﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
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  <settings>
    <identity>
      <id>0b770b63-61c1-41a4-9ac5-5fdb3331345b</id>
      <revision>9</revision>
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    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <fractions>decimal</fractions>
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    <pageModel active="true" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="1" orientation="Portrait" width="850" height="1100" />
      <margins left="39" right="39" top="39" bottom="39" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
      <backgrounds />
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    <text lang="eng">
      <p>This File is to define the geometry of the shear link.</p>
    </text>
  </region>
  <region id="1" left="27" top="45" width="703" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>In order to enhance compactness of the assembly the shear link's effective height is to be reduced to 225 mm, which was chosen arbitrary. </p>
    </text>
  </region>
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45n6dv3769bZ8xMy6uy2J+rGtWx9bPas+2XHelmWsrH4/Gw7FZRsq42n65Lfvcuy63XGsAAAA4zviTIIDTeDKkieMWTiDUSiYUvM2T1rK0Jqiz8bP9sJwEZtEkUmp1I46b7bOs9HvUZ/P25OPUxqLU65OKkp7mbSvnXDuPTIqM1PZxUdullfMRJQRqcS6ZMOi1PRprj1nJbdb213btZz5W/pzF/NgJsLK0EiZpdlxqdebH+dz5PHtjqVK77kq1ayvP2Wp1WXI8avUjZVxtP2876z0OAAAAxxt/EgRwGk+AtvCEVgmUnNRrBYNXE5STWm3P1RqelOWkXFbiVa9tmrxmrJJyntBm/7LfjteKEMd6MqifVWY5fvYcV/o922fRYxXz8TOmx/uXK1G8Wk99MMfOnrPadLyTpvpXj93WiONabbRW0Mycj7Tacd99TivPX43bK4/j45f9cnwtuWLlY/N2tVl7ntTfkdlxER+v5O06XmvlYNl+77pL+RoZXVt+PDse5f4jZXxtf29r9WHPexwAAADOMf+JEMDhPInawqsoygmneFLr24N8nJx8iSaxrksr8V5FUU6IxfHuh7jf5YTPsZ446meVWY6fPceVfs/2WfRYRTwZ1r9HyLbFj2fP2edRxjv5UMbXOK4cC7eRz/VI7ZjeVruu0+p1V6OYTJboe+i8n/51IkacqMjj6bGKlY/N22efpxrHjcZFWm16e9mPkbK98rG0XiO1a8uPZ8ejtq2njK/t720zfTjiWgMAAMB+858IARyunCitGO2b9b3YWt1KvB+PipWPW2bjrBdfq/O2UcnYGY518kplNWEgmhgrWaGJsYqSZG7PysepVrcaX7O1jZnzEa/4UdHqGI2j9stkkjhmVHr8HPkPKPjYOpb+1WNxYqtMRGqbipWPrbVdenVpdlyk1WZre9p63dW2WVm3Eiu9+JoyvrZ/bZuVdX48KgAAADgXn7iAJ9IEUROf2iS0pJUMuQJgNGnK+l5srW4l3o9HxcrHLbNx1ouv1XnbqGTsjNzXk/9coTWj9d1ALlY+TrW61fiaLW3Mno/pNr289cxF25xsKutapceJKSeqtMrKz5X+9c+Z2ErlMcrH1touvbrSzLiIt5da223PdVfbZmXdSqz04mvK+Nr+tW1W1vnxqAAAAOBcfOICnsgT43JlR0kreBSXiZDRpCnre7G1upX4XmzNbPyR7dbqevGlLbFOOPpx+aXQLV4VpOdaP2s/Pf/ZlpWPU61uNb5mtY2V8ykpYaR4JXqduPFrYLTvLCet3B+/Ft1vbVe9j5vKPpSPrbVdenUtvXGRVpu9Y608T7V2atusrFuJlV58TRlf27+2zcq6XiwAAAAeh09kwBPl5DBXUJQ0qVSMJpXm1Vu63aekbapTjPgYNbW6lfheP2ocX35XjsdCE3IpjzPSi6/VrfR7ts9SHkvPWRnTU+5vSlqUda1YqdW1zsMJ0lZbyXHaJ6lNbdcxUqvd2vmMZPzK89fjfjuB4/Pydq9Kqh1H21WsfGyt7dKrm1W20WqztV1adbPXXeva8jiO9rdaXS++poyv7V/bZmXdUdcaAAAA9pn/RAjgFF6FpQSHkh1Kipgm005elStAPDHUfjmx0s/apjpPJvWzSk2tbiW+1Q+dh88tkxoZr8mxKNZfku0VMPpZpZfYS46vqdWt9Hu2z6LHKslxanfE+2efdHw/p9l2+TjV6mrnoX9rbbc4rtWGjpEcP3M+4uu9TJBpf2336yDPZea662n1xdvK7VbW+XF5zZZxqVeXZsdF3OaWfmy97laurdr+Vqvztq3vBeVjqW2zsu7Iaw0AAADb1T+9AXgor/5oFU1Oa5O33n6jpIrV6lbje/3QpK/suxM6ZdF284RdRW2MOLamVbfS75k+i7cnTeS9XZPeHk+Ie8VJDD+uadV5NUmW/O6jkdo+LrVJ/Mr5iH6uxbhk7Op11+I+ls+ln/N8LSUfy1rXbBmXenVpZVy29OOI6671GnGx8nGq1e19LygfS22b1eqOutYAAACwXf3TG4CHU5JDSQFNhjwx0oQwbxus0eqAnDjqZ21Lrqup1a3GS9kPTTo16WslbHRenpjqnMskgSbLWT/i49b06lb6PeqztI61slJDsb4O9K+uC42HE2Fuo3Us6dVl+z6HXnzKOO2rn9WW2myZPR9TXZkg02PFl1avuxrFat/yHPRY22vHFR/TWtdsGZd6daXZcdnSD5l9nnrtaOzdhp4X7V/G9/av1bXOp6Vso9ZmbZu16o641gAAALBd/dMbAADAAZTsUeIHAAAA2IMEFgAA2MWrksrviNKqLW33Sj8AAABgKxJYAABgF99uWSszt/0BAAAAIySwAADAbvqOuNp3RAEAAABHIIEFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFPMmHDx/++fz589ufnv/169efrXWqV5zitd8z+U/kX4H7MlusfDyyGp/27Pve6ZoHAAAAAGFWBTyJExsqf/3115+tdarP+Ge6Qh8sx2SmWPl4ZDU+7dn3PVOilnEDAAAAYMwOgCdxYuPTp0/DVVWqV9wVkiFX6EPPTP8eeQ6PPNadMG4AAAAAErMD4Ek8Qf/27dvbvz9+/PhT82/annEqz3SFPvTM9O+R5/DIY90J4wYAAAAgMTsAnsQT9N+/f7/927qN0LcPOk6l9P3793+t0NLP2lbK/b9+/fr2s1Z36WfL2xVrfco2HKs2Wv231T7qfD9+/Pj2s777a5b378kYfc+Sb1fT8ZQoLLXa1L55Tl++fHnrd2rt67HzGGSc6rJPve+Cmh1XJUI1jo5T++pvLXG6ElvyPqPSsxoPAAAA4P6YFQBPkhNzJR2UJKjRdtVLbTLvREitlEklb3fyKkuZCHFptZEJDhf3s7Slj9l+GdPjfXoco6SMf85SJoy8PdXGSqV8Hr09eTzyvBznpF1Zakms2XHVc1uLccmE10psTW2fWulZjQcAAABwf8wKgCfJiblvDyyTA04meFVQ7iO+vVDJlFwd8/Pnz/8mWLJN7686rxRSYqS3vZWQ0XYdR/SvHmt7uYLpiD6u8P49jlGfs09OCOnYqWzTz0vur776fGqJKfMxMkYc1+qTEltpZVxbz42vu2x7JfZMOpYKAAAAAAizA+BJcoKu5Id+1oqg5BVCTuTkPlLWJ7eZt995/0x4iLf/+vXrz5b/8PbkbZl0Eid18nhyVB9nef+e1jHcn3L/cptXh5Vj4P0zyZP7tpJX4rjZPq2Mq/cvk1I1K7Fncj8AAAAAQJgdAE9STtC9aibpca4GKvfx41Gx8rGtbG/FSi9+VKx8vGpm/15Mra7cVotpcayTVyq15Jzramp13jYqkreMaoWV+qIElVfQpZXYM7kPAAAAACDMDoAnKSfovkXLq3q8oilXwpT7+PGoWPnYVra3YqUXPypWPl41s38vplZXbqvFtDhWxd9vVbsNzzE1tTpvGxXTLaG+PTCLtpUr71ZiS+U+rTIyGwcAAADgfWB2ADxJOUH3bV++jbB2i1i5T/l4pBW/sr0VK6vxNavxpZn9ezG1unJbLabFsUpI5u2A5Zeye3tNra4X36OVVDq2bi90kqr1vVYrseZ+jcrIbBwAAACA94HZAfAktQm6byN0oiNvH5RyH38X0+z3FZX728p2bytvg2t9B9ZRfZw1s38vplZXbvM5tb4DS8keK/dVQqiMkTIu1epWx7Wld9zSSuxejzwWAAAAgOtjdgA8SW2C7tsIW8mJch8njZQMyVglUvxdRplQKve3le3epmP6e5H0r1folEmdo/o4a2b/XkytrtyW5+Qx0Pk4AZlf0l7uK47T+Vstzmp1K+PqWxfLpKOvt1xVtRJ7Jh1LZXTLIgAAAID3oT5bAnA6T9CTV/C46HGq7ZNfDl4WJTcyAeDtpZXt3uZbHLNkIiod0cdZM/v3Ymp1tW1OQpVltGpOlPTydj/HtThr1c2Oq5JRtRiXTFatxJ7JiTQVnQsAAACA960+WwJwOk/OS06MlIkQae2j1TiZUNHkX8mNmQSYrGzPbU6gKMGQq4lq9vZx1sz+vZhaXStetwM60aIx0PmUWvuWq6RacdKrmx1XJZ7KpKMeewVZWok9i/qQYwsAAADgfavPiAAAAAAAAICLIIEFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAAAAAACASyOBBQAAAAAAgEsjgQUAAAAAAIBLI4EFAABwY//3f/83XT59+vTPX3/99c+PHz/+7D32/fv3t32/fPnyZ8tjZL+fRees42sMXtnv37//+fr169vzn+P6+fPnf759+/ZWv1e2O1NKtZjZYrW62fIqfv78udznPM+ZAgDPwjsQAADAjdUmoDNFyYsRT5Y/fPjwZ8vjZF+fSeeuPmgsXpGSbz6HVlH9niRdJlVmS6kWM1usVjdbXkUmIWcc8dwAwKPwDgQAAHBjtQnobNFkuMeJj2esQMp+PpNXoD0jibfXr1+//jWOo6L4Lf7+++9qe71SqsXMlLyGa/UzZfQ6uIpyBd2MI54bAHgU3oEAAABubGXiqQSFb4tzaSWnHDezUusM2cdn0xioH4++jXIv91tFCTglM3y7oP7V41ydpdtLt9B+buMRyU4nZfYkFY9o45HK5JXKjEc/NwCwBwksAACAG1ud0EpOamsJqrzt6Fm3zvn4Ks92hfFYpQRVjmFrdVV5i9kWmVzZuoprllfE7TnWEW08ir6vLpOMWWY88rkBgL1IYAEAANzY6oRWyuRG6ePHj2/bn7X6Snr9ewavZtLYvAJ9ObvHb7SyKlflbVml431VzpTJNp3fFke08SjlCrpMvKnMWI0HgGfinQoAAODGtk5QW/vlJHmUzFC9kh+5QkQJHm3bkghJbk9li3L/vGVsy61yK+NyBSu3juW5rY6NVvV437MTnr7O9hxnbxuzyT6tnHLc1ltPvb/66tVT3qYy8sjnptYvjU+uANPPtTHTa9NJc8dpW41jVOyM4wB4jm2/8QEAAPASPBlTmZUrsDShT5rozrSXCZJW2TNpzna2yP3L2+SOSChskX1YLavyeRzd9pjjs3puShR4X10Tura+fv1aTRSobiufj67Xre0c0YY4CdZrJ2O20hiWiRi16TLyqOdG3J6K9N4f1AfLxFNZVFfKejnrOACeY9tvfAAAALyEnIjNylUkmczRJNbbe4kMTXgdpwm6JorapqKfPXlX0bYtvL/KFrl/JnNUaqszZmQ7Wyb82YfVsiqfgxmOXU245LWgREAetyyq2zL2eTvk1uvpiDYsV1fVXid5nSj2SG5XZeQRz41lW3oPyMe1otdPL6nkUj5XWXfmcQA8x7bf+AAAAHgJOQnr0UROk+kymZOrc2Yn+bmCo/bF0HnrkmK38P4qW+T+Kkd831EmBLa0l/1ZLatW912Nt/J6mimriRInXrZeS3JEGymTJ3kt5GtIq4OO5rZVRh7x3FjZjpJGmbzT+0wm0Pyz+phx+jnj1E7y9qw/4zgAnmPbb3wAAAC8BE/AtpRygp0rs3q3nWUbW1YizchjbJH7K9lwhLzVbuttiI+S5z9jNd4yCVAmCUzbMpmifWavm0wUbU2uHNFGjRO5Ph8Vj8dRibKSz0Nl5OznJnl/lVYySMfKOB23poxLuf3M4wB4Dl6JAAAAN5YTsJVSWx2iCaHrayurzBN3FU14tTKpl/Dawu2rbJH7H9W3XFl29RUbef4zVuO3yETJTFJRiRTHb00IHdFGSyY0dT3k6+fo14O5fZUjrT43pexXL0mYcUogtWRcyu1nHgfAc/BKBAAAuLGcgI2KJqmanLaSUxnbo/1zdYeLtikx1pswzsp2t9i7f8tZ7R5ttZ+r8VvkipeZBGB+QffWlVNHtNGTq7tctiSAZuVxjrT63JSyX70VXBnX04rL7WceB8Bz8EoEAAC4sSMnYCttafKYyYGyOJnVm2T2ZFtb7N2/ZU+7ue9qWZUJxhmO1X5n8nFm+uVz2NOnI9oYyZVXW5I/K3wclaPtaXt2371xre2lo+MAPAavRAAAgBs7cgK2tS2tbNF3QjlZkEXbercjtmQbW+zdv2VPu7nvalmVt4SNbmfLW+Fa3xd0FB9HpUfXlOOUCN3iiDZmkMCa33dvXGt76eg4AI/BKxEAAODGjpyAHdGWklX6S2z5PVlbvvB8b1/27t+yp93cd7WsWrl17lGJHvFxRiui8g8KbL0l9Yg2RvIvU7r0/oLnXnmco7ndLavVZvu1N661vXR0HIDH4JUIAABwY0dOwHLVzpZVUym/PHtL3/bsK3v3r9GYuM2zVyrttZKUymSXko8rctXd6HbR7NMoqem4LckUO6KNnqt/iftZz02N91Xp2RvX2l46Og7AY/BKBAAAuLEjJ2CZyOitWMnVVb1El2NUVu3ZV/buX5NfdH32SqW9ygRi63nKpJzK6neW5Sqn0ZeXZ4Kntyosx3lLMkWOaGPErwMlijSOGjsnjY7+i4fmc1IZOeO5afG+Kj1741rbS0fHAXgMXokAAAA3duQELFdh9G6DykSXJuzlhFfJg5wQn7mio2Xv/jV5u9iWSf6jZQJDz5P67wSV/tXjXKWzZVVZrkJSqf2Vy/J60M89+Zf9tt6Od0QbPdl+rlrTz94+Shpt4bZVRs54blryOD1741rbS0fHAXgMXokAAAA3duQELFft9CayudJkprRup8qYUq9O9tan2dic6DsRdGVlAmNUWqu0MqYmE5qjoutmNHYrX0DfckQbLTmutaTfmcd2uyozjn5uWrKdnr1xre2lo+MAPAavRAAAgBs7egKWk+8eTcxHSSzV91YqZWypVyd769NsrGNqSYurylV1rbLnebJckdQqSgC2kmQpr6uZ+Joj2mhx2/q3lvDJBK/+PZLPSWXWkc9NS7bVszeutb10dByAx+CVCAAAcGNHT8BydcnoC701UdfkOJNeKpoMa/toNUfuU+rVyd76NBObt4YdvarmbH6ecgWZyhHPU1ICRCt+8jhK4OhWxpVbLmeP13NEGzV5W2bvnDJxuOUW2ha3qbLiqOemZbZfe+Na20tHxwF4DF6JAAAAWOKE1FlfRP2K/IXdr7T6CgCAV0ICCwAAAEtyFdarrTY6A+MBAMD5SGABAABgmW+V0i1H751vuzryVjAAAPBvJLAAAACwib+I+ojvyHlV/i6jo7+MGwAA/BsJLAAAAGziW+fec/LGSTxuHQQA4FwksADgYJrIAMB74RVI7/H2Od9G+Z5XoAEA8CjMsgDgBJrQkMgCAAAAgGMwuwKAE5HEAgAAAID9mFkBwMlYjQUAAAAA+zCjAoAHIZEFAAAAANswkwKAByOJBQAAAABrmEUBwBOwGgsAAAAA5jF7AoAnIokFAAAAAGPMnADgyViNBQAAAAB9zJgA4CJIZAEAAABAHTMlALgYklgAAAAA8G/MkgDggliNBeAs379/f3t/+fLly58tj+f3uL3vczPt6HzxbzPjtsXo2vr9+/c/X79+/efTp0//6sPnz5//+fbt21t9SW0pZuZ5XIm9mlfocz5nq2VkdO2seOXrAEAfsyMAT5Efaij9stWefQHc08+fP9/eGz58+PBny3Mc8R4nvXZ0rkqM7D3GHfXGbavRtaVkgury2GVRfS3p4P10jJGV2Ct4pevUz9OW0jO6drZ4tesAwBx+owPABc184BvZuz+A+/Gk7tkrE/wed8T7XKudXt17d8bY9K6tX79+/euYo6L4pDa1fSbBsRJ7BXneV5d9XS09Z7wvvdp1AGAOv9EB4GJGH/RmHdUOgHvwbTVa7fFs6ofLWR5xjFd19NiMri2vMFJRQuHvv//+7+2C+lePncRQ+euvv97qktuYucVsJfbZfM4qV3dGX898X3ql6wDAHH6jA8BFHP2h8Mi2ALw236KjcoVbatyXM9+nHnGMV3Xk2IyuLSWo8njl6irLdlRKK9fwSuyzuZ8qV3d0X89+nl7pOgAwh9/oAPBk/nB1tDPaBPCaPn78+PaecMYqhy38vnfm+9QjjvGqjhyb0bWlL2f3sWorq5JX46jUbifzihodc2Ql9pl8vipXd3RfH/G+9CrXAYA5/EYHgCc66kNgzZltA3gd/i4YlZnvmFHCQZO+vKVLPyu5MNrf8SqiW8O8fyYvyjhRvY/p+NGqiVo7ua1WrNzW6ms6e2zyr/O1VipZfq/U6uTc+6nYlvGfubbUzijGsr3aczBzPFuJrRkl0+zHjx//jVu5Vc37tMqMs/tYchsqe/WenyNfB73jAHg9+999AADL/GHqTGe3D+A1eAXC6D1BE8FMzLRKb7VExuXtOyo5cc7tkhPWsnz9+vUtpibjLLfViuW2Xl/lUWOTk+1aAidpXByrxNoK76ciW8d/5trKmFFCLMelNZaj+rQSW5MJPX9nVyljVrhvrTLrzD6WtvSvpXftHP06cP3W6wDAdex/9wEALNGHqEd41HEAXFd+/1Bv8qY4T3JnilYP1WRMTlBVcvVDbi/jamU0MVWx3FYrltt6fX3W2IySDdmnVuKixfupbB3/2Wsr+znDsa3zz/6OznsltiZXLtXOMdtX7Arv1yqzzuxjye2o7DFz7bj+iNdBjsGW6wDAdex79wEATPOHp0d55LEAXJMSD37vaSVWJFcx6DaccqKrx7lKRz/XuN5lJvGkomNmEqc8XmsSm22UenWS9Sqtvj56bGZuudMxHbPlljDv67Jl/GevLceozBjF+9ZLldYY2kpsS2uFT57/aJVQj9tQ2ersPprbWik12a/WtXPk6+CI6wDANWx/pwQATPGHpkd7xjEBXIsmdX4P6t2+pQTGKC5XTajUZL0m1S0Z11thkf2qTTyznVKvTrK+19dHj83MbXT5vLYm9z3eV2Xr+M9eW45RmTGKz/EZJe9WYns8DhorPdcq+lnbVLeH+6eyx5l9tOzrbKmZuXaOfB0cdR0AeL5975QAgC59WHqWZx4bwDXkKprRlyHPcFut95esb01MJeN6E0/VOa42ic12Sr06yfpeX2dlezVZPzpeJo6UiCi5rpd86vH+KlvHf/bacozKjFF8fml3a7WbrcT2ZAJE7eS577123I7KHmf20dzeSqnJvvWunaNeB0ddBwCeb987JQCgyh+UnunZxwfwfH4v2vp+oFt0tFoov0Om196o3jKuNjE11WVsaWudjOpHzhobyVusytVaWbf1tjDvr7J1/FvbS7NxNhM/E2MrsT16HrItld5KulnZ3l5n9dGy3T1m2znydeBYFQCvi1cwABzsKh+O+JAGYHXSphU3usXGtx71Ss2o3mbjpBe7tU5G9aVHjY05tlxdMrt6pcf7q4y0YlvbSzleMxzbW1XjmJk2V2JHcuyPWslzZP/kjD7aUX1dacdxe18HjlUB8Lp4BQPATfEhDcDKpC2/NFlFE0atLtIXIGu1kWR9zajeZuOkF7u1Tkb16ZFjY7Xv98lbofZ8r5HbUBlpxba2l3KF2uhWtrwNTvu1OEZlZCV2hATWMX1daeeo14HjVQC8Ll7BAHBTfEgDMDtpy7/SpcRB67ayUXujesu42VvYaitysp1Sr05G9fbosbHaX1jLW8TKL1Vf4TZUto5/ttEz89fkTPWO7d0W5hiVkZXYnrwOXLRtr2xvr7P6aNnuHivtHPU6cLwKgNfFKxgAbooPaQBy9UvvNpv8suSWnEi24kb1lnG9pEYmNDx5TdlOqVcno3p79Nik8thKIvlxL/E04jZUto7/7LU1m5SSTHa1EhO5+qa3SktWYnvO/IJ0t6Oyx5l9NLenssfstWN7XwdHXQcAnm/fuw8A4LL8QQ/A+5UJAd/qVuOY3vtGTohbcaN6yzi125IT1VpCI9sp9epkVG8zcUeOTcoVNXkrVS2Zt8LtqGwd/9lrK1dxqbQSFplkUGklJjJZOEqIrcT2OIGi8VA/1TePjer2cP9U9jizj3ZUX2evHdv7OjjqOgDwfPvefQAAl6UPagDet1z90ruVKBMV5WoNTf7KBI1KzajeMk5F7edEVv3OVRfqX022Ucq62iQ563sePTapTP649FZNzSjb2zL+s9eWZNJBbSneCSr9q8c5zr1VMpnMGI3DSmxL63Y1/ezte/7Sn9tQqV2nM87uo7ktlT1Wrh3Z+zo44joAcA373n0AAJelD2oA3rec+PVW2uSKiNlSuy0p63sybubYrYl9xpQyIeKSK1Fye8+jx6aUyR+VWjJpVba3dfxnry3ReGR7o9JapSWZMHQSrGUltib7XUuq5a1wted8xug6HXlEH83tqOyxcu3YntfB3usAwHXse/cBAFyWPqgBQE5ge3KSVytauZCrcspbyiTje8q43rF7KyYyrpSrUmpxtW0tjxybktrOfY+4BSrbk63jP3ttSXketaKkRO944thasqa0Elvj5JL+rSU+tC1jthhdpyOP6KNt6V/LyrUje14H3mfrdQDgOva/+wC4tfywMCr6AKwPFKtL4P2hZPa7DI6Q/X4W/2/i6MP6Vs88NwDXkSs0aomVpMl0JmL0s97XPTHW+7vr9J5fcp1KTy1Ox/FEuzxuS62dpFuH8nyyz6N9S48am5rct7c6aVa2Z1vGf+XaErWncSwTZnqs7aPj5S1xo9VEK7E1ueKn93s6EytbP8f0rtOeR/ZR3IbKXqvXjuTxZ18He68DANey/90HwK3lh4WVMvu/XP4As/d/BVdlX5/Jk4UzPlQ9+9wAXIdXO2iSjNeSyYcrPn+PvLac5Jn5jLESi+dYuXa2vg64DoB7YXYDoMsfFraUmf9BdAKn9z+HZ8h+PpM/kJ2RwHv2uQG4jlztwCqE15KrbGZXqjzSo66tleM8qk/YZ+V52vI64DoA7ofZDYAu/+JXGdFy7vyAodJLTDn2Gf8rln18Nv8P5J5l/TVXODcA1+H33Nnbk/A8vpUub3969ErlFY+4ttS2jjHzu3IlFs/Vu3b2vg64DoD7YXYDoMsfGFRm6XszvE8rOfXs/xXzsVWe7ayxuMK5AbiWZ616xRr/Tsii70m6sjOvrZXVymeubMY5WteOtpVl9nXAdQDcE7MbAF35oWGW/sdstN+zv5Ng1L9H8yqsle91GLnKuQG4DifMmdRdm38/uZy5sukoZ15bTnDM/CfPSiyuoXXtaFuWldcB1wFwT8xuAHTlB4cVvf38v2Iq5f+2JdVp2bc/hKgowaNtvf1muD2VLcr99T+C+ll91Qq0VbNjssJ9A4Dk9xtuq7ku3/q09XfKs5xxbamt2d+NK7G4ltq1s/V1wHUA3BezGwBd+gDgMitXYOlDR8mrjXpt5m2IrbJn9Va2s0Xu7/85dNn6wd37H7UqTW0BAAAAwB0wuwHQ5aTKSjLE//OlUiZzMrnVStR4NZOKEmBfv35926ain7XN9bPfhVDy/ipb5P6ZkFPZ+j9+2Y6/uHQPtQMAAAAAd8DsBkCXEyqjZIgSLj9+/PifZE753QP5l2RaySd/P5aK/rJhSdtcv/U7o7y/yha5v8oRf9o8E3dHtKd2AAAAAOAOmN0A6HJCZUupfV9Brs5qfbFmtnHESqSaPMYWub9WhR0hb0XcehtiUjsAAAAAcAfMbgB0OaGyWlpftukv5FSpra6SXIGl2wW1MunovyLj9lW2yP2P6luuLDviL06pHQAAAAC4A2Y3ALqcUJkpun1Qq5FaiSnJ+Bbtn99z5aJtSozpVsW9st0t9u7fcmS7R/cNAAAAAJ6F2Q2AriMTKjLbnm4d7P0lQieztt5imG1tsXf/liPbPbpvAAAAAPAszG4AdB2ZUJEt7emv+uk7oVqrsnorvlqyjS327t9yZLtH9w0AAAAAnoXZDYCuIxMqsrc9Jav0F/rye7K2fOH53n7s3b/lyHaP7hsAAAAAPAuzGwBdRyZURN+T5fa2rJwy3Tq4p2979pW9+9doPNymxmmvI/sGAAAAAM/E7AZAlxMqRyVD8nutWl/Gnqurekkux6is2rOv7N2/RuPhNlt/xXHFkX0DcB96X9Vfd1WivLw1W38BdfWPZeT++M9t7zVXHKdWXx/hiuPx3ui9oPyKBr0HrP4HY+864nkGcCTeSQB0Hf3BQx9y3J4mUDWZ5NKHqvKDkSZW+oDlmLvcQqjxcJtHTCqO7BuA16dJaa6CHRX9Z8JMIiv3ec9+/vz53/GtudI4jfr6CFcaj/dI10A+B1lm/0DOzHWU7QLAXryTAOg6+oNH3vqnJFSNYmpf2N4q+gBVkzGlXp3srU+zsZmU2/rXFdPoeADej/zPg9UySqhn7Hs2GodR/SNdoS9X6MN7lp85yjJrZp+ZGACYxTsJgK4zPnjkCoAWJaVGSaza6qyUsaVeneytT7OxjtH4HGF0PADvQy155dsEy2S53nu/fv36P++/rf8owP8vx6tmVP9IV+jLFfrwnuX4t1bEj2QbLTMxADCLdxIAXWd88NBEyG3qLwq2aGKliVQmvFT0v4baPlqllPuUenWytz7NxGocHHPURLF3PADvg24b9HuLit4/Z1d45goN3U6IvhznmlH9I12hL1fow3t2xPjPtDETAwCzeCcB8BROSjEp+g9/cf1Rq6+ED4sA8j8AlJBalSuxVr7Y/T3yOKnUjOof6Qp9uUIf3rMjxn+mjZkYAJjFOwmAp8hVWO/91pSzxoIPi8D7ppVWfm9RmV15lXJ1aGvFbB7DcvXW6C+a5SqxVpJN7436gx0ZN3vbk/dREY2DbqHMv3ir9rb+8Yxsv1astk3nkP1QwnG2H3o+FJ9JRv2scWq14bhW2ULHKv+Snc6p1w+pHffR42GOV7G8ldbtzP6O3nO9rtA552tt5jiObZUZtf2ypNr2Pc/zo8YWwDXNvUsBwAn8AUQfPt4zf/jUeBxJbQJ4vzSp8yRPCZutRiuvfIx8z9Fk1NuUCOhRvWNrk9icrJZFiYVRgizj1X4mOMqy5fdRrZ0sVm7ze3+t9J4vnW/vHFyUFCjV4rKsyr8a3Cq1fkjGyDPGwzJOen0ZXc97r9cZo+u4d5xafJYZtf2ypHL71udZHjG2AK5t7l0KAE7iD2Cz//N2N57kaRyOpnYBvF+asHtyd+btfz5G+Z7j93ettOjxSoza+2BvsusymrjW9umV1d9HtTayWG7L56ZVav3Q6jGP60wpV6bUYrKsyASp+qTEjrap5OollbIf4jqVZ42HZUwmVFul1c4R1+uIPzeMSus4tdgsM2r7ZUm5fevzLI8YWwDXt/abCgAOpqXg/tDxHvmD9+xtCSvULoD3y+8vKltuH5zlY5TvObk6p5VA03bHlKsvcrKryWu2offMnND2kmSOcVG7+Z6rCXOOleq3yGPUZL2KjpPnNNOPTK7onMtx1eMcF/1c43qVrfIWsFrSQNtcX3t+XOdylfFQ0XEzkVK2o1K+ptQ/1yk2+7JyvfaUCbvyOGU/e8dxjMpWM21kjMqW5/kRYwvgNWx/xwKAg+jDiz50HH0L3dV5KXx+SD6S2gbwfnlCd/Z7Qes4mcBo3RqUSa5MKulnb+9NSHPi2novdb1KbXIs/j3kssVo/6yf6Ycm9SWNhetzvJKSHI5RqRnVz8g2tiRIc/8rjYeO01rFk8fL74Q78nrt0TFnjpP9nHldbDXTRsZseZ4fNbYAXsP2dywAwKXpQxyA98uTudn3goxvlZpevSeVteSDaLvqy4npzOotUZ3jWv8J4vpRWxm3xWj/rD+zHzJqY1Q/I5Mkeh51W10riVSTfbjSeLRuD5RMtGQy5sjrtUfH9P69JE2rn8n1KlvNtJExW57nR40tgNew/R0LAHBp5YdAAO+LJ3Oz7wUZ3yo1vfqcSJcT7pxw5moWyeTIiONaqzNcP2prNq5ltP+o3mbjksZSt9NlgqPXxqh+hlYpOQGZRduUdOglGyT36ZmNS3vGo7X6SnI1VyZlj7xee3K8e6veWv1MrlfZaqaNmRhpxT1qbAG8hu3vWACAS5v5sAfgvnLyPkomiGN7pWZU70l3uSrCt1HX9vP21VIzqrfZuJbR/qN6m4lTMlDjlwmNVqkZ1c9SoiRXyJRF/VN9LdmScT0zcY8cj1psblspq1b2HcWO6mfMtDETI6243L5SANwTr24AuCk+wAHvW37BtZIIW7mN1nvKqD4THMnban1z3WqpGdXbbFzLaP9RvY3iyoSRkjZKVurWNycqs75mVL9FL4mkbeXKpqzvGcU9ejxqsbltpaxa2XcUO6qfMdPGTIy04nL7SgFwT7y6AeCm+AAHvG/5Jeqa1PduOepxG633lFF99sO3Eepfb6t9b1ImQfZyO6O2ZuNaRvuP6q0Xp6SM65SkaT2nvTZkVL+XnnPdFpq3f5Ur8Gb70Is7Yzx6rxPVOS5vUzvyeu3J48z2U/vUuF5lq5k2ZmKkFfeosQXwGngnAICb4sMegLyNUF+ovoX3b72njOrFX+buPvj2wdZ31WS/Z25/7HE7Kj2zcS2j/Uf11oub+T4gjVevDRnVHyUTKeWxWttLvbgzxsNJ1ppMvGZC7sjrtcevG5XZfqpvNa5X2WqmjZkYacU9amwBvIbt71gAgEsrPwQCeH9y9ZOKEkjlrVw9ucJFpWZULzmhzj6p/Rqt3nFML/HWSigk16v0zMa1jPYf1VsvrldnThb24kb1MzJ51LumWsdqbS/14np1tjoeraSq5DlnAunI67Un95/tZ/kHEsz1KlvNtDETI624R40tgNew/R0LAHBp5YdAAO9TTuxygqftZeJBj7U9V3q47L0VybcC5YqK3m1QOQnXxDVXX2i/MrnWWp2RMT2zcS25f60vWd/Ti8vbqcpbL3XMMlmjUpP1W1e15HdPqV+6blLZnzKp4O0qPb24M8ZDpbze9HNej7XXwlHX60jvOPo5z7nWT3OMylbZRut8MqanF/eosQVwfdvfsQAAl6YPcQAgSi7kZH+1KOnUSjZlXE/5ZdujVRJKps32ufZF8JZxPbNxLbW+auJtub2nF1eO4UwZfceYS/Z1hq6HlWuq7EfW9fTijhqPrM8EUKvUEiRHXa8jK8cpk4op47aauY6yrqcX96ixBXB929+xAACXpg9yAGBKOKxO+JW4qk34U8b3aBKasTOrJLRPrr6oFf21xZ6M7ZmNa8m/+lhrq7atZhQ3SrAoaZFjVruFbNTXWbo2RokF1dcSKRnTM4o7YjwyvpcsaZ2LHXG9zhgdZ9RPyfitZq6j1vbSKO5RYwvg2ra/YwEALk0f5gCgpESWJvFaAVVOCPVYSSvVt1ZclXL/EScbdJwV6k/eeqj9lYwbJdfE+6j0zMb16FamHFOdr822PxOniXoex+Ph50zJQddlH1Kvryt0TPUnnx+3p+2t6yhje2bi9o6H61RE+2WyV+31zqW053pdoePofHwc/axtM7yPyh6j62j2OLNxjxpbANe07x0LAHBZow+BAADguGQOAOBcvEsDwE3xQRwAgDESWADwGniXBoCb4oM4AABjJLAA4DXwLg0AN8UHcQAAxkhgAcBr4F0aAG6KD+IAAIyRwAKA18C7NADcFB/EAQAYI4EFAK+Bd2kAuCk+iAMAAAC4C2Y3AHBTJLAAAAAA3AWzGwC4KRJYAAAAAO6C2Q0A3BQJLAAAAAB3wewGAG6KBBYAAACAu2B2AwA3RQILAAAAwF0wuwGAmyKBBQAAAOAumN0AwE2RwAIAAABwF8xuAOCmSGABAAAAuAtmNwBwUySwABxB7yUu+Lfe2PTqjnB2+/KIY+z1qD7++vXrny9fvvzz4cOH/x7v06dPb9sf1YdHudv5ALgP3pUA4Kb44AngCExm23pj06s7wtntyyOOsdcj+vjz589/HSfL79+///X4Du52PgDug3clALgpPngCOAKT2bbe2PTqjnB2+/KIY+z1iD5qpVUeJ4uUj1/d3c4HwH3wrgQAN8UHTwBHYDLb9syxeeaxr+QR45DH+Pvvv/9sva88XwC4Et6VAOCm+OAJ4AhMZtueOTbPPPaVPGIcHnGMK3lv5wvgdfCuBAA3xQdPAEdgMtv2zLF55rGv5BHj8IhjXMl7O18Ar4N3JQC4KT54ArDv37//z19Q+/jx49s21fU4Pt9TdBuV9vf2z58/D9sxfSG2jut99f1CK7dlffv27e14eS76eeZcxPuoiI7tNv7666+3bbPKttJKnb4IXMfOMdW49M6nbKNGbape7c4+P2l0DLW59bqapetF5+FjlM+Tj6vSs+W6y7ZrxWrbrKzb8lyX9r6GjhpTAHg03pUA4Kb44AlANDHNCWmtKCHUknGiyXJuy5KT4JqcdJdFk+hfv379ifxfqvOEu1d65yIZq4l8Plb/VuS+pdk6JS5656XxrsmYmnyeRs9LS+8Ye6+rGV+/fq22q+JxyW0tW6+7WnwWq22zrNv6XKc9ryE5akwB4Bl4VwKAm+KDJwCvLlLR5FaTV21T0c85mW6t4HC9ihIS+bhWWitJMqHSKq0JuFat9Cb+ZemtRsm48nxWVw3lvqXZuplS61fWl45IXknrGEdcVyNaaec2WqV8/mr2XHe12CxW22ZZN1N61+Cec5GjxhQAnoV3JQC4KT54AsjblGqTWm1zvWJrXO+iCe6PHz/+1P7nNrJMWKi+lJNiTcJzf62Cyol5rR+5akT1ub/ocbahn1sc46JJ/VbZTmm2TkXjo3GwmTHN/VOOw57klbSOccR1NZLnX14z+jn74FLae92ZY1RqevVZp7LluZYjzuWIMQWAZ+JdCQBuig+eAHIiqlVMW2Qbrcm1JuGO0SQ5aXLtul6SICfg5SqUnFjn5D/p/Byj0pIxSoztkW2VZutmxlSlVKvLMdybvJLaMSS3b72uenKlUO+ayYSMSjriujPXq9T06rNu63N9xLkcMaYA8Gy8KwHATfHBE0AmfjQx1e1crQRQi/dXyRUbpYxL+V1Jvf1V57jV76Iy76/SkjGrY1HKtkqzdVvGVLJOK54y8XBE8kryGOmI66onVxu1kkrSS/wced25XqWmV591W5/rI87liDEFgGfjXQkAbooPngDKxIaLtmlS3JsMW+7X04rLZMeI43orRJL6r1VUOTl3aZmJmdVra2tdmm2/fI63fu9UKdtMR1xXPdl2b4VXb9Xdkded61tt9ep7dakXd8S5HDGmAPBsvCsBwE3xwROAaEKaKzjK4qRDa1KbsT2tuNy+Umq0OkQrS2rJk7K0zMTM6rW1tS714rKuLBqfI2Sbpb3XVU+2M9KKze0rpWZPfa8u9eKybqWk1vaalVgAeCTelQDgpvjgCaDUSwBpW+0LuTOmpxWX21dKqUyWqL9aeaXVRl7xk/UtMzGzem1trUu9uKzTdx+Vt35pvPbK9nq2XFc9uf9IKza3r5SaPfW9utSLy7qVklrba1ZiAeCReFcCgJvigyeAHiUV9MXOeXtS7TuAXDd6T2nFZVJjKyWp3IaSVntWi83EzOq1tbUu9eJqdTlOKmd+x1fL7HXVk9fMaAWX41TSEdedtY5hvfpeXerFHXEuR4wpADwb70oAcFN88AQwQ5PZ3oS1V5dacfn9VFu/G2nmO4DUtmN6cTMxs3ptba1LvbhWXY6Vxn6P1jFmjK6rnrxmtLqrpVx1lo647qx1DOvV9+pSL+6IczliTAHg2XhXAoCb4oMngExm9G7jckztfaNXl1px+ef7datbS06cyxU73q7SorZn4mZiZvXa2lqXenGtOq26yrpesmIk20lHXFc9ec1o5VBL9qM8xhHXnblepaZX36tLvbgjzuWIMQWAZ+NdCQBuig+eAPJ7ozRpLZMZWs2RiZ8zbiGUnBTreLmKRCt1ylvfylUmeftTeVtceQ4uLTMxs3ptba1Lvbhenf4yo+t6yYqR1jGOuK5G8jnX9ZPHmH3O9153ljE1vfpeXRrFHXEuR4wpADwT70oAcFN88ASgiW1OWkel9p1JWd/Ti9Mqndl+1L58vPwC95nS+v6njNmr19bWutSL69VJJjyU3NiidYwjrqsRJVRqbWUpr4vS3uvOMq6mV9+rS6O4I87liDEFgGfiXQkAbooPngBEyYPRxFf15Soay7ieUZwm4JlUqRWtHGqprQ7Jov5n+7plqib32avX1ta61Ivr1Yme94xR0mlV7l/ae13N0L61dlV0PUhuq9l73UnG1vTqe3VpJu6IczliTAHgWXhXAoCb4oMnAFPyQhPb/CJnFU1Ytb2X3Mj4ntk4JZayH5qQa9XHzCod9TUn8N7X/c8VJp6Ml1yvslevra11qRfXqzONl2M05qtGx9hzXc1SG3qO/bwrKZYrjPK4PXuuu9ExevW9ujQbJ3vORY4aUwB4NN6VAOCm+OAJAAAA4C6Y3QDATZHAAgAAAHAXzG4A4KZIYAEAAAC4C2Y3AHBTJLAAAAAA3AWzGwC4KRJYAAAAAO6C2Q0A3BQJLAAAAAB3wewGAG6KBBYAAACAu2B2AwA3RQILAAAAwF0wuwGAmyKBBQAAAOAumN0AwE2RwAIAAABwF8xuAOCmSGABAAAAuAtmNwBwUySwAAAAANwFsxsAuCkSWAAAAADugtkNANwUCSwAAAAAd8HsBgBuigQWAAAAgLtgdgMAN0UCCwAAAMBdMLsBgJsigQXgCvRe5IJ5R43bTDvfv3//8xNsZty20FirzS9fvvzZ8m+/f//+5+vXr/98+vTpX334/PnzP9++fXurL6ktxdz1ecxxAPC+8S4AADfFBz0AV8Dkc5ujxq3Xzs+fP98SI3uPcUe9cdtK4632Pnz48GfLvykBpbo8dllUX0tUeT8d427y/AG8b7wLAMBN8UEPwBUw+dzmqHHrtdOre+/OGBsnmWoJqF+/fv3rmKOi+OSVXa3k2CvL8wbwvvEuAAA3xQc9AHhdj5i0P+IYr+rosfFtflrxVuOVcCpKQv3999//vV1Q/+qxE2Aqf/3111tdchut2xNflc9ZBcD7xrsAANwUH/QA4HU9YtL+iGO8qiPHxrcOqtRu8VOCKo9Xrq6ybEelNDrOq+qdM4D3hXcBALgpPugBwOt6xKT9Ecd4VUeOzcePH9/aaa2+0pez+1i1lVXJK7lUarciehWWjnkXPl8VAO8b7wIAcFN80AMwO/EbxWmirIlz3sKkCbK21SbRqdd2WaeVKJrAe8Kvor/GNjqGaMVJ9lH/6rFXorg9lT2UbFCSIMfCx5rpZ9kP3RrmNjJ5UcaJ6vP89Hi00qbWTm6rFSu3tfqa9oyP41Wkdrz863ytlUqW3yu1mtDxfiq2Zfx1zm6ndf5qZxRj2V7tOZg53io9pznu+lnPzQzvoyJbXuNlG/Ko6wDAtfz/7wIAgFvJD3oA3idP2kbvB724nFy3SmtliWRcKes0gc2kR1k0YW35+vVrdR+Xsn4LTYJ7/XPpjYVkrJIf+VhJHsvtkhP2suj8WjLOclutWG7r9VWOGJ+Max1vlMBJ+bwrCbPC+6nI1vHX+TquJWNGCbEcl9ZYjupnjV6TqhsljzJ+62s8Y+xR1wGAa2m/kwIAXlp+0APwPnnSNno/aMV5BYyKJp6aCGqbin7OyWhrRYbrVUpZN1M0aS3lRHa2rNKqkd7Euyy91SkZl4kLlTy/3F7G1UprYp4xlttqxXJbr69HjU/GzIyNjtmTfVIfV3g/la3jr2O6Xm20ZD9nOLZ1/tnf1fO22deV+tBLYtX26ZV8ni3rk7edeR0AuJb13+AAgJdQftAD8P540jZ6P2jF5W0+tUmqtrm+dWuO61VKWaeiiXeuQNFkNieftSRA1msFx48fP/7U/PP2c56Dy6pcwaH28hiix7lCp7WSRBzjMpN4UtFxc3JfHrM1ic82Sr06yXqVVl+PGh/Xu7SOl6sCawkP0TEdU64Wm+F9XbaMv/rv+tmk5oxRvI7l+tYY9pQJSZ1nPqfluWtsWhzjsuU1nvunR1wHAK5l7l0SAPByyg96AN4fT9xG7wetuNy+deVCtlHKutrEVTQxzbiUCYLeJDonyGUbM9S2923d4pWrbXrHyBglfloyrpWckuxbLVmR7ZR6dZL1vb4eNT5Z3zvezG10SlY4ppXc6PG+KlvHP/vQGhdxjMqMUXyOz5akzezrKs+9NcauV9nyGpdW3SOuAwDXMvcuCQB4OeUHPQDvjyduo/eDVlxOUDWJ18qO3kS8ptW2ZF2u8ChlXJqdnI4myEeZOUbGzCY1Zs9tZfWK9Ook61ef95psrybrR8fLa7OWXHVdL/nU4/1Vto5/rlKavc1uxig+V0a2Vrv16Dy8/55rT1yvsuU1Lr26s68DANcy9y4JAHg5tQ96AN4XT95G7wetOE2ENfHLehVt0+07vQmp5X6lXl1qxWXfeivEZldHrdL5a6VQTvhHx5iJkYzbc25b62RUP7I6PqP6lKuEytVaWTf6gu8W76+ydfxb20uzcTYTPxPTsuV11UoQuV6lpxfXqzv7OgBwLevvaACAl1D7oAfgffHkbfR+0IvTJDW/a6YsTma1JroZW+rVpVZca3vNSmyLVpxo1VdO8FulZSZGZuOkF7u1Tkb1pb3jM6ovObZMnsyufOrx/iojrdjW9lKO1wzHluedHDPbZlrZdxQ7qrdeXK9OXHfGdQDgWsbvSgCAl9T6oAfg/fDkbfR+MBvXS1BoW22SmDGlXl1qxbW216zE1pRJPJ2vVhbptkqvRMv6lpkYmY2TXuzWOhnVpyPGZ1Rfqt1CmrfP9b6/acRtqIy0YlvbS7lCbXTrpOodq/1aHKOyamXfUeyo3npxvTo58zoAcC3jdyUAwEtqfdAD8H54Ajd6P5iNS5og6had/A4aTSRLvbZ7dakVl4m02VudyjZm5F91U9Jgy2ozm4mRjJs9N41HKdsp9epkVG9Hjc+ovqTEmON97ek2Mm/T9bmV21DZOv7ZRk8m/5yAaVG9Y7Vfi2NUVm15XdWuPXG9Sk8vrlcnZ14HAK5l/R0NAPASWh/0ALwfnsD13g9y8teLa8lJbG3/rXWpFZcrV3oT/5z0l23MyCRdy+w4zsRIxs2e29EJxFG9HTU+o/qa8tizyZcRt6Gydfzz+uzdwpZt9JJSksmuVmImVx/1Vmm16Dy8/+y5t47jepWeXlyvzs66DgBcS/+dBADwsnof9AC8D57AqbQmovk9MSopJ4W9CXhrf9lal1px+SXN6mtLnkfZxoyZfXvjmGZiJON6f0kuJ+q1hEa2U+rVyajeZuJmxmdUX5OrvzLxUkvmrXA7KlvHP5NNSuC1lEng1mstE1MqrcRMJgtHCbGaTEzNvq5ayTTXq/T04np1dtZ1AOBa5n87AABeSu+DHoD3IVeAaKKdSSxNcsukgkrKCXi5v5Rt1CaLrlMp9epSLy4TCOpLJgpmznFGHqP8jqLVY8zESMaplOem5yITCOpjTbZRyrps27K+56jxGdXXlMkfl1bCdlbZ3pbxV4zrlWDpyaSL2lK8E1T6V49znHsrqzKZs3Uc8tzKcy+f09a1J45R6enF9ersrOsAwLXM/3YAALwUfXAD8L7lBLpVcrKrkjQpzEnzqNS+gDrrS7261IubOceyrMpE3mxpfRl3xvRk3MzxawkoyZhS7bnNFTe5veeo8cn6FZn8UeklVGZle1vHP5MqSvj0aDyyvVHprYjM5JKTYKvU/uxrv5ckyrieXlyvLm29DnIfANfGqxQAbooPYgCkN/lWneS2kibWo4ms6luT2Iwr9erSKK5MwpUlv9BZZYtMCtSKzv/MW6p6x9+aQCjHpYyrbWs5YnwyfoXazn19Xe+R7cnW8c9VkCPledRK77Vmjt3y/VdJSax8zsqy0heVnl5cry5tvQ5yHwDXxqsUAG6KD2IATBO7nEhrMp4TT29vvW9oFYeSHdmGitrR9t4qj4wv9erSTJwSbVqBkck2PfZKn5k2RnSuOaHXz5ok+/y1Csd1Gpsa16v01OJ0LJ9feeyWWjtJyb88p+z3aN/S3vFxncqq3Le3OmlWtmdbxj9XVrWSmkntaRw1Pt5PZea1JjqG9/G1v5fazP7o55lzEe+j0tOL69WVMnb2Osh9AFwbr1IAuCk+iAHAf2jS7wnq3lUpuJ5ceaPE0tU48fuIvjmB+B6v86tfBwD2Y3YDADelD3AAcGeerKr0VqZo5YrjtGoG95LffTS7MuiRchXWUauiah51nKu6+nUAYD9mNwBwU/oABwB35tUmKrqtqfwibU3iyy92fo8T+ztywjJvmdPtfVfl61DX6Vl8m5+O9V682nUAYB9mNwBwU/oQBwB3Vn5p86i8p4n93dWeX32f15X5+7Py++eO4tfCe0ve5PPvcvXrAMB2zG4A4Kb0IQ4A7i5vD+wVbh28l/L5PXNl01F8i98ZSSYnx97bCsO8BlRe4ToAsB2zGwC4KX2QA4D3QLcRtf5ymxJX3DZ4P36ulbh5peSkV0oduRrQtyeesbLr6l71OgCwDbMbALgpfaADAAAAgDtgdgMAN0UCCwAAAMBdMLsBgJsigQUAAADgLpjdAMBNkcACAAAAcBfMbgDgpkhgAQAAALgLZjcAcFMksAAAAADcBbMbALgpElgAAAAA7oLZDQDcFAksAAAAAHfB7AYAbooEFgAAAIC7YHYDADdFAgsAAADAXTC7AYCbIoEFAAAA4C6Y3QDATZHAAgAAAHAXzG4A4KZIYAEAAAC4C2Y3AHBTJLAAAAAA3AWzGwC4KRJYAAAAAO6C2Q0A3BQJLAAAAAB3wewGAG6KBBYAAACAu2B2AwA3RQILAAAAwF0wuwGAmyKBBQAAAOAumN0AwE2RwAIAAABwF8xuAOCmSGABAAAAuAtmNwBwUySwAAAAANwFsxsAuCkSWAAAAADugtkNANwUCSwAAAAAd8HsBgBuigQWAAAAgLtgdgMAN0UCCwAAAMBdMLsBgJsigQUAAADgLpjdAMBNkcACAAAAcBfMbgDgpkhgAQAAALgLZjcAcFMksAAAAADcBbMbALgpElgAAAAA7oLZDQDcFAksAAAAAHfB7AYAbooEFgAAAIC7YHYDABemJNSzCgAAAABcBTMUALiwTCStJJVmY1txJLAAAAAAXAkzFAC4MCeSHpm8EhJYAAAAAK6EGQoAXNhqAuuoOBJYAAAAAK6EGQoAXJgSSY9OXgkJLAAAAABXwgwFAC7sGckrIYEFAAAA4EqYoQDAhc0kks5ISpHAAgAAAHAlzFAA4MJGiaSzklcksAAAAABcCTMUALiwXiLprORV/gsAAAAAV8AMBQAurJVIOjN5JSSwAAAAAFwJMxQAuLBaIuns5JWQwAIAAABwJcxQAODCtiaW9iSvhAQWAAAAgCthhgIAF5aJpEclr4QEFgAAAIArYYYCABfmRNIRSalSL44EFgAAAIArYYYCABemRNKjk1dCAgu4D7+PzJRPnz7989dff/3z48ePP3uPff/+/W3fL1++/NnyGNnvZ9E56/gag1f2+/fvf75+/fr2/Oe4fv78+Z9v37691e+V7c6UUi1mtlitbra8ip8/fy73Oc9zpgDAs/AOBAAXtvJBcTZ2Jo4PqMB96PW8pSh5MeLJ8ocPH/5seZzs6zPp3NUHjcUrUvLN59Aqqt+TpMukymwp1WJmi9XqZsuryCTkjCOeGwB4FN6BAODCZj8oPisOwPXp9by1aDLc48THM1YgZT+fySvQnpHE2+vXr1//GsdRUfwWf//9d7W9XinVYmZKXsO1+pkyeh1cRbmCbsYRzw0APArvQABwYTMfFGc/TK586OQDKnAfej27jChB4dviXFrJKcfNrNQ6Q/bx2TQG6sejb6Pcy/1WUQJOyQzfLqh/9ThXZ+n20i20n9t4RLLTSZk9ScUj2nikMnmlMuPRzw0A7MEMBQAubPQBdPYD6myc+IMsgHvwa3rldZ2T2lqCKm87etatcz6+yrNdYTxWKUGVY9haXVXeYrZFJle2ruKa5RVxe451RBuPou+ryyRjlhmPfG4AYC9mKABwYb0PoLMfTmfjxLEr+wC4Nr2eXWaVyY3Sx48f37Y/a/WV9Pr3DF7NpLF5Bfpydo/faGVVrsrbskrH+6qcKZNtOr8tjmjjUcoVdJl4U5mxGg8Az8Q7FQBcWOsD5coH01kZywdZ4D70enZZ0dovJ8mjZIbqlfzIFSJK8GjblkRIcnsqW5T75y1jW26VWxmXK1i5dSzPbXVstKrH+56d8PR1tuc4e9uYTfZp5ZTjtt566v3VV6+e8jaVkUc+N7V+aXxyBZh+ro2ZXptOmjtO22oco2JnHAfAc2z7jQ8AeIj8AGa1bTWzcVLGruwL4Nr0enaZlSuwNKFPmujOtJcJklbZM2nOdrbI/cvb5I5IKGyRfVgtq/J5HN32mOOzem5KFHhfXRO6tr5+/VpNFKhuK5+Prtet7RzRhjgJ1msnY7bSGJaJGLXpMvKo50bcnor03h/UB8vEU1lUV8p6Oes4AJ5j2298AMBD6INTKh+3zMZJLXZlfwDXptezy6xcRZLJHE1ivb2XyNCE13GaoGuiqG0q+tmTdxVt28L7q2yR+2cyR6W2OmNGtrNlwp99WC2r8jmY4djVhEteC0oE5HHLorotY5+3Q269no5ow3J1Ve11kteJYo/kdlVGHvHcWLal94B8XCt6/fSSSi7lc5V1Zx4HwHNs+40PAHgIfWiy/LlnNk5asSttALg2vZ5dejSR02S6TObk6pzZSX6u4Kh9MXTeuqTYLby/yha5v8oR33eUCYEt7WV/Vsuq1X1X4628nmbKaqLEiZet15Ic0UbK5EleC/ka0uqgo7ltlZFHPDdWtqOkUSbv9D6TCTT/rD5mnH7OOLWTvD3rzzgOgOfY9hsfAPAQ+tCU/47MxkkvdqUdANem1/PWUk6wc2VW77azbGPLSqQZeYwtcn8lG46Qt9ptvQ3xUfL8Z6zGWyYByiSBaVsmU7TP7HWTiaKtyZUj2qhxItfno+LxOCpRVvJ5qIyc/dwk76/SSgbpWBmn49aUcSm3n3kcAM/BKxEALmzlQ9PKh6tRLB/UgPvw+8hqqa0O0YTQ9bWVVeaJu4omvFqZ1Et4beH2VbbI/Y/qW64su/qKjTz/GavxW2SiZCapqESK47cmhI5ooyUTmroe8vVz9OvB3L7KkVafm1L2q5ckzDglkFoyLuX2M48D4Dl4JQLAhc1+YFr5YDUTywc14D70ep4tmqRqctpKTmVsj/bP1R0u2qbEWG/COCvb3WLv/i1ntXu01X6uxm+RK15mEoD5Bd1bV04d0UZPru5y2ZIAmpXHOdLqc1PKfvVWcGVcTysut595HADPwSsRAC5s5gPTyoeq2Vg+qAH3odezy14rbWnymMmBsjiZ1Ztk9mRbW+zdv2VPu7nvalmVCcYZjtV+Z/JxZvrlc9jTpyPaGMmVV1uSPyt8HJWj7Wl7dt+9ca3tpaPjADwGr0QAuLCZD1azzooFcG16PbvstbUtrWzRd0I5WZBF23q3I7ZkG1vs3b9lT7u572pZlbeEjW5ny1vhWt8XdBQfR6VH15TjlAjd4og2ZpDAmt93b1xre+noOACPwSsRAC6s94Fp5cPUbKw/pK20DeDajnxdH9GWklX6S2z5PVlbvvB8b1/27t+yp93cd7WsWrl17lGJHvFxRiui8g8KbL0l9Yg2RvIvU7r0/oLnXnmco7ndLavVZvu1N661vXR0HIDH4JUIABeWH5weXQDcw5Gv61y1s2XVVMovz97Stz37yt79azQmbvPslUp7rSSlMtml5OOKXHU3ul00+zRKajpuSzLFjmij5+pf4n7Wc1PjfVV69sa1tpeOjgPwGLwSAQAAbuzICVgmMnorVnJ1VS/R5RiVVXv2lb371+QXXZ+9UmmvMoHYep4yKaey+p1lucpp9OXlmeDprQrLcd6STJEj2hjx60CJIo2jxs5Jo6P/4qH5nFRGznhuWryvSs/euNb20tFxAB6DVyIAAMCNHTkBy1UYvdugMtGlCXs54VXyICfEZ67oaNm7f03eLrZlkv9omcDQ86T+O0Glf/U4V+lsWVWWq5BUan/lsrwe9HNP/mW/rbfjHdFGT7afq9b0s7ePkkZbuG2VkTOem5Y8Ts/euNb20tFxAB6DVyIAAMCNHTkBy1U7vYlsrjSZKa3bqTKm1KuTvfVpNjYn+k4EXVmZwBiV1iqtjKnJhOao6LoZjd3KF9C3HNFGS45rLel35rHdrsqMo5+blmynZ29ca3vp6DgAj8ErEQAA4MaOnoDl5LtHE/NREkv1vZVKGVvq1cne+jQb65ha0uKqclVdq+x5nixXJLWKEoCtJFnK62omvuaINlrctv6tJXwywat/j+RzUpl15HPTkm317I1rbS8dHQfgMXglAgAA3NjRE7BcXTL6Qm9N1DU5zqSXiibD2j5azZH7lHp1src+zcTmrWFHr6o5m5+nXEGmcsTzlJQA0YqfPI4SOLqVceWWy9nj9RzRRk3eltk7p0wcbrmFtsVtqqw46rlpme3X3rjW9tLRcQAeg1ciAAAAljghddYXUb8if2H3K62+AgDglZDAAgAAwJJchfVqq43OwHgAAHA+ElgAAABY5luldMvRe+fbro68FQwAAPwbCSwAAABs4i+iPuI7cl6Vv8vo6C/jBgAA/0YCCwAAAJv41rn3nLxxEo9bBwEAOBcJLAAAAGzmFUjv8fY530b5nlegAQDwKCSwAAAAAAAAcGkksAAAAAAAAHBpJLAAAAAAAABwaSSwAAAAAAAAcGkksAAAAAAAAHBpJLAAAAAAAABwaSSwAAAAAAAAcGkksAAAAAAAAHBpJLAAAAAAAABwaSSwAAAAAAAAcGkksAAAAAAAAHBh//zz/wHWp2K5mNPM4AAAAABJRU5ErkJggg==</raw>
    </picture>
  </region>
  <region id="3" left="27" top="1044" width="307" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p bold="true" underline="true">Defining Width of the Shear Link "b"</p>
    </text>
  </region>
  <region id="4" left="27" top="1080" width="752" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Width of the shear link will be defined at the neck of the shear link right below the hoop and at the base of the shear link.</p>
    </text>
  </region>
  <region id="5" left="36" top="1143" width="137" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">V</e>
        <e type="operand">b0</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operand">alpha</e>
        <e type="operator" args="2">*</e>
        <e type="operand">fy</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="36" top="1170" width="152" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">M</e>
        <e type="operand">b0</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operand">alpha</e>
        <e type="operator" args="2">*</e>
        <e type="operand">fy</e>
        <e type="operator" args="2">*</e>
        <e type="operand">y</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="7" left="36" top="1197" width="154" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Vall</e>
        <e type="operand">b</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operand">alpha</e>
        <e type="operator" args="2">*</e>
        <e type="operand">fy</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="8" left="36" top="1224" width="121" height="54" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Mp</e>
        <e type="operand">b</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operand">fy</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">4</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="36" top="1278" width="634" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">all</e>
        <e type="function" preserve="true" args="1">MaximaTakeover</e>
      </input>
      <result action="numeric">
        <e type="operand" style="string">int(), diff(), det(), lim() and sum() now use Maxima</e>
      </result>
    </math>
  </region>
  <region id="10" left="36" top="1314" width="213" height="43" color="#000000" bgColor="#ffffff" fontSize="10">
    <math error="2">
      <input>
        <e type="operand">V</e>
        <e type="operand">Vall</e>
        <e type="operator" args="2">/</e>
        <e type="operand">M</e>
        <e type="operand">Mp</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="operand">1</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">b</e>
        <e type="function" preserve="true" args="2">solve</e>
      </input>
      <result action="none">
        <e type="operand">#</e>
      </result>
    </math>
  </region>
  <region id="11" left="36" top="1395" width="274" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math error="2">
      <input>
        <e type="operand">V</e>
        <e type="operand">Vall</e>
        <e type="operator" args="2">/</e>
        <e type="operand">M</e>
        <e type="operand">Mp</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="operand">1</e>
        <e type="operator" args="2">-</e>
        <e type="operand">b</e>
        <e type="function" preserve="true" args="2">solve</e>
        <e type="function" preserve="true" args="1">Maxima</e>
      </input>
      <result action="numeric">
        <e type="operand">#</e>
      </result>
    </math>
  </region>
</regions>