لاشك في أن لا شي يعادل الرياضيات فهي بتركيبها الدقيق غنية بصورة لا تضاهيها أي مادة في دقتها وقوة منطقها وشدة تناسقها، والنظرية المبرهنة رياضيا تكون بمثابة يقين عقلي مطلق بصرف النظر إذا كان منطبقا على الواقع أم غير منطبق .. الأهم أن يتسق البناء المنطقي مع نفسه .. معطيات القضية مع تواليها .. فرضياتها مع نتائجها .. المبرهنة الرياضياتية مكتملة مطلقاً في صحتها وترابطها ولا يعنيها بعد ذلك انطباقها على الواقع أو تصديقها له .. أما في العلوم الإخبارية والتجريبية فوسائلها الحواس والتصورات ومدى التناغم والصدق مع الواقع .. لذا رأينا علوم الفلك والفيزياء تتعرض للتصديق والتكذيب، فتبطل النظريات الجديدة القديمة والشواهد على ذلك في تاريخ العلوم تكاد لا تحصى .. مثل كيفية الإبصار وطبيعة الكهرباء وعلوم الفلك والتصورات حول الكون و .. الخ. لهذه الأسباب سميت المبرهنة الرياضية للدلالة على يقينها .. أما في العلوم التجريبية والإخبارية فالنظرية .. مجرد تصور .. لا يرقى لليقين المطلق الذي تحظى به المبرهنة الرياضاتية، لهذا السبب سميت الرياضيات بلقب " ملكة العلوم " .. وهذا يعني تماما أن مهمة تكوين العقل الناقد وتمليكه أدوات ومقاييس
الحكم ومفاهيم الصح والخطأ المجردة – هي مهمة تتعلق مباشرة وبالضرورة بالمنطق الرياضياتي المجرد ولا تتعلق بالحساب أو بالرياضيات التطبيقية والفيزياء فكلها لا تعدو أمثلة، وذلك لا ينفي بأي حال أن التطور الذي حققه الإنسان هو " ثمرة اتحاد الاستدلال الرياضي ( بشقيه الاستقرائي والاستنتاجي ) مع التجريب ( الفيزياء وعلوم الفلك بشكل خاص )

يتمتع علم الرياضيات بجاذبية خاصة وسحر أخّاذ وبريق مبهر فهو مادة إيقاظ الفكر وشحذ المواهب وبناء العقول ، أن مادة الرياضيات هي مادة البناء في أبحاث الفضاء والفلك والأجهزة الإلكترونية التي دخلت جميع مجالات الحياة وتغلغلت بها وانتقلت بالناس من عالم إلى عالم آخر …
وبالرغم من أن الرياضيات مادة مشوقة ، تميل النفس إلى دراستها والبحث فيها إلا أنها في كثير من الأحيان تكون حجر عثرة أمام الكثيرين منا . وذلك بسبب عدم استيعابنا لأصولها ونظريتها وقوانينها .

عرّفه بعضهم فقال : هو علم تراكمي البنيان ( المعرفة التالية تعتمد على معرفة سابقة ) يتعامل مع العقل البشري بصورة مباشرة وغير مباشرة ويتكون من أسس ومفاهيم - قواعد ونظريات – عمليات – حل مسائل ( حل مشكلات ) وبرهان يتعامل مع الأرقام والرموز ويعتبر رياضة للعقل البشري . حيث تتم المعرفة فيه وفقا لاقتناع منطقي للعقل يتم قبل أو بعد حفظ القاعدة ، ويقاس تمكن لدارس من علم الرياضيات بقدرته ونجاحه في حل المسالة ( المشكلة ) وتقديم البرهان المناسب

يتأسس البرهان الرياضي عند إقليدس على :
أ -) التعريفات : هي التي يتم بواسطتها وضع و تحديد المفاهيم والتصورات الأولية التي تشكل المادة الخام لدراسة الرياضيات .
ب -) المسلَّمات : وهي القضايا التي يفترضها العالم ويضعها كأساس ينطلق منه في عملية البرهنة دون أن يقيم عليها برهاناً
جـ -) البديهيات : وهي القضايا الواضحة التي تستمد صدقها من ذاتها ولا تحتاج إلى برهنة .
3_) الهندسة الإقليدية و ظهور الهندسات اللاإقليدية :
كان ينظر إلى هندسة إقليدس وإلى نتائجها على أنها صادقة صدقا مطلقا ,وأنها الهندسة الوحيدة الممكنة. إلا أن كون المسلمة الخامسة لإقليدس والتي تقول :"من نقطة خارج خط مستقيم لا يمر إلا خط مستقيم وحيد يوازيه" كون هذه المسلمة لم تتم البرهنة عليها منذ البداية جعلها توضع موضع شك من طرف العلماء .وعندما حاول كل من ريمان( الألماني ) ولوبتشفسكي ( الروسي ) البرهنة على هذه المسلمة ، خلص كل منهما إلى هندسة أخرى تختلف عن هندسة الآخر وعن هندسة إقليدس . وسميت هذه الهندسات بالهندسات اللاإقليدية .وظهور هذه الهندسات كان له دور أساسي في توجيه أول ضربة لليقين المطلق لمبادئ ونتائج البرهان الاستنتاجي في الرياضيات
4 -) أزمة الأسس في الرياضيات إن أزمة اليقين الرياضي التي نتجت عن ظهور هندسيات لاإقليدية مسَّت أيضا المنهج الاستنتاجي الذي اعتمدته الرياضيات حتى النصف الأول من القرن التاسع عشر وهذه الأزمة مسَّت مجالات أخرى في الرياضيات كالجبر ، ففي إطار نظرية المجموعات ظهر أن البديهية الكل اكبر من الجزء ليست صادقة صدقا مطلقا كما كان يعتقد،إذ ظهر أن الجزء يمكن أن يكون مساوياً للكل أو أن يكون اكبر من الكل .
كما ظهرت كذلك بعض الأعداد الخيالية ( ت )والتي أدت إليها بعض المعادلات وهذا كله أدى إلى ظهور منهج جديد في الرياضيات هو المنهج الفرضـــي الاستنتاجي .
5 -) المنهج الفرضي الاستنتاجي / في هذا المنهج لم يعد ينظر إلى المبادئ والأسس التي يقوم عليها البرهان الرياضي على أنها صادقة أو غير صادقة ، بل
أصبحت تعتبر فقط مجرد فرضيات تخضع لعدة شروط منها الوضوح وعدم إثارة الاختلاف وان تكون مستقلة عن بعضها البعض ، والتي يهم في النسق الاكسيومي الناتج عن هذه الفرضيات وهو طابع النظام والاتساق الداخلي المنطقي وخلوه من التناقض . ويكون صدق النتائج في المنهج الفرضي الاستنباطي صدقاً صورياً ، حيث أن الوصول إليها تم دون التناقض مع الأولويات التي تم الانطلاق منها 

data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfQAAAFOCAYAAABwh++ZAAAKPWlDQ1BpY2MAAHjanVNnVFPpFj333vRCS4iAlEtvUhUIIFJCi4BUaaISkgChhBgSQOyIqMCIoiKCFRkUccDREZCxIoqFQbH3AXkIKOPgKDZU3g/eGn2z5r03b/avvfY5Z53vnH0+AEZgsESahaoBZEoV8ogAHzw2Lh4ndwMKVCCBA4BAmC0LifSPAgDg+/Hw7IgAH/gCBODNbUAAAG7YBIbhOPx/UBfK5AoAJAwApovE2UIApBAAMnIVMgUAMgoA7KR0mQIAJQAAWx4bFw+AagEAO2WSTwMAdtIk9wIAtihTKgJAowBAJsoUiQDQDgBYl6MUiwCwYAAoypGIcwGwmwBgkqHMlABg7wCAnSkWZAMQGABgohALUwEI9gDAkEdF8AAIMwEojJSveNJXXCHOUwAA8LJki+WSlFQFbiG0xB1cXbl4oDg3Q6xQ2IQJhOkCuQjnZWXKBNLFAJMzAwCARnZEgA/O9+M5O7g6O9s42jp8taj/GvyLiI2L/5c/r8IBAQCE0/VF+7O8rBoA7hgAtvGLlrQdoGUNgNb9L5rJHgDVQoDmq1/Nw+H78fBUhULmZmeXm5trKxELbYWpX/X5nwl/AV/1s+X78fDf14P7ipMFygwFHhHggwuzMrKUcjxbJhCKcZs/HvHfLvzzd0yLECeL5WKpUIxHS8S5EmkKzsuSiiQKSZYUl0j/k4l/s+wPmLxrAGDVfgb2QltQu8oG7JcuILDogCXsAgDkd9+CqdEQBgAxBoOTdw8AMPmb/x1oGQCg2ZIUHACAFxGFC5XynMkYAQCACDRQBTZogz4YgwXYgCO4gDt4gR/MhlCIgjhYAEJIhUyQQy4shVVQBCWwEbZCFeyGWqiHRjgCLXACzsIFuALX4BY8gF4YgOcwCm9gHEEQMsJEWIg2YoCYItaII8JFZiF+SDASgcQhiUgKIkWUyFJkNVKClCNVyF6kHvkeOY6cRS4hPcg9pA8ZRn5DPqAYykDZqB5qhtqhXNQbDUKj0PloCroIzUcL0Q1oJVqDHkKb0bPoFfQW2os+R8cwwOgYBzPEbDAuxsNCsXgsGZNjy7FirAKrwRqxNqwTu4H1YiPYewKJwCLgBBuCOyGQMJcgJCwiLCeUEqoIBwjNhA7CDUIfYZTwmcgk6hKtiW5EPjGWmELMJRYRK4h1xGPE88RbxAHiGxKJxCGZk1xIgaQ4UhppCamUtJPURDpD6iH1k8bIZLI22ZrsQQ4lC8gKchF5O/kQ+TT5OnmA/I5CpxhQHCn+lHiKlFJAqaAcpJyiXKcMUsapalRTqhs1lCqiLqaWUWupbdSr1AHqOE2dZk7zoEXR0miraJW0Rtp52kPaKzqdbkR3pYfTJfSV9Er6YfpFeh/9PUODYcXgMRIYSsYGxn7GGcY9xismk2nG9GLGMxXMDcx65jnmY+Y7FZaKrQpfRaSyQqVapVnlusoLVaqqqaq36gLVfNUK1aOqV1VH1KhqZmo8NYHacrVqteNqd9TG1FnqDuqh6pnqpeoH1S+pD2mQNcw0/DREGoUa+zTOafSzMJYxi8cSslazalnnWQNsEtuczWensUvY37G72aOaGpozNKM18zSrNU9q9nIwjhmHz8nglHGOcG5zPkzRm+I9RTxl/ZTGKdenvNWaquWlJdYq1mrSuqX1QRvX9tNO196k3aL9SIegY6UTrpOrs0vnvM7IVPZU96nCqcVTj0y9r4vqWulG6C7R3afbpTump68XoCfT2653Tm9En6PvpZ+mv0X/lP6wActgloHEYIvBaYNnuCbujWfglXgHPmqoaxhoqDTca9htOG5kbjTXqMCoyeiRMc2Ya5xsvMW43XjUxMAkxGSpSYPJfVOqKdc01XSbaafpWzNzsxiztWYtZkPmWuZ883zzBvOHFkwLT4tFFjUWNy1JllzLdMudltesUCsnq1Sraqur1qi1s7XEeqd1zzTiNNdp0mk10+7YMGy8bXJsGmz6bDm2wbYFti22L+xM7OLtNtl12n22d7LPsK+1f+Cg4TDbocChzeE3RytHoWO1483pzOn+01dMb53+cob1DPGMXTPuOrGcQpzWOrU7fXJ2cZY7NzoPu5i4JLrscLnDZXPDuKXci65EVx/XFa4nXN+7Obsp3I64/epu457uftB9aKb5TPHM2pn9HkYeAo+9Hr2z8FmJs/bM6vU09BR41ng+8TL2EnnVeQ16W3qneR/yfuFj7yP3OebzlufGW8Y744v5BvgW+3b7afjN9avye+xv5J/i3+A/GuAUsCTgTCAxMChwU+Advh5fyK/nj852mb1sdkcQIygyqCroSbBVsDy4LQQNmR2yOeThHNM50jktoRDKD90c+ijMPGxR2I/hpPCw8OrwpxEOEUsjOiNZkQsjD0a+ifKJKot6MNdirnJue7RqdEJ0ffTbGN+Y8pjeWLvYZbFX4nTiJHGt8eT46Pi6+LF5fvO2zhtIcEooSrg933x+3vxLC3QWZCw4uVB1oWDh0URiYkziwcSPglBBjWAsiZ+0I2lUyBNuEz4XeYm2iIbFHuJy8WCyR3J58lCKR8rmlOFUz9SK1BEJT1IleZkWmLY77W16aPr+9ImMmIymTEpmYuZxqYY0XdqRpZ+Vl9Ujs5YVyXoXuS3aumhUHiSvy0ay52e3KtgKmaJLaaFco+zLmZVTnfMuNzr3aJ56njSva7HV4vWLB/P9879dQlgiXNK+1HDpqqV9y7yX7V2OLE9a3r7CeEXhioGVASsPrKKtSl/1U4F9QXnB69Uxq9sK9QpXFvavCVjTUKRSJC+6s9Z97e51hHWSdd3rp6/fvv5zsaj4col9SUXJx1Jh6eVvHL6p/GZiQ/KG7jLnsl0bSRulG29v8tx0oFy9PL+8f3PI5uYt+JbiLa+3Ltx6qWJGxe5ttG3Kbb2VwZWt2022b9z+sSq16la1T3XTDt0d63e83SnaeX2X167G3Xq7S3Z/2CPZc3dvwN7mGrOain2kfTn7ntZG13Z+y/22vk6nrqTu037p/t4DEQc66l3q6w/qHixrQBuUDcOHEg5d+873u9ZGm8a9TZymksNwWHn42feJ398+EnSk/Sj3aOMPpj/sOMY6VtyMNC9uHm1JbeltjWvtOT77eHube9uxH21/3H/C8ET1Sc2TZadopwpPTZzOPz12RnZm5GzK2f72he0PzsWeu9kR3tF9Puj8xQv+F851eneevuhx8cQlt0vHL3Mvt1xxvtLc5dR17Cenn451O3c3X3W52nrN9Vpbz8yeU9c9r5+94Xvjwk3+zSu35tzquT339t07CXd674ruDt3LuPfyfs798QcrHxIfFj9Se1TxWPdxzc+WPzf1Ovee7PPt63oS+eRBv7D/+T+y//FxoPAp82nFoMFg/ZDj0Ilh/+Frz+Y9G3guez4+UvSL+i87Xli8+OFXr1+7RmNHB17KX078VvpK+9X+1zNet4+FjT1+k/lm/G3xO+13B95z33d+iPkwOJ77kfyx8pPlp7bPQZ8fTmROTPwTA5jz/CVjM6IAAAAgY0hSTQAAeiUAAICDAAD5/wAAgOkAAHUwAADqYAAAOpgAABdvkl/FRgAAAAZiS0dEAP4A/gD+6xjUggAAAAlwSFlzAAALEwAACxMBAJqcGAAAAAl2cEFnAAAB9AAAAU4AUp7lDgAAgABJREFUeNqs/Xecbdl13wd+994n3lDxpX6d0Y2cmiABEiRAJAYxQJRkMYkJlD+W7BmPbIuSLFkWLdvjz4iSLHHGlkeyRqJFEaTECJLIsYlAAESj0QAa6BxeDhVvPnHv+WOHe25VvQZo+eDTeFW37kk7rPBbv7WWqKva0DmMMZijv2sNCIQQIABjMMZ+Swix8rM9BMZovpmjez4Ge/3u/bVBiOW9jTFgQEgRzj16f6MNiOW1pZThe+EcbZBKolsdrtW9Z/f9hRAIKY49V7iv/5t7fn8P3WriOEK7+x19h/Ddzv3CGPvruWc4Omb+ebXW7nv+OyL8bJ9j+Xx2HkFIGX6311m9YRg/3PNqA6uPEJ5LxQrd6s47+PmRCCnsPcXy/gKBUDI8ppCCpqwRUqDiyF6r1chYIZWiKevl+7jnPnrIyD+DRkbKjkvTrsxpGBbR/eDoOtTuvZbzYMdIurlannd0Trqfrdz3Fn/zjyOlnSP/dz+OyzVl7I3N8bUYfhfCfqUzBf4m4VnC1rWDYKddhLVohP1XujVjtEa3djwNJ8y/6a5Z6SZTrPzNGINUyj5n57GC/DBgsPvTv7vBhHW3/Mxeurs3hJ+H7qQeH/bVfe3Ga2Uegsiy4yiFQGvt5MVy3NzGda9mwjBLv7Y5+TBuf66Me2dfC2nnVgf55N9zdY7DK3bmbPVFCeN5q3dffvXIvvCiWi7nTkqJVAqp5FKuGoNuWrQ2YX0IIeycufGz69fPP+H9ujLPzrF/MP9uHZmICPfw87LcesuFvlxPbrikDGvLhPdwstjJX+nG1v7dhGXs9093H4X5WRnmE2SK8WtUHNkCZkUnrsp2E55DSNFZiMt17teWPqLzlpcwx5ZBtLL4ThJSXgmcoMzDRTsbWLgV6xVeFEcr115ZWEeU2bFBEyAjuXIvgV1A/r7+Pt3BCotHWoGg0eF7XeXulbrRxipGPymdSRRdAd4VlFLYZ+kICS/4TEehtq2ma0ysGEAI2rYNkxsm37jnNhqlVHeC7CLQ2m4JtxhuKUycUSGNdOc5w0J2DCjZ2RpeybqxtBtLn2ho+e+1VYPWy83jJZYxGoF09xNL5dJRFrppiXupG/OlkaG1wVQNLQ0qjpbz7OaoO1b+c+OEcBAKfvFL2TG+jgh/9yxeUHTn2CsW4YQEhvCe9hHs8x7d8EfHXyq5HNPlokI4Ide2ekXJCLVcH96YCGvbGVp+LRitrRBzSwNhEMbvF/uuWrdupQkrO53wDMPh154XtmGNC/fszggWq0okGJStxtCuKJzu0VT1qlHh31Xa99JtG9aMHZfVfRwlUbBX7fxYpR/2mJSrxsKR8VdKLYW8Uz5hr+Lm1HgFJsP10BohnDANe8+PGUGJddccRxSo1THSnnpMbmowS/ln9Yw1jOya8uO0akDq1u+Bznh35dIxj8j/6eR1Gua2s6611mitb2lAd2W+1sbue0OQoXbNSDsc2nTG0D+HWO5E4Q0dEfahQCClnS8p5dIJ0quKvGubW8PixBdEGD++rMrZ1Snr/HzEQVzOxrGx7arUrmNq3N+UOtmoWo6TCAatkM6Q8fJGrMqXrmFsjlwv7CvvoR9VuGb5FivC0wqI5ecrHvaxmWfp4d3iuOW57vAKeHWOlvdUkVpe3z2vX/RL4SFomzZcz99XKhm+7wWLdILGWnU6fP/os3YXRfc6R70oK7RWn6er4MPzeM82GE7feGzCGHd+CJ5Px9IW7vmMe76jc3rS/IfXc+6ROCI1VxAaN/TCbz6tnfcpwzW8ohbCetTCGSbVorLjEKsgGGSkUJFCa01bNfb+RxAZixoYhLKCWDdWCHmPQjv0wSp0vbJGumO88tmR90IITKtXPd3OQjNGB4Usw8Y74TqrExWeX2uNilQ4Z4kAmGBItG3r9pkMCIL929IY6Rpg/hnCtcSq4OuuG+sdSFRklY5fv3SePQjpFY/YYForXLzBtQoR+D0iV+7bnQch7dzotl0azcJ7594bPioAjy9/cWTcuyJWHPWKVk48vte6e39lP3YfQQdpbY8ukhImcfmgXfQqGCEcX2/Ba+xMln+m1bey372lGXmLIRMnfM/bTv59pXXRw7qI4ig4POBlsaaYl8iuR95F87pIA96AEsefoGO0Gv8w/k07Mk04BIsj8sm/w0mIZng/N55dVOVEo+fodTvzI5U85s+cJJW76NeKE981Hjo/rCCjHYR4Vf4sEY7V8447mPYywir0rjA/+mLLDU2YPL/wAedhdiaS1QEOMDcGKZZQq7+fVHJpeTsIwV/HC+UufCKlWrFam7pZRQm0QbdtWJTe8tatPnI9g4oiokgFSKb7zm3T0NYtURLZ93XXWlqmSyhNKhkmtG01UgqUUmFS/LWV8sZBR+FgvQALZemwcVRk37Ot25Uwg/+7H9Ou0FnxAIK1TFjUK8rJPXsURyte+NJjcPeKZEAigiLFIxn2Xax33FkzTduBoHyIQ4d3kJHzmjroigHqsqIpalSsEErSlDVxnrgNaAKEZ5W7Hcu6qsP8Gq2Dgvf3sutBdxS8QCoVDBZvjC2NBb8R7f+1dWPnPpLHjD0brrFzpZRceS5t9NID9krabWLvAWmnrP21vF4UQqAi5Z5tCamvICEdgREg2q7B6RGKo15GgOedZ6okURKDgaZuaOp6xYhbCaOxRElMexS5EfadWW7xoLhCeMig62ZFqUdp3Hl098zKy46OYdkJVXR/98ojGC9H0ADTHofxjxloHTnlLhrWb/eF/D5YYrLdB1pCoCuwaJBn/j6d8KXfp0tgruOldnRc51bdWy4VJseEu0ewg4PBEnViZVmagIBYONr+IYqtoRkMLuHnw+6hclGipLTyrhsGcsZeV4muhEy1DnOCNqgkDg9j7CIJYZZlmKt7dNAswYrTFdZLMMqAVgc56VEU0dmPJgxG5/0646iPOaNHBjqgw8KhkiKgAFKKJTrhby+Xf7fX10eMTjuWyjkmbatX1tixEHXn4kIIouUfj0PpAHEcuxiwRhtrwbdNS9O0NHWNVMoqUG2OKVYfK/EvLL1n4TwbYwxKyiV8EBb80tqJIoU2hiiK6A1y6rqmrT3Mu1QK1pqRwTs0xiC1BhV1wgCa1iyF0upudM/VtO79mo5XZydHduBvf435dBEUetvqgGAoFSGlCApTSEkURSsxqWWs3Y5f2y5RhBXr3Mf0Wuf1utgkgpVQwVFv3T+7h7hDHEYtvda2bQOU1T3HD093Xr3R4Y0khEQpSevnwhiLAnho2EGqQkpUHK0sXF1rmqq2MXKnfKpFSbWoUC7MUi5KlFK0TUNd1bSNvVaURMR5SpzEzsuNwrzHSezu5RRjHFmjRC8t7qXiXUKDS0G5VOpLo3AVWQmYFxZS1m2LVtYIkR2PwnsnR5WQdiGC1gnLtm2XBolw3ANjoLHrbmk866VX7oRsFEcIG1tywsPFCaVdKz7kZSH3ZYyvex/t0KvV8JGbpw7qZAxW4HrDTliEzF9U0QkPBTmyFFgSEB5R86iLfz8Npm0xQoALM4hOXP4IGtoxXpbKIwhoN/cax9lY0ZisQqVHFLL/yEK9IhiiR/fViULVG3ACdCeO7FeXCfLKPZc4rjCEFIhIrIy/6CoolmEA46BtNwphnu3v+vjzBcO4o9hZet+Ntso4zVPaRlOXlZN5Bu2UsHRyPIoUxXSBiiNaBLSA6YS93L1DSNC/g5ORnpdTFRXGWCNVhHtpOwcdeWv3qEAEiJ6wJ5S0hq/fG142+hDjMYf8CKLAMfHnLYnjf1udbJY8JLFq7Akp0Udi493QatfwCEit4zCY1tDoJdIbDPHOYAQ058jzReFG3UftLJhiUQQFU9e1teKblnJRUJalVfgOirfQtQYNTduE+LCHDKWU4XttxyMNHng3lhjgWxtLPnPbGbbPbTO7vsvlZy9RVzXGGJIkCRshiqw3bQAlZRAWHgVomnap3MAJO9PxuIxT5Esyhj13FQrxQlYpZZWblLRa09SNFXj+HYSgLMqgBKMoCotIt/azJImtwdCBk5f3caiA1rR1S6s1zilGKoVSijhJrBHhrEvv9XkSXlM3YAy60YA1BILn6j7zHqI1LOzGFEIG673rlenWbxqJUoqklwVjwY+jFywykiFW6r10pRQqjlCRDPMsI0WcJyR5SpwmRGmMihR1WeFjcwGlECIYAEIKR9ySYe1FSRQMO4RwSnO5BXXTBmPDC7KVOJXnU4jOPdza8HHmYGG7cVh6H2ZF2C6l2hISD5vXeetSCSITLcfO0PkOgcwTYEdnTGi0g6y1FaRaoz1sqiSRipBChnsKtYytByXj1lutV+P4q8/fFXQ44pF7TiWckSWCEOsST4MgNsae4gwZL5A9YmEVOxhhlb3oeHfGoz0d+Hw13roqr7wQ9tFGw1J4nkRuDUhX592D09tZy0vZqFfl5cqPDr3znhoGXbUg5SpvpYtCe0Ht95q9QAchXqJpHs3r3su0bYdQJ4IDZYxBs+QcoU2I6y6VmDMIOvB0lqeURUkxL4LCqMsaIUBFUfDG4zgmyhIOru+jpKBpWif7TVhv0isjz0swFtH1CJ508tXL4uXeNXadOQRhhUhqBZIdItMlrdm9JwwY6d47yPoOWc3LT8dTCKG7DpK0gsIcPVYgPL/cls8YwqvG8lmOh4yN47J0UDWPEnqr1291o0EvdeHRdRuetQMkRWEhHYuhLy035VjEIGjqlqZunOUoWUwXDmpuA0GpbTVt26DbjivDErLSzjvBmBBXDQQzP/lu0OqqRgA72sKr4/0Rh3uHtG1rFanzaoUQRHEc7mXheRmUaatbe46Q1LVV2ipWSKlomqXxsWSji2AlGqOXwtpNvnLGg/cMtLbGQNhQTjH4+L31uK1gtoLbOIRCOSh+aSh4qCVSEmM87OXDG0u4SCBoqsaNtY1Rq46nrnVLkibhefzitXMaYVpNFEU0TY2uNVVV2VCH8xi9oleRQgmJNo7IFsdWeSgZxkYqZQ0poWh164whhXLQHW1LXTcoKcn6GXm/R5zEpP0cGVnY1zPUZaSIk5i6rsMalEqCtDHtprYee1M3KKWIkpimaajKykLVzpAxQJImK94gEDxTFUUuhr2EqO24Lcl3KlqGTpQL9/gNJoSgXBTL9RK8W+vJeGTJCx5vPHRDGN1xDmuZpXIEiOMo7NFgUDklb6fbgLFCSypFHMfEaYyKIkRVESUxERFSqiXM6kMsQVCa5XO1dh83rd0jq7wF0E2DcI6rjFWA6L0ws7LArwsZ3q3LrYjjGCJDW1bESYzsIjhBcneRlKVE64YBu1wVP2ddqPxoCOloDDaECaRYEZo+rqw8g98cEfRH5H3X4xcdBEDGnmhnIdm21suQINA6+WfX2apxqY1GCiu7dKMtOtlaw96PT900YT6959dF/nDrUAcUyDpfxilXL5fjJGKwNmB6OGY6nqKiCN22LOYLpPCOhSFJ4oAm9dcGZP2cm5dvIqW0e8FApJzB7kJfGFCRDMx1n+3i97NH0uLUOmemWXraFoGTCKRTnAQ9o7Wx+11KtDGWgOkcCQzotnUOjVWUXZTHx8b9nlyGMZdjb7SmXlQrsxwg/86nPiMg7GnH5VFKraAMPiauogihfPitDTwnoRz6mMbEWUIUx05fLLMfumGU7oMEo6cqSnNUoXfhJL955rM5uzf22N/dZzaZ2Xhn01AW5dLD1brD3rUeeF3VqwZCNyZnDG3b2EnowEoempfSQrpREi83nbZWpU93Ec4LCzF6TGAKyk6Mp6qrJWvcCJraevjaOO/U6KAkfeyyqWta3QZhZ71/bw3LznhaK9hanw2RIwo1dRMgXW8lSilpmza8Y9s2SOEgdjcGyr2XVMpCkf5vHpJ1AS3/vG2r7fu0dtP7VSmBsiydpSxpa3svjCGOYwfT2xCKdopylY2vqauGJE2InQEjENR1FZSVUhKNEx4IkiShqZ1Cj5Q1nKIIqZyn4d49iqwAz/t5SB00jgCS9TJ6gz5104S0k7quWSwKy21wcTEDLGYLojiyY290gJm90dY4VCBOY9I0A2Fo2pYoUlaAOG84SRO7Hr0H1vlcRZEdgzQhii0y0jjYcIlStS4eZscjSez10ixdwmrKoTQdxVSVlQ3ztDaEZdeMDTUJZY3NJElCuCZwAUIYyXkleIg9Js1Tsl5GnCTkeUbaS8kHPeI0sQaMMzAClwICtKwdJNo2dk1Zg9EZkq2mrWvqokLULhtBCUSkLFqgrSHf1LVbU4aqKNGtDWNhQCURaZaQZClRErF+apO0l5Lk2RJedPtJuLi8D/tYXot2KF+L1livTlikQypllY9Dhrxy9WmjXiaFUJMxwSuMlA3NeNRthYzUVegvpMxhqfD9HLd2LZm2pa4aytmCuqgC4lYXJVEckfYy0kFOlMVWuLu5aZqaqqwpi4rZbEYxL6iqyjpNul2JAXtD0J6rabWhqirHCWpp2pa6qqiKEqUiev2cc7efC38f7R8yPhwTRxFKKcqiJE4SBIayqImkDa8Ws3nIDtjY2mDj9CZPfulx4iRakiUdT6VtrBO1QkcwILEefFNbJ0i5ewKU8yIoa936EKZCyWWYsWsEK6XQjaYsixDDxlgHq2ka57V3CNzGEEVWpyRJAsIhlywNad22dozd8/lrGqNDiMBzIaLIOhVenmrjDA2liFSMcaExFVljW8UWpZRSWHkDFn2NJOkgZ21rjY0zW/SGfda21y2KqTqhOK9BjxMMiLpB+6PEJ7APcrBzwNe//BgPfe4hrl+7xuHokNlsZgdS23iH97q7RI22bamqsgPnyeD1esUfRxFC2I0URxFKKuI4QSmJFJKNjQ2n2O1gNM7780rP5hZKNyhtiEd6BV3XDcZY77NuGpq2Dh5r22pmi1kYqFZrG8fTS0Vf1ZWzipx3EZigBK+tu7HbpgmIgPf2VRRZiBKslwTESgXYC6BpbCzI24hKWqNAiWXowW9yL6QEgsZ5557jQJhDG1P17x/SuzoohIcUPdoRkBZMmB+fNiW7Xo+x6UBt2xKryF1DEyfxCtFNSGG9Wg/7WtN3GVpBELm/I+08ekMhiiLapmEwGFrrvy5ZlAWNaSmqkqqtMcJZxP6dMYGM2DooUkiJklbJRioKZBMprIXey3tBgSdJYs8R3vhS9PI8GCBJlhHHkVXWTrDM5jPrbTpD0ntYHi3q9XoBFovcWHmITmvNYr4Iz+5JadqtNSXt/oqThH6/h1IRtTNEfZy3aa3AkcIaMr1enzTP6WUZaZawvraGSmLO3X6O2+4+Tz7sEcVxyLf2e8iHYZq6oS5Kdq/tcuPSNbSGuiyRSEyrmR+MqWcLZKUp5gsqYYj7GUme0hhDURbMpnNa95zTycQZxYJ+P2dtbZ20lzEYDljf2uCel0vW2UC5MfTeWtu0lLOCtm0pJnNm4xnFbMF4ZD1IoQR5r2dDbUlMlMRkeUpv2Lfv6JERIZiOp0wOxiyKgrqswjypOKLXy0mylOHGkOHakCRzxlMkg1zxqNvRjJ6Q2uhlngstBG9MOF6A20vT3UNuXLjO7tUdpuMxUZJQOYWe93L6G0PyrQH5oEeSZahIspgvGB2OONg/ZLZYMJqMKYqC1sldb4hJp4xwqKEDTVjMFzStNYCqpibLUqbjGU3T8OoHXsU7Hng7+3v7/Pav/y7PPfUseZaR5xnGGCIVU1UlB/sHNhRpNEVZYDDMFwsr95uW7dOnuPPuO/nqZ7+KZBn3b7UmkVHgiXjY3csmozWRVEihkM54w0BdN7S6XRpk7TL00bYNPovdGG2dC+f0aLPkgjRN45Asucze8PpPe8sC4jgBh+JqrZdz7o0CrR1K4yDxbjhOQCRdaMvJtNilSeJ0lhRW10VRRBzbtRWF/H6QcWTlGPbnOE3oDwacv+s8d9x7Jy961f2cu+c8g80hi9mCrJfZUGrTBEcIHGLHkTz0k47J4YQnv/4kn/mjT/PFLz3MwWif0WTE4fgQgDS2Xk6rrcXrPSWvqxJnCVnryypi5ZSZEII4ioijmEhFRComUoosSenlfXTbsn+4jzEQRxFJmqKd8pEOqm61DulObautRVvXK0KzbmvqqqZsSsB6aNrYuHTlFHzbtjRtE9IoWkdus4JfuNi4RQHakDvrWYouzgsBzvIxnaX3LUPcXQBRxxBoOzFw6ZRNHFnl6J/DLjZBoL46NGNRFUGBt0YHwk2jLXFwkPSQbn60Y6NbRMQaBVaBEyBirdtgNeJCAkcP/y7+2VYtx2XKlDGGRVOAEERiWaBkBfqSkkiocF3lDItIWgi/GwfUrBKErGGnlheD5byEWJf9P29EeF6CQKAxFHURNnESJcsYrTtVuznPkowkSUiiOEDXUkiqtnIpPDIoEeMQEK11WPd2rcfBePCWftNaFKjRrfVAnZJt25Y4itFGE6uY4WCAcPCrJyYJ4bIFMAgMcZww6K+RZSlpnJBlGf1ejzhJ2NvZYzyasHVmi7yfE0UxbdM45aVsASSt0XVLWZQc7Bxw4+pNZqMJi3lhQy5VzeH1PZpFgQLasmZWl0RZStRPqY2mrEtm0xlVXYGUFMWCOI5J4ph+r89oNGFjc916KpElPFqjtCVkmywqFtMFk4MR+9f3KGYLDvYOmM1mLBZzqxyUWnpBSUyvl7O2tc7p288Q5wlxGiOF5HDvkKuXrrJ3Y5fJeILWdm6SLCHNUjh9ChxrO0nseCdpTGxiiFRYXyv55iy9cp/n3z0CwRdQaUxT1pSzgoPre1x/7grXr1zj8HBMFClabRGZJEnprw3I1/pk/Zw0T0mylFYbZosZ+4eHHIxHjGdT5os5Ve3WnTOS8ca3siiiX/9KWZSsaRrqpqZpGoqiIk4iHvv61/noh4ZcvXyVp556wip/XbO7v2v3Q5Iwm0+RUlEUC8aTCULi5KR1DNIk4fruDfZG+5y9/QzPP/3c0sDWOsirwOZ3pEDtQpLzehEUunDwcqsbux/aNhSC0doEvkBwIo2hF2Uhy6bRjRdbVqEDSkha065wk5bFuHCyzqCEcs/t+Ffu79Nq5kKJ0jlYlrgX5I5HQz1Z2TmtSqiQcucJkEpGxNKuKRvGsKhSJCOQEMUJSRwjo4iLly9w/sJFRodjXt00vOjV91vWvENTwKVsG8/bsPouWlmEXiR3LFFjDJeevcTnv/B5Hn3qUZI4oaxKqqqk0S2zxawjOO0/Ia4TFjxBmRusp+Kh5VZr0jhBSkUSxURSkaUZg94ADKRJar2PyHpG3vqLo9jFTjSRUjYmpK1wqB37XklllXlTM5/PaVr7d4S16g8P9qndIqhqC01px8BP4jh42a1jantLvYtqeGKJhYFaGx8RgqJYhPc2bsGIIx69f3+Apm2J3XsoR5qKhKJsqqBcl8dSgPSSHI8YaN0GmeMVy41y5gOtwBJSPno1Y6A1yxoD/rmiIwiEU9mektNR4H4NeTRmqfw7F3AoBIELILVaIa15noj/0MfjDU7JO8PHK/yyrTosUBGQmWOH50S4jblMfWQ5L+UszI/1EJZ0KCmVW2d2MzfGolGJ88SVVIHM5hEAu5bakK0gHRvXUgpap5xlmDcf3smz3K6JpgnX3Z8eBKMxS1IbPkIGOL5tWiIVMZqMiFRMP+/R7/VI0wzTahaLBWVZcvviDjZPbRInaUhJiuOINEksSuDCaIf7h4z29tnd2bNsZyTVrODgxk3aqiYSgrquKZuKFoHoxdRYhT4t51RNbcMaUULf9Cz86vLu817PesRb68goQreGurQwclPVFPOCye6IvZt7HOzsM5/O2Ll5k/liYRGcJEYqG04TSpL3c1q9Tm+9T5TEbJ7eYn1zHW9U37xxk7IuGY/HNHXDcG2NJEvCXPt93zQtUWxJvdbolZ0FSfDqOks/hN4Cic8s5afRmrbStFVLNS+YT+aMDg453DtgNp8hI2Xj4k1LFEXMpzPykR2bKElsFUZhKMqS8WxGUc1ZLOaMJyOKcrFCuBLu3yiycqtuGhfDtSG++WJBFEmqqkYqgREZl69e5t/+6pNUVR3i3KPpCJ8XIIRkXszRuqVum4A+WgdFIRRMi1kwsG/u7XD69Cn29/aZTqdkWYpSNhZfluVy0DpjpZCBc2CVHBgkiZLoSAbDVwhoDSi6lRUNk3IWfm50szQmOvIykGrD76ukt6O8MY9CCgSx6Pi8Alpap/ytfCzb2srr1iHODlmV0qPQVq6GlEcn90EQKUWtG4scSuvIRiqibGsOZgdMiznT2YzB+oDzL7qDfNgLBErrHEqaZimzwXnot4wNOXh2MplwMDogjVPmxZz98T5r/SFKKhZecXWk8tECCcqTI1jCjsoJubZtqIAkTqhqg3YpB03TEEUxRVkwGAyoy5rZfEaWZxhtWBSLlSpqPubbaCsohVQ0bc3h4YGDSGA2n5P3clSkmIwmyERRjlzooNX0+33iJGY+n9sJbQWzas7a2hrFYkFVWeWa5TkYQ1EUJElqPTFH9NFtS1VVxFFMkqaWqX2Lo9WrRKimbVFSBTitkeYWZy43xqSYHPtTt7RGLNXKYg7K3F0iEioocuU85da0YX68xdldHl0ZZz8/XqnPK7dGL/PorSJzaSZ+PaykdUDjDUC37xNpY5yttjHHxj3rorEbKlFxWHzdPFt/hOfv3qfzc9VWRFI5tEEAlvPRaMvt6KW5U7YWBlTuWTxZclEVKwaFj23HUbwkrTWd9a5bhLBQuTbaQuYdpEEKyXQ+BQfTpWlKURVMxzOk+96imJNECVIKJvMpSinSOCHPcl758lfx1u95Kx98zweQQvC9f/b7eOLRJ3jm8adpmoY4TRBSEsc2OyJSiiSOqZLYltp1SA7GoBwXYT5f0FY1xXTOeDZBNPbvdVPT6IbStJg2opGGqi0p69qFyVIGeZ88zehnPdbX1rnjzts5de4sW6e3yXsZWS9FSkm1qKmrimK2YDaZcXhzn/0bu9awGI/Y29+jqmsbbzYpCEHVNMRJhIwVVV1T1hWtbkNBFIC8n5Ok1mGI44QkSegP+gyHQ/J+Tr/fI+vl9Ho90iy1nIk4CsWPHAUVz0HvVrHEpd/ZkFhnj3RCl8IToVxsPktT0ixld2+XebEgji0k3TSKprEE4DSO0VWDVIpFVVLUJfOqoGgr2qZCSUkSx5R1bTkySiKxnmvsnrHVrXNSrFcrpaSqaxty1D4EJlkUReD0aCSSZXqxkNoRda3MlggXrrA/e0/VGy9GCsaHY6QQrK+tMZ/OKJuSKIoY9AcUiwLt1j9O0bXGKUitaWldJoVASqvspbSesyW5qkAK7Kaj+bi4EgqBDZd6pYyw9T+0g/ktKrhMTY2k5VT5kIk+wpdotSXXWjjfEZFZ5uYjOimKGGoaa5x4mefWig+R2ddbltRVQqEx1G2Jrg0ZmZ27tqGsK3b3d9m5uct8MiPtpTYUHanAd+namJbl7mXpkfrlnqXd1HWAw8q6ZG+0R1VXtFmPWTEPCgkIUHpXgbS6hbrjmdZWwdnfrZSPlIVxIhlRedZpLMjijLIoqQ9r4jjm9ttv5/t/6M/w1S99hce//jhNUztykrZERic0m7ZBJRFt29Bb7/OmN7+Ju++5mz/8g/fy+NcfozEt09kEGUne8bZ38N1v+W4++IEP8oU/+QJaa5IkoayqAI+PRyOkUmR5zs/+3M/wtre/nd9/z+/zu7/9O0xmVqFKKUlTq9yrxuZWFlUZBPmt9HJZW4LKrY6uhxxSJDpKa1bNj323O8EizgPUbedDB4UsDJS0x5Rg93dt9MrfAgnHK+hb1ewXIIygaVu6lqIxEJnlO1W6XjlNBdKf/f2wmloP2hkbUUfxwfL+jtm5QvSy3z8+dq1ZFpvQRlO5cIr37Bu3plvd0Jq28w52Z0bSZkdEUlK1dVjPoXaCZ5MfOYJH2BmzRreORBS5cAOkaULdNkyLGYtyYVNAdUsUxSRxYok+wiJOvTQnjhPatmV9Y53vest38ed+/M9bEuF8wV/46b/I7/+79/DlL32ZC5cvMtzcYPPMNve98n7mkzk7V24yWUyJpCTOUmRi4U+lFHneI8syJuMJk8mYxXRuSYAyotUt83pBoxvmTUXdQCsJZMW1tE/qIMR+3md7a5vTZ85w9o7znDp3iuHGGmk/R8WxRQaqimJWWIV+OGW0f8hkPOHg8IC9vT1mxdyGILQ1pG2WhTU4imLBfBYxm/SZzWbMpzN6/R4IKBYFxaIAY+j3ewgp6Q/69AZ98n5GPujR6+fk/dwp9DgUEQpiTFm0TBsbkliu8WVfiJCv7iSs91p9Oqh2xNYkTch7OVEcUU0rEA7m1YqqrMjiFIkgimL6g571vBtNMZ2zPz2gkRqtoDGaolhQVgXCySmtW3AOls/eMcYQRQqw8rBxYZ2mqZEyciTaTglsYdNZpRSY1uoFL2O1sXB4yIhgWTvD6w+PkCZJQtFU9PKc+WzuPFHLZfG1RjSGqinDvvdE5jhRaAFxonjTd383L7rvfn7zN36DnZ1da7i1lVXqGGKiwEHpVuRb4YO5vRjSpD2pGCibNsiCriPqCdN126yilGZpDBzlULmXcoeTC0I5sWHRw0gqlFAYvSqvF/WCeV3Qa2wIrmysU5ilGdPRhLIoaZo21Ne3nDWzUmQKQh76ceHjmYReeDZNzWQ2QUnFsDekl/UpypI4sZWe/DWUilYg3XkxD4PcvVfTNkSukEDTNiQyCfdutaaoCrTW5FlOlmQIBG95+1v4q//Ff8qnPv5J/pd/+P/mcP+QWAhaYZVUFEWW6o9VlEII7rz7Tn7wh3+I1zzwGp579nmuXrpCkiZUW5u0WvNnfuDP8Ff/s/+UVmueffZZRqMRvUGfqLJQalPVllBXV3zP976D/+Sv/BVe8tKXcNddd3HhwgUefPDBQA5cLBZuDFQgLpx4uI1v/HgF5aOCkPfuXfj5mC1mLzTMBkv5YnVaIKoZY6iaasn61K1L++CbP47e8sjfWuM9W7P6dWNPyuLUraETmkqYVYPAEwCVWNY/X1YXNCu5n8rH8T1fg2Vah4ULCR6/foEXTqLYwodSBI+qVW2YhzROwpq0n9k5jV2aXhqlS9b5SuyAldiBNQ79OEUhz9yXdu2ScXSriVUUBNTacM3VOaiRCJI4scohjsmijDTLGPb6tI3mk5/4FEII3v977wNh46AP/fFDTCYT8ixnOhmztj7kRS97ETev3uTmlRuUZUGrImsU68h6uJEizVI2tzeZTWcc7O9Rtw1CKaI0pik1jYBxvaBuazSSNMtcZkDG1mCDft5DScWp7VPcdvttnD13lu2z26xtb9Ab9Eh7mcs2gaasqcrKksBGY3Z395mMR4zHE2aFRczixDKFm6YFIYljhVC2+dGiKDg8POT65WuoSLG3u4dSynr4+yMrHDcswbHX79Ef9Mh7OVmekfdzlxUQB5ja7x+DDQ2qSCFa17ilcQTZ7nyHdS06qYG2kEpdVFSLkrZqLH9Ha6RU9LOeVaCeqd22lIuSLMmQieO0YMm6KEe+08t9oKSyBEcpaVqNwPJo/GNFUWQVbFPbmLu0crzVGmMU0ARyK/4+Xlu19vrzwsaQj5bv1roNCrirCKNIMTo8pK0b7rvvPr7n+7+Xrz/6Nf7403/MbDYnSdMlQdYYssjKB0/wStKYJFH0ehk//tN/ibd97/fxzDNP8b6PfJQfeuvbOTiYILWkcShR1VZLJ0csw4GhTLIQoSDaUeFlEFZ+maX0WooKu3eH6eBYiLJ7LR8e7X7ezWm3CKI14lczVOwTLKqCPMlJ4oRIRvTTPkVteVFFVTCajZlMpxYZQdA2DULEQd4cfasTY+jLPD9NuSgpioLxdMK8mJPGKWVdcjg5pNG2POoxOd+5Vp7mxyDb1YWhg1LzsWYEbG9tMx6NmReLEGt88OMPouKIr375q9y4edPC8ipCY8lHxjQoYdMBdNUynU64cOECH3z/B3j00a/y6c98msPZiO1sm7mD39//vg9ggM9+5o9p6sbGmyYzRyJbMsMjFfHwQw/z2c9+lvtffD9FYa3+NE6siJar8L9SyjHi7Zt147re2xQCareZIrlU7LJtwiKwDMtVhdnVrWWz7Ebmj6r1cfclKVGbzjOKpX4MEPeJR0eJ3uJIowTfjayLBPhjWs5WfldHEIdu3P6otRsJ5SAxQiilMavPO0z6S85HJ+btZcyqMrexPz8GGBgX05W5i5z36Ue7C9cvCSiaUlfHntmwOlzddRG4AJ1N75m1/treWwdboTHLc9qm4WB0QJZn/MAP/SA/8iN/ljhJ+MwnP83v/d57KGYFKYaD0SFRFPPIFx/moT/5ArGyRsO//uf/iqZtGQz6LOoFzzz1NGfPnWFje4NyXlAXthqfjKxHp4zNcBBSkA97pNMZKlaUbc2sKVFKMq+mVE3JqJkyrqYIII9y0simog3yAZtrmwz6Q9bX1jhz9gybp7YZbKyT5rkLqbUwL1w6lUbXDVVZM58tGO0fMBqNmE6nLMo5Gm0zY5zhrI2FbbXRoO2ererS8WUqJpMJa+trJIldm22jyXu9kDqU93L738Aqdg+1d3PRbQEj56m1msY0S7kmHUnWuGizcMVC8Km49n3apqGtWhbjGaPdQ0Z79r/xeMJkNqWsKzS2tkPUahIRucycGlMJamnQkaCUGh0r1s5sM5qPWRRzqqqirEpbhrUsKYqFNeZjO++6rQPnB6Cp66BMfVaGYFli9KRCQj4WDD4OvEQevCIXjsyGI8bmWU6/1ydNU179mlfzMz/3M3zm05/h2Wee5eqVq47YtSzzXTW1K8TjaigIRZwlpP2Yn/75v8yv//qvsb62zm/9+3ezaAtqKoqmtDwtIBFxIAMbcOQ6q0dsGqrVHZ785oWDnyuvbwwg3XsIIfD5RqVDELwcWeFPrUDqIhBl6Yy7EF3Ez4cTRYDgp5UN+dqwXkkSJcH5Ndiwlp1bE7Kdwj2PZV2cFEMXHm4wLs+2whhDL+uxvb6NAK7uXqOsSrbWNinrKhCu/IN37ZmqrjhRo3c+k1KiZOLYjDZ1YG9/38YQoxiBpJf3uHHtBu/+lV9zytsKUxuXsKkakYMthZL0BwOEFFy5eoX3/uF72T69zWQy4dzZcwz7AyJpN/bnPvdZLl2+GCz63rBvq9C1sLm9xuhgRJzEFIuCGzdv8Iv/7d/jwU88SFVV3HHnHfz4T/0E7/2D97K/v08cxyH/3B9lbRdEFNLUVr3ytm1QKqKiXnrobRuYnqmzYE82hyBRSVc/LUmIIc7trfklK/2bP8Q3/EbRVB2ldxRJgCxOV5/cGBRyqXxF5z7hH88CX67LSFhSWi46dewd014Yj3MefXwRrOswPg4Tk8iQdhJgfBceCfFuo5lXi6CYI2WLs3iDzM7l8SyAo4aJH/faGWpCWCFo5zdZFjdxY5IkKW1rqzH6673qla/i5//yz/OmN78JgPvvv59LFy7xiY9/gqkxDHp9ImW5AKnLge/1eggNWZohURTlggN9yJNff5JIKAbDIYkr6LMUWJaBHCcRURITJ7GFbKVAS4OMoCxqG88VNt8+UQkb+RrrgzXSLGcwsIp8OBxyx113MlxfYzDskfezEM+uyopyrm13OW1rIVSLktl0zny+YD6fMZmOiZKYoasRYMsIWzawimyqo25aS4ZqLB+hqm3e9mK6IMty+gOrXFSkrDzJUvr9vmWU93PSPLOMeCWD8vYVu7pkKZ+JYuWVwLDs0ihw6VXOCarLmnpR0pQ1uxdvMD0YM947tGjB4YjJeBKY/UVd0ctysjxHaavMszy1C1ZJ4jwhzQYwmzJZTIjjmKJSLitFO9TAkOc9pJQhrVG6PeLzuJM0dQRNy/3odlJr28ZF0To157EKJI3TIJM9ydPWd2hszF7F+Br/WhsuX7mCVIrpYsbn/+Tz/PqvvZvHvv4YTz/1FFIp8jwPCtyeb2Wh1gapIEki1gYDHnjgtRwcHHDp4gVe+84f4bd+/VPkacZCligZBwZ50VYY5/gYY2PdoUBSIAG7dwqtnF2tElzIz5hAdAtcFi83hVpxxvyaaHRLoMKzJOmqDvHV86L8vvJoo5IqfP/UYJt+2mNezVlUBYtqQWtaK9eFIM/ykE5q+0oIYjdHvnBZV1JH3VrNCEJVM7Bwc1PXjEdjBr0+T10cWUjNxexG0/GR9p7H9UB0LD5sxWtoVOLksIU0LUnHPiikeZ/IWEurbiwTUwrpimNYGLduakuMcWksltSgqaoSKRXnbz/PfLFgcjihl+YkScKiKqySrkpOnTptF3ySWNJKllFGdpHcuH6T4XDIYm7DBmvra0wmE37rN3+TN7zhDfwv/+x/pW5qnnnyaT7/+c+HvO5IWthOvlD8PCiE5fjYMITNU4yUIjUvdKb9Y/DGjyhS/6O4Fdrsvm6JJMvjqAf8jY5Iqg6EdOwpjtlwhiXMvlJSk87+wBNdOjF1d3jGqFxRmkcG6ggBTgTvvcN0NbZYStc771Yg8+hEL+2tZoAcuVvTti50tDy8AldS2ZAHy03crULoFYWH4SIXrmqaGhAoV7CmqRu+9KUv8S//xb/k5g1bleuLX3iILz78RZSKiJUtrKNkhIoi5osFaZJYwlpVsd3bst5usSDeiNkf7bOzs8v65gZN2yK1oVWaNElQyub/17OKNE2Js5TN09ts3Nzg4s1LmNJmG9TY4jxr+bbzzHr0+/1Qa39za4tzt51l8/QW/UGP3rCPiiKqsqQsilAj36dSmrZlPpszGY0ZjyeWAOfQpTiKQdhKkUYYVGTJUq3WzByxLHXeOF7xY+sK+P+UUiRZwnBjjbxv6wmkaUqap6EQlEDAsvndSnU5z1jGp9YZQl12hO1nYFz552peMNufsHPxOgc397j67GVuXL+GEYLD0QEH5RQtDePRhH6Wc/6e+3j5A6/k0lPPc/3ZK9RtSyxcMZI4tiaotIZZ2za044YWTZZYct3axhqvevWrOXvuDF986GEuX7oMGJI0DWvXp1Fao9H13zCE+H5gsHd2W6MbW6MdB2EbiKTESEEifKEpC9Vrba+xvr5OmqaUZcnVS1f51V/5VWazOUJIzpw5Q1XYehI+nat2pFCMRSmzLCVOFd/11rfw7DNPs7uzy+lTpxkd7rMsIdyGPRgJiRFyZe8ezeTx9fK7pX393/IoDWnGK96uJ8UZX53Tn2qC3ANctgtBgbcr7EiX/YLPrrFpfFprXIIdrdFUc8uUT6LYGQW2eNV4PmGjWKOua6ajaag65yvRHS0ra4w5qR+6/c/mQGtb17ew1Ym66QDK5c/5mGJX2nWJCHVbr8DJ/k092/m4U+VhBMF8MSePMvJeTlmUSCHJ8zyUKLVQhXG5pdIRT6wlNhgOecN3vIFv/67v4Nmnn+E9v/ceDg4OiKOYqi7Jejl13ZClGUW5IHcFQGw1KRsXPnvmDEVRkGa2vvF4PLELL4r42te+xj/4f/0DNjc3eOzxx8KYBCv/hWLoL3B4pR6sZFYV35HROjau3+wRFmEHw2/+1B788bt/46ewNz0ptexoOAHsBvGwe3csWt26ojSr51rDwH/5CB3/2PPeYnwFdhM79uzRsqH2PsunPUmp+2c8Oia+KIw58v5HS5JKJamqiq2tTX7gB3+QyXTChz/0Yd7/3vehVETkmg55Dyd1qWzz+Zxev4cSkulsRpZl7OzukuYpMlbs7O4QyYj5fM5kPKWX54hUEbmaDk1RkEQRQtr1q+KILLee7lp/yP7kACEEaZKSqBgBrPfWWeuvkeeWNX7u/HlOnzlF3u8xXB+QZilRbLk2umlpao2hAQxNZWs/1HXDZDRmNplSV6WteJemJHFMrRtbpjiO3Z6yRk/dtk4Z2xhsksYMBgOLCAzsfYUQpFm6JL1lCVmWk6Q2PBA7FMKH20Jc+Bji42a9o9gRYCkktiAVzvg02lBXFYvpjItPPc9zzz/Hk7vPU5uG3dEeJhIM+gMWoxl3D+7ktvvv4M/95R/lwT/8GOO9EdPDKaqfMEgjhJIsKps6JpV0KcG2ZsKsmRPFMadOn+Ztb38L3/HG72A6mXLt6jXapiFNUsrSyu5l/QVciqsJMmC1OuSRtSqWzA/fBUwpy1+IIsnacMjBaERV1lSloKoqptOp4zzETMYTsjyjl2+zv7fnHLIoENc6yVDWOE0UvX6P737b9/Ebv/5rCAHbp06xv7cH2OIxxqUVasyJe0uwZJ6HbXYEqTsmDcwqTYcTZQJHvxSOxsmjlVMciuJh+OX9jSv5qmxFvNCprvstey+fveHJ6d2aHyc1njlGr/at63wC+2wyYz6bUVY2fhapKFT08RXXjuoVX9nNEwHAkiWUipZ10yEU4mh9UQmjqRtLlkvSxJaVjWE0GiGcMi/KAu/hG82yxrew+bRxHDNfzLnr3Bl+6Ed+mG99/bdy7eo1nn3uOT74/g/SH/RBpgwGQ/YP9m1RmzZia2ubw8MDZtMZSZIQxwmz2cxuYEdE8Y1SfEnB3/vd3+3ESjq9ox2x6daK+IWOJfwcoORbHp3c7OUquqUSe6Hb/Yce3+hJ8X/vQuycrMRPPvHI85qTjYiVaxmzcn27F+0ny+pe3ZM6/dGcUjfuxC6Z5aTha9o2sNuFYzM/8MAD/NzPv4vLly/z7l/9NS5evBiM4jRNKZ2x6Jv4dGtJ+037mte+ll/4W7/A/t4+165e4+GHvuiEso3haqlBupx1pZCxLXxkpG2N27pSxPPF3AoSYdg52OXm7g7rmxtk+XkiXNtfRdi3oXiSgDiLGa4NWRuucTgfYzDkScawN2B9uIHWmrXBkNtvv4Mzt51lfWvDQt15akvYOk/OFg0xoaKhbltX8aplNp0zPhhTVqWt+iYFvX6PPM9tDYnasrN9/NgYG+KLExtmS7OMNQfz9wd9sl7Phg2imDRLSfOMNEtt0Z1eSuYIfL5fgIdoYdlcpavQvJOz1Oh+DVqv0XqBbai1P9ha545Xxly/egP9zDO0dUNBSW9tQFVZ8p/qRUzbBR/92EdBCa48e4krN64RiYi4ypnNF2TK9qhIhGE8tWM/XFtjOptQVxVpmjA6OOQP/+C9fP1rj/HkE08GeVqWhWO5W4Jl6AQoXC3z0HyGAMGLzvrrGpkWLjbEkSLNY3p5yvd83/fx43/pZ4njmJ/6sb/AeDy3TGzZOga2JE0Ty5OoG5IktaTT1pVQ7XB0pJAoZWuV3HnXnYxGh1y6cIH7738Jf/ypj1PWJU3bUjUNPsUsqMDOs3Yb1Wi9rHGPq4xpglHmz11O57HtLY782BWtQcEvpYY5IszCPYJx0WGxub31DShKtNpWK/W9K3yr46PP528dhRtBaJ7gf26bhtl4ymw2t5C3e+imtVZihDqmzP2LeCjRH41rueotRa01ZVWFCl4+J9bX7p7P5yhXoQghSOLIlh3UVhgaY9DSWBahsBrNN9KI44jd3T0+8N73c+3aNa5cvsLOjZu87R1v44FveYCPffSjPP3U02yd2g4FYcbjEYv5gv5ggFKSixcvEqk4dMaSQlhoRywX0crRmcz/IB0pjvxsvvHVusStEx7nlsc3pUy/ieMWRus3f/6x65lvbB0IRzTjZGPCv1t3bEK6XidWf3RThBdaYc2aEx/gKDWk0bbuukBw7uw5/vbf/Tu85a1v4dLFSzz37LNcePcFV2egDekmXpHf9+L7+bEf+1Huuvsu3veH7+OjH/0oi/mCr3z5K/zjX/rHtG3LU088GcbH3127ZkiNaGwpSRStWJbyTaPUstBdfNBIw7ycczg5ZDwacfr0adscRYpguBin4L0XEcUxw7U1trdPM53P0Maw1hsyHAwZ9PpUVcnm1hZ333cPt99zB0mWuJioZDFbYOoWtA5V8DzR1M9J09iKYC2a0rXTHAwGDAb94KnXTc1sNqOqS0eQtJ0He3luC1ENBwzW1shym3cexbaKnK2/H9vqcEmyrGfvFofRxhJ7naeKEEjTmXOvtJ135pnrQae77n22YVWLrhtUpFg/u0mSZ+zf2OPiU89zr26YlDMW9YKFKJlWcw7KCXI25XAx4bff8ztEWqG0ZK0/JG16pNUC2dhGHXaOZEABo8jGkeuqoSxLLl64yIULFyy8LQVZ1rO1wtvGpki5gle+OJHRmhYR9hAQupUd2Wb4xlJRpMh7KZubQx543Wv50Z/4aT732c/wspe/gle95pV85ZFHaeuGqlp6mIEBv2J9e494uc+NgCiSxGnE3ffcw+7uLnsH+7zmgW/hypWLtLWmKmu07hpcJ8iNFxIZUljvXiyVuUXRnELGrIwFZhlLD137jg7OCRyg44LVuQlub4U95jIFjDgSEjhy/aaxBMvQyTL0YejijB1SHPh4UMfwcESVYlFQVaUjzdhmKq0j97S6XY2hhxDFMidQKUWaLlMTjlblaV1RliUFX4TzLJHFdt0SQmCEZS02urE5qVghEQthyTuJhaojEzMajfjgBz/Ehz/8YdpWc+62s/zUz/40b3vH25jNZxweHrp8zIY0y8jyHCEEi0VBr9djY32DoihDpS/pPGH/7PooPH1MEfPNa8ugZUSw+roXWC605YoJVqX/5pHFfPTWy6std9f/Jc55CH6LExXrC552i8/9O8NSoa72ez9+vGDwoaPFhWf9nHD3roo+mgqznAdx7H7dKzSNLbkbRRFZlgHw+OOP88ef/uMQxwRbY9srXWMMr3jFK/ipn/lpbjt/G22refSrj3Lx4kUO9vf53d/5HcDmVHdb9tr3WWX2W3TNP7+0PVWMrYQWC0v+KuuS6WzKwcEBk8kUFSn7rEIgzTLDRRsDbUucxqxvrXNudtaS9cqCJI7p9Xo0Vc1gOGRje5P++oC0nxInCbPxlMP9SWjOhK+f7uSFR7p0q6mK0mXWWENnMBiysblO3uujkgjdasqioK5qiqJgPp8zGA7YHGzR7/dIs4zB2oA0y6ziUtLm7KcJaZrYeKOwsX2lbCEXjzDaRzOugZHozGTX0hMI123RK3PjUryausW41DPTGtpaY0zDZGdEWeww3R+zcWqTRVMgp4qh7tPolqqtOF0XNEIzWoy5cu0aeZbRy3vUswaZxIg0QuaJJSPGiiRJKarSVbu0SlprW898Xiwo5gvLe0gSjG7RrqhSnMakSeLKcgvaxqBdsS3PNu+6nksZrREyBmzToSxLGQ5z7r7nPH/lP/uvuHDhefb29rl69Qoveen9PP3008xnC1QkQw68vY73mn1n2CUaEgw7lxoYRYqtrW2LChdzzt9+B49//SFbqU4ve6X751VChlbCIe/cIRGepuV5GuDa9LpaHAjXv+MIgeck5yBAguJWO78jWVdQRBO8cb9fTxZSJ19Vm5a6roJcWbnGCdkJUedcPBFIuAloXfeuqq5sMRkHJy1jh00oJtOVcl7Y+L7nJWXnJWypVOmaZviKWcrYmsO685Bta7s+gWE2n9kysL6rk24tkU2pEAeLVUxjWtq6RkWKNEpZlIXLv2z51Kc+xYULF/jiQ19csuTTZRpFlmYcHhxSlVWo0e6PLgHBk0tWSVQnroKV4b11DGf5JXHCL+IkL72jaETnyivw+5H7n/SIf1rb4/+aw1vEJz9nsIaPxM27zynAxaDaW1zjhLu5Dem5IieWiPV7wJ+4Eo8/PlCh5r/0xT1sGua169f4b/7rv8Nb3vZWfv3fvpubN2+GDmxxHIfOdkmSUJYlj375q/zqv/lV7r33Xj720Y9y48YNfBOcwrPdo4gkiR0nRSwfSfg+6z7fw72GFK55y9IgiaPYpp42FePphNHhIZmDoyVixRPwjF2lFL1ej83tLZRS7O3tUcwXIGQoDFM3DYvFgr2b+5Tzgv3dPSbTWWhuY0loiW2koiKsc9AikI4sV2G0JstTl1bWY7A2IEkTFvMFum1J84wojlyN+j79wYCN9XWiJCbN4hCTFMJ12Eti66E7ToDtokYYi25qUVeGrXjnelm0xDcsMu2yBal2VQNtoyQb56zLmun+hL3ruzRVw+nbz1HVNXGc0DQ1cZpgpGBRLGhoaaVh3lZM5hMWizmj6Yjd2R6lqEn7GRpNbCxpN1YRjbRtiJcNaECqiCxNAdv+2CIYhjxPiZOIPEt585vfwpceeYQrl67QNIQKhZaEudw5q/C1TRmMIkmWJ2xtrfH27/1+dnd2GB0eUpQFD/3JF/jut7yRz3zyk8xGC+bTkloq0Dp0JVw6Q35f+Ri9nZA4ikgcufH2O+/icDRCqYizZ86wv7dnMwpcGNNXmpNiWS7Z9wEQYhlbXtm6urPnOzwtS8LuekdmZX0EzksQD13kZlXGBGCvk2e+vPAR/owgVMg7KlSCUSDsHNimYm3I/DkaDqFzhRNKlJmQj2nbKLo2f67MYySXbewa56kfFXK+KUWapSvtPJVSJM5SrKrKVgBTURAgdVOjjAmNWKqydBWybOy9aRuyLKNwLNnWtGRKEifWGldJhGgFdVSjKxPyNJWyccWHvvAQj3zpEQuJra8xHk8YDofs7uwxnoyIooitrS2qqmI8njhEYVmoIXSmEuDbopoTi5aI4zPenaxjX18qC9M5/eQvL71hcDWVT5jZZfMIfeTMo9SLW4PKxzDlkz47CbJ+gcMr7Fsdy/df0ehhmLpKeFlq9daPHn4WBMnt+e5CHP2m+71j5azcLxTRECtrArw3Y7MTpJBMJ1O+/OWv8NBDX7RxZCcctNY2vdGtD88nefa5Z/nlf/JPEUJ0DEprNPqWq74kp25tzwBwebf4dSmDkJZS4ldGGqe2ZoTWJFhCW9VU7E8O2NnbZW1jncFwgFCCpm7durISRQgb30zThO2tTSIpmc/nzOZTitJmf+yP9tCmJe9l7O7scePadfYP9kkTG6uO44g8yxkM+hYNSzOkss/ry3JWdYWMIgb9HoN+n7XNdc7ccZbNM9vsXLnBpWcvUVUlaZqS5RmDwZC8b5W+wZV9bluQEMskKHCv+CLffEb7ym4mFDPR2vgmZWEVeh6R/Z7NZcalqfm+8K1rqGMMtotbY1vg+hi2UAKVuHTLPHPQfGWNIAFpltJKW55WS8FsPqNYzFlUJdPFlPFiymwxpzWagbLea+6QxKoq7N4XNjZtG6+0SOe5gyUKD/o9XvaKl/Ff/vW/wac++Uf88I/8CP/j3//7XHz+kvWiuwrF2EI2oeWszzMH8jxlOMw4e26b17/hLTzxxOO22+BkxlNPPcGP/cRPcu7caXZ3D237WpbXMHTCFnT4CivonqtOmCV8y+u+gw998AP0BwMGwyGL+ZTAYcD3H7fPpWttDVGnLIMXS+dewctZ1qtYkbedWH7gsZgTRHBHua/I6SALWOUwdbwrH/rzZWq9HjkqOc0RKd3q1vJzj46fOdkhOabQhYd+3du2urUlVtuW1pXBi1wHKV9R6yTh3rZtEFahgUTb2trv/sG0oTU2bUF0StitxN7bhiyzeZmVrxHt+nBLqZx1ntHr9WwP36okdffLe5YRX5WVLQXpBiOKFaPRmDiKWSxsRbrt7VNcv36dYr6grm1DF1/Uv23akJdv40KESbuVQjnR6vpGvvBRF/T4fB9bRSd5/LcChbveuDhycXH0Ysc04gnPcwIp4xsp9W8Wkvebw8PI4shYmz/V1fx0LdMzxS3mwraOPWK1HGG5h5SYY4asq7hllg1ZvOewsb7OaGTTPn0P9bq23a9i1+ClcjUfwMaQtdaUZen6QluIWkq5wpD3yjuObEtUfC9v9y5plLq2sJp5ubB5rMI28CjKgtFkxGIxt01C2hblhI7q1EO3/aIjsl7OfL4AAbP5jLKu2Bvv00t75GnOlatXaZqG8WRqw3LueyqyjSdG45ReboluvTx3/aIlQkjqqkYpC/1nvZy1jXVOnz/DqTvO2Hz8Zy8yn86o65rNzU3WNmx6VJImrpOYFcq2TWUUkDxjjGtGgs1Vd/eRRrp+ERFIjdar4SzTmtCcyeaat6H6Ia7sJq5jY72oqYrSFopyUHOjW5q6ZTqaUBUVKo7oRz10m6Fi212rqhsqU9Mb9FBxzGDQt9XhjOZwdMjewUEojQoWrYniyHmqMnQnk9KjoQ0yjlFRhBSaKJbEseQd3/O9/Oq/+RXGozHf9vo30NRViNt24eQliWsZO0dAHCmyLGZ9fcCb3/I2rl27ynw6o2k1+7v7XL10jWefeYZ77nsRTz15wRLu8N0fCUpsuRfNss2yM6A9e74/6Lu+DS39Xt+mN0vb3973iZdKEEcWFTFC07YCU0Mr2qCbuxwN63N1IRizgob6QJoJ77xEv4Lw8NXfOrHOE/G97nuGoe2Qc4/JsKUgCW6VWDovUilXvVAtY+crgnL1B1tYRhtXNF9YWB2b6+mPOI4Y9vpMF1Yp2qbyEqXVkYvaI03TFTZ71VSUdYmvuBYnsSO8FSEf3T9oqxuqxiry4dqarRg1m5JlOTKy3ni/33ebV5FmCWmWICMbSzFYcly1qJmMJwzXh6ytrTmrtrL57VkGxqYaLOYLXvqyl/Adb3wj73vve3n++QssZnPm+/OQb+pb/REsS/ONVeqJceUTLKoT2pN2j8Ce7i6azrmqk9J14vlH7uyzCbrX8gstQtHwjVLX/LsdOYw5lor1jY4XMgC88S5YwtrdLmvASpnLb+ZeJ9/lyDdW9Lzt6XxLsssJD79UItblk0JYZTYa2ZxU5xHadBXlvLw25Jj6o6psmMsL2khFJHFCL+8hcL3MWcZB67qyrVCFhTEjGRFHtixqVVckcUIcR6H0KMbyYSazCfv7B6ytrbOxuYEUgqaqLes9dBsj3C/NUpsOVdfsHO5ijGZRzrl88wqLasGgN0SblkbXFKX17suipCgLkjJhvpiTxDFpktHr5QzXhrRNy5kzpzEI1lynsaZtGB+OaZqGnas73Lx2g7ppGA7XGKyvMRwOXOU4T+AzQZYE/o5zIqrSdl8kUbYBUl3bPupgswRaEMrKE2MEummoHKu4rqxhH7tuj6FfRONK1tbWS9etTb3TWPJhXdeISLja24KmqphOZzaFTEn6Q9v3PJYxg/6AvN+zoQvfsMfzDaRkMLTkwKqqqJuafn+AMTYMqdH2mkKQpa6Ik9HESUyaRdx//32cPXuOSxcv8p//tf+Cf/t//P8Yj8YII9CtlWW+4IlXsi5eQ+wUSBRLev2E224/w+u+9S18/vOfJ1IRxaJk9/oeZVlz+fJlbjt/O2kWkybKpSTb8IdxMsN7lkpItBQrLHsjbLe39Y112/0NWwxrOpmytblBnCjiWJGmtlZDnmXccdedPPv0s1RlTWkqRGNovVEiXOo12sXNXaqeWHrjYfuuOC9H/tb5rPv50SJdtiDNEWnvORpOZ9h2OG6NCs8f6/R3MG4chK2x0BpLTEVCURTUdU0ucqfo5ZFyvJY1E62+0Ana37tuXtkLXyVHOMV+XCHZVnn2SJLEJtI3DVvbW7zzne/EaMPvv+f3SVxKgy+D6VPY4ijigW95gG97/et55JFHeOhPHiKKrYBq25aiKhkM+vTyPr1en7yXEycJTW3LoLaucxrYCjsis/mAWZ7ZmGRpIXvTNvR6Pb7jjW/kXT//LgaDAU3TMJ1M+fjHP86nPvlJ5rO5tQR9Aw/EMYtzdex8gAi7iPk/ebgTT1L4q86zJQt+Mzc6CSbqHt+4qIxXILeKyP+fesVb3IklLNd9Rt2GTSBe4Mxb/umWkXv300kW8AvzYVYO6SBera2g7eU95sWCfr9HubDkL++dg6u33bRol1+dOvi0rmvbTlJZZnMURTZtaz53TVrilRihh9ylU+Y+HGiMRso4tG61MWHt4HnJdDZlOp0ym80YDvqIKArvHMI1xiEawhZrGQz6rA/XOBjvM+/Up5jOZwgXAmr1Mm3T1y4Xjq1blIJILZhMx0wmE/qDAdk0Z2Nz3TLqN4cIA4c7h+xd3+XG5esUizK0Tc3SlKzfQ0nJeDxxBo+NmXtPxt63DT2jPcJhmzg5xrGy8ky6wEUL6NbQ1LU16mcLirlN/crznDzPHNtc2Zx1T5Qz2ICurZmLFlaIa2NIsoRqUYBDIabTqUVH6pJ0MSVKEoqyYGt7k97a0FXey0h6GafOnGZvb484jlnfWEcqRVVZApxSktvq8zx78RnKqqAoS/I0s4iNsvHu9fUhb3zTm3j44S9y7uw5dm5e5/Gvf93lRbsddrQpV+CX2HGKY8tsH671+a43vZULFy8wnUzp9wZMJzP2b47QrebLX36En/mZHyfrJUSRQkqch25CerPne2hjjqEBlsEv2d7eZrGwhNEoTtnZucEdd93JE48/RS9PbZ+DJOHjn/40OzdvcvbcOd7wqtfarnJtixa6E6t2UyIsQiNEx1M+YpzfShaJb/B3f7QduXTyNSza2Bq90rDriP8QEAvv3deuda1PwQvgeeAgdA0QcxLk7v+VIQ61rHrmvE6xbAfYFWReKXf7z3brVd9z9z381b/6Vzl1ysLbH//Yx1d6Evv4upCC7/v+7+MX/ubf4H/8H/5Hnr/wPKPDkY2dDYdWGLqk/ShWjmzSMJ3NXCOVGhaEClHjydhdu7EVxpwArOuafq/PH3/mM2FgfvTHfpQ8z3nnj7yTX/xvf5Hf+a3fDtCTbrTNX9XW6+hCJH7sbtWK9k99vIAnuFo//IQbdaCho+rNVllzc3ILZ/vYg4gXvIVz4m4N8Z8I45/0qkcYoOIW59xKry7hrlu81InP8U0ECkwntuU2URRFKKVWkChgGT91fdGjOMIsDNPpjDRJeM1rX8MP/NAP8ru//Ts8+cSTofiQJ57N5/NgE3ouim/va9oW5VKwPKnHOA9LSVsOVDqlHsdxJ0XOxpJDX3ZXjRHnvR+ODhgfbrG5sUGSZa41rGUdRXFs05mEsBUZm5bB2pCtjU12D/eYljMaI8C0zMoFwlW8SmJfklgwXF+jnBeOQKtZFAWIkjiKmC5mnBaQpAmnzp5GxVEge1VlTTGfMx6PKSpLbl1bW2O4vkaSxFRltWxuo6SrFumbZbhGG27v+nnaXhuQD3Lm08WybajUrgOWjSf7tsZ1XbO3v0dbWwdhMLThgtS1TLb9zhuXEWRZ2L69X2ts6CVKYhJH9JvPUkbTCUXb0JYLxospm6dOMdmd0bQNm7pFZbY6X97PyYa2qFaxKEjTjI3tdZSMODg4pKlqZnmPF91xL7v7e+wc3EQgbZleodFtTZ6lfNvr38gv/9P/mde/4dt58vHHLGLTVFRVSV03gUHj2/4upYQNg0axYtDPOH/+DA+87k380ScepGlaqqrmcO+QumrQDTz79LNsn7qdjY0hcXLTpojhMiU0wSjGEe1WuqE53aKkIu/3KYoFQgi2Nje4fu0q977oPtY3Ps9stgBpeNWrX8vNmzf4P/71v+Jv/td/h0E/pyprm0vvinoto2MixL6FK3urbyGjg6N2tEb6N1HXo0tUWylE5ZU0nmhH+MyI8GlHBnZkmPCNZSzisDJFZlWq+yPyL+FD8SvNI1xVnziOyZKUJE5pXWU4KQT9Xp+6qYMS98IpjmNXcU2HHuIAzz33HP/kf/4nbKxv8MTjT9j7OGvaFttfMp8/8pGPoqKIz3/u8+hWk6XWOrOFZQgFHIyBsrLlJCfTCcWioG7qUM3KezdlVNjYkhO0Pu44n8+4cvkKTz7xFHfedSevfs2ree1rX8vZs2f5yb/0kzzypS/xtUe/RpblaKmZzXzhmZiyKh1Byk1YKLLzTWnKP/VhIFTXO6YsO3PbnXev/Lv5prDsv92G3Xay53o0W2wldnxr7t8JT7668E76xkrq3Tc5fCu0AyGPfHKLQ7zQByecL0EYEQrC+LXeVcapq5XtC7yUle1bXRZlCGlsbm3xE3/pJ/jpn/kZTp8+xS/+3V+kaRuKRUHbtkwmE+6++25+8Id/kOvXb/CJj36cw9Ehbdt20pEMZVmSJWkg5xgsxB9FEbGrnRBHngkviIT1uqWwJXN1W9vfpcUiR7MJ44kNbeV5TpRELv9W2IIgcWwFUGuI44iNjQ02t7bY3F9n53CHoi4xxmaZFFVBmqTkaQZCWuZynCAzawRpo4miOECGi9J2KKybhrauMR5Vk5JivmByOOZw/wCtNRsb6wzWh2R5SlM3TEYTy+zvOhcOShHOiAFLMpRCsra9zvbZbVu0alGGGgBxGgM2S0BIiJOYfNBDG0N0EHGwv8NisaCsBqwNh/S80dNoyxXQNgSisQVbWtMilHWEtJKW2Z8m9DfWeO3L7ubsPef52pce5cKzz7Ozt0uWZeyPDql0S9LPyfo9y+GpW3r9HkIIer2cXr9vCcBZ4prM9Hj66aeJlMJog1KCPE0RkSHLIl7y0pdw8+YNdNvwhje8gX/wP/0is9mc2dwWgMmSjKKy8tSzwN2uR7ssol6eMhjmvOHbv4PLly8zmc5sSKGs2d8Z0TZW4ezc3OX5557j7nvu5fHHn7MhUKMxusPoOaL0PNcgksbuJ9MglKRYLJhNp/T7Ax77+tf4j//K/40v/skfYYwm7yV8y7c+wLVr12jblq995SvgygH7lFRjvJpclVGe/CsdSgCEwlzBNQo+RcerWFHuqyLjBftjHOFDiROIvkdYc51zPdHV1gpoWmeI3KL6jf808ievPLC3IqSwuYFxbPs1K2WZ7k4xVo485ifItw0NCfBu0rz3Ph6Pef/734/AdgjyrPeiKMLgWAUc88iXH+GpJ5+ibmqGwyFpltG2Lf1+n6IsbO6hS9Avy5LpdMbo8JD5YhGEahRFrsWgNUqijkL3FigGsjzj6pWrjMaH/KNf+sf83Lt+lj/zA3+GPM9ZW1uzRJ08ReuY6WQa8uKDAGE5Zqsf/l90uHWgfOlGjivsk77fXXDeWzuybFYX2Emh8W/m+cJC62j3TtWzb4RVB8NEHP2Fb3zekU++KSe8c3m/0Tsg/8l3dqiOJ3tubm3ywz/8w7Rtywc+8AEO9g8AQvWxqAOT2yEQTGe2uUbey+n1+lRlxWxhmeJ5L6cuK173bd/KX/+bv8CXvvglnnnqaQ6/cmi99dY2oIjj2NWFtilotpuU7xVvq6Z5pn2kbFlUGbqICaAJqTKef1xUCw7Gh2wfjun3B/RVP8DKUWy7nBlhQogt6+cM1tbY2jpFfvMq02IWyIZVU9siUZGt0hZFsS3m4fKMJcrlgoNRNm1PKCv8Dw/H5P2+jQf3cttHYjx1telT8l6PLM8BSbGYUxQl/aF9Vo+IWAid8H5N2yAckWR6OOH65eukWcpsMrPjYSp7XgxGSbIkI+tlrMfrDNYGzIsZOzdvcjg+YDabUpcV1WBAnmSufr7yuCVaWu6PwbY7VXFMW1qY3wgLn774tS/jW970rbz+rd/OJz/6Kb768Fe4dvkaQihK3SCaBlEWtHVNMZ3TH/TZOr3NcG0YKmGub66zdXqbM+fOsLm1xc71m1y6dJHL164wKUYIWlIhefkrXsmlixcZrq1z7cplmrIlkhF11VJWBZFrWR0gaif8NZrIoUtZlnDq1Cbf/p3fzyc+/nHa2r5Poxfs3zzEtCCMRfwuX7rEuXPnSZIoFAlrmyW0HhSnTzNzfB5tBMa0NI1mMbdr6eKFC9xxx53MJjMe/cqXeMvbvw/D+9nbHfPa176WD3zwgwzXN3jmmSeQSjhv1tg8d9+QxWejhGJGnOigBBa86Orv4xwo05VRJwgKcfR6R+TNKtFueX7Itll6JqvEcO3KkZtOSHAl22d5RCsP07FEhLNyxRFLwaeYRMr22u3+HVb7qPvDw2K+Aly3YUvj8l59n2JjjKvDnLCYF/QGPVuCdjbj/hffz1vf+lYe/eqjPP3M0y5eafv5FuWCRVmwmC+WhoFrIalqFTwY35daSltKdjKdMOwPbdoOgs997rPM5lOeeeYZPvOpz3DlylWGwyGzmWXrDgYDZrNZiAtqH1vvBFlX4auTdcqf5jhOfPPWZbRq1CFCFaUXuo5vWXpckR49bq1YQ/rHSbj4SQrc3+yWf3PXEY4Z8oJHiErdSk/f4vrd0+1LH7d3V6HHo796eP2Vr3wVf+tv/y2qqua5557ns3/8x8GY9ZC8redf25oJLp/819/9Gzz37HM8+IkHWZQLVzFOUMwX5FnOFz7/J/yz/8//ysULl3j+uecshO7S1erakq+iKCJLbBpUomzM0ht7lkwVoaQl0UWukZE2roiGU3Jt29K0LWmS0uiW6XTK4eiAza1N+oO+jYM64mkotSmWMfnhoM/WxiZnt86wM9qlqiuH1DVUTYM2BhVFofRnHFtSWVXXGONIgNKW+vQy43B0SK+XU9d9bOnSiulkYhGKzKJitvpZS1FUgf3vxyhSKjChMdbrE3inJKIsSq5fvE6UWlg/yzM7uYWVW1EcYXJDklpFl2UZMlIUdcnNnZtIIykXBadPn2Gt36dtWnLnQSdpBsKOrTGaWCrLZo9sMxOZKcRCsXNjF4Bev8eb3/Emrl69xv7hAVJI5mVh+58b36dAoIqSw71D0izn7HDA2vqQtGcLFvUHPW6/6zyH+yN2rt3P7o1dDkf7TGYj5uWIb3vDd/Lbv/XveclLXsqzzz5JVdlaIrptqesWLUrbHMobt4GWbRCxTZPr9zNe88ADXLl82TYGQiFMS7VomI4W1gM30Daaq1ev8toH7ifPUqLI5bhTh4svIXen5F1c2CJehrqquXnjBsO1da5euUyaZJw5cxtPPfYkP/TnfgSlWh5//FFe+vIH+IW/8Xf5+3//7/PJj77PdoJrteM5+V71ToP62HNwVJdkvGNcKLdPvPHux2RJcj8icY7JzCVJdbXxlAnK2P9vxTEPMpVQJyHISuG4CHidvKrsj4ruTmGZTq9mdxtLVLDCwf5rPYE0TfG5rx5yX3mtjpL38fQu1OI9ZR+nklIyGAxc/2JBkiUsFgUbGxtIKbm5Y4tyvOlNb+Jv/q2/yWc+/Rl+6Zd+ycXAFPPFgqIoqcrKlofFoFpFLeqADnhl7lEEIWxhBykl+4f7lEVpPfEs48nHn+DC8xdClavB2pCqroO15yt++bKxvpyH9/GMn7xvgnTxjY5uQRtvFN2KGd+tqNYtnLEy+wIUlu0bitN1HOzjFzXB0r0V83PlBrfgy4V0SHHC9X3K4jHm2cl4vi+m4V8pnPqNBtMrcuMrqXVPOjkmdczlNxZWfeLxx/mH/+AfMp5MePiLX7RdCF2RGB/j9igUuCJMUvH5z36Or3zly8xnCxvnVgrcd40xXLl8hX/xv/0LG7JyTV9arUmSmOFwaCs3lnV4Fo9CKRkFGFE5yD1WEUmUuPE1VE1DW9jU0za0cpXESjAv5+zs7bK5sclwOLAFbGIbj66KkiRJ8FVrJIJ+v8fG5gbnTp/jwvUL3DzcRRvNoiqRszGnN7cxrgqkjKWLy2tbaU3Yyo6wrAmgHLIxOjwEx7Sv65rpbAZC0BsMgiJbLOYUxTwoZCswNQZpuWkuV6mpXQMoV+XSKi9X6lUbCiBpE9qopW4am+4WSVdhLmUymTAZTTgcHbKzu0NVVBQL2yms2rAEPq0E/V6P1ljyUt00IAVVXUBra+e3yhD1UnLd5/r167z7X/06W2e2bUeyq1dZFAVxFNkcdtNSVhVZmlpUsYnZ29klimNOnztFkqVWqCOIMss1OHPbKbZObXLfy+9jMVswGR1QVgXT6YTxeMRdd93DU09/lb3xHtNpgTaQxxlxZDtOGk/sc/vNy5soUqRJzA++8yd533vfy3Q8IVIpQgsW05r5qMBoaLVFbx5/7Al+9l3vIs9/xRq0bn9rr9Dc3tXGG9KW8S40mFbTVi07N3fY3NigPxxy4fnnueuOe3jk8Sf56tce4z/6sb/I29/xLn7lX/8rFosZd9x5Jzs7O6GhVidq4Lb5EgnwFRW9s7lspeq2kvaKvCsDjsDjJ/kbK/p9Ka+6MjsocE88Okm8dAFf/11hvfOqqWxHu05I/Fbi6YTCMquHrx8cR3HwegeDgbuIoG7rUCjGe9tHK9l4oea9Gx+D9BBZlmfkoaJUHCpqTWdTyqJEa8NiMeNDH/gQ/X6fr3zlK1RlxalTp2we6qihKIuQS2uMgWhZ0U0KGQyHbi35xWLB6dOnQ2epw8NDsixDa814PGYwGLC/t28LHuQZxsB0OrVFPZqGqq5Cc/rlXC4l/624FN8sc9KP8TEWe2CkHZlc08mzNkv244phEazNVevzBdXhN+M0/2mPoIFXIIbVd+9WXDLdz281WN9kO5zu924BGNzqSkZYxvNoNOLdv/Zu4jgOnAybhmnXelXZtZHlOfPZzMbf85T5bG4zJ4SkrivKyriUsjiQvoqiCAhIqzVra2v8uT//I3zHd76RRx5+hA+87wMc7B64ngaEbk5LI0eEfev3Uqtd0REVUYgqQJSLYk4cxZR1hZJ7zObnaRrHt9CGtq1RUpDlaSCqKd0SJwm9PGdtOGTYG7Iz2rOpoU3FvBLUTWNbv7aaNIlpGk3b1uT9HIyt3w6GXs+m4cSxLQYzm8/pD4auEh2hDXIcxzZNM4opFgVlUdLLeyCla4zn2pq2LUqJwPA3Qtg4rzbo2GAql9YXWwPIyyTpyk9Pp1MODw4xwGw25bnnnufG9Rtcv3mdclHasXH9HdY31qjbmnlVEGsLRQupQBg0lhQmlEREirapGWytceXyVabX53zu818gyRKuXrrC3XfdGVZckiQ2Ba5pmMymTKcztjc3Ga4NXAncksHQlsQNudzOQZFKkKQxw/U+cZpw/do1ytIaB7dt3sYdp+/kSnndKuNmTqNtJ0xtjB1DbQ0hX9ZWCNjYWGc+n/PsM89QzisiWSJMxGJUUUxL2qaxCqdtuXbtGvPZjLWNNeL4hi0aZHRQlto1uTLahFQuJaXtk9HCoqiZHE755IPv54Fv+Vb+9f/+L/n4g59kOp0Cgj9873vZPrXFfD7l/vvv57bbbmN39wZl01LVDa1ugrzz9SsQtg+Hr2F/VIgEiLwjk6w8X4bKfJGro0bAsbDeitwwnOh1dO+3kg5njvy+NIAMOHLcLZCF5aWJunFu3WpHDJG27akrgDBcG9LohjzLmc6nTMZjpFIMhgNuO3MbSZxQViWj0Yi6qVnMFywWixNLoyoHUwvn6aZZSr/XD4x0FdnUjDRN2Z/u26Ivp7ap65pLly/xm7/5m5RlyT333MNtt91GVVfcuH7DdqNpmhDf9u1Lu+EAv2m9kk+ShOs3roeCDVmaUVZlMDim16f0+j3OnjlDWVWMRiNbE9ulzxSVZbr7RRvqIoc1cwulAN+c4jl23lEv0ri4uIUul/cTro+v9XwCq7MDMUcyotZNqPqnXU7kUUVm2+Oa45bBn+Y45pV/k9/3sSdvz7v36LZ5jTopbOIbXe+bufetrtMx2LslgL2h6IuURFEUOCH+SNOUorDhIB+HHwx7trNfHKOURBhh06WcklGRi2GriNe97nX8zLt+lgde9y288tWv4uknn+KLB18kiWJi33TDGCJfctk1YvElUqW0bTens4mt+hYnjOYTdg53yNOcJLbruW6tUTs6tNC3Lwl79o5zDDeGXL94jflkFhqf5L2c4XDAPbffw/5kn0kxZZBbouzeeI9+z9atkFKhIsHm1gYve+3LaZqGZ77+tCWlSZuG1h/0Q+bJolhgtGE8HjNfFGxtbtpKkHFM29oSs3Vjc7WbugGjnOJuMEYEgwZj0+ekdDwA43k69l+9aC3D2nmRZWHJiVVTsSgXTKYTLl++zLVr15hMJqBhZ28H40KEPnZblhVxYmvbb5/aYm1jSDEv2L22w2RRoCIr15RUDDfWKNuara1NdnZ2WN9cY1GWCGeQGAHlomBtbQjYdrC333U7977sRfQGPRuuFLia8j4lzHIipLRoj0xst8rpdOrS+RK2tk/x4ntfTB4NGOa7jMcTirqgqgqKugqNslQUW3Kp0FR1CVjdUJUFhwdjEpWhSJiPbCipcXUUNHBwcMDNnR3OnjlHll4gS1Pq0sL7ls3uZGVA5AyLyjbcSpIINRccjiZ87jOf5D/5v/9tfvmXf5nJbIqvvV9XNTeu3wShefFLXsojD3+WxaJyRkVNWdcoFRMJYY1k1967qEvbwVPZLKpFXdAaTaJiIhGhpZUnPtXS66fW2BBzLKOwnhAEXoyUCo+VdjuredTJV4QL/ohjqgdejRShB/rSK/dcNBwyrpjOpoxHI29jhM54R0WTEOIWHnpH6HkiRp5m5ElGEltYvKxKdnZ2mE6mDIdDNjY3eNGLXsSpU6c4PDzk8PDQloiczaz3XNUhlu6h+y4MHicxWZphjObg4IC2qdnYWHN54wuUUrzovnvo9XqkacKdd97J2XNnGI/HAb7z6EA3baCLFHTJekF4LBY2Lj6dWci+KBgOB7Rty3333ctP/qW/xD333sNHPvwhvvCFhxhlNiZYVTV5nlKWNUKDpj0W0Dip3q45PsTHdYcQIVc2dnnBSno8yBojtnylDkVKbqWO9BGr0puvjbFemHHKfJk8sTQ3jvVH/2YskVt9R3yDc04YKGP3wP856+eFrn/seb8BcN/5KFK2l3iSJOR5HpApj/oURRHCSgDz2cyWK3Uli/uDAQvXDjRJEuq6DgQ376UmSUKjG5rSdvB69Ktf5fd++/e4fu0Gn/3MZ3nq8adChbjVeuSm460vQy9SKVIlgQFFVbi64jGRshXqyqYKNbEPJgdMxmPW19dRSrG+uc59r7yftc11JocTDvcOwoAYIE0z1vpDtta2OZjsUzvhuigXTBczjLYlnSOl2D53L298x3exmC/Yv7nPtUvXiCOrfNLMQsy2GVTFbGYbKBndOkJYjEHbnH1tPfuqbmzFSLcvBLZWhhBtqLUuXZy9LIsgZ4y26Xp17ZwWoK5rJqMJs8WM0XjEweiA2WLG/v4+0/k0GGl1WzvWeT8ge1meMxgO2Nje5Pwdt7F1apP5dM50NGF/Z9+S/LLMcgtaSxisStvzXciYqihZHw6JI5vjH0cxw7UBaZwy6PU4d8dt3PGiOzFaM94fU5c1URK7ktZW5imlUFIEWFYqi0pmeYbBkGYpw7U1zp2D9cEmpWs81dJwsHfA1RvXOZgcUNY1tC1ZGjNIB9zcu8mVK8+wfeo0F5+7QipbItEyH1XLJj4O6y4XFZcvXeL02bMUesbebJ/90Ziqsms8iWJiGZOnOUrYbJ2za6dRypLo0kSRmB7XL+3wzBOP8HPvehf/8Jf+oV3bGpdKDSpOeNOb38xDD3+WncNdRjPbf32rv04au6qipqTQBXmWYRpt+9ZrbTM9WsEw7pNHGbuzfbuvpeWKtK4evBAQCUWsMpvm1/hiN0sHolug6zj1RnRY8+E3Oh+x3Lidmgndbzm0QPt69RzPEuhKLUG329qK3HMnSUGcJE549ej1+iTjhKbTGrWuaw4ODhiNRly+fAWjNfe/+H42NzfZ2NhAG02xKJhOpyFOGLn67dJ32HFpJ9ZObtne3rD1n/OUJEvp9XL6ec+RNAZsbm1zz70vIklSLjz/PMNhznDYsw0EsoT5fEFVLSF2353pHe94B3fddRd/8Pt/wIULF2wqkKvAZD2nhixLgJY4EbzpTW/kp376pzh16jTb25tMZ4c88djjNK2hKEviWLIoSuazRUjdU55x2eks9430ilfgvvyhihRxbBd5lsbIaFki0zfNaZvWFcFoqVtNXdakacZ8Nrd9ouOI2rVyXOZJLxX1UTTI11IGD0P6hh/SdZzzPeqLTtxHhFxscfSCt1SgR5VmB2o6QtALxHmzJJWcNHYvNLYv+ChujXcqs9/6yzYgaEu1JjZGXlVVMBLzXo93vvOHue38bbzbNWPx41OWZeg46KEyFdle5QDDwZD5fI4WGmXsmm3Khn6vD9owOhzx6//m3fzWu3+TRluiV5baim22xLgJbX7btkVLbQliQhKpmCSy5ZFNO7JehShZFAuSKEYbizK0WlO1FTuHe2zu3GB9Y4Mst+vpqa8+QZKmjPdHqCiygtxYEtlwbcjW9ha3HZyzXu1iipSCsqnZG+/T9BoQhiRKuHLpCh/9gw9jtGH35i5NU5MksS0r3VhFhxAURclkOmEyn3Jq6xTbp7ZJXVGXqqhp65qsl4OxJVCzXs7dL7mH2XjK9cu2fHOcJuCIgLDs/z113eVsm1soF9YLnS8WHBweMhodcnB4wN7hHtPZFATUZe0q0SmbLjcbc/3mNWaLGXXdcGp7G6UUuzd3WdtYY31zDaEkTWsNZe3WsdbaprDFEcP1dbJejsCQxBn9Xk6/37MFs3p9kjgiUhH9Xh+B4NrzV1GRopzbfPw4TZHSojrFoqSpHLlYGfJ+xj0vfzGLxZzBYEBdlmwM+6xvDVEqohzUtI3mznvv4tve8u3Eccw//5/+F3Z3dhmNxlRVg1CCwSDl/JnT1POKM2fOUBYFGklkDIupRTJNa2iaCiOt/Lt29Rove+lL+fZXv5HX3NmQqh55nJFlOVkvI0tz2xkzjm3Wg7RyTTjYX0UCFQvaqeDnfu5dPPP007znPe9BhNr/gte89jW8+c3fzVc/82leftsr2NS77OztsTPdY9SMGPRzNodD+vlp+lnfpYZWFIuK8XRGYxqKqqBoStayoUMhrefs26lGwvJSEIRUTwNEIrIkPGO/GzujuMtsDyLMo4uimz+zDIv6OL+Pl5vgwaweNh22feFmYO5YeuguZmKMCKQuH9OOEus9+Dj60WImXpnh0sWeefoZ1wBlnfX1dXq9HoPhwLZbbJpQ/jVUd5K2uYJAIxWkSUTeyxgO+/R7OcO1NZu6lmbkvT6D/pD77n+ZLY9Zzbh3/3aUNOzu7rG3dwAC0jShKEsOD0cA9Pt9fvTHfpQf+IEf4HB0yK/861/BlMYJXcuWtwZB6gyEnIPRNT78od/n3G238+QTj7K+FvOKV76IujEc7B+yc/OAw9EklFNtag+5fOPDk+YsAqKIE9tpKMtisjy1/6YJSRpbglLk05AMddNSVzWLRcV8VlAWDfNZgYxTynLh0kBcTXHjq0J1ev929KfWtoKez28Gu4CllOimcuEYhTa2rriHSI0xFEURoOZucZVjWvOoZjyBq3crPt6tiHH/QYffeCGW3jUyjtJMWBmvJE0CuqOdwAbBvffew8/9/Lu490X38rVHv8aDn3gwxNHTNA1Gy2xm03Jm0ykAL3/Fy/mzP/IjfP5zn+ehz3+BumkYuDTNyWgMGOI46WSK4BjoFuZ3jafQbQsqJu33GQyHVFXlPHDjWNgJg+GQsq6YzWcII2wdhnJhw2vS8mOmiynXdq5z/tx5hsPBMg0viqirepmh4lCIXr/HxsY6p7dOcW33GuP52Bmempt7O9AYer0+sm24duUqk/EEJRVlUdi8emF7NDRNQ57ntG1DUSxo2oY0TTl32zmyPLP52BBgbillaPF85vYzvPx1r+DmlRvs7ewyHo1pXfU4GbEMJ8ZW3mhte2t7I75pGuYziyZOp1PmizllWdqUXAfTS2d0g4XuR9MxddNYb1MpWmMoqxrz1HOhNe5kNLbx6bp1YwJ5liGUYjAc2iyFOCZNEwb9HnmekaYpZ247S1PXTA7HxJHlQOzt7FPOF7YJjHaRAm0Yj8ZUheUZZHlK0osZrve452X3o1vDcLjGlcuXePHb38bh4QEb2wYpIvI056WvfSXve+97ef0b3sAP/uifZXY4pql14G2pWLG2MWC4PSAbbvK+338fdVFBY0vkqihCVBIpImptqyBeuniRt77tjbz4VS8jjoZsrW2yvrHJWn9IkqU2NOjRxg4T17K3fQMci/LsXL/G3/vF/w4hBR/50Ieo64az587yX/6Xf50vPfTH9Le3edUbtnh1LYmIUMaSKXVToFK4/1tewdr2Ojd3bvB7v/fvePa558lljGFAtbB94m+Md4hkTB6lJCoGFVE2FYumpNVzSyoFYhUHkp/PElJCdmLZHUKcL2zkStWFkLmXvbeIDwpha/B0D99ZdNlO+gXErDFECE6oCWsPKYWtcaxs+8PQ9MGzIF1uOiybsQTBXtlmE+PxmOHQ1lPv9XpkWcag32cwHJBmKVmWEEUSiSGKBWmmSGLF4eGMqmq5fnPMs8/vc/bsWba3tzl1ypZgzLI1JpMblGXNmdOn2dgccPnSFa5cztjZ2ePGjT1025DnGU1ji3b88//vP+dTn/wUn/rkp8JgRa4Hb5bF9PsZ29trnDq1QZJGfPnLX+HjH/8si0XN4eEhUkruuedO7r33PKe210jTiCSNnCGkmc8KatcW8yQt5clnQlihHMcR/TynP8joDzKG/ZzBsMdwmBPHEdPZghs391Gl4tKlG8sZMoZTpzY4fWqD87dvMxkVHBxMiKKcYj4DUdE2OsDAQtia8NxiURSLIliRkSsk1NRNxyIUwZo0xrBYLE4s+ftCyvOFjmVGm4OP5VKZG7OaLfAfcJtlOks4oWMxhzj9EaNsRa8veRlSSpI4wWDrLF+4cIH/41d+hXPnzvH1r309FFTykLrPrsjznCzLODw8JEkS3vq2t/ELf+MXeN9738flSxe5+Pwl6rrm/PnbqIqCZaKLLYQkHEO8n/UCyuUJi9Zbqqmriqw3JE0T2wNBCHTTBvZ7v2drOWRJynQxc9ChIk8yxosJe+M9RpMRm8UG/cHQ5h5rGyKLk9h2OnSFoKIIsixnOBiwubbJzsimZTVtS5qnyERRtzVJHIOB6cwqdBVFGGGYL2a2SFNtFagUgqIqQUB/0Kc/sEVWothyb7JeRt7L0I6Y1zYtN69c59EvfIXZeEZV1qRZ6ghZhnK+CMVnqsqiTVmWcttd5+n1cy5fuMLujV2qsqQpK+rKht3qqqYsLSytsdCybNVK3YfpbMLVnau0jkdTVTYWPZ/NybMMWmsER1FMpCDJEpI0ZVPJkJePMKRxQq9vPdc77jzP9Zs3iFLFqXOnmU/mVFVNXZYUC7seosjm8qtIsn16CwNkeU5v2COKFVGiqJuG2XzGoN/ncL7P3t4Bd73oRYwODxFIev1BCGtsbGyQxSlbpzdtxo5zNmydDlu0pb+xwdb2FruX9wFDksTINiKP+rSmxqgMlQquX7vO6TN3EsUxkZKoNCJOY5KebaQTejsaT+J1Nd+NCCFAhG28VZUFN69e4a//9f+KH/+xn+DGzRvcc/c9TCa7PPzwF2kaQZr22D63xbkz59je3qLf77O2scbaqS12d3bYP9jnZWfO88++/8/y6Oc+x0d+/wM8+eTTPPzk13j2+kXODc+6VMolP0cbTdXWVG1Fa1ryKCOJEiKn7H09j1jFxwrLhG5t+K6cYqn0u5lPt4zuHW/AolS0El5biq/jF4hOumQQ/MJ1cYpcnNul2bR6WX/dCkFHqnMJ/b50o2eL23aLM7Y2N9nYWEeqAXmesrbWZ21tQK+XkvdixuMpV6/ucrg34/WvfoD7772Pe26/kxfffR8iksg4QqYRMo2RccTp/gZZIXi0eIyHHnsEpWLuve8OokQGb3T/YIQxmslkwoMPPsgf/dEfhe5WyhkqvX7G5uaQ06fXGQ4yLl2+yd6NOX/1x36GH3jjW7l9bZtmsqCdl1y6epUHv/BZfuPzD3LPS2/j7rvPIcDl9loosm30yV6lsOS1JLEFGwaDnK2tNTY3h2xuDtGt5rmL13j4y08wm5S86r6X8Z2v/A5A8Nf/3Out4dVqdKP56pOP8dlHH+Z3/uhBXvOq+3jJi+9FiYzDw31GhzMm0xmJjFi4alghPc3Nrp9DJeVKffS2aZdcB9dVT0jhOuxZb2excP2pXV5x0zSWqfoCC/VE7XqSU2xWPfPupV4Icn/Bw1nMIR5vuuf6D5a9mW/JlZeAxipWaZv9WGUtmYwn/Oa/+82Qqum917IorbccRQF239/ftzyUsuSzn/5j/un//E/43Oc+z9Ur1wCoa8saPnv2LOPRmGK+IE0S+r1+YLiWZYkSisY0ICy7OUlTMIaqKtFZj6qqqcrSlXBWwdsW0nrXWZrZOHDVhJCLMYZZMefajev08h7b26eIkow4igKiY9qGtjUhhz6KIvqDAac2tri+t8bhbIQ2LVpLptMJCoUywhn0OQJHDDI2lU5FEaZpKKsSJWTIkbeEoBlN07C5vcX65jq333snG1sbXHn+MkVZIpVk59oOB3uHIU9YSknTyiCzbOlyGZCVKI645yX3sLm9yXg05srFKzYWbAy1bwnt4pVKKZRQoYBWq22OuG5bGgz7B/tkSUYax3YfRAoxsVkOEkEvz8l7uZ1/l0sfJTFCKsvG15BmEVmWcubcGR5+5GE++pEP85rXvIY/830/CEaQtS2D4QDplHmcJESx7ThpjSub1x/Htm2qcsbPwf4eUgi2tk7x/DPP8sY3vwkhbH7/cDjk2eeft0ROVza4QYOxxpvEQuFxamHnOI6448472Lt6QKwUKkqptKbXDJGRQCQNMjXUVctsOiNOInTdUpYlZVFRJnZuVWxJnEKJYMQvSaYm6BWFJIpjZrOC5595FmM0w37KV7/yRZ5//jmKokai6PfWSPOMrJeSD3JOnTtDlCY888zTTCc2S2A6GfPIw1/i217/ev7yf/Wf8/gXHuV7n7vCtYvXeeihL3Jjf5enbzzL8weXATjd3+b82ln6aY8L+5dDyrYxZrWPREAZllyfQI0zXeXunQn3s4PWg5xxaYPG4KsirYjFyOldH1br/i2IODqkuC6E7slRPoldxTZlLXGQey/r2UIPrp6xVwy2prRb6B0vJuTh1jVlWVA3OUpqslTS78dsbGRcv7HHs1+8ymte8ip++od+kgfuexlokGlkQwBNa19aKQu3JRFCSjbW13ntK17Ny8+/iO++45V85JOf4A8f/xRZJtjetsz5d3zv9zIYrPF7v/serl27Fp7LNh6wynx7a43z57dZFCV/9OBX+a//07/Gf/ajP0MzL2j2p5RXD2gXNWjNGdHnB9dfzqvfcDu//LX3096muf2OM1R1Q1Pbgh2FrjB62ZTAKkJbFzlNYvqDnM2NAdun1rnt3DY3d/b5o099ie3haX7yB/883/XAt/HKu+5DFxXNaE49mgNLNqtQktff9mJ+/k3v5GB3j3/6B/+Wj3/6Yd72lu/ijjtO25zYprYeSlWHykm+4I1ncQa9ekQp+tzJEEvX0Da2HGfmyl5qJ3S7xIzlSn+B46giF35j32KV/gfC7XbvdKgmQq7EqU5699XzvbdujSLt6lD7am261UhlQ1Ndq9kbtd1a416hpKmv7T3nK1/9Cs89/xzz2RwpXbepomQ2nXH//fcTy5hrs6vEKrbKTrcYIxgOBiRxwqJcMJvPqErLio3j2D6DElRlyWIxdx3arFAuCzC1Jo5iUp2SJSl1azuKlU1Foxuq2rLU13aHnB+dD8rD1z63ZVVFQKKSNGFtbY3NjS3Obp1hUS2o24ZqOqOMSwb9IUYaGq2Zz2eWWOuY98Y11TDG0MwsUbBxKaFRHDM+HFFkKZvjMXe9+G7uuv9u8kFOXddcu2TLfyZZShQplzZrSaICTWN0EJZa2/r6SklmkxlPf/0p+sMB1y9dR2tLcm2amrZtQnpSHEdh+SmlXHnqZTzU5j4bprMJAL28bw0HNolVTN7vsbG1QZIkpGli69THkTWunHyNk4g0i9nc2uTa9Wt89MMfQreat7/je6jrmt4gD/e3Qt3FnfFFpCzaZ9uL2vQvD+1Hccz1q9d40X0vRmvDVx/5Cq98zasZDg03buzyG7/2bt78lrdQ17UtOlNb1r9SEpSNZ9umKrYn/Lnzt/EV+VWElLauv5C0FQjdolVN1c452NtnOp2SxAlzh1IJaQLCp9sWOy1mqXfclpPCvpeQBqFBGGHXtEo4ODxgd3eH/f0DpIhJYkWWpuR5j6Hrm573++SDPk8+8QSz2RwpLIu8qTWPfe0xPvbRj/Dz//F/zLe8/Ts488wlXnww5Vu/6w3s39jnyoVLXL5wmYuXL/LcjYt8/dqTTMopLz/7Yqq2ZlpMbchNxSQqDvnhiYpdylkHfu9SgoQICJqUHZlLJxVYLBVyl3YlsIS4yLVPlVKEa8CqMRSUvz1RdC7cKTDj4mRJlhKnSWgfmCRJgBq8Qvfs6SiKXPlDO4me6JWmEf1BxtbmgK3tAdun+1y/foNPf+aLfNcD38Ev/bW/y9nNbUxrKC7tUe1PiHo5s4GEQUq60SePFFkEUSRpG41uNbppoWpZExnff/Y1bIzhn376t2Fd88BrX8PP/uzP8bKXvZznnn2Oa9euhVSj9fU1oGVzY8Btt21TVhWPPPwM7/0Xv8Yr730xxZU9Dj/7BBc+/zUem1xFqZjbe5uWzJQq1tY2+O9e+6P8vS/+BtmLY86e22I+LyjLmqZpqetlJyOprHDIs5S1tR6nT29w223bHByO+cSDX+St3/YW/v0//nu88p77aUYzymv77H70y8yfusK1mzd5drbLtLHknVjFnMs3eNn6efovvZ3eWp+/8/af4p3Pfhv/9PEPsXk6Y/vUOnXVMJtXtutRa3PZBUuS0IoCM8sMAG/pl2VJr9fnbW9/G6985Sv5rd/6LZ571ioesMJRCklrbD9vX9f8G+HjomPF+kUXUPAVFOGb0+YnRLxf+OZ+vYvVjeGvcrTSnuhe3VjBWlUV1JClWUiz9MRKn5bpf0+SxKayLSyZKUltnvF0MrXwb5phjCHv56Rxymg8QhrJbDpDSsmZ06cpZgVlUdia5C6MUhUlaZwSxwl5Zlt3GlfoKE3j0IdBu4prdd2wNhzaUEykUI01tntpTlEWLNoSXBdFIQS1rlnUC8ajEYPBgDzPA2nSEj+l7RAnDFFsPfT19XU2hhuk+9epF9ZblZFFEZq2QTU1SihIrWBqGns/qRSNUyrCFVKymRya69euM1wfEquIu+69i9H+IeW8tCmWQmBa5+k7tAQhkLFN36pLy5bv9ftESURdVQiZYtqGpx97OqAkVVlRLBbM53OKorDwf2tbyFaNHXMpJK2rjOkFsta2be3h+NCO8VpDfzBgY32dtfU1Nrc2ydKUKI5Is9QV1LLvG7kQZi/PyPs5cRzz8Y99lMViwU/+1E/T7/UZHY4sIVXYuL2t127AhW+sUlyuUN0a28BHKJqqZjhc42tf/ipKRNx9z73sXt/jIxc/jIzgSw8/xMULFzh77hxlUVAUhVPogki5BjltZOPkBpqq5vbbz9sW1cLukTixIQipFXVbUOua6eyQq1evkOcZezuHiDZCtQpTauq87wr9uBQ9o4MnK5VCRsIRghUyitBNgzCSSMakUUaW9ujlNaaVmNSQpSkbGxsM+gOyLGM4HHDz5k12d3fB2Gygpm7Zu7nP019/luu7V/l//g//A7/0j/4xw1NrxFnK1rlT3PHiu3np617OYjJncjDhxqVrXHjuea5cusJDX/8S+/MDytZXfIwDEa6oC3A/H5UxsPTAj8kms4yIi46CDgS5I4d3jOWRdLWTDqvQpVgWKZAikH08Cz32THSl6PdtA/rpbLqi2L0wAUIlOCv47aLd3FrjrrvOcM/d59nbn/KBD3yat3zrd/G//7d/jbP5kPLqHjcefILr127weHPA5bTk/N13cuaO2zijznH76T7rwx5pniOVom01pdKMqinTm9dJ9mbMyoK4FfyFu97AL3/+99jaXOd97/09PvGJT/DEE48DkOc5dV3RNBWbm0POnN2gKAseefhZ/vCf/yqvuPs+po9d4rF/82H+4RMfYLeYcFjPaTD04pTT/Q1+4L7X8/1bt5PGKT/3krfxv134IN/2rS9hPJ4ync2DALWTYZV5v5exvj7g3G1bnDm9wXPPXyVlg3//T36FV97zYqrdEfuf/Bo3P/4If3D5Ef5k71lGzYLWaOZNTaUbyrYO830jtVRxAACAAElEQVTP4DTfd+k1vOP8q9i86zwv27id/+aB/4i/9eC/5p4XbzEc9iiKKsDrtzq8Qeah4qp2fbgF3H3+Nn78J36c7/me7+GJJ57gxvUbzOfzTjEVRV2LTm375QK+lSpeTd4wbnGLZVnEFbL8alEdIQWR+Max+y4III7crrvpliV6l5tQiiOb5kg1qayXUS5Km/bkYFgppMvltv25PXtXSkmWZrYdall57Iu6qkniBJnZCmplUYCx1bvWB2s0ta0hsHNth1e/6lXEMubZp55BIOj3+2R5znRqU6rqtqbf69nmMK6TlFLKwfQpVRlBZMjSjN6gb+tdl5okiqmb2nqSaU5RW2+ql+bIrEdZlTx54Sk2+5vkmeW+JGlilWJle3wLB2MrZfN+B4MhZ7ZPsXO4TVVXpHFC3Tbs7u1SlxW3nzmPSjLbpUxrcK1kG9c9MY4itKtg6OtSRGmMEXDz5k2uXrzCcGONpqrJ+z22Tm9x89oN0NBWFk1qdAN1g69AmPge4VjvpywK26zJpW2pxPaIt4iWVVSt1q4mh6SX9piXczS206JuNbNihtHGNpmRNnVsNp+yvXWKM6fOcPvt59ncWCfNbNxYSlvXP0nj8G+SJA79tCVoH330US48/xyvfs1refWrXsXBwYErMGQVdZLGZGke0IdQX8MtT59VI6RAaxt2ed3rvpU/+sTH+fLDj7BzbY/14QbXr15n5/AGO4c7NGhuP387o8N9ZrOCttFEUpEkqZXtcUtU1chIgWk5c/bssh2t0CgMKlGYWrhiODVFWXLhwgVefP8dVMUCXQpMZWiLmkVaEEeWP2EVmFPoUqAiG/6M05jb738xRVHYWiTXb1LMZkRIsihlmA6IiAFNkqQMswFplBBJSX9tjc9+/nM8+fgT3Li+y861HXau7DOZjVmUc2blmHk152Mf+xh/8S/8eRbFAWmSkfYysrWczXPb6KblrpfdzStGr2Y2nvLWC2/n5rUbPPPE0zz13NN89dJjXDq8Qh7nnOpvWoSmnDFIeyQqoWhKysY2ZppXBdrYdZTHGUooqrZiURUkUczmcJPxYuLY9c2yX4qnodUVa8N1yx3J0uCMGceKDGFOlk5JdETKrso+QSj20o2j2/zJI9CkI0x5oSwljpQTc/bsFnfffZ4kTXnm2Wts5Kf49X/0v3NuuMHimatc/cgHef+jX+Dj4+dJBj2aRKH6GRfnu7zUTNGZYfPs5kqlHJv6sMb+wQFX2wmRmRFRUS9q8lrxF+95I+978kuoSPLkkxc42Les4qap6fUsi/306Q02Nwb8yRce5/f/2b/hlXfdz+zrl/nQv/h3/IvnHmSsK54ZXeNNb341p89scfnyDR556BlevXUP4rxGargt3+QOvcXNnQM2N9fY2TlkOlk2q4hjRa+XsrEx4Pztp0jSiK899hzvfNM7+dv/yf+DZjzn4LOP8fX3PMi/fOaTXJ4fMG8r9sop06aARHD7+dOc3lxnY2Noc42l5MbNA/7RU+/jI9e+yn+v/yLnbrudc2trfP+LXsfHrvwJp7Y2OTycrEA0t1SADpFpjQ61gnWruXLlCr/x67/B17/2db7whS8wX8wtkQeoqhqEVWh53qMsixPC57cOqHe5Iqs++y2sWvdBa2yTkpOUrm8yseJfB4PAzodYUead+zmD5FirxC4EJoRFKIw1DAHbRtcYUlf/26ZiWSRrNpuFksL9gS/wYklZURSzWCxo6wrlihx5zkIcWcPl5rUbrH3nd5KlGdcvX3P5133e+N1vZPv0KT7z4Ke5dPGSbQSTxMwXlgVdxRVpLw2FLQZrA+64505e9upXcPXiFZ5+7CnqunbFiDyEbNuN+q5hvp7D/uSAcwtb3c4XH5KRdGO9DN9IZTNEBsMh2+tb3Ni/yf7kkGF/AAKiOEEq6fpAKFf7XIc+0oHJoLXtWe5i2lprRoeHaG0YHY4Z7R+S93ukebrkeDgGucZ1YHTxeYkiThPKomQ8GofOZXVd2zrr0oYlfEEon61iQwA2Z7luagaZfYdZMWNezImiiEFv4MIDtt3zsD/k9rO3c3r7FBubGwzWh+RZhgqNoSzDPo6t1+vb2UaRjc9/7etf4+bNHd7189/JeDzmYP+AyXjKYrqgLmtAkCUJiigQaoWD7r1MkJFNeZCxJIokp+84w6te81o+9qEPczAa0TaG0WTEZDbGCMPr3/B6Nrc2+fLnP09VayLl0pPznCRJiaOIKFaoWJFkis1Tp1jbGDLbLzGmxRjb99xga7nXLmNg5+ZNXvual1jyLAZTAbWh7bXkeQ8VW4NVO56EiiPXRdIw3F5nb3eX559/Ht223H3PPdx293muXrxsSwarhLywpVDjSKG0QGiLXN68eZOPfeQjPPQnX+C283dS1hVffOILtPX/n7P/jpPzvO674e/dy/TZvlj0RgAEwSoWSVSvtCLLsuRYlhLJRYl7kZ8kduLYae6vEzuOLcuRbUkusgqtYlUWUWLvAFEJYAEstu/s7tS7t/eP657ZRaH9vO/qQxFY7pSdmfs65/zOr/RDvwQn4LbbbmN1dZme54rmGRlLsZBVWTRZlk6hWiKJEyZ2bcFp9zh46yFW5ldYmlvg4vmLvPTyCZ6++AK2btELnHzHDqu9dcIkYqQ4xGh5OA/FSmm5LdpeB13Vqdhlwjjk/MI028a2iYKebfCWBooyVSEIBRKnGzqmaWCY5sB/IE6SK3lskpTHp159fknSYM2oqAqKpmHkenRFUa8wh7nyXO1LwGRs26JaLVCrl9i2bZTFxSazM01+91d+gze86h7ijkv76Zd57v5v8efnH2XGX6eXxUiuxo037mbvDeNs27YN09QgC1hdXcKyLLZt20m32xHM7ThiausU4xNjnDp6guIWsU/zvtNjwigze2qZW2/di2WZtGQnJ8NlqKpEvV5mfLzO4uIaP/UDH+HQtt14lxs8+uf3839nH6UZutT2V/nQjW+lXC6QphkHD25neLjKE8+e5h07b2evOYUcw6vHb+BTZx/hrjsPUCyYrOfBBpIkYRgqlUqRiS1DhFHEc8+e5U9+43d456vfgD+7ytIXHucPnrifk+0FurHPoteiMlbijtccYmy0Trlki2jJREh0ktwc4eCBHXzffXfz9DOn+PjLD/GfS+/D1RR2jk8x88w/smv7FnRDE/nQwT9b068w4en/2/d9vvGNb/CNr39jY4pPxIG/WXfuB/6gdmebbr+5Im527Nsot9djsF+1k+8/1gD13iRSH1g2CqhqMz6wsQYSuypBnh2IP68wILpCQ38FYe6q59C/j0xMRJIs5GAbbEAGxLcoirBtW8CVcZyzhXMTkzhB1w2Rf+65eZ65kKEZmiHY4fn/Th07xevf8no0ReOp7z3JjTcd4oc/8iPUh4fodjo4PWF64jgOcZoIDXgYUikpTE5NYag6vuOzY+8u3vyet/Li48/TWGrguR5q7vXel6Nu5lakOcFzcX2RkdVhioWiQGZUSIMkZ9dvEACzJMEuFCiVStTKNUaHRul4HTxPSLiC0Kfn9CiYBaIkRksTFFUVvBOSnNuQqwzSlBgG+/pMAsfvsbK8wvDoMMMTCrquYlgWxXKJTrsjbpukm1y4BGTfbXeRc2+HbruDVbQHvumKqhB4wmjHc92BLFPOeT9pmhKnMTp9Tbs4dAumMH9xPY92r0WtXGfL2Bb27N7F9p3bqNSq2AVLNBCylO/L5byY93fg5M9L5dKlS8xeusjE5Bb27N3Li88+zdJig/VGk7XGOk7PIfACZCQUScEyRSa7qggpq6qp6LoxMEfRdBnT0mks13n7O97JM888zflz0wR+KK45RaJcKvK+97+fb3/tHzj67EtImU6lVGNoeIhKpYxl2WiahqaLBkK3ZMa2bqVYLtJdE4iFTIasSsh9mWwS50FaLpIk0W6uEQcqGgamblEulCiWSuh6P8NARNXqho5p65iSjmHqNHtdNE1lZX2dr3zlS9x8863csHcvl6cvImUmpIIVr+k6lm1gWgalWoXvPPoIzz77LB/+sR/jfe9/P6qq8p2HH+a3fvO3WV5cRFZlbrzxRm67/Xa++dX7kWWDYkF48puWKWKSpTyGVd4I9TELFrWxOtsP7sbrOqwuNLjt7O28debNnDx5kmPTJzi1fJaiXmCsOCxiaaOAufUFwiTE1m0Khs14ZWxgFKZrOuTXT5IIYmsUh3hBLonLMxoqpQqlUgldE82j73kCAVeUQZT25q/rsNyvJBDJioDbN7pKoV+VZWXTz0oDxrSuqxQKFtVakdHRGqahcvbsLDtG9/FXn/kkZbtI0gtwTs/x0lce4TeOf5XpToPb77qBW7eOMzxUxXEC1lZbOE6EYdiMjvboORGVyjCrqw3W1lYJggDfd2g2V7jhhoPUxmq4cZsbP/J2pr7vVdz/fz/DHfHNGEYBRRFwnp8FlEoFKpUSlWqRIIxozXn8yE+8keajp/jaF77E3y08ixeHXOyucOe+w/hexKVLF8nSlFqtxL59U1y4sMhLqxfZVRqnrFuUFZNiYhBGEaWScLILg37ojMnoaI2CbfLCiy/z1T/5NDfu2odzboFjf/4V/vOJLxFmMZd6q4zvGOZNh25nZLhGt+PSavVYX+8MurCLlxaJopjx0Tq2bTA+XufVdx/m9x/5O/7TTd+PE0S4SkKv56KbOTOyLwu5juL6OlWdqzDva/983c/KldryzWSNzd8bFMV/9n7/ia/BL3B9aeCGDI1Bwb+imA+ez+ZCPRCQXtE8XFHcr/e9zRZN+W0HngwI6LNvHmMXbDzXw7RM4jgWvu85Y9k2RXRqFESkcYqh6pRKJULXp9VYx+k4TGyZ4Jbbb6FcLnPsuWOUq2XSOKVcqZAkCcOjo6yvr1EoFRgeHaVWrhBHEW7bIQ4jzp08y4P/8C3mL83jO14OAwubTyFn0wjjcBBpqWiiqLmex2pzjWqliqqoVGplxqcmGZkcYXlumfXlVaIoRlUV0jjBtixGx0ZZXl2mXq7jhwFJGhMlkQgvSWLUVBWTev8zkgJyKmJgc91uP7gpikMBIUcR6+trrK6sYtkWUqUEiBwIz/PwvLwpzSf7LJ9eNF0Tcto0wSxYIoPd9dE0lSTOSLIsl4/lk2YirI77XAVFUvBD4a2vSArVYlVwIgKfVrfJWH2MQ/tv5OCBg+zZt5vxLeNCb60K/4G+jHdAQk1T4jQjjeNcYqZx8eIFpi9M86Y3v5XlhTlWVxo0V9dprrXo9RzRuDkuqixjauaAQeqnoKkquibc71JVIAFJJBEQsrqwRn1slV/4hV/i//zJH3P82HHhrKco/PAHPgCZw1e/9g901yNsvcT4mHDTM0wTwzCRVDF1xklM5ks4nSbbd2xj4eISWZYgSRmyqpClEmmSDaTYC4sL2IUizfYay/NtYh8M2aBgFVFlsZ83NB1N1yjZBayiRaVeYmSixg133sy5i9NkmfD3dzoun/zEJ/jhD36AGw8c4OLpaaQsRZFUjJyhr2kamm3yzFNPccOBg7z/fT/I3MWzBJHLwQM7+eM/+WM+9ku/yNLiIve8+tWcOXWMpcVlNNUiriboqo5hmKI50qWBtC7NNtbQiiSKqFkwqYzUGN8xSa/Z5fAdR7jlpdMcf+k4R8+9xPTqDHEvoWKVqRdq1AoV1npNwiSEELp+zGp3jWqhwtTwFlY6q+iqLt5DyRJKMYkB+tRze+iaIaZzQ3BmRFMo5R4JV3KirmG5951t0k3ecVJuBpBJDGABEYUYDkg0iiSjajK2LbTco6N1HMfhuacv8Vu/+Ku8783fh5TJxB2PcLnF+iMn+e2T32D7XVv5gdvejO9HXLq4zIkT0ziugJhsu4hhWLRaDhIaBw7cyMzMDDMzM3Q6HZxeh1LZ5tKlL9NoLJHMyrxqeB/R7hK3f/+bmLj3MPv37+Jzn/t7PvPpvyXNBIOyUDQYHa3wzDOn+NVD72bp80/wlYUXeWT9PHGcsBT3eMvb7iAKY86fn2d9vUuaF3RJghtv3MGDTx7jPTvvpKpZWKrO1tIwa2tdKpUCxYJFGAip0tBQma1TI5w5O8OvfPgXObR9L87LCzz8Z3/PH517gFbkcqm3yhvfdCtTUyOsLDd5+cwscZygacIsYm29zcylJW7WJmlHEee780yMD4EkUakWsKomS1GHbqCQjubyGblf9LIrqvg1xfTKUfiVC+lmhPoamibXdArXZc5fVdCvLfyvvH0f6Felq+77n1opDHSf0nW+f70JXBq40l3zO1zne1cU+vxn+nrRJA846TdjmqrRjbsYmj7wfg/9gDhLxSGLmAjKxTJSJpGEEZVSBV3RmDl3kTfc92b27N+L67iMT46hqCpH7rgF3TS4NH2R5nqTm269iTCOWFtZpd1q4/U8siChVCzTWFjm2Z6AzhmEk2j54WoM1B9COSMRRaH4nRWNZq9Fq9mkaBWY3DrBzht2sn3/TjzHo7W6ThQEaKotGNyRgq5q1Gt1VturQpsdxbixR1tuo+QGNrIkkhz7rltKKgviprRBSUzSlDhNUWQJVdVodtqsrq5SqpSQ8zQvVeu7jonPfZykZPkknaYpqSTju57YZSJkeyBcyaIwxHc9gkCQwqJIcF+SnOUuyRKWaeGHviAbagZpJmBrQzfYuWUnB/ceZO/evezau4uxyTGKlRKqopDmjWXfoa6fDxGFIWmSksQhw2PDLCzMs7K8jOt5TE1tpdsVVqlRHAuv9NzAKI4i5H7ehSyTJYLgqsgyURwhBfnUL4vHTFMJ3ws58ewxdh3czW/91u/w7W99i9OnT3HLLbfy1re9jd/4j79Ic7XH+noXXXaQUCgUSpSrFYrFIv3kS0kCRZOJ44ThkRGSNCaRU5IshRxJAnA9ESs9OzNLuTKKrMB8Y5alxXUCL0FXtZyjkGCoOgWjgKaoDNXLTE2N8arX3E673WL6vLCaFeiRSeSm/NWf/wU/+0u/wPDkEM9/92lIVMH/sAym9m5jeWmJpaVFbrr5Vlpr66wsLtN1upw7e56de/byG7/xX/jv//W/8s53vpPHvvsA62tNDC1EimR0yUTLFKgKky3dNFA0gaRoliC9RWFEGiWkiUCti9UShmVQnxhmas82bnrVzdx+/AzHXzjGEyefYaG9TJRErHSEnl2Rhc+DqqjYhk2aJjj+hnGNF/gkWULGRn3VNZ2h6pCIQKbPOUhJU0gSobBRtStJeVdO6FdAjsI1Ts4zi/usUqmfzzw4T8UHSJZlbFtnaKjC+PgQ8wvLxD2Fz/+PP+WGoSm6p+ZI/YgsSvDn1nhp5jwFRefBbz/P3XffyMylZS7PLrO62iYIIhRZwzQ9kT6USmzbFhBFMZcvX+b48ePEUcTaWgOkmJ07JlAUiS9+82u0Jy7z3GdOUx2q0S5LvPe9b+G1r30dd9xxDydPnEDTFJ5/4TGcXotxdYR77309YaNDdPFZAs/DzUKq4zYT43VOnZphZaVFp+MIDW6WUSrZHDmym39YegxJlVFKJvWuzaRd44mVcxw+vJ1iycb3AyzLYGyszsWZRfaPHeRfvvndeLNrPPHJL/NH5x5kLXSo7qnw/bsPkCYpp07N0O44ZEmGaRpUawXm51eYvdjg4z/8C2yZC/jQY3+BPVQi8EM8L8B1AxzHpzZSo9FewqwO5W9+vhcdQOFXZvT+/yQHy65s+q657cAu/ur9NAPa+maIu38XA875FbV1Yx9+5VO4HhrwzxfqzRP7ZvXGppuwMWb/czK27IrHv57dbZbme9gsJfRDKpUK97z6Hm655RY+/7nPMz83TxLHQptsq8SxgClBNAJSJmEZFlmSoWuiMLabLbyey+FbDpNmGTv37sSwTC5fmMF1HArFAvXhOs8/8xynTp6iud5EQsI2LcqFCoYl4Lp2s42qa8gySLFoNgxVJ1A0LN0kC3IXLEnZCP6QodFuUNAsbMOmvFTmwqlpWqtN1pdXhTwTEZJiFW2SRLhFluwipm6hKj0UWSWKQxzfxTRMsRPcdBBlaUosZagCSsk/sKIwawP9r0yn22a10aCce7sXSgWyTNjcCh14ROYFAz/uLI1z2FgT9rZxJOD2NBEyTKBQskVQRxYTphqJ5wwcEGVZIpaE0YgkycRJQqvbAuDArhvYtnU7u3buYuvOrYxPjmOXCyKCVZEhSnI9fUwYRLg9h8ALSdMYVZHQLZVipcKpM6dZWJgnSzO2b9/O4txMHm4lFDP5YmoDbcvXPVG6kSwpmON9lFRFVjIhFYszojhm+vQ0s5dm2LZjKzfdeJDpcy/za//uF2ksr+E4Ad2eg+evk6YZli2sZ03TQs1fO00X0HOcJAwND+ebrIRUSpEk8XlvOy26Tg/NVHEdl3arxeSWKUYvrtBZ95lfvggZDJWHIAPHc1haXyZKQ0Z6NTqs8frh1/PiCy9w7OhRRocnmJzYgpJpKJmB1/P4+P/+P/yHX/uPVCZLPPbt7yKnGgXbora1jrMs9O979+7lwunTvPT8i3S7DkEcceK5E9zzxtfz+3/wB+zcuZO/+as5slRGlQWak0QxnuND0sI3DHTDQDcFCq1bQm4o7Hb1wXWRJAmqrpElKdWxOtWxOlv2bOXgzYe449SrOPbiMZ46/iwXVmcYLg6RSbDaXSOMQ4aKNUzdJEwibN3CjwO80CPJMzV0dNJEISKk0+uQJSmaLvIO+ms7RZaQdTlPLdw4nV4xPrUvH5Jz1x5JkklToSXNpA3jeUmW0DQFy9KpVGzGxmosLKwQdSQ++7HfQ1nosfjkC/zJxQeZKgxxd2U3kh+xHHQoaxbDRpGnnz6NoWv0ei69rksQxEhygOeJbOlqrYamaqytrXHq5ClOHD9Bp9thbGwYy9RorK7guh43juzgkLWFVXuNU0uzXJpdYWRE4m/+5nMUCjUmJiY5fPggP/dzv8wXvnA/H3vv66lt20P76fNIukqaQkeJed3tN7O42GS92cV1AxECISskcYbj+rTbDjt3jvPc2jR3D99MXSsyZlVoz/YwTZ1yySaJYwpFA1WTmbu4zmf+7P8hXO+x8DeP87tnvsZa2GPyplG2To3S6bjMza/SXO8SRTG2bVIpF3Bcn9mZVR7+n39F5XKXX3ngj9EnbSqVAnHu/CWMXgKqY0N0lqYxy9vYvn2cIAhJ0ow4Tq4Ps1/B+r62zF7zs6/0903M8Wum10HFFPfbL6j9HeKGBn7DyKhPfHwl2L6/3rnyiVwrXruSwb55j3/tL3RFo3Gdor/5sV/pdv2scEmWsU1bBJ2sNxmq1/kX7343H/jgB3Bdj098/M9yVmuKqZuospqnC5ocOXwTb3vn27h09gInnnmJLExJw5jRkVGcTg+7UGDXDbuJwghN19i2azuWbXH6+Gm++rkvcWH6IqtrDYrlsog8NU0MQ3ilh2EoiqChkcQJURqTJjGmYeBHPrqqEicaUSqY4v3iEccxiSQRZAGJlOC6LkuXF2g21vBdH0UXPvGh7yP7MlaxwBDQarYHmvRMAikUKwgv8DENH03VUZQYTdWEF70kA+L9jzeFOMmKQhB4gHDxWm+uU1opY+iG+EzlOva+FWyapcSxsKiNk5Q0EYNAsVRgx75dFEsFTh07ycLcEoYl9PCmbeBHnsgjT/o7TEEGjmPhL9G3QB4fGWfHlh3s3rWbqa1TbNu5jdpQDbtsb8C

  • Currently 0/5 Stars.
  • 1 2 3 4 5
0 تصويتات / 172 مشاهدة
نشرت فى 20 إبريل 2013 بواسطة aborohym80

مدرسة زاوية سلطان الابتدائية 1

aborohym80
»

ابحث

تسجيل الدخول

عدد زيارات الموقع

30,927