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zm5ub29vY39MdWrlzZ2dm5cuXKIAg4VYiIiIjoSMalnvTbJEsZga8Bf31UP9GNwPmXXnrpunXrXucfyOVyVVVVjY2Nu3btYvAjIiIioiMcGz/6jeI4/r//dxnQCHzsaH+uC4EZ69evb2lpeZ1/IDkE4qabbmLqIyIiIqIjHxs/+o1uuOGGpUuXAquBY2Hnko3A+U1NTZs2bfofvzWp+17nNxMRERERHXZs/Og3ZpulS5cCjcAxsnPJQmB+a2vr6yn9kp1gVq1axXlCRERERAx+NIYlSxmBlcCxs5TxHgBLliz57d/U3t5+/fXXNzU1nXfeeZwnRERERDQmcKkn/RrJUkagCXjyWAp+AC4GNtx5553ve9/7ftN3LF68uLm5eePGjQx+RERERDRWsPGjX2O07lt1jKU+ALcAuPLKK+M4/rVfbm9vb25uvvTSS5n6iIiIiGgMYeNHv6y7u7uhoQFoAo7NnUsuBjasXr168eJfs6VNUvdt37595syZnCpERERExOBHY1WSbYCNwLFZau2zdkp9/cRfPaCvvb191qxZixYtWrNmDecJERERETH40ViVZJtjuO5LfBxY9aul3/z581tbW1n3EREREdGYw2v86DWSgwqAm4/tYVgpYpctW3bglX4tLS2tra2LFi1i6iMiIiIiBj8aw5KdS4BFwGnH9khkVP+qs7Pzuuuue+VTyTEPB36GiIiIiIjBj8aeT34yqfuYbZCUfsuXL8/lchit+1asWMG6j4iIiIgY/GgMa2lpueWWpO5jtkFS+gFYuXJlHMdJ3bds2TKOCxERERGNRQGHgBJXX70EAOu+A3xd5NvLly8HkNR9lZWVHBQiIiIiGou4qycBQEtLy8KFC4FFAA8qONA3gCQPY3h4mMGPiIiIiMYoNn4EAMuXfxYA0Aw0czR+1Re+8AWmPiIiIiIau9j4EQC0tLR8/etf5zj8qlKpZK1ds2bNLx3mTkRERETE4EdERERHldhr9qqHOA5EB1t00wUcBGLwIyIiIiIiojeMxzkQEREREREx+BERERERERGDHxERERERETH4EREREREREYMfERERERERMfgRERERERERgx8REREREREx+BERERERETH4EREREREREYMfERERERERMfgRERERERHRESDgEBAR0VvkvPbmYo4DHTwv7ctzEOjgeXrnEAfht/jwOY01GaYGBj86HNY917uli/8LpDdgqBhv3pPjOBAREdEbdflZk5DhMDD40eGwpSv/yLYBjgMREREREb0evMaPiIiIiIiIwY+IiIiIiIgY/IiIiIiIiIjBj4iIiIiIiA4Pbu5CRERERIdfbTY4+bhKjsMRKB0KB4HBjw6PeZMqOAhj92dXmbYcBzpIJlaF4ytCjgMdJDVZmw64VoiIaEwSVeUoEBEREREdOwaLcSl6vSlgQmVgDUu/MY+NHx02zmtvLuY40MHz0r48B4EOnqd3DnEQ6OB5bm9uoMD/S9IR4d8/NK++mstJGPzocPj6ht08wJ2IiIiIiBj8iIiI6Chx6pTK6gxftNDBwivwf7uaLAfnaMBr/MakLV35nuGI40BvyNwG7glEBxFXARERETH4ERERERER0WHDTZmJiIiIiIgY/IiIiIiIiIjBj4iIiIiIiBj8iIiIiIiIiMGPiIiIiIiIGPyIiIiIiIiIwY+IiIiIiIgY/IiIiIiIiBj8iIiIiIiIiMGPiIiIiIiIGPyIiIiIiIiIwY+IiIiIiIgY/IiIiIiIiIjBj4iIiIiIiBj8iIiIiIiIGPyIiIiIiIiIwY+IiIiIiIgY/IiIiIiIiIjBj4iIiIiIiBj8iIiIiIiIiMGPiIiIiIiIGPyIiIiIiIiIwY+IiIiIiIjBj4iIiIiIiBj8iIiIiIiIiMGPiIiIiIiIGPyIiIiIiIjoIAk4BEREb0hHd99H//ErFdbDFTQq2TB0UNUAqgIVCHwKkDdwi7/9e/U1v/Mjn1KIE331a6ICGI9QkRaFVQSAIlLEzkQQ5yVWpCM3HsZASiJlK2rVwAUmqrBaIWrLYY8LCirijYGRWKGA+MCoASAiXrzzTlVFNRCfAmzkU3BphYEpwZZhvCAy3lnAII5jAdLWGu9jRAhhvREnBjYwYezgJRUbG6tCowopQtSLeisKxC42EKswaqxCIa+OlLx2WAQA1L9mpEReM6wqyT+cqEK8QpyKM8YEmVh97JwKxPmMCQE458Ig8KoxvIMqNGXFO/WqUBERVQTWAIhc2RhjjQHgky9DFApAICLi1asq1BojyZe8V1W11niv3vsgsLF3amLAGRFjrIhVb7yHQkWcEWtgNQEAMCLJE0w+YZIvKAAjCL33QWAAH7vIWBjrvJS8M1ALGBHrPZyPAmsAjZ1LmXTk1RhjxHr1CoiIEeOhqipwgB+5IzHJqHr1yRM0RlShOvLEjZHYOWusyMjDi7wTiDFGPaAQhRn9wRg1ECNivcaqCvEQlFw5sMapU3gjxsCO/oAFgMAAMMYkY+E0TqdsoVgMgzB23ppANRkcSR6UEfGqRsQY43z8yoNUhVevMFaMqlfnrR35CYqICrzCCyBiAQMV5+CdtRbwXqCAg3gEEBgRUajXMAhKUaRQY42HwPtARiZhMj6/8t+1Gf15QowG1iYTY3QKSew8AGuNKkSQzWRLpZLzvlQsjh8/rhSVFC65cQACGwQ2jp3zGkiQ0dAjdlIMnKZcKpWq/va3/j4MLP/2JjrGiapyFIiIXr99+wdfzldXBpA4n00FhWJRgsDDQmHUixqREDoaTUb+LUiSi/5yyDvg9fzr4mU0Doo36oMgGP3b3AAm9uIVkrzCVojAWPXGQdSLU7EuDkXgDcQ4SV6OxtY4sQ5i4ARqYw/xMN7AqzqISZ6HwlhRm7x2BwArQAzrvFU13nnnNUhDxAu8wAkUqupsYEJr4BH7siYvUz1EjRUrYrxABc7DAOIiMeJF1cALYueMiFFYb4wmL/4NoFBI8sHo2CoUUGvsq4lQ4J0/cNi9QKACL/CAV0UsQQyBsU4EUGMEDikDo4jdyM14A2+ggpQAipHX7wr1sAEgcLEak2ShkR+QEYiBMVCf5M/k214zEaAwFt7DKwILJ8kte8ABAliBqIeYVyYJ1MEIvMKpWiMjz1lgFKkAUHgdeVfAxbABVOBitUYkcLBO1Ko3EDEG3sE5BAEU6mJvjVVNYtzIY9YD5qkAgRlN3MkbAQIjEIH3GA2igEA9FHAxREaeNTDyPfLqaw6Y0TcuVKEeyQ9JBDCAhbEwMjIQFohjleQuk38kP1szcgswyGQxOBBba6AmCOA8RhKmSeYARu5eANVMRg58zKUyrAU8nNdAxATQ5J0VAQwc4DwAWAcrMALvVKBqxEEV8NaMTGbACqwgcvACG0ABdTAK1ZHnLgbWvuYti+Sxjb5DAO9ejYYj4ylAEgGBQinOZINSIU6FQUUlhvPwIxPOj0RxD2uN9/BeAyMpDy/wVkOPdCy/eLL1Q390mjXCv72JjnFs/IiI3hjn4vEVUplCqOlsKoiqjIrV5MVpUsUJfl0npaMfjL4Y1dcV/F79YpJiApFXv13NgXehI+FGVb33UFURMUn0MQoroqEUR19zJi86jdeyqheBgUlFsN4orFdo8ikDiIM4wDvvnTPGWCMBjIiRyKmDeBixVqHGq1UNIBJ7cd4kD8Y4NT7yThyMWgmspCRWX3ZO1IVAoCLew0MlUAMV8QI1ULXJy30z8lJeYEZfSYsIFCOVl4yWHjqSTkaG2fzSsItCYCR5Wa7wxuSKOlwsBWIFIrHDaMg06kMbKuDEO3h4wHtjrIhRQFW9euMMoMY7UQAGIkasAOqhXjX5UwoxECMWktSFEBgx3nuDka5MVOAURkU8xAuMqkIDYyAeCi+CpKEKrAUQxbEV+8q8MCISe0HytgNUkbZmJKUaLwIfx1BYY+I4VphUaMuxN+pNrIC3quLUGOOd+tgbYwXwUK9+tBzziL2YkRwPaNL7iSApziAQMUmygteUMeoVUBEz0rOpqleI2GScFSP9pELEjKQ4qPfeezVqnHMiCIx6p4HKgUZ+3MnAirgoimKTVh+aoJDPW6SMyki7ppLUk8YYr+rVWyMoa/KYk1sLYm/UWoGqh1f4V4KfEWtEjFHAawANBMYgdnHy87XJHFLroKI+qTG984FArDHOOlXjVURfGQpRQfTa9939q6W0qlp4ETHGJB2eeog1UHjnRaQ2beJyVJMOoK7YHwci1gZA8jwAwMGZV2tZwAmsQmOIOLFhRUUydPzbm4jBj4iI3gBrpDgweNy0moogcFFcmQl98uot6QcANW+gwVOVN/SCTNUlOUbUJK/8oK/+eTUOUnaK2HtVwIRGUkm7kpQtGueThYIwRqE2iB0ileLo6ras+DS8wBl4WFEjkZgYEiliaCA+rfAesQM8pCIwMbwTqKrTKAh96DXlzciSsigeqemMRUUKPkBZfByXIlc2KlbT6VQoGooxDgJR/0oblFyBPtLzjEYceEm+OPJid6Q8Gw0kIuaAkVT5lUGVJKQAgDiv3oj6qJDPeW+tsUbVQJK4ZAQalbyIEZ/UtKJq1AgMIKoQEXV+9OF5qAAB1Hn18BBRa421gcA4H/vIGTOS8V9Z+wcPYwwA57zxVhTGJusTYyTfFhuId64sxidray0CABrHxpsDMwO8DwyMCUREkSxOdZDRdKXGqjXGI4b3scYaIskkMeCTushAkjcgxI8uT4UKRNxocIo8gKReVnUudqqastYYo+q9i7z31lpjjIsjvLL+UMSIV7gkiVmY0U+LgREj3ns4NUjCr1dVK6FX1SSreTUYSTavRBzvR9edGhMCGrtyuSw+NOViGBjvvbVGjDjnfKyAGCOialST3JiyJlkpGscubQxcZERM8laJcyLGWCsmcBqVIzEwoTGBUTgnZZdOOkxJ2nbEUTkwElir8C4uG4UxBk7UmUCMdw5erbUi4uLIe59Opw+cjVHsjDHJo/I+TnpjOHiNoQqI9QGA5JEbNeV8vqQKoK6urre3L5WpVhVVlwxWOgjUxaoeot5rylbEBs6o+jiGL/3KymciYvAjIqLXE738hHFVaYOoVM6kjYvLgQ0UoiIGPulLRPTX9n0AJMmFcsBaxV/67W/7WFWiZKElxEBF1bw225SByCZXHolAHTRnvMI7eK/ijI1FHLQsiIBIXGQRjeQEEW/SkLSYjEgGPhRYQNRYRUp9xsMkyw299xqVrYutd+koRrmIYgG53FBPV2kgN9jbX+od9EMlC2PCAOlQ02FQXZWpqq0aVx80TMiOq8rWVqK2sljKaRA6E3qFUW+CkZE4IDhL0owAquKNqI5e6vfqeCa9IqBeDxxP8+rawJFhHwl/I72IGIRpK5nAlh2QXIoGUecAWAlcsh5WRI1AjBU457zzgDHGCEzsHeCNNYCKWIH16gNjbWhH8onzCp9ctud8yZjAWvHee+9FrKo3IiJwsQbGiBEx3nvnnDdiBeK9V/jABoD3okaMeg+RdDobR7E1VkQ81MdxskA0SY3O+VQQxg4qsNaOlHcxYJAKAu8RRS7Ja8k6xsBa51GO4sDaIAzicuRVjUFgrap6F3s1RsIko8KPFNQmqfh8crGfCow1BqreJRfRGUC8987FRpy1sNZqUl4lW8opvHqIUReLKIwxYlXhId75MEw55yLvU0EgI614cvWbWpuEY580jgJ5aeu2jRsfAnDyKSctOGOBDcS7kfdhrBEjqSgqB0EQhEEUlWEA9d55QK0YY20URXEcBYE1giCwIsZ7dXGkYgJrBQHUw3mjXoyIeJfkLGMMrBWr6l0ciaoVEWsEEnv1LrZBGAYhvCaNbmACWKh7zftBBslqZ1F4iA0D65xTdYEJrLUqUiqVVZAKQ+98T3fP2lt/2HRa0/kLFw4MDE4YX13Iq0BErFgjGLnm0VpjrXHOx6WCDwM1ouKN8U7KvKyHiBj8iIjeMBEZHBg8bkJdAJtca5d0EgbJQsSRAu6X3mCXA7PMAZ96g1daJ5ttjF4DpMaM3JjHSPYxijSAAAYSA0XxOeqTZ9QAACAASURBVGAIOgzNQ0re5Z0rlEsDcXnIRblAxHtVtUAIY2zKiE2lgtowrDGpGkgGJutQ63VChGqHIDAu8D7lvUQOpTL29eClLXtaWzuff3GoY2+NsS6XL+cLJkY2TAU2JcaW1eejMowppazLpoLa6qBh4qyzFkw9a0FmxnRkMxqmY2Mig3QqHB0Pg2SV6sjVWkm6GLnWUEbj3ujatZELyry85gJKGdkO5Jd+AAJRwCQvt5OVpC6KY48gSKuIU2+SHUJMEHlfLsVR7MsuHlddUyq5KIpFTGBTmUwYew8xCuO9L5ejOCp778MwzGazIlIqRYVCIel5MplMqexTKVhY51Aux0kCDLw3xpTKLo5yQRimsja0QZhOFYquUMip0yAw6UzoVJ1HYE25FEEkW5HK50thIMZa572LXEU25dSLlyhypVIxmzVRFIuItaqq5bKLyt4YW11VKyKFskulJDAmdgJR71F2Jl90mbTN2KBQLhlBGFgJjFcfeRQLZTHIZDLe+0KhEEVRGIaZTMYYUyqVisWiMSabzQZBkPw2nU6HoRGBc1ouldMZSalFGHjVKPbG2iBIxd7Fsffep8IgnbKqWo5dsRiVI6cqlVVhqRQXy+XqimqIV1XnnKr33ochnIuStaDWBtaG2aqJTQvelUqlqqurwmx1HMeFUt57l8lk0mG2UCjlclEmYzNi8kWfSgWlUlQsFsOUzWQymVSm7L2LXcpIkMS2KM7lC3GsNpWqqEiraj6fQ1TKhDaTCa21sffOaxKYTSpdKhXLxYI1WlmZVYVXLUVR5DSEyaRSXvWAOZDu7x848L/kOI6tDYxJErJLpQLnnKqGKZvNhsYGuXIJIhKEsYuHS/5dCy+eO2fO3n39NbU1z23ZXVs7PjTWhkEYBGLN8NAgNE6lwzATitNSKRaICYLAGhu6VNrz720iAmA/+9nPchSIiF6/4VxBg8rKbGCN8S4yQeghXtVDDZKLmJLW6jf9ktf8EgMxgEmuBtNf9/EB3yMQiIRAoAhUjbFGkxLLKES9D6Chi2BNLNrvCzuM7ijlnynmH4vLTxdzDxaGfl4YuN/nn7TR89a9bKLdcHu963aux0UdKLxkijviwvb88Av54c3F8gu5wotx3GmQE8mnnQtyedO7v/DSS3s2PLTrJ3e1rfnh83f8rPTS9nRvfzqXt6VC4F0mZYN0gND4UGPjNNAwZdOpwGe1YPLlvt54b2d/2/M77tvY3fKLct9+xMPZNGwIb1OigIfCwhiv4gEPoyJQoyIqBrAKqzAKe8DHRmEg9sBfCoNfGXaoAEbUQGyx7MQEfUOlnt7BVf/57Z7+/HFTZ7S2Pbe6+Qfzz5wfZqpbn9vy5a9942fr7nv0yU0Nx029ftW31t/f8vgzm9esvXX+WWff8qMfb3jw4VNOP1PC8Cd3rfu3r1zf9sKLd61fP2ve3G07dn/+i1964OFH1t//4OPPbJoxZ+43v/WdLdt3nnbGGS9u23n9qv84/sSTv7f6B8fNmNn8w9u+/b01z7649Yc/vi1TVTV52vSSx+6Off/nY3/9ZGvbbT+9s7a+7o6fr3v0idbBfGnpNf8wXIwWvOPMz37ui0P50sw5s3/6s3s/+89fUBvOmndiR3f/l6//+voND9217t693b3X/OOn/uCPP/iDW2//zs3NL27b/q3vfr+nf6hx2rQPLvrwlu3tpy6Y/7l/+WLd5Iaq8fU3fveWL668vrKmbs4Jcz7/ryuffXHLgrPPdrAO5o6fr/uPm77X9vzWMFvV2dP3mRWf2/TsCz+87ScbH338gosv/tJXbvjR7Xfc+8DGF7a1zz3x5I9c+Zdbd+z+8R0/CzKVhVivWrJ0y8s7duzaPXXmrMra8U8+s/lzX/jSSU1npCpqfJD+zD99/itf/8Y73nVOZW2t2jBS/8nPfO7eBx5ue2HrpCkzv7t67XVf/PKpZyy494GHH3n86ZI3Kz7/L1te3tG+u8OkK/7x05/e9NwLL25rR5C9/hs3bm3fc/Z559/cvHZc/aRMde33mtd+4v8tr5s0eebc2d/5/n9/4v99dlz95MapM/5yydL3f/CP/+v7t9x2512rbrzpxFNOH98w8fP/8u//+V/fmT5r9oT6SSZMv7i1/TMrPt/2wrY7fn5fUcUH4b/9+78/tWnTpueenTx1alVNrc1k//qav58yc/a4hsYY5tkXt1+99G9an33h3PPfbVPhYC764Y/v/Id//HTBmZlz5u3q6P7MZ//5Bz/68ZnvfJdJZf915Vfue+jh0888+7trfvD1b974yBNPP7dl256unk98evmerp72XR27Onv+btknNrW9cM4FF/UO5f922T9+v3ntBRddZMLM9atu/O/b72g4btqzL279ytdW3fnz9Tt2797V2fmj23/ScNy0b9+8+rtr1jy9+dmegYHps49vXrv2M59Zka6oajpjfhyVrXWdXd0nzWzk5i5ExMaPiOgN87DJru4Km6xMTC4p81ADo/rK3psHhSAY3RsSzr+yeYRTxM67lGSCVAluN4rtpdwL0N2lqL1Q2iF22MtwVTZUYySucq4yKlcN5exQ0ewviQ9MmE5VW9Rm05mKChNE1uSB/qiYiwefDexzKW0MCvPwXO7Jex/c3bo1yEVZb0Mx8FrIyFA6iNNZaZiYbZhYP3nShPqJ4yZPSmczsfMudhrFcL4/P9Td2x3v7rF7+7WzT3sGSs/u2NnR/dwdMvX0k+a/772YNddMnoLYQRDbQAOrRsRgtOZ7Gzajf2VdrAKQoBxDbKquobFx6sx7H3rk7HPOv++hR4JMVeW4+uF8dO9Dj5Y1+PLXvujgbrttXfdA8eMf//i0aTO+/vWvf+afv3TyySfnI0lXV7Tv3HfTzbesWPHZ448//hvf+MatP/l5GIY1Exs/97lP7NtX+Ld/+7fd+3oHi77BVuYjE1ZOyEWm5FOSrnli05Yf33nv8uXXnnLSiatXf/fb31s958STJtbV25TtH8pf+ZcfX7nyS929gwP5qFDSooZlST/y1OYLt3VpqioOKvb0DDzw6FO2cvxLO7v2D+fWPfiLvnx87bX/lE6Hd9+9rmwyHb25n9zz4J//+RWXve/iNatv+9GP/nvhJe+NTPDsS9u37ezatrsjVVnb0Tv08p7ucZOnt73UfkEJQ2U1Q8WhglZUhIHBwHChoqbuY397TTqNG264adaJp/3t3y7N5QpXXXVVR29+oBD//p/8aX//4Le//e0//ciV4ydNX7rsUzfeeOPTz22rnjhlQuOMD334yllTG9Ipg0C8sf2FuIxQMuEzrdsiyYZVdY881TrvpDm5vKufVNFfKP/JH1/edPoZEyZmC84E2do773lg0qTJzlY8v3WnydZc/uErq6srh4a6U1XjPrD4wzNnzsgND9fWT96+Y0fH/sHeXClbW7Gne2j/YPmU09/1ZOtLF/3O7/bnnYZV92xoOefCS/ry8WAJiz/6kR/eenv3QG7icTNe3N794GNPveOsBY+3vfju33nnwICWJUzVTPjIVVcXS/F/fOumVM24mrqGD37g/TOmTanIpryPBktR0SFCqGEQxdiyfc+5737P5k1PFx0Gews1tZm+oWJmfP1Tm198z+/Fnb1D7R09qVSqqGbb7n15Z4Zy5S079l7+Zx/ZP1Q8//zzzjvvrHvv3VA3eeqffuTK44+feO+9j7ug8uWOXklld+7oGiihNxcXkS0Nxy+07z31rHM3b935F3/xpwMlff7Zzdd84h969w88+czmPZ3dP7t7wxf+5Z8vuGD+4GAMwUA+mj3vhGef3zo86CsrUwN93SnLK/yIiMGPiOhNRq9XtpA0B3xydNP7N3Iu3xu+azGju9MDgHMKREYiQdlpyUpONOdLPaWBZ0qFbeq7xAzGWshUVHhT1Tes+7on9e/3+zuj7r1xbze6e8r5OBj0iENvU1G1jVNSzqRz9ROC6Y3BlAm2oSKYUVNRGRf2Pfdo56N3l3foUP9wRVHTmeqgqjY9sS41aVJmWmP1rCmV06dKXX26piasyKqIhAHEhFA4J06hWuN0euRQipEr+s595Y7u/i1b259p9b19e+/btOexF8e988zZZy2oO+nkcPoUFEpSkUEqlLepptDRYx+SzVpUYS1cWeO4bFPZuXPmrruvpbVt80tbt/2fv/jf/YM5H2s+l5vcODlfjGDszl276yZOPP74qc5rff3EZza1pdKZYqmUz7tUKhuGmTPPPLFYRF3dpOeeeyGTSTc0TIrjIJcrV1TU7NrVUSpHVdXVznsxxgahQgaHhnr274+dn338lMpqmTtv3urm1RUV2Uw2zBc1k82u/eEPIZLJZFOpdNk5a+z0aTPGT5jw0zvuHBrK9fcNdHb0pTPZP37/Hzc3N7/73Ze0tb0w74STKypDVYQp67yWSi6fL02ZclwUu9px2Z79vblcfmL9pBNPPHFjy8O1tXVDw+X+wf2x04/8+UfvuuOO7n39QZCqGT8hCG1y9tzxs49/fkv7F7+4ctGiDw0N58495xzATZlakc5kt7fvCFPp+zbcb4w544wF+UJpz9693/3ud3bt2vXBD15urOnt6123/t4FTXPfsWB+WLJRGRWZrLUynC8/+thjM2fNnlBX//wLL+7vHR43rqqzI05nMg8/0rJrz96P/PkHbGjf8973vPDCi2Eq62L3vsve+9LWrV/96lcvuujdc+fNHBwcuGfdPfPmzZ01c059/cRUKtyw4T4RMzgU7dmzp1As/eEfvf+/f/SjHTt70unsSSefkk6H69avd955RX546Iknn/z4x5fUjq95etOz777wktOaTn7owQ279+QrKrImDMMwbYPU+MrKcikWtd09fevvvX/6lMb3/e4lYRikU0EU+1QmG0Xwiqee2tR06om5wcFnn3v+zDObioXIBql5c08sl/0DDzy0ZcsLZ5yxoH3HjmLRPf300/UNk2pqxz3+xJOzZs+OXRS5svNaKJX3dOy9+557TjrxpHI5Kpfj88+/6PPXXT9z1rT588/YcP8GEWx6pnXWrOPnzJ23ua1toL9kTGCsyRfKxVJJTLBz155p02fV1Izr2hdXVQW/eOyJ/fv7PvKRj/7XTau3vbzn9NOmVVRUO9fDv7SJiMGPiOhNpD6Iqh09qAw+2dgCRkZ29hzZ1v+VvPHq4W0jV5Xpaz//67/tlf0tRzd3SQ5tg2pyIsHI6RE+Fls2JhIpGRTh28v51lJ+Z2lok4/2WuuCsMrYSVE0ZWdH/Ozzha0vV3TvKfZ1lVGoCH1NylarSYdhCKOx+E4fiRq4eIcUtmX664K+qZnuk8aHDbH2v9RZ2GdS6Um2amLlrPrJJ500cd687Nx5mDwJ1VXIpOAdohgQJKc/5EooFEfPZzOwFs5CA4QWjRVmen0msI0D5zR29sctT7608fHhfd3td9+395HHT7jg3FMvvTQ4eR6K3pusBGmH5Ig6I68cbp3sZfIbPk6y9yubu+grZ2gk1/dBBephAiuB0TBQSDR92uRMGKy/+2fi47px1dMnV+7ePWjg+vsGQhOm0qirre7Ytatv/0BFRfVQ/2BdbY0vl406jcuBqI+il7fsnzy5Lj+YnzVtRn9/f9eefVHBuVJcGCrUVlXXTxj//ObWP/z9S7o79xqN04GMr6lKB6a6It3bPZg2Fbt37jzlpBOK+UIxU5lNqVEsuvyD69evb9u0yYu1auNyqba6cuE577ztttsKhcKFC899eeuWHdu2VqTC0Jpnnnrq5BPnbd36kos0lZJirhyaIJtO11RVDfQOVKTtQO/Q5Ib6iePHD/X1v+eiS2688Zu5/FBcjB9/8qm9e3Y//fjjHbt3Pf3UE1GxMNTXG5dKE6orCvn49FNPOvHEkz/7uS+2bXqmpjKz6eknLjz/Hfs6Cj4qzp0945649J6LLwyC4IYbbujr6aypTM89fub2bVuyaVOZ8RPH1/zR//q96Y0TUoGB01QgPi7D+aH+4c1tz0wYP7Gurv651k29+zqqK2dOHB/GxfyF5//+2e9852BfKRuaTMqcfeb8u3923yWXXHr8zCmf/uQ/fP/m799+29qrrrpy4oRxf/QH7z3hhDm7d/dEpeFLLlr4ne98J4qiqFjauX1rT9feHS+/1NWxu2vP7nJxOGX1vZdevGrVDcXhodDgtjvuXtB0ysknzhsY7P/aV7+yYMGZD298sHP3zuef3Xzuue/w5aL4WH2cG4zH19RkgvSkuvrffc/vzJ09NS6XxHmRQLyX2IeCPR0D+/bs6akfF4g+2/rMOWcviMRlUkFtZeWZF77r9tt/3Nm158Mf/vCmp5+Iy4UnHnukoaFhaGiofVt/53nvqsqmQ+MDg5rK8LhJE/7w998zdWr9gw88WpXNntF02hf/9UuDg/svuuj8B+5dN9jb/+1v/ecJJ5zQ9tST7e3t27duq0gF+eGhmqpwuB9WtLqicrBvoKer7+QTZuzY2f1c67N7d+19+okne/f3Pdv63AlzplRmK1wsPMuBiBj8iIjesKQ7Ss7rEzgAcCLGvJrX1AFmdCdOTXYgHC0CR9ZcJYsXRwKJvrIBpUiyaPTAjwGM7EUPUUBiqMpI8FQrDojUDce+txzt1+KTpcGH4DoqM50+lReZUIjGbd2WbW3rf3kb+nZLdqhQW9TJWllrU1nvNddjAS+IVYvQvsrKks26ONDYZnKZqqBWUe7YMzhcisabycedOT+cd8rEeXPGHz/d1k9AZRZBCAfkS+jLl7p7fV9HrmvvcHcfckXX2x/lCwCMNT4QscakM9m6uvTUhtSkuuyUhtSkeoQBJqWDP7zg+PNO733s6Zq717343HMvP7Cxa9fuk997yXEXnW9SMnLhpCZ5OUluSd+qox/Lq8fajxzTh9GjDpMtP5ORdnjlrD+FaAwNxJWMRMVyVDeu6j0XLbzzp7dfetGFc2dOGdyfH1eZOvcdC2754a3fvfGbYoMTTzml7Zmnbrv1B9XVtR17tn/6k3//87t/tnvnnttuvfWMBae/88zTv/rlL5599tn7OnZ99KMf3r595w/W/uDm7948NDQ82N8zaeKEc9+54NZbb/3+d77f19d30rzZUydPKOYGLr3o/C3Pt/30th9OPW7KC62bPvT+909vbHBOteQyVp989OHdL7/0zne9o6tn/3C+VJWRAKXTT53TtWf+hvvu29+1s1gs/tmi98+dM/eubNDXvffSSy95eUvbd278z6HBwSlTp2ZTOq4qfc6Zp29Y97PBvr1PPf7wReefm02bacc1NE4c13TKiU8++URcLDzzxKMf/KM/OH72XC0P9XfvqQjR07n75z+97cwF8xsm1j3x2C96hwrpwM87flo68Pfcc0/zzd/fsWPHqScdX1sV1I2r+MXD909qaDyuoa6mIjVp4rhLLjyvt7uj5cH7zl+4MCoOPfLQhj2Txr/r7LPS6UxVxhaH+35+x+2pdHZqQ90FF15YU1Pbs+fFbVuemzK5XipraqvS2196vlwYbmo6PRu6mgp71pkL1t31M/GF9ffcHcfl/ND+plPnZdNiUX780Yd379g2efLU8bXpqZMnzJk15dFHH8sP9e7c/uL557zj9DNOi4rDP7/zxzNmzmqoqzlj/rzTTp6z+dm2TFhuffqxOXNmP3Dfz3PD+TkzJv/Zh95fLhc23Hf3zu1bTjt5rkVktfzw/ffu3Lnn1HmzG8bXaKnw+CMtu7aOP/sdZ2VqqlV9bUXlQxvua3tm09RpM6ZMmnDxhef09/Ws/cEaRH+WDlw51z+htuKE2dOi4sCFC89urK9trK/duf3F+glVC885UwQ/+clPO3a/XJEW0YLGOaNRVBx67JGNW8ZNGB4uVFcEJ82bNWlibQpx/fjKunEVPZ27UuL+5A/fV47K92+4v2vPjnJ+uHFCjS8WXSFXnU6dePysk+fMuueOn+546YUgtB072i+54IKz5jelU1X3rr/nst+7KBuKDTLc1JOI8Ib3kyMiOuZ1dff1xdUzJgep2BlfFmOdBk6MGjhxKbEYOZ05WZDpjSRb2Hu8cqAeRmOgJqeum9fGygNT5sjRb0mIFPWQHEzWlQMbQoE4KodhHrK3MPTEcOEJX9xqXVeo/VVVeYeantIZP3sws379oO2vqOwrzjHBxMGhccbWeqmMfFgq16RCwBVcqQQXhyZfmS54RGX1XrwRF4irsKmJtZPmzDz5HWfVLTjLZ9MmHaIqjXIBA70YLhS2bs+9vLtj8wudL7xku3ZnjYoNnPcmDDV2BpIy1ni4KIq15EP1KVtOpyqmHjfplJOnn7vQnHoGstVRKhs6X9jctun7Pxh66nk7mMtMrjvpA+8b/79+B5Pq8z5Mp1NRWVNhckrGyEWURgDxSLb7F3gYhQjUwiQH04mX0ayn5ag/zKacEyOhAVAuK1CIZXdfTjO1LtL+7v19fb1148bV1dWJAVSiKNq5e1f7jl0TJkyYO3fu4OBge3t7FLk5c+ZMmzato6Nj797dxphJkyZZm9q1e09//8C8efMaGibFcdTbu//FF7dkMtn7798QReX//dEPe+/27NlTW1s7a9Ysa+3g4GA2mwXw8ssv79u3b86cOdOnTxdRVS0Wy3v37h0eztfX19XV1fX07E9nsiKSGx5umDTJe9/Z0RGGoTEmW1FRW1vb19uby+fr6+v37+/p6uo8bvJkY83gYG7q1KmpMNy8uW1oaHDSpEmzZ8+J43jv3r3HHXdcPp8fGBiorq7u7eubOnVqVVVVZ2dnFEXWoKuryxppbGgYN25cT09P+46dExsaZs2aVS6X29vb9+3bV1NTM3v27Orq6o6Ojr17944bN27ixIaqqsrdu3dPnz6tp2d/Pl+ora3p6uosl6Nx1ZX19fU1NTX9/f0dHR2l2AGorq6efNz/Z+/NY207rjO/tVZV7ekM99z5vnvvm/k4i6MGSzQp2ZItyZpsuW1L3XbQVhtxutGJA3caQdBIOoDhJA24kXYSZOqg3elOrMiQbEuULFmjLYmkSIqUyMf58b3HN915OPMeqmqt/FH3Hj7STrslBQ25tT8QxMG++1Stqr2x3/6db1WtI0mcbW6uubKcn58norWN9c2trSxrLCwshqIX8/MLFy++0mg0lFIvvPBCo5HdfPNNZVnu7GwNBoN2uz07O2eta7fb4/F4f39/enpaROI47nRm9vb2Lly4sLy8XBTF6urq/v5+r9ddWlpcX1/v9/tpGjNDHKcrKytxbLa3twCk0+lYa9fXN8bjvNWaWlhcdM5tbmyMRoNWo9GZai8tLVlr19Y2Nne2jYmnp6ebzWa73bS2euWVi2dOndZxdOXKNWOiZrO1vb3VbrcQcXt7O47jOI47nQ4R7e3tlWWZJEkcm+np6d3d3atX10RkdnYWgERkZmZmNMxH48HC4sJL515cWV7d3tq++ZabPPt+r5+PC0AxWs/PzxVFub+/3+nMIOLZs2dF5OjRVWurTmdqbm722vpGXvHC3HI7wueff+Xd7zxtFNVP71q1avCrwa9WrVq1vjfw69nWsSNaewdcAaB1pLTRRK6q1EElAs3iBYQIDlaWoYQa1HiwCycwUKjeLkg48ahElLiDMt/hq/SakgSOS6Uz54HZo1RxVPnxS8XwO776NsCzDPtRRDzMnU22Bke++LB5+NEM+zOnPa32905Wg0U3jNiR82A9OUYAY7QoKtlVIjtIZWQwSbL5uc6xo9mx1faNpzs33WgW5kATKAOWYdiH7Z3uuRcGFy9unH12fHUde+Oo4lZkpiJXVcNCKh9xARUq8mWlgRoqVawq6x1DrI0IjJltmtr5xRPv/+Dyjz8AJ084FJLKbO1f/D//4OrXvunzfNSM7vzIz69+6IN+eq40hhCJhcLOpogAHpBBBIQFOdR1BxQAFmEEB1KRBm+tZ0vkNa97ltI3ySwq00GnEVRh5dreAJKGr1gzICIRee+dc6H0NiJWVWWMCfPvQ5U/pZRSoZK4hKJuiJ4hFDEXEWaO46goypmZ1nPPnRuPR8tLi7Ozs2VZButWKeW9D11UVaWUMsaISFVVRBT+ysxEFOKJoihUU4jjOBwPwYhIiK2qqjRNnXPOOQCIoqgsyyiKlFJVVYVOETHEHNp3zjUaDWstIqZpOhqNtNbhHOZQmz7UFucwDwel/F5bQp2IJj0WRZFlWVmWoeWyLCdDCO0opZSiqrIAYIwJ8dOktv2kuDviZGLDPCRJkue5McZaG8cxEVlrw9idc1pr51w4LZRGmDQCAGVZZlkWZiZJkqIoEDGKotB7GLK1NoQRAp5UiofDuufhcxiLtTb0BQAhjDBA730cx2VZaq2NMXmeJ0niva+qKo7jqqq01lpra+3kAil1sF9RaDYcNMYopcLX+/1+u90OlBsCPvwhCMJ38zxP0zTcQs65OI7zPFdKRSayXHkgwCwWe/bsy+9/96263tWzVq0a/Grwq1WrVq3vSVtb++OyvbKsULyXEpCqgrWolAzkYwDP7CiJ2TtG0UnsgAHZgQSTzyh98KYLKII+JB4e7NiCCjm67v0svFACHKz0A0FPKYJjKdkVJMMs7eZ7D+fdhwy+mKqdyhSDyid+sde79TNfGDzycJmUK6dY3TDcWyn2pkd7cdXPGiloM/Zu5AGSuBSsBClO4mZbHzkxdfLUkZtPxyeWYXUB2imggLVgPTBDd1y+fOnik09snX1W1jZMb5h5aUYJ6nhcVA6hSArV4ua8TucFm/lUJwXBhDJyUW97tLeRD7YLKGyDFHlypNbL6lqa3vqed9/1gfdHx5arzERlBes75/7owee//Od+mGfLq2/6hZ+fedc7xrNTgioO6bUkRADgAL2AF/ECTALgHIIAWcAcIGfMUbtxvp8XA8JKj9eGY++j49nsPVF2hnAWva4q2drdUVFcFU5hdD3GhJkPgFcURWCkQGUBMyZUQESeGUKFb+YoihBRa72zs2OMMcY0m42qKJxzIsa5VAAAIABJREFURVEkSRJFkXNORAIDGGMCm2mtA0KEjgIaee+11hPgdM4FRAlnBoVoJ40EVFNKFUUxuZHiOA7/3BtjApKFaEMvE/AIQDiBq3AOEcVx7L0PX4yiyBiDiGVZVlWVZVlVVYFOrbVJkohI4LEwS5M4Q2sh+BDh9ZA5obUwxjDYAHsiEiBqwq4Hv4yITC5ZgC4ACNMVoC4Ms6qqCQNP4DYEHCIPMx/CCPFMuDf0Fbh3MpDw9cmFIKLQUWBR732YOkQM8xA4MLD9pJ2AypOAJzQYqDIQb7giYYxhxhAx/GnSl1IqdBfm0xgDIlVeRUnMmvKSkIcvnb/0wZ+4owa/WrVq1Wv8atWqVet7/MEMQAsoAIfgARhFIlKO3GCw9vQzr5w9uzCVNVuZjqKolalWUysig2S0ig2RYhQgIqVJK1SKEQURiCCsEkQFoAERJWzcKdFhDQIEASG2I1QFmpztLmBv1D9r7WOoziq1DVKiYy2pN8e/9Jj+xiNJa3T0jMNbRlvHq72mG5bV2KXJUJlcsIwSabbLNNXz8zM33Ti9upLMLzSPndbNBjZTUB7AQjn2e/vlxla1vr3/0oVrT5/l3j70h2lRtYVSo31kcp100WwkcZml+vTs3JnO1OlYzXUbR7qmUaIwSIK20RxAa9f79VHe3ZeiHPeHZeWOx7MNB2vbX51+ZnjD3E9Ac66IyvgUnvzg0W7Z2nt+syievnwhau5jPHesFBEBAQ/eOe8FKpHSgxWxLA7Fq6pEYO8LWw2cH7PkiJVzufMlCCqa2h9lnQalScwiLKwFFKPxpL0gKo/IzNeDAREFLyVN0/CGHUhMKRVYawIGWmvPEsikqqrATq1WK1BEt9uLtCKiRqMReCkYgyFd0zmXpumENybHDy0yBQATlgvdhVf/gAHMPOGZ8KdQSz2AxIRdQ2wiMhqNApoGP23idIVOAy8FzJjEAADj8TggSjiY53k4Mzh7AWVDhKHN0N31bBxCVUoFHnPOhTPDKEIME2ALcBWoL/BkQOWJ0TqxH0N4YWgTdzG0EIDQGDMh6nDaZPZCMfowSyHIySXAw/IHE1KdfNZaBwy21oZpn2BbVVWBrsPx8CEEnKZpGNSkqeBe4uFdF04LgDq5uJMLqpSaGKdENDE5w9iDIRzuJe+9dz6NYuecZzQ6UxRZtPL6JPJatWrV4FerVq1atf4qCR7sJYICAiJEWkVevLfl1s7G2cceydbWEmBFyiiliFppw2gdmyiOImV068ic16R1eJ3Txpg4inRIgyPyJnZxGtJChRkRbOUQEINfKIiVY12McX+Pr00d5WRpl9Jzku6VUJSgjU1a+tiTG83PPjqo8iNviKZuHF47Xu4nXPWjuJo+xVkznp6m6VZjca51dHXhhjPR3CwdWQUTgQh0N0EsjCro7vcuXtx66Vz3/IXRpauys5c4nleYQOXyAqzXUcxRdK2waw43TLRtmjad2VhPMhdP76pWJ1s8RqsrJkvG7cS3E5qaTeNZp4/DXNxBoyEfgnhw9nhRVM6hXtvZ+Di6paSVscuzeX7DB9Tg7hahijtdj1/It1sshfflqymxwALMzCzOew/gRApSGlXqOHGcAKa9kSpty1ZT/ZF95fJYMH3zW+YWFpeAY/CsWNCj8qi9dsxCBy1ba621rVZrwioTg2XiYoWczPAS75zzzKjIRCawWRSbsiwD/xhjkjRGlpAiSESBEK6HlkA1gTeCmRZe6ydJlaHf4OmFNsMrfgCtwDnB05vkjoZs1RDhhMe01mmaDofDQBETlJ3kjhJRcPACyAUzSinVaDQCqwQ3MsuyYAkGwrTWTroIMSRJEsyuYCEGAAtRhZmZkAwcJtBO+Op6PAsEFRywwOGhnYBA4ULAa73QSZZsoKNJbAEIJ/iKiHmeT5y6yfAn1B1mIEmSSfrr5HIHq3ZC1CHJM8/zcHUmXU9QM0zFxO6DQ8M2tBbmJ1ziCd2Fc8Kgws02uRngMBFgYiqGD5ME1DiK/Ljy7FiQ0QJYQa6f27Vq1arBr1atWrW+d/ADcBp9qB/gxYurCAxBY651x/1vWZ1vja68AmVRDsfj3a4djKv+iAubl1U+yn1VrZ2/4G3lvUNAJQAiCkgjIiABokIkpGCVhPROFgIkREIkQD8urXZd2o6PuhvfOTMzG/msWyGUmHow2rbKcvmbT+b94cxR0IvDzYVq3dr9fG526p67V+65J55ZbCzM62YKjQTSBETAC2x3Yb9X7HcHV18YbF/rXtuodvfK7V3oD1OROQGwTonEIuIqw4KI4r0rygal81ELozZy1M19K/Gj7f7lHQ8annsGoszFTWm0IG34RnPcnPFZ27ZjaseSkU4NRQbTRuoyBwYQKXZutLOfGuzbUdRupLfdgAhCaiTO5T3APOecUCFGKBGIcazFEjNZy4WzQ7ZFxaMRdPeoKNRowDs7PBhiUfBo4MZ9uzDvj7bVTUeyJI5AoZB4diLinaAKNTlkYuiFxWDhigf8C37OZJHe5AVda60AGCQs6ApUE855lawEJl7iZAHh5PU9nDz5a+glNAKHa+omK7smdDQ5EngjsOLEaAo0Fdqc2HdhUIF/AsxMlhpOACxg4fUL/MIXA4oEgCnLcgIwwTqD65bnhUGFeILFN3H8JvmKkzMnQwjxTFzNkBgJAMEgnUz166YIDlNJJ5mZYXSTz4HEAlOFmQxhTHJoX7fOMGSWwqFXGYY2wdFJSmqgsnCJJ35jiPP6M+EwF/T6KzW5moHZoigKvU+GM7nEE6a9PhU2kGRo7XogDDPjnENAg6giElLMCAIKTP3crlWrVg1+tWrVqvV9gJ9UGh1ChIAiBFR6p7RmlGgqXXrTHfC2uwAJnIdhDnkJlYNxAaOcx4Ud59TrV8PBeDhyRWXLssoLmxfVuMhHeZWXUPSpGHF4PQ07XrCELUvCljCJiq3zKpWllXR+ySLtKigMK6HYA7G01vcbL50fNIrGSVec5L3lzG2ncfLG2278W7+kVlchbQEiVAXkOVy9Ul1bz9c3tp5+bu/yldHWZidBNxy4vIxJdaIoNpEgDMejkr1XMAJoxM2pOFJ5WQ6HmOfTiU58nlUwa9IykV0ohgxjMEOr98s0H8bdHVgj7wyKwbHulrpqkG1pbClOlW13IkzHkIqkqElWE0qNbqammS5EEUaaQsWGsKMpa2uhKgtb5lIVVIxpNHCjoa/GLh/bYen2HboKXC5+DFRBQzc5V2ANSaQ9zLpuPJD+d3flDQ4X0UtlIyrIcoTMTsAEN2XiGk023pj4MJNX+ev/fwAMAIAwYarJArMJDpG8Zv+ScM71Tb1ud5PJCXBdCuIEBa9nlUmEcJ1jNiHA65fDXd/U5PMENiZHrm95MsbXhTQJckLFE/SanDnZEed1o5tM2vV9vc4Hm5wwwaHrky0nvU8G/hdbnnwOaPS6EU2Ov25crxva63T9dZ8Edv28XT/86xuZHLz+LvqLs/qXDmQyxv+vyYfr8mkDGwOIgGf0Em5K0OgJ6zzPWrVq1eBXq1atWt87+IETFlEgiIIKUYOgd+TZ7u+Prq7LxiBNs6jdok4b4giSFNozQECEsdEg1rBvhJIE3ot14ry3zlvPzqGrlCvZe/ZenBOWKi+EWbwP/xmjWFWir0Sd83b6uTIeaO00x6klEN/l+Oylwe41Xs3lTDWcGXV7o525+9648jMPQJvs9rV8a3tw6VL/8jXZ3xtduma3N6OyMGWesWuJ6B2tdAxxMlawy9YqlS3NL566t7GylOdF7/IWdovN7e1ysNE22dxUWo1HTRgaGGcOqiGuDA0LFiQjrfbiaMBJl6I+mFEZW4z6pj0wR4hBRArBAnjnkstd4dGjIYrwSVMJsQaOMI+9pEgknkmsgkqBF2AmFC2CKAo8eKfZMoEKNiC4VDOm7JtiM3HJsJgiSHgQCWdKtZXpDfv87UfHd53Imnf4ZjomHBK6CMkzews/kCsSCsX/G1TvpF/r3+EzCl/9RIIk9e1Xq1atGvxq1apV6/sSAuBBQT4EgYZJIc/VqBxf3vjOv/rE+KHnWnGadNrx/IxrRss3nqLpFjVT3cqSdjPuNCk2EMdAGkihURhFpMigAkQwCrQCCLXHw3Nagwgc7vUCKgez6wra3T9XVL3U2AQYpUKHSrSH9pUNhK4+Uo0W7e6MMOvpWd1Q55594nMPVttFtLZZ9fr5cNCKTSMyTWFDIoadc8JAyfTQ0QhVevLoqbtvn7r9puzUMZifg1YDFB21BN1+fuVq/8LF3vMvrF+8NL58KR2PjS1S4JQ9poBKTVFUMk6PVSW5Re3AONKCpqe7PRVXQCXoAkyFmjESiYgJGSrtux1daQEBJRA70JVXIoxSKSk0GKfjKgJkFEfileJIiVaKwIMUyuftqq/Ya3YxFAaqhuZYSrBjzTaLYtl2SyZef2V09WuNzpyi2+/QQF7QCkRKQb0Gqta/R88nZBICEEJAFKq3dalVq1YNfrVq1ar1fVKfEVQAAsAAXhi9S53Axm7viefzp19cqfpJNYB8125fVhouPv4IR0YlEcUGjYY4jhpZ2miYNNNZRkms0kRlmUlSlSYUJxjFRIRKoSJEIuFQ4R2JADF3favORTPnGo3LzQwYFJJYkMowsun20+4WNCo9BYOMeuWwmFWLe48/e+7JLyDG1FXNNEpNZCmBQqAS1CY30I8MTc+nc7N65cb5I6unThxLjy3rlSVuNV0cYRRbES9gIqKkGS8uLb7p3oVeH3e3Bxcv5hdeGV64WKyv29097vWVtVJ5FEiRG1ChWJAcPQGALdGhckiOTEnakipYRGsg8MJSMewYRnRIjAohVOwLhdiFUZARBBUICSgUcRUBx5rIi4iPSNIqJ/YAoogJPYgXX4k4BaDynCuvdTIu++tPPjTS9vhwPHffT6cSVZUDUsIef1BTRP6Nt0ytWv+uJABCyAhIKCgY6oHWu3rWqlWrBr9atWrV+p7BDw0gEggAE2itpbRQ+r0Ll5/6xiMyHoKpAEUTRYJoYY6UG4xUHw1gVVUetWjtRPrOeqXEGG+0V9oTMJESRFZEiOpgD4lQ4W+Su9Uvh7h87fb3ZvNv1kKFxLEltMAOtVdJd6gGuxz5pAH7LeMTxmpYapsfaUJZlIydIbO1zjMqk7Ay0szM4tzqbWc6Z05OnT4JJ05CZwbSxLMvEMDEVthWPoqSWCNZj4JidK7EpgYWO9lNJ1pFtdDP4drm8OXL+PLGcG1t7crF/u6GrkZQjiPwsdIRgkbKnDc+bISqxIMnLsFV7LzynnzEur2vFBinyGttlRKlRIAAFIMW9ooteRFgx8iEorTSMka2nkgnsbJ+EDaDtCCCZJ0HpeKkRUaX1kUL8RBcc7GdLcyO8nLn8vrsHUWjmY5Fe0csrP5/AD88xLzJezb+VSmg/5ZEiZPtTF898uodKQDXp/fBQdlHATjYzpFee4IcfPs17RxUinz1iPyFLl7X/F/GEZMNb1HCQrSDBZCva+21FDJJlH1dnK+FlYMYGAAECAVfHchf4J6DbwoghN1a8S+OAg82ypW/ZLavn6W/nj9OHeQMhK2Ha+KrVatWDX61atWq9f29iYugFdBESMRWEhWV+WCrGDVuPBbNpn5za5Tnviy4LMA5A6K0qMoby0oTS6jYhxEaT4Io4J23FTuvdaRJe8sibDQZpRC5qvKQWooowpLkgzzZaKQnOMNRgkZpbSVW2vvEqeaoNy4qxaznMFUboyY186bqZ+SiBsWRV03fzlSzlc5NZ4sLZn6+sbqSHlmKlpYhiiBJpNFhpQERItDIjBIjxpoQKhBArcgYD0IgCkGQHQGpmJIGTM03T94Kbxtl/e5Ut1t2u+NLrww31rm/z4NuNdjv9rpYVdqLdw48I4hChaDBOWEmLywwaBABASIQCIogB3Cxh+NHbUSw0ozKkE5clJBJUEegTRkrjB0oNCZKswyjGEykk0ynaZSmlCTSzDBNVJZhq0XtGWm2o+lW5RjJERNplB+A0BAQRV331i2v/fwDvncTAII4pgnFKQCFErKBGYRDL4FkQBDw8CBygEIQBaDgAMY8AIMcNCUHVOkBGOCwCyGAYK8ioEfxCP6QyghCijOwoDACycGQGZEBGVEJKiDkkA8dyIMESQ5AywsyAJMgAgF4QA+CAApEgSgABAQQ5sOfPRD54DTwgSsBNIIn8NfhogAKij8kSQEglIPpEhAAB+gProhQ8MIO8rZfvWYhDDrs66/rM4qRmQAlR1aK1eu2kKlVq1YNfrVq1apV699SjEKIgACIWDkXtRs3P3DfzffcDuMR5GMYjavBYNzr2qLo7u1xXrrBwA7yalz68RCcd9b6IgfvyHkoSp9X7CrtSlKKBTQhgBIn4G2sjbA3irQmtt7qVKctrWMi0IoArZAAYaXJalVa9ANRpUXgCvRoKilbzdlTq7ML02Z6CU7fDJ05mO5AFkESSTPBuVlQmkF5DwAiygrmAiRAAARACpTyoBwcvGBrUIAEpECzRKjBkUciMMqnHppkFtoJnki8nyreCq6C4RDyEQx7dtArhkM7GlfjosxzX1RofTXIsXDgPHgGsagsaQoFAFAZpQwiKq1RG6UUtRLdaYAiICQTQ6SV0WiUkCJFyhhotiCKIMkgzkAZAAVgABCUAh0BVEAg4Kx4URpNJFpz32tAFvKeXwW375v+/urP3+/NBiDIBH5iZtGBiTOhO0HgAGxh70kAJcggCBhoh0A8IAnwAS4eMKnAwc4f/JpoUUAYUBAQwAGyoEfBiY0pIID+AMGAkFkQAAgQEZSgoHhEEfR40E0YCAXqQ/Ch68BcCIfpiAJ4uKPnofeHCIIT0wqBD6IUODQYQZAOjLvAfq9aoIKvMuEBhSJDuNjoDgAT+fC0V53Qv946mNbDqaizPGvVqlWDX61atWp9v+9VjEBKgBlQodeqQmQFKiWEVkVEHjVDxwt4ngcBZvBenAfPkg+lKFyRc1lKmUOeS56jtVyWWJaQj2U0kuFIBsNqv2t7Azcc8ygH56V0VeV2SJWsF72ONKEMCC2gZ9QewRI6Mp5UEqdYDQtQRSPuUlHu7PDIyZrlfTFz7WxlOV2YM50OMgKOfGxcllaRdgIahcCLeBIyGCEgshCDIIICIQdYomj0WjGRKPAiRKIPTECOUETIOyWgGynkCClAlEKzY6YrU3ooKihKyQtxFTrL40KqHCon3gqw5eLAqQlwozSSQm1QK1IRGoEIUGuMDcQRRgZjA0YrRagNmAR0C3QEWgERoIBSoNADCoGQBzBAxKAsW1BIGhxXleSsPOKhwfXD+isDgLzGfUI+ACUABPHkAAK/CYLIgSmHcoA3LMHKw0OGFAHkQ3ZCwetzGum1vQCIBBvv1aTNg0gOQIsEA+OFYEA0ApAEbGNBdxgmAKgwFgzxCOABhQbem0CXRwxsOcnNRHhNiCyCAD5UOMHXTJS/LmsUD1NIw1n+0DM8GJqABxFBkYDKB8AMh96mqvdirVWrVg1+tWrVqvWjrpC7hiJaWBhFRVbxsLIaQcfJWKdaVCpkHIj3rLQn8ARCSCCRL9HZOOTX2QrKAkYj6Heh27e7u7y5SeKGRT4UHllXWIcgGBkAQA+cputZDDOwr5NUPItXYJEdYUTM2jNpglTbKB4XykZx2dA9tv3ecLCZ59LfP3dFYY/Fax23p+ey+fnV226Pjiy2bzvTWJyTZqaaKZABQGEP4AUYUHkioZBsWQFUClgRoNPISqyQppCKaACttYYIlIK8kI1NLMp8c2+wudXd2h7s7vtRyWOf56Myz21VMNsyH3pXemtZnACwTiUABNChJwVICgkJyQgbcaBQJxEYo+MoaWU6jshoFZnIpDPNhbTRzKaajdk2ZkY3EtUwqhFBmkAUAUagNSAYIlDaC3pFEmNZlV6AXKTkhxT8EEJKIkmw5vBVg+4A3oQEgzvHIeUTAOSAY5EDbuFBNiYKHZyAgQYPJvwwh5Mm9BXMMcTr1ysSX1+d7oDWBFCQRRAQCIFCBIHoDi0nBBAUESR8jZ8mgiGRlQ5o7bCI3WTsAHzI5JMNlQRRQFjwgDERCIQBAQ9gVYEoQWIUAaRX1+xdX3XjYNIY1CHQIh7wavD/6tzIWrVq1eBXq1atWj/q1AeeBACQRfmDjT1BqShpAEQOvHNIgB4RQRhAC2vHJAwsxKKrIYwHPs+rwSjf2q529waXrvbX1srdbt7vUT/X48qLaGMkIquieHE2ajcx0aaRNOdm711eVsuD7OjlMT1tgAxXyAziYy/G+05ikxZ0ibrGrCy3T73zzbfccZdlZ7eHOaT7wzFtXxrv7FT9sYyrcv3qc+fPmyyJp1rthfn548eS4yfN4kKytICdhrQSiYwnxYgQlmd5LWAsikMRcoSMIIoRCwZnuRhDf9Dd3ulu7fS3dvYuXBlt7eQ73ao7kLwAx2UajZLYeu8FBJQnYswqzHxEfJCamAZ6ACAGQNI8yfljiQV1VSFwWoEWRl9o7BtwxI7AR4ix90qhinTcTFRMKlImi5NG2mxncTPN5pqqmZn2tO7Mqpk5aXXU/JKHaEyVRUzQpNUP7f1GACCsALQcJDqygD8gKCEGFAECz8LhooS0SQYSUAJqYrUdthYoyyEG0yxAoQLQIIiAggxAgPYgEVJIQPGBhxYaBwwr/QQRHIHjw0V6AhGKEmARJyACigEFFAKFdYkB3sLXGUWAUFR4G5FXSS/UgwcCCwB8kHssYWgIiAIkIAgeEcWgEIJH8KEFQRBRAmZiTeJBHmfAQgJRAgQQMaAAhXYB8NCo9CAMUOdH1qpVqwa/WrVq1foRF4JlFgJxHgFIgBgIxGjFgCg+9iieE422GCeRAgHo9yEvoDeGrS3YvDZYW9tc3+ju7O5sbuWDPg+LBHG+M7OYJEV7Fldn2nOz2WynuTTbODJTZVE811EzTWjGoDUMC2jsiTy+t38RJAJBRALviRm4WJnl+enhNZvves7Jsla6NaOXZtMbuZ1ki9ksDAsAgbKwe9u99fXu1Uuja+u9F1+++t0nz3/963G7nUx3lm48077hROfGM8mxo2ppycdx6R2bGMeYel3iSJIKlC3zUYNiGnt/eXPvhfO9axvrF9Z6+4Pd/cGgtAWZUkwB2uoFP6Wd4IA4V8CEglCBOEBPxNp4hQyoBRoFK0EB9ADMjKgEEJGQEBAtkGNB9hFQQmi8V9YZLwZAI8bAsRsp8ho5Gjo1cOTGWroRcawhJmxJkRcjbGTR3Fyysrx8+103v+O9U+lUlbetioQcUPnDSn7ETACxMjgYutkFvb9fthoZVw6REIGFoghAwJZjrbEqx2mWlpVVJnEg/X7ZSKcEPJEURTnVSmwlZemzRsZsHZeeBRiJSAQJSSvwrEykisIRYpamNq+cU0Aqr6TdMcxQlnaqZcZj8B60KKVNnvempzvDMTIQAiKgeDSaQFFRVFpHwkSk2HqlOMuS7v5gZqY1KktHSrzSiGUFJoaq9K1WZJ30+iNf2YWpBBirSpKG8hbiWA/G4zjSzlZZHA+G47jVYevAQeV9bKDRSPr9XiNr5Dkoo0srRV7Oziaj/rjVxCRt7+3vsKfpTqcqpfRICioLpMA6iCPIS4gN+MpFCk3Ejqv6aVerVq0a/GrVqlXrR1uH+0aETRK1UgDoxg7ZEXkENspAv2+GY7+7W25t51vbw2vX9i9f621uFf2e0uQJKY6nVpYXp25pzs10ZqazVitpt3l6WqanTNZAY4AQFOnggRACswxK3O279c3S76dJQo0Ek5TJ+XAW2hT3jh6hl5rjssLxgC9/9ansqf2hBotlZ24umZnPVo9FM514vmNmZ+dWj8zccTOUpdvZH65t7V9b6186v7++/sx3n8Snnm5Pz3cWl1srKwtnbmidPKHmZqTRBuVjLmBru9jdlr3+8+fWNy9t76zvDrq9/mCY+9RR7KhVaO66CpuNHHHouRAPOtLakS6VBmVAK9Zk44xMAiYmMhQjN0qnvTBiMPqs9Y7Zeu8dO+8L0DkYcegdFV4V3ogzYrVwMHwUqbZYS86lQCli5H0CYETQOSrcjCITO8dFJ5q66+Zbjt5+g26ryluNBAJefng39LCOP/3pL6ytdXf2xo2pznA8aE1F7/mpB2664fTW+vpnH/zTnX6BGsWNH7jv3rff/8Y4jouyRGUqZs/onHz5zx575pnvlNWoKopmY/r48dNvuP2W6U6rM9M0JvHWDwf9xx5/5PnnXyrzCgFR4+LS/Ft/7I2nT58cj92wO/7sn3zl2sa+gPbogTyAeAtJ1IxN/MB999x1x01pNvP7n/j0i+euek6cx0ZqxA0/8L6fWD59ejjmp59+4pmnn8vHOQIYTc1Gevz48o//+NuubF75yjce2t0eI6SIigicH0UJ5vkIkZIo+Xu/+kvPPfPSY4+f7Q9KE0VTneaHPvTexcWOUrETcKA/+YnPXL5wzQjGsbz/fW+/+eajOopBGUH+9INfe+Lsc977u++89UMfeFdR5kU5TJKmd/jU2XOf//xXS4tlxagjFhTUwN5VeWLo1LEjH3rfu1IhZeonXa1atWrwq1WrVq0faeoDCkuSiFjhwS4WXgySFuWHQ+Tc7vaG5y9vfvvs3sXLg93tXm+vrPLpmeml1eXFu+7sLC/PLC2YVhNnOtBMIYtBo4BglmGEHpx4xtLBYAy9XDb3xus7+d5+sbff3dn1417ud3y2fuYtev62hE1SmcqTAmTCPFbdW05PP7M4GHSxgLne5cK8fIldj+14RLIHVT6dJvMzZmEuW13Ojq2u3nM3TLWjW98wc0c0YwsY7MH2VnF1c+3pc5eefObaY09Wo28lrcbi8dUjJ0+uvOOtsDhbbl195amnLjxzvrtd7A/UfhWP46jMmn2ddqOsFLF2LKpK2pLbq42WzppqKlGd6dZSC6cTbrbjTjtpNFUcuTT2WueaHFKJ4AwBCLCwACAoUNp77zxYC9ZKd5kxAAAgAElEQVRzbrm04lhXFRWlHo1xNObh2A5HZZ773Ov1nrNWbO4HYyKOUsyqkWeLsW41O41rooejnYXFxV/8hffc9ZN3gbEFuMGoqLTykgjgD+0+Hhsb2//3xz957vyWjqc8kEl0nPjVYyvHT566trn38KNPvHjxWl7kx4/O3XjDcRao8jJrtfrDPG40Ll259sk//MpDj3xne+tKUfURiTBWEC8tLt//wFt+9WO/SFF8ZW3zX/7exx9++OFut6uUCkmWxpivf+PxX/6Vv/n2t907yve+9dh3v/nId5NGW4gHg5327Gx/d2B0Uxw/+uij/+i/+I3jJ5Ye/PyXn3vx8mismBX4fLYT3XH3G47cdOv/9Qd/+Ief+uPefh9Eplot9uVw2FtemgUVdRanHnrkseefvYTSJIxYKh1ZZaqyLJzzc9OzH/nw+//gU3/8tT97PE6ngTSgm1068vM/91NlVVaOv/PUC7//8U9vb3btKG8k/qabjx89Ng/EviqtRJ/41GeefvFiEkVPPPnU6tHVO2+7QWlhpmsbe5/81Oc+++CXS4aKodHsDIa5MrErSyIfE3QaptlovP+99/91LudQq1atWjX41apVq9YPLARUjCAgiI5AiBigKquG0t658dWtl/7ks+ceeyKtGIbF7ML89NHVkz/51vZNx9KV+WhqyjTmiSLSGkiBd8AM1sLYQVHlF7eK7XW3uz7c2hlv7xY7+9wb0DD3/aGunPZcFbnEpoKiau710nRmsY2JseCcAUSnqVKaTpyYveHm/OsX7TP2CEauyYM2eNRRDJVUBVaVW+uNLp0ffVsPW+1Ln/h0vLq69JY3d248kx1ZooU5ODGTrJw+fsvtCw/cNzp/YfuZ53rnXhm//PL68+cGj34nT5Ic/WZRrBW4h+0uTfcarS7ZEZccOxMPGg1aaON0J1pddnOz07OdaqptYzNKk3HblBnmClEhA3gCp8QpYAQv7B1ykZATFpGDqgBah9VkB6XlONKQMBN78A5BNIpyFVrL3omFqCet0pnRULa2/XDku73hYKC7PR6NSuv6Y2d8q1p+4+ljd52GVlZWIwHQkSdbiisFMoDoh/N+m5qd/Xu/8Rv/6l9/+pnnLosHUGpheeYN99wdNdSZW25cWj361AsXb77l5l//tV++8/ZTSmmVNIbDMm20Ll/t/ot/8ckvfe1bve7w2Kkjd5+5s9lsvvjsy1fX9i5evjb+8lceeOePLSzM/2//+yf+7CtfQ6NP3nDT8vKR9fXNK1cuqyg5+8zLv/cvPxVpeuub7/jFj/zydpefO3feo23OLf6X/9U/euibj3/hs1/ViT5/6cofPvi5/+w3/+6Hf/EXvvuPf4eUSbMp56Kfft87b7rtti9+9fE//erD/dybbGp+duajv/QLr1w49+ij3+x1d5546qn/4GN/66Mf/ej//D/+67VLXTC4vHL0H/7nvz47pzc297716KNf/uJX8qr8tf/o74v5xBe/+I04S5TSX/ji1+9/+33TnXQ8HH7pq9+8srarII7T6fe85/4773yjSTIBJ6zGhd3dH6m4Mx6PtnYHv/3f/vf/7J/+1ydPLFVltb21/7WvPezFLK0ulc71xrlHQYKVUydaWXz1wku9Yf/Fl5//oH6gftbVqlWrBr9atWrV+hEHP1AeCcAjOI0OhQDZKMeSKhXHUdKIdDuaXlg8ddutKzeewWMr0EghMgern0DBeAyDHhQVDIbF+mb35Zernf1id393bd2ub+jhALyPiDRRBBxpRPbMXoSVdw3qlKIGY7X/wnbnVDE3lwGWAEJUaSyc4rRT3vGWuW9ekO+cb2u2c2as8hxyqCBHLIlbwqREGixuf7ig071nn3v+iUejqeb06rGlu3986obT8fFltTTTvP1M8/aTi+97h33l8t6L5zdeuLD/1LO4fmVoXRQ3pvWUMsB2KDKamqf2iaizjHNLm0tLsDQ/1Uz9VKvkasfQKMJS/Fh86UCYgBEBgJkBQBsiQERkdiKSUezZswgigSLxpRxuxQhAKENEFhRRghqZGVkwAkJSShGpfOyVSkVF9qbMSgp6qvDxcOy7/bw34MtXAWTmzfe2ji3miotMtawjj0C8b8UqpZh/SO+3JEt+7K1vubw2+vZT/4eOk9yV3f7g8trakSPzaxvb19bWLFfv+Mn7H/iJNyl2ZTmanZ6qbJlE5pvfePIrX/pWxQBx9MGf+7mf+/B70tRcu9r97d/6nRfOPr++uXV1be3sc88+9u2nPaUrS0sf+7X/8J3vvOOJJ1753d/9H154/iUE9fwLF7/50CP3vfW2m2+7dWZ+IVvf9lQN+7t33H1L2pj50hcfHu7sRamkzWbh3LGTp06cPvXSy9ul56Wlpfe8730zC9nTz7+0sb3vLHuwYJKbbrvpPe/78ZWjS1/68uc9SJyYN73xjY30U97vtVqNe+6+547bb37l0vm1a1c+9rd/9b633Ld69LjSaWtqlkzDsYqS5NkXzn/6wS/9jQ//zJNPfPfscy9lrbli4JnlrrvftLg0C1gJwDgvnnn2ld6gKCslTgGZl85deOihx4+tfpBUbB3t94qlI8f+03/wHz/x9Hf+6NN/orLIO37HO9/xoQ+855/81j9+8ZlvlzYvqzyJVf24q1WrVg1+tWrVqvWjKwEAAgFQCMp7QAbUsSZk8IaiY0du+fDPrz5wf9KI47kpQAYSsEPYL6E3dr2e29mqut3B5nZ3fbO/vgXDMe4PYVREnjMnWsQo8gSO2SNLpHviKUkgMmA0KT3ElsQJt477+f6+gQy0l010PSJWaLxzCndOHZt525umvzkcvHzFazY3NhaXDU8Pe5EyMDfTaE8pk+ZF6Qaj3aJE0Ssq0f2czz535eW1y52ZZGG+dcOJzu23No6u6CPz5uTNiydvnL5/NHzmWfv8i5fPXeiu700NfcP1G+OxNGgmmzoyO9fqcKddTiVlJLkfj6Qaq8gKFYgVISMAY8QQMfuwz78IKq+lZERTWecBbXNaae1sSZH2lUMnUPlIR6xwzEzGK+WYnYhDZCQG5UEcIANUJGJiISgByagIUDkPMUG7RStt8mLuvn1hNCoX57ta7XDVIIoByQOXXgCNDzz6Q6lYcZnn99590803H33xwpoAbW4P/vSLDx87evobD3/7ysbGnbedeeCt96Jz3tnYmL29bpQ1r60XX/7aQ2OnSaOywwfuu3s68+L9Lccav/4rP/M7//RCc2opjZq//7lPd/uWwBDIqWMLRuQtd5+4/y13Xrl4gaLOoG8f/tZ3NjZ3omRJKSryAhVGurV2df/ihcv5YDC3fKTT1G9/4P40xbnZ1srKwiuvbOf5WKup5eU576pUI5dFs9UuhuOdzZ1/8k/+p3e+8+2LC/O/+Q9+c+nIdKvV6O700yRWSpVVtbGxvba285lPf/bF57770Z/92YU33cEASKCwSlJ0TKM8R/Sf/dM/W1o99tij333lyharFtsSNbEvvGNDTKCbTf3MMy9Xpbv1xht29nb6O+txlPzRg1/46Xe/a3YmObIw/Xf/zt9YXlm54w3Hn3nxO8N+DzBTSMTlDcfML3/k3ZcunLj3rjujWP/7UMm9Vq1atWrwq1WrVq0fRKyQCYyIYTGKPDsRIyQO2KdROTMfzc1H6CDvwnAgWxuji5e6ly6N1rby7Z3iyhUsS3ZeGJUQeLGlc0VlUSdx6qcyO91QcYImSlrNZKq90JnGRiNut9N2S6WZbq9AnEDioZXD9HbpnnLVWedeRgEQ0lD4sjulL7/r7igq4YlvuZc3p3w1PRztHC3tyU7HRs6lUXtpcWF2CZKsWt90vV7/wsv51rrPi6zY5X5fbW/uvvDS9te/FR9dad54w9QtZ5qnj0WrR2becg/cesviIIdrm1vPn+tdurRx6fzu1tXxs+e21hI7F1fZXr9p0ymjOyqaxqRjVIImTkEcCyNGGmMBYQ5L98A7AtXa2O2PrEyfODnzhjeYRiZFEWfxxoULj3/joZtO3HDjLbdIljEJKk9QiHiWUsB6Lr0vBJ2AZbYg1kNBwCCenEfwIFaxRWRF4MSX1W6jcQPhLkqOmlhECFhZQNZR05buh5f8mNuZuuHE3E++401XNz47LIEh++7TFz/+/3zu/Llnrfc//a4HTq7OgfONyOTlIEnTceXSVnLhytXS+kgpE2mbV1Npkii3fuXym+9Y+Yf/yd9Omkvzy8defPFq0pivij4iu6IvVSdNojfdc+tnHvz8Ti9nidY3doqyclxYWzlnQUySNn/7t363t7cXJdHO5vqNx+9dmFtIY73vi1YWVVXuh5WiIzMdk4/yW288tTTb3usNmu1m5fClF85fuHBpfqF134/d8UsfeZ+CDjtpNZs60lb43IUL/81/98/63SsRVRtXr9x680kW6I6suDHwmCWJ4qy0dmO7989/7+Pra5fL0oNxyqCJRKSKjUqSZHd/0O3ah775WJZmv/I3P/zItx75zOcuxXF86erGH/zhg7/+d37p+NGZv//rHynL0UC5Ih8KKm9JKVDsDMB7f+rN4u4yJuWK2ddr/GrVqlWDX61atWrVOhQCYihYjYCADCIpYVFUV9cvPPg5vnS5uHINBkNfFNZZW9nEAbOpRENqpNmkVjObm06mp5ozM82ZGZxtYSfTaVMlsWpkptHAKAajxRjWCkFDaYA0oAUYicliTX4kdlA5uKJVF1HYWuStY8vwwNvS+c7UM4/S5neHNorc0uxYujP9Ynfv8u7Gdqt1XitK0jTWsSTROG1S0irHo1iBQU7Hu2607nfO7Z97fPfhKZidnjt9euquu6PVo1lnGu88tfCGEwvOra6vj9bWexcv7F96ZbS1uX8JbdHzUkapjzP2bjeLqZFEEaASEBgCgEexXsrKlUwDj72kWU3NnHzzG0+ceIfurHhSWovf7r3yZxvXnpy/6ejbYfF+SOIGEIgDrgC8iANwgk7QsS+ZK+8dSK6xJ1ww594PBHL2Q2cHLIVwYW0pUcLVTGkacZYSGWEREBABEJIf6oJtIuKc1Sa+7757v/z1h85f3kFvNta2vvTFr4z7m3fefubtb38gimIBD0CIVBSFThoAYMux0SSAaXvmyadeuOO2U/28nJ1fGY/tffe/naL4/OVtUlyMB6hhd7//59/41i03n/EgM3NHztx0685jz5pGCjIAQkYuqzyKjWUB5CRR0m4MBt0o0i+ce/l/+V//+cc+9vPtTgt0DGSS6Tagth7iLLv33rve/4F3/9EnP9XLB+Wwas4vV8N8/er2F//0zxfm54589GejLEEiBhDwu/s7y6tTe/t78zPN9vT0bndsosh7jNKGgJqentFRurWxOR6NLl/oabFHT92wudX1ZSkEoGhsLUaKjH740YeubawtLB2dnWucOHVybm6+1+0JwB/98eff++4Hji/NV26kFRmdMKMwIWkiMCYqC2Gyhmg8zBVqRfXjrVatWjX41apVq9aPtg5rWAMgImIoOg6ICCgkuS20t7S3v/m1b6nzryzpBJwfsSuQS2O6WZrNzsyuHpk7dnTuxLF4ZkovL8D8DCQRKALSYCI4qP0OAIo1CZFHYhAQTpoKkEAyhhZix/ksmVKiYNzzDC6mIWlGZhitL7epcc/ciRMrz5yJ/1/27jzIsus+7PvvnHvffa+32QDMYDAYLMQOkBRIgqsobloYOlRsRY6cUjmyXYpUrvwRl5yyyilXqhIn+SMVlyuV5B8vSZw4LksiHcuxRYuGuYlkRMkkSHEnNQCxY/aZXt927zn5o2eGADeJNGUR0OdTqJlG90P36/Meuu/3nXPPfeQjZz/21GxjNrqvO3R0Y3UlIm/P0nxvVLfHo26odZony1rmh64fp7I+TA929UjTTUpJZZievnzp8cunP336yd/6Qn98/fiddx67/95Dd74sHz+28uDLV1758uv3dmNrK7anu187s33m/LnTT10699z5px9v+9ne9vzydNEshrwYal32eRiixqhLqyt1dbW5/obbH3rNiTe+bvX2W+rGekrjplmbn3rs47/y/scf333HT/xnt97/UKzeOuS6aFIz1K5GRKl1iDSkXHMuTQy19qUMKWquJWofdRZ1u8ZuaqbDcrMfdpb9brvYKenydK/b2dtomtp28xh1uWtSKukHfjlfznltbbI53bnjzuOvf90DXzn1Gyk22jQeZkO/6F/3+ldfd/2hUoaua/p+aJq29Mucaj+v1x05sDfdHJr20vntD37oE+9469vuedna3l7kUVtr2ZvHeJwPHFzZmXZ7mxdnqT31tafOX5recMPqZG1tvLpecu3aiKFGysthcfb8mX5Y1pSm0+2//jd+eb47++Vf+qVhPN6bzv/l+z9w9323vutP/cSly7v9EOtr67u7862dKP3O+x/+4F133/o3/uZ/9f/+i4cfeeSLl06fT6O1rtuYzXb/yXt+413/3o8fPLi6N1uUqG3XLfrZL/+Xf/1D//qff+wj/6qdrK9utJtbe5PV1d3pfDqb/cirXn3zrbe/5z2/Npvu5ij33vfAa9/4loc/8LEnTp1a5pS7cTseDxHPnrn43l//p1s7O9Gc/1t/63/e3psulmWxOxsfPLS9O3zow5/6iz/77iGN1lbHi9JMZ0NZlsilpBhKXS77tbXJ+mq3t7co/RBR/KwDhB/An/jyu9YL++GXUkSkSDlSG02X+tI0s9neRtdemk27tfV0w/Ebbzu5/rLbxw/cMzl2w9r118VkHN0oulHt2ppzTTWaNpeUhogUNUWttURKOUdKTUo5ouaY1mWppUaK1KRYHbW3NNFNNqKUfrrb9sunx/lSW2ejMh+3o251b2Xl4tqhIy978MbHTu2d+tzlxx6dPrUodbc0Na+tHGxKO0SzbJvFapqXYXs+P9jFkZpuSsvjZXd9b3MyW6zG2sHJ4X4xzC5cmm2dvfDYM2d/6xPdsWOTG49df+9da7edXDt50/i6g3HkyNrxW9dKvrEsynR3sbM1u3Sx7kz7rb1hbzHMlmnRpyFKU/NkPDqwmtdXVq47snLryTi4UUdNXS76U6cvfv6rn/rwx89euPDWn/npO970ujhyIEoMqRmiKTly5P3TrlKqNUrEEFEi1dqUFE0ZRjlFpD6lecSixiKlaZeHcRrqsBvpueWBulwcafLRlFdS05Sosf/P/t8/qLN+/bI0Td+2EU3/qlff/ev/7P07OzX6OtT+gXvvfu1rXrm+OslR2yYP82mKevDgwXOXtsar3Vve/Ib/+x//el8jj1e/+pXH/uZ/+7f/wp//6dtPHt3auvzwww+fuXD2r/61/+I/ePc7/49/+M8mG6vDbPeTn/rsx377kXe8/c19qefOnkup1jK97+47Dx46cv7idDqb5Saatu2Xw4GNydoN6zffdsuXv/T7wxBN217e3Nncnl28vJ2adme6u3Hg8JNPPjvu5r/5m++/8cRNP/+Lf/mv/Oe/cO7C5ff82gc++PBvpVqipJybWofZor+8tdU0TSml1HLkyPp/9Of+9N133TxE+t//wf9z8fLFn/sLf2mysjqZrBw6tPEjb3r9hz/w/jOnd4a+f8dbf+TOe17xgQ98PKW0WC77oe7NayyGz3/x1LPPnY+Ut7Y2d/cuDUNEO8lrB6I2Q4mPfOR3/+xPvfP40dWdrUVpm9JHHrVt2/bLWYq6sjLq+9mli1ttbq+9ngMg/ACIiEj76VevLPZsInWlSZGXo/bC+mgYHb73rntuu+/e5t5748RNcfhw6ZrSjea1Lvu+m4zb0bjUVHOKFLXGkKPJEfXKn7le/RI1IqLUmOVc0xCRSqS6SGk0Wc6PTEZ3bRzpUnNwd+uzi/7JoT4zGfV5aNplHFrp08HTG0cun7xj7YHXXnf59ImnHt06/eTm3qW8tRM7e2XI491I86ip61bHK8uuX+Z+9cjKzYeOrW1e2PrS186eOp03L63WI0fa647WXOb9dHNaLk7T05ce/+3P7K535YaN6++67cR99x6+5e7uwKF2fSVP2sl1N01ediJSitE4RuOoOfZqzGvUPlLdvwh4zKaxuRWXN/cuXHjm1GOP/fbvPPvkM8fvetlf+qVfKLfcFEdGMakxqqOIHKVPtdSS9gci0n4B1kg1So2IqCmlEimia2IUUXKkEn0qNaUoZbroR+Ou7bpDw3CgpnFNOUWJazO3P8ByzvP5PHVDKfMH7r/9bW993cPv/73c5DY3b3vLmx649452FP18uRhqk3LOdWtr68DG+u5s/mM/+sZPfvKRz335qWGR+wMHvviVU3/tl//ru++89fLF07u7l265/USK4V3vevsnf+/Ln/nkp9dW1vpS/s7f+ftnzl54/InHH3/8iRx9N4l3v/tPra2sPL13eej7Uvph1q9trG5vXt7Z7C6cO1dr6caj0sfhw4dne9OvfOWrpeRI+fLmpff9y9/82T/37rXJ+id/55HV1X/0rnf/1KGDR1/xwD0fff/Dtc0R9Sd+/G3raxub27vT3dlo1C3mffTDmTOXbjl53f33v/pzXzj1nvf+85e/8t5SYjad9st5U5a33HzgNQ8+8L7feOyO225+14//2Cc+9fnLFy92o66fz+eLodQ0m/YP/+uP7OzOX//6H/npn/6ZUnbb0eTTv/elv/d3/89ll+c701OPPf6Vrz5R++MbG6PtreXezl4dFkM0ZXf70VNf+drXnnnZievWxqs5N7u7O6POWk9A+AH8CY+9nOLaln8v3BWkiWYcEWlIRw697hd/7oYDa4eOHo2D19WV1aHtoh2nUlKpOWLSjXJqUk1NSlemEFMMKZappv0Vdmn/QuYREbXuzwKmSc0RqaShxFDbNg2padbrEEOfVlbWu3xLP3u09J+f9p/OaStHX/e2RqXmvLPSbB7aWKlrl19xc7O3F7O90XxRprM81FiUPNQY6tCupJXVcmi1HMrT9TJdm6X80O3bp27eeXS4+LXF1hPTtb0mSrQ1t8My7W7fMJse3s2LCxfKo089/aHfefLwsVhZWz24dvCGIxs3Xl/XV8p4nFfX0niSR13kUY089Mta+tjdS7vT2bNn+vObW+cunHnu9GIY1o8fe9t/+Gdu+uGH4s5bU26GIZchp6bJKY/61KSozfMXZta4MgHYRkSkmnK5EoCRo7alLylGqeaIyGm0MrktotQYp9xFNFevDhjXVuv+wKq15pxrlFT7IwfX3vXOd3z2U489+eiZV7/m/je94dUr42ZYzlKKlHKqqZYaEaX0tSzvv/euX/j5n/u/fvVffO7LTyx2d5dNMyzmp049OmrrnXec/KmfevehA+OVle4/+Y//TF3uPf3EM1tbu0O/+JVf/ZXFYpabdMvNR3/yT//kW9/82rNnzr/3Pb82n+6Ock6pzPd2/rv/5r8fj0bnTz836SajUTz4uod++A0PPfyBD8awGDVdTqWf7Xz8ox9+zSvuePtb3v7MU8997IMf/cTHf/e6o8eee/Z8Gi1z6R966BU/+rbX721dfO+v/tOdrc1+llJK4y7/L//T3z5yZP38ubNnnzu3eXn77rvu+Cfvfc8XPveZJpaP/v4Xzz595s1veM3HPvybb3jtg9Hvfemzn15sb5X5rE31ve99z+nTT5w/f/ZTv/uZNJTz584cP7p65x237ez2j/ybT467GIZZtzpazPf+/t/7u3/1r/zizs7kf/gf/9fPfumxNpWm7dv15jOP/Jt/+A/Kf/oXf/bO207O54uuG1UXcAeEHwDftgn3rz7eTVZvPnnLjYe6cbsstcndok99SW0ejXJNdci1RmpS01xdvRj7Kbk/87efk2m/bGpNVzqnppqbIUXev2h8rVGHklM0kdejtjmub1Zu7Ma3l8V9070Ty+Xna3mmrTujoZ0supzb1NTdenqUyvpGWTtYI6XJeJxLzn2ThxQl8mi15GXk2bLOovR783Zy6NCBW2868ODGwWfL/KuTvcfK6aeeml/YbBbLbrF97MChUSl5uex3FrOLO/XSbBmllH4addam3I2G3JRmVHOb2m6vWe7meS2Ra44+6jK6dnJuc7uMxzfefuuxB+47+aNvG73i3npobbcOKbV5yE1p0qKtTS4pUroy//kNWfS8v9Pz35evnIS5/55c61qNFNFERE6pphjqkFITNZUr0f2DaxiGbtzG0IxHo1f90AM//mM//K/mH/r33/WWVz14V5TdFCVS2v8makqj0ShqSTG0qb71zQ/dcOymj37iM59+5JFnn34m13Ls6PUPPnj/W9782jvuvGXcNFEWP/HWh04eu+4DH/zIo1978smnntze2n3Fyx84cfzYm974uje+8fUH1uPznztb+8X99965sXEkcpQYlrPZYjp9zYMvP37jjcdP3PjOd77tlpPHujTcc8fNp89tTVY2jl535I7bjt9x28ljD51Iw/Do46e++JUv7+xcWOmGl99z16t+6BVvf8sb77zj5Gc/94Xcz9/wmh9aWTk8nc/7Op/328vZ1vpq1x47evONN736wVe+733vGzflrtuO33BoMswvv/bBu//yz//5B+6/b32lmeThZTcfnU538iiOXn+gDv35s2dXxt3xozeujlObcx6Wba11ufXKB26/cHFze3tnbWXjyOGNnOLwgQN33HpLSs3TZ85duHg50ujk8etuvulY1zRNykOKYRiyy/gBL7FDlFpdpgbgu3Dm3KWtcvDE0TyJIfppHnUlmlqbmiJFbSLKstYcJZU+DX0ammhz5FJSHlKT85DrEEOuNUXOKe/vB3ptSWdJZUjD1WC5MhGVIqLuL27MeUgp1ZqGGqVGLbWkyCk1OdqoqZSdSNs5Sh2eKf3v97NTw/x0Xu7FsFdjO6W9XPuIfsiL0ixr6iNKRM5Dm0ubSzOUUlId2lTaLo1Wl8NaqodX8s2j4YY2juS4vV7qtp89PX327PajT+498Uw5fb5euBy7e6N+GNVoSt820eaUo5SyaNt2qEtDWnUAACAASURBVDHE/kl6ubbLMhqGyIuSZ9HMm9EwWVu/5+5D99x186tfuXrvXcP110czWkQs26bkpil5MuTRfic2kV7wUuW3/M1VI+1vu1MilSjlyil8af88vtUaTex3dYoaZYjYmfXnz2+Nuo3Fov+BnfXLOc9ms261XfbLIUYR40vnd5984rk777h5Y2PUNMuUSkSKOsq1iSjD0Oc25bZZLEqpaYjxrI/tre0nn3hq6BcnT5w4fHhjY32cU1ku5pPJeLmoTddeuLi7ubPz3Nlzy8Xi+I03Hj544MjBtVHT7O1ud5Pxs6cvbu3M19Y3okm5ScvZdDFbrI5Xu3G3vrGyMs4p1a2t7bMXty5dms6Ww4ljNxw9sjFu8/rKyub2vE/90888s7W7vVwMt5y85frrrhu3ddSUvh+2NqezReQ8Xpah7WpNy+Uw70aTy5em8+ny/vtuPXf27KWLF3d3dm+66cSxozfmJuaL6Xg8TrWeO79z4cLO5valbqW74ej1o3E3n84vnL/QNmltbe3kieOTNKTUbM3mjz35zN503k3Gezu7D9xzxzinlcl42dcz5y+e39zcW8y7SXdkY+3IgdXDG2ujnIdhiBzpRXqOX40cZUi1b2ouTTu0n/vyYz/5o/e0jZAF4Sf8AL5/4ZejlmFommaokVIqEbWmnK5M6NWIeaolhv1DyhxNEylHPD/8ypUFZvl5f6Z6ZWljzVFyNPt9U+s80jKi5mijdrW0Q12UmLbNJKWa63b0l6O/WMuFEmeX6XQuW3VzL0o/DMu+LEoMo9GopFSjLZEj8uqkK5FTM4lmPY0O1HSoGV3XNEciDtTSLfKBeR2NFsvVRY2d3bi8E8+cGZ45fenxJ8888cTZp56+ftTOty5tXrpYZ3uTXNu2STVK1KHmISJHX2pZtm3aOHjotts3Tp488cpXrr3mwTh+LDZWp21dlNhoVnNNQ6S9OkTKXaRxpBplmWqOaCN/+/C7mnnf4u2IiFoPRE2RItVaU0kp9TW2r4Tf+g94+E2nu93KaspNyqPZfBGRuyaXskhpyFFKGqI2V8Ov5hz9MG/aNNRcS0p5NAxliNp1Xc55GIah7+uwXBmNSilRa5NH0/msGY9rzqVp2pxne9NRSsNyPm5Gk0le1GHRp9xOIuVFv2yaqENfS3R5VEsdYj7u2rJc1sh9yX1tRqOu9EOu/YHV0fbmrO1Gua2LMqScmnZclnU+m690bTfK89neUIe2WYnULYc+j+oQ0/lyNmpXUlppUlOXe6OmbdtmWA5N0wzDkJu0WC4ipZxS1LZtx0PthzwMUXPKw5CWy75tomvS2qQr03mNmA9DGo9LSotlX0tq+rI67kZt2ttdLmupXVNSzGZ7OWJ13DYlmpwjpVpLCD/gpcVST4Dv5dAqrkww5f11mOXqxpA5UolSh9JEG31tU95/7xC1zzVqXR1ylLamK6fwRUS9srgzakSuqan7P5nT17/U1Q1NaqRFGiLlFClHpDQa6rJJQ9nPm9RGGqUUi1jUWtt6MKWD0dwU3bTk3T6GIS2btVmOmoe0WlNTUpSSYqipj9yXiGVMUpo0aZRrl2IcZVSW3bJPqWuHyMMyTaKJXGZd1IMraeNwd+KmOp8dGcr1i+Udm9t7py/00/l8e2u5ealubqXFIvclhiGlHM2oW18fHzmSDx5uD61OrjvcHrmhX1npVybzXCJGy3nZaFKuuSz6KLHatHXczHKZxjCKslJSSk1NV9fFRv6mrfab53VyPO9lzXSlm69O/EXaL/QUNVJpUm1qubqp59d3av02b3+HD/2R3azWMh5PcjS7e/OVlTZKzWlZSk0xNCmVvqQm6tUnUUQahr5t235YphQ5N30/bdumS7lf7i5rrbV2o3FNaRiWo7brF8soy9Vx19e+Ri79oo9ocxnlZpxGdTkMfZ+a0kQu/bSm1KaoQ5+jjkdd6Wcp5xx1WOw1uYlac5vbVKIOKZZtU+fTvW4UOS+ns2m3Mp4vlqXvu2Z1ZTRqUi2LZZtL18QwLErp2xwplxT9ZK1bLPu2Lf28tqlOunY+nzW5qWXZ5DQM/aTr+jKUYWiboQ67KUqtyyaPmqZbLqZr4y7VEtHvbG6tNuO2bZexbFMz75cro24+n0/G49L382Vtc025Lso8N/ngxkrUGqXkWkopce3CnPWP7XH/Az4Uz/8h8Y0fujLTXdP+/lDV9qTAC381AvCHcubc5UuzQ7edjEU/lNqM275Jyz5Whoi2xrhcXSH2wsuC13Tl8Ct/07XBXnBY9k0XE/+GfSfL84/z0v6pgPXaZymllDqUVPt2lodxGrooKWqUZuhzicijtNjPhP2dQvPVrTHLlTnFVCPXKw1UUz+Joa0pao5+/5zDeu3r169H6/7JcyWa0lxZaVkiaonF4gXHo20XbRclot2sUZbDaozGQ1NrXkRtcm1Hbb323aSImqPPUVLkGu1+2P5bHL+W1A8xpJRGy4iSSh4tUsynsXt5uqhRm2YofdR05fg61W96O779h76Hm109iv/D3Gx/I9O6/7hcO/wvzxuMemVP2Xq1e1P59q9XPP9Fhbz/esL+ctia9vs3XX1YU4pUY7jazvnrTfHtT4m8crO6/4nKNzyB6/7WO9e+RJQr+xbtn+qaar26pnn/VZRUr377f/DrMF8/sEnX7uTVp/ILCu7qKKUrz/IX5FL6Hh6df/dPj0g17b/2MeyPZUrN1b2Oas1l0cyH2jVlNdeItPzMF37/z7793lFrk1L4k86MH8B3+YJZipwWw7yb90M3afrFMuVFraOSa+qb2qdFt6zpj+nSzzXViKHmoc+pNrn2OYaobS2l1ogoQ/rme5auzTnmmkqqJe/PgJUUfa5DRK0lDSkicq7NtUPXq4NxNUJTrWme9z99jojI3QuWli3TYqjLpjQ5RaqTPo9zU4emz7VNaRl5uqhN1CauBUYptZYaMURe7pfqH+pi6+kbiyCViKh13EdXo06GmktapjLPsajDsi7mtaRoIl8diqsN/IK39yP3W37oe7jZlbfj3+Zm9YU3q9/NHaj7N9u/qMa3uln9g+5A/c73M3/DZ3j++7/lt1O+5Weu39Ow1+/4n9QYvsNnq9/1o/PH8fSoqUaboq9piFT3/zdMdagRkUqKMiqlq4tcao0YUh9NcVFCQPgBfNeG2n/g//tU10/yZDePlv3u6fUm9cPBIdLK8kDuV/cmW+XawsHv78xP3V+m8fV/3b+u+7Wb1ZJrHQ2RSi65dG2+kNsLuXQl1ZKixLj2a1dXRX5TMNVoU1NSLSlFHUUa2thp83aKUmM07K8Qqfk7NGdc2UDlyuRGLbVeu5+RhrSoqYxiNIqIiNyuzvu25D7Kek6XU7NV+/WINmoTkSL6Gn2kvqRINaU6iqgp/UHTYrE/i5WuHmfXSGV/lrSv0TdR6tCVaGueNXkYr+RFamclujZSKsNwtRv/HSzj++NeP/pSu59/0oY9RW3jyuZM+zOao68/4etylBY5+qhRSlej/dITz/zMWx/woxuw1BPguzNfLj/36Pnom2hmpU4nXV7szerQ1dq0dSXVcYlaX3DG2Pf9oPBK4ly7WMG1D6X9i73vbwlaU6TtmnbSlVVvNeooxaGo32aPhxRRS40SKfZ3J420G7GXokQ0NSLS8B3m3Go0UQ9G7Z73Cb9x1WqtNUeKNKuxGymlerhGEzWnNEQMUdurSw0jotav79GSvvk7/Y5j+ML7tb+kMO9FU0pErilqU3Mbuat9pGH/Kn41wm9DXkzHb8970qbnv6dGqe0ioqbaxjBKEd0oXvHyG5M5P/CDQ/gBAAC8tDnTFwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfoYAAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAABB+AAAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAIPwAAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAALwktIYAAF7U+lJXfuGjxuElafm/vcUgAN8XqdZqFAAAAF7CLPUEAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAA4CWlNQQvFiklgwAAwA+OWqtBeNHUhEcLAADgpc1STwAAAOEHAACA8AMAAED4AQAAIPwAAAAQfgAAAAg/AAAAhB8AAIDwAwAAQPgBAAAg/AAAABB+AAAACD8AAACEHwAAAMIPAABA+AEAACD8AAAAEH4AAAAIPwAAAIQfAAAAwg8AAADhBwAAgPADAAAQfgAAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAACD8AAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAAIQfAAAAwg8AAADhBwAAgPADAABA+AEAACD8AAAAEH4AAAAIPwAAAOEHAACA8AMAAED4AQAAIPwAAAD4I9QagheLlJJB4Puo1uopDQC8qA8n+C4OvTxaAAAAL22WegIAAAg/AAAAhB8AAADCDwAAAOEHAACA8AMAAED4AQAAIPwAAACEHwAAAMIPAAAA4QcAAIDwAwAAQPgBAAAg/AAAABB+AAAAwg8AAADhBwAAgP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Revista de Educación
ISSN 2076-5363 (en
línea)
Quintaesencia (2021), vol. 12, pp. 122 - 123
DOI: https://doi.org/10.54943/rq.v12i1.44
V Coloquio Binacional sobre la Enseñanza de las Matemáticas, Universidad Nacional de
Tumbes, 28 y 29 de mayo de 2021 (V COBISEMAT)
AFC, una propuesta para enseñar matemática
AFC, a proposal for teaching mathematics
Freddy Alfredo Mera Vera
Universidad Técnica de Manabí, Instituto de Ciencias Básicas, Ecuador freddy.mera@utm.edu.ec
Información Resumen
Recibido: 11/03/2021.
Aceptado: 26/05/2021.
Palabras clave:
Desarrollo próximo,
Ciclo del aprendizaje,
aprendizaje, fijación,
consolidación.
En la enseñanza de la matemática uno de los nudos críticos que se presentan en el ejercicio
docente es la metodología de enseñanza, misma que si no es utilizada adecuadamente
genera problemas de aprendizaje en los estudiantes. Los docentes de Matemática
permanentemente estamos buscando métodos, técnicas y procedimientos que permitan
mejorar el interaprendizaje, esta propuesta de carácter experiencial (AFC) es fruto del
trabajo recopilado de años de práctica educativa es aplicado en mi ejercicio docente. La
misma se fundamenta en los principios de Vygotsky y en el ciclo de Kolb.
Information Abstract
Keywords:
Proximal development,
learning cycle, learning,
fixation, consolidation.
In the teaching of mathematics, one of the critical knots that arise in the teaching practice
is the teaching methodology, which if not properly used generates learning problems in
students. Mathematics teachers are permanently looking for methods, techniques and
procedures that allow improving interlearning. This experiential proposal (AFC) is the
result of the work compiled from years of educational practice and is applied in my
teaching practice. It is based on Vygotsky's principles and Kolb's cycle..
INTRODUCCIÓN
El nivel de eficiencia en el desarrollo de un determinado proceso, se mide en función de los resultados
de dicha actividad; en la enseñanza de una ciencia técnica como la Matemática, el éxito o el fracaso de
la transferencia de información, está supeditada al impacto que los métodos y técnicas de enseñanza,
sean utilizados eficientemente por el docente. No obstante, a pesar de un manejo adecuado de la teoría
pedagógica, es importante operativizar los modelos de enseñanza con la asignatura, puesto que cada
una, tienen sus particularidades y en consecuencia no es lo mismo enseñar una ciencia social que una
ciencia técnica, en consecuencia, es importante reflexionar cómo se puede enseñar matemática para
elevar el nivel de aprendizaje de nuestros educandos.
MATERIAL Y MÉTODOS
Finalidad, diseño e implementación de la propuesta
Esta propuesta metodológica, se inserta en lo establecido por Vygotsky con el concepto de desarrollo
próximo, es decir la distancia entre el nivel de desarrollo afectivo, aquello que es capaz de hacer por si
solo el estudiante y el nivel de desarrollo potencial, lo que la persona es capaz de hacer con la ayuda del
facilitador o de otros compañeros con más destreza en un contenido; así también para la construcción
del AFC, se toma lo establecido en el ciclo de Kolb, partiendo de la praxis en sus fases: experiencia,
reflexión, teoría y aplicación.