CMS Filibuster
Gestore di contenuti web
Caratteristiche
- Potente editor WYSIWYG
- Gestione file allegati per ogni pagina
- Facile definizione di bordi arrotondati, ombre, trasparenze, gradienti
- Animazioni in grafica vettoriale SVG
- Possibilità di accedere a definizioni e dati remoti
- Su dispositivi mobili le sezioni della pagina si dispongono verticalmente evitando il reindirizzamento su una pagina apposita
Statistiche
Le visite vengono compendiate in un semplice rapportino mensile.
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vuUm5x6Rmm3MeogBkGAADqJpkZZpozwwAAQN2YYRJghgEAgLoxwyTADAMAAHVjhkmAGQYAAOrGDJMAMwwAANSNGSYBZhgAAKgbM0wCzDAAAFA3hTPMgw8+ODg4ODw8vHTp0ir+cv30YoYBAIC6KZxhnnjiid/97nfDzsNMhRkGAADqpnCGefXVVx944IFnn33WDFM5MwwAANRNWxAEy5YtO3z4cP6I/NVXX33iiSfMMJVbCgAA1EtbEARPPfXU+vXrGz0IAAAATK4tCIKRkZEHH3zwxRdfDJ+NAQAAaEJtQRCMjo6OjIw89dRTy5Yta/R5IQAAgHLGZhgAAIBUMMMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAaWKGAQAA0sQMAwAApIkZBgAASBMzDAAAkCZmGAAAIE3MMAAAQJqYYQAAgDQxwwAAAGlihgEAANLEDAMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECamGEAAIA0McMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAaWKGAQAA0sQMAwAApIkZBgAASJMUzzA9tLRGf381l0Z/NcY0ejfUXKN3cJo0+mtVzp49e9auXbtq1apG76SKrFq1au3atXv27Jkm+6qxny/QMtI9wwRHf6uWrKe5j5Dqr6enJ2i06fBFaYb9XH9fnLpm/mbYunXr6tWrBwYG9u3bdzANhoeHt2/fvnr16k2bNk2HfdXAzxdoJWYY1bBV//We33///z5w2zd+ePuChd+++9a7vnf7Xbfed8dd995+4/du++6dd9542w/+O3vXPT+8fcldt95w0713vLz4C89fd3pghimS4LF17Bflh0VflCW3/WD8i/JPz193emCGaV1f/OIX35iKZp5h9uzZs3r16rRML2EjIyOrV6+u59mJxu6r+n++QIsxw6iGrfxR55HXXjty5MiR1468diT3/0fG/nXkyKLFj/5LZtG1197x4IO/GB7e39/f39/fv+S+uwIzTJEEj61X/qjzwJ6XDx8Zfe3wnsOvHdrzxr49RzcfObzzjdH9bx54fWRk8JVDO4f27B3ds/fVPbt2HDy2ccdLS+67KzDDtK7cDLO/Mk0+w6xdu3ZgYKAhB+XVGxgYWLt27fTZV3X+fIEWY4ZRDVt09/WHxxw6nHfo0K6de/7zxh89uGbDshdf+saSpz/9v2/5wpe+PTi4t7+/f9H37wzMMEUSPLZedPf1e0feDI6Nju54Ihh85rVdq1/b3RNse/bgS08c2fHkgYEVwwOPD2944uiWB17a8NBLLx8dOnBw0fezgRmmdbXSDLNq1ao0noTJGR4eXrVq1fTZV3X+fIEWY4ZRDVt4z3eK/7v16qsj37j10b2jbwZBMBwEPcPB3U++9L+/ed/V/7bo8OHRRXdcH5hhiiR4bL3wnu8c2H+0f8yW/pDNm/oLHP3tLcNDuxfdcX1ghmlduRlmpDJNPsP09PTU/1g8QfXcsc2wr5r2GwlofmYY1bBv37PwwIH9+/cfOHBg7Je4x44du+3ulQ89PxgEQfBmsP/Ym78fffOnA8d+8Nu9f/9/vt/96DPfu/vuwAxTJMFj62/fs3DvoQP9/f2Trrl5U//Ic48feGnf9+6+OzDD1NnGG2a2zbxhYz0+VG6G2VeZaTrD9N72s/ZLf9tbk22HmWEAKlTjGaYv29Heke2rybZbYYZZN39m2yk3rAv9o0bbb9AnuOiO60dGRvaN/QJ338jIyL69h6/+yo9+3Du0IwgOBG8Ovnls3RvBqv3HHt0V3Pzw5v++seu+ha4li5HktWR3XH94384KZpg3+/v7g+e+dmjnKz+8845gOs8wG2+Y2RZy1fKkvhZNIjfD7K1MGmeY3bddurS9/We39db9EH3KGjfDLH+yvX3pREkPbCWGwKb9RgKaX2IzTHemPSxmcEl6npmYYRI4Ur/lqvAxStvly+s8w1R6x6b4aTZ6hlm66Jv79u7du2/vvr25/9/7ysvDV3/lR4uf2vG7o8GO4M0dwZsbjh373RvHnjoSfO93r37tv39y+z2L6zbD9GU74r9Xa/ax4h4eofeUvislZ5jSv61fflX84XbX3d8Y3TeYv5Bs86bcP7Zs2rSpv79/8+bNuavINm3u7+/vH9ywdOClg7ffszio8wwztlcy3ZGluR8zNfyKxeznwv248YaZdTo9Uje5GebVyqRwhln+ZHv7k/PnL730tt2JHpbXQmNnmCeXj72x+7ZLl7bP35jgJ2aGAZKWyAzTl+2IHmz0ZTuKDzOadoZZdnlbW9tVyyaWbPzWKTO/9WDzzDD5+7bxW6dMbb5q9Ayz8J77h1999dXh4dz/vjr86sEDR//Pt5Z9Z9X23x45NhC8uefYsaHgzYHg9U1B8OCG4Ztv+9nCxbfWa4bpzrS3ZzKZugwxfdmO/CMk8njpzuT/XfQ4Cok5tp44ORBzSD3+zpgZZuE9928fCfYGwSujg9sGR3a9Fuw6/MrAzg3Hjh7Z1f/q/tH9A69t79/1SnDo2ObNm54fHNg2tHvh4luDxswwkS9O3LKEFe3nSa7oWj7xO4bxXZ27xQ1F7yi1vPA0z/hHi3zk0Co1GKByM8wr49ri5N+bvhlmeW56iRyj5w6rf3tp7JmHuOWRQ/DQCvm5KLfCbfOXtrcvbZ+/MfJm+9LC8aDk6Y4mmWEKRo6N8/N3ODTYLJ/47MLzYdzK0V0aWrlpv5GA5pfIDBM6DCswMbdEfg09fhBS0W+gS6lkhll+5aSnVh684fS20hPLgzecPr6B0+dvjI49xcsr+HAFq42fWin5KURmmJLXnkXfLN7+xm+dErn/k3zWiXXXottfKbJs+bpFPdt/fyzYHbxx8M3g9WNvvn7szQNBcPvDz/9i5drFi+p1LVl3bnqJfvfmvmOzE2cVQ/NF3PLx903p2zg0zkc/eulH0pTOw4wt23jDzLgZ5q5Ft+/d9/KxY8eOHH5j65YdB/YfGR4e3rKlf3T09RdffPG10YM7dm7duGndG2+88fvfvbB92+5dOwcWL7ozaMAMk9vhkdkvk438KqQ79gsSPikc+orErxxVuJ/LjjDLryqcXDYG4+NGfsfnVyq1vPjrObF+aIvj65a4XVVyM8zLIQUDTPhdqZthNs4fu4ps4/z2pfOXh5dPvBk6ZI9fPrFC728vnVhhYuXe237WXnDD0JvL58ee1ig+3dEkM8zG+ROTRniH7L7t0rHlhUPd2GcRv3Lh+o35fIEWk9x5mNjDgvC5l8LzMKV+G12pSWeY5Ve2tV15S+7fRQfx8Uf/MQPM+BYmtha5yYM3nD42rlT04XKr5d81+fNhIjPMxG1LzzDx2y+YhZZdXp/r5W7P3vzyy3vCjh07NjCw57vLNj/x8utbg+BgcCx3FPV8/9AN2UdGR1+v2wzTPX4CprvwODn0Zv59pZYf17dx9NahB0Xpc5VTmGGWXxU69I052r09e/Oel3ePjo6+9trR/k3bDh0c3bt379atm19//c2+vr4jrx0YfGlH/+a+N95444Xn12/dsrORM0xfdNwrWpDf29HfluT34cTpr/iVi8TNMCUmhsI9v/yqwtkjulqp5TGbjW6nwhtWITfDbIrKDzAFy1M2w4QPnXtv+1l+YCg4pI6ZVUosn+oNyx7BR+5S3Y/pyzwfZuK5Q4X3fPmTuTsc+xmVWrn0HmjabySg+SX1fJjoaZbYuaX84drUrzSbZIYpXHjLVbFH7WWO5kvNCdV8uCltc3yGmbjKJH/mpMLthN4MjVV1OgkTHP3tXYtuHwoZPbj3kXv+K7so+9SqwaXdu3667tXn9x3e/PKBx3+9/rs//OWBA4dfGhqq0wxT+J1Z4vA2/+ZUl5f/yJN+uCKVzjCFpwbiz8MM791z9OjRY8eObejbfPjQ0VdeeWXz5k3HjgXr168/fGT/S0M7N2/Z8MYbb7zYu2HTxm0NnWHyw8f4F6nUnh/tzkxMm0X7sNTKRcqdhym4eK/gif6R5VOdYeJeNCByw/DXMT+kJiY3w2ws0tbWVrwwXTNM5FTAwd7fXjp+dF4wPERGkVLL41Y4uPzJKc8wBdeqNdEMkzsPEz4JM3ZCKe7p/uGL4kJ7NX5lMwyQuJq8Lll3pr29+Hgi5nAtfBjRPdXnJVQwwxSIGxLKnIdZN39mZA655arwPFAwV0zhw4W2OZXzMCVOsBRvJ277FX2s5Ft0d3Zw3GsHRn77g38cXXf17df+xYMP/uLIkdcHdw8++svN3Y+9ODg4OHr09cHBwcHdg/WZYaLfjKG3jmeGmcq3cXem/bgm+QpnmJjj6qInUCy6O/vq8NCRI0eCIOh9oe/A/iODg4N9feuCIHjhhRdy52E29a8/duzYC8+v37hha4NnmIKnLUX2fIHiS1TjFpW97G/y58OUHC1K3GLyGWb5VW0FX8LGnIfpq0yqZpiCaSH0ZIyGnYdZ/mThWY6mm2Eid7LoHsYoOeDFrRPVtN9IQPOrzWsrxx75NeA8TCWXS91yVVuJkxJln3MyyfBQquM6DzN+DVjork79PEwwfrVb+Jq3WnfXott37969a/eu0cP7197/5WDj1fsfuvLh+Zft2rV79+7du3bt2rVr9+5duVXG1GWGiTmkjbsSKeHzMHHP2a/J82EKj4aj7lp0+8uvDB45cuTNN4P16zYdPPDanj17tmzpf/31N9euXXvktQM7d21b3/fCsWPH1v6+d3P/QKNnmOh1fCWnx7IbqWTl0dHRSl6XLLTDo09N2XjDzOO6lixmCm3M82HWVSZNM0zxIXX0aS35WWL3bZcuLb+8oufDVDDDRJc37fNhcmdUJk7LTDyPaPypL8vnx15vFr9y8fYb8fkCLSaJGabo+GDid82RQ7qCA7S6Ph8m/MSVwpZd3hYdY8Zfl6zE82GWXR57TVdlHy5yHdfGb50y9ef0594sep7M2M1LbD/0mU75BZqrm2F27tx5eGT4+fv+8c0X5r+65FMP/MtHt2zasGNnyI7wv3bUY4YpPqI9/lml0m/jghMwkeXH97pkBYfC8e8qOcMcPnz44IHX+tb3v7xn765duzZt2nD48Gt9fX2HDo/s2r29f3Pf0aNH1724ceeOoYbPMKOj3ZnwM1ziXw9h/KkvoXUnX7lIJX8fpuBJMAWXgB3PtWShrcy86qrC8zAF96Bmr0vWW5kUzTAFT+IvWjjxDJCfzZ8fGi3illf4umSTzjAHIy/n9bP585vyPMzBg+OXik2MMfkTWUV7b2n0hnErT2zQ65IBSUnmPEzBH4eJPkM6ekRR6gqPal+XrEDoefZ5ZU4+FGxh4un4sa9LFnmOSvhFmSv7cBM3n3nl5VN6Tv/4WNJ21bLIa6Nd9a3wzeO2H/50SrzYQC3K3vHtN95447nv/9ubz/z9qz+8/L6/m/vcUz0DOwZ2DOwYyNsR+v8dA3WYYWInjdDTLqZ6vqWSb+PCh0j71G5e/rWVw0fQBSvEzDDZO769e3BgZGRk546XXuzd0L9p24YNG55/fu369Rt+//vfv7juueee/+2zv316w4YNz/zm9y8839cEM0zJ5ZHdGnr2fvGPonLvCEnwb4mmSG6Geb4yKZphpqDURVCVXEmVqMbNMI3RtN9IQPOrzbVkdTExw6jSHrzh9MhEVOvuWnT70aOvvfroF0YWX7z0H8567qme7du2b9+2bfv2bdsnbNueW7Z9+/bt2+v32sqpkuCx9V2Lbt/z8u4jR47s2jm0fduuge27BwYGNm/e1N+/ZXBwcMPGF7cPbO7f3Nff3799266B7YONmWEaZDrPMM9VpslnmFWrVu3bt6+So+fdt10aeSnh0CsCxy6vg+Hh4VWrVjXhvmqNzxdoMWaY6VS9XlI538uLrzx27NiGZx//6f/7q9U/+8nWCvzmh9cHZpgiCR5bv7z4yh0DLw0P7Tu4Z/vQnv5Xhvq2vbRnaCneqnAAACAASURBVMfgrp0DsT2+NfjND68PzDCtKzfD/L4yTT7DrF27dseOHZUcQEf+1mTo6qZSy+tgYGBg7dq1TbivWuPzBVqMGWb6VL+XVM635p9nPLG86wf3fm/J3bcvuueWxXffkF107+LswsWL7izuu/csfOGn2T3X/M/ADFMkwWPrNf8848ElPyj4onznjrtivyiLF935mx9ev+ea/xmYYVpXboapXDPPMENDQ08//fT+/fsbeGh+fPbv3//0008PDQ1Nk31V/88XaDFmGDVjTXuE1CjNcGw9Hb4ozbCf6++LU9fM3wybNm1avXr1jh07GnuhVOWGh4cHBgZWr17d398/HfZVAz9foJWke4ahhTX6+6u5NPqrMabRu6HmGr2D06TRX6ty9uzZs3bt2lWrVjV6J1Vk1apVa9eu3bNnzzTZV439fIGWkeIZBgAAmIbMMAAAQJqYYQAAgDQxwwAAAGlihgEAANLEDAMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECamGEAAIA0McMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAaWKGAQAA0sQMAwAApIkZBgAASBMzDAAAkCZmGAAAIE3MMAAAQJqYYQAAgDQxwwAAAGlihgEAANLEDAMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECamGEAAIA0McMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAaWKGAQAA0sQMAwAApIkZBgAASBMzDAAAkCZmGAAAIE3MMAAAQJqYYQAAgDQxwwAAAGlihgEAANLEDAMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECaJDDDBMGwJEmSJE0pM4wkSZKkNGWGkSRJkpSmzDCSJEmS0pQZRpIkSZomrbi3s/OmB545vpv33Bu5bcGbU6vnrs7Oznt7jvMTSeMMszcIhrdufX5wcEP+TUmSJEmTVc0MU3DbqsahaTjDDAfB8He+c/f993+/0d8EkiRJUopqmhmmulI5w6xf/8xXvvKVr3zlK+vXN2avSZIkSSls8sFj3QM3dI6bWLPnrs4Jd/UUvFn+tmM3v+GBdSvuzb3v3hXT8TzMd75z95133n7nnbc7FSNJkiRVXPkZ5pkHbuosdO+KIKhkhil927Gb33DT+Ar39ky/a8kOHNi5fv0zPT0renpWrF//zJEjg43+VpAkSZJSUdkZJjeZ3HT/uvElPfd2dnbe8MC62NtG3yy87dhIMzaljM08E2dspt0MM7ZDe1b09KyoZguSJEnSNKvcDNNzb3TMKFy/3AwTnXaGg2A4WHf/TdHTOEVXl5lhJEmSJE1SmRkm7mKwyCVhk80woRM4ExsMzTCRicUMI0mSJKmCzDBmGEmSJClNTXYtWeEcUua2U76WzAxjhpEkSZKmWgXP6b93RcGS8PNhQu+NvlnBc/rNMGYYSZIkaaqN/4WWQqVfH3niWf752+aWFLwZd9v8SGOGyWWGkSRJkqZY+RlmOBi7KqxoCAmGg9CfsMzNHgVvFtx2klchM8NIkiRJmj6ZYSRJkiSlKTOMJEmSpDRlhpEkSZKUpswwkiRJktKUGUaSJElSmjLDSJIkSUpTZhhJkiRJacoMI0mSJClNmWEkSZIkpSkzjCRJkqQ0ZYaRJEmSlKbMMJIkSZLSlBlGkiRJUpoyw0iSJElKU2YYSZIkSWnKDCNJkiQpTZlhJEmSJKUpM4wkSZKkNNX0M0zvks7Ozs6uNb1dnV29E8vNMJIkSVIiDa28tTOna03D70wlNfkMs6arc0nv0Ips15qxf4+/ywwjSZIkJVDvkvzoUnDaoGkzw0iSJEnTt6GVt3Z1LXEeJsEZZvxastwudS2ZJEmSlGi9XROjy9DKW52HSWKGKZEZRpIkSaq+yNzSuyS7clPD79KkmWEkSZKkaVzo+TDOwyQzw/R2dYZ4PowkSZKUcPnXJUvFSZig6WeYyPP4w/X0rFix4pHh4V2SJEmSWqxUzzCbVmbNME1d29ffaPvq4bb/3Nd23Z62f93Zds2Wtvl9bf/8fNsXnm37+6faPvfLtisfa/vs8rZPP9h2xY/aPvX9tsvvaeu4o+1j3267aEHD77wkSZKas1TPMGsil5K5lqz5qmaGafidlyRJUhpr8hmmZGaYJskMI0mSpDpnhlFVmWEkSZJU55p+hvE3Lps7M4wkSZLqXJPPMOHXJYu8RpkZpkkyw0iSJKnOmWFUVWYYSZIk1bkmn2FcS9bsmWEkSZJU55p+himRGaZJMsNIkiSpzplhVFVmGEmSJNW5pp1h1nRlVwz5G5dNnxlGkiRJda5pZ5hJMsM0SWYYSZIk1bkmn2HWdHXeunIo9+9NK7POwzRdZhhJkiTVuaafYbK3ZscuITPDNGNmGEmSJNW55p9hVgwNrch2Luk1wzRlZhhJkiTVuTTMMMFwMLQim13SZYZpvswwkiRJqnMpmWGC3B+7NMM0XWYYSZIk1bkmn2FKZoZpkswwkiRJqnPNPsP0dvn7ME2dGUaSJEl1rslnmDVdnUt683/vsmtN/l1mmCbJDCNJkqQ6l4oZJveKZF6XrBkzw0iSJKnONfkMMzy08tbOrjVDK2/t7OzsdB6m+TLDSJIkqc41+wxTqp6eFcuXP7xnz041tmpmmIbfeUmSJDVnqZ5hQq+tXHQt2aOP/nT//kE1tmpmmIbfeUmSJDVnaZ1hoq9I1tnZ2dk5Mc+4lqxZci2ZJEmS6lzzzjBBMBw9DxPJDNMkmWEkSZJU55p8himZGaZJMsNIkiSpzjX5DLMmekGZ11ZuuswwkiRJqnNNPsOE8zcumzEzjCRJkupcqmYY52GaLzOMJEmS6lyTzzDRa8mch2m+zDCSJEmqc00+w5TMDNMkmWEkSZJU58wwqiozjCRJkupc084wa4r/xKXXJWvCzDCSJEmqc007w0ySGaZJMsNIkiSpzplhVFVmGEmSJNW5Zp9hertcS9bUmWEkSZJU55p8hsn9TZg1XdkVQ/7GZVNmhpEkSVKdS8UMs2llNv+/Y+8ywzRJZhhJkiTVuSafYYaHVt7a2bVmaOWt/sZlc2aGkSRJUp1r2hkmdwam5ApmmCbJDCNJkqQ617QzzHD+T8R09ca81wzTJJlhJEmSVOeaeYYZa+ylyUIXkgVmmKbJDCNJkqQ6l4IZZqzeJV5buQkzw0iSJKnOpWGG6V3iPEzTZoaRJElSnWvmGWbTymzMVWS5enpWLF/+8J49O9XYqplhGn7nJUmS1JyldIZZ09V568qhkiv09Kx49NGf7t8/qMZWzQzT8DsvSZKk5iylM8wkuZasSXItmSRJkuqcGUZVZYaRJElSnTPDqKrMMJIkSapzZhhVlRlGkiRJdc4Mo6oyw0iSJKnOmWFUVWYYSZIk1TkzjKrKDCNJkqQ6Z4ZRVZlhJEmSVOfMMKoqM4wkSZLqnBlGVWWGkSRJUp0zw6iqzDCSJEmqc2YYVZUZRpIkSXXODKOqMsNIkiSpzplhVFVmGEmSJNU5M4yqygwjSZKkOmeGUVWZYSRJklTnzDCqKjOMJEmS6pwZRlVlhpEkSVKdM8OoqswwkiRJqnNmGFWVGUaSJEl1zgyjqjLDSJIkqc6leIZ55JFlu3cPqLFVM8M0/M5LkiSpOWvZGeaxx5YfPjykxlbNDNPwOy9JkqTmrGVnGNeSNUOuJZMkSVKdM8OoqswwkiRJqnNmGFWVGUaSJEl1zgyjqjLDSJIkqc6ZYVRVZhhJkiTVOTOMqsoMI0mSpDpnhlFVmWEkSZJU58wwqiozjCRJkuqcGUZVZYaRJElSnTPDqKrMMJIkSapzZhhVlRlGkiRJdc4Mo6oyw0iSJKnOmWFUVWYYSZIk1TkzjKrKDCNJkqQ6Z4ZRVZlhJEmSVOfMMKoqM4wkSZLqnBlGVWWGkSRJUp0zw6iqzDCSJEmqc2YYVZUZRpIkSXXODKOqMsNIkiSpzplhVFVmGEmSJNW5FM8wjzyybPfuATW2amaY8lte/PSexatfWvzU7sW/3rl41cDiX21b/OTWxb/cvLhn0+KVGxY/0bf4F+sWP967+LHnF/987eJHf7e4+9nFK55Z/LM1i3+6uuG7RZIkSdXUsjPMY48tP3x4SI2tmhmmUVuWJElSk9eyM4xryZqh2l1L5io1SZIkxWaGUVWZYSRJklTnzDCqKjOMJEmS6pwZRlVlhpEkSVKdM8OoqswwkiRJqnNmGFWVGUaSJEl1zgyjqjLDSJIkqc6ZYVRVZhhJkiTVOTOMqsoMI0mSpDpnhlFVmWEkSZJU58wwqiozjCRJkuqcGUZVZYaRJElSnTPDqKrMMJIkSapzZhhVlRlGkiRJdc4Mo6oyw0iSJKnOmWFUVWYYSZIk1TkzjKrKDCNJkqQ6Z4ZRVZlhJEmSVOfMMKoqM4wkSZLqnBlGVWWGkSRJUp0zw6iqzDCSJEmqcymeYZYte2j79q2qpAVPDC34xeCCx3cteGzHgke3LejesuBn/QuWb1jw0/ULHnlxwbIXFjz03IIHf7fggWcX/Pg3C7pWL/jRrxfc/6sF9/Us+OET5bdczaTRqC1LkiSpyWvZGeaJJ372+uuvqJKqmQdab8uSJElq8lp2hnEtWeWl8Yov15JJkiQpNjPMtCiNk4YZRpIkSbGZYaZFaZw0zDCSJEmKzQwzLUrjpGGGkSRJUmxmmGlRGicNM4wkSZJiM8NMi9I4aZhhJEmSFJsZZlqUxknDDCNJkqTYzDDTojROGmYYSZIkxWaGmRalcdIww0iSJCk2M8y0KI2ThhlGkiRJsZlhpkVpnDTMMJIkSYrNDDMtSuOkYYaRJElSbGaYaVEaJw0zjCRJkmIzw0yL0jhpmGEkSZIUmxlmWpTGScMMI0mSpNjMMNOiNE4aZhhJkiTFZoaZFqVx0jDDSJIkKTYzzLQojZOGGUaSJEmxmWGmRWmcNMwwkiRJis0MMy1K46RhhpEkSVJsZphpURonDTOMJEnS9Om553790ksbKlzZDDMtuvaJw9c+fuDax/Ze++gr164Yunb57msfGbj24a3XPtR/7QMbrv3xumuXvnDt/Wuvve/Za5esufb7T1373V9du3jltfc8fu2iR1tvy5IkSWq2jhwZvPnmG++///uDg5NPMimeYToBAICWM+m5ihTPMM7DSJIkSa3R66+/fOedt9955+3r1z8z6crTc4ZZ09W5pDfh/b5pZXZ8csyuGEp0471dYxvu6q3Jd8zQyluzKzclu838fe7svHXlUML3dnx3rKnJZnNfw0R3yPjeSHhXhL/rEr3DkQdI0ne+4NGX1IMxvJ1kH4yxeyORB2PM557QgzH+PifxRYxsOdEH48SWk34w1u77Of67rro7HPPdm9B9LvW4qP4xWLzlpB6DZfZGlY/Bkvew6sdguftc3RcxZssJPQYLt5zcY7Ce38+J/Qex+HssqZ8bJb57a3FQmtaeeeaXlUwvuabfDNO7pLOzszPxb5feJfmfIL1diQ4bE1uuzXd575LqH/BFbVqZTfx4vcb7OXznuxKdQnuXjP2Ezf8joYZW3pr83ih4gCR754s3nsiDsXizSe2Wkluu+sEY+7kn8mAs3HJyD8a67eeJqn4w1u77ObrlxB6MxXs1qfsc+/VK5DEYe59rtzcSeQyWuofVPwZjtpzQY7Ce+3nivdU9Buv4/VyDx+D491jy9zn03Vujg9Kp3rGoGv3GPPGm2wyzaeXKNUGwaWW2ht8uQytvrc2XvwYzzNCKbHbFUO+SpGeYNV3ZW7MJ/HIobt92jT/YEt1yvt6upKev3E4OIj9zk9ob+S9cb1cig2jhAyT0IZL4ZW1k40k9GMttp7oHY5ktV7k34raczIOxeMtJPRhjvjcSejCW3M9VPxiLtpzYg7HMIyWpB+PYd2+ij8HIlmvxH8TiR1xS/0Es2k7ieyP5/yCObzn5/yDmvzcS/w9iwX5O8D+IY1uuwX8Qix4pST0Gx77HavAYzG+nHgelU79XqWm6zTC5avntkvRxaq7c+cfkJ43x3zEkvOXeJeFfTyY40fV2TfykrsmsWJsv39gvOZK+yDB86ryrK8EvYvQ4tbdwYVIbr+Vmx3d7Al/Nwi0n92CMThpJPhhDW074wTix5aQfjEVfwcQejNEtJ/lgDG856Qfj+Kef/GOwcMcm9x/E4i9ZUl/E6HaS/A9i3C/dE95y4v9BHN9y8v9BLPh6JfgfxPCmkv0P4sSWk3wMhr/Hkn0Mxn33NuMMk7/sbeyuDq3Idi3pGl8y9t7cFzH0rvCpsJr+ujmXGSbJwj9QalGyT1yp6TNAJkp0QIr8mE7+9FENTsKELzIZWpGt2S85Ev3eqNF5mMKNx72Z1GYTfDCWPMNT9Q6P7OdEH4wl9moCD5nY+TbhLY9/BZN6MEb3c5IPxlp9bxQcmyb4GIx7XCTzGCzeclKPwVLbSXw/J/gYLPm5V/1IKTm3JLrl8SXJPAYL93Nyj8HafW+Et1Ojc6Ghe9h8M0xo5pw4gTb23jVd4xebjV2zF/pSJnyV42SZYZJq08psbb5OoR9MtXjyfcGHqMV9rs2zg2pxHmZNV/KnSmpyKUjR3ljTleQLBkR/i5/wk3nqMMMk+2CM7I1EH4zx544SPw+T6IMx+r1Rw/MwCT4YazeTx+6NKh+MRd+9iT0GSz0ukries3DLST0GY/ZGQo/B0vew+us5y97nqq5uLf7eSOYxGLs3EnkMFm45ucdgmb1R3WOw+HssuefDlPjubboZJmakH1qRnTjfFZ1YJt419jnW+tfN+cwwyRR61ZHkz2nU/JRcTU5o1Or0Tv6hlfyjIvw4TLLQCe6kp9zavGZd5AGS9OuS1XyGSfrBGLs3Enkw1mWGSfjBGNlyog/GomcHJfZgLHHFVzJH2Am/Zl3sd28ij8HSj4tqH4PFW07qMVh2b1T1GCx3D6t7DJa/z4lvOZHHYPzeSOIxGLflZB6D5fdzlY/u4u+xxF+XrFbXc1ZV5DxM4XdU+RnGeZgp5e/DSJIkSUlU6kX5C062xJ6H8XyYqWSGkSRJkhpZra5hmTwzjCRJkqSpZ4aZamYYSZIkaXqW1hlGkiRJ0vTMDCNJkiQpTZlhJEmSJKUpM4wkSZKkNGWGkSRJkpSmzDCSJEmS0pQZRpIkSVKaMsNIkiRJSlNmGEmSJElpqpEzDAAAQN2YYQAAgDQxwwAAAGlihgEAANLEDAMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECamGEAAIA0McMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAaWKGAQAA0sQMAwAApIkZBgAASBMzDAAAkCZmGAAAIE3MMAAAQJqYYQAAgDQxwwAAAGlihgEAANLEDAMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECamGEAAIA0McMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAaZLMDPPs9Re3R32+q/qt5jZ78fXPJrApoEl0fb7kT4iuz4894susExL9CZG/MQDQ6hKcYUJHD12fb0/iaMIMAy3o2esvjh9QJqYQMwwAUEZtZphKD0GAaSj+txPV/s7CDAMA00atZpjwkq7Pl7/OLHwl2sUXl/zF6vgvb0ObC2+p8Ho2BzPQrOLGlciywlM1BT9Ext9TcOIm9vEf+cng9yoA0BLqM8OE31VwhqbgsrMyF4eMH4qM37bggz57/cWh4xOXoUETK/EjI/8QjrxVeFZ34idK5CdE3HmY6E2dHgaAFlHLa8lKjBDhdxVfGF/6oKRo3ZJX1U/6TqCxCn9mFDxgw29W+MMkZr34JX4sAEDq1WSGyZ0xKXeh19g7YwaNqc4wxc/CcT0ZpEDZR3f47bGfHuVfBKDwjdgFuW35sQAAqVej11YuungstCR0PUeCM0zhcY6LyaC5hR7ek51kjf52IvrDpPwME8eJGABIu1pdS1bmXTWZYYoudDfDQJPLP2qLn6dS+lrQ3GASd5lZJedhAICWUJ8ZpugZL6WvdK9ihin5ogJAMxr7WVDimq9S50tCq0/5+TAAQEuo+QwT93JDpV9crOC6sylcSxY9Whm7iMThCzSz/NVehQ/Vguf0hx/34Yd68U+I6IZin5rnUjIASL3azzCjkcvSL77+2cLrRsJPpin4leyUntMf3Y7zMND8xh618X/vMvLayrHPtis80TKxZom/D+PZMADQEpKZYRLktU8BAIAyGj7DRK8Tcf06AABQVjPMMKVelBkAAKBQw2cYAACAKTDDAAAAaZLADNMTVbzcEksssaR5loQXAgBp5DwMAACQJmYYAAAgTcwwAABAmphhAACANDHDAAAAadJMM0xftqO9I9vX9B+u/jcEAADGJTHD9GU72sMy3UncsxZkhoFaK3qURX4+efwBQEtIaoaZODTozhhjSjDDQO1MDCvhR1lftiP/46gv2+GHEwC0guRnmPCb0TM0BQcW7YXvyt8w949spvjMTukNFt2fiZuP3zqyPNNdwYcr/Ii5D1jyhhO3i7+fMcOeM1eQqLK/KfBrBABoDbWdYQrXGj9Y784UzCXFM0xohcja8RssfkfB5NJXtLySD9ediQxK3ZlMd+kbljo8mrifoTXCn5PjKkhM2YdTiZ8lAEDKJD7D9GU7Spwg6ct2FB3KR25e/I+Y7cdtsNz9qWCzFS4v3v5U72fJLXdnHFhBIkrPMK4kA4CWUYPn9EcOEuLeVzB7TG2GKffB4tYfHR3tzhz/DFN2+6U+ULlPPHQCJ8KJGEhCqRmm4KQqAJBmNbiWbEL0qCGB8zAlNlj+/jTgPMxkn3ipew5UKe5h6wwMALSYWs4w0eWhw4gSF59Ncago+3yY6OZjPmxFp30qeD7M5B9o0ufDRF86CahC0Y8jJ2AAoPXU9DxM5LW3OjKZjugT50PLK76WrOQGC+5P3OVmU59hoh8w9nXJSlzXFns/y2zZCANVKrxEM/egijzOXLcJAK0hiRmmSolfWFW31/nygmIAAFB3jZlhwtdOJf9qp2YYAABoXQ2bYWp4ZYcZBgAAWlcTXEsGAABQMTMMAACQJgnMMD1RxcstscQSS5pnSXghAJBGzsMAAABpYoYBAADSxAwDAACkiRkGAABIEzMMAACQJg2aYfJ/HXKqfybSn5UEAIDpLbkZpi/b0R6S6Z5s5eOaYQCmIvKTyQ8bAGgJCc0w3Zno2NKX7Sh7sGCGAeqiO5P/ydSX7Zjs1ysAQBokMsOUG0Sip2fG1yoxw3Rnis7j5FbIZsYWTro+QAl+ZwIArSGJGabi44KJ34LGzTDdmcLJpW/8Nu2RX6SWXR8gnvMwANAikpphKjsuyK9ZPMMUTiHdmYI1J7ZQdn2AQuPng/2mAwBaQtLnYSYuHcsfLMQ92T9+hikQN6tMuj5ACU7YAkBrqM3zYSYWdGfCs8Uk52HiTqSUm2GceAGmInwFKgCQWrV5XbISV3xV/nyY0dG+bEfZa8lKrQ8woTsT+vkR/Z0KAJBWtfr7MLGvHdaRyZQ8D1O47vh8UnqGiV8fICTyU8IAAwAtIbkZBgAAoPbMMAAAQJqYYQAAgDQxwwAAAGlihgEAANIkgRmmJ6p4uSWWWGJJ8ywJLwQA0sh5GAAAIE3MMAAAQJqYYQAAgDQxwwAAAGlihgEAANIkbTNMX7ajvSPb1+i7AQAANEhiM0x3pj1sYs5IduowwwBT0ZftiPvBBACkWCIzTF+2o7090x1ZkD9WMMMADdOX7cj/bCr6SQUApFMiM0x3puSBQeR3oO0d2b7cEJLNnbUZu1HoHE7BJFR0aidy88IblNgOwOio34EAQKtI7jxMuSkmdNRQtG54AAqvGxmM8u8ouHlopVLbAcgp8+sWACBFkno+TNw5k4n3VPzmaHcmd4hRarUKl+e3AzA6OupKMgBoITV5XbLuTHvJcyKxp2WKXw6gL9sRPtqoaIaJ2w7AaO6nkp8JANAiavPayuFJY/IZJu43o8dzHsZvWIEYzsAAQItJYoYpmh+iv/GMXoJe9FSVonfn3ois15ftaC8/w5TcDjCtOQEDAK0nmfMwBX8cpuA3nhPXeeVfl6yv9M0nbjuxuCOTmeQ8TLntANNW4Q8nAw0AtIDaXEuWOJeKAQAAo6OjzTzDhK8G84qoAABATlPPMK7+AAAACjTvDAMAAFAsgRmmJ6p4uSWWWGJJ8ywJLwQA0sh5GAAAIE3MMAAAQJqYYQAAgDQxwwAAAGlihgEAANLEDAMAAKRJDWaYvmxHA/8mZWM/evgOJHVPavcZldpyw/chAACUlsQM051pH5fpbvQRcMOPvye9A33ZjvZCme763cHJNXwfQnIiDzjf1wDQEhI6DxM+6jXDTD7DNPeRVPPfQ6hUX7Yj/yuCvmxHs/3CAAA4HnWcYXLLs5nicw/RMxPR7YytP36Cp8QvVEOngsLvCt0ivHp47fzy2IWltlAk5g5M9UqtUvsnenFaJtOR/xj5O1fik4tuIVv0jug9KbEP4zYI6WQ8B4DWUOcZJubIPG6tTHfR+iVXyx1kR8aW3BuR37l2Z8b/HfnA47+jjV1YagtF4u/A8cwwcfsnssHxW3Zn2iP/Du2K+C2E7nx+pdA9KbEPS2wQ0qnMoxgASJG6n4fpK/FmZLXiuaLi1UqNEOVHi0oWTvXzKj+rRMU8j6h4O6V2csmP2J2pcBdV+imMbxBSyJVkANAyGjfDjHZnYi/6yl+zFLOdUquFjksix9/h45WJDxfeSuw9CK0Xv4Wiz6vUHZj6tWTF+2dqM0yBykaUcp9C3AYhdSKnGgGAdGuG8zDRg4uS52EqW23Scwtl7tJxbKHyO1D+g1aynYpmhtChmQAAEdlJREFUmLhfM1d1HsbvrUk9Z2AAoMU0aoYJHVRE148+H6bkCFHq9qHnjJR4Nkt3JrqVjmxfiYWVPh+mxB2oaoaJ+/wmnWEK72Rf3LN9YjdYah+W2CCkhxMwANB66vj3YeIuBCveQkcmU/L5MLGrRd/RkckUHo0XXgMVef2t8IQSd9dit1BuF0zcgeN5PkzcnZjKDBP/mVR0pqjUPiy5ayANoq+3N9kjGQBIhYTOw1Si1DE9OfYPAABUwAzTNOwfAACogBmmadg/AABQgTrOMAAAAFVLYIbpiSpebokllljSPEvCCwGANHIeBgAASBMzDAAAkCZmGAAAIE3MMAAAQJqYYQAAgDQxwwAAAGnS0BmmO9Oek+lu2H0AAABSJbEZJj+P5FTwB+e7M+HhxV+pB2qgL9sxpR9MAEDzS2SG6ct2RM+l9GU7Jj1W6Mt2hG9jhgGS15ftyP+cKfpJBQCkUyIzTPSMSqHQr0EnhpTwaZuObF/kV6XtHdm+7szEyuHNh/5ddJv80o5sNhO+Ri30wRy/wPTlVyUA0BqSOw8TPx5EfvEZmXUKjiYKDy4mhpjcBJK7XcHJm5gPU3Rfwh/UEQxMZ+V/3QIApEVSz4eJnhQpOCsSO6hMMsPkp5XuTHumuzsTeqPUx8/PMOVHI4cwMB25kgwAWkZNXpesO9MeOisSPmgIXSI2ybAxftOxoSP3f+ErzEaLBqdSM0wBJ2Jg+unOeOwDQMuozWsr5weJ4z8PM/bCANnx8ybdmfZMNvxSAdFDknLnYfzmFaY1Z2AAoMUkMcMUzQmh8aLi58PEXKkefiJM4VsFN48+HyYyCxW9hLNDGZhGnIABgNaTzHmYgj8OE51FYl+XrMTFY9HVouNH0ZAT+qgdmUz8eZjiu2eEgWmk8IeTgQYAWkBtriUDAACoDTMMAACQJmYYAAAgTcwwAABAmiQww/REFS+3xBJLLGmeJeGFAEAaOQ8DAACkiRkGAABIEzMMAACQJmYYAAAgTcwwAABAmtRshunLdrR3ZPvi/lFmZQAAgLKSmGHKTyCx7y1YaIYBaqMv29Ge58cMALQEMwzQwvqyHZnuiX+3t+ffAgBSq2YzTLlrySK/GG3vyPbl3pXN5Jc5zAAS57clANAaGjLDxJ6HCQ0u3RlTDJA4P1oAoDU0zwzj0jKghlxJBgAtwwwDTAPdGc/oB4CWYYYBWpwzMADQYho0wxRcl26GAWrDCRgAaD1JzTAFMt2T/Y3LiRvlX5fMDAMkrDtT+NPJzxYASL0kZhgAAIB6McMAAABpYoYBAADSxAwDAACkiRkGAABIkwRmmJ6o4uWWWGKJJc2zJLwQAEgj52EAAIA0McMAAABpYoYBAADSxAwDAACkiRkGAABIk0bPMH3ZjvaObF8VNzzuLQAAACmU5AzTl+1ob59snkhq5DC6AJXzEwMAWkiCM0x3pr09k8lMcpxghgHqKffLlfbJf8ECAKRFcjNMd2566c60t2e6xxfmJo1spr29vb090x06mhg7ooiOIpF3xy7OL3QtGVA5PygAoIUkNsN0j5+AiQwxueljYqYpOpIIvdmdifyetDuTu1lftmNiCxMbN8MAlfODAgBaSEIzTPj4oC/bkZ85io8bSs0wpY4wJl3foQkwKT8oAKCFJDPDFF8RNvbW1GaY8Pma8Arh5ePne8wwQOX8oACAFpLIDBN9lkv4iSvOwwDNwA8KAGghScwwxadQyg0YcU/693wYoKb8oACAFpLADBMdSqIL444bIq90Gl2hO1N0Jid6C69LBkxN4XniuGtWAYBUSfJvXAIAANSaGQYAAEgTMwwAAJAmZhgAACBNzDAAAECaJDDD9EQVL7fEEkssaZ4l4YUAQBo5DwMAAKSJGQYAAEgTMwwAAJAmZhgAACBNzDAAAECa1GyG6ct2tHdk+2qy7aaW/8Sn7R4AAIBaSmKGiT9Y78407RF8TaeLajZefFuDECTCQwkAWkhNZ5hMd7Wbrg0zDEwffdmO9hwPJQBoEbWfYQreG3lz4uAiuqwjk+nIL86vVLCVSg5LujPjq00MVKHbhm4es2burmYzoYUlP27o5uPvK7ioLLKdCu9Y7F2t9HMHJvh1AAC0kNrNMCXeO/FmX7Zj4gC+OxMZE8Zu0J1pj/w7tEbxDYuE31U0OkXucPyauWFhYuMlP253pnAGK5phIney8jtWtKTSzx2IMMMAQAtp3AxTyfLYf5c7sVPmXoWubZtkC5WcQZrKJ1Lhh4v9XCq8D0B5HiwA0EIaO8OETyKMvwZARTNM3A1jPm6BuM2WWTNmtVJ3OLS8ohmmsjsWf1cr+NyBAmYYAGghrX0epsSFVpMMBpPd86l+IhV+uNjPxXkYSIQHCwC0kNrPMNFnbYSe4VLm+TBlZ5jjej7M6GhftiNyLwpOZ8SsWelzUYpfpqDsDDOVO1a0xPNh4LiYYQCghSQ1wxQoPg4ff0e2otclKzvDlLhhnMjLhRWOApGbx6wZc9BT6uNO3Lojk5nkPMwU71jREq9LBlNR+APK3A8AqZfEDAMAAFAvZhgAACBNzDAAAECamGEAAIA0SWCG6YkqXm6JJZZY0jxLwgsBgDRyHgYAAEgTMwwAAJAmZhgAACBNzDAAAECamGEAAIA0McMAAABpUoMZpi/b0d6R7Ut4q+n46JXcgfwKZf5Ru4+elFp/oIZ/HSuU4NcOAIDKJDHDdGfax2W6G30w1/BDyeOYYUa7Mw5/U6rh329UyFcKAFpIQudhwscHZpjjmWEy3XW7hySo4d9vTKov2zH2OxZfKQBoEXWcYXLLs5nwOZuJ90yIbmds/fETPMWrjY6ORk4Fhd8VukV49fDa+eWxC0ttoUiJO1B4jiqyf4pnmOi7MpmO/Oby92Ns06V2ZnTnR/ZY6P7HLi+9e6Pvibl0Km4vFd7DyJQWs1sKJLUrQt8/sR+36Ls1sqDU/Yz5chtmmpwvEAC0kDrPMKUOtgvWyh/Qlz3EDR+YFhw69xWsMtqdGf934cF3dHgILyy1hSIl7kDkJtH7VeKoN/Ku8FaKtlhqZxZ89NDmuzNxuyu0vNzuza8Sc+fL7OfQDUNbid8tMfeg+l0R+ZKV+LjRL2wF9zP+y+0Qucn5AgFAC6n7eZi+Em9GViueKyperdQxZfljzUoWTvXzKlw//mRL6Rkmbn9W/tlVeG9LqXz3Vrv/S1xHl+CuiP/EJz5u/nMdDT8zadIv3ySfF03GFwgAWkjjZpjIE9kLrlYqNcOUWi10EBw5piy4fCl0dBp76VPBwtJbKPq8St2BApONGcd94J6/byU//RL3tuh9U9m9ZfdzuWP9uN0Sc18S2hWxn1z445b8WKW+fGV3CM3JFwgAWkgznIeJXtxU8jxMZatV+mv4ChYmcB6m4jMMZd5Vp/Mwx7t7j+c8TAUvYFCT8zAlP25u7omsMumXr/yHo9n4AsH/b+9urlPXoTCA9pJ66Ma9UIuHrwxaubM3SAL6t5zrAMd371GQZcmWyVr6sAwAJ/KqDHO7XpoPqCQbhhGit//ten96IqmSPtuwLnkrl+utU9hrYfvEvl7lu9zKZ28OyzDtwdj3PMze4d0cpf7law9Lb1CPGIry2Op+vx/SL794oFF/c0CKIdl6yXPIMABwIk/8fZjWSqW6hcuydJ+HaVbLN1yWpZxhluuVsu+USuferUNrtjAagvwAWu0elmFaR5y3mfWe5ZZW+a7hrWfyRWvDCNob7t8biq1+0+y5WX9rQGSYt1K8Q4w9AMR30H2YGT4HPdCrBnNyJdgzeV8BAPxjZJiYnjiY6aKrwRdMv4z3FQDAP0aGiem5Gaa5IO1deF8BAPxjnphhAAAA/toBGea/XF2uRIkSJe9TkhYCABG5DwMAAEQiwwAAAJHIMAAAQCQyDAAAEIkMAwAARCLDAAAAkcgwQ/ffT9z8IcVehR/vGMszz2Jdvn5wc1mf0h8AAO/lyAzz+YPuT/z1+N/vaj7DbLbw4wo/do50VFoX4YUfOOe/AwD8ow7MMOvy8bEsy5PmCTLM33cd0e16EWHY5fPDlY/nfcACAPy24zLM+ple8o/JP6fR1yVZ+vOYUBSzivsSoUcD2e7lhqqNpHAzNTT6b+3ezjDDmuW5NI8v2bO742imPlGt3dvWIC/r+JIV51vsVfXxVXa7Xj4uy3K5l91bTC7UzOUrmx4NaX5s497b7dSbki3dkcxOyKT5bbgcAHAih2WY9fsGTBZiPieAyTS72vo1q0jLH8XF7u1KSU/fGwfrjdalmIkm0/R690aG2apZdNGZOT1a2RyE5ilMVKu3TQ1yeckG59u6lGXYu59jepL1Cc9evsEJ50NantGw90473XfLYCRlmHflcgDAiRyUYdL5QbraZzyr667UWpdqft/qZaLlwXEOyusD6x3qfIVGj/k59gZh4xQ61bbHZGKQZ0ZmXF430vx7fva/sWnP22b+0mwcw9xI8louBwCcyDEZJp8eJK8as7pkwp1NYQtbU9txy4/bQvWB9oJBa/d2RNms2TrH7xeJOsO0BqFxqBPV2kO0c5BnRqbaK+2n8TboZpiJy1cf3nhI6126b6FeO713y/6R5LVcDgA4kUMyTGNON7W6pjuF3ao/3/K4wc2OjrwPk69Lat+HmXhafbJa+6R2DvLMyDSrDSofeR9ma0jrXdp/z7WTHcP+keS1XA4AOJEjMkw9peuuLKo/+v56VX0VwObinOJphtv1XZ6H6Zxjfa9q+DzMYxCapzBRrR6G/YM8c775XuvSuCG3nSJmL98gxzaHdLRL512aHsrM8zDJJciK00dv8vPbeslvkGEA4EQOyDDNGedXYWPe8Pg+p8uypFuz7/IaT5Tvr6oVS+PVVY2OWu3lEaSe5g5rDs4x6fiyLM0P+xuDsHkK/WrVEO0e5LnzLe9plIe2dzXX4PIV/U4M6VTvzXbqEWv3XAaXr7Jr0ZcM8yLlfWIjDQDhHfkbl7vNL4sCAAD48+fP8zNMuvLJL64DAAB7vSDDNFfmAAAAzHjpWjIAAICdDsgw/+XqciVKlCh5n5K0EACIyH0YAAAgEhkGAACIRIYBAAAikWEAAIBIZBgAACCSX84wt+vFr8AAAADH+fsMsy4fbZfr7ZAMU3QgEgG7+TwFAE7k0Psw9Szhb+cNt+vl42NZswLzEGDe7XrxAQgAnMtTMsz1cSclzSNruzi1Lv1t6dzk0W3W49euSb1sGtM4gNbu7eNMbw/d22wWAi/nPgwAnMgTMkwy808iSZpO+rOLYv9q0/eWR2vVHutS5JbhATR3b1dLY9Oy9gqBdyDDAMCJPHct2f1lWXNdurdbspsojzgy2XJv4tI7gI3dO9XGfQEv598TAE7khRmm8RUAm9bl+y7J7XopF6b1MkwrHfUOoLF7+zjTLdlCNkvJ4A3JMABwIi/MMD9aarV5v2XHfZhetpmIQINdxv0CL+FfEgBO5EUZpnxav/P0SBUhkodbBs/DZMcw8zxM55mWfrV1eVS679IsBN6Bf0kAOJGXZZg/xQ+/dO52lL8+k1Xrfy/Zrd9I+3vJuhGoc5zNY585IeC5yhWh/jUBILxDMwwAAMAvk2EAAIBIZBgAACASGQYAAIhEhgEAACI5IMP8l6vLlShRouR9StJCACAi92EAAIBIZBgAACASGQYAAIhEhgEAACKRYQAAgEhkGAAAIBIZBgAAiESGAQAAIpFhAACASGQYAAAgEhkGAACIRIYBAAAikWEAAIBIZBgAACASGQYAAIhEhgEAACKRYQAAgEhkGAAAIBIZBgAAiESGAQAAIpFhAACASGQYAAAgEhkGAACIRIYBAAAikWEAAIBIZBgAACASGQYAAIhEhgEAACKRYQAAgEhkGAAAIBIZBgAAiESGAQAAIpFhAACASGQYAAAgEhkGAACIRIYBAAAikWEAAIBIZBgAACASGQYAAIhEhgEAACKRYQAAgEhkGAAAIBIZBgAAiESGAQAAIpFhAACASGQYAAAgEhkGAACIRIYBAAAikWEAAIBIZBgAACASGQYAAIhEhgEAACKRYQAAgEhkGAAAIBIZBgAAiESGAQAAIpFhAACASGQYAAAgEhkGAACIRIYBAAAikWEAAIBI/gdtswqTe6kI5wAAAABJRU5ErkJggg==)
Filibuster usa MathJax
Vi sarà capitato, nel risolvere integrali di funzioni razionali, di incappare nel fatidico caso
\[ \int{\frac{Mx+N}{ax^2+bx+c}dx} \]
ove \( ax^2+bx+c=p(x) \) è irriducibile, no?
Vi svelerò una piccola scorciatoia per calcolarlo! Si dimostra che la sua forma finita è sempre del tipo
\[ \int{\frac{Mx+N}{p(x)}dx}=\lambda \times ln(p)+\mu \times arctg\frac{p'}{\sqrt{-\Delta}} ...\]
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