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MpBk1FroRGShkM/fy33euFe/kG0SJC+DQkLET0kqfbBjx6VK89q/ut//uqt7DMyM78weFAs3N37QlNXb8ufPvh9u/H4ySNpDl+Aa1KPvnbjinx1WnY9H/YJUvAjvkWTzGX4q3ciMiZNxfpffsHqJZ9AVZyU2TvRZOgnSByWihoG36VbSGhYxaymafMWicq+Dnad5g8YEAx/P19oammX/9mDF/dpnki1WvT06zeu4sbNa3ITZs7/EE28R6LFrN/wl7Hfo0nkdDQJHY//EzURLbKXoMXor9B0xq9oNnE1ho/MfXX4nbt1dwgNj5BrvI2NjVRq2lUE7+LuMTMyMhJ93VzRpk3bP33wu/fskkuI6Ok3b0lXqbdvyO1BWRkeXL8Ay5AENImai3enbUSL8Svxt3Gr8D8TfkCzsd+iRe4yNB+5FM2m/4Jm76/DoLThLw+/T1+PdhFSuGJWI2q6urZuRanxCwjME2u7Wpib429///utP3vwu/bskHu36O0i8Nu3b+LOnVvyc+FG3iH0jEpGE490NIn/BE1yVuKdsavRfNxKKfilT4OftQnNx69C1phxLw7ew9tnkqeP7+YhQ4ZgyODBcHV1gbG5xZGevV1W+voHnOwvzeHFxdO77zbFf//PX4P/9MHvfhq8KC9K6IWFt1FYdAd3pEfZ/dtY8ukn6JsyBkaJE6EWPwnNshag2Ziv8e6szXL4U6dMeXlvN7awgLnUVFVVS5u3aFHavHnzUrEmlJq6BtQ1NMS6Txf+569/WycNuE6NYTq5c1eV4AufBl8kBV9cXISi4kKUP3k6m0H5XTy5cRHH1q+EarhUVmbuxDuDZrw6dKou+D+eLTV3/tXrn4ZfiJKSIhRL7cGD+0+/AAV5aJYwDU3iPkJ6RhpDr4vjJ47KYT4ufyi6dMVc/WUKpWnnf/YKwbxv1+LxtbMMvi6++36V/O878Q+NEzVoZ/JPy3P5sdmZeHD7Cjb8upHBExERERERERERERERERERERERERERERERERERERERERERERERERHVxZIvlmDq9Pcw6b3xGDNu9DNNbJs2Y0q17ZtvV/CH4F7He+9PxJ49u+WgV23YgWUbD2Hx+iP48ue98jbx+8NPnjx5pgkifKb3GsZPGCsHvHztDkxdeQibDl/GjuNX8cnPJzBr5R5537HjR1FYeKeiifBrFXznrt2QlJyM9MzM0mGpaaWpaemlqekZGJaSiuSUlKePw1JKe/buc6axBC+CXbJqIyZ+uRenLhXh8q1SuYnwp353DB9+9/TboIR+587t54Kf0f8/INoL/4i2vsE3Vh06HouJicEnH32EiIgImFlYnjc2Nd3R3thkh6mF5WUvT090tLV93JiCX7zuAJb8dgaH828gr+CW3FZtOY4Z3+zFyMVPe/0ff2zH9u3bcPv2s8GLwG9f34593yS/PPwWrdvodnXohlE5Oejeowdatm3nXHm/iZnZ/Q4dO6IxBf/Vb8fk4HflXcfRczfl3i5Kzg878jFy6T45+Nu3b+HWrZtSu1URvBL6wa/jsXhCwMuDV9HQtO/h1BO5UvA9nZ2hoqn9zM+Va+nq7dIzMGhUwX+5ZqtcakRZWbJml9xW/LwD0778vaLOb9u2TWq/V/T4yqF/MSnw5aHLwWtpdXPq2RNjRo2Cc58+UNPRDau8X0NHT0VNS8e4sQSfNSJDDnbBuoPy4Prlryfw9dbT+PjHA5j3wyF539bft8i9/Wmvv/VM6J/ker86dDl4Ta1uPaTgJ4wbh94uLlDR0rFvrDOaMWNHQczjRRMBi9Iier6o6x+u3i9v+2DOLLm3Vw1937JBWDjWr2ahVw5erBEiVrXs2afPprjB8QuSU1I/T0hM/NzV3SOrsUwjldDXrVuLadOnPncBtfzLZbh58wZu3LghzWbuPA396tPQa1ReqgteLLIYEBgIm872sLaxhbU0oFp36Ah9I5NzjSl4JXQxTXxax5/W8t9/F20rtm7dKl1g7flX6NLs5ZUD6cuCHykNrqLWt2yrMqS1imqr1ioqbduoqrVT09Zp0ViCF4GLVl5eLpcSpXffuHEd16+Ldk3adlMO+dblbdi9KKYidHE7oU7B5/4zeFVNLY/GfOX6/rTJ8i0AMXiKkJ+G/zR48S1QQt+xIBoLxjyt6WJWU4fgtR2cevb616xGWzekMQc/ZeokucdX7e3iuRhMk/p3wq9fTpIH0mmB78jbxfHjJ4+VrmQLax5+W02tdk7S/H3alClPZzXaug6NPfiHDx8+U15EuFeuXMFor3fg1FkbYR4WGO35Dk6cOIHTp0/Lc/lRY0fiwoUL8qD7yj/S3tR8kplVh99CQ0ORlZGOsLBQWHTouKuzg+O8zt2692yswd+7d08O/dq1a3KtF2Hm5+eLQJHY6x38/PPP+PXXX+UBd9euXfI+Mf8/cOCA/J6ioqKXh29gbAJbu06wtLYuNTY2KTUztyg1t7SEqbk5dA3aT2mswVe97StKiTgZly5dkkMWTfRu8frq1avyN0L0ePENEOMC7/HWgfiHhrgnX7WJwVM0UcvHThwtP1ZuYoopTsIrezu9mCgtojeLHiwC3bRpE9asWSO31atXy03M98V2UV7EN0CEXqvBlV5+AsTAqdR7McCKEyIeRVOuYNnLiYiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIqBbiEhJg3tG2xk0cX/m9bp7ez2x7qcDgkC7xiUmzskaMOJuRNRwZmZlIz8i4lpA09IegkNBBjSl4JcyMrNQaNXG8eF9RUXHF8+DwUIjXL/1Dfdw9puaMHImxY8fKvx9vam5x2tTC4nSfPn3kdUPi4+PR3tR8AXt8PfZ4Q1PzSVnDh2Pi+HEws7S83KxVawtlX6t2qgldHRwQHREOcwtL6BqZvsNCVA9UtHQ6uLr1lVc869bDSSxR0aXqMVo6OjA2MYGaptZYJlZPjMzMP0kcMgQ5I0bAxNziarUnR0Oje2sVVVOmVY9sOnXOG5mTjcGDBsHYzPwHJvKG2Nl3eSDWfooeOBDtTcw+YiJPRcZE12pwFcfXanC16dSpbFTuSMRER0s93mK+st3Y3MLY08f36rDUtD1Jw4ZtS0xO3paQmLTLuY9ro1haVAlTaSLEl00vaz2dtOrY8eLwrEwMkeq8uaX1SmW7pp6+vqGxyXkx8I4bOwZjx4yBs7MzdA3bn2GPr4ceL4X7bWxMjDy4WtnYXnhuRqOr94O3tzf8/Xyh395oJ4tQPWmtoubZs1cvTJ44Ab1dXdFOS7tj5f0GRsYLvby84OPtBen5OiZWj9S1dTYE+PsjKz0dru7u59z6eWtVBG9i+rm/tM/f11cafE23MK36Dl9Le6ebm5s0rYxDdGwskoYmbw2LjFzR1aHbAz9fH3Tv7ggtPb0DTKoBtGqrMkzf0HCblbV1aUcbG0iPMDI2LtXS1T2soq4xT0VDqwunk/U0uNKLp5NiOiha5Wll5all5Vbnu5PEHk9ERERERERERERERERERERERERERERERERERERERERERERERERERET/Nn7esFH+ScSCixf584e1FRNfu1VxxPGV3y9+d/KlwXfq6lCamJQk1nwqTU3PKA+PinrctbtT58rHmFpaT/ILCMTQ5OSy5JSU4pjYONh2tr/3Zw5ehJmemYLM4WnPNPEj/WJ7anqy3JJTkpA4NL7i11VrHLy2vsFiC+sOR2JjY7F82TJMmzoVHTvZH3r2GMNAXcP2+7p06Xo3wN8PJubmF7R09Reyx7+4xweFhr261DRr1drIrrO9/OP9702ahLi4OOgYGj23Xoi+kdF6+y5d0E5D04XFqB60VdcwcOzeHd6+fgjqPwBTJk9CQGAg1HX1wyofZ2xuvqa7dJymrr4zU6sHUg9u79ynDzradTorlZ69kRHhGDt6NDp3dShR1zNQU44zs7Bc59SzFzT1DXoztXoK3sXNDd0cu2/6W8tW+pbW1o+ShiQgOTkZRuaWFeuCmFlZrevh1JPB12B86Crl9NnCRXhl8H3d3dHdqae84k1bNY3k7j16ICMtFaFhYbDt0nWS2G7ZwWZNY+nxETGxtRpcxfFV5/JpWcNrELyHhxS8U76yTU1La7OnpyeyRwyHj58/gsMjtH39A+b1cnaGlr7hnz54EWZO7gi5ZY3IkKeRyvQxKTkBCYmDERM3EFHREYiICntmOil+rP+V08kXBd9KRaWpoZHxrfCwUKSlpSEyJub30MjITWIFncYQ/Ov0eGVbnXq80FpFNUisFRIbHQ1xkRUeGYWuDt2gpccaXy9UNLUMPPr1g1OvXqefm2qqqc90dHRERHgY+vfvj07SfF9TT4/B14c2apoGkQOj0c/L+1x1+zW1dXe5urggLCQE4gJKU5fBvzZDE7PhZtYdfhZTx7DwcEiv15haWQdVPqZVO9X2eoaGD3y8PGFvbw91HV1eub7E2AkTXz2dNDQ2LbXr1BlSLS+xsu5w37qjDfSNjTc+961QUYvQ0zeAvoEh1LV0enJwffHgevTY8ZrN46n66aS46yimjaINTohF3ODoiimk0sIjQxEaHvzc3ckazePp9Xt8eHRMRcjizqTo8SJ8JklERERERERERERERERERERERERERERERERERERERERERERERERERET0v0ttV8WprkUPjn/5704+XQtqqLwW1LC0tLspqWklaRmZZekZGUhNTy9LSBq6KyQiYpD0Qe80luBftA5Ude1fa0MNQ0raUCSnJFa7NtRz5LWgrDociY6Oxicff4zRo0fDtlPnq2YWVlvsu3a9nymdgNzcXLh59Cvo2LlLK/b4mq4NFf/qX1pt9o/Wuh1tbZ/kZGcjMDAQatrai8T2f7RV6dLBxhZZGekICwuDgYnpzyxE9aiNmrqGrV2nx9nDhyMoKAg6Bu0XK/sMjIw3+/r4ICgwAOaWVreYVs08Li1+dY9vq66pZdfZvnyk1OPFygh67Y3+FbyxyY9eXl4I9PeHuYVlKSN9tVtbVuHMjKTaBR8cHAwp7IrgzSytfw+Syo+3pycMjYwuMNaX9/KLi8bhxopsXP5idC2Cz8lGZFQkjC0sF4rtLu4effu4uCIqPBx2dnZQ1dSa0xgCjIyNq+EP9v/r58vvnTuOcx8k4O6W2Sg/MK92wWePGIGkpCS4urtfDA4LOx4g1XtvqcxYWVmjnZrG5sY0nRw5KhvZI7Mq1oFS1n+KHTQQA2Min1n/qezGRZzM9cbDg0vw+KdAPN6SWrvgh2dmYuDAgWL5OVhIYRubmJxV09D6sVU7laDGVDJq2uPDq/T4ayvG4eHuuXi8a3Jte/xwBEizF3Ut7aWs2HWr8dd++FAuNzUKvp2GlmYn+y6P5VnNAHlWs4gx1l3hno04Nz/j1cG3UtXQtnfoVj554gSESwOpvpHxF4yvgefx7c0shptZW/8cEhKC9NQUDJEudbs6dLvY0a7Tx50dHJMZYQMRa0HZduoEqw4dSqXB9K6JqWmJhYVlmbmVFQyMTA43xkzeyN1Jqn462eB3J6lhenyN7k4SERERERERERERERERERERERERERERERERERERERERERERERERERH9r3H+wjns2LENBw7uldo+HBTt0D4cOnzgn+3g03ZEtEM4/M925Ogh7Nm7C6dPn+Iv8dWFCFe4dec6Cotvo6jkjtyK74pWiJLSIty9X4J7D0rxoOweyh7ex8PHZXj4qEx+nzhZTLEO8vKOo7DkNo7mHcLJM8eQd+a49Hgc129dRsHlcziZfwJnL5zG+Yv5uHDxHC5ePo9LVwrkx8flj+SeX+0Hd+ra7V5ySgrSMzJLhqWllaalZ9yNi4+Ho1OvS2J/1+5Og/r5+CAxKemhdFxRbNwg2Nrb32sswR8/cUzu2SLs/POn5FYgBXts3zbcunwG125fl4I/g4JL53HxygU59MtXL0qPF+Sef1D6xlT7wRq6el90dXQsEj/Y/9GH85GWmgrLDh2PahsYyEtSaOsb9tZrb7TZplOnggH9g2BhaVWkqaO3uNEEf/yoXE5OiZ59/jRu3rmGU4d24i+d+yEidzLw8BYuX7+MC5eU3n6hoseXPXqAA4cOvLjUNGvV2rtbN0fkjBgBbx9vqGhqDax6THtTs41dunQVy1UENqZS8zT4YpzOz5NLigi25Po5hI+bgSZm/vhs2RKpkj/AuYKzcthyk44pkE6EqPcHDu5/eY03MjU7mpSUiHipzBiZWeyqvE9VR9egW/fusO7YsbytumbTxhT8kWOHUCoNnnIZuVqAM2dP4nbxLeD2aejFjcF/uMWj4NB2lNwrksNWwr9w8SweyMG/YnDV0NHJ9ZZq+bgxo+Hg2B2qWjqmyj7d9sapffv2haGxcaNbRWH/gb3y7OTO7cs4efq4fALOFeRLWx5h/tKlaGIdhvHzP5Vel8nlpqAi+Hwp+HvYf+AVwbdWUbMTpUQsVRHgHwBdw/bpyj5rG9udPXs5Q0VDa0Cjm8cXnJdCfYzBMVFY98sGadoo9f7LF6RtT7B5/Ro0cUtHt8ypeHj1NK7duCwPsqKdl07OfWl6uU86ca/8I0ampttiY2KQED8YZlZWu+XB1cDItodTT3ToaHOtMU4nC88cRtLUj6Se7YFDe7bj0aN7uHL9ivwt+Pjj+Wgy4H3oxE9AwYHtuCsNwmJgvSSdGFFqyqQev2//nlcHL/Xo99ykkiJ6fTfH7mViWy8Xt9h+np7QMzSa2hiDjx6ShCYJC9EiYSru5R/EU09w6OevoRGShiaj1kIjKgfn9/0uXUCV4sq1S3IT5eaRNJ3cu393DRZoUVHT6WBj+3hEVibEEqP+/YOHxsTGfd+7jwvaaWq5NLbQE4elosnQT9Bk9k6oSuGuXvIJ1v/yCzImTcVfvRPRJHMZmoz4FvYJOSi7ni9f0V67cQXXpG/EZWkgfvzkEfbu212zK1eD9kZrxPKhOTnZ8PT1uxkQGIiONjbHG1vow0fmotnE1Wg641e0GP0VWmQvwf+JmogmoePRJHI6/jL2e7SY9RuaeI/EzPkfyt+DGzevye36jatyr38ijQ3ifk2N/qBUblL7SD18WPJQ9PPykmc4Wrr6sxpT6IPShqPZ++vQbPovaD5yKVrkLkOzsd/ifyb8gL+NW4UW41fi3Wkb0SRqLixDEvDg+gWpzJTh1u0bcrt567rc80VJ2r2nhsG3UdVoatWhQ1GMVGpipSb1drRWVbdsTMFnjRmH5uNXodmsTf8Mfimaj1uJd8auRpOclWgSL5Ufj3T0jErGjbxDT2+iSYHfuXMLt2/flJ+LXi/s2rOj5jfJNLR1N/hIc/rAAGlaaWD4W2McVKdOmSKH/u6szWg25ms0y1oAtfhJMEqciL4pY7Dk00+A+7efzvELb6Ow6A4KpUclfFFy5OB31yL4dmoaXlKtR3sjY7RT1xjeWO9MivDfGTQDTWZKg2v4cBxbvxJPblwEyu/KoZY/eYKi4kIUFxehSAm+8Nngd+7awdvCdZGeIU0Z4z5Cs4RpuF+QJ4f54MF9FJcUoURqxVLwRZV7+51nS83OXX8w+Lp4fO0s5n27Fv/ZKwSF/7xwerkn4ruAx+UP5VfHTxxl8HWx4deNeHD7CsZmZ8pz+DP5p3Ei7/grm/gHivi34Xffr2LwRERERERERERERERERERERERERERERERERERERERERERERERERERE9L9CaWkpUtIzEBsXBxe3vlj13ff83cQ3YeX33yMnOwdzZs1EREQ4BsXHM/g3YeyECYgdNAj+AQGIGRgFWzs73L59m+E3pFOnTyMkNBSdu3aDfTdHxEQPhIODA6a8P43BN6RZs+fAx8cXX371FUaNGYsB/fsjKDAA/oFBDL4hJQxJhI2trRzy9j/+gJeXN4YmDoGZuQX27uXymA1i05YtiE9IQLBUasTr4uISeEjBpyQny+Xm/WksNw1i3kcfiaVDMeOD2RUBJ6elY5A0rQwM8EdvF1cGX9+u37iByIHRGCb1brvO9ujVu7e8Io6Xry8GRkUhIiwMZhYWWLtuHcOvT+IiKSY2Fs7OzoiOjoGXjw+CQ0IQIYXeqXNnhErPnZycMDw7m8HXp5GjRkMsuvWhVG6q7osbnICQ4GD0FwtxSQPv/fv3GX59OH3mDFJSU+Hq1hdXr117LtQff1oLP+lianBcLOy7dMGatWsZ/OtauvxLJCQmYfLkSegt1fXouEH4ae2/6vj6DRsxZGgyAqXe3s/DHc69ekq93g6Tp7zP8F+HtVQ6LCwtYWBgCBVVVbRq3RrhkZEVobr184ShkRG0tLXRpk1btFNRQbPmzeVHpkdERERERERERERERERERERERERERERERERERERERERERERERERERERERG9fTHwCzDvavlaLHswVc2pNBJeemYLM4WmvbBlZqfKxqenDkJI2FMkpiUgcGi+HzyTfQo+P4RpR9G/jcWkxe+vbcGZGEm5tWcXw37TLX4zGjRXZuLhoHNj733Dw5Qfm4e6W2Tj3QQLunTteEX5kbFyNBteImBiesLoE/3hLKh7/FIiHB5fgZK43ym5chDLVHDkqG9kjs5A1IkOeTiYlJyAhcTBiBw3EwJhIRESFcTpZ5+B3TcbD3XNxbcW4OvX4cPb4ugUvysy1Hz5kjX+Tzs3PQOGejQyc83iihsS7k28J707+G/d43p0kIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIqqF/qFhpuGRUaX2Do7nmMYbFBwWvm/M6FzY2tmhtYpaMybyBnj5BwzoHxyCgMBAWFpa4h9t2jozlTfA1z+g3Kqj7QVjM7PdnTp1Qqu27XKYSgPz9PFb2rtPH6m8qJqZWljO6iM9b9NOdQGTaUBu/bx1Pb19oK6peUC8lnr98qCgIKipa3zPdBpQ0IDgI449nNBWXeMd8bpbz16zwsPDoaOnv4fpNNSA6uffNyY2DqZWHWYq29y9fQaJ4NsbGZe2bN32/zGlBjAgJLQgMjIKRqamj2zt7eHS1x1evn6IiAiHsYkpWrZu04Up1bN+Pj4jvXx80Lpt25XvNm22qHnLlivaqqh8ra2nv7RLly7l5uYWaNGqdQSTqkd9Pb3/EhjUH7p6+peq22/bqfNlR0dHaUqpksa06lFIWMSPfv4BUilpW+3Vqau7x66gwABo6ehOZVr1UV68fe28/fxnjczJgaeXF1q2aeuroa2rWzG19PDUdXXvF+/u0a8sMiwEBu3bF7ZT0whgcq/J2MLyRAcbGxgYGN5v06ZtactWrdCqXbtByn5TK+uFJubm0NDUKm/RomVp06ZN0axFi5tMjoiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiF4gJDyi+7CU1JUpqakYmpKC1LT0+1Exscuc3dy1mE4D8Q0MmpWZmQWnXs4wMjXbrGdo9HlXh25IHjoUZpZWZ5lQA3Do0fPznJwcODg6lv+jrYqtsr2NqlpAj+7dYd2xA5hSPdPUNRiYkZ4Bd49+aNGmnV3lfaqaWmrauvplWjp6C5lUPVLV1vtPxx5OZZnpadDW1/+i6n4tfYO/qGhqtmVS9UxLzzAiLi4OfVxcxaJbRkzkDbHo0GFlzogRsLCyPsM03iD7rg6X0qWpo76R8XSm8SZnM47dHw5JSIC2gUEm03iDujo4PkqIj4eOgWEy03iDLDt0PDA8MxPG5pbVThdjBg1W6+ft24pJ1fd0UlMrPiI8HGFh4U86O3Z3qLxvUMKQ4IjIKBiamjkwqQagrae/MzQ0FJFRUYgfMuS3YSmpCwcnJOQNCA6GuaV1qYau/n8zpYbq+RqaMy2trS/Z2Nqhg42tmF5CV9/gp7bqGqpMh4iIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiF6hR+8+mr4BgeVR0TEIDY8o8gsIuN/NyQm6hkbXmE4Dam9moWZqaT21l3Pv/OSkRNjZ2aF5y5Z/NG3ePIHpvAFm1h2+de/bF82at9jFNN4gV3eP4579+qFps+aLmMabqvN9+jTrHxxc6uDggL+925TrhrwpvVxdfWNiYtC+vRH++re/WzORN8TZ1XV2bGws1NTVTzKNN8jNw3N1dHQ0/tG6zY9M4w0KDOp/wtfXF02bt5jHNN4Qpz4uZhGRkejatasYWIOYyBvS261vanx8PIxNTB78rWkzrv30pvj6By4enpUFPcP2x5jGG9DPx9dYamPDwyPKRuVkw9DY+FIbVfVwbX1DDabTgEwtrfOsO3SEvoFBWevWrYtatGjxqMU//oHW7VRCmA4RERERERERERERERERERERERERERERERERERERERERERERERERERERERG9gJ6xSUfHns5ITBqKtIzM0pTUtPKgAcGw79Z9n9jfw7nPJ+FRUWJ7aVR0NCxtbMHU6oGWvqGWho7uJ/Zdu17LzclGH1c3aOkZfKVtYDhA7FfX0fNy6tULnh7uMGhvVKChrTuaqdUjI1OzpWEhIdDW0/+48nYTC6uP7bt0haqG5lKmVM80DQzfcezhdCMwMBDqOroVq5z19fT6rqezM6RvxHSm1ABUtXS69fPygoeHB9T19HXEtsABwRt79e4DTV29LCbUUD1eVz8hPCwcPn5+e8XrmEGD10UNHAgdA8M4ptOATCwsZ2VmZsDTx29NRNTAne9NngQ7+y6XmEwDs+3U+eDQoUPRyb4rOtraiZLzqJ+nJzR09YKZTgNpp6ndsks3x/Kw0FDo6htsa9G6rZmJmfnZ+EFxMLWw3MiEGm5gtfPy9oaYvSjb1HV05gX37w/H7t2lWY5ea6bUEFeuRiYJ8fGDpTLT5YqyrY2ahlqnzvYYGBUlVi+ewZQaYmC1tPpxxvRpsLKx+eaZE9K+/c5oKXjbzvZcNro+dXZw7CyFnusfEICJ48eJHn9UQ88gzMjcUl7xrK2ahleXLl0QKO03tbT6o725hQtTqweGJqZ5HW1tYWtn99i6Q4dSK2trGBgZQ0vfwKBi4FXXmG1kbHLJzNxc3L/ZzNSIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIioBi4UFCAmbhB8/AO47tOblD0yF2NG54rfHkZhURHDfxM2b92K/sEhCAgMhKWlJX7btInBvwl+AYFw6esB/6AgdOrUCdNmzGDwDW3ajJno3acPjh0/jknvvYc+0vOk5GEMviFdvnIFnt4+6OPiIgedNSIbQVKvj4wayOAbUlpGJhx7OFWEPGvOXISHh6OflzeDbyh79u5FTGwcJr8/tSLkn9atk4O3tLJG2cOHDL8hDEkaisjIKJhaWMDW3l4aXN3h5euHiIhwGJuYYsfOnQy+vn25YgW8fHwQERmJOOmiKSIqCtExMRg6LAUODg4wN7fAsuXLGXx9Ki8vR2BQf3S271JtsG7u7nB0dMTcefMZfH2aOm0G/PwDUFhY/dWp6PVBgQGYMHEig68PeXkn8ennn2NkTg48vbyw+ocfce78eVSeWv6wZg28pOllZFgIOtjY4PvVPzD819XX00sO08zMHFpa2mjZqhUWLlpUEWx2bi5MxPpP2jpQVVVD06ZNoaOnx+CJiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiKr6ecNGmHe0RcHFi/wBzzfNzdP7meBj4hPkk1HTJo5nivUQvAgzPTMFmcPTnmkZWany9tT0ZLklpyQhcWi8HD5TrIOg0DD2eCKiPyFRn7s69cRnCxexTr+NuXxa1vCK4CNiYms1uIrjmWItFRUVo7rpZE7uCLlljciQp5HK9DEpOQEJiYMREzcQUdERiIgK43SyLpReyx5PRPTnM3bCRE4n34ajx44/FzwH17c0jxdhiruOYtoo2uCEWMQNjq6YQiotPDIUoeHBnE7WhbgzKXq8CL+uPT48OobBExERERERERERERERERERERERERERERERERERERERERERERERERERERFV5/Hjx0hOTYO3rx/27tvHH/J8U3bt2YO0tDSkpgxDakYGg39Txk+ciPDIKAQEBsLS2ho3b96sCD8kIrLan7gdlBDPE/Q6xDoh3n5+6OXiCufefeDk5ISvVnz9zI89z5k7+7nGH3V+Tcu/WgE3dw9s/f135IwaheABA+An9Xxlv+jZ1fV48U1geq8hJDwcJmbmcogLFy/BACl4Wzs7FBQUMNiGcvjIEQQNCMaw1FQ55JKSEgQEBcHHxwcTJk1i8A1l6vQZ8A8Iwom8vIqQ0zKzEBUZCR9/fwbfUBKHJiOwf39YdrSBo1NPuLi6oXsPJ0RERKCDjQ02bd7M8Ovbd6tXw0eazYRJNT5VmsNHStPJmLg4jMjJQc9eveDq6oohSUMZfH3LHpmLTvb2yM/Pfy7clPR0hAYHo2s3Rzx8+JDh15f8s2cRN2gQRKmpbv+Ro0el2h+A3r17Y9nyLxl8fcg7eRK5Y8ZgtDRnj4qOkefvt27dqgj3onRB9emCBfDx9YWfjzd6OffG1m3bGP7rsra1hXXHjrCwsICKqipat22Hn9dvqAg2MDgU7Y2NoaevD3V1DTRv3gIqauoMnoiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiKrDdaDeEq4D9Za8bB0oaiCvWgeKGsir1oGiBsJ1oN4CrgP1lnAdqLeE60C9BVwH6i2pyzpQ3n4+z6xwKV4zyVqo6zpQ+w8ckAP/YPYH8qN4zTRr6HXXgRKhh4RHyuEzzVp43XWg7t+/L5240RCPTJOIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiP693L//ABnDsyAemUY9qck6ULPmzEFoRCTEIxOrJ69aB+rwkaPyr2eL0MWjeM3U6sGr1oFy9372d+PFa6b2mrgO1FvCdaDeEq4D9RZwHai3hOtAvSVcB+ot4DpQb0ld1oGi11TXdaDoNbzuOlBUR6+7DhQREREREREREREREREREREREREREREREREREREREREREREREREREREREdH/DnEJCXDz9IZ4rLyt8gIsr2qV30s1UFRUjODwUDk0EaB4rTzPyEqtUVNOEtNkjyciIvrfN7hGxkTXanAVxzPJBp5OihMkmghbaZxOsscTERFxcOV0ssp0Upk2Vm6Vp5CiifeKxukkezwRERERERERERERERERERERERERERERERERERERERERERERERERERERSdat+wlz53+A+R/OxfyP6t4+mDMD33y7gr89WVNz5n0AoeRuCYqLi2vfSkpQWFiIx48fY81PPzD4mhI9/a4U+pSpEzBiRApGjkxDdk4acqSWm5uB3JHp8vMXtezsVKSkJ+Lo0SP49beNDL7GwUtlokjquSNzhmFYlAuGDvRARpwHkgb2Q9yAnkgId0VaXD9kxLpK292RHuOK1Bh3pMW6y8elRfdBWmII8k6dwi+/bmDwtQu+BOPHpGFcUl9kD/HE3GxvzM4JRGZ4ZwwKccbEFC/MGhuL6Vm+mDoqFgvG+GLhuADMyPLGjHQ3jE4Pw/GTDL5OwU8cm4bPcj3xUa4vFo/zxpqpXlgwMwMzR4bjvRQ3jBudjsnpfvhkaio+HeWNkQO7Ij2qB0YlemBUGoOvU/CFRcWYMj4dK6f44afpvvj+w2R8O2cINi9IwLIPc7FiehTCvewwP8cbq6b4IiOmD8yNtTBqcG98NNIHU7IjcDTvJIOvbfB3pOCnT0rH5jne+H2eD7Z8HoutC2KxbY6HVGJiED+gO3raaOCL8X74blp/jB7ihh6dDLHpw2B8974fpudG4tDxPAZfl+BnTU7Hvk+9sf0jf2yf447tH7jitw98sPEDX2TH9YapiT62zPPH7BE+6NHFTCpF7tj1aSC2zPHEommDkZd/Hht/Wc/ga9/jM3D4U1cULHfD9d2jcPfqAlzfMQIFS/vILdLDDL0dTNGtsxm+HO+OY0v8kLfQDYc/7omdy4fh2p37WL9hHYOvTfC3Cksw971k3PzaGcUHRwL3VgD3v0Z50Rcov7MId37yQ/6CbjAz0UVMP1Pc/MYFF5c64erKfijcHIOjG6fi4LEz+GrFcgZf2+DnTBiCOz8H4EHxCty/tQT3by6S2mKUlXyNy6v9cfkLR3Sw0EOirxkuL+2OG6s8sH15HIZE9cPYkUPx+aLP5VsPTLQWwd8tvYuhyQnQN9BGF1sTOHQyRjepdbIxRvfOxujraIQOlkYwNTOChXl7eDtbYvSIeIwbm4WpE7OwZu0aTJsxBR99PJfB19Tc+bPx6NFDfP3Ncixc/DkWL1mIRf9szzz/4mlbsnQR1q9fh/379mH1D99h1uzpmD13JsaOH4XNWzYx+Jr68OP5uHDhPK5cvYKr167iqnh8Rbty9TLOnj2LNWt+kHr6exg3YTS++moZiouLGHxNHdi/D+IO5Typ59e4fTgHc+bOksuL6O1iNnPq1Cn5DiUTJSIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIionp0+OhBbPx1vdyYRgMoLLoD0c5fKpBD/vKrZfKjeP3kyRP5UZwEJtUAQYsmwhXbRdiiidc/HzgvPxf7mdxrBC7CVIIWoVcOWpwIEfTkbw4/0xj8a9RqJezJ742qc2P4tSR6tui1Ijyld9elifczzdcIvjCzSa0bg68DZeCsHPyj/M+fa2XbAqttDP41erxS318W/ItOAIN/jeBf1eOVOs7g6zl4MW2sGrx4/Z//7y/PDLrKN0NsV/Yx+DpOJUUTc/SqwSvhvqox+Nfo7fKF0T+Dr2nglRuDr8OMRoSW8Ks25/FvYw7/6fbxr3XVyivXOs7hlXsyyv0acSLEt+BlTSlTyp1K8ZyJ1kLV272VT4TY96KToNwOVo5nkq95El52h7Lyt0FsF8cw9HpS+X688l+mF92TZ11vwBPwshMhtjEpIiIiIiIiI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Redundancja[edytuj]




Z Wikipedii, wolnej encyklopedii






Skocz do: nawigacji, wyszukiwania



Redundancja (łac. redundantia – powódź, nadmiar, zbytek), inaczej nadmiarowość
w stosunku do tego, co konieczne lub zwykłe. Określenie może odnosić
się zarówno do nadmiaru zbędnego lub szkodliwego, niecelowo zużywającego
zasoby, jak i do pożądanego zabezpieczenia na wypadek uszkodzenia
części systemu.




Spis treści
 [ukryj] 

1 Inżynieria
2 Nadmiarowość danych w bazach danych
3 Programowanie
4 Nadmiarowość informacji w teorii informacji
5 Język
6 Komunikacja
7 Zobacz też




Inżynieria[edytuj]
W celu zmniejszenia prawdopodobieństwa załamania pracy systemu
stosuje się zdublowanie krytycznych elementów systemu. W systemach, w
których w przypadku awarii zagrożone jest życie ludzi, niektóre części
występują potrójnie. W konstrukcjach takich jak samoloty używające
całkowicie skomputeryzowanego systemu sterowania – fly-by-wire
– element generujący błędną decyzję zostaje przegłosowany przez dwa
pozostałe. Inna możliwość to równoległa praca trzech komponentów,
ponieważ oczekuje się, że jeśli awarie podsystemów będą rzadkie i
niezależne w każdym, to prawdopodobieństwo jednoczesnej awarii trzech
jest znikomo małe.
Nadmiarowość danych w bazach danych[edytuj]
Bazy danych są zwykle normalizowane, czyli doprowadzane do postaci bez nadmiarowości. W szczególności w odniesieniu do relacyjnych baz danych
dąży się do sytuacji, gdy każda relacja zawiera unikalne informacje
oraz klucze łączące z innymi relacjami. W szczególnych przypadkach, w
celu przyśpieszenia obróbki danych, relacje bywają denormalizowane,
jednak może to być źródłem błędów i wewnętrznej niespójności bazy.
Programowanie[edytuj]
W programowaniu często można się spotkać z pojęciem nadmiarowego kodu (ang. redundant code). Jest to:

kod, który jest wykonywany, ale nie ma absolutnie żadnego wpływu na wynik końcowy;
tak zwany kod zombie, który znajduje się w programie, ale nigdy nie jest wykonywany;
tak zwany kod zdublowany - zawarty dwu lub wielokrotnie taki sam
fragment kodu, pełniący tę samą funkcję (lub bardzo zbliżony), a dający
się zredukować przez zastąpienie go funkcją lub procedurą.

Niektórzy nie uznają kodu nadmiarowego, jako kategorii nadrzędnej i
nie wliczają do niego kodu zombie i kodu zdublowanego, traktując je jako
całkowicie osobne. Nadmiarowy kod oprócz tego, że zwiększa objętość
programu oraz obniża jego czytelność, może prowadzić do wielu błędów
(zwłaszcza kod zdublowany).
Nadmiarowość informacji w teorii informacji[edytuj]
W teorii informacji redundancja to ilość informacji przekraczająca wymagane do rozwiązania problemu minimum. Bardziej formalnie – ilość bitów w wiadomości minus ilość bitów faktycznej informacji.
Celowa redundancja danych jest stosowana w celu ułatwienia odtworzenia danych po ich częściowej utracie czy uszkodzeniu lub też do wykrycia takiego uszkodzenia (CRC, Suma kontrolna).
Redundancja ma zastosowanie głównie w przypadku bardzo ważnych,
strategicznych dla danego systemu informacji. Szczególnie często mamy do
czynienia z redundancją danych w systemach telekomunikacyjnych, gdzie niezawodność przesyłania odgrywa kluczową rolę podczas transmisji. W dzisiejszych czasach nadmiarowość jest cechą większości systemów informacyjnych przesyłających dane w postaci cyfrowej.
Usuwanie nieprzydatnej redundancji to kompresja danych.
Paradoksalnie, wiele programów kompresujących może dodawać niewielkie
informacje nadmiarowe, pozwalające wykryć uszkodzenie skompresowanych
danych (sumy kontrolne).
Język[edytuj]
Zarówno mowa jak pismo zawierają nadmiarowe informacje. Człowiek jest
dzięki temu w stanie zrozumieć częściowo zniszczone napisy oraz
niewyraźną mowę. Dodatkowo nadmiarowość bywa stosowana do podkreślenia
znaczenia. Niecelowa nadmiarowość, jak okres czasu czy miesiąc lipiec, jest uważana za niezręczność językową (zobacz też pleonazm, tautologia).
Komunikacja[edytuj]
Redundancja w komunikacji umożliwia definiowanie nadmiarowych tras
komunikacyjnych, które mogą być używane wzajemnie zamiennie (rodzaj
gorącej rezerwy) przy dostępie do danych czasu rzeczywistego
(procesowych) w urządzeniach przemysłowych (np. PLC, DCS) przez stacje klienckie warstwy sterowania i zarządzania procesem (np. HMI, SCADA).
Przesył danych przez różne trasy komunikacyjne wiąże się ze
zróżnicowaniem kosztów, co musi być uwzględnione w algorytmie wyboru
trasy. Ponadto wszystkie trasy muszą być okresowo sprawdzane, aby
zapobiec sytuacjom, kiedy droga zapasowa jest z jakiegoś powodu
niedostępna, a system o tym nie wie.
Zobacz też[edytuj]

entropia
OPC (standard komunikacyjny w automatyce przemysłowej)









Źródło �śhttp://pl.wikipedia.org/w/index.php?title=Redundancja&oldid=35098627”


Kategorie: Bazy danychTeoria informacjiUrządzenia automatykiDostępność (informatyka)Błędy językowe








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