgBAc%20MG0wHFJ5D0B7WkkajXABJMPXSnU3IE8EhMymRhrIXXBcTIRRg5HtV60Y3vrotwbYXl87sGu95zuB%205LprDLr1ZC0DYY/N8VRmBx7lfCMsnBawuIfE9we7P2q2YVmE1kPEjxgEtJyIGaTKJ4Yax1n17s/T%20Vg8yS/6c4Vjt+BWUzhpTWXzT1n17u/UN26W4doi1eBjCQBU4f11y33Mz6HXXaw1F0xwx91ztdMse%20OKytq2wsvnGJ1VIwFeKjCNFl01Qa10nCgUZjwSRundp8tj3CpyHZmpm1TpnirHn0aXNe1oFcshzU%20ZhEwpLpGkVqOLe5TmIOKvzdbm1ANTUgc+SZ4oUEFxLiaDVmeCnPgldiunxPD24EZU+LuUxaYJb30%20d19PaShj3lraitThTiurb3tXNubMYd16b6kstztgPfdTiRU15LrxEw5JmYngnuLyXGlYozUB2SjG%20IIjOEO8dBI0voS2hwbkkcfSjDEStn1iKQNbbOYdIFa0IwqtZpplDLdH9SXdqRtUrtdm4ljH8AeWK%205t3ZidWlNyY0ZTd9vu7eYEkuhrSN7ePYuGYxOHdFso41VqcOYVVoyufaMKDIjxV49qTKImFik5ew%20xnjUgJKMynQv1taCS0jDVhnyUTouqe2INIdjQGp405qMkYdf2dobtlsBSnltpTuUJTEBAQEHNfXz%20V9y20y+0w6v5xq4++n/T/W+l+lcfF/y2/ZLe9gp+xbKn+KZ8S6qcIeB3P4lvWnqzEQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQcv9UTTqC3/ANlZh/lJFMMdzi050mGH4UZLTn4V4/gUCwX1NRhXNBQX%201w4hQh5UADhXjVEPdXDDBQhSc8MeztUJhblkZHE6SRwbEzFzjkFWbYWrWbNV3fqua4kdabax8cA8%20MkxOl7vkC5d3eehsdr4yxhs3SBoIoRXUR848jVcc3mXdWmFyGZrXEDCFmDh+JVmV0iW6i1PdHEYY%20H/ycZNSBxJ71VGVmGRk8DwaBhwew4hw7VKsre3bdtO2sklsbVkMkrh5j2gVpyxU2vNuKYhJll14V%20qTWncqdKVvTMA1+khpODhkSFPSjKSLl7aNkq5wFcuJUdCcqWXVI3s0tJbia4OUdEmVpzmyeHUKcD%20yqmEZeOYaDUceClWVupa14c05eE9qmDKFM0t8Wbjk0qyqz4XGhAaQaVBqCVI9LK1jlbj2hTlEwnW%20G7X+3fVz6prCmLSavYP7U8uxdO1vOLe7XOsNotru3uoGT2z/ADISMHD4jyouuJy8+9JrxXy4gc68%20VLNRUZ5lSKmvbxOfsUpX2H4FYXnAlp0mrgMFCV1urSBnhiVYh66pArieKJlYdmRxUShsfpoP/fG2%20/wCXw/7vIkNNr2od2VnYICAgICAg1P1NYX9MPApXzYyK54O4Ka8Vb8HKp4pGMq0EAYkDiDzW0MsZ%201lac7zQ0RSGMj5nNEzC4dQiAxLm8RmnBEcV4vjdFqfQD8nt5lROi1XjJmGRkcjfrHCtOSnbrmUbs%206Mp9nBgjYGapK+CmXd3rrmMOOV+xjlc90Mh0SNwDDzV6kQqsoNztppBdw0t8dB5hK44HgyUN3AHt%20jliNSRl+BJqjMMP1t6g7JsG3ySsumuvdJ8mIZinALKZngvWuXyr1X1Rf77uM15dPdIZCdP8Aat7F%20y3vM8HVSuGtzSGmJyy7jyWeI8G+VuCK5upmwwRmWR2Ab3KPZgx1N02L0uvbu0beXswt2klrYzmaL%20n87OYaRtTxiMtz2Do7pa1ifDJa/arsEmvAfCs53ZxmML+XMTrlse17J09Cz/AEiyhcaCQuIw0k0o%20sr7ts8/D9bam3E+z9iVu3SewblDW1th5bveY0DVppgR7Vam7OceP7FbbWmsfxcmi7v6e7czbpmsD%20H3ZJpGz3x2Lau71ellO3iM+DRWdC7nK4xtYWS/MDsiOa6MxzYzw4MRueybrtrg27hLWD3H0wooiy%20JjCA005EE1pwVoiJRMLkbg0uPHiOFFETOV40bp0d1bPZ3EcbpNBZQNbXCh/Euza3ebm3dvOsO77X%20euvbdlz5g0yNHhbxIGK7InMOW0Rwynzzw21vVjfEa+FVj0KRVjSLiYVYzUHDU9r+3hhyV4nHrRLG%20ySRwyaS4tDDUNH5XYpm2URHi3vbN5O47YwPafMtwB3cPEuDd29cw6tu2EK5LvMdj4TjQZVXPPBvr%20OoIXPYNIyONM1OMkwrhDopAT4ScCexQtC890YJe7B5FHacgflSYlOkr7Y23cRY1w108NeJ4BUxhO%20dHWtnYWbbbtcACGAEDuUQlMUggICDmvr4K9FtNaUuYfb9Y1cfffh/rfS/Ss/8v8Alt+yW97B/Qtl%20+hZ8S6qcIeD3P4lvWnqzAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcr9VXhvUNvU0/0RlP52RGG%207xaQZARicEZLZlB7jkgt6saU5qAr4SAURkBONFCMjiHUIz+NQLc1xDbwvnmdoijFXO5nkO1VtbC9%20KTacQ1Dct2u7+cEjy7NlfKjOIJPzjzK4NzezL2Nnt4rCBbsEGDn6yeJ7VzzOXRELkpfUaa4kEuHP%20JVylQHyRuAaMQatrzUIykkPlLnvbV73Eur2pEKzKxI+3gYfMcIoya6iaVWnSrljpN/so3aIWueX4%20H+oqek6lmXebxzR5elhJ71MVMqW397RzZLgMoKkV49lFOE5WIdyugS4PceGJU4MrkW5XQDhU+I4m%20tQVGEZVneJWAgiorypVOmETK7Dv1u5w16o5APCXYhR0GWThuY5KVOoflA1CrNTKqUwyt8JBDMzxU%20YRlEY1rJGBo1VOfAd6JylXMcYm+qd5jHAVBGIPfyRGFEtuS01LXNydQ5diCzZ3cu1XTXQtLoT/Kx%20gnS/HPvXRt7zDd2os2+3uobmJs8Jqx3vDiOwrsraJeVuU6ZXDVxoRgRgrxLN6KAhSJDMwpEpgGHI%20IlcDQeFBzViHjq0RMrDhSuCIbF6Z0+++20/6av8A4eRMNNr2od3UuwQEBAQEBBqHqlcR2/Sz5Hgu%20+ujFB2uzTKJhzJs31Qc0HQ7IHM9qvngpjCjyIw7UBjmSraqS9ewkVaPGMk1TDyKN+nLw5nnXtUzO%20eBPpUxaYbjz5gTGBUH2rq2qsdy3gzEF410rdDiHHHsqtYhz2mU24tJ7gslin0Pjwe7gRyTVZMbO1%20xbFI4uLPd1cCpiUWR99G7xbWZttDPObiXyYYexVteIWpTV8v+o3U0u67m77Q0RzwktOknS4j5Vy7%20t8unapjVos0xJLzQE4V5jiFz5y6YXtp2qfcJy4sMVq3B0x92qytdpSkzLaoun49tuIZoyMg5ro8d%20Q45rm8yZdUbEt5st3Els0iPPSGDuzWFs+K0VxOfXleuLt7Lglw0OcK62++BwB4KlZnHrKRiNI1/T%20VSbmZ0csjx5ge0FxGWuubknkiK4/f+42XdtztbxhdIZC86acA1RMY14Nox4+Pi2ra7HbLq9ffvLY%203uw1V/53asq7mIxPBG5txWJieMJj7faLiV7GRAWrRrY+mLiMPhW3xF//AGxn0fpwYzt1jjH72n9X%207HAS6N0kbrFzahrve7wuim/FtVNzaivDX0uQ9QdLOsCbm2lbLavqW/lADNdMWzDn6dWAYNRzp2la%20xOii5E9zS1oPiBqKcCMqKayiauo9AdX3gjjtQ4udXSA/OvYu/a3M8XJvbcRwdktTI+GOWaOr+I71%20rhjpwUTQ3cl5rgLWRtxLzmBxA4K0W5qYR90ZDMKwAB7MdY4nimcJjR70zv8AdQXpt7nQ2F/h1H5w%205LPcpomstr+zMdI+FjMNOuIHNzexedM4d1ccUZ0TmVq41Jo2mZHJRnmtjHBbDtb9ApXMHt5BWz4k%20wTtnhLDIAQ7x/wB1TCqYgyvx3Wm3LYyBTx6e0KuNVodc2hxdttu41qWNOPcoExAQEBBzT190/ctl%20c/tMOn+cauLvs9D6X6Vz8V/Lb9kt82Cn7Fsqf4pnxLrpwh4Hc/iW9aerMRAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBByL1efp6kthx+xs/zsqOfd4tG1u1YCo5IzekjLkiAZ1pgoQoxpTM8xyQAcFEjy%20SSKOF0j3aI2ir5DgGgCqjKaxmWk7tvUu6z6qGGyY4stWV96nznDm5cG/uavY7ba6YytwtkILSfB8%201o4dy45dapkALw1rBI7ItGahK+y2kEDXF2ggghlMu9RA9MFqxrp3OJ0/PcfCr1hWZYXcepAGuitq%20ADDzOFewcVtWrOZYVzjcyOlnc55OGtxw/vRwVlcrgNuyPT43PPzaDDliowhTUkVIDBlzTBlQQWtq%20DXHIqcIy8beNieC8amgYsTBNng3GIU8OkcK44p0nWpdcNeAA7DOnNTFVeoaA5tcHAn4KqcGVyCeW%202lIYTQ8RwVZMszbbkx7AH6WOd84ZHvVJhaJTfNc+mnwtPHgVmnKl8Fw61nFuSbjQfJ7XUwU1nUlp%20nTdl1KzeWtuYpo4Wkm6fJXQfh4ldG50zGimre4oWzyCJpJZSrubWtzK5V0ew3B9hfuMbi62efrQe%20QOfeuna3HNv7PVDbmzRuYHxu1NcAWuGRC7ol5doxpKppaafCpVSYTqpjhy5KRMgwBFceClK6Kewq%20xClxxKJUGgJ41xRDYPTX/jjbv8v/AOXkRpte1Duql2CAgICAgINP9VIXS9KvAFQJoyfY5R4olzG3%20J8ujiC5vzRwC11VXHagzwEVdmDyUyqqcGgAA1JzAySIB87hFphhL5ONBhXtWlaqTK9t8dIHtuGCQ%20HHT+SuhzzOU1roKnTE2LT7oqa1VolSJVG4hjdodVtBiPkWhM6r9sGyanhpc1xH1h4BD0uY+rPWt2%20Ne22kzoo4RpJrSpK578G23V8/X91LNcOJcHEGuOdeZXNMx6XZEQbTtr9z3FsJdWMkeYeNONFy7u5%200w22qZdElbt0FqdvDPqGNo1zeBAzcvOm8zOHfWsV4MFNeHbQDDI2drxRzSakU5K9aqWtPDkmbVvc%20s2g4sFTqB5cKqbQiOeWctrtz7jWyegoR4vdB44qlsEzmOa99veHAscBp8LK5J06LTjg9Y+JumaMN%2085riQCTVwp8SpaOrQ4Su2V9O9jojKWGlInnCmNdR+JUmkTOWkWmsThLPVk2h0d1Npb7kbHUbjywS%20NuscE33P05MDe+duEji+bUw5AGoPct6ejgxtPV60G2srXzfs9z47d4LXN4NryW0bmuIZTTm03qbZ%20fsN+91tERZu913ALopuQwtXE5YiJrXGtacacSta8GczyZnY9wNhuDJRpIaRV1TXHKi32rdLLcjMP%20o/pKW63LbYpYmlzHAaich2ru6sxlxzo2CS4s7ZzYQ7zHuP1h4LOZk6YwvHboLiOR0ELYtdQxgxq4%20Zq1L+KOnDUt02e4s5PtEkZdKw1pkQO5aTwViHQejTabztrMaOGNDgRw+BeVuVd9cNiPR4YauLXMb%20gTXhz70zlbMc2O3Xpie2jrBGHvGQ4uHNJiftRmGu3NlemRsdw3y+w8kxHCBTcQRNhcB4KceZUZXw%2069slP2VbUp/Jtyx4KBNQEBAQc19fCR0W3CoNzDjy+sauPvvw30v0rH/L/lt+yW97B/Qtl+hZ8S6q%20cIeD3P4lvWnqzAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQce9YjTqa1/wBij/zsqiXPu8WjlwGP%20wIyUh/4c6ckRhUHH2UyCDwuxpkAoyPcThzy70lDVOp92+0l23Rn/AEaI1md+XIOHc341x7+7jg9H%20te3/APaWDi8t7msd4fLADB39y4Jl6cRovQStcdIJaWuo5xrSg4KMpT2Rt81ron+FviEuWI4BUS83%20C7gt2edcuOBo2AHxP7R2LStcomWq7lu0927xERxV8EDagDv5lbVrhjaUVltLnJRrOA/rZq6iQ0NY%200MaK6ufYoQsySBrRpINTwVsImUaS5LfFUmmQJwCtWjO10eS+k7gtY21fNWXXrnN0teA7iQnlqzuK%20BcYVPwUToV8x754yLhjlRTFU+YuwzyRglpz55Ks0I3EuPc3up5oDqYahhgs7UaRdKhuonUDXUr80%205lZzVeLJdhuLoawyHVA4mg4tJVelbLO2kznwOLXENacHDis5hbqR5JphJqLq054qEqra4ka15adD%205Bo1d+JCIyj+AgtJIqcSRmUiUyyPT19Lb3BsJv5F51QF3zXn5n98u3Z3cuDudnxhsYLaV+Cq6olw%20JUDssMsipgTonYioUkJGefsViHjuA4lFlt4PE1RWWwempH3326nHzv8AMSI02vah3RS7BAQEBAQE%20GoeqUkkfS7nx4u86MaedXKPEcya60i+vuvqyBmcAaLorDK9pWX9R9POLak664kfgXTXYy577jIW3%20WOzWrf5Br5XUpXjRWr2zLz0yfrm0ezTaW7dT8XHSKgnBK7OJTO5NvFjoIb+O5N45wlt5MHN5E8MF%20pMKxbRLntbmR2poAY3Ik5N7U4KzGV+D7HJEGyY3DcncFNY0Sgw9UwSefbyQPhtmVHmEUFAo8U6OE%20eo00st3JNUm3c4hlczyK5b24zl104uazuJNaEaj4W0xXLbR0Ubf0naRbfYuuZgHSnxOdyHBefv2m%200u7ZiIeb7vEE2uaIAUABeCePYrbdZxiTctrjkxkG9bZ9jrMRreS0h2GStbbnkp1xLIwbjDNABaPD%20SBSlBTDLFZxt66pmyRZbwJdUd0yj46aaYVrhVVwnOqY+4uWvdX3KVFOPcqYTNlDdykcQ2nluIq0H%20OnJTamY1OrHBfg3VrWjUceZwIcqzWeK9LeCLuu2SX0rZopHEuFXAZV5nkrVx+tM5t+pL26L7K5ok%20efAadhUZjhClYniy0cezFmD/AK3E6RiKqs5yvHixe7CC/sn7ePAxx1AEYlwyxWu3MROfFlu4lziW%201ktbwwPBD2OwHxL0auSYZHb7Vsz2tNQ+po4jicwtaxlla2jtfp5vt7te1vsXO1ygExgZAOHErszn%20i5LRGWdjbNdMFw40kqNbQsrS1iGctbp9nK2Zk5NB4gch3qnUjp5sv9pt9ysTK4CaYZ1wJbyFFrS2%20VZjCHs+4TWssrLVht9A4igd3LO9dYWif4U1nVu7STGMT0a3B1TitfLYzZMg6t3QUc86mtGkVzKwv%20ErxOq1uu9SX1swPYA+uL250WM4zlvSZnixlxCGWxGoueaUOdFEZmcNI4Ox7B/Q9r+jHxKqzIICAg%20IOa+vmr7ltpl9ph1fzjVx99H+m+l+lf6v+W37Jb3sFP2LZU/xTPiXVThDwO5/Et609WYiAgICAgI%20CAgICAgICAgICAgICAgICAgICDjnrKadTWv+xR/52VRLm3uLRQ6oojJQT8f4EFQkJz7AOagC8ZVo%20OxQMdvu5Gx250kbqTzHy4SeFc3ewLLdviG/b06rNUipJBI3GrgPGeXNeVa0zL3KVwusYxsbYwRUY%20kjP4VGVlDW6WPcMHj3XOyr2qAN821h1SNLmkeI8NXADvUxVWZa7uu4TXs/mZahQD8kcgtqxhnMq7%20K1hbRwGuY5cadylSZV3nkQMLZaiQupqGOFOStCuWLfNUUaTTt5LSKqWlbiE9w8Q27HTOJoA3Gi2r%20RhN2Wg6TuJNJu5RFXAxsxd8KvFGF7sgzp3bIKAReYQM3muXer4Z9Q60gA8ETBxwARE2UmBgx0txx%20rQIhaft9pI0+ZG1xzrQZKDKJLsNk8ny6xO5tOHwZKMJ62OudmvIauZ9ZGMiM6dyYXrdD8xzTp06T%20k7BZWo3rdft7uho81b+Vx9qymraLM1t9+YTpc6kZ4VwFeIWVqr5ZYuZoBadTT84fiWUwtErD2PpH%20pJa7AvDscVCV2F2uSppiMu1Eot1HLTzI/C4OqDXEEZEK+3OJReuYbVtF+29smS1+tb4JgeDgvR27%20Zh5G5t4ll4SKtpwWjPCfEQQpEkOAzPcFIOONeAUpW3g0p7UVlsHpt/xvtn+Xx/7vIi+17UO6qXaI%20CAgICAg1P1NIHTDyW1+tjx5eJWpOJRPBxTqMH7BRstW1HhGNF00nwc1+bAW1sQKlzXggUPH4F2be%20vBybnpZi0toWtPh1PAqGHPFb1j/ywmccOMpG0tLtwIJGkDLs5Kl5zC8W1bVr+zQkjxMOPf2d654l%20sw7N1uo5DNM17LfJop+BWJhlILmO5DJms0xnxOpnRTYhI3hrP2S8QxtDGijm0FdRxxKxvGFq+l89%20epT5G3TWvbpIBoBw7hxWMxLqhzuNoffNbK7E5u4DkuXcs6KRyZj9uwWp8t9XQOGk04kYLmmmfW6c%20xhHIhne5wbgQSxlcKK0YjgrMzLETWDfNBI8JyPALSLM/Bm7KzFs1riCGuALhwI4UVJtiMrxroyDB%20C8OfGaHDwnME8PYspmc6rwkvvdQhhDtRjJBPAGnEpGmuFotMLdzO5rWuJ1Pb+TiqxGOBFsavHXMt%20BII9RGDjwPfyUTEJiUi13J7pAyI6Wye6XYDuWc158GsWiYiOGCTfp7SYsuoCWgVFBXD5VesQztE5%20IN122R4ET/LecS12bVE7UwjrzOUoXEYcPtJFcwQeCpk0jRhOrrO1EsN1bPDtY0vIxqTkF2bNs6Md%202FrZY2veyoI4EN8X4V6O1Exwcl9YdP6Xkgt7mHwHU4EO45DwrrjXWXI3mC4icx79PlY0cXClT2Bc%20trOimEd07hI9tQBhQOwqs4jVMzKfstyLe4J1+CTM8B2LWmeKlk77ZcSXZiLBppRv9zzCm8QpErEs%20buLSGDFxAxK2zoxniusmbJIGwgjSaNccljfC8SlTSthkY5zTpcNPZiueeTWuqNOQ+J4a4h7h4Wni%20oy2dr6fDhs9oCMRG2vwLOeK8MgiVq8uorS0mupjSKBjpJCM9LBU/gCDkkHrb1U7fGsuei7+36alk%20bHFvRjfTS80ZIQRTSc61VormB16GRkkTHseHscAWvGRB4qo5v6+A/ctprlcw1H+UauLv8dH630v0%20r/V/y2/ZLe9g/oWy/Qs+JddOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgICAgICAgICAgIONes3/%20ABPa/wCxR/52VRLm3uLQaDPKnAqGTw5V/rqB6HCmfFBcaC4htMSaBRNhpW+bl9t3Fz2f9XgPlRju%20OJ9pXBv3ex2u1iMrcB11L3itCSMgQOS45l2qQTIKNwwq2nagpdEYIaOk1lxwByHeohWWv7puBnkM%20MJ1RsOA7eJW9YUtKNGxrXEFwFBWh4nirs1Td0+yvD2NGqh0jkeYVoqpMohlmmcZJCQTiSVrFVLWZ%20DZ9jm3KTz5CYbFpprGbyPyVtWrnvuNvs7G1s4dFtGIwOWZ7ytYhz2svPjywrxKlRHnbiKdqgRnW5%20BPbwRCh0RpU48KKB4YXEVphhigodHSpAxQW3R8sghlCvNvguGmo0vJ98KJjK0XwwNxay2suiQVBr%20pIyIWdqt6XI5SBpoXN+JZYdESzu0XrXQOgkPjbkTy5LG9WlZZIAObWpocu5YSvDyRrWU0/k0cPxq%20IWkIL2lraOqMTwUj3Y5zZ7t5DxS3uaM1Vw8ynh+HJdWzdxdzTxblbuIOIpTgV2RLgwyUDgKVOfFW%20EkOOXFSnD0nOtcFKFB5VUqtj9Ni3777dTP67/wAvIjTa9qHc1LsEBAQEBAQaj6otc7paSmXmMrw+%20cprxVtGjhO62LreN1yJTIX0BxwAPDSt9viyvyRLFhENTh4q6aY051XobU6uLcjVkJJHtcHNGHPiV%20tGjnrbPhwXLWaOORkkfhcTSR/P2LK/JrSG2Qlj4ojI7U3N1Bh3rniYy6JhlbqHb7ix0EMqBUNFMC%20p8VLehiXW37NYyjqOkxLSMgr5VXL3x7bolfSoq0jIjmSstycaNaRl8/+owJ3eQMdrDMQ7h7FSI0y%202idXMpntE7xQtdWuniuPc01dVJhao5zx85v41ljVaGdsJoWtoXeI0GVac1njVpEp8dpbugc+YgUf%20VhbjhXkmvinPJEkvYnSOhFdAPhfnWnJNZ1keDcKS0qKnHRTh3qMaJykxzVYDSmrF3Cnyp05IlVGa%20HU8+LTWvZ2jgVE1zBFoWbncJy1zGHy6mpNPxKYrBMou2/aIpPMD9cerAZnvUbkJrLYLuZk1iwjS6%20VvhLSfECeK565y0tbM5YVm0ve5l292g18LRmTXMrfXDLGrOWc8VdErA5uFGn5VlarSJWt8dtP7PD%20LdjvOa6rmmvhqarXt4lXdiOlB2cPaWY1JOJApQHJevtcXnbkul7HK+O2gkq2mpwNQKnlRdMxiHNn%20VssW6MuZGxA+XcM95jxTDniuXcdVJjE6JbbSe4Op4AaCQ6bhQclXK1ojwR3W1259bWQugBo/D4lp%20WfBhaWYFxNaTRhh16j4icSArdMM4mWVJEkeluIOOtWrwUnitW9o+J/1bhpOZz9oVJ18TglGJpa90%201ZDGKgZBclsRLr245rHlsna2UHTKQRpIpQVUNZ1h2jZG6dqthjgwZ4cFVKcgwHXHU2y9PdN3u4bw%20ySTb2RubcMiaXEtc0gg0yB5oPnHbN59G3b9Z30XVW73trPNEYOmg+ZzBLK4aGV8w1ax3CieCdcvq%20m30+RHoYYm6RpjIoWimVEQ5x6+AHoxudW3MJ7MZGrj77Pl/rfS/Ss/8AL/lt+yW+bB/Qtl+hZ8S6%20qcIeB3P4lvWnqzEQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcZ9Zz/7ptBWh+xR/52VVlz7vFzq8%20vreztZLq6eBEygPa45AdqrM4UiMsA/q0N0iK2aA73KuJ/BgsbbjeuwtS9TbhLGXwSxxNI8I0DUKd%209Qs53ZaRsQxcnUG/mfyvtz2Nfg9zQ0nSc+GCrO5OGldmMvbW28NHGjT7pHxrjvfL0KxiEv7M17aU%20BaRTkaLHKz2K28qrmtAac+xMpY3erwQWcpZ4nyny21ybTNwp8a224Z2lqkcnlj3g6v410YZTKXAB%20K/y2uDKtc+R5x8LRWiRCkyh+YZ5fPfk4+AchwWkVUmWa6f2R1677TdAizYaMbxkI/wDxC2rVzXs3%20Bo8IaKBoFGjIADsW0Oe0rjBgQMaqUSqcMPi7EQjyxgnLDhRJQo8ttMhTgFUeeSaAogDKjEe3giFD%20mgGmmhGZ4ILMkAIww7lOBHki45YZoIlxbxyRujkaD+TzCrMLVthrt3by2sha7EH3SMis7Q6qbiiO%20d7Ham8PYsbQ3iWzWFxI+BpOLXjA1w7Que8NqpUlyGtIawZUJIy7lmstRnUBQUOdEFvcWU0OD9LhR%204AFaOBBaVek4lFoiV206u6ghkHmtiu48fq3N0H6TV1V3XLbt4lMk9QtzaCIdvgifgKSPc8AjM4aV%20rG5ll5GBnqXvjHFz7GzdQe6DIBn3lW6zyUzbvVIa3DdNu8uKuE9o4u0g51Y/E+wq8WZW2sN0t7i0%20u7WO7tJBNbzjVHI2oBHLHIq8MJjDZfTYn777cP03+YkUr7XtQ7opdggICAgICDTfVhz29IyOacfO%20iFOBq7iq2HFN3imfZ+ZINAaRVvAjvXRsstyGHsrhxmcxzfC7BuNaAZL0KcHDuaMwGEwtcQSxuZA/%20Gtqz4sfFS4RCVob4Q4g0zqVz79sQ22o1bE+/8i3Enlmn5AxCxiYw36ZykW26+dEx7YtLM3CmJK0r%20DOY1wlSkyyME3jc3PsHJXwzlflbrsCIgHw0NQRUj+ssd7SG2zxw4V6j2dL/X5Za3ECgoKcVXbj+G%20Wk21hx/dIiblxe7EGuoYVA4Ll3Z1dNZzC2yVoFG5886LBfK4y68oktwBzrzUzGU9RPuUpox0haCM%20hgnlozHgsNuaCpcRjhTtSITEpAMzmlzTXTQHmomEZeuv7kkN1Z4CiiYWXXxbi6LzGuNcqVqfaEiO%20S0MhaF8jA+UZijwfePco9C081cb2W9cdB4EeKo5AKlpytEJ22SW9wDC+QNlP8m/DLmeaynTVZZvD%20dQzmDUZGgYOA4K0VQ9jEpYxzHVe3NteajC2YV7k8uY2sel0go81xwwoeS27eNWO7OiVsdswyMEhp%20WmHd2r1trPg8/cl0m32iZ22snFGRMOoDMkjI9lVvfg56zq9gvPMfquI6XDiGgg5gHAauFFw3nM4d%209I0bLBcPB8v5oGlxrVuHGipFpxCZzFfR96VbXzWTi3YNcnvP0jAg9y025mWG5DJ3NtbXY8uA/WnF%201MCF0RMQ516GPQzQD4WYUUo8Vbo3lwfF4aZNVLapzjRIJDIw8OqGirgcj2LkvMZdW2hzSfaInhg0%20Fwq2gxLhgAqcGnF2jYNX7HtdRJcI2g17lCzIINB9U3epD4rO06M22z3FlwJBuMd8WCPSKaR9YHA1%20xQc4btnrTtc9tdXPSfTNjaxTQ+ZcsFoHsZrAdoOgHVTKiD6AtX67dkmP1gDjXtCDnXr4QOimg5m5%20hp/ONXF30fwPpfpWP+X/AC2/ZLe9g/oWy/Qs+JddOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgIC%20AgICAgICAgIOL+tA/wDdNqeIsY6Hl9dKqy593i4/1o1ktjaRPqW+aXU5hozWO4na4ta3BodDZTRn%20S2EGNwHHHiVzy7EWac6u7Lt71GEZSNqjbI98r6kCg0cyVhuN9qGQ3C+j26ymvJG6vKoI4sgSefYs%20a16pw6pljumOr2b1cT2klqIpYWeY17DUOaCAc1ff2OisSil8s/c4Ruax/KoI4Fc+NVplpPUW4ede%20+SKNZF4A0ZdpXbtV0YXsx0VNOr5rT4QOJWiirzdbHMawanuBc+uNBw7laIUtKdt23uvL1lqBRgGq%20dw+a35StawwvZvMMbY2MjY3TGwaWNHDBaxDkmUgMJB4g8VaEL7GjTWneFKFLwSDXh8SIW3Nr7VAo%20a34FAEZczkiJl4BUnDMV9qIeFhLauCkUFgArTH4lIsvjIB7VEiJJBUkg9qgY+9s2XEJiODs2u5FU%20mFqzhrmhwJY4UkbUOb3LG0OylssrsdwA18L6kghzQCue8N6WZaVpkJLWmgFaDmsmqgOo9ujB1BUH%208KgSru3JAEgALgHAszoeCRKWMhdR76DS4GlDx7VaJVlYuoxUPGDnHELeqswiv1uNGnHs5K+VJea2%20hzY9WBFB7FrEqzq6V6f1+7skJ/wdw4iv9uFvSXFuxh0f02/4326uf13/AJeRXhTa9qHdFLsEBAQE%20BAQaP6w3EcHSDi8kAzR92Dgq24LRWZcU3Pc/OtmQMNWvxGrLDEj2LTYvmWe7XEMVDLoY5oxOJAAx%20PtXoVs4bVX7rreaC2i20W7SHAapQMalaeKkUhRHNJGBJQuNagntwoDwWG9MzVvtREWbjZSQmzjjm%20NSwDUDzWG3WcNb4TY5hG4NgDQ2mGFQuqs6TLltGqRBI8zNc6ge73qcVfOZ0VxhlLIieYkM0MeNLo%20xh4eJWW/E4W2pcr9ULQmdwc3SGHAZV7E2YzVbdh8/dUwOtrvwtoHnxVxAquffw6tmcwxMTG6qgnH%20IfKuXLbpS/IL2GjccKAnHDsUZMLDrfmDXtzU9R0yjvGkgGuAqfxU/GrIVsdK2hDjiKuI4V+NJIhJ%20sY9RLTUuriMse9VstVNiu32shrWoyrjVUzC2cK2XznSYgkZtI4BJmZWpMLxc1xq6gDHVaa5miphp%201I8flNkA1OrGdQ08f63Yk15JiWwx3jJ4QxpDi2niGftWWEyos5GWl0XBhe2oqDwKvHD0qcFu+uxd%20XTIwNJJ90Y/CV2dvt5YbtsQz2y2LnzsDhicA3IkcV6m3Dzrz4ur7bb6rWKEHSwCji7IAZK+5yZbe%20c5Y+8tLZ24OFu5pdCK+VkDTkV5e5q9LbnEar8fmTQEyAxDAuaHY0rgsonXSdGkRGdWQszFYv1h1Z%20H+MOIrgeC6qTo5bRlsNtulnFFG+OICdxNXHlRW6mfSiMvWGUlztOp3gC29DO2jJRxvjA+sBa/JZW%20tH2IidVN0fJg0gaqYgLms66IpnnbCZI2Zimo8D3Kvraxo7Z06/Xs1q7HGMVrhiomEsioGp+pO7dd%20bbsEk3R21R7nuND4ZZWxhg/KDXe/3IOK7L0J1f1f1DBe+oHVskEsBiuhs0NbeFrwQ8NIDtLqEckM%20vpK3a1sEbWmrQ0AHmKJkc59e6/csVOH2mCg7fNauLv8AHR+t9J9K/wBX/Lb9kt72D+hbL9Cz4l10%204Q8HufxLetPVmIgICAgICAgICAgICAgICAgICAgICAgICAg4t61OI6ptQDj9hjz/AE0qrLDd4uNd%20ZT/WbbE7ASGTEcFjc22q2dw+a2e1x1UldQHIAFc9nXErFwdBLWmozB5BQlltlY79ntcWnUSaUNDQ%20rk3Z1dW1wTL62tLyCW0uGl9vMKPofEKcarOt5rOW0wjbFsW07OJfsDXGSTwy3Ehq4tz0hTvb9r8U%20RWITd1nEFo4irC9pdVyrTiizndzI57y45nEld9Y0YS9a9oaAfwK2FZXogWRudTAeL2K6lm39OWZt%20bASu/lrr6x9eXzQtKw49ydWbZ7y0ZSkMzw55KVV2uk0/ApQoKgKVHOqgy8IGXFEPSwYYZZ0UinQB%20wUClzDhw5IPS3w0GBUixPCXZVoMSpRMo5jY4CuB/GolCxLDTGuRzoiWv73ZeVOLkCjX+Ekc+axvD%20o2rINm8xXjaGgcdJOeDlzWdlZbFHK0sDq1rhQLnlvBH4HktwePbmoTC+JdUbtXhoBSnNEsbI8+cH%204VoQRzpkpiVVmV1XA41OJA4LWJVlacC0+Yw6CKtcMwQVaFECj/PGkYV48qratlJdP6BFNmuGg+7M%20CfaF0Ulx7zo/prX78bdX/p6f+HkWrPa9qHdlLsEBAQEBAQaD63SPj6FncwNcfNiweKj3s8eKy3oi%20Y1X2+LgsUjHxN1YtLamn5VFHaROdUb/CcrIc5rqtNCvWjhq4JY69lBuhRuOGJFKU5K3XiCtPCGXb%20uLIII2kBzZSNIPA9qmcdKKxmzc7GC2ktvP14EUIouas8m0xhIMTWRgtq1laNxx71tWZ8WUxrmFdr%20eMfO0HEF1K+7RJvGUxtZhsURFtOx7PrY5RQu4gpec6EVwwXqHsLbuzluWtqXigDswaKmzfE4RuR4%20vmnrPaHBmstp5bqSA4qe5piMwv2864apHE3wgsoDka0wHYvNy7dUlrrdtHg4nw14iinGgsSztc7x%20AONceBoMkHpso5SHhwHZmRVM4MPYII2uHgy8IHCo4p1Hqh5dOfG4tY3SKYmmKqLbGGTxSaqt451H%20JTHEtlcbcMh+bU8hmB38UtGURMjy6YEijWDF3MKIjDRVonZQxeLRmQKYZ481GcrdSVagSSebEdBo%20RoBoO2qrfPiv1RKZeXdxEGCNoJaKd9eJTbjMM9ycL21W75LmNxbkQ5xHPNens00cG7d0npiwgnvG%20PcdRdgwjNvNehXMRo47T4OniyjbbFj2jymtoTzoM1je0ZKRLWjZwC4dpaG0xY6mJHeuO0+DuraY1%20Ushnl8xmkHyxqaRgTXh7FjamrfzcxPDVbsrG9e9vnOP2U0FCfGDyqt4iGF5Td3gmZf20EUobGfc4%200Ki08FKxxSrBwkvpbe5hIMOLXZhw5rek6Mb1mZZ+QO0ta1o08Blh2FUuVXp9BgAcaAcQFy3b7ekI%20sjhBFJrrSlKHLH53sWMzo6PU7N0+a7PakZGMfErpmMMgiBBh996R2Le49N7bgSa2SefFRktWGo8Y%20FaKYnAysMTYomRMrpYA1tcTQKBzj181fctoBFPtMOof5Rq4++/DfS/Sv9X/Lb9kt72Cn7Fsv0TPi%20XVThDwO5/Et609WYiAgICAgICAgICAgICAgICAgICAgICAgICDifrcf/AHTaD/UY/wDPSqlmG7xc%20Q66e8T2eimoRvOonIE0Wdjba1YSM0aGOJaCfCOfNc93TD28wJa4CrR39qrK8MxZPLII6eHQwUa40%20ouLd4uykLrXBwDsSRjpHFZNV4PdqwFGjEtUSiWI36WTy3h1dGkCoNQFttwzs0+V9cvZyou6rKXoc%20NQAdVxV8KsrY24ubmGA5OcCR2DEqYZXnRvDdNRhQZN5Ci0hw2nVIjxHAlWVlIDmgYZj2K0IetcTx%20qiJeuJArSruChC42lMP6qIjLw1rif66GQiopSvYpMvKVAIGKgyOGQr3KTKgsGdUQpphy7FIoMWqu%20AqMioFl8IIoeOQCgYzcrTzbOWIA6gNTR2jFVtC9J1arJVpjkGDhSvwrju9GjZLZgkiMlSGA4UHNc%209pdEPI8HGmIrnkVVaE1rG+SS4YnGnEUUDF3LGscHjAVq5lMv7KtCqNrcZGl3unlwC2hC1cRu88ur%20RhoaclarOVktAe1wGog4iuSvCsuh9AuP7Mum1/wo1H2Lq2nHvOl+mlR1vto/T/8Al5Fsz2vad2Uu%20sQEBAQEBBoPrbF5vQ8rKVBnirjTDVmst3g02vacElAhtmtjoKkgkYOI5ha9tMZV3q5ysSOjjZ4Tq%200gVrzXbMxlyVpLG3LiXtL2k0NQ3mTw7Fn1ZlrMREMs3bJhZtlvR5TB4oyeXI81vGcethMxlsXTl9%209osxGw+6aN9nFck3mmjeK9WrM+TK/RJJKGknSGc1vtWzoyvGNVme3a13lxGk2WOIJ5qtqeMcWlbR%20hkdjm3C2aHXAMkMZq5xxKYxGik2y3m8tLTcdtMjSHamYk40wVc4xCYiLRL579ROk3h0oEZbHU+Ln%202ru0vWYlx1iaTo4XudtPbXb4ZCfCTp7l5W5tTGj0a7mUaN2Ok4gkYrOOC8S9cRrw4HAJxTmJSLW4%20LK6gKOPvcVEQZlfN+wDUBUDjzKZT1PY7qObUH8cSCoiNTqVSzxNAZEKOp7Kq2DMIjmRg6hi34whE%2081QownVQVzpwPI8wnFZLEkzPdGprhwww5LOOCyxGJBNVgozJ9MseQU4REsrCGyOqQdLRnmaDNbbF%20cWyy3dyMYbLsW3SmIXFPADQOpgAeY4r1tqkRDzr7jr3RHTrNP20saHUGkAe8Oa0vLHi2fcmlkBaB%20RjsDxpVY9OWtWtOtWt8wOroyr2BY3rlvWUrbNjjuW6oZy0ux8Rp+FMImy9d2D7djjK4am4CmXerR%20rGqvU0zeOp4bLebSGQGVzX6jpOHLJZWricS1i0YmW67dvtluF3K5sHkzNAcW8D2gKdtS0MjcSuoH%20A0HAcB3K156lIjCNuF2IbPzZXGMDEdo7QuXcbU+5iB1DFdwGN2Mekt1nIkqK11aeD6C6d/oWzocP%20Kb8SpPFeGRRIgICDmvr2B9ygcKm5gHafrGri77Pl/rfS/Sv9X/Lb9kt72D+hbL9Cz4l104Q8Hufx%20LetPVmAgICAgICAgICAgICAgICAgICAgICAgICAg4h64f8VWmP8A2CP/AD0qpZhu8XBfUB0p3K2a%200mkcANBzc44LKydph7Z7WRNlpWRw8Qwo0jDJZS6IJpXea4gA68DqFc1S3BaOLLxzve0tNCDQjsw5%20Lgvxd1YSYy0YF3iAoB3rOV4Xw0DE4OzPFENZ6g/wrhUaiA4VzXVswpZrD9OvjlgF1Qxl7DXzm054%20n2VVoVlsnTMOvdHvGIhiqQebjSqvWGG7OjbWadFeRorQ45XmFta8OCsqkAV7lKF0NaaEDHsRCrAD%20vy5qUSqFdOGIOOKIA0ZkVQVtY2hpxQHB1exBRiCanLOqCh9KGn4AgocaNoDWnFBbbXN2NUBzm1BJ%20PegjzlpLS3uVbJrLSb2MRvkZlpeRh2Fcl4ejtzoze2PkbYua01GGHNcd4ddUhrQHNLsya5VVcrYS%20TFSMvqaDh34Kckwxty4xYuBIphxV6qzDHOe91K4Dkag1WqkqHVLjXF3arVUUS6mtJbSpINcKV5UW%20lVZb76eyNdYXWPi1NJbRdW24911D0zIHW+3DifOP/wDhItYU24/ih3ZS6hAQEBAQEHPvXN7mdBzO%20aaETwn/lLPc4L7fGHBnhsluyYv1Pw1NGba5fCo7e08MJ3Y4oclSDWhbU0oMAeFea7cZly8OLL7Lt%20do1hvdykADRXTkTTIqIjh9y02YfqDqSS9m0MdrgjH1bAKCmWIXRExhz+Kf0Tfwskkhr9dWtTwauD%20udODr7ec+LbWsdJOHOkIpx4KezmTuITHsuHxuHlgOIwr7x7ar0Ixhx9UxojW+4b86+NrE0NthQSO%20dk5WpXVnaYx6W8dL3b43/ZZWfVygjU7Fje0BZb1McF9q6x1x0wy+szKyMOkaD4KYOpkVGzuYnHgn%20crmP/wBPmr1F6IuI9U8cX1zcwMyCt+42uqNGexuYnEuWuY5rnRuGlzTQg815dq6zD0ImJjR74WEk%20EHDLnVVTnEqHENxxpzUz4GOT0YZ5BJwRL2tThUDgOKiSJXWV0kEElxo41xSYwAc0ACtS04YYFRle%20Ehjm1LNILjm48O9RPNML0bquNe814dyrhMrzWeEBgpTMfIFNYzOFJtidWd2PaJXPiLgS15oCe3mv%20V7fb0cO/ucnTuk+m5Z5Y2OBawElzR7pAK7IjEOSZ10dQisBt7onQPLImAag3kcwsdzMpiFubcWOn%20OqMC3r7lPeUYnwaVnVYuYtvuHNibWNjzjXIdinpIt4qbmzt4oTFE8OxybgqxVMW1WZILSWDXdylk%20MDahp+dRZytDlN+/bL7qGe5gbWCI6WvOdRxCjH2/cnriMQ2vprfbWzvo7u7jD20xJ94ntKWjHBOc%20t4ur+0uohNFpHmiuhmAYserTVOGL3t8P7JL526mR4uOZPYs5iZnm0rp6nP769FlaAh7WQ0MrWcQA%20eCvSsSvD6q6MlZL0xt0jDVr4WkHvCwlpHBmlCRAQEHNfX3R9y2V977TDp/nGrj76P9N9N9K/1X8t%20v2S3vYKfsWyp/imfEuqnCHz/AHP4lvWnqzEQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcP8AXEkd%20WWlD/wBgjw/y0ypZhu8Xz918+R26SR1pSKOjm5h2dFlZbaYFoe2AMxdI46mn+17Vm2TYmlzw40Jj%20IqK50CzuvXizUUTNLnxP1NcQRhi2oyXn2d9V5rQ0B2ZcaV4gKkrLproxNcKVUShgN8gBBc45UFO0%20BdGzZWzVJgdQBGNMQu2GEvIdWsgGhHNXhWW1dIuBlu31w0xt9uJV4c282ZmPf2KzkX2HHOvCqlCT%20HlQ+wKUSutGOHBELgwdXDFSqqAJQejAE09iCoGrcOGaDx5Ja7gUFJpkcUFo0DSOBRC26gH9rwQWn%20upUg0GWCC2X0J5fgQW3yDCh7lEphqm6tIvZnAYOcaAd9FzXejs8Gc2i1cYAThrxAXBuTq7aLgjLZ%20C01NMu9ZrpMoDojpwLTic+KsiWLvdDy1oJcWuFeCvCkoEwDpPDgK+Kq1hWVghoJOk4ngc1eGb0h0%20rQ2lAcW05ZK8Ky3foFtLa9FMQWBdW04951H0zNet9t7fO/8ALyLdTb9p3ZHUICAgICAg5965lg6D%20mLwS0Tw1A/ullvcGuz7T57bcMe52geUNIzzP9ZZ9tOZ5td+Jet0sJc7AUqTwrxoF6mNIiXmRnOjF%20bjf3D3ljq+XSjaHCnBJtWETEoraZg+PSAS7I9qmJ1xKMeKm03CO13Fo1jGnmchjwXPu5mNf0l0bU%20Ydc2nRPZtk1aqjA/jWOzpMtL6wmS3bomMFC8ge8vQpLivALyukSN0EnI8QtYZzjxZGO+uBG10Ehb%20pILjX4lNq9UKxOG/bFuDN028RPB86NpoKjxc1x3r0zmHRS3Vo0brbol8kbpYYNZNXObwpyXT2297%20zDf2Zzo+fuv/AE5bSW6tYXR3TW1fCKBX3u3i0ZhGzvdM48HJHskicY5qiQGmnIinNebfbmJxL0Ym%20MPfewDqDOnFVmU4CDjjmAackmBWMQOfxKJkwrodbi4Go94/ImiFVXanFwGpox7+1TCc8tFbQaNrT%20TStO3tUSnK+x4zbg3JteB5dydKbM903s0t877U4AsjyBBrTiV2dr23VLl7jcxGHV+mOlJJtGqLMj%20Sae6DzXq1xWOGvp/seZNs+h1faOmmWrQ5oLZHADSMG0GC5dzfw1ptJm73DYmMtbeIOLaea7hUqle%20aYjGksTESLjTcNY2M+66nEcAtSZev25wilkbVxJqOQB4JohFaIoP5U+KmFVlaWkTlpvqD1LDte3i%20Fr6mfGOQ8K8Fz2vzdO3Xk5ps+9Wtw81eGkOINMATyV9u+NPBXcpj1tiD4pLbW97gxmAYDjq7Fa1t%20dOKsRzbp0nI59k6PzDJEHUaHe9l8SzmMSmdWxXrI27a7zGgA+9XiFhuNNvi0fqDpM7lZm4tiPIY0%200YDnjmU28ePBrMPproyHyOl9tiw8EDB4RQZdqylaODNIkQEBBzX17r9yxWlPtMFOdfNauLv8dH63%200n0r/V/y2/ZLe9g/oWy/Qs+JddOEPC7n8S3rT1ZgICAgICAgICAgICAgICAgICAgICAgICAgIOG+%20uZp1baf7BHh/lplSzn3eL5665kJ32UNFA1jBWtfmrKYX20HbIHGCKS4Bc3UBG2nzarG0uiGRZBbi%20VzgNJrUM5LG0rVjVIimLJ5GgFzXtHh4d65LQ7a8E2JgaKkYnNZyvCol2J4clCWL3ePXbOPED4lfa%20nVW0NKuA7WMCDkeRC9OvBzzCgECRoBwJxqrKNm6Ok+uu2jAkMJ7hVXhzbzaWEAmpz4hWckpMIoOz%20gpQktqKfhClErje/2oquNOOOfBShW1+OGHBAqRicQEQqZSnKuNFAFwx1Chp7FIoeKYjiM1AtOJBp%20Qe1BakLjUUo0Y1QWhEdIqa4kgntUizNg6nHNRIjuLgajCmSiSOLAXbWvmrShDqnurVcm5L1Njgzt%20iQLOMNxL8eVK5Lhs7awkiNzjUNBcKDliVSFjy3+W+oLXDhTOisqx1yx0gLqaammPNaVVmGNMR1Bt%20SMw4cytlJWpWFrdOeNQrQrIK6sBprkOSvCjdugx9VfCuJLPCfjC6tpybzqHpkB99ttFcfrjQ5/yE%20i3Z7ftO7I6RAQEBAQEHPfXUtHQcxdi0TwkjmA5Zb1cw02pxZ86NvhNdaWQv0kYv/AMHh7o54LHt6%20TEtt/GNJ/T0pJidI4CTTgBVw58fYvWrnDzZnEIW42IjbriA0kkA/GtfLYxuZ0aluu5zRExMBqxxA%20J44LGaz4t64a7Pd3gOsOcH199udFnM28eENYtGXYfTHqJ93YmznfodEcADjSipFMJmYdAtXOdHVu%20Lm+8Ty5Lesx4sr1lCmHmeY10mmmHizHwLqhx+K1Bubo3MtX+JgNfMGQA71pWcEehtW3Xk1v5dzZv%20pKCKtHHks71i0LVnEt523qGz3WARSuay4APmMOZIXHbb6Zy6aWzGGvdSdEW18DLG1sb5MnUxdTML%20p2u4mNJc+7sxLh/XPo5HdXEk8TBDKcC5o8Xh5rS9IvVSl52/4XH+oehd72mUl0LpIeDwMgOPtXLu%20drMcHVt78TpLAOaw4EEDkQVzzS0aS6OqMqmtaSS7IYlRgXBH4cXAgY0ORUaItL0MB0tdgK4kc+1T%200ynnKRBt95cStjgjc+U+8QMj29i1ptzOjO25FW9dP+l19dlsl3WOJ9AWHlxXZt9tjVy7ncTjR17p%20n070RRxwRaWNpV3IjJdM9NIw44va3Hi6rsXTVtaxxtDAx4FNThm48Fy7u/Nm9Nnmvbtf29uXRRnS%207Buh1KjgTgqbdMrXvjSGo3D7nz3UoWGuIyI4ldMcmM5WHBso0NaXEe7ywz+FRpwTqkyGeO2jg1aq%204hv5PYqymIlj76yD63N08hsQwxypms7zhttxnSXAfU7fXbvun2G1+stoHEeH3RTj3rltGZl2xisZ%20azt1ldsA018R4e7RWrt8cM77leMt66ft59wdG14Mba0cf6uCvWJjiwtbk6ps23RW0IjZp8I9pcpv%20ONEVnOqbuts+axc0yijgsLa5b7czGEPZrKExS28Dw6Iikja4LG19ZdFY5u/bFF5W02serXpjaK+x%20OrKE9AQEBBzX181fcptKU+0w6v5xq4++/DfS/Sv9X/Lb9kt72Cn7Fsqf4pnxLqpwh4Hc/iW9aerM%20RAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBw31zp97LQ/6hHX+emVbQ5932nzx1jE+bdb9zTQxPAa%20RlQUBWNpa7caKLWAW7I44pPNiLR4TiNR4rmtLeqW18Hnvq3xHFrMsFnZaFweF0TmtIc80cDwauaz%20rpLI/wAniSPFgFjLSFMsZc00dpDsajh3KEod61girWjPyjxrgQr04olp25W2md7BkcQV6NLMLMe4%20nUMMW58FqzwzvSs/l7lpr4J4y32txCtDn3Ybk3DDgFdxSkx4Nw9ilVIYajMjHP2KYQuNdgAMONEQ%20u+GtRUU4FSh6JBWmfFBUyQOZqFNPAog1imaDxzwczXg5BTrNCa0FEFLnVbTEHg5QKHGuBOPJELTy%204E04fiUCw9zXUJzGdUEe4OlrnONGgGqiVq8WtwtdNOW5iV/dngFyb3B6uxDaxGyLSw5NoMOxcEy7%20atJ6iteor3qAwxwyPcHgbexmA0gVwOAXbtzWIUmG+NdKNsi+0MP20CkooaA0+d21XHPFZF8usILz%20R2JI5q8KywcgP2kAAmpJpjX8C3hmonjoa4vGZ4K0KypYxpGJqGmreZBVlZbt0NQRX1G+95ePcura%20ce86d6Z0++u24f4/H/ISLoZ7fF3VHSICAgICAg5765sB6GkOnU4TxU9rgq3iZjELVlwqxfO+N7ZG%20eXHj4RmAPlVKR/Fj7y06I5EeokDPjxpwXr1nGHnWgk8UJa5o8s/GMyt41YYxPFgb/a4JnF9A6jdQ%20PCnMqs7eq8Wa7c7VG7U9jDUGgB4jsWW5sxEtq3mI4o+3T3W137J4SWuBAdzCwxjWeDeLxPF23Zt7%20i3Lbo3xkAuA8wDOq5o3MWaTXMJjnRNoWs14V8vkV6NLdUZcV4xK9M+Oe1b9U10hBFG8FrMYlSI8Z%20IL4RTMjaajAOceJ7FXHNeZ0SrfcJLW61tq1zXBzXfN1ZgKLRFiJ5N92Pq61uAINwpFM7Nw4nhpr+%20Fcm5tY1hrXdz6Gcu9j2+7tXSPLXBxwIxr2FVru2qmaVs1LevTS3vA6keppBIY4ClF007mJYW2Jjg%205zvnovtU2oNtvER4S0LozS06sf4qzlp996CwulDYtbQ3AO4Acis52q2aU3rQos/QVglEkmpkYHh/%20KPapjYqr8TngzG3eiNrC8EwmQDFrSMKK/RWJ1RO5eW77H6TWdq7Uy2YwNGJeMadlFbzqVrjxV6Lz%20Lddo6Jht8JWBzXtr4vdDfjXPud1y0Wr2051Z+G02mxtwGAMid42u40bgQO9c82tZ0xFata3rq/y5%20XW8DtYcNT39o934FtTZY2vng1O+nfM8zmVzvnSflf2F0wpicet5FfGoLXeFwxHcqZhMVXWXLB4j4%20S75h40yIU4RMTHBJt3SFpexoc/53MdqrK9My0H1U6vba2o26zfS6e2j6HxAf11ycXXExEOVbRtM9%2008yFoEjzXH8a69nbjGrDc3YmW9bR0/GW0c1p8VCaYgLort6S4vMzjWMTwblabNY2sNGMbHKRV/Nc%2099ODWkzwmU+wa2vh96tKnJc9o8PBvE41SbmOOUuZcgtY4Zjgue7anoYR2zWLGPZbXEkZLqukri4c%20lha0RGvB0xE50fQnTjGs2Sza3IRtH4FOSWSQEBAQc19ewPuWHcTcwAn/ACrVxd/ny/1vpfpX+r/l%20t+yW97B/Qtl+hZ8S66cIeD3P4lvWnqzAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcM9ch/7ws+f%202CP/AD0ypbi593i+e98njbc3bnGpe97SO0uXPZvt8FqxfGLXQ0FrWY1Axr2LG0NoZL7ffXe3W1vO%205r/shc2B7mgSCNxroJHLgs7QmFUWZMtXAUB7uC5rOmkpUzaRtcB4qVAONFi3RxOX1INQ3MBJgVXF%20qyaNpfk4ENYcq51SJRLWd1tmtoTw8JPDvXZs2ZWhhZ2Cjw4jUzAEcRzXXllK3a3ElvPDK018twcO%204HFWhleHQredj2Ne11WvAc32q0PPtGJSoJOyvbyV4VSmy1yJp8iIVtmc0UOIONeKmFZXWyggY0px%20KCoPxrWhKEvQ4jLAfgUoNdeGHNQh42ZrzqYQ5uWoc+SIeGXnnzQeebXPDlRBQ6QB1K4YYoKHvJNG%20/CgsyUa2h9qgQtweBBpJwdn3BVtLXapmUPZ7UOlD3YtjNQeFV5+9d6+1XDOS1dV7aOPELmh0L0Mr%20tLXU8TMRzHcpFVxLJKaNJIeQXcqqEKbmDymnTTUBU6sSStKqygbd5bdwa6cEOex7WvAwBcM1tEqM%20fLbyRyviNC0EtBGR7aq0IR2QCOmkVxxdxpyVsqS3fomNzYLnCmrSfgXZsuLfdK9NB/7123h/LYH9%20BIt2e37TuaOkQEBAQEBBz311dp6DlPH7RCB368FnuTiMrU4uEsMwia15ANDiO3ge1Zbd4tbSeS29%20t4rrr6P7UOTEnxBhZQgnPH5V7lc5h5luA65c0tDW6aVJce0ZLauInHixtrKLNINOslrXEadJ4n8k%209y1jHjwV9TG3ULmtNeJ1Aj3SDhUdqovWzFXtk0g6Rp0CgHH2rntWfX6GsW+zmq6Z6juNjv2AmtrL%20g5p4CuYXBu7fHnDt27aau1bPf2W42DJYXAxOFXO7VrtX0yz3qZe3VvFG1zbZziwe83v4rsi0S5MI%20ro45XAYVZmW8FONTMvba7DI3NIDw11NJzqr1jM5V65zogbjd3TNThISSRorkK8MOStiJVbF011fv%20m3wNLyXR1AOo1C593ZiXTtziG72PqfbRnTfRkDOrcjVck7E40a+ZVlrLqvpvcGmerIY218UmFear%2002hbESmxXPTN3btlt5o3RVIMraUy41Vom7KYq8iHTLC36+MFwqI3EZJE3lHTXj4vJdw6dtmRuJjd%20XMnNP4vEjHgjydYbNaDQ5zWaDq0Mxq3ljxU+VMyidyIhrm6eoULQ+SFvmaTi7s5LWuyrO81S/wCs%20ry8GkS+S2vhHMlbxWI4M9J9bGktLQ+VztRJNTkVfqzKYjml29xDo8oO1yH3QFSZnx4HjqNcC5r5R%20R7SQBxKTr4rRiNEuKwdK/wA+UDTH7jjmK5hTE6MrZnwY7rLqnb+n9plfHO0XUrfq4nHis9yzo2qe%20LhMNw/dNwffXpJke6orXicAmztzadDctjRs+12D47+MCpaXENLvmkDLBdnHX9Jclr6aQ3OGS4iFG%20Nq2TAjsS1tIhljxxqy5thpbM0kxnxNB4d6wvpxbUhdgkIexlSBTLhVc1quiLMkQfILCdTSMe0fIu%20bchpSdWHu73b2s8h3hc40IXLMZ4cXZDv3T1P2LZ0y8ptPgWqrIoCAgIOaevgB6MFQfDcwkHhjI1c%20fffh/rfS/Ss/8v8Alt+yW+bBT9i2VP8AFM+JdVOEPA7n8S3rT1ZiICAgICAgICAgICAgICAgICAg%20ICAgICAgIOF+uRcOs7Ggr/oMX+fmVZc+77T5r3J5mvH0o5zpJJC44H3iMVhZvt8GTs4reMNcxxcA%20BqoeJWFmsLzI2+d9W+uB1jgCTz4rKVkiE6HtLhqY/wALq4nsWNoa0lI8zzWS+E/VDGuS5uEupZi0%20ti00DQ7KimUrjA5zKH3m5E8lGBjN0tg5zw5tWSDPtWlLKS1i9ge2QilW5OHGi79u2WNoY6XRq0tq%20AMFqzmG0dNbi2S1Fq8/WQ+7Xi3+srw4t6viz0MxxNR3dilzr8cuY4KcoXmyAipJPapVwvRyNOBQw%20uNeSHGvhGFCiFQkq3DI5FEPHPyANDwpmg81BowFDnTKqlCnW2oGKZDXUeEU580QoLiBjmhlSXDka%208CiVtz+JyUTJxYi8n1BzASS52mMd6493cel222zdnt8lvBGDxFZKZaiuK05ehELpj0nF9BmHAfiU%20LPXPcDRpBGFSoF2wt3Pual3hGdVMINxrM5wYcjj2gLSqqNEJo3sIdQU8QoDTsxWkKStPgidG9zmu%20DhQx0yrXGqshDubdrAPLIIaQHAmhVolSW39FjUy5AyDW1HtXbsOLfdH9OG061sDl/LU/mJFuz2/a%20dvR0iAgICAgIOeeu7Gu6CkDsvtEBoONH5LLe4NNr2nC2MiLXYFr3gaa8KZBYdpT+JPcT/Bpzn1oN%20w3RWIGhJBkHb2r38TweTP8WvBEdLpLg4V1E11ZlaQpOJnMSswjXqc8tEeZccwOFO1aQrMLr4S7UW%20VcRi4nOv5NEmEQhTQh5JGDmjAjJUmMr1nENfvbBoOprSWHMDguXcrPGXRS2uErpTq272G60yEvt3%20mhaeA5hcto1zDqrrHodc2re7bc7UXNu8EuGJGJ+BaU3caSyvtRPBMmNrHEXBp1e94cyQuut+rgwv%20tz4sbPKZpB5IETAMT351XRHpYYRIo7d0j47gSSNza8Dwg8FOZ8SE3yqRBgkq1uOnjVZzGZXrMqZ5%205S6N2jTGwYEZE9qmtUTOuVT3+fbSW8tWsfm9ppTuVZpE6r1tOEmyluLKy+ysBNsMAamhCjpiZTFm%20PuBOJtTJHtD8S2pw7RirdETqztKbYmfU4TPd5bRUaifCq+WnOWQj+0aGgaZSBjiSe9EzXRWy30Bs%20joKsbi5mOfNOvVWIUNsYdZpCTrx1EYBR1Zlf0yuS2dpJFp80Olk96Ovu6cAQp6eZNohesturMwNZ%20VwFNXFRlT0KtysIIHtkkfpawjV2lT1QdNmv9X9T2W02rL5t5UUIbatIq5wyKwvux4OjZ25cZ3fdr%20/qTcvtl2SNVAyMchxWVIiZa7lojSGe2jbRVrdTXtZi78qhyC7tusxDitMNy2+wY2NrXHGpIB94VG%20QWuHNxZu2t44IWeW3WHCja8HDEqLZ1aJcM3hqBUnL5FhaJ4L10e2/lxF9RpecXHksbatZmf1pw8p%208WqR9NGLAubcbUlit0dbTWkofG0uIpGTh8S5uEuuIxDvnS7NGwWLMTSJufcrRnxRp4MopBAQEHNf%20XwgdFNFMTcw0P+UauLv4jo/W+l+lY/5f8tv2S3vYP6Fsv0LPiXXThDwO5/Et609WYiAgICAgICAg%20ICAgICAgICAgICAgICAgICDhXrodPWdk6tKbfGan9NMqy5932nzUxxkuZZNPgDqBxGFSa4rnu32+%20DIWzGyXhit5KAMGt9M3fkgLKWrMvjsWR28du1/2hoP2nWNNDxpz71laVoVyVezCrXZjksbL1KSvl%20a7VpY4eNoxq4cPasLOqsrFy1x8RJ5NHABQspt2kZOqKUoqpeyM8xhD3HUMG4JCGCv7Jw1u92RlNI%2051NF17V2d4a7cxlhpQ1dkBlXiuus5YzCi2nlt52SwmkjThyPYrwy3K5huFlex3EPnMNDSj28WniF%20MS4L1xKbHOG1Fa0yVmcpLJWNNTkc1OULrJmnGowNKUzRCp87mswd/UUQuQyEsa40Go4oKvM8RHAZ%20FSgMpDT3YBBbb5lKOpXiAa9yIVauDsKKUYeasRhSuagUF7hgOGRRKBeXXjEeoho8UhGPsWO5bR19%20vt5NssxcTfa5nfVMoYmZVIXn3tl6tKs891S3GgNP7CyaKnsEjACdPbwQWGtBc4E4jIjDBTEDNW8X%20kx+bU63gUy/CpQgzynU7U/wuNS00oFpVVFcWyyNawEgnxHkOa0hSVTI5tLWRuLmuOlwpnjhnVSrK%20DNa67gtAePKJLwccR8CmFZbX0PAH3l8+tAbcaW/3w48137Lk33SPT2LT1jt5Of13+YetmNPadoR0%20iAgICAgIOe+ubzH0NI8OpSeEaTxJcKKl1qy+f57y2LI2yDS4uoccahadntzmcM+6vONUe7eC4+Gr%20Wk1rge8r09cuDVAcwVJedVc3HlwCvNsEQ8AOoOc2tcKD3SOFVasq2quyNmltmNpj7zeFTyFM1dnl%20TZ2crGnzTgfC8fknmonVNrTEZwsXFo1rXUBaQMW51VLRmMS0rMtc3KxLXDygRqaXGgrQA9q49zb4%20uil8Yl7s+87jslwH20hDHkF8OeHOhWFoideTesy6Xs3W+z7sxrZpBDcggaHYBxU7d8SremYzDYYr%20WOQa2uDi+rdIPA8V6VbZ1cV4wycO3ixj8x7gX6TpFAdIUzdXGWCmu7c3ul7SXitC3KhVLWx621av%20LmdsLanEHEMOdFeLKzmCKOKWISPd4HHVpyI7FGEMhHKx0NI2+aWYhp5+xQmOCw+0ZM8zSvGoYiMZ%20hOrCJhLhmh8uhqWOFSKKudFcYlMtN2trYl+msZzNFSbNYyyrerrYvDpIWut2eBzQOeNVGC1cpbN/%202m4tni0iAwIp86pVLb0VRXamfBpF5urW3shitnh2oVAGVOXeuit9ODPp1eu6tlicWaPJLsnOwyXN%20vX8YdO1ttZ6t9SbW2tjDHILm4cKOFcBzyXHG7Mury44uTTTXm43Rmkc5zHuOiIkkCvJa0rlW1ohs%20u17Y1rBQUkAxrmOxd23XEOGzbdm2l8Lo5HxkScQclvEue9m229q4s1uaGtYBSuRr2q8axLOdZhKh%20kdHI8MYXgChwzdzVJaPXTPc6paGOaaA9ixtq00jg9c1p8AOqowJwHwrG3FpnHFMgDGxFg5YOz9i5%20tzVttrdnBC8P1D6xoOB4nguO13dWscXctlozarUAH3GilMRULWJZp6kEBBbfo8ZIOAqTwwSNeA5B%206s9XbNv/AEleWu3yl1xt17DFdRuABa4TNb8FV53d7kWrMRxiX2H0/wBhu7Hc1teNL0mY/wAst66Y%206s2W6uWbBbTeduNnbsfcBmLW1woTzXTXerNun/2iHgd32O7Ws71oxS1px6W0roecICAgICAgICAg%20ICAgICAgICAgICAgICAgIOC+vZLerbZwIq3bGkDulnKiXPu+1D5ignkbLpJLmSV1tPErnu6KMxtF%20Ij5riWyEhoacgFhLSIZWSeW5uINT3TSROIldSgDa+HLsKzsvEslNC3RhiOBWc1WqjQsnZcPYIy1r%20xqD8xUZrK0Nq2XpAZI25VHAY4cCsctkTypC48CCMuKhKRFG58uONMhyUSG5bYZo2+WB5jR4hzVq2%20wraGo7lt7BESQ5szX5cNOXw1XZt7jGzCSxPZhTCtV0xOWcwvWV3cWspfF4q4SRnEOHyqzG+3lslh%20ex3cQkaC1w99hzFDSvtVocO5TCex/H41ZnKRHKBQlpJPBMi7g4hrhhhj2qVV9sgyplgg8JBdprmM%20KdiIetqRUHAqRUAK1pjx5ohQaVB4cEyPHPbw9oCCHcXsbPC063cTyWN9yIdOzsTPFZtrGW9mIlGi%20FpFdOZBXFfdept7URDYom2wa2IRg6RgwYANGS585br58t4LwNBYKMZXigtBtGgVFeKCZt9u6W7q+%20P6sDPiVMCTuD4y0siqaYDnhmVMIYwPixoyo/ts8FpCkrjJfEXjBxI8PEBaQovXEUpsZLhrg15eIQ%200YahnVWgRTHM2V/zzIPCpRLZvT2Nv2+8jI0yC3qRwwcF2bDj3nSeiICzqyxcRj9bX+ZeunwY09p1%20lQ6BAQEBAQEHOPX12joCWQMLy24hFBwBeKlVvOi1Zng+bpXRzmKlSC721C27S0ZZdzGiZLrJAeCw%20NqDhUdmK75xhw34aomqpNMeFOCvnJKkPaGk0pQ41yU1hFpIzLqIo4Fw1NcRmPyacO9aeCipjyGud%20UAOFS6tQW8u+qERhamlc2djCRpJq53ZyWcTMprrqj3dqdLnEVDvC4ji0/EqWr4tIlh7uzic5xxEg%20c2lcMAMm81zWq1rbnLHPtnRyCQExvHi8XhpTiFjMYjDorfLL7P1luO3Ob57yQxwIfU4g5LSm9iGd%209qHTNi9Rts3GARXMzWTVxc4gVCi/cRE5TXt2ZNxYTSl7JI3kCgAIqQcio+Mjkn4WeL1trZueBOfE%207Jp40xwUfFarR284z4QCWKFxY9rQylWg5gFdNd2LMJ2Z/UuwyMLAxtAAKNkH4082JPKUOtRGK0rI%2040qDWoVotlExhRBbOqB/hPdNcO1JtplGHv2aVx8ox0bStDgqW3IW6ZSYo7gxCBkeL8Mq171Sd2q0%20beUaGzO3uEkzg0kk4HAYrk7m+XTtUmEi/wCo+j7YeZcXMet4+sAIrULfb3v4WF9nNsuWdY+oO3Xb%205LXameBhp5wxOKxtfq1axERGujQxEbibXUmuOIxPNWqidzlDP7PtzZnNJZVoI0PBwqurar4ue/g3%203Z9rFA4tDjk53Nd1IjDj3Lc2wC1eyNhoQ2IfO4g4K+IicSx6pmMwvOup2gAGkZFA2mVFa0x9ya41%209a028dSrHEYUNcFjbTReKnnBjnOHi04Z8VzXu3ptr7HOwJfUcxz5rKbNJroyHm1ty9mYCy3IW25Q%204N3ikbJ5U7JKAtkLSDRed1xPCYl6t+13dvHXS1c8NOLvWwXVuNos2ulbqMTTQnGlF0xMOeazyTxe%202jqATMNa08Q4Zp1RwJpPIF7aEgCZhJrTxDhmnVHAmk8gXtoSAJmEmoHiHDNOqOB0TyPttnpr5zNN%20aVqM0zB0TycA9e+jH2d394tqfS2vi2O+t48AJGuq15A/KcV4/wAw2pieqJ4v0X6Q+Z13I8jd1tXM%201n0eMfY330c6St+nun/2luEjDu+5gS3Erj4msdQtjNeRXb2mx0VzPtTq+c+o/mM9zv8ART8Pb0iP%207XSAQQCDUHIhdcTl82KQQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBwP8AiBqOpmOpWm1DD/KTqtnN%20u+0+btstLe4kfJLIWPiIIoRQjuXPuOrabAy282AeNrHN8RIxpVYZapdpuMMRawtPln6uctGJBzKi%20SEiOeGAljQ90biSwEVcK8Cs8LZVOOl4xIpjh8SpaFolGlh+zyCWJzhDK6rznjy7AsJhvWUgxggEE%200Ix7uCzarb7+y2uJ99fExwjwtcAXOJPJvFWrSbTiCVzZN82vebN09o5weyQsdFIKOA/KPYVG7sWp%20OqKzlRulrFI6rgA5w8GGZ5EqaTMK2hqV1t4NKUa6p1MGYXXS7KYYyWAsfRg0uHvEVr3raLqSrbKL%20eSKSFxbIQaY4HvCvFmdtuJZiy3aJ9Gz/AFUvb7h9qtEuLc2cMmxzjQtOfwKYYTVebNkK4q2VF5kj%20TkmRW17tY4tyqVIuNeBngMvapQ9dIypLsRzCZIQty3KOzh8xzdZJADBnQqk2hrXamUKa8knY0NDo%20Rg4HjhwKyvuurb7dPt9rfO37TIzTDgdZ5di4tzcy767eGabFCWtaxwZGB4gDUkrHOW2FswuzjBcB%208SQYXY2gDPUXZVUoXRDJ5gAGYrQ9qDKNYLaGjSQ9wzH4lbCFjzHAtdpOo1H9lWwiUJ1uRqLzQ18I%20pRaRCsrTWua8tbQuI71dVJkjD4oWvLnsbISaOAqTSvdgMFaEEjy+UGNxZGGj6twyp2qYRLbfTqDV%20u09DXXav5UwcCuzZly70OmdJ25b1JaE0OnzKHvicuhz04ukKHQICAgICAg5v6/tDvTycHI3EPGnz%201S6YfN8TxC0mnhYDQUqK868+xZeZ0Vm0eDr7bs/id2u170pAmkmg8wmgc1tQfnFet2m/5u3F8OH5%20p2Mdp3F9qJzETKx5Z1kg4cB2rojXV58cAiWgaAHk5A8U6iNVUjtDdRNcK0GJAU5Thae9pjDW0Bfg%20BySJzwJifFDNs6tXvB4toa/D2KdM5RhQ+VzARWtcHEGoKrM6GUS6uGvDifHQcOPd8qxmsrxxYu6k%201xlzzU507uax3IxZvXhhq25TzOeG10x1qBVc028Ib4RYbu4iIMbyK1xryVJmV4Zza+tN4sXteyUu%2004VdyUYXi0S3Kx9YZmQxtmZWRhNTSta8arGazM+hpExhl4fVfapSHXDjUDHw5V5c1tXMSztET6P7%20WTtfUnY+D60aC2pph2hXi2mYU3Kxlkrf1O2TQXmRpNK0w/5K0tv4hjG1lEd6pbIx5Idl4qnArG27%20NuDeNpEu/WPagw+TjIBVpOY9nFYzFpa1rENYl9Zb2ObzYdTnuwNfCPgURS3ivNoxiNGvbx6kdS7o%2099ZC1j8NDTkOavFYUmYhhBJcTGtxK+R4xxJpiomcK55LsMbo3eZHg5pqRnUHPBTUmMstZPgcWvJ0%20EmpHCnFddLxbRy2pPGJbdtW47XFGHa9IqRSnPmOC7K2rHi5LVtlsEPUthDoYyZruZqBQ8R7F0RuV%205sZ2rJ337sQDG6QFrMjgQQcsUndr4q+VfOcLMnXFi19A9pcSaDCmX9WCr51ea8bF/FjZerLUkFhD%206tqXA59tAs7b1WkbEo560AJcxpe7ThpFWnHJcNt3xdddtsWz7peTWDp5I9LnYxs4qnmreWm2W67i%205hY6KjjUuj4Ef3Si18xor04mPWwHTmw2l/b3t1czPYWPdTQS3M8aFeF2vbV3OrMzGJfqPz357udl%205VIpW+aZ1dl2n0K2i522G4O8X2qWMOaRLIA2oyA1Lu+Arzl87P1Xuzr5dI/VH7kqP0B2dunVvF+7%20SDX62QVr/fpPYV5yT9VbvuU/yx+5430A2kV/3zf51b9a8UHEe/xT4CvOT81bvuU/yx+56PQHZxT/%20AHxf4av8LJxy+fwT4CvOT81bvuU/yx+5T/8AX/atLR+2r7A1cfMfj/y0+Brzk/Ne7n2KfZH7if8A%20h92KcOZJut6+M0IjfI94qDWtC5Vn5fWeMyU+rN+s5itIn1R+4d/D/tJD2jeb4NPuN819G/8ALVp7%20GvOT81bvuU+yP3OidObKzZNltdrjmfcMtWBgmlJc91OJJJXXt0isYh853O/O7uTeYx1SySuwEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQcE/iDD/vACP/AEjDlXzJ1WXPu+0+aLMA3rxbB5YI6yClcRmT%20TILHch0bbNvuXNt2vt5Q5jyGOaBn2LniGy74gRJ8/wB7DPBQQnt852h/iYXDCtQK9h5qsibaskLS%20H4vrQh2IFMlnK0KnAtqzDy/nUy7cFnaF6ypkimjDXMpJC753yLC1XTWyBvO1R7zaC0c/yyw6g4fj%20CvS/TOU2jKnpnY4NjtJmMLZ5ZnEumc2jgKe6COAU7+9N1aUwyRla6URvbWopUioaefesYWlEvbG3%20uXlk1CAKBzcDhyIW1ZZyw0u0SulAc5nknBk5BGXB2GavFlZqgSbM6RzmtLXFlS0g5gVxbWhW1bq9%20KL9krgSa19lFaLqzVXC+eI0imLGt+A+wq8XZW2olOi3OdtPMa12NdQNDRPMc9u2SY9yaT/IvBrzr%20UKfMU+FV/tp3u+Q4U90lwx9it5h8NJJvEgApCdXHHn3J5iI7ZHdc3txjXyg2hGBGHeVS262rsK47%20OWSRhYDM85Pxc1p71hbddNNln7HYoHTNluCXENA8se6Txque25l01phmNxu47WxuLiYtFrbsxaAa%20mpoACs4jMr2Y3ar+3v7R11DC+JrXaXMca48wRmFaYwiNU2Jz3HQw1/tR8ahK+2LRQYucTyzPYphR%20kreEW8TpJaF+eOJUixdXj3sa+gqSQParQqo8yQRtJA1OpV2QV0TKPM+r9BxfwPLuV4VUxQ0eHuBd%20zKvCr2hD5TEyjxQBpxaSOYyV8IewPupWyNn0fWOxLMRpplhkmFZl0L04tAb8uENNNs9oe0YYkYEr%20r2YY7s6Ok9PWzm73bP0gU11p+jcF0zDlpxbsqugQEBAQEBBzf19cR0DIKgA3EPipWlHjgq3jRaHz%20TNcMLHYGpqARxpxouXenG3Z7HyT+s2/WiwsliazTK5xPiIPutDlt2fczXarhn9SbET3+5if/AGeS%20i7MrS2ZtMqVGI5rq+LmXix22PSjXF3f2x1RHXiWv41HNpVLb8zr4rRsxwRZdz3bQHFupzMQAKVHJ%20R51spjbrjix931Hd2xbUaXDxEnj7Feu9MKzs1/WgnrWdhGA1aalp78u5aecp5EPPvjMXU0gMzrSt%20eyij4jPBPkQjO6mn0sLWDCuFeBKnz85x4reXEItxv80rS0NGAOXI596xtuNYpDFuklfRznccONQq%20ZySNoANONSaA8jmokhWMRhkCc+KSYe0GBHDIKcphTQVqfeIxFVXGgoMp93URqGABw+FSZw9LnFvv%20EOyaK0CmDKrUWk1c51G554clXC3VMvQxmkA+w8fhUxMoyrpXHnnVRhK/CzAflA5KJMZhOjY1opxG%20JGdFnMr1qlwRvz01GZrh3Yqk2wvCRGC863N0ge6Aom3pVimqXFGMHPrpObRmeVOajrnwTiF2XFoj%20A0HMYZjvUdc8zEDbTU0Ud4SKh3PsordczHFGI5K4oYalj/e/KrWv9dJtPMxyZC324FlRg5+TaZK0%20WmYwiay3DYdr2+IN1MGIzc3j2BXi0zllMQ2i0tomsa9rQARi2mHetIVS42tDqtaKjjRT4ExlrnSM%20bXbduJ0HUZ6HgHVrwXB8v4W9b6/6x/E2f/n+59QdO/0LZjlE34l6MS+PZFSCAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICDhf8QMYO5yycWbTl3yyqssNz2nzFtU9zb3EklvQulYWPBx8J7Fhd%20ttslZzEl0LW6TIQXE+6S3iFlOjeIZOMN1mrK41Dj2c1RKUZ53RmIEUBq0DgoE+G5Bt2MLdMoJJd+%20VhxVJTCrBwdlpPvAqswsra6NsAi8XmaiW1y08AsrQ0rKksETiXChKxmG8St1eWukoKDCOPj3lRhO%20ViV7quDAWmlHnmrRCmUcSTMZIYmMcC3QS/EjtHarIUxec/wkktGJaMq80yK7mKGRrRI0loqA5uda%20KYQgHbWhhex7X1dQMPvAd6t1IwtO2tz2vkLRpi8IaMSSfkU9SOlZbtjANeIaCSW0q5Wix0q4rJp1%20APrQCg407Em6Okjs3Pf4I3VrQahTEZpNzpT4Nq1tDnt0NDtNeNeSp1nSmS7bC1o8yMuD/dacACMu%209V61oiE22twyFrWNDC3OmAAWcy0hOhexldbgWNGPaq4WXGtt7qGW1uWf6PcNo8HiK1CiJmJJjKxd%20zWtlELbb7ZkbY9LI2k0a6uZU1zMonRTaftGOV8N3HGHkAsMXGpyK0RllYrUQ6Z5nYYaWjtCQrMqp%20pw94IZUAUa2tKd6vCqFNI8ytqMBnyOHNThWZQdxuGsfbvrpGsCXUaAEmjcFeIQuxAx7hJZ3P1d1E%20CXR8var4RlOiGqPyw/3TVyvCCEv1uZC2rsQQO1Shdkc1zIWxxsjbA0tL4xpc/GpL+Z7VMQrLpHpo%20HsvjGHHQ+3e5zfwhdW0w3eDpe1MA3CLDHxY/3pXVPBzU4thVHQICAgICAg5x6+uLfT+YiPzHG4hb%20TjRz8VS61ZfMMwdFpY2gPjwrWg71x9xM9E83s/I9e82/Wo81wiEf9qCBXP8Aq5LPt5xtw3+oax8d%20uetDkIprYcXHT24cRyW9Z4RDx5GeYx4c7JoqATTA4LbGWaRK1rIB4fEM8cT/AG6RrKsw1TemB1w7%205zDmOR5KcfaiYjLXLiAMcRo8XI/KkRCUdrXilRifeCnEIlU8GnLhVPUjHN4IzUHgOAHwqcJ6lWiO%20vb2JhGih8YOANACKc+1ISrGoVJxIJ9gRDzUKtwxOITA9PEgVJzTGUZUFtCTWoGDRTAImZV+W2tQc%20AceKJxCrDAVyQ0BpNQBnwTQ0VhpBaRzpXMe3koyhfhcGvo40cMjTMcVW3JaGQtmRkipINQcRWves%207NM59bKwQudGQRRoBOOI+FZ3XrwVMDW6SQacRTLkVSJE6Bja6gaimD88ewcFHhyRPoeSaG0dnQnG%20taE9in1JgjlJaARgR4XDj8igIWEEOIwpUGtf6u9TEDOWLpJGeYzAsxoeXZzWkW4KTONJ8W07VIQ0%20ax2NJ4BaxxZy2S1ka5uFdWbsMB3K0clZnxZJjodGloqKUP8AZV58VI0mMtW6Lexu37liXHzzVuen%20E5HiuD5fH8NvW+x+svxNn/5vpzp7+hbP9E34l6T49kUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBBw3+IQ6Zbl9aO/ZTWt73TSBVsxvH8T522K2bDaDzIaTXDnCKVx5dnJce5bV10ol2Ftb1%20bLgSHE+WOdcVnNmjIeUylT+VSnPioyh4GyAg0ABNRzUmF+FpMlCa0OGCrMEQk0cCXDECpLexVld6%201+otoKgDA5lUlMJAgLzRwD6Y6XcO2qymGtZWHW8mp2oEtrTwqi2UeWKLXQAtLjWhx/Chhadbkai1%20pFTQcaohejj8tgBbQj3q51UwLcjasLR4a4qVsLTY42h2s+8QAQokSY4IYo6gvLs3VGGKgeRsdFI4%20igDscsycwShhct4bSO5fO9gMjTgW4CiZlGBgtzI57o/N1k17EyhKDYYxqFuC0YOqa/HySMyIJ3n7%20feeVBAye1t2hpltnhzmRu92R7Pe0nmtfJmIyZTrapD2EYAYcarFd5LRpDOJpgBwUwlfZ72J1BhwO%20dEwZRN62m6vomXFrFrmt6uYwGhcDnTtV6aKWZTpTb7pkTtyvgWmZui1gfi9rW5mnKqtMK5Sbidso%201e7MD4oiCABwokVRlbLdTK8eIU4RMkY8QDgBlSuZCtFVZlItIw7creJkEcslzILdok90a3CjyTyI%20qrIZ/funeitkuWNfPNf9UXnmPluw4m3FG8cKU5NBVoVanaDSzSSXa8S4cVfAkfUQGGSCsVQdRNcd%20WBGKlCzG2Sa9A1FrS01AFcFcdX9Mo2P3AlrHFhgewPpgKDI9632WG7wdMsImsuGYY44+wrply04s%20qqugQEBAQEBBzb+IEkenkxBIIuYPd/u/iVbJq+Yr2Ey3RfG4No2pAFW1pjQrk7isTtzD2/kM/wDM%202/WgyXTIWFsh8bv5MgVw4rHtseVGG/1BE/HbmebyCO3dqkc91SKMaAcV1xHj4vEnl4KntcHBxNSG%20g+I1rXBTGquXr3ySaRpdpaNJ+OlVfGFZYbdmRujJAo4HMYVPdxSJnnoNdu4nPIFMeFc+5RpBGPBB%20dFoeSDWuP9QVoPFRkSBkiFwB3iBwbm6mfckqTqoLcCaYDCmWaTxS8GArlzKiUw8BcR4hSuA7uanB%20MvePdgkSgpnQYDjkkgONMOSJh6AKAj+ynBMGkkUAwGaTyRh6KnEYEY9qicJXow7UKgGrhXkcOSjJ%20HDRchFcCK1Jqfxg8FFloS4XEAYk8OVVnK2IZa2u2hhDiQC0hreB5nsosZqtE446JMbhJTVwpVwyI%20GWCjgsuxU1OaHeHHQRkDxqguRRZl2RFB8vtUCtjAyrG00ge7x7ykC7DGHODB4eQVoGasoXOJLBiw%20aqnCnDALTOJUjhr4s5ZtufCCKxuyJOStXEzKk4bNbRHS2jiC5uoHgOFCFpGqkwnxvc2gbny4HDkr%20TOkkTiYaz0g4tsL9tB4pjp4cTnyK4fl8fw29b676ynO7s/8Az/c+oena/sWz/RN+JejD49kVIICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgIOF/wARjSWXRAJptsVSMv8ArEirZSYzZwq42ee3%20isZHkOgfFqjcyvHAjmvP3Lau2sJVnbtbEGOkbqx8tpHioqRK0wlF8fkiMVbK01DxiPbVWRMLYjMY%2097Uc8RmpUkDnE1oezl+BRJEpEbw1zHsGo/OrXDvVcLZXY/L11a7TXHQRT4FWYWhkIWTObXQXA/OA%20wCylpCptvFFV0pJc/GopXsGCrhKgbQ6a3bPatLmvyacHAjMYlJhOUGS3uIiRT+9NahVFpoJNDXVw%20Uwl6YSPE41pl39qJUyQMdJXSCwHVgKCvYFWR61kjqaXEVOkt4FE4eu1SamGupmADvdwSEIjreUYv%20xbWra8O5SiVcME4D3BhLh4geFEVXmwTOAa4eB7vGK88D7DVTE4SxbejfK3Fksc/ksYQC6GrHmP8A%20IJBFQtPNnGDpbLp0/wAlVrBhV+BosZWG2ckrw6PHT4iDyUwlMsNpnke4tGfv8QBnir9KuWU1Q2rW%20+UAXVpr+ROlWZQvNl1SmMafLaSxg4Y1WkVUmVikzoy57zRxBaDicRiVp0qjQ/VStWjHVhikQnJG0%20sNXULa1LTnjyU4QkMijmqQdLWULSTR1WmuFEwhTcyz3E8Tp5ZJ4ozrY2R1QK50GGatEIU27T5nhF%20AM6ZUVkpQjfOHMoNOBa7KvBSqkbdaSMvjG6IOc5tGyHBorgRVSOsdA2YtPMgNHOdHq1N4UOS32WO%207wbvatpMymWPxLplzU4p6q2EBAQEBAQaP6x9N731F0XLtmzRCW8fNE/QXBgLGuq7E9iicjgW6+kf%20qDtu2TXt9ZRw2lq0ucWSMJDedAVy91Gdueb1/kX9Zt+tF2D0h693S0i3S22xk9tcNBgkdLGBoOR0%20krPtqT5UQ2+oNyZ77czzSpPQj1ODjo25tNRFBNGAAeIxXR0Th43W9l9CPUwUDtuZ5bDQPEsZPwVq%20rdM8IItq9PoV6qlmj9nMpnT7RFie3FTj0KdTE3X8PnqzK4EbZHqrSpmjw7sVMzHFMSxsv8N/rA4g%20t2iJzgca3EX4MVEQZiOCE7+Gf1l1k/shlTmftER/GpT1KW/wy+smP+548RjWeL8GKcFXv/1m9ZBT%20TtEZ0jMzxY9maI8Hh/hm9ZaOrtEbjhX6+L8GKQKD/DL6zEg/seOnEefFj+FNTLz/AOsnrODhtEdH%20f9PFhT2qV8w9H8MnrMM9njP+Xi+VRqo9/wDrN6zUp+x2U5faIvlTH2IzLwfwzesuoA7Myg4/aIvl%20TXxWh4f4ZfWgYjaIzQ5efFlyzTCcrn/1n9Zf/SGY/wDTxfKk5Mjf4ZvWNpr+x2VHOeL5UIlU3+Gb%201lwptMfL/rEWHdioJwuM/hq9YhXVtEYHvACeL3hlxUYWzCXF/Dl6utZR20sLs6ieMEH4VWazK3VE%20PT/Dp6uig/ZLXEZ/Xx8faqxSTqqvRfw9+sMYDRtjA2hx86MnuzVZ2sp8xKtvQH1YbqEm0MDaCtJ4%206n8KidmZT5sJjPQf1RDaHamA/NaJo6U+FVjaseZCh/oJ6pl+pm1sDqYfXR/hxU+VZEbkJ9l6D+pT%20AHS7dHWmB86OtfhUxtTBG5DKxejHqAxrY/sDCSal3mMq0cq1Vq7duJ5kTOrI2vpT1vHQfYA0Rjwh%2072uDipikq9UZyy0fpr1qDodatDG+EUkbjxrmtIiVJXP3edZt0vbZgyAHDzGgH5CpisyRjMZal6e9%20Jb7u237sbGBsojuSyQl7QQ4VrnmuH5fGls831v1hbO5s4/230fsdrLa7Ta28opJHG1rhWuIC9KHy%20CcgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOM+vFlLezSW0LDJLJZRUjbm4NnkcQFW0%20aM7TiXGn2N5cQ232xxYYzojjn1NMQHZyXBfbnLtpuRhFdbW8jJYXADGjZwS3++blgqdMtOqEzy7c%20WcRgew6RjG84u7u3ipisq2tCLIGYadJAGdefNWiss8qWREOB8ylDXsCt0oZOIOfGXRsYC1oL3VFH%20UPLmqTWVoHNkM7fN8vx/OJB7lTErs7totqOaJQ6alHxtI0gdgWc0laJRnzsfciBjAyOM6vMOJIbj%20QUzNU8uU9cM7tPTW83bfNZbi1t3CrJJ/Dh2MGK2p20zxY334hsFj0VtX2J0e5uN/dvNftLaxaBwE%20bRlTtXTHaRDnnuZywm5emd4A6Ta7iO7r7tvOBG8dgeMCVnfsuTXb7qPFqe5bFuO3v031jNauYc3t%20JYa8nNqFx32bQ7K7tZRw2MQeGIvkqdVDVoHCixmuGkTErbQ5mAY4UzFOKhKkyRhgcYnmpqeHYir0%20tjDq+W4tpQ1xCnCqoMaA0CIMPzn50TArELaktDiGUpTs5q8VmUTMJjGRt0uko3UMdXEFT5coizL7%20T0lu28SgWNlJcxZF7mmOMDmXuottvt5nwRberDf9j9KII2B283PmCn/U7WrW9z5PePsXZTs4ji5L%2095ybRD0d01DautW2DXQuqaFzi5pP5Lq1wW3kRyY/E2lzXrLoifZbyOTzDLtM9fs01BVkh/wcnbyP%20Fcu7sYdO1vdTXbiwmgDJSwtc86GjGpoMcVjFW0wkRbV5kLHBo162gRcS38pWQvXe2xebGIoHOkOE%20lDUfAowhGhsYw46wNRwAPBSLj9uijgiGDyBRxGePNBR5Fu8ghpFBQ1xHsUiuG0YwigNHfO71aBO2%2063Y64bC9rSSfBG4Yd9efFJF+K1J3VkHmmRrScTQEt4VUwh0/pCe3mM3lhofFExjtBqMD8ZXTsQ5t%20+W024+uae/4lvLCvFMVWwgICAgICAg1j1M/4H3b9A74ise4/Dn1PV+Sf1e3/AIoWPSb/APn+z/oG%20f80Kvafh19TT6g/rd3/FLbl0PGEBAQEBAQEBAQEBAqK0rjyQEBBSZog4NL2hxyaSK/AhlUgICAgI%20CAgICAgICAg8eaMcQaUGeaDk38Pmn9n7/p/9Qd8blwfL/Zn1vrfq78Ta59H7nWl3vkhAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcx9TmauoLc5EWrDXj/KSKYZX4taazzKeYwP0jDW0O+M%20KOkiy8LaF5BkhicRzjb8idMHVK6Nv2/UCbO3J4nymqOmDqlU3a9sbVzbG3BrmI2p0wdUvXbXtT/f%20sbfOp+rGPenTHJPVKn9ibMSXHb7fngyn41HTHJPXKkdO9POk1SbXA51a6g04mlMcU6I5HXL0dM9O%20VJbtkLSTV2nUK/hTojkjrlKtdl2i3kjltbKGGSMHSQK0rng6qRWCbyneJ1NRLicyVeIZ5XGtoagK%20VZXdNcFKF0OeGaHeNh+Y4BzT7DVV6U5ljbvpLpm/8Vzt0bZD/hISYnfgwWdtqs+DWm9aGIn9Kdkk%20q623G7tx/i3hsrfxFYW7OPB0R3kokvpFM9xEe8xOYcmyW7gQO2lVT4JPxkKP3O32oat4tS0g1pDJ%20VPgj4xfi9G4i+s2+dlIrf84qfg4R8Uyll6RdLREOurq8vnCp0FzYmGvMNqt6bNYZX35lsm29LdNb%20e1rbTa4WuGT5B5r/AIXLSKQy82zNanaQK0aMmjwincMFeIUmZextNa5KULzaDtPFBbvdvs7+zlsr%20yIT2twNMkbvjB4EcEtGYTW2Jan+6nahH5Q3O9MYNWB2hxaOAqsJ2Il1R3J+6fbGlkjd1u2uaCAaN%20481HkQn4hUz0qsmOL27tdeafdcGtoPZVV8iDz1J9JrAFzxuUz5CCW6o20DqYE0KeTB8Qts9JIWgO%20O7v1kDXSEUJHLFT5J56v91UYbQbs4YYHyG/Ko8mDz3rPSu3bTVusryOUTRj3VU+Ueelwem23xCr9%20wnkPCjGtI7sVPkwnz15np10yJRJMyed7TUOfJQV7mq0bcQznemWfs7CwsYvJsrdkEZNXBgpU9pzK%201rEQym2U22P1gHf8SSmnFMVWwgICAgICAg1j1M/4H3b9A74ise4/Dn1PV+Sf1e3/AIoWPSb/APn+%20z/oGf80Kvafh19TT6g/rd3/FLbl0PGEBAQEBAQEBAQEFE00cMT5ZDRkbS955BoqUHDtq9Sd+s/XY%20bdur/wD291HatZsrtY8tvlapA7PBzhgp8ENg6u9Yd22Xq/cum7PZH3s1jYs3AzNexrfKc4g1BI4N%20RK6fWuC927psbPYPuN46mtvtlpYlzQWR0cfETQH3CFEDSOs+qeobz1F9N92tra6sbjco3Putgc8C%20pb5hLJKeEnwpkw2vbfXyx3DpLbd1i22Vu6brfnarewLm4XFHEEnLTRilPS2zoLr+Pqafddtntzab%20vskzbfcICQRqezWC2nChUaKxLb0SICAgICAgICAgIPH10OpWtOGaDk38PVf2bv8AU1/3g7H2uXB2%20Hsz63131d+Jtf/P9zrS73yIgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgINS6t6Q3Dedz%20iureSFjGQtjIkLgdQe53zWuw8SlS1Zlim+nm8j/DW/0pPzEyjolcHQG7in11uefif+Yh0SuDoPdR%20/hbev90/8xMnRL37i7tT+Wt+7U/8xMnS9HQ26j/CwV/un/mKDoejofdP8bB3an/mIdCodFbqP8LB%209J/5iHQqHRe6Cv1sGP8AbP8AzUOh6OjNzFKSQfSf+ah0Sr+5+44fWQ/Sf+aiOiVbektxFayQ9nid%20+apyiduVQ6U3D/GQ/C781Mo8uVTelr8GvmRV73fmplPlyr+7N9+XFTvd+apyjypVt6cvB8+PDLF3%205qZPKlWOn7ytS+Ove75EyeVL07BdnJ8fwn5EyeVKobFdD57PhPyKMnlSrbstw0e8yvefkTJ5Urg2%20mcfOZXvPyIeVKr9lz4eJmHafkU5PKlUNtn/Kb24n5EyeVKsWM3Nvbn8iZPKlV9jk4kfCfkTJ5Uqh%20aP5t7M/kTqPKkFo+lCRVMnlS9+yv5hRk8qXv2eSmYU5g8uQ28nMf1exMp8uXn2aTmPw/IoyeXJ9m%20fWtQPhRPly8No/mK+1QdEvPsj6Zj8KnJ0SCzkA94KcnRKuK3ex7XEigzp3JMprSYlIVWggICAgIC%20Ag1j1M/4H3b9A74ise4n/Tn1PV+Sf1e3/ihY9Jv/AOf7P+gZ/wA0Kvafh19TT6g/rd3/ABS20Paa%200ORp7V0PGeoCAgICAgICAgIMP1TtW57ntE1nttwy0nn0tfM8E/V18TcPyhgkjROvfQ+x6j2zY4tu%20ki2vcNllbNHdxhwJLaVFRU0NEnWRVvHpJvG6dUXvUM25Qi5vtsZtkzA1+mjC46/+Up9SMaMbJ6Eb%20hbbX0k/ad1ZbdQdKMEFveODvKlh8Xhe0CvzyojMJZzf/AEv3beOsumOp5dyYLnYIi2WOjqTSODgS%20cMvGkoYPaPQB9j01a7e7cw/cds3X9r7bdAHS2TS5vlyClSzxnJJjkn9jcugPT5vTN1vG6XVx9r3f%20fZ23F9K2ojDmMDA2MHECg4oaeDcUBAQEBAQEBAQEBBSXgxlwOFDiUkcn/h8JO3b/AKhQ/tBxp7XL%20g+X+zPrfW/V2PM2v8DrS73yQgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg1j1Mr9yN2p/iHfEVj3Geiccnq/J%20P6vb/wAUNJ6e9TOmOk/TvZ/tsvnXwt2mOzixk90excu33Fdvarnk9vvfkncd53+70RivVOs8GZ6B%20683fexcbjvzbbbtvlAO1wF1Ji0n3n4kYha7G/N9bYiPDm8/5t8r2tjFNrqvePanw/U3EdR7Cxg1X%208AAzo4UXT11nxePHabvuy9+8uwVp9vhrStNYyTrjmfCbvuy8+83T9Aft8NHZeIJ1xzT8Hu+7J95u%20nwCft8Phz8QTrjmfB7vuy9+8uwVp9vhqRX3xknXHNHwm77svPvN0/QH7fDQmg8QzTrjmn4Pd92VX%203j2H9fh+mFHmV5o+E3fdk+8ew/r8P0wnmV5nwm77sn3j2H9fh+mE8yvM+E3fdk+8ew/r8P0wnmV5%20nwm77sn3j2H9fh+mE8yvM+E3fdk+8ew/r0P0gnmV5nwm77s/YfePYf16H6QTzK8z4Td92fsPvHsP%2069D9IJ5leZ8Ju+7P2H3j2H9eh+kE8yvM+E3fdn7D7x7D+vQ/SCeZXmfCbvuz9h949h/X4fphPMrz%20PhN33ZPvHsP6/D9MJ5leZ8Ju+7J949h/X4fphPMrzPhN33ZPvHsP6/D9MJ5leZ8Ju+7J949h/X4f%20phPMrzPhN33ZPvHsP6/D9MJ5leZ8Ju+7J949h/X4fphPMrzPhN33ZPvHsP6/D9MJ5leZ8Ju+7J94%209h/X4fphPMrzPhN33ZPvHsP6/D9MJ5leZ8Ju+7J949h/XofphPMrzPhN33ZYbqfqcw7JcTdP3FtL%20ugGqGGR3hcRwNCq7u5p/DMZdHZ9lnciN2LRt+Mw13or1o2fepnbbvDRtW7sPlua4jy3up8w4/hXP%20sd5W+k6Wer80+md3YrG7tf6m1PjH9qF/D4Sdu3/GtdwcdQyIq5V+X+zPrdH1d+Jtf4HWV3vkhAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBBrHqW8t6I3Yg4iB3xFYdzH+nL0/kuJ7vb/xQ4/Yeh1r1F0Pte7bPMLb%20dJIWvljlJMUhoCcqkErzY7GL7cWr7T7bc+q79t3e5t7kdW31Tw4wynQXpdtO5x3G39RdPzWF7YnT%209rDnCGYVp4aurXitNjtotmL1xLh+a/UG7tzF9jdi9LeGnVX16NuPoP0Ef+zv+m75V0/AbfJ5P5r7%2033vuP3D9Bfq7/pu+VPgNvkfmvvfe+55+4boH9Xf9N3yp8Dt8j8197733Pf3DdBfq7/pu+VPgNvkf%20mvvfe+4/cN0F+rv+m75U+B2+R+a+9977j9w3QX6u/wCm75U+A2+R+a+9977j9w3QX6u/6bvlT4Db%205H5r733vuP3D9Bfq7/pu+VPgNvkfmvvfe+4/cN0F+rv+m75U+A2+R+a+9977j9w3QX6u/wCm75U+%20A2+R+a+9977j9w/QX6u/6bvlT4Db5H5r733vuP3D9Bfq7/pu+VR8Bt8j82d7733QfuI6D/V3/Td8%20qn4Da5J/Nne+990H7iOg/wDESfTd8qj4Db5H5s733vug/cR0H/iJPpu+VPgNvkfmzvfe+6D9w/QX%206vJ9N3yp8Bt8kfmzvfe+6D9w/QX6u/6bvlU/AbfI/Nfe+99x+4foL9Xf9N3yp8Bt8j8197733H7h%20ugv1d/03fKnwG3yPzX3vvfcfuG6C/V3/AE3fKnwG3yPzX3vvfcfuG6C/V3/Td8qfAbfI/Nfe+99x%20+4boL9Xf9N3yp8Bt8j8197733H7h+gv1d/03fKnwG3yPzX3vvfcfuG6C/V3/AE3fKnwG3yPzX3vv%20fcfuH6C/V3/Td8qfAbfI/Nfe+99x+4boL9Xf9N3yp8Dt8j8195733H7h+gv1eT6bvlUfAbfI/Nne%20+99zF9S+kfROybPPfW+1z39xGPqbWNziXu4D3gqbnZ0rGYrl09n9R95vbkUncilZ4zyap0d/D/d7%20pM7cuoq7ZbPdqi2+EnWBwDy6tPhWGz2HVPVbT0PY+ZfWMbdfL2P458bT/Y3j0Q6b3TYNt3a03C2f%20aOdd1gjkzMYBDT7Quvsdq1KzExjV879TfMNvudylqzn+HX1umLsfNiAgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICDH9QbNDvWz3W2TPdFHdMMbpGU1CopUVVL16ow6O17idncruRxrOVrpfYIdg2O02iGV00dowRtl%20fQOIApU0UbVOisRyW73u57jdtu2jE2nLJhpJq4CoJpTktHKqQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBBSQS6hALfw1Qh6A7EGgHzaIjBTFJHqJEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQRb7c7Cw8k3kwgZPIIo5HghnmONGtc+mlpccG6iKnAYoJSAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gIMHsvW/Se+bvuGz7RucN9uG1Bjtwigq9sXmlwaDIB5ZNWHAOqOKDKbhuFnt9o+8vJPKtYsZZiHF%20rG8XPLQdLRm5xwAxOCC+x7JGNexwex4Dmuaagg4gghB6gICAgICAgICAgICAgICAgICAgICAgICD%20R9w9Qd7m6m3zp/pjYWbrddNw28u6SXd26xY593GZoobXTBdea8sbjq0NBwqgn9JdR7D6ken9tu7b%20Vztn32CWKazuACaB74Jo3UwNHMcK+1BgvQ/qq93fp3ctl3Od1xu3SW53WxXdxIdUkzbR5bDK88XO%20j8Ljxc0lB0ZAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcQtd33javXT1EdsWxSb7udxZbOWWscsVrF4%20Ld9Xz3EvhZwaMHOPAUBIDefTT1Mt+tYt0tLnbJtk6h2OZttvWy3LmyOhe8Esc2RoAkjfpNHaRWmV%20KEhh/TLeTtvXfWPp04/6JsssO47C0kHRY38bZH27Bwjt5naWDg11BgAg6cgICAgICAgICAgICAgI%20CAgICAgICAgICDisnV237t6o9S9M9bPu/JsHW7emumYY5/Iv4JIz5k72xD/StTzQtl+qYMxg4gJv%208K9/BJ6N7NtzRI262512y7a+N7GtfJfXDgzU4BrnBtC4DKormg9/h/tJ5Ln1A38tDbPeeqL91gQA%20A+GCQs80UJHicSO8FB1xAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQcdst+2jpf146xueo7pmz2e82O1%20ja729rBbTm3jc2VrJ3hsRc0upp1VPBBlfTTZ7q79QOtuuxA622jqB1jbbQJWOjlnisIPKfdFjvEG%20SP8A5OoFWitMQSEDo61mvf4iuvd3jaBZbdt+37W+QCgfPJGy4I1VxLA2jvYg64gICAgICAgICAgI%20CAgICAgICAgICAgICAggb3a7peWL7Tb7kWL5wY5L0eKWFhFC6FpBaZPyS7Bpxo6mkh7seybZse0W%20mz7XALbb7GJsNtC35rWjiTiScyTiTignICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgs3v237O4WXl/%20aTgx02rQ2vziG4up+TUV5jNBjumOmrLp7bn2lu5009xNJebheyU825upzqlmkpQVccABg1oDRgAg%20y6AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIP/Z" height="367" width="880" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 3.&nbsp; </span><span class="textfig">Cuerpo del soporte de los rodamientos
          de la grada 4 500 lb; a) Pieza obtenida de la fundición y b) Pieza 
          terminada después del maquinado por arranque de virutas.</span></div>
      </article>
      <article class="section"><a id="id0x4ce3580"><!-- named anchor --></a>
        <h4>Desarrollo del proceso tecnológico de fundición de metales en moldes de arena</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Las
          características del proceso tecnológico de fundición, analizado en esta
          investigación, constituyen elementos comunes para el proceso del 
          vertido por gravedad del metal fundido. Se partió de la tarea técnica 
          especificada para la obtención del cuerpo del soporte de los rodamientos
          de la grada de 4 500 lb. </p>
        <p>Posteriormente, se moldeó la pieza 
          partiendo de la colocación de la plantilla en la caja y se procedió al 
          llenado con arena. Igualmente, durante esta operación se ubicó el 
          sistema de alimentación del metal fundido, los componentes de evacuación
          de los gases y los indicadores de llenado (<span class="tooltip"><a href="#f16">Figura 4a</a></span>). </p>
        <p>Luego, se procedió al apisonado de la arena con todos los componentes del molde y a la extracción de la plantilla (<span class="tooltip"><a href="#f16">Figura 4b</a></span>).
          Finalmente, se aplicó una capa de pintura en la cavidad del molde para 
          lograr un mejor acabado superficial y una fácil extracción de la pieza 
          del molde (<span class="tooltip"><a href="#f16">Figura 4c</a></span>).</p>
        <div id="f16" class="fig">
          <div class="zoom">
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              <image transform="matrix(0.5459 0 0 0.5459 0 0)" 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jtbpHtb4v%20MEj6Fv05ry+zHRejFb7eTRw0ZLIwYO1NkeT2Zlc7xPusny0q6lu34/ETEA6v3j61zrmuG1b1mEGY%20zgV8+arsT+LJ+dYtbzlEe6YjV51xhUaRLJU9vvIScqo55owa3M1ABpHmvqHHicVqcrZVbNx3ANc1%201zOATR8nmP0gjiDXirGcy9OVMl3cECtxK3ADCaSv+bjkta9eWsWZw98y6e4NbNK2h0urNJp1DOpr%20krpry57WSYtx9U/bzK6v4srmZOImkxIxwxyXq00kxe7O+955/wCGV+IuCP38tCcAJH0H1r066TDl%20bnpxj+q4YLuUPfLczNjLfcMjxU1zzXX9qZxZis674/X9FxtvM57ZfiZddNDnea+gHLNa/a7fKZ5s%207z8cJtjFKNxtnunlcGyNdMDI/wB0c8Vx9nr8deY369penT+76mb0dte77VZ3AlfbvfC0OexxxFB2%20r5s/keF55dvC/Zgbz0jncZGwX8paaafGfrx4rtP5vMrE9eMIjvSK+YxpffGo/eEyOzHu07lm/wAz%20xmWppMr+2dAWlo8umnklLCTXW6teJzXzPZ/Lzfu76+ru0jqBz27lNEx7zEHFgBe4Z4Y0K9npxjjq%204e2yNhsbYN2WOIyvLtNHMLnVOGeax7tsprLL9Gq3m1PdI5nmStbiC0vcKfWvDtrcvRrcRGn2u4Za%20MDpZaA0aNbq9+a9unjh59uejcfSLpjbN1m3EbvC+6dEaxGR7xQE0wAcFrfs1pw7BtGybZs9s6126%20HyIHvMjmanO8RAaTVxJyaFzbTkBAQEBAQEBBhOtwHdHb2DkbG4B/1ZTuPgJ1iSWxQMD2EVfXhhmt%20eRbwsSbdCXF7gYxGBqAzI5rP2aypltrWKNjg863CsbXZEHhgk1ZzVz4djAGuhaHOaC3VxdxHsCrM%20tqGTpkNGAx8QOLeaNXK8KuGiEFpa40IyrTNVMzujiFoic4kuNataOXNKqHLayyUETfMl1YBufsV+%20pFkB5kcASNDgHg8uQTCZb90VfybdE7z3hlsTV2rIN4uX0P41k6Z/5eb26655/wDTqmyt2Dc9hduM%20E5e95MUcTsiTUVw7l09ns2smZx3w4+OLw5TuVq5m4XDnDRVzmcmk1oNXFePa842n+P8Ab7O8vHw9%20tobkUc+QhuHgGQpy7CnOMf8AZdkp9j5vjaKPFBqbnjw9q14w8sKLOx03HlOqyQPq3Rnge3615Pfi%20TL0/xudp3+7Y7HzorihdqIOphHvV+xfM0ucW9ej6284ds6BmMlt+NWhbqc53Fx4ntXv9OccPn+zG%20bjrlwj1qbM/q2USgljXHSPu96ey8mt6uayaopQ7M4k9posfYu2X2j8skz5fS2yc7PUcOIwVxhz2u%20a60ujIgICAgICAgwO/8AWe17HdstbuKd8kkYka6JrC2hcW08T24+FamuUyx/+87YcP8AD3WOAOiP%20+Ir4VQ+p2wAA+RdUPHRH/EU8aKD6p9PD/wAnu/2I/wCIpZhLXsfqj0+80Fvdg9rI/wCImCVKHqDs%20pZrbDcOGdA2Ov/DTC5WT6l7EM4LoUz8Ef8RXxFD/AFP2Boqbe6I5hkf8RTxFl3qz000hphu9RyGi%20P+ImE8oO9Wem2kDyLsk8mRfxEweSpvqt067K3uz/AJkXH/SJg8l1/qdsDBU291jyZH/ESxVDfVPp%204kfgXY72R/xExUzFu69WenrePzBa3s36sccRP1yhXxMxiL31+6Ssml1xt26N04keVB/HS6rMViW/%20NL6euIpYbrQ8TDbU/wDaFnIzu1euvR+5WMl7HbX0MMeH40cLS48m0mcpbgWf9/8A0Z4v8LuHh/5O%20DHu/GU8lwx8fzL9DyblHt8e27s+aQ0Dmw25aO0n4iv1LXZGbvPW3pC0A82G8Ljk1rIifrlCmRirn%205kOhYGuLrPcnaQSQ2K3Jw75wrkQrT5o+h72VsNps+9zyOqA1lvbHEcP+0q2YOzfNq69sr+2FzLtt%20/t0NAS69jijoDlXRLImBkj1JtWjW2XWKVGmhqDxzWPKE5XW71ZvaxzA5wkBLaU4CvNXyi4avJ6u9%20NR7hPYvt7xs9uaSVZFT2fipNs3C7a4W5PWPpiNrnOtr2jRX3IsacB+Ku/r9N36OO3smvViD8xPRQ%20ArY7mKiraxQYjs/HXo//AAb9rPx+R+5E219c+k7jD4PcInZhskcAJHPCY4KT+Dte+uPz/wBk290n%20arbvXrpAEj4LcS4YaRHBXV+h++96mKv/AODf5n4/Ivuipnrx0g94Yy03BxdiCI4KU4n99kFjb+Ht%20JbmcH70XI/XHpSShbZ7gWnJ3lw0w/wBMvPt67rcV0yuP9aul2NqbO/PdHD/FUmuU84qj9ZempHaW%202d/WlaeXDl/rU8LjKecXh6u9OO921vXDDERxfxUmlP3IrZ6r9Pvytb0HKhZF/FTwp5xUfVXp4Ght%20rsf5kX8Ra/bp+5Hj/Vbp1hAdb3Yrl4Iv4il0PM/3rdPUr8Pd/sRfxEulP3ID1X6dNf8AD3eH6kX8%20RTwp+5D/AHrdO/8Ad7v9iL+InifuR4fVjpsEAwXdTl4Isf8ApE8TzjdFlsQEBAQcm9YajdrB1a+G%20mkZ8caLppMs7NFdFMwMcXe8TicCcMlvEubhnqojhcGN1u8TXUDeJ7kve/T9CRJhbGNA1aA45OGNP%20apvnNvVfu7FtWwW95sFoJGfiRjVXmVZ7breE208uZcNZ3f06vZJGshmbSupjq4grrt/KzMM6+vF+%20Gtu9LtzJLhcNY55rJq5DDJeX2fz5nFvR6NfVz8ptl6SQ6vOvromhGmJlMR3Lz7/zJZ9mtdJeHFOv%20LqBu/XNlajQ2J2hrBjgMCvX6/ZmOe+ljVREHSEZEChB4qXBnEWLiIADCmnL+tZ2i6/LHzNANT4jk%20KdqxWp1RpNQBZp00oajEe0qymJnKjWRUnI5fokjitTb+iTT8fRV5rjUtAcWipPac6LUuTidV+JzD%20QnFpHujif0fZmt69U3uOPx92b223NzEI5XNc1nhcWmh1jkBwX1fVfHmPJxbmMvawODqVDHA0q7Ij%20sXo01nXrxn/tmyYxZalMhaCaN8UZ8AOJLu5bxbPy7uf+WZPz/JLZZgYkB+v3y7wkDuCm3f8AVNdp%20ccYk6fOU2KBr54x7tHDIYjtXH2aWa3hvSZvN4xy+q+mC7+QWBPid5QFcl8H2T/J7NZiYZTTpOXhz%20rXis1pEvXfhPJxacccK0WdseI1vxNuCGigdkF8z2cPoaYs+jkXWhmh3+XQwlhcNQOBBrjRfV/iX/%20ABxOOHz/AOVrm8tuspGTbXbaKAFvhHEFoxNe1dNunRzxc5jFXhty/DGuJJ5rj4ydWun3Yue8he4x%20ilQTUVWprfhnLffRx4dLuGlvgoPHzNVbOV12zw6co2ICAgICAgICC1d20N1bS20zdUMzHRyNPFrh%20QhZ2WXD4o9Yujtx6J6peyOIjbrtznWslPCAcQ32LXFrW0y58JLmW4fpGpzg3zHOyBHLvVmGdsSMh%20HBbOgL3jzJmYhp5nglrFa/dOuJ7gueXNcwmjeTRwVxhcfoo85zgTUiN+Oo5lSfK45XmTAR+SWGjX%206h2ilE7cJeOYuhjXOeI5Dp90NHHjpCplf2a2kdY3U8T9Fyx1IQODacFJiJf7rVtYR3NwyEyNqP3p%20x8RrwwXXTrwbZx9nbOiPQfcd+29lzFdRMtLoeIAmtBga4Zrvfd46zNy4TTy7tr2r0G37pWaCOK6F%205tkkodKB77HVwphSinr/AJGuc9F39N/Ny7rzbYD1XeQNGprSGBo4k5jBZnyluECOBrYhgGsjwLDw%20IyB711ue/X8dGcxRBMBI7SSySoLae60dqa3HF7H0S7YNfO575KknMZOK8X8vfi4nL3fwdf8ALhPt%209XmO1Gg1YF3CndwXx9MYx3fV2xxY656f3LXwhzn+YTRoB7OXYvpfx7mvB/JzL/s0z156Ml+Lbv8A%20bR6oXNpI5taNC6by7T6uemfHDgl3btcx0goWBpPeVyl4LLH2H8qn/wBKbXCn4hx54Bb2trFn1dkW%20mRAQEBAQEBBy/wBU5GjfbdpGpxtWED/SSLprWdr2aW+YB1S41Hu1VZtRhudsC6J50FrvFXj3diqz%20KVFGxwDi+jfyrJJFbw3SdBpw18/6kym3K7FM5uFTV3hoMgjUW5bqMVDgQMqc6qZS1SCXR0oGk8ef%20IBCLDoYg8vkFT9ii/dRCbfU8uaHN+7VX7JMLrJmNdVgGH0YpVyXE07wKuwGGPIKJ1Wo3y+ZqGLMc%20+CEi8JJSGggaRkTn3KnLVfUU/gRQigfIKuou3jnisZ5aL010hNud7JNMfLsIP3sxwqB91q4WWR18%20v0bzdNgutnmZtpDLay9yBubqDj2rMnkd2hXG8yxPLCDXJ4KnhhZs2LarOLZrB+9XLdd5cjTAzNzW%20ns5rfEh1qDZM6o6iunt2+ylllJoatwA5rE05Mty270l220jNx1bubLcAB5s2OBPOhrQreZOp3X5/%20UboHo+N0GwWDJ5yKMkIqe8Z5KdeYl+XOupfVTqrfLh7Zbl0dsaUiZgQ3uHBIaxtu2epgO2WdpbPd%20JdRtbG9oNcCKLF1z2dG9+nfVHndTw7ReSO1Stc5rHn3cCaLnZi8l8sIPW2yTWPWMriKwzt8yvGjq%205reOWM5Yy6tNVi9rjVrR4WE0pyovo/xPZM/Vx9ve1qE1ldVdQkmTwyOI4jH2Bezf263mfH4/Nxnq%20nT46I9ubljHB51Mi8UkbyQXcOGK9Gnt1txPtlLxc/PCuGabTi4va0aXN4eXnWuefFTb2dcT/AL+D%20aTHXGV+1YJPLZECJXgtc1mI0k5PPBT2b5me346fLVuLz/wCf9fhtEVm5mlr6NAAGkf0zXxvZi1vX%20orFqGzNYaFpOo4mteAWVjLRMia0ACgHL61pMPXeS06mjE+8OaWnVJY+ExeMU1Yahy7O5XPw125W5%20aGuBww1dnA+1S7JfqtSNJGGdMCUtyl4WGzwNJhc+r2irhxToLb72NjBpa7URWgzxT6ndTHI4VD3i%20hy5+1S4JflQ+SMOAfJUtxbpz71F7PplcncQEBAQcp9XZabztzCMAC7V7CumlY3jSJ7kTAAgtbXwG%20ladpW8SfVMcrTNOsaWeYHnB1Tmp1nXoueHssTvLMVSHtAyFaGvA8U3ubn6/jhrXDuvSUj3bBauef%20EWY0xxXKtYWd1uHteGt1AHFzQPrqvF/ItxxXb+Pi3lA+JaDQvGqoBBzqcgvmXfPL2ftz4VRyteCQ%20dbThUHir5LdJ9ny36hWEll1ffML6xuJeKgAknENqvrei5k+Xl92mOrCMjBND4XvALmjHTTt7V6/t%202eadVi8hOADfE+tKY0DVKv1Ya5jcPdFa4U7FinVBlYKjM1qMcMBkqtSNm2K+3a+Za2zak0LzwAS9%20C7Or7L6cbRt9q43QE0595tc2nJdJM3hjPDB9S+nc0DDPYN1QuxMdKFp7FqWZ+WZLelw1uxD4Z2x3%20B8uSI1LaYvGVTyXu/jeySzn8/j/dnf5bJa6JQHkeEO1uecBSlF9P122f0eXbWdJ/9fzZCKAt0jVq%20AwxGZ51XSay9Ixd8psVrWQtNHjTUlpqW9vep1n+6a4l5ZGzs2/EW8L3amBwflR9AfdXm9vMtdvXf%201x+JX01s7Gx7VZsBGkMaRTuX5/fq9cmImOAFaV/OVFyg3074mk0JOAoRhisb3EWTlgowXTvc6pOY%20JwXzt9c3D2XbGrlXqO5kG+B2oNaW4tPHDmvf/HvOK8/t1yr6f6tsJLQbe9hgmZQtc7DUD3r0Wc4e%20a9fojb5dnW5sbhWpJIzoeQWpozb/AEazLeyRvPhq7j2A5Elakz06syun+gcz3zbsCcBQ51FdXBc/%20ZjOY6aOxLDoICAgICAgICCmQ0aTyHBZ2Gtdb9EbL1lsMu338bZC5p8mY+8x9MD9KmVfIfWfpZvvS%20V1LBuTy20B020zR4XN4GvNddcJerWbaxjDCx0xcPrJHFVztq1dbVF5jXMYQ44vcO3mpZSbVFGy2s%20bgHyagchyTNvRrLH3cNuAYYnOcI8dX636yuPlZbhEnjkZbta3U0A4cipeZwZbV0pYynb3PAqXO4r%20M2xfs1ZLXRr2Ta7vp+K1btMUF5FQC7bXUSrKzdrHT/RXqKLZdjmtdzn/ABY3AQN7Dj9C6ePk55xe%20XSt16jsYdnnvjJGJWxO+Ei1YPe4VH1rPh4p55fNv+zDru+k3K8nZDLNMXua4+7V1V6ptNfx1c8Z7%20YXLrbOlbVzrm7umyFtTpBwq1cP3rMycN/tsHfda9H2cb2Wdq1zjVz+fsWdvbnus9bDbdv385kkng%20YWMYdOigwBwBXg/kbc/5PpfxdOeU585D3sB8zSGgNOZNcV4dbZeH0Jjr/wCfn/R1D06ne1jHPD2t%20GVQNH08yvoerM7vB79dZ926dUb70tHtMtpu87ND2VNq4ipDsAAvZrM8vJiyvnDdOhX3+4TM2ljvg%20yDoa4UoDllwSem3n+qbe6Zz3fTfy8dObhsHp5b2V6GtkLy9gaSfCR2rHs08Um0vR09AQEBAQEBAQ%20cp9V3H/aK3YMHG0ZT/WyLpp0c9urUJIIpR5cpwyJH51ctSrbtrbq1ggk4F2eCuEwvmFzIQBiR94Z%20UUsLMTheinDWNBxdnl9ScU+6id5Aq5oDiOHJBEfpe0kuGGI7UTCmKSRz3NdQMAqzH6apgxlauLmN%20gaHnxONKDirhZrnos+bEzxPAMrXUAaa0DsK0UXHZej1lpAY5uo0o4Z0S/RLElkDs3vAIyU+64VBr%20dVG0qMaVWR6Ax8rWk0oc+SGVjrHYdvuH21zfu8iCFoLf1+xdJ9UlvZznqrqyYhtlt8It7Jo00GBP%20ae1cttrWp8sXs/U11tcQawkOB1Frhg4csVnXhrDcLboTa+rm2u9bfIIRrDryDg2mdF3zKzI265tu%20ndvm1XLWObG0NDnnw1A5ZLy7bc8OsnZp3U/qpJtrZbbpueNrHj8d7WtFKciAmmaztfhzW933dtwl%20L766fK+SpI1HTjlUrpcM4Youc8lr2aHVwFScuOP1KzjlrEi/FZXkukMifIXZaBUmmVVLc9GZMdG2%20dO9O702J4EDbR0xB813vDGvFY8/mtNv2OCbaN5tNwdN5ksEga94xqCaHFZ8smXZuv7Nu4bNb7xbD%20VpaHmgrVhwC3MRznw5lSWjy00a86hXMHuW5eGr0+qKYmOe18lXOr7wGB7lfNzqm6tbW5cxxiA0Y6%20h7vt7F19XuxnnEJowN5tr2TvMMBfE7w1bWlf1ea9Wv8ALxJP/r+OW56U2GxkZql0EuBGprfeJpnR%20cb/MzMVdf4t04nRlo7gBwc4CsdCBWrfaea8938rlnb14hLdXRo1hBccddPqV8jj4Dd3bHNfIcW4E%208qqWs4TGbhDIwNI1VwfTgSmUuqRPM2OIUyApTMj2KM4Qf5pGzU0PwFM+PMlFxFqbfSGUjxJNCeVO%20K1FxERl+WP8AMqNRc7URjXBMnFUy3Uk5Z5nhPMYHBWbL4vXX7y0xF2Dsx28qqZ+CT4BM0WnidVx9%204jgOQKq/V9Xrk2ICAgIOU+sMBl3KyDGkP04v4UxwC66XEY3aBIWaD5gOsilB+Rax8M2KbSUtYGEl%20zXYaaUI7aq9OfhYkNmALaYzNGkVwBxzPas7dOeNctYdu6NkbJ07algJo2pBwIK47XPLWHu7QkPLh%20SruGrElcPdpxw6+vblg3OLTR0niLtGvQKF591wPZkvi+zWvp9V+CtC6p0k+FpbppTA/SsS/LNcY9%20dNubHulnesZp83B5Dah2QX1f4l4ef36zr3rmkJcRV4zcQTThXBfU8Znjo8W1WL3QGOINNWFa44cg%20s7VI1+5cSXV5UGOS57NZQ44HTTRwxgl0jgKDxOxPAJOa1ZeruHRnTe37TtNJG1u5KF7h77a5Errp%20xY53rwz07WhzwC172sDTJWlTXktfE5x1x+OqfRGkkjDKVJLPDpBqQe5Yzbb9SZYDf+mbG/D3sYIr%20ljcJRg2nInmtevfmFls+WrWb5Ip5LZzaFgo5pxcMf0ea+3/H3m30v+rz76f0ZuEurpaQNYoS7Kn5%20F6pe7za5zhkIAHguqSAKAsGJbyNOKYx+P6sc2Y/L82StS1tzE+hJBGQ8VF5/brfGuum82t/v0/H2%20fR+zSebtVq8ffYKkDs5L8/vxXt1uZwmnBwqakDjgFmtsTuZ8JaDUE1xOPs5rl7Zxw3pOWMjOPiHc%20vDrM2x6fZnEck9W2697YW0LmsDgO0Bez0f1cdo58+aVv4zTplrV1c+yi9leXZVb79cQO0XBMznHV%20U4UB4VW459EoXlrcx0jPjLiXDiPZyVus6pzHV/l+cHS7oQ7UNLRlQDxZdq5ezq6et2Zc3UQEBAQE%20BAQEFExAieTkGkn6FmiHaTtcwFoBAxBrjirtCXLGdZ9IbX1dsc217hGDrbWKUfddwIPeprcUsy+O%20d56Tvelt+u9pvYyfJeRG51aOYTQOBXbW1i69IjXVrdtj0QxveTgyjage1WxjusQdI79McLOZ7JDV%20zg3ADsKuJOLW9c2/VKb6Y9Uyh7W2nlk+HzCDXT2BZp1wvWXpJuFvL5l7cxgDAVdke5cbvnhrlmNm%206e2jaYpI57vzogagtpSq53b46u3hiZi7ddT7JZN0jHQcW5hy1N3Pwwt2fqDaQhzrZha/gTjj7V2m%209xmsba90C46+3O6kcyWTw14uIoeFAt61i6VhLreL+4kc8XD3FwIFMgBnVS/MamuJywt0+41nXI97%20HDxVyPfyC44y6yzCBLFblzQG6ScCM8Tlnw5LeGc1n+jJBFLPbN0iSTLHHDP6F4/5MmeXs/i7TPLa%20IbJ7pI5Wgu8p7iXuwxI+xfPlj6FzZf6N1ueo49u2K3t7V1NynAERphhmRzFF7/TJjLw+zbFxOap6%20c2e1vbkXe6SfETvdUxvNfau37uNsThyvpxJb0raerNu2uy2d01k74aRrNVGY1+ld/OcOOumtv0bv%206Dbjd3vQzHXMwnMUpYyTiWgA4rG1t5rOMOkLSCAgICAgICDk/q15LeoLZz36D8IwVOX72RdNGL1a%20VLc6IzJpJEeJAFahXCRbbuMlxaiUtLR+i3P2Kl64T4jHp8ZIAFQEwuUW/vDDGSwF9PdAGI71Op1R%202Xr5LYSSihJwHbyCfYwshxErXOj0yuwqSdFD+VWLMcyLjviPNc1pOlw8Bpg3nVEzMKHNbLCS6hcK%20t1VzI+yqmC8cdF6KKNumrRqoNVMcleGavyXkVaN8QFaUzqMwpWvoiy3xoHPqxpoRUYlZxyvjzhMs%2047y6dSFhdqyeBkETHwkTXFjtwYxhF3fuOEcZ1Nb/AGiMlLVss4YPf9n6o3GZs0gL7bTVzv8Ai2fq%20hdEtrSN6sTaubM4tPlmuk0xWfZpwum+WW3DYtq6n2+zlsNNtctIF1GMtPEgrzS3LtteJGz2ssO22%20TNu2/wDDgYA15GBLu081vNuGLO65cXIltjBdMbPGBi2gqO9a8WfJgLnYOnxKXPsGiN1KkE0NUuIX%20Z7b9OdLu8DLQVrUVcfoWcwmyWNk2eNzTFZRscTm7E4d6xdvhpdj2jb2vdOxrYs9RoAKrnttW+rHb%20vvFlE5sVu8OkAoTVWcs2ZYwvubscg3jkAFuY6J0d16CnZuvRn8vmlMhih8uhGTQPCa8cVtLe7mV4%20yW0uZ7c4yW7tDq8QDmkmOpVrz/E5r2ClfFpNSPZwWrJhETWWSaQ4jHMj6iFMTKX+yjct0Za7djpb%20Gw+9XElZ9mr0er2Yue7Vb/raRzS21aWurVzzxpguf7V+W77+yPtfWF78SyJ7QWPB1NPEVXbXV5rc%201uf8yjZKKkEEBwBwoaKs4Y7c93kL3/eZSlAeJ4+xKsiPtV7OJPOe/QDQae5VLGVfuDnNLg6oJo4j%20E45LSYQ5JsSSKhtQScM+aSfJFpl04AgDAcTxHapSxfbcM04OHAgcAO1OrOLCW5Y2unGn1p4tY5WW%20TmM+JpcM+6vFUjx+4tja0FlQPd5d6UkfYqw2ICAgIOT+scujcbENrrLfEAeGK6+u/wBGNrixzwyN%20LCScC4nHOlOC3iRnhS50vlHQ38Q4nhUcuxMTP0XCouYfBJXTJiXN+6e8LPjVmXX/AEu3eG72maBj%20i6SM4dgAyXLefq6SXGW17jGXwvLKF4wFQKAci7gsWcfRdLitXuq+dg0B7Rg8nwMHF3Kq+V79ZnMf%20T9H/AJSG1IGOrDPn2ryScjl3rxoFnY6XaXEnTXtK+n/DnPTLz77XHPLjw10Fc+K+rHk2rHX5cwE1%20rj4iRnyosWpGBuXAcaVdjhXNc7W5G1enGzNuNyN29muOAu0E4UIWp9U3me7oss4jrqOhsprSvtB1%20fkXXayfVi/Ts9j3JofQua91MW0HvD7y53Y8VuS6qPN1BjpDWo5rlN8Oinc71tp0/dbiX1lYTG2o8%20Iw4jj3rrr2Z36RyrYryR1xeXc8pml1mrq59y938b2Y6uHt1uOOOG6WN1FLG19fNa0+LDTU8l9f17%208fDzbXHHbqzUD2SMAppkPhe2uk+wcSuu3z2cJr/9ee/5sgxzyBGC0EkODsiCMM1z3mZdu/47Na3F%20kuOOev8ASu6+n27C+6cgJOp8R0uOWRX57+RrjZ7/AFZxm92zENAwxJIwOK4NsRvH7kk5g1aAMqfr%20Ln7NsOvr/wDTG27muo5x04VyrivDpjP4/H+z0+ycOMepl0H749kYwA8ZJ+kV4L2fx3H39eWpQxMn%20LgR4aYD7wrkPYvVfh5biMfLZeWXh5qK4AYmozxSb5TCw6Kjw9lQ7k3D6wmtYusdm+W50hm3gE1YA%20KDjXUpu363clh0EBAQEBAQEBBE3a6+E225uqAiCJ8haeIa0milVgek9+sd32+O7tnafMqXNzLScx%20Ra2jOtbCyVjjRpOvKp/V/Iudiyub+rm1bRCy33y7s23Bb4X0xJotSdzlz9nWu36PJsdsjGo4EtBP%20diF2ks5jndszoj3m+749j3RQsgING6QPd7BRYmvZqbZ7tV3LqDfWucDclhBrgc1No1rv/VqW4bvu%20jydd0dB91lcfauO3rmW77KxEl27RjIXFhqY6mhHar4xIx93eny3AAFxwBBrQnJak5XHdC+KlJBb4%20TSgbwDeNVrMiVXFJKWgPq4nlmO9dZsxYnRTujY14dRx/IpnlJIg31zJU6fug63Dk7sWe6z6rm1yM%20nfUt8UYAbxH0qbRMEr7i1unT248cZa7VWlSTkFnbSbdW/V7LOnVue0dZx3QFvdx+XMaU4N1DMVXz%20vb6LH0vX/J45bTG22nuLWW4NY8WvoMWVFBRdf43s7Vn+XOlnVm4dl3naH+bZ3EU1tJRwdUOOmuXY%20vVt/Fl5nPLy6fyscbMd6g9QznZ6VFWA1FcNVKUTbS6/Vf3Jejrnyy6z6Z2zn11OkJJOBOCmeHHbr%20XWl0ZEBAQEBAQEHHPV2L4jrG0t6+J9jH5YOWrzpVn9yS4rns1F+xdTscZmweZERSrPEC36F6ZzFz%20MYQvgd6tp3Sut5A1uBaWkau4IvXhfN/dRMcZm1c3AOyBrz5JYnFqLPuIcHsHi8ygIyDa/rcUsJiz%20KgXBmLKECJpHgGOXEngp4p9PkbexCsRl/CLvA6mojmCqtz1XIbuKOJzdZ1uJ8VainMdyi3mq2Na4%20vjxdpb4HNGesYnSETKVa2W4O/c2kj3ENbUggkDPDhRFvMTv5FdRMc66mit2h1S9xAIB7Cl6cliG7%20/Z61uS+MyX1xH90VLCfZULHH3S4r2bctzvDoBFlake5GPFTlUUKlz3arxslrbjwMo2mLz73tKYRt%20e3dX2cOzTWN1HVrm0a6nHtWs9Kzbzw4f1jIH30ojlEgqdNMgOSW5hrOGQ6HsZobMy+IundQiprp7%20lz214dbwzfUU7YLq3toSBK0gvAObuFe1Y16rWR8+3dEx+rQ80EjTn3FdsOWL0YfdLmMRkNNM/DXP%20uWLBhDus8BaRXlUYrldWuq3ddUbgQ0NbXSaZ8+KzejXiphvt4uWOjLyGE1J+xYsWSzqyVlsTJfxJ%20XAuIxecMQrnByyTmQRNjiY3FtKnsWteT7d289Ebzb7duUPmnRDKNIb7or2hd78J43mJfWPTodvxu%20Ymfh3bNeunhGZophJMtG3Vj7fUHswya5uZKueUzhiPjWBxLjV/0ivet66J41D6ghguoHaHF8bhm3%20GjuX9a7zXjlzm9lw0G5tXsle1xIANYx+jT7VwvHDrKUo7XFUPzJzpRYVsG23ss0YMxq9mDiDqwSc%20qyUlzqAFKgUBwpgUnyzhbj8xzy7JoqGtSH0Vm4vGt0uaCAcC0/mVX6KviZ/C0srWtaYq9WXpc/VU%20mgoAB3IiRHIwsOFNWfJQ+wXNcRR9BkSeQ40WsmMKZGjSXF5qcuFUMdkfTM5waPG05Npkh2faaw2I%20CAgIOQ+thcy+s5GVLwz3chTHiuunT7ue/WOb2VwJS1wAcXYaT9gWsY6phIfKGO8IzNWknGvMq9fz%20LU7bTG+bTJTQ400htQD2pzj/AFWRuPQd3FtvUDo2kCKfAxsyafYuW8zfxy6OrvaCwtGI+921xyXO%20zhY1LcwGS0cQ6NrqyRtOZ4d/9lfO/k6ydX0f43Sr8RAbXJpFO4HsXh1uIbzPHfq5F6+Txh+2xHEi%20tRSpqSKFfQ/h55cd8+OflynWGtPA0Iqft9i+na8tmWv7pdggtP3fvVz7gsbZXWd2M8vW40FC4Ag5%20ivcsZta4joPTsxsNsjDCGaql3eea3Yx/ZXe7u00qS7KtTQalM4JqiM3dzZnSF4oK6m1oRXtWfJvH%20d6N61aWl2rScg7grdpOyYXdwvJd2sWbdHJVrsXMyGqnEqyyJY1GxtpbKaeOSjLbVpJpx51Xt9N5c%209uOe7YdvmmgeQ0VbXxDh/V3r63ruXlskly2C2lleDK3PTU6s6dleK66e3nDhPXfthmRK4RvJcAyg%20LHZmlMT9K1Ktk/8APE/Hy6P6Ob8Bez7ZM8Nc9upjPZmvlf8A+h651j0+rbPN6uujAZioIqOS+W9F%205YneQQ15GdRpaXYd9Fx9vRv19WKicQwucRhnTJeHXu9m3ZwLri8+I6juXM8LGPoRwNDn2r3fx5Xl%209s5Yplw2pLDR9MXAY17F6K4VQ4Eg66fpOP6xThMrT4nUa6gbXEVwq7ik2wzXWvlzkD7recqkAuIF%20MdWSbN6u4LLQgICAgICAgIIu6wtm226idk+J7TXtaVnZZcVx+HZN06NuGbhBqk2q6IE4YS4MLvvf%20WrrtY3ti9G1bX1GWbnHaTSaoZ2h8MnEtdkrm9GfHNyyXqFatuejrprmaixoI0jURRX15zhz3nD5l%20v7y4tpYWWrw1zsDQAld9r+Uctei3u19uMVsx5uCXRjCnAdqkub0bl/Nqu5blNI10lS6UZ0y7kvTC%20S3oxFzcTvjLpGFvAE4LF06Ok27I7nsaCA4B+dMz/AJFy26OkR7keaSWg+8KACnDhzWKIropGsoWl%20oHvv5qZxSxWwTFwkcxxc4ihGGAwoQOa6TfnCWJltFcSAAtDcw5x7cqLV2ZVPsGHT59C0VOlpxI9i%20ktZqlxgtiDANIGLhngclqT5M5WH3VXOeKgP0txHDj3JV1hcnVCH00sid+HpOJPaVi65a14dG6Auo%20ry1Y/cCXBpLGcMhhVfK90xeOr6no/wAteY2ffdq3S32r+Z7ZM5vkkCaJxOhzq+8wnhiu/o928zb0%20ef3+iXidml9S74wuFnuXimkZrDWj7QF6v3vJ5tvTdX0h8tjo3emlsYv3es6Sc6U4q4kjFttuXVl0%20QQEBAQEBAQcN9driSDqm0fHg8WEZDq6afjTZFeb3T/KOW95jUdl6ovtRjbfGIRijGvdgfYTiu/pz%20e669MtgHVm/QNcdDLgc3gVp2Ar0W29VzEa49QHuhc2faIXCmNNNSPoVm0nZb8okXX+xuGm52ANj4%20lrse/JPLLOItRdXdMyuk1bWYm6hoDXE6m8a0CuVwlf7VdGNx/k7zh+kfzJzTC6zrXpZrWti2Y6OJ%20JNe6lOKllML0XW8Dy6Oz26GGo8JfpqCMswpafdX/AD+8lqZrtjHEAGOOgIPeEq/RiLw209y5skr5%20HUGoPcad2PFZsOcZVRMtom0j0sIzFcfakz8FlvK4bqFhBDS0glri4VBPNSTEXwvZalxadYAr7orW%20o7kMLDnOkkjZTWHNq88x+dRMIFz0zZPmdN5Wtod4gTp9qWJNl6GN1pp8hv7kUa0cMfrWNsty/qv7%2070RvU8MO5xjXJLRxAwp2rNmG5WNvt20RR2E0AbcswuHjPs+pJvcs7aI01lc3GkRQSPDh4aNJXadH%20LK/a9Bb9OzULfSM9TzQfXksbRpmLT0vuHtD7i4jjBGLcCe1ZujeU2XonZtvg/HvPMrkGYU5YgqeH%20GSdVpmxRAsZHURye4HYOJ7AVw24dNdctd3iOXbpnsmNHtJoOYGWPBa02lZ21Y5nVL2ywya6uiIIq%20M6LsxNXc5Nxl3noiC9gBdcmNpdQZA8lNs9Y1hyvqjcIWObbE18kUcQaEuWdTactPnvaghgOv6KLv%20NmMIdrc3FvJWUF7H+8wHDvXfW/rXKxRuW3h7TLG8GN2IPGnbyTfXMWb8sE5j2OLeOWC81mHSXK/t%201y+3nwFLc+/xp3lTbosZ43DHEaDq149nYmThIpRrS11SMCBjiVuVMJDI3hoc/Cnt+pVmpMYBaCG6%20X5imOqqpXhicM21Ixr35pgzlQYasdoFaHDHh3LOCVYJkjJa9tCTSvcr9UlVsNTSlWngcKIqVDcNt%20nNnZTz2+41wqB3hDu+xFhsQEBAQcm9Zhqv7FhdRpacCMBgeK66dHPe8yOcQRW0XgaPfOoHiDzB4L%20d6JKrcGseXubU0oRmO49qZyvkqt5hHIIw46XChI8JCeV/HJ5MlY3ckF7HctdQxuDpXDAmnIcVm65%20/wBP+3STo71td4y726C4jIcHsBJ415rk0wPUEQgkMwLY2lwLXaNQ76L538vS4ez+Jc3CFZTsfGxv%20i1mpIdic+J4V4L5c/wDT07SyuPev8kzbuzDTgB7wGIGFV9b+HM/k8nsuOvdxu53drGltC9x8OdKn%20h3L6Nty83jnqw7pHzSEnIkVbXly7lzvMbykQ6WPzwBq41TVnpwyLt9kEeiIeEABtcis77GqFNuF1%20M8hzxQAVAy7FiX4asuvClsstSC/+0SK17e1JtcLmziK2SeIGuhv3zxJ5hZm1Wyzvnsrh3G4tJonx%201IjoXCvvY5qWp4WXHwzG+SR3sD7qCMtfIwOdH90OHHSvT6vZZ3c9/iRi9v6nnHiEJccntpmBhl+R%20e+fyrJiOM9d+eW17bvEMn4l3VrmmhaAQCDiu+n8iT8v7ud9d7xcO8TTy+Rasc1mQlcDkf1Vu/wAv%205vZj9rPGG19G7o/at4tb1znGYOET3kGjtR+oBcPf7ZtMfq3p67P+X0/Z3LLi0inDR+K0E9povm3h%202iDvlBC51G40GrCo7O1cvbOHX15ywL3Ftm9zaVY0kcqgcQvm+T3YfN/Um6+ZvF214FTI6rmimNcg%20vb6rjpXk9jDR3+h5JdQEUaa5Lr5uVSI9xGIJqSBU0rit/u5YuqiW/cQMS4VPhP2p508Zmux/LRcS%20TT7xqDQGtaKjMnUrKSO7qqICAgICAgICCPuNfgLgg0IjefqKluFjFbG21v8AZvInYHxvbpex3dyU%202OXJOuLK/wCnOrttigk12UjibfVhp5tr2KbXh1045rrEEjdy6euGEhwfC5p/taVru5762PlDebX4%20DcZg12qZjqVONBXMBerWZuL0ea8Icu6Q+UWS/iOc6jm0ppH5Vvw/ssv9EHzrYUcIAamufHu5LMnD%20c2v4iFubWXzBHQRkZUTx7ZZm2eFmLZbOCIVxdpqdWJryXK6fm3rt/wBKJm27KxsYKk6A79AnFee/%20LprOeUaep0+EO14PNKAUw9q5zC2ozRKJNT3UAaaNA+tal+jNz+S4HvFDxGBGQNVuYZs7vJDr0kYg%20VqMiaZrrGZag3PuOa1oLn+LVXEacRgpV1UQyFzPKlZWQCuvLA9i5+Nbyl223m7fGxxPlNd4tDa1r%20xwWdt7OHT1aeV4bPZbjeWu421pZW7TEx+ioo5jqcS7gV4N5Lzl9DT/G4dO3vqS3g6akt5mhhLQbk%20yfhhoGI0g9qnqxcf0/5T2/43L566l3125bw+5H7ttWM4GnOq9nq08Y8fs9nlcvsj5YST6XWh5vJ+%20oLo4Xq64uiCAgICAgICD5++Ya7gi6stYpTiduiLW0/5eYVr7Fx9mttct59XBN2uruO7jkbJpIfVo%20BzHJdtOjXLIwddb9FLHHK4FtMScDXl2rpNsxq3jDd9n3O1voMCJXltHxHAivata4vLF6q7lgGp4Y%20S05NAy7SVZDy7Kba2aGiRrWnHFhTZJtOi8+GJ9GMYanAUzxzJU5a+6q5ghji0ROBkYMede9OUmUN%20gfLIKkB2AqPrqszYi8RAycaXY5HDHBMtRIuIrRkYcJTV5BNTVyueUwOktxG9zXazgQ88ewjsUwsy%20sGedxpqLw44dqzevC4TIdv3SVtGRSvk95vhLs8M1Vxx9GU27pfqh7C1sGmn33DxdwTqz4srD0zvI%20tnNmfGyQHTVxB9tCtY7HHXsk2HTu1W0wk3C7a4DxaGcadoKzdcHlGfuurNnadMbPMaBoDWigp3Ke%20OT9yRqd4dnnkMkdg1sxNTK8hx+xanr5yz+4hRXN427AjIY0GrWhtMlbOyeTONF7cMxncOwEgHsop%20dey+S0+3umgkOL3dpyHJTgmzX9+luZr20ZF+HDC7XM8irDShDe9Tbo6axnbYT3U/xcvgaGjy2gYt%207l833bPZpMRqfqbs0zttG4RHUWYykHgVdNuzGznvS+2z7vvEFvWsNQ+R1MAAa0Xsw891r6U6UnYG%20SbYxoZauYY42jsGBBWLc3F7tcyfZ889Vu3DbupNxsLgF72SltXcs+KTj8ktvZjI7sSAurR33m/0z%20W5UBcHWZK1BwoOS667Yc7Fd5fweWI2+6Rpr29q3+4z4RinhxqRiQaa+Z7lm8xrGOHrbQn336WO94%20c1ix04ZOSO2ZaVjfR7R4hypksFeWl7K1vhxBzJV7s2srBueDWuz414LrqzhPgvGYVpVuVORVtiYv%20ZK82JzSRShyxpRPKRLlDkuC06aA8QQmYLb7kvdR4BI4KytXCgvdqJAGOClFJkGpzaUqOOJ+lRPu+%200Vh0EBAQEHFvXbc2227bbCRUvaczgcDkunrY2c7hvx75aNLcXE40rhSi68uXfDIiGY2/nuP4XIZu%207VJfhrKO4OqCTWuPNXAnRVc8kHAjU19K0AwyWZrnEvTLWrq/plvAnsZLJ8o8yLIUyHYuW/ZvVtG7%202vmxaiA5zR4mnLSvL79PLXjq9Hp3krVbWQiYnSRqdpY0n7uRLu0cF8bfXH1fT2nDm/rDsl5u13GI%20Dg0AOdWhHsX1f4XEeH3ev4cTveiriC4ayS5a1zn0NfEaV716tvZLw44v5J49MrqEtm+IBDx4efiU%20m0x9Dnovx+ngbQumGl1Rp/WGf0rO29jU9azL0K1hdGyY+GhPIdi4XbnNb/bxmVXa9F2pJ1uNBQh1%20CPp5pNqt0ZdnQu0iPzXyFrq1a044H8ieV6LPXPyX4OkthqGvOot90ZYK+ViT1yd02HpzpFmDma2/%20eLsx/TkpmpNbipbLPphrAzQC0caY0WvOSdex4d/otMtelIZHSthiGk6mmgx71ZvTxmPn/dXb7x0p%20C7Q6xZKWu0scQOOONRiun7l7M3XX80wdQ7DHq02MTdODQQ2o7arM9l7ngqk3GxjibcNbHzEZAoDz%20W/3KxPXM5y7Z6a9St3zYw55a2SIaCxpGAGFRRbY31wzG+OYIgxzQ4kVaKgVp+Vc/Ztw165y129eY%20tnuXOdQ+W7EDKowHs5rwWa3bD2z+j5X3R737hdEkl3mP0nnjzXXTHZ5vbOeURoDm6TmMfpW45r0Z%20LaAE1xx4q5ZwrIII41FajHNXyMO1/LC0fEb0RxDan/OXT19UvR31dmRAQEBAQEBAQQ94dp2q7dWl%20IZMf80rG/RrWZrRehup4vL8iQ4tOkE51P2rh6vd53D0ez1STP4qV6o7Pa7jtdtdPj1Pt3g6mnxCp%20HJdr0cfXtZVu2g3Lbumbi4idqL4S6BuWBH2rfpl6VffZbw+Z93bLNPLcTucJfMcXNoRn2r2+NnHd%204csPuMEjY4xaD8UOpMT4gR2Llm3o3wiukunDUGhr2n3a+8O/gukyvfm3lVDFO54YBqe4VMvbyomC%20WXjsnyW0UDQZHVeM3E5lYu2OizbuxO471tMRwoauFCBgSOa8t5W71hpOrrfIRA0wGHBYmi3eqG9U%202b5PHBUnAOB0gJNFm07pUW42FyaMdShyPMJ5VcJhtmyR6gcBTxDtW5WajSQNDXBzQ9xqKgUICuTC%20DNfRRjy44/GBpDnZ09uatuOWvGM9st3pht7e2bqvJ3UeKZN40Xj91le3+PJOb+TdeoOodg6Z26OO%20G2abgtBlYaatYx9hrxXn10u1/HR6t/ZNZy5N1H1hvG/zPddPpA9xIiB4cl7PX6ddOj5u3su0mOjC%20PLRG4tGQxriurNvD7a+VZ2r0qtc6+YczXgMldqy7GtIICAgICAgIPl/5o7iRvXdhEw0rtUJy/wDO%20bhMMbRxqS3dMAZAc6gngeas+iycjoJ9FZG+ZIw59vMK3irb8Ju2bvdbfKI3jFvvSNwwTy+D6N02z%20q2GRrIpiHAijhxoeJXfT2dnK68ZZS63WwbAZY3NL246efI+xdNtphjxzeOGOsuqInsJaQ14NTU0J%20p28lx8uzt9lmXdTPJIaAV4t4LN2+BRFcStdqrQcSOzJTnuJsd7C51Xto6mB4171GpOFMo+IcAHU0%20+92E9vGqnSDaek+l3Sj4zcKi3qQxpOBATJI2+KPYrf8Ad28TXNxZrAdjx7lLLTywvTdSfDhxs/La%20T7pDFZrcs7WYYy56o3NxLvPMdBQaTpp2rp4s+WejHuu7+5kFS5zXfeJr7FvXVLauQbVdXDtTWGgF%20K8FfGMd2Ui6UuiwEjS52LiE8pFwlP6ZbGAZMHfVq4BJtMYZxWCntPKuqDgcaqZbkZCG5jYwMaQ4k%205DgsWLylt/F0xGjc6njQ8SsYq68td364t7m6btto2sUJ1TOH3iONV5/bvw9Pr1rKbfVsYa0l9cnA%205N4g+xeHbbNemyYVbkLKTartt0Gtti1wa4iuQ5JLc/3+jNjRfTXb7aN9y+1YXzPkLWE4jQDlRei7%208MSMru3XrNq632zboCGwQOHxNP0jhRX1zLF4qH8weyNh3Ky362AEN40Nlc3Ea86mma7XGWOcOQyH%20wkVIdTGhp9BUmZUsUseWFviNQfcrgR3rc5PGvWSNdpacHVrqOIJVS9FMMj4S1ravZqwJBK35d2dp%20yzAdaHQ95FBm3tWLs1lEvru3kDmW4OGDhTn2oZW7eO4A5YZk1w5+xRcJcXnAjVjXjWtQOPYpnBhK%20jkIPvGnHmmSL4u36SG4gAYn7VeTh664IY7Pga/lC1Nk4Utm1yEg0dTwhayzEtlNNK1orlOr0hurU%20a45CqD7SWGxAQEBBw/14sLe56g2wzyeW1sZ0dpocuS6+ty3l6uaWD2tZL5kZJYKEE1BFV1xnGPln%20KbLuL/J0sqR90E4U50VwZVwXrZaxFoY4Gvafap0SXKSLkxuEjnljW5lvAdiRqOhekTHT7ncXVKsj%20bmMKnmuW9dJXV5WNljLXZyDEj7Fwsy3Gn7jbCC70vByJe0Z4ZPrzavkfyPVZX1PRv5a/Vyb1an3S%2033OGSOYsYW0DhXxggU7it/xtu34n/Z7NJ1w51dXllBKyS4aZJ3ULRQmlc6FevWZ+zz7VkGb1E5of%20rNGgANceJ4Bbz2c85i//ADOGSMuHhpi41yIzCYa8lTtztBEH6wagV4ZrOOU81o75t7W++cDjXKgy%20WZpV8+VEm7i4poNGONAR2fkTbW91mz1r3kuo4g0q8ni3gAedVZpK6Y4W57a+kti6Fwjk46xXFJpy%20zbzx0ahe3G62VwIZ53tkA8JqdJ71v9vj6ue3s7ThC+MncwtEh5lx5rWumbn/AKS7TnHRU27laavl%20e5gHioaUKvjfotszx0X2bldF73POomlK48EuvTDNxUlm630+iJztdcKZ0PA0V8eEtj6A+Xva9+so%20bu8v2GOycPwiQQHYYkBWcTPy57Xs6Hu158U/8OgaKgEjEDjRef272cPT6dPHqx++F7NknbU1MRbq%20rThhXmvPObju6Tac18t7nE+O/nYW0o8nsxONOxdNLbOXn31wsMZUV+ivJbjGFQAOGbiSAeSC42oa%20GEloZnTMnsKmEds+WZoE+8gYijcefiXb03qzs7yu7IgICAgICAgIIW91/k97SlfJkz/slZ2a16vn%20P+cO2fdIHvJMIdrFHUpq96v5F5/28cx69Pdd+v4+Hbemt527d9s0yOErZBUA504Lpptnhw9mtnPZ%20E6u2zcrjpm5trV7mOafwdFQ4AHLBenXEvDjiub3fpPuO7bZFfuIhnjYXSRnAPoKkldf3c8Mftzs5%20bdx2HnTWYd5VwzwgDAVBz7VZlJ/jzGHNpI972hlGR41ywVynWdUlltBZwvuZT4QyudFjb2XsZ+jQ%20eoOoZ7mVzYnUjyZpP1krhtVkta88yyO1OOGZYMvoWMt66qmsGDKYnAcM0bxIodbtoaVpln9quSz4%20URiSNx0muFCcvYmWb9Gy7FvdGi0nqY3YaxnhlVYuvfKs2Wx6hoBkbzyz/MtZJ9bhjbyxjfuTXSVD%20eeeSnlwa/KRtG9zbLuzri2gbPorTzKEeLCoBWNvXNurrrvdeZ1QN/urjcZJLmatXkmrscc6JprIz%20ttlrUY09/EHGh4rrWOi5JpLHEYNxoOXei545fbHyp/8A0qtv+cP2BSo7KtoICAgICAgIPmz5l327%20etLHWzVKNsiLScaD4idWWF6ONyjEOkcQyuACSplLjlt5GeWwVkOActyy3onlw9m2rQPNfjXEjNSy%20LEeKCFhqKsdWod+RODCqe4EbC1hJLjQVPNZtMMQTdeeNBq0mhAzqe1OMDYdsllLRGeBGo5K67Z4W%20zHVm2hzXCg8Lvrot4YvVdk0uj00oRSp71LEkrO9I9PS7petLjS0hI8xxyJGWKmY1q37c5HRQC3i0%20tYzwhoyw4pMmfhr745Hy1Lqg4U7V0mlcvJQ+wvZ5fLjD2Nwq4VxHYtzWM92bPT8Flt773dJfLtY2%20fezJGNCnli5izPZ50fv22b1cSR7cxskcfhY4jFvaUu+Zw341v1vaW0NqGBo1g8swuNtymswv+W1r%20PCKitGkYfUs5bxEC9cI43GTxMGDWcSTzXTWZc8NN3GJ79TnN8JqRTMU5rcvRnKPaNj1ZjAijg0gq%20bNRd3u5i2+yM+Jup/BA2tOw1C5b3EdNJlgbGB0MIllNJJSS92ZHNfN32zXt11xGUt7ljQ0xOLG5O%20PZzp2rlZnhbtita9QOqYoY2bPBSSSf33NNCBzK6eGZP6s7XllOkYztPSs+4wRB0zGHQ5oodRGanO%20cWq45dvuLu+lvppSbiWTzCa5Gq9Wjjbw7UGN6w9LXQH8W421vmdoIFDVdL0ZzOrjDobUANHi0mgb%20TLsWY1VFxBb1q1oElKBp90exXLOVj8AFx0DUDpA4EpIKHStaQW10E4NHNakRckEDiC4kVFTT8qiK%20Y6l1GiobnwrXj7E8VswlRRvecqLU1TKZFaOxwoKVJ7lfAyuttjUE4k0IHCivgZXKaKgtpqJo7sPB%20TxOq3poDqGRoxpxpzTAp8gAEnBvB63Z2Yi+yQ0FBWviGNMO1Mil9zV4pTQMicVqI+3FydBAQEBBw%20r5g7uKDdtv8AMDcWYV97jkuvrrlu5bFuPmzaWHSCNIANAAF0xzM/dzzMJltEJXUEgDKag7n/AFpO%20nP4/4XPx1eBskMtWhriD4TwVszf7nlOq7LO91Bqo2TxUONAMKEKXpz9mo6/6JCmx3VwWUbr0sJzp%20TmuO+3/LrNY3zZN6tr/zYmSAuicRI0Zhcs4re0xfo93ew82MuaC2Sn7xpxouft9M2mcOnr38a5f6%20g9PP3ixMf/lUeLX/AKVMgOS+dZjv9n0c51zO3OHz11Jd7vs1263u7ZwphC92INM17PXtK8nt1svP%20N6tZm3a6ncS+QtANQ0Ltdfhw8l2LqW+hBYCHtNK6uNEusieSi73+6uGFo8GqmRyplRXHZZt9EKfd%20b57dLpHAmgIJwNOJWfHVrzxeG/7Hc2x2eJ5pISAHHmRw9ixtnPDrrr+eWRgnMj3sa4PY4/h1BpXk%20QprXXXaXn4ZuxmJc9zmggHEvII9gXbTs5XHz1aD6kblbv3GOC28OgVdQig7O9btlcd2pMuZ/0tVc%20a80xljlf+Nke7SMG8W8yr4MW/KuN95KQ2EF5rTAE5p4rNueX0l6Mei0DLKDfOoGte9zdUFs4YCuO%20IKdTy+HazaEQOhtvwmMbSKJuDR2HvU2kXPOWFlLm3LGOHjpxxGGdF4vbJHr0mZlg+u7i4h2fSwVY%20XNa/j7xwXGzLXrkxbHC+qdrDdxLsG1a2g4YjFdNd+HLfN57MJ8K1nj95tdLtOBHLNdGHj7YioDw4%20gVPtVyzaodFrDg0YtaNPb2qZZy7R8sVfN3mprg3/AIS7epmu9rsggICAgICAgIIG/Gmy3xwwgkOP%209krNWPlDqi6dK8UHDDChBHPmpdVlR+nvU7dNgLvKeZSygMZBpTsJXHwr06+7GvM4roG2/MHLPau8%20y1OpgFWkgkO44rtpnZ59vH/lit39a963OF0bGfDQx4HT95vbRdsYYl+Gpb7FtpNvu0P4pujqEY4E%20517F1+Zlma9YiQN/xbwTVlKBlK1PapnjLM1z0a56i7iI4WW1rXU4Ucarlz0WufmFrSQBVxyAyWbG%209MxdZZE0AqKHE5VXG7OkvCptlVnvVNC3HMV5KeS3jgfZmhIwBFHDn2pNmfuiyx0x4GgBGGAzJC3D%20bW4Us1Ru81taNNDQ4lVmxuGwy+dEzzDUGuFa05KzXlm2Jm/RG3gEgHhIoHtGdVbpMkvwwkYfIwPp%20gGtA4HDmVja4rphenj12rmtHvYgHFYlxcq1SRvlzSCgIrg7s5Fdezna9JaI5ASQKUp+koWz4fbPy%20p/8A0qtv+cP2BKrsq2ggICAgICAg+a/mWaT1xYmmH8rix/8ASJ0wjilxY3s850vpGcQMqJjBi1XD%20Z3EJBbL7uRNa+1W3uSMtHfXD4/LcATxd2JkwfCyPbU0a0414q20W37VFi+Q1rj/V7VKRdj22N3ij%20aKEilBTHn3rK5BE+CUChJBqUlwVk/OkAaW44HDlVXy/Vm6pmy7febvuDLKBpc401nk3jUrU5To6l%20HDZbRYM26zJc8Gkrhxd29y6SZ4Z2vClm33dw4l+La0B59oXSSY4cvLLPWPTFu3SXNLnAD2LO23Dc%20n6syy126z8bi0HgXkVwxosW2pJlyn1N33ceqL6Dp3ZgWWrnfjvJGJ41PJa8ccN4xG39E7P0Z0jbM%20t7e+jl3CZo+IkOOp3Fo5BZut6YLcNvmvtujtm3Lpmsjld+GSRiFJrc4axyjt37bHTRxMug6U4Rtb%20j9FEurPML9zA063NGriRU+2i1rGGsbjeW7nFsdBzwwoM1u9EYWOZ+vEkRg6nk5UHALOzWvLF3N1L%20u25G5kH4MHhi7KYLwe72Wvd69ML0hGoVJDnA0HNeZ1Q77cP5faS3z3FoibRrKjElawzdsOYbbLPv%20W/m4lqXSPpTsJyXbH+LjLy71DZstdqitBhGIwHgcSRQgrwbbf5fjo9euPzca6r6Wv7beJ/goi61d%204mBvAHhTmvb6trhx31jdPQy/vLTc7rZ9whfHb3TC2rhQVPOq7y56OGLhz7rTbX7L1Tf2gaTE2Qlg%20Aw0lTj56tWMC+aQu8xxwBrXmexTOcnRaLnmPTQafew49615RnFeeYafomoIpkrKlZaw2G/uLfzmA%20BpNQDgajJW1ccLr+n91t2iRzdWZcaVFOxMllytwvdWmIzw4LUrFTWTSRkNNXHCmOGKs4SshGQfew%20FMaKxHr2MLaZ/wBMCmVWWxEHVUe1XJlbka1zCDnk7kDzopkWvJcMzqaMK8AnIpc1rHE8uHLvSVp9%20wrIICAgIPnL5nI2jqLZpTiWsOlvsOS6+u9mNr2cjjfE54BdQEVqunRisjBd0iBqSNWQPHmmJnOey%2098pcMr/hy6MeJ5pRSznGWq8N/Rukuo/VUu41yopdeOOiyZfQnplaOsuh2vlNRKatdmDUHkuPstsx%203dNZmzDSOnuthtHqA+3mc4W99J5ZFcnE0FV597zl6f25Z8/7u8AMdF7uYqD34hds/V5dpy0rdYmm%205kJb4cTJyoPy8l8/3zNr6P8AHuNY0vqnpTa+pNou7SSMG5a3VbPNNTcOa4+uY5jv7+enXu+Vt62+%2062vcprK7YWSROLaniAaNI719HTbMfM21Y0yfpHIkEc65Lf2c7HrRSn/2QcwnZa9DXOHizHA5IZ+G%20V2ff5ttIY/8AFt3e+z7q5XTLetb/AG8lw6xjvbVjX+a0aWcf7I7lju7SfDF9S7puW0W7XamtluSS%20IsdVSOeVFvS5YsaBLLNM90sh8yQmrif0l01n6OWeXo1NIAFG8lti1uXpp6f7h1fvTYIgRZs8V3IC%20AQzir1Zd4uug9g6dniitbZj9FC2ZwxJA4re16VMsvY9T7k0N0yl0DDRrcQMPu9yWWWytZvWtltfU%20/p2N8dg6YfGuGMfM/wBS5XfC6aW4yyDbyG+eJ4SNOPuigJ4rx+zq9WsxGL6uY8WjYnA6aatIIxPC%20it0ndNdpjHy5H1fbxs8i48FaEPaQcxlXtTDO3dp81Kh48Vc2jAY9/Jbk4crUZ9A7TXB2BAwwZiFc%20J5PNepzcmuoXDkaj7VrH0YtuHZfln/fbv/Yb/wAJb0i5d4XQEBAQEBAQEBBj+ov/ANh3GlK/DS0r%20l7hWasfIW83oe8a3HUBQjMYBY6N4w1TcZasePdrQg5g0zU1qYmeWR6UiZO2UHGmLRwxXfXoxb2ZY%20WjIjIwjB9aDiSu1c51WYrhskDIWtDGs9/DEHkpZzVxn8k3b26phJjqOB5KdFx+jRfUq3MO9RuoWN%20dHQ/2q1WMpWpReY9wOGWQ49ql14dJYnRMko0vNdY1NBGIpguW+rp5cYnVX8LPrpicRnwHNcrGpZf%20pwtm3la/w5YgcxXitSE2t6rd1b0Y1zhqcMDTDNXCW88MfK3wvq2hFAKFbjFrZOlQ59vVoAczOgXT%20WdHHaXo2S5l8y3AdyoQeNFd9exn56sG4wAmLInHSuG04dYsT3EcMOmo8QIDgPqWJy1Z3apelhlq0%20+Y0Y15nku7FAAWmpABbjXgsnZ9tfKoAPSm1xrWQ+zAK7I7ItAgICAgICAg+dfmKjkd1xY5lg22Ko%20HPz5100Z2rlTreEvDnmmk5LWOFzlHla17zT3Qa0K53koXsb4MuXJTPBeq8LlkbWk0dwPKiWikTir%20nCpacgeBUhlKiuBpYWChB1E8qcUwusXXytHieQXGpw4qzXNTHK5b20l1MyK3oXy0bTPE4Ba8To6v%20sOzWfTm1+S1gO5TtBllHI8AumurG23KSfhLK1lvr1zYbdgBfKe3nzXSTHVxx5XhXt3XPSumN1vIJ%20wMKjhXBYtrpjN4ROqPU+WzuWbZtdq6a5kYC17RWhPcpjBNe7CRdK+o2/u+IvJ3WUbsQHGta8qFZn%20XltLf6Q7/bwPns91BnxAz8WFU8oZc2niubC+mgu6su43EPdWpr7F2nLObnDZLDdHb1tL9ouZyy4o%20TaPrTxDJTaZ4Ps2T0asrqSC5u90ZW5tHGOOuYHZVcy5bdvW4Oije6pa95oafl7V0kYt5+jWnukJa%20+p144DgTktVF7fnfD7PbWTQPjZiTLT9Fx+1eX27yPR6tc3lh4o2W8XlsaA8Cva49q+bvs980/wAc%20o89yasMtGmMeFuZ8XvUokskyzm9Ggda9QR3j/wCX2z/wozRzRz7V301/Vw32zwy/ppsL3XjLqRo8%20qA1NRiScqLl7d8Onr0dJv9zgtYJ5nvLW4hwJxNOBXmmvlXotxPq5x/tZdS3zpg+niOjXjgvd648n%20srZdg6juL3coLYBhc811j3q8qrr16OXMvLOdUdLPuBLuF5ZNljZ4ZJTQnngmDLSJenOmZJD5kbhX%20DCmXYlh5sfP0TszXH4e4LdZ91+NBywVnyIF16e3Jo+CdnljME5dgU6LblnZdjcdtitjIYiwVLmHG%20gzyWFvVf3GO82/YhbwF9w540l5xNHcE8rblqc8tIFpdxyHzYXtPcaYrprs52PSS12NQeAorlMLsd%200WkY1aCrlOKui6LiRXuAzKsWSKxM8Vb9PYVTAJe4nI8z2Izwoa8uLaDDgeAPJFypeXeYAfdGdefa%20ivt9QEBAQEHzp8z4B3badQOgNJJ+nJdfU57OKXkJcYnRCvBo4Lc4Sp9jbPcGnVQtFC0q8ZJcM1be%20TC1znO1uOLWfrdqmaSqrf4OWZsDgfMeaMPJxU2nGY1Mvo/bGjauh7eGABrxAXt7F5vZf0ddZmvmP%20qreJYOqrG9ZIfMFwHaj7tA7Gq891zHrxrJP6/wDD7C2C8F7stpcVxkha404kNGS7vJt14adul75W%209PsWtL5JQdbedcj7F5L67b9nt09mNJe39mKt9vubO6fM2XW3GrJMQBxGHBen1+mfDzbe6Z4y1Tr7%200x2vqtvnMaIL+SmmduAbTL2JtJIeeer5s6l2GbYd4uNtlc177d2nUMa404c1NeUsY9rQa1AAzp2r%20bDwsNRQ4OPid2I1OigsoaHEfk5FWxjbd0j0+nh/kV26epZbGsbRmMQFz20mMuum7WutNy/mW5NOU%20MY8LDl3rM4a2rBOApypx5rr2cVAkcWA5Gla8FrBtw698tt5dN6sfFHJojLfxWczULtJfFi3tX0b1%20dtgngbNHSrBUO+2ixhPKzq0ijgRU41oBwajXLRuqtqktusLDcoonOdKC3WOdQF4/fe2Hr9OsnV3T%20pi2kisIpLgaJHNDtBypy/wA5cdNeD3bZ4wwe+b1Z3klxBE9rnwOoQzt4exezTTu47fRyfrPfpj5m%202TwmMto6CYUqQcady4+ONsGu3Eac27bIC0mrcBjlUZrfPdzr0yMeyrqnScB+iOBS3F+qY+Oigygk%20NOJ1E6h28kmxZw7Z8tLw643kUFWhoNOepb0sMu7roCAgICAgICAggdQBp2PcA40Bt5QScsWFZ2Hx%205cWUJubhr3ag0nTpwHsqseHK+fTDVd0axr3MaaUGDeH6xPepOreyd0W4MmuKmooNFeVV31c71Z/c%20bpscwfraYxiBxqc6r0TFjncdkX421jeXsbrhdge9TBeOKm225+6TGGOd7w5JtPhddmI9Rtpdc2UV%208wB7gKufyHauMs7NYxXOW+U6hYwAOdhyb2FdNuvPUnHRkgQW1FSW5A8DzCx4outwkDCdOHhd2HP2%20qY7t5yreMSRgQQXA8xkVm4GP3Bp0Op4SSMe0rns2w8cM0krIwwEudQczjjVVn5dA2qzbbWzI6BuF%20XAcwumss6uW055XJi2TUHeLkRyXTHOF05rBPto33j3EkkCgcOAXDbo3LVvcrQutHBhxp4Q3Nc5ZD%20OWnBhaXilSw07a811RexaxwOPhxJz/yrNafbnyqinpTaYEVkJ+oJUdjW0EBAQEBAQEHz98wOn/bW%20xJNP/d0da/8APzrrp0ZvHLlN4HGKgdhxI5LVSTsw4ka3UGeJwNCeC52Y6Ga9Jc8YgnSOCllnVYvR%20sq1odQA8eCihkiiGoirQDh+dSn2U212+Rv6lcG8ElF8yhjHAeJxILSPsVlpeW/8ARWzOsLf+ZXbf%208VMB5DD90Hiu2vHVi2trhkZrNxeSiJoxq48OK3bwx4/LlHqp1/LvEzdq286bCEluttQHHI1XPbaV%20vVH9MNg3/cdyjZaNdHZRu/FldkAOSkndqvojbdp2Owm890bPiyAPOcKvI71q629GLm9GUluvxQ1u%20QFacwszVOry93O02+zmupZAyOCMyE/q5fak1ysfKm49VwXfVd7czM1Wz3nSG+6MeFVq7c2/JZxyz%20e3bjY3m5WrLGCQS+Y2kraYDsW5yxfq7uTaWlvE+2YIXSNDnnmQKHUpz0q2sDul6JfA2vlg+MhbYU%20bYGR279ynNba3qI2HNzuxctt5hvTVAfHPcTOv5c3kaGcA0r5nu9nlth9D164mWPvwwCrmhpcadpH%20YuUvHLptMXhi7vSAW00ktIDuOPJdddZOjNYSHotslob63h866MtJmHi2uBb3LPn4l1+rou0WcO3b%20b5RbR1Bn71eS8+212uXXXWSNM653pzpfhWAVbg7v5FddNMVy3uWk+aA2pGkNzbxXqjz2pu3381nc%20RTxPLZI318OasHb9l6msN32Sap1sfHSRjjk/muv2Yky5U+9pLI0EUa4htMqV+1XWRnFUPvZatBOk%208KflW7hKsSXchNC4kcK8DzXPdqXCdZ7g0EAkgVFRzXK6t61s+3buwvaGCrT9w9iz4tTbDL3U1rLG%200ujZJoxLHDHHFanxhnarbLbpe6jAuNsYD958YAdQ966SJmY4Ux9K+ndy0h8EkDqkahTDtVwxag3n%20ph046J8tjuWkD3dX2ZJNeDPLESemN/jLBctdHkHE4qtTiMfeenm+x1EIa8AeKnHtKz5LYxVzs26W%20LdN1DoFOOXetXZnGEMvaQXE4UoedOXerlcPtxQEBAQEHzx8ytpNdb/tEcYBBYdVPepQrppiz6sbX%20DkT7KVjmNj8bG5g5kLpnq5254Vx2j2tNAWjJo/Ork+qcyONlK+IjDzOJHJTPbssibs9o253m0hBJ%20DpAKt+0KYvblvWvoLq6U2OwyRkDyWW+kVzaaBeffPWu/qr5H66ne7cgAQRGT4h90k1ouMljs+pfl%2086vtd96Kt7cyE3ll+HNG4itCcPZRb1ljjvKzvUm2mPdfimYNBHg4dx71ZpM/VrynjyxxLQS4Dubz%207F31kjyW2oEpbI4ua0ioc2QcQDhU9y83srtq+WvVDYpdp6suw4ny7giRr+B1Gq56XLrs1KrWudWo%20b9WK7SZcrQgAkaainDsVl4XL1pDhg2lRXHmlSxkdp3y72+GeJowmGlzfulZ2WIcz3zOD3E15KYjV%20uVHlggBxOHHit4Zl5eNjLw9wo7DAnktluOHaPl0sns3S4vQ3ViGAcCaA4rt65K4bXr8O99X3To7D%20W6Skp48e5c9ulbl4xmueQbrJPPHHBGZnl2kAZYnPFc9peecNzV0Cw6ObIy1u9xYZJ2fuWH7tTWi4%2076W8uvr9nihepXXFn0x03dN1tZeSRuZBHxLyKN+hZkzw1j/5Vxr0p3u8vG3LZi6SWZznufwq4k0x%20xXtmsk4ef2bf5Mh6uWDoray3AaW0Gl2nmKDH8q8e2km3DccviuS1/m1qDXU1uRKvflmpjZw4Ncai%20nvAZdigkCcuaK+HSMB9qkvKXWdMO1fK87VJvZAoDSnb4s1106jvy6AgICAgICAgIIO/NLtlvmitT%20byDD+wVKPky+sGx63OFSXPpTKqhreWlbnBqle6lGkUMhyHcudzlroxVrvsWytkmdG57XVa0DMEfk%20XTW0vLI7du82+2/xDIxGxpxZ+Zdtbz1Z2l6M3aWxii8qgqfFqXTLlnh4XSRAyascyDkO5Srbwkvv%205Lu2Nu8gh2D9fEexYwlzWj9R7G6xu3vhaTE4VA5/1Ka0yxltcAM0S4FppTgTwW7FzEtrq0NRrOY5%20jkVmxqXH2XHSsDQS4OdHjhmP6lMNZQzJJeUjt43PaTiDz7FxtxW7cM9s+ww2pDpB511IMa/cC3rH%20LyZ2SB5aIgw0pSnPtXaTuzbl4/ayyHVqLZCKBrljzy1OerX7iEQSOY0Emvi51Oa57Rdah3ly5sD2%20FlG8XcTVcbrmusnDUHxCOd4IpjVp4AngF1zwwuOa4NIpXUDp5+xRa+2PlUNfSm1wpSQ+3AJUdkW0%20EBAQEBAQEHzv8xL/AP8A2lmzMnbIiGnL9/OumiVx+Vl3O4N10JGQ+wrdjGcJMO3wR+JxIkdkO1Xa%209+6zGGRtYbePMggCrjxryXOtZtUX9taiAvZQmmJGQ7Fizundh5Yw5mmowzV8cnYMYEYYK0IwPJPE%20y2fpHpzznC+vGfgt/dxuycRxWtdMcpbhvbpore3NzdERwxAmnY3gFqpjvXGOteu7/dtx0QPMdnbl%203lgHA15rNuVmqrpT4DedyitbqOsz6Vcz7TVXvy10d52eCx2i0ba2TA3SMXN+9zXTnDldmVjvS4sr%20JTSKtpwBTPyiubd4rSsz5RHE0VLnHPvV4qZcW9UPU653Rjtp2t7o7JmEkrTmOQ7FjbfDo5TLISCX%20GgaNNTxGdFnTriNTh2X0Qs5XWM95cQsbZsdSM0OoCnCq6zlz9kdB3G9fM9rAD5EfvN40WuccObGX%20UklzNHaRZymn6rRzWbBP3ScTvt9st/8As9uAZHDiRmvF/J9uJh7PV681fuAyOzBa2jwDpI5Dmvnb%20der2NavpC6N8ZBDjQtfzrnTuXSRPqwjjSuolzxgdX1LetlxZ/wBM7ZZjYLtsdInEayfwhzrnVctp%20nOOjUZDftzba7fLNlSrQO0cQs+vVdtvlx+8vHXdy+V7i90hNdXE5mq9munDy3eW5UxEFtR7p49i6%20Ocqoai+prTLs71JFbL0HPL/NxamQsilq1w4HtW4lWd82+Ta9ynhFXRmr2PPFaynVEbMypBwIGK2m%20FL9TiWgVpipgkw9b5jGgUw4rnYuU+zunxkeOjQcB+ZJ/VWdZuj5A1riKHDV2caqzVnKXDuQDSwkD%20hhkRwVkE2G/iDNJONMgtMqW3UDnnxUZxKlTCSLrSPBJhwpmaJI1mshtl7cXlw2GN5ocxyapcdW9d%20qxnqILOKEwW7dYZ7z+3sXPy5bjlXmASE0rXgeK3KxZy+41QQEBAQcD+Ydrz1DtBYzWdB8PPA5rpp%200cfY5cwB8sYcRIQ3wM/+73hbjFVujjhYCCHSHAg8O0J0+7UzlB3AvLgGg0rQMWun5L3Z/odsMO+2%20T56NhDgC5/LNZ2vHP3b1dU9RupItz6XuP5eauFBE5v3gBReXd30+j5R6oMzdwkZK0iTI1yxWdema%203tcNr9CPUOXpHq2Jj3tFhfOEMxeTRpcaVVqXl9jb3JHcbY2/t3B0YaH4YhzSKke1bm7niy5c5l3d%20l0+cj8NjcS1ubqcPYm3uzGdZyWO5RR3Eb53CpGkNOYa7JeT2Xy+zpOZz1cw9e9gFzZwbtbBxETi1%20ziBU1w4cArpb17tWdnD2Wsj5CBgSB416ZXOr1xt8zY2vZR3D28VbWZmIZZK12gAkt4ngkqxffbls%20THuNa5HiFL0MvGNyBdjzKqWvX273Ma5r8zk3P2pS3D2KjHUdjX9LIKyxbeHbvQOZlvDIagCR1HOH%20AcivRreHHadXSeur+8pCWNBaPdaOA5lcd7nhvSYmFn066bu92vRdXErfKtjXTz40WL+TWa3rqrrT%20b+mLF026TNiZE1xZG4isgGTVz2y666zu+Q/UTru66o3mW8lc/wAipbBCcg05H2LppOGNrzwyHpfu%20htOoI7fzKea0DU7KpGC9GOMVwt5zO/8ATDqPXtpb7hsF3AJC6a2aHk8ycaBeL2/Dtrvy4gxhwD20%20LGinYeKmS8shBGXxBzhVrq1I4kc0z2TyluO71kNHVcNRFMPvaeAKK7z8sbQx+8NDQKhpqONXLfrK%2070uiCAgICAgICAghb0AdovKio8mTA5e6VKPlzehHV2ho8oOOXFxzopbc8mvy1K6sIpPNcXGoGDRl%20jwWfGTmukuZhpe47XLLI5rmgNyeTnQZKy4+rFuGW6N+GtoZYj7rXnHt5LpOcnj8NsFoXx+axxq/K%20q69mMTr8K47GItHmPAJP3uKzalqJd2fkO1RCraZjIqzYuuFi5tn31tplHjAqFiz4Z2t7teuunGa3%20B7Whzh4qcUhlBZ0zM+XytbmVz7uat3WZSmdHNa/8WRz6kO1Dk3h7Vm3s1ZWf2yw2+yhIijqT7rqZ%20HimORl7CyL21DA12J1HtUs+EvPVJu7qw26IUA+IpUt/KpavT83Nt166L918qUUgYXeIdvBTlbFA3%20aznZ5zZKVNBXgFnaM3bHTlFnv7QF5LS+hJo73aKeKz2W8MHM11xcCRoDWvNGjg3sV6NYXH24DXML%20aEg4jMGnDsUtakfaHyrV/wB1Vq01q2Qgg9wWqmHYltBAQEBAQEBB8wfNBdSw9f7cxgJ1bVFiOH+I%20uMVqM2OUWu4SfvXNMchx0u+wrp88s3hLhvy4u1GpWfI1Vvu3Y6SdRFDySbNcr8V1+EWGpBGFVLYS%208rRexorw4f1KZVmemtifuc3nvBZas+9xPYumvz8s2t7jHlx+OjbeMUaeTRmSrZwxmfm5b6jdaS7h%20P/LLF5bZxfvZGnE05rOb8NtHYGUGnI0oFz2t7t5y230+vI7PqBktwTHA7wMJpp1HBb124Zw7jFJN%20VrmOBbU+LhRdOrFYvdestvsHGHWZJGe81vCmSnl3THw5b1n15f7sX25lMELcQxhz7VM57NTXlpdx%20cudQyUo0VwrmsW/DUnCb0tsc+9bxDYxisZcDJX7g5rpi/mm+3w+hNvfbWNiywsaNtowGu08TxXTX%20EnDjlclnAa8k6fEHVGVAFeiK7B9vDaP3FrNV1PWO3DuWRP0hc/ZtjV09czWX2zanxwec5mLzi53b%20mvk+y/D6GnE4Li1Hijwq3H+0DmuO9+e/9G/Llp+5Ne2V7sKN/dDkB71VvHedYcMTorA+WtHOPhPJ%20dLc9ejF/V5Z3MkMjAXHOhomJxJ0S78/Vh+sd+MpbZxnwCuqvEprrfyZ22rVW1Ok0oT7w/J7F6HG1%20IjdUe2lVUSWRsrhjTA8leVyynTz3W+7QSA6Xtdw4jmk5S1t/W+3surYXbRWSgBpnpW0vDQCKHkAP%20d7OSx5NLolwAx5uPLvVlRdjY4HVrLgeC1hEmKPUAaY/d5krUiVLhBALa8OHPjVak5ZxylMBAFTSo%20Gg92asnJ5VJa4AAEE5kgZ95VwmVYIFAPeOI5OB/Kk1tS38fC8JZNJ8AYGtA1Y4Dh7VLOMrnLP9LX%20PkSukkOgAEuLveeexc9q6SNW66vo3F87aGOTIDOn6S8+cutjRGv1EEDE5V5LrrXO3l90LQICAgIO%20D/MM4t3nbHAAlrDga41B5Lpo5+yZ6OP+fI06WYav3gHHsW2ML766ojpoB7wGTu9OizVdgfBNG97g%20Ks948u0q5+TKHLel84ENdLc35fYstyt/36e4tegLOMYTPGtz/vECua8/suHfR85bzefE39xM+upz%20tIHE9izrF2whxFoaHh1A01bzJH5kt5I7p6XevVzbWVt0/v512rngR3BOQBpQ9iZx9muOrr+77DtT%20tvdu22P1xzAPq01BrjguG3HRJrnhp8N3dGp0nywcSMTUZfQs8lkTeorJm8dLTWz2F0gYXRk8SBUk%20ppV2nd8x3bJLa6mgNA+N5a4jsOS9U5jndkSa4kY0uDsSRUHLNLOcMp7JWyQGQ+Ag0JCmt7jHXMpf%20WlRX3XDitXhmThaZK7SSCHPccOSysi5FLXM0ri0K5wUuZKuLi41pUUzVlpnjDrno3eOidFCT4ZHA%2004ldNd8JNc11vfiy6fWv4TBoAdnU44Lye3bn7umuv9HPLv1ff0T1A+DbmCdgoZ4yTQuphkunrW/V%20y7rbrreuq93k3DcZiI3H8K3BOlteC3rrJ0S+y4YF7w8AmpdSleHsXbXly/8AVZrZbn4TcraZnh8p%20zM86u5d63Nu1Zxb06voXb2W19ZxzDxNuYy2QnnReX2a3u76yRx/ettdY73cwSs0wteSD2E4Llrfg%202U2rQ5/lNropqDj7tOSMXPZf1MfIGOAazIEcO5Swx8O3fLXUT7wzJoDaNOfvLtp0MO6rYICAgICA%20gICCHvDA/arxpyMMn/BKl6j5e3uCj5SagNzcfdV2kJP1axNAfLLmCudQMqcFmmtYDcbad9QGN0Uq%20M9QPFc8culx4/VjdnLGeYyQkEOqCcD3Ltpx2c9r3bczqe0hgazSDobQlans7Zc88WMLufV1nDGGn%203yPw2Dh2lJ7JeYf+rcMPZ9a3c0zvi2aIgdLaZhcbtct6xsFpvET4mvjeJA/hXEq+XZeia2eylPmT%20NLH5AchzV8s8J4zr0SbWHbxNqLvCRTxYYnJS+ydG5671U7da3Ed5ePvbhj7R5HkMGbRTJM0uk4kT%20GzbdCDg1zTkONVq21jxiNf8AUAjqyIAMDaVH5e5ZnTlnya1ul+ZLWZ9atpRhOeo8kMtQ/lE92DI5%20ldeB1Z4Z/Spdo6SYUfByw1bpI0nTTkOCeUXxjwWlycW1AJpRuPtxS7Q8Vdvt8zZCS0BwNdRyKxtf%20hvWfK9NFICaA4ginDJZyY4fYXyuMDPS61AAA8w0p3Bdqxt1dfW2RAQEBAQEBB8sfNPIyP1DsXgtE%20o2eD3stPxVxmt6y1LHI4ZpHOJJd4vGNQFG8NK1dqziYSrdup2GB5rm1blLe1rcM+3ipQLXkAfc4c%20gpdVjIdP7BcbtdNiDi2IOrLJwDRwC6aaZXbiZdOtdujt2x2drFohYKahl3nvXo8MuNvdqPqT1lFY%20WX8t25wdcv8ADK8cOC572Zw1rHIakk1cSSau5uJz+hYty39WZ2bp683Cnw8DpCK1IHBZktZwvb3s%2026W7oraG3lD20dSmAIxzC3pMXLWW/dLydYXO1M1RvYWjSHELpNXK2SLe99DdRmAXLR58k3vNbmnh%20k4rQN+2Lctre1l9G5rpDUMI90LntrYs+Urpz083vfLc3MQbDE1xo59aOwyVmts4Lvb9nQekekXdO%20RODpWSXT8C8cexdJJblja5bHbmNsrpS4kvw7CeYVts4qeGKruY5dyvPg2u0Rvb/iP7HEhZtXWcti%202myt5ZmOILbOIaIG8NQ4rw+7fNen164mW03DZI7ZzaANBaGnsouG0vw769GDvGkse51cCA2mS4Tm%208d2p1abvzXGQB+eeGVO1amPhq9WBe17RU4NOXL2LtcXacMSsffXLbaN0oPiINDwSc9mLezS5JHXE%203myEuLnHUTn2VW3JWH0BLhQA48l0ZStvhdNPpaK8TTgoqQ69jguHRPpWtVrDKbts8cl610VcxhwQ%20rpbmtnsvLIBL20J5rc6K0Lcdt2+2lkZLI4uB8YwzWcpyhtgsNB8ucNmGABOBUWyvWiRpq4BzRQYL%20cS8JUD2uoSK0NDTjyW4zZ8MhAxooaeKtGjvz+hdJ0ZiUyEanAnA8uNOAUtF0RuoHNZTSDXmAclbP%20qw9aC0BrAcMTXI15q4zz0LYuMmkDzHUuIFW5UAPBYL0ynWsrwBHWjwwFzAuPus1d/XMtQ66l1Qti%20oY3E1LDn7Vxk6u20xMNNhnc1zQ7Go8LuB7O9bcn3sugICAgIPn/5jruSLftoijFXyNIxyyK6aXDn%20vXN7TadUbJrmUR401HNbzcY7dWML15LaahatOLfePCvNZu2Y1OiBfmBkThGQ0vypl3K5ZvRasLXU%209rGeJ7yADwUuJy6Y7Oj+oDfhel2R6tEcNqXmM5leb2WvVrcy3H5vla4kc64kJdXUXOqcMjkmtc7y%208jINKjSSMlSTC451fDSgyaeParOizZt/Tnqj1Ns+2SbdFO6a292NriTornRSzP5tzaOj+n3VsO8W%20hgmePjwfE2udV5PZrYZ5dF2zzY9cFawzCj65ghcpZnnrOi+HePnL1JtDYdX3cbQND3F1e0le71dH%20DeWVq0r8RXM4Ppj9C6WQuYkRFoioMRTwgZKYt6srcg1jRqo6lSBmpasWXhzQ00+9w5dqzOq2ZeY0%201DA1qBxJ7VuRM5VwuYZNJOXujn2pYXq6p0ZeW9sLKZtGvj9/l3JemYsnyy/U/qlDBazNgNZHVGrk%207Kq800vl0dM8OMXl3Lc3T7mbxSSEurWriDzXq1kkc9uVMMgcaE1ri3lgrhnKl73NmDuINR7Pyc1q%20XjDNibFdUdGaYgk151/Mr5JtM/j4d99NNxbebK0F2p0OR4rO05dIg+pm1PZLBetjFJsHgrhtrMrN%20stRtLVkYc8mrzUAHhTgpKzeUWMzTTnwkMGZ4k/mVLcO7fLTQS7u3AkNb4hx8S1oruy6AgICAgICA%20gILdyGG3kD/cLTq7qYqXqPm7rJlr/NbpkJ1RsJ7xXLBdJ8HLUDbvGBICm2rPCDc7fI5xHu6uea5+%20LcrVN82WTW6LFmvKQc10mmOjO1zMsHD09IdUctw4PcdRNc1PDHDHBP060nU17nOzdrFPoTxx2b13%20kRpLG4Z4APw/eLjlXvXOtyvIZ5oAHtdhSrQOCmOyYZW13iUFxkGIGf6Sz40xGQtt2jdRjneI5Hkm%20az4Jkt6PLr5hwIw7OJVyzblGfulIy3UCQCW81qZTqxb9wu3eY1orCWkkniaZLXhju1FMEU04bGSX%20hoD9P109iza6Scs3aWspaXUIBAwpiDxwXn3bmuLhbuLcB1XNFSSGsAxrx/rWOrV1G28boSyjSGnJ%20vB36Knlguq3LbUjP4VSTiG4iv5lrLN0QpLR4JDqBtCajHCi1lLs+s/loFPTK1zHjOBwIwXbXoxY6%20wuqCAgICAgICD5U+asOHqLt7g3zAdngBYM/+1XJqtT4ZrlFtAzxHLXifsTOVxxynW9sGAMiB0gUa%203kE6rmpXlNqRTLj+dJOUTNq2e73KdlvACK++eAFVvXTMZ2uHU9r2u3260ZaR0qG1kd2rvIxtsnW9%20pPPFowje8ENNcAOY7Vq46M7fRxjrTpmyG/ssdoEl3fyPPxEpqWAk5Llvp27Ok2zHQemfSPY7Tb4n%207o3zLp1HO5Au4BJpKxd7luO27DY2ERZZwNga0nThie9auuYeVtXhtUHmB8oa4kVfVoS9U8qu6Iot%20Iiccf0Gj3eFRyWkUSPc12ttXVwYaYH+pRY0fe/Tyw3bdn315el+k1ZHXwjsClnVfKs1EyxsbGO2i%208EbBRnDHtWp/VNtmIlge+aWZjjrGMTeIPcsWy4i62z7JJLomeZpLpGNw1YCvI0Uu9/JZeMVc6et5%20GmS68ys94ayE8GDCgXD3b8Yd9NeW7W7SyBjdOmgrQL595r1JTZNbWtrUZAkmmP5lnJI03r7qmLYo%204mxkPnndRzK8AaVUxOrU6sTBcy7pbtm8tzZGjUWEZg44KzbFwnVibsfiHx14d3YukzJ8s3lqHU12%204yeRH4mOwNOY4Lpr8uG3xhhWk6cqtGBHGo4rcZ6zK9aNdcyGMAUA8VP6ZK4GUsJrSys53MePOxGK%20lMRrkkrppi8u0ud9/kKrUrNifDujo5WRwEaTiXDickxwueXUNhvHvsInOBwGActYuWZMMH1lYyGf%20zmupqybxp2qSLns0W6tbwFzmYkEaQ0nLtQutRIt33GzuHfi4t/4t/FamEuWybZvEN8Bo8MopqacK%20lWU+zPxyzaA17HNPYMKLU35Zs+rJ20r/AC26qlhrwxoPzrfCdEyNzXRVp4Q4BjBjmeK1efuxYqla%20XEigc0YEtPu04Jmc29VxhR5bRV0jsB4geVcgnl/ZJOyrbWxudLO8uY6E+JoxDhwzXi917PZ6cVpP%20Vl38TuEjPeDTjRY0XesKWjTU51yXRzy+8V0QQEBAQcH+YW2kk3va5GN91hq4+1XW4Y2cjuGXBeNc%20jm1xApgtdZw5y8rAfDBqrUurQk5pn4ai1JNG5wc3HxVAOde7kl+UvDNdPR+bv1iwVBc8VFMgtbc8%20N6ctq9ZXPOyXwiAq1gAY0k4aRmvHtecPVI+YWgvGVcwScOK6ONuUsweBvGizFiJ9WitY+AHHHmtp%20b8wGFK4Eg1Izoch7VEyn7Pvd7tV9HfWrqSMIHljkM1Ntc8N5w730h1zButrDLIaStJ1trx5ry7eu%20S8LLPzc99XPLf1AJ2gESsHiGNTRdtNsJXOampNaGtGjiu92rn9l5r3tb7waG5jn/AFLK5etlIrU1%20fSo7e1XjqSdlWsEDPS84cslLP6E6LYcHRkHiKUGXfVWzk69VsaWgFrqu96o55YKTJnM+rbendwMd%20lcNLtLg3wV4la1nCZYPcJ3TuJxOND2rPS8tWoNauaa+9n20wVP8AV6x5pUYGtK8EkiZeyv1CpwAI%20GOfetJhcgNWUrjy4/wBCluUw696N7xHDIYpD7xpp4UC6zXj8cJbh1Dq+wjvtoe1rBrxfGw8BnmuP%20s1zkl8uZ0/GXIJnPic0OFQ0kfkXBvOXolDWh2BDaaHZVrmE7pjh2n5a/K+I3kszIBpw95dNFd1XQ%20EBAQEBAQEBBH3B2mxuHULtMbzpGZo0qd4PmnqB0Ttwmfp8bia6jSlch3jiunPLGWtOq6RzCeOLj2%20IeTwuaAc3O4E8An+hn+qHd20czaPGJqKqy4nROiA3YYdDRTSW+6cyFvy5a22tzlU7arcD3S5wFe1%20Yzf0Zue8Vt22IwuqwHDiMT7FJikYW52C2LnvYGtaTWhyCk0nduVBl2eVryPLBjP3uZ7FPDPSkvHQ%20btklR4Kk4t08wr+1jqnPwrG1SuFBqMZwI588VfCReb1i3/Jp9TXnGlcewc1MfVqTNwr/AJYcWNFW%20so5551x8PNYs7mMJ0NlE2pZWjg06ciCPzrnt0b7dGWghcW+YG1wo6nYvNtK6a4Q7qINkLgMM+0VW%20Mt4VxWzHW7qCjn54YplFtlsAIw7Ak0b2LU2rNkR7yGNoMZBDXVrh7xp9S1LwziZ+76c+W5ob6b21%20Mi8kfQvROjlZy6quqCAgICAgICD5e+aCMu9QtvIGW0w1/wD1NwiVymA+YQHUwyOQWux8Mrt8BLgc%20K1xBzWsCfa2ctzIy3gZWV/uVHGvFJB1Pp/pWDZ7MaaOuJADO/M1PJdZr8uW/PVfuoCXilQ4HEuFD%20TuXTVhJ1uMbC1o0MwLWnHvXk9/suten1ay9Uy1sdqNHst42ye86agLu1dtN/KOfsmL9EiR0Yb7uA%20qdR5Lpa5cVFn3GCMVDgaYmuRHH6E5WcIZ3SKVlWOBZXw0OaTXAiT3pJqT4sicvYmZFRbvdQNLC7x%20ZNaM6BGbUZ1y6UnSS2uOumHsWbfn9DGVL2ayXV8VKVzw7lmbNeMXI2taC7TRtMuNFGlq9kIDYS2r%20Zj4uYbzWLs1rMM1tNmyNjZJKUJDAcqAr5/s9ty9nr0wzcc4fKAasDRpIORPBcbJZy3hekkEYxBPY%200VNFm5JMuOb9bXu/dfSNlbW2tdNMcCKZd6ssnCyd273ERs7RxhjDKNa1p40Ixqmtlb2mJnu0vdZD%20DHLNUilXVIzXox9XnvDQLm4dNM6egcXE0xzrn9C7azhxvNU5CtTgMCMseXNWs9GatIPgdqM8jR5j%2021LzgcVJWq1Ca7kFwXPOLyRn4f8AKt4YwtPu6NaIhQEZnMJjlWxbLZeDzZBUk1jByWbVw6BskgEL%20RTECn+RXPLPdP3OMT27W6Q4k4niVfsNHvLEwykZDVjTIBLaSsRuu1ieJ0jcJWg0dTPsKmWrMtfhn%20mtp/MZVzoi3Lj3rUxhmxul91E42tnNCMwBI0GuKs2pan7du88zmwh+pjjUA4Lcvdixs8Lj5g0jFj%20cWnClVrPdntyvukrVmmocBra33gta346pjL22YJGuGnwsy1ZlN5i4+CfKu6fHt20TTNAaCDhmTXv%20Xg9nNez18OXXDy+RzicXEuIWozst1FMsclpl94roggICAg4Z8wks0e47foeWgtxaQKHPit6Vz3cq%20baXdwxkmgAUGp1aiv5+xXoxlYvrS3bIQeXuuwPcFbMEz3Y5kcZkc1tHNZiCcPrU8eyzLcuhLeGfq%20BjW46Bq1nMexNrjlvVJ9YdzktOmbqYx+Z8S7yWSAZCnH6F4v/livTOPs+a7XQ+Yuc4eLLHHuou/2%20cbxwyA1UcwmrT9SmSVj2tdrqW08XjJ40yAVhak3UQEYkoRXAHs4rMMIzM2ho1vxDaZU4q/2MfLI7%20Rulzttw18T3FpPugnPirtMxZeWY6g3126thJ99goT3LlhprfkPcXECgDuPErqxavCEB2Jrxop9y1%20W1rQe081fGJ5KTG49mGH+RPEmcLboiCxrcG/dIxp3pr9TsyFv/LYWsNwzW45sH2Lc1ZyyfwdjJB5%209jJQU8TDm32LWJC84Ye7khc3Sw6SMDzqsWcunPfqhPbQinDEAZV5nkpjhnthXHGCcSCOFD9KePYt%205ezMNMvaMT9C1OElLU4Gp8XApFy2/wBPNx+D3cMBDSSCKn6V21+HOvo7a5RNah0jmujeBUE/pZrO%20+l8UmMuUdebdLtu7SMhb4HuLowR4aO4Arx7bOs17VgXXDIwxrqNJ92v6XGiWZJXb/lljDJN5oCQ6%20h1H+1kumpM93eFtRAQEBAQEBAQQ94JG03pGBEElD/mFTvMF6Pl3cDL573P1EuJ0lwx/p2rvZi/3Y%206duGOuWuLwMAAPr70wxLmof4nmgkYA4KYjU2wvSaXA1zcakBa46meF2Jg0FuBJxPaOVVk4+eHj7d%20vm+GjScAK/almEvXnq9dalxcYyNH3cVleO7ET25iJa/OuXYlnw1M91Udo2SMO1DtbyWasz26vJoD%20G8aW4HBoCzmtTbjlYmhlY4CMFtSKgiisZtUzRub4qYtGLeYUqrDYnOaaNp+qcMFnnqTjomMia1rQ%206gBHDE4c1jr1bm+U6wa1pLQKvzI4dhXHfX9G5y8ubON8jiBWuL3dvJcdre3Dd2zz/wBS/dCFtpa4%20MJ0n3GjH61jW9Mm23Nx2q0xr2DSQ55GRp9S6ZjNsWr61d5JlAxx7TlwCutluC7PpT5dW6fTq2Gqo%201mgpSmGS9evRyrqC6siAgICAgICD5l+ZqPV17YH/APioRTn/AIi4WoxtOXLoIaj3a6sA38q3eVnR%20k4YQaRRtrcnIj7Ewf2dM6KsNlsLR81xIX7l/dBodp7OxNbJUkmGejluJpSbaFzHHAOfUV9hXTXZL%20rlfl2rcnMxjaS08DUgHPvWpWcRJg2bc2D3GtYcRTErz+6eUdfVtisBfb1dbNuohfHXzcgeBPZ2ry%20ere6u/t08uUqS83eQtljtatbSpJNCHZr6fruY8W2mEa5buUznMNq0g4sA7c64J06dU5qFNab2A0x%2027Ii2o01z5HJMtzWRHZsfUE7nSPrqoK0HPPBWSfPU8ec1cHTe7iQCBulgAIc7En2nJTx+SSpceyb%201FJqa1ojJ0OY/Atpjgs4sJOyp9hvdcLZhq7TprjTupms3dZqtT7Vv7jD5VuGvr42uNARyyWZvlqT%205WYNhvzuJuLtul7cA0GrCOxef3bcO2mrYYYgYg3NhzBwII4t5rwbbc8vVIkxaw7OtXDXQVpTL6uK%20zrnCcNb9QeqDtNgILM/464NIyeWRotaYnTouLOET082B5glvbol8s7g+VxzryC4+3fj8fjDek7Mt%201LCJSWsYfBk1pNMOdFr17XquZ/dyrrK7MTvhmmjziccccxRezV4dstUije0uIwaQD/kXWXLGMJW3%202bri5ZhRgNdH5VbRluo/BaNjb90UqeI7lidSdGiXUmLmHLMCi6yIsQUkeyoIBIw4pR0CyDWwsGnw%20kih4ZLNq1sG0TObiTQMOBzp7Ff8AVLWcaRIwtNCCcSD9iQYC/gDiXUGFe8nlRCVinQ4OLaajzyqr%20jlMNH3SJ0N/M1uHOmWPNXHyvfC/aFz4PIBNGFpDhjniUz3Z56Nr6dgjjf5jzp04tceas+S9G1wuq%200Gp8ZBwxXSVmLwd736Wp3jrkP61ozEC63p0M0dtE2gkAB/Mse23GKa6TK51reeXY21tqLXvaCe3j%20ReLWvXWiOq8k8aVAGK7YclCI+8l0QQEBAQcE+Ym9Zbb5tWo11MI058Ct6Rz3mXJ2b5JbtDakRM8Q%20acM8MVtmos9/Ldh0lB5Yb4XDHjzUttWSRbjLy/wguJNWNDfeOVFFdA9Mdr3ODdJbm5hdHEIjpLhQ%20ux4KbbcOk+WN9Y54v9lnRvOqSaXUADgAKjJeKy5dJeMvnSFwZKG4amVB/WB5dq9Fc70TbaRsjNJJ%20xqRwKbHdVDQHQ/F1aiqlwPL6VztLOAIqcvoHFUR2YHywaGpdUf04KX5MK2ggFxGJOJ+zDt4qzilZ%20TaXMd5nmEEjIEclqRLnsj3LnPlJYKMrn+RXEjPPdSK6iw8P6UqniSVW1pOJdSmI7lZquUh0Z0gka%20jk3h9PaqzL0UvAieMBU4gg1FExleLcVYmaGP0kVJONMaLC8WZgLgxV0upq8JA7UVHklDiCMKeKvO%20mCkMqSAC88Bw7DiR2qr0IZHNcaioJAHDNW/1TZcjq/A4iuBHYlvwzjBCQycx18OZ548ldZ+qThPt%20Lh8N3FM0HwHBwwwC6S4ZuuZh9E9Ebp8XtUUjnVcGjHgRwFFu4xcGeVz1A2wblt0d5p0uhFHYYgcF%205fZPlqZxx1cwG3QzTM840DMTTEgrhn9WuccO6fLr5Jn3byxpGluAxA8S6eu9STDty6NCAgICAgIC%20Agh7wSNqvCDSkMhrSuTTwU7wvR8ybhPP8VISdZdUB1KCnIBei4jhznhjLyOSMtJwNK0PIq0x2QJJ%20cdIxceHAe1ZXKg+cdRacBgMPrVM/KtjnD3hxw7e1RMrkkzSNVKU+9xoi54SrSa3DnMIL8agDCmGZ%20WbbGoxd2C52WouNBjxWeMfZrPPPVHh81rqNwLsFq4hGQE4cAXkauGHEcVys5XsqktpHN1amk5h2B%20K1pIXmsbNDK1xIqR+lRZv0ai6y2aQanEgEdiM2vXWgqKY1zrhQBLLg8sr0DS0kMPg+7z7qrldOjW%20m14v45XHxvA05k8BhTsXn9nquHTp9Nf1ysOqNQLdJFQeFSPsXPb17fk6zW9rx+P1WoaCInVi40aD%20z44rNjO2M5+P6qZS2SKjcM6V7uavfODaYmfp+OP9X0V6ARtZ0BDSmLySAa0wXr9X/lx2jpa9DIgI%20CAgICAg+cvmOgMnXFkQMRtkX/tE63rJhmzNcyt42QgkjAZ/1LWEi/BdG23GK4Y3V5ZBIpmFo7Ydl%206evtru7Nt3ZwMq4jzCQCa0yK57VvWZZtty4NYGtGjg4CpHesTe3q1dUmPcdBoKAkY8VM2Jdfjouj%20crqjvL05UcTTAHiFZt8o1fqO0N6Wz3IFWZPpQleb263OY9GlahcdWT7VJ8MXOmBNGUrUA5VC7+r2%20Yjl7dZejYenRud7E+8fWN9PwmEk+01WPd7s3hdPVjlLtd1lfM6K8ZplYaE8D3Ln6/bjh1umWyWd3%20bui1aaAeEgcu/iu+vst7uO/r/quSRMedAdUEnCtMBjWqvmzjlS1obTS4P1Y+I5D28Vnbp1bnF54q%20PJLMxhApQe6eKxbbVmKodNLmCSSPARjjzU1tv5r4xDuo5PeGNcDXD6Fy9lzHXTq8iadWttHUwxNK%209q4WY6ui7WG3Y+V79MbAXHsAzx4qa5269mezkpfN1V1cZpmF8EDi2JowAAOY5q7SzFjUmbcV161t%20rexsmMY3TAGadI96pH28l5rm9/8APb+ztOn0a/1Jc/BbfLcvdpcBgeH6orz5rt6ua5eziOF7leS3%20t3JNINRc4kEr3aa4eP2W28rDWaeNScytsNi2a3bbxCaTB7sRzoexMrhC3+4iLX6m1aMcTmkpZw0m%20/kc4+BoNMQeYK3GVhjtLw440KuBvG0Xcc8bNLgdLaU4ArGC3hnbJ+l+dATiexUrO28xEYbQYGjQM%20zX+maJlEvY2ASCtWtx1DgUvK55+rEzt8sGd/gY0VJ4Jbkw5/uExuLySUguq+jRSlRX7FpOcvbCV0%20T8q63AVHCnYnZG2bXMZXNip4a8scM1ZStqYA1gBOFAGkfYeS6Rj6q3ykNf3AEjMFvYtxcMLtGu+6%20gYx7KhryaE5UxXl997unqmeFvq24FxvLhjohFGDt4rho67dWvl1CDThlku7GVnU3Vka109ijL71X%20QEBAQEHzd80Mrmb9s5FB4DpPbQresn5sbOUWrmSwtMzdVRiRw/OtWsWrkkfkM0MdVjsC2lAFklZT%20puGO53a0jlOkNkAArkFbOMLH0DLFG2yeIgA8RZjw6T2c1x32vR11jgfrbJ5MNta6tRJqcKc1wnLe%20HCS4lxxodVcBkBxqvRjDKRA7ymtccS2uIx8JzTCZ5XxIJHvkGLWijSOAOayTqPFGOcRqLqUPGnMI%20qK0lrvFjjUO5U/OqcL7Hihc7AEnDvWscIuW7nsc6goO3t7fyKZO6p5zo6pOZyFPzrfZFMMx1NaQa%20OqA45gjglvNz1F4PrlSoGKs2YtXTMX0LnGrRgBxPat5yzMZ+4SZXk5A5cgpbhqdOUaa4FQAal2bg%20MgudbkyjyvIcSTjy5jv5rC4/N4GOxbWrTn7UlF5xAOGWBNMagclrWcCO6p41aTUY0JWbMLxEqIPF%20RgKjEclvPDCnUBcUOOHhfkk4nCWJNSMK8OHaukrNmHT/AEx6ipG21c4jS4Naa1GdFvy45MTLtggZ%20eWLoHv8AA4EVpXu71y9msuOFnX61xzf7STbN1mgcPFqOPAt4UXk75y1NeMOr/LJO+WfeqigaAMDx%201cl11mKsd6W1EBAQEBAQEBBD3hgftV2wnSHQyCtafdKTrEvR8zbyRFdeU6h0ZOBpVeju4cYjEXUr%20XSAOJc040OJpwxRZzcoxjYA4kaS7L8iiKmwu8mmNRi+mFe1Fzy9bFI4FwGHLsUyBYDqq3CmB4JbM%20rmzors4gXa8ichlX2rF+rU6rV3EWv1ChriKDgs3GFrGua/QHtac8DX8i1byuVxha2UajXDPgCVm8%20r2SPNAwaangAkvBtFmWSYhsUjqRE4UGPcpjPQ6JjI4/IND4m8OxWJhdgZG6PxirXHCi0ztVUNu3z%20C0M0tcaNx4jis2fUymtsZSBgDhie9c7MN+SNJYSeVPHhoNNTnYuz4Fc9tZbM/j7rnvFsbbHQNa2o%20aKVPHmKLnfTP1dZtrb8TusXto2NuqBlWFprGcdJ5V/KsX12TN7F9mZn8f8u/ehDS3oOBpZpIeann%20hmu/r/8ALO/V0Zd2BAQEBAQEBB89/MJIB1tYtpVx22I/9POt6s7Tu5fK0lhaM8lqVnGF1tsNLS91%20HUz7FrhWW2Pe7rapdUBIhJq6LmFnaZanDp23blK+GO4oRHI3VQjSaccF5tpi4d5r8pgczSXtcPEa%20CvGqeWDK0Nwc2XEHQCMedOFFjouFd0Y7thEmMbsm1+xbmLGcYYS76f21k/ntjrIaCrvFSmWazv0w%201rw2faHWkNoI8ASMT/TJcGtujD7u2A3Jpy8J/OsW46Ok6codnuMtvk6oGYOS6Ss2ZZaHd7eQND3E%20EYhwwW5WPH4S3XnmAFgFB71Fq3jBOPrla83xOqdYdyySfMXC4x5q5zRTCtAfqTHylil7JJWmpxHG%20n1UWcdlzIojGiYNcMKeEAZd647R017ta9Qt3ba2DbCAg3V34GRDA48VjXOfoXos+n3TosoGSvqGk%20ElzxRwPHNY9mZxnjLcln3bbfRuc5oJPksq4uGJceC88vNs4t/p/23tcuX+pG7yO0bfGToB1PNa04%20ioXt9WuHn9lrnmjHtNexet569iYatJFMa17kTCTdXF7JQxmjGgkjKgWbwuGDubx0xOo6ncR2dysY%206sa9rHMJaHMYeYxr+ZdPpeqVYDHNaHjE8qVw7Veq5SLC8mtpAIyQ6tac+xS/I3Tad4guAwv8HA8i%20s3gjZrOe2fQseSG5DiT3q35F24uLRoL3kOacScsBmKKUzy0vqTeZLhnkRjTGTTSD91aLGqvIDm+I%20tofBxJHFXsRK26EteHuFMSQM6ApeUrcun4CHeYSBydmFexWwh4oQ0UFca9nFbjHdYu5g2J5aKONa%20urmBxWkh0lbGEXO5yCrGNJDzxJwXk9tejT6NXvrl0tzLKWnxuJx4LE45XaobgdWRcF1jK2YwCc6g%206iQcFUfea2ggICAg+aPmp1HqDZAMNLSdROWB4LWtw579uXKNvuY2DxuADcNPCi3WbHjbr4ncdGry%202sdU1xDkzx9Wb9W4dKWdtcdS7fFbnVpI812de/ks7XEa1nLrd78QGzCOTwPeA11a0w4Ly+y3D0TX%20PD569abpx3OJnmatDDUE8arPr6rt0w5OW0fQjx1o4VwIOOa9GWe3CoPcRThiSB2fapeizirzZhHC%20Y2tLtXEYZpjnqz15quVx8DHYAto1wOR5FMrIoefBgcAQ2hz70wRW2rcCAOVf6cUnLNXM6jhQEjtV%20i5HajQZ6RUcAaq5SzC22QVo37ozP9MELLgdM3UzTkR4SOJWp0Z69V0TVArhwPYl4LqoMzywNy1Nx%204Y1Tyh0UDDAjI5A0wWLzHXupa00BIxAJAPfl3pZy554X3NaxhBI1kVrwqmCXlZq5zSSNIOIAwNBm%20f6kl+FwuMYNNdNXNzHfxBTC2r9u0FzqGppiThgumHO1bkhd5utuAGFcxQ9iTjhV4vbpDa1qKah2K%203gyyXSu5G03Bpe4sj1UB7Rknlipa+k+kd3G5bOGRSB0o0h2FMuIK3xdcVLcTLH+qXTRdZ2+7xNoQ%200Ne04E040Xl9muJw3LyzPywSarje28RTIUHvKaNO+roCAgICAgICAgibwGnarwOpTyJKkiv3Sk6w%20r5d32Nk+4gsB0tAbTLVwr2Lvj5eba91uXbtDY6kY4HgR+dU7ZR7iCFgPi1OBy7BxQmLOFkXoEen6%20Dx7lDsuW8gOBzpWtfqQ6Ewc7BtNFMaLPdqdF2CACEaPHR2k04YZrFmI3rMqpbarQJGUHZwTp0KhN%20tHiXSG1YD3V7ljq3EW5s3VLS0sofYnKz9UeO30vDnE1GQCsS2qy0SyhryfDjh2q3olqTG0RihqQ7%20CuSucVnrML0BAOkmgqKdq1hmxkGtFQ4iorhTFS/VMrvmkEsaSDXHipYsT/Ja6MOcAKtFa4jsXPu2%20iOBAcMgHZUp9CoP+GkixaAOAGFVMHR3L0jYxnR8DWYNBwHJSydmtW7LaiAgICAgICDgPr5aCfrWz%20dq06dti9v48y1qzXOzaRsb43UAPeStcnMqqaBr46tbQUqK4YLWucp48s/wBLbJHcXQu71lLK1FW/%20rOWN9prMunr0z90zet6+GI3TW5tq04W2IoBhkvJtbdsPVJJOGY2jdrPdLVlxbyBzXNLgwOoWnuWu%20cM9Uhzpi4tyY0gtJNdQ4jsWcyOuIqEw93VUg+6OFcllF5pjIPmVOHPM8EyYX4HtLQzMgcAn1S8Kp%20YreRtJDoc2lS4Z+xZwzLhZl2y1kpQj9XGn0q+LWZ3Q37LKKUcQ3OleCnglURWV/EXASku1EtHDTy%20WsfCWL7ZbxnhI00xHYrmwxlf+IumjUBgTyxK1lk+PmDg3SRxA7E2pFqW+uKimZxB7Vz2ma6S4Y2y%206Zkvd0O87qfMlB020NKADms764mUm3Wt1uIvhrNmmME6SGnLPsXn2uG+O7C75ubLPanXLnAOAwAx%20x5LHrnNn4/Vva8Z7OLbndSX08k7z4Xkk1zqMgvZpMPNtjsw0kZcNXuurSpC7ZcbypY3SccMTjX8i%20Sqt3ssroTAwhjn4A1xK0zWOsNluopy6Y6mUHGpKt+hhLu7B0zwWANbXxd3BTJYts2mUMJoMcxRW0%208EeXanOlAkBYebRx7woklXILW6t5PD4zk0e6D7FcpZWZtbu6jFBgcka/suz3b3NxJrSlDwCXnqmc%20MLejV/azrwokRjZWiuqlScnclsqRtxNQBUOPtGCWEbztcOm1ZU0ri4LoxblkgXeHjQmmPBRVF3D5%20lu79IHlgQUpJ3X3F1r0q+LI3EhBIwoBQ4LyW8vTJw02VugEk1pjU/lVYvRbEooCAQ1w8K1KihrSH%20AaaNJ71Ufdq6IICAgIPmL5r5zH1FsowDCw1cR2FWOe/ZxCO5ic8sqXVxoFqYYlvXsuGYwvaMQ8mn%20PHmtXMajevRmQ3XVdau/DbrJrQcqELn7N7jDeurs26wtFkzQ/wDDJLnOHhc12OIGdF4ttrnHy78f%20m+WfUW6upt/vBNkx1GtzqKLp6om7TCfxASK0BLa4fSu0YwEvaGgHIE0y/wAqdUeNfSrvE4feINCf%208iKvukwofdA97PPKg7EySANTQmgoKk4n+hU+xmY5VF1caYtphz5GvYqmFes5HAjEnPE5qnYMhqGn%20KmHHT3qVVsA+HI4Y8NQ7Ul5TsuEDQ51MgKUw459hWvhmcHlt1mpq3VQt7aJ1i5j0e+QGktDciK41%20+tLq1eK9daXr20bEQ0nOlTTnVZu07MzKtlrKHantc0g4V4rc6YQEEkjwA1xY041BWrf1TWKJI5dW%20nGgqC4jPuWZGspUFvLp8MbjxyJxCs55ZTrbp/dJKubA/EVGBzPBdJMs5XHbFubpHNjtpC3SARQ4E%20DxKNSxUelN5itw9tq/Qc/CTmpbaPLLprenyUFpICDg2h+lTHdm25dq9KbDeraLVdRlsYOhodhUjv%20XSS9Emezo++zRXtmdvuWapKGjhiMlw2jWtlzhF+XmzNju/UFq4UcwjDkNS5+t07O4LoCAgICAgIC%20Agh7wSNqvCBUiGTAitfCcEkzYm3R8ub5dRQ3ryB5bnUNDw7hwXovx8PNxGOm3YuaGmr6ZO41KmUz%20cse6e4e4tBLufD2Yphr6rlu17hpOYGNc68cUq8J1qxhxOYNRzQzlLc0Rhoawlw4cAs2rEiwt5GsL%202uo0+92rG3PVYuQhwe1sgqXYPNcB38025lbnwkw2TaVYA4swFc8carG23OVn0e7rtw8rz2N1AYub%202cVnWc4ax3jA3W3vjeHMbqjIqaclvP6sdVNpZPlfTIH7FvGOTtwl3lkY2BzvEGtNKYAclLtBAY1m%20ioJIFKjnXktJJ+qZbTOZVtBjk3kpWcLhLg+tfH97tHBKMtbPlkiawtBGNW92WK52YbmasSNk90NJ%20BzLsweYU4HjbRr2jTUvpRzaYalMq7l6VMDOk4WjgeVD7U2ak4bitggICAgICAg4R68SxRdYWhfmd%20ujAFP+Xm4resZrnEL2SSV96nug8BzVswYT9vtptzvG2obTSfE+lGgdqvScrq2K8u42wm1tj/AIa2%20wq06Q9y8vtubjs76a4aju8su4Pfpd+EwUAORKer14Z33YvZbi+2zcGMtvdPvchXsXS69uy675rpl%20tuerQLjIgGoGRXkutlejS+SbpYQXw6Q9w9+lfpWJW5f0en4gGmBDm+/+i6nLtWsTqvHX+jJ7BDPJ%20cCNwDsPG8YfQunr1zcOHtrMX+xSyStc8DX90fq9vaunh2jnNu/ZCn6ee4AMq0UwAPEKeNXzSLSyl%20itPKni16sA8HGvapZxU8uZWGluTDeOs56NcMY3HiOS53i47umt+VF1WgfXU4ZAcRzPJLu1jCqC4a%20YwD7+eOOPKqeXKYyuhzXOFMeLTTMK5Oi/DbQzOaA0NBFanmFqOdtSYohd7gGAllvA3wacNRGa573%20ESdUy4kifqZLX8OgjdXBrTnVebfi/Su8mXKvUTcp5JhZWbaRirpSDUDT2Dmnrz3a31v5NIkNw2Mv%20fbPMbaHXQ0XfXfLjtphjJJxpJqdIJIHHxLpHGTPRj5JGzThrHEOGZ4UC6zomOy7aM8+7L300Re5x%20x4lXodWULRQYU41HGv2KM162IOLRgaY1p9vNDr1VaKkluQPs+jihF9sIPvAEnKgSLLwomsIiAAPH%20TBbx8M5W47eVhaSK0wIorhPLs9fYvuZC5poDwIol1MsZuWzz2wMzzqY3xBtaAkKYXOWIe2r3BoqA%20W6qY+9j9SsMshtFoJbhjeRw4Gi1J3Mt3jawRMa1vhaaY9nFbYyvxN1uFBxKYVLjia8FrQXZB3L2L%20nvtiN6XFResJQyzgtgKeXj4cAQQvLrOXbPDS3O1OIdiMzXiuuHLLw0dpcHUTC5VMFAK44KpH3Qui%20CAgICD5b+bpwG/bIKE+A4VoMncFvVnafk4PbSlgq2he4AA8M0wm2Z16JQk/Ee8Evp908+wpb8nhn%20GZj6urehG2ar3cdxfgwDSKDGuHFctq6SYjpW7XTKyCmnwEiuOHJea28un0fNnVmw79u29Xd1bWsn%20lSOPlnHhhVb0uIm9+jCSdB9VMb5rrJ2gZlwqfateXZm1RF0N1LOGhtm6lcCRn3clryZwvD046rb4%20vhXA41PAhPLMWX5S4/TDqh8HmeRpachUVwzVt5Rad6c9UCQf4Y1pT2FMVPLhlLb0m6hfCXzFrHUA%200VFQOGNeKRcwZ6U77r0vIaB2jBPKiq69Ld2hj83UHgUrTtSfBXrPS7cZITI14qPdqKHuCeVykiRb%20elu5SCsrw2pq4Z1SbRpltt9KbZstLmXXQ4HKvaUmxjLb7f096fjjafLYSTiTSoWptidEiQ7pTaWx%20COKKMUGk1p34FWbTqiMeh9omjIe2MPOIJANO1Z8vkSdu6F6fYayhjuYNM+aS9ipcnQvST3FjoGBw%20yyy5K55xKY+V3bem+kbe4dHNGwNGRoKBXz4ZulrYG7b01bNDWeXjiAKYDgluTGcXsjy3HTlpJqET%20XHjQVqe1Y23uMteGeizJuu3vGiOFmmtdIFO/FJ7Lkmky8ZuNi0OAhbXEk6MacKKX2YXwz916Lewz%20SGVDctGk0T91L68vZN0Nv/ipDpazE1xWb7cxrx5bj6PstJtz3XcrfAXLW6h26q1U9W2eWttcOpLu%20wICAgICAgICCNuTxHt9y84hsTzTuaUnWFfKvV7GT7tJIBR7xXSeR59y79K8ucMVaRRMOp2NAAXVw%20wVMr0sjKEsjB1e7UcuKgsxi4e06/DqxCGWX22x1fiSCuOI417UqyMvcWbfJqCGvpTuWGsqLCMmby%208DCDWnsUq62X7KZrYsuCCQGtNQBhis2tdGQtoQYmkEanHVXjhyWNurcZJls2W2cWgukbgamoNeCw%20tzL+THOtwwvgkjbRuL3UxAONFqXPAuQ7RAI3SNYQw44ZntWozYhbpZ2wtdTnkNGL2nOgVm1nJcNe%20eI421g/EbWrDTnwWpZWal2+zvuHeZRzXGhLMirlO7MW/SV3O0OhIL8KjPBZy149mYg6V3aEGQlvl%20u8IbTEOHNcttp07t6zlKg6Uo1s944uq4gkYCtMqLHQ+6Zb7dt9tRmkA5NrnVXKT6uj9FRRxbK1rM%20tS1nMWXLYF0BAQEBAQEBBwL16MbutrKNw1H+XRnT2efNiumvRK55DayMdRoIkkwY3PGvBaZ+7dY7%20QbVYMhcf8bdispGJaCOHLvXH27YnDppqwF/dRNjbBET5Mdak5krlrrm3PV19lk//AKQmD8INIAoc%20QMF6MPPbbwiTW5a8vrpNaCmBIV4zhPHC/F1beWcBt3Rh9fvOzPLFcdvVl2134xXkXXd5BJRjW6XY%20aaVP0rF9UdL7flnLX1IhjaBdWLn8S4OArTkpfWfus9036tdN29w59xbvgDjgT4x3YBa19eGdtstj%20/wB7PS8j9UjyBUlta1ocq9i15fDlxhLtOvunLolzbtgqaNbSlaZnHgnn8nLIx79tVy7wXMWhxwo4%20Cn1pemOy+WzlHqN1ZajqI+S7V8P7xYcC6uWHBcttfLq7aez6MXD6nxxEtkge9pz8WPtPFT9tL7F3%20/exstu5r5LSQ1NXAGtT9Cl9VsL7Xr/W/YaBzbORunhx9hor+zT92N46c6iZuuyfzGO3dDFcHTAHH%20F3b2Lp4+PKW9MK+oesNt6P2uO43BxfLcuEbGNwI1Lz8d+i4z91Vp1Rb7ltrbiGOkVyKt7xgue07u%202tY6TbLKaUyywgOPvUWMXp2buK9j2mzkYYXR/hYkRkinek4+yWIzegOlrpwM1Yg4nVpwXbXb4crq%20nSekHSs1uRZStjmp77sSa/YusszwxdbhrV56JbhbxyOs3iSQVo1ppVXpMpi9Gq33SO82B0Swv1HB%20x0kjDkVrLn0qDLDdQucHwnwnOlKJjBOiy26ZrEenThx4K0wkQzNrqGfDvTKdeEgFuP6o+gd61OmE%20/wBVZjc8ubgXBtac+1WVOlVOa2MEH3nU01xw4481uJGC6l824fFBAajOh40zrzWcLF3p7aGRxvdP%20GHSV908fakTLLjb7WKbW2LSTiKfX9C1LwJekOe01qynhph9KZXCTAWtaccBWqZSslYRvDtbBVrgK%20DLvXPf4b0ax1jO914W6vCzw0r9S4aum1w1x0YzqQQa1XSsYUiPxZCgOXNBcc2hocCB3qo+510BAQ%20EBB8q/N++nUWxtwxYeHY7irKOFWwYAJCcBnX7KKp14vdOgfb1LfunAgcB2LNuUnV3X0ii+A6Purt%20rSHyu8Dq1GX29q42x1xxwmm5mm1z3NDr4UwouOW8cqm3VrHGHRsoWilKZ15LU9mE21tW37i95Glg%20cKgOB4jipPb3T9tb+MeWBkbBG51S11M6cFr9z5Z8MoUlzdagXSUAwIPHsV/cMKzdzuaBqDQMqYJf%20aTTuj3G4CN374uwqTWnept7Gv2qgybw4GpdgcTxr+ip5p4cZi3J1BCNIJGRLhx1d6vl9UxVibqyy%20ZHiSXNANMczwVznuWMFd+oltFc6GAg8Qea1Ikuaus9Q49Rq3RQYHtWfGrmKbj1Bsw7B2moyIKvjj%20qeUWJvUIMYNDseNcaLX+XyvlLVhvqUA5oeKtr4iMMFfBMxkLLruO4mAawlh90cVNtLDPLPx38kkR%20eGkMPiBrWvYuF9mXSdc/K+2eWR9XAitKGuafuLJIPe59Qa9yeZ+2paZG5jURmPsVlvyuF0aj4q4/%200onK/RIt3AA0AqOfM5qWp4pDJGAt1OIw8RryyUttPFUNwt4xUuJIqS2tc8iUyx4sVc7z/OZXbZa1%20qxoMrslcJ3dV9BGOhZuMDjiymB5VXb1SZN78Ours5iAgICAgICAgjbkwP2+4acKxPxGY8JxSXmJe%20j5m6stnMupGEHzwatfUEkdq75znDyy5jB21lA4tBIjc8kuplq7VbberXXqnCzhYaSHCtBzJ7Ez8G%20f1VfBxFz9LXF4ODeNedUlO+OEq2mFdB8LyfEOZ51UTWY4icJGuh0kkOB8dM3LNi61ZgB+Ko0hpIp%20r/KsWOkz3T9ysA6COeuoR4tc3AHvqs3ZqThFtLpoka2MeFopkcyudWNisI3DytTdP6Y4OJyKzduc%20Et6Vcv8Aa2zStla4MfH79MqFWXDX3R9DrWAVmDg7UTxOf3VZYc1ibqGG8Gg4NxwdjWvHDik3tPGM%20htew2Fu5r5ow7S0aWnFTNS4zjGWYguNsMjvw2tIGkE5iuFAtS88FmOq86S0s4qwFkbm+J1O3gl2n%20fqzrZxjuh3HUUrWFzHgF1NQPKuFVJG7OMTsiXfUszgayUBORIpr41TxGFves7CEk3FzEHNBLQTU1%205YKzSmeOHW/SLe7XeekIbu3kbK3UWuewEAn2q7EbutAgICAgICAg4R66xR/7ZW0xJDxtsQAHLz5i%20t6xjZgulLCOC2fve4geVHhbNcKku7lrMa115Nxvrp7HXBj/xM4oGjMN5dy8m3NvLt0a+22lne3WS%20x735vxDT2r06644cqt7jt89nOA6StB71a4c+5JwiJcXeFPekGb+BHJKrEXF0yRxacufPsWEwiOpS%20rcKZLVKq89xYA91RUUP21WfFMqJbiEEMYMa4nnXkpWpfhV50LWS+aHF1PwzVTBmrVm65lhkl9zy8%20j2FXGSbKW7rcCURsle1ozoSKlOUe3Fzb+a97tbnPFKk1qUXL1j4vDrFBwVyivyInuo1wcSMws2LE%20/Y+lv5tudvZxtHN5pk2uK1JE8natss7eJ7bdoLLSyaA1rTRtQK4rj7bm/R11+7ifrBvF5vu+ukgc%20ZrG28EYaaDDOo4kFX1655vDNre/Tm8dJ0vBHNhJGCPZVc93b13jlt9u2f7oDqincDxXHacOlvyqd%20JpOLW+wcW/nWc2tZDKXkktbqORVlWqDcvjFWYEUrTCquai7H1JfQtJjeQWZjs5KZylmVyTqx7og2%20eETB3icxw92vJX9zbuz4rLbvYL+QQ3NgzS6tXAD6SrN7GbpGs7l010Ne3bxBefDOBpRwJJ+gLpK5%202ccdVuP0wq0mxvY7twxEYwcR21zWvJnxuWOvOitwhleyNrgcjUGiea+FwxN7tu52BYJI8X4tcMSe%20GNFubZc7MdUKd8ga4OZpa0486rfllmTH3YsPMm5B7W1EfunKiZasZnb3xPa86vFqFW9q1ozZyntD%20quIbRwyqrbKyMjdqqWgAZEczmoeS+xmiIvAGdKEVqUi4ZGznkM9Q6gayrmcMBwWd8Yw6a3hpO+Te%20ffySHKpLW8lykbwx7mmoqK1GSDwwnBxOktOA5ntRiBqPCKUrg7mquH3MuzIgICAg+UfnE/8AmPYh%20jTQcj/aVjNuHCQfwyPvHkrm9mpblXAZI3gigBOk1x+pYpOr6Q6ZidaemUDrcfvGVwFK968ns2snL%20vp/RBstzbJHpuPwpQfdOFV5+vRqxfe5o8ddTX+HDgOa1454+Ew8LYy2jak8HcXDlVWSpeFL3kS0j%20GDG44jLjTtW9Zwi3LbFz9RAApqHI0TCophJaacc0uqS1AvNuc8ipwAII51TC5+VFvsRdG0E40NOW%20H5kxE8nsHT8Wot0Vcc68TzVwznCiXpKOaQEjwtrUDMkLWlwXlp28dEXQv3TQwOe15NB2jivTrtMO%20W0yx7+l97DfMFq8NODQcys3eZTGKN6T3mUNrbE1NBX6U84mP1V/7Gbu5tfIPix7+9a/cjXhwgXHR%20u9272E25J+8Mx9Ss2jNlqZtmxbpHuEcfkOALhq5ALG/smGprY63DaWMEEccnvNaNQGVexeTa85d5%20Mco8lzYQOoHA4EgdiNSMdJvtrGQ0AEuqBpHFTXJmIbt+llkc1kB4AezMldMM3ZJ071O0BkdGkVJG%20Z5UVwkvCXb7VvT2AuIGBFaHLt7VfE8/ldj2W6cdLnvrgCa5dy52Yq5tZSw2OxtGy3F27W0NJq45U%20FcVrX1/LF3uXNNp38Q9ZzSsk/wAJO9zQ4chkusndm2vov0OJfc7pI51XOANOzUt6NbOtrowICAgI%20CAgICCxuADrG4Dq6TG8GmdNJyTvEvR8zb/B5m6XLI8mmgcfepwXe3FefPHEYmK1nbUllRWleII5K%205ZvVOjikkjLC3TQABx5jNZwaS/qvMZI12gNLtRxI5cyjeLfort45HyOjjhcdBqMMPYmWfHFZSz2T%20fJ5SI7RzdfhINPCs3aN6a3bnsylr6a7u+fzri4EUdfcbUGnMrHlw1pzzWwWvRsUcflTvM0LTVwd9%207BYbk1zM9Uafp+3Yx8O3uac36hm2mHFcvL+raHYWohfpkeAW18JOFeYUzM9ei/udZFrfL/brS2k1%203QD30LmA4iimOWpxjCztVnY7hY+fDdMEJyJPiwzWtczq521IfZ7DZhrppHPe4GjG0xPAiqc9u5Le%20qHdbqyCKsMZNaAauXELUNuGs9VdY7dtLIjNEWmQVAZmCun7fCTa3q0q69VLl8pghg1VaC2R2WPtW%20vCdWrtGIuvULepnCOJwbSrS0Vr3qyWcsTDB3G875dtljub1wjafC1hOH0q9LmHlesYw2z5GHzXul%20IbTU44ApIeVfYPyx2zbf0ytogKESGvfQLHsWXLraKICAgICAgIOMertm2568sGPP4fwEWvu8+ZdN%20eiYYbdJonObDF4bO3wjHEkBcfZtbx2bxwwMkzHXBuDKIuMRGVMqEK6aVnfbspuDHLE4RuBDBqfKc%209XJdvFiRg7107qed4tJAaTyKnSrcsRdz+XCW044EZrORjXB4JrmMT7VMXqW5RzKankT9i3Zj8yLZ%20ke52GXYond4GuDw/i3JPGi9V8uFafaUx2X7L8ds/Q5jAccT2hTgq5JaxmLBmh4AqOKdllWpLRwyb%20SmfcliSqLi2Ic0v4ZKWGVljPKe9wcSDyyUkLccuoenO0y7fscm5T1E15hBX3tP8AQLVuJy1Iz/WG%208xbFsXkgg3N0MGuxdjxXi20zx0bn0cfijZNKQzEvq4E5grtOGbjq2bpzfIdujfa3ALwDVlM2nl3F%20Y2l2dNLy3Gy6ltiMJvLq2rq40HsXOyu2U+O9EwaY5WSNIJBCxY1L8LrZXhpDm1OZpwCz44+y5XR5%20ZYODuNciCktyoIY3UIHhZhq5VwwSWYytUTWALXihDdIBd+rwUsiRhtzkdttnK8uPiGlrhnVa00yz%20vty050EtHzhp8xx193YVq7WX82fGfZs3p9DeX+/fhPc1kTNRfXEY5rdmXPWyN7k3m6ivJmXBFywG%20jXEcea8/lzj+rfh0nZIt49luGiSa1icaeA0w9q66e3M56/jqm2iNedIdI3ha2JvkvccXnKpXTXed%202L67hiLr0e25zzcW101wyoMseC667S9L1c/GtUvugdys5nGKGQEEioyI4LWtx9WbGNG231uHNlaX%20SN9hP0p55PFXGNLGPlDmNdWrjzHAK+Xwnhfhc8uWSNxa0NjJyGZA4q5MJe3wmKO5kcNcYjPh4Yg0%20Kxvtw1q57PcfiyEjjpAGS5rapLI6g6jlUgc+Sq2KtQY4HTUtNXEcK4UTLNesMZbQ+EZOPai9+H3A%20u7IgICAg+UvnBZXqTZCAAfLNH8fvKzuzXBfE1rWGoGYCEwuwRyyzxBmLnvaB2mqlXjo+u7Wxit+j%209qtBQNjhaS0j3ncl4P5Evbmu+l5nxXOfUqGOK/sIIpPLdIQZJGAt9q4fx9cTDe+3Hwv2NlePgbrf%20XEDVwIpmvRhjyzGRNgfDR1ByORPapM0teO25uYdpGfcOK2mVx9qylPE4OoCAcKfpexMsrTbe3cXE%20YtwDa9mf0ouXrrOB7gMQG++OPiyomEtXo7e090tGGRpnRKlvwvsZBr1OIa6mPMjkpbhZ/R7Pc7dB%20SpOogECoy4LHlTsgXHUNg1mlrQHNdi/D6lJvW/HP2WNx6ggt9olvpWDU0+HT7tO1a1tZx/Tq0aT1%20Sjc/U2BvlnJ4pUBamllWYw2PpXqKHfWTzsjrJH90Uz5qWWcH5MjCLxpe4tAGRFMQU5TivI7LU4yP%20Ok1oO8qyXumUtu12krRV7i/jUqSLdsvJOnLFzg5/jbwKs14Zm0vZbk6d22N5JZQ5jkksasseMs9v%20gNAyhbjppgteUnZnlOim0O1MjJrQ4Uy7O5Xzl4Sz5Xn3bizS0dteamU8eVbY61kkcI2htSBxSc8s%20+WOnLmHqL1PfyOdYWTtEDxSYtwqBzXbXTvS8RzyzunQvYW1JaQQDmKLefhLtjq+p/lm3E31vuUhc%20XODWgknLHJJO7UuXc1pRAQEBAQEBAQRN2e9m2XT2e+2J5aDz0mil6pelfPctvNJdmWOMm4kdV4A4%208V2lebrMsg3pe6mhNy4CFlSPFzHFY85i1qTOKv2vS9ubR8lxcBhacCMyFLv8NXTaSYT9v2HYIb0P%20lrKNIqcOHJPNq6ycW9W0svum4HRthjDJSPvU8I5FZ8+GvHC4zfOnmiN0rxVniBFKA9qWr4857sJ1%20F13Y+U2K2kOs8MMT2rN2+GsY6tQu/UbcnR0BIYBSRtRiOxZlasxxZy1e/wDUaSISf4tkQd7zq4BZ%20+x4cNU3H1KgrpdfF7TgWtOI7k/bzM2N3ecTGWvX/AF068uAyCN9y6mMhzIH5lqetnbbszPQO87jJ%20fSsuKsYATDCCcBxW9eOGNrmYdN6o6q27ZOlBfzAzXjcGN448CmMsyYrRumfUt2+XZhvYfIZICGj7%20qnj+rWKr9R9subnp2O4iIJt31Zp4sBH5F3m2OI57OdwMjlPxLW1mcwBw5U4Kc9Fq/BBbh7JtJLni%20gbxqMytzok1uLjsjRXMcm5vZGNTmjxB3FYz8L44jx93ruyY6VaSDXIO4qy3qf4/k+vvlyeZPTqB5%20I8UhOkcMBgufs6rJh1NFEBAQEBAQEHE/WiWWHrKzlY0E/ARhpPA+dNity8JWkjd3ynyZRqLP0eLl%20P2+6TZZfaM+He6QHzCKsrn3rpLhzlyhy3sUbHQMYHYUDvvBG+IxF1dTSPPjoOLTksWKx7mue4O1Y%20Vp2HsVwWo9z5mrLHkFcHKM2CR7gdOJNFJDCVb2r9LqYUJ9qS4M85UOgkFWUPMjvTBfuuW8RbINTf%20AAKnmhYmthEZAbTSfER3rKKyGOJc00DfuniqZWnte91KANzHKqlWKri2qwhw8RGBRI96d2Kfdd5h%20tGtoxprIeAAOa1ou0y7PY2lu67EDARZWbNLicsMV5/dzMN6OU+oW8jdN8kLMLeH8NrQmupb+jWY3%20aaPjOmmCtT6r0fnmbzSQHOGJ7As4Xon25vGhwD6h2JHYs3X4am+FUl3cWgD4JXAjIA4YqeMyvkn2%20vWO5RBhfMaildSX1tTes1ZeolJQ24ia9mYpmexc76m/3KzUXXGyytq9phLjXH7o9ixtos3+Wbt9x%20266hY+2uGuaSSGg448VnHd11sRN52Z+5W4iZLpDMQWnByum1jG2Kgy2l9abcYvhWyuLaB1Mu0KW5%20twRJ9PrG/wBvurm7cRG6TJvGi6bYsc/HPVsFxYGabzI5ADSjweJzquF0ddbhaFpcMbRuDwdQHE9o%20Wprhryi3C+bVp1aQMAXcCViS5LMshHeSsaWBxbpoA2vE8u9dJvj/ANOd1SXb9eBmgP1aqAF2ZI/M%20t+fMv9UmjHXMW23xIuIgJDmRnXitTa5yl04Yi96Usp20t7hzQMAx3ureu17s3X4YqTpDcYpCIJQ9%20lKU41Oaue7HijXdreWO33HxDfcaW+YMsqCitWz4csGt0kjnOq0nAcipWKvgEAkigIHh4kKk+yt1M%20XNaGx5AHNIdHraStcCQ1zczxVTPZ9wrsggICAg+Vvm9JHUeyUBI8s15ZOWe5iOCCN3llw4HELXlM%20Km9NRtn3yxhORlaDXv4qVdenL7CvfLhFlbPIbG2JpZEfdDv1l4Pdm5xf90lxfr0cs9X7kDqC3Y4k%20ujaHOYaZ1zWvTJZx/wAFt79VzaLi4NpE/DQ8ip7VvbT4/JqX5ZV121zqurXLHgeFViY6NVQ64jaS%20XGmFMO1XVmhvLFvuvx0nDir9+5IO3Db42Nd94Zg8eQWbv2PH4Q5OooGg0i8bakkfUpdlmnzerHS9%20Tv1Hy2anu8WoYfannhJqhXfUd3KzweAgYVzNeIUy1WEu9y3AsrrcAfCccR/lTMyRj2TXbnuaXFtK%20B5x8KzZmylkZ7coZD0fdtq41bgTnmMl09dTZyM27oxV2GrPvXokSOh+k0/w17OHimrE8iFnbXHJb%20LzK6Y7z5ZXSDwNHutPHvXP7dxIhhho5tW1aKO7zjQK2M5wt2bYqgOFQ2o1c8eCxZ/V04THy28bnR%20ZxOpp515LHPxyuJnrwoeIXx04HOuRXRlQGsJ0nAjI8O78yxtFirT4GuLakHwnmBnVSdfsl1v5VWX%20xihIApVy7YjGKwvUu9RWu3SGNwq8HvHcteKWOZQV3O4mdMCY6UAP6XGi6+OPuzdmO3Dp1uoOhNSy%20gpzIUxxlJjo7p8pwljn3+FwAa0gjnXUt6/K619FrTQgICAgICAgIIW9kDZ70k0HkSf8ABKlHB7Lq%20aax1sjAaHAhlRUg0xTxrHmtP6onmjAMrnE1Ph4kfmW9p8nP2WP5ncSRnQ+jHgF1TkeftWOCWrTeo%20G2YOu6DSODiPDzUvw1JcZxwwm5dfdP27y594HTtJo4HxHBLymMNV3P1ctI2Ftsx0lMfDiKKcVrx+%20rWL71L3yYOfBGIdWIca1PaFbLW+MMHd9Q9QXfilu3s1ZMGVFMTgtY58byaOe5xJqWuJoSmMIr8p0%20gDmOqQDWmXctyRmRIin8ny3sbpFC0u4grUxTlsfSV46PqHS811NFCMqUWN11+jqm57AOpdrbbagZ%202kGOM8gpLWLMNTtuj7uz3RrnReXFAaUpgXBb8ZWZv+jcIIfi9uvba4jqWMJaBzNU6fZbzy5Ve7RJ%20t0nmNAEMhJIGQPFarOty9tIPiW0YQNdaUyHcnC89Fq326C0uHOldR5qDTOilkvWtW37se7yWyysH%20uvJqObuaY4Tl9e/LaQ700tHCtC40J7uCx7OrWrqqqiAgICAgICDhPry546rsg00LrGMEf6aZXVjd%20zaH4qKRsjXaXtyrxK31MMxe7g+728fhgyge8cu8LeRg3288URdKKOrWhWLU/sxly10prU1JyGSRZ%20VsUjoGEHUeK1g+6mURlugjxNq7FZ+qvIfMiDi2jhQYHhVQyvRXDPdccXZcirIYX2wtcS3WHV+lO7%20Pd78OWkacm8OBqphqYeshDjIcpB+RWM7bIz3aHBrfeJxH51F+7JPig0M0tqXDFXB3WDb+IhhqRl+%20ZMGeJXQekdmdtWzvvJmj4q8FIeYaeSxvvNZ9FkxMpvV25/yDpt0ER/xN0fGD71CM8F55tbejeHII%202OfrfL+lqcHfavRJhmqzawghxwBIw4LNpMptvaCQuc2gouW0VKZ5cXha3H71OalIsjbxOS80wqe0%20EJhc8PBtkLiXzZDOnJTK/Zbn2+zfXyn1IHhB/KkKhNhnY1zC2uv3QePatXWVvySbWW/tHh8bqFo0%206ceCxjv2PNMteod2tbgS+fJQ4muXcUwvl2bFYeocrXkSOBDsKcSs3VZthmdt662x0rG3EZipk7Ch%207Vm61rzyz9nve2TEyQzNLcmiuTVMNZ+GTFzE8tDKOHBwOaXSmVGiJ7nOLK1zHNZ21wTbKxNDEA4x%20HSThpGdOIVPJSYpA5xI1tOkaeeH2hRcvaxuNMSARVoybp/SUnXJAsLiRSgcCXVyoMiFqUuXsbQC0%20OeWk4t5LcrFa/wCokscXT05bLpe6gB51Ka1K45aRhrOZGJJyJ5ldq4rry2ugDxuOp4/IpE4ePL3k%20n3WkVxyotJ2W3aaDPD3q8UWvuZdUEBAQEHyz83JDeo9jcGgvDDn3OWdhwJ7nHVqADtWKWdmrG0+m%2023uues9taBUNkD3H9Ls7lm9CcZfUF1ctk39kJFaEDHMADMrxe3f/AB4uL8rJcdeHDvVPc4JurJWO%20cHNGErhkQF39UxxE2kwjdKdXXM178C7xN/4sn9EYYp7ZIzo3LVMWNLa0FXdgxzC4ZdeVxsc/vltK%20NOmnAq+VZ6KHRhoL+ZA1HI1zqmbFlwsOEbn4kYclM1bFmTyBQEYGtDyU8Sz5RpYo3ABrS8VxBpw4%20qzWnfnssuso5H0A0trUAEUB7O9XwZm1s56vW7VbmrjpD3HMnHuUutjcs5ykR2e1wFskj42EHxEnJ%20amrlcdFrernbHbXcMt5GysEdXNbzqtwkch3EtvHMZGzS1h0uPbVd9Etw3jo62trO9jLnAsLc8f6V%20Tef0Tz+W2XHX+ztn8mOQPcMCPyLl492patHrbb4YnSSN1aDgDme0LUmeEzhjZvUqzjkIiYaHB7uJ%20r+VP25OFu3dEn9T7Z7SPJcKeKjszTlRXxSIUnqrI2OjIsBgAORzV8I1nHZaPqhuGrU2INFKajmOS%20XRNd8rX+9fdmya9AcMgeX+VSafq1dsxTJ6lb9O8NLW6B4q48UmkPNj7rqDcN0a/4iQ0aaMaumsc9%20qn7NI+GAt0O1HEOdTSQVqa28xzt+eiYLhhkBNHOGYPAJjBZ+Ozs3yxxNZeb65oIDgD+qfFmFI6R3%201aUQEBAQEBAQEGL6qmEPTe5zHKO1lf8AQwlSrl8gu66tZWVMTzIPd1CgHP6VmW9C2MbfeoN6wltv%20akUHvc65KyVOMNavesupJhLWXyNABo3lXCi14LLOGv3N9ut44+fcvdqJJaDmrJIuKotoAcXku4Y4%20/SmZ2TKRBbs8DwBryNMQQsZ7lSpYg9+loBBHhaPsWZeElzFuW3cBHJhQ/YrnnBmdFptC5zR9w1ae%20Sp5KIderyNBrJWgyCslyUY4ASscyocdJkOTTkFdZcGGW6babXcYbiQHSxw01ypxU3vZeK69Bvm1W%208UcvmlsjsdWQFVOe0S655XndTWVxbyCOZ0kpOFQKGnEFb1nwxlj4+pZ7eVz2xeN7Sx3aKUqrjjBb%208NB6subo2sza4POokciUu3M+F0nPKxZXHwe0Rzsdqe9umjcRgM0lNurGtvjKXOB1PdgKYiqeJZhM%20jghELnFuqY5u40TPCd+X1p8uTS305gFKNEh0DsoFjddXU1WhAQEBAQEBBwj15Eh6stWtbVrtvjrX%20h+PMtSs21zxsGBax9DmXHh2rU6pjkc17iGxvxJxPbyWskW57h4cW180j36ce5RM8csRdML2O01Ds%20wO1T7LnlQyNzm1cA139M0lhKqd5Xu1Aec+9QvC3M1waQBVv9M0M5Ge63T4tPEZ9wSTAnWcLdPEOc%20eOYWi1fc027nE+KuYP2qYMZ4vZYDy95cMKD3uIUSRZnbVwc0eEUoRnXtTqsSW3kDwGucdQOlp5U5%20pE7PJHFkmqngpQH8y1aVmNs6y3C0gbbSUlt24ta7gVw308uGvKInUG83m8XIlnaGNjbSOMZBvtWt%20dcF2yw73mKLAayc+zvW+plZc1x0uB1B3vHt5+xcrKvkyNt5rWeBx5mnYkkMsiICyCpGLgSHDipiL%20lDa4sPmBxxwdqyw50UsXK+PE+jzhI3wgZCiz45IiTyeVI4NGFBWnIKbRYrt2GePVTwuyIzoOCcpa%209cx7SWsqGnGvDtUi57vXxxPjJazsaR+RM56p0rHXm3uGIPiphTJUnxEXVNDEHE0ccKcleqzdIiu7%20yKMvbgWjE1NSmIvl8MjtnU27wuAhlcWgVcz8qlnw35Np2vrzcX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height="344" width="916" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 4.&nbsp; </span><span class="textfig">Acciones tecnológicas realizadas 
          durante la preparación del molde de arena del cuerpo del soporte de los 
          rodamientos de la grada 4 500 lb; a) Colocación de los elementos del 
          sistema de alimentación; b) Extracción de la plantilla de madera; c) 
          Aplicación de la capa de pintura en la cavidad del molde.</span></div>
        <p>La
          extracción de la humedad en el molde de arena se logró a partir del 
          flameado total de su geometría, otro fin importante con dicha acción es 
          posibilitar un menor gradiente térmico en el momento del vertido del 
          material fundido. En esta investigación el vertido del metal fundido se 
          realizó de manera inmediata al precalentamiento de las caras del molde 
          que estarán expuestas al metal fundido.</p>
        <p>Sin lugar a dudas, el 
          vertido del metal es la acción de mayor responsabilidad e importancia 
          del proceso, pues en ella se sintetizaron todas las etapas anteriores. 
          La temperatura del proceso se registró haciendo uso de un pirómetro 
          láser digital marca UNI-T modelo UT305C (<span class="tooltip"><a href="#f17">Figura 5a</a></span>).
          El proceso consistió en la medición de los valores térmicos en 10 
          puntos de la superficie del molde expuesta al contacto con el metal 
          fundido, para luego calcular el promedio.</p>
        <p>El procedimiento para la medición de la temperatura de enfriamiento de la pieza dentro del molde es mostrado en la <span class="tooltip"><a href="#f17">Figura 5b</a></span>,
          el mismo consistió en la medición térmica de manera puntual desde el 
          centro del área visible del tragadero hasta su borde externo 
          (describiendo una trayectoria espiral del centro hacia afuera), una vez 
          que se llenó el molde completamente de metal.</p>
        <div id="f17" class="fig">
          <div class="zoom">
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LqceB8eXHmuK7VvhPie+QCrNLKLLbckSto2sz3YDW4EqmvNa24mXUdttRbWjIhwGK%207tZw8js2ztlKKuzrnnXM1Lx1MTSi8+7z52PT6Nf8XLt6c90pAGJ+ha/PHhr8WuvjM0+h2ICm7XDL%201XHwhuDQAFjnLSVFka9rsfdVpDKPKGNx5rSRjtuhSvB/GtJGG2yI8a6rWMLUGeHTXVxyClRZJa9u%20GByqroqzRxBBwKmCM/Q1pa7FwyKnKMu+/KdT/wCqqf4B/OVXdMeglRIgICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICDh/rhK9vV1mNYEZsI6s5nzpkyiudW17BO98TmkCtK04qEMffmMPfE37QgV%20c38BVtYrs6j6UxgdJue0OHmOqGk1HJXiuzaQ1zzzrmrIr6+CAtH1ScRTs4Kc1Hz90YWxDy/OmVcl%20E4TIvebBoNSA8kaXVwFOaidiLp6Nc3jqDbrR58h/mXDMXBuIr7FF29E3VB2Xdr7dpDI9hjja6tCK%20O7Fa4Ut8HX+3tudmjuj+6W7sSPvLHs8flv1eznFp1S2Cd1rI0RzH6rRhQ/hVZOeWuFUG/wC5TbgY%207d9WRYHzAcPpzVtdfVWYbZtU2h3xVIzM0Ue3AtIPEtV0XN4i/K3pt5dciSGC7Li2TRQacK1FEtT8%20c2Rjt76g2C32+KyjcJZdWtspzplmou88ZaftbZ4lYOV23XUjPh3h7HjxRcR3rP5yzj0R+3Z5jA38%20MttcPEjQ2Nx+zFPDRLES8csXc7dC+4ZLo1OPiaeFVWxaX2UTdN62Vc40lOoObk2nYmDaxiL7aJLR%20/luo9oIJfTgq59vJrtVe2btd7ZMHuJdD7rmHJodkQE1ifLbId8E9rrgkbJXANOBb7Dml68xnbyxr%203zsle6Gjnva4OaRgdQUfFGtvhiOk99m2Ld5POhcy3c+kjXeIYnOij9Gtk9XWPjDcBs1rpkbK0HzQ%20MA3OnetpZhl+obm5bEY2vpqxrmUpMD5mODdR4aS0njzBU1GEa9bCMZHeXG3BzSc0kwYYq/k2+5Do%20rdmgMFdR90dySX1RatR2loxtBR2s1aTj9CsjOXy9eYbYTOaWy10taOA7TxCpbjk9GsXL5rqXymML%20XA6muGOPJRytIq24TWV3rt3Fukfah3E9irtrlb5YbTabuy7Aa8BsgBFXcfasNtF9d/T1XHBzeZB4%20LGyxbamoEA5jh3qMkqh7hTPDVm3nyVa0lvkDW+6TmSaOx+hJck4v5Uve0BxJLQPrA1qeSapw3D0d%20kj/3j7KKDW43NTlj8JLWgW/T/wBmfZf8cSPTi7mAgICAgh7z/RF9/J5f2hUXwnXy8fwvlEYaAac1%205lerhJt9buFOQVblfCcxrnMIORGKrlNiLdRG3cx7DR/Arr6d6x3kb3tA8+zifIKSaRU5Lbu7LYjr%20mE6krGlwkBa3HFefe7Domqqyv5Lh7WgECqpe3LTXrdM6T25jY/OIxpgSuv68zy4Pub44jZwF3PPH%20mgqo2uIND3eOG+fucIGqZrPMiJzBC+f17bdq9SS66yuP7lJO+Q6TTGh9itr3V1XXhg7iSW2kDq1D%20jiuzTt+UY3TC+97izW3EUxUy8iK9wzqtddmW6DdOH1TnxWkYVAmc8tdQiq1yysqDJcXLCMMFaVTC%200681keYytFaVWxFfM5jiWgAVwHIK0qMLMkxdUilVZFiJrMbjryKIr0N8p7tQ6o/xDD/KU2pHoFUS%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg4R67RA9Y2krjRjduj9p8+bBPRFczZesEpyD6%20VHIJhWVYn0nzJgaF3E5E86c1MiOLHWPTmdv6rQW0LyDWoIwxxwK6NZMZU2tbP8Tobpd4aihHNMMu%20fRZFwHPDXANYPdKrV2N6k3B0Nh5cDntkkrV7cgs7yt5aRZxdQSwSt+KL7fVQl1dTqqZYszu39LMD%20BqPikIJfx7aq+snqrtWw21j5BDWsBLPrcSOCK68tc9T338XTxntW1ZGdVw0cQst9ct+uYritheQb%20hc/GMo0A0cDngsW7ZLTcdrju2G4cCx/hJGeGVCtNbz/XBMfoq6i3G1t4WR2T/JZNUuf9aU0yqqdn%20ZJPPh1fxn1uzutuMa+//AMNYttp3ndXaoIZI2tALXUNaV5rG67bXj14/u9zr6vr/AFZnb/K/8tut%20PRbqC8gE0szhK8V8knFre0q2v1b/AHnr+V//AN/XOdZJEDfPTrqjpuM3Eery+MgxJ7iMgqz6uOfa%20ue/b6uzXG+uM/wC0QIdyn3DRa3zAJoh4YyMT7VOm1nGzj+59Ca6508JMttcyhsNrGLh7W6nRxjFr%20RmujXV48ubx5S9uicNZlYYogMWOzB/YhWuqnhj932pgYboAlpBLmdgWd615ZK1t+3RXA1tLyDXA5%20U7uYVLp6LzZctumhBcQTSyvhhcffANTyC16+u3wz3rdx0vcy28c1uxurAxmmJA4lTehT5+7HzbRb%202vnS38TXNFXTucOeVFlt11prTpDd7We6lsraQi2HiibXKqtrrhGzNXMr4ptAbjiTwCiI9FLJS6PX%20JA6YcHMGDT2q1kM+yFfQskh8y7cRQ1jjHE9ymfg5WdTXtLWxVc5uMA90CqK2+q5HZloDpKAswaB7%20oOeATCGv9S7uTEIYWvdHqpUe8O1OFkewt7ryw81q0atQ94BRhXOGSZtn2OtrzJqBILs6q+s4UtY+%20fW1+hztFBiONeartrlaPg3i/gboe4vi//E+8ufbrba3ETIuoLEiNjneWD73aVht1YjTW8sjDc2b6%20yRyChNAMgFndVvXwkRRG4lbG011Gmuvunio+FW88Pu7wW+3HyRI2Q0Dia4dqTn9U4xzPFZn0XvoJ%20vVjY2MeHk/FaQcXClnNxW3TxtIr2TivVy7nMICAgIIm7kDab0nECCUkf2BUbeE6+XksX8c0bGsaG%20Ly3rxdFxatbTVWRJE5Vw3TS01cAOBT4mVRMU19atd4o9Y1jsXR0Rl2uiSMibA3y2gtIFAFj9jsxw%20dWtrGzCpc0gjDALzebXdrGZ6asHzXEbGipJVtZzhbs2msy7Bt9s22tmRAUoMe9e50afHV8/27/Lb%20KVULdmh7luFtaW73yvDaA0qubv7dZrZlr1dV2vDlV71ft237pLeBzpnPa5j2AeEgryddNJcvbv1r%20trJWgXu87O+V7xHIA5xNMMKraaatJ0WMPfXG13LKRzGN3DWFpppInboy+Rxvc0CGVsoAxAOP3Uuv%20LHfrsiy5wDi1w0uHA4K0rl2iBOymeS2lYWIbm1cafQtJWeFiVtBjgr5VwhyFtTQe1XiljH3Io4nU%20CVbKqghmiocAeKvFatufFp8RDncFaRnXoP5TmgDqk0pX4D+cqu0THoFVWEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQcO9doWydS2pc7TpsYy09vnSq2t5wpu5JOxjWPAAGrE1FcVOFLUfznvk%20EbxhHkRxf/zJPJcYdT9OnSN2iOpqXNLw054Gle5dGuqm/nDZTKX0BHhbWhUX8qy+UCG9c+5khmHC%20kcf7HjVUXnHLFX+8Xbtw8kxVs2+CRvEArOxf4/lldssIXAPABjBHlEdvPuUzyi8sxWJsdA5tSfpp%20wVrfdF9nwF/mCp08vxKJ5RFG+PtZ9qubR8Gt8kTgARUHA1KjfSYzbw201/y4eUXwS229T2VsNEXm%20urwoSVlJ6RvY2uzsLZsA+JpIYzXAY96na4hLi8Kdqtnb31RFbGr4hJotmOxYAPw0XNZ8uZ/o+n7O%20zXq6p13/ABu0zh6a2XZto2nboraCBs8rgBMXNrw4e1dWmt18cPnL2bbXnzr4Zm22150OmZ4M6DBx%20T5MbvvfVjOqZ9qOzS2900OaYyInCg9hBVvhnLbq+XnPLy51Nb3Q3K1No4tuX1DG5eHUVyd8mu19s%20vZ+ntv8As7/Lx/vln9pfueyRtntaNuZW6ZnPxFDmF03bGrwe+Sbz4ef/AA2Iw7X1C+G4uZBYX0dA%205owZKOOCvLnieWVlnCfvuztu4G2NpC3zomVcRiSKcwrSRT1ant2yRWd4y1vWEaSXhxwrjWmKrrxl%20e7truLXbpgBLDEGR0MTKClV1fGT+zH5X3YXcOrbPZneS9jhJ4hEwEY14dypdpMcwnXjjy03fd23T%20fHiMMbbWbh4wc3csljvJlrr/ALnTPTO4XW7Rw7LDrlhAMgHun+uVJPWVfNzy6Y/ozqO+ZHDLbGGZ%20xo55y0hRPKuG42WyWOz2Qs4Y2SEspdPkFSXDg0qM+iu1xWv7p0rsu7u8y3cYL1oq1p90HklheP0a%20jd9N7htes3UeiNxqXsGfen/Kf1Yt1zGSYwDppg8kZ/kp64Qh3dpGZIyxjX6jWR/4MVZFiDIyS3a9%20zXOcHe6W4Ad4U1GeUlt6PIFQGVFNR4O7UzYiTPDA3cuuVzvfc00kfnVp5ImIEh+1DHuc2M5A4pVp%20UW4bC6QiMF7QQCcjVY7RpLHz4edpr57mhwNIwcqLLbT2X13fGXu7RscYrp504VBIIHYo/b5W+aFP%20e38krTJcPNa6qnEp8Pc+TfPl2M7/AFq6eOrwNN7rBzP8Rnxqr6a4qN/D24tmQgICAgh71/Q99/J5%20f2hUXwnXy8ZQl5OBpWtAvO+L10yOJzm+I4hWkMJUURbSoTKcJsDXtlY/T4WGqtptg21y2Szv5nnS%20wkN4NK4+/XNbdWjZtl6e3TcXB3lkM/KcFnrrhbbt108uj9O9LQ2AbLIdUo+hdn1+jNzXl/Y+3duI%202F8jI2lzzRozJXdvvNZmuPWW3DBbn1TbW4IjcCea8ru+/ttxq7+n6Nt5c66l6okudQLzRcFl2ua9%20np+vNfDnu5XQe4kmq311k8OjDA3MoJK31Rhj5XN7lpKcIj5iw1ZJpcMiDQq0U2sTrbehO0W16PHl%20HPx/slfDj7erPhW4lpIcaqZXBdVh+kEmuK0lZ2Ily8HGtVrFGPnLaE1orxntGOuHChqangrRnhj3%20SObjnzVlarF1EIy45jkryq2PRHyjTmU9V4UaBt9Pb8So2pHohVSICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAg4L6+PI6vsgfE0bfGQ3hXzpsVeZxwz3cskmdVzjTSwYjjVTjlTmqrHZd63W8DN%20vs3SOdgXAUDe8nBPVPo690xtNztmxRw3DQLqLJ4yp29q6NZ7stqmiJwiDS/EHxc3VxqVG1z58okx%20xPDG1cNxhHlUJPiBzNDms7+rTWcVlprW1l1ExtD3UqedOarb7owu2O0wwxSsZKS5wrRxy7kzFvPN%20fDtkLGtbpDnMOrHOpxqo48JxiJAZJJQigLeHconJj3WdxnMNhPKTWjHVA7BwUb2+lW1nP9erzDvD%20bKffbm91+W0PcTqzaQspW+s4wzG0XTbsNkY/7Kml5OAdXDirbzMwa7XXaVK2G+j2XdDaSClZfOt5%20W8ATlXuCw12s/wArX0v2ejf7PXOzSZ2no9E7H11ss9lFJbyR/EyeFwoSTQVpgumWbPn+ybazO8Xz%201Rf3znM2uAyPa4kl+ABpkK0Wtmuv54U0012k+dxfw5J1r1mWSzQ30wZetBLrauohtfd8NRmuXf7E%20zMzj/l6XR9De4unicX+vZosM+7bjcv3KZojlaQLeE8GrDTW7Xny3+39r4y6a+b5bC+WctbDfRgP0%206iY/daum628ejxJrNb8peVN7aExNY1xL2EOa8GhV5PRWXMrZ+jOoRt8zvjXMeSNGuhJoeZV8zCm2%20qb1nvHRkG2/pG6e6aVx8MbBWn3FaceFPjxGtSdT9KhltK4P8yUAwMdmAM6rTXf43/wAouuWg9R3o%203DdZJom6IQ7BzuzksNtpfDaTwgjebbyXRREmUVo3t7E+XCK9D+h3T7rPpg30kY+MvfFrePEGjFRm%20VMxG69R778Fbtgh8czmjSDnjwU/FT5ZjVQbi4Zjm86Xt4Npjilvur+qt0TWytDA1srTqaRgA3LxK%20ITwkSwwztdHcDXG7MHKqtrJhXPDSt79PIpD5u3g1bjoOQPNRfKctM3Paru0mEU40vjdkQaEUzSWU%20lzGvXxvKSCEOOGlp4ivBMLcIBF5pjbO4sjBoAc6ngVG2prEiOPSxwjFGA0rxqUTwjPEjPFKzEGgd%202cU8nhFnbDr+z92Q1cacuCik5RnQ0e4Nq5zqUdxaOSpZws+VEcfltaXPcXZ0VFkWS3iMYp4pAPEO%20Styhvny8RlnrD0/QYD4v/wAFOok5Xt4e01ooICAgIIe80/RF9XL4eWv9oVF8J18x4+tbKEjUCQDi%200nvXBl7XxZJlsxgaB4j2J8j4Mja7ZLcDTHG554EKl7I0nW2vp7oHc7ogzR+XAeLs/oXPv9iRFs18%20ug7B0BY2kgkkiEzxxco69rvXJ3fa9m7W9nDC0NYwNA4AYL1NOmPP27Nr5XqUW+MKWtQ623o24EDD%20T8peL/Id1u3xj1v4/wCvL/lXMNz315e4OdguXTR6e1x4ajue9SknFbTVW9tjXLrc5ST4lpNWW3bW%20KmvZXVq5aSMb2VBlnldXxFaRnexY1kseHYuzBWskZXa5SmvLoYnk4kKnivY6pnRPZeSOgGPiGBPc%20jg7+vFW3XJGPEq8ctiNNcagWnitoysYy4mcCVeM9kR5eQXHILSM6saS7MUrxKuzqBeyGN9GlVo9M%20fJ3bujsepZXmr5jYk9w+Ip99Mlj0WiBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEHGPWPp%20bfd66wtDt0GqNthG187qBjSJpSa48irTbCta9b9JdI7IfM3m6O5XrRq+Gg/c68sQq7b4OFG6da7h%208H8PYxs2mxdRkccYpIRXjmmnnjkxlt1sCbKBpcXt0jXI/Mk41NF065w56qMcEYBYS4nnkO1TbhEi%20xaGMXmpw1SO92vAdipeIvrPfwlyRsL/yqEFteBVbeUxTJ5kjhV9G0OIz1cCEFLJsXGV7XOaMCK1o%20M9SjaZJIlwzMJa4AOBGAOVOxR6/olVcS2zo3EijSKPbw9iTn8ksvo8u+r+yybP1YLqPxWN3R+ge7%20jj9Kx3/xvDo67cMLJ8ZctYIJPItD4XMdkacRTmrafjwtJ7p8FxIxrIWsE8UY0sIzYcqYrHtlsw6f%20qfa7OqWTZlNmvd2226ZJZX/wlxCKt8wmuOHBUszM+r1er+a6dp8e3rl3bMeuN+ePK3TqC4h1Cj2W%205aA8c8Qr667XnNN/5To9OrX/AJRd82naYTb3ljKZbiSUPLJSDLlnyU3rl5ef2/yfZvMf9fxEe93i%20eAR+XbgHTRkp5+xaaaYrl23zM7K9l3G8vQ0zsc2QHS578sfyVezFnDHSX1vDY7+Ftvb+c1up7m0E%20b8+/BTmw1lvjw1mw3f4G+Zb3LS4SSAH8kauCp8phNjfN56u6J2S3htrewbfvl0vnBFQHclre3PCv%20x9mq7/tNj1JMd22J7W3MbQJbN+FBT3WKvnwjDQ9zhv4XG2MZYST5mBqDyCrhbPCNtOz3dxuNtAxj%20vMklaBzz/ApmuVdt49j7REdm6atYHEebHE0EH8qlKqf1Uzi8Vg72H4qaMzkuc46g7gD2q2Jnyzz5%20Vz2lw1pLDV1AQTy7FM19UcMc64EsvlucSGYnt7Ek9jmcr8UmokOdh9Ycz2pcIXdcrWaifCMK8+9V%20sMsL1Uyxn2N8tyAx5wH5QST/AFTPLlxLGuIAw4nj7E9U5xUO+a+QOBaHNphTh2ntSJl5RorRzmuZ%20pGGOripxE5Yy68xkuh7dQBBDjx7AoMo93OyOBzNVHHPVmK9ypnK0RiHCBjC4veQXMLuNMlnavEdr%209dGngauaPeLuJSkXJGlpcWkE4lwHCv4SownLffl/jA9W+n/FWnxZpyrZTYKdfJY9kLRAgICAgibv%20jtN6P8Hl/aFRt4W08x5T27bppwGxtLjwAxXl5fQXXDatn6MnlLZLk6G1waM1ntvjynh0Tp3pmKEt%20EMNOb3Bce/b+5fjqw7u7XWeW92e3xxRtqKuC9L6/0NZzfLyOzuu1TGsaBgKL0NdJPEZKgrQUuIFS%20eCja4hjLj/XW569xmGrBpoF8723PZX1P0+v49cc13a8PmHHArbWI7eK1q9uCSRVXkc+1YqUnOqvG%20VqJIRzV4ytWJC0DDBWVUMoSe0LTTyjbwuxH+Kt/YuIUbeXr/AFbnRcbIQ1zfaAp15ZfanGUiGzBA%20lun+VEcQ0e87uC1mjyt9sIe7S24eDEzy2fVYTV3eVfGGfyyxM8ofShVpVbEdz6DE0or5Z1bJdWur%20A8FOWdRJo4g8ku1ORD1B8o8rZLHqHTk0WIp/lCROz0GpVEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQce9ad6ks94htnXLobd1myQsbhVxlkH4Fnt8s8HHmuV3G+PcT5TNDTgScyonWpdpGLe2%20WW8j8x7napARXIH8S6NNJOUebw7OJNMEUUZ1AMArxGCvnDLb8eX2gcAHStZ+UCeHNVm6OcvjDZNI%20c6YV+qK8e1T8lprViXerBrifNaCMAa/Sq2xOKiy9VbewGszdIGLgcfYo+Wq01QHdb7DC90kb2lzR%20m441P41ne1eaWsZL6p2DHOAxpWh4Y/iVfnFrNc+GPvPVpskQijjAAzfzLcipnZZ4PhM5c76y6tj6%20jnYx4EkkNSznqpiqWW+a01mPEYCxb5TWMkBGo6hXPHgtJfYzZWWG3WokZLG4M14PpzGKnOUTi5XS%202J0z57lhloNMOjKqY4Wu1u2b5SWbQLmMTyPDS3n95T8tqjKzFa2x3ITzyFpYaCpxVbMmfdmBZbfH%20Iya9nJAPhYFabYRcJu4bixmlluysraaXUwp7FHjjC+czl8j6e6y3uESNhkiieCRHTwEjAHmmK6de%20iWePRdm9MOpw0S3FrJ5MdCWgZdyja883NN+rTHn9P+UTWDdOsXx+S9oo5zh4jQfgVJXNvPRFnsGM%20dWyk+1j99zSQSTzWkz6KZx5RWb7utvI4yxx3MbRjFKMTTlRX67cs9rfLa/Tt1h1NvURbY/BX1sdU%20shwjDBiOOa13xyy+Xs7JuV/HKRAXh8cY0tIPLCvtUcT8qzZjA5xIY11Gtwb3BMT1RblfZeuazMns%20PFJwcLbrOG4kY6tGg1cOBKZ9yX1Vvso2OLvNI/JaciOatmYVjBdSbzHZgBkoLT4S3gSs9sNNdWmb%20tvN7fgh50xnEgcxhiqSzPuliLhsb9QjGjkBmFP4OGOuZrhgBDBlQE5jv7VMPwiyTubFpikcSeHLn%20VReD9Vp0ZYHmVwLwAcO0VUfqvrisc9tuHASt1l5qCfuKtiZwsyWzw4u1uc0kAUpUD8SrVpHz4ZrQ%20QGnjRxzHP6VEFDbJhBc3AgVA7O1WwlvHy/xRM9XdicBRzjd+0/BTKU17IUqiAgICCPuTQ7brppyM%20MgP9qVG3hbXzHC9pNlaMayNrdPYvL3mI96bZb506yzeweYA55xaAvE+3vtmRn9jOOG623w7WgN0g%208l7f0teqT/7PH3z6pRwbgvTvhmoje4+8KLPTa55FxawW7j9yfTOhVezwtr5jz91rcFm7TtJx1Lwd%209P8AJ9f0T/GNE3Wbxg1wW2sYd8YG6lBeS44cFf4uLasfO9ivIytRXOq3KqnDNQa6Qc6cFKVMTvta%20UzWmiN/CuI0ilaeDlOz0vqX/ABwvWkobcNNQKDM5KNPK32v+tLzcG6j5TtcmRefwLqeF+rDzve8k%20urVSlGAArjkitr46jhjmpjNYe4VpiaIixGuKOq5uB4qcq16T+TOUmHqyI/8AZnb6H+u+J/EpkRtc%20x6TUqiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOB+vwr1hZ9m3x/v8yvrJhTZzR7ZHgfl%20Ow8PBWxIparfHdRRCrCGtNa8jzVuJ+qkssZBvVe8CBnmShpiHgkGacZyvnMXHbxcSCjpnBrxRzgc%20q8Ssbyt4Yy53e7a91ZXFzMyTi5vMUUYJssTTXsp1NI0uGDnE1VbF8tS6n3/c9vvBEW+8A1rgTQ6s%201lYvJ7tX/WPcpHuA8AJoDU0JHDvUSLSRbuN03RzNRlGgmh05t51U/DK2cI7rm4eARK7CugjL2fhU%204VsXLRzmv1F5c80qe3n3Hgoq08No2ulxF5MwBlaa93f2rWYU2nOGSba6GEOJNcmjkmELU1+LFjAW%20FzdVGimIU4yj5YbPsezbbuT5bndd4bZ2bGavKqA9zuwUVrEZvoxt78IGuNtiDJSN/wCxol1TNmS2%20YWso82aLznQCjXOycM1TPpV9Zy3/ANJ+kGb/AHlxv+5MMdpbHy7ZpA06c6/Spjbr3+M/LrE+6dNb%20bGIZZmv8J1RMAxpl7VN3l5dHX9Xv7OZGMuPUXbIiG+QHjSdIAr4RzVbtMcOzT+E7NvNatuNv0Hud%2018bNZ/C3Ep/dRkO/Hin7vOb4kWv8P2T2uGB3T08sJIJnbDctuLiSrjG48+5Rrtn+v/Lh7foby8z4%20z8uUbpte5WV65t4wxaNQcHYCreS06pmuPt67pcXy2boFxjldEx3lRy+KSUca4gErpu/HHDksy6Ft%20do6O71eaZ4HVBINc+A7lln0RjLLuhkhcPqxgeF/AjgO9SjGf1QJ7iZryx7XMaRXVT7yranEUR7nu%20LoiyGEyAfXHEJkuFu63KU24E1YnNGAdgD2BZ77zVMkaluzzLO6VxL9J1Y5O7lnNs1azhi6OjmDoP%20rZsGLqdoK6Lrwx+WM59Fi4LRKCKBuZYOaYTl98lssT3PwbT7vLvU6y+C7c4TNv6S3O5ZJdRxeXEw%20Avc8UBwwUYTxGC3CBkHmQuYDI11XluIPJRIvjwgCyjd4nVq73RxJSw+SNPHQaa0LTw+8s9krQtdV%20NeONQkWyvPgo0kcFYy3T0MYw+q+xkga2fFEdlbOYKkicvW6sCAgICCNubmN227c/3GwyF3cGmqi+%20E6+XALAxQSRStPm203ijdngcaLDTSba5ejeyy4bVD1HaWsR8ijHAYt4rm7/pS8r6d2bilj1hPJcD%20x0Fc15l+ttLnXh12aWcxtcHWUjGta5vmAZuPJd3X39mk/wAnFt9TXbw2XbtxtL+AXEDwRkRyK7er%20u13jg7erbS4qU+WONtXuDRzK2u0ikltwxN31JYN1xxu1voRUZLm7PsekdXX9Xa15+68uq7zK6uDy%20SuPbXl9P0zGsjSd0uKsBqr66uf7VxhhLmZxHhFVf44edttlCdLIABSvNGVU6jQAZphCg6gKA+1TE%20ZUAlr2kmpJxWmnlW1cZTzbhp5AhT2PR+hfMUuNGEjkqaeXX3z/CogOFRmux4ASCDXNFLUKeoHhNB%20x5opVpjnl2eCKVXRhdic+CnCFl8cJ1AGhU4Vr0X8msZaesDwP6Op/nSRD0opBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEHnz5gWF3XNhpzG3RE4408+dX18M93PGTaAcCXjBrjh7Ve8K3ZHub%2057oCypLRiWcfamfwZQm3J0tDyRHlpKgqXbl7xWho7Nxy7E+JZlWy0lB1uJzo8515BPiWcqruRxjI%20bi4ihpnQchzUWeyfkwPUm3/pHaX0B+KhafLZTxUWNtbTFc0lJZJ5BaWllMOX5aj4+ibZ6Lsc+AbT%20WPECRlp7O7iqeUHluDM9TRQ6m8h7oH4VPCYvwse5rWg4vJc5w5O4DsU4i9rObTYS21ZXyaYwasJO%20I7FaThW8xmmXjpqOjqAMewqeVML7Gtc4PuWin5P4kxE4XpbF19J5hGmJjdMcY7MVpiK5UyyxstqR%20hzZW+80jD+x7UsMsr0Tfv3nftu2ZkPlskcNco/IriT2qklvDade22uY7D1L1RZbLbfojaNNvt9qQ%202UNzc4ipc5Y9u3H6f+X0/wDH/R1mn7nZ5/8ADn8/Wm2saS+V0ssp1Fwx0UwwWG3bt+PD09fv9N8e%20PCpvWeyONQ+hawjzBiQXcaFRt2Zvk/8A39WM5/r2/wDhIi6w2F+InIc6lagY0/GrTs9+Sfb0zjP9%20VXJ1ZsUL2vbe6ZwaMe00oTk2it+5PMn9kf8A6urnNmL/AMJ24TWHVm0yWdyBJJgLW6YAHtfx1Upg%20r9e2L+v+/wD6ed9z6OnZr8uv1YzbOnJ7CWKyuhRsTSKZF+GBC9LTG0x6vjO3Wab/AJ8Kbid9petg%20in8tslQ0FxoHDgsLirSYnLatn3KQWtL9ziLfKMY6q4KZFb/u2W3mbO0S+WHQvaC1xzrySTH9ken5%20XQ5hoGx6RWlWhT8IrbGA6utrSW3ie54Ekfi0jMjksOySRfS3Ll2+bhc2+6QXEYPwhOmSPt5rLrnL%20faTCY+WGVpkZkfFjgacm0XVrrbZPZy22XwkW/Tu4bn5bbRugUr5r8BT9krzHqi55/wCUh7um9jnE%20c8wvbuPxOANWB44YJbMcL661averr3dYi2MOgtxhQYVHsXPc+jSTDATGN+t48QjBHY6vara2o2x4%20Y+WR2YBrgY3HhTNXqFpzWFji6pfn31VbE+i1G9tdQ8QGBHdwVcC69wLhSmIrngK8FZGW5eiERHqr%20sZr/APuq9o+DmUWLyvWShYQEBAQQt8Fdk3Ac7ab97Kjbwtr5jylsfVVnBsrYLiUsniBZpPIHBcP0%209rrbL4el9mS4wv2u9m9jrC7XTACtCu35fJzSfFOsN0lilDZmua7mVlevDbXty2CPdZnadMmB4FUv%20X8phpOyxkrLfru2aWwXGjGpa00Cx16Ph4Xu028spP1dMWNN1PqFMqrT4W+VZJPDEX/WflxnS0Rxn%20N7s6dgUfsxf9xonVV4y5givIq6XEgk5qnZq9Xp7M6tN3GesFeSjSMft86sYZgW4K20eXlac/2qqK%20tOkoeQ4IhZdKcQrQwsvkc019qtqjFSLWYyXDjwczxHuU7+HZ9GWbPkr6QO7lHX5dv2dv8axzLxta%20ZrpleBVZu2jENqrs6tSaHnOh5IotFtHCjkQ+yAFtWmjkQizPOAJ71MK9JfJqBTq8g1r+jsOX99Ih%206URAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICDz18wwr1vt510A26MluVft51fVnv5cvEk%208sjmukAZSjWjHFW8KZwi+aGzFzjWuY4EqfHMSCOMyvnmNODaY4dyDLbZF57GknTUeInDwqEXiVNc%20x0MUrdX2eRIxqTknF5owj3sE3n6tLGg17exReDHo1++6uhivNccZcwnRK3jTJc92mXTrKw/V3TsU%20Xl39uPs7wamnkae791WkzL7ljC2drExtK6z9Y8jyCeZ/9Vc/6snaWjJXNY2MyOxDGMxJPKin29xt%20/SXpj1Jv90Qy0faMg/dHzN0ihwAUfgbfc+h/VTWAWxjuQ0YtrSh9gxWmJLhPyz4QB6Kde62uDI2S%20gn7MOwcAO5T8Vc8ZRz6e9ZxOeJLF73NdTwAuASQyt3XTXVlswl+23DBHm8MNEwZYe7h3WAtNxZTe%20Y/ADQae1MVFrafSZkUO+XFy3wSwwuLqeKmOWKx31nq9b+M1l/wAbJzfdI6junzWN68u1SPJL64f1%20Fce28svp+H2f3dZp0Y/0c90gNHGmGPGvJV8R8Lbz5X47FjmE6CPySMiOI71bj1Ur7JYOc0OY4ER0%20BxocVNsivzvqjMgY6UOPvMqBxA5rTr54iL2WTLpPTs0kGx2ckWLw99fpGB71HdcX+uP/AG+7/i5N%20uqS+yVvXXEG0va97/OuCANBAq39j7F0fX7/lPD4n+W+vdfsVq257/tO8N1N1W1241ZT8r2rS2OS6%20ts6I3wvhNpPIyTcIsIzWokAVpyw2nq6HBdtMbDHTzNILoxk0nMK0rO1IhfGZmh7gyPEnUaUwTfeT%20kw0DfNxN3eXUVu6kYJERdxouPt2y6OvhpMzru8vxALd0jIzpY1tSK/lErT6zTstZmE7RtLPiNwkE%2082bbRpyHsW87JHLeray8Ix6u3jcdcMLvgrI/Wby5VVLt6NpMcsfHawRPJDdbyfHI81qDxFVSSp22%20i+0P0hukAn6oyAWuuqiy5h11DqNbn2dntRnhZlbFJrpi0jV36eA/CoWkwgSks1CgDc6g1AHelWR3%20Ekt8vAEGlBgTzKhD4yF5bSV+utKjKh9iQw6B6JSEep+wx0qK3ePD+85uKmrTy9XKq4gICAghb5hs%20m4H/AAab97KVMeFmWziTICX5nFctjrzU7ZL2SC9zo04EFW67hbaZjfLfc7WUCG6Zgfdk4hdEuXPz%20F4F1sSHvLoz7svCnel1a67LUm5Ni92QVOZJwCr8Wk2Y+46gjD6R/bTDJ59xvcOKptYvJUF+4STya%20p5C8k4k8FmlJlkjuNsuLdjtRjGtnsVd5w7vpdmbY1OessRbkVjOHZv13aYQG2zmHxPHcruP/APJj%20yqMUdPfw7FVefVnqtObbDMk0Vvij9nqnmqC6zzGPPFRZWuvX1KWubIT5UOvCtAK4BaTruGG/f1aX%20Cht1GQQ1tKZhNtcOjq7Ndpw+Nma1upzdTeIPFRpOWX29saIN1ZMkrLamgzMZ4dy6HhfJC8wg0dmM%20wrIfAXE1rRFaqaHtaXVwCIC9xBNcOamIWQ0F2OJKlD0p8m4APV4HD9HfzpEPSaAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICDzx8xR09Y2Tm++dujHs8+dX0Z7xyi2riHgFxzx4q8yrX34cNOp%20woHGpOeKYGY2OTbYrpvx7NUVPBqwBP7Iql2wTT5RGZdxyTzG3BFv5lGDIhqde1qbML2oyNGrAE+H%20HiFplCzdN+zcxrATJ4fp4qu8JcVz7erA2tw4Np46lveuTaOzWevo2PpJ0O8bXLtFy4efGKwOdz5B%20TqjfMa7uOzXG33L4Xt0gE0NOK0vLKV0T0L2SC+6p+NMbXMsI6+Iam6yCMjhmp+KNvDv8l0XRmNrG%20h1auLBpxPdmtMYZ3LHvvZYSC7WxpeWnEg945qcGOVu8vZqjy5nYe84OP31XFxIZV7TcziSR5c50T%20MX1xFe9TfGV/Nz7o+53N7fXLWTXAFuRUAAAU59qYsnBNr6sbcbjbOY2ygt2yafCZHsGpRg/FQG21%20jaW97M22bbylpL5WcR2LL7Fuc+uP64ev/Ea/Lskvo53vshGzXD5aVbUl1aHsNOfYuCTNxPV9p/Ka%2046ePLTYtL7ehdUgV7e5WmLH59Zi2KY5LhkbQ2oLjg4EkCifGYRm+IksJMrGSU1Vq7GgKtj3PlxiK%20NDRfaAaudWvABb9OuKz2uW/bQ4Da7ctpqaTV1eI7Fz/YnP6vv/4ey9EjUuuHwnc265PHpDgSKUPF%20X+tPR87/ADnHbc+uGBiGqQUpQirTxp2LrljwNvZkbB8pvYWW0xjle7TqrQgDGim3EZ7SunwdVW0D%20Y7T4j+NxACQ8Ce0rP55RJJyub51TBb2YfdSnXIKsLMse5TvtcYWmrCOuY27J8VEHSP8AeDuIccMV%20y2VpMVitk2/eIxNPc3BjdMakUyCvpcTDoukxmor7SETukMvnvoauPfkFrpp8pyyu2F1he0NaG4ag%203w4jScStZphz775Sw8OxBo2vfkrYZZW3S+X75JGJ1KcpnKw66B1EB2NBQty/GoT5R2GRsrmOFGu8%20QeMaU7Pvon8qXxBxdrqRStAMTXsS1bCLO0FobTAUoMslUsfI9DQW6TV2INcjxU4RY3z0SH/3S2Qg%204Vuqjt+EmSp1erlVcQEBAQQOoDTYdyPK1nP/AOW5KmPB+2bgJqNaTr/JWPxtdF2wzUkYa4B7KOI8%20Lu1Lpg17MpVtuEsY0HhhVWysof1JeWM0kTvtbeQYxOxCTswvNMsTNuU9w6rnUbwaFS7Za66YVQ3k%20jHVBw4hVwtayTJwWh2YVmFq7a7tBDdxxOOM3hw7VXZ0fU3+O7HXjTDdyxduC58cvatQ2m2c/TcyG%20NtTVwFSunSR5P2uzb5cIMpZ52i3cSzmePaq7yYX+rd7eRknlSgStq0Z8u9TptGf2OvbK06MzzPcx%20tI3exRts3+t1beqRtu43e13DpGRiTU0soclfTtc3f9Pa7I7Y5JJXzPAYXmukdqz33y6/rfX+EW5z%20phw5q3Wp/IbY0wjRzODqtNCFvI8Jdkit7mlfBL+VzVsHyRRayayxw0hpxd2JhHyJWgtcIDrDfepw%20U/FOUTza+EjEKEKzIMEQ9H/Jo4l3WP8A6bT/ADpB6WQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQedfmOLR1jZgn3ttiBHZ8RPxWmvhW+XMLXynOaQMeIP31OWVX7ptX6gKhppo5q3ik4UzOb%20K8MeKsBw5d9VXBmpdrC1jGtDQOYr+FJxKtVTodQo2jTXDsVrhWrN2GCgc46TTxZKKflru4WgnD43%200rj5bjj91Zbat9N+GChddbXfxXMEhaYnDVhwBxqqSfhpnLoG/bfBvPT7d0tqeaAC8dvEq8jLw3X0%20D2t1nsd3dlmp8z6MwyocSSr4zjKK3i43J8M5DI9VXEOJwopxhSRZu5GTkOJc8gVaxowBOdSkxfKZ%20ljZrkwhsTMXuNXNzAb2lT6ZJzUobjAyF9tFJ4ZDV5GQUceESZ5URtdLN5ZFWlv2YJopvlbwou9pl%20kDBA4V+qW5lvM0TaYEe+glG2zMeCQYzVjhTjzXN3/n+vw9f+K3//AKz05/VyzqFwOzyF7aN1Ytz+%207xXDJy+z/lrf2sVqFvoY3QTxpTjQ40VpnHL4GzF/ulRtjewGtAytGHCvtU59k3WyvhbAHB3mVPPt%20/wCRWzGVlyu2sUD7qM18TuP4V0ddUs927be1osog33WOfpGRqcyfwLl77M/l+gfwtv7Mj5f9NbTc%20/wAYlaZZ3D7SuTQfdotenaSZfL/zGue7E93zb+n9ktqylokMbKYjMkUoB2Ku+2K4/wBvH6sdvlt0%20xZGOaZwgkewOwdjqPZwT9z29/wDZW9caw3cxeOktrKI62vP8YIzPetPk59+nCu727dntb8ZrmjYc%20MxporzbKLpY2LZN4gt9q8m4ZTUahp/K7RyVvhPPqpL7qbrcJbqE0foYDgBgSFeac5Te30QaFztLW%20kADADkrzVn8l9okLNIdhKKEDNvamFKuNkAYHggPaCNGdR3dqixGOViWM1YXurFXw48TwKJyiPlLJ%20HOJrXgDXJEvvnhryHkhgFa55omVdbPFNG1wdV9CDww4KLU4wtuiB00oAcAK1JPFQeuFvJ5aMO9TE%20VvPogR/vR2anH4rPl8JMlNfL1cqtBAQEBBj+of6A3P8Akk/725B+fuybm3bb6O4dEJGtJDmnvUa3%20DTaZdBEtlvFr5tu4VcMaZgra6/KMZbreWPuYvIkbERRxGB5kLm2mHXptlity8Ya6niGDlneW+lwg%20tcQ6nJMNbVb52sGLqKWeVcd7dytEVuKD8squVcRkLbbfLc2WV1ZRjVSr8sL+8g64pxk4Ud3hYbTl%209D1bfLWViLh8VDqFaKdZax7ttJ5WGXUMdPsy2vEhWulV6vsaeIpkunSu0sbVxNGjmVOuivf9mRQ+%20e5gk8qZmh2dFO3Wp1faysxPubudsMRAe80bU0A7yr6dcrD7H29pcRS511Bcvt5TVzTQkGo+lRvpI%20t9X7N34XTZX1xbeZFE58bT4yBko02kqv8hc4iDpLHFrhQjMHNdOtlePZY+OBORoeCspVxjpnANcc%20siiK+3bZLdmqKPBwq9wUomzEukDjXiqNeH3gCCiK9LfJk7UOsOY/R1f86RD0sgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAg85/Mc0O62smnjtkWH+MTrTRTZzC0LjIPDQk0d396t5UqbMC4AE%20jUBTVlhzSzlW8rLIXPbpI06PCXVwPFTE5SAZSCMAeB5IZXmijdRxHOqeBZu2MlgADTqGJfXDu0oa%20o8W3Qh+t51FwxB4Uyol4Tlg962x8L/MLCY5a0d/yLH44rfW5ZX0+v2snuNjncdFwKQtdzdwFVeLb%20TMd+6c2lux7TDaRjTVuo8jUYpLGFmKqubQSyskZk4UkFeQ8NPap8RHGFmSEQMc1ztBcAC8Zk1x8P%20BMJwgXG3NmumQRSaaZvpWo5dqrMoznlh952m/tXFtuKs4nmOaXKZ5ZaxJhsYq+KZp1F5NaYUxTGD%20KRb3TXSte2hkazAA6ca8uSYym4nlD3q9DrvymkEOjIew4V/rRxWHf/y9L+K2mvZLb6+Px7uUbjY/%20F2ksHnaSC5viOmtSccclwfOzjGb/AF/q+4+3p+91fG/1/dirPouYQtcZ9ZrQOAqPpWmK+a2/idrt%20if8AlJ/VieKR4EzS5w8IIz54cEl5/C3Z/C7a7SfKcqZ+jrgMp5zaChcRSja41qmbL44Rr/Cdm08z%20gi6RvWSNIuoyGA6w2hcdXukYrrn+MzP7Mv8A/I3txLMtrht/hrW3tZHiVzMXvaMSHcMOS4u623Pq%20+q/j+m9XViqZ5pZHloeGsNGMoMxkAR2Kdd7iR8p9ze9nZbV20ENtJR9HuYfcOOonPFPjnhybctb6%20w2rab3dLM3jHRuneWxUrpA7StJri/lTfnn0ZE7Ztu0x+WwNkexxadIGIpnhmlT8sT8f8sLu29OEZ%20ha8ASeHHMUx1FW6/Ll2rFRXrQAx5D/2Yy+ldern2mUm3lacARj4TxV5FPCeGTPJLG6AT3K0iFbXC%20AODHapCMcMPYUyn0WvLjFC5515hoGZ7CoosunYKRtxoczzVYt6o87Yg0PJzJwGGHGqcKrbZWaQPe%20H3xwCJ+L40+MkAAHIcksWfX3BbpaACWnKtD24qMA95cS4+zmn6DfPQ5wd6obLXBw+KFP8UmSkj1e%20qrCAgICDH9Q/0Buf8kn/AHtyD87QdQrWuJSxtKn7Rut3t8ofE4htfGzgQpm1iNtZU+96nnvL1kxb%20pji91qpblprrIyPmxXduXDiMFTC/ywhXlpOxjZYhUUxJyVvhUfuoMNjcXMlXYivsVKv8mxQMEELW%20saNQFC5RhW7L/nMAJe4ADMlWxhS8rBu4b2GaCM+OPxt7acll2zh6/wDHdvHxrGebJDJ5rGiTD3Tl%20VR17yRb7nTdrws3FxeXvglYxjQdVWiittvMOf6/1bLmrEls5rg6J1HDH2qs7MOjv+vl88qaWUy3D%20i93NRt2yqdPVNbypktoXuqx2g8aK2u9jXs+tptyNhjiGFXvPE4qt2tX06ddJw2npq7Fra6a+8auC%20ysef9m52St42ay3aPzLYMhvB7A9bde1lcXZq0e+sbyynMdxE6OmRIwPcu3XbLlsWWSaceaszqYLn%20waRiMiOYUq4R7vZWztMtkaSZuhOfsUXROu/uw72yRPMcjS14zBVLMNPlK9LfJgBXrE8/0b/OlCXp%20hAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB52+Ylgd1tZUHiG2RVd2fET4LTRTby5gfOb%20pja0Y+8a5dquom6HCCr6a6Z0r7FPjgws/ERlwa0HDE9/aFCMJRaHNoRiQmfVOFTWM8LT4QM3Zqf9%20zA+Gj+ZaOGIKZFqYeIY0dTA8Paq3nlFU3RtLrbHML/tY8WDi4jNZ7Wt5I1zYttvJ+q9vEUmiQSAt%20JwIFRUKPkv6Yd73Hq662uUMvITPbsAYJGj3SMD3q2XPdVyHqzbdIuPOB1eJgpTTXgVb5I8eFVxuU%20N/A90dPiXeJgr7yhM4vKnbrR4tDdTyubLXxsNajsap8knKVch7i0vDnSOOox0JAacKVTUx7L/wAC%20Y4ZQdLGvGANMOxMGEGO3MVZBpBjzGBcOw80z6eg0zqLcmQ9R2bZyW1dU0NKN7Fy9+zu+jZrv/X/h%20r24RRfpGeOgo14LSca1FaFcev+NxfN/0fe63b9nE82LO49R2hjfbwMc27DCDCwFrARk4cAV07d2M%20XxHzXT09/wC964Wtv3H4JofdtLjMNPmOFdNeAPap6+3N/Dp+/wBXdrtPT/f/ANPr72W5u5jCxz7S%20DTVvuaiRX2qt2x+OXV9bXvnXjaf3Z663bZnbFC+xjY3d60mh0gHQO3uWl21s59f7PL+pv9i/YzZx%20+n+mFljnFrH0oKansGa8/jOH2Xbvdeu2znCzBcBpeWsDsXEFxxo7v4rTXXh8H3b/ACtqlpPmMeBq%20kaDh2Uwqr33Yeahbjf2rW+bePa7Ti0Ox0ns5KZP9WeccZanuXVc87tFtGQKmkg/GryK3b3YJjLu9%20unNMpMjuGYJ7FbVntcVmoLUx2rYH40FHEcSun8MsJkMbm+JgFeatlFiV5l1INNSDTvx7Ff8A8KYi%20TDEaMc51WhwbUigRGH0uD3A0p4qEjgOwcFXaGVvygGEDEuJwplTiSoMIs0Y0kHP64/qzqiZyiaiC%20QG+77vaiz4a1wcAXU8Jxpz71COVDcHEYNc04OdjgeSZF9jW1+0NATjRRlOW/eiDGj1S2UsNWA3VC%20c/70mSker1CwgICAgx/UOOwbmP8ABJ/3tyD87zCQ3wnKtfpU4WypBIwOSjCdavQW01xM2G2Y6WR3%201WiqfC3wv85GyWe2Ha6OuptczhjbMNQP64q/xk8sr2Z8KJZRdXAj8wUGUYwAWe2/s01mEyKLy4iy%20tKZrNa7Oyelfoxb71tjN4357mWc1fIt2HS5wH1iVpNWe2+G6z+knp5aMdBcWGuJwNJHSEux7Ve9c%20wznbcue9SelHRtpO6bYryW3uWAn4Z/ja4d5XHt17PQ6Oz42Vx/dbSWyvZYnilHHArL44e5r2TeZi%20F5pqclOMtLeE2zv7C3ti17CZifE6lVydnVva4uy7ZUP3m2xDYz7aAKdenZlJsw01zC17nlwFTXSO%20C7NdeHRN5rOatxXgmfpiGHFyWMd/sy+GZhmdHG0cVFcW22U62vJ2kFpyTDLa5bHb3VruVsLe8hbL%20hTxjEe1aS1zbRrXUPTFpC10tidOnF0bjX6Ft19nuzurVmvo4cxwXTGViVDM4OD2mjhkQrxSxevG2%2024RgTANuG4NlHHvS6xE2w718nVpLbSdYtfkf0dpdwNPilhtrhvrtl6SVVhAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEHnf5jWA9Y2J4/o6IYcvPmWmvhnt5cyc97IgRQ8H1FT9KtlR9+Ie5zsS%20W0oynNFtYqgc2Muc4HW4eEVxopTPZfDtNGA1J+sccTzREXHB2Yd4qez6FFhlbgvYRIWvr+SKYVqn%20gLjS6NzBWrsvYpt9kflDpEIg7QfMYfAO0cystpa012noy3p7tL73ql24z0At217KkYJr148JvZMO%20m7tLA63fHIwPa+tTTCp4+1XunHN5ZZ5/DlPUe6t26cNjoSK64gMKLl3vxbazMWdg6wdFc/Eve5r6%200ia41aOwhRp2c8rfHh0L9efOt2GQNdMzxUbQAjmtp2yZ9VPhE+HrWzeyC4Li94FHMZhjz7k/dmEf%20t54fL3rmAOJMQMbx4WOx+6q3txymaJNvu1res84OawkcxU9itd+PwTS8TLlfqFdznqSIM8Xw48VM%20cK1rVc/Zfl4bfX2ny+Xovb1KZbiG6YdLJ4h5jmjAUoMVz9el14zw+1+p9jOnrxPWoe72tvDH8XbX%20DdTS0yNJ1udhkaLbs0sxnFrztf5Dt/c8f4xjNvfcXr/JnloJDrYH+7VuVAfdoo6+r4yTw3+5/Idk%20xbPM5/8Aa5NuFzEJI2u0iM0je3HU7tA5Kt1+Vx7OrT+Q7P284njx+E+Oyv7IQbk/y5W3JaHOFC7k%207DNN+r/GzLj+t/Mdm/bMa4y23pSP4jcNVw0zQiuABbprlqBzXFL8L6fr7/8Ap6v8j239vHr7Mz1f%200c21t37pYtBY1gc+EYgA5rq13y+MxJb6uO7n1jcOEkFg3yy0gOkcONcRVdGvX4YXayMHdy3Fx5on%20cZnlrTUOoM8qcwra4KjSGugNeS3SC3R4W6uII4JJx4RtMequzndFMyRgAp4W0wp20STnyp6ZrYwG%20vjBB4fdV5fRSrlsKY54q8vKvmL/mCN2Dq8nBXlVquK5hJHnvIgafEFbKuF0GBzPOgfWGTwtB94Du%20TakmTzC5poaVI1VGBA7FU+OEeSN76l+VfF3cFOExHkhIANMq17uChMR6GhrQv+qaZAqNqYW3tZTx%20nlWnNVhZ7qmOLS6mVKhxxSDffQiUO9UtjFamlySe+0mTJHrZFhAQEBBj+of6A3P+ST/vbkH55NeK%20VzB+/VaItZTbOnrieM3V68WdmPrv953Y0LTXTHlS9nsnndLSxgMG2M8mPJ9w790d+JRtvJ4NZb5Y%20abdJHNLYaipxccysLz5b6yRDEkgdqDiHjEO4qMLs1t95cXUDhK7U5hp3hVwivUvQXWLHdP7fHGT5%20TIGsbyq0UI9i166p3acLG/8AVEr5dENZpnnRGwczx7gr7VTTTDE3EJgZ9oddzJjPKcfYOxQtdnMu%20vdohvXumjOiUcln2aSujq7dtXL72y3O1cSCXtHJY/B0z7OzHm+uRgXEFPhC/a3WzczOzcU+EZ37G%209fIYJLiQNFSOJU4Vmb5bJt+1ua1opRqpdUxmorAAYp8UXZUYgw0GFFOFbUi2L2GrTmq5ZWKrxznM%208Siqxpt9CI7lwHOq7+u5jHecrbSQtIyq6ySmf0q2VbHo/wCUaQvb1UD9X4D+crLt9GnV6vQ6xbCA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgIPOXzHzlnWtkwZnbIj3/wAYnwV9bwptHM4w5zca%206MsOPZVXqilpe0tpxxAQxld1l3gbTWPr0xJ/ApqVUk72uaYyC+njIGZSzJV9pfKK106SPo4hMCxG%20GxykyNyNHE44nKici/NcNc0iHBuRLufL2qLaIEspDCT7vKuZCrEycfluXSUg23YJLl7BS5cS0nPA%20qLv8U4q7uvVT/haMaDpb4G5Zjis9u1M15cw3XcdUr7id1XyE6QVz7238unXEjX3Xtw4kg6RUkf8A%20KomuPybVIg3ndfcbK4ClAf2I4J8vVHxZO06svoIyYsmjxNOY7Qny9y658KbnrG/lFJQdFe7BRSOs%20einRd11Y8393dyMsbbJoJGorXr4V7MO4Rel3RvmumksxPI/3i+hw5ZLS8+WWceHJ/VnoC82uTz9i%20s5J7SlTG0+FrONQubs6+ZP8Azzivpf4z7usmNrI49N5MVy4ywvik1Na9rsKkj3jXkuXt+WOfXn/T%200/u93TTqvM8NisOl7Lcdvbdy7i2OQEtIYdJDTxp2Lh7fu76XEnj/AG/v/wAOX7E02lk9f6x/dF3X%20abbZIyfiGSxSDSCPE7HjUcVPX9je2Wea2+nrpZjDHx38Ufh8xxjaAYwXV7yBzXXe639b/t/79Gs6%20unXfM5rq3p7DINtNxKSXz4xlwNSBkCsL1WzOPfj/AJeb/Jfa1t4ufR0Gx03OqzlhrHKzTKMNOI/A%20t9M4lzj29/6rwdrLr7fn1edfVTom46b32Ytjc2wuT5jZT4mZ1yHFd2tx/XLntl92jyGMlp1DTXUS%20wEOAdljz5q8meP8A0r8vVZn1a3BtSCSCG4AkcKc+1W9CSXEW4S+hcWaXtAJDuGNFGeOfCnq2WxeD%20bsZWo4kqzOpJcWN5Y1pxVorVElwxwboODsPapOFRgqx3MigqcMeYVpVbEi2iDZGvNQWUaQMsVKJM%20phDWvc8DSAMQTWpSpmX0HU41qAaUFcCeSiplQp2Oc4tFRiaj8aZWQ5BpwBx58FFQpDMKkYkUJ5qB%20Q6GRtakNaRhQUJHAVTBhvfoOA31W2MU8ZF1rHBv8TmSpeukBAQEBBj+ov9n9z/kk/wC9uQfn9se4%20WlmHultmzz/9i5xwb20WulZby1XfbzPcu1TP8wj3G5Nb3BTtvanXWRjnzOeauOeYVfi0imor2BQn%20Kky40GFcFWrSp+2XDYnaScXZqMIrqXp91a+0a/aXuHlyEvgc7g7iFXbhMro2y27Hzm5J1PcKA/k8%206K2m2Vd6yd9b2rYTqNXFdPGGHOWg79tT5nO8pla8ljtq6Nd2gbnst3HI7wEhZWVrNmCu+no5h4o9%20LzxCnCbsx56Ouq4PwKYRlnNm6YMXhLau/KU4T8qz7NpEYFc1XCMvk0AaKBVwt8kF7anBVqpE4Agc%20sys1bUh+h7cSirWt6tWh3mAVXT07eiu/hicBhTNdbmyqjjLnUbmpwrXpT5SY42M6pDXVf/ENf+c0%20WPbWvU9CLJqICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg82fMrJo65sTWn+i4vb/GJ1fSq%20bRza1nLrc6gWAirWHGp5GiuqoMkYe1oPiP30yYfY3zGY8QcO/vU5LjC/HFI4h1TRuIpnTsTKcK2X%20LmsLgKNB8Q4exQKHXUbI3Od4i7FzfvUU5wTNR2XsZJBJcHDLt4V7lW1M1Qru+iaSHNxcNI5cqquT%20FZXbuoLmHbRBcnzLeKrmUyFeKpvLVpEdnUWzXL3ue92g4OBqWg91OK59umrTZDlHTV3daPNLnOrS%20vug91EnXV5cLdxtPT8DALi4Ecv1SPdIU4RyosbTbBpD5Y3RHAF3FvBRjCc3HLLS7Jtr2BsQbrcNO%20qoIHenhGWNueir2ZrmVDmA+E1GIT9E67O1fLncXG02d1s95KSNXhBNceStrvr49VvLvjC2gDTUnE%20k5kK7nv5JI43NDZBqBwoca9imUm19Gm9T+lnSG/NLp7RscpxbJEA13tKpdNb5dfV9rfX1cv3r5ap%20vMcdn3R8UpB8LiSC08MFlv8AU0rq6/5DFuf7MTZfLVv3xTW3l2+SAEEFhpjxzUafWk8tb/JXPDfN%20j+Xrp+xeJrkG5kGLBJ4tPNb/ALeuMOff+R2uG7Q9E20MYZGSxjG0AHZkFl+xJ/14c+32bt5uVB2n%204dx0igo3AjiOJSdOM55R85jHr7sL1Ps23dQ7fNtl6xj/ADQ4MkpRzCwVzPNY7b4ttjXS34x5M37Z%20Z9p3u8sHinkONCeMYPhAW2m0Z9k9mLdKQ5r2mj2eNtcw44Gq08ceisuPy+OndM57ngOblp+sRyqm%20b/ckmWV2uUguaHDSw49h5BTLPLO62J5e01B97gVaXlWrLCzzatxcM28CmDKT8XA6RsLARNSpB/Ap%20yi8+EgSuDSCcM/8AlV5UVUwl1KD3vvqSVIjp7oo6lNRpiAM9Pco2Fl7S1vmMrQkguPJVT5qDLEMK%20445IPml1cD3fhTBlRIZDg7xsFNLe1TIN49CS5vqxsgc01ebujuwWcxSwy9dKEiAgICDH9R/7Pbp/%20JJ/3pyD85GzNEdQCXVI+6tKrF7VpbUippiFArYWluWKuKgHGMg4VVbEyo4NHgVVLF4ua3McKGh5o%20Mtt26OjlYdVJGmrXJhErsnR3WUdzaiJx03DRRw/CsNsyrYy2Zl0+48IJocyttOxTbVkItvBi7+K2%20lZtb3/aoGscTQkZ05qtjTWtKuoGNkc2mAOCzrWLTYhXHJMpS4p2R0aGhVyKZrppqoECaZpBqe5E4%20QHvxwy4KtMLbX0dmFTCtitr3cx2qqtiDuTNbD2q2lxVfLXmscZfL41Xoa7SxhvOV6R0duwg/unYq%20bdiNY9BfJ7M6R3V5PD9HU/zpZZa6x6PRYQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB5u+%20ZG3jl67sC8VDdsioDlX4idaaKbuaWwaPC5+lgxw4HsUq/qs+UTO7SdEbvrcVJUmKzaIy/XWuDG8a%208k4H1sp8l9TSpxPA04KMp9UeUx6G40H1h+NRn2WqP5oxA8Z4d3amf7Jz6LUlAzwDS4nEnlxom0Ti%20rUkDnBp0gjGlearEF1DM220Y1dgQEuPU9GKigu26oms0tJBc/iAFSD6be1hnbPI/wDN55lRi+F5c%20shvFlYb1teqzOu5t2gPaMyAq1eVpQguH3DLUxvbK/wB2M+6Cs9r7r+We2/Zt4Y8BsjzTF2OA7FW3%20lX4tgttyk29n2873yR5Qk1BCzmV5pzJGR6T6z3va94j3F7iy2YayMJphXgpzjmL2YmPWx6r6M6tt%20d/sY7i2la9r2VLx99b6b5Y76f3jaQ7AkHPBpOSu58PpdQ1NaDDs70MKPCK8+Y4V5IsrHvZ94KK0L%20iMCRWuKGFL3VrXhk3v4omRFlEkgcx4JaMa4Y0zVl+GvbtA2oA8Rk9zk0NxNfYuDt1uu+fR0dV/r3%20ebvW7aHW+9x7mwjy5PAx9MCRnX6U6dpby17dMSX8OYTO8b9LTVwAoM614rrxxMuXWxadqaSwmlDU%20jgT2qJc8p58JNjMA4MIqScAcipiljPGIsedXv5d3YrTlWvjWhgJGWY7FOfVGFyPy5pfNABdSgcUT%205SWYirgCeSvFcKHCQOrqNOBU5RipLH1YRqLTm08CQotSuvjcI2ih0yAuLfrEjiVBnhEOPZyQzlak%20IBBFRXCpQWpSxoGPee9TPJW8ehR/+7GyMOIYLktdxxs5ktqI9cKFhAQEBBjuo/8AZ7dP5JP+9OQf%20nHG5oY0HiVdVUCA+oJJdxQSWv0VH1xiVbIqbJ5ja1y4IR8ljaW6siFXCco4kDg4PBBbkoTKqheSK%20gEGvHBQM7su8y207HtdpkYcO0ck21lhK7Z0pvUV9axy5F2feuecVe8xt3xFISQ4ALfXZnY1nfZnS%20lzQRTnxV8pkafcxnEVrjhhmq2NIhSF7Tjgq4WyoMwZnmoSjXF1THiUwMdNcOJUJWHzHgVFgpE7qK%20tiq6yYk54HgqYVqqajmlQiMHdPMLzoHvceK3034Z7asPd3bGE1Op3JWRh6L+S2R8jusi7/8AraD/%20ACtEx6bUpEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQecPmMFevrIUrXaoqD/GJ1fWq7OY%20sMbmuNch4e0q+VBrPCXasaatJzHYmTCx5z2uaGEtkDqYpirYSXaZNTiaScORUWInCy+2Lom6zpNc%20zlRVwnlSbYMbqBpq93kaJceqZLVD2xyMqW0OSipkVkaYgWjA4DvCZAzCSEQmh41PApSLNvGyV7oW%20kN0iriVEhaxt5YeaKYuGOl5zw5psTKzskztv3Jsjvdwa+PgRks9+V9eKzN9bQM3wTxBhBZrDhk2t%20ahY3jlvhGut6uH6rbb6UcKvlP1hyWbSdeJcsTdXNlYaJbyTzbtrfCznjmr4R5n/LDSXe47xP5bKt%20gbiYmYVCi34razbHH93cvQjed12e4Zt0pkday+JpwwGVFnp2Y2V7NPbw9M2O4MnhZIH6tQyGVF2T%20mOXbVe1igoQC0HNSnADUGhw486cUQugONGmpDfw5fQoVr44nE50/q/51KYsy3AAGlw1NIwPI8FM1%20ReEeWXNrSTpJJHOvDuCWrSflhdzIfbu1D7N3vNbnXhRcPfjOZ/2b9XFjjvq3t/xmwSFwD3Q0DQ36%20oH1sVxdG0m3xsx6u7t1snynj3v5efs21NXta4glvHtx4r17zfbh52JHxvlhg4uYcQcyO1LzSVVG5%20rHNc1xqGioGZNfvpP+UXlmo7wyEPkd4jh2d6tJ7M6pfK4kMqT4qODuXs4K1vCMK7cOc5rQ4tZ9Rv%20NRiHLIRHwnVzopycPuokGrcCDipyiPjRIKaXVbhnwTkylzyyMe1rQWUbg3lXM+1CLTiXmoaBhw7O%20KGfVakB0n8KZQgvc1kjYyS5zq0b2JhLonoZpHqjsTWilPiq/5HMhI9ZokQEBAQY7qP8A2e3T+ST/%20AL05B+ccTKtqVthRcDRwz5KuDL4A4EmtKqErsJ0jHJWgqe7UBTBRRW6MaRjQDGinBkuHvkc0uoKA%20DAUyUWGVDaMxNa8EkHYOld5sj0rYeQ4ebbuLZwMwSeK5O3iurq1zG7W96JLcY5jBTrsy2nLHXxBB%20c448lp8kMBctBdQc81M2WQJ2A9+YVkIM0Z9pCYWyhSMdQV4qPROUR8ZJKYWysOhOXBVUyo8tzcTk%20qpfdLhTDFVsVq4HHTRUQxW7RkwPLMHAVqr6K1qRrUk58Vsq9N/JTn1n/AOm/ztB6eRIgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICDzl8xsevriyxpTbIqnn/GJ8FbWKbVyx8njwjaQ33qZFTVY%20ti6MxLmNqXcRkrTwmR8DGl+lxo5pqDxIU44TnnKTDHWYFpo85OT0JU2S3abcRvIDgfCeBKrTPqiz%20xOfQadEcYxAzwz+lUqZcf3Q2sJJDRhifYoT4Wy46iDxyCmCqSjC0UqTnRMCK4yMmLhXSMABma81O%20OSqrkh8VGnTQcM1FhPZh5HVFXGnAOVKsvWcxnpAC7wjQJh9Z3JRtq1+V/RC3S+ubNwso4Hh7DSV5%20A1exc+2sa62TjPCnb9iuNxuDLcREvp4I3ce9Vl9JwbcflsLLWw2VmLGuuKVigbmXciot/unXbnNX%20+hfUS82nrCG53O38uzl+zAphUnip+M8I+XPn+71Xs25eZbxSNbotpm1a45VOIa3sWmvZJ4Zb4sxW%20ctpmOkpWnAk8O1dEuWWMJwIDWtaA2tS1pypxI7VPnlHjiLzTXM5Uq5VWo5xIrnU/TRCRZo4BzeRo%20Xnjq4DuU1WX0RJowKgAgg6QOdEqYxt812lzQSJOfKnvfcXL26/nj/ZtpcX8Oedc2zrjZrqGOj3Oa%20TGB7waMacl53XLN7nMejmXX+sZ/Dy9cViuJWioex5FTl/wA69STM/DzrxVjzS0adVA/CnNT5RINJ%20a4OGBGRU/hDLWUcZDWNpppgTn7FfPOWd58pQjeSBp0gip/Jr2qbQbbv1scAKMwFc6KBfje8ADEVr%20iUQlAP08CHYKZESKm3DmVYGhzTm3t5hW9OBUZTJ4q1NPvIK42tceJNCcEPFyoc6rQzT3nie9BZLG%20irSaNGRQy3j0MFPVTZP8a/8ABzKbMJetFAICAgIMd1J/s7un8kn/AHpyD84YHO0V/qzWyi+HAYkY%20oGDsAqpVNNBRSLjQHBWwrauVAFEMvmJPOiYMvsgBbgKOSwlZnouPeJt7gsNub5j7shj4j7pHM9yw%207evMdHV2fGu03FpdbSWWlyKloADhkub42J+UtWZntkZUnuU5VYy4hx7DyWkEKWGrnVFRTwq8EOW2%20yP0q4hXEQb7orTNMCC9vi7eSLKdHEhUqqzK0cBkq4WyjucWuyVbFa+CpKohHu2ktIIUxDTLxnlTv%20Z24LfVFel/ko/wDeX/pv87QenkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEHKPVj0o6j6%20v6itty2y5s4YIbRls9ty+Vr9bZZHkgMjkFKSDirTbhWzlpH/AA5dduwdebXpPvUluK/vCt80fFU/%205cut9BDL7bA7h9rPT94T5RPxI/lw60Y0D47bSRx82f8AgFHyicZG/Lr120aBfbWIq1A824r+8Kfl%20DHC5J8uvWuHl3+3V46pZ8/8AuFF2I+t+XjrcVab7bXMI01Ms9QDnT7BVtyRZk+XHrdx8N7tjW5Ae%20bcfwCgxhYf8ALV10SD8dtYp/8W4/gFPBhWPlt64d797tnsluP4BMpUD5auvASBf7XpPDzbj+ATKM%20Dvlp640nTfbXU5VluP4BQmMbJ8rXqNI91dx2hsbuLZrnUP8ANqKLFss/tvy3dS7ZYCK2uNtluczL%20LJOBqPdCq7a5nC83nljXfLF1tLdG4ub3a5JHe8fNuMR/3Cpeu2Lzs18XOGRPy89cwW5Fld7U2bRp%20aXy3AbXnUQEqs6rhW9kYGx+Vz1KE0tzuG6bTLcOPg0zXJa0e22Cn9n2J2Nt6I+XPcNt3pt71DNZX%20VvF4o4oHyvJeOJ1xR/fU69dlRtvLHVpOlp/Pe+GVkcRGiOMVo1tOGCttrc5itsxwlWuzXkRaXSsq%203Olce3JXkUSP0fc6C3W01qcz9GStC+F0WTw000h9OZoSMuCg8ePKoWj6uqRRwALccMMad6I8+X34%20WSgoQMh3AcFGE/hZn26V7iWubw0k1rTlgEwmIsuyzyE/ubQeALvxLPfr+Uwt8mu7x0Dud5DLHBLb%20s8wOadTnirSKCtGFcl+rvdpbjh16/Z1+OLnLiW4fKr6gXF5LLDf7QyFzj5bTNc1De3+LldWvVhzb%20dmUZ3yl+oZIP6R2g0FcZrnP/ACZWmiLtAfKb6iVx3HZ6f3a6/wDLKP2+UfJMtvlZ9QYi0fpLag1v%201hNcVPf/ABdTNabbTPCYfll68P8A/IbWMKfutx9P97q0ir6fln69FNN/tXbWW4/8unxD/hl668wP%20+P2vAUp5tx/AJii475bOvSABf7W0DDCW4/8ALpgUQfLP15G7U6/2sk5nzrjL/J1bgq9/w2dbAYX2%202A/3W4/gEVw+t+W7rkZ322f97cfwCEh/w3dcFpHx22Dl9rcfwCCzJ8s/Xbm0G47YDz824/gEOWxe%20mXoZ1j0t1pt+97le2E9naedrbBJM6U+bBJE2gfCxvvPH1kS7ogICAgIMd1GadPbof8En/enJB+c0%20EOput50E+61bMsrpjaxhqa1yQ8rQqBU5lVWVNkBFDQKR9EgbmVYXWynIitURVwOpkFMQrGJqVKLX%20XvQLbdvivr/qC8eP4nH5cEf7J2BKpviJ1lrZNx39u7bzPDE5p0NqGu5BcvZtl0/t4mUGVkzDR7MO%20YWSFJgLhWivqVAuY6PxwCuRAkaQTjU8leUQroEHTzUiG+NoOWJVhZeKd44JhCHM4kjnxVKI0jgDm%20q1D4JAcsFlRRLQg1xTA1jfbciZr6YHBaa1Feifkp/wDeX/pv87V8D06gICAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgIMf1H/s9un8kn/enIPzibPr7KVotc5ZYXTqe1tBhxKkVBlPeyyQUuYNNQMSiz7HG2lXnHkrR%20CsadQPBEKtRrzQfTJpzKZK6V6ab3ZQ9LblaE6b0y+Z3x0p99c3dXR9fyxNj1H8D1PFNI77CR2iQn%20keK59a6+2ZjqRlZK1r2nAiradqs4PFWXvDcK1SJyxl6RieeatlaMW9xa6hxrmexTKnK08ayXcApy%20nlCmFCKZk0KvKhFmJ1UV8oY2Z515UA++oQhyuNVWwUajXmq4MrjXDLNUwhjt2t/Nt3UHiGIUyId2%20+Stpaesgc/8ARv8AO1rUvTigEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEGO6k/2d3T+Rz/vTkH5uQAU1OPNb%20KJzXDyag4jIIzUucNJJOKlMUMd46VULLz3NaRQ1VqhbOILq0VUwjea0GXEpCjqvNK49itUZZDaNx%20n22fz4KPJFHxuyIKz31zFtN8V0Lp302b1Hsbupb2f4Wy1kRW4995bjUHkueaYdF77Wa2Lc2uidah%201TbHQK50GSb645YW8shM95xBHcsyIc8lW0OaldAk0k86Kyy04nOtAMwqrZRJmuLsKY5K8qqHMzTj%20XEBaIY+55D3iEVQHsOdVJlQIzXUTQDgoFUbsFWoj69ge0g8qKMId0+UC2ME/WOFA79HU9nxS0ymP%20R6hIgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgouIIbiCS3maHwzNdHIw5FrhQj2goNA/4ffRvL9VrX+2m/PU%20/KowqHoD6OgUHS9rT+ul/PT5U+MD6Bejx/8AbFr/AG0v56fKmI+D5f8A0cBqOl7Wv9dL+enypiKj%206Bejxz6Ytf7aX89T8qYj4fQL0eIoemLWn9dL+eo+VMA9APR0Cg6Xtaf10v56fKmH0egXo8MumLX+%202l/PU/Knxj6PQT0gGXTFrj+yl/PUfKnxjO2/p70ZbbZFtcG1RR7fCCIrcF+kA/2VVF5JMIMHpF6b%2028rpYdigZI/3nB0mP/SS8mIk/wC7PoT/AFPD9L/zlX4xOFJ9L+gTidmhPtf+cp+MFP8Aus9P/wDU%20sH0yfnJiCk+lPp4c9kg+mT85MROXz/dN6dVr+g4K98n5yYMqHekHps4ku2GA17ZPzlKFB9GvTA59%20P25p2yfnoKD6Keljs+nbY+2X89B8Pon6VkUPTtt9Mv56APRL0qGXTlt9Mv56YH3/AHKeln/+dt/p%20l/PUYRhm+muielemDcnYdujsDeaPifLLjr8rVorqLvd1u+lSlm0BAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEFMxlETzC1r5g0mNj3FjS6mAc4B5aC%20eOk9yDGbB1FZbyy6ZE10F9t8vw25WEtBNbzaQ8NdQkEOY4OY5pLXNNQgyqAgICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgICAg07afUSS/9Sdy6Il2eeyft1g3cBfTyxETMfKIm+XHEZPCanFzwcMWhBtl3Jcx20j7WEXE%207RVkLn+WHcxqo6hplh9GaCFsHUG3b7YG8si4eXI+3ubeUaJoLiI6ZYZWY6XsOfDiCQQUGSQEBAQE%20BAQEBAQEBAQEBAQEBBqXqFe9V20G2DZbmDbNukuf/qHfJnW7TY2LY3OdLGLk+UXOeA2rmupX3UGs%20+mfXO77j6gdSdLz7s7f9osLW1vtq3ee3Zb3Dmz1bIxxhitoZmah4JI4wKcTwCzvW4zbJ8yPTsUAc%20Lbq7ZrizvWAUY6XbfMuYpXc3NYXM7ig6ygICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOL7nadRXnzEbva7Du%20EW1XUvS9sJNxlh+JdEz4x37lC4sY55NMXmg5FBl/TLq3reLrff8A0+60uod13HaYItw27e4YW25u%20rSZ2n7WJn2bHNcQPCOedKkLGzbjPtHzI7/sMYIsOotktt5czJouraT4QvA/Zxto4jMtCDrCAgICA%20gICAgICAgICAgICAgIOaervTvWN/vnR28bFtrN/27Yr2a43Xp588VuJzJG1lvODOWRF1s7U9uo+8%20Qgj9O7D6hQesW59S3+0W0O1bxtlpbunZdteLc273ExFukSSyEHMMawflGmIfb7aJeoPmG23cYwTY%20dFbTJ584rpF/uepjYM6F3wx8x3IFtcwg6kgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOabtsXVuz+r0vWu3%207O7fNpvtnj2qe3tLi3hu4ZIpzN5gZdvt4ntNQP3UFBlOkekd0HWW9dc76xttue6ww2FjtrH+b8LY%2025Lg2SQeF0ssh1vDPC3IF2JIYTp3Z5d49fOpOrQHHbtk2yDp62l+pJcucLq4DMcfJ1BjuFXHiEHU%20kBAQEBAQEBAQEBAQEBAQEBAQEFMjHPjexrzG5wIEjaamkjMag5tR2hBF2rabDa7Z0FnHoEkjpp5H%20EukllkNXySPPic53M92QQTEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQW7mF08D4myvgLxTzYqB7f60uDh%209xBZ2za7Da7KOxsIWwWsVdLG1NS4lznOcSXOc5xLnOcSScTiglICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAg//2Q==" height="323" width="806" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 5.&nbsp; </span><span class="textfig">Mediciones de la temperatura en el 
          molde; a) Medición de la temperatura durante el secado y 
          precalentamiento del molde y b) Medición de la temperatura de 
          enfriamiento de la pieza dentro del molde.</span></div>
      </article>
      <article class="section"><a id="id0x53b9a00"><!-- named anchor --></a>
        <h4>Propiedades del material de la pieza fundida</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>A
          partir de la consulta al personal experto de la fábrica “26 de Julio”, 
          fue posible caracterizar el material, que se obtiene a partir del 
          proceso tecnológico de fundición en alto horno realizado en la entidad, 
          como una fundición gris laminar con matriz ferrítica. El procedimiento 
          de caracterización se llevó a cabo mediante estudios metalográficos, en 
          coordinación con el laboratorio de metalografía de la Universidad de 
          Granma. En la <span class="tooltip"><a href="#t6">Tabla 1</a></span> se muestran las propiedades del material.</p>
        <div class="table" id="t6"><span class="labelfig">TABLA 1.&nbsp; </span><span class="textfig">Propiedades físicas de la fundición gris laminar con matriz ferrítica LG1(<span class="tooltip"><a href="#B15">Solidthinking, 2017</a><span class="tooltip-content">SOLIDTHINKING, I.: <i>Click2cast" 4.1</i>, Barcelona, España, 2017.</span></span>)</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Propiedades</th>
                    <th align="center">Valor</th>
                    <th align="center">Unidad de medida</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Línea de la fase Líquidus</td>
                    <td align="center">1 200</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="justify">Línea de la fase Solidus</td>
                    <td align="center">1 100</td>
                    <td align="center">°C</td>
                  </tr>
                  <tr>
                    <td align="justify">Conductividad térmica (300 °C-1 300 °C)</td>
                    <td align="center">31,5 - 29,43</td>
                    <td align="center">W/(m·°K)</td>
                  </tr>
                  <tr>
                    <td align="justify">Densidad (300 °C - 1 300 °C)</td>
                    <td align="center">7 279 - 6 833</td>
                    <td align="center">kg/m<sup>3</sup></td>
                  </tr>
                  <tr>
                    <td align="left">Calor específico (300 °C - 1 300 °C)</td>
                    <td align="center">585 - 775</td>
                    <td align="center">J/(kg·K)</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0x4bdc080"><!-- named anchor --></a>
        <h4>Modelo matemático para la simulación numérica del proceso de fundición de la pieza</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>De acuerdo con <span class="tooltip"><a href="#B8">Kwon (2021)</a><span class="tooltip-content">KWON, H.-K.: “Layout Design and Die Casting Using CAE Simulation for Household Appliances”, <i>Applied Sciences</i>, 11: 3-11, 2021, DOI: <a href="https://doi.org/10.3390/app112110128" target="xrefwindow">doi.org/10.3390/app112110128</a>, <i>Disponible en:</i> <a href="https://www.mdpi.com/2076-3417/11/21/10128" target="xrefwindow">https://www.mdpi.com/2076-3417/11/21/10128</a>.</span></span>,
          el flujo del fluido del metal fundido y la transferencia de calor se 
          describen a partir del balance de masa, momento y energía. Estas 
          ecuaciones permitieron, según lo planteado por <span class="tooltip"><a href="#B9">Mi <i>et al.</i>(2009)</a><span class="tooltip-content">MI,
          G.-F.; LIU, X.-Y.; WANG, K.-F.; FU, H.-Z.: “Application of numerical 
          simulation technique to casting process of valve block”, <i>Journal of Iron and Steel Research International</i>, 16(4): 12-17, 2009, ISSN: 1006-706X, DOI: <a href="https://doi.org/10.1016/S1006-706X%2809%2960053-4" target="xrefwindow">doi.org/10.1016/S1006-706X(09)60053-4</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534" target="xrefwindow">https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534</a>.</span></span>,
          caracterizar la relación de la velocidad, la presión, la temperatura y 
          la densidad del fluido del metal fundido en el límite de un volumen en 
          un espacio dado.</p>
        <p>El balance de masa se describe según la <span class="tooltip"><a href="#e4">Ecuación 1</a><span class="tooltip-content">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">u</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">x</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">v</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">y</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">z</mi>
              </mrow>
            </mfrac>
            <mo>=</mo>
            <mn>0</mn>
          </math>
          </span></span>.</p>
        <div id="e4" class="disp-formula">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">u</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">x</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">v</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">y</mi>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mo>(</mo>
                <mi mathvariant="normal">ρ</mi>
                <mo>)</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">z</mi>
              </mrow>
            </mfrac>
            <mo>=</mo>
            <mn>0</mn>
          </math>
          <span class="labelfig"> &nbsp;(Ecuación 1)</span></div>
        <div style="clear:both"></div>
        <p>donde: </p>
        <p>t - tiempo (s), x - distancia (m), ρ - densidad (kg/m<sup>3</sup>), U - velocidad (m/s) y T - temperatura (°C).</p>
        <p>El balance de momento se describe de acuerdo a la <span class="tooltip"><a href="#e5">Ecuación 2</a><span class="tooltip-content">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">μ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">U</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">ρ</mi>
            <msub>
              <mrow>
                <mi mathvariant="normal">g</mi>
              </mrow>
              <mrow>
                <mi mathvariant="normal">i</mi>
              </mrow>
            </msub>
          </math>
          </span></span>.</p>
        <div id="e5" class="disp-formula">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">i</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">μ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">U</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">ρ</mi>
            <msub>
              <mrow>
                <mi mathvariant="normal">g</mi>
              </mrow>
              <mrow>
                <mi mathvariant="normal">i</mi>
              </mrow>
            </msub>
          </math>
          <span class="labelfig"> &nbsp;(Ecuación 2)</span></div>
        <div style="clear:both"></div>
        <p>donde:</p>
        <p>μ - velocidad cinemática (m<sup>2</sup>/s) y g - aceleración de la gravedad (m/s<sup>2</sup>).</p>
        <p>El balance de la energía se determina a partir de la <span class="tooltip"><a href="#e6">Ecuación 3</a><span class="tooltip-content">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">λ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <mi mathvariant="normal">T</mi>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">Q</mi>
          </math>
          </span></span>.</p>
        <div id="e6" class="disp-formula">
          <math>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">t</mi>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">ρ</mi>
                <mi mathvariant="normal">C</mi>
                <mi mathvariant="normal">p</mi>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">U</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
                <mi mathvariant="normal">T</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mo>∂</mo>
                <mi mathvariant="normal">ρ</mi>
              </mrow>
              <mrow>
                <mo>∂</mo>
                <msub>
                  <mrow>
                    <mi mathvariant="normal">x</mi>
                  </mrow>
                  <mrow>
                    <mi mathvariant="normal">j</mi>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
            <mfenced separators="|">
              <mrow>
                <mi mathvariant="normal">λ</mi>
                <mfrac>
                  <mrow>
                    <mo>∂</mo>
                    <mi mathvariant="normal">T</mi>
                  </mrow>
                  <mrow>
                    <mo>∂</mo>
                    <msub>
                      <mrow>
                        <mi mathvariant="normal">x</mi>
                      </mrow>
                      <mrow>
                        <mi mathvariant="normal">j</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>+</mo>
            <mi mathvariant="normal">Q</mi>
          </math>
          <span class="labelfig"> &nbsp;(Ecuación 3)</span></div>
        <div style="clear:both"></div>
        <p>donde:</p>
        <p>Cp
          - calor específico (J/K), T - temperatura (°C), λ - conductividad 
          térmica (W/(m·°K) y Q - magnitud de la fuente de calor (°C).</p>
      </article>
      <article class="section"><a id="id0xc10bf00"><!-- named anchor --></a>
        <h4>Construcción del modelo CAD para el análisis numérico del proceso de fundición de metales</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>En
          la realización del proceso de simulación numérica, se modeló la pieza 
          en un programa CAD, a partir de las especificaciones técnicas del 
          proceso y las exigencias dimensionales de la pieza (<span class="tooltip"><a href="#f18">Figura 6a</a></span>).
          En el entorno CAD se incorporaron, a la pieza, el canal de alimentación
          con la ayuda de la herramienta informática Castlron FEEDSystem, 
          desarrollada por <span class="tooltip"><a href="#B13">Reyes (2018)</a><span class="tooltip-content">REYES, M.K.: <i>Aplicación
          CAD para la obtención del sistema de alimentación de piezas de hierro 
          fundido en moldes de arena y vertido por gravedad</i>, Universidad de Holguín, Tesis de Maestría en Diseño y Manufactura Asistidos por Computadora, Holguín, Cuba, 79 p., 2018.</span></span>, y los indicadores de llenado, que a su vez cumplen la función de mazarota (<span class="tooltip"><a href="#f18">Figura 6b</a></span>).</p>
        <div id="f18" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 233.695" viewBox="0 0 500 233.695" height="233.695px" width="500px" y="0px" x="0px"  version="1.1">
              <image transform="matrix(0.6793 0 0 0.6793 0 0)" 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QEBAQEBAQ%20EBAQEBAQEBBqvuXayy9j5WOBofIY94a7h5TU8fgkuJbjgOBldJjLOR9Hl7AXB43Cp8CvZ0npWU4z%200Ghv6EQI+rYNfD8qsnsyyLx0hitIWktZNO1pYDwoQeCxZw1H0DE0BgPUCv3Lytq0FMjy0aCrjoAg%200H3L94cF2RG23c399mJBujsGGlB1keK7PtTr1Gw9k94WPdmAtczYscyKdp9SJ+jmPBoWkHx4J265%20TE+gICAgICDxztorQn4aoOUe7XvTb9vMkw3b72XPcDhR79HR246u5F35VudR84Xjri+u5shkZjd3%200xq+4kFXEnXy1rtC3hw6b7We9V32zLDhe4ZH3eDe4Mtr9xLpIK8n8S5vipeuxNj6TtbyG7tm3NpI%20y4gkAdDLG4Oa8HmHBcsVfFaapAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQDQEEnwCmD5h98%20O++4cp3Fc9vyB9n29aFtdlf1n/meKaV5Lr1kTXMTNbRDYXto3RrI6ECvDguluJasvu4/3UDiJCyM%20HzBhOpCiflTkLts1uI445CS4F9WEUANVbF8Kp5baZwkjeYZ2+aMubt3HoeqZEk9V61u2yudqG3Fd%20vpA6GnNqarPt5dWbht6jj94Rd1nQXMzHxyRTOt7mEepHdRuo5pB6hVHefbT3ijyj4cL3DttskGfo%203bnARz008A13guPbphe0dWBqKrnGhUEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEEZ3PD%2063buSjpWttLpWnBhUls8K+Yu13F2JtD9QaG/aOa9nWud4rY4y0gjrpSleGqs2M4krJjJ8vgoydzZ%20bqjqjUgMJ4LH2bjXWO9NFGj4LzNji4NO0VPIKDkPu574W3bjZsNgnMvM1I0gzNIcy3rpr+N35V06%209dHNOyfbzI5m7HdHd00shnd6kdtKS6ad3LeTq1n5Su/TrnE/yM3tY7d7cyQW+QzdhG2OJzXxPhtG%20UG1gj6DhxXL7IsrfBWmunguSiAgICAa004oOJe+fu3k8NfDs/DNNtkrq3bPPkCaCON5I2s4ebTkV%20rp19TXA2Mo50jnukmcd080h3SSPPFznHUrtJifL0VjiXE0KqXgcwO3Me0PB0PT7eqeV1uXtr7sZj%20si6FpcudfdtSOG63od9vX62cfL+ULl266a+ocHncdmsdb5LHXLbmzuBVj2cieTulPFcrok1VEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBZur20tIJLi6mZBBEKySyEMYB/iOiDjveX9RmJtJJbLtq3%20ORuo9Dcv8kII/CXCjvvW+vXT5Sf8uE5jI5LN5Ce+ylwZHXLxI+BnlY01qBQaLpJjGsNkMbSdkbN1%20aFtBUV4a81V1c1AOpbSgNBpUdFRUa14kanxUM9FrZFRgLQ/mdwrx6KqtvsLaR4cBskZ8r2HbQ+FF%20GbceA3sHnjPrxHg0+Vw+3mhm8Mmzv45KhvleNSx4ofuPFGpdSLZA7Y19aMILHcHtP4g7kQicx1/2%200955bIx4fumUvtjRllkaE06Nl4/94rn26ezXXnh3KKZkkTJGkFkgBY4GoIOoIK5itAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBBjZRpdjLtoFS6CQAdasKQfLPb4eIZo3N9P0Z3xllKbS3lRe%20rrk8udzWxxU8vLctYzie7aiMveODbtBEUjpa1A0LCOCx9k/8tdXaZXti8zn7WE1eXcAKdeS82uk6%20uDe6/vtJ6knbfZkpkuHViusi0FzmuOmyGlCXfmC6dem/svhB+3/tayxe3MdxMNxlJHerBYv84bXX%20fMeD3Lr8OL7M3y2HvLvafDYue5xtq+/yERDHSMBMMGmhdyNPitdu1+XPo5zn9uP4fu7uXG5n/wAy%20Y/ISSZZz98weT6UrRxjcw8uWqx32ukj6g9uvdLC964+jD+0y8AH7rHucN26nFh+pp8FwsxpvIrQV%200PRQECorTmgs3lzHawuuJpGxQRDdK95DQB1qUwce7t/qHx1rcyY7te2OSuGkh9247YmO8A4DcPgV%20udLm1PDl+c7jve88xF/r8MBuZIhFHNAzYWFtTxqarfXiJfDVL+zvcXcCC7AdETSK5aPK4fm6H4rc%20wWyASSNeoKJODQO2jXXQhNA1pXm4cuYTZVnlPdi9+57sjJi5xz3XGLkNbvFF1GOFdTGDo13isduv%20s1y+p+zu8sH3ZiY8nh7kSMkoZoXfPGRoWlp1Gq43hGwMcHNqOCK9QEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEAkDigge8O88L2niJcplpwyIaQxDV8jqaNaBqVZCvl3vn3G7l70u3C9lda4nU2+MidRrm8j%20KRo+viunXqksauza2EMa0Mibw5gLonrwrt4rq7lMFpC66koD+mCG/a/gmJcbBadiZyZgfdSxWQeK%20htBI4eFQU+PJakG+3ePDW+reySuPzbKtaCOOi18NS3lVJ7f4gNO2eZvM+YnipeiawpuwZYqus75r%20nD5WSMJr8HEpelPkg73EZWwBbdWrixoq6aLz6/BtUsxphtcHtb6Z3VPm5U/uUXVMsEU9dx8wNGSt%20FCohBeSxSC3uiCXCkc/AO+PipiypZs5LSyQB7SNWkaELXX2TtPV0X2692bztqVtjmHyXuCkLdszy%20Xy2331Lmrn2+v2Xrj6Fx+Qs8haR3tpOye0maHRSMIIIIXJplICAgICAgICAgICAgICAgICAgICAg%20ICAgICAgICAgokG+N7RrUEfwU9R8v7ZYc9m4H1a6PIzCh6aaL19PGudqXZ5Wgk0AOhHD4FaTy2Pt%20BloO84Li4eI2WVr67pHENY1tSNSVz+y5G+rUfdH3ky/dd6O2ezhK2xlf6briIkS3J6NP0M/xLl0k%20L2iQ7D9t7LtuNt3fBlzmi3V5H6dvXXyV4O/NVd71zwlvu2zG2uU7kvX22Ne+KxYaXmV4fGOLnu/M%20NFn7e+cQkro2N7XwmPxDsVDbMdZygi4Y8B3q14l/Wq4Xtrb5991PZW7wbpc32zG65xZq+4tPrj5m%20nCo6aJ17Ylvq5bj725t7qLK4m4dZZK1qYpBUOa8fS8DUtJGoXTyr6W9p/eaw7pZFisw9tn3HE2hj%20PljuKDVzOX2VWO3XPA6hHtANCSKnj1WMEZ3B3BhsFjZsrk7httbQtdUk0LyPpaOJKuaj5Y9yvd7N%20943JgHq2PaddrImOo+Ug6Omp8zTyFF169TcazEWRMa2IBrAB6Tm6Ch5LcRkxXr4JrOfQelKQQBwD%20hRWeTG3XUFpPHJbzME0DuII0p1HitXRp2WxM+J1qbjHvd+nccXR1+l/VZTGNq1zQDyoC3+9ZxfIQ%20NodwAOvxWklONNKnqErUtiS7RzvcmA7ihu+1txunuAurU19J7OZk4Cv2rFkzkl19nWUsktnBLKA2%20WSNjpGjgHFoJH3rhqryoICAgICAgICAgICAgICAgICAgICAgII7P5qwwmIucrkHBltaMMjyeOnIe%20KsmkfIveveWT7yzX+qX9WWrHFuPseLYo6/MR+I8arr16YfL2QckjWsc952hvTU06CnErVY9W2ds9%20gXORghyOYJtcc/W3tW6SSDq/wPQhaxLecvo3SO2tbCMRWcEdtHwAiaG1H5qK4YpOvm0a776gLX+k%20U6bdDoanTThwQUuJad2ugq4ca15LIsuFBQgCmpbxAP2cfgtXyLQkcxoLCdRuLT8pB0oRzUGu5ntm%20zumvls6Wl2XbqtFI3+DmhSxWpysuYJ3W08ZiuGaOZXQt6grC8LckUUsb45RviJoCOIPgFVeWlxLF%20KbSY7nU3RvP1NHJZXlJxXLW7mbt7zxjALnP8KDktSljoXt5ne9u2ZmTQWbpsA8h1xZPePKDqXxNP%20y04kc1nv11J2fRWIy1nlsfFfWbt8Mo05EHmD8FxsaZigICAgICAgICAgICAgICAgICAgICAgICAg%20ICAgIOc+8PuUOysSyLHtEubyRdHZxO1YwjV0jgCDw4K9ZtMcI7Pvry9ivJ7+Yz301y+SeUmpc51K%20/YvR1nsxfLcYahgNHHltBH3rbLUvdK4vf3tpZwTOZDLbh00bDT1NT5HeHNTtWutbp7Y4jtzH9tw5%20vHSA3V1HS+vJKboXV1ib0GlaLMmzx4TtNbfhMFfd0v3tLrXt+tJJTVsly3mG14N+IWe/254a69XT%20MdZWthaQ2Vnbi3tYW0jibQNaK8P5rhWmUkFMrGvjc1zd7XAgsPMdEHCPdr2OeXTdx9pxBlyBvubD%206S0CriwD+K11uceiVw2N7zcMoZLbIWT/AFGvb5HxSNNQW18V0Xy7X2P/AFE29rhprHvCrspbMLrK%204aCRdFoq1vOjupKx2nMMjmXeveue74yrL7NH0LWHWxxzSfTjB+pwqfO7mtyTFjXnTymV8UMAl9On%20qVpwfoqxv5Y8clzYytZJETbSOdsaSDsoK1FOSVGcZGy2/qxP3tfRzXDq011V/Ct4s5/3Flaz8PVj%20Dj8Vvr7VM4XHNa+N0bwHxP0dG7UFJJVatmMFLjw+7sh6mPP+bFxdCOrfBZZqOY5rmhzfMDz/AL0a%20rMwuFyebvv2eObt9NwN1eP1jib18T8FJNSzY6t2x25jbG/xGEsmUE9yyS/nP+ZM0EhxJ6KfZxFj6%20DYxrGNY3RrQAB4Bedp6qCAgICAgICAgICAgICAgICAgICBUDigVCDxw3NIB49FKPnX+ojvOS/wAx%20B2paybbOypPflvF0o+WM+G13BdenQuOSc6g+U6A9B0XXWI2jsLtuPJXQyl5FWwtzS1idwkk/FT8p%20CsT0x024o8gO5AD4dB8FqTGr2Rk/F1TWnGisY25iyaAB3HoeankKVBaePzGvU+KW0WyTryNNeo+J%20VFognhRppSg083MhQWTUsB46eYdB4IerHk4nWviealVC57GNvoNzKC7jFbeXr4O8Fnt11dxqUT91%20SRskDqStPEEcq9Cph+Fq/D3W4cBSaM7mPHIjkfBSxZ511/s/tjt+yxltfWzP3V3MwOkvJfMd3MRn%20kAV06z1Ym7drZHyBrXSPOjRuc7wHFdLtn5Xw372xhkj7Vj3gj1JppGV5tc+oK8Xfy3G2LKiAgICA%20gICAgICAgICAgICAgICAgICAgICAgIBrTTig+V/fmaaT3NkbKT+laQhrSfKNXageK6fUl5a/2M6N%20sl5ENHl5lc0dHFdZNc/LfbZwGwEgkGpqD8p0C6Xr6nq0f3Efv7nbGx+8w2zRJHyYd39qxWurdP6f%20+3mZyTLQX7jJiLa59X9qDRkk1AKvHSi49uzWPo1jWMY1jAGsaKNA4ABcd1VS0CAg8LjuApoeaDin%20vx7Z4M4ufuqzZ+2v4B+rHFQCZx+UnxV632Svnyxj3x+uXGWdw/Vkdpt/KK04LtKnhe/cQA0dII+G%207/hQYtneWu64e6Sj5HHQg1LWmoKYKZL+0floXtf+lGzV1DSrhTaEyor2iGR81q5pY4kSwN4H8za8%201FxtvZt1Hc4d0UJ3ehKW7ejQFv8AImtNdtaclrRU0uDgWipPI8Es4TUI7tC0vc1awwXDrOG+lDbm%20IcK0/wCX0OnNZMdHx9hj8dYx2OOiEFrHwZzcR9TvFbkRsXtxam77wuLrbubj7d0IJGge8hwXD7fL%20UrrYrTXjzXJoQEBAQEBAQEBAQEBAQEBAQEBAQEFi4urWKKR88jY4owTI95oABrxKhlcQz/8AUjHb%209ythwdiLzA279t9dHR8hrQ+lUin2hb+PH5LK6tiO8u38v247OY+5a+zjjL5KGhYQPlcOSzYV8fX2%20TuMrkb7K3Jc+a8mdI5zjU+Ulop9gXokk8Jn8LLIpLmSO2ir6l08Rh45A/UrJqXy7JiLWOztILSGm%202Fga0EcyPMfvW2dmpG4do3cSDtI05lWc+DNRs/zcAD4IkWSDoATXx5gp+zA7toroAeB/gp4PK2dN%2032bqaAu50TNwWpAPNzAOtOY5N+xJyLLgTQ6naOWlD4+KbwixIXGhI05f7lK0wJztLiOXAnVQajmY%20BBkmzCmy6FJWDgH8v4KVZyxjQSEhu6mhp/NRfSa3f2yz976v/lyQb7a3a+SGupZuO4gnhzW+maxZ%20zcnl0Q2dzfXNtjLfWW9Jb1pEDSR3htqn2d5J58HXtNz+XY8fZx2VjBaR/LBG2MHrtFKryOrIQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQeBzS4tr5hqQg+UPfn02e6lxJub6rrSJr4DXzNBdtIXT%206+UaXb3F1Z3bLyzl2TtAqW8HN/C5dNZTz/cLPiPZDb28c5FP3A3cFqVca7JLcyXbt2+6yd5JUtGr%20pHlTdSZHe/6eMNd4i4y9rcvJmfSS5YPkZIaDaPsXH7Ovq1w7Y1rWtAaKAcFhXqAg8c7a0mlaclLR%20H5nuLC4XHvyGVu47S0Z80khp9lOKuJrgfuZ77Y3uLGS4bAWjponPD25CX/LBYdC2hr8NFvr19jXI%20bi3N3MZrqQySOA3tZow04n4rpLiZPKltpaCjQwBtagGv2KrzV7bodrQ7adSOCcMm1rqgNBqKAU1F%20OKlX/Sz+ztnU2xtLvma5tatPNXRMdoNZb5K4tmVDbmMPG7hurrT7k62DahTTT4rpo9AqPCmtOik/%20JyrsARnsZpp6oJd+Wh4eKUblVm+jiG7iQCeS6SVmct59orKZmFuslK3b/qU3qD4R1j/kvF9nba3G%20+LKiAgICAgICAgICAgICAgICAgICDBzObxuGsJ8hk5221lA3c+V50+AHElIPl/3L92sp3rcOsrIm%20z7bjedjRUSXFObuW1duvT1TM3y0SSWGKMbnBkY+Xp8COK3kZk/Kuz7ly2Lgu48PI+O1yDfRvWE0h%20e00NdvHdosWNaMDWt2N4gaAcddVovlJ9pQNl7ktA8EiKN0lD8u4O0V6+U2WOrWlXPJFR/h0/tW6x%20GXMTRvLQ+bof70qI6fR/80WLADSQeNCRU8RXorR45p28DVppt6+JUlFLjruoHEaV6HmVc9BZkboW%20fLU7QelNfu6KCzIajWu2m4jxT/Zyx5BqdtNDU9KeCgwJ9zdWj/gPGnQImRrXcbWi1Y6oOyQOa7xU%20t4bqOFGtc0UcNPN1qKrKtq9tLyG17guRMCYX2737WfM57QNrW/FWXEzfV9Ee3vbE9nHJl8g2l7eA%20GKI/8qKmgHi4cVx79trfGN0WAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB4XEOAoTXnyCDm3u%20x7x4zs21dY2W277gmYfSgGrYhT55aGo04K9euxLZHGO0uzc33pkj3N3ZO82tw7RxAEs4rUNYOHp6%206c16J1ucJaov+y8LJkMhDG19i+C5fGz0NaRim0HdVa+PsnO/lbHt5CXVkyUr426ljQ3dQ8uCnxTm%20xsmGxHbHa1vPeiOktKG5frK9x4Bg1FSVb4I617RYPI2Hb8t9lLcW2QyspuZYTXewEbQHV56VXl7d%20pa23lrWtaGtFAOAUV6goLnkkAUodS7p4KDnXul7x4btCNtjaBmQz8wLrezBqGU+uSh0AWunWdoPm%203uHuHP8Ac9//AKhnrp1zLWsVuDSKIdGgUr9q7TqMSjelKcxotVOfRRG8Sy+jAx1xcEjbHGKn7UxN%205S1v2l3TcVpZttI6+Z09RUcqUrwV+KW3yzv/AE+zp+a8tmD4ur/YiTn9vJuxM60tMdxayupRu4u1%20+4KfFZf4Rl5273HZspNZmdgNWut9R/FLF+TAtMhHZZK3uvTLXwOJngOjgwimnwST+E/beoZoJ4I7%20i3kEtvKKxyDhRai6q/jyCui5Ytd/ruN2gCsoq934aHgnA2nKXLLXHXly8+WGJz69KFa3hiPPaj3b%20kxdvb4HucgWDy5trkD9O9xIbL048l5e02uk8O9QzNfDHJGRIx9C1zDVpaeB+5csqrqoICAgICAgI%20CAgICAgICAgIBIAqeAQQndvdeI7awsuVyU2yFg8jAfM93JrR4p166Y+UfcD3FzveeWEmVra4qM1x%20tiCfT1+qT81F26yRN/hrcz7h9wLVhDWtYHyP5kHTyrSfJ423gjpI7zPcKiSTVxPQbVOIbGbPhsrN%20ipL90BhsoBvfNLpUcPLRXNS30WTWlaUJA2/FFnHCZ7OcY+5Y2im18LgevEaK9byejp9q2rtpoaGp%20r0C2wzZjXy114tHIgclZGpvlFOfJcXn7WzgkvbsmnoQjUV8Tos3th167vu2Cw9tO8b8bpnQY+PTy%20ybjJ8PLUaLl/a18eE5B7MROjH7zMXRkrUiItDf4hZ/sqSe6/J7MYtx3Myt611ACdzNaf8Kz86uRE%20Xns5nmOebHKRyN5C5Di4gcB5Qt9ft4ymNNzHb/cWGZuyuOkjtT//ACYqGJrvEVLl0/tlYyoozxyx%20mWJwkZwDm6V+wrew8MK6pqXA+TUHnXqpVa13IQbPYTVpcGgN4a60Cz24MxGaAt4gAD7qIXw6B7C2%20Npee5DGXMTJmwWsskbTqGvBaWuWO/hesfU64tCAgICAgICAgICAgICAgICAgICAgICAgICAgIKS5%201XADUDQngUHGvd73zt8KyXA9uPbc5l1Yri5aaxwOOm0EV8/QLfWI0DsT2ymuJG5/undJPK8zRWMh%20JfI46+pLXVo5gDRd+nN/9M9+18OlPuLq6vWY3GRi4yIa2kTBSO3ZydJT5R0U+U6ftmddQ3cftB3x%20aXj8tisg2/muAHXkMgo7cTqIw0aj4rl/Z6r8LqJZ2f7rPkLGWPpxk0DyNf7Fu/Zwvxbn2X7NXltl%20o8z3ReC8urd261s2awtNPmNQKlc+3e1qR1drSK61B4DoOiwr1KKJX+m3eSGsbq9zjQADig4B7se+%20briWbt/s2UFrqtyGYbwaeBZCdQfFdevT1LxXDzbSQSuurdxlnkNbpsji8ydTV1SD4BdMSshlyyWI%20vZ55HkNbEPnLuAY0KScstxw3tzeTxsus651rE8B0ePj1eRy9Wura+C1swsbbb2lnj4TDZ27LRjQB%20oA6vhudUrUiKi5x1qWs/C48Sf9tERSdtWga8QTyFOSCh4BoBUjhTkCEFBLxwdQjUga6n4qqjsnjM%20ZkYwy+t2zcmyfKQfDbSqzZc/C61O6xeX7YlfeY0uyOJd/wCItAP1G+IaFL7pLqdx+QtcjaC7spN8%20LtHjmw/hd0KtvurLsKf65jhU7fVHH8VDwV41f2zfcG8Nv28+JtfUu5PRAHQiuv3JbiSNEgma6PZK%20C9oZV4PMDTRYzVmyt99u/d6ftKRmPyc/7zt4/KdXS21TX/u/ErF67V+U19H47JWeRtIryzkE1rM0%20PilbqHBwquKslAQEBAQEBAQEBAQEBAQEBBg5nNY/D464yN/IIrW2aXPeeZ5NHieCTnwPlfvPuzJ9%2045p+RuyWWEbnf6baO+mPk5w4biF2nTP2x2s3hrM1uyTyPAo8V2njqtUiEmiu7K5Dy/dauAaZXfO1%20tdBpop/pqSp/H5r9gWOtbC33/TcybjJXrx2rUZzVOf7r7hyWMmtrl8XoSjzxMqK68k49V4R8EpdA%20wkEuoKxnw01Spkn6X7G5FhkLO9oaQSt9Z3IA6/cmrXZLZ8YjNw949ANEjpfpAIrVbtYkbJ252fkO%2042i5u91lh3fKDpNMP4jaVx7fb7NSS+HSsP2/iMPbi3xtsy3j03bRqSOZJquPa2t7UigIHNTA1r4I%20PHsY9pa5ocDxBFQqOe94e0WKyUT7rCBmNyvHcK+lIekg1/grO1SxxfJ2d9Y382NyEBgv4x5o36B7%20fxN8F6JWMafn52yXNtBGBSJwlmrwG3Sia1JyxAC122nkJqK8Col58Ol/062Yf7gXF/TT9tJGwjnw%20r/YsfZ4XrX02uTQgICAgICAgICAgICAgICAgICAgICAgICAgIKJZBHGXkhrW6vc40AaNSUHz57u+%20+V1eyydtdmvc4vcYbm/iG57zwMcHXo48l06dJfKVhdg+18OJ9PLZxv7jLSASQ2zvMIi7Xe8nUvPM%20Fd+k55jFuN4g/f5nInG4ch8vC7yNKx245gct/wCVZ795Fyui9uds47A2Qt7Vu6V2txcu+eV/1Od8%20eg0Xmva103jEspUNVOR40EE1NanTwWh6gx728gs7Se6u5mW1tC0ufO80a1o4lxKI+aPdP3qvu6JZ%20cL25JJbYKhjuLmlH3GtC1p5N8QV069cX8ubMiiiY2KIUjZq0c/Gv2roiobmvq3iSNtFU3hexN/Lh%208zFmLSGOW6hNHRP+Vza66dUHWMR3HY9wWRv7J9Jmki8tH/5kbjzp+HotM2Bq1pFfManrtB/m5Uqh%20oG5jRQB1aDi4EdQUQJcdamh8ooNKjiaoLb+QrTUgeIQW3EUoACOAPj4pycrEupPBp5gf2qenufhj%20vcWmjTSg+wfFMGpZnH3WKun53DUaXf8AjbP6HiurgFMbTOBzmNvclYXXqttxDIP3TJTtMbaElyQQ%20nffdv+t3Eb7GJzcXYP3gu0dNtJG+n8NE7XkTfbHt9e5G3iyOZe6zxshD4bRo/UmH5q6gfBOs1m+O%20XQ7DEYnHM9Czsoo4hQEOAkqT+IuqtzrE32bl7StMIzFpH5bWGaMwR1JDS9pc6leAqvP9syukdBXJ%20RAQEBAQEBAQEBAQEBAQEHAvebus5vMDBQgjGY4l1yQdZpfw//plq69J6Fzw5zIxhFK1adRTpyXWx%20msSWNxBNC2mhJ8Of2qJZjElhBaHOFGv0e09FDzwin2z7N9I2mS1dq6MaujP5f96i2+qvyzW1Y3B7%20Ht5cvD4q+RRCS0Aa7JRvY78402lSYRee1j9zHN8paWvaeFT+HxVJf4dW9knY/P5NuDzUjC3GtMlp%20auJDrjgd56+nwWO9sS9dnnH0fGyIRCOMARtG1rRwAGlFybVgACg4BAQEBAQEHjmhwoeHNSwaD7yY%20Pt657WnymRlbaXOPaZLW70Dtw4N8QVrrxdHyoyaeZ8l3P/nSu3SDkANAB8Rqu+pcj15kawtiq55I%20bE3q93BqJzmV272XxbMZ3Vj7UNo5tlO+R3Vzy1x+6qz9ng6u9ri0ICAgICAgICAgICAgICAgICAg%20ICAgICAgICDhP9RPcvck09n2vhJBHBOQchR2x7i6hjbUahp5rfSb5Ns8MXsP27x3bduLqXbdZh7N%208lw6hjhbSpDeRoOLuK79Z8fVzvDZ8VYZLui4MNiXQYgEtvckfmkpxjiroRyqCs/Z3/kk10nDYbGY%20mwbZWEHowM8v5nU5ucdT8V524zjG0sDOQ8eiLipAQFNET3F3Jhe37I32Xvo7K2+VpkLQXO6NrxPg%20ryYw85FY919l30NpLHdWWRt3NilY/wAr2n8w+CTZS8PkK7ws+MtWTwj1sbucHjg6EtcW+an06cV3%20k1irFWOIcDujJ0I5qwzjHnEH8VdAqt16dTUaeA1/ikIqt7i9s7xt9ZSmG8jpq35Xt/C5vA16pKkd%20D7e7ntM4wscBDlYhWe1JpuH4mfi/ktwsSxrUgirjQ1OhoOR6U/itTE5weK1IPldSjx/ZRZRbcSeG%20tCRU8vggtv0Gp4c+dT4JqrEoodpAA6A61SXjhNlY0pO0moqNdOR6FMGFMQA4EbmkULaVrVKvy9mj%20XmOitshLagVaf1YH1IqzgR46rnLjUr17QY9p0YW/KOiqSuk+3Pc0Nxh/9HvJHOyFmfTg3a7o3+Yk%20eI4LfXsz2bnNJHaxvuJjQQt9SQcQA36T4lXU68t/9tMVNZ4AXVwwsur5xme1wp5Kn0//AGSvJ9l/%209OsjbVlRAQEBAQEBAQEBAQEBAQQnemZ/0ftm/vh/mMic2L/G4EN/imabj5mjErovUeS6e4PrTF3H%20dJq5emTGbeVmSJlKNOldAOPiPsV3CdudY0sZFdo3BvAnoealhGLPE0ADQVNNvI/FMSTljzxA7m8q%200Dm8j4oREzWk9u4zWurSayQD6vzNWc51b5XMd6V+JLOJ5HrH1bR7gAIphoGO/inJrxpdueyRuyRl%20RKx2h3DmrDMXLa7urS8gvrKd1tfWjg+CcaUcNR9iWNWa+kfa73rx3cQjxGZcyyzrQ1rNxoy4PCrC%20efVcr0w9HUTIBSoNSaAc1z1VSqCAgIBNAghO6O78D21jnZDL3TbaNgLmxkje8/haDxKSauPl/wBx%20fcnKd8ZFjpY3WuItnbrOy13OPKSQdfDgu3Xozlm861UvAJ81A01dXotMtm7HwD7mZmYu4yy1iqLG%20Jw+Z1f8AMPwK1Iz2jqftrU+4MTjUF1pMT4ULVj7fZvq7YuDQgICAgICAgICAgICAgICAgICAgICA%20gICAgIOEe+3bOZscoe6rSGS+x07WNv44mkyWxhbtZI0DUt4l3Rb+vsljQ+6vdOTK29pYdrzOgs4Y%20onX149tHTSMaKxbTwaToSu15iOye0fuxge5MfHiJ4WYrL27Qw2dQGyACm6I+XdXiVw7dLGnTWVDa%20OFANBrXQLIqBBFRqDwKApoHgVRqfffuDgOzMOL/KyOfOR/0tnGKzSu4CjBrROvXkfLXd/duf7wyj%208jm5QYxpa45tDFCytR/id4kLrOkial/bv3MzHY94WAG77enP/VWLiSYqim+Pif8AhCXrcJWb++w1%205kMk/ES/uceJx6ZcBQh7dzgW6jiV06RPVreY7entt17jh6lq4H1rQCrm15t5/YmJmIiKWOVu6N9Y%20ifM6moI0oUFQOtB9wRSp204ng7kg8PqGUSwvMNzFR0U7TQgt5GnFJwY37tHumTNQyW9xGG39qAJ3%20DVkrTwdu6+C1KzwnToQSdQDtqKNAPD7VUUvLvKDpUUpTgUFs1NPtDtOKoxngbuh6cftqpuqx5eFO%20Gm4nr8Ul5Zzj9sKYnl9p8FIrV+5Iw39tcgVMbvSNdDtOqxG4wgBXhTTWvFUtT3tzbwv72g9dxFIX%20SxNA+Z7XACpVlSux4bDSdwZ1mOaP/t9q8TZSUeYFwNWw1/O0rH2d8xOsdiijZHG2Ng2sYA1oHIAU%20C88u10VKggICAgICAgICAgICAgINX9ysHe5rtG7s7MbrhpbMyMcX+md20eJ4Ky4Pnhh3gsc0xTxH%20bPC7RzHji1w5UXp1zHMJIppStW041RqsV8bHE8QGaOJ0FBwar4GPMwg0IA3eYDj9iYv6Y1xDUEjl%20xp/LxUnLOMSSJjiS2oHTmCphuIy+x8rnCa3eYblvylo8ristcJG2EfcVqJIqW3cFmNs0TtBJThXw%208VZdZsR/nbKbeeN0dyw1fE8U4cS3qEPV4Y4nUcQWva4FkjCQ4OHCjhqmau1vnZ3vZ3p23GLedwzO%20OjqGxz+WRg6NcAXO+0rN6RZXV8F/UR2VfQxf6l62MuXA72ytAjHTzErn8Krb7X3H7FuI2viz9m4S%20at/VZXXlSqnxpWRL3x2hCGmXN2jAONZWitftT40QWX96fbzGF2/LMuXM12W5bIXflGoqU+JrnHcv%209St9ctkg7axpia6rWXd3Vjh4hvmC1OmlciyuXy2avP3eYvn5C7edZH6NaejWDy0XT4pbjGlkayNz%203EMDT+oXGg+9XTW09pdj3WWcy/yrDDiW+aJhFHT0/wDhVkZ2ePZvt00MAYxoYxoDI2N0a3oF0k5Z%20u+Up7aAH3Bgcagmzm0dpqC3guP21vq7cuDQgICAgICAgICAgICAgICAgICAgICAgICAgIKJomSwv%20jewSMe0tdG4Va4EUIIPVQcA92fY59qZ+4O1IaMI33eMbwFNSY/7gFvrcxZNcVikl9dk0MjrTIWjm%20uY9ppJG8Hh1pXiF03TZX0N7Te+UGXMXb/c722+a+S2uzRsVwAOvBrvBc+3Wp4dkBDWDdRvUcgsYP%20aitOfGimDn/ud7rYXsy0dDCRe56Wv7Wwa7UOOm6Sldrfiuk66j5izOXy2ayUmXzt16144kh5dWON%20p+mNvAfYuvhd51Guui4llvE6VwFXOdVgBrxrzTdTVQs5Znf9VJvcTUsZ5G0p1CazqU7DmYy6uLdr%20QyOeN0oA4FzTt08Vqceq2twaXDzNNDzC3kogs5286UG8xwayf/nWgo1kg/EOhCzZkSTLsa9HIyQV%20ALZGaSxkUc0jwUkT0VOoBU/KNTXTQcdUVMdsdqXncUwc7da4drqXM5FHSa6Ni6+JCScrrb8f/pNr%20fXcdq0RwQhkFtHG3dJWKoJdTU18VfkzYzxNO+jG2V4/dVzz6DzoeBGif2QxRPLJCWme0vIvwb4Hi%20o+1PnLqYsC9tHEM9YRSu1DJDtP3FWd4XXrxWjqUbSjXDUH7Vf9rGLJQ1A1poNaH/AHqXjyljBn27%20Du+UcaJDWtd0B/7PX/MDxt+NFjjW4jydRzOmvCuiuGJ72+hyFz33joMftN1IwsBeRta0uFXa8adF%20LYsmvrDt3t6zweMjs4jVxcXzTHRz3uNdTz46Lzdu+0xMKqICAgICAgICAgICAgICAgIOf+4fthbZ%20zdlcWBa5qJpNQPJOB9Lxwr4rXTtn6SxxOaO6t7qSxvYH2uRi1kt3gg68214t6Fd5ZfDK3I0ULQaG%20vEaqpsWXRmrw0a0ozmKdaq4rFdERWh4cCf7Pip58NMaSJxY6lHOI0dwr8U3lnGLLGS0bSHNpxrxS%20z2ScMGaGWO4bdQOEd1EP05Bp9juv2rNqpy1ucL3BstciBb5Ng0NdpJ6sP1fBWe3qMDIds5ixc5zG%20G7t2Ane0fqgcvIENRLbmInV3pv1Ajf5XgjwRfVWW1LfUYHbhWrxyCvBJnhbMFsfoDTXSh2j46LNk%20J+Xr4IW+Yuc7Xm4n7KFJIR61kX0RNca1GgJ/7UxeYqllYGgSOEe75amhVxnMZOOx+VyMrI7C2dIT%20wkeNsTT4v6Jhrfe2OwLGxkbc5SQXt0NWR0HpsPTo77VcRub3sZEA0hsbdGjkB4BazVRd0GtI1oa1%20dXorOWUr7ZQOd3/DJrSG0naRxA3lpGviuP2+G+rtq4NCAgICAgICAgICAgICAgICAgICAgICAgIC%20AgIBAIoRUHig4z7s+yNtmYZ832yxttmGVdLbgAMmA1NOFD/atdbd5Hz1M2WO6NnexOt7+20NRsc1%20w4Fv4TVdJ1+UZ3XZfaX3vmtHQdt92yF8bj6dnlZDU9Gslr/7xKz2688NejfvdP3Vte1sey1xpZeZ%2069Z/0zWULWtP/McRUU6LPXrqPmLKQZC+vpcldXDpstK4vlun1IcT9FD8o8FuRNYE1wyd8TZWCN7H%200ljcaAOpyrxC0upbH46+yD/Tx8bS13lM0zxFGPHzaKySJrY8Z2ZhoJWSZzKQylpqbaCVrANOG8Hz%20KxGr2N1bQ9zl1sQy1ZciKMA+XYRXipIrepK7i46btdFvEljwEghw0pzVEVmcDHfbrm2IhyVND9Mn%205XePilmKp7T7HuMqf32XAix0LwG27HeeV7TQio4NB+9SJXRbl0Vtj5BE0QxQRO9CJgoG0GlKcyqk%20dN7G7Yxdp23YzvsYZLu4Y24klexpkrKA41cRXmvJ27ctxtjYIWmrY2tIFNABooY8mtbacATRMkA4%20B7Qf7UVEZTsvtfJxGO6x0NXaeoxjWSD4OAqpOxjRO4fZTY18/bV6+CT5jaXBMrHno1ziNi6z7Kkj%20mmStsljbt1jmLJ1hdg0jcTujd/hkoG/Yus7T3YvVgTgjjo0HUUqtans1nuQH0reJpq6aUBtTQ0od%20Vn9txHkl2tPN+EcNNKpCtu9nXt/9VsS0x72+g8hwO3a7eKac1y+yexH1wWg8RWmoXNoQEBAQEBAQ%20EBAQEBAQEBAQEBBqvfPYGK7ptA5//T5KEF1reMFHA/hfw3N+KvXtnKOC5XGZXD5A4vLwejehx9J7%20dY5m/ia7+S9E7SxnKxZI2uG010NWngruUk5WJWVoyhc4/M+mnxV/K+jFmZUkgHbxcf7xyUJjGkhD%20muGlSKCmgA6JeC+eWLPGDvroNBw8OKlZR99ZQyMPqEsDaObK3Rzacw4aqX2anZtHaY7nhgijzDj+%200uA51i4j9bazTzjjryqtdetKmbnGY27bS5tIpTqS8UY6g60C1YyipexcRK8Phnkty4VDDV9B9pU/%20rS3GN/6e3X/LyPl4gGNtaHgnxxflo329yHB1+Kjnsaftop8TWVF7dQnabrIuc7m1rA3d9x0T4pqT%20sO0O3bM72Wplk5ySOLhXqAarVmG6m4QxoDYmNjbwAYAAfuVsLGfbU3Dm0GjXcP4fzUqMkkNaS7UN%20+bTRPPhZvp5RlxUu614lUjbPZywdNlMrla1hBZFD/wB2jv4hef7a6Tjh1ZclEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEHjw4jymhUo5v7oe0OP7utXXlk1llm46uZM0CktOAfSnHqVrrc5R8w5n%20FZfF30uIylk5l+HemxruDnA6uB5041XaWJqZt7KW3Yxk0z7q4ZGGG5ldvcKfQ0ngByTDVmSM7Q46%200NHMr/A+PiteUtRuTxkFy1onG1zTVkjTqD0ceazgxo5HUNrcPfFI3TZv/Tk+A4BWmq22UDRrGHEO%204nlp0V3ausNrPSdPSgqax00DX8qhZ3kjpVpMLi0guW6tkYK8vlFCuk/CK0FTfmbXrqVCpjs8k4Np%20Jr+tNQ+G8rUKk7mJ1zcWNkz5rm4iaTSo2bhu0+Cne5CO9W0DLe3igZ8sTQxtNNGii8ja4gICAgi8%20925ie4LF9llLYSxV/TdpvafxMP0lJxylmvnnvftHI9p5M2txvlxVw7/7fek6/wD5cjuviV26/ZvB%20XOMtcsu8vIWD9O0HpsP5+NR9i1dqLW2tGtqCdDrxrqoje/ZS1Du8bLJOA/UlbHAKU8laOP3hTt4W%20R9VggkivDiuEaFQQEBAQEBAQEBAQEBAQEBAQEBBCd0drYnuOxlsMhDxb+lct0kY7ltcNQpuFjgfc%20/a2W7VvxaZMGW0eSLTIAUY8cg/k1y9PXvrOYiS0jQ6FaSRYkj/ESd2jqDQ/H+9ErGfGHEivm21NO%20Z8Ez1axjSMJa8kjhxI0aPFLCxOdm9ptydyzK3ra2Fu9ogtn+X1T+I1+kFXUvnPW/9MruLuPGy5eE%202zHzW9m2SKd0YJDHE6BlPmpRO19kk91y2uLa4Y6SCRsjSAQB84I4BzEi1kjUOFNXAbuZB6f7cFWV%201pBrpo0AbedR/JWegr4kVJ1GrQpLhpoW/wCLnxof5J6nHocN1B8DXSiv+fk1XHQPNDUA6gcvBQ9E%20hAASCa+UbuCEuMh9K9a6kHQIsuIrJSvhiLmNrM7yQxjUukPytA8UtmJJrsnYnb7cD21aWfGVwMsz%20qUO6Q76H/DWi8m66RsKiiAgICAgICAgICAgICAgICAgICAgICAgICAgICAgpfI1nzGgoTXlQcVPU%20fNXuRnmdy95T3ULGG1xTnWtu6nmc9tRIa9KHRd+vWxLfRq8jAalo0boB4Dn4rpmRmXWLJE0Amgod%20XVFR8VLBiyxAbiQNrjWvEf4h/cpisC8sYJmgOaQ0GjSPmY9BhMmlgeIL3SQ6sn4tdyp4H4pPwRdF%20uJLx1uWfqTsrAQfml5CvwTyNn7QuzdYZsZ8stq4tkiJ8w1OtFqHomaaAq6lmjfmHUn4qVamOzgP9%20DFfqmm05aPK31S1t3Zdr+773s4y39Oyike7mKvaC2v3Lj93ssldjaSQaimq4SNPUBAQFLRQZmbwy%20vmcKjTT71ecXONcv9+u9sJie2pMNLFHe5bIjZa2zgHen/wDVd04LXSazXzRDC2KMMaS8t+ZzvqJ1%20XXE9KuR2891cx2VnV1zcvDI3cgD9RCs5T5Ov9jWEGO7t7esIBSO3FN1dS4uq6v2rPeLO2voYNAJI%20FCeJ6rhrT1UEBAQEBAQEBAQEBAQEBAQEBAQEGDmMNjsvYSWOQhbNbyjzNcASD1aeRU8Dgfe3YOS7%20QlMzQ+9wUrv07hoLnwk/TJSpp+Yrt076zd1re1pALDvaeDhwIXZmxakBFHNA0HTUeKizl7jcQ7K5%20Vlg2v7SL9a7c0fSOLCfGqQtxP9+5huGwkNnaOEM92NkO0fLCPK41+krV7eiS7a57jL6RrKQxyOia%20amVgJa48yCPm14rOrYlILmwnc2Rjv28tal7XenqPxDmnBym8Zk55bj9jO5khILo7mKmrRqQ4DgVf%20CWJdvBp567T+XkCOasRcrQgjRp+whJ7ACetN2o05eKAa028K6N5inin+xXGfMSBQ14dSgkIBVzaH%205TX4hCZ6slzmNAdJoBoSeA+KuESnt/2xLl8w3M3TCcZZOrabtPVlBqJKfl4Lh9nbeHTrOHWqO3DX%20y8wuKvUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQa57hZj/Se0Mjeah3pmJpBoQ6XyA/xT%20r5XXzbaQCK1i3ndJsBkPV5+Y/Er0xz8EkWteLQNGjr4KkuMd8ZFTQEV1P00Pgr4X8MV0DQQ2lNny%20gcj4LN318pusWaJx1qA+u4Obzd1+CQtxiXVpFKx0To9zZDRzDTy6f2+Ki4iJhdWjWMLiWMdutZ/r%20Y4cnFSSESlx649PuHEeWXbtyEQ1aHDSpA4ggaqymNkw+btcrDVgEV00D1ICRr4tWtPRItPnbTjXW%20mitE12drhGAmlZ5q/wDfWurPZ0j2jtZ5Dlsq9g2TvbDBIR/8mrSvN9vbnG5XR2k7RUgnmR1XNXqA%20g8e4taSBUjkgokmY2IyEgMpWriGinxKzl0cm9x/frC4KO4xPbu3I5loMYcz/ACYXdXH6vsK31mo+%20e7y8yWRyMuQy1y67yUx/VuJCXUrrtb0au0nstqw+VsbC92o6gVJ8AFd9WNb92f2rJjoRlMi3Zkbl%20lIYv/lRnr+Y8VqJezae1yP8Az1hSSHHdTh+bis/ZFnl9AObupqRQ10Xmjb1UEBAQEBAQEBAQEBAQ%20EBAQEBAQEBBbuLaC5gfBcRtlhlBbJG8AtIPIgoOI9+e193gxLk8Ex1ziWkvuLKvnh6uj5uH5QF16%20/Z6Vnnfw0ITQGD12nexvzOB/gRyXXYja+z7B1li/WeS25uyXT/Dg0fct4mb5ZeVwWMyzY23sXqBh%20qyhodOXwWvj7lsqEzEFna5CxtLJjIIoIZS6GMDa0mhG5o5uWL5LWFJjcdMQX28bS41NGjiep8VLE%20lZFvZWls2tvCIXOJDqcfL4/7VVVls4g8ajj1P8kn+f56pfKtvWmoFONdVL4Hra8fClev2K0jwGgB%20B4mpFOP9yori4j8VNNapJtWTeGdE4R7S5wa0fM86NU4SRO9vdrXvcswfK02+CaaSuI2vnHNreBaP%20Fcvs+zOI3jq1pbW8Fqy2t2CKCNuyNjRtoAvO0vjQUVBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEwQneGCj7g7fvMSXBr5mgxl3APaasJ/4gp4HzhdWOQxd87EZWF0GSgFHF3ySt5SMPCjunFe%20vZWfCzIwuA4Bw4E8kNW5I21OjdRpXqrEYzoQSdNQKBvj+ZRWM6EBmxoAYNP+xL7pjFfE4gOc0ebQ%20td9P+5Sye62MSeFhDmlta6SB2o29HKYjDxt3Pgr79wz9bGStLbq2INW1+pvhRMVJZHt4j081gn74%20j+qxkZo+McXEeFeISU5Snb3ckWSIt7mkN6w0FdGyddDrVbnUk9m0YLJWOI7V/fZCQQwMmnLAeL3B%205o0DjqrKljXu2vd/vzt71TZyRXOPmmfLHZTBx2Ne6oAoQuV6LHSMR/U9ivQ25bDXFtOKVcws2Oce%20NBUlc70y/hpsNl/Ub7bTsJuLt1o8D/Lka4mo5eUFZzjRbuP6kvbqNpMU8k5pXa1pB/iFr4I1rK/1%20PseHswmFle8/5cs7m7PtAIKt6cK5r3H7l9/dzzOOQyX7WyeKfsrQuZFT8wdUlbzPBrWbeGGGMtjj%20AaR8o69dVWb29lRkAkZCxjpbh52xRRirnO8VZ1qeHRe0Ow47EsymcYJMh81vYO1ZD0c783wWsT9t%20kvX7nlz3Crj5TQ8eRKprztbcO98LXUF4q49dy5/ZeGunnXf3NrTUihrovO09QEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQeOYHAhwDh0KkHIfc32llkgucv2vCGzubW5xTaNZLrUmPg1pXTp3MtqJhvLdttGH%20B0b2NaHwljt4cBQjbxXp+XXOa5WpXEYDuDPBzLWL9jZH5r2ZtH/BrDRwXLv93PC36/Vr+c9uu5u3%20nyyGM5W1kq597HpKOgc3VzqKdft59j44hIZreQbd5Y/6myD0zuHAbXUK6ztMXGSzc5u+nzEAjiKt%206LUxnF0bhUnyipLm8SVOPRqKm/SRoCK04EpR7zAoTu5j+afk1TJIxlS97YzTTcRqPgpxEXcbBkcl%20cMhxFi+7kJpWnpsHxe4bVL3zyfF0Ptv2ucySO87gnF1IzVllGNsIPSRuoeuHf7NnEdck8OgxRRxR%20tjiaGRsFGsaKADwWOdTVaAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg8c1rhRwqEGv8A%20enZGH7sxZs75pjmZ5rW7joJYn8atPjTVOtyjgOfweX7eyZxuXZRxJFnej/LuGjofxdar09e+s5kR%208kZPlPEHgeBVrPK2+MVNQ4ilfA+CfhpjSRaN36Odxf8Am8VUzWNLC0lpLaU1Y7n8U2m54Y8sNXO2%206nkDwp0+CwaxJI9wLyC8DzBx/CNCEwWsdfX2CuHvtmGezeQ6Wy5iuu6PlX4ppeE4cT253RbDI464%20MN2w/wCdD5XMk/OD0PRWeq4hsrh+5bURsyIkv7eDcYJoiNg3ak0OteqhOEeyaFzqMfucPmBBGp5a%20pueU1dOrgXULuBPGlFZIqnTWrRrxNOFEq5XpNRQAAg1FRqiUOpo8CoNXO8fFOEy8Lb7qHeGAl7x8%20rGgk/AaKyETmM7N7jyH6joxj7X8Vx85HVu1XCuhds9s4bCR1sovUvZP8y+moZCfCmlFZETjjuDnn%20zOOlTxp+JUYN1uJZxHm+mla/aoivs2zN537iRQD9vG6ck/kfw05rl9v4a6x3teeNioICAgICAgIC%20AgICAgICAgICAgICAgIFPFTBhvw2KfdG7faROuSamYtG7TxVMZlFMBUQWZ7H7Xy9XXlhEZnGv7hr%20QJK/4qJLi261S+9lcWXE4+/uYAddj3l7QfCgC3O9SI8+zmcZX0stASeBfE40H3rf91THjPaPuYyU%20lyltspqRE6v9qn919j4xkWfs3d1Lb7LF8ZPCAOjO3pUkp/dU7S+jYcb7VdpWbxJLFJfPBr/1bhKP%20uIWL2tjetqtLK1s4hDaxMghHCNgDR9wWbqLwFBRAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQCARQ8Cgiu4u3MLnMVJj8pA2a2eKCvFp5Fp6gp8rEcA7t7NzPaN6Ib2tzh5DSzyTanaO%20TJ/zfALt17yfosQxHQ/cutjKy9gDHVNamp3cApUm8fhYli0NabiK1+oosv8A2xZI2kEGjm8DTgrg%20x5YS4gGgNKDpT8PwKxhrEkibsJqHBwJbT5hTSp8AlVZxvb+Xv8y4dvu/bZFjPVu52/5QjaOMn2cK%20LNNb9jppnWscj3Bz6+nJKNQXN0JFeq6yM6pu8RiL13/XWjJC2tZKUP8ABSz2Xz4RsvYfb0jaQvns%203A7hspSh5a1TDyo/9O4NNmRnoKuAO3ifsUw2vGe3Fts3XGSnqTq5u2v9ivxNvhmQdg9tQF3rPlue%20BLZqU/8AZVyX/g/SatLHGWNG2dqyIUqNorX70s1Ga1xe4lwNAdVUrOt2nRoHmpoB/JTOdNX3a0IG%20oG5xHD4/FaEddCu3yhza614f9qkxI2D2jx8lx3Vkcm1pbBZR/tang50lH1H3Lh9t3HXr4dfY0tFC%20S49SuSvUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEAiqgxsjjbLI2UtlexNmtpm7ZI3cCFZwOCd8e3GQ7RkN5YtkvO2yf%20MQKvtB+b/wCn4rr0+2p3ytVBa9gexwexwq144ELt5ZW5G/UBUt1DUPVYdCKbQa08tD46ov8Apivj%200aeI4jrppqs1P0tR42/vrqKwx5El7KaiR3yxs+p7qcmq5tzwnbtK6FHBg+0O3fSLqeq10b3fXPO/%20k3wrwWitVxeXt47dlvdg2UrpHFnq6MdudUU46rOImgKNoBUaku6rflYug0aDwpSm3Wlelf4qKuAA%20E+HHdw14/aqaqFKEEAGu1oPMNUHoINBXc12oJ6dApEsAfJufoCef+3FVMXATTa8tG4AUJNC6vBWT%202JZKz4y0gU4nnyCkJGQ41Bc7cBzoB8//AGKmIvKXDLe3dI9hcWasbzLuQHipyTXWPbjt04ftiGC4%20AN7cfq3ZHMuJLa/BpC8nby6SejawKCnRRRAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB4520VoT4BB6gonjbJE6NzGyNc%20KOY/VpB4goOJ+4HtTdYd0uX7ah9XG6yXeKFS5p5ui4k/Cq31+wrn8UsNxCJ4Xb4naV5gjiCu+6xn%20o8eyooHUd16oYxLl8cUEsxoWxjysHE/l+1SwrdO0O3W4myN9dt/66/b6l086enEBo1vxat7PH8/h%20jXOO5O5ZcnnZMhcDZY27jDYwVOgBo4gcySKrFutdc9Fy2y9rKCyUhrSD5JtCfgVZSJWzF3btZLjJ%20qxkEmzeaxu/4jVyu6ZE5jr1l/berGDDscWSxu5SDQ7fCqaMttdA0U1NTx1CqKxUEaVqSanx6IDQ4%20fmFSS7oDwQ0Ao4NdUVG1xP4hqgvMFXGjPM7XzcK9D0Rf2zoRuoG67tNEiMg6l3Dc/XXlTr4rSxmd%20kduO7izkWRkaRhcXKJIHkaTzt4FteLACQfFef7Ps9I1I7DHQ1IdVp4eFFxaVICAgICAgICAgICAg%20ICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg%20ICAg83ebbQ8K15IDWhpNOZqUHhaS41NWkULTwUo5T7j+0zp5ps/20wMvqVusaNI5+pbT5XeAXXp3%20xn4uUsdv3tLHRXEJ23FvINr43dHDku2y8krIwuO/f5+KKRoNtZj9zMOZew6NpzqCrjPNb3IY3bga%20+m9pGv4OYW7ImtfxnYvbeOnu75kbrm59OR8Lph5I66mg1BWPha1uIS0t7S6sGi5t2Sxl8gNQG6l3%20Go1UnXTyo/8AK+Cc4H0HsB4tEj6adNVZM5TEpbRQQxNgij2xN+Vg14c681cXF8bwHa6VBaR4nUIy%20r08zgaAUaHfbwog9PFxcR5T5XDgDzB8EBpILmt0JduBOoaPxE+KC41gkBZyc6rQdNPDwVlzmGJG3%20DSa6ENFeNB96hjNweDyHct1+3tAYsUzS8yP4xX5IT9XxXPv9no1HXcdjbTHW0NpZxCK2gZtY0fH+%20a88bZYAHBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB44uDTtFXcgUHPvcL2uhzzjlcSGWmdj4PrSOdv4ZBw/%204lrr2xMc07RhmtL/ADFrfwOtMpHK1skMlQ4tDdTHX5mr0/Xd8sXynJ7y1gaGSS7pSCP28QD5XV4b%20Gc1rv2kTljZztXv7J4yO8t7P0sQWk3FkCRdyAaDyU3NqOQK5f2rJWsW9zbbhBQ20kRDHWs42SNpp%20QtK1LBlvG0AvBFCaV5g9Fq3ld5XQCdAa6Vp08SeSRIuMrpzqBU/Dh96IrbSlX8QSR0FU1ZSpNGmg%20aRU103FCg3uZ5eAANRq6vOoV2TymKW3cL5hBbMfdTudUQWw9V1OFDT5Vm1W69t+2uVyjW3PcTv2t%20kSHx46IncR+d/lc34Lj2+7W5HT7O0tLG2jtbaNsMDBtjY0UC481WQqCAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAg8cXCm0V11+CCFz/AGdgc6Q+/grMBQTxkxyU6FzaEpLYljzEdl9u4mQS2tqDKBQSyn1HD4F1%20aK3tb5MTdHbga6cwsqhM72V21nIy2/smFzq1ljHpyGv520K1O1TGh3vslc25ecNlnMgodlpOwSU6%20fqOJK3Psp2kqCn9vPcC0ZuNlBdE6HZMB5RzoAt/2S1Pj6MR2A7uhIa/Cv0HFhc4a8OSv9kT4lv29%203bcuLYsPJUfP6pdGCRzFQl+yLiStvbvvu6DT+2gtWk1L3Sh7h47SFn+6EjYLH2XbK6N+ayj7pvGW%20GFvoVP8AiYarN+y1ZG9YXtjB4aFsWPtI4tvCQgGT7XnzLFtqyJOjt1a+Wny+KyPSAeVacEoKggIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICApgKggICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICDFyt1JaYu8u4wDJbwSSsDqlpcxhcK0I00QZSAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICCP7i/wD8/k//AOpP/wDtuQSCAgICAgICAgICAgICAgICAgICAgICAgICDGu8nY2k9tBd%20SiF948x2xeCGvkpUM30273fS0mrtaVoUGSgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICCEx/e/aeS7iu+3Mfk4bvNWMXr3lpCS/0mBw%20Yd72gsDtzgNu7d4IJa7u4LS2kuZyWwxDdI5rXPIHXawONBz00QYmR25LAXQsXsuG3lrILaSNzXMf%206kZDC14O0g141QSCAgICAgICAgICAgICAgICAgICAgICAgIOfZL3OzRvO5Y+3+3m5O17SOzKzXF4%20bSSSQQid8dnG2C49VzYz9bowTwPNBN2F3g/cTsCC69KQYruCyDxHJ5ZYxIKjVp8skT9Q5p0cKgoI%20b2O7zv8AursGCbKSCXNYqebE5eQEHfc2hDTIaaVkjLHnxKDf0BAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBxXJZTJYv+onMy4jDy5nJT%20dr2whs4nxwNc4XbvPNPLRkbQ1tK6ngACg3D2590R3Zf5bB5TETdvd04NzBksRPI2cBktTHJFMwNE%20jCOe0cRyIKCL7NzIwnu73N2BXbj7i2j7hwkPKETu9O9iZ0aZz6jW8qu5IOnICAgICAgICAgICAgI%20CAgICAgICAgICAg4Fcd2WXcWe79wfeP7ybL42e6te3O1I4pzbyWLYiILwxRgMnMx8znzksYKU2go%20N0/p4ylpee0PbscBef2do2Gd7mPYwSNLtzWueGh23mW1CCM/pms5m9kZjLuAbb9w5/I5SyAG0ehI%205kLSBroTASPBB1xAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQcfyWZxfbP8AUJd5buC4bisRkO3YLS0yd3WK0fcR3TpHRG4cBE1wbrRz%20ggkuysbNmPdnuPv23iMeCmx9vh8bcPaWG8dE/wBWa4jDtTE00Yx9KP4tqNSGDZWc2R/qhyeRhA/a%204PtmCyu3ga+vdXBmiY7xMe4/AIOuICAgICAgICAgICAgICAgICAgICAgICAgIIruPF3uWx0mLhuP%202lreNdFfXLCfXELhR7IdKNe9pI318vEAngGbjsfY42wtsfYQstrK0iZBbW8YoyOONoaxrR0ACDIQ%20EBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBBbuTciB5tWsdcU/TEpLWV/MWhx/ggi+2u2rbBw3b/UNzkslO68yl+5oa6edwDa7RXaxjGt%20ZGyp2tAFSakhMICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICD/9k=" height="344" width="736" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 6.&nbsp; </span><span class="textfig">Modelo CAD del cuerpo del soporte de 
          los rodamientos de la grada de 4 500 lb; a) Modelo CAD simplificado b) 
          Modelo CAD con el canal de alimentación y los indicadores de llenado.</span></div>
        <p>En la realización del análisis por el MEF del proceso de fundición se empleó el programa Click2Cast 4.1 Release (<span class="tooltip"><a href="#B15">Solidthinking, 2017</a><span class="tooltip-content">SOLIDTHINKING, I.: <i>Click2cast" 4.1</i>, Barcelona, España, 2017.</span></span>).
          Para lograr este objetivo fue necesario importar al sistema CAE la 
          geometría creada en el entorno CAD, mediante un formato de archivo. STL,
          que permite la interoperabilidad entre los archivos informáticos que 
          utilizan la tecnología CAD.</p>
        <p>Los parámetros de simulación se 
          enumeran a continuación (se asumió que los valores térmicos son 
          constantes y actúan en toda la geometría de la pieza):</p>
        <div class="list"><a id="id0xb70a580"><!-- named anchor --></a>
          <ul>
            <li>
              <p>El flujo de metal fundido se asumió como un fluido incompresible.</p>
            </li>
            <li>
              <p>La
                temperatura de vertido fue de 1 290,7 ºC (Parámetro que se determinó a 
                partir de la realización de mediciones directas realizadas en el horno).</p>
            </li>
            <li>
              <p>El molde es de arena verde.</p>
            </li>
            <li>
              <p>La
                temperatura del molde fue de 307,5 ºC (Parámetro determinado a partir 
                de la realización de mediciones utilizando el pirómetro digital UNI-T 
                modelo UT305C).</p>
            </li>
            <li>
              <p>El tiempo de llenado es de 50,7 s (Parámetro determinado a partir de la medición del llenado de metal en el molde).</p>
            </li>
          </ul>
        </div>
      </article>
      <article class="section"><a id="id0xb70b780"><!-- named anchor --></a>
        <h4>Generación del mallado del modelo CAD para el análisis numérico del proceso de fundición</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>La
          malla tiene como característica principal la de ser una malla mixta, 
          pues se compone de dos tipos fundamentales de elementos: sólidos 
          tetraédricos y triangulares, esa característica perite un mejor ajuste a
          la geometría de la pieza. Las propiedades de la malla son presentadas 
          en la <span class="tooltip"><a href="#t7">Tabla 2</a></span>. En la <span class="tooltip"><a href="#f19">Figura 7</a></span> es mostrado el modelo de análisis mallado.</p>
        <div class="table" id="t7"><span class="labelfig">TABLA 2.&nbsp; </span><span class="textfig">Propiedades geométricas de la malla</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Características</th>
                    <th align="center">Valor</th>
                    <th align="center">Unidad de medida</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Elementos tetraédricos</td>
                    <td align="center">27 512</td>
                    <td align="center">---</td>
                  </tr>
                  <tr>
                    <td align="justify">Elementos triangulares</td>
                    <td align="center">10 558</td>
                    <td align="center">---</td>
                  </tr>
                  <tr>
                    <td align="justify">Nodos</td>
                    <td align="center">7 380</td>
                    <td align="center">---</td>
                  </tr>
                  <tr>
                    <td align="justify">Tamaño de los elementos</td>
                    <td align="center">9</td>
                    <td align="center">mm</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <div id="f19" class="fig">
          <div class="zoom">
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              <image transform="matrix(1.5674 0 0 1.5674 0 0)" 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CwUWAoOVA%20oFAoFAoFAoFAoFAoFAoFAoFB8b6Sfh16f9aDQ8x5jsvFNpbcNyl0g3TGxl/3JpPBEUdfxPhWLNmj%20HFZbuh0GTU39Fkes8ojxQrifDN45Tu8HM+cxBWTrs2wv1jx0IBDyA93Nr2P59eg18eOb567/AIR4%20bbbnY1ncMemxzp9L/wC7+d3lHl5/LztMdBc9Ph8hW4+aQb3ywfvPaXk0WspowpJb/wD4xqt+dqo8%20F7Vj5M7RKCfUMfkUC+o9B0I/iaC8/wBOOVh7NybkW/SNdsbboovRUfVJLIFjQ+IN16/toJmNw3PK%203WTPdpFyJFnms59FmmJ/pRRZBNgAeyhetiaCZ+0HuHvXI993rZM+VJjsuPjCVlKuy5EobWhlTyvp%2009/jQWrQKBQYu5bhibdgZGfmOIsbFQyyuxsAFF+5IFB5q3Rtz5bv7cg3gHTNNHFgRxzKiQ4pBYGH%20V0kkKr1UeJqD4227eyTSTOs3qOVihmIciJxqgkkVwvVQD/THU1aCPjjEEPqZeyvLtWYy64s3ElGE%20Gkc9EZLsetiwDU3kpXsvvR7lcbMWPuUMPJ8CyiOUBocsIpIZtfVJD+yghX6lfcrjXNcbjr7aZYN0%20wJMgZuBJGRIiOq2PqDyFQRQUh6eqzKSbdvDr8qDthZxGQ3QL/N3/AM6DgG0m9rle57n8z0/CgmXs%201hSye7HFUdtU0+dHI2ofSqAuBYg9wb9qD9BfH50CgUCgUCgUCgUCgUCgUCgUCgUHElhc+A8KCO81%205xtHFNqOZuDF5pCUw8OM3mnc9lQD+Ph0vWHNmiy2rf7f27Jq7+iyPWeUR5onwzhW9b5uqcy5uA24%20uA+17ObmHDS91Yob+frfrWHFhm6eu/jyjwdTX9wx4cf9fS+z/a7nf4/Dbhxs9QLdOnj07VuPnH2w%20vegi3ulHHJ7ccmjlH9M7dk6utunpk9/xoPz+2aU+nG2oBtANr2YkdBY/GhC0vakyHL3qVUkmJiiW%20fIW/oBLH1Yyt1szAAKfjQSTm/J4uO8flmLhMuS8OGpiUF5D0V9Lg/wDtl8tx1vTiOXs5lycJ2Yb2%20mVq3HkP9fKC2eERLdoiyhb62JbVY0F5bd7q46xpJu+GcWGSNHGWjK62brZ0BLobG9qIme3bvtefE%20HwMhJ10htKnz2t0urWYfnQqzetFU37w8xw87Nk4fjZbY8ihJJ3Qr6csxvpxpWIYBSou3woIRh7ac%20bGxMaXIheIkTx5QaOSElI2sVY2NoT0ZlpUahd9xpJIcHb2/uuVAgkzRiK32oclhbXNpJJv4dfhSR%209hTkSIvp42NiZbwhUmmeSSB5mFipQtYsFuLMLgmg4R4W4zRzf3FIcTJkVWXGkvEUjisHssetUv3C%20HvQQz3S2TKh2V5i2PJFi5EDwKEZZlglDBb3t5T3+NCqsEYKWa9h4Fh/AD4dqDs1qSCAAbdh3v49L%20/jQcXvqKjoDcWFu1hbvagtH9Nm3QZvu7s0pYH7WPIkCBb/Qlgb2bxPxoPcfjQKBQKBQKBQKBQKBQ%20KBQKBQCSB0Fz8KD5e5sO48PlQRnnHPNs4ntwmyQZ8+c6MDb47tLPJ0ACgdhc9awZs8Y48/B0e29t%20yaq+lu62PddPCIRvhPA9zz91HMua2n3ybzYW3HzQ4SHqqqp6ep8enT8axYsMzPXf7uXk6Hce5WWY%20/wCtpt2KPdPO+fxtwWUFA/EdvzrcfPPtAvQVl7l+5W042zbrtWJjpusxw5/uELhUCaSjWUeZ7E2O%20ntQeItnRS0QtpUeY6eh0+PfV4UFn+2e3o+Lus0a/cQ5MqwOhjdwoxjr9Z1C6SwBNhq/KgxTxD3D9%203N73fM2HFVcPZQIViyXaK7C40IH6K8gGog/woSjGTD7jcCzVjz4c3ZpI2YIkwLY/n72veIg/Ggku%20z+72DMYsfkOzxRoyq2Xu2CWTIklj/wBuUoSVI8GA7ignewcuwZ4hlbDmxtEYATjxN6GWjh/qZLvI%20dN/HpalBNF95972TZs/K3T/kQYUMaxTThY5vUlfRfwZm6atNu1CitY94+/jyIY5JFzcttb7wkTOp%20ldtRlVGJJZugbppAoNkNphzMwJLp9aMTRQTNF6UMLqAwIhbS+mS3QKveg2ywYON6c2KqtiN6OhzI%20snrySKejQABkKMNSqxHwoO58rPOFBMmltSCWeX0I1Z8iVrRSyY92eN0HZj0tQfRPnTLrECplt6Mw%20hliWM/duSPXOQXVZHsPoH7KCKcy2CTfMPP26KafGgjcTvL5pBK46/wBSOQ+olmHlt38KCqN44Hyj%20aAj5eM00LjUk+N/UBWwa7qt2S2rs1BG1lBI0nva5F73HQ3sRQGL6bubg9D07Hr0/Ggn/ALM8m5Bx%20PlkW6bVtY3aYYsmrDdggWNyBrVreU/xFB6k4n+ovgu75q7Vuztx7er6TiZrL6ZfpcLOt08elzQWq%20rKyhlIZWF1YG4IPjQfaBQKBQKBQKBQKBQKBQfL/L8flQfGK9ibEdf2f/ADoIrz/n+38UwEGg5m8Z%20Z9Pbdui8zzSnt0B6IG7n9lYM+eLI854On23tl+qumn647fddPCI/LR8F4BuL7ieY8yZczkuQNWNA%20esOFEeqxxq3Z11Hr4ftNY8OCa9d/u+zd7j3S3o/r6f8AXDHHxunxnb8RZFvh0+Nbb58oFBGPcndc%20nbeIZ0uMXXIlUQRSR/Uhk6Fx1FtK+NBR8OfF0QWyFWIFfUm85kcFZYm1DWqN9V796g83YDZEee0a%20KBJHMwIW2kaSbixNulUXN7QGaPjxMeG2QMvLlkYRASSZF7KjlTp0rEy6jY0Fz+z26Txb5uW2OY5l%20yQ2RJmQquiSdG0Mx0dB08D1oLS3DbNu3HHbG3DFiy8d+jRTIrqQfkwNBTnMv0oe3u8+pkbI0uwZr%20FmH251wXbw9JvpH/AKaChubfp59zuHetmxQDdttiDE7hgsQ6oBcmWLo4H4UG74Js26Z+0R/+R7v9%20xteKTp2guAv0/wDHMkgUuNbN3Hagmf2MEWKvpIcSIYfpypqRoo8gyab/AHklpPU+AAtQfJI3eeWF%20IFefGldg+lfuMl4I1QBDP5fHVqW3QUHHXBtuMGTIlONBkRHMkxkikAcRl2hyi/lUfNDQRfN5xx5o%20nCZn3ckwQ+gkSxgot20yZC6dXpmwRao1I92cSPI9c4xlWVw88SlVuygi62Hkb/SVqUV2D3h2GNUg%20XFyWxk0KTlFJnKKx1sHtq9QhrAk/vojP2Tm3HsrMQYO5CLLmjcGDMjZS0pcemY5HJS4Tppbv8aDZ%207zxLiPINuOVuOHHha4xPiz7aYBPEU6tBIqmxaQXZb9KCA8i9mpIjJLxvc03aNZEVdvnBiyEEigor%20Pb09XXstBk+2XGd02ncc7L3DFeLMhUCHELXcaSRqIVhqBPlAJ/hQffcT26zsuLImwIlbPweuZgra%20661DNfVYLINR6Cg9Qfp7z83M9ouPy5rEzLD6YL3DaEYqt79TQWNQKBQKBQKBQKBQKBQKD5a3UnoP%20H4WoItz/AJo/F9rilx8GXP3LNlGNt2HGpIeZj5dTL2Hj86w5snRbWIrLo9s0EanJS66LLLd90z4e%20TTcA9vMyDMflXLZBn8pzAD5useKncRxL28vQfLwrHgwTE9V3un6ejc7l3S262MGCOjBb87vOVhjt%20/nW04RQKBQVp+ondJ9r9r87cYOsmLPjyafiBILr+YoKk2Pc9j3Ta4d3xoY8mN2MzRRRlpWBNkjWJ%20S3micXPxFBpM/wBvtg3LNzcvIEi7iIbzptqqv3EiuFfRExKqXXvdu9BJdt22HYoMeKFGaDbmMmMk%200ckhxda6UMZiBTWO8gk/hQbH2R5UN691MnAw5BPg7ZtrHIyI4fRSXJkl80mmwP8A23oUeix2oB7U%20FOe7HMMnOzzx3a5pIsXFBk3LIj6EsnmMa9y+kdSoHeghf9ttt0OS/pYm3DGOQ+VIwxkDaiVWWMln%20R3J6MRa/hQY2fkS48bY2AmnPVIcdJZCsh0uRLK7yyn0plsb+UaqDsmkm3KGKCYSwIZJpEkxF+3mM%20IS0moS6wddrrbvQQTfuG8oGKMjCyzueAyCV8Fz9tLEJWI1+k1l62HbrQQfJhbFm9DIhePJS0bpOj%20LIWbqD5gb9fEUKMLIyJC3RifAs4BBt/MdI/ZQYczByAOi9LkADrbqxv8aKxZY0dCrEypewuLnv1+%20QsaQkM7ZeSb1sGUuRtWQsLAFGEgDo62sQ6N3HhQXLw7l228pSYN/xMjHEfqQQt6EgCAtJKLs2uM9%20iqjUKEN/izQCPIP20C4WTf1Y3iJd4lToAOkjx6yOlr0HZPJDkDHZ0hjljgkM7oksk3qBNGrEjAKH%20/wBL9R1pQqm/tDzpMXIh4vnMEE5ttyAINAQeYMUJBLsb9haguUGgUCgUCgUHHWvUkiw7m/b8aD7c%20ntY/nQfSQLXPftQAQQCDcHsaBQfNQDWJAv269T+VAHQdT0t1v2FBxdFIBNrqehbw8Ohor6Avgel+%20g/fRH0H93f4/uoPtAoFBW/6g9myt79ss/acVkXIypIQhcgCyuGcj4nSD0oKl2vYtj27bItvxwZsb%20Hx444Rjs6mWJnGmf+npDO0v1de1BAuR+48228my9t2uKPJGOFhy5MlDYTh9Uujr1XoOpoNRvHMOS%20bv6v32cIkeYzNj4hMSs5BGttPVr2sb96Czv0fYma/LeV7g0ROOuNBAZ+uky6y1r/AICg9UX6XPSg%201fJ94j2bj+4bpJq04kDyeUAm4HSwv160Hm3Hz59yil3PLzow8aH7uKcDGij9Y+Wd/KSXb5H4XoMy%20edAufl5c8Ugj+2SWQhMeNonjIFnN1yGQ9V6UoNZtynK3nJ3USxZ8ObEmNjxyy+X0l+m4UWE8vx8K%20Da4umDVjwLd8eA4+PtweJ4w6sTq9SexUxX6G/egZWBKX9L12ZMd0hy/WKrEJUQyRvFC/llmdunlN%20qDqlx49wwp2kxf7rE8MH3eBo/wCQWka12iHVbDxDUFZ+5vDNn2GL7jDtt6RssTYqy+sjlh1Caut1%20vZhQV+4ZxdrGP+a4sWv1tfuPyoOkgg9B16jr4ft69xQdbIpBJJD9TY9vj37Gg4xZc2HPDmYjNHkQ%20tdHQ6TcG9rj4+NqC/uG8mXd4cHcEmkmbccnTIkpUnDmjAs4LabRah1+Pj8gkMiZcU6vlxpLGATkx%20vaMeSXWH9JfLG0z6dLDvagwc7OnwsjHyp8UTZcU80k8zQr6kbqQ0aeomm2lv5gPNQej+L70m9cfw%20dzW98mIM4IIIfswINiOtBtaBQKBQDQUJ71mSL3q9vzj7cd0aXHzzLtauiDKMcd0R/UPptp8NVBvu%20Qcjn9u+H7TuGwbfjJk8g3TCTN2rIaQRwS7ig1+npOqJQyHpYjvQojvLfd3nE/BuRjHGJtu87LyWP%20j82XjiQpJE0qASRBjdH6+a5PSib0r3Xn3uInuM3BdqwNqy84bNFuv3eQ2RDCricRSI2kytpP8nz7%200V07r7vb7t3ONv2DJ23FGNuG9LszRxyGaX0pYVaPLaWMtGhZtX9F116Rc0hEI51zveOY4uy7tDFD%20h7Nhc5xtoxAhlGY4hYh3kYHQUl8UC9LeNKqnO6+72+bbzvbdgn27GGNn72+zCNJDLOsTRLJDltLG%20WijLljeFl1hetEb7m3NtyweZcb4ZteNjy5vIly5ZcjMDmCLHxIi7jTGVZnc+UeAoqr/af3Dz9g4F%20xTZoYxkbryLdd4iilkWfJSKPCeSRrJHaWS50otiLXue1Bu9v3jdtz98+FZ25YEuzZ+dxrLk3Da5D%201jmWUrZvj28pt2oLvoFB8YqOrEAAE3Phbr40FK+4XI13vdzjRZN9sxG9IJG6dXJGmTrqLB38vTsK%20Cs+ecvTjXH2kGn+6ZjSw4OO3rHRkEBcgnVpUxoD/AE7eJoKeTinKopfUyNl3ETT2cq+PIWOoXJsV%206g3vSpVYHC/ZH3C5JlrENtbbcJekubnK0aoP+xT5na3X+NB6x9u/b/ZOC8ci2Xa1LdTLlZT29SaZ%20vqdz/D4Cgk/h8aCufe+Fs3juDt33BxoMjNjknmRtMmiD+pZTcfmKCpsCOSWKBo2lykyJZBlSRlPS%20WOJtJllXICA6m030r0oO7Hw86VWScF2ZhrmlSF4kRCW1uhIUxr2RkF6DzfFu274OfN9juciiCeUx%20GKRlj1aj5lW+m3j+FBN+Ne7n2s6Y3I8eXcNtEfp5CRhWkkUfSp1j8+njQWPsfJOPcimtt+74324W%207x50mhkbRpRAkgHpuD0DR9KDO+0xdvBjwWWJsPLPpNNI0fpKIgrvEEv6ya27tQlRvuFyGLfN5I2+%20z7ZhPoSUakMkmrzyupYqSznuO9Bo3lAPVLAX02sbm3h+yhV1Am5B6g9QLE28QaDi6KvUWXobeH4k%20UGPMr6NZvc3JHh+Q+XagmPtHuOPj7hu+FJiQZb5UAMRmXUY9J1O63KLa3e9BeGO2gSZEsaSSoIJY%2044tbu00y6RBIiDT6KWBFm6UHE4TGKBdwE3oNLO3rgLmIjlevqyBvUjUuvQdKC1vZLdzuHHM1TJ6i%20wZbqOlgmpQxX8j86CxaBQKBQDQRTkXtrx/f+R7ZyPNly4922cMNtngnMYh9To9lsVOod9V6DFz/a%20TjG44hx9wnz8stuEO7NPNlO8pycZdEJ1HskY7IOlBwn9muEz7dvm3zRZDwchzV3TcCZ3D/eI+tZo%20mFijagOg6fKg2mNwPYsbly8rR8lt5XCXbDJJKzq2MhDBWVr3OvzFu9/GlCjUP7LcCbd33YY+SudJ%20uo3zWmVOFXNXvIqBtI1dj0oOOX7J8EysuScxZUcMm5rvYw4smRMZdwXvkJEDYM3iO3yoOT+ynAm3%20Zt2+3yRnNuo3wOMqfSudaxkVNWkav5hbrQbrk3B9i5FnbXuGaJodz2eR5Nuz8WVoJ4vVTRIute6u%20vRhQaIeyXA02LA2XHTLx4trzJNx2zKhy5UysfImJLvFMDrAa/Y9KDcL7f8fTk+38l1ZLbrtmM+Fj%20SSTu6+lJdpA4fVqZyblj1oJNQKCB+8fOsbiPFhPPKcc50oxY8gAMEZh3Yd7fhQVDHnbblYj50k6n%20EjmEk8wVY4YcXR5/thGT2I7v+NBoPaji591PdF+RZkIPDuMkRYEGlzDK6H+kAGJFyLO9B640rcG3%20UdqD7QAAKD5qW9ri/wAKCrPf2ZBtG0w6xHLNkyei7kBFZY76n8LCgrqLbzMrQSL6uiYxyozssIgM%20IeR1Vv8AfFzqstByGoouPFkFnkssaeZcaKG1kERH0mTuyMaDzZvWLJi75uOPK6mZMiRWePop89zp%20A/dagwQzWEenUq2PbvY+FBxMUDkNYM3WxPfp1vfwIoN5HzXk8G1nbpc2STAKsqxsQzL6ncq/1C+n%2040GvjRG9IL0LfSpFgCQfGg5OsdyXJ6WI0i4Pj2oVdbBVAINlHa/a3h37UHEkC5DeU9z+PTv8rUHR%20keHbV1ue/b9lBv8A2riyl5U0sRRYoYH9fWA6sr+UBlP1dT8vjQeiNo0QtaIhpYmVMWWaJYGx3VRr%20yZCxGtDawFqDtypcePCyfUgjxYmX1pUVVIjk+lMyUofOsp7JShVKvYE+ll8gx8dXiwtWNI0DEaVy%20Gj/qELYFNVvp/dQXHQKBQKCMc25/tHD12t9zhyZk3fMTb8QYkYlY5EovGpXUDZrHqKCPYvvvxKaW%20COTD3LH9TdjsE8kuMNGNuFyFimZXb6rfyareNqDZj3a4pJvP9qgaWaZsnLwMeRFTRPm4Efqz48ZZ%20gdQHQMQFLdAb0mBpuFe9GPvnE9u37cdtyMN963GTbdnxUVXM7GSRIgHD2Wyxf1GfSoPahVquQe78%2025J7f7txPLkg23kG/LtO54uRCnqFFZlljNw+lgy21IfzoNx7xc25BsOdxPZtmWWE8j3NcLJzoUik%20dIypusQkYD1CSDci1h3oPkXvNx/Z8DLxN3lzdwzti3DG2Pdc4Y0UXqZmQDokWNH06GK9dPb4UHdv%20vvnxHZdz3jb87G3DVsM+Lj7rkpjq8EX3tvRk1B+qtqHbzfKlCrU+8fu7Ls/HuU4vF3yP7/xuLEmy%2086OGOXFx2ypE0RSmQ9WeMk+VTp6XojMwfcaPE5fvA3reZE27aOPYu6ZeA+KixRlxqkyEyFb1HL6t%20IjKj5UVrdq919wyvdBo8h8jbOGnjJ35sfPgijkjAlI9fUhkbQYhfSW7+F6Ca8X9zePci3GHbsZcj%20EzcnBj3bCgy4wjZGBMSqTx6S/S46q1mHS4oJbQefP1l5MicL2PGABiyNxPqKe50RMygdfjQeW9qh%203CfJXAwcoY/3xEJDSGONyT5Ufw00Hqv2432bgW2YfGcXGjbDidxkADzNkmPXJ/WARPq6XP7aCztj%209zNh3BYEzVfasvIcxxY+TbzMv+l0LLb4XPWglkUscqh43V1P8ykEX/EUCR0RGaRgqKCWJ6AAdyTQ%20edeQ813/AJTu2RuODnS4W2I80W2xRyBCsOL/ALmUAmppCX/l+HhREc9xuecil2/j6btkST4u17lj%20SZe6GEKXhnQghgNQII+KCitxl5IGHnZMmQMTLyMmMPOJ5UAmOkQQ4ocdFeOxYJ08KDrLZqFj9wgd%20Z5odxiDxn/kFRaSQka0ZlsE0m1BQ/uPAkPNNwjQsIisbp6p1OAY1urOC1/hQR4Fh4g9hc9Tex+Pj%201/6UHWzNqJHcdA3cWN6Dtjki6MUVlBvpt4/IfGgm3tZ7Z7h7g8nG0YeXFtyYuK2bNlODIbl9Kr6Z%20Nj5jQWnuH6OeS2L4fJsZ5LjySYzIPn1Un8aCA8m/Tn7vbADO22pu2MoZ3l26T1Gsv+qNtLXt4C9B%20WsuuCdsfIR4J16SY8iMjra/8rWoOiYgopVegHUi9/wAKCyfaPbhibPuWfPjH1tyKJhuzIsbQpJaR%20tQ1Otj0uB3oLfyI9tx5ZWiMLLFkEYqBZLLJoHqHIubSKQDpI6XoOnKk2uXFWFMqOSV1V8ZZGcTvi%20uw1ySDQTeFxZVoSm36ctw/uOJzDN+oyb5Kmo31H040S7Hr8PA0Fw0CgUCghPuZwLP5f/AOPDEzIs%20P+ybrBuriWNpBL9v2jFioW+r6utBDZPYrfnjyEO8Yn9fli8sH9CXoVBtjf7h/wBX1/uoJDw72s3H%20jW/7w8ediZPH9yzcjcseJ8Qf3CCXK/3Ikyi9vTuf9Or5ig1e1+zXKNs4RtPE8PksUeJte6nNdhiu%20FysMytMcbIVZlJu79bNY2tQYW3ewm77ftXG9ug3nHki49yCXfo2bGZWlR21LAQshAPmPm/DpQTP3%20A4JuPJt54ruGLlw4ycb3FdyeOVHczFRp9MFSNHS/XrQQ3k3sRvu6bpv8uFvmPj7fvm7YO9tDNjO8%20qTYQIMWtZEUox6303oOXLfYvfN/yuaSpvGLjpy6XbpApgkY4425lNjZ1169HXsPlQq58s9jd83aT%20mMe371jYmHzaHC/ucU2O8rw5OEV88LLInkcL2YdKDJ3H2Ry913bfp9w3OL7LfNgh2F0hiZZY2xwp%20TIBZipBdblLdul/GiunE9kN5zNzOTyPeMfIxpOMtxaaHDx3idouoWcO8j2frft3+VEbnhPtTNsfI%20dv3zctwTMydm2WLj+3JBGYl9CNy5mlBLf1H6Cy9B86CxqCCe7/tNt3uTsOPtuXmS4M2FKcjEyIgG%20AcqVOpTbULGg8v8ANP0z+5PHBJPj4ycg25Rcz4d/WUAnvCTrPTr5elBD9p9weX8fyjjtKzIQ0cm3%207gjPZGOlwA/Y26XoJ3tXuzseVoxsoy7S3nEsMhEuJI7dIwWKhl09LdaCecX5huuCmNNtuR/xY7Of%20t3Dwv0IkDOCQ9msQot3tQlteUe7G4b5xscc1tDuOaFO55uKkkJhw3PRwW/ne2my0GBG0L4s+JE7Y%20uFKmhYIHWAw4+Ol5JsV1UyOWJs4oI9yzAh3/AIzu22PNLLkSYwyIGDNHGJYBqi9R2Wz6V6km1j86%20DS+1/Mpc/ZsOd5kfLwWWHcfX9JlJj1Ljk+sT1YdNS9b0Ey1yZUqplorSs5ORP9uqqcmA3Rshl873%20B0rYW/xClvdqI/8AlkeSJJiMzHEi/cxmGXysVIKkKdPTy9KCGMqsA2nUR1F+5H4X+NB89VB0U97g%20gm37/lQE9QSDzHoQQW+B/wAetB6D/RviPPyzkO4mM+nBiRwJIWDAF5NQ6AdCVWg9Y0Cgh3Pvabg3%20OMVot729Dl6SsG4RD08iMnxVx3/Og8i7x7JT7NzLJ2jL3SHO2THsfv4blmDGwgcIG0OD0bwFBYmD%20DtmEiwY8WJFjRACLGYx+rp6JKqM9mMcbeY/E0GaFmiiERjjRIk0F0aMSwTPMD6nqszKpcC6g3pQl%20E+ecuyNgws2XDyJmyM2KfHjR2AbWpCvYFQ+nSb+Xyk0FjfoxLt7ebqz31Nublr3vcxpfqRf95oPQ%20FAoFAoFAoFAoFAoFAoFAoFAoFAoFBHOW+3XC+XY7Q8g2mDNJFlnK6Jl+BWVbOCPxoKG5l+jlT6k/%20EN3KKLlNvz7sD1vpEy+YfmKCmN74J7m8J3BYczBy9tmMgEGXjOzYjNqsra1OnT8dVqCyuM4O5COH%20IyfVyM2F3kzci59FJoFtqkdbgdey6SDQrVv4ZMj0Gx8u8RmP2zKkgxTGzJ6zy42kMzvIOhCmg4tm%205cOQHSZ4opxD9snpwF1B6HUG8ypIf9xm704irOUQZHt9zmDkeAI83jm8yapYYzFJE7X1Swp00+Ru%20xtQWPtvJdtzoMbfMDImyYpsrJnJkUSuCF1ek6SA9FbsF7UFbe9WYZtw2oNPLkwpE4hfJlSSQhiH0%20gKfIik2A/Ggr2620ghumkL42PwP4WoOIeNgS56ePfva1rg0HwojgKGBQkXAHw/zoUenv0httu2bb%20ybNzJY8ZZMuGGKSRwuoBPgbdL+NCq/8AK5lxXGaRJt2xUeK3qJ6iswv8gSaCMbj738Ghjk/ts8m7%20zrqUR4sbka17gsQLWt1IFBX3KPcrnvJsHIxtriTZsQ6ozCkp+9m0dXRJRbS2g36UEbwNjxsWP+3q%20jt964YzR5EnQKNSSyNr/ANfRj11daDaNEk8cQkkgOHlSFYIX0xB2QH1YE1p6unUuq9+tBo58zalT%20MklyIIIYVEubOpMTSMgKqSUUec/Qq+B60KKe5xyAcl3FstInx8KBRHt2JIzl/TNjrOonq5teg9Hf%20oyVh7fbvqFm/ukmo2A6+mnwH+JoPQFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFBSnv7yhZcvb+JQup%20WQrl7moYK6RBrKw1Wv49KCExZ2BDtwaORZMPDds1YdUkjxBmCRaIoQvqI/dgSf8AIM6Q4sDDGZBp%20O4mTIigcTKRLj6teQJjqhXV4KaDCMEiyK8UscjBEMkMUwVgCTpMlw2mMdChLdf3UoOG44GPv2x52%201blGGxJUjRhaBVxHBDNkBroyOE+oeNKClc2PlPt1yOXEgy2hhmUyYrqyvFkwN9Dg+ZRcDrQTfZpu%20Kcp2OLCKwzzmN5MvGm0JlxTX1MY3JDFU6t073oMDP9ndtznebjW8IjMiypgZl0jVL6GEmV/t6r3I%20XvQQbkPDuTceyQu74UmPd3WOQeeORk+oo63BH4eFBpwCqkqblTquCLdDfsPhQXT7R4uM/E23LJxV%20f7rMbHjkDFmUOLSPLB0sAo8rjtQSiPB2j7RVL6spIZIEliyCTHEGKwPGTF5nJ+sHsPwoMnIx3kjy%20IokEjaU2/KlTWk0d1v6mvyBmZh9UYufhQZMbmV4Y55Fw4MmNjGiyiOR4oBZ5YwVZnkHZr96DGlXG%20C3UghlJmhZ2l9LFuPTEcYRfMWs2lvxoNPyXnacfaWHIDR7jK6TxiZTOWmiFnjaOQf0tQ/mSgrTfe%20QbtvrmTMj+wxUZvstshDMoZgS7s4szH8TSpVHdwnhkhmcprZQqagLEfV9Ph2FB6g/Rf19u90a31b%20m5v/APqT5Cg9A0CgUCgUCgUCgUCgUCgUCgUCgUCgUCg+MR/MQAOpv8qDxzzTlZ3f3H3/ADk1vCkj%20Y+MY1SRmCWRdOq4PpkXpQq7sDesqKYzCZxa5GQJI1iF7IIm0gkMurV+NBnHOGQkM8v3XpqWjJnx0%20e3231EsLazKPKD+FBsW3COSCaLIRJoMhIFD5sCxwyI73iiT0vMzQdvkaVGSm4Q+bJnAXLKyjH+5T%201pGeY2jSWCIaHQJ/MTcVdww+Q7Pt/JkTC3NFmx1+3jEWO6xvj+ohV5Yoj1ijBF+/WlBUXKfbPf8A%20j2ndtsmXddmGqSHd8Ak+iisVtMe6t/GoOHHfcnI27CkxdxwF3KJ3EqPrZB2sVdR5Wt36+NBYPHfc%20fZs9EiG9DGygR9xh5iBElLCwEDSagCB5XojE5J7ecW3t1yMTGh28iN3iyduZHjkN7i66l+a9utFb%203i21w7FjY2VBC00MCFIcp0EMh9QaXkZpAwVYyt1PjQbNYduzJoF29mzWiSaZ2165ciAfW0msKL6n%20GgL3oE+5ZSQYzCUuBpilkzFSBImjN0dIHY+mFUaS9qDVf/6TtD4+4RtujPNDI2RA2MIsiVm1FSsS%20SgARnqW0mghWVz3PlkTK2XDjizYxqG55IIkK/SDo/wBvoPp+FBHMibNys9ZMiaTNySdLTSsXcL4N%20cjsfjTiOc5EaldJEsauYpNWosT4fnag1O4S229YlC+iCdT2CuXYfT0/lv2oPVH6O9umxPbLKlkjK%20jK3GV0PgQqql1+V1pUXvQKBQKBQKBQKBQKBQKBQKBQKBQKBQKDWcoypMTje65UZtJBhzuhvazLGS%20D1+dB4A2XfpWwlE0tnn1u9gFcO7amk9Twveg30e6yMgkMiIGBZ5ddnAJGgWAK+Y+Pe9BuIdxWaQR%20ztFJHdY5ZGyGB9OIeoz6R0JRyNXy/Og2UW4XWH0J9ZYRxaBIqYhEjkmSENq1MPG1BlY2U7CBkX1c%20Qx6C6H0FCefWFGoSR9xdibUGxlyskpjyxRmAQogGSHi0wxRJZS8huZvN9LUG3xN00BXdfTeBZ/6g%20j048SyKHCtiL0yBc/UAaUIRrkXCOFcgEmbqGFuUsiQTTYURSN5o1LSJ6NtKgrbSw6U3iF5HsfyrJ%20JfZIot0xWeSP61ikjRBfXJ6hC2b/AFA2v0oItm8T5Zsf/uNtycOAguZVN0Gg6SbqTbSx7/nQdcW7%20bz6ZSPc8ko8fomMyvZowbhT1tagyTuO65DtJNuM5kddAZS3Y9Rp02GkEUHUtpi6ZMkkxfoZpWLvc%20drmxLKfn2oO/Gx4VGqDQJ7BvKQSVb6gFI8bUGakclgsEmhi51Rkiw6duo8KBGwAChhGWW72KgEq3%20xsaDpyAzsmkgI40SXuSo/muT16fGg029JDHB9urAX1aFYXFj2I+JN7DpQ8nu/wBluNycc9sOP7XL%20F6OQmMsuQlrH1JfO1/n5utBNh2+FAoFAoFAoFAoFAoFAoFAoFAoFAoFAoMTd9uTctqzNukYomZBJ%20Azr3USKVuPwvQeFecew/uRwvIlWTb5d22hHJx9xwx6oKavL6iAalJoUQfF3KWI+iWYSL3jfo3S3l%20Kt/Cg2+Hvrxk3awAsHVQzISepuQO/ZqDdYm9IZAY2LhHZFX0wEUKpsASfL4kNQbbE3hHCyFI3yRF%206MkuQXd2gPmkBAsL9elqVG0i3fHCB4kiTN+39BZMex04v1RL6b+R2Nuq/Ggy4M9ZUnlK4suUGdcd%208gyBkyXFzHYFRp9PwHb+AZ2PmrLuAjXL1NlSJHjXPSRiB0jdR0jXQQQep/Og2OLueBJHMFEGVkqx%202yZ1gcL6MZ1FBGDoUAdnB71RX/uXynFO3jb8Odhl5Tj7xTH6YMXdE03bzeUX/baoK3+6VTcq4IbU%20S3VRfx+QHjegy0z4CRGFCSAgkslxfxYHxoMrFycWSYBGLkFrgdARbq+kdNXSgyQxcaE1FjbSGHSx%207DUR0oMlbFBDYBZX8vS7L5TZiL+NqDjAoYiIWUvb1ZLeUKvxbsPE0HXPFLMFWFiY2sHkFgV/0tcA%20E66FUz9mOB5XNfcXHieD/wDjbIyZe45FzYhbGOHqPqZhcj4UHttQAoC9gOn4UH2gUCgUCgUCgUCg%20UCgUCgUCgUCgUCgUCgUEG5x7Le3HM0Y7vtMSZpuV3DGHoZAY/wA2tLav/qvQUJzL9HvINvEmVxDd%20F3SIXK7fmn0pu38si+Rj+NqCl+RbDyfjOV9tv+2ZG25C2RjOh9Ox7aZBdDdfnSCrHxt2muevkOm4%20jY9FW9ipFFbvD3xNaf8AJ0CLWZYgpIkDC1gSCQetEbjG35Fx7NkyekkaRCER3dHchtalu/l7360G%20wx89SJXWUxk63jVZEjQkrpQXA8fClCrYZnIAkcS5Ep+pDpuI0jBXS6lkv6jdOoPehVDNkmxuSc+R%2084ri4C6lx3KMIbQqVQuqA6VYre47UIhIOO8axd2yJcuCVXhyJ5iq+g0sLwwqAeoBC62+m/ekjX7v%20xnEkT12VolkUMdURWbqxTzx20hfG4N6bxDc7bFx8yH0zf1BcICVBXVa4vY+HiKDZ4WIGhf1lPmRW%209JejC/TrY3v06eFKlXegjWRwFGtr/wBRiQevbp4aaAyGNdPR2ZW8oPQqQOoPfp3oMvZePb9yPc8f%20YePRmbPzSsakiywotrzSFfpRR4/s60HtL2u9uNq4DxeLZ8M+tkufW3DNYAPPOR5mJAHQdlv4UEvo%20FAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoMXcNr27csV8XcMWLLxnBDxTKJFIPyYUFM81/SZ7f%20708mVsUkvHc1vMFxzrxy1rf7THpfxsaCiea/p490+KGWdMMb5tUfVsvA6vpHXU0J8wtQV19/NDKY%20XEkE6k3ilBRhfpbS1u/brSpVssHfDGAj6dBYN51Dkp30dP2rQZuTvqyFm1lyCXHQJdr2Cso6np40%20kRzH3Td8Au2JM0OPkRCJ7EdVJ1FT1v8A9KCWY3uTyGPHljEGKsUsSwaI49CLArXEaBWW1j1J71Vc%20M/lHKd0jaKbLWKGQ3kVUUa+nfUOtxboL1Ea5cWJJFnbU2U2liWIsTcDQym9ib0GRFDdRGYrrcmMu%20ALFT2/fahV3MQNWkWKAkuSFspIK+Y/8AbQokXCPbrlPP84Y+w4xh20HTlbzkKy48a3udHYu1/BRQ%20etPbX2q4vwLbpIdrT19wyLffbpMAZ5iOwJHZV8FFBMwPHx8aBQKBQKBQKBQKBQKBQKBQKBQKBQKB%20QKBQKBQKBQKBQKCKcy9reBcxiKb/ALPBky/y5Sr6c46dCJU0v0+ZoKE5p+jnMhWTJ4ZvJlFxp27c%20Onlveyzr4/itBRPKeDc44nm+jyPaZ8JVNvuSNcBAPQ+ogYdfnQ4NWMTdxGk74WQuBK3qfdGFtBC3%20A0PbqKDlFm4g+t2VeoDaSoBNtJOqojsXNwbsokDoWvcDV2Pe563t2q1Wre4G373ucgTadqzc55WV%20oxFA5BAHTUSpUmoJxxv2B9196KkbVHtGMxDmXOIQ+bu2ldTH8OlUXPwv9LHEtpnizeRZMm+5cdmE%20DD0sUMva8Y6sPhc0F0YmHiYWPHjYkCY+NENMcMShEUDwVVsAPwoO6gUCgUCgUCgUCgUCgUCgUCgU%20CgUCgUCgUCgUCgUCgUCgUCgUHXkY2NkxGLIiSaJu8cih1P5G4oOH9vwPQWAY0QgQWWLQugA+AW1q%20DFk45x6RCkm14joepVoIyP8A7aDhFxXjETFotowo2boSuPEL/sWg2MMEECCOGNYkHZEUKP2Cg50C%20gUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg%20UCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUH/9k=" height="231" width="319" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 7.&nbsp; </span><span class="textfig">Modelo de análisis mallado.</span></div>
      </article>
    </article>
    <article class="section"><a id="id0x111b5a80"><!-- named anchor --></a>
      <h3>RESULTADOS Y DISCUSIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x111b5d00"><!-- named anchor --></a>
        <h4>Resultados de la simulación numérica y de la inspección visual externa</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Los
          resultados de la simulación numérica están dirigidos, principalmente, a
          la predicción del comportamiento del aire atrapado dentro de la pieza. 
          Se puede observar que existe semejanza, en cuanto a la ubicación del 
          aire atrapado, entre el modelo simulado y la pieza fundida (<span class="tooltip"><a href="#f20">Figura 8a</a></span>).</p>
        <p>Se
          toman medidas del área de los defectos exteriores encontrados en la 
          pieza, una vez retirado el sistema de alimentación y los indicadores de 
          llenado y maquinada la zona frontal hasta retirar 1 mm de la superficie.
          Los defectos encontrados se clasifican en dos tipos: sopladuras (con 
          geometría alargada) y porosidades (con una geometría circular) (<span class="tooltip"><a href="#f20">Figuras 8b</a></span> y <span class="tooltip"><a href="#f20">8c</a></span>).
          Estos defectos tienen su origen, principalmente, en el deficiente 
          llenado, por el metal fundido, y en la insuficiente evacuación de los 
          gases en la cavidad del molde.</p>
        <div id="f20" class="fig">
          <div class="zoom">
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lcnyHHDkA%20l2tnC6zDiju3UkbqU913adSmQXp0zm/eOClvpGrLj7RUb3S0ilb0dcpkE1C7y/axT3OfsWS3e5BM%20YmMBJxIh3wS1bb9GpU3O7cS9SbRbuI4KW+i4+7DWuIU6c6tSRjGPjlInmk2lX231aVlu1peajSIZ%20/wCEreElmcJGje0qNTUBrphhPt7UvBMY5aW5bbs13dG6pa6VTUXgG8RT3GL4VN6aenWfTADOOHYF%20ZafZmtrsikZ202E8pHLVzDKWNSyt2lvW4W9rKhMiq5ac+GWY7VeGb4Qu475Ts6eINSrMvCkOA596%20sifwadLd9w9SMqtoYRnl2dqzWpbUvC+M4RMZk6sKgwUi5itS9hOsacMNIwB4c1MWL7ZeFwqeoJDS%20CZDEDMaeKk2XH0XCtERDExcB9OTjy5/hVz6r7YrSuK5IEZyEw5kAcMMVPdfFZ9snh0Nh1hudrSpx%20hc1KUosYQBwIPJ1dS6zOXRWfuzuVCpGlUjGrTyqEO47VqZc7rM5qft/draC1Kta1BUy4eUc0m/Ga%20k0+tTVp1/wBN3ZedyKJZgJZ6uxX3Q9mEvQ3ja68SKVzTMSGjEnD49qtsnNZsxful1pkQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQQfVfWWxdMbXcbhulzClChAzFMnxSIDgDvV00u1xE22xMvl7aq27e4PWN%20frvfoE2NCZp7PZH+LEIloTI5sxXv7Np164n93+MuWuvu5dzU+03M9VxVnWZzGBLRjzYBeDLs0+oN%20khuXTlxZRpRnKYBpQlzBcEMsb5s4er4ffNO2Z8MnTljuFHYbS23D/aaEBB+IA4BTSYlY+Vdbvbrx%20n0TApgCIEXESW7MFvP8Aq4OG92953La9gp0rIxp0rw/X1ATq08h8i8/yLccPsfpujTs7Ltt/0vEa%201xUrU4Qi5BwjzPevBLY/W7XXeNuwtLr16VhbQ9W7uZgU6ePHuT23bhjfu06Zz9EvbWN7tlScawq7%20dugLwqyDO36KWXSr03p+Tpj+6f6pSN31D7gbnbdJ7heQOiJnC5Lahpbi3avf8Pv2125fnf3Pwenq%201/pnLrvabd942DfLro+7ualLcLGRlYVifDOAxLv8F9f5Wmtk21/zfmOvbH9L3zaOurmmPS3KOogg%20Sqjh2rwZdrw7W0vLa6pRqUKgqRIBcHnzQZkBAQEBAQEBAQEBAQEBAQEBAQEBAQfKvVNSU+pdy0l4%20mppD8mBcLjZiu+MTFRgrsGcs/i5lSxfVktxCUmJ8csIEZlMX0L4Z4mMjHVmCwkP0uDJP9VwGUYQD%20jSfED2dp7eSsx6pWtOAlHXGB0ksJDPDNXwn2UjUAcaRGJIY8Xihn1bQuvrSHxmBriM+8K/X6JWtW%20lOE9Ql2A8W5prwYY5epUaIc4aYdyuSstnTqUoeOQIfS0uealmbxE8cut6P6uudquBGdUm3kQ5OYP%205FjW44TbWV7vs+6Ub61jVBiZBpVDmxbs4rtKxUhCWmMnIEj4g+JbtZVFQAJgDS/0c/LxQUwI1HTi%20c2PmGSCssTJ9J0jHPI5oD4RiWIzER2ZIKMGGtgS8hHhzxQD4nOZID6cD+HggrNgDDw6QAwIPNA8I%20m4Lkkgvn3BBaBhHKBlgGzbNkAtKJyiTLy8zykgqScHDSOMdWIB5YIKZ4RYiQaMeDcSUGcZBAQEBA%20QEBAQEBAQEBBbVlppkuBlnlmhhp1a9tTf1ZxjEEmTHD4rPjlcXGUBufXWzWc5Rpj1zEaiY5CWTLF%203no6fis4vly25+5V7KMo20Y0acovCJ8zOud7M8ytzSTGZ/VHEb714Kcv5ZeznJmlj4vwcEszlZiX%20KIj1XbV5CVKqZS+hiFZrTKyW9XVWQJqGB4mP43Vlwkv0YZbgKoEDMylEv/D2rNkazlFV97nRrTNz%20AxpAERMlrXX6Odv1YNr6goXlxOkI6Zxwjyx4rVWVvX+4QsrWVeZGAIERw7ViLs5mh1lV16qwEqZL%20B824LpdWPcm6+4bfc2opVJ+nGqCRIZgngs+Kvo5SMq9ldCpB9MZEA8C3NdcMe6Zwl49VSlHTVpaR%20kTHiFjDWW1adT2BqACPpgYep+VPbV1qu60q25WcjaVRqGTHFu1FucNnYqFWzs4RqyEqhLgFVnHCl%20xvNQbtGzFCcqMw0JkcUn2Wc8su3aZXlWtWog1IeGmDmOLlTMST0nhJepOcw8xIvgOBTJw16htres%20GI1zcSifKSeSLVbiAqkzpREasW8A4jipthePDNRl9XGoXjLl2hYy6TbhGX29woEgAmcj4gtSJajf%207TXkKj0gBk44gHNX2s5qW27eTeR9OfgLlojiptLKSr7ncoW5hGLyLuT28VMtSYrft76VSBqU/pnz%20cSeIVOA1yWck4sH5J7ias37w0xlMzMJyGcScAp54MX0fVC7vKICAgICAgICAgICAgICAgICAgICA%20SAHOAGZQcH1Z7jwtKlSw2oCrdxzrZwie1CPnr3gvNx3Spt20XFade83SuJVzLAQhGQwDcCCvd8H+%20nNcO6+MeHf7VtVCx2+12+jEQpUKUYgDJwGJXk7bbtbXWTjDcp0oCQPm0+Fx+F1itYXxaBMY8MdIx%20LHJPRVS5D6nbA8vikuIk155allvG0X13UsrK9o1ru3JFS3jLxj4Ka7y+HS9PZM3DifevcbGnsFvt%20s4GtuVWpqo04+YRIZ2C4d9lmH0v1evt2u94k9ET0F7SGVuNw37wepF6FtxbmVnTomOXo+R+62m2N%20PDvNp6L2HadxnudCjrvZYCZHl7gu+mk1fL+T83fuuNrw29/2Dbd8sp0LyINYgyp1gAJA/BOzrm/F%20h8b5m/Tc6+HmXS/T1Lpr3KhbX9QipOlL7LUlhGZLNpK83RpjbFfY/Z9/5+rXfXx6pT3is57XuOy9%20X2p9Kva3EadzKP04mQ83wC+58S51utfl+2V23UW/bnS6dobrs1v9sq1YQq1KUcTpkHPwXzO+3rvE%20fS/X9WnZtjsuIt6A90bfcqpFpVNrudID1rSoWiSPMBmsdffNrj1dfm/r703P92n1e0dPdW2u6fVV%20Go1wB4ThqPFl2fOT6AgICAgICAgICAgICAgICAgICAg+RusruNPq3dYgj+Nx/wDRC42cu0swhjXq%20zDh2iHTjDWZGe1uK8Z8WkMJdiXCcN2VzPVqj4efakwi2pIks+AxA70Lcqwl6csY4tlwLp5MlYRAe%20ADM5A5lVFtK4OkMQWzB5q4FtSuYvOXjMsxzV80WW+4QqVAISInHAHj3K3hW1CpT1+lWJPh09sRng%20pRsW50kCIAJLAcQeSmJj7/48lmHY9IdY3W11I2+vTaDGQJzx4rOu3pGNtXtezbza7jbRqUKgeYBk%20eIXTW+tYvFSOseLgZERcZjtK0KvIywJYECUeIQIyADAxAOoln4IK5OWBjKPn7hxQA4AZyDHBsgw4%20IKSy8Ts0fNk/w4oLp6nk2rIZNz4IKHVIyxwOHh4NzQWxcxjKIYjB/okfkQPCY6RjEYxhHiO10AHI%20ghyNREcy2HFBUiQEhIvHSWJy+KDNHyjuQEBAQEBAQEBAQEBAQQvWd/V2/pq9u6UtE6QptLlqqxif%20nWd/DWnl4lfdTzr0pS+0aqpJPikR8cF5rmPRrpxyhrjd6tSn4ZNEBifpBuK1yvDi9yv+pam4+rQJ%20nb6sxzWphm71uf2Ovd6pi7FcTqDCUScR2LUsz9GNohdy6T3vZ4ivXhIUz4QQ+Wa6evDEvplLbLc1%207mxIqyY0yHlxbtXPacumc8N2VCj6gnA6ZwYDtJxXPNdMNq4v6F7QFC+iDRBA8IGpxzV5ZwjLfb7C%201ujVoRZwRHkrm45T21g3y9pRtZ2tajrNQeYcFNbjwt1whNt2Kx3G3qVo1/TlSBjKJyLYBdffhz4S%20ey7Pb1fqK9eMZQ8k5HAspmLbVnUVr6Q0yq0wAGpl82zVlYxhzNSUBB3wfAngtZ5SqOJH9ov3LWUZ%207a+r2shWpyILu3AFRqV1+1bxSu6U5hvWp41Y9qxfs3nLYs9zpXF0aYERVhiTxHYs7fZZy26x1VpV%20gHMg09OZKypq05yOJAirKjW3WzuruFK2oRaZnH60ZxfmrKcfxa9vsu7WN1/KKzmPEcQVNk1SlxcS%20FCUIU/UOBb8iza6Tyiq+3U7iOqcvRieeb8lJsuEVXjRtI1TCUZVAwjE5FdZWLFu2XlKFxqrQMQfM%20e9S1OXRTtNqr0BUokknGUvyLmvDPSqUY04UqcRHTgOcu1VrGFw04/osyhx/k1q22XdK9p3dC5BiS%2084ZkfBaz9UxX1+u7zCAgICAgICAgICAgICAgICAgICCkpxhEykdMQHJOQCg8q669wLi8ry2vZpab%20cHTXuhxPERK1gjk7a1hCnkSTjInE9pJWcjgutaYj7rbFCXipenqhI5EtHD4L6Xx5npt/xHn2v9WK%209PqCWvPM4BsAy+bLw9Cw+JwBi+EDh3nBX1wRk0vIHytm/JMJJnw839wPcGdrWqbPtsx6hDV68foj%20ivH8j5EkxPL9L+m/V+6+/f0eS1ak7e6Fza1ZUa0pGUaokRIjmV4tdrH6Pv8Aj9e+Zjh3ftJbWG/9%20S19w3iU7y/tIarenUJMTjnmvd8eW+X5f9xt7JNdJieHskpGRZm05AZjuC9fEfAmcZUk4fwvE4k9n%205VMzwK4yMgHBwAI4OmVw8u90d12+e8WNxtchU3Taj6tScS8RpL6ZcnXj7+7+rj0fpv0/67bt6dsz%20iofqb3N2/qXoi42zdIehvImJ028stLtp7V9L9f2zfd8D9j8Dbomb4eq9GznHpLa5VIEfUxiX+lgF%20fkf/APSvLpePKtv0nsVtvh3q2thSvJAiRiS2OeC801mXr/3e909lv9Lo6VzKEhUpyarDxRnk3Yt/%20Z5sO36W6vpXmmzvZaLlvBM4CXYha6tAQEBAQEBAQEBAQEBAQEBAQEBB8f9Y7dbXXVW5TploU6vgY%204E6QvPs7aomVMQwEhLThhxVqrtfhGkAa+A4dnxVk+qTbEUlWlF4wJETgdSuC7VmjKpUaoCA2ER+I%2096uJGc5XfaphwR4nV4a9n3ZgZygCJY45KVLGrKFeMmIeMsS3FJV9zZp4vAgAZtxUtS8sttt9rSqe%20rEapHEv+NPctrDeiqLiU6MTEZaRwVmw2aM604ASwfzJn09BnpyYvA4clm8pl1vR/V13tVzTiSTak%206T2EprbGNtcvdNn3ahe2YrU6sTARx04lz3rprtlmpJogAsdEWPYXxdaAyIB8TgEFxmx59iC4Nicz%20EPGRyYoLTi/MiL6c/wAPBAkAJSEeAHlzb4oK1NOqT6chm/NBQgykzuAcJDOJQUPid4hyMY/S0oEn%200gOCYyYEeb+FBcdTlpEF/C+RwyQWeEFxhFiIGOOPx4oNgZBAQEBAQEBAQEBAQEBByXuxIR6A3Qks%20P5Pj33NMLO/hvr8vnipUBIDuwaIOGC8/D0NOvuYoTMK0ToGEZNgyRM4bNFp6oW8hbwrDvb5VeRJb%20BeWuy3FUmRrRn/6382SXbg/H7uG/vfU+2wpGpVBrasgQCArrcs+3DmY3FCualWERS9U4CK14OEXL%20daVCpVpkkGOQlmUkatxwiZ75Rp3BqSqkwIJlT7RkEx6s+5tUOqdtqY1JGJ4A4fBTGT8iSrbns11Z%20xpExNycIacQQeakmC3LQpbWdq3KlOVaMqdf+MpA4EHL5Fq3KYOo7qwoxNGjAxuSSacxmw4JrEuXO%2006F5cwFWUZEEkF3JwXTDGLVLi3lExEswH7CCr45TisEizyyDMe/9ILUkSrqFOdasKNMtM4v2LP2I%206ix6V3ewoDeaU4VbXV6dWMS+kM6xtY6aecRKW9tRhOdWjDTM4kcSsWuntbEixMgxLMI8jyCnCYJC%20riZHg5iMh+dVcNikazNEsSw1HtUS2+GGkN3o1p0bwaou9KQx7lUkSG0V6QriVeAE5EgT7uxZ24rW%20vlu7l06ZvcUC0J5xngceK4e/MzPDvj0/kh7rpijU0TpxlUmQRKLZMMSOxddNq57yZRe89P3EKNM0%20aQlEAAkZjvW/dnyzIybVtk7Om9aWbNB0+yWxuyEsTHGcSSH5FTLWf5sNKdzqaqNIGGPEclbg+6+m%20cC50n/qpaY5y+vF6HkEBAQEBAQEBAQEBAQEBAQEBAQEHlvuL1peXNxPYdplop5XlyOX6IV8GXG29%20tCAEacXDgaCcTzKgkRBiA4aI8R4hCR5x7v0allfbH1JA+G0rRp3EsoiMpAOTwwC93w77tdo49uty%209Etrqnd2lC6pyE6VemKglEvEiQfNePfX22usuZwheq+sNs6e2urcmtGrcGJhb0AQZaiGdcduySPb%208T4e3btMPBqvWHUc69S7N7ViahLQBOljwC+ft2W1+unw+qa5sdPb+2HU+5dKx6hFUSq1pMLc4zMM%20CDzXTbotmfNebr/caXf2T+mNbd+hNztdkofZbadzfSl9dSpAzmA3EcMVymluJh7+75vVrr7pt/8A%2067P2y6D3Lpyn+/txsroX9wNFO1jTJMIZvIc17unrusfkv2fyp2b2Tw7bc5bidtrVqNtXt3pkmpKB%201Rk/Irrtmzh4OnHvmf7UFtvWtlbWNKG/VBZ30cKmstEY4Z9ix+T6vTt8Pb3f0c61J3u4We8bXKht%20O5UzXrj6mvSkJAHnLkFO3sxMxfhfGu3ZzrnXW8vFa9xHZKl1a3gFe61kSqO4mDmdS+Xc28P6B+X2%20aSTjX7OZ3i2NWdM+macriT0pEMzZMvt/qNbPd23/AKX5P97vp2XTrn91r1n2p9wLi5nDpzcwZVKc%20CLasOIjmDyXHXu9+1fP+f8L8M1epSGkgkPpwiX+VdXzf+LI4Z3w5oMbTlMShLQYkGnVicQUHpXR3%20UVa8o/Yr7/a6WEanCcRx70M5dOgICAgICAgICAgICAgICAgICD4a6s3eva9cbtAyekKzCPIaQueO%20G/djLLb3lG4pxqQPmxbioe5stKNPFw5ccj2hFwQhGcogEgl9X5lUUfTM8QH/AAKr6tiB1CMn8ZwJ%20H6Pao1ghVnATjDxQBz5I16/dUVtZAIeR8w5jgqnhnpyAkXPhDDs/hWEZ5V6USBHBsSCouQVRi0Rj%20hJMisZh8cIjIBUvlWlWjMERkHBwHBGL5bVGoYnIuRqAHYmLbx5XHq9S9t+rqYnG0uKnphwCC2nvC%20aZY2lj1qFQSYwkGkQdfAjt71118MRe5/W4vgPgrlVY/S56R35ckFDljl4fNgPwIK1M5PlhngM+aC%20pwkXJYYuRgXyCCwBz4wNUixBwyxwQNWLzbVEuXwYdnNAzMYyciQx1YfNxQVBDhj4p/o4j9rFBaxe%20MgNX0pNk44jtQZqenQNPlQXICAgICAgICAgICAg433gET7dbtqy/k386pLO/hvr/ALnzo4iYkOX+%20kV5HswrCVCqZ06sY1CPK+BHwW4zmKSEQWi2kyY48EtwkxWK8+1UqHr29M1Iv9Y2LBZ1vK2cM1p9q%20r7ZOrVpiEmciQxbuK7Sxx2z/ABjCJxLeHSQGkBme5Z2q6xFbzsde8uAaLFwxBLZ9y1py59lkc9db%20RXhVNMw8fGOeMePwXWa+qZl4YTs91OJnGkXDAgjDFXCSyslqam1VNVajIk4mB4DmsX7NS8Mta8ua%209yKlu8acmMYyxbuJUxluVK0dhuripC5uqhJIBEmc4Ysy1j+bnnPhJCwoytZxnqjORwJGnPgGWpL5%20jObnm4iIv7aJ+rpQf0Rp1cSyScZa1zhp2dhaVJS+0VRRj5jqOb4cU8Jtx4aF1QFtcGFKQnpGmM4F%20w/N0sWeW5tfUe90aB2mlVNS2qlhDP4jmuO/h6fiazbtk9HVSvI28afqCRFSQiWD8OK49T3/tbJvr%20J9GxOh6RlWjLwGLmGZddZXy8udj1bXjfCndUZQpzOiIAx+K35Mpfd6290baFW0i0JtiVnCxvbP1B%20V3C09G5/2mh4TJsS/NTOD1bMJCAcHSYlwc2Kl2zGpXWbH1HYV7cU7oiEgGMjk8ciHXDaWXPpPRZ4%20bl7tsKtKlWsq0TKpImdbgQeCxj+n7X+bfvmUXuptrShKNNqtxkY8A3Lmuk/uwzcYy833frOcLw0p%200Tqp4SIC9M0+rjttGxsvUVK8loYxqP5Dme1SxvWpcmESJ4y1fgCw1PIdMyXn4o4H8qXMXy+u16Xj%20EBAQEBAQEBAQEBAQEBAQEBAQcj7i9TVdo2v0bSTXt14KJ/RJ4lB5TbUTCn45mpIAzqSPmlIly5Sf%20QbcQI4A5B5y7DimBmi+YxDYPg75K/wAUrQ6g2K137YbnarljGvEiMsxGYGA+Vb6+z2bZ9DfXMxHC%20e3W8TtZ3nt91FWNre03p7dXJZ6cnEWOGQyXp+V0zbWb6+HPq7rptm+jiN96J3my6oq7NeGrcTjN6%20Ey8tcJloyC/O9mu8uMP6D8Ps6uzSb5k45eqe2H3d91N5+8N5hGlRjJ7eNQamjwloOZK9fT04ma/P%20/sP2l2vt6/D3jbOgNlsYiEhKsCzDyxDfqgsF6rXw8859U/T2zbqfktaUTk4hF/lZSRc1mNGicTTi%20fgFUUla20omMqUJROcTEEFBG7p0p01udCVK+222qwl5jKlB/lZ1MRqb7TxXA7v8Ad76UqmtW2KtV%202a5qxI10yakATxECQAuXb0zd7vjfsezquY8t629r9s2Da5VuqYSNO1BI3Om+moc4gswB7Fer4k2/%20pa7v3Pbdvd9PR53030dvHUULze7YxhTpfV2dtV8soZAxJyJZe35cnX1fj0cv1/zZfke/u5n/AATH%20tR0xvNj1jd3e4WpoUKVOUXmMDIjDSSvnfH0us5e39x8jXt292t/pewCRljg8xwLsvS+KARxxBLM4%20OZHYnqYZKUiIgjNkwJbbryVGVOtCRjOmcZDiyc0tuXpWz7pR3GyhXgfEzVI5EHuQbyAgICAgICAg%20ICAgICAgICAg+BuvjH+3W9aS8TXwJz8oU4xhqouzuqtvWjOBJ4Ms0dRt+70a8NJkI1D4ZRJ58lhr%207N2EZSJMcSM24Dmqs5Wscz3P3oYXOAM2OS0KPLIHPNlMoujOUSSPlS/dpf6pPhbgARzVWM9GAMyS%204IOMTkB3rN8JdvRngYl2L8R3JYYYrv15Wx9ItM8lZg9WrtFG5pgmuDGRxZNrwqRrXJqRMaJjr78l%20hGXaN1rbfeU69SZjKEgWOAW2dq+iuh+q6G87bAmX1wADnAE8CO5WMWfR1gMQQ7sQX7D+dbsRc2Ac%20hwGxLEPkFBUZsOQcjHy8FQkXJIwJAyxPyIKz80mzYZYnPkgTEgTMsCMMTgR+JBbhEEA+U5S5d/JB%20Uk6qjPzwxx/Kgr9IPwlg+HDhzQWMW46zLUBkS3McAg2BlyQEBAQEBAQEBAQEBAQcb7wgn253dg5/%20k+H/ABVJY3vDenl82+rGAiKkmIx0nivPXrjQvNnu5bhC/o1iKYDTpOrLyxtqpUvYyu4U41hEg+OG%20DlavLE4SdO4qAGMS8Wcjn2ELOHS3K4XEgBqlgf8Aq8kRo3u52drDVVmATgWz+CSJands2q73Wztq%209tW0RGGsAF4k81vWxjbhaOm5WxryP1lR/wCMOJbjpC768/wc75x6prZdj270pTq6Zyw9MnAGR/Im%208xWZK4z3GtrW3lTqWFETm7Vi7hxwXO75dMNno2wsdyspetaehXBHp6nYkZs6577cNa8S5dTb7Lb2%208ZVI4zicKcuB44Lppv8ARjaeJ/io682++PqVzTGmWMYt4m4NFdM/Ri3GJfCGG1VryMqdOXoVJPKc%20SA8n445JieTEy47cdqvra4lTuA8A4GnEE96S/TlWlb2dwJCVWLaQ0Q+L9oWbFkSfT211J3gvakfq%20qOMYnwkrl2Yur0fHt13l1nKd3PcrSyoiVXGJLxDPisdV44dvl3a7TbaYuFbO9jWp07uNRrephESz%20fuVrgkLynZXlGjTnaxFSniKwz+RSbN+2VI2V9QFA291F6LMDmQFnJ7UYadrSrTNtTMQS5ny5LpLl%20LGGvutvSiKdWrESmWALY/kVswwvjWnCJ0NozAzzUslaw2objfU6f8mrnSADOIxAPYs4iMMri5qVB%20VnN5yLyk6uYlnLmuuNnjbzo39MsK7+oc8SF102z5c9vDndq3GdhdCQj6k8BKZLBiVvaTz90lejWt%20U1KMJAvHMxHJlwtdtfLJqEaeWXmHLsdZV9fL1PIICAgICAgICAgICAgICAgICDFdXNG2t5160tFK%20mDKcjkAEHgu57vd79u11uVeRlbazGzhlpgMCSO8K4MslvRGRi8iXzyHapkZ4x1RyaGJMzgzcxyTz%20x6mMOM6l91Nr2y4ltu2W0943Smz0KIJgP86L49i9XV8XPnhy/LfTlEQ6u936sYXNLp+MaU3kKOUm%207fCu96erPlPfWnvO+7T11c2u075anpbrKlIRsdwIanIhmjKZ0DFb6+u9fM/q0c7tNuXadEdfU+j9%209jsnuhtohuNFqe3b/KOujVp5AmZGkYZF1w7PiSz3a85d+vt211x6Porbt22zcrSF1t1xTureYBhO%20jITDHLJeLbWxqWNuIYY4E4kJlVUBBQybABz+BBQ6uOIOb8AiOL6693eiui7WR3C9jVvRhTsKJE60%20pHIaRiu/X8ffb0Z23keT7N01177z7zS3vq+NTaOi7aoJ2WzB4yrAFxr8pL8yvRd9ejic7MXW7O86%20u9tJbfbU7zpemKdO2iBUsBkYRGce1l4rtbc12kw4ulexqxkJPGcP4ynLCUTyKxz5JW3TqwMYy8sI%20gknkrhcWc+WwJPESgAfpcgQeLpr90s+quIxj4i+rHAMU/iNu2qmJ0vgcgklJXR7Dv9ltd5Qjd1fS%20oXctECfL6jPiVPc3rpds/wA3oUtRlHSWAxOGYVYXICAgICAgICAgICAgICAgIPgTr/w9c7ySwHr5%20n9kJreF9UHGZYE4HN+AThcstKsaZBEiMXOHDvWbIsdPte5wGiEiahzL+EGPeuezaVYz1SgPCce4K%20Sqt0HS4yGZ71pPapGnIlwXbKPJs1TDLGlIzAk4EhhhmlqtgW0hMENGURjxGKmWc5XwpVKbjVqwcj%20mTnimVzGOUJ05eCWWLFXKy/VlpORHUMcz39yloyjHPJZFBGzoTE8pcjxVubD3NO4tzdVozjVYMfC%20VrEiWejr+ieoKuxXlKM6pFE+eIGr+BZ9XPbV9C7Lu1DcLGFWnIESAILuQRk63LlnCScYk4/5Y/mX%20TYXBydLNEhwOOGXeoK6hIEu+Ad/Di/NBdMgmWLgM/AZ80A4knKROkEYhhjiEFoLg6WiZFnOfyFAJ%20i5liYyOkyyAHNAOMtJ+l5g+APYeaCgIHiIciQeRwIHagzUw0AGbPi/FBcgICAgICAgICAgICDjvd%20/wD+nW7Yt/s+I/3qksb+G+v+585wjTqSiJxBfIEYryx7P4MNxAjcqUMYWlU/WMX0hl01uXLaX0Xb%20j0bssoDddsugJ0y87ecvF+ErdYla8cMB4SQz81i+XSKkRlFiWicW4spVjRrdK7ZVqQuvUlMQOqVE%20k8OCsuGbq6vauptv2y2lAiNGzpwJjDViSpi2pcIuv7xWwnXqUrKMiBpAJzHcy3j0c8Tw5HdOud73%20IVPRkLWlnpjwW5LT3su27nD93ytrmZq+o05SmXJOb4p7DLctNzqQ3SyFrUIp0jk+GLOSsdmmW9dp%20K9osKlrc23r0YxqVBEa5YaZE9vNctdvQvXbMxcNvFaBlUgY1gGY4afyrtr2SMXW5xjhC32z/AGcT%20r6R4sCB5iD2LevZJwx7efu5u52H1bmIoUiacMZGZJGrjmnuz9mrpPDSudrsadxGcoipCQ0VIjMNi%20ud2anLWMYQifSgI0peWOZAWN+Y9nxLju1WToWd3SFO5pioB/FkYMfxrn13Er1fsrNuyYueFk7Czn%20bfZpHRAYwbwsVu+Hh1kjapCcI6AH0gASJzUuFX0TN5CYYjEnNwiZV3a0vobfOVvKPqyHhiCHL5Ot%20Ri1zlXoq5qDXc3b1pxBcYgEjJam0jPtre2faNx2+JhdzNW3IPp8S3HFLtlZG1b2dO2nOpSqGcZ+L%20QZc1lpXzHiCch3rSN6e3Ub/bp2F2xqSH1NQ5RPJZm1lZukcde9I3W3VgasfU/QAyHeus2lcvan9u%20oVadhA1YkVSeHALH8XaN31IVPLF3GI5lZ8LH1+vU8ggICAgICAgICAgICASWwDlBRy5ww5oKguH5%20oCAg4D3X3yVDb6W003Er0tUMS31eLj5UMPDuprrf9inR3qzh6+22+F1aDzSHMBcttrNn0vjdXT3d%20eM43jqOm+oNv6i2yG4WGqESwqxkCGP6K6a7ZfP219vH0RHuf1NX2TpcU7WBN/ucvs1tjjHX4dS9X%20xeub3nw49lw2fbvoez2DZ6E/TjV3S8ard3FRpT1nEMTlmnyfkc4n9p19c8+roN+vd6tTa2+10p3N%209e1PTiAS0Q7SJ7MV5do9PT167Z93GHU7/wCyew9Q9I1bHc6QlvVSn6lO+j4Z064DxaXISXfo79tL%205cezWXOHF+zUrHrfYN36B64oQ3TcenK0rWVxUiPUNKEtEWmXOGlejvt68ba+rlrzxVu5+wfXXSt2%20b7223+rSpvIjbbqZlSjBvDEapMpO/XeY3X2YuYpQ93PezpkUaXVPSZvaFMCNa6tTqMmw1NCJT/b6%20b5suE9+OErD70/TtLDcNk3G0mPMDQqFvjpCn+z2/yavZ9OV0vvW9EGmJU7G/nIjwgW9TE8n0pPhb%2085PyfRpX/wB5jcbulo6b6Sv7yvItH1adSEfwwSfD/wC6pd7jMR1an95DrybNT6Y2ycNMg8TUYnP6%20Jda0/FpM3+7CXO148Oz6G+7t0psN3+895qz6g3hxIXV48xEti0ZmXFcuz5W20knCzr+r1UUxThGF%20KIhCLARAAAHYF5nRepFeee4PQca1Oe8bVTEbqkDOtRiP4yIxOAzK1lK+frrdN+613KrsmzGW17ba%20SA3C7k+sSicYjI5heebXa8PpzTTokt522n8v/l6NtdmNu2+jY+vK5NEAetIHEd5XaPn9l91y3DgY%20vkSWIyAVqLoEgaRgRl3JcpLDd9pp75s9XbzM068tM6VUYaKkJCQI+RZs44dujsmm+b/a9U6Qvbu7%202O1+3y17hTpiF1KPlMx3KycOe+M8JuERGIiHYc8SqyqgICAgICAgICAgICAgICD4E9wRH+3G8vif%20XDDt0jFZl4bxlAY4Rcs7Oeat+lTCoMRHT5m/Cl1OWzbXBpyaUtXOILP2LndVmzpNp3cmIoz4gtLP%20Dks10lyn/UpGEZuDIsMAwYdik1/kTVcGBBEQSHcjDBTHouGvffaPTa3fAEx+K1PuNLaxu8ZD1QTH%20N8z3KypImKMLs1JSqQaBHhIxTJJ6Md3Sq+o4GWEk9y+GWnSaDS8xzLomV2og8G7+CSDXuKP2iJJL%20BsHwLLXhlD0LqvZ1ahn5RhEnEFXGUzhI7fuv2iRDvPsxSyF5ere2PVhtrqVlcSJceDVJh2jv5LEn%20LFzb9HttGuKlKMyQ0hFu4rrnLPHozO47XwlyEcvlVWL9WrTwPmPZ2NxKCrxIceInxQGQL/Ogq+Ix%20cs4Hlc8UAYOARGIDxlmO90FCcYktEZSbEdxQUGonU3iGIJDAjt5IKHATjwjIN8j/ABQbIyCAgICA%20gICAgICAgICDjfeH/wCnO7f8P/OqSzv4b08vm4SjCJ1ybjEvx5OvNi17dZxcsBvq1aVXXERowGFQ%204Y9hTXWRNts8sE/Rt6c781vVpwDShAPi/YtZw53WMlOca9vGrFxGflicwFD7ufu9/vttrVrSpAVj%20LxU5tlHJb11y57XCzbx1Xvsxb2VKUAcyxiTHmtXXHNY/I6iy9lt/uo/y26MZgajSd2/DktbT28+j%20Nsnlo7x7N7pYWs60Za5B2ES5IU93OF9rgo+ta3MrWsDDScpDHtdamxdcJzao2kqgE4kwmNIk+Afj%208FvWZTz4S9307cRpipaz1xIP1gwyCm+ufPB7sTLqvbXqLctqtriyrx9SiPETUzAPIHivJ3dWHebZ%20mPq689Z2ERqnUlSI8wkDJ48M+K56y+tbqLvfcfbK8hRtpQlMFpzkQ8h2Pkt4rOPRhl1JVnTmKcIx%20NTEx7CrJZ4TGOEBut1Vs6IuhD1TI+IDIrXhJMNWjeUrmga1OD4OQ7KbXEdunS77TWLxOlU0yDw1j%20ViNIHBguXXeHo+Z0Xr3xk1RIETjpLvn8VuPNeFtKrpcY+H6RLuqufVvUK+qUJA4DHvIULOGepWwI%20LOcUyFGVrXrRi+ggxBjmO0ukjOVt3dwqVZW9MNSpkiHMlbJeWGpRMoxYAfpkZ4KCvp04R9SMXIxA%20Kyqy3u9cjq8Jfwgq2HiM1WpKcZGbkDDUcSkXDXpXkqMotESiPKDy7VWFKhm/hHhJbDD4KSrjl9gr%201vGICAgICAgICAgICAg0d73my2bbK+43sxTtrcaqkjwCDzyH3jvbKYcX/wACCCkXDNT+8F7dVQNF%206+oahhwKEw26HvX0NKEdF1IwAxkQX/OiZh/fZ0QJapXJiOMiCwVxfBw8/wCpOr9v33e6m4C5h9ip%20/VW5OAPHVipnyslrBS3HZJgRrXVGpGqD9VOUWIyxc5LPu1s5dfwds28XKtjc9MWFAUbG4t6FOUm0%20RlEDUS+IBVzMG3XvfMcF7uXVpW3Dpq6o3VO5tIXcPUjCQeLTx4r3/CsuZHm79LMZmHp28Qpf2cuK%202qVOP2b1KdSm4kDGDxZl4OzPMer4e0nbM+Hb+1Vhc1dgtN0v6eqvKAFEyHj0szl+K59W2dc1r5ft%20/JfZ4d4IjMHJ+K3HmfPvs7OF5769c3NjDTZ0Z+lWlDCEqonMSOGeK+j3z/69c1w1/u8PoIggHScT%20jivn2u4YicWnEEcQcVc0aVfYdkuH9ewt6rhjrpxlh8QrO3b61PbGKHS3TMQBHarSIGIAo0x+JX82%2031vJhu0LCyt29ChTpNloiI/MpdrfJiM6iiAgICD5z92unZdCdRS6j26Eo7Tu8wL2nHGMar+bSMnM%20lMc5b7OzbaTN8M+17lbT20XlaYpUmf1Jlol+OKtsrOKzR3vYzEEX1GbgYCcSMex1Pc3Ora3ElVlv%20GzReJvqLYAATjq7s0zD8W/0bVnv2xxr6DfUTMgAQE4k/I6ssS9dzixPbN7jbFs+41rW7vKRoVYCc%20ZRnENUdmIfDBY93Ltr8e3q90nh09v7ndPXBmKJnIRyOkh1t57wyz9xdkgAZ6gPpFjgiK/wB4WwjS%20ZylEywAYoYUh7hbLK4FIicZcCQWxT7jqKVWFWnGpAgxkAQRjmguQEBAQEBAQEBAQEHwH1+Qeud5Y%204is7Hj4QpPDpECIgmMg+eMSciiYBIFi+AwOGaZ9DGQkxYlg7gkBy5yUtSRIbdKcYtkYgyD4fhWLy%206Sp3at11SFOsRifDLgsrK6GES2GLOX71Mtxlp5DN2CW1WejU0kER0kOebuishrSMRqyObYYdySDD%20OeqRkcFpi6tO+v6dpTMpZNmFdZwla+37nG8kO/ktcMt6qIMTmcziktGveWUbqkIgAEZhSXBZGO1s%20KFoROLEkYtzWkjZsr2vQ3CnWg4IkD2BZs+jOOH0X0D1LS3Tb6cJVNdyBpPhaOCk2yzs7GJLactTA%20F3xiuqLxOQxIxfwtjifMUF4lpc4aBI94BwDILx4RHXLIntbDJ0FIAGIcONXNhly/EgEgDUC5fTLB%20oyQUIxlEuYiLaSc+88EFocjV+sMeR4EoNimCIB88eL8UFyAgICAgICAgICAgIPO/vBVq9D2h36rb%20lqsfsmkjtvaAP4FLOF18vmPYhUvbGNe/lITHljiB3leevVqkb3fNpsY+neeKIw0AYHsWJra1bhdt%20+87FX9U29OIt5OZUyRjhxVwz7nO7j1D+74VYahU1F7eMMWjywXSaXa4Zu8qd6J220u72F9vMRVhU%20GsQOTdy7664+zhttl3tff9n28RG3UhGrE6TOIbwlZ27J/k17b/Nr1utNxBFWMhEDCR4mPELlN836%20tbdeEttXV9C5gBXDjkcce9XbWX+Ka7YuL5cX7pdE29e2G9WENVSf8YIBgB8FnW3K7cuS6Z2+6qya%20VISjp0iLdjfKvVLJOXO659Xp9tt9vYbLTheARBDxh9Irne31amnOfRzV7XtbQVLqU/QpRYgyOYHP%20muFvurrPq5Xfd0vdzsqtxaFrcltYwyzV10iXZxIujCt4SYscJcXXSyYcvdcvVOm/Vv8AbLYUyatY%20gayMSue1w6a8yJO4tZ29UWd/JoSDgAOB2qYamIjI2lK0qVoU5aqUsYkDNY3nD0/F7NdOyW+lYNwF%20C5pxpVKxhqyEXix5Arl164n2ev8AZds33z9mahbChbwiJkgYEnEt2rrI+dfqgN13a52y9nMSFe3k%20HFJ2MT3rcjF2zUrsm90L+310/AI+aHEEqbRZslABVhMSl34445KNscLepRaAnqEszkRyVMNelTvo%20bgaspj0ACBg5KliJEVzpeQxJ4cOToKazJyXAylwyUy1MNWpThKMhMmOpxCQOSvPolkRe5bnebVYe%20kNVxI4Cotaasb2xyUuot11SiamkzOYxY8gul0jj766HYN8u76lOEyfVjxILFZuuHaWvudd3lEBAQ%20EBAQEBAQEBAQeVfeWq1aftdf+nMxMjAHSWcGQwVix8WWttbRp0ZypRPhbEOcslnn08lvHEdBslna%20s/oRDRDEjLFaqbTmO42uhbiAenHSJZMs3k2SN/Y7UbcG4gIUX8RA/AVcrHV7fsuxXdjSo/Z4zt4g%20aBFg/ei67Vw3uX7c3VOrLd9jM/skYtdUdXk7uzsXl7+v1j7v6v5nu2nXvefSvOpbTeQl6vqTkARr%20IJz/ACrwXtvMfp7+u1lymdy6H3KptdpdWOuvKrLRTiC/1kjhL9VuK9/w+669mdfF8vlfs/h9e/Xd%20b/drMvWPbj3IsbT7N0f161huFED07mrE+nOHCJlkcO1fY+R0a7X3dfMr8V1dm0t/0r6Ltt76apWd%20IUdxtIW8YAw01qcRpA5OvF7bPR0u2eXlnuf7+bPaWdXYejid36kvnt6NO3BlGmZ+HUZANg+a9fT8%20XnO3Ectt/SOg9jvbWr0Z0wam5S9Tf91l9p3OqcSJz8Wh/wBUkrj8ntzcTw1pOHpGOs8mXFtVAQEB%20AQEBAQEEB1305adQdMXu3XMPUjKBnAcdUA4QfOvUe2Vd56POyUD9lq0ZCjNsGFMsmF1ryTeujtx6%20Tv6dC7uTVpV6eqnVgW4YAh18/wCV7pw/X/orpefo5i/vK8JkQqyE3Mnc8eKvTrnmnz7NbZPLqOl+%20n932+jbdTXMTc0ZDXCAkJGOoM8hinyOyeniMfr/hTeZ7PN8faoP94Rl1FcVbkz9OtVcw1YDEK9lu%202ssX4muvV27a7TivsXpmzsJdN7bcU6MJSrUBIyMWJ4L16f2vy/ycfk2x9W2drtCNUqIMncQLLbj6%20/wAWO62izkIEQiDEvjiwQsa99bwEYQMIv8HHaiPTtljGO2W4AYCAVqt1QEBAQEBAQEBAQEHwB7gk%20DrvedRzrYH/NCzPDpEBKX0nZ8Jdh7kRWJ4aXHlGPAqNRf4TiTqLYAYZfjRmroTmIaXJbEYqVqMtG%20vOFWMoyfiBwBCWcMuy2DczXhpmWlHg7u6xY663KZnKqwMAOGCzl0+5G4kHAixOXwTymL9V1Ou+I5%20ZFZu2Gvbf5Na+vaVEeOQAkHda1svJZjDQp3VhuQlHW5BdufwXWeHHNratbKNoT6YAHmKmT2slalX%201as9RzV93CLo1atLzhwfw/FMHF8KxqE4+Ex4MOas5GeEqWERHx8+CmEdN0R1HW2rcIwMpSpVJACD%20sx5qZYfQO3X1O5t4VIHExBOPMc1qVG3GodI0kNE4ELaMsagJkCGEgATwDF0GUF5ScaAS4BxBl29i%20C+IMmmABKRwB+j8OaBEhiWd/CKYyQDBokP4fMDn8COKCkyWOTSI0kcmzPYg2BkEBAQEBAQEBAQEB%20AQEHF+8pth7bbwbmOuiBbmUT/vVJvwrO/hrTy+bLCraVbWQjEGMsYnJeS3L16sNzadL3dQUr6QhW%20H0yHHcAuvXWN+HOb9tOxbVt9xWtrgyuNTCEXiCOa1K5WYiK6a6ZvNwIv9PqU4FoU3z4uQu2uPVl3%20tKvCmaFvOAo1AMYDFx3hTtzzjwuvnls1AacnAcS4BeKvXK2Nn24bjcRtpHNyRzxyWtPPDN8Ni/2u%20tt9aNLV4iWhGJ4dq9ckw8dvp90nb9U2dlQNtuH1lGY0CnLLkcCsba3LpLXK3m+7X0+K1/GOucyfQ%20pDyAHkFrNNZ/NyFb3H3G73IXF486GQg+QHJcvY1N8eHaU7fp/qDbY1LmUpwAEtEJMMcgVy5ldNuU%203sfTWxXey3G2UYi3JjL04yIMiWwxVmye14Pu+03e27rXs68ZRnRmYHUD4gOIXebTOHn2juugqe60%20tuuPSrm2k705HPMYBY3jrql+o9yubWxNe6n6lzp0gZSfPFY1nK3h54OsN59cxjKIJlqAIwbJa30m%20HT4sm3ZJXS2e9U7vdZ7fcU9E6YBp1ODsMgsaTjl7v2PXNO2yYw6MSamI4nm3zKeHgYqnSG17pD1J%2019FeIIlB2xOWKsuKbTLS2rZrfaRWp05CZqHGR7MFbyJGiSKjEFhipzFkbgOsnw4ENr+ZMqxyp1Iy%2082XHgW7Eyi6FGphPU+rH+FBkmCfOPNgBySNta/tpemJQLaM45Ok5ZtypTrW86OivSEqflqAhyO4p%20jA1qvTfTk5CqIGEn0imMAeLq+6sXSFC3s7YiNClogMeblWxuXh9nL0vEICAgICAgICAgICAg8p+8%20wf8A/Lb/AAd5Q/6wVix8ZW/hpwIiCdAaOYipj1R0eza5Q1ykTFhpY4GXaE9EsnE8uy20kQHBy5ly%20PJGqmK+3jcKP2aYMdZZnViYdTs9qLWjCiCSAQ7YcFL9kvhg67vby26TuvsVCVWpOJeA8WHaBmuPy%20M+19H9dNfzS7+jyipRpS2SjeUiY1KkvraR4EYPp4L4229zZh/S9ZrcXXxhtW/V97s9jZ2NASjUrV%20onUcCIk4j4rv12+Hy/2E1mttnN/xy+i7L296Y652qnLqKwp3ExRgKNcACcNUQ+J4r7nT23r/ALX8%2037JLtZ9EFL7pXQxqxkNz3IUgS9L18GP0Rhku/wDu7Z45Y/Hxw7/of2h6H6NPq7TYw+2ZG7qASqkf%20tMuO/fttxa17I7RcmhAQEBAQEBAQEBAIBDHEHMIPnL3buo9L7vd3foRlTqyE40Aw1OcwsdnbNJy9%20fxPi3v39urxfdeoa/VW8RubuMaUKcY0qVPgACzlfK7uy71+7/V/D16NMerlOqdvhab4beBGnSDqB%20BB+RenpuNHzf2Ul78JLZd6vbWnOhCvKNCoGlTfAjkvLvl9bo2mJaxXXT11ulx6+2w9Sbg+iMCz5r%20r0d08PF+x+DbnfV9e9LCrS6S2ahXDVqVuKdQcpOTkvp6+H4Xsudq3/DphGRkJPhxPxKt+jHHMKgE%20jIgjwhpOCVSfRG33iZwDIyEj2NlioeHpuz/1bQ/YCDcQEBAQEBAQEBAQEH5++4QbrreiMRKuM+Hh%20GSz6Nz7IAECQLuP0ihV0pNgcz5iMz3KNRkxBIwYB2AzRmcEdMWGJOb/iRVwBD5eLHTw7VeWZG1YX%201a2q6qY8Abwv8qxty3rcO52nco3VGIzkc+wLlZh3lbMpQicAxBIBOPwUsrWcAIEQ5JPlERmJcWKY%208/dbXPdVwrGAMfDF8Oxb0tzzy5dll8ITaJzheRZ4l2ccV128uOvl3lKcjByODErlfs7shEtLOcQ+%20kq5Rq3k606ZgQAt4c/TLHt8asaWmqXqYl+DD8auBu0Jl2PHED8qVn1rJKsYNOOY5Z9qmMs2+Htft%20XvM72yFGpN5wDRB5DmprcG/+vq9Fp0WJ0BgeHBdYyyRj3mBDzAwQZBMiPA5RBI8wHYgyMDJnw1aX%20+Dv3oKifhJfwiLREcHxzCCr6ZRw8gbw4eLNkFrAxywlLST2HlyQbMH0jBuxBVAQEBAQEBAQEBAQE%20HFe84gfbTeBOOqJ+zOD/AL1SWd/DfX/c+ZbcRpiIYekM2wwXkeu/fyrunT9le2vrW9Ua4NqwaUce%20BW3LaZc71nsottthUBFVwDOXZ29q11WZZ7Jwt6Y3atQsfTtxoYYkZ/FeiXjn/wDjnJlKXV79oEK1%20o840sJ1MgOJCztb6ml/yb1HeaBoPW8MwHMgcGH4159tMV2mzPb75StKwqW8mnPBxyKzrry1ttmMt%20/wBQw9GMoz9SqRIiUs9T/MvbJxy81znM5W2O1097NE7pW0VNQ9OMcHc81wvZI3r1YzfRb1z0tXuK%20dKnb0DGlSGgRHE5Or78+DE8uJPQu8+nKpRomqI4SbhzVykdF0fRlt1jUpVomMtR8J5rjva7aT1qX%20JnVpzlTuJULqMhKiYuHL5LFlavMXb3eWd3C2/eFpRq3gAFSsABKRHJa1zGLqw05W8Rq8NKMQNAyC%203gqzdNotN8j6xufraYb0olyS2eCznBZw8y3HaLu0vZSnRkIRPLMOuu20xhrpzN57fKb6Z23cLne5%20Xt1TlARjpxyJ4MuXvzMx3+Vtd98120vDiAzHmsuC2Z04kAmIfDimRobhcUrW3N1XJjGIfTxfsWpD%20a48IvbusKF1expSgYGXhpTJxJ5K2JNnWW8pGdOP6WAAwD9qzY1Ga5lGmCTIAxwLkZpEXW91SnTMY%20mJwDy7RyVsJcsNxcmpVIwFMAA4clVzVsSJmU5YxYDSc1LGpF86Vux0sD8qkSsFekANL4eVxmFqCE%203fqGltgOuOojhHiFr2sXaeH3Au7yiAgICAgICAgICAgIPKfvL6f7rr8SBIMoYDidQZWGHxhbGcad%20AkadMQ8Y4MexTHqsjpNm1SnJgx0gtyxT0iWTiR2e2loRiSDrGvU2HJTHB6N+53X7Be7fhrlcVBTD%20ZHDNlcZPa7+nGQIjgJSYEHg4d1PJ4bdtUIYhsCzSD/KrMDy33YtbCz3OiLKkKFesHrQjlKPGWC+X%2087WTD9z/APmvk9u/XZbnHH+SL3fYqN9uGy3FW4FvTjOnEzk+ZbysufVc3j1fQ/Z9Mut2+j646Ito%20UdppxiNUYQgIVTnINmvrzw/nG3muiMQc1PayqtApAVBAQEBAQEBAQEBB88femt5wFldaBOEgYEnM%20FsGXDv1zrX1f02/t75fR81Rs7mZIFTQ58QGYAyXz5ZJl+r7OjffbN2xPswXe2yp1DUkDOJ+nLHHs%20W9ey4x4cOz4tzm3OVKMDKQi7PxWLXfp12xy6fp3cq+1X9OOiUa05RGn9JyFzkuX0/f8A0ba2Tl9X%207YZiyhrgfWjEaxxJIdfa11xJl/L+y53ua2jqMWjIYeYlXHDn9lJYGQ1eI4h8gyYX058Iu+I0gHm7%20DgUxmZXNem7P/Vtv+wPmTKNxAQEBAQEBAQEBAQfn77h6/wC3e9OXHrjT3aQsy8Ok4QAkwHymPB+1%20PKLgdLOGkMxxL8Qi5VDuY5MCZd3YiKwDAYkDjF+eXyqLGXHCI+Q5HsQUBwMmywwww/MomEnsl/Ut%20q7O8S3xCzY6a12lCpC4j6kSOR4hYsdFlaNxSIEcWyb8SzANOFz9XXGp8nyXSXDNUpbPt9PVOjF5H%20grnFTHLZqyaLAeIDSwyZRuNW2uL2UzGYBBwESkYtbfpasSRgRp/R7cFrLNuGhWujSq6BEykSzDBg%20eK0Wtu2Jl83bjyRLcs8YPwwDgHiFLSzLpuiN/r7NuUNM/qqsgJuccCsT+TN54fQu27hG9s41YTBh%20PgMl01YbkZkPjizDm3Yti6EvFgSXwA+kB2FAiZaPCR4Q7dr/ADoMry1MOBeEOUuSC4YggY46u2Ue%20LoDE8Q1TM8NXAMg2IEGIIy/IgqgICAgICAgICAgICDjfeCBn7dbtEByfs+HddUisb+G9PL5tlYFo%20kRMonGbZLy5euLoUBCQGLA4NkFc5TGGr1psZrdMGvaCWmB+s1EFNduXLeOS2uFCFvRjGqXmdNYjN%20ua9Ux6OcSVbc6dtKpZW4iaPmJbzYcSpNvVni81rTqGU51fTjClMPGI7MEkbm+csXlGqmTodiSeJV%20k9qXeZx6sdG+jc3tOkaghB/rZn9EZpdmdLP+nw9C2u7sTKAEomjGBjCqA+PD4rx9kr1aXCasuqrT%20b6fpboPXpScU7gxOAWtbWNo5TqH3c2zZZVbbZbeNeVTUTIjBzmfgu8jla87j7hbgbipWrUBOlM6z%20HkZcQtexPe2qHuFE1hCpRMRP6eDAFZ9jc3dVQo2l7Tt70EzlTJlTLuMQyxt4b4rU3+1uLunGlQkY%204+MDB0lWzHKK2KlvO0bvCr6hkJHGPAjmpwmMfwddebnbThOrXoQkJF5FvC/cp2cTy9HxbPyaufPX%20NpQvJbdWgYRhJoTzcniWWevW4zh6/wBtvrO2Y84T8TGpCEoYxmHB5q186MZq+n5vMMm4pIt+y2rb%202V61G7gJUzgJHFn4hMM5RW7dMbBtMqd4bkGIIlEB8CMnVmacRO2F3Qq0YVqEvUBGB+dLGpUR1dtW%206XdoLjb5S9IeeEc34qysXXjLlNj3DcrLcIU7mdQ03YQJ4nium0+jEmHoVvWhOYjKQlIh5RBx7Fyr%20tK2IjSTIDPFj2rOW5FROADaceLZgpYzUF1BuFeytp3FPyROcsXXTWXLF4edbhu1e7qGtULQf/orv%20Jhx2uX6RKuYgICAgICAgICAgICDyn7y4B9rr55aRqiX7pBWD4xt5y+z0ZMTExDa8T+BZxEkmfu6L%20ZdT1W4xGsDvWr4izGeJ68u12rUKcIF3GMRg+nvUhfCQhYRud72uUnajPVI/SBY5qzy1rOHdRq02k%20co5SbNllnW5rYld2ttRlcXlYUqFMaqlaXlAHNLtJM3wuut2sknP0eKdX9Rx6g3ipWpnTQtzopmOU%20xzXxfldvu2+z+jfpvh3p6sVBR3Pdtz3zbqVSZqxo1YRoU4+WLEZLfU5/Pl9m1v0r7m6N9QbHbQql%206sacNfLyr688P57t5TqqCAgICAgICAgICAgIKSIAxTA8C+9ZTqVtp2+lSczMz3cFw+RM6vqfqM/n%20kjwXa9hqxjGVaMjGJcRBGJOB+C+ZtY/c6Sz+LpeorPpyPR86YAp3sJPTgMzLBwOxam/9Mc9+na37%20PLYaxLDN1qvPp7pb/FLWVzdXm52UZvOp6kIQHEASBwWdNeXft7MaW19kCoZY1JEPow4E6Avr6v5v%209VxiAdIh4ZYyPBXwZvGFJhgYkDTLDDgO1MHE8cIy/wAAIt4hIEc+x1P4j03Z3/dtu+egfMqNxAQE%20BAQEBAQEBAQfn57hD/z3vJc41ww5eELF8ct6/Zz+J8JHx/EmyxdHzDnEOG+dVFwkXfBjiDzbgosB%20gWBH5z+RVfavEpMBgMwf1kMLsNJfgwCnKK05tVwxniH/AMuCU9Exte/V7eUKZPhfSAMnWLOGtdnX%200K8q1ASmcMj3rOOXZQUpxk8TlkexWM4bNCMwCCQSCxPZ2KZyjJG3nKJMcxlyCWzPLcjGaegmRAwD%20vyKYYuzVur+jGpplMANguk1wxnFPVpkibCQbB1alXUJRHjlEePyk8GRPPMbNCpKRIdx25pfsrKCQ%20QQ3hyPLmsWM/weye1vUE7m0jbTeVWi0Y/oiOQWtKzZ6vTAcDxfitorqxB0jAM3NUVcEdwbxc34IM%20v/rDwOnzHOJ5lBdg+WD+Xs/R+OaA508MPETxLcu5BtRLxBQVQEBAQEBAQEBAQEBByPuyCfb/AHUD%20P+T/AM5pLHZ/bW+vy+eRTvKsJUaNIzpudWTjvXhzPNeyTNYIGnSHjHl4LapuxnZ3tvcWVWEjRqgi%20JH0QeAWdr6zCY4keM9QbXuXTm617OpE+iSTTqDLSV69N8x5br6tGjdVZRiNZjEY9y1hhsRvpCMTI%20vpPifNXP0OVoua0iZU5ucxTHzBT+K66V3HRfQW339pUr7xW9O4rgmMDgY8lm9k8N+xt2e3DbKs7S%203qCdOE3jM8gVx2kdeufVg633i9/c3pUAXkWBjkO0qa4ibR5HWpVdRJkZTJ8T8D2di9U2nh5rGA05%20weIIBiQXGQ1foqyymFohJ5CQJckT5FlbTWPQOgxWjtxqTqEUxgIE4OuV1do6+wvNvjWErwghuYwJ%20XLfW+I3NmLcrrZ3lGhVgQC0ahKScLa0dG2XlE29W6FMTGGk4iXYm+MeGuif1xzO49IitX+0Ruo6T%20LxyflxV67cOvytNtN7NrmujtNz2+3tadAVgRAM75lHm9zKNx2+rIDWHGOfBScJb9SF7ZmQatEHy6%20Qcn4rSlbZLHeaco3F0KZh5ADmmMM5Nm2yG0U5W9Or6gMnB4JzWovvOsbnY6mmhQ+0evgYEOAmOS1%20zELiru+6TFcC1c6o0wGYnFbtZSm3dOblY7r9sncipQl9EngcljbZ0mHTitDSAWzbVyXG10lyid2p%2077TPrWVP1aX0ojM966yZctrhr3tlX37ZJ0IyNG6iHNM8SrrcFmY4GfTO9UzVibUjTgRLIRXSdmXL%208fL9Hl0chAQEBAQEBAQEBAQEHlH3mH/uvvWz1wb/ANIKxY+M6AlKEPCNYA1Nl3rOceqZx/ydDs7C%20oDnKn4jL9J8MVc8Fzxl2u10/qogACMi8eTJj0L44T23ki8oyiNYzJ4yKYPN5dIb2hCpGnKvCNQhz%20A5t2LN2niuuvTvt/bMxyPur1Fa0dg/dlvW13V3MCvEZiDcV5/k9vGH2f0nw9tuz3WY1jyzb41ZSh%20bwwnXIEDz4Ydq+VZmv3WlxMJza6Etg6osre4piV3KtTJE8hqOGS9PXLLPu+b8vtn4tp62PtDo28+%201bTEjRqiI6tL8uLr6snD+d7eeHQKsiAgICAgICAgICAgICDwL7xe5Tlu22bUIn05AzlIZAkYOsdu%20vu1xXo+H2Xr7JtPq8LuN3nZSubd20ylqic5k8Svj4xbH9Lm021m31c7c391dNGcyQAAIjJlMF2z4%20Vt9purqvC3osa1QtEfrcldds1jfqqZ6P2TcaPXu27fVgKd3GvlPLAE8F36pLt9ny/nW69Vvrjh9Z%20W2kicgXBI+DBl9WvwasSDGIgZECWJ/KpMHrfQq4uAHlpJEDkUWIy/ZnwIk2mXdn8ESPTNm/qy3/Y%20HzIN1AQEBAQEBAQEBAQfn17hA/283slmlXBcfshZt4b1QBb+BCfVXyhuZzTJPqqGMoks5zjFFi4F%209TntxyLcFFVyOkBhJixVirwQSQxJGQ5n8yngZIPhHI5jkTxdX+KXVltyPVBJPhLseKxsax222XcJ%2029ORbUBiOCx6YdpeOW6K1KQZ2BwfsVTLJbh2ILh3dMralqRpws5kMZ/5YrGDi1DiVSVwAxwzfkt/%20xZsQ9/09WrXOvV4IvpHEkl1fdGKkLW0rU6YjNnDRx+dXOEzIy1fRGoEaSGYnLDMfFWZS+MkKkYYx%20k4bCIyxVTGcNmlWBLEYgP2YpYjquht7rbbuQMZE0qmFSEeHbj+Fc/di+Vzxl71tF/C7tacxOMgQw%20biV01Yn2b62L9WoNKWJLknJBcTqiZMwAZjz5RQXz4jyxOA/V7CgvfxO30gW7QMvigz0W9MM3HLvQ%20XoCAgICAgICAgICAg5P3WmIdA7pIxE/4jwnLG5phY7P7W+v+54TbUa4lH0SIQnH6zkJDFeG3jy9U%20maibuZF/P1ZRlElpSxZ+xNfDp681tbfcSNKoKMjGNM6ieCXylls+ym519p3OgbW9hCvrwndgeUfF%20NZfNZsnp6OXr+2EburOG03MZTPi9OXmbsXfXsc9+vFxUdR9sLmNUi/vY06ePhjmWWr3fZmda6A6a%202e8p04UnuIloVZ81Lc8N4wljfV5T1CTjNxhgVnFWyLoVYA6tefAn5Umv1T3JPa47Rfznt95KJncA%20Qohw7nDBSxHH9V+3N1Z3U40g8IZflV03rN1+jibvbZW5NOoBmSR2jiuutY9v0aRp0y4zfjxJGK2j%20bpbjeQpijGoYRB1MOHelgpO9u6vmqTL8X4KYi4rF6szIRJI5uT8iWfdcX1Vo1pxq05ibafEZB3Ha%20FnsnGHo+HtNeyX0bW6XMql7OdOqTCRE4wicHAZY65J6PR+z7fydjUE5Nm5fxMciuvh87HqCcicyw%20wOOIKphd69SThzhmH4jJTE+pixkpbhd0xqp1pCPBjiEkXDdp7/ucG01jzPapYnLotj6z26RNLeqY%20lOLelWbCPJT27NSsu+7t0x68alvqqmbSmIM7jH5EuuZyuVtr1VYSl4yYacIv+jwWfZfUmyVobxY1%20S0agIkPESc+zvUusbm/0Tez9QG1jOGgVaU8RHN1cVMterexncSqiEaUJfRjk/JLya7YXVbsSpCXm%20bPLFZ9uKsuX2OvU8ggICAgICAgICAgICDyn7zDf3WX+b6oM37QVhI+MreJ9GmJ6hGURic3+CzNuc%20zmpdvp5dFsuRBDTYADhpfD4rVzjlq5zHa7cDGJEmDSxByUNnUbUNVzAkatIdxwQz6uP9zKtTbN+t%20r+hImU6WicS7HF+C+f8ALz7p9X6z/wDP7T8d1rjt13qF9GVavF7ghtXE9q8XNr9Nt+PWcTH0iCO9%20C2u4TgBGUSNPIHmvT19FxmPlfI/Za67e28Jun1HU3Dfdsu7+YBo1qeqtxLENq7k6tcbOXy9tb128%20PtLobcLIzjGhUHp3FKnKLeWREcwvqzw/D7Tm/R2qiCAgICAgICAgICAgIBYBzkEwPmT3tvZV7vcL%20+MsLWcacag4+JmHcuHypfa+v+kx+eSzOXhNzUFzUMyY6pEF8XL818iZj9/ZL4a9zqo0yAR6kZHHj%20h+Ja05rj32663Hll2fcKtO5hVqy8UZatXI8wt9kmcuXw+27642ej+05pb37i0Lm4HqTtAalOQ54j%205F1+Jpbc183993TXr9s//r6GoyqGnGRD6h4jxdfU8PwuMTHqv8ZAHh/XTirwtqai+DCJw/W7EwmE%20ZfiTBokGJ8URkH5JL/quXpuz/wBW2/7A+ZBuICAgICAgICAgICD8+PcIR/t9vcncivpA/RGkYLOW%205hABiG/ApOYZ5VJicsGQMG5OgujKTMcQHYd6oq/hGGWZRvK8GLCJL8T2KLGaJeMeIctzbknhJlfI%20kAgTYRAYnk+SnoekTmx3UDW9KcgKc8QOYXNuV2FPb7SVMnAQJcDmpy3wrShClHTFhTjn3p5uUlrZ%20p1qM6UgGcZckmSbejDoqmqBkOAGZWksZatP0gNWHEqTnwzZwjal1Ez0uCzsV1iTbDUvba4u9NOBL%20AiXeyiX/AEZrW3qiJpasTn8OCZwntw2KFCUZOZ4Rz/IoZnhI0Lj0xgc8cFLEz9Xt3t1vdvX22nbQ%20YVYxAkT5cPxpJms7Wef8ncUjIwiwAAz7uxdozZi4ZEF40mQl4QHbSckF9Mx8OAceLVy/aQXRwjFv%20pAyfgCD5kG3TJMASGQXICAgICAgICAgICAg5H3Zlp9v91lm3ofzmmufb/a6dX90fPI3K7trY1KdM%20VIgP6IzJPHvXjxK9llnlHSujWjGvMSjKX0JM4ParJ/kxa0LOruMa1xGtVAo+Wk2avE4dNOrezMmW%20WcqlvQjK2xMvOZZFTyzjHFpZ31/a+P1BTrkvCcCXitxm7SLKt9VqY1KmJ8xkczyVk9WNrIh9z3fp%20ynQ+vArV4n6tua6TQ93CDu+sqhEqdtS0sMJHMK4jPuRFzvO512NSqSDkB+NMRjNa9K9uqNxC5p1p%20+rSJlGYORCXxhZlKXvWnUt83r3cpExYZYj8qk1VDTr1KmqU5GXMyzc8FqaosJYAEMwDx78mWlwON%20TEMHII5kc1L4MLTKLY+Yn4N+RQVNTGRyOZPEDktQ9FNciWGJOOHDtCnE8rprdr7Z5JTkJyiRpw48%20DzKzpW99brxVBUgSWGQZuA71rFc12sAeIO2BJ5cknkwphk/iGJ7ufwT/AIANJyyOMSeDZlX1FfDj%20KRaXPg3B+9SfQV1kAAHEO4/H3KhGZEnJIcMSOPJTGBcKs/CMyXB+CrNX069RnidMxmeD8VKrct97%20vqI1RqkDIPkpdOcHuS1n1bUpgQrxE4xwJGavtaynNv6hsLoARq6JDHTLmse3A+6l3ecQEBAQEBAQ%20EBAQEBB5V95X1P7r7/0/M8fkcOrDj1fF9pGHo0Ig6/APLjiO9TP8/wDkuXTbNUjqPh04Pq49yXGO%20GeOMeHZ7WB6MNLZ/Qx+dTHoejqNtlS1yNYxEAPMSRiqueFm/7BtvUtvKhcVdNemHt6vCMua59vXN%205ivd8L5m3Rv7o8P3rY932nca1le0SJU5NCcQWnHmF4tumziP0vX878kz6Om6c9oqNzTp3m+XUqAq%20wMqFvSYy1fR1OvZp/a/Pd3brt36xC7V0Hebzvs9nsBICNQidaQ8MYgs5Xl0u12fd7tenXrz7n1f0%20bttTYLLb7al9eLSMYyqE+bJ17NeJzX5Tfb37XaPWKU5VKcZ+USAkBxxWrw5rwQcsUFVQQEBAQEBA%20QEBBSb6cCzYoVB9adQQ2Hpi+3SpHWKVMiERmZSBAHypV1mbh86b1RnvnStQ3VPRVvfr/AEpO41eI%20Osdml214e34Hdp0/Invjxy7pStrr7PIGJp+CeoMCI5EL4l1szK/o3X267yXW8IvcK0J1R6bs3iJG%20JlxXXq14fP8And/ONWvGUn4j4LpY8+nZbfo2+meq936e6mtbyykYnXGlViMdUDLJe3o0mMvzv7Xb%20fbaa28eH2yalKvCNamdVGvGMgOQMQ/4V3lfGtvC3CeDj0zh2lXOE8fxWTYRlAH1GxMTwHYpj+ZOM%20I7cYgBiX4l8z2K8kembN/Vlv+wPmQbqAgICAgICAgICAg/PX3GH/AJ+3syLaa/DJtIwKxc4+zciB%20MwIAzYPgeXwRrC7HDg6jNPxKrVwIDOMPwomFQQxBGeRTlc/dkjwIwwOAxSrGSBGoZkEABuYUVlEi%200pHnpkRm/P4pwerLbylTqGUcCDgBkCsZblw7rbdxNSxhInxNiOCmP5IyVLiUqZMT42yORVmFy5U7%20juf7wloMoxEsIcwt4c83Kbn1P9irUvWiZS4xT8fC3dI078XdEyidL4t2ckxhZzy5+NpfjcpVACKR%20LvwLc1qs+25TcZVaREgW5/FSr/wXRuajmQxJz/EpZEzlUTMzqMsmfmjeWxRi0tQlqBP+TqZYty9B%209r72tS3E0zMmi/k7SsxnbGHtdGoTGUnBkA3iw+bgu8jH0z9GaJmJRgBFgHIcv8ESeGRFZHlLAlzP%20EAc+1BfEvEEh5S8EtP8Almg3KRemMvh2ILkBAQEBAQEBAQEBAQcX7yVDT9t93kMx9m/DdUgufbP6%20W+u42fM0LytRcxk0SPCRi79682I7+/DDVuqtWmIGWAz7Sr9ms85UqSlQpxl4SBiZDJ+R7V5O/fX3%20TPnL9d+k+LO3osx/V/j/AFKlYh2LghwOA/Otf7jWyPn39D3e7icIrcb3cokxs7PXLhM5Lrr3aue3%206H5FvhztzYdU3ch6p0g4kZN2K/7vrYv6D5H0aR6Z3oxGqkZAvlz7VZ8rT0X/ANf7/ooOmt70gmhg%20DhHiT+ZX/dw/9f7/AKH9lt5BxpAtgz/pfkWL8zU/8B3/AED0xvkWai5DsByV/wBzrnB/6/3/AEWf%202Z3xsKBbl281Z8rWr/6/3/QPTG/Eh6RJ4LU+Vr4wn/r/AH/RT+zO+gD6hxkSezJS/L08p/6/8j6K%20HpffXc0SQMSO9Nvk64P/AF/5H0UPS2+PjRLEZdil+Xr6r/6/8j6KnpXe3cUCABgODK/7nWRJ/wDn%20/kfRltOl93p3NKdSkYUoyEpy4Ms9nyJdbHq+F+i7te3XazjKnV0Yfvmo0RCRAEpDmwxV+Pmy5cP/%20ANB0zTtxqhxGZLyIBkRgPonmvT6Pz+FDHDDIwlhwzV58JYrISESBgWYAcCUi8hEnBZiWEpcC30fi%20mZ4FBPgcHOZzw4HsVkpignLwksHMvzqX7LlTWXAOA4vmwydXymeV/qMxcRBxBOff8U9GsgmcdPhf%20I8W5JhjZUyJLsWOAic3HApMLJVwmTjhLHDm/Yp4MKxqTiQeIwJGZPYqP0tW3EQEBAQEBAQEBAQEB%20B5T95YGXtffAS0+KGJ/aCsHxlQM40qUmOrSAJSDH8CzMUnPq6PZwCTqLVCA/6LOrfEW+Y7PbNJpB%20sHOIlgx+CXlLy6iypQmDEjWD4dBwY8y3BBubZSFOtXt9OEZaonnFkkMJgWG3VpxqXFrGrUHlnIO6%20zhqb3xlti0szJzRjI5EcFqRmW3lwnVHXNrtW6HZOk9sje9Q1MKppgmNMH6UiMcF6uj4kx7qm/ftt%205qF3rZPdGlsd1ve8b8NvjSH1dlSIxMg7Yh107fk9WnplfjfH37dsS8p7pXqH356W2m23eE475s9S%20Ea07KeNWNMByzB8u1Jv1dszj21jfS9e2PL3z229y9i672gXu3yNK6o+G+sZsKlKeRBHJ15e3qunl%20dds12EXbHnguWrSqoICAgICAgICASACTgBmUHinuJ1Eeot7jtdtUjParIn7QYF9VTgO1iEqzazwj%20La2pxh6ZgZU/KYkY/DuUSeP+as9k2SrISq2VOpMOBqGal65fMd9Pk9us/p28McememgNJ2qiCB2k%20K4xEvye3a5u3LZt+lemwYzG1UnJwLZDmlmSfI7c8bN+z6W6XndxmNooiURjhk3FMRj8u2HSUwNEB%20AGEI4CPYqzdufqo8TGMtJOLjmCnhJxlSoCQ0mdxofB0qI2/LxYBmLjmGzHxTz4X1em7N/Vlv+wPm%20QbiAgICAgICAgICAg/P/ANxqBPWu9TbOv/8AYGK5umHKNoljEyADgZ/BWLbwu1R1GepoRHijyV8c%20s5V1ERDh3ODdvFTCfwXPn2pKq9w7tgzAcu1Mepj0InJz8iNSskZOSH4NHgi5ZoSInFw4AZu1S+Fj%20KGlpJwMcW5rOKYTWy3hB9PJ8QDn3LOGk0dvv9Yq04kU4lyOHxSbJlWpbQifXkAJR8wGK1LgurQvN%20op7rIVNfpziWI4LXuT2pTbrCNlCFHU4jiZHIrPoTwl5i2MIsQS7ghSRMtW4hGYE9QHIHDJbmYY5a%20MgYjwxwLk81cGytOqQ44EB3UwkuOW1TqxjpLu2Xx5pgxynul7w0t5tpatEdXikDg6ibZfRO2VZVb%20WnUBBnIeN+TZHtWtLljaWevq24T0gHURGIcDMkdq2cs0DN9MseIlzCIyxJPhBYEu55oLhKOkDMxx%20L4fAIN6j/Fxz+OCC9AQEBAQEBAQEBAQEHD+9gf2x3oOz/ZsR/vVJY7PDfXM7Pl+1q28af2eQ1nS9%20IrzvVq1Lm/t7J6tzUEIjywGZ7kwztxWlPqOne2N1VtnBtxppYcOZXk75Pdy/YfpO669G1x4cbPd9%200m5ncHTOWqXA8nXtvVr5xmvgbftu+Z/qVlvG5CUpfaZGRwmR+j3Ln+DT6LP3PyOL7lP3vucGMbmX%201fkPLjj2rU6tfOOUn7j5EmPdwtnvO5AGP2iZiSDM9vYk6dL6cr/5r5P/AHLZ7zuUpGU7iRkB8W/K%20k6dfSJP3XyfPu8LDvG4EahWkex8XKt6dZ6YL+5+RebtzFf3zukXEa8jiHALsSrenW+if+X7/APu/%20xWQbvu+D3Eogk59qz+DRP/L9/wD3f4i8bnuwGkXEtIJMR35qfh0+hf3Pf/3Lo3+5DUPtM9MmdPxa%20/Rr/AMz8nOfdyyR3DcolxczcBgeQS9Ot9F/8v8n/ALlRfbnpb7TMx0gN2A4K/h0znCf+X+RjHu4V%20nuO4yjKMriUuJI581J0aTwX9x8jxdmS23DcTe0peuTUMx5uI5Ms9nTrNb9Ht/X/tu/bu1l2+zJ1V%20GUt4lrAxgMFn4s4+jX/6TaXuzPPqihCJkTpYxwfmvVl+cwCnTbSB4SmcmFfShm2IwCZMLDQBz4Yx%20lxBVq4ikreLHPu58/lTKWMZt5Fg2GBA7BwSVmxjlRIk5cSJlj2K54XDGIzdmOQcxx7jimUUJPFpB%202bgTzTEhIq5xc4x5qytRdGRk2B8eL8SFJf8AQ9FSXBAkAT4RyA5qlj9Mlt5xAQEBAQEBAQEBAQEH%20lH3mQP7rL8nhKGH+cFYTOXxlb6PQpZACIPhOr5HWeScV0mysTUP6oZ8CMVq4xMJZmeXZ7WQYOJAA%20y83BTFi7OqsMpYAyZi5YaOb96pG9fQq0p293T8lPw1HwwzxUkRK0Z4NLJtUQSwdJOVa/Vm8S2fpe%20/wBzpkmdKkdBAyLLp0ae/f8Agx25mv3c37QdOUbDYDvVaAqbtus5VK1eReWgksA/YV6Pldlu3t+j%20OkxM12O6bbabrZzsb8SlQMhLHiRkF4ttMzFerq7dtNvdr5bu1ynt0aMbGppFuAKcJeKJAzgQXzVm%20JOGNtvdc+rk72tS6K96Nm3naT9lsOpx6e52OUBWADybtlPBe/rs7Ouy/3R5trNb9n00CCHGS8DuI%20CAgICAgICChlEEAnE5IOB9xetp2tGey7PU1brXBjMxY+nEhiSpLDDzWzpWG20Bb1rqhRnImdaVWb%20SnUliSfitzW30S7RKUIxqUtdGcatAZTgXD8nUs+q5XY4GJGp/Kcn4qeuKMtGP1jAeGRcNiSUPRLW%201KLEzDRzkRiAUtOGSz8VTIGEsHdsEvk9cxvRMCITkQZkMGOB7kwVUOHaWqcQxBw+VDEyslpMZOCd%20WLjF+wJkuZ/kj9xB+lHMgkd2TIY+j0zZ/wCrLf8AYHzJgbiAgICAgICAgICAg+D+vIg9Z7u4w9bH%20j9ELjXeSOVvbQeeOccWVlSxGvIjSAdcs5EfiWmb5V1tqMBqZtXa3EIlyvMxqiOcSW4/AJgXDGLpF%20XxMQxOPZkiyr4Fi7ZYfKgyCZBEv0cAO3mU9MNSMokTHFnyiY4+Liorbsq8qNWE44GBYjNisDvbLd%20ZSsjGMvMGLYukJGlUrzNfTKDxkc1YZX3NSjTo6qbUyA571cJlpWFxW0SFSfqSfADKLq2M59W+JyZ%20I17lSXHzOqtvDVnGoCDKRMfmTHLmjdw3H0o6YDVUfAPnzK1hMs+03NeeEhkXc8AeXNZtSXl0NpcG%20nVE8qj+EjLDFMZjdmHtPtt1FcXtGNKrJ9MjpP6RZlnX6MbT1vo9DjADCTSaDSiM3db9zPoQ1B5O0%20o/xhJwJ5JbF5z9WcTDscDl39ysqZZBKQDgjAu3aqJCj/ABUfxF0F6AgICAgICAgICAgIOF98K9Kh%207Xb3VqyEYR+zOTljd0gs7zhrTy+Mt26rEvqrIATBb1Rw/MuE1sem+eXO1rm4uJyq1ZyqyOBjwVk5%20wzbmt3bt2NnaXdAQ1VLmOmnUGIB7lx26s3jw+z8X9j+LqukvlF6xBgMpBzxOa736PjbWW1YKgIwB%20DjP8Se36mVTIfSDy/wAsVcIt1AFgCQcH5nkr6lVEJSbHxYjDFMxPuvjRMsCCZc8nbmrMmWxToHBx%204gs1GWFKABfnlnmplccrxCPDEuzJlpXTEYkYDAgc0FY8GLHMnNgiYUwcEuQfMoq4gk6XYgNLkyEW%20RLSfhmWzU2mW+ve63M9Fbq4uLqp61aWqqQ2PAclddMc/Vv5Hft2XNuax8HCOIRg6tBBdmAHydFUQ%20EFpESQCHd8UMMPpRMZNgRgO4K55ZsWGhIgYAg+INzKueTDDKkQcB2lz86H8GMwkHGRGLP+BVKeoA%20OOIyZVcv03W3nEBAQEBAQEBAQEBAQeU/eXIHtdfEjV4o4HDHUFYPjCgSbelqA1iIxGRUkx/A1zPu%206XZ21gzGJH1g5DgR8Uvgvo7PaiQIjT4QcSMST3KYLOHV7e4EpB5CQZwHYq3OOF4TtGnTq0fTqjVT%20nFpdnanngn2RmyV9woVa9heaXpk+gZZzicQud2vq7bdH/wBfu9VnuJa1b/oPdbaiXrCOocNTRyXs%20+LcbvL23Eyp7c73aXfQltdTkIU7SPpVnwaUcMPkU+X/TtbV+PpbiazLlLj3T3efV1nY28RR2urWF%20LEOZPJnxXh175dsPvfK/Vfh65tfX+b1nySAAxPiBGS7Z+j4UmMvOvdDcTuPXXSuz2RFS/san2uc4%2046R4ZgH5F9H409um1vrHDtnusfRuwdaWG46LW6IoXrASjIsJS7F4MPRh0ygICAgICAgxTrQjCc5y%209KnSxnOWAYYkuUwuHlnW/vHQJrbX0jKF/ejw1rymROlSHHxBw4SX6F1+rwQ9RdUb/uNbYemSTcmc%20pbruszqxkXIEi7Nivo9fVp1a+7aeXC77bXETFt7JbcaEq29btcXFYAzqz1SABAfBpLnt83Hif0rO%20nbbaRyXTW09YUrrdrjpG+qVKG3TcU6xMqdWESXjHVqxYKdPzdO++3aY+j2fN+DejXW5zny9P6B63%20o9VWM41IG23azJje2pGL5ase1c/kfHul48PLrvnz5dnZUwCCQ/6P5V52m3uFzGnSFvHCpMNMjl+V%20GlbCuA7y7pAP+Dmqk+38ks+lyW0AO/IqSEc37gdXjpDYhuxtjcUtYjIRfjzZZvEdunpm9wmNvv6e%204bRZ31GJFK8gKgpkMQDmteXK9dmefDXvsY6WGl9IILs6lT7vTNnw2y3HKA+Zao3FAQEBAQEBAQEB%20AQfCPXY/85buww9XxAHPwhcHaYwgageJAzZn7El5bRl3aCJ1cGbktZYrREpQ8Qy4g4FhxbsWsJV8%20fTYxiDgCdRzxxwSsxfFhmWjgwKNLn8TcRmEF8SGzL8kysXwkdWL8gW/ydKejLEkkAYmR4YYflWa1%20q2IEBpGQY4kHA96g6XZa4lABiBHDD51MjoreFIQlCY1ylhhwSVcIjd9qq1ptCWiBGMAXWs5ZxGO0%20oULSPpyk0u05/Fa8ueG7E9vb2I1KXFelThqnIA8RkAmcFY4VIVBqGI596cs/dp3O3UZVhWIwwdXM%20WN2EKekGEdITOTGWzTkREYeJ3B7O5Rc59XY9E74Nt3KmY468WdgO4Ljtfb5THD16l1T6tEERZhi2%20fypN271XzD+1lNmwY4EPwWven4b/AIrYo9WWsqZlOQjIHxcX7QrNvVm6XiVtx6qstOotp5vwTXZn%2023Hh1O314V7OlVgXjMEgjvIXXXwlmGwqggICAgICAgICAgIPM/vJkj2V6iI//hfz+gs7eGtPL4ei%200ZMANQGHb2BcHbCpp1fS9SEZSpgvKQGHxIU90zh1nRvfEYfUeWbCRZhwC1MYc7cenKwTiWfDVgY8%20AO08FbymeOVNbiWLuMRkfkV4S2YXCJkz+MnEjLEZfBKlljPC2AYEO+JL8Um1JWzGh4XwAGSn8T2s%20mjTmHODAcQmWlSHydjl+RDIX4s+AfkygZluLkkjihDAscWyJQU4Y4kYNlgi5Hw7QMO0IKvFxF21Z%20R7eSrU1t4jJG0uJTjTNOQqyzhIMw5nsXO7yTPo9P+z3zj6sNShVpExqQlAg4iWC1nNce3o2677at%20yHiDcfgtZjnNbjOCTsRlg4P4090Wa2+ikCC4+lm3EAJbFutnovOAIflkoiiIKihLB80FmRMXY5vw%20QWkggnDgzHBkmVlZCxJDcMSiYWehFweWQ7eaZ4TDWr0TAam1ASf8/YtTFTD9MF1ecQEBAQEBAQEB%20AQEBB5T95cSPtffCIc6oFv8AOCsI+MqDyoU2iMIgtEu3csePVJmY5dFszmVTAkmI08xit3xFxfXl%202u0MacBHwF8S74qVL4dVt9MT8MT4gXkAfoplcN646k6c2v047huNClUOdEzjqbtC6adO+3Mibba/%20VzPWHV3Sm67d9t2jeI2287dMVLeEyIioI/RLlXb4289K11/Ik4viejqeld8tN82She0506861Mi7%20oAg6SMCse3bW88M3abcelecdT9JdR9KbjV3HYfUuunrqp6lxZ0wZmEuPhD4Zr27ba9+uN+K6/D+V%20v8bf36zN+iF3Wr0Tu1Cd5bblVsd3oATjbVKemMZxD4Enmvn/APiuzTG2ty+rv+9ndPb2ThL7L767%20nQ2v931bUXW7wAp21wD4ZAYAsAy9nV8SyZ3skfI7bNtsdctR20bj1Fssdz6puaGvcroSAu6uPpkv%204YghuK8vyvnTPs1fZ+J+jk093bti+cPXvb+73Pc+lrO+3zw39YaoTh4T6ZA0yw4lZ1zxl8jsk91x%204d3tXVe+bbUEDV+12sAAITzbtliVZWHV2HuHsVc6Lmp9lmPMZ4RB4jUVcGE9abrtt5CM7W5p1oyD%20xMJA4fBTCNnXDmMn+CC2ZnLT6cmGZOYZU8NHcd92Oxjov7+hbCR0/WVIw+cqe2+Vw5fdfdXZaEDT%2026nUu62UJaSKZbjrxQw8v9xN26y6w2avaULs2IMSKdCidOp+Ephis75nh2+PtrL/AFONhslXoX22%203CcZCe51aU41Kw4SmDx4su/xdP6pK5fI291t8Jz2s2ajtXR1pXiBK5vnq3FXKUjPHE/FdPmb27Y+%20jh1X+nhG+7HWFbZ7KlsttGX23cz6ca5wjGMsG+Lrwd1t4nq+v+t69Ndvft4dN0NsMOnem7W2gPr6%20sRVuJZ6pTDrppP6ZHj+R2Xs7bta47eLY9M+8W23loNNDeKP8pgBphKWkk5d6+j1bfk6bL5jxbX+r%20h7DMU6FONUjAhhE4H5F4PDvP9UJW3Cy/eAp1K8IXVTGNGchqkOwFM4amtkTNnGQOMRqJch1LzGKl%20aUgQAAGOAc46ebK2ctYxc1yHvPY3N57abnRt4GtWgfU9OIeRiBmFz3nD0fC29u/Pq3/bq8q3PQW0%20VakfTqwo6ZR4xYtktaeOXLt/vv0b+4PARAGDjQO081rLlOXpuzv+7bd89Af5EVuICAgICAgICAgI%20CD4V63p6ust2BJxquNI/VGBXk7t8Th9X9f8AFnfv7b/TPqgZxxYRMR9EnOXwWZ2z259V3+Hfy+zV%20jq2lSUGIBAOnPicc0nyJj7rt+p75jhGXm2XEJmRAMIh5B8+4revfrWf/ABfdi3HhpSqYyiA1OLB8%20nfkexd4+dj0q6IBkxyg2nFzjzCGSWYlHmxIx/AjUZYkcC7YKeEZInF+A4PzRYzRiWDS4PJg7BTLU%20ZacoykPpPm4z/MpcontjrSFX028JOYWb4bdRAS0vIsBgCMMOacqsuaMhTPj1PgTxWtbw5WuIr/aI%207kYynItLwnGQH5VpjHDq7OMvSjqOJGJIZMctTXlp75Y1alKLnSAXd8AEkT0W2tWQoxp0wWyJKqSN%20yga0o6KwYxyGeHeoM8GBDnA5pCcM8DAjTE6jlE5MFV1blrpFaMXI04iQLYLnfDelxy7S03c0rSEP%20WM9AcHjL9X868+M8Yax/k2ae415AA6RUnB6ZwZ3+lyW5b5X2xbLcpTBjAnUeADkDl+dTH8v+RdJ/%208sttvNaiZayKkQPCSPC/6JV/z5a9t8PZ+ga4uOk7CsC+v1cT2VphenS5jy7zFw6BbZEBAQEBAQEB%20AQEBB5n95Nv7leonDj+RYf8AH0Fnbw31+Xw1UkBER4xOI/G64u+v3TlvUqxjZ0KQBo1af1gIwJY4%20PzXmumtvnl+h69b7Ndf+m+UZttKzlc15XMdVKmCQHY58Oa67bXh5Pj9Wl7Nvt4b/AKG0VvSpwoSp%20yqw8cwTLTJ+A4rlNtsX7Po7fH6tsSzGYzGx2qmKkJUCZ0qZnGqCfEQc2UnZtfRr/AG/TPMa9/b0K%20dWlKnD041YPKOZfJdera3i3OHxf2PRrpt/T4qyMIg4hw2LcO1dbXz1zFySxyGHI8goKE6Rh3TObA%205IeowdmP5O34qp6KgO2Du7vgfClFMS+JGQyZ0ihBd4nAEhuQTKYUMTkcYjEDiiVbISxOEhmDySxM%20M9h9k+0RNxIilHs+RY7JccPp/q5p+XOyT3GlVqX9OdOYqTEWmIy8U+OnSF5tbbr/ABfb+Xr/APZL%20rZNf8ctLd4ylcUpA6JzGqVKUnMSMGL8exduu1875+uv5M3x6tytdCMbiApUzKAEacMDJiAT3rjtP%20T0fS/JpOMTGCtOhRjVq04RBnKAcgSaOnxMD2rUlz/D7t7fj1mZPP+P5te7qUqtG4EaABp6TCofAw%20bHH8SaabTn7vJ8r2XruMRFgghxl8i9b87Zg8JIIfDngheF0XfD8KiRaThm3aqRjm4IfEx54DFQUD%20jg4yOCovHiiQXwwJyyQyujizA48OKCkw8ZBwBwkUi4+j9JF3eQQEBAQEBAQEBAQEBB5R95gt7XX2%20JHig7ZtqCsWPjK30ijSEHAERgQxA7VJL6kdHs5PqT7gH+KekZ2zZy7PbpQhADV9XTDycaQO+SYzf%204rs0K+9b/wBTX9Ta+m4/Z7KmfTu7/IkcRE/kK+jr1adczs892u1xh1Gz+0vS1ERnuMqm43JDVqlQ%20kkyzwd2XLb5m2eGtemeqfn7b9DVKYpnbIh8AfpfMuc+Z2Z8tXqnhyW9e1W67NM7j0ZeSt5UwZTs6%20kiYS4tiV6Nflzs/p3n+bPss8JnoPr+W9ers+4wFtvdsGq258tSIzbJ1y7+ia8zmL175v0T1x0v0r%20f1fUutro+qDjKMIx+VguOndvrP6a1+KW59Vtz0J0nckGNjTpVIAenOmBExIyOAXLul7JjavR8bvv%20Tc6+UDuHQ29XVWhZVa8J7LCp6lQMNR0lwG4uvLr8aa3OX2u39xt2dd1smb6u4NW2s7WBkY0bShAR%20ctGMIxyXqvD4Outt4VtL22vLf7RaVY17eXlq0yJRLdoRMX1Wzt6FYyFWAkJAEhsPlQa9fbqAjppV%20atu3ClUlBh3RZMmfRStDfZWcLWhuVahGngZGcpkx5Ekpn1W30Re+w69q2cKe17vOVUeKUDMwEhkw%20m+Czv7vR26duuX/7OXKU7f3F2+Xr7rtsN6EpPUia/qHuEWkud33kem9fx9ribWZTvR/U191DO5Fz%20tU9so0JCnQiQWyx4Dit6b+6uHyOnXrv9N9zp6VIQYHEkuQMsO38S6W3LzeiI642eruvSO42dPx1v%20SnKiBhqkAWDLr07Y3lTb+2oz2m3ylufSdK1k32zbXo3NL6QMcBh8F1+ZpZtmufRca49XVXe27dfm%20nUvLanXqUi9KVSIlp5M68eJ6Os/p4zcN6lSlMiEcO3hEfkVP4PMNxuafVHvHZW1pL+R7HTa5rDxw%201gEHs4L6OudOn+LhbnaV6dd3ArVniTpHhD8QF86cu18PN/dzpe8ubal1Jtk5x3HbRF4QJ8UAcgAu%20PZmcvp/B7Mz2Wc13Ptz1VLqTpy2v61GVC6g1KvEg+cDMc1vTNjx/J6prtfb49XawEQZPw4kMAt4c%20ceipDw01AJifhmCHBHaEsyTnmLBSpU4CnThGFIlhTgBAR+RLiksqOvz4cXOssexsHCZ4J4j03Zv6%20st/2B8yDcQEBAQEBAQEBAQEHwz1pPR1ruhk4arkMPojNeTs090w+j8T5H4ts2ZQM56KglKJNSJfS%20ZP8AhUnVx7Z6+r07fOz2+/8Ay/yUpTIbVLwYvFswS/yrneiXxeXo0/b7a7S44YazE6WJhwHABbnT%20Pq439pvdcRAV6covSZ4vKWrJseC9MuHyuy5q0hyQCzAEy4jk/Nayz7VwJGAIGAOXyqYVfqgIggeE%20/KlGSnIGTZ45IRmidJPFgx0lv4VGmXPSHYyGnDBmxUTCS2++lbyFRn5jgs1p1Fle3F1GJqDTTOJA%20GIU8Ja2JioCCeOLHNlqJlqVtttqk/UI0zGLjJ+5bTGF1xfRtKAnECWIjjj8WUtyZYDWqX5EqmET9%20Dgw7O1PCW8M2mnRAGnw8eY5Kpi2qC7pPoOEiWClTGGxECWAOPPkrJBfGDEOcZYgDFFjYpyMAanmi%20TpHD8CxtPRufRM2dYU4eocQBiPyLnm5zG/LNDeZSkKRgGJ8wwLLN19Gpec/ZsfbjCQMcCQ7A497q%20pzj7NOvvFxU1ao6dRxAwi3dzVsS64fQvtLM1Pb7apnj9o/nNRd+ucOHZ/c65bYEBAQEBAQEBAQEB%20B5j95Yt7J9Rn/cv5/brO3hrTy+FZF3JDF3OLggrlHWT/AEZ6W6XlG2lbwxpk4EjxDuPBS6SvZp83%20fXXEUtPWph4sTLDHFLM1y6u26y/dI0KlaDSiRriMC2RWbrmNz5W0ZhWqgNHFw0ycXjm3YpdZfs1v%208vba5UnVqVSJSxkcHIwbs5KzSTiOXZ3bbTn0NOLNiSMH4cVXGeFBkB2Fu/vSqHHVlg3FDC7WSQQH%200gOHz/gV+woCxeXAnUR+slFz+V8cW+AyQHAxLYSOr45ILSC+n6X+Th0SrJMxzA+iGzCLglF3HEnE%20ZBDVUTqCQlrMZA+cYSB781cR20+RvrzlbMznUnKRJnI6pHMvk7qe3DG3bttzVJVKh+kx4y+l8qe2%20Nfl2+qk6k/0iWIIHBPbJ4ibd++PKkqlWRk8i0iHDuC3Ykkhey2YtWviBkeAWuHO/ZUORhJy+aigk%20ScBhxKLhQkGPiGDthihhZLSObeUuHy4oiktRIfGZyAOYHHsQXx1EkvjlLDD4KYVUCTCLftY4hVfu%20um3iADtgyRMP0jXd5BAQEBAQEBAQEBAQEHlP3lxI+119pDnVDD/OCsHxjbSBo03lhpAJzy4OsmPF%20dHsjE1Dw0jSThx5K3xE+/lI9SXdaO1wsbckXF5UFOLFsMy5Xs+D15/qvo4/I3xh33Smz22z7XStL%20aBJkB6uPiMv0iuHf23e58OuumI7K0cEGAcjEg8lxW1r0uqNgO6DaftURe6S8TIZv5dXNPdK77dHZ%20rM2VL6SxfCPEnEEJHH7PKvdDpyrtV1adZ7XIfUVBG6NLDB+Ldy+h8Xb3T2X1cO7Szl3W0bjTvtvt%20rwHULimJmMTlhi5C8e+t12sdv7pK2q/UGzWlsat1eUqUQdJlIiLdmJXP3R1nVtfEb1tcU69GlWoy%20jUpVBqhOJBBByKrFllee+4Eup9/3mh0pt1GVGzqiM726yiaeZAl3LjvzcPf0+zTr91812+zbJY7H%20tVDarES+z0IhnOJlkSu044eHbf3XN8t1wS2JIJEQMkZWGJeQIx0jDPj+kgq3iBbURgWOBPaguGnT%20IHGJxiAGYJasmeVYyqRbSWk/ilkmEk4UiI6cB6Ym4MYhseaZyt5Bg2AxzgezilTKsJMAw1B8f4EL%20w856i6B3/a95qdT9FVRGuTru9uOEKn6XYSvf1fJ13nt3cdtLPCy395tyoD0d76ZuKVzHzTpiWmR7%20hHBS/C1vOuyTtv0Y6/WvuJ1f6m2dObRLarSqNFW/r4NH6TGQjiy1OvTr5vmJ7trXVdD9F2PS22To%20xl699cHVdXci8pSzIdebu7/fXSa10XBiWBJw/wAslwdYrHTOJjICQOcZYuO5LOEmZ4qR2uja29MR%20t6UaFOI8kIiIMvh86nt9Gs3bipqALY4tFjAl8e9W/Vm7fzVBEjrBIiB5W4peEsi0kRHhDiJ8ZPbx%20dL9Vv1Rt8Mo4gRllyfHNKcPTdn/q2h+wFaNxQEBAQEBAQEBAQEHwv1xGH9sN3lUkWNZyc3OkYLzb%20vV0zO33qDqiOsABwAxPH4pny12a8yRilgXzL4disyxceioEZUywc5AcceKxeK79ekut/gjr6hGNM%20zA1zcA93FdpeXmxiIyMgCRHJiXIzb8i0i6L4HNg78STy5JUq4PoJGBfM4seIS0tX0wAXDBFjMJAk%20kMQC4wzRYzRbxOWYYS4x7ApasbVEQkIt5fkWDHDrNrrSFJ8C/wBNm+QKFrcqVTN5HGXFalZt4R9z%20cyhAyJLEsBljwViWYc9V3o1Kugj6sSGBD5ZrdjMqaoV4mQNMEAD5+Sl8Lry2tRlTeWAfPjhzSNer%20QuakqtWFKnDTOJfVzftVrOG+KlSlKnGr9IkBhyWbJlMNzWQRLIjktVcfVswuKcpASiNIGPYVzs+j%20Un0bkLzwtwiPCRy7Vi+XTWXwuttMqhJzipa1G7I0/SeIxkHd2xUmUaMxOrzfyuqvL6R9oYiPt3tM%20QXA+0Yn/AHmqvRp4ebs8uxWmBAQEBAQEBAQEBAQeY/eXLeyXUf8AwX8/oLO/hvS8vhUadORaOQz+%20VcnX/gzUaBJBzB8x/Ip6GW9TokAOH7RgpwrKHGOnEfS4N3ILjgZAnyhgMsEFdMjNs2wYYP2IL9Ad%20xJ/oktwPaoLJAn9V/KOwcPiqKRiGGADuAe38SAzTA+kzEAfIgq2JGeTtl8nFBcAXIBbU4fuSiojF%20hjkAMvnSipjgQPKDgclMiwRyBdpYOeQxw5KlWycxg+L4/FMg0sQRiA+p8ymTEAAWYM+QB4dqZFpx%20D6cTmQqLCwOGIVFuklwT5smwZAAGGGWAPFBQxGQwGbDBDKvicg5DI81LDC1mYu0eI5qcC0axhkCS%207l8Foi0jKIDOS5BcsMmQVcy+kzgY/mSGV/h8QLxftxIUy17lzvFwW7Sqer9JF3eQQEBAQEBAQEBA%20QEBB5T95aQj7XX5L5xGBbMjirDD4xtIfUW8QHIgBKIwDji6zzySuk2di8iWmQHhyDq+iecYja3gH%209/7RKR+rMgIjIamOY4r6HxL/APXXDttm+fs9Iu94stoshd3hkaQAcQB1fLy7F87s39uXu6Pj7du0%2011RFf3aoV6NS22q0mS3juJOfD8mC8fZ8i3W4no+78P8AT6++fkvr4ea77eU5XMK9vV01qZcV4+GZ%20JLuTm4yXl03ucv0PytNLph1W29Ue5XUFpb7XZRmYEMbgRIcZOZr2e7ssj8/NPj9W13uP4Ov3vYb7%20YvaLdLXc7k3VeodRMpeQkEs5d19H4XXdeyZr8/8AN752bWye2fRKdE7Jc/2P2ytSqaahpgVKL4aS%20AzK/Jx764dG11jn+t/b+733cbMW8hRsozAu6cy3EOzs7rw/h5y+xP2EvV7ccvRbO2o2Fhb2NtDTS%20t4Rp0+DgBiu84fKvnlnjUBLYchLiex0TK58GdpRGWbc0VUcso83b4lBcNQljnpd3/EoLQcMCxOJw%20Z1S+oHAeIc8A7AnuTJVcBpHI48UCMSwwL4g4uwKBg2IBOWOJAQzlguL6ztalKFzWjRncSEKMSQNU%20sgEy1rptZxElb0ZxqFxoMfg78QUxKxLavvLjbacJGUKVerhqhMCRdam11nkukvny0KdWrKLYU6JL%20ilDwRD9iltvkxJ4VDFgPKCQQRmVOVv1qg5jECRfBv4U/5lXQfVqYEHB8iAgktvxJAyBcDPBPQwmZ%20ilSpzrVZClCPjqSnIRA4YuluFmbPClOtTrxjUpVBKn9GcSCCfgmUs2lwumXcZaTi/wBLsUMY5Rl+%20DpgCCY6xgDx4E82VP/h6Zs/9W0P2Qg3EBAQEBAQEBAQEBB8Ndc6P7WbrGoTECuDLsGkLy9njPq9/%20xJnsnrygyIA1ACNUsIasX/OsTXZ37Num3GPVZVmNRlGLDSzdvNWa3PLn7+rxItiKZIIjKEgH18Fn%20bi+fX/N3031vXZJhhrwiXBGBBxXonl83KEuaOmUhLwuxB44c1us1gBlhJtL4D/L5kIvgQDpJwD/H%20m6LWUSjpiwwbBSpayQwiWOBLEKNRngQDCRcRBwcuFPVfRt0sQHcd5dZI6japvRiJFy3HNBsVapgS%20IkYZgha1jMiGryu72UqAHqY4EAj51YXlrT2j7PETqxIALSgtZ4ZmqyF/KjcQFJ5UgcuCWYWz6pih%20fW9Y4eT6feVU9yQp0aHmABJGDqZaZZNhxGQUpWKVUNIRxOQ+CrKlG4pEiJkNWZbBZxhZcVL2FWiH%201ReDtp4rna66eW3Ur20IjTAuPPLgR2KYrpbx92GVWU8/h2JlmVQmYEeAzCLX0r7SgD2+2pv/AG/8%205qLvp4eXs8uuW2BAQEBAQEBAQEBAQeY/eWjq9k+ox/uX8/oLO3hrSZr4ft7aTvIYEYtkT3LjXaZb%201KkAAcGyA5qeBliAA5ctjngEVd6XhYEmQDO7B82UyKGGBIDg88T3pkq+NIOMc8jxWbeF9WQQJwI0%20hskuYcZUMJZkN+rniMiEz6LhZKB7GPz/AJVr7otMJDAfO5Px7FciukdzYYDnmpkwNhhh9E90cvlV%20RcSXcBj9KPDFQDEMz4j5Egp2k4ucD3ZJ5PCwgmI4Fni2GKZ5XCmkHDHSPKOQ5lUqhhwywbv7CU+6%20KVAwBAzOYwB+CCyUeWIHFXIt0H5EDSQgoiqsgtMMGHN8cVVysnmcgzNg+aiYWkQOGWOBAbAcESwk%20xLsCJBlcphcCNLyxIGf5lrBhdLIBnEs0wR+kq6vOICAgICAgICAgICAg8o+8wCfa6+YP4oYf5wVi%20x8Y0XNCk3hLYx4AcFEk58Ol2cAgyMnkwBHxzTOYbXmJLqXbLu422lc25e5t5CpRgPMw7eC9nwuzG%20db4rj3Z4w7Tpm82vqjZaM6sBVOkRuqBIeMhxXDv6PZcejr09+eZf6o6naun9jtYGFtZUtB/jCYhy%20Fwmk8cPRfl9mc5uUafajo+pu0b80ZmIB1W7/AFZkS7szLP4tc+Ha/sOyzFtdhZ21CzpRt7OkLeAw%20FOkG/AFvN8R49v6vLzP3T3Stvm57f0RtJ9epVqCruJgcog8T3FfQ+Lr7Z7tnDay8R6VtFpRsLS2s%206Y8FCEYAdsQAV4d97tbXTGJhO0Nk2zd6sLS5gYynlVifLLgVK1jKIuPbHrXZr+ULWuNz2meqcqkz%209bTfHSHL/Io6Z1wj5GtQqCncUZ0pxMogSBALZHsVrkyU6wwIkJM+uUciTwRWWMgYDUAQwBObdjJ4%20PquMtTsHkPCSMC44IVjjeWkp6PXh6mpgCQGLKZkbum2JcKxvbKpcGhTuadWvDE0YyGoH5Vcys+z7%20YZRA4jIHM8SmUXwpmRYeZ+GDqSreIxXFW0tomVevSgAC4M46j8HcqmLUbv3Rdr1vs+iwqT+20nnY%20XUAQI1I5fhWN+v3cvT8f5G3VbmeXZdE9B9S2/TZj1bXjO/t6ZEalPjGIwJYnFgrrLjlw39v/AEuI%20sqf8ouJl5y9WcRInhE4K+jH8UvEiQfAAMCTlgrnBjC6RJDFxi2BxYJEkCZadeZfwgFsEn0VWmQ8h%20lipkyk7KMhSM4AxqCB0HhqIYH5U2nHFXX2+/+q8POIe03udvt1Xn1J1FK3sqxINKhIgSDuAwJ4Lj%20+O19Pb52ms/pkeh9GdKnpjZY7YLue4RjPVGtVJMh8SusmI+dt2Xb7JyoS2IYRLiRxdatYn0Rl/yd%20g7YYDHgOSXMJ4y9N2f8Aqy3/AGB8ytG4oCAgICAgICAgICD4e66MJdYbvOR9WXq+IyyfSPEvL2/4%20r2/H29u+Z6f6oGpDUZCERFpgAccvmScThjbzmteWp2bDieCvqk8ZXwwp6TJnLlv0Rms7TP8AN6On%20f25+8Y6jGGOGOB7FvLzyI+/oRl9Znk4PZkta1NkSSIlg4nEkl+Gr8q2yviDqGo4wDgDPHmgyAGRB%20LYBw+YJzQZYAxxGHcs8LMMsSAQRhA4H86py27eMmGrjjJ835rNWOg22cpYhjLUPFzw4rK1t7iJm3%20lOnI6hjLuGbKys2HS25UBOQrl3yfNuZVsxwbccV1E7XbtymYRiNJYFsAVmWxpHbr0fbkTNEswAcZ%20juU13PbhzNbbatqZRETGMQ5M/pHmusrG05bFjdmoA5xiGPbyS8phv0qwPhJYxz7yphPEWTOsHTNp%205AjkOa0kqlG0oYTl4iMQT+JL9yeW3qnShri7Arnbjh11+jetbmMpfWDuWP4NxvH0zMCEfEMXGQTP%201WX6rbmVOVPTTiRIYGR59ismOTH830Z7PCQ9udo1Z/yh/wDvNVdtPDy7+XZLbIgICAgICAgICAgI%20PNfvHR1ezHUI5/Y8v9+oLO3hrTy+KIxjGOAYdi4V2X4RBbJuOIJ/EiqvKMTgwGBGYJV9TC8VDqJO%20MXcPmFLJhcVeCRjyGHPuTCL9UWYDSXaJ4OVn1y0vE8WdycsPlUwKGoMDjpYue7sTGIRazhiHGeGa%20Xiivp4AgZZDigoI4cQBkX5/kS5FDE4AjHLHF9PatTKYNJIBLNnIFDBpfB3GZHZyQU4jMviDwfkoe%20qhiAP1gMj38SrLlcBYGTPhhI8e9Ilijfq5Zx4dyZ4McqTjgX4BgTikvqYWkSIJxdwwfgmVkq2USH%20/QBDvmVWVMCAS+JwPEAIYDDIYceHDmjUNOkHHytp458UFJQxOeTvmmRjVRZmfES+LN8yQihYCIIY%20xxxxK0YI6vo4l2c8AmYrJ4mOIfgmYnD9I12eUQEBAQEBAQEBAQEBB5T95Yke1980tJJi5cDBw+aQ%2049Xxfa1KAoUdFWMomLAGQBAHepacW4dHskqJ1H1KccABHXHMHLNa3picTLs9surQgPWhNw0g48vJ%20QvPhFz2i523cLjc+jbun6oP8r26dSIiTmdIJC9+nydN57d3Pf4+8ucOp2n3k2CAjS3ujLbruEhGp%20p8UHbFjEELO3wbjMrM7c+Yl6/u70HQjAi91RmPDCDuQ/dguc+HvZlqdsqC3D3O6g36JsukLCVsJy%2001t1rkRjCJ4h9K76fFmnO9Ym92uMNzpWx6R6PoVr283SnuW/3TzuboSBI5iJ4LzfI+ZLJPEj3/E/%20Wd2/MmXT9LdZbT1BK4jZyANsR6msgAv3svJ17zaNfJ+Jv0XG3mu56YuaMt3toxqRlrODSBIbuXTD%20y59XqoQaO47Jte40Z0ru3hUFTCUmD/Kg4699pdv1ylt9zO3g3hokvF+0BM1ENce33Udv/EiFWmzz%20y1P8qK0P7OdQ09BlaGRqfRGaWRcuY6j9q7qpL7RqubepW/QJLn4BcduiW5fR6P2W2mvtuutn+OVn%20S3tENouJbrbC6urw4TqVpOT2YgLWmntefv8Ak/l9MYdla9Pb/XAn9jlTgcC5DvzXV5Ikz7e71e2R%20ozrRtJVIkepHzRfiG4rNmXTTfF9xtPsJ0jbXELu/q3G43cSJaq1TVAEcokLGvXj1evu+dd/EkehW%20G12G30RQs7enb0YeSFOIiA+a6R4rbV24ACxuSBj6cvjgUSeXyRsvuPVr9U3Ox1bOIMrqtCM4kFhG%20ZDllx17c7Y9H0e79fdOub/V6VppsRGcGwDYM4zXd87hdOVIScShzjxY8VBaZwY4xPZqGXYhFI1aY%20MGqRIkWB4kckvJE5tkhofXGLDDi4VXhJCtQhLTOtTjMl6cJTiJD/ADSXUxhnWesi03FvEmmZiLh4%20sRl2KeKsvP1PXpCc2qCMotHEuC45K+CI3cKtMQaUgATiCQceaYJ9Xp+zN+7LdstA+ZBuoCAgICAg%20ICAgICD5b6q9jvcLceodyvbe2o/ZrmfqUYh3GADZ5rjda7a7TGERW+797l//ALWjIRIEQHxw78lP%20ZcE3nhb/AIe/c4HQbejKMYnm2OLRxzV9l8l3gfu7+5LkehSZ4h8ciMTnwWZrsXsi0/d39zZYmhRy%20LDHh8eK1dafkjXqfd390JRIFpSdmDv8AlWvx1LvEbU+7N7rmZItqPBzjj+HgrjCXb6Lf8NHuvGJ/%20klGRicM8XwJzTkl+7IPu1e7AwFtRbIDFsPimD3Lh9273YAb7NR0jEZu/yqYqzaMv+HD3V1ObaiXw%20LP8AhxSSmY2qH3dPc+MhEW9KIfAl2A+VS61ZvErYew/uRTMjVt6fiOfF+eazNKvuiR/uN6/MZR9G%20l4szj+VWa1JvHM3H3efdiF8TQo0TSd9Qdj+Fb9rF2SVp7Oe8dtHwWtItzJfD4qez1XMTVD2i90QY%20zq0qWIeUccCcuKl1yzOy/QvPZX3Bu6JjUo0tZ44t86k1s8Ok3iPt/YLr+nIg0aTNkH0/DFbkS7NS%2099gfczUDRo0TqwJD5frYq4rGctqy9ivcqnSMalChqj4YnHED4pyi+r7Fe5UqmqFOhGPxdvlUs+y5%204b1H2T6+jS0zo0zMhiQ7fOsXWtzaK0vZTr2JJlRp8gBk3yrN0rf5I37T2e62gYxnRh4s5ch24p+O%20nvkY7n2d65lX1U6MdA/D+FX8dlLvMvavbnZ7/Zujdv22/iI3dD1vUiMvHXnOP/RkF11mI47Xl0i0%20yICAgICAgICAgICDzf7xf/0b6g/4P+fUFnfw1p5fFUaZfDHgI8CVwtdmWFMB38uZH5VLVn2VFJot%205iMxzKl29Fn1V9LSQXOB1F+KmcxVnpnSQMfCR8XWp5/zTK7SSX/WBI5ABT0X1XB2xm+lwRxc5JfT%20BMjEyJylh4uzsUngq8RYnFgRmFZ6LQyZhxPPi3FADGHhDh8hhipOLyKsPETk2IGWHJXUWgRYFgYy%20GA5MqigDxHiYnEnn3KeAaPAsJHFVKrofBwxxbmO1P/hpQCTsMJEOAcSO10sFshDAv4cpE8QmPRAw%20IIOZ8z8Pgpk9FukOMA74EZgcSgslFwxzDl+QHJa8M36rREuSfNpLgcB2oLhyIIyGGePJK1INj2sQ%20QP1ckFcQdXFh3eLNQWThmBm5AHdzVyYYjEjPiFUwoRLhmrBbozxOPHiguAxf4NwQfpGu7yiAgICA%20gICAgICAgIIjqnpTZOp9rltm824ubOZBlTlk4LoOH/w3e0r/ANTw/B+RORmpfd59qaTenstKJH0g%20A/zIN6n7Je3FMkw2mnF88BilTHq0x9372xFybmO1xFaWMphnJ5nBZ9sdZ27T1bY9j/bQ2krWps1G%20tSkdX1kQSDzC7a9u2viuW0mzUt/u9+1FCt6sNjomTuAYggdyv59vql1l4sT917adG3G3z2/9306d%20rNhOnTAALBsVz22u3l0029tzEDT+777WUwdOzUnJclg65Xql8vTp83t18VvWXsx7f2UpStNthR1t%20rEGALc1dOua+Ge/5fZ2/33KY27oTprbrqF1aWopVoeWQW3mdAgICAgIBAOYQAAAwyQEBAQEFtWlC%20rSnSmHhMGMh2HApZkcVY+zHt5ZbjU3KhtVIXtWRlKuQNTyzY9qzNJPDrt377TFvCW/sD0wxAtIgE%20ue9acryf2C6Z4WkQDmOaFUHQHSwGFlB2ABbEAckLyp/d/wBL6n+xxzf480XLaodJbHQ/i7cAjIol%205R997a9KXu60t0uLXVd0g0ZqWZbnZZMNwdFdPirGr9nGuORVYXno/YjOUzbh55oLKnRPT1SAhO2E%20ojnxRcpm2t6dvQhRp4QgGiOQCIyICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICCE606S23q7pq86e3KpWo2V76Xq1LaUY1R6VWFaOkzjUjjKmHeOSlmVlw8xH%203TvboO247wHw/jrXAdn8mWPxxr8lVP3UPbpgP3hu4A4etbY/+GT8cX8lV/wpe3mJ/eO7knj61th/%204ZL1Q/JVf8Knt5i+47uX51rb+jJeqH5aoPup+3n/ADHdz/762/oyn4Yflp/hS9usT9v3ZzmfWtv6%20Ok6pD8tD91L27Jx3Ddz2etbf0ZX8UPyUH3UvbwORuO7gnP662/oyfin1X8tV/wAKnt4zfvDdv9Nb%20f0dL1Sn5af4U/btwf3hu+HD1rb+jqfiiflp/hU9vf+Y7v/prb+jK/ji/lqg+6n7eAv8AvHd3/wDx%20rb+jJOuH5aqPup+3gJP7x3cntrW2H/hkvXKn5Kp/hS9vMX3Hdy5f+OtsO7+TJ+KH5af4UvbtjE7h%20uxB4etbf0dPxw/JVf8Kft47/ALw3d3f+Otv6Ml64flp/hU9vGYbhu4/99bf0dT8UX8tP8Knt7j/8%20R3fH/wBtbf0ZX8cPy1Q/dR9uiP6w3cdorW39GVnXE/LVD91D28I/rLeOz662w7v5Mp+OH5aofune%203R/+Y7vkR/HW3H/hk/HD8tUP3Tfbkl/3ju4LaS1a1y/7sr+OH5Kr/hO9uv8AmO8f6a14Zf8A6ZT8%20cPy1T/Cd7df8y3h8wfWtf6Mn44flqv8AhO9usf8A4ju7Hh61tn/3ZPxxfy1T/Cb7c/8AMd3/ANNa%20/wBGV/HE/LQ/dM9uSG/eO8f6a1+T/ZlPxw/LQ/dN9uv+ZbwMXwrWvH/hk/HD8tWn7pXtwf8A5jvA%20xf8AjrX+jK+w/JQ/dJ9uCX/eO8Ds9a1/oyew/JXti25iAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIOT3b3U6F2m5u7e93GY/d8xS3G4o2t1cW1%20rUkzQubmhSqUKEvEMKkwgy9ZWlze9PVN66euIw3qyoG82m7gXp1hGPqChVbCpQrgaSOD6otIAoNv%20ofqyw6v6S2vqSwGm23OhGsKZLmnMPGpTJ4mnUjKJ7kE4gICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICCC662+lf9HbzbValalE2deQqW9apb1IyjTkYkTpShLA8M%20jxQeYe1Xu77ddN+2nR+079vtGz3GtZUomFQVJRhKbyj61WEZU6OqPi+slHDFB3vuL9usunLrq3YZ%20D977LbyvYRB+qvLWgDVq2tVsJRqU9XpyzhI6o8QQnunN+2/qDYNv3zb5GdluVvTubcnA6akRICQ4%20EOx7UEigICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgi996o2PY%20xRG43BhWuSY2tpRpVbm5rGIeXo21vGrWqaRjLRAtxQaW2b30j1xs9x+7bsXttSqSoXAh6lvc21xT%20+jKExTr0K0DiHEZBBF+2vVt5ukt86c3asK+/9KXn2G9uGETcUKkfUtLqUYgRjKrS8wGGoSbBkHao%20CAgICAgICAgICAgICAgICAgICAgICAg+f9xu7be/bT3P3Dpv7PsHTHq71O+i32i83DcY0PrqtSVe%20U6dtCtMRjGnGBmQxiYFkHqntPUpj2r6QJkAIbHtusuPD/I6Rx5YYoOK+6hTnH2bsZiM421W8vZ2f%20qFz6XryiP+lGT9roPYUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQRnVP8A/WN3/wByuP8A8qSDybpTbunp/dTpUt1o0o7bLYa9e4JjENU0TkKgdvrNbGJz1IOp%206CoXtl7D7XR3uNSnWobC1zCp4akKcbc6YnV5TGmwxyQaf3ZqV1S9jul43IkKhp3U4iZc+nO8rSpn%20uNMxbsQenoCAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIPIxv8A%20bbf95e5sd5q+h+8OnqNLp6pWIjTkY3BnXpUicNc5Rc8To7kHcdN7X0dYdR9RHYraNPdLyrRut/r0%20pSnCVxOMhCMnlKMagiNUoRA8wkfMg4HoOJn95D3NrUBI0IWm0U7qbgw9Y2sNAw/UifkKD2JAQEBA%20QEBAQEBAQEBAQEBAQEBAQEBAQEHGj2e9tRuG6X/7iom43kVf3jEzqmlUNeEqdWYomfpU5zjOQM4R%20EsTjigX3S1LZOkZdI9E2I283lKVtSufHKna05wFKVzUq1DKVWpTpgenEyMpERBaLkB0HTXT22dOb%20BYbFtkDTsNuoQt7eJLy0wDapHjKRxJ5oJJAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQ%20EBAQEBAQEBAQEBAQEBAQEFKlOnUpyp1IidOYMZwkHBBwIIOYKDktv9pvb/b5x+x7WaVrTrC5p7b9%20ouZbfGtGWuNSNjKqbSM4y8QkKTg4hBsdebfue+7LcdMbfroHeKZtr/cmaFtZ1XhXlAnz1p09UKcR%20kSJSYDEJzadrsdp2u02vb6QoWNjRp21rRGUKVKIhCOPIBBtICAgICAgICAgICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgIOc609uuietrWja9UbTS3Knbkyt5yM6dWnqbVoq0pU6kR%20Jg4EmPFBn2vY9h6O6ejt/T20+hZUHNDb7ODynUlzlI4ykc51Jd5QafQfSNTYqO5X9/KFTf8AqC7n%20uO71aZMoRnPw0remSATToUhGnEkYsZcUHUICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICD//Z" height="322" width="1022" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 8.&nbsp; </span><span class="textfig">Medición del área de los defectos; a)
          Defectos en el modelo simulado, b) Defectos en la pieza real del tipo 
          porosidad y c) Defectos en la pieza real del tipo sopladura.</span></div>
        <p>La
          simulación numérica del vertido de metal fundido permite establecer la 
          conveniente colocación de un indicador de llenado/mazarota en la zona 
          mostrada en la <span class="tooltip"><a href="#f21">Figura 9</a></span>,
          lo cual posibilitará la correcta evacuación de los gases por esa parte 
          del molde y consecuentemente favorecerá el llenado adecuado de la pieza.</p>
        <p>La
          posibilidad de realizar este tipo de análisis parte de las ventajas que
          ofrecen los programas de simulación numérica, como lo demuestran en sus
          investigaciones <span class="tooltip"><a href="#B9">Mi <i>et al.</i>(2009)</a><span class="tooltip-content">MI,
          G.-F.; LIU, X.-Y.; WANG, K.-F.; FU, H.-Z.: “Application of numerical 
          simulation technique to casting process of valve block”, <i>Journal of Iron and Steel Research International</i>, 16(4): 12-17, 2009, ISSN: 1006-706X, DOI: <a href="https://doi.org/10.1016/S1006-706X%2809%2960053-4" target="xrefwindow">doi.org/10.1016/S1006-706X(09)60053-4</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534" target="xrefwindow">https://www.sciencedirect.com/science/article/abs/pii/S1006706X09600534</a>.</span></span>; <span class="tooltip"><a href="#B4">Iqbal <i>et al.</i>(2012)</a><span class="tooltip-content">IQBAL,
          H.; SHEIKH, A.K.; AL-YOUSEF, A.; YOUNAS, M.: “Mold design optimization 
          for sand casting of complex geometries using advance simulation tools”, <i>Materials and Manufacturing Processes</i>, 27(7): 775-785, 2012, ISSN: 1042-6914, DOI: <a href="https://doi.org/10.1080/10426914.2011.648250" target="xrefwindow">10.1080/10426914.2011.648250</a>, <i>Disponible en:</i> <a href="http://search.ebscohost.com/login.aspx?direct=true&amp;db=buh&amp;AN=75908786&amp;site=ehost-live" target="xrefwindow">http://search.ebscohost.com/login.aspx?direct=true&amp;db=buh&amp;AN=75908786&amp;site=ehost-live</a><i>, [Consulta: 5 de enero de 2022 ].</i></span></span> y <span class="tooltip"><a href="#B16">Sorate <i>et al.</i>(2017)</a><span class="tooltip-content">SORATE,
          S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
          Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</span></span>,
          al proponer modificaciones totales o parciales en la colocación, las 
          dimensiones y los elementos tecnológicos empleados para el llenado del 
          molde de metal fundido.</p>
        <div id="f21" class="fig">
          <div class="zoom">
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qQs7OWNgs%20SELlSXdkWOtIWhIupy/9m1zf7qgleS4l3LkcImyeKJjYvMOhSYMKUlJdMdY1WhV9jLyrXTcfbagp%20XhPP2ZC1cZ5er6DKNKXHbyU1JQpbpJCo09BvsPXavy6nrQizeLc0zfBXzDfQubxhNzIhJPuPw0m5%203xzc72fNN7+VMC+cVnMbloDOQx0hEmDISFsvo1BSQDr5EeIOo8RUyOOYz+Lw2OeyOVktxILI/WkO%20K2BNhqNbEnyA1qihOWdyeQ8z3R8e5IwfFlEo9tP6c6YP7TqrbmGz1AHrI60n4mK0MyZhMBhYape9%20EN9aYmLxsBpC33Fg+ra1uRYNq+ZV+nnUbvHYypcRsOpafTf6d1LiLGy0LR0WhWu1XxFWMa3CmebR%20FweecgjKceUDMS6la1XUtuQjfuWo9Sb+NTaZb03ut7MD65w8ecw6t6iJHvRkgDYCv96VaXuNAD1/%20ZXnvFZ11jr7vs/G+b/58fZw45xiXmMwrHxn47a0oK1rkOe00U26bzpf1eNc9pcdvR7eO6y56+ixu%20G42RybDL4A9DbbYx8n6xXIYzoLDagpJWmSUj23jb0pV6tela1t+nXXWa4/J8Z369+/3/AE/HGHp7%20tdFiN8UY+hjNxIanHAw00ALttq2blWCfUdmv+yvTq+H8jfyqa1pwKBQKAelBVHO5bjHNULxc5a5j%20WGfXlOPpfWkzIqVC3sI3gNvtp3rbcRbcRtJt0EahnuBkMIuJiMepiPjk4xmQxLnL991tDjAeOQdS%20uSZzrSd6gpCkDaE/PpapFsw73+6ecjzn4kedBlx0wFvxsqkRW23diCozW2jL3qbuktltQSkFO4uW%20pkw6JvcTJhuc61Pi49uQxi2lZyU1IU3GQ+3IDrrsdLpQ2VuoCGyhQT6kqKlJtQjhD7o5XHY5uGxk%20W1fT4qNtcnxyHWloSBImuILyZUloJSXdwZSlQPpWqrWNblmN8uyUHtvDWxm2lKlZGTBm8umNrXEb%20S444tDraQtJKFhaW21Bzag9VGxqZW64rI4VzrLryuKwSR9bERi0qSZC225kh1hgq+oR7jv1DgecQ%20Up3MpFvXuUK2t0YTvdfNpjxv8exbMiQXVuqXCdLcaUhBWnEvKD/pkKsr9Q2vtNkG4rnnvhcV0tc+%20zmNTJbcyKMc9Oycp33Ms2qahEhMWO6nFp9tbHtLG5aUnzHRRNavYmrJmd1crHguy5eYhY7I+42l/%20jTkVCpEBKtpWiVIelR2ySDoo7bk2AJpjCNrH51yiXw/kPJGshiyxByBEBTDa3o4hMFsuF11S2ypa%20krvcJG23Q0SVrYfdfMTJUN1ufi28Ww4FT3FsvJcfbXOMVss7j7baCgpU04lSws3FhUlavZce4/1G%20rWcvtFKBQKCMdxclKx3AOSZGIssSYmLmSGHUkFSVNMrWFXvb4ig8+YdUWPAxj0Ej6b2mXopAt6SN%20wOvjQR9njeVx/PclldiH8VmHUykykLJDK1alpxPXcL1E72pXmMlDVnUQE+79SuImS0nZ6CzcgLKu%20gJOiR40l9nTfTt2Svs7DVI5vk1PIDkWPCacj7xfY6XLFSU2+awIvVYXgWSTcqubghRFyP6PwFBVX%20ejsXiefRf4hB9uDyppBRHnKTuakNgfuZAHUKHyq6poPPeA5dmOGz3OF8+iSI7cI7YspV/fgpvYqb%20V1kRHOo26jwPmFg4rlszgk6LlMdJTKx+Z2rRh46w4jIgAguRLX9pwfmJsPOoOrkeZyfKcwrPcsdj%20RcXCG/j2B99Km2CFG8yaT6S8AbJT/s1RvxYWRff/AIXLchNqlT1tf8jYixcJB1PQjaPwrPJn2deH%20eZ7tDxXF82gc8HJuRsM70xnGmH2ihaEvFICVtto9AUQPADXXrU0+rvz80s669UnLzWoU4Aeiiokm%204+69dHgV33ljLb5jAyG0JZy2JZU2lIuSqOotEaW6ihhBwALWFxY30NlDx+Pn5aVbI3pvhve3uLwG%20S7g8fxXIY7z+KyD5hrjNKKVqfcSQwo/7odUN3wrF07ul+Rs9HPrYx+NfjQ4TGOhwEOqRCjJCG/0r%206q1Klm/jV/5yMbfI2q0+BQWIPEMYwzcJUwl5XidzvrP/ABGjlKkdVSgUCgKAIIOoPhQaLIckxGOm%20CJOkNR2m4a5rsl59pIbabWhs3SpRXb1j1Wt5m5orWTO5HEIycItrJMzF559qNikR1oWt73XQwp1I%20JTuQ2r5yOn7Kas7TFdo7g8XQzFcm5OLBcnF8RWXH2lrcEZ1TS1ILSlpI3I1t06GyqVq+jpyPcjiU%20VWGLE9ua9nZDcbEsxnEKW57jqWVOJCiP02lH9Q+H89kyxNvZkq7h8ES3JX/HoIbiviJIX76AESHC%20Qlo2/MSgiw10rOttakx3fZ/O+PQOTY/jTklLmWne4pUdpSQqM02yt8uvpvdCCGyLnxqpY+yeb4VE%20DFzoalZKHlZjUCNJh2dShb69m9a1H0pT4+PlRY68P3A4/lIUKSZQxzk4SXGIswpbe9uI6tp1RTe1%20gWzpe4qSZLHZD53wud9MuJm40hE576WK426laHH27EtoULgrG4afGmyRhR+6PCnJOXvlWUQcIphq%20bkVup+m9+QpYS0ldz60e0UrH9dUrOnc44tjPakz8nHiwpDaHGJrzqUsqDhAbSCVaqc3bk+YFMpI4%20xufcMkKQqPnIjgdZW+nY6FfpNfOtJ1G3TqaXXC5IHcfg2QIELOwnwpLjm5LoA9tkbnFX6ekdalph%209b7j8KdWlDGZiPuLiqnNtMuha1xkpKy62B8ydqSfuq4MsjAc54vyBTaMTkWJTjrLcpDKF/qew6AU%20rUi25PzDQ0wZb6iseTOjxmXJD60tR2ke4t5xQSgIHVRUdAB43oKR533Pf5Ky/iOO3ZwDoLOQybyL%20rmNqTtW3HSbWQUnVZ+6gi8SE9Jc+mhslz2GVLCEpAShllOp62TpoBQa7GZ3Ez2WZMN4OpPq2qCkm%20+hsb2FqmGtb3MHxjlkbOTJWNyMRzjWekIOYizVXkxm0KKz9Nf1enefbCevSpdXffabTutztoy2zy%20qfHjRrQUwWdski6ysOqAQVDQHbr1rTzLSvfyt9vgao12UzGLxEB/J5WS1BgxwS/KfWEISAfTuVe1%20QefO6HJOIdym0QmePvPwWUK+l5U8oxH21bkm0RpQ3utrtru9OulMo0EDjWHjstQMXjw2wFXZjuLU%208UqXZKlIUs+krtdVqjUdE3j/ABTkLWNkPKE2Ji5S1WaB9p9xFt8Z83TZKSPmAvbSrhqVmZjM8Yxj%20hOSyESCpdy3AZutaU9EpS0i527emtZ8mppfX0YzubxqctxzHRFNyHeQ+taHCUOssEKCFqbNiknYb%20X8Klvd0248+tbRTI37du4g2sRck3+OtbeZDO78JDmC49lElSlQ5j8FbYF0hDo3o9XTVYta1PQVrp%20bSxAVZV9dNNdL1crln8cyS8Xyvj+TR+8x+UjugEdAlxOpHT7aiPT3J2lsP5COgXWuQGUlXQpfetu%20Kh4erT+VyrrjRm48dphAAbbQlCUgWG1At0qYGTVQoFAoB6HW3xNBB+Y9vv8AMmRVMRJYjFcNUF1L%200JEq6PqGpCV3Utuy0+16NDtJv4UIxXu1+XVP+qYz7cYOOLMgNwGyssiUZLCWlrcV7TjZUoKWAQu9%209oIqF7uyF21zGMSU4fPogJeQ+1L2wkklpyQ6+ylgh5Pslr31JJF92h0tTDWWHG7S5plttCeRpbKy%20hM51uGpTy22nA637DsmTJcZcSrd6yV3v0ukVqXEwxY5xu0UhORxU2ZmG5jmEkIOOW5Bb9xuG297w%20Y3+5+80Sn3rX2g6eoms6zDVuWZl+2UifmpclvMqi4qe79TMgoYSZBeLJZOyXvC0NqTYFITe19qk3%20vTC+XbBA7ZSIuAjY05NsyGMtHzC5YYeUHFx1oVsUJEmQ5uUGwnf7vTwqszs1U7soqQiOEZVlSmi8%20Xkyojr7LgcfdfavGTKaYJbL6tXEL3aHSrLiNXbLLf7WZlaGY7XIENQmFtrRFTDUhBKWEMrUv2ZDW%209Sg2Nu66Uj8p61mdmXBntVn4y2XonJww/j1IGICce17LbSFLGyQ17g99XtuFG8KQeqvmN6YW13u9%20rnGsPCxsLIxW3YslchEiVj0ySApC7pbT7rftlK3VqCgeh21b3ZYcTtTyyIuM7H5Y0h+L+4/w9YaR%20ZpLIKWUy0tk7WwbrCtelhpWrtlJMD3afkr0NiNI5OzKQ0w5GU1Jx6nY6kOCyiY5lBpalElSi4F62%2027elYavdlDtM+V/TuZtTuGIYe/h6oydyZbEf6cuNvb7pZcABUztI8AQDWsphlcX7d5fDZiBOlZ0Z%20FiDDRDTHVGW3o20G0lv/AJhbTdtoOjW463UfBkwkPI+WYPjmKeyuYkJjQWSElw+oqWTtShCRcqWV%20abRUVQ/LeY5zmbqUzELx2A33jYUGzj1vlVLKD5dEdPO9BiQMe5OF0q9qOgWU+RZKUp6gdBQZXJOR%20K4hxB3LwcDMyyZqHY0OU2hXsNLACVOylpG/bZd0AJ9VjQVpxCRjREbQxKZdS1+mpe8AhfkUq9QPw%20tQWTg5bUl4RoIVkJlgkxo36rgsdyd99EpvQzV28I4y7hsWoy3CZ8xQkTG73QhRAGxN/AAW1oZcOc%20dwMRxGFHdmJXIm5B5MXF45gb35Dy7bUoA8B1UroKEeb/APMHIu5HJ5svO5GMFYWQtEPhzaVKdcS1%208z5QTtuj+1qb+FZ8nbbjxG1FyNNSb3vbS2mm7p/PWnLad3fCkuRZseW1q5GcS6j7U60GLgcWnFxF%20Y/3HZkBUt+WWF2SpC5HzJ9BBIHmaLH3iPazI8Zfy2ZyMyFMyjqEqx7xWh5UaIoqLile4LJdttSLd%20Na5yO/L8q12hMSbkIqpKYy57S9sSe+Eh1K+gHviy9ttBc2FdJHDTa1j42acjj5EhcX+Hz8fLcx+W%20xhUXiw83qkpdA2rSsDS1GXDLYiDncNIwmQeXGjTFIcTKQCssvNEltz2xqoa+oaUFM5zA5jAZU4rM%20te3LufYcSdzMhuws4ys6FKk9PEeNTI1chlxbXoQVuIcS57Q8ShSSUpBHzdao9YZzJksJzEBhp5bz%20LE+FBkn9NThSF+y6benyV5GhVidvu5OJ5ljy40kwstGGzKYp42ejuDr4WWhXVCwLEUEu3rF7gCwO%20l9fDX7KDsoFBx3EddfH42+ygifcLuZx/guEVkssv3H3P04GOZN5Ep4myW2kdevX+zQQHD9uue88P%20+YO4OYyHH/fAOL47hZSogitqO7/mFgEuOnx00+HSg2//AG8YLp/mzldvL+LueJ/uUD/t3wX/ALs5%20X0t/1dzp5fJQP+3jBePLeV+f/V3OtrX+Sgf9u+C1tyzlevX/ABdz/wAlMAP9PGCFrcs5Xp0/xdzS%20/wD8lAH+njBC1uWcr06f4u5p/wAFB8H+nfAjpyvlXkf8Wc/8lB9/7eMF/wC7OV9Lf9Xc6f8AgoH/%20AG74L/3Zyvpb/q7nT/wUE04fwqJxbErxsbIT8i2t0vF/KSDLduQBs3qCfQNvSgkNAoFAoPMv+pPl%20cjjfc/jEmLE+tdXBcTMhSl7or7ZcIAQ3rsfTrZ3bfp5UkHPj0fH8hxsbkEH3TgZ63PpWnrCQtbZs%204hZHTaoWBvqKCx+N9vpU5TUjONGFjWSPZxA6uFPQvkfl8k+PjQWS3Dabb9tsBKANobt6NvQDaLdB%20pUEcmdqu202YqbK41jnJS/mdMdAJJN76Aa69ao3uPwuMxrXtY+IzEbttsw2lBt4aj+mgw+S8lgcc%20wE7OZNe2Fj2VPO2I3KKBfakeKlGyQPOrg9nm1nkGRfly+4vKZCWp0eO5JjME7kQSpJEaKwk9VKWE%20bz4msXaOmvFvb2nZ52byuVYnJyDMhxGTLhk/VpNnfeJKivd11vrfrXKbPo3ht7e68OJdxIfJ5cPH%20ZJtULkEgNtiWspEaW8roVk2DanPC+lbnI8/J8Tad7E/GBeim88e1JFwuLYXCrX26+N/Kty5eOsaS%20UIvsSLAjr4j4k/D+eqm1w0c1xe03Ovj9g6jr8aYWYRzJKKkKQbEAEAAdD53B0/GpIlaV3NZKCp1c%20R9Ta1glStCSvQ+4rruJHjV+4zo3ddRGPjZuMwlXulrKZpveCEf8ApuBlPpvYerX9tBNMljcLmMU3%20By7QyOBkDfAyEdX6jQNylyI5bRV9VIP30FN814jmeJr2vu/VY6Qlf8LyzQCUOAdEOgfunrWuD+2g%20vNl5Mbtti5pV9Uj+GMPpaaSVOOqCbeyNBuWVCxtUrWusrSM7pgx/IcY5IwmbaSVRZC0qS+ytJILT%207Z9LzXhY+FIWSLm7a92I3IFN4LPI/hnLmQAphdwzM2t3+oirsApC06lPVPQ/GsrJKlWUR4eFv66D%20j7huPI+AudL6G/TWggfc3uvB4bGZgQ2FZfl+UUGcNgmCVOuuKGi1jqhsHqTVwNP287V5FGWPNu4U%20hOX5w9Yx0GyouOCtUtRUH07k/wBr+nWoLUSwlJvQdlAoFAoFAoFAoFAoFAoFAoPOH+qLt9yfK5HG%20czxjP8Qx2FjLZyEZgXkISpV/cQPzj1ahPTx0pgQTtbyTGZPhEPgsZZh5GG5Ilubl7RkA6uw+mdVb%2023GRpsOp8KgtrgvdZ7BJj4blzy34AX9PGzzhKnGiTdCJlhYAW/eH77VaLpak+4EqTtKF2KFJVcFJ%20tY3HUEdDQdu89TYDwN/LwP7aDgp5QJO39MD5vt0HWg87f6l+VZpx9GHxbyGsZx76afmzuO9bshZR%20Hb2gG6RYqVWOS4ev4nHrvviq0kZI8g4/nMrylTMHF4v0456KEl1UpZPtRm20lJeHiV39HWvPJbe/%20932/PX4+mMS3/HX5/kphKnPd3WB66D+qt2dng02vllNpPF87Gw+PyeUg7MdkkqchvFYIdSjU3Dai%20UnQdSPH7K8m88bmddfo+3w459bL7eq2e2HPMpyLC5dnMyGH2+PrZcj5B9wJliIvchKF/L7jbO35+%20uor267Zfmvm8M12uEjmsuNHatJQraknda3rspJHmDau1eOTEaGX8vj/LyoiPZDXd+z+X7KCM5Mn1%2066fH7LXP3UEYl2LhukEagg2+U3v+N+ppBvuD8zf4/Ibxsp2/FpT4+qZNyIrq+khkHUJNvUOlBb0h%20KUIm4mW01NgTEhqTFcAU28gi7TqCNflIUlSddRVGN/EWsPxvF456UtvFYNCmoqykrcs6orO4JAKl%20bjYEVnZvTRseK8k49kMrMiKYyD76Y4URk46o/tvX6tk/Np4U1TfRJcu99fjVRXD7LDCSqIpkJbcY%20XoousuAFaF+BPQ+Iqs+q3cHJcewsB+QNrrkdpxxBVuIUQL+oAX60Ffdxe7E/H5b/ACbw2KjN85mE%20JYioJWzDQTdT81WiUBKSCB+NUZ/bjtLC4u+9n8vLXnOa5BAORz0nUpKknc3GB/doHS41I+GlBYYa%20SD5AdAPjUHOgUCgUCgUCgUCgUCgUCgUCg4+2LkgkE9Tf7fP7aDzr3r/02tZFx7lHB2wxk9ZEzENn%202kvLGvuxjf8ASd008KCu+G9xmMwlWB5aExs4m7CMm+NiZBIt9LMaUE7HtDZZ0NBZfEudZngbwx+Q%20adlcXbIQ5HA3SYFzf3Ek/vGr/l8PChlOOf8AePH4ZlmBxxtOZzs1AcjJbN47CVah2UsfKkp6J+Y0%20FZYTkfLcXydzk4zEidPmEfxHFvK/5BxGgKY7d1extt6bffeqNXmnP4pK5NkMlHcmx8mVyXsch0Ie%20WxGT+ky25Y7SnadRWd5k0znLz3lXmpk116JHU1CUoLYihRXsQRZCSSBew8bVyxh9Lbm88ZpiQ0Zf%20tuIPuKvofs6G4rhyy4fS+DNbsl+Td9rGN4kOLbQhxTr7FiFIdJINvI6C9eXyfoea8fhJrf29WLxr%20gs3Ocx47g3WnG2c296n0egLipUQ8pJA2+gNrr3cVr8r/ACOnheuvd6AyLESKr6GGXFQII+lh++4p%20x32mhtTuWbE3+yvS+LtmtDMtY2+PTy08KIj05OpIPXXTxsbW8fsqCL5E+knw8LefXzNaEZl/OfPX%20T4WJ6f1fh1MSWuhYSsLQuxSsFCkk9QbA6gWtbp5U7NYWp26y2ZyXG2kTMeX4OPdVjoubZdRdCGhu%20DUpm5X0KQhwf0VMkSlJI1Jt53sQCBfS9x4XphJ2Zn8QmK9r35LrwZ/dblqO0eFt3jprVkLbW6lIf%20mfR4mMm8/LrDLSU3slJAU84bfkbQCTeg2vLu4OezuUT287WOBUyMlLWX5Lt3RsawhO2yFjRbth4f%20dVROe3/bHjnB8atjHhyRkJNlZLLyP1JUpy3qU4s7vTfonoKKlvt66HxuLgHqbmoOdAoFAoFAoFAo%20FAoFAoFAoFAoFBw9rW99b30+CbUFO97uw2E5tBey+MDWO5QwhSjIUA21KTZJU3JPQHp6+oNBUXEF%20cyi4h7GcieYdGOkriQCF+/JbCDtWfeT6XWVdEa0wNwxEaYJLQCLm6toA3f3vOg7rAXHgQQR536/G%20g44BmM0qLESpRilCmk6glQcSU3321+ah6KCbZVGU7EuQ7FeeZIPzXQooANtSQoD+qs2NeVjkEJKw%20q3qFrLA2kD7QDa6ddKu2srtw891Tbtf22wfMomak5TMvwXcW9HQlqM2H3FJeBs4veoelPyiuf/KP%20Xf5Da+62OJ8Vj4NnHyJTq5E3DLnpwilED6dqWspU4sJJupSAPSnQFRpppidmfmfLm/XX69TlKQUg%20gAmyrkjUafE6fjXV868jTTG3dp9ChYX1B018fEUEfyKHAkOKQdgHqVZVh4g3+38KCK5L5iFaKFuo%20IHXzv5+VX1EZllBWfV6R8R+21/P+etTjp5SMZTosRqTr0va1rDqRXT/jGLyWpd2xmZmPmcl/CcEz%20mn5UQMrZkyCw2yG3BdyyT6lem3qsRf8AGXSLrasJeT58Agq4FDcbV1MGduct/uhSrH7L1zacsfyj%20BSsunDZRD/F805+7YzSdjKja4SHx6bnwv1phM+6QwF5fn0pzj/Bveg4FKvpuR85UkhTzSP3kbGeI%20SrUbh1GpqGF5cR4Vx3iOGZxGCipiQWR6gBdx1f5nHlnVa1HW5+6i2t7bp5jxqD7QKBQKBQKBQKBQ%20KBQKBQKBQKBQKDr9xzwANxdPwFup8/uoKA7xdx5eeyU7hODkGPg4gDWeyjWpeWoeuAweltps4rwP%20pFCIXGkMNZWFg8Yy0UNxnJOXUkkJgx2/TGatb946odCehFRvxbIKvoBrcj8NKrOGyhY6S48m7e5l%20xLiUugpUPShRHyqPUptRKjPDZyF8Y43MYBUhEVAXcW/WaeUlwEfDpQVnz2AMf3A5FFCgEqlCXtvd%20A+qbS/pqdPV+yg0ZAIItt8/Ma21sm/l+2gtHsFOKMjyvEgtqdmQ405AVotYjvpDiUWtcFtSlWqyr%20LhbW2W7ZnHsCVkX0q+ijKWGkOrQ2Vi7lvRcI8aZYuuW1xnZ3P5BhEjkGXGOcUdxxmLQFISB1bU+5%20q4ev5ajeezNb/wBOfDlBr63J5eYW3N5C5ZQlY/sLS2lN0/CiOmb/AKa+2kuS4607k4aXLe0xGnOJ%20abKbAltKgu19ut79aYFLcx7dYtrkf+WeCZ2byvkC3UtPYtSEGLCbN9zkmYgBKSm3SmuIXugfMu3/%20ADPicxxvkuOeYZCzsyTCS7CcTYWKXU326ddwrtObHs53RGzsS3de1CQkrHx2gkm/2C+mlYu9saki%20TcUzkrEuyYjTSWZuaEdOOmPIQA2FKGxxRI+QDr/K3mvJc4fY04NZx5666+9xLhNxvqVTJrMaHjU/%204hlXQUNIsdVJHitWoSjqfKu+kt9Xx9pitC+mVz+FGTkUSMf2thSgqKHUhWTyThOq2VrBKGhe+miU%20+Zrp5Trr9yLc7MzZ/HMtk+1+ScRIawkdGQ43PbTYP4mQshJd2jbvbcO3U3VqegucVVtkj7vLW/nW%20aYcqKUCgUCgUCgUCgUCgUCgUCgUCgUCgq7v33CkcU4cI+MdCOQZx0QcSL6thX7x/4BCLm/2UyPOm%20KdYiRGYkZSiwyCErUSpSllRUtxRPUqUSTf8A2VMDcQVRWHJLjDftuzClUtY1U6UCyd/2eAo1Nm1a%20eSpKkq1S4ChY8SDc1UdfH+P8Vw2ah5fFQ3ocqI4SlCZLjjB3G2qF3Hym1BgcWDcOZyLiahaXiJr8%20+A2bguwZXrPtj/8AH839FERXvA2wnkuIntEIE3FoZkqufVLjuODUn/c22oIUSBYaX8BcWvr538QO%20p6UEz7OyI8fuVEVJSUMvwZ0ZUjU+0p2OptJNr+IsL0Ho7hTJf5jBbS0VNsMvyFLsCEEp9pKb2I6r%20tQW77VjoojQDTTpQcVPKtoEi5sNxsDcgJIP30FO8q5VyPuHyd/g3A5X0OFx59rlnK2xo2SbGHEV0%20U95nwP2UFh8M7f8AF+G4gYvBRRHYPqkvGypEhfit9225ajRG3nwIk+HIhTGUSIUhtSJEZdlIcQu4%20IVfQhQ60yrxz3p7WYXgXIMe9j5Tc3j2VfC2+OuLtJYSn1GxO5RZUfH7qm22Hf4/D574rCzeQ4LL5%20TyvkLxbkMQMU1Iw8cD2oxyW5thppLJN1tNFWov8AlJrlw4293u+XnSePX7/X921wM8dy21ZzlC22%208VhVtttcThIW00/IUhJVLlL0TsUoXOvTQaV7dpJ11+T5GFglTj0aRKcSlCGWA20loBCGk2JDbKei%20R9n33rna1iNu0lP/APeOEHGIX9Uzxlf+YVoJKPpi3/ygcPy296+tZovEn469Ol9fuqDlQKBQKBQK%20BQKBQKBQKBQKBQKBQKBQeP8A/U7lpTvd5iI8sljGYoGE1YDauQshZT8VJ0+6ggMHI6X0uBYK++96%20mPqJBBng+Y6n8Df7T4UwjNb5HAhz/o8oh3HtOm2OnqTujP3/ACb03KVaeNV0swkDbpBUkix1B06f%20YfsozWg7gjIQVYfn+HRfJ8dWljJhOu+Mo2aUrzACi2oWolSRlfHuS8aQ6uOJvGMmdrjY2h+LI6qS%20lR1Q83+W+hoKp5hwvJ8VdQ8p0z8DIc2QcsLp1Tb9OQkX9tfQW8baUHLt5kFYvnODeW97MORLTFmO%20BAdCUu3AUEkEG2lB6TxPL8LxHLpnZX6gRJLa4ofaQpYbJUlW5xCRfbf8wpgWzh+S4XNMl7EzWJzQ%20AWfZWFKCT5pvuHwuNaCBd5OV5NEfHcF4y+Ecu5Y6Ysd0D1RYqRulS1C9xsbuU21vcjpQSnhPC8Vx%20DjMPj+KSosQxdx9YBckPOHc486QLFS1fN+HhVxFmGzy3JcHh2i7lchFgISkukSXUNq2C+u0kH8BR%20ZFX8y73PrSuDwSGJ8vcoO5SXuZitoWncHWQfU+obrpHSokU7y7i2PynH8znctIlzuS42IZLWYccB%20W8pCx+k8yfR7Yv6dvQVz3ker4m9128te7K4fw/iGOweO5BAiNZmbOjbpGTlKQ81HkOX9xluMCEoW%20gp9K16nwrXBfBPm73k2zUlkM8iyCmlY7Mrx2RjFS4ccx2VwXyqw2zU2SdqQghOhrpttl5phKG8Um%20QiLiGfb99bCBOcbJ2LdsTLUgqAs0B08qzlLMsrs9bkvMuSc+ZQoYcNM8c4uo2SlcGIQt5ak2soKd%20tsXfXUVaLmtUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgq/vV2Zhc/xrUmIpMLlGPSTjppF0rTpuZd19%20SSehPSg8eT8fmMHlpGJysNcHLxVbX4i/LT1tkaLSbdR99BnwckDa/wBh8eh11p6CRRcj7rIjuD3G%20t4WhDoCwFjW+vWmGvJuY0y5BKieh11PlremGG1jSWlMuR3kB2LJbLEpg6JcbUCFA9SPG1FV883me%202fIlKx3+Jcfyo3MNOkhiW0OrSyD6JLPmNaC0cNlMRmcXIlYgjI4mSyGcziZABda3fM1IR10PRxNM%20mVf5ngqOMTWeQ4tLuU4g0+n66KLGVC2qsAofnRf8wFKLX5Kl1mSzHccQtwI90ttHeEB6ykhSj+bb%20YqoNHFwzBzkefCW7CyYJa+riLLKltrOqVhNgsD8txpSDX8by+dyWZ5Xy9OXkCew+3xvCznEtrdZj%20oKnXS3cWSr9MDdbos10siTu+cy7hc84/jIzkzITsvDlb23pchYZYBVcloe0N261rE1w2tevi+PrV%20N8hzMvNxmTLKprzV0sFZccdQFfl3q3FVj/RXn1tfV5uDjmuZ1117YvPDZPDZHA4tcLNQZTkeBGZn%20pW4I7zT6EgKQ424Ab38R1r0S49Xxbpnbs0XcnNzsVhmMXBfirbzKHUZFxpxLzobbUP09NAk3FceX%20fs+t/H/F9711+6Ids8pkMdyp+HiMMnOTczH+iRE3rbSh1S0qQ8opvbZYXUdOtTjy6fO49J3j0Gxj%20kY9tMZSUryKkIRLLB3j3jopDN7lXq0Sa9My+A0PNshlJMh7t3xp5LeeyDJe5ZmQr9LE45NippTgu%20QtY+b7beOnSGV5cLwuHxHEcTjMO2WsXGioRFQoEKKVeresf2lklSviawJBQKBQKBQKBQKBQKBQKB%20QKBQKBQKBQKD4E6EefW2lBBu6PanjvcHCfRzkCLkWP8Ap2UbT+tHXboT+ZB8Reg8a8u4byrhWb/h%20HJIqmZC7mHMbJLMtANv01AfNr06ig64ORKVBJ0UnRaR1GvU+BBoJDEyNwNR+JI101uPOmBuo0sXA%203fyH3URsSYOQhO47Js/WY6Qf12LgFCidHW1flWP7QoqDZrinJeIz1Z/jsx5+A2bM5hn/APaabXYe%203MatZSfC5FBvsN3cTJjsrymGTIWoezOyeNeA3INrExlDb0+YeNG/FL4k3CyXGWIeRjPuyATGbCtr%20jgSdfSrxsRYdfhQ8WxxzZayURTgUkJeF1a+YAtp/TTLCMdvmn2+PZ2Gs7ZGN5BI+tbUflTKSAhxd%20/wAv6Stet7Vust4UpcbUw823IjrIccYfSHGiUi4JQrTQCsV012v1YmI5fx7JvtYzASY8hxLZcQWo%20AQ22lIsqzqkk3tTLd5Np7sTn+Ig5njWSnzcZ9XnIiULgTITKUPqW6tKLSEtja63tVuOl/trHi3xc%20mPZ1L7EcU/hsaM1mJKMshSFZDIuo3MON2s800yk7kkflKjrXO6ZejX5l1WJxPj+KwsV/HcShOQ23%20d5nZJ5wKlOoTe5ek2SGkdVEC1q7ax5ubmvJ3rUyeT5DJy3ePds3m5uSb/SzPL3ATj8W3bar6ZSvn%20dP5TqfLret5jzxlsYbEcd4vLw+ECnm5N3sjlJGsrISPFbpv8hPyt1Mi8sMw4xhsc04AlaIzTawRe%20xS10N/AVFbKgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg+bTcm/2fCg0XMOD8a5fhXMPnoolRFnchV9%20rrS73CmljVBHwoPGfdDtJyHttOQZTip3HJC7QsylJOzd0ZkDXadet7GgjcWcoFDawUkgWJ1Bv4j4%20U+wkEHIiyQTYadNCBqPI0xnuN7Fmkp0texHgdfG16dhuYE2T7yExSQ+s2bbTqV2toUm4PkaQlfO4%203bzjOP4X/m1Mc47lImR25UaKAiKtEh3YSto6JcUk3JTre1GvLCv4rTe5CvaTvQSpogWUkk7jtPUK%20qnkk8DOZhhJS3OXtcUFlLpDqRbW6QrQCp6sVlSMnmYOYf5Xh44mPZGN9PyfEgAfUtpsRKYFv3qSk%20EfZWvxMN1guRYfOLCsJkI65SR6sdIUmNLQU/MC28UJOviD91PEtSMxeRSG2mHIylMi/tNtoabSbm%206tWgAb286zhq7Zc3yMWhcjJzoeKaaBKnpEppPzdQUIUtf/DTxJWrY57xuTKXC4zDyPNsskhtLOMa%20W1DB2X9cpwA7B8EitM5ZUvjnLOQIUzzzKNYvAnZu4Zx5fqdvsKUy5XiQeupPlQSOMxChY5jFY2Iz%20jcTFFmcfFG1q56qcPV1Z1JUrzorjHxK85lYOJbWEB1wSpD6RcpZZN+moJV0F9KyLwKQTeg+0CgUC%20gUCgUCgUCgUCgUCgUCgUCgUCgUCgUGFlMNjctAex2TjomQJCSh+M8kLQtJFrG/8APQeRO83YTJcK%20ddzPG2XZ/Elne6yn1yIKhp06rb16+HjQVjBnhKUrCwttz1II00tqfKyTQSOBkblKQfVoAk26i/T+%20an4i2e3WPSwXcq6EPq2bIKkm/tPA+oqI0Nhpp40wOnuLkn8jhZvHWmfqI85SF5N0puslt3c0hgD8%20+8UMK45VxOVxIYtp+Q7JzWRaclz8MsJvAi3HtFxQFy6v1EIPgKI6MVnsfKfEe6o8hRslp6w3H+9Y%202phUoiFbLgWglDiFXCk6KSrppYfHwqzYZOSxOAzoWrN4tiZIWLfXbS2/p6rlaNu5R8z/APHWUwR+%203PAbhOzLhtNwG0T1W6n4fCplcNlieAds4Ti3G+OiatZv7uRdW+b2Bv1A/G9PJMJq3lpf05isbIcM%20gFUSGhLDZ2i19jdrn4+NTJI+t/2QPAgEaHXrr1qNZcnH2WWVyHlBtltJU44egSk2NXKJ121w0liC%205mJzIbl5IBcZpQs43GFy2hXxV8xqCc0CgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUHV9MgpUlX%20rSsbXEq9QUPIg38KDzN3m/04yWHJfKOBM+4ysl3IccQLG5B3uRrki+urdvsoKGxy5b5MeGlbko/o%20hkCzjbuospCun4eFB6ji4vG4XHY/B4xHtwsZGQxa91LfI3vLX/vKVeg1uTykPheHmcukp/iLkBxp%20uHGsLb33PaQo36+2TfzvQV7MTHyL0iY5N+tmTl+9IkOH9RxdgAddU28B0FKSolnePCRdQbufmsOt%209dUnTwpgbriqZzePSzNcW6tsktOrF3ND+a3Wgk8YWKddb6E/Ch111/ps4/UC3l1H9VBsI/S46fAW%20Gv8AL+RoM9nba+o638umuo/Hr1oMvehCC46tKG0/OVGyQD5k2AoJHw7iUrMSm8lkWlNYhghUOK6k%203kLF7LdSq/oT8etBaHsgdDYXuNB08vxoOygUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgEAix6%20Gg60x0JBCNP26+B+6gpjur2Ij5PMR+b8QYbj8sgPokvxCr2409SFBSt9vlcIBG4DXxoNWjPOzck8%20yjBZdvIJtIexJjH6htCtL7ir2lJ3HwP3UFdd2ecZoRP8pSuOyeO4x19qVMn5H1Ovlly7KGy2C22n%20cnpup2MIZASraHW92w9FN3Nx10I+zxpkbqO6tRBK7k2sAU6npYX/ABphG1jm19ClJtc3tf8AlY/y%201orZxuovoPGg2bI8dDcdNLG48+lBsmQRqenU+AsRYAEga6eVB3x5S3pP0kBh7JzfCPGRutfT1L+V%20A+J/CgsTA9r0rLM3kyhIdR60Y1s/8sg3/ORq4ft0oLCLKf2W+4m9tKDnQKBQKBQKBQKBQKBQKBQK%20BQKBQKBQKBQKBQKBQKBQCLi1BwDQsbm9ze/jp01+HxoPvtJ3FXifs/n60GHlcHicvCcg5WI1OhOg%20Bcd9IcQbG4NlX1v40FSZ3/S5wGQXX+PPy+Py1JKUGM6XWAsfLuac36edqCFZH/Tz3YhPA4zJYrNt%20KvcyW3ICkWHSzfuX/Gg1rnbru5j9oe4oZji295XAlMqSlV7bD7pGtBnYngvdSY+WRxJcMpSVh6bK%20ZS0T4I/TKlfsoeiU4rtJ3LkOH617F4lIG5L7C3Zajr/YWlKf20wfgl2J7I4RBQ9mZ0vLOABRYKvZ%20jbj/AGW0bfLxNO4nuLweIxMcR8ZEahs9ShlITc2tckak/bQZhbB16E/mHW3w/Gg5UCgUCgUCgUCg%20UCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCgUCg4D98r+6n+c1B0j5Uf3E//SqrPYvpXZ+dX9//AOyk%2090rmf3R+w01T2FfMPsP9FPZr2Y8nov7D/OmlVlUQoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoFAoP/%202Q==" height="209" width="320" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 9.&nbsp; </span><span class="textfig">Ubicación del aire atrapado en la pieza fundida.</span></div>
        <p>En la <span class="tooltip"><a href="#t8">Tabla 3</a></span> se muestran los valores de las dimensiones de los defectos, detectados a
          partir de la inspección visual externa y de la simulación numérica del 
          proceso de fundición de la pieza. Se aprecia que no existen diferencias 
          significativas en las dimensiones, pues el error relativo entre ellas es
          inferior al 10%, lo cual se puede considerar adecuado.</p>
        <p>La 
          medición de las dimensiones de los defectos externos de la pieza fundida
          real fueron realizadas a partir de la fotogrametría, con lo que fue 
          posible el tratamiento de imágenes digitales en un ambiente CAD; 
          mientras que en el modelo simulado se realizan las mediciones mediante 
          las herramientas del programa de análisis por el MEF empleado.</p>
        <div class="table" id="t8"><span class="labelfig">TABLA 3.&nbsp; </span><span class="textfig">Análisis comparativo, entre el 
          modelo real y el simulado, de las dimensiones principales de los 
          defectos externos ocasionados por el proceso de fundición en la pieza</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center"> </th>
                    <th align="center">Porosidad</th>
                    <th align="center">Sopladura</th>
                  </tr>
                  <tr>
                    <th align="center"> </th>
                    <th align="center">Área promedio</th>
                    <th align="center">Área promedio</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Modelo real</td>
                    <td align="center">11,041 mm<sup>2</sup></td>
                    <td align="center">479,362 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Modelo simulado</td>
                    <td align="center">10,210 mm<sup>2</sup></td>
                    <td align="center">457,711 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Error relativo</td>
                    <td align="center">7,526%</td>
                    <td align="center">4,517%</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0x12d06200"><!-- named anchor --></a>
        <h4>Resultados de la simulación numérica y de la inspección visual interna de la pieza obtenida por el proceso de fundición</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Un método efectivo, como lo demuestra <span class="tooltip"><a href="#B6">Kabnure <i>et al.</i>(2020)</a><span class="tooltip-content">KABNURE, B.B.; SHINDE, V.D.; PATIL, D.C.: “Quality and yield improvement of ductile iron casting by simulation technique”, <i>Materials Today: Proceedings</i>, 27(1): 111-116, 2020, ISSN: 2214-7853, DOI: <a href="http://doi.org/10.1016/j.matpr.2019.09.022" target="xrefwindow">doi.org/10.1016/j.matpr.2019.09.022</a>, <i>Disponible en:</i> <a href="https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub" target="xrefwindow">https://www.sciencedirect.com/science/article/pii/S2214785319332651?via%3Dihub</a>.</span></span>, para determinar los defectos internos de las piezas fundidas es la realización de cortes de secciones en la pieza. En la <span class="tooltip"><a href="#f22">Figura 10</a></span> se observa que en los cortes de secciones, a lo largo del anillo 
          circular, revelaron la existencia de otro tipo de defectos en la pieza 
          analizada: cavidades originadas por las uniones frías, provocada por la 
          diferencia de temperatura entre las capas del metal líquido en los 
          niveles más internos de la geometría de la pieza.</p>
        <div id="f22" class="fig">
          <div class="zoom">
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4/gd2TTBX%20zs38uPhuyUlnDWBcCQMD8udaHCcX9aN7EMAiaSHyFCRyOf1Z1llsaY02cNnnJUuKnnxXEnHvrmNj%20AmYlgJnKWunCt4EAY1au5FtVxxx9hskTZUkc2TwAtDCEQkgI4H6hWWU07d2q+padJI2lz5j45MGz%20QujfqC+INdnhyz7a5lZ0Z6vtLupaaWWNf9XpxzPuzpKRsu2iRQRKGSHEYa2NPADMk16luZ8/0dLd%20XuvAnqqSKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUB+f3rA7/AO7N2H/1sw4f4zjz5VTIWp+R%20o8c3kXMdyMQ0uDzzDsFWqW1NvAkmmN8hKKuHNQRWcwgnrPHHHmZFvOWOWN2LCEcM1CEH5CicGqco%20+h+g+tIN/wBpYJHAblbBrbuPIlP71q5telehiurI4r0hk/Y3EYuNykVFnEYBC+5EAcceZ9gqKttt%20+Z09zPt468l85Pe57vHFGTqATLkcK0g4z559UN7N7uIaxygOVoBULkMOyubNE6HRjRoL1kc2OP35%20DpbxwJGP/irJKNy2pscNlAbOOzcxro4hrcXcXKpOGWVU6g0UMEdq34ZijU4yvHBpI8AHJB9dUs5L%20UrpJciQhyNVAUbiUxByK1G5fz/A+z+h7q827pqy3GAPm2maGKW5tQC6SBz42udJGpVzCvibwzHKu%20hrp1444RKuu40tplXj4W9fPz+8363uYrmBs8EglikGqNzEILXZFa0k47VdXD3L4yFCBQCgFAKAUA%20oBQCgFAKAUAoBQCgFAKAUAoBQH5/esQP8Wbr/wCtmQFMfxnZVGRFqGkNAczSmoEBTl2ce7jWB0Lj%20j7TI2640fgyjU5oPklPeHD299LKSOmHxxx9+Wzy42k5yYhTwb7TilU3NFG5nbbul9tt3FdWczorm%20MhzJIlUdip9dSrOupLXVsb7tvrBPaxOg3G283WfMdNC4NxPi9woMCMAPyVth7iE/U0/yGFO6S8KV%20Le9eqW33Vu8xukhehDY5Go4kgZJq/orp91M86uNrQ5dud3c7jePkiYSHFQSPZj9FYWspNq1Zm7bt%20sFsj5XkzOVSAulvBMs8qws5LpaGfE4R+Y+Qq0IrM1xGB9lQQnJjF8kj3vf77iS5e3OqNmiehfiUN%20KEAkKeYwIowj7c9Gp/i/TzaJsWl0EapgfCwN/JXanKRxWWpMXVhebNcSX+0s861kdrvNsHMqXSQc%20nY4tyNZusOUddclci6b6NbW+T5/Il7DcbW+tYrm0eJLeQK16p3gjgRxFXTk58mN0s62UNGSCSMQl%20SUK0AoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKA+FvWi0iN3ul04HzG7g9oJT7UrxkvJuFWyVIozmET%20iR4cMchxVFGXOuRnTVlxzGSBSi5tdkQVwI+XfVkWaLtvdvBa24Xk2YNUccSmK1LXIhTqSlrGkfnR%20PVxOhrggLghH09grC06m+GybXqUvGn4h+luBJRy4uACaimeGK0x7Qb99ectvLTjkY1vtd+2I7hcx%20n4Z0nkQuOKPaNXHEKMq6LqEcNLSzPibGU0NDWtKEEJgQlYJyXs4KXbGwzZlC0eVqCFOYC1ZqDNOd%20jHnndJkQAMhwVeKVEmnTHHHHM9NcgEa+H9IqpMGRECCc0zaQCi4o4AfPUNkpH2X/AC9yiX0s2wjE%20AyMQJ9lxCZDlXZVyjituzpKYrxqxBB3+13lpdP3TaGh0shDr7bnFGTgH3246WSpxTxcap0w5R10y%201vXoyfY+X5ry8PAkNr3Wy3G1FxbuKK4SRuBa+N4KOa9pHhINWTkwy43RwzNqTMUAoBQDFcsOdAKA%20UAoBQCgFAKAUAoBQCgFAKA+VOrul7Pd9y3K2vGeZbvvJXaV0kOZK5Coy+WFdPTJirQa270k6ckRy%20TNTgx5VPbhVPaRdZme2ejvTCgvfcHmPMwOXBMMPrqHgRLyskLD0m6XtrhkvkTTlpURzPLmE5YhAt%20K4EHkcGw3nTW0ybdKyayhdFFE4xt0ABo0qNOkYZqPz4Uy410s07SztlqvPjj8DHg9Luk5XRSy2P4%20jmtdJpe8AlATgvOq0wqEyM+d2yPzl/Emt19Pen9122DbZYn29vBL5zWwFC5xajtROONavGmjFXac%20mPtXpb0lt0gkhszO9o8L7lxk4HED3eNQsdUS8rMzqj026d6mtmR3cRt7iJPh7uBobKxihWYjShHA%20iptjTK1yM1+D+Xnpkade43ryc08odpIwNYvtq+Jt/cvwM+D+X7ooAONxevRM5WAcEPu/XRdvVFH3%20FiVtPQ/0/tnB7re4nLcQJZiAo5gBOQq3sVRV5rM650DtthtmyGx2+BtvaQyJHGxQEIBXHiVWovWC%202NzubLVC5R2OCoTlSBJDbls9yLp26bWWxbkAGzMeoiuWNGDZAOIHuuz4ZVnar8DpxZl09F/p+K9P%20mjJ2jd4dxgLgx1vdRkNurSX9pC9PddjlyIwNWraZ8imfA8b3lPZ+DJGrGIUYY55UAoBQCgFAKAUA%20oBQCgFAKAUAoBQCgOUXnpZ1BNf3M7Li2DJppJACXqA95cFRp+8K2WUy6Dwz0n6gBBM9qRgUDn/R4%20EqfdHQXG+lW/DHzrY5hQ+QcEH2eFPdHQy6PTHfg4uM9sCRw1nHDHBv6v5qj3ZIWOOOP1Mbfegd4t%20domMk0DjIWRta0uCue9rQBgM6zy3leB2f4+vTmT/AKdfu1409ZJYenu7BGiSDAYBXYfRWnunH7Zk%20N6G3kEfiwoD95/5qe4h7bPTeht0VS+AHNQSq4/q9tT7pCxF1vRm5j7cQ5Yr3fZ4JUe6T7bLo6Q3I%20AjXEmOGp3fmnOp93Ue2XB0ruX34xiuBK5cMMP0VHuD2yp6W3BMHR9wJGSdnCp90e2TOybdPYW8kc%20xaXF+ppZiEQDIisr2lmlawSVVLCgFARG8bM64lZf2Mgtd1t2pHNmx7CVMUrftMP0ZiqWr4rc6cOd%20VTrb91H4fNef4+J62neG3b3287PhdytwPi7NyKFXxsP2mE5Ee2lbTvuVzYHXVOaPZ8eJKA/d4nHj%20VzArQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBxoCD6maJGbbCcTNuFuUzVrHF5w7m1TI9l5o6u0c%20Oz5Ut8dPmTSFTgD3+3sq5ynqgFAKAUAoBQCgFAKAUAQUBG7ztEN6I52P+G3C3xtbxo8bCoUH7zHZ%20OafrqGpNcWXo/wBr345lnat4kmuDt+4Ri23WJuoxt/ZzNy8yIuzHZmMqrV+BpmwJLro5o/h5Mlg5%20Vz5fLDtq5zHqgFAKAUAoBQCgFAKAUAoBQCgFARMnUDGOePIcQxxaSHN4FDVeomHyKN6iYf8A5dwI%20zGocadRA/iKNF8g5pi4f01HWgeR1JGQvkOCgFuIQrjn3dlS7fAOURW675HNvGzMETvBJLM5qghGQ%20uQ4jAqcFTPCs7W1XHh+vHj2YK/8AHd+i+KJT+IrdiN0FEQIQSeCoBzq3WcZdi6gt5CEYQ0/aUEfQ%20tT1omCjuoYg1fIdhzLadZB5HUcZJAhxBQ+IZ/NTrBX+IG/4H/i/op1oFP4ij/wAErwChflganqCK%20/wAQsTCHv8Q/NUdQM+yu/ioPNDdHiLdJxyzxFWQMipAoBQCgBC93Ec6AwN22i23GBrZHOinicH21%20zGUkik4OafrHGq2oma4sro9NnuuZoUXrh0pYT3G27xLL+8LKV1s+aGBxZMWHTrAzacMR82FUWTma%205cCdfcpquXiv08zKZ669BOAIlukdiP8ALPq/Uc0FXeunQLQpluk5/Dvw76mSD1H649CSAkSXTU4u%20t3gU6kSUi9cugpSkctyRwPw70PcajqEFm79ffT20f5c0t3rRQBbPOFSnJBYb/MT6buCiW8Tttnjg%20vGpB5P8AMZ6agEmW8QKp+FfwqJBdi/mE9N5AS24uQn3rd44dtAZ1r619EXTHOt33UmjMC3cqDinK%20nUiYPU3rL0hCFkZegIqi1eRjllSUIMd3rr0E1uoyXSf+netOpEF+H1p6HlIAmuGlwVodA9uHtqOp%20EwZP/wC2+itJd8TIox0+WVqepEEz/F2yf4r/APR/vH3Hf6f73f2Z0JOf39xH+87nTuID/NkZoD2/%20eIOHPOsOmfEsrQWzenN26IuCeaEPPM0VR1Hr95RMdqducZXE6pW8Exz/AFadBak2fTXV8l+BFu61%20jnfo22WXcS0atUGlsWAxWR5aPljWTvC0R6K/xrX/AGXrT8Xx+RHv6m3uXdYnxC2jdbwy6vNvI8pH%20NGOlW6vAcNXOoSs7rmjqVO2WGyeRuXXavLf9PyMpnWe9tn8tzIZng+KO3u2PeAvIgfL5qluxzf23%20bva/3qPLiPt8r9p13a3D2wuunW0xJYI7lmkOIx0h2LHHsBOFHbQpb/G3S66xavl+XCKM69s3md0d%20697LZyTvEcpa1ykDVhxNW6mzieKN9C/H1triMjZpgwYOe6B4aFwGKfTUtj2kVb1rbag5u6QYOQsU%20ByhcHNRR81Ooq6mVFve5TsEtpNFLbqTrUaQnfkiL2UepUsnrBkRd5l9E4sKEtcoCDjw/p7azd2ka%20KsnQehdwZfbCydkjZWmV7BJHi06UGeVdOK0oystTYq1KigFAKAUBQheefCgPkLqKBepd5Lkaz4+4%20coI14vcCdWKf01laiN8PcWxvqrpYjPiWwjS7sDZHKQ4kKMOfOs6uHDOi+Ctq+5i+r+avL0Lct05z%20mgASSKVacUw5D8tbHCtXBfjE5eWTOLQQHYnHDlh2/NVHBarJOyguJYRFbwueAA7SAjkGKonKoZZE%20Zv1q0SM0vBl0t8yNxR7ceQ51aSjUGvuY6OQsJVqlM1xwVKs2yAzQS4EoD4WjuNRMEwVDnRuawFQA%20rUwUY50aJM+O6dF4YpCHcEwdiCOGPHDGnSJRJDqvdIoClzqYCFY9odz4/X20mGCttv7TIJnW8Uij%20Vg3EcSTj38KQUJmDqXpqR7m3jX2siKGgBwIBx0p31EQXWplW970fMx3lXCgguIejXfoxqJJg6pq2%20v/Fd/wBsfeH7PnWkrkUNP6p6a6mh3K+ntryNzbmeUgFsasYZHENbgoPbWLNEznl9Y3XmCeWZ7pdY%20jLsDqdlkO2qXvCOjtu2ebIqLxL7baQxNF5E25ke1qxE6GtA4AAD5/wAyVRVlyduXu64k8eJJLxt4%20t+vGuxiXUJtb4OsnCOUHUA0AsaFVEPEZVrV8jy7tPV7kr0zHuc+7XMFvFFNJcBjLqUsajA55IAQe%20HiuFUrebaHoZcN6dtR2X7bWb9ePuOjm22Wwk+EubSGK8cwOR8r2BnItbqC8c6u6s8+CKluOl7qB9%20qJhIx7S2RlpE2ONq5EyOUgryqkrjjjY1xZL43NXBoVvuF5Z28sAhMto0lgbIpAc4FuDlxBwNZ6rX%20c9OuWnct1s4yf1f1fr/HQy2brvk+iN982K3t4y2QwkoyAD9mTiCNOVaJyeTetquGteOJNV3rrfc7%20k/DbPtTYrCBGSXUh/HlLVQ6+AV2Xz1dFOqTpPQPTU8MbXvkNzcXg824jLyI2sABKtJH08apJZKSL%206z3jcLS+udrt5IvgnTeYDbt8t2trcGOAOnwYcO+rJcyZSO0ehMk0nQMbpX+a5t3O1r8Mg4DhXRXY%20xtudDqxUUAoBQCgFAfGvVV7N/FG8lrQIxe3BMj8f7xwTtwqjJMGGY3PmAppLUkcqArxqjWkGmO7x%202Vq/Vz+TPbXx2YD5XNLFLteQP09pOFZKzR3WxruJtjSV/wCav/iVk3PbdLpjI5wUtaAdRwP3SiDn%20WkaT4HnmwdL7pLbXZvY4nSbe6Mtu9HveW5QEx1F2rgPy1Dksti9Ne7FfgOvIfJmYcWuCOw4q1VqJ%20DRD7v0tYi1kuLe5I8ka9L8RpQkBeeCVomVSNZuNp3K1gjuZYD5E4EkUrEcC12OKZItLAs+W98geM%20WhpwTiMsqrIZL2dlDNA15GrnLGqLjgQmdJEIwry1MZd5Tw5hxKFU9hK1KJghTPJC9vlu0ALqAy55%20YD5kXhV0UZWW5fI2N7isjHlhICYH2dnKiSJKSyOYXkI1xVSMCSnty1ZVIk755j+Q/wBv+Qz+aoLS%20bH1Q67fPcRlpi1yPa18kbjg45tIH1VjZlkaZLsVu/erc3MkcTYIHSMIXSw6g1cSmrDvFYtzZHp9u%20/b7e919Tar8/l5mrb9uttsUEt1LK2SOPLSPMahQIXYYuOeK1p4nmpaSclvfUTfp9yfJt+mNz5C6I%20MaXud4vD4eKcq3rVLVmbZvPTnS/qRfWDtxbvDtl3G5Jc2BrS2STW/W4yImn9VorBUVW3zPRz/wCQ%20vlxUxv6acfMz7P0l6qv7rX1JvVw4PcZHGJ5Jc5dLT4tOOVT1nFBtG0dK221WAsbN8ksEbnO1XB1v%20cSubsGp31m1qWkhrme43S7itWARiDULhgJDWEHEghG9yVdpxBCu6tWRHX99JEz4G2cW27ZHiJrG+%20J7g5AoAxAPPtrPHojv8A8ila1bre1ZZO9OdGR31qI9wZI+V0hmdA06Gh+JaX/kSru8nnqqqkbNuX%20UUu3252rb5WRoElkjAVxGBa05oKDqOf7q17btuAI06neIuDi7Er241Yq2fRPoEWu9P2OBUG8uCD/%20AFh2Vvj2KM6PVyooBQCgFAKA+LeqxI7qjenzvB0X1yQrlQCV3sNZllsa6d3kY5IWahIcJSulRgAE%20BU4camJIkj3bhNPOHTvLkxIxQYgI0AhKOqLKzr+5OGbj0Ltuz3cV7PuhAPhYxz2OMYJXTIELSScW%20+FU7ssepU3+njhnp4+3/ALv/AK103W87PjjznTsToIvhrazebVquY9snlgh2PhZIPDiaO8mVu0pR%20/vvD5JELcbfuAjc+ZkqN8JJbrCAgZgnlRp7kJ9utndswZp7z4Y2oOqNwxYH8kzGfP5A1HSyzv28a%20q0GCy7ktTEIpnMjbnE8ExkEDNpJwo1Yj28D+m7XqiZhZs+425exhtbhuoF7fEzXwVpxC8/yU6o3J%20v2OSJq1f/b+QfZSbf+FI4RNemh3vRvDgqtflj2pVtzjh1eu6PMsdzJAUjErcic2nHBXAihDZqV9G%20j5GFoYhGgdidqZ/V3VqUR4b44XYLg0l36zc1XDLnQliYh0etdReCFI8WCkZY9/eOFCp3vUeX/wDP%20lyGfLL6KkkwN+fvEW5XwlvpIIPi5yyOSYuJ/Edp0txwrlbNkRkjlliuQ2W6iYNE7rjwR6XO8JVVQ%20H89Yu0a+B6naRkxWxfzb149Phr4E6Nq267kbFuk0V2xjVbYW8SxtAHENGJz41r7iPNdI0Zag6S2H%20aR5217Nb7XK55ldcSBs1y5xOcag6Bj7oyqOqeOPvCgmLK46YtozcTyTXN0viAzBGOLj30SZVvQit%2093OO6ljdbid2j7MhwCBAhC4oMatBEkRfbzcxhwkZ47jU22aBi5xwRAcu6pLSazuUzLO2ZbWztV1M%20VupE98k4gEn3cUGNQ7Kq1LYcNsl1Wu5LdLdPjzxe3AUtQsa4jLPJACuP11jWXqdnf3TyKtdqaTx9%20uusmx7jvjrSCWOIaXTNIfJqQtYinJOA4DGtq1g861pehpF9uUrY36XjXKCGjLDFVPPjVqqB1IwLJ%20t/fztt4QZVUNGejHE80x41DZXzPqD0Y21m29FttGyeY5l1MZHYA6yRqFdFNilje6uQKAUAoBQCgP%20hbrK5kn6n36EvCM3G6LQ7AeGV3b2cf0Ve4IQtjA1DwAorTjpeqqF56aSTGhnbHt+1z7taw7tc/BW%20l04NdOApa132nKDgKytkeyO3HgriXVl8dq/HX7Dpd11d0z0t1E/puy22LcLBrYpxusMjdcTS0K15%20xEmOXHnV1jSUPUrfu8lno4jloR2/9V3ltPLFDsj22fv2zpXNDw3UNWjAIzkDlwSs46WbVa7j9r/b%20fnz/AF/hqaxNvfUEt2JIITbWzh7j3Ah2OJ1D8layjgtWycWUNE5HYbhc7aLm7YwC4GmPBusYoreO%20SoD89UsSiLn2zbZr6KC2ZPbxMbpllldqYqKAXHDVUB1MOZt9ZeC2kMls0ggB2DjgVdw4UhMvWzo5%20Rds+pJYi6O5aH28ieawjU3BqZcDzK1nakanXXuqZF05Fr/Vy9fz3+Xq9+CiHxG3Pkg1nV5Ck9hLS%20M2qeNTW06HP3GB43z9PMhr+4ubp4NydczPA15QE8AhwHH5JW6WhzmHa6RctJKlyhM88SijtWhCPL%20P2U8RwdGpaM8Aefz/PQlnffDyP8At6nt+agM2+2N37w3CcQst2y3E2uedDh5pIcC8muSyN1oeZdu%202TS197uLZGPyiYC5hKhAewhRlUOklqZHSyaIt1xFsBJ224imsHucAjdVzBGQqMdInmMamRQpVeh1%208D03fF3H1vovz8H6qdN9zX936stX3ixulmsy4fEyHwSOC+ItCkty441orJnLm7DLT+Xq81qZ/wDE%20+1W7XGxtIjbuI0iZXy9pzAxKVMHE6w4gx7Obf92ufM8twt2+6yNqAjnqI+ek1W5atbPZEXuV3FLd%20yPY10bYmvj1gOkQtUuOCgO55YVDsvA68X+OyNdVl015twuONjD6e25+4Xwne0yQNz1cUAIHIeLFa%20o1Z7mr7nHiq8eLVv+c2PdN4gtLIxR+GOMorQjnHJHBP0fNV61PLZq17ey31w6R7i0ggtC4BERvs4%20/JdoIZi2tpc39yLa3YXyn33BUDTmS7sqlmFBsE27WnTcD7PboRNepplmGJa8lcwcxlVYJO9eht22%2066EjmCvcbqbW52ZcoU5V0Y9iltzoVaFRQCgFAKAUB8J9XxlvWG+NCanbjdJ2rKvM8/kaqwiOjYyR%20pkdk0KQcCRginD6Mqzu9oOzs6Lq9x/SuOJPdttUMszJN2ke1simKAYsenF7mnwgcuNWSgwvd21Zl%20SXmz7Zt5tmQxySOLXujDTpKFdWsYh3DupCKskLjq246hbbSb9uTXtsmiOzt9GgiPEtYXo0OTm40i%20SUp2Et35LvKLYjazkgOa8EgtbgSfeCchXO1ar02PZwdzgvgayqcqWj25/edE6fHRD9ptLXbNe4XL%2042su5HO1OZLi5xKlWBvAnglbWZ41TXuvbiz2+4t7S30snuApldmGtwyBTHgaLUl6GtbjvOwvP+Xd%20IZEERZoQEohdy0g1JmYtxtcVyySWwl84MOkhoQanAlCoGdCYMKN0zHOglYmZizQkA4DlxrKyS1O/%20t37lXjf1eHzPL3B4Y5niKHxd/ulBjn7PorbwPPMK4Zpe15yGDgcfqPHsqZEnon8UyO+2wgr95rU4%20c8aBs77pHb/t+mXD5qksS2+Xe43G43jZLu1/DnlEeuMggazhlyCKmNYWakunoa1ND+MW3Fy1rRjr%20jjIy44mqyS4NW3u7Ms8lvbOdLDCNT3SDy1RFwx4c8/ZUxzKqF6kVLfWRs9Ia1lwAryVc5zlVunBA%20BU2ojfH3WWn02a448jztEfnX0NpK+R8sjsGRoXIhwGohXKazeJcuOONTrr/lM0Q38F+Rtcrdn2uQ%202W5BkbmjUs8jpCOCaWHSDxOQqvtrwJ/+rmjRr7l8yP3DdY90n/d20l8di4rcvDBDE8DIaWqUH63f%20VlVHBlzXyObNskIiLKzdFaRPkchMj2BUCIXuIyB4VKKdKiPA1W9vXXsgU6Ixg1oU55k8K0Rm9C1Y%2029zf3LbeFhc/i8DwtbkpT24UdvAlIlNx3JuzwusNrcCC3TdToC9znJ7pGOFRAZG7XP5TxM1POBGk%20yAPaeQQ4GoaJR9J+gbnu6BD3+++9uXOw04lwJRK3x7FbbnR6uVFAKAUAoBQHwx1cA7qvfdbVa3cL%20lTgqecTzyKfoqrUghBhby6uDmiRDgcwueOdZWf7kd+Nf+veOa+7iDxc7hfGzkga8mF6amnMaVTS7%20hnWr3OFmAHuk8TiXuODnHPCoRD4449CgcmAPvZjDLiCO8Ugba8aevHzz9rbbTvZHMyRxbiwRnxHB%20dIXDPGpZaJZ0/wBP9unjsN53YDyoYGMhkuGFoDeL2vaSMwgqkSXW5rW6WL9xvLy6lbNeRkhjAGoA%20xFBwUAHkuNSmS9SNlsLD4OJsTTC9qv8ALCq4/eR/AImFWIRO9MPtINwaYGu8q5jLL5kjy5pQAtcN%20QXVq5Vnckv7xabfPKSxpjla4uc0kBQMSQ4nBRWNnodPZx7qa3j4cfYadd2Vzt8jmSNcYycW+6SoU%20pWyehyZIVnHNlnzDcORkbiWktfrBCZKFyxq8FBIwNicWnVG4KwqoCA4FDmF4n+kQd70u+5/+Apwz%20+77vy5VMlvyLXWbpNvvrq/kiAgM8oDpJEOEhKt7DyrA1qaH1Bv3h0Wsoc6QlzjG4vLRyQdlFUNmv%20OmldEQSQUKAZnHN1ToURSJrbSMyuAMrgrGYEg+36KslJOxZnngMpkt9QDS1zA8+IOAxUjPEVDIkz%20DJc7tOCSsj3apnNU8PbVGTJNQ3Vnt9s5rSoaPE8YaycEanfUQSWW9W71LZS7TbSmG1uHEy6Q1riO%20Op2ZBTKpSIkiILe8vLwWlmS+U5vHusDuLqltEQT+5+Xs1pHt1rKfiHNLryUe+XHIAjIY5VVEWRqw%20nIe9wcTEVKHM9nz1eCNWZLbqK2jJcMSEjbz4IntqrLH0z/LvK+b06a94xN9c/Q4Vvj2KM6dVyBQC%20gFAKAUB8CdW7xbjrLqBj5tOncrpM1USuH1VDQ2IyDdrB8hZJM1HtIL8QhJ1A9y41TJV6Hd2GRVbo%20/osteOIKvns2PMUsrWuaQQqe6eJ9h+XCa6nNkxOjh6FgPg8xwErSHYtcOJGBWhkyuiF7fBI0O4lR%20wCjH2GobROqPbHADF4Vp8KEAjs7KLUImtp3EWwfai7db2c7mvkja7U3UzBXA+9xzpBZHQ77qno+9%206eZbxXzIL2cB95bt1MaJGuAAUIoLc++mpbQ1beL61upIJIp2+TG0CTyg1xDQVa4kpkiJVZJqJrFl%205PHMHmG3ZpbbyvVrmoFcnfj3mrepLLtzFLGQkpkAzPvkEHP6Pn+esL+R3YP+Klsni9Fxxt5GK+8h%20kAiuCCW4NPAjjjwSr1g896uSxeWkbLdzrW2c5yhC06QScSXjEIhwrSSIRHiCV7pXtYFdGhj14oGq%20oJAxxoQzuvkw83f9g6cvs8sve+iplkcccfYaJ6j9d3W9X15tjrO2to7W8nasDTreY5HND3Eqh5pW%20T0LyabHGrgW+9iXFefM1EiDLayOACSRXvBwac8lxXvqVqDCfdmS4c5dcj/sgknsJThV4IPQgYJA1%20QHuJLhhgEKYVAiC+dxdbQltqA1rvCXJ4iOIXGogNnhl75f8AmnNLzENMcX2S4cSE4GkFZLVjNNeX%20At4NQkeUL08I5uw4JUW0LTJtTZbbp/azFa/6yXATE4kn7XdyqqQk1Zly90zzM7UfeLj25rnzq6Ks%20tkxNf5x8UbE8to4uOCAVBNTKgtDcyxCQ6pHe8mIDezuqGWPqn0Ptbe36Ejjt0LPipnErmSRjW2PY%20ze50GrkCgFAKAUAoD83Ou3k9c9SBct0vF/8AOdQMhdQQhFXhx558MagJtOUZcd5bTxNt75WBoLYL%20wKXMB8WlwHvMxrK1Xuj0KZqZF05fsty9Txc2N1bt1uSSEnwzR+JjggOBFXrkMsna5KLqialjWDmS%20frQ5nA1exywiokIThy48zh2VUhMNmdhieC88PmqXqT1M9C5ePtE/pHM1ECT2y4uC8Mje8uJwDSSS%20Vw78aWaNK1dnpMElFeXdgNdzeSsefdtI5DrOAHjz0NTnjWbbs9Dspgpi1yb8vzPD+pd6dIX/ABLo%209aHQzID3QBxRBVqUS3OfuO5tlepU9Q7q5S+4LlVcAcieVHUwVvA9s6k3UNDRcENILQMCEXEGpglM%20O6i3DQ8lzD4eDUB4cKiCrPor94z/AHR/tr5+Tve5ZZdlSTJzXeGRjqTeSHhrv3hdnUqn9u8Z51jZ%20yXqYpuWByAK1uZBXHIN9iYLRIrJj3N3qeS44HDHvXLHOrCZKW7HxDUQpPiec8T+T8lWgTBRs0Uks%20jC5ZFGog8U5hahBs8tfr8JUFwUDLvx+XCrSVRY/EllbAEOQ0gKgwJ8PfkvzVIsbLaC22u0XV+M8e%20Mn3ie/sXOqNSWqyMv9xbcODtXhCkkniM8alaFWR7nmZxe4hjGgFz1Rc8B8vz1BKKQh00rAwEsH7N%20vAN5kJgvCoZZG1WUbLeAKNcqeJyBWg4phUBn0l6FSiXoNpA0kXc4LeRBGFa0KM6HVyBQCgFAKAUB%20+cPW8Ef8ddRvPiJ3S8OJw/buFCCFdAHZDS5eHHuoDwbMFCH45D5e3nQkuWz7m2frtpvLI4ZtPFCM%20jjzqHSTbH3NsezfyLzponn/M2cT3Y/iR6onfM3wn5qp7TezOhdzS2tqT6FTb7U4lPiYnLixWP+nw%208eyjVl4ie1t/Wn6FPhtqxIluDnp8LO/jgKquol/227d/uQd+7mE+VayTqfCZZA3AKhRiqcasqWe5%20Hu4F9NG/Uo693EMdHbtjtWHNsIQnAoNZ8XOp9opfvntX9q/0mIYLlSULjmVxcV4kmrI5W29WDFMn%20uHjxGVI444+cQeSJvuEHLvCfmpHHHHzQVL5ASSDlwwprAKvMzmP0gkISMOwigk+l1PL/APl2j3XZ%20/wBnKgMffLbZdw3XdZomRzCO+uGSF7SwlzZXAhWgVika7GpXmy7GNRYXRE/aik1A5nELQhkSNnIl%20EsE4nTFscvgIJK8KmQixcx38JDpoHAe8XN8QqU0GixHcQPDms0tchPhABIxzVMf01JWCri4FxCg6%20idXAe3Hkc8uOQqSBFIxshmAV6gs44ElDjzOHt5UBdn3HzSS94LsdJUInYuHy+YJMP4nU3XIA4OQJ%20gPECqIeAWhJYL2yvEMROklZD+tyxqrQk2HbYI7eLzn5DNqcxyyqsEpnuS/8AKilmL8AoYFxcfpy7%206lLUhs+kv5Z5XTembZHFXOv7ouPbqFaoqdWqQKAUAoBQCgPzs62ib/HHURw/90vE4/3zu0/XQghR%20EU5cj+mpBQxLhjkiJln+ehIMXBcSqd5U1BBVsXEKOSdvKpSJKiH6sqJAqYgV7foQ9tTJCUARFCp7%20P0/PUBoqIxwAT5fnoSU8soFGPFcsk7KEFRGFxxXn7FqST0IzqAXE93ZSEQe5Lcov2e9M8R9VZW3L%20QUjZ+C5QMszV6wVPo7yTyP8Atpoy+ioLQvgcy3bdo4+rN5jMjmMk3C7CscR/fOAUDnVYHUY25S2c%20BQSuJcF0LiiL9NOkmTwxoa1WuaSgUHwn21EEpls36O8FxowXQ4gjtGHHhRoFmcwyFJYWykIPNY4N%20cF55c6hIhswnyPMhEJdIQv4bwS4L2g8wKsQizIy7DQ13haUAaTj/AGfl9NSRxxx+uG4+WAHEkgAF%20xBIXjj9NIJLTpoyffAPJAE+QwqCHxx+pK7XJbQMEkrwp4rw+WFGC9eby9/hhaTpwavzZioWobIua%20e5mcC95IQhAU7cB7KtA444/I+uP5V2kelMeoYi/u0/tAchUiIOwVIFAKAUAoBQHwL1jtUrusd+dp%20JB3G6OLTkZjxqYIIg7NMMNOKD7Jz/TUiDydpfkWnHmDz/pAoIK/ul+ILD7QcCaakg7W8eFEVMCDj%20yqABtTl90oRgU7hhhQFDtbs0RUxThmuVECp2xxOnMYYIRyPDuqYIPJ214JTPPTjxH5agRzB25xBT%20Ec8hz491ExB4dYPacAMDgn5x2ikiCnwRGPujHh3DlRKSHKL7rV7moG9g/KPmrG+5dbGPFbERO5oS%20ASmX6a2rJVrjj7D6I0t7f9uk93h830VEFz5j6ymcOr+oQHeIbneohK4zuyyqxUizd3JH7ZxGXvHL%20MDE+2qwJK/G3BwdK7DMElPy/I0BVt/Owq2VwyKLy+RpAPY3O8B/1DkwxX2cahAujetxGPxJDyuo8%20/vKakgfvrcg4f5g4Y58Qfzk1BJ7b1FurWhomGnBAgwOGIw/WqYBX+Ib8hCI3DmWAHmckyqrQPL96%20lcVkhjwzRunLH7J7amAW37jM5NIEfPP8q0AG5XKZq5E1HPJKkan2h/KQ/wAz0ije7EncbsqnEuby%20p4g7TQCgFAKAUAoDj259J7LLul3JJaxue+eRzigxVxzqUQY38GbE7T/lWDHNE+WdBJUdGbCo/wAq%20wKMTpC5AcuVJBQ9FdP8AGzj/ALITLAfSlAeD0L00mk2MaHE+EDl8sqSDyegumsT8HGvNBx9lJEHg%20+n/TiAm0YVxOHtxQUEFiT046XePFaNCDNuHPH8tRqDGl9KelzlC+NfuuKDmUqZEmHN6O9PvwZJIw%20nInEd3zVMgjp/RSzcvl3bgTh4mjIninfQkjrj0WnbjFdseMfCWpgeRVF9lJ8CrIy49Kd+YR5Xlyg%20YlwOnE9nsxrmzXhmlEmYkXpZ1Doc3yQ1A7BccQnLl8sq0x2lCyOyfwxuP+CP+y/gPsftfu5f0dtW%2015lZPkTq9lt/GXUH4rl/el5qHljP4h//AFKuQQ4ZaKPxSuOUYXPH7dVYGi0TCYp/8JueH/UqQNFq%20n7Y9n4Te1P7znRgaLVT+KeKfht5lft09SCui2XCVyrj+GM//ADKhElCyzQfjHLw/hDLh/ed1CDzo%20s8PxjwRIh2J/ed1Txxx8SQGWKYTORAv4XDgn4lQAWWa4zO1dsQ5n/qZUADLH/Gf2fhdyZyUZOoDL%20HBJnZBPwu7/qUB9qfyjiMekEYjJc3943SFA05s4An66eIO10AoBQCgFAKA0q8GxfEzeY65XzHakb%20GmpcUxqCC0mwKUdcp+q2JPYhSp1IPTRsKjx3PZ4Wc+KuqHxxuSUTYNfjdcrgqtjy/qu5VLBVNi8v%203rrSvBsfIfrd9Qg4k8psSnx3S8dTY+R/WqQE6f04Ouu3wx8u+oRLKJsCHxXfarY/+apIKJsHB90q%20H7MfL/ioCgHT6DxXf9mNcuPioySqdPJ7117Wx/8ANRSC28dPIVfdp9oFsfZmrk5flqdSNCw1vTXF%2094f6kQOXa7+mufJ0yXqei3ptXo+7TgjIv+ar0iNAzZU2/wC9P/7byP7H5/f+itSh/9k=" height="213" width="266" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 10.&nbsp; </span><span class="textfig">Defecto de uniones frías en el 
          interior de la pieza; a) Pieza seccionada, b) y c) Unión fría en la zona
          más alejada del sistema de alimentación.</span></div>
        <p>En la <span class="tooltip"><a href="#f23">Figura 11</a></span> se muestra la distribución de los defectos del tipo uniones frías en el
          modelo de simulación numérica, aunque la mayor parte de las mismas se 
          encuentran ubicadas en los elementos auxiliares del sistema de 
          fundición, ciertamente, existen zonas dentro de la pieza, sobre todo en 
          la zona más alejada de la entrada del sistema de alimentación, donde 
          existe la presencia de este fenómeno. En esa área ocurre la confluencia 
          de las dos masas de fluido provenientes de cada alimentador. </p>
        <p>Se 
          observa, además, que hay plena correspondencia en la ubicación de los 
          defectos entre la pieza real y el modelo de simulación numérica. La 
          diferencia de la temperatura máxima encontrada es de 3,6967 °C, este 
          gradiente térmico presupone la solidificación no homogénea de la pieza. 
          El aumento de la temperatura de precalentamiento en el molde constituye 
          una acción efectiva para disminuir el gradiente térmico entre el metal 
          fundido y la cavidad del molde.</p>
        <p>El análisis numérico permite 
          determinar la posición y la magnitud de la interfaz que surge en las 
          zonas donde existe el fenómeno de la unión fría, la cual constituye una 
          importante categoría de defectos internos en piezas, que se obtienen 
          mediante el proceso de fundición de metales. En este sentido <span class="tooltip"><a href="#B16">Sorate <i>et al.</i>(2017)</a><span class="tooltip-content">SORATE,
          S.S.; KANASE, P.U.; KAMBLE, B.S.; SAWANT, M.S.: “Effective use of 
          Casting simulation for improving Bearing Housing Casting’s Yield”, <i>Int. J. Sci. Res. Sci., Eng. Technol.</i>, 3(2): 16-27, 2017, ISSN: 2394-4099, <i>Disponible en: :</i> <a href="https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting%27s_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf" target="xrefwindow">https://www.researchgate.net/profile/Bhushan-Kamble/publication/314586385_Effective_use_of_Casting_simulation_for_improving_Bearing_Housing_Casting's_Yield/links/58c38a2da6fdcce648de666d/Effective-use-of-Casting-simulation-for-improving-Bearing-Housing-Castings-Yield.pdf</a>.</span></span>, de igual manera ponderan las ventajas que presenta el análisis numérico en la detección de este tipo de defectos.</p>
        <div id="f23" class="fig">
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cJ5dnrS35FlshJeT5Ab37iXbWVptr08F72PiYrI7piv8A1a4ms06ruJy+Z7Z4R+Sx%20VptyOaDorTNuYT7Vv9LxE7Ta/e3quO+cWTLEVpHgRWN2CwfGP7o12QvHe/JM50kj3mpfuNXP3H4r%2007+NjxUtpX2se6btmPxXEstluTDA4hjZ7+V9IIy9oB10G4kDxWyeRbixyTGujrY/i53UvsM9l3Lb%20W4so3yW9mBudK+ldgcDQEleTf6lrpGnVsmxxbHYC/m5Rb8euonW97Jdss5WEepjnSBh/JbcPN7rZ%20nqk2avdnbfshw3t/tv8AGtmdk3Q7J55XB1XFtHUAAoKrxL5rMzLY6NCAIm08QCfmoK0BAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBB82gkk61QYS+fZXLrnF5GBt1ZSDbLDINzS1w6EHq%20rHsSjifeH+M/F7rjl7muHWhssvC33m2kRAgexgJcAwD6iOmq3cfk3Y7u6J1JtcXyfda2zGCtcNkb%20KSPI2kIsXx+BLGiPpTTovqPTOdjiKTHzy05K7LHbflnMoc/jeK2/vX2K+9geLXVxtwJAXOZ4N/5l%20xetcKzFfNIpVnimr3sN1TU6eC+ciWx9VBAQEBAQEBAQEBAQUSg7S5pO5oNB4VogxlnLHO7ZIds9f%20p8yOqDCcW7j8dz/Kczxu0BjyeDeWXMTiCD6tu5tFaTQcD7993O6vBOf3NjaXUYxN7B7lkx7S5oje%20XN8CPUKJbFZojmXCu4PdHlUtnwC0y8gt8tcUkkqfdDfqc3dX6aNXXlwxFJhIq9g/ccZ4y3AcFAmY%2064jEePe1rnDcKk73AUHQ9Vxzqyqm2t5dWFwY4nB0LHUlhd+kebUqNhsMhbXbN8T/AFO1MZ6hBLqE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAPQoMdnmZY4e6OHMYyrYn/aGYEs9ynpBp5lB4l5R/IPvNHk%20rvGXmSOOvLWR0M8duHMo5hoaVJ0Xq8Th48tu/wATX3Uc9zXKOYZ26ZlMxkrm9mtj+1cyOqWE+RW2%20PS4tu+OfhO+uzJzR8uGImu7jLzNsJ42udWQuEhd+ig8Vnn4HFts7oumYn/Zo/U3d3bTV07jnCOa8%20b7Qu5Dk+WTcYxM7XSQYiFxaZ2ygNaXNAdUvqvGuyzfT2OiLaTLgsUck8jWQMLpJHBsLBq4lxoAvc%20jJTD33b9GFNaPcn8c+zsfB+ODKZKH/8AsmUYHXRdQuiYaERV+YqvAm+btZbnYhWmqgICAgICAgIC%20AgICAg+PrtNDT4oOCfyC5zwziGaYczg35afMY58DQNojaDITudu/VVqRprG6THR5o4/3Lytri4eP%20m4MGNln/AHLh9XGGFziS2OnTqvYu5ea2yO2PexiNd3s7A43tVyzglrgbaa1yuGjiAY1xG5riKudR%201CDuJ8F5E1idWWkaPLHfLiLO3OZZxzD3z5MPlGmdrpDufG0Gjow5tBt1Xo4uXdfMWz+9KRux+O7a%20c9zGcN1w6wY24xrbeeGW2e1hDgwOD27nda9V287NNuGLJj4vFrx2xWsTo9q9vr3ldzxCwk5Zaixz%20jR7d1FUOrt0DiQXauGq8Cjc5B/Int1i8HND3Uw722mYxlxC+4gcP2p6OFBQfqNFYtmdhnsP/ACc4%20bkrLCt9iV2Sy7o7b7dhA2TOo1/XwBctl2C62O6SujssdWsa0joKH8FqFaAgICAgICAgICAgICAgI%20CAgVCBVAQEBAQEBAQEBAQEBAQEBAQEGuZFnt5GVzSddpA8AaeCC5BZzHLDMjJSssI4XNmx9f2dwH%2010p1FKpI8I9yc/jcl3HzmVxUEdn7dw5tu2EbY3uicQ97h5vpVfQem4PhrMubLMzp0ej/AOKmDwbe%20H3PLWsc/L5G4fDczSAHaWOpRmmg9S4PUuVfkvpP7mzFji2HfaeqtT8l5za+oCAgICAgICAgICAg+%20OPh5oMRaROZfySEt9phO53QA/ig51ybs/bw8mm5pwjJNxnKZHGSa3e8fa3JOrmyMbrV3hqrWTRzb%20v3nMdybtobnlOFlwnMLG7+0x8BLXGaQU3FmzdWMh2mqRNNRL/i92QyOCmPMuTW4hnfF/9rtpKb2b%20v/kPlUaKzdM9R6C25Wd75DHGwVPtyO+trfgfBY0GHu7WWEh0o3EihBIO5tfAjRImZqqmK3vWSe7b%20Ate3UzDy/pKIzOOzsbn+zcDZKf8A5DoHfFNeozNSSCCCyiD6gICAgICAgICAgICAgICAgICAgICA%20gIPMP8n+yGZyuYj5hxq0N3K9ojyVpEAHUZQNe0afGq6eHm+nkieiXRWHAeT8Q5hx3G2Zz1o/G2uT%203exC6m54jANSAT5r6PLz8fI+GJabbaOsdn+yN5yngTcizKW0MTrh4gZLuqx7KHdoKLxeRntt+GIr%20Q+jE3RdLEd8+Bcq4qzDHk/JX8gxM75GRWjXeqF7Y61DSGjb0XNxuNOa+kNszSHzsP2d5rcc147yN%20+OH+nB/3YvJaGJ7XNcA2gNdy6fUMlJ+nG0EW9XtttfKgHReazfUQQEBAQEBAQEBAQEBAPTzQecP5%20kiKPBYie4tmTQSTGJsv/AMjH7XOq0/Jb8Hb3asbq9HlG1P28JuI2hzmnaQ7oK+K+k7YsspRriZr7%20GSwNtkBHcZDHXj7WWEVcyIu3muugC1XcLHPsTv6dVzLcgz/IBjMdftfe3djuiti4EzOEj920q4cW%20HDP1LtYgmJ2ehv449ou4+J5DByLNukxmNZBIxlg4/uP3kFtRqNui83n+o/qNZhssso9NvYZHAuO2%20NupHmvKhnLzR/LPmZycmO4FhZPubmV4nyEUZqGltDECenmu3hYpuur0YXXRDhXaXFE91cNYXZDXQ%20XYLvGj43A00+IW3lXXx8Mra/REUJJ8ei82jKr6gICAgICAgICAgi5G+tMfay3t24RwW7HPklPQBo%20qUGo2HdCwu763inx13Z2F4727TIShvsyudo2lKu1roguZfuZY2OQmsbHH3GTbZ1F7PbbdkNOu7d1%20pTwQToed4K4fiY7eV0v95LxbObT0ujaHvY75VQq+8y5pZ8XFoZrSa8uL97oraG3273OYKkeojoEq%20KeL84sM3dy2LoJ7DIwsD32V1QP2E0DvTUIVOTc4tsLfR2EFpPk8lIz3DZW20ObHr6zuIHgpUW8f3%20BwV+LCOOORs+Sl9g27xR0coaXFr6/AeCsi7nud4XCZOWxumvNzFZ/fHbQ/siT2//APJKC7luYYrH%20Ymzytw14hvXtiiLabgXgkV/JCWuZDu/DY5pmJlwOQddyN3QNHt0kYaeser4oQymX7iW2OnZZ2+Pu%20cjfBnu3NtDs9yFp19e4jpXwQZ7BZmxzWKiyFsXGF5Okgo5rmmhB+RQU4nP4/JC5lgq2KB5jfM6ga%204tqDQ/CiC1jOTY2/mvYIJQH2Lmid0hFKPrShHyQZX7q29r3jK0Rf11FPzQYrkHKMThsab+8ka+Al%20rYWMNXPeTQNb+KDD4nuJZ5C6ksLvH3GNvxGZobW5ArLG0FxLS2o6BBseIytplLKO+tXl0UoHpP6T%204g/FBOQEBAQEBAPRBgMtt++d1BoNxPTog+xRxz2Nxj5ZDFHdRvj9xuj2hwIqPz0Qo4RyH+HGFuLO%20efB5ud2Umm9zfeFpi2udV9djd1fJdfH5l2OKMbrauxcT45juJccxXGbMikIaZ3jo+Wg3n8SufJfN%2093dLKNG4gDeT40WFVVIggICAgICAgICAgICDSe6PFspybh2TxOFvZMdlXNEsMzDTcWndsNP6qUQe%20Dr3Oc7xuZnsr/IXUGTsXuilY55DmOYaEL1fTuLjy77td91HTuxWaz/Le5WHh5XKc3j4C9tr96Q4R%20SNYSDGBT1fNaudxYwzSNlsmHsyVsT7qH3ZQzaaMgJA3EDqAvOq2PMPO+Rc7Z3kyvFMdy50GNyTN0%20gDtbVtR6GUGj9F6HFwxl23thruupLsPaqazveJ/2SO/kyFxjT7b7m4IMjxWp3Up4lX1LhzhvjSkb%20wtkxLXe83PuWcX5jxDj3H3Rw22XkAuZHVqXby3bXyovPZOk5mxb7LLqQBzRGDIxvQuoKlBnrRobb%20RAdNoI/EILqAgICAgICAgICAgICAgICAgICAgICAgsXD3tfGG0IcaOB6UKo8P/yivp8l3blgfJMy%201ghiiibNQMDhUOLKeBXd6dhty5YiZo13zMQ1D+8Z/DYt2PsLuWe3BbI98RPtxlx06fqqvoOZwcPf%20FJcnZdMxM6QsWOI5TyrOWVteSyyXl84RW8k5P0nqafALfiw247JvtilGy7LWabvdXBeJjhfEsbxt%20t2+8dCA10z6aadG0A00XxuXJ33Td4uq2KRq3JtdVrqr6gICAgICAgICAgICAg+PLgPTqUHBv5f4S%20fKcIxLbdpdcsyDRGwdDujcNVnjsm66kbjyJmcUMTk5sf77bkwUD5Y9WkkA6V8qr6vi4p7azrLmrE%20pfHMrnOOZewy+Np7+8Ot203NkINNpCxz2d9s10hetHuDhHbHCw5ZvPcvZxM5NlII3XMbB+xE4sA/%20baehIAr8V8vdNK276umroQne91GCjCdPOnmtaOAfyu7k8l4vBicRgb/7N+RZK67ez/N2sLQKaU13%20Lp4nF+rdSrC6aOB9q8PkedcttuMx3H27rsunyl/UmaSNnqcKmvgTRejyMtuG3ss38UiKvTlv/H3h%203GuYYLO4OznL7TdHPGCHROJAAlkJ9W7x0XjXXTO7Y7MHAk08PFQfUBAQEBAQEBAQEGrdzMPfZbiF%203bWQ3TtpKIx1eI6ks/8Acg16y7h4O7xOMwljZuvcxtigmx+zW3LAGue/pQN66IInF+S4vhcGVwnI%202ugvXXVxdQEtq24ZO4uYyM61/FBrdu7/AE3f8ezWaY+zx91kMhdxsIr7MU7AYg4CtCUGxc25lgrq%2064tyC3kMuNt7udsty1pOwmMA1BHxVilTRKx9yzk/cu1zWIa5+KsLbZLeU2skcdw2D5VUKHcKXAs5%20NA7Jy3ODmZCDb8gtwCHGp/ZdUO6deitaEta+2znI38eivJp42RZJ32+bia1sk9v7J2vOlNXfBTot%20V7N8MyNvy3JWFtd3WSkucGdjp9po4XAO1pAHgESi9mOR43lGDwOBxTXvysdzGbm1DaOgEe5pc+ui%20QNnzcU7O5fHP2nOY2xex8gFWg+4NCUpO4w/Np+Pwculnvrm643kI2A2mXhDTHcigqHVDuh06IjPc%20XveRXfALya5jEeQMc/2swFDIPVskp8dCi0ak5szeF8edetecSy9e/L+3/UJq1fTXb1qg1mRlu3Py%20T49r4uFvmLpDNuEJk3VbUt9VK9EnZaM/bW+20xcmWmlueKuu7hz9pIY2rx7Q8Hba9EojH20bHWgz%20GPjlucRh8tcOlhd6iI5JAA5g/pbSqDpWO55g8/nYbXFW5vrWKJ77rJhtI4AWH0kmhqehSot9rRc/%20aZlzyTanJ3H2fl7WlC34IN3QEBAQEBAJAFT0QYLNEC7j8dzTr5fNBbj6A6NHn5f+qGypzjQ0cfV1%20/qIH+5QWbOovogW1qT6vAKjZUBAQEBAQEBAQEBAQEBBjMm8291DO09fS4DySB50/lH2hyWayeP5N%20x6wEj5mmPIyRCha1gLmvfTzrRbuPd25IrNIYy85Y/wC7xmSqzJHH3tk+sbmh4c2Tp5UXu5+XhyR2%20zOjX2zE+x0tru/3IbrGcgiiydxmbJu2ykAaInQkEbhSlSdxXm3RhitJq2RWmzN5L+PXcp9rj+W2c%20T/8AUkzwchZyn93ea1kdT8llxebbhzfUiNPA+JnuSYLnfbDC4jIY/J7+YZ64bbXVsNbdjHAnbGKb%20urR1U9R588i72QltlNW3jsVy3mTYstzfkc8GSDAbJlntrBXWnrb5rzGbpeAwFzx/juOwFxkJ8pcQ%20ONb+4p7jgXEgGgA0BVG2NFGgeQQfUBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBBy8rIoGPe4taHtqfD%20qg85fyu7Wcizb4uYYsxy2VnCG3MHSUD+saa/ms8d023VjdJcf/jrlcw3uBb4qytxeW2QDmXUT2hw%20Aa0ndquvHyJ1rWjk5fF+rb7YesZOy2Fl5Fjs695ZdY17pI2RgBp3NpT5Lbf6nfdj+n0OJxpw271l%20sfKc5PjcvgbaK0Fz/c7h0Mp1rGGxl24UXmUdjZh1pXU60So+oCAgICAgICAgICAgIBFR5IOad/eJ%20Z3lXDI8Tg2br+S4b7bzUBgoQXEjosrL5t1gl5m5/2Ij4lyzjOFusm5lhmg1l7l5qCOKdxIpXyXpc%20fn3W2zLCbYS+Gdmr2y722/GL+7gvcfhQ3I3srHEx+w2jqEkChIeCssvqN2SzXSn8UiyIl7NtpbO7%20tIpLOZr7RopHIw1b6NND8F5LNByfIePYbDXOcvLxkePt2uMtxWoBbWoHx0TdavHneC45f3Obe8/g%20snWnD8QRb4504LXytdo98eh3CrKldnEzRjvrLG6Ksb/GrA8kvO49jksPbF1pZ7vvbp1RG1jvqFR4%20kdF1eoZsUxEY+u8sbYl7ZvW5n+9WLbYRHEuEjr0uJ90OAqzYOlK9V5PtbGWBr4UQEBAQEBAQEBAQ%20EBBbZa2zJDIyJjZD1eGgE/jRAktreVwdJEx7h0Lmgn/FB9kggkaGyRte0dA4Agfmgp+0tdnt+yzY%20NQ3aKflRBUyOOIUjjDR5NAA/wQabk+V59t5Nbf6VubuCJ5DJvbDmPA6EVKCyOacnDQBxK7AaPSBG%20KA/DVB9/1vycO3niV6SNCRGN1P8A6kIW28xz8by6Pht22V2okbE0afEg1RV0835OTU8TvTIPod7Y%206fPciLc3MeRS0M/D7uUN1AdE1x/CpQbBxfNZXJtn++xMuLbEQImzN2lwI8BU9EEvF4Cwxv3Dbdv7%20Vy/3HRO1aHEkmgPmSgnG2tyz2/aZsP6dop+SDD8j4pa5q3hi959o6CphkhDfTu/5T6UEjAcdx+Fx%20wsrZu5riXzyOArJI76nuHTVBLlsLd1tLBE1sAmaWvdG0A0Oh8EFOJxdpi7GKytW7YoxT4k+ZQS0B%20AQEBAQEGEzrG/cQvpqGuAKDE5jlHDuMizZyPKw4+e9NLSOY0LzWnp0PmqVZOdrdkckLt8Ezfdjc3%20oQRUFQW8frfxF1C07i8nzppRBsSAgICAgICAgICAgICAgx+aZW2DqV2nr5IMNleYYPjMWMgzEpb/%20AHWT2rXSrd1AdpQYvudwHB5nhueggsYWX9zblxnaxofujO8a/wDtWeK6IuJ2cp4Z/IfFYLt1gsHF%20aSZbmLWts48bC3cdwd9UlCCG08lcvzSlaO2Pus5N/bpnRmC4nja+5t267HHq3XwWuF1lx7vg2eLv%20n25mud82M3tDrY/5fub3/wCNFNoHfnWxknZLX9oNpsVqOSdrO7fIeVc9zvF8hYxttcS9zob5lana%20QAx3hU1U1oOyjoqCAgICAgICAgICAgICAgICAgICAgICAgx+YDXWL3Gh2kU8uqajDX+Aw3LOP3GC%20zUJuLKYepoc5n/SatLTopPhI8VcyxuQ7O925G8ZvHGSzDZrZ7gCfblJBjd1/SKLu4vFuyxMQxuuo%206xkP5h5B2GhFhhKZcxgTmXcIg8ihLSNdOoXbj9DyzrMUa5ywh9ke6POOV9xsfjOSzmVsU817AXND%20XD3Iy3YKAekeC5+XwZwxqyx5LbtpesGkk9Pn815sNkqkBAQEBAQEBAQEBAQEBBanJAaQaUOvmfkg%2085/yF5f2bmzs2M5TaX13nbK2MNqIB+1G5x3tfXe31Cvks8WOcl3bbuTNHnPE865BYvyNpFkZYrTO%20j7bJXNA6b2DRtA46ijQPFetyeFNmOIpq12zEzo9F5HuVxfH9r8TwPtvlRlM9k9mPhAdumh9+vuSP%2060LXFeNENjr3EO2eFxPA7Li18x2Qto6TXAuCXF07/U8nX+olBNN9wrIX9zwekMstrEw3GMaAAyNz%20atq0ebUGRxWJwuBsxY4izjtYWH0xRtpXd8epQSYHOdc1d1108kE1AQEBAQEBAQEBAQUuca0bSvkU%20DfR209aV0SklTefEa+AUqtFq8uTbWctxsdI6NhcI2CrnECtB81UanxznOUvc23F5fG/YS3MfvWbQ%20SX7CCf3QfpNAhJyTnd5ZZd2Kw9my8ubZjZr0yuLWtY920Bpb1dXwQUZLn+R+/ix+HxpubyKBt1kY%20pSWmGImmlP1VHRJFvI9zGSw2Q4/DHeXN3CLlzZnFrI49xb6i2vqqEEjN8v5FZYm3ylti2G19n3b0%203DnMMZrSgpVBmOH5u+zeAtsne2ZsZ7gEm3NagAkDr5oM0gICAgICAgICAgICAgICAeiDD5tlZoGj%206nAhBDynEuMZ2eyOdtIb6/xpEtqHGrmEHcCACPJZUndUm8ma9wG3YxoI2HSm3oFiijEs3ZJzjo1r%20AWtH06jzQZ5AQEBBEu8gy3Y6TR0bBueR4IK7C9jvLZs8YIa7wKCQgICAgICAgII9+z3LSRtNxpWn%20yQY7FRm4iaLuGOSOLVjntDtrv+WoQeZe/wByrvhksvf46zxN7YcVtpHxxXFvGS24Y3/5C+laEeS6%20ONZbdd8TG5oXZPuphO3Zytzf4l19kJmD7aTaHFpqNHOOrR8QvS5fDrbXHsxtnxdY5t/LLGnt/b3P%20HgIuWX7dksWjvtDqS7WtenivInHMTSjOrkPJu4/cTnNxx1891GL60b9zb3LQ1ux7XFu52mi7sPF7%20or1Y9zonajN/yHu+TTRWdx/dsa+MxTX12NlrG409THsbq8DoFo5WC3FpbNViYl6A7c8CxXDMfPZ2%20h+5yV083GUv3/XLM4k6/BoNAuVk3IdEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQQMua499RT1AU/F%20JEPDilx6RpTUpQeOf5T4XK2HdU5C9o+0vYY/tpBoNrCTtPyqvS9Ny9uSI8WvJGjn8V66yvrG+ZZ0%20tt4Idq5slNS3X4L6bFy75y9l3y+Lg+j32zEzq9P9s8lw3knLMNlrIwWmWt2Fn2sZG5zQ06H815fq%20nHvxWUme62tYkw4ey6HoJfNvTEBAQEBAQEBAQEBAQEBBZujSOviOiDz3/J/spnOUy2vJ+NWzbi9t%20IjHe2rP8yVtS4OaAPU4dFtwZpx3d0JMVecON4bkmBibzh9kySywORigvLW4Hq90guDXRkHSgXpZO%20fbfbMV3a4tmJe4MDx/trNPh+S21lZW+TvYWyWcsYawkvALtgFKkO0XkNrC8k7/8AFuK8zveO8hhn%20s47dsbor/ZWKUvaHUaSQNK0Qo0vh/cvg2Z/kDcXeImdN/d7NrBcEAAPhjDQ3Q+KQO9XA2S+nSoKB%20agGcEUFB0r10QTUBAQEBAQEBAQEBBRJUUI6+aRuOU96u72Z4JeYyDHWEV2b0Pc8yOLQNlNKgHzWj%20Ll7JepwPT/rxLnEf8p+ZTTRwjCWrfeeIw4SuJbvNAengtX6p6N3oURFavQthcZb/AEvFdAi6yLoB%20MGu9Ic8trtFF12TWInxfO5LYtumPBomP/ud3zK15BaYi6sZooiM+ydriJKtIa233VrRx8KKwwoj8%20iwckfJ8hlrzGXd9a5izjjsm24eHQz7yf3Qwigbp1QUZDC5bGRY43dpdy5d+PbaT39k10gkJLvRNq%20AAK1qnTXcQrLgj+LT42XIY+4ydmcd9o6K03ufFcF7n7jtIqKHxSRnf8ATfKH8KwPH7t0sjp7kDJO%20FXbLb1ODXO+dFIHT4Y2xRMjaKNY0NAHkBRUVICAgICAgICAgICAgICAgIMHzG8zVphppcFaR3mZL%20S2zimcWs3EaFxAPQpQc+4L2s5PZcubzzmXIZb3PSQujfjIgG2sbXNoGjbtrsHjtWRVv1zK50j3DX%20XTyAKxoGGoclKRQ0YBWuv5IVZ9AQUmRgaHFwoehQQpbguDmsG1rjUnxKCxeRtZan3XU3/o8afJBb%20xGRtG74XkRuD6amlXU8EoMy1wdX4IPqAgIBNAT1p4II17eQ29rLPI1zhBG6ZzG6uowVoB5oMLxTl%20uK5XhnZXCzE24kkhkjeAHNkjNHhw1oUF/Iw5GayLcbdC1vBIwiR4Bb7YcN41r1agmsv4XSG1kdtm%20cCGk6b9NaJUcA/kv3A5Vj73GcG47O2wOSiD7q5qGktNfTvpVureoW7DhnJNIY3XUhyzCd6u7nE2/%206Ou5mXzJmttbKS6AcGNkOwPY8tJeNfFdub0+bIY98Nid/GHu3j76aLF3tjcQZWD/AO43M20bXF24%20tYC0/DULnw8y+yKV0Zza59nuwHPOP5CC1zMcEEV3L7FteteTAZKVAc8gUW63nVifh16MezXR0DG/%20xS7gZGyxL7y9t7FsMftzxxvJeGF5d4AalaLuXdM+DKj0o/CuxHFYsDxa4ix1xbRtZDK4BwBH1F26%20tST5rmm6s1ki2IijPYpznxmR9DIQ0PeP1ODaOP4lRYTkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQQ%20stU2UgFKihAJpqgxsL7uHC3txZRiW/jhe+CInQyBpLW1+aStXh7u93d5Nzl1vieRY+K0vMNPKCYz%206g76XtOg6bV28HFF11ZmjXdVsvYjtZyzlGRx+dEEZ43ZyvjnM7vrq2jgxhFPHqve9T9UtjHGO2Gr%20Hh1q7lxnsHZcW7qs5Ph5Q7EPa4i0c6joZHAg7f6hReFl5+S/H2TLZbZEbOzspTx/FcENsqlUEBAQ%20EBAQEBAQEBAQEFq6JELzptAq4nwCDAx8/wCEC/gxjM3ZvvZh+1CJmFxoaeB80EnNcP41m8RdYvIY%20+J9heHdcxNaI97qU3Etod3xSYgedb7g83Z7uDh8/kZrnL8Dic6C1cXv/AOwfK/cHOaCQ5rdeqyiL%20aV6j0RkuP8T5ZimuvbK3yFneRteyVzGuJY4VBD6VGnxWI53hP4z8L4/zm25Rg5pbKK2BP9uNZGFx%20prvc6o6IOp3DqyV6HoKa6IKrLVzz5UogloCAgICAgICAgICCl/Ua0KDzt/KYbsng6iu1stPxAXm8%2066kw+0+1cXdbfMRXZxC1jH3VuGgazMPl+oeK4rb9X0+Xjz9OtNHubjsjIuN2D5CGRstoy5xNQGhg%201qV7tk1iJflfKimW6P8AylTi+VYDKyyxY+8juJYTR7GOBPlUAeCyaHzL8rwOHmjgyV5FBNKaMjLh%20uoejiPAIKspyrj+LbC6+vYohPQw1cPUD0I16IGW5TgMVDBNfXkcUdyaQOLh6q66apAtX/LuP2FlD%20e3V9Gy3u6fbOqPUD5a6oMtb3Ec8TZY3B8TxuY9pqCD8UFxAQEBAQEBAQEBAQEBAQEBBjs49zLZrm%201+oD09dfigx8b3uFXOLnOIr46DyQrD5NSlGio8Nen/FCF7CEG6l9JqAKvppqgziCxLOI2kV3uJ0H%20kgiVmmkaBQjxPQAILhNtb/SdXavkOoCCi7g+4MUYduaT7j5fhRBp8fM+2+S5DNxq2ykV1l5Xbft4%20nirXgebTUKEtjsMjdWs4sbljpdvpY5g3GnxVGbYXVoTuoPUehr8kFaCl5oK12gHU/BBCnu5jtfZt%20bIx7gHSl2goaFBVAXe6dw3NfUONK1Qa9w7t9guI3WauMXK5kGVmddXEDnEsjkcS57m1OgNUGbibF%20PF71tKyeHUe4whwqOvRBj8zEz7eCfZWRjztcDQ+CsXUGj92+1uO7g4F7w42vIccz3LG9FQS1upaQ%20KdQFv4uX6d8T0SdnlXLcitXQ4jAyNLsrZXcbZ8jK2j46PA2AHrRfR8y+PpVid2mJrvGr25mLm9tr%20aygjmL3+0z3JOlfDcQF8pEOhrHLcva5PluB4Ncx/c3L2i/upXNFGRjc0U+NVvwXW0m6N4YtvN/LN%20bOLXFrd20ClDQCi06SIp11KithxbNtlGCKEjX80oVSkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQRs%20iwOsphStWlBr91lLnD8Tv8jbW77q7t4XuhtYwXudIGnaKDU6qo8D88wvNP7nJyfkuNkxzs7PJM0S%20RmKr3Hc4bSBTquzgRH1KTsl2z1z/ABhwF3he2DLia5fKy/ebiK3c0gRbmjQVK2ep9v1aRtRhhurE%20+bpGMmc/KbnVLnjXXQfILzv4N0tgRBAQEBAQEBAQEBAQEBAQW52e5FJGTQPaW1pXqKIPCnejsVyb%20t/c/6gt743eGlmIhvWuMc8b3ku27QSR81Y1nUlvv8ZO9nL8jymLimcuxfWEsJ+2klIEjXtIAG46u%2069Fllx9s+NUiXqLO4TF5zFXOIycLZ7O7jdHLE4A1DhSor0KwVyXsncZrjXLM/wBt7kXF7icU5s2K%20ycjXbGxyDeYt5rWm6g18FZ2G/cvtMfbZbF8hyWaOMsrFxgMDnbIp5JyNjXVIBOmigkM5rxeXlreK%20tud2cdB902ADT2nN3g1/6UpWCjN2jdr5PmgkoCAgICAgICAgICD44A0r+akjz7/J2PdkcLuB2hku%2009P6V5HqkzFH6H9jWRMZJ66OKW8IFzCY2h0gkaWtJ0JB0B+a8q2+avu82OOyfKXs7EyM/wBF2j8r%20GIYjaM+5ja7cGt2aioppRfVY5+GPJ+E8v82/+6Wi2E+OsO4uImtZLd+Gv4DFjvtNgMexhduuCzwc%20NAXeKzo59E/nWQ4tDlX4+0Frccly8LWh91I0shgJJElX1DfGibjWcpiZostBicVf25mx+HjbPdX4%20ZJHOwPcT7PuVAd/zNSpRLsLSzy1rgL6HIwWEVrjaw4+/ayUuc17vWDKda9EJfbDJT5OfEclurW0L%20TZvtZMXcOZFGAHuPvxNcKeFNAp0IhtHZf+6nhzDkaiQyyGME1GzcabT5KjfUBAQEBAQEBAQEBAQE%20BAQEEXIsc+32DQOcKnrogwmIgz4tJjm/aEjJHfZ+1QD2wfTuI8aUQhXJtc0APG8bjTw18EEvBu9U%205JpQCv8Aigk3F4ASIaOc6gBr1+SD5FaySHc52xo6gjUoKZ7uNr/toxtJH1Dx/FBGAO7a8VcRSvgf%20wQaT3Sz+ax+OxvFsFOy25HyOf7K2meRSNm0vc4V/5WkIJuD4JxPheJgssZYRuyUbdsmVfGH3DpD6%20nO90jf1PmrGgmZq9ytrwfM5EO9m7htnut7gj1AjxKk0KPP8Axj+UPPsNxazus/g/7jjfuDC/MbjG%20ZBudoGhp1081ldjutitEh6jwOesMvhrTL2j99vfRtkjpr1Go/ArFWm92+Q8kwdniJ8daSXeJub2K%201zMUAL52wSu9T27RuFGoUbvaQWrbGCO3a9ltsa9jCDuo4VFa6181NxpnN+Uc7xebsbPiWLt8vbtj%20klyNvLOIpW0ALQAQ466q1JZ2zzrn4OC8y+PfZ3d5SKWwjJlLd+mpAGmvWiUoVYbjvB7ji/J7i/xe%20TeOO34LrvEzkye3NQ+uJ7jUBzj0AQbJkpreR1uyKjme4TJ8AaIINrJn7LMX82VfE/Eu9GMhja0v2%201/URr0SSGiXHY/tJJyC/5HdWklxfXUv3TrcyObGx5duq1vTqs/q3UpXRIhtssxykzTb6xRs2siJo%204ButCeui1wq2zK2dxbG8sTBdTxn7aW+DG+8wjXZv+oD8VlG4lG/w2L49Nlsxci1srbWWVztPzKxg%20SYTj7/GwZTFXDbqxuBujlYQQR8CFRskDQ2JgApQDRBWgICAgICAgICAgICAgICAgICAgICAgICCx%20fse+zlaz6i0+NPDzQYTEzzQlrRoCBuaTXooKuVcVwPMMFPi8vaxzRytc2JzwHPjeRo9h6g/JZRNB%20i+E8Tk4dxCHj8l6cgYPTHMRsIZpRvU9FKzWsywsspWPaymK1yAaOrRU1HgfipEM2wKggICAgICAg%20ICAgICAgIPjhUFp6EeCDlf8AITiWQ5T2xuLLHwPur2F4mhiY6hLmgjXz69EqOC9q/wCP3djA8zwe%20elhtbUW87J3QSXEfuuhB9R9utSlR7Fmkc17DUB+31HrTzQWmuhYZHMhbHJJpJI0AOPkT4lBGyWJx%20Obto7PL27LuGKVk8cUrQ5vuRGrHUPiEHNczw/NxfyGw3JLCy246Sxkt7y7bSlGRtaxpHh5KxI67C%20Rucaj1EgUFOikC6gICAgICAgICAgIKXUqNdfAJJDhn8jbeOa+xAcwuLRJpupoaV0XhesXTE26vu/%20szJNsZNfDo4/Djq3cO0Dc2WPY+tBt3a1HwXjY8msPtbuT8E+UvYmGgikwFnDI0SxOt2Nc0iocC0D%20ovssU/DHk/FeTP4l3nLH4vh/FLKW5+xt498ppKAQ4soa7Wj9A+C2NKxluAcMvrxl3fWrBdFghZKX%20BryxpqGA+IHkgvZLiPFLmK0t7yJjTZtDYCXBr9g6NJ6lqCvL8T4pkYLUXlvC2O2oLZ7drKNH6QR+%20n4IPuX4vxbIWduy8hiZb29BA9hEYA/pDh4fBCWZtbe3treOC3YI4YxRjGigA+FEF1AQEBAQEBAQE%20BAQEBAQEFDnlocSOn0/FBxru1/IzE8Dys2FGNmvsvGxrgXbooavbubtcQWupXWi24sM5NLd0nRN7%20Hcx5jzDjuQz/AC4xW2PuZduNiLBCGNYSHHcabvDVbOTg+lMRPzdWFl0Ts36wtcbduE1pdx3du0kO%20dC9r2hzfAuaSuXdsrDnPB+/vGs3yTNcbykAxd5jbuW3hl37opmRvczc54ADfp8VlEV2HU7OTHSwi%206gkZPGP8t0bg9uvkQpOmkkSqlmklIp6W+VfzQY7KW8YuYLuNzg9rNu0H0geZCC7Hc2mNs3XuQuoY%20LWlTNO9rGgDX6nFNSrUOH864N3Gzlw+1tw/J8fmd9lcSCtRTb7sTiOnqPRKSNfvu8k3Dcll8V3Ki%20bGYd1zg7u3bX7mDRobtb0duSIroOD9y/5P8AJeZ4SfCWFoMRYzupK5j9z3xUI2Vo2leq7OLxJyMZ%20uo56/nF6/hTeKui32Yk9xrnGoa7X6Qeh1Xr5re6lsaxLC3SJevP4zTR3XZuxhjuveubZ8rXM3VdE%20TI4tafKoXh8jH9O7tbImrpc13k5MVeMt4GPyjI3faRSUDXSAempPxWmZiuivOOD7nd/ubcpu+Cxe%201hbuFzxe3pgAMETTTT6a1H066rK26KjtPAO3Nrwlt3dz5K6zGaug37q8uXvcCdabGuLtoS++bpGW%205hym047hY8tfwmZu8RljfqBeaAinksIglIddW95FZzuJjF1C2WJx6UcKgHyKUKsfyS/fisWcnbY6%20TLTRyRwss4XFjjveGOeaA6NBqgyMljNJLG9m7d7e58RduoQK+38D8UqOdZHvjgrTIS8fk4/PPyMV%20pjres2n6fcla306+a3xgns7+iTdDO4m7yV3irfK3liMJl5HVnx/uB4YCP6qNqtM7KkOnjkBhjgjt%20w/UCBgjbI/8ArcGqVprJLJPw2CzvFpcRm4hNY3tWSR0oCPgUGL7ddt8NwOK6scXkLm7tL6TdaWk8%20jnsgbSm1oJoNVB0Roo0D4KggICAgICAgICAgICAgICAgICAgICAgICC1dPDLaVx6Bp6a+CDXbM1I%20d+nT4HXohTozEWg6a+J/2UQWb63lLXPcKjrUCo/JSpOiNhWvN8941bsAJJ+Pkr0GeQEBAQEBAQEB%20AQEBAQEBAIQQYpXQucANzSfKmqDG3vG8NfcjseRzmdt/j43QW4ZIRGWvduO6MfVqgyLnl53OAJJo%20AB1HzQU1Jp+o0PXqPx8UAUNDrX4/BBcbcStYB1GupNSlBftNYqnrUoLyAgICAgICAgICAgpJAcPk%20UHIe+Vn797ixtDqiQjShFKdSvl/X7+2bfe+t+2MvbGT3OYx46QTxb2t2h+520Do016rwLMsRMPqb%20s8ds08HpOyjdfcUgjtJ/tzJbta2cD6fTSq/QsE1sifY/L+TExku85aPxjGvh5pbRYC5ubqys2vby%20C+me50M0m0gNjrpUP1NCtrSg9xJsjc8quoYI7jJstLZkkcNpKYPtHbzulk679PBKwLvLLawyPEMN%20dtvLi5zOTjjtrG5gkcxr3A7nOc3X9NUF/kPFc5HLh8Tbx3GSxeLtA+eRt0IZnyBxruJqTolKj5c3%20HF8zxewzc93eR4iCAwwYqJ7zM64DjTUavP4J1G4durXOW3FrRmZe514QXbZDV7WFx2hxPjtog2ZA%20QEBAQEBAQEBAQEBAQEEW6lja9jnSNYG6kPIaNPiUJc+7xDtzc8YuJs2bKW7cNlhJRksxnIOxraVd%20qVu411MtseMsL4rbLzLy7MZXJ2sOPs8vc45lrFt/tEMjmsqANaNIHq8l9ZzfS7ZmLp18ZeJj5N+K%20aTHw/wAGo8e5rzPhltctxuakhluasfYEukYd2hdStA5eRl9OxxMxEvUszzdNYj4fFs/FmWVh93eX%20s0X32atXm4t5AC5shYSJAT9JLnVXZxuNZZdEU8NXFyebksmJtt0h6U/jjg7rEdtYWXs8lxLPPLI1%200ri4CM0LA2vgvD50RGa7t2iXpYckX2RLpcMD5al3pZWvxXI2rWXhjbbN2ihB0P8AxQcQ/ls9n/4+%20xliyZwvJrgmO1iBrLRlTVo8ANVnZFbogmHJuMcWzmN7UQdwuH5GVlzjz7eZs2OO7YOpaQdNXDRb5%20vi74berGkRq07OX9zzc/3DL5ea8v3SBkb37nNghpUgRnXr4r0LOJd2UiGN11N9mV4/iu2V9PNxSJ%20/tXE8RMWfuHhrBcD9O11NrfxXTfx/o46xukXVana9v8AmN7h5MljcbJfY5szmC5gHubiwltQ1tT4%20LTk9Riy2P6l+mzPavuJzTgXIJrfGxuZc3zfY+wu6xxiZ9AyR7X0Hp+K0305Ed07m2j29w9/I4+PW%20U3KpYZ81I0yTT24EcTQ/1NGhIoB4ryJjWWzZgoeCX8vIG8gt89CJnzB95LBFQzRRu0iMgdrtb6Va%20jb2wGGS4nv7+M2s5H2zH0j2ny3OOqhKHyTiGI5Ri4rHIzPfbxSxytNu/a6rHAgFza1CCrJMt7e3j%20t9vpgAZC0/0t/wBtAlIVBt8rFZ7PcmMAunERONXbqeXknsSH3kOMz+TwMlhhMiyxnncffyBFXsYe%20tNQQ74q2XUkoxmE47wntpxq7zM0n3FxCwyXuZu3CS5nfTp7rvUQT0CznJffoUor49yHG884zbcox%20TQ33fTJA9wJjcOrXHRY3YrrJpO8pGqma3lhc6N4LXt8Dpt+TvFY1puqVY3j7SyEUjfcgeahx1MZ/%204K+QzGGMU902SHVgFdeoUoNgBB6aoCAgICAgICAgICAgICAgICAgICAgICAgIKJ/8mT/AKT/ALEG%20t2baPLWjdU19Wp/AoM5BsbAZXuDQypL3dA0eaUHK+K825NzXuxkHYiYRcIwAfa3D/qbdXIq12wg0%20oKgrZNtI13R0jD7PvLgNpT4fNalZdUEBAQEBAQEBAQEBAQEBAQRHvMbp5iNzYgXEfIINc4HzvEc5%20wcmUxcT4o4JXw0f13McWnWg00QbATbW8RkupmwtBo50jg1tT01OiCt0LTG2SJxkb1YQainwKCNe3%20eOxtobvJ3cdpbtNBJM8MaCfi4jVBUya1uLZt3aSsuLaUAskYQ5p+NR1Sgm2zaQgILqAgICAgICAg%20ICAgpoS74KLVzbuxb+7dY/yo/wBXlSnVfI/c19LrPe9/0K/t7/c0SLHRtlja0V3PqT4Ur0I+K+Ys%20y1uh712eaT5O4Nxcd5xpuPY91qye3EZfCdjmhzaGhX6hx/y7fJ8Lln45n2tY4x2wn481lvaZu7Nm%20NfYdI7V/i8/8x8VtiGuUvKdvYry9++tMhcWVzLE22yD4nlvvRtNdaeJrqVSrIR8LwsUmIMAfHDhP%20/wCHAD6KlpbUjxOqs+Jut8m4bJl72O9tMlc465DPZlMDy1r461IIHioMNmO0GJvJMVJY311j/wC0%20M228cMhawuqT7jwOr/V1SajbsDjLjG42K1ubqS9mjFHXEpLnu18SUGRQEBAQEBAQEBAQEBAQEBBr%20vOOKR8owN5i/upLSeWJzILiFxY5jyNDopI8DZZuUxl/PZ3slxd5HEXTmieRxkYwsedrx1p0r1X2P%20pGPBdgrMRNzjyxd37/Cqgz0OVvTc3tuTfRMe+We3kbBua0dTXqaLruyWxM2zcZMffbtD5NleL2M1%20vk8fbuvL/dudFdeuNpB/U0j1Lz8+ObttJXDF1vhRcvHjlmU+4x9s6yv3NDpQ9w9l2wVO3QBoHkpg%20wzitpdOpdEzO2j1X/HXutacrxUnGbi3ZDk8BEyMvYKRysFWB4Hn6dV85yY/EnWrqt+WHam1AFevi%20tCrd1E2WItIrqD/ilR5I7/8AdKDHd2S+yZHkxjrH7aKMkOihuHFwe4jUE7XLfhmZjtt3SYhc/iBn%20YrtvIeHXtH295C65jhdq1znUYQPwUyYrsc6mkuJclxt3xnl+UxUb3Qy2dw6EkHwJrQ0+a+s4OW27%20Hts57qvRfaf+PGOmkbyPmcUF1aGNv2UEQHtS7qO9x7Ru+IXz3K5t910xHi3W20h3bG4/jHEcBO/G%20xx43DWzTNKGN9DGjrRoXnTWWbzP397XcizXJpecYSEZLCZBsf2wtBtkDw0CrupNS0+C6sHKmyKdG%20M29Yd67c5XJ5/thZnP2MmPuZIH2lxb12yBjP2wQaaEtFVzXTWfNYZfG2OOxeHt8bYsfHZx7vb3Oq%204FxqS4+Oqio/IuN4PkGOitsw+4FuxwMb7eTZqD1pQ0okRUhqFx2m5Xib3+69v+WTxup67DLPdeQv%20LejWirA2qQMh2+5zecqOV49ya1bZcxwbiLq3b6WOieSGSx/B20qQMu9rHBkUsbZBFo0vG7aTo0s8%20iSrWpVRFMYHSRxy7yCG3kVa7DWhqrSo533x7c90Oc3drjcHJCOJW8bXMiDmse6WtDvq7XSngt3Fy%20RZd3XMbo0ZDtH2cznEuN5rEZvKSQWmT9MMFvJtcx4Id7zHAmhNKLZyeRblnupSeqxFIo3B8D7Sxt%20bOeV91b2bdjbmU75Jdfqc7z1XJGi11qg5zm2K4lkrO0z1lK3AX7KRZxtZI2yk6MkawEt0/UdFCZl%20s0NgWQHI4S5bcQPG6N8bg9jm9fBXfcZLHZyCcm2m/YnbQDwDifJI8SrLgig1/FB9QEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEFMorE8DqWn/Yg122Ba9zNSQfA0QTr/ABkWWwl3jJJXwsuo3xOkjO1wDxQ0%20KowXCuFYTgXFBgMMXvja90kkshq50j6BznGg8lZmozOBjc24mcKBhABHjWqxmRmkBAQEBAQEBAQE%20BAQEBAQEHN+8vczGcE4zcyyu93L5Bjo8batBq5zhSp+CRFY12SZiJ1af/Em5jdwW9t3ve65+5dLN%20A8ENYXku2tqOmqyuyW3UiOjRiyzdddHSNnVuT8Xw/LcJLhMmZWWz3B1Yn7HgitC11D5rHV0MH2+7%20cZTh13e7uR3mVxMgAsrS9kMphAFKVoAgzfKuLcc5fiDh89bfdWTntk2u/rb0IQSMXiMVhMPDiMXF%207VnbikbB0aArM1GYjFWsNToOn4KCtAQEBAQEBAQEBAQU67iPNRGlc/tRPd2QDd7mh9B4eC+H+77+%2026z3vU9Nydvf7mrR4z23NJi03j1dSDVfIY81bo16vTu5FY36OnuuJ7XCe7bxOuZ44QY4QQC523QV%20PxX7Dxfy7fKHzl28tRw3LeVQ8jx+L5BBAXZZhkt4YBSS22tLyJjU10FFv1YMh3D5vPxuxhbjrb77%20J3MjWR24I9LS4Bz3+QogxvJ+c5a3yUOKxT7eGaO2Zd3VxcAvaWvdt2NaCCDXxQ6JnKud3WD4jHkY%207UT5m5a37eyYQ4FxNCag020TyFzkXNLnEcPjy0cH3WWuIgbeyYaBzyfj4BBn+O5CfJYazyE7fbmn%20j3SRjoDVBkkBAQEBAQEBAQEBAQEHyp3UppTqgsz3bYwR+qtGoNP7nZ7N4TgmTzeIj969s43PeG/U%202IAlzm/EeCW7pMeDyTxW7yHKocqI5ba2u7p7ZD7zCTLUEuZWvU1X1eHiW2Y4nHPt97jvumb6T4f6%20tXv2YyPKsxJxIOQa/wBoiMtbuc401Kztx9s91a3zOrbdNYp4Jt3Z4a0uhiRh5P7tG2rjpOyrh6a+%202Ct2fNZE0m7VqjumYmNmAN1lruUWPuNsxHI6MRwtLdz602lo1Oqxnh9+PvmfhqzuzTZtu9d/xv7O%20nh+JkzuReTmcs0OcwaBsJ1ZUHWuq+X5s2zlmYb8czMVdsaKACtaeJXKzUSMDmvr+ppBHwQce532D%2041yDjuTt8Db21jlLusxvHx7pvfqCdzx4ECiyi6bZ0kjZ5LwOT5P2y59BNsMeTxs4ZPbNdubK2tCw%207TqDVexlvx34a3bw10mJdq7gfx45VznkU3MMK+Kzts6xt0+0nH7sTyACDqPJceHnXY7e2Fm113tH%20xzmPFeBy4bls8dw+zfsxzmakQ0rrqakOK4p+Kfayt0bRjreK8E2Nu2NucfcxkSxSate06Frh4qVq%20rI4+PE4W0bY2ssFrY2oIZGXtAaCakddEFm5uYr+Bt3a3Uc9q6ojfEdzSWmhFRUdVaSUqiXk7ILSN%200gJfuDGxtBqS7pRToxvmeiRYQll2fdNGFm6RjugFPJSWSPPC+OYy459I2uLnR9K16K1oIQOHflX5%20n+3Rw518fsyX1B7r42AgMJ60aCki3UlwcTta/wBYA+Gop8UkUER75JooI45bmjp3AUdIa/qPmpoI%20HK+ZYzhlrbSXtleX8F2ay3FrVwiB/qADiaKzWsQlespeK5Zx3lONF/hb19/aRvMb5ZGPjkicBXa7%203A0/4JMqv5PIyYfjFzlLexOXnqGRWbKa1I1FeiuvQQMvyX+3yDFcpwY/0hkWCJty5olYJH6+3LG3%20c78aKTAhYbtxccZktLfG8gmsuOWF227sLCNzqyQkEuhmNKOaXO0+CtCky2TIMjnu3CNvoP7gLdDu%20HxUI1S8blL22LILiIzwA6TVFR+aDZY5Y5GhzHAgoKkBAQEBAQEBAQEBAQEBAQEBAQEBAQEHx/wBD%20vkUGt27g6d5cADvIFfh4oMvHG0MBkeGbqhgJA/JKiJeRlg2PBoetP8EHzj5rLcV1c07dOgHl80Ga%20QEBAQEBAQEHx7gxjnHo0En8EEQZG1cC6OXcabnN10A1cfyQYG37lcIubqSyt8p7l0wv3xhkoI9vV%204qWgaBWgpu+6PBLSWBlxlRG+7ANu0xzeoHxFGaKDMDkGJMTZfuD7Yb7m+h1YejjoguW+ax08TZor%20gOik9TSQdR/yoIt7yrBWFjPkLy6MNpbP23Eha4hpp5AE0+SQL+N5Bi8lYDI2ExuLJ43NlDXAaeQc%20AUHMOTZ/tXyTmli/J31re2kFq9oi2Pe8TCTpQDpT4LKLtGnJgtvmJno6Fxo8SitJm8fgjit2ENlE%20MZjG4ioFCB4LCLabM7MdtsUtikJtR5Gtaqs1bCHUaS7ZX6fMoNX5h3V4pxHI2+NyL63s7S5kLaAt%20aKdSfOq34cF2Wvawvv7Wtv8A5JcAbkBY3Bktg7aH3Di3a0HxNNaLC/FNk0lMeTujR0ywzOOv8fFf%20WM7bmymaDFPFq0inVa2xcN/bDXeSI2lzv+kCpJQYqx5vxe/hElnf+9G+eS3D2teKSxUL2atHRBey%20vL+PYn23ZG7NuJhSOrXuFev6Gu1SfER8fzzimRLmWV+ZjCCZDskbQfHc0VSNRkm5rGmzZdic/b7f%20cLyD9HmRSqD5aZzF3loy7trgvtpxujloR+QIB8EEu0vILkF0Mgkb4EAj86oL6AgICD5Qbq+IQa9y%20OJr5owdCNQR1C/O/veaXY/e34LqTLDfZx+oMJYXgjc3qC4U3fNfEY75m6K+MOick01bI5uQseNub%20jw68vooD9uJSCXybfTu6eK/c+HT6Vv8AbDhvms1aBwWDm1rkLjI57ASSZq7FZr9z4yxg6+1GA7cG%20jwW9E3lfbzM5SG9ymPvpYMnkGRNkt3u9LGskDtradKLI0mEXJ8LyuPzDckzGDOuusczHyteW1je1%20xdv9RGmqg+O7VZpnGI2w5Ob+7stBbNYXfttG/fRv5oJV720y8+EgezJTDL29n9q1pd+3XfurTzSn%20QpRt3CcTf4jjFjjr+UzXcDC2SQ6kkuJ/3oM4gICAgICAgICAgICCnduZuYRr0J6IIc98HUEbvSTQ%20OHiUHy3tZH7nTjY39I8UFVwy0uIZLWSJstvI0xyxuFWva4ULSPioVcQ5z/HnD3Ut5m+FSGwywjcW%20YvpBvA/Q0AUJPxXocP1HJg+XWGHZ4NX7afxlyGZEmf55Lc4nJF+yG0tXsY6kZpveaP8Aq6rLN6jd%20dd3RpJOOJjXV3bi3AeC8YjEWOsovuHgiW6kaHSyV673U1XFlzXZJrLKGi4H+P/EsJzjKcuyJivYZ%205TcY+wDTthe5xcXEHx6UW+Obk7eyJpCTZE7w67YVlZ9y4Ee59APg3wXJMasqyl1FaeKD45wa0k9A%20g1nkfILLjHGstyC9o21tWF5b86AD8ys7LO6YhJ0eBM9ye6zPLn8jt4WQyunMsMIGm4aiuq+gs9Ot%20v7YnW1r7/B6S/jlynuPzTlN9yXOXJdgbS0+zEeoiMwcHAtaf1bfFeZ6hgsx3UtZWVdiubiSadzpX%20uProwV/wHwXnzWjNcwTmR3+6SgG0gSfp1PRo8FZ8CYedP5RdtOQYi9bybA3l5NjsvK2G+tA8uayd%202kYY1o0a5oU9hDu3AsDYcd4FiOOW21l1HCyeW3b9QMo3vJHzcrRJbTW3fZxiV37sdS1zdCKfNY0V%20Ymc59HnV2gJPWnx+atSIWTUO8QB1p4f0/kgj3VvFcbi4hktPTMPH5/NKDGyCSEFsse0kNawnUEA9%20RRI1SZKtLiHCu0kP+Lf01/FK6LrKXZ5S9tWFkVDD0cx+rWnxCTJ5IUptdsrLa0jsY5Xl83tCm+Q9%20XOp1VjTYXMfe3ljM0wO/bDtjoT5dfkoNhku2XLHb2smtpNJYnUeB+SGrC3kchy13aT2UsGPZH7lv%20euc0xvcAPQwD1D8U66FEq2lMtmAAGyxaSAeI8CfwQfWk+GragkHoSglY2cxXQbpSQ0/PyQZ9AQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAOoNUGu2xhN7IxujPdIIHSoOtUN2k8y4t3A5Zzu2gEgxnF8UBNb3%20UZIfNI/RwPXpQU0W3HdbG7Vktm6adG/XLBBDbwOlMskTdrp36udQUqaeK1TvVtidFfH6bZ+td5pW%20nT4IMugICAgICAgIKZWl0bmjqQQPxQazxu7x9+64fYOJfazvt7lhBFHtO1/XwSo1jm/PuKcXyjMR%20hsQMzyufc+HH2waCwyD65XuLWgHx1qpMqzvErTOXmKiueYY2zjzJfujit2nbFG6m1p3E+ofBWqSl%20NzXGb7M32Bspmuy1lGJLiBoPpBNKdEJlHLIwYw1go0+mn6UElskLrd9rcwsuLWX/ADInioKDIWd6%200PZA2Nsdtt2tY0UDQqON5Ls3ecV7uWfNOK2wkwkrHSZq0drt9VSIB8aA6qx7RGt/5ecZtri4iv8A%20jWRsxHMYzI1jNuhoN2vVO2aVKu3YvM2WaxNpl8c8ut7podEaUNHdQQVjAlRCV8EzIn7X0IjcfBxH%20VIV4b7uY/uXmu4k2KzdubjJWjni2nia6j4XmsevTRtF7HpWTtmszRrutrL52o7Oci5d3AtoM1aPt%208dYvbJfunadsjYSD7X/vpRY+oZ7Lr5Y4bYiNHrbgnb+fhWQzENlfD/Sl0RLjcUak2sjiTKG6U2mo%20ovJ3bWcbN7cjiAC1wo5ng4HqnUR2myt4ft7S0jt4t7pHMaP1u6u+aTqPrLp7Ghjo45Y6lxEgrQny%20QUXF4x7KRwMYGu1bGKa/FJTWF90pL3HY3bQBzT0A+KKtzSNkodrWAaBjBTRUZHBfRINfq/DooUZV%20AQEBBSX0P4gfmkEta5TciCaMkda9fIdV+ffemPuvx+9jdnjGwrMkC5pp6a10608F8Zj4/wAcecEc%20yJivRu8V1BDjm3MrvbhZGJHvd4ACpX7ZxdMVv9sMomsVYTAdweOZy+fZWcx93X2dwLRKB4sqNV0C%205yPnfH8BcQ217MTPKRWNgLixp0DnUGgqgZ3nfH8P9sLibe67aHwNjBcS09HaKC3lu4GBxdvZy3Tn%20h160PZEGkuaw6b3UGgVkMz3A4/ioraeaR0lvdx+7DNGCWltadfwQZLjvIcdyDFQ5TGvMlncAmOQi%20laGh6/JBk0BAQEBAQEBAQEHwkggUrXqfJBbfcMZu3aEdB5oIT5pLnZtOldA3ofmgvshZAPckIJH0%20gILb5XTUDjpWmwdT8UHyOJ73DZoW9XFBTeYueQe9DMY7tuu4dDTwKQMVd3OXALbqFziynqZ9Jr5J%20EUFmN99c1Zb2pDjT1O6Cn/FKwMpZYR7JRc3UheQARCPpB+NVCi7JyPDszLcH93G3KvZ7sdqahzo+%20tW+GgCsQVRv7zPa38sV03fbg0jkb4a/qqmklWUmmbJE0NcPXrTxoNUGs57C8U7gYO+wks/3GPZIY%20rkxEgsmbQ7TUeGhWVt02o4DnP4cXFtbZC6x+cDmRB0lnA4GtAK0dRvWnkum3m5InWZona33+Nl3y%202fhDcblcIzFYa1iLLG8ALZLlwdTe4E/MdFpzZe+6qxGlHTIcZE15idcxMunep0TnDfTpUhat1XoM%20SIJX3Fw5rIA0+44kBv8A1ElBGxnKOM8lsrm5w08OVtbSUMlNCWslZUeIHSngpElFUP8AbrjIOvba%201jZk5me266odxYBQhWYWExrS+yjcHCQguD3NINSDSlQiLQGpaaAnU7uun/jREWntNSANXGtB5DxK%20LOy04na6h0PX/wA0FD2sez25RvjP6fiU8lQJLWaECh92LxA+qnhX5JVisBwc3c40bJ6X16lw1r+K%20srL76jsbQVJ2uH6QAK7SsTQY6EMf7jawTNLZtvXXTa1WldDZVhcNb47FxWOKklFpZAu9+UgyFhJc%20S6nxKVPBKOZgzNhaXlvcMuLWZrhDcsDmsftcWlpDqHqFRfxoZ93LA9218zf2h/VTTRYwLu0A1d0F%20Q5o6imioqtjW6iP/ADiiDZkBAQEBAQEBAQEBAQEBAQEBAQEBAQEA9EGuGMx3coeakvJBd11PwSoy%20jLiQNpu6dKoIV+4AVrrU0I6JAvYAMFu9zW0c95LweqDLICAgICAgIPjnNaKuNB0qUFD5YyxwbI3c%20Qaajqgxmx1ja+1AYmTTPr7pIDauOtfig0nuPwHE3PHLiyxtzbYjK5S5t57u9e4h0wglErxu1Irr0%20SKRNSjdIn2kGPtpX3DI7a3jYGzF1GEjStSmwhYZnCXZfIXGHltv7rdVN5LE+srnE+NSgrms7KwjM%20t/dR2rXuIDnuADj8KoK4P7HPAZrbIRPjb/8AIHtOvkkarC+zHSFzdj2vicPqHTansSEqykhBdFFc%20MlEPpnbWpaeuqD5c4bB3JJuLSCQvcHEuY01cBQFCqQYIWMZFGGsgZrsGgoPknUY88i4zBKQchbsc%202ocN4rVQoRZnjN9csbBdW090fooWuf8AgkkTDJSmCKMuLmRV03mg1KbjF3HvMeA95cXVp8vAhWPA%20RHmQinRpPTzI8UFpxqfxQotOfE5pBNWg0PzCEexbc5tSXghhIaQfp/6kITCCHajdt+sJUoppUee3%20/AIMlx8lzZ+h2vpp16IMugICAgpdQ+mlfFBo3cSYR3FmRo4hxqfgvifumyJvsnzeF6zm7Jt97UBe%20uDwS0mQmrR5+S+Xsx6xR4tvL+LWNZl077m2Zxc3OajDLWO333DDWmxralfq/En8O3+2H2uP5YaBx%20LkPG+TZ+0zv30FpjcYxzMLjWhzZNpaWmWTTo5p01W6JZL95k8VjuXcgvMlI2KDJY5rMfPICWSlzn%20bWs0OtSrGpRhcdZ4+ys8U/MZu4xGbt8UwQQuDTHuD3EUq12p6KVGXHI/vuK28OcvP7FyS8sdzL4t%20FXx7zRoqHamisSLTcnkJe2eCxkNt9tdZeX7KMEVOyrnF7a160SK0HUcVj7fHWFvY2zBHBAwNawaU%208/8AFKiWgICAgICAgICAgs3kpitpJB1aKiiDH2RffRe46sZP1nxB8kEt08UQDYQD5nwQRyS99XHU%209SUF6O3Lgd/oaTpTqSkFUtsbGtDQNB0QVIFAfBBS5zGCpoEGOZeXU75d0L4GRmjd1PWPMJ0Gld1O%203uVz7sZyHi923H8twxe+xnfUNlY9oDopKA6Fop+KTsQv8X5DyPMcdldyHDOxuctHe1cin7cjxoXw%201JNPmlBKtZsnBHIbFrZbrSjJa7S4mjg6nwQZZ2OisLFntQR28lw73LtkNdjpCNTrqkSKYLm5hJDH%20bh02nXRKD7Pf3TbqNkVGQteAWNFGgU+CQR7Xmz+VtucTzXH5XBXNxDnJbU3F26J3pZA123cR86Lp%2042DvmtaQxmWG7Pnuv3VF5x3JZ66HFQK5C4dSpGg9ljgOrgseThi2aQsS9QYjiWB45gosDx2Ntna2%207fVGytXu8XOJrVxOq01lVdhcGGaUPHRpZT9Q3eJUpRF7B4rG4TAssseHNt5JZZvUau9yR5c7/Eoq%20QQRoK1pVrT4nxKVIotSNo46U0G4fNIFtxOuulKbfGg6VToLRHjWtUFB3DUat8fP8FPMhGntRJSWI%20lkwGjfCiRMRp0JQ37mxmN7dj+ob569R8Vn1JlXtLpdrBWR2hYf1fA/FYwIXJeeR8Tz+D41Y2Tsrn%20c08G4hZqY7c1BedRShCy7NKlWw5yKGN0dvBDtYwV9plA1pOpBWNRFw74pcrFDIwOc01hcK0ZTySS%20GVlBMrg5xJJILh469AguWEJkvG67tmriemnQJElGdQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEGuuDz%20fyhrgDvP5VQZSCJz4zT6QdB5psIORaQ8sFNtTtPyQScCwC2kI8XmqVKyyaAgICAgICCDm7WK8xN1%20ZyuLIrmN0Uj2/U1rxQkfEIOUwfx04xubIM7kHmoc+sn1NGu069Emoy2T7V8Jfx6eO7uLmWyx1bqo%20kduZ7Prq2h1+nxREbjuA7adxeNQ5SB09/YRPMLJJnOY5j4abgdpCTHRfa2LkfFeK5zj3+k72ItxU%20sTWQ0e5paWat1Br4KzNUaDxX+NfB+PyG7myNxPkGTmaGVshq2PTbHSuo+ai6w3PmfDOC84t7a1zs%20L3MtJK2+172+qlKekjwVoOd5j+LWOGfsr3jF6bDHwOa+6idNId9D9NKu0SKDsNwYLeeGC3aRFbsD%20NCdpopTqUQcBguMYK7yN1jbd7J8tMJ7x0jnEbw3bpUmitRZxfHLXEXGRu25O4yD8g/fHDNTbb6Uo%20ynh81CjI2JiikpMC+J4LXAk9Cmo0d/8AHLtDdXr7t9o8meR0z4zNKAS51Xfq8yoUXeKdjOM8a5td%20Z6CCJmNjYz+1W4llc6E7f3DRxodztVlXrBMtryWOxmWBtr+N0tu+ZkrW1cKOa6oOhClYNGTvCyrY%20ogRFE0Na3xIaNEEF5oT0JNDUeCC28u2kjr8UIWS/cCAfVofT1p5pEUkW5Nvh9QfX06mv4p5ic7cS%20AfHx80qPprtJOoA2tJ8EGR4/QtnAdUB/qHkadEGXQEBAQU0O5xr8vgpUc07r3MjLqyja4dHGo+od%20Oq+T+47Ym6z3vjPuzNdZ9OI9rRobqX3GNGm5zf8Abr+a+btsisPksfJurER1mHecfFHLh7eOVofG%206Focw6gjb0X6Vxo/Dt8ofrXH/Lt8oWLfjPH7d/uwWMUclKekU08qLfGjdC9c4jE3YgNzbRyexrAH%20D6fkg+3uHxl8Y3XttHMYTWIuHRJgL/F4u9ETb23jlbEQ6LeBRpHklBI+2gcWbo2kRGsOg9Py8kF1%20AQEBAQEBAQEBAQY/Myf9i4NALnGjN3T/AAQY60uvYhcyld5o5viB5hI8BNjAlZviqQejT9VEE2K1%20DSHvNXeXhVBf8fggICC1LMGeltC8kDafigjuilJMhLX+BodB/wCiC1NI2JjTNOyMvO2PeaVPhRSa%20DWufc0bw7EOu3tdkc3d0gxeOiFXySuO0EDT0tJq74KiZjIuWX/FbZ2WdDZcjfFvfHHUsZI5vTUV0%20KCFfv5jhMJiYYbRmZyM0oblbjUNjFBV4ptQbRk491kXNO4ChH4+SDBZPM4LBS463y0xiuspL7NpG%20B/8AJtJ1/JWhVLONu2Si5OoDtz2jqR8QsepLmfP+wFtznmsudlz0tpYXNv8Ab3EEO0vIqDsG4EbT%20Rbbc0xGiUjo37iHGMLwfAWvHMQ0mC1aS+4cBve4knc8jqdVrmZlaJu/1FznElx3A+f8A5qzQX7Sw%20ivIpHyAmUOG1x0Bp8lBpvDe83Es9e5HB3e3D5jFTPgda3ZDPcaHECSPU1BAqg3d1u10LJYXsfG4E%20tc01rXySgiOj9Lfp6/SCaCnWiClzHtHuBtAa0cPJOosaU0/xQUuBNAOn6kFh7Sw6elpAAeOoKRqa%20ypfscz9x3qB+sdGH/gkeA+Wm6zu47mY7YGggy/oaT0qVInQQOKcVx/G73JZe6u35nkmQcXOvZAC5%20sZpSOOlAG6LZfdM0E64c6RzppyJCRudqageTVhNdhfwMbxknPcA5zR1Px1CSQyjyQXPIr1FT1/8A%20RCmyfi7f24jI4ep+qVJTkBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBgLhrRkpDT6qbvjTohCjkGCkz2%20F/t8V/LjZDKyVt3CAXUY4OLRXTUChQX770wtja5z/bYGukIHqp4lCqVgyBYsA+mtGtPUDyQZFAQE%20BAQEBBDzElzHjp320XvzBp2Q/wBRp0/FBjWxyOto5JG+3I6IOmiBPpdT6f8A2oI9tK6J5NAWOFJG%20u1BHkUEi2MAEkVtBHbQdWxRNDG1PiQ0DVBDvIw2WNhNKjUeZUKrRiYWBlPQPCv8AvV6j57Z3dfGv%20QdPJCq4xrmN2sJDR4VKgrbG4gnwAqVdk8lfsgD1aU6/8Pmk+CrgiDXF20ekj8Pn8EFXthpfQ1DaP%20HlXyKD4YhXpuqOo8CddUAN029WEitSVZgliee8zsOEYO3yFzauupLi4jt4YmCusrtoUoV8GcuZPu%20LO1u9mx08bXmM6ObVoJH+OqQIb6BtKaHVoPUV8kEeQilN1D5DqUFpxJA9IDXAbQdHaeBUpEEKZak%20UPpFQ47tG/KqvVJTXAh1K9fE9KJLLqO6A6EEafBJlGS4/v8Abn8R7nU6eHggy6AgICCg6u+I6U+K%20TsQ5h3YY031q8E79rgR+k9KUK8H1rjfUp4vhfvCfix+9o8IHuRu1ruBp/wBJ1Xhx6fSaxP7dXx1s%200ujzd5w0rp8Lbvi3MJhAZvFKGnVfbYqdkU2o/Y+JNcVs/wDjDR+BDOQdxOSWmUyDr0iCGWJum2MP%20e70ii2OhiOXXl3meZ5HHS29xdWuIt2TwwwktDHF5DpKtLa6DxToVUcv5rDkuLQ4zD5c2jRbxXF3f%20OoHmPeBsHX1VGqSnRmeTYmLL8WtMvD9xkmwWjftbK1J1lB/zqtLSdFZ1WtG08AyTsjxLH3ElyLqY%20x0llB13AkUdTxCg2FAQEBAQEBAQEBAQWL23E9u5lNf0nyKDX4LttvLJBNCWSHRjn6CvwQR3/AHEU%20jZmv2Pr+2a6EeRRI1ZfHZ1szRHc0ilJ2h/6XH4VVVmAfioPgc0ioNR5oLV1cezHUdT/gPNBDil2v%2039a+Pz8UGOwnHsPgoLuLHCSt7M64nc97n1e9xcabiaanwSlBTnON4HPfZOy1ubiXHyia0Ie+MNeC%20CCdhFeniglPwOIusxFmZ7eOXK2wcy3mcSaNIoaN6dPFBqnO+51zhM1a8UwFj/deW5D9yK319mGI6%20+5M4epooDRBsc02TGKt7e99s5CRjPvGROJYJK+radDRKjJ2xeLeVssnu7DTYaCg08kHLe7eR5Nwz%20hef5FBlzc3MtwJcLHNDE77QO2tDIyWknx6rO22bppEDWuzkPcTKcptc7zbNyvfLD71pj2hoj2k0G%208ANovS5duPFZFlvz9XBg5UZr5ptDrsDxHfTa+3cEEQ7tGgnofkvK2jTZ36SscXg5La44t5ReQ3+W%20c9zmugptbHuO1g0bXSnVCE9rJHyED1Odp6dRr4HyQZHHTW0T32fvsddso6WEOG5oOuoSZHMuV/xt%207fcl5Dc5+5kmhnuiDK2F5a2rRQmoI6qTJDH8Aztx265S/tryi7c/G3Z9zimVm6Stfq+AuP6mFzWt%20VHWRbR/cmEuBaCCW+R/80HF+a/yiwvFO4MvG5ceLrC2zWi6vIjWVsprua1tdpoVsx4+7Qq3XH91e%200WasormDkFrbmehEUsgZI1x/S5teqxvsmydSLtWxT4kywi5snNuopQDG9prub1B0WMJRDdZ38Rp7%20bi1xIdp4gVqlVWG3DHGsjSHN6tp+pKU0K0Xw22nx81rdR/cWNz6JY3EtD/HQjUdPBSSpFjxNBJJa%20ehjDtFoT0AHSvVWensFmEF7iKiN5FJGdSD56olNE/HDZdtayrQGE1ppWvim61ZKK3M9yQdWD6v8A%20ggy4AAAHQaBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQCQBUoNeu27crLuGha0mhqdelR4IMhbg7Nda%20jUDofkggX+0RnxcRrrrT4BBkMJGG2EZoQD6mh3UVQZBAQEBAQEBBZvN3snaaGooQghiCUtcHNJFD%20UlBBtLKSXc5p2tFWgu6fFBOt8cYXl0jwWbaHw0Higi3f9smlYRdwtDRRztwrp8EH2PEe6wPjma9j%20ujm6goKv7JJ/+oEHw4tke3dO0PcaNBI1PwQiVZsHsDnyvayNvVztBTySooZHaSkiC5ZPL9VGkEj8%20AmtBV7LqlpBFD0I8VRW21e91CCRUEaUA+agrbaiUVjkbJQ67ToCPkgS28EW0unYyhoQ4gCp6KR7R%20pPeXEf3DCYUh+wQ5WyIqAa/ujzWVs0msE+1uuVFIo461pQV6FQYyRoAIbpX0kddR8UEeQ7dC3U11%208BTzVgWhqxlDpSumoP4qeJusz6Rsc2hAI9xhPUV0VoszLJPc7eWmlQfwUhFLqbNPE9PBBkeO6MuB%206tZKknp08EGYQEBAQUkEnyHgUkhzfugzdf2vkGn/AHLRyMH1KeEPgPvW6l2P3tLZA10sYP8AUP8A%20atH+Oier4nHlnujzdzxY/wDtlqAaUjZ0+S7ot7dPB+2cT8m3+2GKj4fbQ5jJ5aC4fFdZOKOF7gAd%20gjcXAj80h0sflu3gvZxdWuUmsLyWFltf3EbGuNxEw12uBPprXwRYlKvO3XF7nBnD/atjgMbYg9o9%20Yax27r80RZyPARIbV+KyU2KktoBa1iAe10VSaFrjTx6pQZvj2BsMDiYMZYt2wQCgJ6kk1JP5oMig%20ICAgICAgICAgIBBI0NPigiX+Mtb6PbM31D6XjqCg165tbnHyFs7DNa1/ac3Uj4FSlSfasCL3I2na%20XUrWuhA/DorImY7MXVoNtwHSwVozT1tb8Veo2GO6gkh9xp9BCgxrpjI90r9ddob/AEhBTcSzwY+4%20uYY2y3UbHG1gJo2SQD0NqPMoI9tc5WaytX30LLfJTNDp7aMlwYSBpUpUTbdss1QY3ROaaUeKVp/T%205hBfjIt/ckl9LY2lztOoaKmiDknb5uR5V3PzvcOYGzw1m04nHxPYA+b2HGshJ1AIf4K6FW+XMuRk%20xuWu8f7f9zYwut3PPp9B3EHrTRB87fcpfyrjUGTaDHeNrBfNLaNMrfqLfMa9VCjVeY493LO5eD46%204iXFYWIZHJRdWOcS6L23/mCs7ZmIrEpMVZXl3JuP8Bs45X4e+vbO7dUS2MBn9o0ptJqNo0VwYpvu%20pX97VZitx1pCDxbuhgOaZI4yywWVtJS2purq3McYHxdU0WeXBOPrEtsTVtFxLZYG1usxlrhsGNtI%203PnkcdPT8SueFTeMZezzWLtc1bW8tnBctcWRXDfbkoHUDtvk4CoVkedbPjl5kv5L5bHcq+5tLXI2%2075bBsUsjIphG1rQWvBbX5DxWyzJNusFIehMdgMdxyxZj8XG9kAJeXSSPkNepqXkrG++bprKUMjjs%20Lkri0ucnYsurmwd7lnK4VLHGh9H5LFYSW3h98yytBY7RzR5fD4+aDU8d2q7V467vryPFsmusnI+W%206lmLpSTISSBvJ29fBWoxNx/HjsddPkJwrY5JaneyaVtHHxAD6K90jXbLs/3c4dPdDgfKGy4lzt9v%20jr7a9vX6N7w9zQB5KTIyVrZ/yikmgddT4iCJso99jJA4uiqK0rH1ooN5zrLKGZ8pLgwUa5zR+rxK%20VoI53RSUaSQ09Br6adPmgnWBMgkc1240qWt/2VShXwXLxolEJpR8Zr7gFK/BQfLL3HXrPR+44bdw%20+kAlZSNkgt2wsDWn5/EqC6gICAgICAgICAgICAgICAgICAgICAgIFEGByTgMmatqdrfhXy1ToTCb%20ASGmv1eX/BBByTTtNBWtQShWWRwzSMfEHaFo6VrT8UE5AQEBAQEBBEy0TZcfNG5xaHNI3DqK+KDD%20xR5BkUUQuC9gYGiviAKalBDyGFx+agbZ5WSUW8LiWCCR0R3HzcwgoNel7FcLuJ3F15kj7odvaLy4%20AII0H16UQo+O7H9sbW0itJI717WkESC8uC4keZD1YupNYFwdj+DzSudbXOQha47vabe3FAfh60qQ%20sW/ZrgV1PcRWuVvZX2r/AG7iJl9O4xuH6XDfopUZZ/bHg7Y42EXkj4CNh+7nqXD/ANybldGQyWAx%20+YtIrLJOmktLY7o42SPjJoKUe5pBP4q23UOqJjuBcVw2TbmMRHcRZARmMB80r2bSa6se4tqrdfXc%20p1Zgf3E6tuQdwIqWipJ8fwWIrhkvhIP3tzf1NAFD8aoMdxzjWK4025jxMkx+9n+4u3zyPlG4kn07%20ydo16BKCEe2vDnRXguTdT/f3DLqUuuJm/uMJLNtHeka9AqMrf462vIIrO7j9+1tXwyQtLiCx0JrG%20Sep2qCTdXD5XbyXEAED06a/FKixWooR6qa08ghVHl3UO0Ak+FfBNOqStM2jdrQklrQRStPIIqzLX%20YwHVulSRSvz8lNBPfTw6fHqqUNdvz+n4oMjx2ntzEUo59Qa1rolBmEBAQEFLq6+Pw8lJlY3c+7jt%20BvYK/wBK9LgY7bqzL87++Z1x+9p8UbPcj06OFPzXbPFx0pTZ8Hjunvjzh2iweG4uB3UNiaSBqdB0%20Xh5N5fu/D/Js/thq3D+d3uf5PmcTPYOsosa1roXSVEjw5xG4tPQaLF0HKc/zC3u5hiLSJlhYRia6%20u7p3ttk19TGEgjw0SggZXnnIJcPZZrF20NtjZLdl1PLeP9oEOdt9ttR9Sleol5Hk/Lb2ztJ8JZRw%20RSWou7m4unbGM9RBjBIIroqIzOacrzuJs7rj+PZCJYjNcXNy7ZE3a4tLWkgg9EGxcJ5IOR4OHJui%20MMrqskaCSyrSQS0+I0QZ9AQEBAQEBAQEBAQEHxzWuFHAEeR1QfPai/ob+QQPaiPVjfyCD49kbYnD%20aNtOg0QYS2mhu37Y3BkgcQ6BxoTQ6EeaCHd3TnXWwv2MjrRvxHiD8EEjH3DG3Ikl9QI+snwQc95L%20gv5CWWSuMnxnkFtlMe5z5IcVcxRR0jOoYJKOcSAiNk7UdzrbmeMmtcgxllyXHSPtspi3Eb2vj9Ln%20hpodrjVFZjKGeCR0LY2xWTXEtbE0NaSf6qUU6Cxi7oQzNZIKxXALHN8dRq0rKSivh3E7ji0WTt4J%20Pftr28fdWzSNvtMeAPbp8KdVCj47jnHo8rkclEyW3ymUj9m8uA52jAQ70itBqFehRdjlda2zmnbc%20W/RkcwBH41qpBojz5Z7g9sEUdpG4UD2NDXE+RoAnmMDz7EcZuMfjczy2/lgw9rI0Oxra+3NKSS0O%20NRur5LKLJunSGF99tsVmdG5CXHZDH2l1jbmJ2ODAIyx42bANACPJY3VhYuidaua95eGcm5XyPjM3%20FrkW0tk5zbnIMo4xxucCaHx6JVXU47S5bZW9uXGWWGNsckztC9zQA51PidUVR/brtxO4NoaU18vF%20IB2IuHEEvFR4oLM2JugS8NafMA9figjSWVzHq6M08wEFozXLDsY4gHR+pqKdEHx15eE7DM4uA9Rp%20QFK6Cw6V5c4zgOB9TtwG0DpRBZkgPtvkYXOqKNZ4jVOpMrlrFO+V8rPSxppubpUU6U/3p/EZGaeO%20WKJoG32xRzR/tqlT2GPJ+/iDaAnUivUVQ9rY0BAQEBAQEBAQEBAQEBAQYzLckwuJkiiyF0yCSc7Y%20mOIBcT5VQZJpJrUafp+IQfUBAQEBAQEBBhcqxwvmu8CBTx1CFEqBsm0OodK1080GPyQLG613aj8k%20GVxm52PtnV1LAXaUqgloCAgICAgIIWZuorTHTXMrXOihaXvaxu5xDdTRo6oLEOya0guYidkzGyNY%204bXBrhUVagjxxh8h6AAnTw1+KD4/K42zztni5BMbu9Y72i1hdFRjanc/oNEFzIxMZMxldOtOp1+C%20BGRBI0tBLwNXU0olKiMzG4yynu7iyg9qbJSGS9kB6vNKn/BBIawP9YPjqKUPy+aD62PruFNdKH/a%20qKw0AkjqeqgbW+QQffbAq0UHiaIbAY2gApr1B6IBYAADQjw8UFuZoLfEVIqQK1QUTR1eSDWlCWjw%20A+CCy5gBLiaCtSelA7ohCM9tC4UoPL/zQWHAxx1JqQfSaVITqVWXscSXeG6tK7vxohRPIBq5o060%2060ST2hI2/wDN/V4fJJgoyPHaBk7RWgfppQAU6AoMwgICAg+CoJJ6eCDnXc65hgurQyE+sO1GtaU8%20F6/plk3d1H599745unFT2tHjyUT3NbtO5zw0DpoTStV604Zh8PZx57o8HcMLbRW+Lt4467djT6iX%20GpHmV8rkmt0y/cOH+TZ/bDV8bh85j+Z8gzRgbLbXVvCy0G71Oc15LgdNKArCjoYDnU3OMjm7S2fh%20Dc8ajjZNNBHMWPmmqascWioa3QpK0ZLkTuQXGPhs38eivMReW7WNs2v2G3n160b0b1SZGv5/FdwL%20PF4TjjrI5PEQxA5OaKUxySPDj+1VoJAGmqCZy6Xml3jsNYY3Be1hJIw7K2sUpjkaASPaaWgHyNUK%20t/4iXf2G1aceMXtbQWYNdlD50CDMICAgICAgICAgICAgICAgom/yn/IoNOdHK6YPaQ4h+j26E6+Y%208k2FAuLRmUnsJpd9/EGvmYBXa2QVbUeFQlCi/VzYzqH69egA/wDJJEmxvpoHij97fFtfAoNL532S%20wPKso/kuByM3HeUvABvLZxDZHM1G+IOaDU9T4oK+A8xzE1xPwbl+y25bjWj25HEe3fwVoyWMmg3G%20hJA6JUbSYXictFYy1wG1w1BB1I86pFISjI8iw8edxT8a66lsiXNPvROLX+kg9QR1okTRZU5Um2fG%20Nu8hgjj1qdPFyGjEW0kskuz/ADGuO3YBuo7r18U6pXr1fHcn7fHJy2z8xZx3tl//AC7Z8zARQVpQ%20nqkWzKvNHezutkOW8hubXHsceN4o7bEMaS24eAPVQdNaiq9307Fbjrdd8VY/bzc+fHGSO2q72Xxv%20cbM8xt5cdcvtsdDHtuIC4yW0MbqF1QfRvPUBcPNut1iITi8f6dtN3q2a6daPZDbFtI2gSODQA53i%20VwVdMrsWXkZEZ7uSOG2j1knlcGMHzJ0QX35XYGOa0Sxyt3xSMO5rmkVBBHgg+SZu3t7V93ePis7R%20lN09xII2AnzLtEC4vb19rFcY5kd2yba5j2vGwxnXeHDrp0QfX3UxNN3pPXRCiyYbZwdvjqXihcDT%20RBEmxB2/9tJ7kYFPbOjhT49SlfAY97XkPa5pL2Opsdp/6psVXY43hzi5pAOoPXTzTcTLSzfcRyOj%20NHDQM6BBGo4EtOlPqHRBexxd/cIyG6dCfEBPeQ2RAQEBAQEBAQEBAQEBAQD0QaZy/gUPJMxjL43b%20YX4t3uNhdGJKnUa1KURuEP0AVrTSvmrK1VqAgICAgIKXmlPL4IIn3M7i/YGOY0/UHg0p13eSbELE%20tnLeXDZ2vaIqCha4OB/EIUc37j9/8TwHOw4fI4ueSSVrTHKwnYWnpT0kVWePH3aRuVZPhHdzjnPG%20X9lZRG2y1qC5llceh7x+lzC4Ctfgs82C7HdS5Im2WD5n3/i4G/H4/keHdFfXLQXRxyhwEdab9GrX%20hsm+7t2Wsup8ezePzmJt8rjphPZXbBJC9p8D4H4pfZNs9slWSWIICAgIBFRRBGyDomWj3SuayJus%20j3mjQ0dS4nwQWWRmaJkkbmSRuZ+26MihaRoQR1CVKLMdjdh5Gm3/AGoUXnb4nMkljaXMBDH0FRp4%20FSCUG4ug+Rkp1LdAfEqij3wNa9CaGvU/7koqgyNLQ0a19LqmlQNapCKo5D1OpcNx1pr0QSGPdI0B%20g3nxPT8QhC8yC6JoWUFadUFz7advq2g0180HyK3fI7UUb410QW7W9wt8Z47K9hnfanbcCN7XmM+T%20wDp+KCiV7Y27gQ5taNc01B/FBUWMdE0ySNiMhowFwbuPkEFiYmKbaahzRpp/4qgtglwDnaVr8afH%204pQhYl2gAfqOtfh4II7w/U7wG0AoQgszNIHpd6NAS0ag1SIPNOk0eaag6mmgI+SCl9T1+fl/ghLJ%20cd+i5/8A3POvh5eCDLoCAgIKC7U11aPCiDk/em59i7xwaQHPD6V/BfQ+h2d3d7nxX3Zj7px+9zVu%20T/cha9w0kbu2mhOvT4L35w6T5Pk8eD4qvSNleQWuAt7ud2y3it2ySOJrRobX8V8Jl+afN+s8T8q3%20+2GF473CsMzkjZC3ltRO33LCaZrg2dnWrageC0zLohVyXuDZ4bI/YMtZbyeJjZbsRtJEUTztDzQH%20xWQt5juPZWZt22FnPkXzQtuXiFjiGQONN9QD5dFBezfcri+I45b564nLrS7Dft2xguc4uNOgQZLP%208pxeB4/LnMg8stImB5DRucd1KBoHU6oMDle6GOsorV8NpNdSTQ/czRxtcTFBWhe6gKeyBtmMvrW+%20sIbu1cXwTN3McetCglICAgICAgINb5tzCw4ni2395G+WGR+2jK1BNPJCWWwmRjyWLt8hGx0bLpgl%20ax9dwDvMHognICAgICCmT/LdpXToEGqXMDonvmtAXtrV8PQg/wDKkQDbmC5c6Rtuxl0/a2aXYBK/%20aKNG7qaKTAhiOaj42VlaCSWjRzadajxCyrqnV99+OrS2u8NNP09B4hSFfWSPL2Sh2yXaC010+RCQ%20IvKuIcb5vaRNyRfYZizNbPJ27jFNG8dP3G0Jb8K6p5FWFts53J47kLLj/IMR/f7OaQxW/JLYhjmx%20tHpdLC0ONfm5JJbfy7nHHuHxY48hldH/AHGf7W1mYwub7lK+sj6fxWVmOb9tyjIz2jmy+s+42UUD%20ulBStarCo1jJ8q4vxK/sbbMmW3bej3IL2jvZaalu17vpBVr1E674j23z8ByzMbZXcc/qlvrZse5x%20p1c5g1V7qDUM/wBqe31twnLnD2krnQwSSMhaXGXf19H6gfks4yXROkp2wynZjFQcd7XY2H2DaXlz%207jpRKKSuJkdTeTQkgeal90zutKNlYHTGjSCTXWvisB8yOHwuewdzhskTPj5jtndBJtIPShLeiCTF%20HbW9lbWNlVlnYxtghDtXBrQGsq7x6IKcjh8PnsPc4TLxe/YXI2yMrqT40PhRKFGC7cdt5+CPyMEe%20cnyGDmp/brC4LnutgCfSHucaimiDZru6srO1+9vJfat2EN3jXVxoKhBIjhDtphJkZKN7X+GqC/Ha%20S9HHbTUEdUHy8xkU7PT6ZB0d1/NBhXRTRVilJ91oo7yPyV06CVi3/ty7XUINDT/xooK7633MdM0D%20eDQtHl5p0EXH1/uEWtGnUNJoTr1QbIgICAgICAgICAgICAgII97eRWltNcTODI4WOkc5xoKNFepV%20iBzLtVzR2Yvsjd3Mp9vI3L3WTXH6YqaBtevRehyONNtkTHvfP8TnTPKutna7Z1KH6PkvOl78bK0U%20QEBAQEHw9f8AclB5e7wcE5f29xeZ5pj+XXctve3W04tzn7A27eQ5oO4j0h2mi7+Nkx3RFl1vva77%20J3dI7N94eG5jglq+4v4rC5xkQivIbqVrXksbTfV1N26ngufkYu27TZlF0bOA/wAiOeDm/NLC2wjG%20yWVkAbWc0Bkc4/VU/p00Xo+m4b7Z+pTRqy5IiJr0aDyy9z+F5Ja3Ntdy2mVZbRl88Dy1wdrUNc3w%20XqZMEZ/e14ropWJWb3lWdzchvuSmTJzFns29zcEktA1ABdWvVZ8f0ucNndMMMk92kTs9V/xLxHJ8%20dwGd2WY+OyurgzYxkjqn2i0CoH6RUHRfN826JyTTo7bY0dxXIogICAgEVCDHcis5LzBX1nEwSSXE%20L4mRuIAcXNIANfNImg53Yca71vtLK2kzVhjrSAe2beO2DntjYAIxva7wA1W2L7I3tqk+xXlu3vdG%20/YwR83ZbGM1BjtiND4OpJqs8uWyY+G2iRHjuzHDOM88x77y25RyCLMQSMa2xdFAYXsoTu3Hc6ui5%202TJ3mJ+3kYwzuLXAAnWumqVFv7WDqZnA1JpQ+KD4y1g1DpXCmnidPNKkLzbCA+oTuBrWhB6+XyQV%20ZGwy8mKl/wBPX0cGULaQzTM3sHzYSEGtyYjvjJCyH+/46N7v8ycWY9I+Dd6Iucc7f8ysOVRZrK8s%20kv7dsRjlxwY6OJzyQdwbvIFPkkwtUi9tu7x5DdPtL6xGEFPtInQAyaj9Tt3mgwPaPtLl+Iycqlzt%20+y6dyKYSl0LfbLQQ7dQ1P9SDd7LjtjYWUdhDdSutoi57PdcZH1ca6uPUIVYjm/AZeS22IfZ5WWyv%20cPdx3MT2OcI3ta8OeyRgI3A0olSjYr8Pqx0jg6UAAlugNetAgjbqgEVAq7aK+SCO/wAD4HVBbeAR%20qKjqfwQWK/S8DRxqaaEA+JCUroJbzqK+WiEvjq6k9a9UkZPjv0XP/wC55U8PPxQZdAQEBBS6pO2h%20ofEIOJfyFuvZusQwipIkofHwX1n2zj7u/wBz5f7gsm+6yPCrk0d+77iMMDfdc5uxxFRuB9JPz8V9%20Ndg+GXz2PBSYnwl6cu7HJZDt0LdzWyX0lm0ljKNaXBlaBfmXIiO+Yjar9EwT8EeTTcVkG5DI8RbE%20yWL/AE1C7+7B0TwGOdF7ewaeqhHgtTYjc2EF7yi5usnLd4+1ms4zjJbNsg+59RLY5tg6V/S5SdYW%20JMpzO6scZhuN3NtLib68s2HKZGC3e8Qw1P7bCwdTToD4q1Gb5diMHJ2iLcPZme3ghj/t5fETMB7r%20dQCNwPVKknO8Lym8tY7i3gZd4u1sm7bF1BunBHq2n4JMJLTr+G6uDA/kgusTJ9g6Gy+xa/8AePuV%20DJTGNR8CkT0WYl1/gpyB4pj/AO4wNtrv2yJIWANAAcQ3QebaFBnkBAQEBAQfCTrpp4FBqXI7PifK%20b/8A0zkpXSXNqBcGGF+ylTQVp5bVn9OaV6NU5re/s/mbJj7ODH2UVpBu9mEBjC47nUHmVg2pQrTX%20UoCAgICD4+uw060+SDWWmQTO2Alx3AU1PXwQLizYQyZ7vYumkOaT0cB4fApAtC6cJnzABpd6S9vj%20XQ1okLCxc2rZSZIXbJaCrTrWnx8E2RE3ubua6jH1AewjU1PgfJDqu7mk0HqIOxrD4lvUkonRNtcj%20ftJY2YuA6OrpTyp/vRerAd5MTZZ/tXmm3TR7lswTW0zhV0Ukb2uDmnwrSiytupNRC7Hd1bHnPCoI%203Sb85jYhFkrZx9Z26e434dFcm3d0G0SW2FzGNfjMzZsvMfUhvvNDy346g0Kwu1IY7A8Dx+Dzbb7A%20ZJ1rgntIusO+r43SV0dGNAwU+CTUTXxz2UzZGPa9sjjse0gtdr9JogS3Mtwayna0H9sEeHjQeBSC%20Fy3IaWPaNjmdG1qNfEoLsEVvbxujt2CFkrt81P1OJrXRJEhoYTVwPwA0GnT80F+NrOtNtPGvi7qg%20kNDKgdAB461QXTFbTRmCeBksD9XRvaCKt16FBeiIADWM2tDRtYNAB5BBep6hUnrVpH+9BWghZOzE%200RkaP3WD008UgY7FhuyUjzq8DQn5oJu6hB8/q0QQIoXR5qKOooGlzQRuNK60Pgg2BAQEBAQEBAQE%20BAQEBAQQM3iLTM46fGXlTa3DdsrWmjiK10Ktt1JJjRzrttxnEwZfL2McZ9rD3LorIVFWMFKD/Fej%20yM930rY6UeBxuLZdyrpmfit2/bq6kzp02rzXvqkBAQEBAQUnbvbX6taIPGv8qMt3Im5G7H5aJ8PF%20mHfY+y0+0+mtZSKjd5VXdwrMc3VuY3VcEe2OT6NNACK9SvWz24s3XVrtiYdc5BcdqYuFYO3hvLiL%20lcdow3JYHUjds0aSBQ6+FU4nLpXFdMdsbeLG+2JjZg7R9rlZrA5CKW+dHAG74yWurGC41cQa1Xsc%20TNZitumaRPT2ubNZMT4VUS3t3zTK2GOs7GOxsrJ8cbIGNAefWAS8jq6iwzZbr8V1106ft/ozx4+3%20bW578w1ha4zHWuNt6iK1ibGxp8gF8PM1mruTQ4EA16qD7uHmg+F7RT4miAHAt3eHx0QfajzQfNwq%20B4lBYu3Vgdt+puv5ISgfcuoQXkOpqhRCE8zaPa+tSat8NPgm4+Cwjvs1aZc3NxFNZNe2S2Y8+zIH%20NoN7B1ISiVheyckklyHH0gt9IOlPzVmKLGuyEXxh210jA7yLmj/aVjWGXbM9J/cB8OtJozpWoe3/%20AIp3R4r9K/wn9y/E5rx6Xh7j9VHg1CvdCTZdG8L7HSN9bSfIFnknRj7Vf3FwCGlzh6tQT/gUIfBc%20SOLS47iQaU8SClRW28loP3CTQ6dNUjYlSbiR9NztxodChD57hc0A6uJ6D09PNBSZDs2l1Du9J89e%20iBNXeH6D4H1D4/kgtuI8wA0nQ/H/AIpQR3f+SnQUkVFFRYpUtoSHh1Aeu4DzTzN0ouBcSBr8UIfC%20B0pqgyfH9uyejiSH0IPTolKDLoCAgIKX10p0rqkDz7/KK6+3vsG7dtBErT46uoAvuPs6zujJ7nie%20p4+66HFY8kWXVuWmo96JjgDqDuAqvsLsNbZ8pebiw6w9vYAgYKwNdPYj1/8AaF+Ocj57vN9Vi+WO%20ui7ayYmWWZts+F81f+4bG5pdX/mA1WpmuXEVkI2uuGxiOIgtMlA1p6Dr0QfLqOwfGH3QjMfg6SlP%20zKD5Pc46zgYJ5YoIXemMPc1rT8BVAuMljbfa25uYot4q0SPa3cPMVOqD4+XF3Fu2Z74Zbdhq2Qua%20WA/PoqQlNIIBaag9COlFAQEBAQEBBEydzNb2F5NAwyTwwvkjjHUua0kAfirG5M6PMfb7OZ6TkV/n%20Llkn91kuC+SEgh7Q91Pb1/pX0ODFjnDNs/vfI87PfbyIutidZ0/bwen7SV0lrFK4bS9oc9p66hfP%20XRETL6vFfN9sTsvt6BSGcvqAgICD49u5pHmEGpXjsjZSvjezbvDgJ2+DD1LfJyCHC10cUcDppLgM%20JfHLM7e5241NT8PBJk0XGO9NW6OJPTQfir11IXGyaBzRuJ0e7pqP+KiK5Iop2gTt2upo79QI6CqV%201VClikti0Oq5hq4SddT1qlKiu3fqdrauLRsANNP6a+YQYbvDnMbxztPlTeyB8l5F7dtAXBr5HOI0%20FfLqtuDF9S+LfEmaOJ/w4hxEfKss+SZzMo60pBFuo18ZeK6eJqvV9S4sYccRDVZdWXoCd88dzKWn%20aGOoW9Kn/mC8WNIo2xDK4u0iuJB7zhDQ/wCTuFT8h4BKoh3XIOGsz8XDWXPtZdkZfBbUNNTXr0rq%20ksqqXsMUzmSO/wAo1bu10HX8fJVF1pIIoaPdrWnUKQQkMGoPlrRIF6M1AGvU0H/V4/glBJi2nQgH%20wr5lvilBfZTcKmiC+wklxPiau+Hkgux6ElwrTU/AnyQXaU2DXT4oK0BBiI4XQXVyxg2sd6vmEF5/%200nyBpWqCw2Nzr23eG6N0LhodT4oMwgICAgICAgICAgICAgIB6IOe9v5IGcm5U9742O+8eJKkB1fT%20rX+ld3JiYx21eVxv/Zv8nQI3VB1Bp5Lheqp93aWl7gwO0DSRWqCrc7Zu26/01QUPmax1HysZ+qji%20AdvigqieXjdUFp+mhrp8wgrQEA9EGu5KHEZm1ucRnLaO7spSWujlAc3yGh8Ugc2yf8VO0+RfHLat%20nsjG7cRbyNaD5D6VYmYmonZL+NfbW9xjoIbYNvQ0Nbevo59W+eizx5ZsmsJMVaNZdju5GCu3Wti3%20G3tgXH2JxFtLWnxcHOqTRdGXm33x7HBy+NflmIjT2to4f2Husbk35PIy2bLp0u8+xEWCgodwqepV%20s518Y+yZbeLiusr3TV1zeSXyRvJG7YPPQLimXXQ3SHUuOnqH+xBSS4aVPSlPggrBmB9LjVx118UH%20wmQn1Su6GrPBABedS4jxB+IQVMMm3SQjzHx/80Fu6hfPZytdK5pcCNzTRwHiaqSb6dWp57nXF+Ow%20tjyF819wGta2KOsj3aUFdtdStGXlRZG+z0uF6LyeR8tvvnT+LTx3P5LlXGPjfHJnFxcGT3JAYaeN%20DtXPPMyXfLbo96Pt3jYNeRmj2xC9a4jvVlQ+uRtsS403iNrqmv8A0uPRIs5F280YfqfSMPyWXZFE%20/bPmD5hHl+XXDnvr6oi9o018arGOLfP880WfuLiW/l8e2POig9pY5XUuORX00oFPTKRp+IWf6Dr3%20Sxn7qiNsVke5Ng7ExOjFM5fs/pYZtafkk+nx/VKf8rmf/qs/col7NZG0H7HI723cHftyGRxG2niA%20FP0Ovzyy/wCT2z82CyY8kb/QvP7TXHcte4E+sTb3/wCxJ42aNr2UeucDJ+ZgiPKisz958U4O9q3z%20ELfSdA1xHWvqcp/+mzfUm30fkdbsU/t7Fy27yR2bmRcmwtxi5Dp77RujpWh0aCso58RWttGGT7X7%204rx8lt8eDd8VnMLl7cT4u8ju4jR3pNDTxBadV2Y80ZIrbOj5vlcHJx7u3JbMJu8mgrqa/n4LNz7v%20rpa7x4naTX/lGqCzmMvY4TFx5C/jdK2eeK3iYz6i+V21qFWRuYwwNcxhbuaCWnw3DWvyQQ5aBtPE%20Up8Pj+KCwepQUvLtp29UFloO5jmigc6pI00/5gUmJSvglFtDTQV6aj/FKSv7x0bm1AFfCo1CJXxZ%20TBk7JG+Fa0SisrUIFQgICCl5pTxFVKLV5p/lvK1l/gCDWT900Gg9O36vNfoX2PbWMvuefzLK0nzc%20Dt75wvY5XNaGuljfIAP6HVX3OTHHZMeyXFbZEU9j3DLlJj2vjvrFxje+xYWOAILQ5lCQPgvwzlxT%20LdHtl7VlJiGrYO1t8RmOEXONA93MwObl5wdZtsO8Pf8AHd4laGS13c5Lb34uMO+5msrLHuimnniD%20gJ3e4AIqgU9JFU6iV3VtJMpwGyycd/Lb20P28jYoXGMSEyNHr8xTwVJZDM4+xzXP5MblCJsfa4ls%209tavNGNl3090V03U0UGuPltb/tpZXGUsm3uWncbDFPkG5wO4kGvySsiFzZ+Mw/GhxGO4ms7LDxC4%20vJ2tfWeQkH29wFKetIHaMDdW91hbKe3dvhfCzY4gioDQPFBPQEBAQECqCnXcevh4pOxDluFtoB3p%20yzWsYGfbMkMZH6y51XD4ld910/Qh5N1lv6qJnd1EEl5/pGhJXA9aqpu3aKdPBB9QEBAQEFE0Mc0Z%20jkaHNPgUGt5HAz2xEtm0zRgOrGTqCUNWNa4FrRuOlWlrv6neFPIIk0oqbUPayu8DwGlCP/GiSy1V%20Ne0lrgakl1QRrUeRRJldZNtYTJSjuo6ih6JSs0KqHWRiIuoiDFE4b4R1BJpUJUcB/mTlGzZbj2Ei%20a58rWfcMYNah9WDTz0XZwL4tyRMsbomUL+OvZ/m9vzq05Fk7V+Lxtmz7gGSg97d6RGADUda6r1fU%20ufZfZNtu7GyyYejr+1eb+WZ42s3VG79bPj+K+d2bJXsNZ4yfOvym2T7+WEtfG5w9kMBGrW066K0N%20HNeFWljyjulnefXcbocZjZ22WJe5pBlcGjdJ06BzSEmKHsdBmmbc3DrhpFHP69Q7408Cniaq43bS%20GOqHGpAOuiUJXmmhFBrXX4oJEbakAGnXa7yr1BSgvREbhSo6gg/DxHzQSG03CuoQXmV3O3EUPUf7%20EgX4T6tTVxFK/EdU8hX1dWlaE6+SC5UIPjhVpFafEIId1Uy9NGiup8EFp3QkAU6E/H4IKWEiWPWn%20qFfkgyiAgICAgICAgICAgICAgwPObvLWfFMrc4pu+/jgcYGjrXxI/BS/bRnjit0a0eOu3o53n+Rx%20CzvZ5MrJJ7t1DMHhkwBrtmqBUaVWj6121ax4PV5XEs+jOSkW3x0jq9VNzHcnc1jcTE1jWijqilaU%20pTcuL63Lr8sPjfr82Z+SIhrPN8lyybHWzc1H/bnNmDoLm2qHe5Q0HV2lFyczkciIjujttr0efz+X%20zIsmtvZHiy/B8xzWd7YbuJ13ZbwHzzf5jW061NF08HPyL/nj4eku/wBO5HKvu/EtpZK73UxF5kJ8%20RHjmS/dXMzbS4lYfQy1eSXk/GoC9Z7be8dZR2VjDax/RCwNBPwCokICAQD1Qa/mrVlvdC5ADYpdJ%20KDWo/wCKUlH22liY6oIAoPlr0/FFXmNe1+4Sa1J/PzSYFUlxdMG4TNoNCdUoIc9zLK7Y6T3NwFA3%20z+SEsnDaTRwtYABTWvjVFlU2zuBuG5uulUqj42yuDqXNAr0oa0QVC2l2/SOhQVfbTk0LgNKF3n80%20Hz7aXWlBXTTySgpdBNt1IAHUnpp4lCrlGa5RyjmucuOOcNeLTF2pMWTzBqNTo5rCPxC4MmW/LM2W%20aW+L6/i+n8fg4Yz8rXJdrbZ/1ZvjvZ3CYVonMbchfUJfeXXrduHiOmi24uLbbPi8znfcPJz6RPZZ%204Ws9FFePb9v7rGs1G0CgFOi6qUnR4UzEz17mod3e4192xwlhfw2zLv7p5jlmeCW+kCnQjzU0XyaR%20g/5eccuoSc5i3uewgumt6BrGnQVDqu/JbYxzMRQro3nF99+0N7ZXN/a37GzwsMjrR7XBxIFQBUUW%20U8a+ZrRO+HFu5/M+5jnYnuA/NTYPEZX0Ye3tt7WCMAuBlA3eojqsZx2xNJnUmraO2n8k8pe3TMdm%204o8pbxx77q9iBa5jem47zqPku7/H3XRWxO6Pe7PhLjFcnsIstx+7bLjbrVrwCDX8fkvPvtutmkxs%20yTo8Rcl72x3MT5mj1R1qWn5ArHqkxCm747NcxGC9bFdNP0CUVB+aTMXfM248uTHNbLqNIzPZX2pn%205bit4cPk2aiCIkQyHrtLRrquHNwqT3Y9JfS8X7kum36fKt+pj/1XuB8syeXvLnj2cjFnySzH7jHC%20jJWD9bfw6q8bkzdM23xS6Gj1n0ezDEZ8E92C/wD+Psbw7E323/MYPDXz8121fOonION3+WxtlZmZ%20kRtLuG6dN5thfuLR80oMrkJhJN6DVrKUPxd5f70kQZTWoHXo2nSo6pqQx+SvrLG2ct5fSiC2iAL5%20HHQfh1Kwvvtsj4m3Bx8ma+MdkVuuaBJ3F5PnLmSDh2JM1oCWf3G4Hp3D9TdWmi4Z5d180sir6qz0%20HjcaK8vJ8X9MKTwzuNfhr8pyX7OtHObbb2uBJ6O6qxxs13zXUhZ9X9NxaY8Pd5pju1ObD3F3Lrtz%20j1Je78+in6O+f55YR9y4I0jBZ+5b/wBCdxccS7D8qddNYaiG5L3D/YE+hkiNLmX+a9Py6ZcNJ8bV%20/Hdxua8Vl9rmGHMljI7azJWg9P8A1OFXFX9Vkx6ZISfReJy4rxMnxf03fwh1LB57EZrHMyGMuG3M%20Dx6XA6j4EdV22X23RWNnzHJ4uTBd2ZI7boT27aNcPErNzx7F1FEFL+o1NfIJA8x/y+cwZTj9Gnfs%20m3Hw6NX332Vl7Yy6V2cnLjZwCzkBvLcdKysFT8XBfaZOZE2TTdyW26w/QPjlvDNxHHW8wEkMlnEx%204I0IMYC/FuZP41/90vWjVj8Z25weOlnkhkncZGhkIe8EQNHhDp6fJc9Rlb7jGHv8WMbeQCe3AaKv%20ALvQajVQMvxjE5XEDE3UX/ZDbtjbpTYQRT8kEPkXCMRnHwyzult7iBojFxbuDJDGNfbcSD6UEl/F%20cO6HGQti2Q4mQS2cbdGhwBGv5oJOXweMy9nLZ38DZoZhteCBWiCVa20Nrbx28LdsUTQ1jR4AILqA%20gICAgtmgBcAevQJGqbNa5rz/AAPE7L7i8k9y6fpDZRGsj3HwWvJltsh2cPhX8i+LbY9/RyCPmHKc%20ZyGTnV3h/wD7degQPe1prEwGvqHUn1dQteTn5Pp9sRpVw+v8K3h5rbsc909aO0cX5lg+TWJuMdMJ%20CDR0Tj6grhz25Np1asPJsy7M7Q9NKeXwW+uroo+x126ih8UkqqQEBAQEBBi8lgoLk+9BSG5FSHjo%20T/zINbnZc2zzHdtLJHOALx+oV0p8FfIl991xb4BocWV/TTpqPioKmuA37W12+kU0p8NfJJ13JXQX%20mJ7Q4spoXA6mmtUGi93+CYXlfE38lluW4zP4BodaZV2jKRkENf4lpQlc7Kd6rnl9vHhORRR2udfb%20+7bSMI9u4jrsDmipIOldV15uJNtsXRtLG26qZ225Fkr7Mct4fyC5+5y2HunOtHu13Wpa2jm/Dc6i%205Jhk2i3nlt3tc2vuCor4hvxKSdFJupJLYWdpaxwWupMTGmhqal2nxSdNyiA2ExOJhkLIyC4sGldu%20hTQTrWZztH13Uq7yHl+aTKVSm+dKka69EVKbuqSRXaAT+P8AwQleYDUGpodSfJBfYKu+WuiC9G3U%20u1qaFwPikyLzS4PPWrjWnwSlSvRrXMe4nHeKMa2/mMt7NrFYxAukd+QNFz5uTZZ80vV9O9Hz8v5I%20+HrdOzTG96OR3Lg/HcSu325JEbnlocTSvmFo/W3TOlr17vt3DZpfmtr/AAVM75X1uN2X4ze28I1f%20KyhDfiQK6KTz5je2Vn7Ytvr9PPZM9IbDhO63B85MyOK8Frdba+zcBzTTy1AC34+bZd7Hl8v7f5WC%20O6ba2+MNr3sfE2VrmyNPV7SHADz0XVEV1eLM0mkqbaNzrlr6enqD8lKqyiAgICAgICAgICAgICAg%20pfG13Xx0PxCCHaYLD2lxJcWtpFDPL/mSsaA4qREMu+U0N+JKyqxWLqwtbvaLmJsrGHcxrhWjvNRJ%20tiV72xtAPh5IyfQ1oJIGp6og0UFKk/EoPqAgIKJ4Ip4nRSt3McKEFBrt3hb+0aTbETwjUNd9YHl5%20IIbr2aGhkgkjdSgadSfyVgXYm5CcFsNu5pOgc/pooUZrGYlls73ZiJLo9XeDR5NVGSUBAQEBB8ca%20U+JVgYrlLLh/Hcqy2BE7rWURkdd2w0oteX5J8nTwpiM1szt3Q0nsPLYP4OII2tZkIriYX0X693uH%20V3zXLwZjs0nV7X3RF/6mt0fDNsdv7ujozwDC81pRrgK+Gi7avnKUa3CHyPDWir6kD/imhVZ5Pi+F%20ckZDxDkkkN1dzATssHn1kM9VR/8ASg5n3O/i/wARu8BfXfFITjMxDGZIoYyBDJt1c14pXUVpr1W/%20DyLrL6wk2vNnazgM3MOeWuCvJBaRwvrelzgHNbHU7RXTqKL3M/Mtm3vmPiaotpNHqz+QuP4pbdn7%20jFTzRW/tsZFhoh6nulaRRjA2utF89M901luclsP44y47tKeWTZC5xfI225uJrYkBgYdNjgAT8V32%20eoX2zERs13Y6oHbf+Q13i+C2nB8Jj2Qcje829vkXkCD1VPuya13LjzZZvmssoijXMfy7nnE+V3XK%20MBc3Weis5BFnck6r7S5eaOIA0dQDT8FhNFo9dcF7m8R5zire8x14z7vYDPZPOySKTxBDqfgsdFpD%20aHsDJPTTcXDapETCQ5Ry90Fz3n49HjiDfW8b3ZJzf6NzSA+n/KuDPNs54iN4fX+n1t9Lyzk+S6Y7%20XU5tu87fM1IXoPkIWXkjUUoASSUVYeXOBJ1cKHTpQ+SCw5oc4ADSvh1oUhJ2ctuIP9d89vbK6c4c%20fwNBLA3/AOWUEtIP4heZNn18tJ+W19tZk/xnBtvs/Oy7T4Q6JbxRQ2rLW3hbBasYGxwMFKAeC9K2%20KRS3R8bkzXX3TdM1umdZfLy4xuLxc2ezFwLTH2p/ek1NG1oN1K+J8FlETOkNfbDWMn/IntZjmxF0%2075oZW/tysjeGO+VQtn0L69sx8RVGtP5IdmbsvE199ptFQ6RjhuJNKCgT6N3hoOm4xthfY/3YHtuc%20bet3QkirXNcPGq1RMXQtt8xNbZo5bkMU3tr3AsL3FlzOPZ6QQXVkT+3HK46OYPkF502/SyRFvy3P%20sceX/J8S63J+dhisT4x7XZRsexpZ4gOavR6vjqUXEBB8IqaHp4JUeXP5jSiPJ8crtqWXFQPq/TRf%20WfbWbsi+PGjnz21eeLW6Yb21BFB78ep8KOFfyX02bkfBSY/79XPbbq/Qa0ywxfAbbIMaZzBYxuYP%206iIxRfmfJn8S7zl32xo13j3J+S22Uwrs1PHNa8nYX2sLA6sDgz3C3XwotKujoCAgICAgICAg+OrT%20Tr8UFqWdkLXyyva2GNpdI4mm0AVJKTMUHnrJ95uYT8ryE+KkjbhQX2lrA+tCWVaZhTzrULzsvMpW%20LY97670/7etyY+7JWK0lunAu1UFxNFybkc5yl9ctEsTZNWtDhUVBW3Hg7pi6fBzc71ecVs8fB8Fk%20aOpOtLZ1ubZ0TTbluwxEDbt6UouukUo+bmZndyDmvbKfjVxPyziV46wEI9y4sK/tba67AAuDPxP5%20rPmeVyeF2/iYtL2L4h3nyV7nLWXJzM/t9wBEImnRn/8Asd8+i5MXOyRf2308HFi9UyRki3JFIn9q%20u6xyRubvDqsdqDXTVe1F0TGj6FUHNOgINOtFR9QEBAQEBBYvLO3u4TFOwOafzHxCDWcjhbuyq6P9%2062oBr9QA8UEIPbIwHrU7d36nBmuipC5FKxr5C4+lw3VHSjtK/NSgjZrjeM5Tx++4blJHxWd80bZY%20SA/Qhw6/JCjzhH24ynEO5djieC5KTLZOCcbidPtYv1e5UN8PJb55F029qUeorzj2LxOTueSW1g3+%208XsQhvL1o9YZoSPlULQqGxpMdK7mSCrpG/UXV+KRpIwHPuZchwub47xHiduybPZiVst3dStJihtA%20S17nbda1os8dlYmSYbXlYWsug2gMrGD3Qzo51BuAr4ErAQxE4EEUJ6uB8D+kn5JFFlOjOo3DcToR%208/JEX20Dano00PnU9D+CC+zaG0drQirfj4H8U9hTxSGg1r4A6lBeZsc8kgEN1J8yUFwveyNxDayN%20a5zh49NKIRrLkfarG4/O8v5Jm8swXOVtrp8UDJ/V7LARQgfivO41sX5Lrro1q+x9czX4ONiw49Mc%202xMzH80uyhrQKABei+Oq1q87icDgyk2Gucxax5KF3tzWshO5rj4HSikTC1mEPPdsuFcitvcuLKIv%20cKtuLegdr/Sei05ONZdvD1OH61yePPw3TTwnZpFxxDuNwGU3XGbx2bwcWrsZcEuka3qaU2hcl2LL%20i1s1h71nqHC9Qjt5Fv08s/zRs3DgPcLD8mjkZG11jlYzsnx81A5p8S0eS6ePy7ck0n5nheqei5eJ%20MT82O7a6G7Auroag+PyXTR5NVaAgICAgICAgICAgICAgICAgICAgICAgICAWtPUBAoEBAQEBAQEA%20oKdtHbqCtNfNWqOV8l4FyPjuan5VwZ9Xznff4Z30SnrVgHifHVefmwXWXd+P3w+s4Xq2HkYY4/M2%20j5b+seaVgu9PHr9smOzDX4PMNaWyW9yKMMlP0kV0qtlnMt2u0lzcz7bzWR34vxcc7Tb/ALtnwv77%20op2ESxmnrjcCNfHquqJiXz11l1s0uikvPPdXBd5pu9jeYcY47cyMxrY4Le4iA2zRsJDhq79TSqxq%206Hz3n/dDIcKda8a4hkIOQ3cYjuHuazbDuoH7fX86JMLEoPE/468Mm4TjDyGxkt+VSxNmyN6xxFw2%20d49Y0NNCrOSZinQiGd452K43hM9Dmr7JX/IJLBtMda3xY+O3d03MDQ3Whpqsa1KOgX32+RsZ7DIW%20bprC4b7csZGjgfAornl//HDs5d0bHhRZFupMRcK/mSrVG88Z4tx/i+CiweKsAzHwtPpIB3EmtXV6%209UiISZaV3E7Z9qbuSHOZCZvHsjBIJf7jaP2Su2/oLfU2h+SwvyRZrM0dPG4eXPd247ZulHyfdTKZ%20eNmF7f2UuSuGMET8nI39tgApvrpr4rju5c3zTHFX0nH+38eCO/mXdkf09ZZ/gfAf9OGfJZGZ19yO%209obm4drt3DVjFt43HizWdbpef6x6vPJpjxx2YbNo/wB5baafGv6qrqeHC0+Nx3ERk6irvNBQ6KZz%20nO9snTp4kj/ghK17NxvbWJxp6tp8a9VYmiS5Uy5k4H3CvGZSIxYLkREkN3T0RyuJcRX8gvMtmcGS%20a/LdL7W/F/kuDb2T+Nh0p1mHSHwXD2NlihMzKbopWkFrq+VF6UTE+T4ztmJpLVe9GK5XlO3L7Xjs%20Er8pHI1xtGAF0gqNCCt3Hydl8XbsJiaaMBZYfk+X4ZjbDOcddFdWIrJG5jR6g3oKL3cefDGSckXR%20Hd0a5tmYiIjSjhnMu1XdvkWeN1bcRubXHteGWzA1opGD9TqOXDy+fF0Ut1hnFszNZ3e0OM2hx3G8%20fZznY+1t2teXUABA1/JeVF2jKmtIc15Bkzz/AJ/i8Rhz7mIwUwuclfj6C9h+lh+Tl5+S6Mt8RbOk%20PsuJgjgcS/Jl/My29ttvs9rr8bSImtadANtfgNF6NKPjazK6oog+UO6tdPJBq3Me2XDuYy28vILB%20l5Jahwhc4kUDqV6EeS34OTfj+WaJMVa4P449pAQRhIwRqDV3/FdE+pZv6k7Ibpc8atXcbfgYCYrU%20Q+zB/wAoAo38lwzNdWTVuPcP5I/KYiTNGGO042wxY/2d26Ulntl793m3yUgq6EgICAgICAgICCl7%20Q4UPSqsSUq5F3O4bzvN8j34iV8GELYo8jBGaG5YdCG/9GtVjMVhu4+SLL4unozGO7H8QhhtvcbK9%20kRa8QPIoCKHaaLms4lkTV7GX7j5N0Utnt8nQ7e2ht4mRQtDI42hrGjoGjoAuqNIo8K66ZmZneVw6%206EVSiI97ZwXtrLa3cbZreYFskZ6FpUkpVy66/jfwoOnlxks+Ommf7jXREUZ40Fa6LmycSy6lejhy%20+n2XxSWyZbDyY7gN5j8jk3Qtt2Ut8iK+4A2hBdp1J0XRbExGrqxWTbFJWO0lrk58Gc/kZ3uuMufd%20Fufoja30DaDrrtqsmxviAgICAgIBAPVB8cK6aFp61QYPKcc91xns3+3KNRGfp+NPipsMHvcJjDJW%20O5YKFrv1Dyd8VZih5rrPdBjnhdSaL/M3dSB4aIUaH3Ew2d47yi27r8ah+5sY4A3O4hg/dlZuJMjR%2059PFZ2xbETUdK4XznAc343FmMRIX20/okhdpJHJ4scOlVhQq+3mNjguKvZSNztwc3zQfL65jtHsu%2047djbpzDH9w4Vk2k9AUGPdJI97nvBM0n1eTq+P4J7SF1gc7xG1pFKf41QpSV4UrqNPFBIY3UADdQ%20jX4Hz+SCRF9VetSQT4aIJDa6mlemvkgvNrQ61IOvwr5KwLrKVoKUJoB8vBIJhyHlTL3t5zw8ptYz%20Jx3MHZlo2CpZJXcX/LovMyx9HJ3x8s7vseDNvqXE/TXT+Nj+T2x4OrY7LWGSx0eSx07bi1nZvjka%20aihGn+K9C26JisPk82G/FdNl8UuidYeLu4/Y7u5m+VZ7kkWFlcy5unSxxsI3vbQepoqspmrXEKu3%203Jv5G8UDMdjcbeXtqPRDY3DdzGn4ag/4pRHoDsn3H5/yqe/x/L8N/bp7I+iRrS0E06O3E+akSlOr%20L9x+2ceR/wD7Bx6thySyPuxSxae8W67SPNcnJ4/dS63S6H0fo/rP0vwc3xYLtJiejJ9sebjlmGrc%20N9nKY93sZCE6fuAkAj50Wzi5pvt10uhy+tel/pMtI1x362+TdV0PHEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQCKgjzQWxGCA0mparVJYbOcQ41n2e1l8dFc7a0c4Frh5EFtCtWTDZdvq%207eJ6hn493djum1odx2NNjM+fi+cusZK47jESHR/Aa7ui47uFT5Jo9+37m+pEW8jHbkjxfBi+/GJc%20Pav7PLQNGgk3B5+dGhOzPbtMSTn9Jy/y3459j6Ob95rWv3XFGXDRpWDeXGnjqQn180b2rPpfpl/y%2055t86K291+ase0XPDbpppV21pJ/Crk/V5P6JT/A8Wfl5Fj7/APlrlYaacPvNxb/Rpu8f1dE/WX/0%20Sf8AH+P/AP0WfvUjulz+UtZBw243u1Be0htPPRyfqss7WST6Hw7dbuRZ7lA5N3xvSGs4/bWQf+p5%20f6fn1VnJnnaIZfofSrNZy33eVBvEO8+Wp/dOQw2MDjR8Frqdp89zeqn0c1291PI/yHpmL5MU3z43%20f907D9ieM2twLzL3E+ZuQdzjdOO2vyaQtlvBtmfi+Jz8j7o5F1vbji3FH/i33HY3H46FlvYW0dtA%203o2MUH59V1W2REfDs+fy578k1vmZlPoPn8Vk1FB5IFB5IFAg+ECh08EGKz/HcVyDGS47L2zZrSQC%20gPVp8CD1BCwy4rbo+LV0cTl5MGSL8c9t0ObHgfcfiDi/iGUGQxbTX+23ZO4DybQf71xxgyWT8F2n%20hL6b/K8LmRTk2duT+q3/AHXm92uZY07M/wARuYnNHqlgaS0/EbipHLvj5rJYz6Bxsn5Oe2fNV/8A%20nzFbP3eP5NsoOrBE3r/9Sy/WRT5ZY/8AFsldMuOnm+O7xcmv2huC4neTykaNlZQV+NHdFP1d8z8N%20krH29gs1y57Ij2Iz+Hd1eZUZybIMxGHkNZbG0J90jy9Q/wB61/Ry5vn+GPBst9R4HD1wWTkyR/Nd%20s6LxjiuG47jY8dibf2YmayPP1PPm4+a9DHitsikPmeZzMnIv7r5ZmjdGbtWmq2bOVWoogICAgICA%20gICAgICAgICAgICAgICAgpfGyQFr2h7D1a4Aj/FAbG1pG30tAoGDQIKkBAQEBAQEBAQRL/GWt9Ht%20lb6hqx46g+aDWLuwvrCfbJWSJ3S58aeR+KViI8kZG2lljsGTxgT2swImhIrSo13BNhi8TZYPDWX2%203H7FuPtJnmV8cdaGQ9Xakqz1ZM3ZZN04FrdxbnPFC9uoPwUSGHiy99k+UXeKt7eJ+Hxkey6uiT7g%20mcA5rW+H0lQWQwMcGO09ok0PiK/V+Cteqbr8Yc5g1Lda60qQir7D6gfyQX4zrXR1ND8S/ogvxfU0%20Eg0qG+fxCCS3rWlR0NemqC9GAdK1HiT47fJBdjo4GorWjiB1JPj8kEfJR2N5byWV5EJ4JgWPhIrU%20LG+2LopdszxZbrLoutmkw5JdcU5f2+u5spw1xyGDkdulw0hJLCTqWgeH4rguw34ZrZrb4PsMfqPF%209StjHyvgyxtf/wBW2cX7wcXzj2WstwMflK7X2V16Hb/EN81vw8u2/TaXk877e5GCt0R34/6obmJh%20Vpiia6uodQVP5LqeFtuvxRsYTI4NDz9RAAVJVucatA8fFKJVyDihbF32zkONBdj3W+66c3/KbLtb%20QCnj1Xm4Y/Huo+x9QmZ9Kxd/z108aVdhXovjxAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBADQOiVBAQEBB8LWnqAUDYz+kfkhV92geAQEBAIB6+CBQICAgICAgEA/ggIPj443ij2hw+Iq%20ixMwtfZWda+xHXrXa3/glF77vGVxkUTPoY1vyACJMzKogGlfDoiCBQICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgpkjZI0teA5p6goMezH/Ytf9r/kE7vZPQE6IeaHc4xj5N1tWKQn%20dJF4E/BBBt7g2kzNzHREVADvAn/ehVTYW2MxNpJZ4yMxidxlnkcSXvJ61qT5oKqVpWn4oVBG0Ekd%20T1QXBG6nXQ/SPMoLzdu8OIJ6Ch0BIQleZMwFxOrq6nyr0CC8ydjTqDU1AHy6oLgudu2g1OjQepH/%20AJIKHTucS50lWt0p0AKB8fHzQVtdtZ9QAJ1aelE0KVa5yPttxHlA92+s2x3Q0ZeR1jePiNpAK583%20Htv0erwvWeVxqRbd8PhOtWqjtTzzAOcOJ8lf7DdY4LuhA/5a0douf9Lkt+S7R7X+c4fI/wDZwxXx%20tVOuu/FlF7c1vaXz/wCqNzv9zQleRHgkY/SMmtb7VM2O755xzbaa5t8RaOp772El5aeu2reqwmzk%20XxMTSKrGX0nBrEXZbuldv4tz4HwTG8PspIYZHXN7dO33l5L9cjv+Aqu3Bx4x20h4nqvq1/Mvibvh%20tt0ttjaG2Lc8sQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEB%20AQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA2trWgqgs3Nn%20b3DaSMBPUHxBQYibj0jDW2l9O6oY7wHiKoIb7a6i0mj2nWpGrafNB8DhuGgoSKhFXGUNdaDoT4A+%20GqVRVUDUihaRp8R0p80FbXGlfM101/8AHxQV6N9VSDpSmo18kF0emp0DaVBPmUWZfQdKkVPixorq%20iLzIJH9BSvQnoglRWjWgF2rhqUF50bSKdNKKxKTD6Ggaj5KKU10NPNAcKgjzQA3z18laj6oCAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIC%20AgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgIPha09QD80FqSytZK7oxroaaII%2078RaGgaC0DwqgoOHYKbZC0jxpXT8UBuILSAJTtGo0H4/mguf2uLT1HQkj8UF1tjA0UIqDqa+aC6I%20mMbRjQkCugQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBBr+Z5OcHmLGHKsY3EZaZlnZX7Kj2bt4/bhuASdJnCkcg03UYRWhcGwICAgICAgICAgICAgI%20CAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgI%20CAgICAg0PiPOuSZXuRyzimVsbS0t8BDZS2kltJJM6UXjXP3Pe8RjQADb7Yoa6kUKDdMj/cRZyOxw%20ideNG6JlxuEbyNdjnM1Zu6bqGnXaeiDH8W5PY8jxjry1a+Ga3mktL+yloJra6gdtlglAJG5p8QaO%20BDhoQgzCAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICC1eC4NpOLZzWXPtu9h8mrA/a%20dpdTwB6oPOuc5BmsJx3j2Zx3IcpmOSQ5aztuQ5mC4uZsDce9N7c9vHHO6K1e2p2g20O5tNS3VB0/%20v9ZC77O8oFS19vafdxPadrmyWsjZ2Oa7wIdH4INk4LmLnNcI49mboAXOSxlneTgdN89uyR3+LkGc%20QEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QEBAQEBAQEBAQEBAQEBAQEHEbfjl1n++fcKxjzN7h7Y2OHNxLjHtgun/ALDw1rbgte6No6nYA46e%20oCoIZfs9lOVWHLeYdv8AP5ObNx8bfaT4nLXZDrmS1vYy8Mmf1e5lB6jqTXwogtcMurmw/kRz3DRk%20iwyVhYZb291WtnZGy3e5rR09yvq+QQdcQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBA%20QY3k2HOb43lsM2d1qcnZ3FmLpmrojcROj9xuo1buqNUHIbrtP3Xvu2eK4jdZDBxS8fmsnY72G3Pt%203MdjI0sNzIWVjOxurWRnc7XcNahtPeK2zOS7dO4nC+O45Jyd8WOh9thZEN8jZLqbYS9zYYYGvJJJ%208B9RCDe8LirXEYexxNoNtpj7eK0t2+UcDBGwf/S1BMQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQE%20BAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEHPJuG8yxPcjM%20cw4+cdkLbPW1rb3uOv5Z7N8TrNpYx8U8MV2HA7qlrox8wgzHCuEuwl/ms9kp2XnJeRzRz5W5iaWQ%20tbAz2re3haau9uGP01cauNSadAGu9tsI7Ic/5l3DcP8As8xJBjcE6g/cs7CMRyXDT4xzzMrGfFra%20jQgoOmoCAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgjsx9my+ffiIG8kYI3Tuq5w%20jFDsaTXa2oqWtoCdeqCQgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICA%20gICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgs3tlbXtu62uWe5A/SSOpAcP6XUIq0+I%20Oh8UF2OOOONscbQyNgDWMaKAAaAADoAg+oP/2Q==" height="392" width="916" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 11.&nbsp; </span><span class="textfig">Distribución de los defectos de uniones frías en el modelo de simulación numérica; a) Vista lateral y b) Vista isométrica.</span></div>
        <p>El
          análisis dimensional de los defectos de uniones frías detectadas en el 
          estudio experimental y en la simulación numérica se muestra en la <span class="tooltip"><a href="#t9">Tabla 4</a></span>.
          Es posible afirmar que existe una correspondencia entre los valores 
          analizados, pues en ninguno de los casos el error relativo supera el 
          10%.</p>
        <p>La persistencia de estos defectos en el cuerpo del soporte de
          los rodamientos de la grada 4 500 lb provoca la concentración de 
          tensiones alrededor de los mismos. Teniendo en cuenta el destino de 
          servicio, tan exigente, de la pieza es posible afirmar que su vida útil 
          se encuentra limitada de manera significativa por los defectos asociados
          al proceso de fundición.</p>
        <div class="table" id="t9"><span class="labelfig">TABLA 4.&nbsp; </span><span class="textfig">Análisis comparativo entre el 
          modelo real y el simulado de las dimensiones principales de los defectos
          internos ocasionados por el proceso de fundición en la pieza</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Características</th>
                    <th align="center">Longitud promedio</th>
                    <th align="center">Altura promedio</th>
                    <th align="center">Área promedio</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Modelo real</td>
                    <td align="center">44,011 mm</td>
                    <td align="center">23,647 mm</td>
                    <td align="center">1 040,728 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Modelo simulado</td>
                    <td align="center">45,209 mm</td>
                    <td align="center">24,169 mm</td>
                    <td align="center">1 092,656 mm<sup>2</sup></td>
                  </tr>
                  <tr>
                    <td align="justify">Error relativo</td>
                    <td align="center">2,722%</td>
                    <td align="center">2,207%</td>
                    <td align="center">4,989%</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0x2ba8000"><!-- named anchor --></a>
        <h4>Resultados térmicos de la simulación numérica y de la experimentación</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Los resultados de la medición de la temperatura de enfriamiento de la pieza dentro del molde se muestran en la <span class="tooltip"><a href="#t10">Tabla 5</a></span>,
          claramente se evidencia un patrón de decrecimiento de la temperatura a 
          medida que la medición se aleja del centro del área visible del 
          tragadero.</p>
        <p>El modelo de simulación numérica de la pieza se muestra en la <span class="tooltip"><a href="#f24">Figura 12</a></span>, es posible observar que la zona de mayor valor térmico es la cara exterior del tragadero, con un valor de 1 280 °C.</p>
        <div class="table" id="t10"><span class="labelfig">Tabla 5.&nbsp; </span><span class="textfig">Medición de la temperatura de enfriamiento de la pieza dentro del molde.</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Medición</th>
                    <th align="center">Dato térmico</th>
                    <th align="center">Unidad de medida</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center">1</td>
                    <td align="center">1 281,2</td>
                    <td align="center">ºC</td>
                  </tr>
                  <tr>
                    <td align="center">2</td>
                    <td align="center">1 279,7</td>
                    <td align="center">ºC</td>
                  </tr>
                  <tr>
                    <td align="center">3</td>
                    <td align="center">1 273,4</td>
                    <td align="center">ºC</td>
                  </tr>
                  <tr>
                    <td align="center">4</td>
                    <td align="center">1 268,3</td>
                    <td align="center">ºC</td>
                  </tr>
                  <tr>
                    <td align="center">5</td>
                    <td align="center">1 259,6</td>
                    <td align="center">ºC</td>
                  </tr>
                  <tr>
                    <td align="center">Promedio</td>
                    <td align="center">1 272,4</td>
                    <td align="center">ºC</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>El
          error relativo entre el valor térmico obtenido por la simulación y el 
          valor promedio medido en la pieza real es de 0,594%; esto significa que 
          no existen diferencias significativas entre los resultados del modelo 
          simulado y los de la experimentación real. Por tanto, en este parámetro 
          térmico para la pieza propuesta existe una convergencia en los 
          resultados.</p>
        <div id="f24" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 323.077" viewBox="0 0 500 323.077" height="323.077px" width="500px" y="0px" x="0px"  version="1.1">
              <image transform="matrix(1.5385 0 0 1.5385 0 0)" 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LQ41yWUyO%20UnPZDJSXZk6SrzJEp5ZWtZPaSfZoB0/XXe2rcYJKKoltt/Yr5Nvbbb1FN3/T+mv6frrPbbb7Dym2%20231G3PST8xHIuFeViculeY4wnRLBV/zEZPQ+QtXxJA/s16d23WqXmHJoXqyh7s/qfs29BIt3nHRn%20XfEuY8c5XiG8rgZqJsRdgsoPjbXbVDrZ8TaxfUGuOvWJ2pcM1RktNPcXu4rUeigFAKAUAJAFz0oC%20BTzKCkKWlO8gIuQNxPYO+gJMvfIjvxosr5aWUWS8kIWtoqHhXsXcf7QoDHEcd5g4CUczeWASlRTC%20gmx00+CgI/4Z5n/3jI/6GF/w6AfwzzL/ALxkf9FB/wCHQ9H8M8zv/wDmMi3/AMFB/wCHQ8H8M8z/%20AO8ZH/RQf+HQGRwWZDENlmTIVLfQkJdkqSlCnFDqopQEpF+4CgJiWWkuLdShIccAC1gAKUE323Pb%20a+lARUBSNYjFMznJ7UJhuc8LOyktoDqh/OWBuP10BVLQlaShYCkqBCkkXBB6gigDbbbbaW20hDaA%20EoQkWAA0AAHQCgPaAUAoBQCgFAWnl0US+KZmKQFB+DJb2k7Qd7KhYqHTrXktwOIvThwFYCgddqu0%20C9jfQe062+muU5svdZY2VVrbeboUx5mPS4nsTdVtSLjvNiLHT/RXHqVJ02226S5xJvVPbbvZ0Bi2%20/Lx0NBTs2Mtp2AW2kIAtX1axGkIr0LuOYuOsm31lXW4wFAKAUAoBQCgNFfnDw/znpYxkALOYvIsO%203H8l1KmTrp9paa34zpIxkcZMSlNEJOqO4/XppXSYnMJ29H70DROHEVyHUrSFpVp33tY9Df8AV+nX%20obN2NxVjqttttIrjTfttt6Ijcdmqbm3u1/cK2b9tvSeKhfOH805Nw3MJyvHpioskeB1HxMvISdW3%20Wz4VpsB7R1FiKjZWJbvx4Zozhcpqdw+kXqA/zzhbGekQTj5BdXHeaCgttS2rBS2jqoIUT0VqNRc9%20a4fmWA8W74bfRUnQnxKpmtQDMUBZuW8txHFMFIzmXUtMCMUJdU0kuLu4oISAkfzlCvHKmpts2ZXJ%20KMd7MDR+Zb0xdcDMd2W4+tQbZb+XUkKWo2SNyiAm6ja6ula/GiTpcpvroMy51CXkOD5Zt5T0VRgv%20uOIjulC7hhRLe9Gtr6G3WtrKw1/yadxI4XjeNyLsZvPzsMwiNIyDoajwWdiSuYAspAfCtG9viJ00%20Teh4WyCuSjNyJGNfEnJvry8dlCATmEKEZzyX5blwHGCWgWkgCxWixOtGemW+m/4d/EH+AbPwn8Gi%20nKFr4fxIrN/Ot/b+X8d/F30BsmgFAKAUAoBQCgFAKAUAoBQCgFAKAUBJnNIdhSGlgqQ42tKkjqQU%20kEUPU6anCXp+kJkqBBO1WxSetinckdp6W7b++uT5p8DJ1o3ZjUeXBct96HgEISkdSSEWGg6lXZXI%20SXHcivSXFt109G3f9PQdCtoQltCUjalIASnpYAWtavrUVRHMVIq9AoBQCgFAKAUBg3rlh15b0j5V%20EbTucTAckISBckxrP6C41+7rO26SR49x87hawq3NRE2tba9yDtVW2zdlbdYs8kk1qVzElTpCEIsv%20sT2C1tR+2un5flLJfDumaJ21HUuDbCUgX1P6Cuox8WNvfrIiSnU7o9BMSjGek3HWwkpXJYVMcuAC%20TJcU7c6J+yoW9lfKOf3vEzbj6pU/8dC0sxpFGwqqDaKA1v8AmDSV+lGXSNfHGvbuEps/qtrUfKdI%20F15fhxZcV835Wcm4SOoZzH+A3+aa0F+vmJGhGv1VWqZ9EycP9OWnQ9vV9G7dqd45PIwMbAfn5B9E%20aFGQp2Q+6oJQhCRdSlE9gFXR8hLTlOW8OhohLny2QmY0l6LdtTh8lVrOqCUqLbevxqsn20BNj8o4%20u7ml41iW0rJIQd21Ktu1I3lIe2+WSlOpSFXHaKAi4/ybj2a8/wDB3vODZ3uqDLrSSVk+IKWhAXcj%20qL0Ajcv43JzCsOxOS5kEKWgthK9pW38aEulPlqWj7SUquO0UBeKAUAoBQCgFAKAUAoBQCgFAKAUA%20oBQHCnGmvK5HkmAorS3MfSCVHcoIeVZfaD0uTXL833Mn2mqm4cYPmHIcQ2UHpTLdrgEhSgk9hGu/%202fvHLYtut+Pau8vILhhKXofdt1nRVfUTlBfs6nu99AW7P8hw2Axb+TzEtEKEwPG85pqeiUDUqUex%20I1NZ27cpukVqYykoqrJXF+UYXk+Gj5jDSPmYEkEoc2lBSpJspC0KspKknQisr9idqbhNUkhGSe4u%201ajIUAoBcUBT5CG1Px8mC9cNS2VsuW67XElKv1GgaPmJPhvQZ0iE8LPRXVsupPYptW1QNr9oq5g0%200amSB0rI8KzFW+cAJ02K/Zp1q+8tfyvwv7DRkfAXtDTrykMtXU46oIbQL33rO0D3nSu8lKicnpQg%20xVWfRXBYxvF4TH4xAGyDGZjpsABZpAR0Gn2a+HXrnHNy+82/pLpaFdWs9FAa/wDXRBc9Msom2/xR%20zpbql9J07b3FQ850tPtXedF5Vf8A37f4vys5fxWOf/FIYQ5sX8wylLgG7ad4sqytDa9/21SRu6qh%209XyrkfCl8r7mdjcsxCclxXIwXGEznlRHQy24lKt74aIQrbondu6dK6c+DGE51Wbj4jA4P8CnrjP4%20pljO5KCw09IS2hCUqgpKlpKS4d25WoA6eI0oCkwPGuSQJDeKjxZyWWnsg5KS64G4K4MlLhjtxzdW%20yR942knqk7rkigReeFt5nHyFrZhZRnAMQo8f8MyCw7IExLm1bjBKtWktHxkEBXYOtKAhxz2QyPOU%20pyWBnY/HYuTI/B20MNfKKdKVhc595Cz4nQpQbSBpuurxHQKGxKAUAoBQCgFAKAUAoBQCgFAKAUAo%20Ab9lAcSyGDH9SuVN3FkZSbucT8IPzC1i3fbceuumlcxzbcydjdFTZvFS87mcS0rtmx9tz3OJJ/3a%205/ChXJhT7y7zorqpZn8r227Dowk2vb9Por6OceYbzj1NwfGf+Ut89mnB9zjmdVC+t3iArYk2957K%20j3cmMNG9dt5XZ3MrePF11l1Gg/UTmyWynKczfRNyCxvx+AaP3aAbahH2U3T8auutt1b+VZGTmXeH%20EivDi/eute7v3Lpk6aUXorQ5aUMzPfFXw4dfT6l1dp76JfmTxGHccwXJYTePxsqUt6PkIoVsZU6Q%20Cl9slR2Cw8aPpHbXX825RcufqRfFJRSfq6vYdTgWlYtq3Vyp0s6nhTYs2IzLiPNyYshIWxIZUFtr%20QoXCkqTcEH31yUotOjVGWJPubXPXttrXgMQ9Q/VHifA8YJebkAyXQow8azZUl8jTwINrJ71myRUn%20Ew7mQ6Q3dfQYSmktTmHlnrv6j8rdWpia5x/Fn+phQFlte3W3mSdHFqsOyw7hXS2eV2bO9ccvT7Cp%20yc91pEi4N60c84tOQ67kZGdx6yPmMfPeU7u9rLyytaFi47x2FNasrl9u5uSi/QarPMJJ+9uNSeo8%203Fz+eZ3IYpC28fOluS2EOApWkSD5qkkEnotRH+aoEbUoLhlvRbRmppSXSY2TbQdle0MirxigmYkq%20+Habjpp77G1X/ltf9n8L+w05CrAz30zxaMz6icbxlkqQ/kGFPdt22lhxae0apQeyus5vd8LFuT/0%20a9fR9bI1iDc0fQIV8ZLUUAoDCvWFkP8AAci3fqpm1vY6n6tarubS4bDfpXeXnlyfDmQfzdzNAY7E%20/wCJRNpBIfaI6/yx7+4dK5W1f95H0W/k/py+V9x0/wApzjmDwMzKNwnsg5FaW4mKxbcooQValRAS%20nTVXZXdnx4seX5rmY2Fi5mHi23Mf8gjJzn5D/lIShaQr5dkhKip4303AD6dKApMf6nty8hkCW4re%20MgIkuKQX1fiCxEaC3gmMUBO5KjtI8y4oC68X5bOyWQVjsnCRBluxG8lDS06XQqI8opT5l0o2OJVo%20pOo7jQEDHL8gOYN4GXCZZblB9UQJkBcoNx9PPeYCbIadJshW4+2gMqoBQCgFAKAUAoBQCgFAKAUA%20oBQCgPCpIBuQAOutrW1oDi7lCmlesnKfl3W32HJy3EONWUk70oURcBV7HT2mue5ukosnYkk9Vtt1%20Gy+GvRGs/iJEhxDUdqQlx1x0hKBZJ1Uo6Jt1rm+XSUcmPFur9pfZFVjz7DLeU+pGdzS3sVwttTbB%20+7fzywUAdd3kBY06W3HU9nfV9zPzDbtaRf8AXs9p8/ysi9J8FmLctvZszVHqdKf9PuMNTcZtlZbJ%20ySxKyki7q21qQXAsBYIKjYgbuluh61X+VY2uZ5rjlNq1GPFwrp16emnX11PI+XfCirl6k5/Uv6+k%2055mTZc6U5MlvrkyX1Fbsh1RWtaj2qUq5NfoXHtW7duMbaUYLdTREgk1vPDYXpX628t9PZQbiL+ew%20S1FcnDPKIbKjoVtLsotL9o0PaDVXn8qt5Cb3T6zONxo3Tzn83uHRgWEcLiOuZmU3967ORtbiE6EF%20AJDrndY7e3X4aosXy9NzfiP3F1dJtd1dBzXkOQTctlH8rm5T0/ISCVPSXVFS1HqBrYBPYEiwA6W6%20V0v7fghwwSiQrinIoo+SyfmpBeCWyRuSEj4bg7QNKrngXq1bR7OxbpuMiRn8SUlCitFxolSSPiBu%20AQemp636/XueNc6qlVLDuIxzkaozmQ82OsONrbTqNPEBY3HZ0qnzbThPXpLXCUlbpJUdS0Hr7qio%20mlTj/wC8degP7uyug8s/yvws03vhN3/lXxPz/q1GklNxjIcmUT3EpEcf+/q3833uDD4fvyS+37DD%20HXvHaY6V8sROFAKAxn1EZL3EpbZTuKlN6H2upH7DVLz+XDiSfy/mRZ8mlw5MX29zNQs4pDj7SHEX%20QtxO4eIEp36kWsR8R17PqrgbF7349qOzu31wPsfcb3ymLRNwkvFIX5SJMZyKleqtocbLYOp1tfvr%206wmfOTE8twLkEgYFmHl44gYSM20IMyIp9l2S0kJRJWEPM3UgJ8CTcA69bUBOl8DyOUlIRm8omXjI%207sh+K02wGXw5JZWyUrdSqxQhLyttkgnTcTagJ2E4dlse+qa/kmpGSaisY2E+GChCIbDm8haC4rc4%2059pVwO4UBH/CGUf5DEnz8qJEPGyHpePbSyG5ILyVo8l18KO9ltLpsNoJ0udKAyqgFAKAUAoBQCgF%20AKAUAoBQCgFAKA1T678hyMPH43BQ3vIRllOmU4lRQtTLOweWFBQI3Kc8Rqq5rlytW/d3v6itz25O%20FtOik9fV0es5uSy1E5zLCApttYQpHYLFANx103X7D0qklJzxl0l/i2VbShFUSW22m82DKUo4y6fA%20srQEi17jdqfd19tc/HSZ0N6VLTT221Mm9PpWUyTUrEtKWtuG6A1ZPiCXASE7R0ttP76i5mE53IuE%20XK5Nbl6Dl+U59uHiRarwyXD6eL2E38xHBdvozk5ayfmMc7GlNtJOgHmhpe9V/EdrpPd3Cu68sci/%20Z3PFuOt2SppuSfQeZGRO66yfqOMW3VIOhuO0Gvo+LmzsvR+71ESUUyqQ4lY0OvaK6XHyoXVVPU0y%20jQiqQ0YgXvpqa9pXRAnlToA0GutSHhSW810RLTuCrgAk62957tK1TtUMmyJLriTdQJ7Qfov191Rp%20Sit44Uz19gPISWjdSL7kfa1sPh+iqbmltzSlHWlRCXC9ektixYn2VSIlIn4/WR7dptXQ+Wf5X4Wa%2073wnUv5NcTeTybMKA8CI8Ro9o3lbjn0eBHbXvne//wAcO17fWeY0d7OnkiwAtb2CuCJYoBQFl5aw%20H8G+1YHcUXCumigTfUdgrn/M0+HCm/l/MiXgz4bqZgreOQw6284Q220tK1uqI2oCF7iq5JHhAN71%208wxMhO7H5kXc8msX2PuM45dkMtF4pPn4NTBmMxnH2HpBUWkhLal7yE/H00HbX285kxrO57kyON4n%20Lx8o3EdlQWXI8FphL0mdkXWwpLAQoEBtV9dllDrewoKkbme5bjeTxI2Re81GSjSFphoZQmMh5psq%20ajx5BIW6+opO5KtCNRa1AVHAs5mpExzH8hlShmFRGp34fKjMRwhtxRSotqYKt4QrwKCzcGgqSIHI%20c8jl3lZp6XCx06dIg4iKqMwI7vlNlaD56SXtziUqWjsNiOygM9oBQCgFAKAUAoBQCgFAKAUAoBQE%20KlBJJJ0AuR+8/VQGi/Vl6Py3l+Bi8eliQ5iUyUTC2FFm73lhI3i4snyySQNPb2ctz7mdmNtqtduj%2007VIc5253IxXvTrp09v1bzV05MEZB0PxXHZLDjjQe7LtKUiwUL3GnTu9t7VNtT4NJJRaX1kzL5vc%20sunhttLo1oXeBFzmRShtloJYSL+a+va2kKSTuJHQ+H3/AECot7w7Wsnq+hasrVz3KypeHZty9nr3%20Lbcbr9IMNFxbOQZYu4pRbU9JIsVL8Wg62G22n01d+Vrru+JJrdwpehak+3y6WMqzdbk9ZU3dm3dQ%20yH1Jw3436f8AI8SkbnJmOkttC1/vPKUUaf07V2EXR1M2fNcAnWrqpqAJBuDYisoTcXWLowVUd0uq%20CD8XfXTcrzHkTVt/G+k0zjTUrkNhHcTXX2MaNvtI7lUqWoy3U7koKzr9Nuvff9O+o+TcSdGzVK4o%20le1hUDaXFD3JAPf2n/JVJkZPVttt1EWWW+gmPxYyEElItr77fRVPdnJ7jy3ck2WSWppJNr2GoGnU%20d3+mork1uZYW02Wp5QUq/f2+6q+TVaomQROgAh/UfZNq6Dy5BxytdPcZhe+EyzhvqFybheWGS4/N%20VHdICX2FDzGHmwb7HWj4VA3P84dhHWrTnWNaypUetFozVblKJ2B6R/mB4xz1DePkFOI5ME+PHOn7%20t5VrlcZZtvHbsPiHtHir5/ncsuWNfih1+0mQnxG1Qf16jSq0zPaAtufWhOLWonw3TY9eprnPNVf2%20E/w/mRstSUZVe4xZmQyXkAKuSoC1j318lxLb8aFV/ku8lPIg9EzNJ0KNMgPwZIvGktKYdSDtuhxJ%20QoAjpoa++ogoxvI+m+EmSMdJRKnwn8XEECE5ElOMlLAtppoVHaLq6mgJ7Pp9x9E0yV/MSGwXFNw3%20n1rjtuPoLbrraCfCtaVKub/aNrUBHjODYjHJdLT8xyQ4htlMt6Qtb7bDK96GG3D4kthXZ29tARxu%20E4WPmPxRJfWtLrkliI68tyMy+9fzHWmlEhClblewXNrUBfqAUAoBQCgFAKAUAoBQCgFAeFQHU27f%20oFAW/Pcgw+Dxy5+VlIiRkGwUu91K7EoSPEsnuFeSdFU03r8LUeKTojTuY5Xyvn73ymO34TjPhLhN%20kvvIP/iHsSR9npr9quP55z5Wk4rf1e32FAsu9n3fCsL3VvfV2+xesrYONh42KnH4iMQQB5jiRucU%20faRc1wkrk70+Kbq3uR3nKuU2sSCrv63/AF6DTbGVgv8AJco7Fc85kyl3cQLXJOo1G47VEgfqrr72%20PONiCmqSSNlxxnNuOq29veZ9jZivLG4FxSlAISRclVwmydTrqbAag/TVFctOUqLeS7fDHam3ejcv%20E8e3g8MZGUWiK6+tKnC6pKEoH9W0gk2SFG/1m1fQOQculj2aP45atfYUeXe456bloXfP5eFh8JkM%20rO/uePjOyZOl7tsoK1DXtIFXtq25zUVvbS+kinzIkqQuQ8ttHltqWoobGoSCbhP0Xq7nbcJOL6DS%20iVWJ6VGP/vSR3g1deXv5cfX3M1XvhLnfXu7Tavou4iFzx6g2FEq/pJ9oGns7T7BaqjL1rttuXr07%20Yl5VPJEp0rXZVgANqe3rcHsH2uy/76rbkElrttt1NC2qLbbbsLe/LVt2hZULdL3Fh3D2VAuWyVC0%20W99SibqPi+0L21FVt5U2229RJgijX8VVb3khE+M4fgPZ091XXKsmj4HvW7s6Ua5rpJ4IChcXHaKu%204ySmq7qmtoq0rUhSVNkpUggpUk2II6EEV0suGUaJe6aU2nU7e/LjzvJ8v9PkvZV5UjJYx9cGRJXb%20c6lCUrbWojqrY4Ek9SRrXyXzFgRxslqCpGS4lt2k6zKsTalURtLFzN8s8efXcp1R+tQ9tUPmSNcK%20a+X8yImbd8O1KRrprJuB1sgKXZQ8CdSfF8KRcanpqa+aY9pK5F/7Ioo8wba7ft26+o2DzhEyRwvK%20ORZj+MdTDeeLzW1LyQhpSikFVwg+0fR319qR1FK6GE557Hy8Fx2Mqc67yWbiGVYqH80WGWFhtJVk%20niFINmyQLqJ3GyQLmvECUpzblp8rj+Vem5LFxp34xknH/M+akpjLLcOPGB2nyXCFkpT4doTc3NAX%20bgshiFnUx4ktTuJlYaJOmuvPKdAnvOFG4qWpWxTqdSgWHcKAtfGclMVy6PkJ6VLl5DK5LGLDcl0v%20tojl3ykuxSPKSwEM6KHi+FVzutQVNtUAoBQCgFAKAUAoBQCgFAKAwn1e9RkenvDXc98qZj6nkRYj%20FyEl565SVnrtASSbe6t+LZV24ot0qzGToqmq+PQOR8wkIzXK3y7JILiY48LUdCiFBttG4pBtb3dp%20JNc75351awG8Wzrd/wAn93sfr+w4yxj3ubZDSk1Yg6OX/rHqM/x+HeluCJDZ2Mo+NN7W1F9xPs+u%20vmeDgZGZc9xcUnvl0LtZ9Ex1j4cPDtJadXR2mcYjAwscjclIW+rVx0jqfYK+lcp5DZxEpfFc+8/s%20XR3ka5flPeWTkvpVwLkUwzsli0fiB+ObHUuO8v8ApqaKPM/171bXMeM/iNcJuO4xblnJfSr0giJd%20Wz5+beTeJCS550xzXRRLij5Td9CrT2XIqTyzkKnL9OC0/wAn0bbbzy7f095nK3qZ6tcu57K+Yzkg%20RsY0rdDxDJIYbtoFKB1ccsr4la66bRpXc4+Nj4cf9ut732bdBXu5KToiUPXT1Ef4VI4S5kBJxEhK%20WS++jfKSwOrCXSSdivaCq2gIGlQLVm1dyPEjGlNTe5NR1NfyAA8u2iTbp0GnT21q5hGl5+nU8h8J%20IItUQ2FRA/vKdL9au/L38uPY+5mq98JcxorrYDt+n2V9De4iE9VV117bbdy1oluHS31/t/dVfd22%2027zOJSrIsb+62lgQDbu9n1eyq68tttvWbUU7h7Nevbp7z9fWqi+bYlIvreqt7zciJk/epqVgt+NG%20gluKoj/LXS1qaSsSfu0+7pXW2JLwov0IjvedoflUwLmM9LUTHUFC8xMflp3dfLTtYR2DQ+SVD33r%205V5qyPEy2vuRS+37SdYVIm465s3GL+oqijiUlSb/ABtnprqsXqo57GuLL1d6KXzBNxw5tejvRqKJ%20KcMtjpfzEfUFDvrhLGMlcVOtHzzHzZO5H5l3o6AlGMmM6ZRQIoQovl23lhux3b92m23W9fUj66WD%20OM+nSxAXnGcSsPpQxjTMRHVuQrVCGfMB8PdbSiBHAx/p+znnGsfExbWeiILjoYajplNoXoVHaAtI%20N6AjwauDTES42DGOfQXPMmtREsqSXb33uBAsVbu00BOjvcSVyOQmOYKuRpbHzQb8r5zyx0CyPvLd%20OtAXigFAKAUAoBQCgFAKAUAoBQGjfzbQsg7wPGSmQFQoOTbdmk28O5CkNKN76b1W+mtdxtKqNV6N%20YjA834xCi42LJdWW3UJcmSY6Uq8srTu7L99jtBsPqr5Z+xeTmSuZTfC5OvW/6ELlHDj4qhD08T9O%20/bam5MKrFLxzTuLW27DcG5t1ohQXftKu0996+nYlq1btpWklDooT4JU0K4m1STM0l63eva+Lvuca%204uG5HIyi8uY5ZbMIKtYbftvW129E6E36Vb8u5Z4vv3NId5FyMhW16TlfItSshLfyM+U7Lnvq3vy3%201Fbq1EWJWpWv6+mldM7vBCkVRLoKn91KT1LGOM5mQsrW0pKNSFrOm0dv1CocMJ3JcVyaX1v2ImvP%20tRVEya/gJEKE6+soHli5SCCdFD4gf31ZTu2bFlq2qvQ1wy43JqKrqWiUSpSFdgFvoHtqu5xFccZL%20c0Tba3kggW91VFTYToFvmU+4/sNXnl/+XH19xhe+EuRI19vZX0ORDPFOrAsDUGaRkkSlOud/tqBd%20Rkoo8C02sNOml/f/AJjequ+j2hTuX7elululuv6Gqa+zZEpV33WPZ31WS3m5ExhB3b7aDp76suW2%20W58f3ftMZvoKgAH39lX0I1aRqZlPAuHZPmPKcdx7HpJclLAedA8LTKfE66o9yE395sOpq4zs2OLj%20ccnuWnpfUa4x4pUPoVh8VCxGLh4qC2GoUFhEeM33NtJCU/qFfHbtyU5OUt7bb9ZYJUKysD0xj1EB%20XxSQOoKm+nb4gfbUTOt8dpooPM38Kf4e81DHYWX2g3ZLu9OxRG4BV9CUgpJH01Q2uX+9H3darb6u%20/pqfL8af6sfmXebm5thmMrw3JwpjJmkxHVBlG4Bx1LSto2BXiBV9kkiupPt5gnIJsWLh8BhpGOfZ%20mT8K1Gyea+RkSflogbCXGEBltdn1qvZKrbfiPS1B0ErGYuShWOxEWHLbn4ubk5U1/wAtXmrgvsvI%20YUh9aQha3Q61tSVXunW22gLxwKY9j31tRzLkcbjQYzTj8yEY8luf5nlraCUNtlY2q3OWCkpPQ9aA%20teAg5FvnjK/IfL6cpkHZeNWwpDERh5KrS0TCm7xdsjwbyPGbBO2g1Nt0AoBQCgFAKAUAoBQCgFAK%20AkzIcSbFdiTGUSIr6Sh5h1IWhaT1Ckm4IoDnvn/5fsvgXH8z6dFUiCq65nGXVEkagkxVqOtgPgUb%206aX0FV2Zy6F5ekjXbClqtGYtwH1QyGHlOqx6vJkJVbIYWQFISXEGywpsi6FBWu9Nvb/JqihO9hz6%204EKN2Vt67+/b29psznn5hMLi/T+RkMUfK5K+flIGOe1LTqxq8fsrbbSkqv2myTa9dfyacM2Wm5ay%209BNjkqnU10HKDXnOyFyZC1vzJKi4+84StxxxaipSlE3JUonXXWu18RUS3RRTX5uTKxlwJ6LuUkm/%20UX0sUg2N715WpFkieh0ptokBJsVhIIFze9x2i2nZWVK610NbRJlBuRFeaHhS62pBA/nX1AFu5P8A%20oryVusaGy23GSfUzBXEuC8dYAW2SBc6+6oHFO7FW3vjtQ6NNfEtzJNiDYggjrfTtqJJNOjMidj/7%200nv1/wAtXXl7+XH19xhe+Er1mwABrvrz0oRkiUagTZmiWo+2oFya6zJIgJNQrjqZEpztt09tVWQ9%20DNECGlLN+iR21DsYkrkuqPWZOVCoSAkADoK6G1BQiorcjU3UnNIsNx69gq2xMei45GEmdu/lz9Ls%20ZxXh0XOqUJOa5BGYlPSNtvKYdSHG2G7i4sFArP2lewCvn3P+aTybvBuhbdF27m/YSrVtRRt2qE2i%20gMd54N/GZAJHxo/37WrdYt8cuE5zzU6YE/w/mRq6Mz/zDWn20/71Tny/TdtvPlOLP9WHzLvNxcgz%20+JwGIkZbLPiPBioK3XDqfCCbJA1KjbQCqs+8lFH5xx2Rl8diGnyrIZKKZzLISfAwEpXd09EEpWLJ%20OtAS8Pz3AZR1SGy7HaLS5EWTJR5TUiO1bzHmFE+JCLi5Nu/pQFdxzkuJ5HjjkcU4p2GHnY4cUko3%20KYWW1lIP2dyTY9tBUulAKAUAoBQCgFAKAUAoBQCgFAKAUBrr1N9FOOc0vkWT+E8naA+XzDCfEopF%20gmQkFPmptp13DsPZWq5aU1Rmu5bUlRnG3OGs1j+XSsJm3GXZ+FJiurjKKm1qHiLgsO4i/h0trrVt%20yXEjjWnwrWb/ALLbpdSBKzwKhRIdCRbtI2kWub9fb/J/dVvCddv7bakWUKk5L4BKkkpAv29nv07O%20tSIyro95olbIw8lN0kkJOp9tvZ2/FW+K6TW4VJbk7agntPQ6aA26dhte/X9VSIxq9ttuszjZq9tt%20ussOWZS6syGk7TpvA6nprrfX9tQs3Df/ACQ3rfttQssWVFwstyXULSEujXoHB2XrQr1u8uG5pLol%20/wDIlOLWqJkVBRLBNlDUgjUGrHkliVrLjX4ddejcY3HWJfuPZXAwcu2/m8UrNY5Gi4SZC4pPiBv5%20iEqV0vpauh5nkXJrhsy4X1mqEes3txX1i/LVCbQl7gaoLthuW7GYyCQQLf1rzhcPv261xuTh58v/%20ALK+tr+hJjKHUZgv15/LY5DKV4ppSCNpinEtm4va1inZ7etQP/zc2u9/+RnxxME5h6s/lrnodEbg%20CprrgKS6221jezRQWwsrH+zUm1yzM6Z09dTBzj0I0Jmn8TKyTz+LgKx0FZuzDU8qSUDu81QSVfVV%207axEl774pdZrbKQJOgA69KmQhXSK+gxqTW2QNVanuq1xsGnvT3mDmTDU+aMEfQ70uBHprxS4t/hE%20H/06K+MZ7/XufPLvLGK0MnqIZCgMc5+6GuLSlq0AU0Ne27ibd9TuWx4ryXb3HO+aY1wJr5fzI1Sx%20NZdfaaG9PmqSkKBAUNxtcWvaujuWGovsPleNYaux+Zd5ubO452Zx2dAj/eSHojzMdThF/MW0pCVF%20R9p61xzPuxj8Pi2Tan8MfW02G8Pj342T8QJ8xyOw0kAW8erRF+6gLbxPg+TjchhS5kZcLH4WPLiw%204qpfzTKxLWm/kI2hSG0pa/tDu129BQGS8Lw07Ewcg1MSlK5OTnTGgghX3UiQpxu579qqAyCgFAKA%20UAoBQCgFAKAUAoBQCgFAKAUB88fVxuTF9W+XIfQpt38UkuJSrqEOLK21XN+qFJIq1tTpBEe7AsDL%20ybG9rWBPS1r632+xZHQd1r9JMLra226NtSJKBNblq6K+MAkg9QQemvb+nsqbCVew1SgRuP3BQTe9%20/CdO1X7NKk2pLR7dH9TFQKZ6TbpqTqR7tT77X7TU626mcLZTKdcUAQbE69egHbpUuNNttu/ckkSn%20YgUdybIX2jSxPb2/uqtyOWxnrDT0dZnG50PcSLqR4Rp326EGtVrxLejVDZvIgpXbVhDIkzGiIrk1%20vU2zyh6Ek1mrTYqehsmtscVs84iNLSe3WpdvDj06njkTEgDoLVYW4KOiRg2e1tPAawmEfQ70uAHp%20rxWwA/wiDoBb/wAuivjGe/8AsXPnl3ljHcZPUQyFAYd6sOlrgk9VyFFTICgSnUvIHePqq15Iq5Uf%20X3MpefxriST613miIGU/xKKsuADz2iSVD4QoEdRb7d/qtau2v2f05fK+44DHx/fj27d3fU6Q5Zlc%20piuNz8jioiJ02Kw46yw44GmzsQVblrNztFtdupr5ofWSxweZZ6Rn+MwXITLeOzeOcmOTd5K1PoZa%20c2Ntg+FA803KjfupUFsnc25Xhn8+/OdgT8bgYqVyVsNOsES3lJ8ljcpx0EJbO9ywvqLd1AZHwzPT%20smJ7E+QxIlQnUpX5TD8RaQ4gLSFsP7lJ/mq3HcNdOlAQ8e5Jl5/K89iJ0NERjGIiuQ7L8xxaJPm3%20U4R4Rq14QDoP1AZNQCgFAKAUAoBQCgFAKAUAoBQCgFAar9YfQLjvqFfKNOHF8nabCGcii5Q6EA+W%20h9F9QCfiTZQ9oFq227rjp0GMo1OSs16N+qWGyL+PkcbnSHGOr8SO5JYWFD4m3W0qCh+sHsBqXG8n%20rXbbboNLiYihxTZCCSm1wsAG4uddDbXQdOypsLlXtttXs0yjULkKV269w6a+72npU61Nbbd5goEs%20OFSrgk6i3Tr2fp7PqsIz022/uZcJEFCwJIt3dndbX+gKkwmeNbbdp5u8w7R9dTca3K5Lhie0oeyU%20JQyB231NTOb48LViK6eJanluTbKZI6VSWTayOpaPCMVLtmLIhUqBiRipMTwiFb4nh7WZ4eGsJhH0%20O9Lv/wCa8U/+kQf/AE6PYK+MZ/8AIufPLvLGO4yeohkKAwD1xfDHptk3jptXG1Bsf7wg6ajX3/tq%2068uRrmQXzflZX80hxY8l2d6OZcblAvIQ2lpu24+0lSVAkKBUkWG5NiCO/st16V9HyLNbcvlfccpZ%20xvfT9O23b2nZ8/HR5uLk41Y8uNJYXGUEWBShaCg7ewWB0r48d2W5jiUBmTgpAddK+PxnIkQEpstD%20rbbRLmmqtrQ6WoCBfDMO7icvi5HmPR81IdkzVEhK97pBG1SQP6sISE3v0FKghxHE1Y956WvJSJWS%20lOsrmznA0lbzcdKktsqShCUJQAs/CL+2gK6JgYsXPZHNIWsyck1HZeQrbsSIvmbNthu1803uaAuV%20AKAUAoBQCgFAKAUAoBQCgFAY3y/mX8OSMSyYoknKyRGBLnleWNCVnwL3AAnu7h1oDJKAUAoDif1k%20/LhyjiD0nM4TzM1xtSlOOOITulRtxKiHm0/Egf8AiJ+kCptq+mqM1SgaSU4bW7DVjbuUNdCJDmuv%201ddP07KmwunjREXCNAbEW9+nTWptu5UxoVbSC03Y/EdVV2uFY8C3r8b1Zpk6spZTilgJToAa5znG%20XO77kdIxN1uNCSl0jRQse+qezluLpM2OJOTY1cW2mtDWyYKnWzFkQqVExIxUmJ4RCt8TEVmAelYX%20Nx6j6L8BgvY/g3HoL4s9FxsRlwEbSFNsISbpNrHSviuXNTvTktzk+8sYrQv1Rz0UBrP8xr6WfSPN%20LKiPFFBtftkt9xB/Ts610HlaNc+H4vysjZcOK2/V3nH2FzQTlscpe63zUdS7blKKQ4L+FG4np8IA%20v1sb2r6pk2f05/K+4qY2Ndtu/wCo7v5q5lf4QyT+ImJgykRXXm5a2vMKAhtS7pQoo8emm7pXwsvz%20GIOW5IM/wxx6eXMfk8S+67ASgXW+3GYcLrrn21blmwASNaAouA8hzkyTAkTZElMvkkCRKhB91D8Q%20uMrHwsIsqOlCVpskK8Q6ncKAyb03m5SRgpoy01U+VGyeQjKlLARuSzIWhNkp0SkAWAubd9AW3AS8%20jA5siDIycifAy0N2RDkuuNvMyX2VoU58uhG75dLSHNpBNldmtAZ9QCgFAKAUAoBQCgFAKAUAoBQG%20tuOeqyMvzzKYpsD8GjuCBDeCdVym1EOOX7ULV4U208N6m/s27PiLeu7am26snzBRyFae6W7tNkJv%203Ae6oRZntAKAUBoD1k/KxheRJkZrhobxOeVucegfDDkqPWwGjKz3p8J7R21ItZDW/UxcTkXPcfzv%20Hcs/ic3DdgZGNo7HeFlC+oUCNCk9ikmxqyt3E9UYNFNEAXIF+g8RHZpV/wAjh42RFPctfoNVzRFc%20sXuK7y9FtNEZFK6nYi6hqTYVzeZZdqClLp0N0XVklSQqqa7ZU9xsToRoFhU/Hhwqhg2TRVjAxZEK%20lQMSMVJgeEQrfExFZg2F6Henb/NeewozjRVicepMzLLPw+UhV0tm4Orqhtt3XPZVH5hz1i471/Ul%20pH19PqNtmNWd5p6AWt7BXyYnCgFAau/Musp9G84QSPFFGh63lNadavvLE1HOg/m/KzVe+FnFnHXQ%20OQYzT/zbHX/2qa+pZWWnakqf4vuISjqfR+UxHkRnY8hIXHeQpt5tXRSFAhST7CK+HlkUrWIwqHcc%2043HaDmPZU1jFDq00tKUqS37ClCRQEnGcZ47jMhImY+G1HmyRd5SL3spVztSTZAUrU7QLmgIoeJ4+%20thPybTKmEylzQWlXT80pRUtwlJ1UVKN6AlYvivGsVOfk42EzGmPAlak3O1KlFR2JJshJUTcIABoC%208UAoBQCgFAKAUAoBQCgFAKA8UbJJJAsL3PQUBr/DYfFNeredLUNhFocaYSlAB+aeWtLj2mm9YTqe%20pqa5y/br5qer+5Wq3H93Xp4Pt9m242Ant1uQahFke0AoBQCgMR9RfSzh/P8AF/JZ6GFPtpIh5Fqy%20ZMcntbX3X6pVdJ7qyhNxdUeNHGXqZ6Gcu9Osk4/IaM/jq1bYuZZH3fiPhQ+kElpfZroewmuw8r5k%20P3KUnRyi1t9BovRfCYOq19Devo86b0QymlqAQBcXv0rnee3Y8CjX3q1obrS1JAFqpLZsIxU+2Ysm%20CpsDFkQqVAxIxUmJ4RCt8TEyTgnp/wAl5xm04nBR/McA3SZK7pYYb/lurAO3pp2nsqFzDmVrEt8V%20x+rpZnCDkzuT0z9OMLwHjbWHxwDryvvJ85SQHH3iNVKsNEp1CE9g9tzXynmXMZ5d13J+pdCJ0IKK%20oZaOmtQDIUAoDBfWriGa5d6c5TAYUNnIy1MKZDyvLR92+hatyrH7KTap3LclWLym+ivczGcaxoc1%20Yz8rPq7ByUSaqPAcTFebeLYlgFQbWFbdUW1tXSXfMNuUGlXVGjwmdW87x6MlwnLMyFPMJMN9xxDD%20qm1Ha0o7CtshRSe2x1rjSSYjjoCmuR8AyafPekPYWQhTKlr8pOyJHIShBOxsqV1JFz315QFiyX8X%20FXK5D2NlMZ2dhmnn1BwKaRtkEeQx5ar7Us36amyieteihlnAcjjobmYahpiOY5T8ZGPnQGvl48qQ%206ySphCAVoC29gCljrcX1BoCn4SM4ef5CTmcdIi5CdjW3JTqlpcYbUl9aUMs2KrJSnp3m5PWgNk0A%20oBQCgFAKAUAoBQCgFAU+QnxMfCkTpjqWIkVtb0h5eiUNtjcpRPsFeM9SbdFvNev+rLucYjxOEwH5%20uSmNlS3ZLflNxElRSlTqSfEdLpt4T361GeRVUhrIurXJ3b9/Ifh219MvQl19fUSD6Z80hoOdx3JF%20ucvXcyy+N0SQnQhki3hCPsHbb+b20lbucPxuta+itOopubcF6SlYXh8CouuXzdZWYz1gxzLSoXJY%20r2FzsdSG5EBSNw8Wm9pQukoABJNyO4msP3ijXxPda2qvQVa5ioaXVwy7+w2G04h1tLiFBaFgKQtJ%20uCk6gg+0VNLJEVAKAUAoCTMhRJsV6JMZRJiyElt+O8kLbWhQsUqSq4INexk4uqdGKGuJH5bvRx5y%20Q5+A+WqQkp+7kSUpbKhbc2kObUkdRpard8/zXFR8R0W281+DHqNH87/J1yOEtcrhk9GYjHxCDLUh%20mUAb6Bzwsr7NTtrzH5jr7/T0hwNK5/g3MeOOlrO4aZjyL2W8ysNm2nhcAKFfQavsbItz+Fo1STRZ%20hVrbZgyYKnQRiyIVJi6GJkvG/TrnPJHEowmDlzEqsPPS2Usi/Tc8va2n6VVrvcyx7H/JNL1/Ye8D%20fQbw4J+UGe8tMnmmRTGaB/8Al2PUFuKA7FvKTtT/AKoV7xXN5vm9LSxH1y9huhY6zpDjfFuPcZxb%20eLwUBrHwm+jbQsVG1ty1G6lqPapRJrjMjIuXpcU25SJCiluLrWk9FAKAUAIB69OhpQC1AKAUAsL3%207e+gPEpSkWSAB3DSgPbC9+3voBQCgFAKAUAoBQCgFAKAUBrvm/Eub8mzv4Z86iNwl9CPm2xsU8p1%20KSq4TtTdoqsFIUo3V4ul0nC5DiVK0JeFkqxcU3Hip0F84ZwDHcWTLMaQ7Jdl2C1vBIASkkhISkD+%20VrWFmxG2tCRzHmtzLpxJJR6jKK3FYYRz70qxXMJ8TIvTpcGdEbLCFx1JKFNlRXZTbgUn4u3u+itF%207Hjc3kbIxI3d5BKgcp4vwJUeNMXlsjjy38h5UW7shCVJJjuNp87aleqd6fhTr2Vlat8EVGtadxlY%20su3DhrWm4y/Ex5sfGxmZ8j5ychpKZUralHmOAeJW1ASkC/QAVtN5V0AoBQCgFAKA8UApJBAIPUHo%20aAx7IenXAclvM/jmMkKc3Fa1xGSolfxHdt3XPvrdbybsd0pL1s8oWz/9Lek+v/2njddP6hPZb2ey%20ty5jkffl9J5wLqLxjuB8Jxi0rx3H8dEWjVLjMVhCgRb7QSD2VqnlXZb5SfrZ7RF9AAFhoB0FaD0U%20AoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKA%20UAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAK%20AUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQH/9k=" height="210" width="325" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 12.&nbsp; </span><span class="textfig">Distribución de la temperatura una vez finalizado el vertido del metal fundido.</span></div>
        <p>Para
          validar la precisión de los resultados, en la simulación numérica, se 
          redujo el tamaño de los elementos de la malla a la mitad y se obtuvieron
          los valores de la temperatura, una vez finalizado el vertido del metal 
          fundido, con un error relativo de 4,72%, lo que indica que los 
          resultados obtenidos son válidos y razonables, pues no sufrieron cambios
          significativos al reducir el tamaño de los elementos en el mallado.</p>
      </article>
    </article>
    <article class="section"><a id="id0x2e20480"><!-- named anchor --></a>
      <h3>CONCLUSIONES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>La
        efectiva correspondencia de la ubicación y las dimensiones de los 
        defectos internos, encontrados en el cuerpo del soporte de los 
        rodamientos de la grada de 4 500 lb, permitió establecer la validación 
        entre el modelo de simulación, por el MEF, y el modelo experimental del 
        vertido de metal en el proceso de fundición en moldes de arena.</p>
      <p>El
        procedimiento de inspección utilizado, que vinculó elementos de 
        análisis visual de la pieza obtenida y de simulación por el MEF, 
        permitió determinar que el error relativo del área de los defectos es 
        menor al 10% entre ambos modelos,</p>
      <p>Los defectos internos provocados
        por el proceso de fundición en la pieza fueron clasificados como: 
        sopladura, porosidad y unión fría, los mismos, de acuerdo al análisis 
        por el MEF, se pueden minimizar al realizar modificaciones en la 
        tecnología del proceso.</p>
    </article>
  </section>
</div>
<div class="box2" id="s1-back">
  <section>
    <article><a id="ack1"></a>
      <h3>RECONOCIMIENTOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Los
        autores desean agradecer la ayuda y colaboración de la Empresa de 
        Logística Agropecuaria “26 de Julio” Granma, al Grupo de Soluciones 
        Ingenieriles Asistidas por Computadoras (SIAC) de la Universidad de 
        Granma y al ingeniero Erick Corrales Barrios.</p>
    </article>
  </section>
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