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    <identity>
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      <revision>22</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <roundingMode>0</roundingMode>
      <fractions>decimal</fractions>
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    <pageModel active="false" viewMode="2" printGrid="false" 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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    <region id="0" left="72" top="18" width="381" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand" style="string">restart</e>
          <e type="function" args="1">MaximaControl</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Restart complete.</e>
        </result>
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    <region id="1" left="72" top="45" width="167" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>My preffered method</p>
      </text>
    </region>
    <region id="2" left="36" top="72" width="305" height="606" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">V.0</e>
          <e type="operand">1200</e>
          <e type="operator" args="2">:</e>
          <e type="operand">R.1</e>
          <e type="operand">1000</e>
          <e type="operator" args="2">:</e>
          <e type="operand">R.2</e>
          <e type="operand">2000</e>
          <e type="operator" args="2">:</e>
          <e type="operand">R.3</e>
          <e type="operand">3000</e>
          <e type="operator" args="2">:</e>
          <e type="operand">R.4</e>
          <e type="operand">4000</e>
          <e type="operator" args="2">:</e>
          <e type="operand">R.5</e>
          <e type="operand">5000</e>
          <e type="operator" args="2">:</e>
          <e type="operand">V.A</e>
          <e type="operand">V.0</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.1</e>
          <e type="operand">V.A</e>
          <e type="operand">V.B</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.2</e>
          <e type="operand">V.B</e>
          <e type="operand">V.C</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.3</e>
          <e type="operand">V.B</e>
          <e type="operand">0</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.4</e>
          <e type="operand">V.C</e>
          <e type="operand">0</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.5</e>
          <e type="operand">V.A</e>
          <e type="operand">V.C</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.1</e>
          <e type="operand">V.1</e>
          <e type="operand">R.1</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.2</e>
          <e type="operand">V.2</e>
          <e type="operand">R.2</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.3</e>
          <e type="operand">V.3</e>
          <e type="operand">R.3</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.4</e>
          <e type="operand">V.4</e>
          <e type="operand">R.4</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.5</e>
          <e type="operand">V.5</e>
          <e type="operand">R.5</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.0</e>
          <e type="operand">I.1</e>
          <e type="operand">I.5</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.1</e>
          <e type="operand">I.2</e>
          <e type="operand">I.3</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.4</e>
          <e type="operand">I.2</e>
          <e type="operand">I.5</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">20</e>
          <e type="operand">1</e>
          <e type="function" args="22">sys</e>
          <e type="operand">I.0</e>
          <e type="operand">V.B</e>
          <e type="operand">V.C</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="function" args="2">Solve</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">no result</e>
        </result>
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    <region id="3" left="261" top="576" width="305" height="432" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">V.A</e>
          <e type="operand">1200</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.1</e>
          <e type="operand">V.A</e>
          <e type="operand">V.B</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.2</e>
          <e type="operand">V.B</e>
          <e type="operand">V.C</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.3</e>
          <e type="operand">V.B</e>
          <e type="operand">0</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.4</e>
          <e type="operand">V.C</e>
          <e type="operand">0</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">V.5</e>
          <e type="operand">V.A</e>
          <e type="operand">V.C</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.1</e>
          <e type="operand">V.1</e>
          <e type="operand">1000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.2</e>
          <e type="operand">V.2</e>
          <e type="operand">2000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.3</e>
          <e type="operand">V.3</e>
          <e type="operand">3000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.4</e>
          <e type="operand">V.4</e>
          <e type="operand">4000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.5</e>
          <e type="operand">V.5</e>
          <e type="operand">5000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.0</e>
          <e type="operand">I.1</e>
          <e type="operand">I.5</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.1</e>
          <e type="operand">I.2</e>
          <e type="operand">I.3</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">I.4</e>
          <e type="operand">I.2</e>
          <e type="operand">I.5</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">14</e>
          <e type="operand">1</e>
          <e type="function" args="16">sys</e>
          <e type="operand">I.0</e>
          <e type="operand">V.B</e>
          <e type="operand">V.C</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="function" args="2">Solve</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">no result</e>
        </result>
      </math>
    </region>
    <region id="4" left="27" top="1044" width="273" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Casio doesn't quite do it either</p>
      </text>
    </region>
    <region id="5" left="18" top="1071" width="429" height="521" color="#000000" bgColor="#ffffff">
      <picture>
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</raw>
      </picture>
    </region>
    <region id="6" left="468" top="1188" width="291" height="72" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>these two attempts are only distinguished by how the resistorsvalues are plugged in. Also howto voltage value is declared</p>
      </text>
    </region>
    <region id="7" left="18" top="1584" width="693" height="56" color="#000000" bgColor="#80ff00" fontSize="10">
      <text lang="eng">
        <p>until I take out most but not all of the numeric declarations. That is, I  plug the resisitor values in manually. Why it doesn't care about "Vi" being declared numerically is anyones guess... </p>
      </text>
    </region>
    <region id="8" left="18" top="1638" width="546" height="391" color="#000000" bgColor="#ffffff">
      <picture>
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</raw>
      </picture>
    </region>
    <region id="9" left="576" top="1665" width="217" height="104" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Look at how clean it is.No brackets with brackets,within brackets, withinbrackets or arrows, or words or anything at allspurious...</p>
      </text>
    </region>
    <region id="10" left="9" top="2061" width="725" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Mathcad Prime works exclusively in matrix format and variables must be declared outsidethe matrix. It will not allow non-boolean equals signs in the matrix</p>
      </text>
    </region>
    <region id="11" left="396" top="2115" width="273" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Mathcad 15 will not do it either</p>
      </text>
    </region>
    <region id="12" left="9" top="2124" width="338" height="197" color="#000000" bgColor="#ffffff">
      <picture>
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      <text lang="eng">
        <p>Casio on the other hand eats it up:</p>
      </text>
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        <p>Even having declared what I wanted substituted in external to the square matrix Mathcad Prime demands it still manages to not work inexplicably:</p>
      </text>
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7o1rOXGYZ776gBnjHWtG6BvEJ5LwQCxxRrbE8X5wZ43+H4dHFucMjIJ3jv6eLcAB/JkF+OndfHU4Pjw3shUnkTeSVS28J2og3B1MW5QbJx3bYZkqKLcwM8p3HtIlXexLYSUL6NUN7EO8hJeZP7NAQB92lwDvdp8NwLurhgmf3VbHkuMTb/1h1bZZhqlgFeefUVrz4N6AiNZj4AnWOt66KCunkSRlBCIRjHg7b5t99xu9ckbsgreGBZlwH7YveJAgUKiBo1a4i042k+8Tv37BS33XabWLV6lU+cP8zmSRHKm8H0aQDWeS3qN6gvHm76sKNmSQDD8ebImVMKwvHTx73iSpYsKdeZcSrDKzxcuE8DHdyngRbu00AH92mgBeWHG6dPQ4QKZiwNtLA00EEpDXFH4kROo6CH89nx+Y4yzDqKzrfff+slDSnHUmQ/CMR9MOIDr3VRQS0NGEEJ802oY7LP1+BPGtSQs+s3rfeJA+j7gRGFUjNStfE6sro0QITUeYIQZTZakhWcp2zZsokn2j4t+0Ko8HUb10nJ7Nqtq7wW1mXChaWBDpYGWlga6GBpoIWlwQVYGmhhaaAjFGnYvH2zqFmrpvhwzIdek7JZJUDNvWAVCZxrf9LQq/eVwhQl1NIA+vTtI/cZX8/tX8510oB5Cv7zn//ISe9QU2GNU2A9GHEqmIJwVpcGjKCUPXt2ea7sw65mBkZXwnLvjhprhmFoXtQyvNDtBXH8lHftAwUsDXSwNNDC0kAHSwMtLA0uwNJAC0sDHaFIQ9NmTeU5wxffvTF7zfCjaUdF0aJFZVzlKpVloRGF4NaPt5ZhX8z5wq80jP9ovLkeStyQhklTJok77rjDq1mSQicNahI7DMtqDQ+XrC4NEKHadWo7Hi3JSrce3eQ5a/dsRzHwlYGSlq1aitaPtZYzc+uWCReWBjpYGmhhaaCDpYEWlgYXYGmghaWBjlCkAQU6TOzWtXtXKQYq3NoUaciwIWb4wsWe2YHtfRr2Hdh3zfVpyAydNKimScH0V3BCVpeGcFD9FvYnevf/UHN+YIhfazgFLA10sDTQwtJAB0sDLSwNLsDSQAtLAx2hSMOO6B2iRMkSYukvS80w1Chg8jacy0daPCJOnDnhFYcvxeggvWrDVrlNfHnuP6C/TI/5G1RaarKCNDzf+Xl5nP76M+BcVK1WVRxNPaqN98f1Kg3o+4DO5nXrNxCJJ72baw16bZA8l/N/mO8VTgFLAx0sDbSwNNDB0kALS4MLsDTQQikNKekp8oW+J0bfSTOS0oAOn3UeeEAUiyohCxiKwoULizJlyogNmzdolwuHUKQBJKUkiXfee0eOINS9R3dRrXo1cX+N+8XceXPF2X/O+qRHwXj659NF0WLFDeEoJQoULCCq31ddtve3p6UkK0jDp9M/ldfxm+++8QpXfPHlF7IJU7Ade69XaUCHeZyvga8NNl4QV8KRh5BnEKdrGhYubkpDWkaafM7s3ueZEBCwNNDB0kALSwMdLA20sDS4AEuDc37+5WdZCMlKNQ2Jp/8VRS73DUDnWV06KkKVhlCxNk+KBFlBGjA0KGZHrlipoiw8qnAUgj+f9bl4+pmn5RCj1mWccL1KwxtvvSHz/pxvv5cvCBX+6Wefyg7lo0aPkoJtXYaCSNQ09HyxpxnG0kAHSwMtLA10sDTQwtLgAiwNzsmK0rBu1365T4C686wdlgZadNIATp8/LQu7RYsVFZ27dBY9e/WUHcrnfTdPnLlwxie9E643aVi7Ya1sxpYjZw6Z95u1eFS82N/TCRod66tXry7nfnBDGABLAx0sDbSwNNDB0kALS4MLsDTQcr1Lw4yvvzOl4c+//9Smo4KlgRZ/0uAG13NHaJBu5EtrTYPbsDTQwdJAC0sDHSwNtLA0uABLAy3XuzS89KqneQaaYqSfSNemo4KlgRaWBjpYGmhhaaCDpYEWlgY6WBo8sDQEAUuDc7KcNPzzj6ha/X65Tw0aNtCmcQpG61Fj3Puj74CBoo+B+m1tc+8GLA10sDTQwtJAB0sDLSwNdLA00MLS4AIsDbRcz9IQk5Ag9wcMHzlcm8YpG7dsNNflhEKFC4nUY6nadVHB0kAHSwMtLA10sDTQwtJAB0sDLSwNLsDSQMv1LA2LfvbsD1i2Ypk2jVMWL1lsrssph5MOa9dFBUsDHSwNtLA00MHSQAtLAx0sDbSwNLgASwMt17M0DBo8WO4P+jO4XYAH3KeBFpYGOlgaaGFpoIOlgRaWBjpYGjywNAQBS4Nzspo01KpdW+7P/TVrauOpuVakYcv2LeLmm2+W5yYYPpw654aTBky6pzsXgbjjjjtEclqy13rssDSEDkuDu7A00MLSQAdLAy0sDS7A0uCcrCQNacfTzELc62++qU2zbec2OeHbtBnTRLce3eR++5sYjKIjNAqSap8iCWaYtu4HSEhMEPGJ8UGxNfGclzTgnOm2FynuvOtObXg4jBo7zus8nTx7UnsuApGYnOi1DswrodvWtU6gjv4sDXSwNNDC0kAHSwMtLA0uwNJAy/UqDctXLjcLNz8sWeITfyDugLj77rvFoh8Xyd+Y5Oq5js+JDs918EkLuCM0N0+ihGsaQoelwV1YGmhhaaCDpYEWlgYXYGlwTlaShveHvy/3Bf0ZDhz27c8w5dMpIleuXCJ6X7RP2L4D+7zSgu8WXJkkzincETo8WBroYGmghaWBDpYGWlga6GBp8MDSEAQsDc7JStLwcNOH5b6UKlNWmzf79usr8t2ZTxxKOGSGfTn3S7nMqtWrvNI65Vrp0xAqLA10sDSEDkuDu7A00MLSQAdLAy0sDS7A0uCcqy0N2H6ZMmVksyPsh6K0Edb8keZeaR97/DG/0jBv/jyvtE5haaCFpYEOlgZaWBroYGmghaWBDpYGDywNQcDS4JysVNMAThnXDQVrXd5kaQgelgY6WBpCh6XBXVgaaGFpoIOlgRaWBhdgaXDOtSQNnbp04uZJQcLSQAdLQ+iwNLgLSwMtLA10sDTQwtLgAiwNzrmWpAGdnjGe/p79e8ywMePG+HSODoZQpQHDen406SNRomQJ2bwK+1X9vupyZKcLFy94pT1++rioV7+e2Lpjq480fDLlE/HFnC+80lPiVBpwHDujd/qEj/94vJj95Wyf8DVr14j7a9wvHmnxiOjwbAe5/MIfF2ql4ew/Z8XEyRNlmu49uou69eqKxk0ai72xe73SKfbG7BUPNX5IpsMQsVhu0uRJcj3WdFlBGk6cOSEyTmV4hVnB0K1jJ4wVpUqVEj169RB1HqgjWjzaQsQcitGmjzscJ9q1byfuu+8+0atff1E8qoR4e+jbcj32tBg9DDVsOD8dn+8o+wQ98OADcqhhe1onsDTQwdJAC0sDHSwNtLA0uABLAy03qjTExsWK3Hly+wy5+kyHZ8T5i+d90jshFGmAMKDg98GID8yCbFJKkiwI41z27tvbSxxSjqWIqKgocdfdd4kZc78TqafPyrDBb3pmv/7j7z/MtNQ4kQacR+wH5AsFfxwT5r7oP6C/DP/z7z+90kPeED5pyiQzbOnypTKs78BXvKQB62rycBNx6623eknJi31elGErVq0wwwDWg3CcQxW2I3qHDEOh2Jr2akrDmQtnxI8//ygKFiooXh/8uk9acPLMSVG/QX2RJ08esSfGI7rIp126dhE5cuQQf/zlfd03bd0kw1u2ainO/XtO1jRsj02Q26hStYqXnGA9kJBbbrnFrGXDdRw9drTIli2b+Oqbr8y0TmFpoIOlgRaWBjpYGmjJstKAHaICNyBefriYunhqUIhPNB5oeLDp4qlJNG5A3PC6ODfADYiCmS7ODdYlXpI3hC4uWJYs80hDvwEvaeOROVGIP3beN84N8GLAy89f3vz9rzWinlEQ+/iTSaJr926ic9cXRPzRRG1aJ+BmV0LrlLEfjRdRJaLEjj3RXuFbdm43Z22ev3CBGZ6YliKKG9KAcDtvvP2WOPPPBa/1ULI95ZJIv/xA88fZix5p0DH4rTe90u6POygL8Pnz5/cKB7Xr1JHL/PL7GjN/fj57lnY9O/ZGy/AiRYuKU+fPyrCTxt97i9wrh9w9dOSwV/qevV+U6WfOmW2GnTa2cfBE5PImBPPFAYNkJ/3yFcrLv9inV19/XZt+8rSpMv79EcO9wjdt3yrDK1aqKE5dOCfD8LdxkyYy/6zdtEGG4eWAgu7I0R/6rGfZrytkWPsOHcwwkHL8mMiePbvIly+fOHgkwSsuM/ZneLaniwuXX1Z5pKFHr55mWKqRL5E38ZK3pnULmVeM7VE9OwOB5yY+Juni3ADvuwPG8eni3CDByCf7jfeeLs4NUDBDOQIflXTx1KAQn3K5cKaLpwZ5JVLbwnb2HIvctcM7dofxHtLFuQHKYnino5yri6cGZWlIdCTzJt5FujgrN6EgTAUyKDINHqK6eGr2GS+jaMM044zt6uKpwbZQkNfFucHmo5fkOdXFucHvcZdkxtHFBcvXizxfiHv0fUkbjwL87nTPC0kXTw3yJB4wEcubxn2Ae0EX54+GTZrKc3bX3fnF1tjDZvihY2dEtftryLjH27Y3w3cnpIqixaNEdqOwjbicuXKJVk+2FUv/WG+mcYu1RzK/F46cMh4wxn5Z96/Zo63Fr+u2+KQdMX6STNO0RSufuO59PDUTPQe8ZubP+2t5RGLSjNne6Y1tqu0tXP67DPt6sScv3m0IiVdagw8nemo3Gj3czAxD3tyafEl+8bSmdQvcA/hipn4//VwnuU/9XnndKx2IyzgnKle7T8bP+Hq+V9yB1FOyYJ/NEISfV6+TYavWb5Npc+TMKXYcSpJhyJe7jO19uWCJjCtRsrSIP35eXi+17TffG+G17vjj50T1GrVk3LQ533jFZcYW41xGp185Pkq+X7pS7lOnbr3MsL3GeyHGuHYQFWtat0BeiTG2SfXsDATy5jbjOaaLcwPkTVw/XZwb4D7A+dTFuUGscXwoR8Qb51UXTw1qaPca9x+uoy6eGuSVSG0L21mfFLlrh3sc7yFdnBscNMpieLYcilAZAs/p3WmRy5u495yUx26CHVKBr7lYKb666OKpOWps67BxQmFHunhq8FJIM+xPF+cG+EKHLz26ODdYe/iStFpdXLAs+tlT09D3pZe08bB15JX0CJ1PfFHCzR6pvImvufhKoIvzR5du3eQ5Q+E2NiHBK65+w4Yyrlbt2mZYQoqnpmFbdLQUZ1W9GAm2GkKLL3S6OMWpfzw1Ddv37NHGW2nbvr1M27N3b5+48RMnyjjMs4Hfienp8jf4cdkyn/S1LtdMvDt8uPz9zvueyf1qP/CAT9rFSz1CgVqIJGO9CEPehDBELG8aeRIvXPX7uU6egvsrr7/ulQ4cOHJExoEVq1d7xWWcPSuq3ecRirEffSTDZs6ZI3/nu/NOMx3ypXzBb/XUTEA0Nm7fLtJPnzZrrqbNnGmmV6j96tqjh09cIPakex8fJUt/9dQ0dOvZ0wxDExB8zUUNtDWtWyCvyK/VEdjeCeNdh+3p4twANTb4OKCLc4N44zmGDy66ODfAdUN+QQ20Lp4aHB/uP1xHXTw1yCuR2hbuN3wc0MW5Ab76o8ZbF+cGKIup1hG6eGrQigZlzkjlTTyjnZSPuE9DEOABw30anHEt9Wlwg1D6NKC9eXxivGz3bw1XfRdwPnv17uUTHr0/2qcjtNsE06fB2sHcH+jIi7TWPgeKiZ94pAEFe/xG53T8BstWLPNJb18X+jngNzrz2tOqPhNA7efV7gjdqbOncK7r04BO72p/V69Z7RWHfh7o6Gxd9sOxniZIdxrSoNKp0ZPs60KfGvV75hczzfQKtV/2eU4yA4VO7tNAA/dpoAXXjfs00MB9GmjJsn0adIGhwtJAC0sDHdeCNPgDIwrhXKJd+u9//m6GK2n4+tuvxXMvdBdNmjaTIw+N/HCkSE5L9loHNcFIw/cLv5cjIaGTd+XKlcWo0aO8xEilA4GkAaBgby3oB5IGJQn231Z068rK0vDD4h/M/Q0kDapgr9aVmTRAEuy/VXqFbl1OYGmgg6WBFpYGOlgaaGFpcAGWBlpYGuigkgZ8/cUoQTiXI0eP9IpT0oAC076kY3KbiSmJcqhWjKiEQqA1PSXBSEO37t3EqXOnZNjRtKOyUzJGVFKjHrE0sDSECkuDu7A00MLSQAdLAy0sDS7A0uAclgYaacB8Eeo82udpuHDpgpQEhFubJ2GOBiyDWgdVWKfGiTQANLeyh2GOBuxfpUqV5G+WBpaGUGFpcBeWBlpYGuhgaaCFpcEFWBqcw9IQvjT88usvsknSiA9H+AiDHas0qIIU0E2sRoFTadBhLair/YPg4LeTPg2YX0EtH0ga1LpQ04HfmUnDtdCnAXMuqP110qdh+Kjh8ndm0oB1pZ+40sE8kDRwnwZvWBroYGmghaWBDpYGDzcdOnxIDHxloA87du/QLhAIlgZa/EkDJsWyX6833npDNlexpw0GlgY6wpUGTE6G2aCthbdTZ0/JmgX8j1oGTAKHwjYm8/InDSgUq+UpcSINQ4YNkftnn8RN93X/0ZaPyt+BpAHzF+B3QlKCz/JWlDQMHzlc/laT3QWSBggJCs0Iy8rSEHMwRsaBQNLw0cSPZNjUzzxzOgSSBoyetH33dlkrhXQICyQNmPzNHhcIlgY6WBpoYWmgg6WBliwrDXhZ4KFrR80GGgwsDbT4kwbMymq/XnjZxx2J80kbDCwNdIQjDfiSjknOMDOwNRwF5G49usn/Yw5dKTyiUGyVBqRTcRu3bvRaBxWZSYN1hKM3337TK27xT4t99m/UmFHyd4OGDbzSAjX6EYZjVWEVKlaQYVOnTfVKa23qpIRiwaIF8vdtt93mlRYoIbEKRVaWBswYjT4riJ/91WyvODX6EQRIdZhfu3GtDIOAHow/KMOUNKimTvcUuEeO3AURfardUzLsrSFvea3bKiQ6oQgESwMdLA20sDTQwdJAS5aXhsZNGmsTBANLAy1OmicdP31cziLL0hCYa0UaUNguX768WL5yuVc4CnSvv/G6rF3Ab1z3SpUriXfff1ekH0/3kgbVJOVq92m4++67ZW2DfR+GvTtM7p/q0wAOJhyUYSjYo4BqTa9qDn7940qNxfSZ02WYvWZCyUrRokXN9eAv9gXhqgmSQgnJ7C+vFMCzsjSASZM9E+HZ41XNAWaEhgQgDH/rN6jvJRJKGtRwrKpGBixb7hFOexMkjHalZoRGTY81LjNYGuhgaaCFpYEOlgZaWBpcgKWBpcEp14I0qJGPcN788e3335rp0eehdOnSsl+AkoYtO7aIvHnzity5c8tCpHX9lDiRBjT9KVK0iNgbu9cMwz7deuutEnt/C/XVf9KUSWaYaj7U7cU+sgCjwiEC9erX81mPkgAUflUYUOuxSgZqdLA8ajesonI1pQE1JRieFvv68isv+6QFJ8+cFLVq1xJ58uQRe2Iu98O4eF506dpF3HLLLT61xOgHgQJ/y1YtpURAGrbHJoiChQqKcuXLidSMVDOtbj3Yp9FjR0vx+PyLz820TmFpoIOlgRaWBjpYGmi5bqQBba1RsMEXJywH0FkTYW3atb3q0oAvr6XLlJYvSbV/eLli/+xNGYIlXGnASDjYDxRU1L5h6EmEIc6enqWBjmtBGp5+5mkzX/jjj7//8Fpm7Ya1okaNGiKqZClRrHiUuOuuu0T3nt3FkaNHvNJR47Qj9Jq1a2SNR4mSJUSJEiXE3fnvlgU8f/v3408/iipVq4hHWjwiC89YbsasGTKvWKUBoKA/ZNgQUbhwYdG9R3dRt15d+Rxbt3GdVzoFztVDjR8SNWvVlM28sO6h7wz1EgZwNaRh7CefyudAqdKlzGudLVs2GQbmzZ/ntQxqb9AsrUiRIrKPAWpjUDsAQbCmU6CGBee0cpXKole//qJ4VAl5b1qFQQFxmPLpFHleOz7fUTzc9GFRu3ZtKan2tE5gaaCDpYEWlgY6WBpouW6kQWHtzIg2ygjLSjUNg14dJPcNhfLDSYd94kOBqqZBNc8AhxIOadMAlgY6rrWO0MFibZ4UCZxKAxU6aXCLq908yW1U8yRdnBuwNNBxvUnD7n275fWD8OP3jSYNH0/6WB7/5KmTfdJScL1IA+5v1HSqmlXA0kCL69Lw/vD35XJoCnEg/oAMyyrScPbCWVGzZk25f02bNfWKCwclDWjfa/86GQxoY4x9wxdiXbyCpYEOlgZaWBroYGkIHZYGd3EiDehvhWtgR4lAIFgasq40/LzM8w53ch0BSwMt15U0oF2smqUWbWtVeFaRBuuQjPZZdMMB0pCUkSE7oKJpgC5NZljHQscwqbo0CpYGOlgaaGFpoIOlIXRYGtzFiTSgzwuG/e7cpbO8Fijc4ffY8WO16a2wNLA0OIGlwX1clQa0g0U/ASw36LVBZnhWkYblvy6X+wbQjMoaFw6QhriUFBEVFSV69e6lTZMZGFNf7dv8BfO1aRQsDXSwNNDC0kAHS0PosDS4ixNpUCgBQB9HXbyOG0EarGJwLUlDsERSGiCqNWvX9hEJN2Fp8BCSNGCyJiwDvl/4vRkeijRM+HiC1yRlmTFrzixzWX/SgGEpsW85cuQI2GcgWCikAcerzt3+A/u1aRQsDXSwNNDC0kAHS0PosDS4C0tD+LA0hA9Lg/u4Kg3jJoyTy+TImUPsjbkynGIo0tC3f1+5LqdgtBO1rE4a0HQKI6Qgbe06tc1wCiik4dFWnplvy5T1zG4bCJYGOlgaaGFpoIOlIXRYGtyFpSF8WBrCh6XBfVyTBlysNk+1kcuULVdWDs+n4kKRhmbNm8l1OaVr967msjppSDueZg63mlmfgWAJVxrQeVoNt2qflEoHSwMdLA20sDTQwdIQOiwN7nK1pAHlEox8ePvtt5tDKFsL2Cgoqo+DoPVjrbXDOGOW9CHDhsihnpEO71/0x/xr3V8yHtftYEqajCtQsIDP8phQE3FqYkTF6jWrZTg+elrDraCshA+XSGdHnaNQjgnliM8+/0wUKlzITFujZg2x5OclPmn9SYM6L9Z1lC1bVnw45kMZhzTq2liP0bq/GMIaQzjjd/578otJkz+R9zqWR6sQXD/E4XyrwXIUdgmwx2E5NaO/ClPp1X7pUPuK2fLtw9sjD6DcZj+n1u2hFY06JiyL9Op8WKXBX77SDfftL63Kgwr7+bZKg/0+UeB8tGzd0jzXmJ8JZflFPy7ySucE16TB2p/BXnDOCn0arP0ZrE2nKAhXGqz9Gb748gttGissDXSwNNDC0kAHS0PosDS4y9WQhl/W7RD33nuvlzAAVWDFfC/4iwISCoaqwFSsWDGvUQ2Pph6V60Fc1WpVZUH2mQ7PmAXJadOnyeuWfv4f8cijLXwKsSj0Y/JMpIU8qHCAQjPCA5UxsDwmRcQklEiLSSR79R8o+g5AU2vPxI2hHJNaX4UKFeQx4UOqSm+vsdBJw5kLZ7TrUIVaVVi3F2KB2l/MpYO/WAb7i//ByEmfmYVuhKt12o8jHGlISEwQA14eIO66PMt/lxe6yGMAX33zlZke28d8PCqufPny5r5gQBr79tQ1UMek8gnkDemUNOyJjTHzFc4j1q3yFfbRut9O8qBKG6w0oOyu1tOqdSu5bggEwoK5BxWuSQPsEunB3HlzveKygjSMGj1K7hseOPti93mlD4a0jDRRqtSViZacYr3B7Eyc7JnxFthnw9XB0kAHSwMtLA10sDSEDkuDu0RaGjbsjhUFC3uEYfuu7V5pVYEVBWt8SVWFUBSC1Rf9hT8ulGEosLdo2UKG2QvSmLcJBTkU8LZG75HliDHjPU2urRKwYfMGGYa0qIWwFnqfbv+0nHzRyRxQ1q/z/ponOTkm0O+lfjIMy6kwoAqnd9xxh1eBWCcNalQkTAppDQc/LP5B3lP4P5A03HbbbV5fs5evvPKxFi1R1Nd8HA8mh0S4PwlQYda4zNLj+obSPKlrt65y3dbrrLaH8h5qkFQ4zikEAtvYtnObLIsdO/+vkVfrybCflv5kpgWqEA9pwm+neVDtf7DSoPbbvh+o2fBX7gqEa9Lw6fRPZfrst2YXO3bv8IqDNKSeuSDGffyxnEl09pezxQMPPiCWLPWtNlNQdoTGeNEwLuxfufLlzHR2Tp09JRYsWiCr1KL3R2vTgKSUJBGfGG+yMzZBbN61SxQtWlQ83+l5rziF9Ya1075De7lv+fPn18ZjNusqVapI+1y0ZJHo3m+gaPzww15NwOywNDiDpYEWlgY6WBpCh6XBXSIpDTGHYkQhQxhuu+12sXOP70c1a+HbHocwa5xaryrA2UHzHsS/O2KELEes+tPT3AhlDJXmvQ/ek7Lw7fffyjjVRAmFQRQmrcPNB8KJNDg5JpQv8Lt5i+Y+aYHqa2otROqkYebsmTKdvfbEjr0QC9T+4q81rZqrA9feKldAd4x2CbCiCsNuSIMSJvu+2LenwLGrOEjDst89rUX8nTtICfYJ+ddpHhwxaoT8bT/fgaTBKiT2pnOh4po0wLCRPqpElE9hFtIwduInokLFiiL1WKoMQ6EcXw1WrV7llVahLopTAnWEPnH6hNmfwToUrJWvv/1aTPxkonnCd0R7i08gwm2epKqSuvforo1Huzd1nCVKlhBvjxgjDqemaNMqWBqcwdJAC0sDHSwNocPS4C6RkgY0B1FfXn9YuVabNlAB214YVL+tBV4rqhbh0datZTnixLkz8v2MJiyIR6EMTXdQOESrA6R9e+jbMk7ts/qdGdb9DkYa7Mf0y6+/yN/tnm4nFi9Z7MM7773jsy6dNKB/gSqLPPLoI+LzLz4X+w7s8yns2wuxwN/+WqXBGg6uljTs2rtLjPxwpOwnYm1upNsX+/YUat+VNIyf5BE5lC911wDNvFR6p3lQNX+yn+/MahqU/KHWp3vP7rK2JzE50YwPFlekAV/R7y3iaZ+lKzQfO3NKlCtfQXTs1ElmIoSdOnfKkIgK4oVuL/ikB6ptnVMCdYS29hnIrD/DgIEDZLpIScPGLRvNffPXnwHSAKlRv7l5Eh0sDbSwNNDB0hA6LA3uEilpAEWKFJF/69Rv5FOABcEUsKfNmCZ/+5tgTm33gbp1ZTkCZQhrk6Mt27fIeFWQRJzqKK1qHnSFTB3W/Q5HGtTvzLCuSycNAM3MVRt/BQrVKAyrc28vxAJ/+5vVpEE14wKqjwL6N6iWKPZ9sW9PofYdcSiLjf7I8zszkN5pHlQiYD/fmUkDwAdw1Z9FgRY0uk7xmeGKNGzdsdXcsRkzZ/jE7487KPLmzWccdH+v8Ptr3C+BQFjDw8UuDR9/4rmgyPyZyUCkpWH6zOnmuYNA6NKwNLhHVpWGPn37mC9LgJoydL6z1qgp0EcHs5HjxYa0eIk91OQheV/dCNIw86uv5MNfnSuAzmtoAomXiH0ZfEVTD9ScuXLKZe3tpHVc69KAl/6TbZ4UBQsWNM8Tantx/J9+9qmPNKzbtM6r/xbyIzrrWdcZDiwNdFyv0oAC7IkzJ0TtBz0fEXVfZ0MpYGf2lVfVNKAMob7conkPtoX+AaoArURhzdo1svYBz+BATZGtWPebQhqc1nAAf9KgSElPkTUYaJalnpVjxo2RcfZCLPC3v6FKg64ZWrjSgA/GWB7NyHEM1jj7OQWhSMOcuXN80tpxmgftNQ2qr4kTaVCgpghlx5atW8p0OC/oh6FL6w8yaUATJEwPj4LMLbfcItOCvPnyypfQvPnzzLTbonfJOJ00FC9eXGZQa3i44Gbfk5AsShv7UTyquLlvAC++ipUqai0UREIaUKDHOUJTI+u+FS5c2FOAMc69NT2kAe3fxn80XmbWqFKlxYrVgdursTQ4I6vXNBQs5CngtW3XVlsAtoIHB9rbqto8cCPVNOAhrO4ldBi0p7WC9qKozVTD5jnheqlpyDiVYZ6nV19/1QzX1TTg/OC5NmOW78egcGFpoON6lQZVGNoVlyw7QiPMXjANpoCt1quaG9mx92lAwUyVhd58+03ZCdla2FNNlFScKug5wbrf4UiD6tPgr428jsykwcrf6/+W6/f35Rv4299QpAFhuoJ6uNKgtmctmyrClQbVpwEjNtnT2nGaB+19GtT5D0YarOCDI9Lq8lQgXKlpyIyrIQ320ZOcEumaBiegSjT2UKz5e8AbQ2WtydadW73SWWFpcEZWlwa8hHC+0JQvUI0cRiyrWbOmLBBaw28kacDDEOdK3r+2wRis4GWCUUkCpdFxvUjD6fOnRbVq1eR5avZIMzNcJw2jx40Wjz/xuJwc0xpOAUsDHde7NKghV/HeQ4HQWpALpoCNQmWgkWvUqDhq9CSUIbAMwtUXd3shEk2UEI84VdBzgqqlQA1FONIAVJ9SbN/ehAvij9Ejrfutk4Ypn07xGqlJgX6nWLeSBHVt3JAGFWYdwUntP8KB9Tjs0gDatPOcC3tHYGxHrdt6jL/98ZvsN4M4674EIw3Jp84a5a0Kcl+++e4bn/TIW/0H9Jf76TQPqmPCBzCV71EDo6Rh2+6d5nCw6j7ButHpGtfIul7wyquv+D2eQDiWhg3bPdLQqHFj+YAIhy17YmQ1+Iv9XvIKr37//eI+g5STp7zCwyXRuCHijQcabkJdfCD6vuSRho07dmjjdeDhCUlZu2WriD18RJsmVE5c+Eeu8+jxE2bY+Blz5T6OHj/BK62VpIzjopxhsvkMadh7KE6bxilrj1ySLz9dXLAs/NnzwOvzkndeUKDAiZdtmnE+dfHU4OY7ePKiSL9c+HQbFOKRP3VxOga/9bY8XyAuOUWbZnfsAXHPPfeIP9at94nDseGFaw93iy3Jl2RBVxfnBoeN85licNJ4qC1e5ukQCL5btEibHtRv2EiM/fhjbVwgIF8xRkFXiYrbYDtxxrNFFxcu7Z99Vp6nu/PnF8fOnpNhR4zzGGfkF5Xm702bRf7894jte/eZYZREp3tvj5KfV3ikoVvPnmYY7j0UzvCMsaZ1C+QVvHCpnp2BwDFBwnRxbpBq5M39GYG3h3dXv4EDxXOdOstrgUIPfo8cM1ab3sqWXZ6CKfoW4Dea5O4x8ssPP3neH7cZ5YlNO3fKuLGXm4ZM+GSy1zqASm+NO5h0VBS+XEhEX0vsU7tnroyRP+nTafIZhvyCoTSxDPIR4m7H0KVnzprrAl/O8xT+wco/13jFBQLPbbXNhx9tLedqwGAxiAvlmKIuFyAxCmOXbt3kcTVo9JC5jcXLlpnpkVfs94HaZq5cuUX7Ds/K5Vu09Izvbz3f6tr06tvXZ1n7/h4/75GGbIY0WMOBbhkch9rfu+++W5Qq4+mofOttt8lrhXDrceC6IF9tMyRPhU2aPkumw3HgPHTu2lUMeGWQ13VHHNaNbeD3fTVqyL/WfVHX3Lo9hdp3xOFjC97pa7fsEDkviyW2g/MHqt13nwyz7qeTPGjd3tD33pPhoGTpMqJAwULy/8pVPPNiqPsE9xxqWhBm3YdKlT1zZODdZ8+/mYF3kJN33k1rNu+QG2nwUGP5JT0cDqafFqXLVRBtO3Q0ww4cPSaiSpYUz3TsLJJP/+OVPlwOnvA80HAhdfGBeLG/Rxr+2rJTG68DLweIgy4uXH79y9O+7elnr5y70Z95pGHE2Aleaa3EpZ4QZY3MCGnYERuvTeOUP+IvSSnSxQXLdz8ulfveyxBIXTwe1rHG9TtMdD5jk9LF60PekTdalx69RIVKlUWfAS+Lw8dOy3gICgoviS5dPzt4+SF/6uJ0fDrrS3m+wIo167VpWj/RRgx5f4RRePbUelnBsWGb9nC32JB0SQq7Ls4NcO/F4/iMh9r6nXvlgxnn6oPR47XpJ0yeJurUrScST5zTxgcCBc7daZfI8mZm4GvgPuM5posLl6EfjJTnCe2zN+7eL8NQkFDbO3L8jPEirSWmfD7bazlKdqRecu34Fv6yUh5fl+69zDAINCQFBXlrWrdAXlF5UxdPCZ6b0emXtHFukGDkzV3G8eniFHivq2eXldoP1tWmt7Jue7RX2n3HLoqdRn7B/6PGewpsRYoWE/uPpJq/x0yc7LUO8O1iTwHbHrfvcIp49c0h5kRg2Y3CWoOHmohlq/+W8XiG4TmNDy74PfPr72S67r37ea0HxCZ5mihBKIJ9riz/c52oWNlT8AOly5aT4aEcE7b98dTpomp1TyEVoHD8SKvHxIKfl3vtG/IK8ox1+QPJx8SoCRN9lkfZY8OufWY6dW2s58Lf/qo8AGmwhgN/y2wwnuP1G3pmwMZ1wfZ3H0qU9zLCvv/pFzMtwvDMxzIqDPf46yMmmdcWx/Da28Nk3OY9sea6Ad4FuOa6c6rbnkLtO+LwnFZ5JSH9lBj2wShRPOpK03PsR9tnnhUr/97otY7M8qAVXDtcG5UWTfXmzF/kc5+Atdt2i94vDRQFC3nEwpO+sHh35Bi5f9b1OgHPaByjLs7KTbFxsaLRQ428xicOFQy5Omr8R6JM2bJmJyE15OqKVSt80ofL1WiehC+durhwSUpNkm2v8Re/Uf3UqUdvmXl27dnlk16BpiydOneSowJgMhJdGqdcq82T0LkVnT4xiQxmLEcYmmpVNqwbbf/xO6s3T8KU8urGt3aGV8z5ao62WZLiRmqeBFANjnOFKlprOoD7JZRmSYrrafQk1SkQqGp81TwJzxgMSehWsyQFN0+iIys3T6IABbIDRn7RxbkBrptqnqSLp8bePMltdM2T3ALHhHtdF+cGuMch7Lo4N0DzJMwIfTaTwWmosPZp0MVT47h5kurT0OThJtoEwQBpSD51Trw7fLho2aqlObkb2mG78VIKRRrQYx0Tp6mhXjHNO36nHU/TprfipjQAFH47PNtBTqCHl2DTR1uL9Vu3aNMq0KcB40nfedeN2acB4xIXK15Mjo5jnWW7abOmcvstHm0hf2d1aTgQd0DkzJlT7jMm+bPGYWSEewrcI9ZvWu8VbuVGkwa07cS5uu/++2ThV4Wf++ecaNiooWyLqsKC5XqShs3bNsvzBDAeO8KUNOBZiOZu4cyc7wSWBjpYGmhhaaCDpYGWG0YacKCRKpiFU9MQCm5Lgx2nQ67eyNIwfORwuR1MeGMN37Blgxyabs9+TyejrC4NQDeCEmQbw2ei45u1cGznRpMGfyMoocMZPgicveDdyS8Yridp0I2gBGk4mHJC1KxV0++cMZSwNNDB0kALSwMdLA20sDS4AEvDjS0NaAJXslRJuZ1Zc2Zp0yiuBWnQjaCUWbMkxY0mDWqEDKCaIYXbLElxPUmDbgSltHP/iiEfjHK9WZKCpYEOlgZaWBroYGmghaXBBVgabmxpQHMdbANguDhdGsW1IA2oGVHHg+GJnTRLAvjS/sY7H4jaDzwol1V9lACa7xQtVlSs/H2ldtlQudrSgAmJ1LlC88JgmiWhz0j7Z9rLZaNKRJnnCoXoHDlziHEfjRfxJ/+5LqQBPNvRM4ISRluBJPy2dqO4O7/zZkloAvjOe++IMmXLyEnfuvfsLpo2byr2H9wvXhrwknboQSssDXSwNNDC0kAHSwMtLA0uwNJwY0vDwh8Xym2AxUsWy340ffv1lZPf4P+NW6/MvH0tSANmmVTHg47RTpolKXBs3Xq9KJfFeNQqHDUWVatVlYMRYHIg6zLhcLWlAWNbqxGUxn00LuhmSd8t8IySYu8/8trg12T4F/MXXTfSgM7OOCaMoIRZQu+rWUtMnjFbm9bOgkULxG233SYntTp55soEeZDaQpdH7Qg0UANgaaCDpYEWlgY6WBpoYWlwAZaGG1saJnw8QW4DlCtfzhx5CrOYv9DtBXHzLTeLz2d5On9eC9KwduNasyCMAjCalWTWLEmB4Y7Lli8vO4QfSjjkFYdRpbDOmIMxXuHhcLWlAaAQjOPCDK0o2AbTLAk1C1gWtRTWcJWnPpn55XUjDVa5rt+gvmjW4lFx5MR5bVormLEU+XHs+LHa+A/HfChKlSolm0Dp4hUsDXSwNNDC0kAHSwMtLA0uwNLA0qAKQ19985VX3NLlnnkiChUuJI6mHb0mpCHucJzIldszaQxYt3GdNp2Odbv2y9qE+vXre7VT3xuzV4pEq8daBZxpOliygjSgGZY6V6htsMZlBpptYbmExAQz7Py/56WA5L8nv1gXfeC6kQbULqjzlCNHDrE5ep98QejSKpBvMKxtrVq1xJnzVzqaW8HoeD16XpnR1R8sDXSwNNDC0kAHSwMtLA0uwNJwY0sD2qarwpB1uFWAJhMqbvFPi68JaQAYPhb7jPklnDRLUnz1wxK5HKaQV2Fbtm8RNWrUEE88+UTYc3jYyQrSoGoLUNAPZrQk1MTkyZtHVKpUyWxycyT5iOjWo5soWbKk2LhtsywIXi/ScPzUcZE9e3Z5rjDsqhpyVZdW0bV7V5n+y7lfauNBxskM2UxJF2eFpYEOlgZaWBoCg3cQnq+ocUSTUF0aBUsDLSwNLsDScGNLAyarwjbAwYSDXnFWaZg+c/o1Iw1tnmojC/pOmyUpXhvyrjxWLK869mLoVjRNyqwjdShkBWnAfCaYjj/Y0ZLQKRznqkbNGua56vViL1G9enUx95u5xkvhwnUlDegojzylRktyIg2qxiv2UKw2PhhYGuhgaaAlkDRgUAXkLQzvbI8LFZaGzHF63rOyNOB5hGNAXztdvBNYGlyApeHGloaUYymieFRxuR1MVGWNs0oDZiO/VqQhVBo28fRbQLMSazjOP8LtNTHhkhWkIVRUszb7ML2q7f+0GZ9dV9JgJzNpUE2TnPRXcAJLAx0sDbSwNASGpeEKLA0eWBqCgKXBOZGQBoDRb7Ade5+GJUs9zXWupT4NoZKQlCDy31NAlK9Y0aeGQhWQp3421Ss8XK5laXjs8cfkOdm2a5tXuBrC97EnHjcKSv/esNJw5OgRccstt4jq91UXFy5d0Kb5468/RJeuXbRxdlga6GBpoGXMR54C6sQpoRfugoGlwYMSA6eFal36UKUh2G0rgpEGCq4bacBX2zJlyoh8+fLJ5QC+SiGsTbu2V10aUIgsXaa02YYX5MmTR+7f1GnhFZzClYYx48bI/UCTCrVvuXLlkmGIs6dnacgcHD86xFpHT0o7nibDMHoSChUIu56lAUOs4lw/26mzVyEPo0ihPwPi/vz7T69lwuValYbk9GQ5X0GRokVE6rFUr7jJn3omjBv+4cgbWhoAhAHnQtd5Hk2cGjdpLDZt2+QTp4OlgQ6WBlpYGgLD0nAFlgYPIdc0qNFpADqaIiwr1TQMenWQ3DcUyg8nHfaJDwWqmoZh7w4zz519eEwrLA3OgCTgnN6d/24pYPiLeRq27txqprmepWHS5EnyXH80xVuKMcZ+tpuziZcHvUw+8++1Kg0bt2wU/8n2H/FEmye8BAtNciATKCwnpafIguCNLA3o94FhbNEh3xqOid7aPt02YAdpOywNdLA00MLSEBiWhiuwNHgIWRreH/6+XC5v3rziQPwBGZZVpAEjqdSsWVPuX9NmTb3iwkFJw7GTx8TZf5yP1mIHY6Vj39A5URevYGmg43qUBvTbQCfeAgULyHNdv+GVmaDrPFBHlK9QXo4wRS0M4FqTBtwnbw15S54XnCvrTNDoPF64cGEpnhDQ88bL70aXBoAZydF5GrV4A14eIGeDxoSDwfaPYWmgIytLA96JmNsDTUJxTQAGG1jy85JM06L2vfVjrUXPfgPk72UrlplpcW39FVoRZ08/+6vZPjX6+JDUq3cv2fQOaVRhWMVbQcsJpPl5mecdZi9cnjx7UgwZNkSuE/HYDspPmJDTmm73vt0yvm69unIZPGty5vQMMFDeeGerWnArqBF+qPFD5r5jGzgv9nX7A+eoZeuW8mMpls+ZK7exvsZi0Y9X5qMJ5nxapSF6f7SYO2+uec1y584tBr02yCwLKWnAR9oevXp4nR/kgxmzZshBGYI575ldJ0iDkgBrHlBYBcHJNVf8sPgHOUmsiseoep/N/NyxNNj3yS5fWL/1PGLOG3uZ8rqSBhRCkB7L1apdywzPKtKANt7YNzBy9EivuHCANCRlZIhKlSuJwW8O1qbJjPQT6ea+vfHWG9o0CpYGOq73jtA4NmxTF+cG13KfhsxgaaCFpYGOrCoNGNIZE1LiWuB9hAIyhu1VhVdrwRsFRzRvQzhAAR+o3yAcaUAY1ochlNWHgfLly8t0xYoVk+9gFOJGjx0tHqzn2ef6DRqYaVEzi/XopAHHee+998pwzLSP9JBpVcifNn2amVZJAwrP6jyULF1GFLw8kzqOac3aNWZ6tT2s69nnnpXrhkAgDOKh0vkDZTm1H61at5LLN23RSoZZC8XBnE9rQbtEiRLyLz6wWK8XmgIjLfLmxgPJ5vlBflDnB8evxAPnXeWVBg0Dn3d1nXTp+w18OWhpyGzbKLh3fL6jjMd8PYjDBxMlQD379AtLGhDm7zy+PfRtr3VcV9KQmpEq+wlgOZimCs8q0rD81+XmhUAzKmtcOEAa4lJSRFRUlPxqoUuTGehAqPZt/oL52jQKlgY6WBpoYWmgg6UhdFga3MWpNPR7qZ+8DigsWcNVIRuzt6OwjjBVoGrYqKH55R+gwDbgtTdlXDjS4I+u3Txzj3y/8HszLFDzJLs0oODXomULrzAFvq7jOK37qaQBoJyEFgqqedLYCeNkeJcXPIMJqEIllt+5x7smD+se+s5QrzAd6lz8tPQnMwx5JeP0Sa/3cDDn01rYrVa9mjwmlVYdM+Iw8hzy5jujPefTng9wbSd+MtHcprUwb00HdLKmS6+aJ6m4zKQhUJgCYYjDyE3WL/8QXQgmztvGbd4DaOiw75P1POJDu/U8qjK49R4B15U0oAoNywDrDRiKNGB0F2V7TrAOk+hPGj4Y8YHcN8x+GqjPQLBQSIN1FuP9B/Zr0yiykjQkpiT6VJ8FgqXh+pQG5IERo0aIzr1fFn0H6u9RO+hboVtXMLA00MHSQMuNLg3xifHyGjRv0VwbP+5yARmFWRSe8NU2W7Zs4tBh33fz8HG+BcBgCrmB0BVGg5EGJQFotmJPC9DcCvF4PuK3Sm+tJVDSsCdmr1dcZuclM7C8EhrMX6TCkVfsfRpCkQZ/6b/9/luZHs955M0XX35d/sYkkva0VgIV3K+WNKhrgOa+urLO94sXy+XGf+wtRDrs+xToPCIOtR/2uOtKGtRDIEfOHF7jwociDTA6rMspVuPWSQOaTqkqPVwkFU4BhTQ82upRuW9lypbRxlvJStJw3333iVdff1Ubp4Ol4fqUBjzgnmr7lHk/OmHKp1O06woGlgY6WBpoudGl4Zdff5HXoN3T7cTiJYt9eOe9d2Q8CmmqIG1t1myFShp27d0lRn44UpYF0ARENdtR+6HSBSMN6re/+QMwVxDi0QcBvwNJw7mLF3zi0OQZYWjjPmTYENkqwT7CWyBmzp4pl8cABt17dhfLVy4X2w8muSoNqvyI40De/PaXKy0p0MTqm+++EQmJCT7L+Su4g6slDXtjPSJXs1ZNbT6ePG2ajO/dL/N5O+z7lNl51F2T60YacPDoOIhlypYrK4d1VHGhSEOz5s3kupyCdpJqWZ00oCOjGm41sz4DwRKuNMBe1cOrd9/e2jRWspI0rFq9Sn4FwfwHung7LA3XpzRgsq/77r/PvB+d4KRqPTNYGuhgaaDlRpcGVcjLDBTSdAVpKxTSoJpKAXw5Vv0b0M4fYdbCYjDSMG2Gp9A4dvxYn7TAfmzBSgPKB/hibxUcULFiRbFu4zozXSDQBEj1n1BgVDhrZ/RgzmdmhV3rMSJv4l5HAVv1AVBAhD6Z8om5nL+CO7ha0qCOJTNYGoKUBmt/BnvBOSv0abD2Z7A2naIgXGmw9mf44ssvtGmsZLU+DZggDA80DLeIm0CXRsHScH1Kg4L7NNDB0hA6LA3uEow02Dty6ghHGuxt/VWcNT3e+fhdtGhRuS1rWl1hNCvVNCggD9t3bZejDT1Y90GZzt7ePTMw8hlGzkNHaCyP87dtp6ctfjDnM7PCrvWYlTSoOAzPjFGbrB3F0fcBcf4K7iBUabD25VDolvO3bXW91PWzg7IY1ehJ9vTqmlyX0rB2w1qZHmD4LWtcVpCGUaNHyX27/fbbxb7YfV7pgyEtI02UKlXKPFanBJr6fOLkiWY6J8MWUkrDpq2bZE2BdV/DwV7LZOdakgb1BSkYUJulu/kVLA20XIvSoJplBAMKB8lpydr1UcHSQMuNLg2qT4O/tv5W0KEUafEu0hWC/UmDPcxfnCqszZs/zydtuNKgCpUYicmeFgTTpyGQNNhRE3Tqjj8zkFfeHjZULq+OI5jzmVlhF03AkB6T09qlwcpX33wl06nykb+COwhVGnTr0sX5S49jRQ2JP0FjafAQtDR8Ov1TmT77rdnFjt07vOKudkdoTNakqiAxtrhKFypJKUnygajYGZsgNu/aJb9iPN/pea84RaCvAe07tJf7hupCXbwd6poGtC3U7bNi6dbDIk4TrkANAzI2mqfp2ilacUMaMLRbqDRo1EjUbeD5iy841vXiRaY73kBg1A88CKzrsW4PcybUM7CGuQmODdvUxYWDfWJEqo7QqEbXbc8fOJeUx4fnhC4cNDTyyIPIK0Fuz56vMDa7Lu/YiYmPF9uNZwv+x9c56zrQR0u3rXDAuUR+0cW5QZ36vtuz56tQYWlwFyfSAJ5u/7S8Dng22DuR4j7AxzxVgHqu43MyLQqQ1rSY2b5YlGc4SmuBVhXAMPa/ClPrRLg1PQqCKq193WqkH2thcc48T0feVwe/boYp7IVXPO8DjZ6EAqe14BeMNKDsgveq/R2ObT7c9GG/hU0F0mF0KGzTGo688vKgV+S21DkK5nxaC7toKaHSAwyIgxoEfKBF523kzf6vDxGr16z2SgeUUKnzpjpQv/5G5ucd6NIraVDpcS7VNcdfiIqq4chsXQpMZom4zl06y3NijTt+7qz4/KuvZd8Ga7gOlgYL6uGAyZHsX5qVNJw8f15s3rZZPPDgA2L6zOleaezgwYH1OSVQR+gTp0+Y/RmsQ8Fa2bBlg+xHgcIMvpbjeA4fdfYCC7d5ksrA3Xt018ajSrJTl07i63lfi27du4laD9YT67du0aZVRKp5EjoJ3ZHjDvHO++/IG0CXxoob0oAh60Il6dgxsT85QyQbf9EuX7f+cLFuLyH9mIhPy/AKc5O9iWniUEqaNi4crLMmA1x7io7Qp86d0m7PH4dSM0Sice10caGQkp6iDQdpJ4zzeTRD5hldvD9CzVeZNU/SbSsc4ox8GWvcC7o4O+iImX48XRvnlO2HM0SMbXv2fBUqLA3u4lQaMLSqGn8e49urORKsE5WpAhQKtioMbd3R50C1w89uS6vWrdKrPgr4jQ6/ePdZ01vnUVDrVu3rMcEY/loLkLtiD5jbVHMbVKxUUcbpCq/W9WPbSJ/ZPA1OpQG/gZr/AfMDqAnAArVgAKpQirTYPywPKlSqIsMg6qpAHcz5tK4XqHOq9gsFXdXiBHnz2a69ZLg9DyAMc2TguYu0mBBY7YOT865LX6FiRSkN+Oin9tuan7BvaoK2zNaltm2dQwTrUvNlYMK8nJfz6MTJV9blD5aGy+Ar+r1FPDeMrtAMaVi9frN4e9gwMfRyldjUaVN90llRE204JVBHaGufAV1/ht17d8ubVFX/YxhRCECFihXEiTMnfNLbCUcaNm7ZaO6brj/DMaOgUqx4MTmxCH5nnMoQJUqVEfcUuEckpSb5pFdEShowE2zzR5o7ftlznwbPTa+Lc4NINU/C1xf1gHYKd4QOTGbSQA03T6KFpcEDCqX4omwdKAEFL7QRxwhL1i//MYdiZEFMpUNBGe3fdc2TAApTqvCJAh/ek6jtxXW3p8e6VVqAMgZmVNYVRnHdVv611mv233LlPK0UdOkByg9DgpwRWoUFap60ftN6KSBqvQAzEWMEIuu58wdGjEIBVxXoQcFChcWoMaN9vpo7PZ+qsIvmZJAD63m1HzPy5prdcQJNlpRAAhwPPuJa5+QAaOoezHm3py9TtpyUBsShpqfDsx1MGcC+4UOnKrxnti61bQVmbMaxqvXhb6PGjcWsr+eJ9FPe51IHS8Nltu7Yap7kGTO9q+KBtXkSRtlBusykIRzs0vDxJ54LhQu8I9q76RTAVwDEv/LqK2ZYn359ZBgKuda0OsKRBtS4YDsAAmGPh+H2H9Bf7htqcCADpcsZMnBnYBmIlDSsWLVCxByM0cbpYGm4PqVBwX0a6GBpCB2WBncJRhoo8CcNboHrhnJEpApmShoilTeRV/Cu1cVRg2Py16fBDVTzJF2cGwTTp4GCLCsNazbvkDdpg4eayEKxnaOnLogOz3cWJUqVFrfccotMC/LkzSenRP987rdm2kQjgyLTIKPOW/iTTDfuk6le66Pk4ImLYn1sstyPosWKm/sGCt9bRJSrUFFs2LnXTB+TmCqGDR9lhO0zw57p2EmmX7ziNzPMH/uNY9sRnyqKFY8SL/R4UZvGSlzaCblvxS+301TA/hGOc69bDqzesEWmHfzOB/Ia6NIAbKNs+QoinyEXO2LitWmc8kf8JSlhurhg+e7HpXL/e/V7SRuPDBpjnE+8cHXx1CQY29lzzJM3dfHUoD/KASN/6uLcINo4toPGNnVxbrA+8ZKINwoTujg3iDHOJQovujhq8GLfZbyMIrU93AP7MvRxboBn9N4Ibm97yiWxz8ifurhwWfjLSvmc6dK9lxmG+yDOAM8Ya1q3QF6Jj9C9h2PanX5JG+cGuAdwfLo4NxjyoUcavv/pF208NXiG4VmNe14XT81ePKeNZ1mk8ibyCj5I6OKowTFtSY5cXsE9jg+dujg3wHMa73SUc3Xx1OA5vd94TidFaHt4Bzkpj920ZstlaWhsSINhNeGAk6lO6rxFFmnQpKUANzsK8vKG18Rnxrb9hwz5ySsaGscen35Sm8YKCrk7Ei5LQ09DGjRpwmXZ6r/E2+8PF7nz5BFvjpok4k8YwqBJp4hLt0hDrCENmjROgTTIjKGJC5bvllikQRMPOYk18orMpJp4arAdSIO84TXx1MQZLyNZiNfEuQGODfeDLs4NNhjSIAvVmjg3wL0Xqe3JgplRUIpU3jxibA/PMV2cG+C+k5KiiXODHYY04OWniwsXUxp6GNJwOQz3AQrx8gOIJa1boGAWqbyJY4qGNGji3AD3gJQGTZwbDLVKgyaeGlw3FD5DLUMEC+475M9I5U3klUhtC9vZatzrujg3gPBJadDEuQGe0xA+WYjXxFODsjTee5HKm3hG4xh1cVaC7ggdiKvdPCkYMCrJE22ekDNTHkpwNm07CtQnjWNDMy17+zxqYuNixb1Fi4u27Z8O2N8iUs2TgoWbJ3HzJEq4eRId3DyJFuQVbp5EAzdPooWbJ9HBzZM83JDSgM686DDUtl3boMZEV9KgiwsXdJSBiKBvgwrr++qb8hx+Putzr7RWWBqcwdJAC0sDHSwNocPS4C6RlgZ8xT0QwYInSwMdLA20sDS4QCjSAGHAEJCD3xxsjkgwZvwYOXKBPa0dN6Xhp2We5lwv9nnRDBvwhmcEquEjh3ultXKjSwNmvkRtkX2EKXQmf6HbC3LGSvzOKtKAYTkDzeWBGjBIYukypeVY0RjBAaN/2OdEUWD4PIy3Xb5iJfFi/5dE2bJlRZ++feSwlrr0+IKHkSIgzBjVpFr1amLl7yultOrS+yNS0oARzvBXJw24fz8c86EoUbKEOWzg/TXuN2cdtYP0mGAR6THsMUYuwfB6GGXDmk5Jw/Y9e+X5RzoMH4jlJk2e5Ggkk2AIRRqQv7+Y84V57Dlz5hRlypYRc76aI/OQPT3y3dgJY+WElZ279xQ1atcRLR5tIUeasacFcYfjRLv27cR9990nB2jAdjDjr25YWeQdTKaFNBiFBePKY7ht9UxlaaCDpYEWlgY6WBpoYWlwgVCkASMoPdLiETkk66Ili+TfqlWr+hQcdLgpDatWrxI5cuaQf/EbNQ6169aXE6ds2eF/roYbXRp27dklt4NC9t/r/5ZSiOZmLVthXOWcIiHJMwnd1ZYGFORwbVGwe7bjs15prWnaPt1WzjWiZAe8+fabMgz51ZoeM54XKFBA1KxZU8SmnJDbTDueJipVqiQnILQ3ocPQpxjWzTocMYb/RRgmWbSmzQy3pQHDB2ImVOwbftulAQV3yNQHIz8wC/GYb0UN4dy7b28zrUqPZxzEwjobOyQdYRgdTIVBGuYuXirDrevBiGwIQ6FYhVEQrDRAGLp07SJ69+ltFuIxRDMK+Th25H2rOJw8c1LUb1Bf5MmTRw7ph5qGpFMX5Dpy5MjhM2kTZo9HuHU9mMyxYKGCokrVKnJbKi32BdKKQTLUswsSMXrsaDlMIyZYYmmgg6WBFpYGOlgaaLlhpGFnzCHx/aJF4uVBL8v1YuxcFHai90VrlwmHYKUBX1RvvvlmuV9WMPdEoLkQFG43T1q+crmcaRpigxd600dbi782Xik86mBp8EiDnZtvuVlOkqfSXS1pQOEJX4JB5cqecaH9ScOChQtkIRnDAFvD0b8FhbgCBQt41VIgr2B9GAPd2jxp9lezZTgmBFI1CBu3bpTigUl+rAVK/I/JgBBnn000EG5IA+5Pda5q1qopj8GfNIwaM0rOa2KXfQg2lgMYa1uFYyZ5hEHArOnxXEI4JEvJx6kLZ0Whe4vIbdtnLoZkIP3sL2d7hYdDsNKA8dIx0SIm0LSGH0k+Yk5uaR2XfOpnU2WYqrFUzZPUENqY2EjlCfzFuwDPSau4gg/Hfui1HgDZQhie89a0qOnCvuTLl0+s3XuYpYEIlgZaWBroYGmg5YaradDFUxNKTUM4uCkNOjDKAjKqLk7B0rBLCkK2m7PJ7WEiGRS69x/c75UuKzRPQoEV++hPGvBlF/H2iWhAkSJFZByaseG3EgmEocbBKg2ocUGBFwU2JRlq23YhAfiij7iPJn7kE+cPt2sali73jL7lTxpUjQJmMbU390KtE+KeefYZM6zOA3VkmL2wD6lC7QHifv/zdxm25BfPtvPnz++VFqBpI+KaNm/qExcqwUoDZovHPmC/USOjwlHL9tjjj8k4SBfCIEJoYoSw+QvmyzAlDZjwCQV7CAImO0KcEgk0d1JNwxQ//vyjjCtVupSUC5w7zGCPMHsTSmwXzQYRN2nWNywNRLA00MLSQAdLAy0sDS7A0sDSAGnArJmpGanaeEVWlwY0+cBEfojXzWauhOL1N16Xv9E3Ab8BlrVKg1UoVv+1WoahjTl+Y7ZOtU6F2i9sA81N7PE6rrY0dOzUUcbrpEEJAo4Zv9OPp8vfQDcqi0qvCr7vDX9f/q79gGd5K9b9CtQ3JRiClYZh7w6T+2CXBtCps6cQj7yE36h9wG+weo0nLyhpsAqFEsY5c+d4LW9FCQVEA+8NNI2KKhElw2Z+MdMnvdqXDi/0ZGkggqWBDjVjc50H6zoqQ/ibqTgYWBqCB/c2nrf2mZRZGmhhaXABlgbnsDQEJw3Wgn4gaVDLqiZIIJA0qHXdU+Ae+TuQNFSrVk3b0VXH1ZYGFHjjE+N9OnwjXNUcqP4IqgkSCCQNKn2v3p4mSIGkAezZ7/0SC5VgpQFf+HHs9jxvlYDmjzSXYdZZ/ANJw+uDPTKqmiAFkga1LtRUqN+BpKHhw81ZGohgabiCKsRjoAJdfGawNNDC0kALS4MLsDSwNEAaihcvLkdvefKpJ0Wz5s3kF2Z08D117pSZLqtLw59r/5RxIJA0qIK9WhcIJA2QBPtv+7rt67LH67ja0uCP3/74zTyWP//+U4ZZC/qBpEHVTNSu4/mdmTTo1hUKwUqDPyAx2C+cs+8WfCfD0K9D7W8gaVCSYa+psGKVBkiC/bc9vVpXnnx3sjQQwdJwBZaGzGFpoIOlwQNLQxCwNDgn0n0axn803uzMiQ6iGDkJI72oDu4sDde/NKAQrAQAQ7Gq8BtBGtCs7LmOz8n9so74xNLgPiwNdHDzJFpYGuhgafDA0hAELA3OiZQ0oOCTlOI78lXnFzrL7ffq3Uv+Zmm4/qXh/ct9Eex57kaQBtUX4ck2T5ryDFga3IelgQ6WBlpYGuhgafDA0hAELA3OiZQ0+APzDmD7aLqUciwly0sDJqm74447ZLyTPg2ff/G5/A0CSQPWhUIkRgLC70DScC31abCj0usmQsT8CogDgaRBfaHvenl0oqzap8EO5lVA52RM6mcVBhWn9tdJn4bho4bL3076NKAjuPodSBq4TwMdLA10sDTQwtJAC0uDC7A03NjSgGPHXAWY1TfmoPfMtkoawMGEg1leGtCMCpNvIT6QNKjRk35YdOULciBpUKMnVahYQf4OJA3YxrUyepIVpEXnZ/RjUWGnzp4yhwzFBH9YFwgkDUo4Xn9zsPwdSBqwX1dr9CQrkAIMj2qVJUwMqSY1xH2hjj2QNKjRk9ScDoGkQY2ehD5DSIewQNLAoyfRkRWl4en2T8troLu30GkfkyHiftm2c5v8/c5778i5WLCMonDhwnLyyYNpp0xpQNradWqbBcbFSxaL8uXLm9tShX7MR6O2h0kIW7ZuKQoVLuS1/ho1a4hFP3pPjmmVhiOpyWLgKwNFrly5ZBjmrlny8xKv9P6kAffRZ59/5rVNbM++PJj93Q+i2uV7DuC4n33uWUeTy6rt43hxPnCcatCHqtWqinUb13ml/3jSxzJu0pTJcuZ3pFfLqzT29WDIctTO2ycGdbJtuzQ4PS9qP3FedftplYa0jDS5XXxgSz191kcaDsQfkMtWrlLZK5wClgYPLA1BwNLgnEhIg5p1HKAjtDVu9LjRMhyjBqH5UlaXBtCgYQMZj323x6nRj5RQYESg226/TYbhZWyVBtXUCYU7NcIOrgPC0GxLrVOhhEQnFP7IKtKAWgS86DGHgDV88U+LRfee3c3fSprsM9SjYIJwoAo98xcukL8xnKs1LZj4yUQZp5oyURCqNKCAhELHjFkzvMIhEhBp/A+BUAU0jLiFMCUNavQjnGM1R8XajWtlGF7KB+MPmusEqqkT8iJqNDAvxFPtnpJhbw15yyutVUjGTJ3J0kBEVpQGPJNwDbq80MUnThXMm7fwNH/D/YY5VsqWLSsL6WDAywNkYRXp6jZopJUGlE8Qr/AnDQjDupD/1fqf6fCMWcDFxKnWtAi76+67Rc7LsoB7xVrItabXScPR1KPmnDF4D2N7Xbt3NeXDmlYVjnPlyi269egm06JwizDrMfhDbV/N2YNjwv6qc4fzhPtBpVfbq1e/vnn8QG1LrQ9xrVq3kvvzYN0HZVjuPLnFzj1XZs53su0Vq341pSGU84JZ63X7aa9pUH23vlmw0Eca8A5D3OdffO4VTgFLgweWhiBgaXBOJKQBTXpuv/128fW3X3s1y8DXcjVh2bXSpwF89/13Mh4PRbwwVbiqObDPCN3+mfYyPV7aVmnQzQi9ftN6OYmXvQkSzltWmRHaihNpgDCUKFlC/Pbnb17hAPnO+vV9+szpcn3WTsLA34zQdxoFCYTbmyBlhRmhAWoSMMO4XZZxvVHL1qNXDzNs0uRJcp9VEyQlDarmwD4jNF7eOO9KJBS6GaGXLffMF6L6RCh4Rmh3yIrSADFF4TFbtmw+tW+qEKerPbWCdShBWPLnJhmmpAHL4/7EzPcQXbWMThr8oco5qKlQYWp50H/gAK/hm1GrgXDIszomnTT0e6mfDEPBV4UBFJrxXFXL4/hQIM5/zz3iQFKqV95EYXjchHFey+tQ28+dO7esNVHPK4DlEWf9wq4K4zino8eOFqnHrgzRjC/y2B+8P61yANSxW0elcrptJQ1OzwvCAu0nsEvDqtWrZPqHmzf3kgbkl9KlS3utmxKWBg83LfxxobwA+e7Mp01gZ8WqFdIw8TLAcgCFEYS1adf2qkvDu++/K2eExQtL7R+afWD/7F8ZgyVcaRgzbozcD6tNw7wRhjh7eifSkJicKL+I4qZCwVCXxinXYp8GFJBQ/Y2HkQpbsGiBnCG6XPlyWWr0pFdff1WeE1TnW6VAgQLb4088LvPuhs0bzHAlG/YXL2aCxn1Ys2ZNEZtyQm4z7XiaqFSpkhSMuMPeEqlbD5r0IO/g5a7bJ3+4LQ2oKcC+Yt/wgrJLw9E04+VT5F6Zxh/zf/DMgAywDnz5wr23M/rKS1JJAAq/Kuy88UKfu9gjLVbJgKRgedQIWV+a4RKsNJw8c9Kcbdkf1tm9VXo8B/HihTQknbogunTtIm655Rb5ErauX/WRQA2UkgnUahQsVFDeU9b5ISDo9vUgH+Hlj2uHL34oSLA00JAVpQG898F78jpYv/AiH+CDltNCnCo8zln4i/yN5ZVI2Au2IBhpUOtCWUWFqeX99WlQza7U13u7NGCuFPxWtSh2VGH6p6U/mWnzFyggUk6dCylvqu3rjhfHp8Rt/8H9MkydzwkTvQvu1jhduQPrUk3K8CxAmNNt/749Jqjzgt9qX/DXnhbYpQHbQ77C9lbtiDfTKZlQTXipYWnwEHJNg/oSCPCCR1hWqmkY9OoguW8olB9OOuwTHwpUNQ1qRldwKOGQNg3gmobMQaHl2++/FeUrlBelSpeSzTVQhTpq9CivkYCuljSg4AopBHjIqeteqlQpGWb9agVQSMO+Fy1WVHTu0lk81PghWdhV7dHt4Jq3a99OlCpTVrzY/yVZ7Y9CnGrTbuerb74SJUqUEE+1fUq0fqy1qFa9mhzTHw9iXXp/uCENqDlS50pVYwNc05Kly4gn27Y106qapECoeRoUKOgPGTZErq97j+7ySxqaMdjbAkMaUBBc/fdaef5r1qopmxOgVgPtrimFAQQrDa+8+or2eK3MX3BFmAD6Hwx+c7C8Nzp37ylq1K4jawdUocAOalgeafGI/HrYf0B/eey4l3WTKOIenPLpFHleOz7fURY4ateuLb8MI56lgY6sKg1btm+R18FaUMQzC2G6Qhw+cL099G1xf4375f2u8i3QSYMqMFrxJw2ojcDHUDSHwbqtzY2CkQZVuFXPaLs0IH/jd7un28mv83bQd0Olx7G0aNlC/o4qUVKMNJ7x+DBkn5wyEIEK7qBrt64yXjWzVIVx9Gmwp8X9Yk1rR0kgRmXDb6fbnm1cu2DOC5ZV+2l/Fyrs0gDQVwLLvP7+WDMMNfRIh+a6KowSlgYPN/249Ed58gsWLKhN4A81vGHevHllVRfCsoo0nL1wVn59xf41bdbUKy4clDTgRg+n4IDqf+xbjRo1tPEKRzUNKYmyIyQehpu26AsATrkWpcEpWaGmwU2szZMigds1DXbsNQ1uoqQhUnkzWGkIF9U8SRfnBiwNdGRVaUCh2NrhGWGQW3shDs10IOq4ZgCiqfo3qDbw4UgDPoJaPzhAGrA91W8iGGmwF2bt0qB+Z4ZKj9rwNu07+MSjPKDKUIHIrOBuFwF/0oDzinOC87p913avOIW/Y89s25CGYM9LKNKADtFY5u57Cpi/UQvsr3aDApYGD2ZNAzKRLoEOfA1VHZNQ7a3Cs4o0WEdLGTnaeefOzIA0JGVkiEqVK8mvdro0mYFqWrVvb7z1hjaNwmlNA76yYxSTG7GmwSksDbSwNNDB0hA6LA3u4lQaAGp8cS3Q5EW14bePYqP6ODRs1NDnfaUKj6FKA9Kj1h1h6Hdj7f+g1hWMNPj72m4vSKPGxLpcIHAfJGWcEms3rpeDKqjRoOznSUdmBXc0p8K5UrWH/qQB2AXDTrA1DWrbP/65KejzEoo0gPbPPieXQ98rVfOAGiZrGkpYGjyEJA2oolbDQw56bZAZnlWkYfmvy+W+ATSjssaFA6QhLiVFREVFmR1sg+WPv/4w983ehMAOSwMdLA20sDTQwdIQOiwN7hKMNKivvehPpUZUso9iowqAuv534UoDRvPCb7yf7WmDlQYlINi2qimxS4Nqu++kwK/AfYD8qfIm5Aqdd/0do5VABXfrUKT2DsY6aVBxI0aN8InDsQfTp8G67W0Jx4I+L6FKw88rPX0YMLQzri3yHXXTUSssDR5Ckga0FcYywNqpMhRpQEdWVE06ZdacWeay/qThgxEfyH3DiDOB+gwEC4U0WOcP2H/A02HJHywNdLA00MLSQAdLQ+iwNLhLMNIAVH8b+wg5ChQ6ET92/JW26CjoYThfFDwRF440YB1Ib212g31Qo/nopKFM2XIi9fiVvgXYH/WlHf2+VLhdGoDqLI3Ct73AipoO9E9Tw8OiiVRMcoaPNKDZFM5VZgVetf227dp61aLgf/QlQpz1634gaQg0epIaWlk3elKgbb815G15ryPc6XnB71ClIeP8P6JUWU/NEtB16qaEpcFDSNKgOgjlyJlD7I25MilJKNKgHiJOQUdEtaxOGtB0Cp0XkRYPHBVOAYU0PNrqUblvZcqW0cZbYWmgg6WBFpYGOlgaQoelwV2ClQZ07sX1ALqv0ihvKDlAYVkNeoARAPFlGuHh9GlQBVCAAR9UJ+uSJUv67dOgQP8KtT/4jWFerdvVSQP6KWA7CM9/T35z/gWUQdRxKmnA/6DhQ+hj4Zm3APtkX6c/1PYV2FegtoNBLaySFkgagHV9TudpUOi2nXY83ZQGp+cFaUOVBtzjH3w8Qy6bLVs2cegw3QdiHSwNHoKWBtzIbZ5qI5cpW66s1wyyoUhDs+bN5LqcghtNLauTBgw5qYZbzazPQLCEKw0wbnXD2MeL18HSQAdLAy0sDXSwNIQOS4O7BCsNqlkProl9ng/F2g1rTUEA+JqPGZFV4TEcaQDoK6AK45hXAB8a8XUb69JJQ5NmzcSESRPNUZawDN7v/mZFthdu8V5Hm/r77r8y0zPWgePCSEKIB2gq3ezRViJnzisdtTFDshplLDPU9tHZF/OwKLlBoVwdozV9ZtIAMFdLy9bOZ4QOtG3kTSUNwMl5QbpwpOHHv3bKZTGrtjXODVgaPAQtDdb+DPaCc1bo02Dtz5DZhDLBEq40WPszYHx8XRorLA10sDTQwtJAB0tD6LA0uEuw0hAuScaxqRmhIwGuG8oRkSqY2fs0BIMquOtqcPyBvIJ3rS4uGJxs2y4NboN7/IW+nqH13ewArWBp8BC0NOArAdKDufPmesVlBWlAWznsG9rqYfIra/pgQOcejKWvjtUpgW6qiZMnmumsE0z5g6WBDpYGWlga6GBpCB2WBndhaaCFpYGOuBS0KvF0vFe1Fm7C0uAhaGn4dPqnMn32W7OLHbt3eMXZpQFNlzDxVKCZmCk7QqMjFNrmYf8wc6lKZ2XDlg2ySRTWheZV6LBz+Kh+8reklCQ5EoBiZ2yC2Lxrl2zr+Hyn573iFPaOX1bad2gv9y1//vzaeMxmXaVKFTFt+jSxaMki0b3fQNH44Ye9moDZYWlwBksDLSwNdLA0hA5Lg7uwNNDC0kDHJ9M8w6y63QFawdLg4aaf1+6QJ/7Bho3FvmMXM6VlG0+v+CLFS4jo1AtecdHpl8T2lEsiOu2S/D1k1Ecy7fsTpnqls/J8T8+oBk7pP3iYuewOo+Cy5aixvXTP722HT4pbLvdn6N5/kJlO8cuGaHF/nbpifWyK/L12X5IoUixKlC5XQS5rT29na/Il8df+VLnMs11f1KYJRPbL7Qbbd+6uje/3+lDzOItGlRD9h44Vf8ekadMqth4+IUcQyJvvTvHn7nhtGqesOWxctwx9XLDM/N4zY3iXF1/Sxu8xrtk2I6/sNq6hLp6aXUae3Gzkld2X86bb7DCODfeCLs4NNhnCh/tBF+cG645E7lwC3HsQFar8GYg9BhDoSOVNnEfkTV2cG+C+i+T2Nhnbcute+PLHlfI50+GFXmYY7oOdxvb2WtK5yYbECOZN47mJvKmLcwM8N9cbx6eLcwPkk83Gva6Lc4OdxvHhWa3KEG6D+267cXy4jrr4QHw+31NwR5lJF68DeSWUbdlxsm1sZ01CZK7druSzIt9dd8sO0H/sjNOmoQbPaWv51m2wLbz3Ipk3nbzTb1qz2SMNDR5qLNvsB+JA8jFR6N57PYXBHr184vGVAE1q8Hf5n+tE3QaNZNpxn0z1SauoU9czC6RTOr7QzVw2/tRFz1csY3v4/fOqK0PBzv52gZlOMWHKNBnXd+ArZlj3Fz2jN33341KvtDoOnDAeMgmpoljxKPFCjxe1afyxau0mc9+mfD5bm+bVt4aKGV9+Y/7GBUy8fGz+iEs9IcqWryDy3Xmn2BEbr03jlLVGQTDVMFtdXLDgfOJYe/V7SRsPqz1o5BV8CdHFU4Pt4KWOvKmLpybOOLZDRn7RxbkBjg3b1MW5wRbjYYYvrLo4N8C9F6ntofYS4hCpvIl7PMZ4juni3OCgcS73G/lFF+cGeI7hOa2LC5eFv3ikoUv3K+8j3AfxBriO1rRugbyCr/G6OGrw3EThTBfnBrjn8DFQF+cGuA8iuT1cN+QVnFddPDW475A/I7U95JVIbQvbQUFXF+cGCUbeRKFaF+cGeE7j2kWqDIGyNGrdInX9cO9lVt4EQTVPQk97VfCdMXOGT7xqnhQbHy9atmop/lr3l0wbqHlSONibJ338iacXPkYC2BHt3XQKpBxLkX0erMPEdurSSS6zavUqr7Q6cMJC7Qg9feZ089xt3LJRm2bIsCHi62+/Nn9znwY6uHkSLdw8iQ5unhQ63DzJXbh5Ei3hNE8KBarmSU6IdPMk3OP4IKGLcwNunuQhU2lAe/rOXTrLWQtvueUWs+CbN19eOU7vvPnzzLSQhtQzF0Tf/v3Ftl3bxK49u2RaN6VhT0KyKG3sR/Go4ua+gSJFioiKlSpqh2pTHIw/KPLmzSuaPNxEnDhzQpvGSrDSgAI9zlGJkp7xihVqPGice2t6SAOGohv/0Xg5DFlUqdJixWr9sHWKG00aNm/bLM8dOrqr81mwUEFRqXIlbcf3d957R9xzzz0yHfIv8gr1qFo6soI0HDt5TGBmTzX8IMBQeTh/337/rVdasGLVChFVIspMW7x4cdF/QH+fdOBalgYcJz4s4COILj4caVi5eqU8v2rYZ4BnEYYdTEpN8knfp28fee8iHcaqx7JOPmCEA0sDLSwNdLA00MLSQAdLg4egO0IHAtIwavxHYur06fJ3JKTBPnqSUzAJ3BNtnhC1atdyPGt0ODUNTtiyfYuIPRRr/h7wxlBP4WanvnADbtSahjlz58j1A0wopEujwJjQBQsVEut3x9yQNQ2Y/VOdqzHjA3caS0xJlBKGWUF18YprWRqmf36l1i8QK//8U7u8EyD+aj3We1rHF3PnijLlyvuMje4WLA20sDTQwdJAC0sDHSwNHkilYe2mjaJjl65i38GDciQhNS8BmgRhhCKMbqRbLlRClQbsB0ZPwpToyWnJ2jQ6IA0njZOKL5TUL3hMZIN1njh9pcZj4sy58vxhhClrWis3qjSsWbtGrh9Ya7vsZJzKEFWrVhVz58+/YZsnYW4VVdvVpWsXbRrFa4NfE71e7BVwxC5wLUsDJiNSeccf7435KKzmSYt/WmyuCwVbXRpwJPmIiCpRQiz8xd3aBSssDbSwNNDB0kALSwMdLA0eSKVhy64d4psfFovvFy2SQ4YOHeZ5Offp10cWIk+dO6VdLlRCkQYIw5RPp4jBbw42x/bF19f1m9b7pLWjpEEXFy7YPs5Vx+c7mmEsDf5BYQvrB+998J42DRj27jA5PO7x8+dvWGkAuL9xrqrfV92vEPz2x2+iZKmSUvh18VauZWl44skn5NDRuriXBrwkuvfsYRSU/g1LGtCnSuVPf9sCKOy+8tprRmHpH228G0RSGpDXpnz5vahUpZp4ss2Tcrhr5MX9B/dr0wcLS4O7sDTQwtJAB0sDLVdFGuzzNCxZukSuOys1T8IcCI+0eES2a4fY4C++RGMae116K25KA9o716tfz2z3jJqHTj16i7vuvls287KnV9yo0oAaBMzFgW1grg1dGnTEx5wa6Ltyo3eEfnnQy/JcYSIc3bwkqI2oUKGC+PHnH33idFzL0nDvvfeKbTu3+YSjSRbiTpw7HXKfBgWktmDBgvKcD3h5gDYNno/odxV/9Oh12REa9ygGxMh3511i5botMuzMhTOi30v9ZLNQJ/3IMoOlwV1YGmhhaaCDpYGWqy4NaJKkJlpD515MXEbxkrASrDSs/H2luPnmm+U+Wbm3yL3aTop23JQGsH3XdtHh2Q7yyyRegk0fbS3Wb/W8bP1xo0oDaP1Ya7mNMmXL+Hw9RyEYMjh/wXz5+0aXBms7fuQzaxxq3wa9OshRsyTFtSwNOnbv3S3y5M0jZYJq9KTq1avL841nq71pJu7VEiVKyGcSHtTXozS80PUFefwfTv7cbJ6ED0gIw6AEFE08WRrchaWBFpYGOlgaaMkSNQ1uE0pNQzi4LQ12eMjVwLw15C25DRy7tTP7P5f+EW8PfVs2S1KF4BtdGjAiD84VQA2bNQ6jCTltlqS4nqQBgyJUq17NbEZEJQ1du3WV5xsDJ6QeSzXDkSe79+wu+49AJq5Hafh7/d9y4qXcuXOLjbFHTWlITE4UH4z8QCxbscxHpEKBpcFdWBpoYWmgg6WBFpYGF2BpcE4kpMHfCErogK+aJamwG10a/I2ghBq2YJolKa4nacDXb4xShnlc8DszaUDB1yoB/vA3gtKiHxfJZklH047K39ejNGCoXhw3+o+gIKGkgRqWBndhaaCFpYEOlgZagpYGO6GMFc7SQIs/afjqm698rteNKA26EZTszZIUN7o06EZQCqVZkuJ6kYZjJ46JQoULyZHU0I8IYf6kAQM5tGzd0sxzGEzBGm9HN4KStVmSSne9ScPJsydlzRWO+4233mBpIISlgRaWBjpYGmjJstJw6PAhOfyonR27fWdUzgyWBlr8ScOff//pc73wclZfSkPlWpMG+whKumZJCp00oJCIGooWLVuI8uXLy/P4+JOPy2ZPuC9KlSolJ0izrscpWU0aAGoTca7UCEpOmyXhizjOTcmSnoJgu/btROfeL4ve/fvLictq1KwhovdHa5elwi1pUAJurX3xJw2471R+Azlz5gwo6vYRlOzNklQ6f9KANL//+bucfBL9I3ANWjzaQtZgYHCEmrVqygK6fbnMcFsa4g7Hibvuukse90cTPxLPdu0lnn6ukxw5Cf3bMLFgsJLqD5YGd2FpoIWlgQ6WBlocS4MuMFRYGmhx0jyJkmtNGuwjKOmaJSns0oCvxh07dRT57szn9dUXzP9hvlwnZlO2hgdDVpQG6whK6AwdTLOk0+dPy1mNMaM0mjqpmgYUEDH7Ma6Dbjkq3JIGNJ/BOfl81udmmD9pwGzk1oEUcB7RVMmaxop9BCV7sySFThrSjqfJgSSKFC0i1m1c5xX32YzP5Dq7vBB4zg1/uC0NmMdGnSN0eJ63bLVZ0/Ddgu9kePtn2osz58/4LBssLA3uwtJAC0sDHSwNtLA0uABLg3MiIQ2gzVNt5Hbuvvtu+RXT30RvVmnA19kGDRvIAvDO6J0+aTEsJJqQjB472ifOKVlRGmbNniXPFajfoL7o2r2r4y++qHnBcpUrV5Ydh5U0QNzy5ssrChUqJMN1y1LghjSgaRKEB8eF4U9VuD9pwLnCvB/o/5A7T25ZS2GN14GhRbF+1FoVLVbUbKZkxS4NyenJsmM2hCE2znc2aUgHZGTWnFk+cU6IpDQ80+EZEXPsH1MaIFIFChSQcajpsi8bLCwN7sLSQAtLAx0sDbSwNLgAS4NzIiUNKMSZBZRnn/FbCLZKw5hxY2R6f5NuYR2NHmokJzvTxTshK0rD6jWrzXNVuHDhoEZLWvrLUrncoNcGyd9KGlT4kGFDfJahxA1p2Lx9sxzhB/vvRBpCAYVZdc5R06MbMcguDWi+hPQLFi7wSqfA4AeQCt1cE05wWxpiDsbIUZNwDJOmTPLp01CxYkUZ92KfF72WCwWWBndhaaCFpYEOlgZaWBpcgKXBOZGShq+//VpuBzUNumZJCiUNcUlJ8utyjhw5/I6Ag74O+CIazgzmWVEaMCytal5jH3Y1Mz4Y8YFc7quvPV/Xdyb/KxYuWyZrGF5/43XZfMm+DCVuSAO+dOOYgFvSMPGTiXL9qGmwN0tSWKUhel+0bNKDviaoxbGnBRAPzHGgZrQPFrelAZ3uUUuC45795Wy/0oCJ36zLhQJLg7uwNNDC0kAHSwMtLA0uwNLgnEhJA9p742uxfbQkO0oaFi7xzFL+ZJsntemoyIrSkH48XZQuUzro0ZKQFrOoozDbrUc32SEXHaEbNW4inuv4nOzjoFuOEjekAf0xikcVl/MoWJsBUUoD7gOcN3u/GStWaVDDCPft39cnHRVuSwN4sfeL8jgwyac/aXj19Ve9lgkFlgZ3YWmghaWBDpYGWlgaXIClwTmRkganKGkYNcbTNCmc/gpOyIrSECqq3wI6/qoaBTRPSjl9RtR5oI7If09+2WTGvhwlbkiDPyilwQlWaVBNk0Ltr+CESEgDBiWAzNv7NCQkJYj8+fPLY+Q+DcHD0kALSwMdLA20sDS4AEsDLTeCNEyeNk3ul7/+DGia1K9/v7ALNNeTNKzduFaeM9QqqDDVpwGj4CAOhUTrMtTcKNIwfNRweT799WdA0ySc801bN2njnRAJaQAfjvnQa/Qk1FiN/HCkPL43335T278jWFga3IWlgRaWBjpYGmhhaXABlgbnZFVpWLN+fcD9wrCazR9pHlZ/BnA9ScPEyZ52+Wifr8IgDfFpaaJYsWKyFgJNfazLUHOjSMMvv/4izzUK1/Z0AJNudurcKeT+DCBS0gBJwPDFxUqUFMWiSsj+Lxhy9vuF35MIA2BpcBeWBlpYGuhgaaCFpcEFWBqck1Wl4dSFC6JPvz5y2Ezr6DOoYcBEWg8++KAc/cW6bChcT9KA+Sz+85//yNGXVBg6Qr/97rsy3M2mNIobRRrOXjgraxLQhGf/gf1mGhSy0Vm7abOmIiExwQwPhUhJg8Lep4ESlgZ3YWmghaWBDpYGWlgaXIClwTlZVRqQNyEImGSqUuVKcgQX7CMKYxghyN+INcFyPUjD8pXLpWCpuQwwEzQ6Qfcf0F9ElSojHqhXT4qWbllqbhRpAPhCP3P2TFG2XFnxVNunZKdo5M9JkyeJE2dOeC0bClZpQI0axToDwdJAB0sDLSwNdLA00MLS4AIsDbTcKNKgi6fmeqpp0KH6NOji3OBGkga3sUpDu6fbSSGhai6kg6WBDpYGWlga6GBpoIWlwQVYGmhhaaCDpYEWlgY6rNLQ5OEm4v4a97s6mzdLAx0sDbSwNNDB0kALS4MLsDTQwtJAh1Ua1m9aL5v1BENaRprPOgPB0kAHSwMtLA10sDTQwtJAB0sDLSwNLsDSQAtLAx1Wadi4ZaM8F04pVLiQ39mq/cHSQAdLAy0sDXSwNNDC0kAHSwMtLA0uwNJAC0sDHVZpWLxksZcUOOFw0mGfdQaCpYEOlgZaWBroYGmghaWBDpYGWrKsNGDHqMANcch4wBw1XoC6eGri8YA5cVGkGCdWF08NtpVobFMX5wa70y/Jc6qLc4M1CZdkgUIXFyxDPxghX+ZVq1fXxqcZHDSkCC8JXTw1KFTvy4hc3kwwjgvSp4tzAxwbtqmLc4NNhmAeiWDeRF6J1L2XajxPoo958owunhpsJ8Z42eri3AD5MsZ4luH/ho2biOr33y9STp/3SUfFTkMwYy9vj5oRY8bL50z5ipXMsDjjHYSCPF641rRugbwSqXsBx4Tt6eLcAPdctPEe0sW5Ae6DXUZBUBfnBrhu8UZ+wcdHXTw1OD7kz0jmTbxrdXHU4Ji2pUTu2uEe33Q0ctvDcxrXDh94dPHUoCyN914k86aTd95NMG0q0o1MIx/WxkHq4qlJNE5qHApmxnZ18dTg4QIb08W5wR7c8BE6NvD3Yc/XY11csPzws6emoc9LL2njj53/VxZyUyJ0PrEdfMGKVN6EDOErjy7ODZTQ6uLcYIshDdT3wr74BHHnnXfKfBMMQ957T7u+UMGXx/2GhEUqb6IG86Bx/XRxVDRt3lx77gJRq04dkXH+gnZ9wRBtFAIPuXR8P63w1DR07dnTDMN94PkY4ZveDZBX8HEHXz518ZTgmLA9XZwb4B7fZ7yHdHFugPsgOi1y28N1QzkCX/918dTg+I4Y24tk3ozUtrAd1EDr4tzgqHGPb02O3PZQFsM7HeVcXTw1h418Eh/B8i0+JuFdpIuzchOqlKhA1QZOLP7q4qnBjY6HGpqc6OKpgfGpau9IgAcMmtXo4txgQ+IlWZWpiwuWny43T+o/4CVtPKrcfvlzrSgeFSWiIgC2U7S4568Kq9egvlcaCp5+pr08PuRNPFzw/9qN68WAlwcGRcqxNK/zlXY8Xbs9BY6tmIEuzg3uLWZsTxMeLNZjBEeSk8ShI/E+7DyQIPYc8g0Hx8+c9FrHt99/J3TbcoourwRDsPlKbU8XFwo1atYQBxIOeZ2T5PRU83zhXG6LTZD/Y1+rVqsq06t4xdG0FK91bN25Xa4/WIoYeSWc43t50Cte+2FlxaorzZNUmOeLmOcZY03rFmi+k2FsTxdHDY4J29PFuQEKCfhYpotzAwgfmrjo4twAH8nwrEaTE108NepLbiTzZqS2he3ga7Uuzg3QHBfNk3RxboCyGN7paKaki6cGZWmUOSOVNyHQTsqb3KchCLhPg3O4T4PnXsD/3BE6fJBXuE8DDdyngRbu00AH92mghfs00MF9GjywNAQBS4NzWBquSANmn7ZKgRO4I7Q3LA10sDTQwtJAB0sDLSwNdLA0eGBpCAKWBuewNFyRhkjA0kAHSwMtLA10sDTQwtJAB0sDLSwNLsDSQAtLAx0sDbSwNNDB0kALSwMdLA20sDTQwdLggaUhCFganMPSwNJACUsDHSwNtLA00MHSQAtLAx0sDR5YGoKApcE5LA0sDZSwNNBhlYb9B/eL6P3RPmkoYWmgg6WBFpYGOlgaaGFpcAGWBloopeGrb76SL/P2Hdpr44OVhvc+eE9UqFBBGxdzMEY88eQTolatWqJP3z6iRMkSYsSoEeLMhTNmGiUNp//5RyxbsUxUqVpFLvNkmydFxUoVZeHDuk5Fakaq6NGrhyhfobzo91I/UbFiRfk3JT1Fm14RKWk4efak+GjSR6JYVAlRqnQZcccdd4jq91UXi35cJC5cvOCT/tjJY+LtoW+LcuXKid59e4tq1auJDs92EEeOHvFJC3bv2y1aPNpCPFj3QdGzV095bid+MlFsSzrvIw34Wj1l2hSZpnuP7qJe/XqiWfNmYmf0Tq90oeCGNBxNPSouXPI9R0oaNm7fIR5u+rCo36C+6Na9mzyuaTOmab/Kn794Xnz7/bcynzzz7DPikRaPiJq1aor1m9b7pAUJSQmi/TPt5bXq2bu3KFWmrBj6zlCRcSpDm/6Pv/4Q1apVE60fay3atmsrKlWuJBb/tFi7/5lhlQYKktOTxcuDXpbnp0yZMuLWW28VjZs0FmvWrpHxVmlAB3+kwzLWdYBuPbrJ47SHB+K77z2DDOBeVmEsDXSwNNDC0kAHSwMtLA0uwNLgnKXLl5LVNKzdsFbccsstolSpUj5xf637S9x+x+2iw3MdZMENYZCIu/PfLerVqydOnDkhwyANiaf/Fe+8/77Ili2bmDd/nrmOud/MlWGjx402wwDWU7hwYVn4Q2EbYWnH0+S49kWLFhVxR+K80luJhDRAGFCg/2DEByLhxDm5zaSUJFlgw7mHFFjFITElURY2S5QoIQut1nXcdfddYsfuHWZasGLVClkAtK5nR/QOkTdvXtGwWUuRfPKUmRbreezxx0Tu3LnF1h1bZRgKtANfGSiy35pdLF+53EwbCpTScCjhkJRLnKODCQd94iENcxYsEdmzZxevvv6qWTDftG2TyJkrpyy0W4UU+a5Pvz7i5ltu9pLPCR9PkGGzv5xthgGsB5PYtXqslTh17pR8UG+PTRDFiheTMpuWkeaV/uNJH4tsN2cTM2bOMMMgDAgbMmyIV1onUEoDCv9FihQRX8/72gzbG7NXhuH8Tpo8yUsaUKuBcIjD72t+l2Fxh+PEE22ekOHBjhqmahp6vdjLDGNpoIOlgRaWBjpYGmhhaXABlgbnUEnD8dPHZSEd67JLAwpc+AKOgq29wIuvtlgGX8VlWuO6/bZhm5SPWrVreaXFNipUrCBuv/12sX3Xdhn2z3/9I7p27yrXgaZW1vSQDFlQ6X2loGInEtIw/uPxIqpElIjeF+3VPGn77u3i5ptvlvu4YNECM/2wd4fJsC/mfGGGAVXwatW6lSkHkCQUYFFzEXso1is9rinST5t1ZT1z53nOyeA3B3ul3Xdgn9wXfIG3F4aDIVxp2LN/j/wKDpBnsK9AJw1H01NEidJlRM6cOU25UuBrOJazSueq1atkAb7d0+280iYmJ4pChQqJfPnymYIJwUAtBNaxYfMGGaaaJ0EyEP7+8PfNdaAADlHBPaAEWK0HMgspWbdxnRnuBEppeL7T81JS7TVVyHfqHP/891YfadDxxZfe+dIJLA3uwtJAC0sDHSwNtLA0uABLg3OopGHchHFSCrAuuzSgBgLhBQsWFCnHvJsLfTv/WxmH2XFRwII0DHrLU2jWFfafbv+0jBv/0Xj5+0jyESkYOiFBYQ9p77nnHpGUmuQVp4iENDRt1lTuR/78+cW2A4dNaTh9/rQ8bsShCQzCcH4wuy7C/vjbuwnIgbgDsmAPQdgbu1eGqcJYmbJlzFoWxYxZM2Rck2bNpGTgS/xDjR+SYXYhgSiULFVSxv32x29eccEQrjRY2blnp9wfoJOGRT//KOOqVPUuqAN8OUdcm6famDUQSiSshX1FnQfqyDiIJn4jL0EwIAJKSJQ0qHsGzeVUMyUlEnYhAS/2flHGQZDtcYGglAZ1b6LZnjU8/US6DAeDhn7gIw1qOdQIoj8C5Mi6vFNYGtyFpYEWlgY6WBpoYWlwAZYG51BIA5q5lC5TWkz9bKpcl10aPv3sU204UEKRI2cOWSDJOHdO1H+oiQxDcx57elUzgYI4fqNpDn7nu/PKV2LF0bSjMg78/qeniYWdSEiDKqzapQE0bNRQxtWuU1v+3rZzm7nP9o6vVqFAu3yEjRk3xmt5K6qglu/OO+W5wVdm7APCcN3t6dW+6M67UyIpDcPee0fGNX74YZ+4Hy8LxT0FPMKI2i7UoiDM2nxIoa5R125d5e+vv/1a/oZIqZoXJQ3W/VL9QCAn+P3Kq6+Y61QooYCYWJtLZQalNEAWsA92aQDqWDp27+0jDfa0ocLS4C4sDbSwNNDB0kALS4MLsDQ4J1xpQGGsbr268uu0ag5klwNV0A8kDWDjlo0i+fhxUbZ8Bfk7kDSodaltZiYNqpBtJxLSgA658YnxsibA2jzJKgGqVkUVrkAgaZg42dOcSzVBCiQNal0xh2LM34GkIVBzrsyIpDR07e4p6AeSBrWsaoKE34GkAR2q8VsV9DOTBlUrc9/998nfgaTBui4nUErDqbOnZB7EX2u4kgPw7thJLA1EsDTQwtJAB0sDLSwNLsDSQEtWkgbUIqhCpj9pUJ0nM5MGFOwPHb1S0A8kDUoS7L+taa3S4O/reSSkwYpVGjBqDfYNTY5UTcin0z21MiCQNKhzbq+psGKVBlxn+297+kDrckokpUEV1DOTBhTsresKJA2qYG//jTQ6acC6rEISSBqA7jj8QSkN/sD+Y7/QDGnN7kM+0oARzFCLgk74mCcC6e3i4QSWBndhaaCFpYEOlgZaWBpcgKXBOeFIA5oTFY8qbvYXYGnIHCUNGMUIE3Zh30aOHmnGszRcgaXBXWnAiEroq4D9WrBwgSxI2KXhwzEfirP/nJVhaIoFufA3FGsgWBrchaWBFpYGOlgaaGFpcAGWBueEKg0oSKBfwfwf5pthLA2Zo6RB9UXAebcOt8rScAWWBnelAXOzYJ8wZwd+W6UB9zeG/rWmB+q8YDQme1wgWBrchaWBFpYGOlgaaGFpcAGWBueEKg0YdvG5js95hfmThjffflMbDux9Go5mZIiSpcvI34GkQa0L+4HfmUnD1ezTYAXSsGjZL7JJ0ogPR3gJA0BzELXPgaRB9WnAvAP4nZk0YF2oGVK/A0nDtdKnoVOXzjLOSZ8GjIBUoEAB+TuQNKg+DaPHjpa/M5MGCAlG/cKEbvidVfs02FGjS3234DszzCoN/lDLAVUD4QSWBndhaaCFpYEOlgZaWBpcgKXBOaFIw/4D++UQn7Fx3vMC+JMGDMeqCwdKGtToSWmnT4satR+QYYGkQY2ehMmz8DszabiaoydZmf/zCjlk6swvZpphaCOuvuqu3XhFogJJg5IgNadDIGlQoycBzGmAsEDS4K9WxgmRlIZXXhsk4wJJgxo9CUOLlizpGVI2kDSo0ZPUcLWZSYMaPQmygd+BpOFqjp5kBTULaGakOnEDdNLffChVFpYgA892fFbO62DPg1ZpsMcFgqXBXVgaaGFpoIOlgRaWBhdgaXBOKNKAgnuOHDnMSbgUKKBhXfiKjt/oOIkvvCicIPyuu+7ymYRLiUa5cuXMeRp6D/QUBu01GUA1dVIFW0xohnkasmXLJjZv2+yVVgmJTigUkZQGzNJ81935xbeLfvQKR+0CCq34H/KA+Syw3/bZmdXoRzi/u/fulmFLfl4iw4oVK+bTzlw1dar94IOyRgPzQqgJ06ZOm+qV1iokOqFwSiSlYd7338m40kZegxRY41RBvVnzZuY8Dao5zuA3vCe2A6qpkxIKzPGBeRowKRtmQkaYkgYlJFahGD5yuAxDh2G1ToUSEp1QBMINacC1zZUrl9i60zMbuALna+iHE2RhST0TgH0iN2tTK/s5DwRLg7uwNNDC0kAHSwMtLA0uwNLgnFCkwR/2pkMKDMtao0YNWbBXs+sq1DLWGaFXrd8qw5RIqLT+ZoR+vvPzMr29CZISkkDNbSIlDZgNunz58uK7n1fIbapwFGhff+N1r6/7qjmXaoKkUAUv+4zQ5cqX8xIJBa4p0ltnhJ791WztOckqM0JbyUwaMCN0kWLF5X7bZ8NWBXXrjNDq/FlFAvibERpf2pFefZFX0qAKztZJ4nB9kS/tTZCwnqwwIzTAcaATs6odUaj+SVO+nC8LS4eTDsvjmzVnlk8TJDUfBfdpCAxLAy0sDXSwNNDC0uACLA20XGvSADC8KGoEOjzXwRSBmIMxcvQWFKrUbMaQhsTT/4q3hw2TkmEt9CkJsDef0a0n7XiaqFqtqmzHbm9GZSUS0oDaA9S8YN/9YRUelb5EiRJmzQxGW8JX7Ny5c8vJ9FRa8Muvnj4Svfv2NmUCtRp58+YVDzR8WCQevzJbsm49KEAPfGWgXMdPy34y04YCpTRYJ7rDNbbHnzdefl98v1jmk1dff9UUgU3bNsmZnFs91koKq5neyHc9evWQBXgUYlW4kgB7syX7evCg3h6bIIoVLyZF7WjqUa/0uvWg+RxqLKz75xRKaVAjH6nzqePHPzbJwhLSoxlS/Qb15YSAah2qhqVIkSI8elImsDTQwtJAB0sDLSwNLsDSQEtWkwZ8tUYh9/Y7bpfrQiEOX1xV8ySVbvvu7bLtN5qC9OnbR371HPzmYLOgDyAN6Cx8+p9/xNx5c+WX7yeefEI82eZJUbFSRb8dmg8lHBIdO3WU6+z3Uj858+1zzz8nDh89rE2viIQ0PP3M0/K8BOKPv//wWgbNhV7s/aKIKhElZaBa9WriqXZPiT3793ilU6AGB30S0G6+Z6+e8jy898F7YlP8KXHcdu0gDiNGjRCFCxcW3Xt0F/Xq15PLojmXNV0ohCsNKIijCRXy05133WmeH8xkjTB8/VfNYiANKAj+tuYvOcEg6Na9mzz2UaNHeQmDAuIw5dMpMn8+8+wz4pEWj0jZxH1gTwtQe/PkU0/KGq6evXuLUmXKys7n/mpjFv64UFSqVEm0bNVStG3XVlSqXEnMmj0raGEAlNKAgr41v+lYu++wKQ0Ax4JzifOOvAKGDBvC8zQ4gKWBFpYGOlgaaGFpcAGWBlqyak0DBUoaIpU3I9mnAaghV3VxbrAr9ZKPNLhJuNIQDEoaIpU3VfMkXZwbuNUR2h8oSFilgRKWBndhaaCFpYEOlgZaWBpcgKXBOSwNLA2UsDTQwdJAC0sDHSwNtLA00MHS4IGlIQhYGpzD0sDSQAlLAx0sDbSwNNDB0kALSwMdLA0eWBqCgKXBOSwNLA2UsDTQwdJAC0sDHSwNtLA00MHS4OGmeOOBQMWBExdFdPolmXF08dTsTr8odqRckg8ZXTw1O42C0r4MfZwbbDAK8bHGOdXFucFvh/5LxBmioosLlq8WeWYg7tb3JW08hGiXccPvP+Yb5wb7jeu2NTlyeTPayJvRxvHp4twAx4Zt6uLc4K/Dkb0XdhnPlX0RyisHjby5+aiRNyN0fDFGntxuPMd0cW6w2ziXkdzeJuM5hmenLi5c5v28Uj5nnu/WywyLNvLJHuNewDPGmtYtkFf2GtukenYGAseE7eni3AD3+KYIbm+HkU8iub29xvEhv6DsoounBvcdntORzJuR2ha28/eRCF4747r9bbyHdHFugOc0yreRKm9iW/g4F8m8iWPUxVm5CV8SqIAZJRpmm44v8pp4ahJxEEZGPXb5K6Tb4ItLimFjujg3wE2RHqFjA38nXJJfXnRxwbLwZ09Ng52d+2NkPL4S4AtdaoTOZ5qRJ3GzRypv4osZ8qcuzg0OGg8WbFMX5wZbjZcRvkzo4twAeSVS9x5qbGKMwkQk8yYKnLo4N8DXx0huLzrN2J6RP3VxodCgUSOf50q3nr3MeNwHRw3wjLEu5xbIK7gXTkRgezgmfPjQxbkBatdRkNDFucEhI59A+HRxboCWCsgvx87r46nB8eG9EKm8ibwSqW1hOyjo6uLcAPcc3kO6ODdAWQzl20iVN5FPElC+jVDexDsB7yJdnBVunhQE3DzJOVu2b5Fj9NvBXAGI5+ZJtHDzJDq4eRItKLhQNk8a//F4n+fKnLlzzHhunkQH7jlunkQHN0+iA/c4N0+iw3HzJF1gqLA00HItS0NmsDTQwtJAB0sDLdTSkBksDXSwNNDC0kAHSwMtLA0uwNJAB0sDLSwNdLA00MLSQAdLAy0sDXSwNNDC0uACLA20sDTQwdJAC0sDHSwNtLA00MHSQAtLAx0sDR5YGoKApYEOlgZaWBroYGmghaWBDpYGWlga6GBpoIWlwQVYGmhhaaCDpYEWlgY6WBpoYWmgg6WBFpYGOlgaPLA0BAFLAx0sDbSwNNDB0kALSwMdLA20sDTQwdJAC0uDC7A00MLSQAdLAy0sDXSwNNDC0kAHSwMtLA10sDR4YGkIApYGOlgaaGFpoIOlgRaWBjpYGmhhaaCDpYEWlgYXYGmghaWBDpYGWlga6GBpoIWlgQ6WBlpYGuhgafDA0hAELA10sDTQwtJAB0sDLSwNdLA00MLSQAdLAy0sDS7A0kALSwMdLA20sDTQwdJAC0sDHSwNtLA00MHS4IGlIQhYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGWlgaXIClgRaWBjpYGmhhaaCDpYEWlgY6WBpoYWmgg6XBA0tDELA00MHSQAtLAx0sDbSwNNDB0kALSwMdLA20sDS4AEsDLSwNdLA00MLSQAdLAy0sDXSwNNDC0kAHS4MHloYgYGmgg6WBFpYGOlgaaGFpoIOlgRaWBjpYGmhhaXABlgZaWBroYGmghaWBDpYGWlga6GBpoIWlgQ6WBg8sDUHA0kAHSwMtLA10sDTQwtJAB0sDLSwNdLA00MLS4AIsDbSwNNDB0kALSwMdLA20sDTQwdJAC0sDHSwNHlgagoClgQ6WBlpYGuhgaaCFpYEOlgZaWBroYGmghaXBBVgaaGFpoIOlgRaWBjpYGmhhaaCDpYEWlgY6WBo8sDQEAUsDHSwNtLA00MHSQAtLAx0sDbSwNNDB0kALS4MLsDTQwtJAB0sDLSwNdLA00MLSQAdLAy0sDXSwNHhgaQgClgY6WBpoYWmgg6WBFpYGOlgaaGFpoIOlgZYsKw04AVTgBkQhHn918dTghCbi5W4cqC6eGlUw08W5AW5A3Bi6ODdYd+SSNtwNcAMeNfJKpM4ntqNe7rp4apA3cS/o4twAL/ZUY5u6ODfYYUgDHmq6ODeQecXYHh6gunhK8OCEsEcqb0K+8BzTxbkB8uUR41mmi3OD/RmR3R7uA/nxShPnBsgrxy6/3HXxlOCY4ox7XRfnBrgHDhrHp4tzAzzHkF90cW6AQqD6eKWLpwaFeHx8jFTeRF6J1Lawnb0RvHbpxnXbabyHdHFugOc0np0QaV08NdgWJDpS5Vu8g3CMujgrN2GnqEAGRaaJMx4yunhq8HCJTr8o4iO0vehjF8XBE/o4N9iSfEm+kHRxbrA6/pLMOLo4alCA32Ncv0idT7z48IA5FKHtxRjCt884Pl2cG+DY9hvb1MW5wVpDMA9E8F7AvYcvkJHIn8ib21IuRSxv4h6PTr+kjXODvca53B3B7eE5hue0Ls4NcN/hgwsKaLp4apBXYo1tRipvbje2p4tzA9wDW43rp4tzA9wHkdwenmEoR0BWdPHU4Mv4PuP+i1TeRF5BntHFUYMPAxuSInftcI+vS4zc9vCcxrMlUuVbPKfx3IxU3sS956S8yc2TgoCbJ9HBzZNo4eZJdHDzJFq4eRId3DyJFm6eRAc3T6IlyzZP0gWGCksDLSwNdLA00MLSQAdLAy0sDXSwNNDC0kAHSwMtLA0uwNJAB0sDLSwNdLA00MLSQAdLAy0sDXSwNNDC0uACLA20sDTQwdJAC0sDHSwNtLA00MHSQAtLAx0sDR5YGoKApYEOlgZaWBroYGmghaWBDpYGWlga6GBpoCVLS8N/Lf1J/M+Qt8T/tm4p/u+hRiHzP40aif9q6Pmri6cG27rUoJH430htz9jWf0doW+Df+s7O5f/06yP+e9LH4mJGmvYiO4WlgQ6WBlpYGuhgaaCFpYEOlgZaWBroYGnwcNP5lo8KcdNN4v+yZROJBQuIQ0WLSs7XqqUtoAaCpYEWf9Jw+v77zOsELtxxh7yG/3tvYXFp7RrthXYCSwMdLA20sDTQwdJAC0sDHSwNtLA00MHS4OGm/3fzzeJ1o8B5u8FNFlatXqVdIBDcPIkWf82TvvrmK69rBZrnzi0uVaoo/l++vOLi4UM+yziBpYEOlgZaWBroYGmghaWBDpYGWlga6GBp8HBT8quvyEJn4yaNtQmCgaWBFid9Go6fPi7KVygv7rzzTnFk4zopDf/b8Tlt2sxgaaCDpYEWlgY6WBpoYWmgg6WBFpYGOlgaPNy0c/N6lgaHZHVpiDsSJ/6nRzfxf3Vqa9NmBksDHSwNtLA00MHSQAtLAx0sDbSwNNDB0uDhpu27twclDStWrRBlypQR+fLlM5vG3HzzzTKsTbu2V10a3n3/XVG6TGmRPXt2c//y5Mkj92/qtKleywdLuNIwZtwYuR+33nqruW+5cuWSYYizpw9FGv57+jTZv0GXNjNYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGD0FLg2Lp8qVmwXfxT4tlWFaqaRj06iCzUH446bBPfChQ1TQMe3eYee4OJfjvfxCSNHw0jqVBA0sDLSwNdLA00MLSQAdLAy0sDXSwNNDiujS8P/x9uVzevHnFgfgDMiyrSMPZC2dFzZo15f41bdbUKy4clDQcO3lMnP3nrDaNE+o3qC/3rUaNGtp4BUsDHSwNtLA00MHSQAtLAx0sDbSwNNDB0kCLq9Jw7t9zosnDTeRytWrXMsOzijQkJCXIfQMjR4/0igsHSENSRoaoVLmSGPzmYG2azEg/kW7u2xtvvaFNo2BpoIOlgRaWBjpYGmhhaaCDpYEWlgY6WBpocVUaUjNSZT8BLDfotUFmeFaRhuW/LjcL5mhGZY0LB0hDXEqKiIqKEr1699KmyYw//vrD3Lf5C+Zr0yhYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGWlyVhj///tMs+H6/8HszPBRpmPDxBDHwlYGOmTVnlrmsP2n4YMQHct9y5MgRsM9AsFBIA45Xnbv9B/Zr0yhYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGWlyVhnETxnkK5TlziL0xe83wUKShb/++ZiHaCUPfGWouq5MGNJ16qPFDMm3tEIce9QeFNDza6lG5b2XKltHGW2FpoIOlgRaWBjpYGmhhaaCDpYEWlgY6WBpocU0a/vmvf0Sbp9rIZcqWKyvOXzxvxoUiDc2aN5PrckrX7l3NZXXSkHY8zRxuNbM+A8ESrjSg87QabrV3397aNFZYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGWlyTBmt/BnvBOSv0abD2Z7A2naIgXGmw9mf44ssvtGmsXMvSEH8kXhQrVsw83rr16nrFZyVpePX1V0Wp0qXELbfcYu4v5iHB/Blz5s7xSe8Ef9KA4YmxXsxtorZVrHgxUatWLXkt7emffe5ZOUIZ0t1xxx1y2XUb1/mko5KGEaNGyPyt9g37WapUKdGtRzevdJCG2KSjos4DdcStt3lE+K677pIDIxw5esQrLQUsDXSwNNDC0kAHSwMtLA10sDR4CFoa1m5YaxYo5s6b6xWXFaRh1OhRct9uv/12sS92n1f6YEjLSJOFJXWsTkFzK936wMTJE810O6N3atNYuR5qGjq/0Fke7+tvvO4VnhVrGnr06iH3tWChguJo2lFtGqdkVtOAZnYqL2S2rSnTpoj7779fCrsuHlDXNDR6qJHctxo1a3jVJiqsNQ2dunSSEh3OMMSZwdJAB0sDLSwNdLA00MLSQAdLg4egpeHT6Z/K9NlvzS527N7hFQdpSD1zQYz7+GPR8fmOYvaXs8UDDz4glixd4pXOCmVH6AuXLohWrVvJ/StXvpyZzs6ps6fEgkULRP578ovo/dHaNCApJUnEJ8ab7IxNEJt37RJFixYVz3d63itOgSFVdesC7Tu0l/uWP39+bTxms65SpYqYNn2aWLRkkejeb6Bo/PDD2kKbIitLA/atcpXK8pjVBICKrCYN2NeKlSrKfX26/dPaNMGQmTR89c1XclsAIq5LAw7GHxQFChbQ1i5YoZaGAQMHyH0rVKiQOJLsW3OgpGHl7ytlLQ2GObanoYSlgQ6WBlpYGuhgaaCFpYEOlgYPQUsDClRIH1UiyqcwC2kYO/ETUaFiRZF6zPNVFIVyfPVftXqVV1oFZUfoE6dPmP0ZrEPBWvn626/FxE8mihYtW8h0O6K9xScQ4TZPUv0Zuvforo0fMmyIeZwlSpYQb48YIw6npmjTKrKyNKCmB8eCZjUxB2O84rKaNKh9BZOnTtamCYbMpOHv9X+b27PX2Flp266tHA0MfYl08QpqaYC4qv3T3SOQhkPJKVLOA30UoIKlgQ6WBlpYGuhgaaCFpYEOlgYPQUkDvqLfW+RemV5XaD525pRRiKggOnbqJL/6I+zUuVOGRFQQL3R7wSc9qFe/nlk4cUKgjtDWPgOZ9WdQX1IjJQ0bt2w0981ffwZIA6RG/b7Wmyd98+038ngrVaok84E1LqtJw8LFC83rg3ykSxMMmUkDahBy5c4lt/fOe+9o0yAvYNbwjFMZ2ngr1NLw62+/mufjx59/9ImHNLz0yiDZoT9QTRgVLA10sDTQwtJAB0sDLSwNdLA0eAhKGrbu2GoWJGbMnOETvz/uoMibN5/o27+/V/j9Ne6X2AuO4WKXho8/+VjuG77oZyYDkZaG6TOnm+cOAqFLc7WlYfX+42LEhyPFffffJwuD6Lzcu09vOSKVNR3ml0A4Zsbu8GwH2TkXHWXtbfPRnAzH26dfH6/w3/74TZQoWVLcdffdokGjRiIh0dO0BaKJtKgt+uXXX7yWQdxf6/8Sjz/xuHi46cOiw3MdpIw47eyemTSgzwX2FU3WKDryZiYN4N57PQLepm0bn5oEnGMnzZIU1NIQeyhW7hsYZ+Qpe/znC1aIkqXcb5akYGmgg6WBFpYGOlgaaGFpoIOlwUOm0oCviJ27dBalS5f2Gl0mb768srA4b/48M+226F0yTicNxYsXFynpgZvaBAtu9j0JyaK0sR/Fo4qb+waKFCki26jvidmjXTYS0oACPc4RmhpZ961w4cIyHOfemh7SgD4A4z8aLz6e9LGIKlVarFj9u1caO1TSgEJ508eeFg8Z+QDNvBC2N3avHAHp7aFvm2nQpwUj6qCQrTq+ou9HiRIl5HlJTEmUYWcunJEjAuF4rXlkz/498tps3LpFfDz1MxmvOknj67saVcgqGsdOHhPPdXxOxn0974pU/bXuL3G3IR7oS6LC/BFIGiCzGPUH223xaAuf+FBwIg0QIGyzQoUK4uTZk2Y45hp5qu1TjpolKailIeWYJ59j/7p19x45Cde4ZJny4vsl7jdLUrA00MHSQAtLAx0sDbSwNNDB0uAh6D4Ngbga0mAfPckpka5pcMKW7VvkF171e8AbQ2WtydadW73SWaGShvWb1svz8eU3X5lhb779pgyDwOD3ZzM8hXx86bfXGvXr30/GzZw9U/5WAgAgCiodah9GfjhSPsie7dRFLvP+8PfN+KXLl5pSgt+Qj8cef8wnHUDe1fWX0BFIGlDToYQY+2aPDwUn0uBvBKUvv/7ScbMkBbU0AN0IShBHXMMOXfsYx+d+syQFSwMdLA20sDTQwdJAC0sDHSwNHm5av90jDY0aN5Y3UDhsjo6RnZ579n3JK7z6/fdLkk+e8goPF9wQcScvinTjxOriA9HnJY80bNixQxuvI954eOLE/r1lq4g5fESbJlSOX/hHrjPp+AkzbOyMuXIfPxw/wSutlcSM46Jc+fIinyENew7FiQvjPNKgSxuIn35dKbdVoGAhMWX6DLFu2zZxJP2Y2J9wWGScOy+iDx4y5wv4eeVKn+V79fVIQ9cePeXvxb/8In9XqFjJvO5pZ86Kzt26ifXbthvrSxA5cuYU2QxB+HPjRnM9GecviLr1G4hPZ86Uvxcs+UmuB/MmYB9Uun3xCaJRkyaie68X5f6pcH+gUIYHGsTPHjfvhyv9GRYv+8UnPhQSjbypChP++PzLKyMo/fb3Whm2fd9+UaBAAfH72nVeaTMDx3bEyJu6uFBR90jBQoXM/L74l+WyWdLy7UfkC9Ca3k3UvYcXhS6eEjys92V4tqeLpwYfPg6eiNy5RCHwoPHc1MW5AV7skTw+3AcofKJwpounBnnlqLG9SORNHBO2p4tzA9wDeyO4vQNGPolOj9z28AzDsxr3vC6eGtwHh437L5J5M1LbwnZ2Gve6Ls4NcI9vSY7c9vCcxjsdBXldPDUJxrZCLd+GAprD4xh1cVZu+m3TDlkwqPdQY/mwDYe9KadFqXIVRJsOHc2wPUnHRPGSJcXTHTsbL6t/zHAKcEPghYQTq4sPRI9+ngLR75t3auN1RKdfErHGTa+LC5dlazbI/Wn77JVzN/JTjzS8N2aCV1or+1NOiDLGOYc0bI6JF6dGj5fSoEsbiB1xR0XRkmXl9hT57rxLzPtpuYx/f5ynv0jBwoXF9rgkr2UPZpwV1Wt4mvf0HfS6DHt1yLvy9/PdenqlVUydc7mTdNX7xIH002b4/tQTomKVamL1ll3yd8snnpLp7rzrbtGz/0BRr1FjUfW++8UD9RuKWfMXioSTF8xlA4GX0U6M+KPJKwMGvy23kTffnWLj/jif+FDYbxTi8bLVxSl+Wn1lzpOps78W8SfOi5ZPPiXeeHe48XDyFH78Meu7haLdc53kshC9Tr1fFi/0GShat2knbr/jDjH4nQ/k+uzLBcOYyVdGUMJ9guteulx58dXCn8TfRzK/F2LTTomPPptpXONq4qFmzUW3Pv1F7br1xfe/rBLTvvpW9DCup245HdHHPNKHh7YunhIUqrcaLyPkGV08NSjA4zmmi3MDnMtdEdze5qOXInp8eC/EGEQirwDklZgI5U1sY1tK5M4l7vGtEdwe8iUKgro4N8AzZb+RV/BRQhdPDY4P+TNSeRN5Bc8zXRw1OKZ1iZG7drjn1hrvIV2cG+A5vdd4doZS3gyFPca2UOaMVN6UH3ccHNtNsXGxshkCmhzoqiKCAUOujhr/kShTtqw5X4EacnXFqhU+6cPlajRPOumg+iYUklKT5EhS+IvfaMveqUdv2Vl4155dPukVaCbUqXMnOT/F0dSjYXWEXnPwjJg3/1vZ1j53ntzy/Kg+A+isi9/tnm7ns9z+g/vNvgjomIwmLE0ebiJ/q+ZKdjp18Uz6NvQ93yZH1e+rLo8LHbDRlwbpJn8a3jCo/ponoV9Gw0YN5TYerPugV5wCbfif6fCMGD5yuOxngHNtbUamw0nzJPsISsE2S1q2Yplc9uVBL3s1T8KszgjH+uzLBIN1BCXMG4JnhBotyTq5mw7M4YKR1h5p8YhXx/Jz/5yTw8hindb+KZnBzZPo4OZJtCCv4AscN08KH26eRAs3T6KDmyd5MPs0oJCnSxAMkIbkU+fEu8OHi5atWpqTu2EcenTu1C0TDqFIw4bNG2QBSA31OnrsaPnbPkKQDjelAWzftV2ORoTOxj1f7CmaPtparN+6RZtWgT4N6Eh7512h92n4+ZefZUH429U7zSFX0fn44WYPy3O0e99u8VDjh+T/Y8eP9Vn+y7lfyrhy5crJWYsTkxPlKEQQiZ17dsq+GrO/mm2mxz6rSd9W/L7aa13odP3Z55/J/zHXBzpYI91Py37yShcs/qQBQqD6M7z3wXtecQAdlCEVQ4YNkTKEsCmfTpEyE2giPyfSANTxYVK/u+66K+BEb3awv1gWcmCVhplfzJTh2E/7MsFwIO6AKYMQqmLFi5mjJQWSBhwD+ppADs6cP+MTjzlbEB+MsLM00MHSQAtLAx0sDbSwNNDB0uCBXBpwoP6GtaQmnJqGUHBbGuw4HXI1HGlALULOnDllHnh34hde8zSgc7MqHKvhU1WnaAXkomq1qrJwqcbzV52q1bKY6draiRkyEHW5sLxl124z/FDCIVGzVk0pHipM1XDYZ5QGKMRjmN3vFnznE4fz8kLXF2RhF6NA+ZMGDO2K9QP7MK9ATcIGsbSH6UQG1+CJJ58QLVq1ErGJmXf8V1/dAWobnI6WBJo1byaXQ22ekgbUAjza8lE5upmuhgpDuOKcYPLDzOZXSMtIE6VKlTL3zzpfgz9pgGRhKN48efL47aCOWoiSJUsG9SGBpYEOlgZaWBroYGmghaWBDpYGDywNQXA9SgOaQxUqVEgWItcmnDelASM24cu3KihiBCR0hMbcDWpIVggDRpHCvAqLl1wp1CtpgAAgDeZT2LjVe26K9h2ekWmWrlwpfyNdq8da+Uwkhq/SEBLMA2Et5OKLN2plmj/S3NwfK4t+XCTXD9Dcyp80oMkR0uTKlUvOjWCNA/iKj/iVv3v2E6h7Rlfr8tHEj8ztDnrjLZ94O6q2ADUNwYyWhBoSDN2L4XwhWTi22MSjUu6KFi0qh6PVLWeVlB8W/6BNY6Vps6YybY+ePbzOvz9pmDV7lkzfp6/33BxWTp8/LQ4fPayN8wdLAx0sDbSwNNDB0kALSwMdLA0eWBqC4HqUBhC9L1oW2B9s/IgYYBQ6mzRtIvsu2JuPIF37Z9rLyd/QfApflNGcyF4ARA0A2tUXLVZUph0zfoxXPDianiqe6dhJ9plAnww0AcIXfHs6gMnwMOwnvno3b9Fcbrdhw4ayZsDf13K0o0fhGUPWoqmUVRrQlwDzZCBeFaAB9rd69eoyXq0HYoA4nTSgL4EKU2ACxHx35hPZje0+3PwRn3g733z3jZQup5O4KdDMDvtQuXJlKQq9+g8U3V/sLapVryZmzJrh9ys+5sxAcyycFwiTLo0VyCSaUNkncfMnDc8+96zcLydCEgwsDXSwNNDC0kAHSwMtLA10sDR4YGkIgutVGhQbky55NU9yEzzIcEO4XTDDHAx1Hqjjt6YhM4KVBsWva/4WXbr31MZRoPotTPxkovytmidhPxE+boLvLM5Wpk6bKj7/4nNtnBN00qCaJgXbX8EJLA10sDTQwtJAB0sDLSwNdLA0eGBpCAKWBjoiJQ1oXoT+FKFKg5rQzmnzJMVb77wrZs69MhM2NeivgX1QzZCUNOzeu1uGN2jYwOy4bQcjRrVs3VJs27lNG+8EnTRgIj40X8OIUP5Gl0pOT5Z9YHQdpAPB0kAHSwMtN7o0nE1LJuNIQrI4cEgf5wbHjiaL1KRkcTJFH09N4uFkkZaYLE6n6uOpOWycz1MROjYcU2wEr126cd32xKZo40Lh3OnAzYNZGjywNAQBSwMdkZAGdMJG0xoMKxyqNOg6Qquv+dYwK+iYXKlKFXEoxf/oSuGA4ypVupS45557ZEd2hClpUH0w3njrDb/SgP4eGEJWF+cUf82TMJM3tr9m7RqfOHTyhsChlsQelxksDXSwNNByo0vDoc+mMcw1T+rvv2nzt4KlwQNLQxCwNNDhtjSgTX/nLp3NkZVClQY0ucGwwei7ocLUkKv4am5NC9Chu0XLFuKX1X/Ie8EeTwGkBJ3DMb+K6ruAY9sZe1AUjyouypYr69MHQYGRpFALcSD+gDbeKf6kIf5IvJyfASM4WWsTcB7RzwVNuoKtZQAsDXSwNNDC0qAvhDHMtQRLA0sDOSwNdESqeZIiVGkAqKnAMKr4eo/J3XCv4L7RpVXgqz+1NGDCO4y2pCajw6hX6AQNnmjbXhQqXFh+6VcTBLqJP2kAmPPklVdfkR3L0WEeTakwyRs6roc6XwtLAx0sDbSwNOgLYQxzLcHSwNJADksDHdeSNISCG9IQCNU8SRfnBoGkwQ1YGuhgaaCFpUFfCGOYawmWBpYGclga6GBpoIWlgQ6WBlpYGui4HqXh4LRPRfUSJcR//vMf8fvwD7RpbiTU+UC57KuXB2rTXC+826FDljlOlgaWBnJYGuhgaaCFpYEOlgZaWBroYGm4/rGej5+HDtGmccrsAS/J8l3N0qW18VebSEnDlvHjxRtPPSWiChSQ2wN35solejZvLrZOGC/TsDS4JA0rVq2QE2Ply5fPPPnolImwNu3aXnVpePf9d0XpMqXlhFlq//LkySP3D2PTW5cPlnClYcy4MXI/MLGW2jfMRIwwxNnTszTQwdJAS1aSBgwd26p1KzlDdsGCBeW8HOHME8HSQAtLAx0sDTcGrWvWJDkfLA0e1HkAxfLn95KHe++6S4oDS4PLNQ1Lly81T/rinxbLsKxU0zDo1UFy31AoP5zkPWNxqFDVNAx7d5h57g4lHNKmASwNdLA00JJVpOHb+d+K226/TSxZusQcYhajW0VFRYmMU4HH3fYHSwMtLA10sDTcGHRs1FBkM87HxrFj5O8DxjlCeeHmbNl80gaLKkB3btxYGx9JIiUNc19+WbzVrq3YNfFjM2yDcW4hU9j+y48/xtLgtjRgvHUslzdvXnP4xqwiDWcvnBU1DVPH/jVt1tQrLhyUNGBYTUyQpUvjhPoN6st9q1GjhjZewdJAB0sDLVlBGv746w9xR447zAnuFH+t/0veX+s2rvMKdwpLAy0sDXSwNNwY9G7RwksQWBrcwVoTw9LgojRg2ESkx3K1atcyw7OKNGCMeuwbGDl6pFdcOEAakjIyRKXKlcTgNwdr02QGJuZS+4YhPHVpFCwNdLA00HK1peHE6ROiStUq4ql2T4nzF897pR0ybIi45ZZbxIG40OaiYGmghaWBDpaGGwMUpm/Pnt38zdLgDkvefltun6XBZWlIzUiV/QSw3KDXBpnhWUUalv+6XO4bQDMqa1w4QBriUlJk04devXtp02QGvo6qfZu/YL42jYKlgQ6WBlqutjSsWr3KvI9UjQLkYZyR/7MZL9buPbsbhbh/zPTBwNJAC0sDHVlRGgY98YS8Dz/q3s2rQLZ+zGgZ3qhSJa/wgwYPValsSoKXNHzwgZjet48okDevXDbn7beLt9q2FTFTp8hlt3/8kch+yy2yQK3CrPw1aqRcrnyRIj5xVtBnAOl+eGOwV/j811+T4fjSbw3HPqLjrH272P8mVavKfcJySNOxUSOxcdxYr+VV4Xj4c8/JZR4sV07+Bk2rVfNJb8XaHt8O1qdbRrHq/fdkOiUIaPZkXwdwImx7PpkkXmrdyrw2oESBAuJN4/rsnfyJV1pcQ1wDlQ79CMZ26eJzzazSgHMcdc89fvdl/5TJ8vzeZlyDnZZmRguMa2g9nwXz5RMDH3tMmz/sjO7cSS6D88PS4KI0/Pn3n+YF+n7h92Z4KNIw4eMJ5gRVTpg1Z5a5rD9pwARc2LccOXIE7DMQLBTSgONV527/gf3aNAqWBjpYGmihkoYzF844mozOLg279+0WlY2CR7ce3WRTwYMJB0Wjxo3kffVw04dljZ51+WBgaaCFpYGOrCgNqqBt/3I99cVeMhxt89d++KEZjsIhCtmlChU0f0MakLbo3XfLvyiYWjur9m/V0lz+yQfqyLAZ/fqaYQqMkIO4cS908YmzMu6FF2Q6e6FbCVD+PLm9Cp2rhw+X4U/UqWOGqcL8rcaxPGwU/Ls3bSpqlC4lw3IZsrPyvffMtKpwjMIz/ua87TZZ4M5h/MVvdMb1V8hdOnSo6GasG+lQoMZ2FF+/8op2GYVdGj7q1k1KCsLK3lv4yrqaNTX7T+jYb+ybav9fpnAhucwz9evLQjzCrDUFkCaE3WXEdWjQQO67StegYkWv47TXNKjr9/bT7cw0CnW+rUKnrhfkEtvCfiFfIeyBcmUDisOW8ePkfv3HSAt5ZGlwURrGTRgnl8mRM4fYG7PXDA9FGvr27yvX5ZSh7ww1l9VJA5pOPdT4IZm2dp3aZjgFFNLwaKtH5b6VKVtGG2+FpYEOlgZaqKTh7/V/i1uy3yI2btmojVfYpcHK/B/mi9y5c8smScNHDg+rvxFgaaCFpYGOrCgN+6ZMlu80JQEKfM0vdHmURWshXjUJUSJglQb8XfX++2baFe++I8OtX5fnXR7kxKcG4/KXavuXaB1qvVYJUMurfYYMqTglQKo2BTUaEJ/bDKxyAD7v30+mtY5YpArHKNx+bsiOKsyiMK6OXSdBilCbJ9mlAYTSPEkt81zDhj5xqFX4ZpBHXpSM2Qvs+F/JhFXU7NKgaorseQlAFiFNahhaLKO2Za/pUNvyd06XDRsqaySs+8PS4JI0oMq/zVNt5DJljYtlbU8cijQ0a95MrsspXbt3NZfVSUPa8TRzuNXM+gwES7jSgMKMGm61d9/e2jRWWBroYGmghUoaMOJRN+NFXLFiRZGWkaZNA/xJw+dffC6bI5U2XtBbd2z1iQ8FlgZaWBroyIrSYG1u9OfIEbIAhmZEeM+hSUrpQoW8CviqYPnFSy/J30oadM1SEIfCtzUOYVinvQZDyYS9aZEOrANfma39BpTMzDQK/RAC63rwP/ZBCYIq7Oq+iON81DPeydYCrkqva06EMH9xiqstDeqaBTq31uv4yzvDfOJ1QmCXBqCajlmlTTVLU83OVJ6z5wGFkkKd5KjaDNQQoeZFhbM0uCQN1v4M9oJzVujTYO3PYG06RUG40mDtz/DFl19o01hhaaCDpYEWyj4N6NRcs1ZNUaVKFREbF6tNo5MGLFf43sKiWvVqsjnS5KmTxcLFC73ShAJLAy0sDXRkRWlAgUsV/j7r01v+nmb8VQU6NCGxDh9qH040kDSo9PY41RbdWmhXX6J1BVYdar2qYI/CpGqWhIJrfqOcg3C1f+q3WhbbtxZ2rdj7eQSSBlWIz8rSoGpWsNxDlSuLsS90EX+MGO5Vm5DZPuI8oibHeu110oC8gzCroChpUTVWWBf2J2/OnOLzfv00eFqwWGt7gNrHu3PnFquN/bfGsTS4JA1rN6yV6cHceXO94rKCNIwaPUru2+233y72xe7zSh8M+OpZqpSnfWIwoLmVbn1g4uSJZrqd0Tu1aaxQSoNVWG5EchoPF114pChS9EqnsKvBffffpw2n4MmnntSGhwJe4p9M+cQn/+qkITk9WdxjvISmfjZVfDbjMzlfw/pN673ShAJLAy0sDXRkVWmwNzlCAV4V2FQcCtCq4GgtzIUiDaomQxXk1Zdoe5OlQFibHGEfUHuhCtIqDm3d1bZUHL5y1y1fXu7T8nfe8Vqnwi4J17o0gEVvvmn2F1Dga32v5s2lPKiahApFi2qX111nnTTYOzyrmhtrszN1PjLDnzTYwwFLg0vS8Ol0z0nPfmt2sWO396yrShpOnj8vNm/bLB548AExfeZ0rzR2KDtCo6kDZobF/pUrX85MZ2XDlg2ySRTWheZVT7d/Whw+qp/8LSklScQnxpvsjE0Qm3ftEkWNm+L5Ts97xSkCdcBs36G93Lf8+fNr47fv2i46dekkvp73tWyyUevBemL91i3atAqn0nD6/Gnt/lpZuvWwiNOEU7A3dq/cP/X70OF4setggtgf55vWDbbt2SO2GtcvNl4fT80e47iiDyVc+R2zxyueGhwbtqmLA/iCrwsPld92Hja3l5Ke4hMfDBis4NGWj8qBC2bMnCH7Jdnzr04awG9//CbvZTRFjD2kr6UIFpYGWlga6Miq0oACIQp61YxCIQp9KMCrQrASBXTAVSMqDW7TxiyshSINQHWIRjMWVfMQqF+AHbUvaMKiCteq8KpEARKkOnqrWhRwo9U0WNk2YbycLA2dp1VHbtT4ZLaPKh9kVtMA1PnD9VTH0K5uXTNebcta++MElgb/uCYNKGQjfVSJKJ/x0SENq9dvFm8PGyaGDhsq002dNtUrjR3KjtBorqD6M1iHglXs3rtb1K1XVySnJcvfiSmJsqlRhYoVxIkzJ3zS2wm3eZLqz9C9R3efuGMnjolixYuJjs93lL8xm22JUmXEPQXuCTi6DDdPcgY3T6KFsnnSmHFj5CSR+NCgiwf+pMENWBpoYWmgI6tKA2hfv54sEI7v+oJPIV81UUIc3oHWoU5DlQbVh6Htgw9ebj7kPeJRZmC7lY13LgqeKLzah1NVTZQQZy3oAlXYtcqPItg+DdeaNFhZ9OYbcl0ohFuvozpuK077NICll8uPEE3VB8Hax0H1acC2nDZHywyWBhekAV/R7y1yr0yvKzRbmyctWbpEpstMGuoZDxqkc0qgjtDWJji6/gzTpk+Tca+8+ooZ1qdfHxn28y8/e6XVEY40YHQYtW+6/gwYerL/gP5y3yBjkIHS5QwZuNMjA/b0CpYGZ7A00EIlDdH7oqVMZ9b/SCcNmMTx8Scelx8CUGNhjQsHlgZaWBroyMrSoNqd4+uz/UuuaqKE2ggUwK2jG4UqDVgOTYrUe1XXKTkz0G5e7bO9EK2aKGGf7aP5qDb+utGTMJoQlrOeg3ClAceqvtLrOv76QycN6loE05RreMfnZD8Bu5QpcVPrDzR6EqTSfpz+pMEULyMOoxzp5t1Q16dO2bLaeS6+HDhAztdgD/cHS4NDaVi5cYc88fUeaiIfDoFYsW6rTAvGTZ3hE3/wxEWx95jn75wFP8l0oyZO9UlHxT5jW9Fpl8QhY3v4/f44T5+B7EYhZNWmnT7pdyakirc+GCX+3L7PDGv3nKdac/6y37zS6ohOvyg2HUwVRYtHiee7v6hN449xU2aY527ZX5u0aawsX7tFph001HhQHr+gTQP2Jp8QZQy5yGfIxYZ98eLEh+OlNOjSZsbfRy6JeE24G2A7e4zrhwKFLp4abGenUdBF3tTFU7M/w3Mv6OLcYJdxH+wztqmLcwMIJsW123IgUcz54SdxKOO8Nl6Bey8Gx2cUmFTYc117mvfUZ3Pne6UPB+TNHUZeiVTePGDkyd3G9dPFuQHuu93pkdve9pRL8vrp4twA9wHySvxJfTw1yCu43yPx7JR50zifujg3iDXy5rZMtqcKXaqACuwFYFXoRRy+HtvjQpEGoJolBVuYVqgCO7AXXFUTJWCdJ0JhXdbpPA2hSgPoc1lwMP8BtvV47dpiVKfntWkVOmlA8zE13GitMqXluiA4uvOrUPuP+SWeqFNbLqMmtbOLkxruVM2dEMw8DVaUFAB/56ZLkyYy3jpXBs6L2p5dBAPV2MT/GrgMiOe0Kt/q4qnBtvDcjIvQcwzvIByjLs5KptKAAuvTHTuLqJKl5TjoSAvy5M0nm898+uW3ZlpsEC8k/I2ENOCk/rUvRe5HkWLFzX0Dhe4tIspWqCj+3LZXuyxYv+eQyJ0nr6hvHPu+5JPaNFaijRftxgPOpWGfUaDHvhWL8ozDrChQqLAoUbqMwLm3L7N41V9i8LvDRa7cecTrIyaJfen+hQFQSsNfhyMnDbgRoo3rJwuCmnhqYi5LQ6QKgii44F7QxbkBji2SkrLBkAacU12cG+DesxcEh4+fZBQmsonGzVqI3YnHvNKHAwYgQEE3UnkTBTNIny7ODfAiQn7RxbmBlIYIHh/uAxTiI/WyxfHtN7YZCUnBMWF7ujg3wHncmuxMGpQY+Cvgq3bqOqEIVRp08y0EgxIDfzNMq+E/dYVagKYxwc4IbQ0HTqUBczpY+xFgWxO6ddWmVeikAawZOcJrFuXi+fObw+XqQM3Qe892EJWLXylnQSDaPPCAzyhEYFKPHkHPCG0NB6pze2ZCiBmhcQ3UeQFVooqLD557VuyyzdcRjjSg7LDHeHYeiNB7D+UHPDcjJSl4B+FdpIuzEnSfhkCE0jwpHHSjJzkFnS2faPOEqFW7luNZoykmd3MKOq7eW7S4aNv+6YD9Lbh5kjO4eRItlH0anKBrnuQW3DyJFrxsuXkSDVm5edLVoMfleZ6C6QDNMDq4eZJLHaEDca1IA0ZZwogrbdu1NTtFOwHScNI4NkwideToEW2aUMGkeVgn+jaosL6vvinP4eezPvdKa4WlwRksDbSwNNDB0kALSwMdWVka1JfoYDtAM4wOlgaWBi0QhimfThGD3xwsZ2hG2JjxYxyN766kQRcXLj8t8zTnerHPi2bYgDc8IwgMHzncK60VlgZnsDTQwtJAB0sDLSwNdGRladBN8MYwocLSwNKgBSMoPdLiETlay6Ili+TfqlWrynkEdOmtuCkNq1avEjly5pB/8Rs1DrXr1peT1G3Z4X+uBpYGZ7A00MLSQAdLAy0sDXQ4kYbDX88lI27uXHHoK32clYNfzhHVKlYUJUuUEFumTtWmcUKCQfzlv7p4anB88Qa6ODfA9nThbuHk2lGB63aQcHvp6/7W5m8FS4MHcmnYGXNIfL9okXh50MtyvR2e7SAL5xhaUbdMOAQrDSt/XyluvvlmuV9WMIxsoLkQFG5KA5onLV+5XE4aB7Hp0rWLaPpoa/HXxg3a9AqWBmewNNDC0kAHSwMtLA10OJEGSpKMY0NHU12cG+C6oRwRqYIZ7gPkz0jlTeQVvGt1cdTgmHCv6+LcAPc4RvzRxbkBS4MH12oadPHUhNqnIVTclAYdGMUFGVUXp2BpcAZLAy0sDXSwNNDC0kAHSwMtLA10sDTQwtLgAiwNdLA00MLSQAdLAy0sDXSwNNDC0kAHSwMtLA0uwNLA0uAUlgZaWBroYGmghaWBDpYGWlga6GBpoIWlwQVYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGWlgaXIClgaXBKSwNtLA00MHSQAtLAx0sDbSwNNDB0kALS4MLsDTQwdJAC0sDHSwNtLA00MHSQAtLAx0sDbSwNLgASwNLg1NYGmhhaaCDpYEWlgY6WBpoYWmgg6WBFpYGF2BpoIOlgRaWBjpYGmhhaaCDpYEWlgY6WBpoYWlwAZYGlgansDTQwtJAB0sDLSwNdLA00MLSQAdLAy0sDS7A0kAHSwMtLA10sDTQwtJAB0sDLSwNdLA00JJlpWHhjwulNOS7M582gZ0Vq1aIMmXKiHz58snlwM033yzD2rRre9Wl4d333xWly5QW2bNnN/cvT548cv+mTpvqtXywhCsNY8aNkftx6623mvuWK1cuGYY4e3on0pCYnChuu+028Z///Ees37SepcEPLA20sDTQwdJAC0sDHSwNtLA00MHSQIvrNQ1Lly81C76Lf1osw7JSTcOgVweZhfLDSYd94kOBqqZh2LvDzHN3KOGQNg3gmgY6WBpoYWmgg6WBFpYGOlgaaGFpoIOlgRbH0vDD4h9k4fXOO+/UJvDH+8Pfl8vlzZtXHIg/IMOyijScvXBW1KxZU+5f02ZNveLCQUnDsZPHxNl/zmrTOKF+g/py32rUqKGNVziRhiPJR2TNhaxp2Mw1Df5gaaCFpYEOlgZaWBroYGmghaWBDpYGWoKuaWjcpLE2gY5z/56TNRNYrlbtWmZ4VpGGhKQEuW9g5OiRXnHhAGlIysgQlSpXEoPfHKxNkxnpJ9LNfXvjrTe0aRROaxrKVygvpY9rGvzD0kALSwMdLA20sDTQwdJAC0sDHSwNtLgqDakZqbKfAJYb9NogMzyrSMPyX5ebBXM0o7LGhQOkIS4lRURFRYlevXtp02TGH3/9Ye7b/AXztWkULA10sDTQwtJAB0sDLSwNdLA00MLSQAdLAy2uSsOff/9pFny/X/i9GR6KNEz4eIIY+MpAx8yaM8tc1p80fDDiA7lvOXLkCNhnIFgopAHHq87d/gP7tWkULA10sDTQwtJAB0sDLSwNdLA00MLSQAdLAy2uSsO4CeM8hfKcOcTemL1meCjS0Ld/X7MQ7YSh7ww1l9VJA5pOPdT4IZm2dp3aZjgFFNLwaKtH5b6VKVtGG2+FpYEOlgZaWBroYGmghaWBDpYGWlga6GBpoMU1afjnv/4RbZ5qI5cpW66sOH/xvBkXijQ0a95MrsspXbt3NZfVSUPa8TRzuNXM+gwES7jSgM7TarjV3n17a9NYYWmgg6WBFpYGOlgaaGFpoIOlgRaWBjpYGmhxTRqs/RnsBees0KfB2p/B2nSKgnClwdqf4Ysvv9CmscLSQAdLAy0sDXSwNNDC0kAHSwMtLA10sDTQ4po0rN2w1iz4zp031ysuK0jDqNGj5L7dfvvtYl/sPq/0wZCWkSZKlSplHqtT0NxKtz4wcfJEM93O6J3aNFZYGuhgaaCFpYEOlgZaWBroYGmghaWBDpYGWlyThk+nfyrTZ781u9ixe4dXnF0a0HSpXft2AWdipuwIfeHSBdGqdSu5f+XKlzPTWdmwZYNsEoV1oXnV0+2fFoeP6id/S0pJEvGJ8SY7YxPE5l27RNGiRcXznZ73ilNgSFXdukD7Du3lvuXPn18bj9msq1SpIqZNnyYWLVkkuvcbKBo//LBXEzA7LA3OYGmghaWBDpYGWlga6GBpoIWlgQ6WBlocS8O67R5paNi4sSwEZEabp5+W6YtHRYn0c+e94nCACUYmRTMe/P5wgmekoI+mTPVKZ6Vn3+A6Qr8xdKi57BHjIPE1Hi9B/E48fsLsz/DSK4PMdIqNu3aLOnXrigNHk+XvmCOJophxHOUqVJDL2tPbiTMennsOp8pluvXqpU0TCNWfoXO37tr4wUOGmMcZVaKEeP39MWJ/Yqo2reJIxnFDkMqLfIY0RB+KExfGeaRBlzYz/jp8SWRowt0AN1+8kVcgfbp4alAowwMt1cijunhqEo1jQ2FCF+cGsScuyvtBF+cGm49eki9AXZwb4N6TL1zjRaGLpwR5c1+GUbCOUN7EPXDQeI7p4twg3jiXkdxedPolcdDIn7o4N8B9gMJnJPIKQF5R0q6LpwQFzv3Gc0wX5wYoSOw9FrntHTDySXR65LaH64ZnNQpounhqcN8hf0qx1cRTg7yC55kujhoc087LH5MiAa7dluTIbQ9lB7zTUc7VxVODsjTee5HMm07KYzet3XZFGvDQC0R8aroofO+9Mn3Xnr184iELONAU42Ku+nutqNewoUw7YfJUn7SKB+rWk2mc0qlrV3NZWDReRriI+P3L6it9Br6a/72ZTvHx1Gkyrv/Lr5hhPfr0kWELfvrZK60OCEp0gkcadMcfiNXrN5r7Nm3WF9o0r789RMyc+7X5Gy9bXERrGjuHjx0XZS3ScH6sRxp0aTPjr4RL8quLLo4c40bADYGXkjaeGCUNmZ1PKpA38YVOF+cGMcax4YGmi3ODzUmXzIJZJEBeidT28JBGQelohLaHewDPMV2cGyBfonCmi3MDfA2M5PHhPkjEvWdcR108NcgrnoKnPp4U45ggKdo4F1DSoItzAykNRn7RxbkBCp54VqdfLkO4DWpR5HM6QnkTeeVYhI5NSYM2zgVwj285GrntoeyAZyfKubp4arCtQ8b9ELG8aWzLSXnspq27PNLwUJPGslo+EJu2bzULvp/NnOETjyYgsLF9cfHi0VYtxR9r/5JpJ3861SctBTiZKEigSgW/J0z6WG4PX/S37d7hk/5oeooYMXqU2L1/rxn2fOdOcplfV6/ySqsDXzoPHE2RtSw9e/fSpvHHZ59PN8/d+i0btWneHjZEfDXva/M3LuLJy8fmj/RTV5onHTwcJy5N8EiDLm1mrE+8JKvCdHHUoIpPfsk1MqEunhpsBy8HVLfr4qlB3sTDRRfnBuoLiC7ODXakGA9r4yWhi3MD5BUUyiKRP9GELQ5f4iOUN9FEAs8xXZwbIF+ikKuLc4MYo+Aim0lo4txAfkQy8iaeMbp4apBXUDCLRN7EMaGmSBfnBrgH8LFMF+cGeI7hA4guzg3wkQzPajQ90cVTg4JumnH/RSpvIq9EalvYDiRFF+cG+Liz03gP6eLcAM9pPDtRztXFU4Nt4cOVKt+6Dd4JOEZdnJVM+zSgPX3nLp1F6dKlxS233GIWfPPmyyvKlCkj5s2fZ6ZFn4bUMxdE3/79xbZd28SuPbtk2kB9GsIBN/yehGRR2tiP4lHFzX0DRYoUERUrVRR7YvZolwUH4w+KvHnziiYPNxEnzpzQprGCixjM6Enob4BzVKJkCa99K1y4sAzHubemH2JIQ+UqlcX4j8aLjw0BiipVWqxY/btXGjvcp8EZ3KeBFu7TQAf3aaAFwoDCLvdpCB/u00AL92mgA/c492mgA+8ER30agu0IHQhIw6jxH4mp06fL35GQBlQZhXJSMQncE22eELVq13I8a3Sw0hAsW7ZvEbGHYs3fA94YKmtNtu7c6pXOCkuDM1gaaGFpoIOlgRaWBjpYGmhhaaCDpYGWqyINazdtFB27dBX7Dh6UIwmpeQkwDCpGKMLoRrrlQiVUacB+YPSktu3aiuS0ZG0aHZAGNBfaumOrOHL0iDZNqGDSPKzzxOkrNR4TZ86V5w8jTFnTWmFpcAZLAy0sDXSwNNDC0kAHSwMtLA10sDTQclWkYcuuHeKbHxaL7xctkkOGDh02VK67T78+4udffhanzp3SLhcqoUgDhGHKp1PE4DcHyxmaETZm/BixftN6n7R2lDTo4sIF28e56vh8RzOMpYEOlgZaWBroYGmghaWBDpYGWlga6GBpoOWqSIN9noYlS5fIdWel5kmYA+GRFo/I2aIhNvhbtWpVsTd2rza9FTelISk1SdSrX0/+xW/UPHTq0VvcdffdspmXPb2CpcEZLA20sDTQwdJAC0sDHSwNtLA00MHSQMtVlwY0SVITraFzLyYuc9LZOBiClYaVv68UN998s9wnK/cWudcsrAfCTWkA23dtFx2e7SAn0Ov5Yk/R9NHWYv3WLdq0Crs0/NesGSwNGlgaaGFpoIOlgRaWBjpYGmhhaaCDpYEWx9Kwc7OnWYwbNQ1uE0pNQzi4LQ12MNQdMqouTmGXhv/p0U38X53a2rSZwdJAB0sDLSwNdLA00MLSQAdLAy0sDXSwNHi46cjw91kaHJLVpSEheof4f0WKiP994nFt2sxgaaCDpYEWlgY6WBpoYWmgg6WBFpYGOlgaPNz0fzlyiKcvN9Oxsmr1Ku0CgWBpoMWfNHz1zVc+16ty3rzi3wb1hbj9dnFxz06fZZzA0kAHSwMtLA10sDTQwtJAB0sDLSwNdLA0eLjp4v33yTbwp3PlEoeKFjU5X6uW+L+HGgXF/zRqJP6roeevLp4abOtSg0bifyO1PWNb/x2hbYF/6+vP5WnjmlmvVWLBAuL/smUT/y9nTvFfC7/XXmgnsDTQwdJAC0sDHSwNtLA00MHSQAtLAx0sDR5u+vffc+K/p04W/9vxOZ/CabCwNNDiTxrs/G/rluJ/Xn1FXDwUo73ITmFpoIOlgRaWBjpYGmhhaaCDpYEWlgY6WBo83KQLDBVunkSLkz4NlLA00MHSQAtLAx0sDbSwNNDB0kALSwMdLA0eWBqCgKWBDpYGWlga6GBpoIWlgQ6WBlpYGuhgaaCFpcEFWBpoYWmgg6WBFpYGOlgaaGFpoIOlgRaWBjpYGjywNAQBSwMdLA20sDTQwdJAC0sDHSwNtLA00MHSQAtLgwuwNNDC0kAHSwMtLA10sDTQwtJAB0sDLSwNdLA0eGBpCAKWBjpYGmhhaaCDpYEWlgY6WBpoYWmgg6WBFpYGF2BpoIWlgQ6WBlpYGuhgaaCFpYEOlgZaWBroYGnwwNIQBCwNdLA00MLSQAdLAy0sDXSwNNDC0kAHSwMtLA0uwNJAC0sDHSwNtLA00MHSQAtLAx0sDbSwNNDB0uCBpSEIWBroYGmghaWBDpYGWlga6GBpoIWlgQ6WBlpYGlyApYEWlgY6WBpoYWmgg6WBFpYGOlgaaGFpoIOlwQNLQxCwNNDB0kALSwMdLA20sDTQwdJAC0sDHSwNtLA0uABLAy0sDXSwNNDC0kAHSwMtLA10sDTQwtJAB0uDB5aGIGBpoIOlgRaWBjpYGmhhaaCDpYEWlgY6WBpoybLSkGhkKirijYfLvoyLIs4o7OriqYkxMujutIvyoaaLpyY63XigndDHucGW5EsiLkLHBn6PvyQf2ro4avAw2/P/2zeX1iqCIIzm//8rUQK+UIxGUIwvEg24EzQ7rXNDwEUtcuVUrb7FIZBv0cyd6u460zPXvw9i1OU2jEOju1mbzIUum+BlLZ7nNWaXTfDw082fd4tz4ax+S5qJLrP5VIvn88u966M2X9X967IJqEs22y6b4GmtY6ydXTYB84DmhTWmy22olbXaLBivyyagNp8tjvfq+83qeOznrNWIX5fbcH3nNf82a3NrLMY5/bJ77x593huPXoy1kz63y20Yix5prb+tPeE+/dgJTycteBLPD3qJTTe5zccai439W43b5Tb8oDTVXTYBCwwnKV02wYOLm8NTly6zuS6DZhJ+Xfo9GedtTcKt2mQBZbJ32QR3G1+XTfC4NofNuXCQ5+L6Z5+b8ITndS3WW7XJEx7WsS6bgLpkw+2yCRAUmuoum+DQAFIrtcZ0uQ21slabdU1varwum4A5cFbC12UTIHs0L102AWsYfcT3pVphHlxUH7FVm9TK1liM8+Jq794x557UPtRlE9CLsXbS53a5zYeqk/eL/S17EHtRl/3LCUdKFhxtcJzC3y63YXPnInnlpMttKJq7Y+8N3lXR8FpNl01wWtbOUWaX2XDkdlW1wvF3l9vwWhmLDK+cdLkNR9BsRF02AU/HmQ9dNsFhc6gmqcsm2Jx71Cabw4+l8ZgDNC9dNgGbHq9JdNkECO3m9TEPaOC5j11uw4MyNtMus7mrzS6bgNd3uL4um4AnmYhDl01waISqXnjlpMtteI2UfWGrNqmVrbEYh1OULpuA+8YDiS6bgF6Me7fV39JLs+9t1SZ7wn36sXzTcAT5psEj3zS45JsGj3zT4JJvGjy4Jk4xu2yCfNPgkm8aPPJNg8u9v2no/vm/RBpcIg0ekQaXSINHpMEl0uARaXCJNHhEGlwiDQNEGjwiDS6RBo9Ig0ukwSPS4BJp8Ig0uEQaBog0uEQaPCINLpEGj0iDS6TBI9LgEmnwiDTcEmk4gkiDR6TBJdLgEWlwiTR4RBpcIg0ekQaXSMMAkQaXSINHpMEl0uARaXCJNHhEGlwiDR6RhlsiDUcQafCINLhEGjwiDS6RBo9Ig0ukwSPS4BJpGCDS4BJp8Ig0uEQaPCINLpEGj0iDS6TBI9JwS6ThCCINHpEGl0iDR6TBJdLgEWlwiTR4RBpcIg0DRBpcIg0ekQaXSINHpMEl0uARaXCJNHhEGuDXn7/S1kOmgVC2ewAAAABJRU5ErkJggg==</raw>
      </picture>
    </region>
    <region id="18" left="45" top="2727" width="691" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Mathcad Primne doesn't like my variables. It only solves the matrix after I replacemy variables with more generic ones </p>
      </text>
    </region>
    <region id="19" left="45" top="2781" width="511" height="143" color="#000000" bgColor="#ffffff">
      <picture>
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        <p>Matlab technically only does square matricies also. At least it doesn't bog downand do nothing like Mathcad Prime... althouth it works it is probably my least favorite method due to the last 7 lines being a reduction in legibilty comparted to Casio.</p>
      </text>
    </region>
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    <region id="23" left="18" top="4104" width="728" height="88" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Maxima appears to only do square matricies as well. Not what I'm looking for. I realize any mathmatical software can probably be made to work with the below method or the oneused in Matlab which will likely be my go to method (assigning numerical values beforeexectuing the simultaneous equation solution). I really like how Casio lets you choosewhic return values your interested in... </p>
      </text>
    </region>
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    </region>
    <region id="25" left="0" top="5130" width="784" height="88" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>I downloaded the trial for mathmatica and fumbled through it bewildered with it. It's nearly impossible to format, the colors of letters seem random at times, like the "e" in "eq6" and even if the overdetermined system worked it is just way too much typing. After failing to do what my Casio does I tried to replicate what I did in Maxima, just solve a 20x20 matrix,no such luck however...</p>
      </text>
    </region>
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</raw>
      </picture>
    </region>
    <region id="27" left="18" top="5742" width="510" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>specific suggestions for mathematica overdetermined systems: </p>
      </text>
    </region>
    <region id="28" left="27" top="5778" width="22" height="20" color="#000000" bgColor="#ffffff" fontSize="10">
      <hyperlink dl="" flags="" sd="False" width="12" height="12">
        <input>
          <e type="operand" style="string">https://mathematica.stackexchange.com/questions/6232/how-to-solve-an-overdetermined-system-in-mathematica</e>
        </input>
      </hyperlink>
    </region>
    <region id="29" left="27" top="5841" width="725" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>A bit beyond my willingness to persue given maxima's unweildyness and all for somethingcasio does easily to some extent... </p>
      </text>
    </region>
    <region id="30" left="18" top="6147" width="658" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>I did look at Julia overdetermined systems but it got over my head rather fast:</p>
      </text>
    </region>
    <region id="31" left="0" top="6165" width="22" height="20" color="#000000" bgColor="#ffffff" fontSize="10">
      <hyperlink dl="" flags="" sd="False" width="12" height="12">
        <input>
          <e type="operand" style="string">https://www.juliahomotopycontinuation.org/guides/overdetermined-tracking/#overdetermined*systems</e>
        </input>
      </hyperlink>
    </region>
    <region id="32" left="18" top="6273" width="635" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Maple doesn't look any more promising either and they don't offer a trial...</p>
      </text>
    </region>
  </regions>
</worksheet>