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          <p>iplot</p>
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            <e type="function" args="4">pImplicit</e>
            <e type="operand">x#</e>
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            <e type="function" args="2">Clear</e>
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            <e type="operand">x</e>
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            <e type="function" args="2">F</e>
            <e type="operand">λ</e>
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            <e type="operand">R</e>
            <e type="operand">1</e>
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            <e type="operator" args="2">:</e>
            <e type="function" args="2">el</e>
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            <e type="operand">3</e>
            <e type="operand">1</e>
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            <e type="function" args="3">for</e>
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            <e type="operand">1</e>
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            <e type="operand">M</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
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            <e type="function" args="1">eval</e>
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            <e type="function" args="4">pVector</e>
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            <e type="function" args="1">norme</e>
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            <e type="operand">a</e>
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            <e type="operand">0.65</e>
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            <e type="operand">4</e>
            <e type="function" args="6">mat</e>
            <e type="operator" args="2">*</e>
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            <e type="operand">1</e>
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            <e type="operand">1</e>
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            <e type="operand">1</e>
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            <e type="function" args="4">mat</e>
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            <e type="operand">0</e>
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            <e type="operand">0</e>
            <e type="operand">V</e>
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            <e type="function" args="2">el</e>
            <e type="function" args="1">sign</e>
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            <e type="function" args="1">acos</e>
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            <e type="operator" args="2">:</e>
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        <area terminator="true" />
      </region>
    </region>
    <region id="11" left="828" top="2061" width="449" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="spa">
        <p>https://www.mathworks.com/help/matlab/ref/quiver.html</p>
      </text>
    </region>
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          <e type="operand">0</e>
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          <e type="operand">0</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="function" args="6">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">N</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="function" args="4">mat</e>
          <e type="operand">V</e>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="function" args="2">g</e>
          <e type="operand">B</e>
          <e type="operand">N</e>
          <e type="function" args="3">pVecField</e>
          <e type="operator" args="2">:</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
        </input>
      </math>
    </region>
    <region id="13" left="396" top="2088" width="369" height="232" color="#000000" bgColor="#ffffff" fontSize="10">
      <plot type="2d" render="lines" scale_x="9.84642350880368" scale_y="15.6991858899118" scale_z="20.6866602552779" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-135" transpose_y="-86" transpose_z="0">
        <input>
          <e type="operand">V</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">sys</e>
        </input>
      </plot>
    </region>
    <region id="14" left="828" top="2088" width="337" height="254" color="#000000" bgColor="#ffffff">
      <picture>
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          <e type="operator" args="2">^</e>
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          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">sys</e>
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        <input>
          <e type="operand">V</e>
          <e type="operand">M</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
        </input>
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6xfU2RyPgjgVkiTp8+nWzdujXZsGFD7wLDSd8CihcEEW/ZsODHT29o6997/1cbj7iUQb0R7SUwR4yScBxESVdeXgwPiaFOG9mhND1OhiIwJi+MCohusREZfgo/JDBLxLZt25IdO3Yke/furSUwFmA8v31TJyd9z0DLN3gLWN5t9ZYjpove8Mln07wM71EN27f89IR2egsiRNVrx0IZTSSGfWr1mrC03c8IzAX370+P33xh39j71D1O6raL4MkCdaIfEEhb3bjobtjLjvf5CiQwS8TZs2fTn/v3768sMNmyc+fO2V98sGDgDfVy8vfGo63ZXBd+p60RH9yI7YeIeqP2QZWATx/UlRiOA8/9gMCc8/EDq5KcLciLje5Q6sA+5bXUs+jYrSMvtMP7OGgiaIugjd7nF/Yp+9MTq9M+A8gLozFtVjqmLrbdc8TU6qT/ra0e2BcYj7YSo/Jxy7OtQ2HSOTB1BEb4QbBEXLQI3bCwy9X7YtEUUhtZsKBjMsTv+cBOwKyTg8HrESNPiSGIeU9Pso3Z7fSgigzWgf4pqpO+oE+aTCnRL/Q19XpBO6nTW14gop+Adi5rDJPASGA6hW/4kpfhgsD01Tdd5cCYzCAfNqrzqW9+u9GUBXVRh+eoCfV5QgD3lCwTAy+ojzaWiZtNKdXJSaI/2I/eMggcO97yEo0EZgmRwHRLdspIDBf6qE1Sb1O6TuIlyBGMCHJXfOGDjfNeTGKox0MUkANP4fAUIpMNr/bZvqsySsIoTFXJpH0RoxljRQKzhEhguiGf7yKGjY2SdU3XAmOQY0FgbAPyUjUQL4K6qMfjW76NRHhBXRSvEQhEo46wWV5M3ZGyqSOBWUIkMPEo32WcsBZP1/kwfQiM5Vh4BEQbnWgb3KkDSfAY5aAuzxEd2tX3yAZ9pkut6yGBmTASmGYgL33mVIh2eK/Ls4iuBcZyK4YWCBEgL+mwKTIvvEZe2tIkL2bKSGAmjASmPjZlVOXmi2KYIC9cWt3VtF/XAoO4KACOG/KWGEFDaEQ5EpgJI4GpjvJdlgv6squppC4FxqaOFPjGj+UwKS+mHAnMhJHAVMOmjMifWFa8cgkW0dX7VKGracCuBMamH9oskCaGhSX3Ki+mGAnMhJHALAZ56TtZl/l5z/U4iiCJ0TOnoAi7cqQLiamS00Dfet70sYyuBIYgp1sFLB/KiylHAjNhJDDzsSmjPuUFCPgEfo9LWYs48bJPUD/ljb9/Krn8/WfWlV+942xp2fap4vLhB18ph479j9X3iEyYpG4SPEkWrSJkXVxa3YXA8E297SXTUfzob/8y+evv3ZecPP4f0/Lct7aWlm9/9V+Xlm998f9YV3ieOnmPZQeBGWof94UEZsJIYIppmu9C0PS8tDML9RL8vUZikJYvf+fHqWj83I1nkr//m99MBYnn+Fu+8HxZ2fN4cckKDBL0qi2HkvP+/TdnLYjB9hM/q4pS9PRgtMDYN/Sh5UogFcgFooGcmMAgM2Xlb04/Vlqor6hQ558//L+l77PsMsMom/JiXkECM2GmLDCIQJEMICxN1wqxkRKKNzay0GYUxkTEpAWpQC54HiLabdB+pMJGdBAcb2zkhX1UVyKR1SpTSWyHHTtVL+WNFhjkZUg5EiYVJi5dCcVUZMbyYpTrJIGZNGPqfO9RDYIcATsrBB75LgQ26iSQRkDdBM6qLJKWLLQ5YvQICPTWbtpjIkNb2pKdNqo66pLHLq2eB3WzHSaplL4FxmO1XS+y4tK3PCy7zNio29RzniQwEyay8+sE2UUQOCxgeAbYrGzc+cQLrlelWED1FgLbF/PqrSMtWbKS4UlZm2kPOTRtRIa62c8e7abvsyNv1E2bqduOE/aR/V61b6MEhiA2hOmEIYlLEUUysywgMZSpIoGZMNb5Frg4YXtgAcsrsAB1Uhd11gkeVUBeaO/P3v712TM+0EZv6QLqYx/kaSItWRC6KiMKdaG9BP0ymoqMHQ9exxi89f4TyfaHv7sqKVZ/tg/rfk4QmAvu35/WMa+w73k/3pv3pD/m8YFv/EmvU0dDF5cillFmpiwxEpgJY51v8/mLTph1MenwhpO9V1uZNuJb9/uP/FVIW9kH3vsV2AdA8CfoE/xNABCZpli9nrAPqgT9rMhU2Qb2a12ZWAQrLP/MrV9x7TME5pyPH0jFZF5BXhBeKzwu2z5GX/7dF9+/+n95yWqD1VdGXlyqwP70/hy0rbNIZtjf9IUn1DmvL5tAXfSRfeHwkBir07Ot1GOjlp5fjuh36iSGee7XoSCBqcCy2mtVTF76vky6CYhKdtSijbQMDbbFhKzOCJIXi3Jh6lJ1CgkBqSoi5L5YwLLXEXhMPijAib7uCZ7/N6nKYgG/yaXLtMN7dI/22Xa2haucDhz6f5Of/u17kz/cc1utbZuH7UuvdlKf9XW+To6HJtOJ1kbqpI/qHi/zoD7q9f5iRBs5pjQCM2GmLjCIy9hW182OuCyTtBTBdjIdxs8uQWo973UVkQNTFqwswBE4sqM5PFc3MFmgJPhwiTOjFBSCfRNoh2dwJOh6Bkb2GQU5a7OdRploNMXqoxTtR0bluDqprsTYaIa3ZHSBBGbCTFlgCFDRC5h5g7zYiMtUMGHrUmQ4NjzF1ltgLHl3EQSmrMQQ+Ory+W98PX3tVR9+Vzoy0QbkwCuYE8CbbE8Z7KtsfYzAIDFcBl4XRGCeaDTB6kQ05oG8TGmxOwnMhJmqwNjl0vwcCwTvqclLluzIUxf7wHMayVtgCFJ18x0IpHWCqU0XEcS/8s270+CJyLQREIIwdXhAXYuCeRXYJ9RDu4r2j60AXHU0hjpMXpAiT6r2H4ndbfNhxoIEZsJMUWBMXqLvf+NFNnDz+9RhH9RJ9G2Kp+B6CwzBKfLqIxMXfhqIC0Ge0nSqwQSmrcRYPR4CY3UhHGXbxfQZib78XASSwb6qKhtRRB8jQ0ECM2GmJjBjS9olWE951GUeyAvTSlESwxSS1zSSt8A0yXOoCtJStnquBeemAgM2ktMGT4GxJNNFwsH+sHsyjYWyPKllQgIzYaYmMGNK2u1yumSs2NVKEZAHk13Urg2eAhOZ48A0CSMvkSAfVYRhEchLH6McXgm+XdA0qXdMSGAmzJQEZixJu5oyqgfTSVGS5zWN5CkwTAtETA1Y0uoYAnPfsI+YUspOsQ2VSOEdAhKYCTMVgRlL3ovld/Qx6tLlt1nv94rKh2G0zuNyak+BiZoWYNqoyRU3U2VMU0rLnNQrgZkwUxAYkxePQBRFdtQlf5fmLsTCEjS7wN7Lc7uippK8Lqf2Epiql0/XxdZ4EfUZy5TSsib1SmAmzLILzBiSdm3UhVI0ZcRcPzkDBP4oTCo8kiLnYeuSsD3eIIDsQwNB4v1sQbemiacel1N7CQyr73rffVhTR+0Zy5QS8rts+TASmAmz7AKDuHglYs6jqWQwcrBoysiuuGgThBdBvWwDwT4SS+CMeh/2pU0l2T6jtJE/j2kkL4Hxnj6yaZAx5HIMnTFMKXHsLFtSrwRmwiyzwFjSbj4JkyBKQPOcwshKRpXgnJ0yqpK7QXsRjMgREhutiIT2ey/ulYX9et67v5/82j0rS663lReYN43EtlB/thRtn4fAREwfIS5jyOEYE0OfUkJelimpVwIzYcbQ+YhG3ZGHeUm7BBmTDc9gamJE4CRQlwkSQRZxyU53VCVaYtgnUbA/IqaODOpn/79qy6Hkwt87lj5X97gpIz+NxHtR6As7lqwUSaCHwBB4PBMxbeqIn8KXoU8pLVNSrwRmwkR1PmJQFsDrYsJB8KsiHCYv8/JeCGwEH+qk8B6eWJvz9dqoy7wpo0UQIKMkhro9pS4LbY6o28TF+pHHi6bl6vKGTz6bbH/4u6v73o7H7O/8reyYbyIwHKNZASPgkAPjgclLlZVlRTOGPqW0LEm9EpgJQ+dz0ufkayf/tlBH9qSeD+JNIPBZ8MgGqiLIealz5Qj1ZOv1Ilvv3Uf+elVeihJ162L7whvbz94QiNkP3tBe6mVfZI8H9nHTVXqph3o5FqiXY/kntx5IfubWr6TP50d1eG4RCMzPPfhwWnfVwvvb54iy4WO3rzvus7/XgZEBXTLdDUOdUrIpybHnw0hgJgydbydLSpWTcRWyJ2HvgGj1FrXV8l6aYPV6g7z8o61/6ToiABFtBa9jIAv7Nh/4PWAflNXL5ehNpukAccnWzXHVJhkcgXndhw6uykiVgrwUlWy/s195jv/n+Xn7w7CRgXnY9nvCceV9bEXUyT71Pmf9xYlvJz/92/emdXtBXfRTm7Zm82Goj2OH+jiePNqarbNtW7NQJ/XRTgnMhFm2zifIDG2xOsRl26d85SWKkyfPJP/h/f99TbnzP/1gXXnggb9dU/78z19aV6jLSl9UTZKuQpvLqZtMIVkg4efWBw8k1x64e/aX9RAoTGA4seelxv6H595377sXTh1ZfVaHBw8/+c20vuRHJ1bLj//myNpy6k/XlbPf+9Da8uzNq+WNt9yfPPSlP569Q3tsHy2SwKrk9yN5MU1HYqiLgrBZ8Pbom5+/657kvFv2pfV51WnYMUydXvsUbL9SpwRmwixT5yMuTUdfoiB4EkSHjonLFf/61DpBycsLJS85v3ndf1tXqMvKpb/wQvpc1zAK4yWPRVe0VaVtEi+5CnXyFSzYcZIniJjQ2ChO1UBFHRYsW410vCwrqXD8/keSXXu2JWe++YtpOXv0364tGTlZLTmBMbH5ztFPpu3iubSul3+2ge2jvraBNrvv8/sZeWE6qS7UR11WPEed6N/X3PQZ95GsrpDATJhl6vyhjb6Qh5Fdl2SIIC4IiYlLJPY+jM50CbkwHnlHbdaDaSswHuu/2MhMtvBcFQjq2eBZJ9iZYCAd1MP7ekAbVtuPILUQGepi2zzkxYSPwuM8dRN7qYN9Rn1V+6sungniXSOBmTDL0vlDG30xefHOe/GiS3HJwohO1xLDCIzHKAxXtTVd0bmtwJCnQNJlG8jDePDBX06+ceyRNChaqYON5lSSn4xUpFNGM3idx7d96lknHLzn0X9bWWTYfpMNL3kx2ZhXHwJTZyqpbdsWgbyM9bJqCcwIeO6555J9+/YlTz311OyZYk6dOpUcOXJkTXnxxRdnf13PsnQ+oy9Nvx1HgLg0TSCNJC8ufeSnIC9MKXUpTozCtGXegnaLaCMwXgvYkffS9pLebJCeKzEzkWAKKI9JED+bYnWUilBGZMitKSMrHGxbW5guqiJnJFK3yYeJwGOUrw8kMANnz549ycaNG5PrrrsuueSSS5Jbb7119pf13HHHHcm5556bbNiwYbUcPHhw9tf1LEPn27ovQ8HyXjymLbwwcSEPhZyVPsQlC+9vuTJdwAhM/iaZdWkzytdGYLwWsKv7rX8eBHvLr1nHy/IwbwSE0YS58lMBXltl1AR5oS1FIsM2UEeVXKAIPITSk7GOwkhgBsyZM2dSCTl6dMWMGWG54IILkuPHj6eP81x77bXJXXdVv9nbMnS+x71qvBhi3otN2yAuXeefLMKSfaPxSqZueiVSG4EhebftDRybJo/WpWoeCuLRRmCQjjrikbbrq/80HZXJTmf1DQIzpPV4xrgujARmwDz00EPpqEuWzZs3J3feeefs0VouvfTS5PDhw6novPTS4mBF52fLzp07Z38ZB0MafRla3guyYoIwNHHJYlNa0W30EMumVyK1FZi2K6YSKENX3WXKZiYvQxKEPKsis0CwusRzZKwtEXc794YYlY9by8hSCMx9992XXH311bNHK9xwww3JTTfdNHv0CozWnHPOOclll12WXHTRRenvN9544+yvxYy98xl9aZqX4M1Q8l5segYpYPRlDFheTGR72yxsZzQd7WsjMG1zE+y2AWGMRF5WsfYORGSQlyHlw4xtFEYCM2B2796dXHPNNbNHKyAlRWJy4sSJdHSGn3Dy5Mnk4osvTu6+u3wBrDF3vo2+NF2bw5Mh5L0gLkwTIS5dJsh6YeLFNkTRdmG7plcitRGYd3z5na2uQGKKIuymgi/LQJUpo0GSEa++2z+kfJgxjMJkkcAMGBJ4r7rqqtmjFRiB2bZt2+zRfLZv355s2bJl9mg9Y+58AskQRl8i816qXBlB4LdpmKbiQjJm9KWaWUoTQF8GiaFE0HZhu6ZXIjUVmLZXIEWOvliC7CjlJQsi8+zNvW/LkPJh2kpzl0hgBgz5LJs2bZo9WgGhQWzyPPPMM+mITRammq6//vrZo/WMtfNt9KXvhesQjKi8F+q2SzyLEhY9xMXgPXivLiSGbVl0FYptV9u8GPYhl7VSECbek/tSNR0pa5pz1VRg2l6BxDf7iKBoIxejmDKqCiJT4dLrSIZy00dGYMYyCiOBGTBnz55NBWb//v3p46effjo5//zzkxdeeCF9/MQTTyTPP79yQmWNGC6htiuWmELi8utlvIx6KKMvv3bPK3cMJjB7CwCBl/op2fUlstMt/N4We58qIz5tQSSqXAJreTFtJCa7/yi877/5ox+0Es6iK5HYb2xP2f5rKjBtEnht9MU1IGamXZZKXjKsjiwVrGETjeXD0Hd9M5ZRGAnMwGEUBhG54oorkgsvvDDZu/eVE9qVV165ZtSFS6i57Jr/5eeuXbtmfylmjJ3fNPeFAEMA41s4QbRtsOZbPDkVNqJA8ag3D/Xbe/ATYYnIc6HtlEhoP31QFba17qJ37H/ExdYKscJ7A/3WZmG7omOP9+Q97DigZN+3qcDwLbjpEu/ueRUvC0vf0yydMRuN6UNiyFcaQj6Mx+X7XSCBmTARne8ZwO3bena6gZGXJqMvtMtEwAIMj5u01+TF8l6QI+qy+q1uT2gn++HVv3Ewefft35s96wtt9+y/LCaQdeu30aZ5eTHUibTY8cJPG+Hhb/n3ZNqvycJ21PPO/SeTX//M8dX3M1Gy48qKtYPXNBUYuwKJ97LtqYrr5bkW0KcgL0aPEkPfhSVe12AMVyRJYCYMnc9JlmBb9wRZhp3APeq1oGcBgp9/7/1fbSUHFtAo1GP112nrorwX6mb7rV4et8VGXq6949l0X7TZB2XQZoo3bD+Bvs2xYFdYZafMrA/t2CDQV2HeJdXUSaGuvKRQfnLrgeRnbv1K+ryJBf9v/c3P/HYiMD/34MOrdVctv/LIDelPq9u2k/bMO14RF6/kXZsympS8GD1KTJ/5MBxzMIbVeSUwEyYrMHZSbAsHPyd26rJ6veDb76X/6VurdXtBm6u21S6ZroLVWzWwzoMRCJtKsaAWgUdb89gx0RZbVdiw44D66zLvsncTEUpWUqDsSqR5bUBgXvehg2m9VctrbvrMuucQmKLC3+zzS/nDPbcl9z360dm7r4dtmtde6kq3/aE9bvkuvKf3seVdJ/uE/bfmszWTmKaJvVYnfTRvn+exfJgirE7rp7ZQH8e41ZltK6MwTXJhrI1WJ8epR1vB2kidEpgJM7bO56aNfV95FHXJ9DzygXvKIHEel1k3vT8Sxx/HYR2aTCFlL6HmxG+iwu8EhezoSzYAUV7/3g+tBg2TG3sdAT/7N57LkwafPY8mb7zl/tX/sYDWFF7Pe5aNGtWF+mibZ30WGPPbmib2fvWfzh5VgzrY59THzybtZCqJu4dbv1l9beo0eG3RMZKvs2keFu21dvJ7fp+2gf1BO6lTAjNhxtT5bW6m54XlvnSJ5YBEL7U/Jjz2R9M1YZpcSt1EYLKXUNc5+efXfuG1nOwJIpz4LQgSuLKF5/iflEzOC6/ndfydwu/A/9YNoPw/dXjA+xN025LdPtu2IphGmjeVRD0mASZC8+qrwrs/fXBN/1Bf3X1eBu2lrRR+L2Po00gSmAkzps5vugqqJ+S9tFkIrQmMOESuTjtG7BLrbD5ME5pejVT3po5NBKbpiqhMPcy7ioXATzC0QrC1wGsCg7ggMHks2GfFp26Q5v95v3lBcxEmC22CudVh+6BKexiFKZpKyu8TL8mgP958y3tTkfGqswlNp5G6QAIzYcbU+VOcPrLEXbEexK7O5dVFzMuDmUcXAtN0DRiuXml1BcuPVi6Xnpf3kg/YSECdAMv/87qmEmPy1RTe19pQp54fn/rTQrGzkYysBHrBQoShN+KsQJvL+aORwEyYsXR+0xVQPamTvOsFUyVjuSFjH+SvSqpL0zyYuusQdSkwbS+fTkdfKlxxhAQgLcgMpY7AmAAR8OvC+zZ9rcH7Iy78rCtRbRJ6m4C8eF1R1pSmo4FdIIGZMGPp/CGsvLvo0mlvlLi7GKbW2ghe0zyYLgSmybde8l/KrlypSlcBGuFpOlqBePRFk4TetvR5SbUx1JV5JTATZiyd3/f0UdfJu0rcrQby0iY/aN56MPNAprmcuipNBMYWsasDQa7Vt3WbPhJzWZTQ603UPa3qMNRpJAnMhBlD5w9h+qhpoGuKEner0zaZt0ki71AFhtyXNoEunT7qYdG2MVKW0BtF25G1tgx1GkkCM2HG0PkEirrrbnjTZfKuEnfr0XYaqUkiL1OalKo0EZgmV360zn/pOL9jzJQl9EZB3/adzMs00tCQwEyYMXT+1KaPlLhbj7bTSE0SectW4y2jicA0CRatBEbTR7XpUviGMI3EqODQppEkMBNm6J0/hOkjEne7St4lGGv0pT5tppGaJPJGC0x2Fd6q5Bewq4umj+rTdUIv/Us/98UQp5EkMBNm6J3fZNl2Txh9IUeii+kjJe42p+00Ut08mLrHZRcCw8jLvAXsFqHpo2Z0mdDLCEzfozBDm0aSwEyYoXd+39NHiEtXybt9Ju4eb7igWBs837PtNFLdPJi6I4N1BSZ7G4GqtFrATtNHregqodfjMvm2INZ1k8sjkcBMmCF3/hCmj+Yl77KORba0IZ+4S3C31UbbLru+COpmYbCu1tbg/dgm3rPtfssybxopuy+tZPdpkzyYotV42R72Iz+z9XchMG3yXzR91I4uE3rbJmq3ZWjTSBKYCTPkzj/43N8kb/jksy5BjgWzWLmzKHiVsSh5l/oIwlZ43LStRYm7BEKr21YN9Qz4Wey9rt/xleSXL/lM8r+/7p70p5XNb38oLf/+tx5Ly66dX18t/99930nLVx77r2n53l9+Py1FmLzY9nhi00i8ByXb57Yfs/syeww0yYMpEhh7z/z7UV59ywOz/1pMWZCg/qLjoHX+Sw/TRz/+8XOr5eyPH10pZz+xWs6c+f3k7878xmp56e/ekikbkh+99D+nhcdDoKt9OIRk3iFNI0lgJgydbyfEKkF9EZxgCRhWZ5t6s4GHoECd2XrrYO2ygGI/ra1F+6BKUOP/ea0Fxex7WJsXtXVe4i71W7vsfey96u6DRSAvtP0Tj6wkCZqIUExOTFayAmNSY5Jj0oMEWXnzZZ9Nfv2jX19tuxe2f+jf//PWryfn3HxkdR+x/3mev5vI8LiI7FQhdVqxuq3Qduqi/NTNf5bWyXux36zfrdhzlP/pt7+QvO5DB9P6q1B2GwHen5I9znjMzf4++qnLZ/9VDdu+LqaPkBSEZK14bMiUFTHJCgv/nxWaVcl5uVCfwd+og+f7pMuEXqaR+kzmHdLNHSUwE4bO5yRoJ2JOzG3gJE9dFjCs3iYw+vKO//J0WocFDzt5U/i9Lpy0qct+5wSerTfb1jZrv9j7WL3z2lo3cZe6rV4vkBOkA3mZ19am0OZ/8MufTX96YvuB4439/c9+6fjsL/WxRF7ayHFgnwurn8L78T6Ut9z3THLnEy+s2SaOJ/7fPkv8H88xhfSq9+5bIzURxdqcba+1mXZYoc0U/jd93c270//jb5DdhuzzTUEy7vjiW5N/c/fnZs/4YG1DXpCiNrA/2E+27+rC65mGYzrJHlt9tp95rg5WB4Xf2VZ+/5cf+niy8Q/2rPZRXbJto7AfrZ3Uuaiti1bl5bVWV7ZO3qct7AM71vkpgZkwQ+78unf89abJAmd1GcqidYycIDGRMErD6E0k7Muml1PX7e+y+yEVBfu6OTBlAYIAYMHQggOB5w/33JYcfvz9a4Ichf/PBicrdvJP63lZXux3q5f/tyBX9J5Wr9XF7/NgdAXJ4P+q/H8VrC7D3qMqtn0U2w62m8d1oB5rC/vyjbfcv2Y/8reiY2IRvDbfL7ST5+nv+x79aPreTTAJsHppI9vN81XqrJIHQ5227U3bWYT1m9UpgZkwQ+38vhN4F+W/eMHICyMwfcIUEaMv0SAvSEwkXQpMnSvkPAUme/I2mlyBlA3c+QBJKYL3JSDRDv7XgmA2EOZhuocpHoM67H3rygLwetrH67MwysPU0yJ4Pe20dlNXk3YYa/bBywKza8+22V/aQRsptC+/X73yYPLHUVWqCExXSGAmjASmmK4EhkunKX1ieSzRIDDkw0TSZj2YulOGfQhMGQSzusvMm4w8+NDmxsmniIiVMvFhVCSfaJuVmLpBlP8vkx+mkbL5MUWwzfPaWxfqy5Yu8mDarvnTliZXyUUhgZkwQ+38vhew62r9FwJu3wLTxfSRwUhP2RVKHrQRmLqXUkcKTN0bOba6hDr46hmScSlFNB0BKHsdIzCMxPRJmhD9oxOzRzG0veqsLU0WWoxCAjNhhtr5dZdq96bJZbVN6HvlXUve7YroPJg2I1pTFZjogFs3N6UNK1ck9XtZdTaRN5K+F7QbyqXUEpgJM9TOr3u3X2+6uv8Ri6/1CULBFFJXROfBMPrSdEXeugKDYCPaVYgWmMb3yAm+hDqf/9IFfV9SnS5q18GigH3fFwmBGcKl1BKYCSOBKaZuMGtC31cgdZW8mycyD6aNwNSVVgnMYoryX6KpmswbxVQEZihrwUhgJsxQO7/O8HwEbdaAqUrfVyAxGkL+S9dE5sGwT5tKYd1pwyEJTNPpBHJfIpfAn5f/EknbNWHa0kUib5PEbU/qHqNRSGAmjASmmC7WgOn7CqQuk3ezROfBNJ2WG5LA1LlhXpuEzmiB6TL/JUv6vj0m83aRyNu3wNS9Ui4KCcyEGWrnly0S1hW2KmskfSbw9jV9BNF5MMsiMFWH59sITHoTx5dLBH3kvxh9TyN1kcjb9z2RJDCxSGAqMNTO73MV3q7WgGmz6Fpbulr7pYzIPJim+7XupfN18rSmKDB95L9kQZ4WrQkTBQITtV+NvgWm7H5dXSOBmTBD7Py+F7HrYg2YPhN4GX3pa/rIiMyDaTqyVVdchyIwbRY1ixwpQF76yH8x7IaQfdBFIm/fi9kNZTVeCcyS8dxzzyX79u1Lnnrqqdkz5Uhg1tOFwPSZwIu49JG8myUyD6bNYnZ1pg6XQmACF7HrK//F4L17S+bl6q4OEnn7XAuGHC0SeftGArNE7NmzJ9m4cWNy3XXXJZdcckly6623zv5SzBA7v+9VeLtYA6bPBF7kJTKJtgqReTDLIDB1FglrM5UQlWzaZ/5Llj7XhFl2gUGwEe2+kcAsCWfOnEk2bNiQHD26cvXCqVOnkgsuuCA5fvx4+rgICcx6uhAYRl+aBtk29Jm8mycqDwYxbLoWTB2BIYGXRN48dk+cLF4CQ712kz97jyY3cjQ++qlfXddWD4awIi70mczbxZVIfa8FM4TVeCUwS8JDDz2Ujrpk2bx5c3LnnXfOHq2Hzj/e8H4kRVBX2xOifbOlLm7Y5nGCtXZR36I7z1ZdA8baZwGlDovyNKjb6l/U3jow8lE0fcR7dQnv9wv/8nMhI0FFi9nR99wA0O7sW3ZM1bl8vkxg6C9uFpjenfjl9+T3d3z6m8kF9++f/cdiygID+432sx1W/0//9r3JdffcM3e7Cnk5uHLn5GxbF+2fPPwvr+Nn9nVVpo9qtbUF+Wkk9iHvTT+1bQN1UaiLfZetr21+UbZefi+i6aXU2XaX1V2FecepFW/y9UpgloT77rsvufrqq2ePVrjhhhuSm266afZoLRwEdH62bHnPjtlfm8HJzG4tny11QF7euf9kYT3ZwgmzKmXtKipVBIZ9V/TaspJv66IEXk4sRfXkS12Kpo/y28J7e1O2v37vT9othGWBvEkhcOdBYA4d+x+F/69SrdAnRVcAEdyL/r+uROQ/G9lgVgQylW2LCdu8wjZUgc910evLyqK2GlU//5Sqbc1Spd1VKMvVKmt/nXN2GcSofNxaRiYnMLt3706uueaa2aMVbrzxxrSUQedX/VBVgbrafquxb7ZWl0dAtbr4AC36wFe9jQB10rYqdeapcqkv9VO3x/YbZbknvFeX8H6MwERcCVWUIM0+tBEGfi87Rj1GYOiz/KjGL9xzJLn8C9VzfuZ9s6X91Ml7UP/GP9iT/KuP7Zu7XWXc/PHr17W1Tj1l+7XKXaHZlrrtNaoer0W5OLyWQj9VrWceVhcluz1tL6WmXvZpvt4sbW7i6bEP5k0hUW/T/p0H9WbbLIFZEkjgveqqq2aPVmAEZtu2bbNH6xli55cFhq7o4j5IbRJN2xK5BktVInNx2iRI103i7ToHhhN3Xhba5MA8+Lm3hgSZvheSM/rMxYm8wstoIzBtURJvLJMTmMOHDyebNm2aPVoBoUFsyhhi5w8hibfOiqxNKMrT6IrIS5irEnkpd5cCQ6nC1K5Cgr7vRwR9Xsqtq5C6QQKzJJw9ezYVmP37V5IFn3766eT8889PXnihfGn1IXZ+3+vA1F1Svgl9CkxZIm+XsBIwJYKpLWTXRmBi14HpbyVc6PVSbtaBCbzLN7RZgdkDrQMTy+QEBhiFYR2YK664IrnwwguTvXvnL/U81M7v81YCXSxkB03v2eNB5Eq4VUCgolYCnprADHUl3ip5MJH0uhJv8E0yoW+B0Uq8sUxSYOoigSmmzlRCU/q8FxLTSFELyS0iei2aqd0Lqa3AhN0Lqcc8GEZfmMLqa/oo8h5TRpt+90D3QopFAlOBoXb+FO5G3WciLxLRVzJv9K0Mmo5sjVVg2nwTj75nT195MIhLnwvpdZHA2yZ52wMJTCwSmAoMtfNJ4iWZty/qXE7bFASmabKpB5HTOPPgfaPyX9rcJLNu7hNXIHHFXBUiBQaaJnNGC0xfeTB9Ju9CF6vw9i0wTB8xjdQ3EpgJM9TOrxMcIqi6Gm8b+kzkhbI1YaKJFKc2AlP3FhKRAkNyJEmSVWksMMG5Gn3kwfSavAsdJPBCn5dQQ91jNAoJzISRwBTTxVowbYKtF0wjdZnMG53/0uYu32MWmMb3xAkOtn3kwZC421fuDXSRwAt9C0zdUcIoJDATZqidXye/IIK6wawpfV6JBF2vCRN9CXebUa1JCszLRK9X0nUeTN/TR10k8EKbPvegzlpFkUhgJsxQO5/AQIDoiy7WgoE+r0SCrteEic67abOIXd1Rtzp5WtEC0+bbeHS+BtM5XQnFSvJuj9NHL5Mm8AZdmm70fQk1Iy+MwAwBCcyEkcAU05XA9HklksGUTlfJvNFTVm32Z928p0iBqZsg2fSuxBAtMEzndDWlw/v0tfaL0cUVSBKYV5DATJihdj6Boc/VeOsuataUvhN5oatk3uj8F2i6iB1MTWDsnk0PPfp7jUYMjp/62/RGkFa4RxMlT1EejL2Wm0jyex1oMzeQzN/DqWryrr2etnIzw7bYfqQc/96xThJ4+14DhtFBRgmHgARmwgy586ewmB0C0zTp1JMu1oTh0uloUWojMHUvne9DYMruFN1EYKjLJMLuRr0osCMbvD+v5f/stfb6IoEB8mDscuqsvDQVCN6HOrIgSlXWfuH9s22nDWxPU6weK9wg0wPbx5R8+9rcPiJLXXk0JDDxSGAqIIEpp4u1YKDvRF4gNyU6mTc6/wXa5BR5CIwF+DxeAkOwteCPMPA7z9336EeTw4+/f3UkgIBH4W8WBCn8P4XX5gOvFauXbbEgmn9PC6pW1yIRYQTm2AsfS/+vyv9Xwdpl1E3etf1EW2z7+Fm3bewnXsPr33jL/WnJ7iv+VnRMLMLqtJKt77p77kn7vCm0J1svdbIveL6K1CxaxI466B/b9ip1VsWOS6tTAjNh6Hz7YPCTg64NdlKjHjvBUG8T3vDJZ5PtD383rYN6KVYnhQ9HXTjo7WRiv2frzbaVgNZ0LRj7kFm9/F4GQbfOqAF1s+3U6wXywvROdv94wdQR9f6DX/7s7Bk/bP+yPyj/7JeOz/5SD8TFRtxoK8eBfS4ovI+9B4X+vPDObyd3PvFC+v9G9rX2GkBgXvXefWsCUkSxNvPe9v601Qp9awGFwv++9ubdadDlf63v0+dn22CvKyK77fNgdGTfX7w9ra/qa6pgba46+jIP2kV9tJHtb8Kxr/7m6hVI1Me+o07qo3/K9mMZ1ibrM37y+P/5+B8kG/9gT1on7W2C1WXFtpt+p955VBEYqytbJ+/TFvapHev8lMBMGDrfTlAcdG2hLg5YDtS29doBSuHDRbE6KXXg/+0kYsU+XNl6s22tksjL//N66rITgNWdrXce86aRqN8K+9ROBtRddx8s4ub3HEl+6qoHkk88snJpJuJhhZETCqJDsbtJMyVkhREWCiJEYVqKYo9pP233OIkZ7Bf2A3Ve9cdHk3NuPrJm//O8/Z3n6I8iENVszpPtc15L4XXUYYW6f+rmP1vtj+wxlX2cff6cjx+Y1b6YsgBBO+w4s/fi8Qcf+HRyzxd+Z/Zf1bH9EX0pNZBcy1SSFfJVXilvSYsl/PK/VpCTtPz40bQwFZVd3Zf/oY7sc73Q0QJ2fSfwQt2r5Lzhs2lIYCbMkDv/E986nbz1/hNrDtamEITsxE+pWue8PBgCWTZI8Zj3aQICk716hvZRnwVDfrapfxEEMt7j+h1fWZUPEw+KyUlWWBAYExqKSY5JTxFslwVftseTbP4L72PSYfvQStF7N1n3p2iKk/cskpr/9Q8eTV73oYOz/1oM00dMI+Wh3bxH0XHQdDVeIPBGXzmTx0SEYnJispIVGJMakxyTnldE6C2DkJcuLp8G8l/6TOAd0hVIIIGZMEPvfIJEnzd15MqUsrVBCCLZ0ka0CLz5XBgCHwXxKgpYXtBuAq19G+8CC/Bt9lmWRasa2740gc1LbN0rkDgmi66So59MMLJ9VjcHpkxg5sG38qZrwUTfE2nZSfdfB6vvQt8r8DIyWPfYjEQCM2GG3vl931Kgq/VggMup+7qk2ksk6uD5nghgm6u56uY7lQlMGXUFpslVHm3WgoEuppGWktnUURcjWJo+Wo8EZsIMvfP7XtAOuroaCeom9IoV8lNwdaBvs/kvVeDqI65CqkpdgWkyTN/20to+ppGWAUauuhq94u7THpdPN2Vo00cggZkwY+j8vi+nZgSmq1GYoawLMyba3hSTkRemkOpQV6zrCgw0uddMmzwYTSM1oKPEXbDRlz6nj5jaHMr6L4YEZsKMofP5ptvnNBIBrotF7Yw2owlTpO30UZME3ro3G+1KYAhwBLqmaBqpBh0m7kLfq+/C0KaPQAIzYcbQ+UOYRqqb5NmGooReUQ7y0vQGjtCkb7sQGIbqGbKvQ+s8GE0jVabLxF1AXtr0bVuGOH0EEpgJM5bO73saqctkXugzoXdMMH2E7DXNG2qS/wJ1k8u7Epi2eTBd5nOMmg4Td2EIybtDun1AFgnMhBlL53PFR9X7zkTBNFJXybyghN7FtJ0+apL/AnXugwRNBKbsdgLzaDvNQEDWNNJiuha9tmLqwRCnj0ACM2HG0vlDmEZiBKZsTZgIlNC7GEap2kwfNcl/gaEKDLRJ5IU0KfVHJ2aP4sivlVOV46dWFinsjQ4Td42+134Z6vQRSGAmzJg6fwjTSE2+rbdBCb3ltJ0+gqa5TYwI1llgsYnALLrfTBltcyWqji4gErZwX53FFnkdKwqzkCGvawKvZTHCptBmFjasvRp0x4m7gLho+qgcCcyEGVPn1w0aEdRd8KwtSugtx2OEqukaP3VluonANFmNF5hqYL2QxjDCwDTSnFEYExAryABiUhVbibnJCAzYezaFtiJA1v6qlCXu2m1K2C9Nt6mM1v3pAMdhE5nuAgnMhBlT5zOF1Pc0UtfJvKCE3vXY2i/8bErTBN66q/BClwKzKF+C0QcTAIrdWiE7isIdlYsCNYGf/zMB4WfdUQz+v418GNTRRhbYluz2L2Q2dVSUuEs7TIYodWRuHvTVVR9+V/LuTx90F6OqMH3EJf1DzH8BCcyEGVPnkwdTN3BE0OWaMIYSel8BafGYWmuawNuHwNQNXtk8GIIprycYIg82WpANuJS8ECAwiAyv53W8xoTF6qwbqHkNddR9XRE2deWBSRU/y1g0tcY20R4TvEX1VeG6e+5Z0z+27z2gL6y92X7Pg7gMNf8FJDATZmydP4RpJIJel8m8oITeVyBp12NEqmkCb93bCEATgcnmHRBkLIghEgSybNAxobCg/uZb3rsqKfYanud1/I/JSFlQ5PHHHv1y8sbf/0j6P4uCXBWok/dtW08W2uZVn7WPkt8fTRJ3qYP9VraPq0A+0zeOPbLa3/zMykybbee11JMXpHydTXOxOM6o0+PYyUPdFJDATBg6nwOMYie5tvBB5YC1kyn1evHO/SeTX//M8bRePmxe0GY7sS+iTjIv9dJO+7C1AYGxK26sXm9sP3jjVS/bn71tAPuAQv11KUvgpS478Vr92RNwmcDMawMC8+pbHkjrrVNec9Nn1jy2YJMv/M0+v+znDz7w6eT+L39u9u7rYXvmBZXVul6WGK/1TmiX9zFr5xlPaOOa84BNHTVM3OW4oE76ad4+zzNv7Rer0/qpDdRFoW1WJ23lOaaPml4+bW3M1snvHlCf1SmBmTAmMJwE6ny45mEnVI96eT0Hqp28+fma9x5Jn+cD0gReZ+2yD5e1t2pbCX5l396tfquX92ja1iw2dXLVHx9drdcb9kHbE2IRbD/91/RYYNtNXrJ5L9TLfrBjo+o+QVzm5b9YH1IfxU6WlJ/ceiD5xzu+tPo3tsnaYW3IbycC85ZDh9P/q1N+5ZEbki9/70TaJ9Rt20l77PNVhOeVKwRuL4kZHTN5YSqtS0xe+lx5F5jGHOrVR4YEZsJEdL6dfD0wCeCn0TSZlzYRXCwQlQWbqmSvSKIOC3jUSykLLk2h/efcfCR59W8cTD5yz+nZs35QP+326rs87CPqr4uJ26JpI+onqNO39IPt/6LtaToNSF1vvf9EcucTL6TvQbFj1I6r/PHFa5pMIYGtxmvbU6dvPNcOsQXuug7kvdKTvABJ2H0vXGdrvww1edeQwEyYsXY+l7HWzYWxAGrfXtsGauTlvHd/P/m1e16RIuptKkRlELzsGzi/eyWx5uE9KJFYwK8K28qoS53F6uhX3of9lS08B02vPjKKFrGjz9muvMDY+zYVmKaL2YH76q0vB/Q0sbfg6qSlo0d5od/6XvcFml4F1zUSmAkz1s7nRnp9X1INBKdXbVkJVB5SlIf6LSBmxcgkpk5gn4e9j3f7i7ARi0WiZ1NGbbaRUQvbfxTe+4bdP2h8KTzSXLYGDNtTtv+aCkzbIEIgbHN36iIQGIL7smJTZn3Ii00defdZXcYy+gISmBHw3HPPJfv27Uueeuqp2TPlnDp1Kjly5Mia8uKLL87+upYxd36TUZgI5uXDtIFgSNDNjh7kIbiz0F1bkakqFR6YLJWN9iBnJi/83gb2oU3t8X6ve+/jyYW/d6zxPa2aXEINfQkMC6BFTEUQ3AnyS5UXMxthSrerw5V2jaHkvQBXHY1h9AUkMANnz549ycaNG5PrrrsuueSSS5Jbb7119pdi7rjjjuTcc89NNmzYsFoOHjw4++taxtz5QxmFIRiyNkzRFS1tqSIU2YDfVGQI8F3Ii8F7FQmMp7wU0XYhwiaXUENTgQEWEWsDa8JEfKO3vJg+gr0riMuzN/c26mIMIe8FxjT6AhKYAXPmzJlUQI4eXTmYGF254IILkuPHj6ePi7j22muTu+6qZs9j7/yhjMIsuqqlCwj4JLq2nXbpC9of2XZEs+zS6aogzZS6tBEYS+RtCkExbCl6y4upcO+kwUHbZyNJfYoLDCXvBcaS+2JIYAbMQw89lI66ZNm8eXNy5513zh6t59JLL00OHz6cys5LL81fvXXsnc8ITJOAEgHTSATIvkEEyI9BBsZyI0hWGY4WL8Slbf/UvQu10UZgmq7DYXAlUts7VC9iVMm9AxIXGEreC4xt9AUkMAPmvvvuS66++urZoxVuuOGG5Kabbpo9WgsjNuecc05y2WWXJRdddFH6+4033jj763ro/GzZuXPn7C/jYF5SZR9E5cM0waSAMuTbEEROGWVpO/oCfQgM34abXolktL1DdRVMCgabF5MXl5cf982Q8l6A42zo674Qo/JxaxlZCoHZvXt3cs0118werYCQlEnJiRMn0hEafsLJkyeTiy++OLn77rvTx3mWofMZheE+SUMgMh+mKYzCIAiMykRLQh1oS1fy4jHF1zSBF9oIjMeQPgESiYlmNS9mgcSQWF3ncvo85E+VJbav42VRWb2yiKmuAYiLMZS8F2D0pe1oXx9IYAbE9u3bVxNvN23alCbwXnXVVbO/rsAIzLZt22aPFkOdW7ZsmT1ayzJ0Pt+IhzQK4xEsI0AW7IqlvkWG90dcIqeMsjD60vb+VX0KjMe3Yr7pey1sZ1d3FV5J9rIgzFv0Lnt1XVNszZ1FiecmLkUjQ9aOyiLkzJDyXgBxGfroSxESmAFx7Nix5NChQ2l57LHH0lwWRCYLQoPYFPHMM8+kozZZmG66/vrrZ4/Wsiydz9D+UEZhYCj5MHls1MPj0uum0AbPNWwW0XbhOqPpFUjQRmCg7ZVIQMBs+22foG/yMFdCmK4pyYtBenht2xEY6kCiCpm9/6IpLdsWtoNtawOvp12lbcpgU0deQunBGEdfQAIzYM6ePZsKzP79+9PHTz/9dHL++ecnL7zwQvoYnnjiieT551c+NKwTwyXUdtUSU0hcgr2Ml1FnIbg0/XYcxZDyYfKYyHQ5CgJ9vCd90ObSaaPpFUjQVmDaXokEBNi9n92Y/MWJb6e/1w3Y/L+t4UMpHH3JYZcnZ6dtkIYqQX4RhbKAuNS4JJptQl7YHo9lBKoIEfLCdF6dK8OilzhAXDjGxogEZuAwCoOEXHHFFcmFF16Y7N279tbmV1555ZpRFy6hZgqK/+fnrl27Zn9ZzzJ1ftMEyyiGmA+TpyuRyb4Pv3eFjb549EGb46utwHgk8mZHTqxUncYhgPK/FH6vIyA2jcNIiAmDB7RhVaIQl2yCbk3YJvaHl8TYviqSmCaLC1pfVZHGJjD60vb46gsJzIRZps5nCqnpEH8UQ82HyWPTOiYyJP5mC89lC+vNZAuvzRfqsmLPdQ15L15TeWMSGAKniQZBLy8vBMMquR/UYwG5zaiJJfe+8fc/kuzasy0VjVQ2ZtNMq+XZm9eWl2WkqCBFFLaFx03FJYunxICNVmX3c9O8F2ub9V2bvshiQvmamz7jtt1dI4GZMMvW+UwjDWkUBoaaD1OEjZTkBSUvMHnB4TLtfKGubOkD9rvH6EubBF5oIjAEPvvW/X9/6oHk2gPFVxIShChZWeF19lqet+DEc3+457aFl+1Sn71/FdGpAm2gvnQ6aVYQmzVlJiZWstKypswE54233J987KE9K/U5YKLgFcyz+/Hz3/h6q7wX6gKrz6tvfnXvp9O6TI68+htMnKnT2u+B7VeQwEwYOp8THAcDJzuvg5cDjGInVU/s4C06ybQZhaFe77YC++Cf3PBXLnkYWajXG/aB18k7C/VSvCk7DoDRlyajX7STE2+27rY5VgjMq295YDXwVC32rTtbsp9R2mf/m5eVMqosbOd5LjBom/cxy7ZG1Mn+9AR5+enfvjf96YWdr9qcs2zhOoM66XeOs0XHURWoj/6xOr2OKfuMUqcEZsLQ+RxUdvLjwGgLdeRPqm2hjRT7dkm9ZW1FYOokW9I+q9frAwa0j/qol5MBIzFe+RhWrze2L7yJCApg9dLm7PHQ9rYB1GvHGyfJn9x6IPmZW7+SPpc9sfOeVY5vBOYthw6n/1+1WB/b9v2TD348+Q+PfiP9W1tIIh3K+iPLDjkvjLyE3c6hISYvRVOTHsdYV0hgJkxU53vJEHAiJ4hwIq8qQ4vyFagTCTJxqVpvFbLBh59ZCKgk9ja9OilbdwTsj2yA9oS6PfdzFjtGbH97XwH21vtPJNsf/m5av0mN9W/297JjvskUEnVl+8IjkTfL0C7jXTa42sjkZQi3Cchii9Zx1+mxI4GZMGPo/PyJvAp2i4EiibGgkw14HtBOpIhgRpArC2Y2OlA3L4b6aG+UvFB/VN1AH7LPo8jun//l+m+nz3nIWFn+i+0vO5as8Fy+79sm8QLy0nZF3ixVppJEM5pcKt0liMsYF60rQgIzYZa186Esb4GgxkiAR3AzCFgWwJCXKtSZUqK9kfIC7I+qbW9K5CgMIIc/v+P7qyJJf7SV1Hl5VdYv+ZLHQ2DAY0G7LATYLm4xMBWyoy6LEqX7AhEe65ovRUhgJswyCwyQC9M0qbcOBGYCJsEr/+17HlWmlLJy5CldWaiX9kfKBfA+HlJRhI1s2b60fUZBaJqyaDqyCl4CE7FeBwIz1GA7JmzUhTK0KSPD8l7GuOJuGRKYCbPsAgN1k3qbUEda8iyaUsrKURTU3TbQV8EEhuIN4pK90os+YbvYJt6vify1vXza8BIY72kkINgylaR8mOaw74Y8ZQTzknbHjARmwkxBYIAg1PZbdDRlU0oE3jaCVAUCPZIU/T7AKI/3e7HP2HfIoCccMx4jeF4CA97TSMAIjKaS6pOdMhqyAC5T0m4eCcyEmYrAEIjKknqHRNurlKYI0uJ1eXoer9E7T4HhWzQByZuhjyAMDeQFcRmD+C1T0m4eCcyEmYrAAPLiMR0QzaIpJbEWpo28Fwk0vKTXU2CYQvKeRjJ0aXU1bNRlDMJnSbsR0jsEJDATZkoCA1v+7FQnSb0elE0piVdoutpuFTyF11NgCEhR36aRFwJzJEwdtp1C9KijCdkpo6Em6mZZxqTdPBKYCTM1gYEuknq9sNwOTSmtx+QlSvA4RryOE0+Bgchv1ATositpEAbypZokRIOJR9skbksG90g6t/yvRdiU0Vim2UxeljHvJYsEZsJMUWDmLXI3RGxKiWDtnaQ6RrraH4iu1zHiLTDeq/LmIUhzZZIFaxMXu4Ks6eX2Jh5VhGEetMejHmBbrK6yER0bdakiL9RBnWV1dUXkVOOQkMBMmCkKDBCYxiQxwCgMCb5TnVJCVmxaLXpEyuvyacNbYJpcTl03oGanS77yzbtX5QWRaQpt8JAOQBK8Lvsvu9S+yZQR22j7qqnotYVRF0ZfpoAEZsJMVWDAM8ehKwjiBPCopNUh0qW4GKy+S76UF94CA1Uup7YRDyvzRhnKePenD6Z3Ur7qw+9K7v/y52bPNgNRaCNAedgmL5CN7ErUbaaM2O/sa0peipqSHb2a14fLnrSbRwIzYaYsMMA0wViSerMgMAR08kCWlay4sL2R00V5PKePIEJgyqaRCG42OpEVFx7XkRf+1/JD+N0SfMvyYxZBHbTFK6DDomBeFwTmX31sX60po3nQD57bbH1KO4u2u2nSLvV678uukMBMmKkLDIwpqTeLJfjayESXAT6a7LZ1PWXmPX0EVQWGgIc0VAl4No1E0OH/CUK2ajO/2/QFP+sGJv6feopGSwjq2fyYqtDG7AiHB9ntbANCxmJ+z31ra/L6934oue/RjzaStCLYbqTDc+SJuvJ1Ii9NF6ujv+kbq9NTZOy49KwTqI99K4GZMNb5duL0/JABB1lEnbS3ykm+CpbU+4lvnXZvK9gHzRs7cdtIBfkxbWWGtlK8qVov7a4zuuQRvPIcfO5vkp+9/euudSMwr77lgfREPq8gDQQRKzyexy9+9nfS/+G1HLtex5nVVwbBva7IeH5mDepr2k9sA6NKSAvbwYgLEkOdi/Z7XTj22aee20+d9BGCgLx4JO1anRx7VT6vVbA6y4S4KdZPEpgJY53Ph4sPgudBaydkDlqPeqmDkxV1UjwDzK9/5njyk1sPJO/4L0+77QOwD5nnBxes3nxbi2SmDtRLv3lDX3F8lUG77cqiOm22E6NXYEBmGZGjXvaDSQSP27wHAvOWQ4fTOuYV+8zY53HRMR5xc8c6NBGZPimSFtrtNdrSB8gLoy5t5SWL5zkwGgnMhInsfE/B4ANlwYQTvQcmRBY0qNfzyiQLrt4nA+qjzYv2QxOZoc2UCIq+1TUVlyzsB+r2aDdTifmcKNpsfUnJ/l71WKw6hVT3WCF4kczb90JlQxcZ2rdM0mJEyMvYkMBMmDF1vqcQAYGIwIcMGJb/0CYnhnZakIuSl7rBuqrMVBGjpjCiYO1mesjExSMR2fZLm31ufc/PMqib7eC4sZI9fsqISOI1GIEZyn1u8iLTpyRYWxAWk5Zluk0C8jKFheoWIYGZMMva+VVANIqkyKYR8t/Eq0B9Fti8QSwQgCoBcx5lMkNwRgCisJEST3HJY+JYZ3QETF6qjL6xn0xSrSwiUmCgafJmFH2JzLJLiyF5eQUJzISZssAsglGYqkHNsFGAiFEM6kYAiqSrKVmZufD3jqVt57miwtVAZQUZKSvUT0FcXrXlUPo+TUdJqsA2mERWfR/WfPFc9yVPtMDAEKaS8uRFJltImC0qCEdZob6iQn3LLi0G0oK89Jn7NCQkMBNGAjMf5KVOXkxUYLbRi7ajL/OgfoL/2z5yKh0hyRcEpKxw5VBZMYFBdOqKRROom1ER3qfK6AiL1nlfNp2nC4FBXghsQwTJQE6yAkNOSlFhnZmyYpKSL8suLWD5LvQxv4sVJDATRgKzGKYXkJg+14ohKHuOvBRBwJ93pZAHJmIRI1RFLBKlOlNHbehCYIBkzqHkwwg/NGVUjgRmwkhgqtEmL2YsIBWRIyNGtIjVgf7sQky7EhhAYIY2lSSag7wMLcdpSEhgJowEph7kSSy6UkWMA6aOuhLSLgUGeSEfRtMM48emjCQv5UhgJowEpj6WMxE97SDisKmjrkS0S4EBAp6mksaL8l2qI4GZMBKYZlhyb595MaIZNh2IiHZF1wIDQ5x2YIqSRHGPqUoStD1ztjza5AHColym6khgJowEpjkWCCMvvxX+IJ1d91kfAkMg9Lq0mrwljyvgbCkAjyRuz7osubzv/Cz6TFNG9ZDATBgJTHuQmOjLcIUPjJz10Vd9CAx4XFptl6QzctIW6kI8PEY7bEVkr5ETWz/Iqz5kiDqrCpZNGUle6iGBWVIOHDgw+60cCYwPTRa9E91iI2Z99FHXAkPwpBDk/90X3984KBLMCcLU4zVq4lGP4Skctq3e7VskfnXzXWhflfWNpoIEZgm57bbbkk2bNs0elSOB8cPyYrrMrRDViV5tdx5dCQxBGHEhcFrw5DmCY92pJF6HcHgFSxMET7yFg7o822j7kFJEXXkBGxHzXrOJto5RjCQwS8Tp06eTrVu3Jhs2bJDA9IDyYoZJF6vtzmOewBA42gRhXo+0ECQJvjZakg1GdaeSLPB6BjRroydsK/V64r3dQJ154WiT70L/Uqfn/qTOrPR6wv707iegnRKYJWLbtm3Jjh07kr1791YWmGzZuXPn7C8+cIBFWD31tjnpl+H1IUNiKAhNVFsj6qStFG+i6q2yD+iDOtN7tJNj1rO9CMyrb3lgNejki42Y8Hsd2H6TlkXHLoGy6pUt1On9uaU+72OW+rzbSb97jsIY9K1tv426NJGXLGx73WNmEdTJseh5/HNs2nHaFmJUPm5FnFv6ZpICc/bsyp2F9+/fX3sEJvsB8yB7cvU6wKiHD5j3CTZbr1dbyYv5h7tWbpDo2VagjZ5tNegz7xMicALzOHnloc557TV5qTutZydxr75DYN5y6HC6f/OFfcM2VJGQtiAwujy3P5pMGfWB93klkmwMWyYmnQPTRGAi4ATtCSd67wBr4hIhGbT1Z2//+upojBcEO+/2AnVG1AsIQQTsC/ovj8lLm7V66EP2h8kMpckx3XUS7zwkMd2DrHD3aPZ721EXsRYJzEjZvn17mutSlO8yFIHxxvubAfURnLyDtg2ZWr0EURJ8PUSGAFoUsD2IHAVoGvyrwH6mfjs+mo68zIP6OVYodffRkAQGJDHdYOLCiAvFY00esRYJzEg5duxYcujQobQ89tjaW8kvq8BE4B1UCaIEu2xANUxk6uRkZDExihIBRoyi6qbtCFIUNlLyL/7oa433bxXo03y/LmJoAgNa7TWO7FQR+1niEocEZgmRwPQLwXpekLN1Y+oGWgQDgYkYJTEBiKgbkJfI+k0ceY87n3hh9uwwGKLAgCTGF4lL90hglhAJzDjIikyV6Q4kw6alvEEsCP5RIzDUGykwdqn09oe/O3tmOAxVYEAS0x6JS39IYCaMBGYYMApTR2QiYAQjSi4MJIb38cbkJWraqC1DFhgg6BJ8RT3y4sJj0S0SmAkjgRkWWZFpc/XMlDB58bzKy5uhCwxIYqqTFRd+Slz6QwIzYSQww4RgzBVLEpn5jEFeYAwCA3bFjChG4jI8JDATRgIzbAjM3JZAIvMK7BPExQRv6PICYxEYMIkhQPO7kLgMGQnMhJHAjIOpi0xeWtgXQ813KWJMAgMWsEnunbLMsB9sao19IIaHBGbCSGDGxZREZuzSkmVsApPFU2Y8k7ipJyLpnO2VuIwHCcyEkcCME4I7AmOL4hHkeTzWAG8sk7RkGavA5CWhjcxQF5fRey0DYJflt73sn21iGxCWyz/+aPKLn/0dicuIkMBMGAnM+LGgj8AQ+E1qCP5jkBqTsWWTlixjFRhbOLGIujLjJRwGQlR3VWrazBot1u53fPmdaduRF9pOfWXb2xTqi1q7SUhgJo0EZjkxKchLjT3H3/tkCtKSpQuBIaATKOsG9TIYeaGuKtM0WZlBCviZH8GgTd5yMO/eXSYrNrpiosVPE5YikCz2pRe2ArUnJm+e7RwrEpgJI4GZBgiDSQOy0MfU09SkJUukwGTFxWuKxmSjSYAskxna5T0SgRxQJ+9JyctKdnSl6uq41EnxhPq876JPnd5CaGLkNUqWJSJfCSQwEybb+Ry03geunVy9od6xfMii2tq2ToQCgTCpQGre8Mln09/rFGRkUaFeire0ROzXiGMWgXnNhz+/GhwtoLUNFryWOqjPc194BTGTGSRiw8duT674wgdXxWJeQUCqFOr7+bvuWTcV1HYpf7af48CTiBulcpx6ixHnQO9RKLDj1BPaSAzzbusQkMBUIC8w3gGcD5j3yYA28qH1DjIRbQULWJ7QRq8gk4WbIFIvklG12OjOvEKfee8D4DiIqJc62Q8cEx77GIG5/AuPpfvBih0XbeuPOHlHBQQbKVlUEJCqhf8fA1H7NIKotkbUqxGYCTPGzueE7y0vFrA8P2DUZVLkjUmcN+zbiHqj2gsRMgvWf3wbbSuLY03iFWLoSGAmzLJ2fl0ITm2/CechaBP8vOulvrYBtQwCdoQMQMSwNFAn+yNiJAbYz+yTNvtbAiNEDBKYCSOBicO+wXvDiIP3aBGYCEQJTKRk0OYIWfRCAiNEDBKYCSOBGR+IRlSgRgIYOYoA8YqaRgJvofNEAiNEDBKYCSOBEV0xZMGIRgIjRAwSmAkjgREiHgmMEDFIYCaMBEaIeCQwQsQggZkwEhgh4pHACBGDBGbCSGCEiEcCI0QMEpgJI4ERIh4JjBAxSGAmjARGiHgkMELEIIGZMBIYIeKRwAgRgwRmwkhghIhnjAITtdKzJ6zs7LnwIm2MWshRxCCBmTASGCHiGaPAsGqy560fEANvgYm4kSerUXvXSX0Rq2dPeXFIQwIzYSQwQsQTKTAEMbsXlFdAi5AN2hghBt51su3e9+yijd630UCIIm6QGjUKFSVbEpgJk+18DrCIgyzqwxDR1qhvSRFtHUudMLZ94H3MIjCv+fDn08BI8QpmHK92A07PNlOn92eBNnrXSX3esgHe8gb0uff20+djESPaGtFXxLCI80DfSGAqkLfXCNngoPU+wDjBeLeVD27UiTvigxtxQqSfIk7ekfuAuj2xfUDxqhuBufwLj6XHLHV6tjni5L2MAaFvxrRPo9oaUa9GYCbMWDs/4oNAgI34hkQg9G6vyZY31Ov9jQ6ivn2xX6PuoM2+oG6PY2KMOTBCjAEJzIRZ1s4fCgRY7xECiBh5ACQjUjSixDNC5jyRwAgRgwRmwkhgxkmECAAjGRGjGRAhXEbU/vBCAiNEDBKYEXHgwIHZb+WcOnUqOXLkyJry4osvzv66FgmMEPFIYISIQQIzEm677bZk06ZNs0fl3HHHHcm5556bbNiwYbUcPHhw9te1SGCEiEcCI0QMEpiBc/r06WTr1q2piFQRmGuvvTa56667Zo/mI4ERIh4JjBAxSGAGzrZt25IdO3Yke/furSQwl156aXL48OF0Kumll16aPVuMBEaIeCQwQsQggRk4Z8+eTX/u379/ocCcOXMmOeecc5LLLrssueiii9Lfb7zxxtlf10PnZ8vOnTtnfxFCeCGBEcIHYlQ+bi0jS5cDU0VgTpw4kWzevDn9CSdPnkwuvvji5O67704f51nWzhdiSEhghIhBAjMgtm/fvpp4m5eVKgJTBHVu2bJl9mgtEhgh4pHACBGDBGZAHDt2LDl06FBaHnvssdmzK1QRmGeeeSbZvXv37NEKN910U3L99dfPHq1FAiNEPBIYIWKQwIyEMoF54oknkuefX1l87KmnnkovoT569Gj6mCmkjRs36jJqIXpEAiNEDBKYkVAmMFdeeeWaURcuoWYK6oorrkh/7tq1a/aX9UhghIhHAiNEDBKYCSOBESKesQlMxK0ZuCmmx40xs1Cfd1upb+i3phCvIIGZMBIYIeKJFBiCrbcYcD8s77uScy8s7/thcSNP7zoj7pxOH0Xc5T2i78eGBGbC5Ds/4ptHVJ1jautYiGrrmOqlTu+ggMCcd+8jaWD0rJu6uBO3dxCnTu99QAD3rjNCNiDi7uZsv/eNUiNEE9h+788W9XlvPxDDos4vfSKBqUAXAsNJy/vERTsj7m4cceKOOslGBAT2a8TJO+LbN0TuA88+M4FhH3h/xiI+sxF1Tp2ofTqm/o+oVyMwE2ZZO78p3sEQCFre9VJfhGhEfaOLkrio/QCefaYkXiFikMBMGAnMeIn65hUxzEu9EXI4FiQwQsQggZkwEhgh4pHACBGDBGbCSGCEiEcCI0QMEpgJI4ERIh4JjBAxSGAmjARGiHgkMELEIIGZMBIYIeKRwAgRgwRmwkhghIhHAiNEDBKYCSOBESIeCYwQMUhgJowERoh4JDBCxCCBmTASGCHikcAIEYMEZsJIYISIRwIjRAwSmAkjgREiHgmMEDFIYCaMBEaIeCQwQsQggZkwEhgh4hmbwETceJObhHrfgJR2erc16sajETdfFRKYSZPv/IgP2VjqFAI4tryPLwTmvHsfcQ+MSMGVn3hy9siP1/7uIfd98KbbHh/V9ntDOyPu9L7tc9+Z/eZHhGxChBgSw5YxHkhgKtCVwEQcuFEnA++2Ul/ESTYiINBXUSfviBMtbR3DPjCBifp8eRNR59SJ2qdj6v+IejUCM2GWtfOnQNRJJkIMkQxv0YCofeCNcmCEiEECM2EkMELEI4ERIgYJzISRwAgRjwRGiBgkMBNGAiNEPBIYIWKQwEwYCYwQ8UhghIhBAjNhJDBCxCOBESIGCcyEkcAIEY8ERogYJDATRgIjRDwSGCFikMBMGAmMEPFIYISIQQIzYSQwQsQjgREiBgnMhJHACBGPBEaIGCQwE0YCI0Q8EhghYpDALBlHjx5N9u3blzz++OOzZ8rJd/7OnTtnvy0Xy7hd6qvxgMBsevdvzR4tDzoGx8UybpcEZonYvn17cskllyTXXXdd8uY3vzl529velvzwhz+c/XU9+c5f1oNhGbdLfTUeEBgdg+NB2zUelrWvJicwTz75ZHLeeeclp0+fnj2TJJdffnmye/fu2aP15DtfH9zxoL4aDxKYcaHtGg/L2leTE5jnn38+OXTo0OzRCps3b04+8IEPzB6tJ9/5+uCOB/XVeIgSmI996fnk4W//9eyRD8dP/W3yptsWTz9DnW268hNPureV7adeb6L6iuJNnTqrbhfHAGUMsE1jaWsdJp/E+8wzz6QjMozMlPH2t789PQBUVFRUVFTGVohhy8ikBebkyZPJm970puT222+fPSNENSK+zSzjNyQhhIhi6QWGhN0NGzakZdOmTbNnk+RrX/tactFFFyW7du2aPSOEEEKIsbD0AnPs2LE054Xy2GOPpc/x++tf//rk85//fPpYCCGEEONiclNIzz33XDoa89BDDyUvvfTSajlz5szsP4QQQggxdCYnMO973/sKk5ze8573zP5DCCGEEENn0km8QgghhBgnEhghhBBCjA4JjBBCCCFGhwRGCCGEEKNDAtOQOnezHjIHDhyY/VbMqVOnkiNHjqwpL7744uyv42LRtg4Zrp7jeHvqqadmzxQz1v6qun1DZtn7qIgxf6ZgCue/ZYlVRUhgGlD3btZD5bbbbluzuF8Rd9xxR3LuueeuLgZIOXjw4Oyv46HKtg6VPXv2JBs3bkyPN467W2+9dfaX9Yyxv+ps31BZ9j4qYsyfKZjC+W9ZYlUZEpiaNLmb9dCg7Vu3bk0/jIs+wNdee21y1113zR6NjzrbOkRYn4i28y0K+EZ4wQUXJMePH08f5xlbf9XdviGy7H2UZ+yfqamc/5YhVi1CAlOTJnezHhrbtm1LduzYkezdu3fhB/jSSy9NDh8+nJ6UWfBvbNTZ1iHCgot8g8rC8XbnnXfOHq1lbP1Vd/uGyLL3UZ6xf6amcv5bhli1CAlMS6rczXponD17Nv25f//+uR9gvlmec845yWWXXZbeN4rfb7zxxtlfx0HVbR0q9913X3L11VfPHq1www03JDfddNPs0SuMsb/qbN9QWfY+yjP2z9SUzn9ZxhirFiGBacHY72a96AN84sSJ1Nj5CWzvxRdfnNx9993p4zEx1pMtw73XXHPN7NEKnESLTqRj7K862zdUlr2PyhjrZ8qY0vlv7LGqDAnMAsZ+N+uy9kOTExD1bdmyZfZoWHhvax/kt4Hk0Kuuumr21xX4ds8weBWG3F/QdvuGwLL3URnLLjBFjLGvxhKrmiCBWcDY72Zd1H5j0QeYIcd8whfD4tdff/3s0bBos61DIb8NzL/n202wJGjmGVt/QZ3tGyrL3kdlLLvALENfcR4ZS6xqggSmJst0N+uiD/ATTzyRJn8B61lwCaFdXcEwJJeKjvGSz7GebJmvp920H55++unk/PPPT1544YX08dj7a9H2jYFl76MyxvqZMorav0x9tUyxqgwJTE2W6W7WRR/gK6+8cs23Di4h5ENwxRVXpD/HOgw55pMt3/A5cdIHF154YXr1hLEM/TVv+8bCsvdREcsoMMvUV8sUq8qQwIiF8A3zBz/4wWr2vuiHqn0w1v5ahmNs2ftoiqivhosERgghhBCjQwIjhBBCiNEhgRFCCCHE6JDACCGEEGJ0SGCEEEIIMTokMEIIIYQYHRIYIYQQQowOCYwQQgghRocERgghhBCjQwIjhBBCiNEhgRFCCCHE6JDACCGEEGJ0SGCEEEIIMTokMEIIIYQYHRIYIYQQQowOCYwQQgghRocERgghhBCjQwIjhBBCiNEhgRFCCCHE6JDACCGEEGJ0SGCEEEIIMTokMEIIIYQYHRIYIYQQQowOCYwQQgghRocERgghhBCjQwIjhBBCiJGRJP8/tpnhxAEiM5UAAAAASUVORK5CYII=</raw>
      </picture>
    </region>
    <region id="18" left="54" top="2637" width="340" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="spa">
        <p>Undamped pendulum with no driving force:</p>
      </text>
    </region>
    <region id="19" left="423" top="2637" width="125" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">x''</e>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">+</e>
          <e type="operand">0</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region id="20" left="54" top="2673" width="300" height="219" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="function" args="2">f</e>
          <e type="operand">y</e>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">t</e>
          <e type="operand">x</e>
          <e type="function" args="2">D</e>
          <e type="operand">x</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">x</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="function" args="2">f</e>
          <e type="operator" args="2">:</e>
          <e type="operand">B</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">8</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="function" args="6">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">N</e>
          <e type="operand">20</e>
          <e type="operand">20</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">ic</e>
          <e type="operand">1</e>
          <e type="operand">1.5</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">1</e>
          <e type="operand">3</e>
          <e type="function" args="5">mat</e>
          <e type="operand">S</e>
          <e type="operand">ic</e>
          <e type="operand">0</e>
          <e type="operand">7</e>
          <e type="operand">100</e>
          <e type="operand">t</e>
          <e type="operand">x</e>
          <e type="function" args="2">D</e>
          <e type="function" args="5">rkfixed</e>
          <e type="operator" args="2">:</e>
          <e type="operand">Plot</e>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="function" args="2">f</e>
          <e type="operand">B</e>
          <e type="operand">N</e>
          <e type="function" args="3">pVecField</e>
          <e type="operand">S</e>
          <e type="operand">2</e>
          <e type="function" args="2">col</e>
          <e type="operand">S</e>
          <e type="operand">3</e>
          <e type="function" args="2">col</e>
          <e type="function" args="2">augment</e>
          <e type="operand">ic</e>
          <e type="function" args="1">transpose</e>
          <e type="operand" style="string">o</e>
          <e type="function" args="2">augment</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operator" args="2">:</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">sys</e>
        </input>
      </math>
    </region>
    <region id="21" left="396" top="2673" width="369" height="232" color="#000000" bgColor="#ffffff" fontSize="10">
      <plot type="2d" render="lines" scale_x="4.82690990312264" scale_y="3.27976768900572" scale_z="4.75388879473856" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-92" transpose_y="5" transpose_z="0">
        <input>
          <e type="operand">Plot</e>
        </input>
      </plot>
    </region>
    <region id="22" left="54" top="2934" width="61" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="spa">
        <p>Alvaro</p>
      </text>
    </region>
  </regions>
</worksheet>