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		<h1>NSA thừa nhận &#039;lấy làm tiếc&#039; về việc ủng hộ tiêu chuẩn mật mã tinh ranh</h1>
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			<p align="justify" style="margin-bottom: 0cm; line-height: 100%"><b><span style="background: rgb(255, 255, 0);">NSA admits &#039;regret&#039; over backing dodgy cryptography standard</span></b></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">by Alastair Stevenson, 15 Jan 2015</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Theo: <a href="http://www.v3.co.uk/v3-uk/news/2390451/nsa-admits-regret-over-backing-dodgy-cryptography-standard">http://www.v3.co.uk/v3-uk/news/2390451/nsa-admits-regret-over-backing-dodgy-cryptography-standard</a></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Bài được đưa lên Internet ngày: 15/01/2015</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="center" style="margin-bottom: 0cm; line-height: 100%"><img align="left" alt="" border="0" height="321" name="Image1" 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RG+VaDCRxAEQRAEQRDkP4yk7hpym+j1em9v76joGFok0vN2zsnAOFWraGst58NBZWWFSuXMXUMUpHHhtOkoN2syE1sYquX+QggkPu6Yd9HmbP95wzVpi8kpXiKqmEus0i80LMxFFPbc9Ksvz/p+3rrm7w4MlBhHh1ljjIy2qkJHieUyWhWS2lo5Z/fiLQNn9g+S8XHVZpoX1SaxsyJ1mwFtFLPX/n2w6PBZp/ZvJrlxu7jDKU1Oeg4VOXlE75ZuFKtXBjrX5oJPJ/f9g8RuTDkl9o4NEm86cSRXGx0q412Egemaq3xQw3slulE04xTkbMwvLVVKqJpyDWtSGsJVEt/mweJNJ9OuayMDuMXo+vzjp8okIc29JRSjZ4V4a/8KZWirVEnJ1/XJUnK/Vv0mturR6fuX3tm4/vygKXGUhE+SlhH8mNVXA12WLltWXFKsdncfP2E8OH7//fdFRcXLV6wYN24cKWcDb9+BzNUXGUMAl2bh4dD8CguuW1X4UALLdh+/0aZpUd92EWRIXyqRrP73pL52U8Nazw62eQRBEARBEARBkHuLembpC9bOdDq9m5tbUHAIGUcV9ronJvcEn5SJpT3iolQ6WQZI1Y5Z11GAN2RnedbJE05KfU1xTsaBrRsOXlV3eXFSR3eat9hPUUaNqmz+6AsDjr3xx/x1rd8fFMAr2/JL6adVCn1NWX7W0S1r/in36N2nmZxWtRo9LuX0//382huZA0D6eSmpsrOX+HX7FrGLXBIG9vKc8df8FZTfkJdilca4pD6R3tS6tUu3uHZp5iYqzKsyTqennDycqMLje45c8W/rywgZE7m1Hvmg38wV789lHk1t4SutPJNbww+mM4zcL8qbWvvXsq1uXZq50AW5VcaLJF4g4jdvW7I2qm8YW1jq3q5LeK0I5/aKd0ke3tf3zcVzvpKO6h7KXNz++9Jcv4efa+VM1Wp4YXo/a5x7L0yMN5bqhRNH5craIXKRa7O4cJVxjB7qN3//5uN0SKinXJ9/MruSUnoouW8OPrFckhavj3owlC0ocW/bLcbFZsU5cPDII48sW7Zs6NChHh4e8HPChAlLl3I/aRMxXyvv+VZEvguAS2BgADS/vNxcmUxmaWzv1J91jDu2eIzRajXQYuFYK9KAvE/7w1TSo7xHEARBEARBEOS/iaPr8LU6XXxcvBz0FcVNiuc2zON3yCM/KV6MVVdVgfI3MAY4ABc4JKvubyzA5uHs6lM0uZbiN2inand0A9kmdXJTUUdXffL+KnCUu4fEJD0yfXq/tgFymqKMc635q7hV4oqooc+k7nrnz+93dZ7R2tXHU7pv6ex3eB8K9+Cojk/MHPZggkoEfj27TP3Yc9Ofyzdt/H53hYGixCpP/4S2sWq6buxcyLJmfQdFrvs+K3Zwn0AJmWwO7rKwodPHlHy9/IePNsHllMzZNybAWQxnxD5dRz24f8HGnza2bzVaTtWmD65TRD826y3XX35f//2cVSA1pa5+sSnBKrhEHDZ02pjib5b/8KFJUCIuR+4p4yd0+/TXPz45Qkk8Wz4a0ymcFgKkaWXMY2+/pvj+txWfvF9JqYLaDJsxYXCkXFSbQmO8JBf8L34ZvzFfwNXV8z5aLdRC1HML3+9QO8uCWw9Qkrl32fqfinVQOG5hKU+8MLiZFE6q24+fcOLTX383JqlztIvEvMQsy9Cmi4e7x4TxEyhjqcLPpydO5L5E8GcZA0N2XuQaDGP8NMB/wpBKZAkJLdLS0lSONdcabRXZLU9EVzl2BYIgCIIgCIIgyD2PQ+vwQau7ODt36NiRDLGyRgNprNGUmuloLbGgzhrn7VNGK2umAdp0od06vvZDR97FbJyW80O59/5oSW8TF1YeO/7rJeP5Y68XF/xu9So+ZIk6rt9E+GcjZJP0iL1TP1ycytYuCDdCK8MemDy773OmV7EMQ9EidfJTH3z3FHEZMX/xSOEysTph4JQPB1jExcrD+z5nGpQwYV7q32Py3B6TTVI48oslI4UUSjyTh7+SPNz8KkoSQrzx6aFp107vLelUJ18iT6Hc6ubdDS4cQcKJeuy9rx+jLPyQJD1rt8RuzsW08Qjth8wQMd2ggebNOsJxl85d/lqzGo6JlT771HCG9/itCGhceI8gCIIgCIIgyP2CPbEkTNHXaLQxsbEtW7aijDuWE6lPZlBTvHIT9Jig4sysqZuCLuhCG23sm22qR46F1R+kgQHx8fEREZFnzqRDC7ScqG+GRlMFTdV4gCAIgiAIgiAIcl9g09JenXn1VdUDBw5ydXHm3Tlb7sRKvLBkmnwKEIlo6sbYLEVs7JuGQ1nM2EeX+9bFuD6fochGgtykD/J5SMQ3MJY0MBEP/HR2dh40aPBbbx1xclKahkBZYNCzxy8xpj9x7T2CIAiCIAiCIPcD1mfpC2IMDkDet0hs0atXH4Nxfr7Z7GvGaNRN2PGNbJ1Hg8+6o/qUUZWhC7oQs/8isZghn4T4diUyGnHkPgnwS0FYE5OBPXr0SGyZeP7cORD5tHFXPUuRf7qu4T2U9wiCIAiCIAiC3CdI6Lr6x2y+tFar1en006e9TAZOyV5lZKJ+rZjnx1cFE+jERdBylrP00QVdBGh+jT1pJ6TZUEYr+kKLIn/JKWcXl2kvvTx+/FholsSovq2QEQRBEARBEARB7kMkgqC3nEQN6r60rPzDD/+XlNRKr9dzut1wQ7dz5vQpfgYA2VOeqtVpwpb3Br1BLBYLAky4Cl3QhRJW2vOtRSKW1DY/liJbM5D9Azg/NCf1hYaXlJQ0a9a7r894zc3VVSaTms4RoFDnIwiCIAiCIAhyf1Nrac9s6J7i195rdbpPPpmX2qcPyHsywkqWSZMd6cn0frp2HrVBWI1vOnrPr7ImfhjTwNEFXXg3RiwmOy/ULgDREwP4HOCTXEVD22ONWxtAS+vfv79CoXjl1ZfBM5laYrYWgEIQBEEQBEEQBLkvubEOH9SRgYefmK8fOGDQ08884+vjo+P3Fa8diTXuhEcbDaFTRpFPpluT1dOUxQxtQfOjC7qYDuabQrbKI8fEM1kVIjQtskQfvPXq1Wv9+o1fLViw5q/VUolEJpOKeVDeIwiCIAiCIAhyP8Otwy8oLALV5OSkatcuxd/PL7l1m6Sklj4+vrUjq/yqe4qX90Ri0byNNA6i83nZRhAknOmW5qywc7uJrkOX+9yFX9pBM0Y9T9qVgbkx5k/OCm2Pa2bQnMjHJpb18vKa9e57z06efOTI0aNHD+flXTtwYH9VVaWwnh9BEARBEARBEOR+g1uHf/xYGq+muBn4BoMe/uq4UXydMHAqqHdhXT1lMu/abDCWSCxhnzzBA2Uc2EcXdKFNbOyR5mRqZp8M1IuNdvUtvYE7nIUm6u7ukZqa2q/fg/ysfoZGs/kIgiAIgiAIgtzHcOvwQS8Zf3LjpaCUJPzs6FofYonpBYIMqyOmLIQV542u+9PSA7rcxy5m7coMsUhMsfzfuleJxDd2wgNHct6gN1gEgCAIgiAIgiAIct9hT2UhCIIgCIIgCIIgCOI4BoYRi0T1+7s9SPixUbY+bwiCIAiCIAiCIAiC2IOmaZ1OJ1HIhYXGd5iGjeEbGKaktKK0vLKyqlqj0xkM3Kx+sVgkl0pVTgo3F5XazaUJP1cgCIIgCIIgCIIgSBOi0eqUCnlTxS5x8MMCpPJqXkFhSZm/j1egv6+Tk0JsNFrOsiwo/6qqmvyCoguXz3mqXQP9vOQy6W1NN4IgCIIgCIIgCILcbYB2bsLYJfUaH2cY9kpe/vWistiI0NioZryqJxuWMcK8A1D7ri5Ori6qiLCg4uLSU+cuebm7Bvl5i0Ro2xxBEARBEARBEAS5P6BprU7P7SvfhLP07cSs0erOZF4O9PPq0DoUEskwjNV0mqp9Dw+3FLXr1bz8U+cuRoeHyKRiKxcgCIIgCIIgCIIgyH8LmhPRWqrpbN3Zm6VfVa05k3kpLipc7eYCGh7UvSMhkh3LgwP8XFSqkxkX8rLS5VK02I8gCIIgyB1CoVTGJbR09/CwPFVUWJh+6kRNdfWdTxWC3DRck45PdPf0bOqEIAjiEE08S5/7Y025c6P35y8lJcQoFXKDoWH7jfNmAw1urs5JcdHpckXL5pEyFPkIgiAIgtwRiooKjxzY17FLd8tTIO9bt+vg4YFKCbmXKCosOHJwv9UmjSDI3Qet1Rm4sfwmGsS3LrwZhj1z4XJcdDjIe4Zhbi5ouBAujwkPPnP+UovYcGKWD0EQBEEQ5LYCAr66usrqqZrqapT3yD2Hh6eXrSZ9mxAZ98a6aSGAIPctIHq1Gm0TSl/rCv9KXr6/t6fazaXe0XvBnL7Vs/BQcFE5eXq4Xcm9Hhzgc4tpRRAEQRAEQRCkoZiOtDm4R/fx9PMtm0c2KPym2v0buXuAloDNANDomt6Wfp1q0Gh1BUWlKcnBDGOwbyAAqnDVqlUSieShh/rbqkuDQe/r5XH89Hlfbw+cq48gCIIg/zEuFlVPXpqefq2yXp/NfVVfDmse5qG8A6niqaeXuT9T//FabVFl/Z1RDxU9/SFZSgR2Y5DGpKJa9+uWS4czCk9nl8HPuBDX1tGeT/QOdVba2nP6loTTzDffgq77e+/OamA49XuGYL/+5ms4eObpp/8b6i738FFnDy+V2kVEc7uDMwxrMDAMo9frQdkY9IyB5f4P6MRicWBEpE7cxFOVb+ILzm1KxsWLWWFhYfdcM9hUtfmc4RxNWdQjceDVOitmoyRRqU596g+OprSg8PmvXvX5bPAsdy7E+orXiqW9q3kF0eHB3J54dk3rQXo+/+zzv9auheOS4uLHH3/cal2Co0jEhAX5Xc65FhEaaCu06urqrKysa9euVVZyXQSVSuXr69usWTOl8o71AxAEQRAEaTBTlp9xRN4D4A08r5nQ6nYnyUEclPcAeAPPS6eiwkcajX2n81//5mCcj3ebYO+hCeGurpIavfZsbvHDb2z5aEKb9s29GzEu6LSfOXPm2LFjcHzu3LmoqKhGFGAQ+MJvv127dh3Fz+2fOGHC7VZ3D85cs/OSgRLx9yOj7xoq3vD+gMaN4syadQGfzA4JiGANFC2mKH5OMwMZo0Ed0RT3PwNL0/Cv6trF3Lfe8XrlpcZNQIMg3yA+/fRTOH7ppZdEoiYYRSdCddu27bPeffefHdtvX0T/7Nxl4D+3yGSyrl06N0qYayvXjbg+kjsyU9ss50Iz1ObgtbGqhKk5D79SnLbEa/FDqv71hulgDUCE//fllytWrHQwqUOGDH5u8uR6wzZ/V0GBFRaXRkeE2r8SanH+/Plbt24NCwvT6/U///zzqFGjbHmG+8HNVXUu63JYsL/YuKrHlKtXr8JDx8PDQ61W+/n51dTUuLm5nTx58sKFC0lJSUFBQfXl4j7l2rVr+fn58fHxImul2uTcseTd4XKwGh08SaHFQgMODg6+A2m4w9xEluFsenq6Uqls1qzZPRFjvcC75MCBAxB7bGysWbynT5+GeMPDw29rRAhy13Iyt8LM5YXuoVO6hny56/In2y/W67lR2Hf0dPtWcQ29ykzei2hqUBsp/O0YLW4RLF5zWLfvvOHgBYNVz3cpTPn5Pf9ecm/fPV6NmxXfzew7lTftiz39oqNKivIWfrcoJztDr6sODI144dnRX0/u+NLXu958qk37eL9GjPGPRYv8/bgAf/3tt3dnzbrF0EzHHUHeb9z4d0hICBzDAfwFkS+cvR1Sc9d1Nzo8iRLzMx0Mul15xxo9Clou11KUNieT4TUYyS3L/wMXfa3k547hn7bqjppIME8qTWs0mnfemXXs+HH4WVBQMGvWO3K5/E6KfEgDSMgFXy7Ytn27SqVqrGA3/r0pNzdXLBZDxy8yMrKqqurKlSsg7F1dXSF3FRUVmzZvSe3T+9YjOqU5RWn5IzOFr6M+D5g1JfAtHaU1MAYZ6wou4NkRhe84a9euCwsNlSsU9ofzIcs11dV//70JFH69YZor/JLSCh8vD7GItmNXg8j7LVu2BAQGKhSKkpKSSZMmQZJstiSWpSmRj6d7cUmZl4fa7CRUFfTa27VrB13k8+fPZ2ZmQjjV1dWQAOjcHz58GPzcDSIfbp7Ro0cnJye/8sorVj1Ask+cOAFt7jYJDMvoDh48COXfokWLOxBdQ7ljybvD5WArOmiuaWlpcXFx94TCB/0Mz0d3d3dHPN9cluGqU6dOwambuB3ufIwOpurixYuWMp4ofIjX8lSDyrneiBDkHmJ8e27K3piUAEuFf4tU12hAzF/IztFodWpX5wBfr3YtY4+nZx49de4mFL4ZE3rKiirYpft1Kw7qPn9SqVbRgry/Z2Cq8y5cuBrZuqnTgdijvEr70vztXQMj9h7Yc/b0oS5dw8c9luTi4rRr/9k3Z33au1efaaMGTv9i+8ZPhzo7yW49Oui3Z2VlnTzJvSLhGA6gsx0REXHTChAC+ffff+fM/bi8vFwqlarVbv7+/kTXwcHWrVuXL1+h0+lcXFxeeXl6p06dGl1q0ipP2jWAInIIQi+/3LjhU7yAB8WnoRQsPz/bKLykDFXDBIYrnxkv79KpeOa7mt1b4bRM3GTf06AuiouLX3vt9bxr16ZOnQI/Fyz4asrUF/730YfQ/bgzIh8iLSoqeuvtdwoLCxISEs6ePdsowS5e8md6erpEIoHuHzTgS5cuQY7UarWXl5eHh4der4dT+fn5J9JOJrZIuNUs6GmobHMY6sew+U8FPA+HUkoqFcmkOhk0C9rQyCsyRowYsWvnTr1j6/aHDBniiDeJWRpLyyt9PD0Y2y2Cm5w//wuQ94G8vC8rKxswYMCQIYPtW9pkGIOri6q0vMJM4VdVVR05cqRz585ubm4QJzxuKioqoLby8vK4xEkkISEhIPKhIp2cnBzJz+1DJBJBYuDJZcuDRqN59dVXn3zyyTuj8KHorl+/3rt3I3y4uh2YJg8O9u/fD9UKx0qlMjIyMjk5ec2aNfBIsrxw5MiRBQUF0MBSU1PNvuxAUzl27NiwYcPgnWE1ojvAXV7sjgDPxM2bN7ds2dJB5Xnns/wfKGSq4eVsnw0bNri6ukI/qbKycunSpfDU9eA3+oYXHtwXcCvBAwqePB06dJDJuO4geFuyZIlwOTw/4cYRi8U1NTW7d+/Ozs6GJznxL5fLbz15CGLGd/uuTuka8uP+nMYNNjvn2qadB2s0ZKiFKiopg3+nz2UxdhcVOs6DiZIvNnGBQ3hrj+qm9pVTVjp9NwmrKzp/+MDxjOz8Cj10cJw8/JsltO8Q7y3DjYbuP35ce9xbJCvIz8/KzJg2uWNyq3h4IIN0eejB8o5tNn4wZ1NC8+btw/3B2/PD295cFKaDgfn513/55VcnJ2WrVtwCmYKC67/8+uvkZyf7+NxYCNBQKThv3mcuLs6gt+DNIpXJDAZDcVERCQfUgZeXBN5KcAze4M11c1mwAy0S0TfWvdPUbZjCaaBZDS/yGUpOU7Uax0DViKITgpYvdk6Ih9u4UCnXmIzn33mgli9fufLyy69Awb/z9tt79+4FRziYPWf2pGcnz507Jzgo6HaLfEjDqVOnZ737LkQEnRPo8DfW5mkZGRmgBKE5kd5Lbm6uSqVS8Hh6ekKTg+4i9HngVCNEZrB42IsoJxkF8l7HaqW0bPTJB37J3cyNjIsbub6hesaPG2s67cU+oKn1DmxjL6HqWgCorNbIlTY7fPzo/Rdbt24F6QVdRtC0Q4cO7d+/H7cspW59WrYnhVyac828Ds6fPw/dVhBsDMOUl5fv2LHD9EsBqH1u1ofBAN4SExPrzcxtRSqVzpkzp2nTYMrly5eh3fv6+jZ1QqwjJK+6unr9+vXOzs5dunQBLVFSUgJtA+5V+KnVch2ptLQ0kHPdu3cX8cB9Cy0B3Pft2zd48GCx8bMo3Mbgk+K/pJgq/DtcDnd5sd8O7nyW78NCto9OpysqKiIzGgoKCsj8NDiGOwhepaGhoa1btwaRT2Y8devWjeK/L8DDs1evXmRQRcwDT9dNmzbBHdS3b1843rVr17Zt2+AYtzJFGp3PdlyCf+Geyh8fS1i498rerJJbD7OqRvP3jv3VGm10eHD7VvFqV+fyiqoVG/8pLbdpAqChHVsQ9okh4q2noMdO5ZWyeSWNtkkYW3N1z8rVx4tdQhLb9fRzEeuqSgtyC7W0CG+++5J9x7K85C7pp0916Rya2CImLCwM+sLwKIYuUGJ8TI+eV1es3zly6IC9xzLMFL6DTRqC2rpt+969e65cuXrlymWGYd3d1eDYv39/kMZbtmyGfvVTY8bAcVAQaMDAjh079ejR3azrzpr8sxqHSuU8bdo0OJw1650lS/609DJ69OiaGo3NEG4Buq6oZ27HpuMsDYqvmhIx3PIdmlhaA10VMudDkPclW7Zffe/DymOn9ZSnjiqsxzL57QEq9PiJtLfeesvPz+/FF1/4+edfLl/OBnfQ/OD4+efzJ09+7r333ktMbHGbRD7pPKxcter7739QqZzGjh27YcNGkEvQ32iUSoeOCv+1yAsCzM/PByUPHRjoEcHf0tJSyBQcQG+H+5Z065nRc5Vdux6DrXVZ3ZozLQHy/uF9SWvLuBUQXCvQcaccj7FenxAhp9gdEO0NCtbc0p5Gq5XLpNASLBsDVOQXX/wf9AgDAwNB3kNxQy/8jz/++OKLL6DQSesBNR4ZGfnDDz9YXi6VSKBmzByvXr0K/fhr165B//XixYtQT2YecnNzk5OT09PTzRQ+1PqJEydOnToFtQvV37t3bx8fH/B29OhRSAwkrH379tHR0ZCqQ4cOZWZmVvErZEBVRkVFWb3WNPDZs2f/+++/ZIQ5PDz85ZdfTkhIgCY1atSojh07vvDCCxDsypUrIZvQwiCEqVOnPvTQQ+Tar3jg4P333yddbdM0Q3EtWbIEVC6UHoQ8Y8YMKC4otJ9++mnZsmUVFRXwlH/++efbtWsH/t94441z5879/vvvcLfAz1WrVkFRQ7xk8cnZs2cDAgLIeB38BPV78uRJyDs0dHd3d8gp/LWa92PHjp0+fRq0gVqtTklJgdqkeD2wePHili1bEhUBGnvp0qX9+vWD2tm7d++lS5dAqIO7t7c3pE2QXpYFTtxNk5eXlwcZ7Ny5M7mKLNMC4I4lBxcuXICi9vf3F8Q8xA7HZWVl2dnZwoQIqDLIGgSlMWlFZuVgtWYhswcPHoQLIZHNmzcHLQThbN26FZrc0KFDyTLvM2fOgFIaMWLEkSNHbGXWMjoI88CBAxkZGXDg6elp+hHRVjlbTaSHh4etwod2CIVAQia2JyEBUFyQF7gj4BLyeIUwIeVQHdBKIbROnTpB4iG1ppdDewB3oakf5IGDnj17QqtzpCrtZNnyRouIiKB4rZ6VlQXl6ezs3LZtW6E2rbZYMih9J2OELFs2g5EjR0Kwlm2GsgvcqnA5VISdcgYp7mCFCuTk5GzcuJEcgzgX3H/55RdIJzyHH3nkEZI2uLOu8ZD1TdASIChIBrQx4Sp4XhUUFICkh+KFn5DOLVu2wI3m5uZmP3cI0iDi/FTTeoR5O8tifFRSMf3OxsxGCXbPoROV1dUx4SF9u6UQl+Pp54pLyxolcMLPu3TP9JLtydCfvsr0aC6Zs7aRBvBZbe7+zceLPVoPGdLOTxizN1mFxFReOrRzb1pWkYaSezRL7Ni1dYhKVP+pqivHdu85fqGgGjSI3MUjIL5nn2SzpZCG8gsH/9l3MrtEK1J6RSR365roK8evCk1OWkZ21+AkXY0hOlQF72u1m5tEKoH3FLwLoI8XG67ev79YRsvTMm5+8vm8eZ86OamcnJTQ3ZLLFdDLatky0dub63oNHz786NFj8H7RaOB1VH3iRBq8p0DhNyh8mYzrmur4ecXV1TU6ndbSD28LzdamALcELaJEJvPi2dtghcnAL7CvoVQMf8PQLPy87tz3Yc+BD1fn5J59ZUbV0X005cXKxJB1/R3X9/CK37Zt+9y5c6GHOXjwoHnzPoOevJcXNykDxDDI+2eeeXrVqtWvvfba9OnTe/bs0fgLJWgauriffPLJvn371Wq3IUOGQn8GXKABN9awARn0hZTDAflbWVlJFoZARPATOjDQ4WndOrkRItNzlV03eqq3Xz8Da6jSVia5dmmt6jEr8zNTu/qNyIIFC1auXOWgZ6juZ599tl5vEjMz/gYDI7K2jSHUFqiOv//mDGmoVCrSp4QnEfS5ieA0Xm6AHrZlNJxFfVpksJjJD3UDp+ASoqnMgIhAALu4uIA3s1OHDx+G/jr0vKELC1188AM9ddCirVq1Cg4OhtDIGBdZ0Qr9V+jNwzGZLmt5rWXg0POeOXMmhAPaGxQ+5N10LiuI0nnz5o0ZMwa6yIWFhYJ4A6DD/fDDD8OBn5+5fZSvv/560aJFcBX0469evQq35fXr1yGDUK9//vnn5MmTQaKsW7du2rRpCxcuBF0B2m/nzp0QPglqx44dsbGxJLUVFRXg3qZNGxIySB3IEeQdNAM0fVARkC8QlpZ5h4c4aEsQrvATNAlUKKQW3i6WhS9UHCSVyCF4doBkhRQOHDgQ6t1qgRNMk0eWV4BCIx/hbEVkCtzAHjxQEdDe4CrIDjw4QHlC+k2FtFk5WK1ZKD0oSZCLkBGQwZBZELTh4eGg5MEP6EDwAwUFyYNHhq3MWo0Oyvn8+fMgIyGpubm5cEpImJ1yrrf5mRY+BAuBg/bTaDR79uwB/QnRQZigEiEv8MImHyDAHVICrRFuGVCtEN2wYcMgO3A5eIbL4R187NgxkIjwXic3b1xcXExMDBxACThYlXaybPVGo/gHAgQLqYKrtm/fDmqTrHOx2mKJwr+TMVptBnCnW20z9hstKWc4gPK3Vc6OV6gApGTEiBHk7EMPPQT3wubNm8EbhED2GRE+PRDzJdCciAu8/OChDVkjX9OJH9IVI59OAHhEUPwXJVT4SOOikIh7RHmQ4xo9c6XY5hTKvLy8jz76yNL99ddft3yHXrh4lTEwndrWfu7fdeDYwWPp9SSlgX3a1Yd1Z3IMzQPFH4xQfLRacybH5hg+pPzDDz+0dJ8xY4Zlyilt7vGMKllEjyRfa1PyWV3e3lXrjlNRHR/o5EkVntm7Z+1q/dBhHXyl9k9d279qzVFdWNseKf5ObOn5nf+czalk6ih8Vpvz76qNGS7J3QY2c67JPrj937U71aN6hypQ4zcxjK5Gq9OKJXIpvHLkMrEEut4isp08/JRJZVKJsqy8mtFb3DsON+kPPvjwiy++gDcFvPg44/bcDlkMGUgbNHDQ4MFDILZvFi6EvoFYLHnrzTdtD9Zbd4dePfDGG2/AMbxqU1MfMOurQ18CXrI6rdZeyDeLWKao8+Fdpmj0KAwUzYk+EWPgdBHnojdQAcOGcLbVPT2iV/15atToit3bKZGXlpeH9SYAhPe8zz6zdH/xhRfMBhrrBd7vixYt/uabb6CzAToC5D1UNPQlyIgg/IU3+2efff7oo49Cp2LWrFnXrl17dOTIxt09ITc37+2334aIoJMMfTYfb+81q1d7eXtDl4Ob8tAYlQ59OejYQLlBS4NeE/wFgQB5gR4O5Bf6e9Cz6ta1a+NUva6uwmepic2Gwf/FtNhF7vpu3BeUlpl18jNuij7De6430nrmwNRh3br1oaGhkClHLO1t2rT52UnP1husxJgKkxRZHcGHjPMm7iF6ob8IB0oewQ/DMKAWrIbA2khLScmNyXsSiQSePlCjkEPo6MOjgXTHzRolpATkU3JyMkhlwbG0tBT+BgQECIPDAtDoBRFu9VpLQOGTgXToTI8bNw4kPUhu4SykDf5CgyZ9d1NADFg1kQXJW7Zs2eOPPz527Fj4CRUpZH/FihXjx48fOZLbpCEpKQmk7HfffffJJ59AJx5aM/Ts+/XrBzFCsidPnkzqHmQJdNPJEwFyBFoUPJPlVVV17Xma5T09PR3ynpCQQLJWUFAA4T/wwAN2ioLilQBZEg9/IbVwSZ8+fcgce6sFbpo8eMR37twZxExWVlZUVFR8fLypgLQKpBPeeFBBoI1BEUGkkEF4f4DKglcRKXzLiGzVLNGNADyDIMCcnBwIB9oV/3jKhSRBRuDxAdVNytZqZi2jg4dOZmYmyDMy8A5duoyMjHrL2WoiLaeumBU+GXGFd+fx48ehycGzG9IAChbSDxmBMKHNgNAlDQ90/tKlSyFGomyFBgDab/Xq1cXFxeSDBdxlgip2sCrtZJlg2tjIl1coamIQHtzhyQDph1TZb7F3MkarzcBWm7FTRxQ/J4XMT4GCtVXOJIX1VqhpsPAEgBDgGQjVB49faCpQJnC5pV0SaHIQ6YABtdsFEQs0q1atIkUB9yCEA7cePLTT0tLgJ5wlvTH7JlQQ5CY4k19pYFkx/0Q9nVdhsN2thJt61KhR0C+ETiq0dmiN586fHzhwoBWRDG/eqiroDLg611pp7tIuCf7Vl5YGd/3O5jKZ15jRXaQDkiWHsgylVdZDgBTCCx1uMXh61Kb83LlBgwZZTbmhqrBER6mDvawuuWdrLh08Were7tGeSe7QuwoOcNddX3zkYHZS/wiFvVPZB0+UuCYPS23rDT051r3C6R9z61Zs9aWD6VWBPYamRDlBzN7dKy/8tv/0dV1ocCMYb0NuhebNvAqLCuVKRUZWtcGgZ+ExzE80hgP4eSar0tnN9VLOteZhnhaXOtSk4U5Japk4efKzCxZ8tX3bNvg9ZswYlq192uv1OpoWQVdz586dCqVyypTnW7RIMFiZJGxHo8DLk5P4s2f/D36A0tu+fZtlMsaOHWdULLcqwiBHic8tulojpyRykbOnOKCF6Rg+7ebtNW0PU1FI6TXN3Zl/Px52i9FR/JodUHzVcgPD54GtKpZExrr3TeVmiV/MphlGyxhquCFdsY5btE/Vm0cfH+9hjzyyYcOGZuHh5KGRdeHCgw8+yFtDaFj5QGk8PuqxJ598AgIZMmQoPHagVwCvdXIWOhXwuoefUMUrViyH+mWgVdntajYIqPmDBw/Mmfuxk1LJb28UNHLkiFdeedWFj9Q0mbcYEXTJoNsPfTkybZwoUFABoPbhJ0Td94HURvt6BLVo2htlqSFBT+gYjZiWishqKrGIm8YvNm6l0JgSn+Ys7e3aRWZf2guRf5kOHjzYGL49zG3pi0W03sBIxCLz1Tgs+8Tjj0MpwzsMipUME8HjoIbHdAxfmIZdJ+00BGuw3CoPWiRR5qCoof/q7OwMWgXq7MqVK9BqoSJBAF+/ft1s3wXo78JZ05FzipfW0MTXrVsXEREBMtJSq9i51g4kHFNVCYCEACkOejs1NXXYsGGObGoFIgFqztLcCLjDXQcahvyE2xJEyN69e0FvgMwAYbN+/Xq4/8l8744dO1J8jxxqAfQn+VYHObJV7GaY5R0qEcTP5cuXrT3WrQNVD4UMOgQusVXgZskDoqOjQXyCwgcRsmzZMhC3rVvbNPMLbQly6swDrQKEMYR85swZuM8hQEiAIM8sy8FqzV68eBEeENCQiE0H8oyDhgdSimwJCw0M3C3Ns5tmlqxhNosOkmq1M2ennBva/EyB5zUkHgKBBECYcrmczHwhYf7DI3iusti4hWhCIubNcLAq7WS5XiDBIGKhtZNCsNVi73CMtpqB1TbjIHbK2QxbFWoJpI1UCrzVIGTLeR9wZ+3fv79Hjx7CtwnILAgnKE9owLt37964cSNoD4VC0b17d+jS/frrr5RxBR1a2kManSqt4fz1qhgf7sV9/Gq5fc/wbIcGnJ2dDXd6Xl4evC/IhzZLlAp5WUVlcWmZu1s9n4lvmvaR4qRQcUEFu/KQbkCydP6Timm/1xSUW+9IQTrh1exIyklXrG7PzVCwf/lfWUH9H+noUZZTaHAKD3YxDp64BgcoD17KKTdESOs7FRrmbt6NM42jPLfYYKja8tNXW244Sip0LIXW/ZqYji3Dlq856aP2P5FWmXUp393dw9mZn6FZWZF16dqRIzVRkc0yrmQ++EDkTUcBL5fkVq3GjRu38Jtv1vz1F7wdBg4cQLrr8PBfsXLF+g0b3NXqCRMmJLVs6Xg/0BR4xRBNAq8yndbKxGW28b4gQyyfTer11J/5OpdgkcKZlqsoE0khcvEUh7VhaiqU5dmfPNE4228Ry2saVspQIqb6OvQDYieMcwoIuLJk6fFRk2hPlb5Gwzh7MwbOGp/OseHx5ORWGRkZl69c8fX1uXYtHzpd4HJzyeN6JpzBHZFMJiXT96AuSC8ClDD0K/jZzYUGvUHPNtqccpqfzQBdiGXLl0P3CSKCPs9LL7308cefUPyQhoNzdR2ke7eu8G/vvv0FBQUgIiB2mUxGzMBBThu590LW4RMknIzv5t1HQnPLAXqujvBQBnMNotq4Sr+RZ+mzY556aty4sQ76ZgzcF5t6vZmvw4fyqqqudnV2svptYOqUKV/83/9B63R25ibqQ/MaMXx4l65d6iSTZRmDFZMT1TUahUVlBAQEFBcXw9+4uDjy1SAxMTEtLa2ykjOcc+jQIeijw4sTzppFYZk2aFX9+vW7cuXK8ePH16xZAwo8OdnKwoyGzlEhjdXsKiil+fPnQ5f6t99+g4fj6NGjx48fbz8cMlDWoKYPTRk65e+//35hYeHatWsTEhJILx/kChRa+/btTXN064teiJhxxBs5sFXgZskjgFqO4gHhBKIdpLsgRcyA7EC7Ivdty5YtV65ceeDAAWInHKKGZ5YwS99qOZgBHrZt2xYTE0O+rcCxcCo2NhakDihhaM/QzOCRYXVxinBsFh051dDmZMu/I4Vv2hTJt3NyTP5269ZNWE1A8c9Zq3lp0L3TKFkWEC6002LvfIyWzcBOm3EEx9Nsq0JNAX2+YcMGit9478yZM8QRbgq4dtiwYeRrAmgMeBaRdf5ml0OYgYGBHTt23Lx5M5StWq0GP48//jg8YCEEyPLRo0dxij5yOwBhTxT+0Sv1KHzg0UcfnT179oULF6BJw7EtbxGhgYdPpG//99CQfj1N3XV6vVRiR+c6yqMdpK3CxG/8WaPjH8YbjunnPKZ4sovs0/U2V+M/9thj//vf/0jK4diWN5HSAzR6fk6JvrnKuCiZZbTQR9XevABiGZYysSZu3Q/8JwvvPTDF+0b5SFRKlPdNzoTh3X9eudvT4ClXyt6be7Zrl7zunThTMjt2n9+645qbu5phmbNX08corA9WOQj0Kzq0bw+d6n937+ZHqoTXIF1VWeXm6tqpc+eUdm1vTt6TLtnbb79DcbP05Q/07Ws5Sx8ULG1hgeum6d3C73eZ7Kk1lVq5Fy2tOw9FJGVZhXPNtd/HhLULVzfKdHQDP4ZfI6IMWkbeIilk4MOhz0+uLChI+3heuaGQLtRTTjKWFjESYnnNUYYOHfLZ5/MvXrwE8hiObz2dYpGYdCegihcu/AYOJk58GvrYnKuokffwg87Su++9D31Fby8vSD+o3xkzXq+sqKjiOxVkPIzmacRIO7RPuXgpOz8/H4Q9dGOgq1ZaWgqdItO1sY2AgZ+lTxJeQq0YvEgh58wYvbpzyp7sHIri94URstVo8yGMkfM0bpjmL0UnhayguJSfBWcxzZ4zmE89/9xz//fll9A1dHFx5jZd/OoraFKpqX3quZ1ourCkTOWkMHOG7nV6evoV7muWL5karVAooPJKSkqgGUFDgVqETqrpDHmKn28MUV+9etVyAXkQz969e8mkXEv7WHaubRAQSHueefPmken34EJsxVv1T2Ydw11hlpeAgABQv4cOHSJfMXQ6HfS5w8PDyVrZlJQUCHP9+vXQg58xYwbJTlZWFjgKA61kCTG09XpzRD7y5eTkEJ9kfM/d3Z0MUEOM9d4t4A3uMZAEwqcKswKHvJglz4zg4GBQ+GSlvVUP0JCgEEj2ISJ/f//z58+3bt2aDOpCvIKlPbOIrNYsmSECehWeRBCysAKZ4qcuQ2jnzp2D5telSxfawvyEWWYto4PCvHz5suXqKTvlbDWR4NmRwrcFCRN0KTE1Z5p+q/7BM9l3xMy93qq0k+V60ev1eXl55JVjp8Xe+Rgtm4GdNkM15HODrXJ2EBIRZLx///7wBOjVqxe82EDkX7p0qU+fPmSFFMV/AiCj95by3laaIWFQINAVO3HiBDxqTE3xIUhjceRK+fBW3Oyb/ZdK6/UMd9mECRM++uijqVOnmt1xpnRo3SLtdMaZc1nL1m7p2j7Zx8sj91rB7v1HrxUUpnbvEB1u8xZwkH5JktWH9TpjL+t6OfvXEX20vz0TXpDaiRMnfvjhhy+88IKdlNNyv/hQWfb5/aeTB7S0GHQXuwZ4iE9evVJu8OWm4lOGsss51WLPABex3VMuPi7UqZzcSsbXzUoS+dte7OqrFp0sKKJcou0N9SN3HheV4su3nxz/xo8RLpFyZ/nuvRW7dp+EWqMlOm8vd5HIsC9r39D27h/OejPA37d79x43HRH0BODdB29S8o44ePAgvALatGkLnTFwhE7OTe80SVTcRx9x1ijeeeedbdu2WvqZMGFiI4o9aNTdYjx+G0yPXnVRow6jpQqj5GJZbbVzxcXfhru1CXNrrNXmDLdVnqRayuqripM//iM4tbemuOzM7I+rqiq1ck9aIuVGNGmKpbkxfIPDcUJvdvSTT8z77PNnnp4ozHW9FaAeSTe1prqazKSAA+JSr5HgBgFVeSItbcCAhydNesbX16+ivHzK1Clnz5yFrlpMTExK+5SNGzaez8zkBswa2yhCWGiIMJuS5aF4VdyYcehqh+iD1dR7PRYOjhtZpasSsfTnR77lmoJZh7qRxTio6QWrV69x0PfAgQO4dfj1ztI3u/PcXFTnLuWEhwRYvUGIyJ88efKXvMiHWoROJ4h8hmUfeCDVzk0FseReK0yINV+grlKpOnbsuGPHDhAVoHXJgwD63PATND80TXgwkRWkpldB1xYaEwhFiBG8abVakGFwn0AfnWyQWFRUBO9aq48Vq9dCH3flypUhISEQl/3yIoBygF51VFQUaNHMzEzoLpMlImFhYevWrYuPj6f4FbyQo6eeegoy+Nprr4Fo6dat21dffQUCBrzt3r2bBAUFOGTIkG+//RbcQaGtXbsWcvHmm2+Ss3Db9OzZE85CIontMXhYg+KFR7PwXIBagADhqQ1pgNCys7NtJRuy2bx588OHD4NPUD5Qg9DLJwb/ySD5CR5IqtmHWBAVEDJkE6IG/UMWC1RUVFgWuGXyCgoKSOVCyYPaSUtLA2/ExJdVGN4SDOkqgc+2bdueOnVKsHcAhUzmP1tGZLVmyXzmo0ePRkZGQmjE0hgBChyyDKUBB6bT5q1m1jI6KMy4uLjjx49DdJA7iE4I3E45W00kiH87hV8vEGZ0dDRcCxn09/eHZEA5W1qIECDtBFJF5K4TjyNVaSfLtigpKSHrUKANQIOBxkzZbrF3PkbKWjOw1WbIJ7yrV69Cq4AiqveJYVnOtj57mWEaERlgh9sTWgs4EpM2wu0DxQKZgvChuZIvRHAtXMLtoHP8OHiDAoQCgdxBGyP2L8p5oIhOnjwJjikpKY4kCUEayqFsTthfKqq+XlH/ihWKX9b+wQcfkI9xtnBxVg15qNefazadOZ8F/wR3uUxqOUPwJsjMZ/q3kuw6q79WynVmJGKqdTPxor31PHMg5aDw7aecopWhnbtG5G75d+ny661aNPNxkbHVuYW1JUMrQtsluK3Yv367uEOMJ1t4Zu/BEnWrXiEK2u4pp7BWEbKN+zbulKREuVOlF9OLKYozviKSO8uoisvns4vVzdRhbWKd1xxZ/zfdLj7ARawrL6r2iI1DY/p3BZ1bR3/3wZhnZ/2iZJ1dpW7OSmeaFlXpdFdKcvPKrgQoCmit16iRgyc/PeH3xX8mtbp5a+HQZSW2x1955ZXT6ZxxyoT4+NTUVHCEUzefAZqTWPXP0m/UxgZvvU6R7r8PoZ8Ake8WSsu4L92stkpVfmnxcHXLENfGkvckLg3FaAy0XiwvOXZck519ftHS/J175aH+GrGIEoEi4ubRwN8abpZ+A6bj+Pj4zHxjhuVcy5vEWMIGxmB20OiF36FDB9qosZUKrwEDBmzfvn3oI0NXr1lz4OCBF194USaXrVyx8ty5c40ZMQ/0oKDzBl2a6upq0tG9xZFacwzcyPxbXV6e1WsO+ULhJHVK/S6FKqcoy+8kjT2Gv3Hj39FRUXIHRlxqqqu3bt3GK/x6MP+qq3Zzqays1ur0UrHY6n0iiPwFCxZAFUKvEXre8+fPfyA11dbXBG5DBZ2+Rqu1unYuPDwcwtzFA/oEnhfwxIHeMDyMiouLBfthZrRv3x46r9CJh444qD6QYZCSY8eOkeXH0Anu3r07GZp25FrSs3f8uQCd6Z9++gm0KxyDzp81axbRJNOnTwdxPnPmTPj59NNPQ8kIn5qgEGbMmPHZZ599/fXXkEi4ijJ+AX322Wchvz/++GNlZSXokI8//th0VcKwYcNA9vfr1488C6DTDwoQisU0PfATYjx06BA0etOp2paAYAafUFBkFzd4xAt3SKtWrTQaDYhPstsWhCPYUISfUFZkBzIoWGLCDXJhWeBQZZbJgwv//fdf8rENnmt9+/a1Y0Ce4j/LCYMhEHLXrl2FU+AOpQQptFoOljULIg0cIZ1khjNoJNM5yfHx8SDAQB6bfka1mlmr0UFhQnSnTp0CdU3xE9IEm2p2ytkykXCVncJ3BHjmgn/II+g68rFG2O7OKhApPJS3bdsGnjkLqD4+DlalnSybQT43XLp0iWz2BtmHNixIXKsttqGFfOsxEsyaAZy12mZIWcFjChJDLPbV+8QwK2cHFb5pRBACVAQ8HyBt0Dbg3WZq9UOv18NZuF/WrLnx6XfgwIHQ5MAdSoxs+BcSEgJKnnzL37t379WrVyGP7dq1i4mJadwlcwgicKGwuqRav/rkdccvqUck8zQLDnzmiWH7jpzIvHi5tKwiONAvyN83ObG5YH7vVvh4nfaJTtJPRylLqticYqZGRy3aozt5pf7BGkdSLnKO7jNC5X/g8Km0nRk1nF01mbM6qJk/ZwGPlvp1GNRf+s+eQxsztNyWeG0f6traV8r1D+ydUjbrMbCbdNeRfetPayUuXm61K/1FrtEdEjO3pe1OCw/p6hfUZXA/p937T/2z/jBDiZSekZ0imqPCv1sAkf/vopkL/9yx5/C5k+dPgUtCZGCf1q3UrP+8uR8e1gUkJUT3f7DXE4+NTEvPqDc0q+j1uvLyMi8v70WLFmm0WmI1Nic3F366qdXXr+czjOHmhtmVCiW8X+bMmUNx2sFt2PDh5eV1luRAT8/X15dMdW5E4M2bEq5eBCJ/5cUqV850jgsn7z0Tglwad0M4ncFQQzHVIoZ1Ve15/TWG4VSd2FldnXOVkslZThEaGH4QXwPlTDcs6kaT93yfgbzfhRF7S5fGgjEZNofSHj5s+HPPPw/NwNlZxa37ULv5eHtPmzbtkUceadx4gaFDBn/3/Q/QSwRtD50f6BlCD78Rw2f13KoMuEd0jEYqkoOk7b0wZeu5AxTpJQnVSxs9Nyqg9fbu2aNzwIQT9OsGDRrkSJiWlvZEYUF+pzMuJsVF2LpVOJFP0c8+O2nBgq/IFtAjRgy3Yy0Qnh2nz2ZFhgWJRNYfIhEREfAUIBZryAAm9OOhV9qrVy9bL05otck8po7EHL2ZNyg1R641XUH3559/CsfQuYeutpk7SIKVK1dapio4OBiUv6nLX3/9JRxDN30GD8XPRn7yySfJqBp0ssfxWM1peHi4kAAgMzMTmrWZRIHefxceil95DmkDWeJ43gmQjE48po7kEwnky2xdPcVrdcsCt0weqBr7tvrNRkEhL2PGjLHluUePHrYiomzkLo7HamigFcnWBqZYzazV6KBhJ/JYhmynnK2eslr4FH/PC8dwRwiphUBMH6BWw4TkmV4O6Rcuh1Zt9oBwpCrtZNmysYHPzjyUNay22DsfIzll2QxstRloG8KDQjgwS4n9cnawQk0jiuUhx0OHDjXL1OjRo63ml0xesCQ1NdWqO4LcCgn+zidzK8wcH//1xOm8SkvPncNtzuFyBDdX5we6d7yVEEzxUNFFlbVdl4oa9qutWvhny7O76paUscgpMLE7/LN6ThXarl+oVTt9tk/RMu/4nkPi+XvdUHRgyeLTLgro0NNOoZ2HjjE+CcUuYe0eDLNlARBpalxUimlj+sI/M/fwsODnJ086JTLQBl1hUdHNBU5WBRK9B6+8Hj17DhkyGPrwy5ev2Ld3L3HPy8sjw1ENDXzi0xN//PEnuYx7k0I4arWbc90PbWT2uOP2wxwHUts6zG3RI9TTy09Bi/92eGh8QCPLe0CqVIEgUZQV1gm3gluKy1bXmt8kyoczuV9l3VDuHaC8vKLg+nVyYMvlNgGybtKkSemn0w0GZuzYcSDvGQ5tUFDg7dimZ/y4sZs2bykpKYHO1QOpfRo38HjvOEpHVVRVHLlwZMmxX+dt+4py4gf2rX3j5Tw3JuxTo0ePHWtT+5jhqKU9ykKXB/p7b9p5KDYiRCaT2BX5FIj8FStWwA08aNBgW5HB86W6Rnv5WmHLBHuDiqDk2/HUm+J7l02bNhH73mVlZT///DMcWJ2eYAeDwXDhwoXQ0NC621FwYgzKWaVSaTSaY8eOmW7QdSexlbx7N6Imie5u4HZn2bLFurq63uEYm+QeQZD/JJ8Mip6y/MzZ/DpbeFiV9zE+Tu/0jbB0v03U2+Wf3l82d522uLJ+beDlTL/U767aZM5QnJF2lVarneW0pjDz0NES57ieHvfLS+o/T4+evRYvXT768cdyc3MDg24Yh2+oigWRrdPpY2NjH3nkEbVaTfrqo0c/+dBDDy1duhQCp3jr6PaDtTzLskxycnLbtu3sD/+DhoAYG92EGEU2zwt22/8S9x7nRGVjy3ug/6SnvNRKVquhaTISTqIg2+IZ7fjyf/VaXVT7do2fAsdYterGiKOWXyth5nL7EsbVQmKL69evJyTE9+zZQ1gqb7htu/D26dO7NurGDrlfbP/ljy07n3t+58ld/sqwOYNnW40DshzpFZkak+rIXnkyudSRvfI4gw56XaPP/JfUpsIEuVSaGBO+59DJnp2Sb6zlsJYgaOJDh3BjSgbbu0mBpt135HTrhGi5bSM09wPw/Dlx4sSWLVsqKyuhTNq2bfv222831MZVSUlJRUUFmeEvAPVw7do1EDBkNVRgYGD37t2bRItaTd49HVGTRHc3cFuzbLXFVvDcyRjvn+81CHK7ifJWbXjG5h6oTUl9fauUSMmyqffmo4DVlOZmHjl3vULLUCKFe1CL1N7tfBvBbhdyt5CQ0OLwsTRz14YoG3j3BQcFL1q0iOUtHOmNZmV0Wp2bq+szTz89adIkcLQ53Gp3P29OuesbX7o7DuTOjki5dZycnXtMsD671jpNIfFBG2pqzHcrsHS5fUAb6NypU9s2bbjG0FQfORqJ1OhU+OeQVwdyyjKsTCzh9jxpomIhLzbzyEMCvS9eyTt6+lxSXCRj99ub/XkCIrH4yMkMsUQSGnQzO1r/lwBVP53nVgLx9PS0nFUOiqUjz62EbAurU/1tYTV5t4PbFJGtzN6xfN093NYs22qxdz5GBEH+69zjXU470E5h3YaGdWvqZCB3moY1aYYxaDVWuvH8vkX1LvplWzaPsLMIF0EozgY26DwntiG2Bu8PWJlM0oS3j/VP11yHuE38uh37PVydQ4L8DAam4emjxWLRpcu5l3LyhzzYvXG3RkQQBEEQBLFFUWGBUulk9ZRCqYSzHp63tNM4gtxh7DTp28TtmF2PIPcJ3Cx9mbQJv41JbO2lIJWIH+jcetXmPS1KK1rFRXBrXBqyEbRIRB85ee5UxgW1uGrjXysaL8EIgiAIgiD2AC0Ul9DC6qm4uITDB/fVVDeZZSwEuQm4Jh2f0NSpQBDEMVhWLpVQt8FChINI7KwPUCrkjzzY9e+dh3LyC3q2T1Io5Cwv9O0ER/PivqZGs23vMb1eP7RvV6kEd2NCEARBEOSuwM3do0OnrvX7QxAEQZCbRSZrSssoEvuz50Gf9+/R7tjp8z/9uSG5RXRSQrRcKhH2eBd2eid/AY1Of+RY+pGTGW0TY5LiInFyPoIgCIIgCIIgCHKfwM/SlzXtLP16AJXeKj6qeVTYwePp3/y62s/HKzYy2N/Hw9VZJeWNUev0+tLyipz84ozMy3n5BfExoU8OTlUo7mvL+QiCIAiCIAiCIMh9R5PP0nfQn0Im7dI2sWPrhEtX8i5czjuSllFeUaXRcxtvyCVSVxcnHy91UlxYSJ/2YpHodiYYQRAEQRAEQRAEQe5SZNKm3Iq1YXGDeg8PCYB/tyk1CIIgCIIgCIIgCHKPwrIsZ0u/SS3tUU0YPYIgCIIgCIIgCIL8ZxDRdFMq/KaKGEEQBEEQBEEQBEGQRqQeW/oIgiAIgiAIgiAIgtwTcGP4O7ZuaupkIAiCIAiCIAiCIAhyS3Bj+A8PHtbUyUAQBEEQBEEQBEEQxCb513LJQWlxccH1/JrqapaipDKJSuXi4eHp5OxM8Zb2cJ4+giAIgiAIgiAIgtztMAyTdeF8VWVls2YRnl4+Mrlcq9WWFhfm5eY4VTj7+PlJaAoN6SMIgiAIgiAIgiDI3c6F8xksS3Xo2FUkFhMXuVzu4xfg5eOXee5MQX6+BPU9giAIgiAIgiAIgtzlFBUUlJeXd+7aU5D3AiKRKCIq9szpE7hbHoIgCIIgCIIgCILc7eTmXg2PiBJbyHsCiHwfX39U+AiCIAiCIAiCIAhyt1NZUeHt7WvqYjAYTAW/q6tagnb2EARBEARBEARBEOQux2DQyxUK4WdhUdH+/fs7dOjgrlYTF6lMhuvwEQRBEARBEARBEOQegKZrx+hB3h8+fNjFxeXgwYNt27YlIh/OosJHEARBEARBEARBkHsGMnoPB+Xl5fB37969wki+BHR+E6cOQRAEQRAEQRAEQRDH8PTwGPDwwzRNkwF7kPQsy+r1ejiWiJo2aQiCIAiCIAiCIAiCNASi5y2RsBTO00cQBEEQBEEQBEGQex7cLQ9BEARBEARBEARB/gugwkcQBEEQBEEQBEGQe4asC5npp0+Wl5XpDQaJWOymVjePbxEaGganJGhnD0EQBEEQBEEQBEHufgwGw9bNG8vLy1sktgxtFqGQyysryrMuZh3Ytyfz3LluPXriGD6CIAiCIAiCIAiC3ANs3fw3LRIPGTZCTIv0BoNer5dKZZERkeHhEf9s37ZzxzZU+AiCIAiCIAiCIAhyt6PT62tqqh8ZMZKmRQzL0CKa1TMsRTEsazAYunTrvn7tX6jwEQRBEARBEARBEORup6ZGk5TcRiyWMAwDP1lQ9jT8NbAM6H2GEolimzdHhY8gCIIgCIIgCIIgdzs6rS40NIzl5T3FUjRN0dwQPndMsaxerwsJCUOFjyAIgiAIgiAIgiB3OwzLOqmcDXo9/4sFjc//o2r/wVknpYRt4kQiCIIgCIIgCIIgCFI/NG26Gx43SZ//Deqe4eS+WIRj+AiCIAiCIAiCIAhyj8CrfJb/y9A0S6DggJu9L6Eput4QEARBEAS5Y2jPftQydsaZOm5BLx7K+LS18oZD9dlfpoya9uPhypB+M378+fVuXmL7gVbsGBXU44/SOm7JX2UfeCa4ngtvnYYm9R7iP5w1BEEQ5K6F0/NGGG45PvzkLO5xpygJS+E8fQRBEIRHe+aDxOYzz9rzQjt5hkTEtWrfve/gkSP6xKnNpoI5EAIgcQuKbdW57/Bxk5/qFaY0+dDs2OUUJVMHR7fs0HvwE8+M7RfjIrLj01B2duvi35et377n8KnzV4o1fB5kzt7BUXEJia079kztm9q1hZ+i/o/dmrSZcYkfXLB2ynXktquLejibuJSu6eU+cJvJ+9Vn4p6sbzo41RsLQezRYcL0qZlZ679afs7GS1p7dv6w0d+lcYdZ698cNDXl4u993OwGKgt5+IUXvXPTf1+4scDBdDQODU/qHcZ+q4t5P/3EG7Ey61fe7VlDEARB/tuwvLU9Tt7T3CHvhrP0EQRBECNi93ZPPjfxkqYibfEfe8sFZ9dOo0bEqyh9ZcHFtH+3n7iUtgv+rfr2vWeC+8788qs3Hgq7IZDtheBkqLqeeWDzPxmV+tIrJ3cshn8ffzD4yw2/Tmqhoh1IAKutKLp69uA/hy9rtSWXT/4D//787N3UuZuWTWvtYkWia69unjv5mbdWX2BqHRRhKQ+2i/F3pquLrpw5tGv1zztW//zJq5QosNPjU96bO62Hj73xV7FXxzGTJ2aeW/PTprwbrqLogU/1jO0WJK3rWR4+dOrTkWV5//y8+qwh/KGxfZN6+Zt5sYfYu/tLc7tX7i5bsvxcoXUvNRd2mUjSkmNHrun6uNmNQhY+8p1PRxYtO7Jw4y7Hk1IP2vT3WsS9lVH7Szno72srU11uOal3GLutTh7azt1mu2isrDlSjAiCIAhSi/D1f82qFeSgV+8HaJpmeHN7qPARBEEQI2LfPjO+6EMZLn99+I+9RwTnmLFzvh4bQEbKmfL0P18f+cSXJzgrrpc3vj+g+eaZmzbM6uIuciwEtvL/2bsPuKaZPg7gSRer7I3IUBAHKqjg3hv33goCKk4UF+69FfdEwL1wT9x7D9wLERU3iCCzdLxtodBCUlpAfeT9fT++70PT5O6fy+WSSy7ps+C+DQYdyu64fjw4rNnwss83tzRiqBiAKDVqz/BmvULfZX314/S4duPcX6xroKfQxxcm3lrQodnkS8nZnw2aztwbNqG5tUbOHKKMjxeWD+458fh34cdrW5cfGDaisZkWQY9l6TFltYfwS8NY2z5neTn58J1HLZ9TRSPPzJrOQ4PWZzyeWinksH6PNVuDWxkW9xNx2k6tXBnHb2VfvLCoX9fqv9RnVvCfD1WFWkfjP79qAABQUknH6ffo3S/rU9zXL0LpFJIg0cMHAAA1MHQr9Fx5Xj+lokfYN+mE9FtzWnSxfHxqqAP1QOY8SJ2K3uvXHozocTIte8q3sOn7ZzXzVfVpcFLbocey9Qf3t96blD3l845VtxY3aC53z5MXtbFrk8mXUmWfq86+eGRKVcUx8qRGqSYT9l/RbFrZ/1qmalmLMcw9Ajrpn92T8zh7dPCaOxM31OPmnzX5zupNbwjLYf4Nir17L8YqM3j/se9DJ225l2rjMW7V4roUEfxH/EOhqqsErxoAAPx3Scflk4RQlJKSIhIKMnmZknfvkUTWL+ehhw8AAGpiGLeYNa/+Np8rgqzP6RcC/Ha3P9XfWrVOOsOkTqdKxMm7OROen3+d5lta9c4RyXWqa0fsfST7nBwdlSBorivLnR8T6j3ybE73njDzWTGqKvUj8BpOg1b6B1Vf/E71vA0a+Pez2rP6k2zC151BF+fXbWuUpxcv+nExaNdXotwMv2qqPn2vJnap1jMPt575exIvXv9QqOoqwasGAAD/YSLp6/aOHc4epd+kafPsF+qjhw8AAIXALOXhU4dx5YrsCff0s/NCX/acWlGl2/gEU9tQYTy8kC9U76WvguRvyXIfWYZmOrmDqVPvLZt1We6uvHnngW70zzRrOXsHtD8bIrDjKh2OLUe7mt9gp9XTc56/Tj6y9Njn1v2tFC5vCD4fW3rkF+G+cICTpEyEyW8u7t9z+PSlG3cfv4z+nMTPytukTMXqDTx6+vj1rmupWtFJqPSmffGBP/nloaB5q3aeuPEiLp0guLZ1Og2dtbA/fUmrF6TwU0itUt53FFJIO9RS9rAEu/XxuBMemqqFKk4t6dnRjWvDDpy5Hvnqm3R0B8fIvnLNxu37DPHr7maaM/adZt1fztE9PnvC/K2nH3xKFYds6drKa9KCyV3Kaf++nwtSZSuIUt9EbFy5Kfz0jUevP/+SXg9j6JjZlnVyrlrNrU4jj27tqht+VaEY9X7bWgAAwD8tZ5T+929fSSnx3ywGfiwPAADUxTCq1rgMcSUqZ8LLPSfeTazoqNJjyBmfHn+W/2xXy05TjbxFv+6Fbpd7qT239aC6uQPh055sD/8kNze7SksnZXfROU4jDt8foUb2BKfcgFE1pw+9JfvMvxi0522v0Q5y6575dteyi3zNVgFdbKRX0lPvTuvsKfmlOn3XLv0Dq1lr8b4+v7B32+XoexHif2FzFw89eHZFe0vVrrozDd36Dx8UFXM25Bjlq/0leO/2DGrUc0tM7pTkd9e3TWh24ZY3bXdRvSBJnUo9Rw6q+un29vDIdFkSVq0829pILgOQ3Op2HNVCJfifT07u0n3RjayLNhaNvEc1tPh1b8+6Y/dOvr13MmTWXO8th1f1cZR2nEmmloEem5WUyc9dXpR4Y1o9/6UPBLIJaZ8fHJzXLeL2ukfHh5RV/cqJegpcNcHX48Prt13/OuuTVf3e3RpWMOOkfXl++cCuo9uuHN224px5wsWOqhQjAAAApaxR+vxM6Y0N2S/osYTKFgEAAKCkYVXFmkFE5R5EXl94lTrWUYWfChMlXFu9KffSAMFtN7mXvSpXBoSZKfHvn147smHWpJCcYfUGDaYeDOlikXMDnv/11hWFywfmzqWVvUCvMFilu4xpNabHqZweWeSqzU/95rvkXKZIfxq8+iFh2GdMS1P5kQGG3fY93dXVMvtm//RZI6a5uc+R3AUWPlvbvU+1V6e9bVTp4zPNmgWuapZydeDhY9HUb9pPezi/rVz3Xq/5wsPBfrX0v11Y0q/znBvKU1c1SFK/5pgVNXnPZ18Oj8x5Cbz76JUbFF4CX2CowoQLAQ08VmbXB+1W2+4e61tKnLloTPuB5VuGfRf3lJ9v7lvnF/vhju5WLILt4H8j0V+coG39UFmCH0MCjvntfn2liwPna0RAnVar3konp54dP/509/B8z08Uk4K2QvK1KV6y7r1RnxOPt7XOCWThtDVtqw0/Lx2qoFoxAgAAUMkdpd+shfRn87JG6as3MhIAAECCrWck7jmn5HzmfYr5KSD0lTyKLxKkxUXdOBA0duSGnD64VdvFB7Z2tyrgAf473qWY3nmmmbh0Gjhi1NBeDWy15LtwvK8vvirMp2ehV+wPpDHMWgZ0NTy1PUE24e3mNbcnb2qQ/SqBX7dWhcQQ1v6j6ulnhyb5LfoAp0rD2lvmrinJdfUZ7jJneKT0U8aFxVtf95tSoRju2Aq/HQtc8CT3c435G8c0knTLdVtP2zLrULnxT6iX+6NBZku9O9tzZc7lHu0WI9qWysqcNKo3qJNZ2Mas1znG7R08pn/TXW2MKXvrxr3XLejqoCP+y6LpqBGVV415nDX919ntD5LbNv0rXeX018dOf5d90Lex0pGLXKu817yBc2ut+RtxAQBAySDpzZOk/Lv0RTn38DFIHwAACoGhwdWQ7+ETvBSekCCo++r5uugGLl28+vXs1ae9m7kK3UXDxt79qnBFmak/P7++f+ni0x/iaXGRBxd5XzhxeND4mZP6uOjL7pWL0n9lKCzL4jDzHukyY8LnBl2MEyjMVqrNhHGtVRwnL+6z1R05wHr78ljZ5++7g84vqN9e0gMVxZ1btuc7UXHe4Ko5gwckv0W/JF8iLH1rQzLnV21fnX3ya3IF6j6sOkQJV4PPped+tm9eN2e12KWbtbYlnlC/WPBPBpkt6cbykPe5H+1qSfvpWTTtatsT2T18gvi5f8mpr637WFC8LYFdvaOL7NEDlomDBZN4nL1pk16/ThA01VXxVxqKlTA9KXcbvF3YY6DBvNG9W1azznphhHb1OdefD2dY4wF7AAAoNJIkFd+lT4oIvGkPAAAKS8Tn8RUmaHA5tC+rM2jQv4dD6rOzB668zxrX/zNy/37ben18VPv5cIe+s4JyfplcEH9r5QCPMccl3fyfT44s6n9k65GQq9u9ykp/lJ7U1FX8cfoM6YUHBZmfTq9duem74kR7/YFjVO/hE1pVBw+tuHzSM9nn5KNLj3xq41WKKfh4ZOnxFEYd/76OCtcuBD/u712zZuvhC3eevI3PyJ8gIUr8+ktAGBf5uJwRc+05T+6zmZNZbilzzMubEQTtTwf8sSBloZ6/mSj32dDGMDdlho65iXhTyqLgPzjxIrWPBcUvLhiVMcvd5CRbQ5yE7OJN2s802qtOv5dGabeyxAbZ9Qnhy50TuuycQLCtXJq2bNOxe58ezSuUN/gLYQEAQEkg6cdLbtmLpL16QvpDeVm9exGJHj4AABROZqLC++wJDSs7A9qulOOA+WvFXfS0Z0HNXcdcy+p/vj88ulEfk+cH+1qrdyhiGtf03xH+rFyTYFn/6Uu4T9+GDS8PL8OWdmHNxVNyZ0+JSxbkSUG7zsZvoo1E0gkPkzYnM4nC4Tj29a8zZdB12eUDweWgXdF9x9pF7wi6KtBuG9CxVG5piJLvL2rXaOLFX9mftSq06trQ0Ugj8/Wu9Sdka0EIBcXy3Bz/54cEuY+ktr5W7pWXrJEXlP5okFky497EyYeqocORGx3A4Ohwcnv4ROK7L+kigpt/+ABbi0M3piD7fOcvYJbqPGfonKZrYxSmZn6KPBUq/jd3SOk2s8NCJjYxw2kYAACoLatjL321nqRLL/mDZJCk5JREfODDKH0AACgE3pcnsQr3xh0blyvwh9+1Kg4Lnr21woTI7M/Jx0ZNOOOxvbW6L0Mj9d37exgHh+W84Ux4c+Ph90NGl2URLHP3epbEw9yX7X1+8iGNqFHcL9sTY1p3GtvGv/PRVNmEx6uDn3h3377mCWHsOaaZ3Dv20h/O7Z7bc+Z6hD05NMBWcl898cjjDSfOF3sflCQVPij8aA5J9xM6fzrIko40bLLi1gV7f//Zux4m5f/6w/GpzVoxH98IrER3xQUAAICO5Aq2KOsPoSirly+5qU9KHs8ncfEYAADUJ0x4cP6N/ASn7q1tVBhyz3EatMRzSbMw2RD5HzvHrZvcdHJFdd/dxjayNSQIuXeYx72JyyTEPXxCq3K/LlZrVuf8YJ7gyZlXqZ1qFXj1QX2kSbMx3U2OhuXchn63ec6yVxc/ELbjRtaWe8I6/cXu3bllZdRlQldb1R5OKByWYWkDgpB11QlhRmqmSPpGHgkRP4NPudQfDjIL29TBVC5UUXoKLzdUQshLkX9QwLCMpda/dVeCZdZo7M5I/7Wvb5w+cfLU6YhTp+9/lv+Vvwcr1zwYtfZ3VE0AACjxSJIQCqUD9CUkY9bI7HFr6OEDAIDaBJ9PbbwqN/hds9kkLyeVeumkQcNpM2tvG3pDtvTThZOP+e7vbEb7DD8l/s+PiQoTdM1lL1TTrjZmSr31Q6/K+lJfDm+PXFyrjg5R/HRrjfSyDVuc81h7/IE5hwiicqCvs6bcXIpj0U0dTXO6zpIL78VOw7ZuJc7SDzmP4ie8T+ATJtl58n/GJlIuVeggi9Lp1rBrWsdwbnTOQwXSUGU5C5O/fJd7nwC7mkeF3zASQ11pkXO7DT5lGrA7uHspZc/3C+NvbN5wRa/7qB4OBo71u48S/5snSv9wenbndvPuyp4M+fLsU4a4wkr+/LeuXQAAwN8juVdPkllvziel/2NI+vmkZNCeZPC+iIVxdwAAoB5h/NkZgZdy70ZqNFyytqe1qu8zY9n3W+I3t+7qj9mffx2asPKRxxwXTaVLKUqO3H1C4U155o2b2smuMLDtB4Ys31dl+IXsl5l/2jAuxP/CCIfi+423HJrOvsMrLx73WG4Sq8GYXmUUbn8zdUx0xCHLQv+e814Afnz09+I/CpOG9Xyaa586Lnt64O21l8mEo6H0b1HSs0tvKJcqZJAMjo7cKHNBZtZT+rzXG32H7U5wn7drTi2lV1Z0a/n72G9f/Db747sbUSlEuew30KXH3HibO6dRj3EtTdW7CvRbCBJfXLt91To2vYA3+PG/n186eUpqXJP2y3IeESE1S7ccP6PZkrYns69c6Jhk/5JjEYsRAAD+X4i78WmpKRxO1tuFSZEw69n7rL6+5L8pySm4hw8AAGoQpbzaP7ln7+CcB905NQJPHfBzVKf7zK05cV6zTQPOysZgRy0LPDD0WG8r1a4RCBIjg3275g7DF9NuPmeiu9xgZ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eBxpPqyNVM5oV6QVJ7D3PVsXdslF9+6/3Fsf8KhgwnBE2NCwgPOXFg7oJHkOx+KqjDU49Aos9K7dnUUQ4Z+MUDVOlaFAKTWgxaMR8OhOKf3EFOqs8t44/WlSrGkVWmi8NPLDA5Pi5y9mMyVhHZEkSfQ4il9+e9zocCSkr+i369pLuqkdBZMCGVjQoVmeqLPkfBImsPattzsq3QbAUF8bU/tUOalVapGsu6wmkgLgarZ6ZUy5CwtCXKvRI6Gsnz5rWplYsjh7oaNjH/DV9JsrFm6aFNS01DmF5XwiYKPz9L5T+N8HZKFtuMXpKu05n3JKBIUA8pxNMrGYSmrKnNEXrOKhWOWwlLh8bhlUnJ4hjz+p5efComqHT71vNTjS7lWs4lWuY6aXH6lPFUUPFpv77CtT9Kd3f112dmX3EzG5heVUNut4OPzTwRPX7vsj+AstcZ6yl9T32aXEFroGVU6Bp46zl280t86xFGvu+fymPXenbVILkOYKLu1dHfghVExc3Boum73xbe90n/Xd4+0z47x3Xfno/rxx9auZhK3jAps+InPMygfhFA26NqVID5fVbCa9OxA185IkFPIME7ZYNQGpI4cJa1mFeaUMa0oEB28/IiUHKxlXRClhvaMhWn/fSF0DMt/ZmvoaVT8ptaUkjIyKTXwKsg+pqAHdp/mwusXefKN/aDEPcU/bG0l/k6vLEktYyWX3OGTpa2BMisVpv2OToToyVhb6KKAHq2k7xi93+u7oRNnDU/uXX5aDbhDhilQ6svWTOWFjpFlbSsES71V74mBgn+RaReXDuoXGnho9lWfluIVQVEVRv4yK9Xg1VEMceDTEFHryjYP5AzCCUbHobhz8EpJqdJCNfgEGxnBqMxFQieikNex+OjCSb9f08xHKWt4zODYqKaVnrhztGym/aBT4ZGSiVtbcohM2o1AetuVqe7JswMqcyWqL9Pd4eMjX+JtImz3F++VuNEQlhdFHnc3bDh8QjE9jtvERE+pMCD+F9dmpQOW5GVk8jUV8LBFfn5GZoEgFgWjFmW8zmDptW4k6h155pVT5uy/kx5wu0dY6wpjmV9STGOpyG1i3Ii4+zazmOAJIpCfm5ZeqGVkoCEYoBh5Pr8glzcwcJd90LY3l7dMG+MzoXnPe0s7SX4uE2EiDRqq4YUhVM3Hj2oUs/3gQXVdh4mtuk62yZodd1D9reUkc8m/dgltyLr3rnwQoujzk3+zDVsoWk16dpDdzrgpjJmPUwa1AelHTrWlFQPqmi4MZmzcUod4+CajzH0l2enZlW6rLaWYFg0KFWQeU4C6pbenkfXGPWffn9N222cgsaJTSFKTkFLJcdRAmZUB+n7HnZlX/ULKLHMlbL3BEQfnnu892e+DkfpE4ZEacIcMU9CBaRMhwWJzWIW5BaXSlORm5CKlp2NkWeKz8EmM11aL6NW9NIQ/cRr3mDyxw6rtaTmCK8SzV1EVRv4yK9Xg1VEMsddi0xBR69oZMdsBUCylpJ5DoRR1lRbslIy0ix9lob8rh5y5ktCOKDJF2ZlFvPY69O4AxnlZ7nykGhxnVXrpiT1HzdLLwyhG6JHfee6lHmFUVKkdKlvdk3tZJWNfrphdeuTTn4ViNLLlxS6Uw90NG0GOKqZ9anzv52Y8bMfJl07Cr+IseLplhN21oD93DNaR+w2E/Fs7fv3Pwa2VUvrF2JOZ1gtGtuQQVUVNnnmZX8tW0eIWZuWX5N1b5R7f2dtSP/t/F57kDLJSy3qYeDmtqBfqtB5bVzYXm3HgjmPP3f3NuEWvfo27b+ga3h3/Uamsi9OGnZr1+zobDcNeLi6Wi35isRCy8fOvb/3lpYNn6yoT8Qykq0YljFoHZzvNnkFRYxLu89i6tpOt01yDTs04HU7KjfJBjr9wn2mqXPL+hK99vOP54/YKVhNzgoSdI/pUvGXO1M64KWiPQ5aEyoCqRrjIQZq3WtKKAZTBUPO6MJjRymt8syFbDzxym99R5evt/YeeF1Q+QqiWlKI/snQVZB1TiIr5pGkdQud7ZLvu+4v0uCSFJDUJRJmis0TEa6ewMisOdlhR6PsdeyZdIbNvR05f89VjU3AfXfkeXS1TArK0ey07tOSs1eI7NqX7hBpwhyzxTAN6TUTU3RK/CjO0aJKZ/Pen4l7qBf8mnn5VkYnip62Xr/PiKMl/d2P36RP+3VxKd595z5JPvDQYMqglV1IA/LIEDa7CyF9mpbb16iiG2Gup01Ci1jnp0R23anApDsWdI67UnUO/PC+ovJCyShOqJr3bKZ//+30B0Qj16XnJzJWEKqKoKXj/93tuu6nG9L4JE+dleotbGQfHhQqdGkh1TrlHPHMn77+px6I5YBWUDqVdWpcyLTjUoHZY+bilNarc0SplqFkkocojkuXFLpTD3Q0biiVW/qPNfv7RKUWfHs91mbskdnXpV3IUpR6Z4xP9KDd1jefC1rHONwMWXcx8lTLbr932Lb6hSTFB050GHNZvxM7KamQfHzVQ3I4FT+KmTS291n22+tJefwSXj9Nyfe9E/6iHuS/XeQe1jhxwZlbk/dxnG73nGu1cN0RQp7Ss+75d7jjo4bNHqdpjdx2cZlZ0e5XbrMOpGTlBrkHcnWH9UfOKykkx/mhp10ro6GPl62E8ZcZIe3W+xWLP3l12LbrvMaRTsqV5U56qpsqXU/O918fuCLDQEDktqG+Cn3e51trb140NTd4eNM11cHIzrez3eR03nV7TWxs/4+b5w6wfzBk5unkjIuNtmt6i+Fntxepvbqkp3qhYTXw4b0S/V6+fvOGVmkhQsbuhVMuVNB1CmLKR1S1chjXZ9cqlZyMWwWrSb3IX7oN2EywQHwnS6FY6yMRBp5pq5n0muq7ZNlafzdGXW03RaNHePB1pBw0xd2iQpZIQoGrMH8b86RYZNcWkypoqJqgpuDTHIUtCZUC17xehImfb+MdBZfb5YdzjxXFh/QT5o4H0o2CMomeR33eIc3+QEmBalcRiRtsaqLZh6uLruc+fTZ9quDV61INA8cGLaeaIgVKt6IJPw2jaM2r3XnNipeeUwe33mRgbmlr3MSH2rnHz14iNnNCCUytKSR+ZVHOm4lWQeUxfcxXl1uNn9lwYYunTQ1thSY2LIr2AZseWI8oUH9MR6LhbkWW21CBVyosMGzw0iVG/q5pCeoTQrFGts59dSvzf554rgsg7fIX3aP6Xi8HuwQdS7mk7uf+3PqbsYe7qnRcc3HCm10GqYFOoO9Aej+6f6CvavHQrJM+9tdJ9duw/Rc93+7qw18VNTQ1h0kwpxHYUr+oquj5rPRJnDux7okvH76x6GvN3L3Gdq7x9tZ3YaU27dZNiZFnaE6FsOMLf6c6mkb1j9XXZuZ8/fNG0jUoM76YuGbG4ZQnzChMhb5mNnkm9eqmWYojNCylpKFrrGr85EoASwGzpkH/CcZmFcCi95Val9fa3MTez6j/YXO1qZbhQVml2k/7ePQI2X/4Q1N5ISXrmiqfJrmVdKSIKV1tKKX5/+dTnntMHNBErR0zTecd05IoLPSB+fbIGV46wrV9aDSTwPb3MI/69gn+y8rHRojoZ1QikOZReaRUUIg1l6QWH5g4IucMSbB842KW1RLURzI7dRIhCnoWVWpFlYr0SO5qE5cXWutvXOcju7gYN6tvyylFp5xd32i9O4nyjsVFnx0ZV/Ng/4ea8hMpfmk5YnzQBPxfXzCP2nEdsxY9OZ50qxxmYbBdR8XpI0qM1Fa9zUwV1TMtqemxgkMhAnRckXFlQNS1qXra4nLjx6VwrrqPtyqtPV1b+NGDZ2RfLEKryxE4bec4rtup3ghmTJWaksmp08hTEBOWoSZpCBFWEaqTzEcKUo9F7+/us8tdKzd0v57vjhFBFDYI6yExN8WhB2oElbmepAkhEoPjvTKcgTU1zHLIkVAZUaoyOHAtR+4gIQE4rfsa9829b2g8wElvZSAoW8euIyrgn2kkMzqGbI7WjC1W0mNOdkc3rGnD4YUDlz6u3165SNEcWrzl4FWQfU/gJPUMTm6lTO6Mf5CNrUuOiyHn4QkSZwncEGu5WaJkVQaKq2J0dT7/fSfSOctARQre2NHU88sERISdRDT2apdMn7NilMNI8bf0vffQve40LNoW6A5Pg6GanZhV44EJg1c/dGTVTFpXYElXdYNSm66MqfgidF4M5TYqRhTBtTwRbt5tv5DFf5O8k+6CiKkwLucss5eqleoqhEGReMElDfGQO/AGfWZIOpbvcUm3vc+BhQGmjyL8bfDKUp6tasXmmrNJsg7HrArZMWnNpXGQ/HamZK5kmBIGPKAJnQ4Io+Xxxzc9KAXscJb7cgnk6E+gVF2ZA7PrEAFeOcKFCMz0x5yg1d7uQ7SbtZHQjIKgdSre00ik4NHdA6B0W5dKa9Cv8JkJMINIs2F6JGU3c8qRqKYe7GzAc+e77AwCg5uF/PhcS8s5re7wFw4+t1UEaki6V1GWlCp4eO5Qx0MkwOe6jQ1i7uicfAADAt0LJ+/0OLl82n5ltpkzkPv7lxBebedbaNKu0aqd5R9aFz1txutOqoY1rYi1f8uFU6E799Ud/7EjvFn2gAmi7QC0g47fl1Qi5t8Jcpx9MzciZ7zxfee+qAbrf0s0VAICHpdNrxYULOroqDSAlGpIuldRlpYrSLqycsGxzi2b9ww+YfDPPlAUAAKh7sDTMbbVmOg8730oz590H1TF7d//QXInIoVmllZr0XxTfv8aEZTe1i4i3q7HpGhB1sO3WzA4L9nG1SV3e4atZLTxyfWFtSwEAdQ+Wqq5ubcugKBqSLpXUYaXUu0fee1nbQgAAAAAES7vH4pM3F0schSrdwKiDDq2ZHRbs42qTurzDBwAAAAAAAAAAAACALhw+3DIBAAAAAAAAAAAAAPUfTq1u8IWf0PDZePRB96S3vwxFfB1ILVDwdIefx/Kdl5pse33V3aABPIeQ/+nk+A6zDY7fi7JBPzW77Kys2xvdpyZkN9f9/IzjdvSwj2lNf1KInpyyUvORVvBvrI9X2G4ZA0kx1qiD+UVJ9cZAJdWf41WKWP4juwvwcsplKHxkyjhsg6qZuSkrJs2MPX7lhUG3kZMj963ooVnwNG6a7/p9Z++rdB7mGrI90tFQSfowdYe64x35SmL1QSdbcedUT8li0o7rqlUVRjUEMNZriquNzM4X15El7Vr04PIYqr4tFQiFrxb4X84HTgpKSPzzw4BtDxOFX58uIOev5ZMC9iSlsKyHTly31S7JR7w1FH/8ffWM4COvVHQ1WDnpHwv1e7mvXu9ncndGp+GnNFtqsYmitHsPXqsaW7TRFr5+rrHo/hXfFvWqfTQwqq9aKnxZpRhq9y59NauFe35+13awlI+nZCaPbunV6szjjV3Vql0krql7TNzn6xbob6CrdZibgqXdbebaMK12lI8+5aed+jHknv2fd39qm/7b3vtqNfK+j7gutOSUGZqRRgcKF4j+itvGa2tc5k0ZA0kx1lCg1kyhGag1GQOVVH+OVykijwvwcjI2FL3IlNH+dbxmVkIrJtW+D96/U8Wq/eYxsYdCS78JgWvqEXtY72njSc0iDkUN0KwxcRWEAr0jQyNWXEmsPuhkK+4csZRR1EKFUTuuq1ZVGNVQXrBeU1xtZHa+uI5Sr0WfII+hanGpICsKXi2wdPqtOhKv07ndwrPTXaP7nJvVlksQ6l1CDh1oPsRNee+hSc3YRBex1lD8NsHVYWuHX+8csBV+Z3veow0DbfffD/U1IThGLruTfu6pzk870NtgutnOq/G9NQSvR0z4ohhZ5aMm91Myo0Ah5exBci/4a2hZiwY+h9/g4TTr6+ok5ZzizNQPRbwWuhyCYzBwikGNyCUJHTm/Hb5NazQYratbkWoav8HYHwDoQyfscedUR8rUhXbcsJHBa0wvkScwpF4LhZqoJiPoDFgyO23ZXJeIgX8EdaLeXOY9PZuSb+rXUbvsHThV88nhQXxVVZZKG/fl3kaS34fH0rYNXlJQI19pCNQtajNbsTv8vGeHgqdH3GQbNmalpRZ28Ipc791eLf/54YXTIv5iN9PMeV9gMfPnVS5t1PLvLOk7MPR6+nfLonr+tvHAjQ/6jpEHQ9SjvRcduPZaZ1Rk4m7vtiVltwDdNZnv3/L2jRevnrzVGROxP2JcK67EpE8TAn1XXyMMeLkflXqHbF1m31w591aY24LfM1LVp9n/raPZZdGu8L4qz8iniQ9U9ObkQr/I+5xGaoWZn/jfzYoOG9NCmcirFHVTr3MbE/58odQj+OixkB48FsHPvBnp4bY2hdvGvE2XAYaFCIugx8TainRwRecD7l7rT6a7Xf93o1X6wZkT5225bHwk7fzwl2VSWYZG2wqkuvTovWnY/VOdds4izSWDKURvHXH5sAypvtoTwTlRD3Nfr3IaerD1mHXbprcnKBxdJWdzJ2eds4duU7peBWM3CV3mh5jumxtedYsLdaSR3EfLTQJKvt6O8dl85t6/j17zKiMQNVfujcXOKGcNe05yQcX0ZO/0FB4uTD06q7+EtKg4l+616smvPBr5qyL1WnGPcG9LmGJ5m4vB1RwDxe8SF3mGXWc10S5Je0d0nbtl1bgW4lUBm+Nod2AGJOV1eLeEYeJ50cL9R5unRxJE79dCBh4mDKTWIjpJLZoUNCOztA5U3mbGl92eKMexUHVSWkms1pisylzGIBRUfn142ugp21K0bVx/io/1a/1kiWW/OxGPj9qp3g5znrjyvPoP8Sd+dmj0QlJgw5yL8+3Hrf0jq8Pw2dsSwqz+XeHkGv4ba/TGEzsmEsew2ok2i0d3gsy5JBmR3snBlDUHHelFCdF9VF+gHc0w8OiUxFyKEoeON2T+Ig42e0G6u5KUrQYv0Xdgimai87uVVcpqmPXRvxe17TLCrZ6mVc5CSV74L6kdi24WUIsNDtqqMq+ClE1MjNpYN72wao/yQPclcZucm75kUCErJaXVWbD9mmG5rqQoVVombo2wSvppFcJr9GojnZJLs0Qjday6NjXJdP0ocnEYPnMU92pCZX9hmOmUCyQkNbQXYBau4t2KzayJU8DSsAr8ee11y7lOYYOvL7PWoOgR3Gbt9fN2LV1xvOPSUW002ARLt8/c2aW/sezbCHG6kW0fOrZt85mJHVTu4lfFKB/lkcu4SOAiK8B8P73jy6LoxxKqSaF3NAyaNW6nw7xtYXoQrX2KDAt+pssqBYPZ4efcCBnqcXlmykX/Nlz+59PuXVfeyfZqdX/RUI8rgoMzzZSLXsYO/m7wvJb3omwtl/xxTft7s4XJ2bGn/tnwdd+ItlOGfVxx5OQ/G7L325vPWPyH8/6BpbcAmXXb9lfbfadWt1ZKT/LqNGa8aefLs83EJl001P2i940rCzqq5t5Z2qXP+OYpF2aYWi2MX3XtnFer6F/LbpPIufEj6jRxM5UoGbvFhjoYc4mS9wl21t6HbRJd9FXLRQ36X3p08t8bS855tbf78ajXJXeDrItzRwY+D0h5ML+j6tfrITbrchE3YyLHZONsRToY6rV0z+rbLb1KzW40YUPMP+esfxO8rpBq/uEXa87cX19y0nvGWw4fNZcac1OI3jqCVb/inDkJyaXLl5wb8ygcLSrnwvgVXbtTu14LbTeSLkS/uK8Vt7gIIwEvAEl+QzYNNwnhf715vknciTOiEWh4GzlXV7SzyGJXQv5VYZqgDDxI/ByT/Ghj8W/eFdLmoeNciteqLb/ojK9FfS3JI5KmKEqt7hjQvbVq5v7Wex/+bKPOzzjnO+zQfwXipZOficlxjGpFyAERyR7qRc4L323BBndF7tfCBR5iXg5OToZJLZIUdCNT9DazXLnsiXCcVi7KdNQlsVpjkpqiZ1GjrY6rVxix+PPfRcT4qjxCKDhu095/Ln1/0iNsqrlKwaMThx+npe66kWk3xMp/Tr/Ltv4bHQzzkeW6z+rjsU/MPNRmL+ihRbCs/KZ2+d0maIenwZ0fv8NrJ9YsEItQjHfUMWUNmwUiHkd0H2Sb0GLhL5G9JKphSxymgHNQAYxMatLdlahsRd+BKZqJksry0y0/irn1XPdAse09LpAk27EoyMVGex6BtKpcq6BrQd/vIDrH7Y52NshDLzPQFbJKVnpZjOnXTMt11bwcI2mZ6NSO6xiXjfYajdpIp+TSKtGYZWfVtSwesjjsXdiB9bRJeX9hnOlUCyQUNbYXaM0sXMXSllETx6paBku13Yx9m5M7eTr/NCxlbS/8x7KUTb02Lz5ht9ShbURTK3vHcS5uHuO665PfbMWDtG0bZnbARmMeurxQ9EHxWKqsAIIqNE7zPv1Yor+jwSpFd6cjQ9vC9SC6+xTGIzNaVikcwQ4fsT7I/is67pl5mIOJMFpZuv3D9+sS2jl/Re942jZsjLFQIE7LkZ6dfKdt+DPcdrCW8BKu2WhHCy2Wkmq3Qa3Y//UZbanNUlK3Gdo6d8+TL8UDtYQPl2CpdPMe00p4tV4fr1E82+0n/psxx1B00vhn5kudSz+uoNbO0bFxaMyxlz4/milLyib9NE5Ti1b3A4evTSXUufz0W6mvmz/Nc9Evf8wB18zRuQuPzSK62Ldnn33wroDQvhV7+H2ncJd2Qj9pWY4fbbzmN7Kp0GPibEU+yCLyKDzBbevk0buxEpsYs/0gQRS8eroHJz9Ti0lORFLfUPwDItnUjhaTs/CpVNdT+gKJFAGo5aecTsXKbaR4BLp3pZpLfgTSOllpswTS2nVQOiOUliej16o3v6jHZ0u5VkpEUTsFCdMY0FPlKaduXrFu0HLvEZYDtlwdQBoQk+M4s7RADYhM9rICSs4LUZCBh5xXn04tQoSHNBegLpGITNFL2HLYE+m4nreZl8RqjUlqOCYzf7lV9jl8IRm/9G88qVxxbGQaj55gFL7r3HvPH7KTrljMG/J6x56Ur0O63T36oqe3YN2QfQ0jsF5//9Hs0RvOpg0aq/fh9I40h7VtudlXKbUTCzYEOO/gkKGVUGcoBXKURESJwxXwPqgAzpcW1WWQs3XGnJZStCLBknDrR4c14rdayGBAqvqDSGd5VkGdXcYbr2deIcnItjxgWq7FQoUrJROlQl0bcQakrjCyLTslo6i0OAj6S+UJTDOdaS+uwb1AC0bhKmptOUOUhHKrKfE7kjuOd54//O6mDtjT2Lq2Sy6+df/j2P6EQwcTgifGhIQHnLmwdkAjmrfio9OZoy2DHcjHeTKUF0wFwEK9z6K9o6GzJUH610CmtTTBvFrSR85llcIR7PD55KMFH5994vMMtMsf+qhs0LUrQXy++vwTwdMvP8hSa6yn/DX1bXYJURoxShqNNUtTV1lVmSPymlVcVFI+A0uFx+OWtSMOz5DH//TyUyFhKDppOv9pnK9DcumtqgXpKq15XzKKBNNLyib1tIJH6+0dtvVJurO7vy47+5Kbydj8opLK3yppNimtMoSSmiaXLxSvMO2/L4SOYblqbA09DfLjLnFjYmyFOEhQLmeVtJpVnC5FfqYWk5yIpD5pWEpHi8hZPiCl62nqwkAASvkpp0NEYHZrqrnkR0mzzCACaTWUS6WV0WvVnF9SnEh9rdSIqv4YUOkYeOo4d/FKf+sQR73unstj1nt31hJ98xKX4zjVzFADIpO9bL1FzgsRkIGHnlePRi0iI9UFqEskI1MUOeyJdhzGdJQlsTpjUmbwkali5uDQdN3ui297pf+u7x5pnx3ju+/OR/Xjj61dzVQIIgcrsJbNtB90+kWefGM/KHFPycStLTlEJrV2VMEmhE5HE1eKcVHC20HK+laOksiggCMDWGpU42YpJBjv8AVr5O7TXHgVbi3+YWsr8TsmqUscEqr6Q7aqglZBjCok+e9Fsi0PmAojHipSMlEq1LURZ0BpY8qy7BREEbk4iMI40xn24hrbC2Q/OswoXCWElCdEESjpO0bv9/pu6MRZw5N7U5VBlnqr3hMDBf8i0y4uHdQvNPDQ7Ks+Lek9Lh9p24JHq2SwA/m4DOVFsbFEf0dDY0uCWSzJtJYmmFdL+si5rFI46Lv0uU1M9Fj33mUWEzyhsEWfn/ybbdiiiXEj4u7b8oP83LT0Qi0jAw1BOy+mNxc/PyOzgF9600BRxusMll7rRmJvvAomVSoMiP/FtVmpyiV5GZl8TdL9lHROy/476QG3e4S1rnCtwS8pllZ9uY1b6hAP32SUqVaSnZ5NVgk3JsZWiIPtjFhsDqswt6D0ypLcjFyc4WjKT9NiTOHK62gxmPpCTgEop0NEoAZ2LrrOYko1eU1R+VUdMtdADPALcnkDA3fZB217c3nLtDE+E5r3vLe0k8hqDpfjONX4+YgBjdF5LfU2K2TgoefNo1GLagA57Il2HLJO0i+JZKotj6TOi4tMQtV8/KhGMdsPHlTXdZjYqutkm6zZcQfV31pOMlelFljN0svDKGbjnrPvf+e57zNQkls7fEdDG1yG6SjswBTaszMo4MgA7khIiWrcLLLdSKlu6e1pZC106zltt1K3imvNuM1hkggtnaJWQYwqJMmYUsAuqxgKIwF1JtYR6Cw7CVRxoDcIOtMZR0VN7QUKmC8SxIRUdIiy9QZHHJx7vvdkvw9G6hNRZxQ+ifHaahG9upeG8CdO4x6TJ3ZYtT0tR2ADejt8pG2byWEH8cEZ1+fqiyUZVoDiumAWS4pbA8gpIU2kLqsUDnqHr/G9n5vxwB3HX7jPNFUueX/C1z7e8fxx+9KDx567+5txi179Gnff0DW8O5MvD8q/tePX/xzcWimlX4w9mWm9YGRLDlEkPumwHSdfOgm/i7Lg6ZYRdteC/twxWIfFVtHiFmbll+TdW+Ue32M97rSqiVSNLPWz/3fhSc4gK7Wsh4mX04p6UQqmYeU1vtmQrQceuc3vqPL19v5DzwtIT8rAjUllK4mDTrqGFk0yk//+VNxLveDfxNOvyLNIk5+xKWSgXCM5HC2LLltXNleEAJSu5+df3/rLSwfP1lURyDPAzcXFOEtC7Ig+Ve+JYjUSBR/nzAxLRtb8kj4y82vFTNHZu9pjIOvitGGnZv2+zkbDsJeLi+Win1gscdlwOY5TTQk1IDrZnfSk2Q8XeCiT0qhFzKEVmaLIZ0+E4zCmo1sSycgZkz22LtPePn3NV49NwX10mWxLqSJTrYOznWbPoKgxCfd5bF3bydZprkGnZpwOV5MmsIr5pGkdQud75k7ef1OPJZN24kJiowhd1uhNR+4+UjNUwSWRXOJwBTzrLCKAsy5IiepSENlK7zuHyK2hzK0e2a77/mosOZMMbY5R/ZFvFXTn0C/PCzQrJ6VbIZmCXVYxLNeSoUKZieIwro2Kgs6yUwipONAbBJ3pjKOipvYCmp+ZCUYSUuEhytLutezQkrNWi+/YIHf4Jfnvbuw+fcK/m0vpe2x5z5JPvDQYMqgl7U/iI22730R2OyAGR/gIu4LFVQD5Y4lp1NHd6cjQtjAJTnufwnjBL4rUZZXCwXQujW6hyduDpk0cdKqpZt5nouuabWP12Rz90oOug5ObaWW/z+u46fSa3tqsotQjc3yiH+WmrvFc2HJ970T/qIe5L9d5B7WOHHBmVuT93Gcbveca7Vw3RJAwWtZ93y53HPTw2aNU7bG7Dk4zK7q9ym3W4dSMnCDXIO7OsP6hSTFB050GHNZvxM7KamQfHzWw1FUaVr4exlNmjLRX51ss9mzarRv6tCrUvl+0a9F9jyGdki3Nm/JUNVW+nJrvvT522/jHQRWito51vhmw6GLmq5TZfu22b5m65sRKzymD2+8zMTY0te5jQuxd4+avERs5oQWHeswdARYUthI/SBDtfNZ6JM4c2PdEl47fWfU05u9e4jqXtbT7bwtKpfph3OPFcWH9dFj4uZiaouBJ3LSppYO7z1Zf2uuPYIT6JkHd70aUCTDmT7fIqCkm3agdXSFnMS3Xr6GjS1DfBD/vcjm1t68bKy3SJNzna65C7abo/om+sw6/UbGa+HDeiH6vXj95wyuNQEFlRiorGEkF5Szl7avtxFygIZY2Ir8KHpqElRYT51K9Vh35RTN/R0u7VkJHHzEr9e5S3TGwef4w6wdzRo5u3ojIeJumtyh+VnuJRqvdG5fjSHcUmKAG5JKTvfGbIwHieVEo4j7lmc1OrsAFHjIM8HJW1CI6SS2WFPQis6oOCOy/eboc9kQmFLKnSCuJ1RiTatkXLyX+73PPFUFiO/zcWyvdZ8f+U/R8t68Le92uZd01C57tnDl9/fWir6rzXWYv2hIxBlcxBKhbuAxrsuuVS89GLILVpN/kLtwH7SZYqFd2VWziK7ce798r+CcrHxstqpMRRfhZ5Pcd4twfpASYijZzvHcwZc1eWlEiEI0YaweFl8QyyCUOW8CR+VuEOFhAI1v5pHPKiioRYnZoQVXJciS1BoFbZ/ZcGGLp00ObrI0GUvIqeSraMZd0Cbr+SFo1WtZV0P425mZW/Qebq11lUcQtukJWQa+zYJcHzMo1CYpMFPW4hNfo1EY6JZdmiUYuO5UDvzu/XKQPNudIFAcJ+R2YZXo4xQKpaqmgW2nSGtoLKHOLGYWrWLcSrhYYhGgRqmbyv1wMdg8+kHJP28n9v/UxZd9god55wcENZ3qVPexEsjV0NRzh73Rn08jesfq67NzPH75o2kYlhner+Oh2/qPNfv7RKUWfHs91mbskdvWIpqS/7KNsq8FiZAezpUP+CccVVXR91sCuYCu7hkQFwC2G0bFUJaq0HQ1FLfKhtdOhaqlVVqbVg9DVkrTnYrzgZ7isUjTY96ZVTSesT55A4yDHaGzU2bFRFT8OTLaLqHg9JOnRmorXuakEwdaymh4bGCRycecFCVcWiDygVjB+kuSkgnLAs1159elKaaeJoNR4wLKzL5aRjluIito/4ea8qrm7Bhx+GFD50+rttMdkYCtCyWDUpuujKn4KnRdT9mLM2QlR4udh52JoCq6ZR+w5j9iKH53OOqHVt/OLFb2MhqPJR3CuJwxo6TLynJeIDNIFEHdfJVjXi0eaCEhPEVhnEYSEC6qQCFS7s+Mx0sruNYXnF5umE2lcK66juJXoxbNcMRCdPAUxgYi0PFyOo9zBNZ2CHBARLZJ5IeE+V7tgfOAhwgAvJ3p8bFKLQDcyReuAXPZEJZSsJbG6YtLxyAdHkpBqVoEHLgSKHuGaTNlyasoWUZkxCgrQ6L39fVbFac3dL+e7i/4W4/Gyk90uZLtJO5ktWYT5GffOv21pP8BIspPjvYMra1K7KrIRY+yAuUTmklgOucQRmLhC5i/yIJ1sxZ8z9JynSMkitQYlDUMTm6lTO6Of2ISSXCK7aVyCD3hzZqugkvz2PgceBpSGUv7d4JOhPF1VdsWktCtkBXIvD5iUazL4TCRZmHFtlFpyaZdotI6u/aeKBYB4cSDJzzDTmyligaTwvYAMi3axVSv9EEXXTJZOn7Bjl8IkT1Zp63/po3/pS3Jr6OYbecyXJHDFle384k77xeF+XQbKjIztMPAHfFFF1GdSGReVB1MBcIthTCxJrIhk2pHR2+lQtNQK6PYgdLUk77mYj8xkWaVg6N19BgAAAABAHYL/+VxIyDuv7fEW1flRPkAGCp4eO5Qx0MkwOe6jQ1i7euGekvf7HVy+bD4z20yZyH38y4kvNvOsEbceAEA9BmomHqgADY6a2eHn3gpznX4wNSNnvvN85b2rBuhW82cPAOBbAvILAL5BWDq9Vly4oKOr0uATvt6VuKK0CysnLNvcoln/8AMm1fqNxwqDpWFuqzXTedj5Vpo57z6ojtm7+4fm9B4ZBgA0qfVE/nZqJnOgAjQ4ODUS5mpWC49cX1gTMwHAtwfkFwB8i7BUdXVrW4Yaod6VOPXukfde1rYQzGBp91h88ubi2hYDaMjUfiJ/MzWTOVABGhwcPryTBQAAAAAAAAAAAAD1Hw4BW3wAAAAAAAAAAAAAqP9I/Rx+wdMdfh7Ld15qsu31VXcDJt8bXC8pentq6dSfkr5o66qxsp9euNpo86s/vWr0oygF/8b6eIXt/lYMXmfgZ93e6D41Ibu57udnHLejh31MFffhyZr3abWnbW7KikkzY49feWHQbeTkyH0reuC/DJf/6eT4DrMNjt+LskE/URpLw82FKptY/hPm6rPx6IPuSW9/GapN5xzZ7UkpEa34r1MeqZ+9Sdx9TMoO/8v5wElBCYl/fhiw7WGi8BuABeT8tXxSwJ6kFJb10Inrttol+YhnZfHH31fPCD7ySkVXg5WT/rFQv5f76vV+JndndBp+SrOlFpsoSrv34LWqsUUbbeHr5xqL7l/xbUGn4VVnwfwGqVOZJTfVU6OqC7mklddxNPJI+Nn1ivrf5ymuXzCbVSEOEhWsuhoTAAAyw5FWkbim7jFxn69boL9Ho+6QmTy6pVerM483dlWTY5SMc7Mnxxkc+vtEP21W0fMNXTruqRFhRM/ntvHaGpd5s84bHIc8uitwWKbw0079GHLP/s+7P7VN/23vfTWF3tlS8z6VJ21pmVrt++D9O1Ws2m8eE3soVPhUWvxVLO1uM9eGabVTZTx7fc8FPFU2UbNauOfnd20Hkz+ziztHzJ6KyguK+K+zHlFIb6ruwkKaQsx9jMoOS6ffqiPxOp3bLTw73TW6z7lZbbkEod4l5NCB5kPclPcemtSMTXQRy8ritwmuDls7/HrngK3wm5DzHm0YaLv/fqivCcExctmd9HNPdX7agd4G0812Xo3vrSF4PWLCF5pKVWvB/AapU5klAfMcqZYapTjxJGDWoQiFlkQ6eSRa//H9ghGMVUZC0ZiQ1ECxBQCgCk5JbUtQlyhKf/gou/mstpqwXPnWKM5M/VDEa6HLITgGA6cY1LY4DQpOs76uTrUtRB2Djk1w51SHPSH+awxR98lidp0BS2anLZvrEjHwj6BO1CvlvKdnU/JN/TpqlzU0VfPJ4UF8VVWWShv35d5Gkt8WxdK2DV5S0JjenyEhYAAK6lfNr0VpayuPqkPl+uV0AGj44J6lz8+8GenhtjaF28a8TZcBhoWVv8h/fnjhtIi/2M00c94XWMz8eZVLm9K3HfOeHQqeHnGTbdiYlZZa2MErckXnA+5e60+mu13/d6NV+sGZE+dtuWx8JO388JdL+g4MvZ7+3bKonr9tPHDjg75j5MEQ9WjvRQeuvdYZFZm427utcOmR9zQh0Hf1NcKAl/tRqXfI1mX2zZXz7lRcu6nXuY0Jf75Q6hF89FhID+7tMLcFv2ekqk+z/1tHs8uiXeF9eeWKVVxiGRptK7jk0qP3pmGP7gRwjpEGL73bauOD3NernYceaj1mXfQIMYug5CFQiodZH/MSEybU/HKIZ9h1VhPtkrR3RNe5W1aNayFyI1buLUnhewoPF6YendVfREehQjgZxORk6ogqyzR3ctY5e+g2DVvJ4AhBL3uXuEjCDo3vS5y/vM3FYL/I+5xGaoWZn/jfzYoOGyOwlYSJ5szkbp4bSdbIQQcxRQsJC6ECuFDo+qiHua9XOQ09KHD9tuntRVe/aLMXvTm5kCwq0gXrvdtzcD4VCQPhDW93Teb7t7x948WrJ291xkTsjxjX7G9UAM/hnkClITJtc24sdkYFgIMOnegV9SAWcgxXXiV+EyOf2kEKzAX6iY+LTKQ7WnHRIZSPyQgeCzF4sxekGztLvt6O8dl85t6/j17zSicyeIm++VPUns7vVlaZS8Osj/69qG2XszoMn70tIczq3xVOruG/sUZvPLHD05Qra/wrzCP8jIvz7cet/QMh3kSCfoURTMSoN+UjwyDInIuLW9UX6AYnGVcIwZAC5IlPMT/EdN/c8DL3TcyKqzJ7q/5jdE+FRKHsI+o+QviVRlaBP6+9bjnXKWzw9WXWGhTpyW3WXj9v19IVxzsuHdVGg02wdPvMnV36G8u+jRCnG9n2IR1kXDDRhRFtt0Ud7izAREWF1lQGp92UBRVYDX0ysmUgD1LrVRVghUQTHvGxgNqPDHoEE3uKJYiyiYlRG+umF1btUR7oviRuk3PTl7QtUOV/GXIEW6NoLIdKjSP72u/HuSo/Oa5g5A5RaV0+LMMGG94gMjepAnIeEZgFNg5Eeiq/Pjxt9JRtKdo2rj/Fx/q1frLEst+diMdH7VRvhzlPXHle/YetEVZJP62SqjI2kFoiPt0rtdGTFnu0lhYAAMgO+nP4/MyLc0cGPg9IeTC/o+rX6yE263LLPmabc2PRUI8rM1MuzjRTLnoZO/i7wfNa3ouy1cq9ETLU47LguH8bLv/zafeuK++Eei3ds/p2S6/SWYwmbIj555z1b4LXqpZL/rim/b3ZwuTs2FP/bPi6b0TbKcM+rjhy8p8N2fvtzWcs/sN5/0At4UTuF71vXFnQUTX3ztIufcY3T7kww7T82qD/pUcn/72x5JxXe7sfj3pdcrdaGL/q2jmvVtG/St7/UzHd/MMv1py5v77kpPeMtwU3F9khBq+422pOQrJwSV30/HTVMBh5lHNQiosLk3szYOb+1nsf/myjzs845zvs0H8FYi1NjSR8YZrgqgeJn2OSH20s/s27XEfDPIwMouoi5aF2hKhlFsav6Nqdjq2YO0LQGFeR7SB5flGqkrFbbKiDMZcoeZ9gZ+192CbRRZ9sol6r75A1Qk8hYR9kAEu4npC8BGn2EpSobJQLsr3a8wikT6vmKrvhzazbtr/a7ju1urVSepJXpzHjTTtfno0M4JEILTS/ItNWvSs6ADDRgvcgHrKDKhG7iVGagxSYCwwSvwgdmRh3GN5GhhAuI3RRg5Nu7OR/vXm+SdyJM6IToW/+FLWnpLn46ZYfzTzUZi/ooUWwrPymdjnXPVB8f8g4/hXmERavz+rjsU/ExPvdJmiHp8GdH79jUGEMspj1JkQYVL2tTdIu58Y8ZIOrWomq4gQrtQDiWpIB+8V9LXMfV8LsfB+DV9Tuq7ClarsZ+zYnd/J0/mlYytpe+EdgKJt6bV58wm6pQ9uIplb2juNc3DzGddcnD4hHhoKJLoxYu5GiQkJraoPTbMrZXq3uI09G5j7yIKbgI+rMGx+nM0N9qNOQQY9gaE/xBLkW9P0OonPc7mhng7wbP9K2AFVNlp4jVDVK2nII23BpLzkGXOMxcoeotPhgE+vUimpSkhWAhm1ppee4TXv/ufT9SY+wqeYqBY9OHH6clrrrRqbdECv/Of0u2/pvdGrHdYzLlqIyNpDQN/lIb/QUi0MAAKoD9N/ws2/FHn7fKdylnTAPtSzHjzZeU7olyP4resfTtmFjjIVFitNypGcn32kb/gy37Xk7Ou6ZeZiDibBqsnT7h+/XJbRZRB7FxFyz0Y4WWiwl1W6DWrH/6zPaUpulpG4ztHXunidfigey/4qOf2a+1Ln0Iz1q7RwdG4fGHHvp86OZctm1js5deGwW0cW+Pfvsg3cFhKG0jxNx2zp59G6sxCbGbD+Yfcm9FX5wJNkYeQz+kq44W5WnnLp5xbpBy71HWA7YcnWAFFEr7OPoZKXNEuho10HpjFBHHqVNKuVk7AgRywh61VMmtmLkCFp24DS1aHU/cPjaVEKdy0+/lfq6+dM8F326z22ROgUugAdrYcfEud5MGS0qxgXl5pLwKclcLJVu3mNaCaXT6+M1ime7/cR/M+a0JMhOQWnRA5O2FKoxjRY5qclcKL+WRjC3wEqFcId7V6oQImeEHj2VVazcRqL8zgiWXn//0ezRG86mDRqr9+H0jo8Oa8zFtnMyxD8S2TwiKV6aw9q23OyrzEq9NsPeVO4XsSqHhb59yILx5LatVPeJoNxqSvyO5I7jnecPv7upA3ZItq7tkotv3f84tj/h0MGE4IkxIeEBZy6sHdCI5hPBZAkYyhqOaBn0tEYanH5TzsGcjMz9fGTOUuslFmBf20tLQyY9gpk9xROks8t44/UVCULfAgoOCRHo9Gj5136M3IG4XIYVphxNSlR3RrbFn288eoJR+K5z7z1/yE66YjFvyOsde1K+Dul29+iLnt7GKO3pBxIdZGv0AAAoFvTn8AvT/vtC6Bhqlz1Sl62hp1H2quDj808ET7/8OEutsZ7y19S32SUFH5994vMMyo8TygZduwr/T7VVUNJorCk8naWsqswRec0qLirhCyZ6ls5/GufrkCwsXfyCdJXWvC8ZRYKhS6/VbKJVOpWSmiaXLzxfKkpazSqkkzI4EtwlejQUV+kYeOo4d/FKf+sQR73unstj1nt3xr4nWyWwZplNBDpqKPOl26RSTsaOELEM+YgCHUHHDgWP1ts7bOuTdGd3f1129iU3k7H5RQyeFCF1ClwAE/jVCc4CBU/RomJcUEigfEqCpcLjccsk5vAMefxPLz8VEsKdnrhT0Frg0pZCNabRIic1mQvl19IIZjOsVAh3ZLemCiFyRtBTGet3hmh1n+bC6xd58o39oMQ9xT9sbSV+k5YM8Y9EVo9o2Uz7QadCvJKJW1tyiEyGFYZpbyr3C6nKIcEPIrkjJgumCNtKcZ+4BPqO0fu9vhs6cdbw5N5UzYul3qr3xEDBv8i0i0sH9QsNPDT7qk9Let8PI0vBpKzhqJZBS2uUwRk05c9XGeQ+MmcLqfUSCzCpacigRzC1Jz5BmFY/jH9p5wgSGj1aAUsORu5AXC7DClOOJiWiO7N0w5+vYubg0HTd7otve6X/ru8eaZ8d47vvzkf144+tXc0kn7+BUZnpckIU2Ro9AACKBf03fG7jljrEwzcZxQRPkNQl2enZxWXHmxg3Iu6+zSw7zs9NSy/UMjLQYHObmOix7r0rP04UfX7yb7ZhOyMWm8MqzC0oLY8luRm5xbTFEg6oVBgQ/4trs1IBS/IyMvmaCrqzR4bBcZfkoRUXu5ZfkMsbGLjLPmjbm8tbpo3xmdC8572lnZBVVm6x67Ij6Ngh+++kB9zuEda6wsUCv6QY21rRGkmdAhfABIE1Cc4CmRhRMS6g+U1S/PyMTKFWgqmKMl5nsPRaNyJfiU1DTNrizIURlZ6kMlGTuUD/Kn4+TiqEOzQYhhA9lWn5nQ7qlt6eRtYb95x9f07bbZ+BxJpMhvinCU2PqFl6eRjFCMX7nedeKh5TVzLtTYxUww9SvddWQu0+Cdh6gyMOzj3fe7LfByP1iagzCp/EeG21iF7dS0P4E6dxj8kTO6zanpYjMAm91boMVqVdw6tgpLWIbAyacgsmud+RQBxszkQvaWnIoEcwtSc+QZhWP5zZ5YpzGj1a8Ws/2QJMTmRaZzKzLcX5qubjRzWK2X7woLquw8RWXSfbZM2OO6j+1nKSOd3H5+OXE9JRVKMHAEAe0G9malh5jW82ZOuBR27zO6p8vb3/0POC0ufyaHzv52Y8cMex5+7+ZtyiV7/G3Td0De+uWXH8+Av3mabKJe9P+NrHO54/7qRraNEkM/nvT8W91Av+TTz9qgDxcB80pQMO23HypZPwW38Lnm4ZYXct6M8dg3WwbwOyVbS4hVn5JXn3VrnH99ga0Qf/Rwbmg+MvQSuuKSpMp/Fvlv4x6/d1NhqGvVxcLBf9xGJJTiQh/Mrmsopdlx2RdXHasFNkO4id39nbUj/7fxee5AyyUst6mHg5ragXetgwpEaYKUj2IQWwDBZQNUKLinGBHk2D59/a8et/Dm6tlNIvxp7MtF4wEvFQG2waYtJW0KyR5sKIqilu6mXa26ev+eqxKbiPLtUqjlYCSnWQAnOB/lVKeKnI7uAZMAshGioTwh3+9a2/vHTwbE3ldxRks5tPmtYhdL5Htuu+vxpLziRD/CvYIypl4nnmTt5/U4/F4MLKiRj2JmYGXC/bINQC0DKguH3Q7iPB0u617NCSs1aL79ggd/gl+e9u7D59wr+bS+n2Me9Z8omXBkMGtaT9SXwZrIorjFQw01pUNtpN2Z5B7mddQBxkphelRox6BFN7iifInUO/PC/QpDIXRfWrQM4cYTNaDsm95EDll0wBRlMjBTYppulGdb5aB2c7zZ5BUWMS7vPYuraTrdNcg07NOB1O+70SXCDRgc5ij/bSAgAAGeGg3xDW7r3mxErPKYPb7zMxNjS17mNC7F3j5q8RGzkhNHl70DTXwcnNtLLf5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width="643" /><br clear="left" /><a href="http://csrc.nist.gov/groups/STM/cavp/documents/drbg/drbgval.htmlrgb(2, 5, 9);">Danh sách kiểm tra hợp lệ DRBG được cập nhật ngày 17/01/2015</a></p><p align="center" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><font color="rgb(255, 0, 0);">Lời người dịch: Trích đoạn: “</font><font color="rgb(255, 0, 0);"><b>Michael Wertheimer, giám đốc nghiên cứu ở Cơ quan An ninh Quốc gia Mỹ (NSA), đã thừa nhận sự hỗ trợ của cơ quan này đối với Bộ sinh Bit Ngẫu nhiên Tất định theo đường Ellip Đôi - Dual EC DRBG (Dual Elliptic Curve Deterministic Random Bit Generator) bị chỉ trích rộng rãi</b></font><font color="rgb(255, 0, 0);"> trong</font> <a href="http://www.ams.org//notices/201502/rnoti-p165.pdf">một bức thư được Xã hội Toán học Mỹ xuất bản</a><font color="rgb(255, 0, 0);">”. Ông viết: “Đúng là, tôi có thể nghĩ </font><font color="rgb(255, 0, 0);"><b>không có cách nào tốt hơn để mô tả sự thất bại của chúng tôi để bỏ sự hỗ trợ cho thuật toán Dual EC DRBG bất kỳ điều gì hơn là sự đáng tiếc</b></font><font color="rgb(255, 0, 0);">”. Tuy nhiên, nhiều ý kiến trái ngược nhau trong cộng đồng các chuyên gia về an toàn về lời xin lỗi muộn màng này. </font><font color="rgb(255, 0, 0);">Xem thêm:</font> <a href="http://vnfoss.blogspot.com/2013/07/cac-bai-dich-lien-quan-toi-chuong-trinh.html">Chương trình gián điệp của NSA trên không gian mạng</a>.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Cơ quan An ninh Quốc gia Mỹ (NSA) đã đưa ra vài dạng xin lỗi về việc thúc đẩy các giải pháp mật mã không an toàn cho các doanh nghiệp, mô tả nó như một động thái “đáng tiếc”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><font color="rgb(255, 0, 0);">Michael Wertheimer, giám đốc nghiên cứu ở NSA, đã thừa nhận về sự hỗ trợ của cơ quan này đối với Bộ sinh Bit Ngẫu nhiên Tất định theo đường Ellip Đôi - Dual EC DRBG (Dual Elliptic Curve Deterministic Random Bit Generator) bị chỉ trích rộng rãi trong </font><a href="http://www.ams.org//notices/201502/rnoti-p165.pdf">một bức thư được Xã hội Toán học Mỹ xuất bản</a><font color="rgb(255, 0, 0);"> (PDF). </font></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Dual EC DRBG là một bộ sinh số ngẫu nhiên được vô số các hệ thống mã hóa sử dụng được NSA ủng hộ xuyên suốt các năm 2000.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><font color="rgb(255, 0, 0);">Sự phê chuẩn của NSA từng là một yếu tố chính dẫn tới việc Viện Tiêu chuẩn và Công nghệ Quốc gia Mỹ (NIST) phải liệt kể bộ sinh số đó như là đáng tin cậy.</font></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Hãng an toàn RSA sau đó đã tích hợp Dual EC DRBG vào các bộ công cụ BSAFE được sử dụng rộng rãi của hãng, bất chấp nghiên cứu từ Microsoft và các chuyên gia về tính riêng tư, <a href="https://www.schneier.com/blog/archives/2007/11/the_strange_sto.html">bao gồm cả chuyên gia mật mã Bruce Schneier</a>, gợi ý có các cửa hậu trong hệ thống đó.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Các báo cáo sau đó vỡ lở cho rằng NSA đã trả cho RSA 10 triệu USD để tải công cụ đó với thuật toán có lỗi. RSA nhất quán từ từ chối sự lên án này.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Những cáo buộc đó đã giành được sức nặng mới trong năm 2014 khi <a href="http://www.v3.co.uk/v3-uk/news/2337363/rsa-ties-to-nsa-prism-spooks-go-deeper-than-first-thought">các tài liệu của Edward Snowden đã gợi ý rằng mối quan hệ giữa NSA và RSA từng sâu hơn ban đầu được nghĩ</a>.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Đề cập tới các cáo buộc đó, Wertheimer nói: “Với sự nhận thức, NSA nên chấm dứt hỗ trợ thuật toán Dual EC DRBG ngay lập tức sau khi các nhà nghiên cứu về an toàn đã phát hiện tiềm năng có cửa bẫy đó”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><font color="rgb(255, 0, 0);">“Đúng là, tôi có thể nghĩ không có cách nào tốt hơn để mô tả sự thất bại của chúng tôi để bỏ sự hỗ trợ cho thuật toán Dual EC DRBG bất kỳ điều gì hơn là sự đáng tiếc”</font>.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Ông đã bổ sung rằng lý do cho sự hỗ trợ tiếp tục từng là một lòng tin sai lầm rằng việc triển khai một thuật toán mới có thể quá đắt.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Chi phí cho Bộ Quốc phòng để triển khai một thuật toán mới từng không phải là lý do phù hợp để duy trì sự hỗ trợ của chúng tôi cho một thuật toán đáng ngờ”, bức thư viết.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Quả thực, chúng tôi hỗ trợ quyết định của NIST vào tháng 04/2014 để loại bỏ thuật toán đó. Hơn nữa, chúng tôi nhận thức được rằng sự bảo vệ cho Dual EC DRBG đưa ra sự ngờ vực đối với các cơ quan ở diện rộng lớn hơn làm việc với NSA đã làm để thúc đẩy các tiêu chuẩn an toàn”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Wertheimer đã đi tiếp, xin lỗi cộng đồng nghiên cứu toán học và yêu cầu rằng họ “tiếp tục” tin tưởng NSA.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Các nhà toán học NSA là các chiến binh trong cuộc chiến chống khủng bố quốc tế, sự nở rộ các vũ khí hủy diệt hàng loạt, buôn bán thuộc phiện và tính riêng tư”, báo cáo nêu.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Hy vọng chân thành của tôi rằng Xã hội Toán học Mỹ sẽ luôn coi các nhà toán học của NSA như một phần quan trọng trong cơ chế thành viên của mình”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Tôi tiếp tục hy vọng rằng hội thoại về các vấn đề quan trọng sẽ luôn được tôn trọng, được thông tin đầy đủ và được tập trung vào những người có khả năng tham gia”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Tuyên bố này đã chia rẽ cộng đồng an toàn, một số thể hiện sự thông cảm cho NSA và số khác nghi ngờ sự khóc lóc ngây thơ của nó.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Giáo sư Alan Woodward, của Trường Khoa học Máy tính ở Đại học Surrey, đã nói cho V3 rằng mối nguy hiểm của việc thúc đẩy một hệ thống an toàn giả tạo nặng hơn nhiều so với các lợi ích đối với các cơ quan tình báo, như NSA.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Đáng ghi nhớ rằng một phần vai trò của NSA là để giúp đảm bảo an toàn cho truyền thông của chính phủ Mỹ cũng như thu thập tình báo nước ngoài”, ông nói.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Đây là một xíu của sự hiển nhiên nhưng đáng để nhắc lại: nếu bạn cố tình làm suy yếu mã hóa đối với một tập hợp những người mà bạn coi là kẻ thù, thì bạn cũng sẽ làm suy yếu nó cho cả những người mà bạn tìm cách bảo vệ họ”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Tôi có thể tưởng tượng là NSA và từng cơ quan can thiệp dấu hiệu khác đang tìm kiếm các cách thức để giải mã các truyền thông dựa vào Internet”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Nhưng tôi nghĩ hầu hết nhận thức được mối nguy hiểm của việc cố gắng cố tình làm suy yếu những gì đang được sử dụng. Ít nhất tôi thực sự hy vọng họ biết”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Matthew Green, trợ lý giáo sư nghiên cứu ở Viện An toàn Thông tin Đại học Johns Hopkins, ít lạc quan hơn, chỉ ra rằng NSA vẫn không nói vì sao nó đã thúc đẩy tiêu chuẩn đó ngay từ đầu, đưa ra sự tinh thông về kỹ thuật của nó.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Xem xét sát hơn, bức thư không thể hiện sự đáng tiếc về sự đưa Dual EC DRBG vào các tiêu chuẩn quốc gia”, <a href="http://blog.cryptographyengineering.com/2015/01/hopefully-last-post-ill-ever-write-on.html">ông đã lưu ý trong một bài viết trên blog</a>.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Sự vượt quá xã mà TS. Wertheimer chỉ ra chỉ là NSA đã tiếp tục hỗ trợ thuật toán đó sau khi các câu hỏi chính đã được nêu. Điều đó là kỳ dị”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Nó làm tôi lo lắng xem các tuyên bố gây khó hiểu như vậy trong một xuất bản của Xã hộ Toán học Mỹ. Như một hồ sơ lịch sử, bức thư của TS. Wertheimer để lại nhiều mong muốn, và có thể dễ dàng dẫn mọi người tới sự hiểu sai”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">“Đưa ra sự đặt cược, chúng ta xứng đáng sự kiểm toán chính xác hơn về những gì đã xảy ra với Dual EC DRBG. Tôi hy vọng ngày nào đó chúng ta sẽ thấy điều đó”.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Các bình luận của Wertheimer tới trong quá trình một tranh luận nóng bỏng về mã hóa. Thủ tướng Anh <a href="http://www.v3.co.uk/v3-uk/news/2389941/david-cameron-wants-to-ban-private-message-apps-such-as-whatsapp-and-snapchat">David Cameron đã tuyên bố hôm 13/01 sẽ khóa các dịch vụ mã hóa</a> như một phần của một làn sóng các luật giám sát mới.</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">&nbsp;</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">The US National Security Agency (NSA) has offered some sort of apology for pushing insecure cryptography solutions to businesses, describing it as a &quot;regrettable&quot; move.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Michael Wertheimer, director of research at the NSA, made the admission about the agency&#039;s support of the widely criticised Dual Elliptic Curve Deterministic Random Bit Generator (Dual EC DRBG) in <a href="http://www.ams.org//notices/201502/rnoti-p165.pdf">a letter published by the American Mathematical Society</a> (PDF).</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Dual EC DRBG is a random number generator used by numerous encryption systems that was supported by the NSA throughout the 2000s.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">The NSA endorsement was a key factor that led the US National Institute of Standards and Technology (NIST) to list the generator as trustworthy.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Security firm RSA subsequently integrated Dual EC DRBG into its widely used BSAFE toolkits, despite research from Microsoft and private experts, <a href="https://www.schneier.com/blog/archives/2007/11/the_strange_sto.html">including cryptography expert Bruce Schneier</a>, suggesting there were backdoors in the system.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Reports subsequently broke alleging that the NSA paid RSA $10m to load the tool with the flawed algorithm. RSA has consistently denied this claim.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">The allegations gained new weight in 2014 when <a href="http://www.v3.co.uk/v3-uk/news/2337363/rsa-ties-to-nsa-prism-spooks-go-deeper-than-first-thought">documents leaked by Edward Snowden suggested that ties between the NSA and RSA were deeper than first thought</a>.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Addressing these claims, Wertheimer said: &quot;With hindsight, the NSA should have ceased supporting the Dual EC DRBG algorithm immediately after security researchers discovered the potential for a trapdoor.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;In truth, I can think of no better way to describe our failure to drop support for the Dual EC DRBG algorithm as anything other than regrettable.&quot;</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">He added that the reason for the continued support was a mistaken belief that deploying a new algorithm would be too costly.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;The costs to the Defense Department to deploy a new algorithm were not an adequate reason to sustain our support for a questionable algorithm,&quot; read the letter.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;Indeed, we support NIST&#039;s April 2014 decision to remove the algorithm. Furthermore, we realise that our advocacy for the Dual EC DRBG casts suspicion on the broader body of work the NSA has done to promote secure standards.&quot;</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Wertheimer went on to apologise to the maths research community and request that they &quot;continue&quot; to trust the NSA.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;NSA mathematicians are fighters in the war on international terrorism, weapons of mass destruction proliferation, narcotics trafficking and piracy,&quot; read the report.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;It is my sincerest hope that the American Mathematical Society will always see NSA mathematicians as an important part of its membership.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;I further hope that dialogue on important issues will always be respectful, informed and focused on inclusivity.&quot;</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">The claim has divided the security community, some expressing sympathy towards the NSA and others questioning its cries of innocence.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Professor Alan Woodward, of the School of Computer Science at University of Surrey, told V3 that the dangers of pushing a faulty security system far outweigh the benefits for intelligence agencies, such as the NSA.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;It is worth remembering that part of the NSA&#039;s role is to help secure US government communications as well as gathering foreign intelligence,&quot; he said.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;It&#039;s a bit of a truism but worth repeating: if you deliberately weaken encryption for one set of people whom you consider adversaries, you will weaken it for those you seek to protect as well.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;I can imagine that the NSA and every single other signals interception organisation are looking for ways to decrypt internet-based communications.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;But I think most realise the dangers of trying to deliberately weaken what is in use. At least I really hope they do.&quot;</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Matthew Green, assistant research professor at the Information Security Institute of Johns Hopkins University, was less positive, pointing out that the NSA still hasn&#039;t said why it pushed the standard in the first place, given its technical expertise.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;On closer examination, the letter doesn&#039;t express regret for the inclusion of Dual EC DRBG in national standards,&quot; <a href="http://blog.cryptographyengineering.com/2015/01/hopefully-last-post-ill-ever-write-on.html">he noted in a public post</a>.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;The transgression Dr Wertheimer identifies is merely that the NSA continued to support the algorithm after major questions were raised. That&#039;s bizarre.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;It troubles me to see such confusing statements in a publication of the American Mathematical Society. As a record of history, Dr Wertheimer&#039;s letter leaves much to be desired, and could easily lead people to the wrong understanding.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">&quot;Given the stakes, we deserve a more exact accounting of what happened with Dual EC DRBG. I hope someday we&#039;ll see that.&quot;</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><span style="background: rgb(255, 255, 0);">Wertheimer&#039;s comments come during a heated debate about encryption. UK prime minister <a href="http://www.v3.co.uk/v3-uk/news/2389941/david-cameron-wants-to-ban-private-message-apps-such-as-whatsapp-and-snapchat">David Cameron announced plans on 13 January to block encrypted services</a> as a part of a wave of new surveillance laws.</span></p><p align="justify" style="margin-bottom: 0cm; line-height: 100%">Dịch: Lê Trung Nghĩa</p><p align="justify" style="margin-bottom: 0cm; line-height: 100%"><a href="mailto:letrungnghia.foss@gmail.com">letrungnghia.foss@gmail.com</a></p>
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