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          <p style="font-size: 12px; font-weight: bold;">Azioni su Silo in accordo con l'EN 1991 - 4 : 2006 </p>
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</raw>
      </picture>
    </region>
    <region left="0" top="27" width="201" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline; font-weight: bold;">Caratteristiche geometriche del Silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="54" width="82" height="24" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">β</e>
          <e type="operand">30</e>
          <e type="operand" style="unit">deg</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="54" width="405" height="38" color="#000000" fontSize="10">
      <text lang="ita" width="400" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Angolo di inclinazione interno della tramoggia, misurato rispetto alla verticale nel punto più basso del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="90" width="81" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">d.i</e>
          <e type="operand">0.3</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="90" width="147" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Diametro base inferiore silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="126" width="81" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">d.c</e>
          <e type="operand">1.9</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="126" width="232" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Diametro interno della parte cilindrica del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="162" width="81" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.1</e>
          <e type="operand">1.9</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="162" width="107" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Altezza troncocono</p>
        </content>
      </text>
    </region>
    <region left="0" top="198" width="65" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.c</e>
          <e type="operand">3</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="198" width="407" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Altezza parte cilindrica superiore (massima superficie equivaente di riempimento)</p>
        </content>
      </text>
    </region>
    <region left="0" top="234" width="89" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.0</e>
          <e type="operand">0.75</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="234" width="357" height="38" color="#000000" fontSize="10">
      <text lang="ita" width="347" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Massimo vuoto lasciato tra la cima del silo e il silato (porre 0 m implica il massimo riempimento a favore di sicurezza)</p>
        </content>
      </text>
    </region>
    <region left="0" top="270" width="66" height="24" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">t</e>
          <e type="operand">4</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="270" width="153" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Spessore el mantello del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="288" width="150" height="49" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">l.h</e>
          <e type="operand">h.1</e>
          <e type="operand">β</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">3.8</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="153" top="306" width="193" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Lunghezza del tratto inclinato del silo</p>
        </content>
      </text>
    </region>
    <region left="522" top="324" width="156" height="279" color="#000000">
      <picture>
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</raw>
      </picture>
    </region>
    <region left="0" top="333" width="119" height="47" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">r</e>
          <e type="operand">d.c</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.95</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="135" top="351" width="125" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Raggio interno del silo </p>
        </content>
      </text>
    </region>
    <region left="0" top="378" width="81" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.t</e>
          <e type="operand">0.5</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="108" top="378" width="269" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Altezza da terra del silo rispetto al punto più inferiore</p>
        </content>
      </text>
    </region>
    <region left="0" top="414" width="157" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.h</e>
          <e type="operand">r</e>
          <e type="operand">β</e>
          <e type="function" args="1">tan</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.5</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="180" top="414" width="241" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Altezza del punto di chiusura del cono inferiore</p>
        </content>
      </text>
    </region>
    <region left="0" top="450" width="146" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.b</e>
          <e type="operand">h.h</e>
          <e type="operand">h.c</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">3.5</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="171" top="450" width="305" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Altezza del silo considerando la parte troncoconica continua</p>
        </content>
      </text>
    </region>
    <region left="0" top="486" width="172" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">H</e>
          <e type="operand">h.t</e>
          <e type="operand">h.1</e>
          <e type="operator" args="2">+</e>
          <e type="operand">h.c</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">5.4</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="189" top="486" width="140" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Altezza totale silo da terra</p>
        </content>
      </text>
    </region>
    <region left="0" top="522" width="325" height="47" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">V.1</e>
          <e type="operand">h.1</e>
          <e type="operand">12</e>
          <e type="operator" args="2">/</e>
          <e type="operand">π</e>
          <e type="operand">d.c</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">π</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">*</e>
          <e type="operand">d.i</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">π</e>
          <e type="operand">d.i</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">2.1</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="333" top="531" width="155" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Volume Parte tronco - conica</p>
        </content>
      </text>
    </region>
    <region left="0" top="567" width="222" height="56" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">V.2</e>
          <e type="operand">π</e>
          <e type="operand">d.c</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">4</e>
          <e type="operator" args="2">/</e>
          <e type="operand">h.c</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">6.4</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="225" top="585" width="126" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Volume Parte cilindrica</p>
        </content>
      </text>
    </region>
    <region left="0" top="621" width="156" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">V.t</e>
          <e type="operand">V.1</e>
          <e type="operand">V.2</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">8.5</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="171" top="630" width="507" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Volume totale del silo riempito all'80% del carico massimo, in accordo con il par. 3.3 della EN 1998 - 4</p>
        </content>
      </text>
    </region>
    <region left="0" top="657" width="328" height="60" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">A.l</e>
          <e type="operand">π</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operand">d.i</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">h.1</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">d.c</e>
          <e type="operand">d.i</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">4</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">7.1</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="333" top="684" width="215" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Area superficie laterale del tronco di cono</p>
        </content>
      </text>
    </region>
    <region left="0" top="729" width="132" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">U</e>
          <e type="operand">π</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">5.97</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="162" top="729" width="128" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Perimetro della sezione</p>
        </content>
      </text>
    </region>
    <region left="0" top="747" width="156" height="56" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">A</e>
          <e type="operand">π</e>
          <e type="operand">d.c</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">4</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">2.84</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="153" top="774" width="198" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Area della sezione trasversale del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="810" width="114" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Eccentricità di carico</p>
        </content>
      </text>
    </region>
    <region left="0" top="846" width="65" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">e.f</e>
          <e type="operand">0</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="846" width="308" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Massima ccentricità del flusso durante il riempimento del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="882" width="65" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">e.0</e>
          <e type="operand">0</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="891" width="182" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Eccentricità centro della tramoggia</p>
        </content>
      </text>
    </region>
    <region left="0" top="909" width="198" height="23" color="#000000" fontSize="10">
      <text lang="ita" width="198" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Controllo limiazioni geometriche</p>
        </content>
      </text>
    </region>
    <region left="0" top="945" width="667" height="107" color="#000000" bgColor="#ffff80" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Check_Limitazioni_Geometriche</e>
          <e type="operand">h.b</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">10</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operand">h.b</e>
          <e type="operand">100</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="bracket">(</e>
          <e type="operand">d.c</e>
          <e type="operand">60</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string">Soddisfatto</e>
          <e type="operand" style="string">Non soddisfatto</e>
          <e type="function" args="3">if</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Soddisfatto</e>
        </result>
      </math>
    </region>
    <region left="0" top="1071" width="333" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold;">Caratteristiche del materiale insilato (Riferimento Tabella E.1)</p>
        </content>
      </text>
    </region>
    <region left="0" top="1089" width="111" height="50" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">γ.m</e>
          <e type="operand">0.65</e>
          <e type="operand" style="unit">gf</e>
          <e type="operand" style="unit">cm</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="1098" width="240" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Peso volumico apparente del materiale insilato</p>
        </content>
      </text>
    </region>
    <region left="0" top="1143" width="89" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">φ.m</e>
          <e type="operand">20</e>
          <e type="operand" style="unit">deg</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="1143" width="173" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Algolo d'attrito interno dell'inslato</p>
        </content>
      </text>
    </region>
    <region left="0" top="1170" width="103" height="26" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">μ</e>
          <e type="operand">φ</e>
          <e type="function" args="1">atan</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="1197" width="76" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">μ.m</e>
          <e type="operand">0.45</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="1197" width="574" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Coefficiente di attrito parete in acciaio ceneri volanti (prendo queste in quanto hanno peso volumico simile al nostro)</p>
        </content>
      </text>
    </region>
    <region left="0" top="1224" width="76" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">K.m</e>
          <e type="operand">0.45</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="1224" width="246" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Rapporto tra la pressione orizzontale e verticale</p>
        </content>
      </text>
    </region>
    <region left="0" top="1251" width="73" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">d.p</e>
          <e type="operand">5</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="108" top="1251" width="161" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Diametro massimo dell'insilato</p>
        </content>
      </text>
    </region>
    <region left="0" top="1278" width="510" height="80" color="#000000" bgColor="#ffff80" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Check_Limitazioni_Insilato</e>
          <e type="operand">d.p</e>
          <e type="operand">0.03</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">&lt;</e>
          <e type="operand" style="string">Soddisfatto</e>
          <e type="operand" style="string">Non soddisfatto</e>
          <e type="function" args="3">if</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Soddisfatto</e>
        </result>
      </math>
    </region>
    <region left="0" top="1359" width="103" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false">
        <input>
          <e type="operand">G.k1</e>
          <e type="operand">17.1</e>
          <e type="operand" style="unit">kN</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="1359" width="193" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Arial Narrow;">Peso proprio silo e profili di sostegno</p>
        </content>
      </text>
    </region>
    <region left="0" top="1386" width="95" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false">
        <input>
          <e type="operand">G.k2</e>
          <e type="operand">5.7</e>
          <e type="operand" style="unit">kN</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="1386" width="93" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Arial Narrow;">Peso equipment</p>
        </content>
      </text>
    </region>
    <region left="0" top="1413" width="154" height="30" color="#000000" bgColor="#80ffff" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">W.t</e>
          <e type="operand">V.t</e>
          <e type="operand">γ.m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kN</e>
        </contract>
        <result action="numeric">
          <e type="operand">54.2</e>
        </result>
      </math>
    </region>
    <region left="153" top="1413" width="138" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Peso sismico dell'insilato </p>
        </content>
      </text>
    </region>
    <region left="0" top="1440" width="326" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Classificazione delle azioni sul silo (Tabella 2.1 EC1 Parte 4)</p>
        </content>
      </text>
    </region>
    <region left="0" top="1467" width="518" height="83" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Detta classificazione è funzione dell'affidabilità della struttura, e la sua suscettività ai vari modi di rottura.<br />Vengono classificati 3 livelli crescenti di valutazione delle azioni:<br />- Classe 1 (AAC 1): livello inferiore in cui è possibile adottare un approccio semplificato all'analisi;<br />- Classe 2 (AAC 2): Condizioni intermedie di analisi;<br />- Classe 3 (AAC 3): Sili con caratteristiche di analisi più restrittive.</p>
        </content>
      </text>
    </region>
    <region top="1548" color="#000000">
      <area collapsed="true" />
      <region left="0" top="1575" width="397" height="136" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">Action_Assessment</e>
            <e type="operand">W.t</e>
            <e type="operand">10000</e>
            <e type="operand" style="unit">tonf</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">≥</e>
            <e type="operand" style="string">Classe 3</e>
            <e type="operand">W.t</e>
            <e type="operand">100</e>
            <e type="operand" style="unit">tonf</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">&lt;</e>
            <e type="operand" style="string">Classe 1</e>
            <e type="operand" style="string">Classe 2</e>
            <e type="function" args="3">if</e>
            <e type="function" args="3">if</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand" style="string">Classe 1</e>
          </result>
        </math>
      </region>
      <region left="459" top="1575" width="149" height="268" color="#000000">
        <picture>
          <raw format="png" 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      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Action_Assessment</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Classe 1</e>
        </result>
      </math>
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      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>La differenziazione incide sulla precisione con cui le azioni vengono valutate. Per i piccoli silo le valutazioni sono sempre di tipo conservativo in quanto sono in genere robusti e andare a sviluppare un piano di indagine diventa troppo oneroso<br />Nel caso specifico non si denessitano indagini ad hoc..</p>
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      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Tipologia di silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="1980" width="535" height="265" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Tipologia_di_Silo</e>
          <e type="operand">h.c</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="operator" args="2">≥</e>
          <e type="operand" style="string">Snello</e>
          <e type="operand">h.c</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operand">h.c</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">1</e>
          <e type="operator" args="2">&gt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string">Snello Intermedio</e>
          <e type="operand">h.c</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">1</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">h.c</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">0.4</e>
          <e type="operator" args="2">&gt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string">Tozzo</e>
          <e type="operand" style="string">Silo ritenuto</e>
          <e type="function" args="3">if</e>
          <e type="function" args="3">if</e>
          <e type="function" args="3">if</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Snello Intermedio</e>
        </result>
      </math>
    </region>
    <region left="0" top="2241" width="373" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Le tipologie di silo aerate dal basso devono essere trattate come sili snelli.</p>
        </content>
      </text>
    </region>
    <region left="0" top="2259" width="127" height="53" color="#000000" fontSize="10">
      <math decimalPlaces="0" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">M</e>
          <e type="operand">W.t</e>
          <e type="operand" style="unit">g.e</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">5527</e>
          <e type="operand" style="unit">kg</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="135" top="2277" width="209" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Massa sismica potenzialmente attivabile</p>
        </content>
      </text>
    </region>
    <region left="0" top="2304" width="278" height="55" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.G1</e>
          <e type="operand">h.t</e>
          <e type="operand">h.1</e>
          <e type="operand">h.1</e>
          <e type="operand">3</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="operand">d.i</e>
          <e type="operator" args="2">*</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">+</e>
          <e type="operand">d.i</e>
          <e type="operand">d.c</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.7</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="288" top="2322" width="343" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Quota Baricentro tronco di cono rispetto al punto d'appoggio del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="2358" width="220" height="47" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.G2</e>
          <e type="operand">h.t</e>
          <e type="operand">h.1</e>
          <e type="operator" args="2">+</e>
          <e type="operand">h.c</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">3.5</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="234" top="2376" width="134" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Quota Baricentro cilindro</p>
        </content>
      </text>
    </region>
    <region left="0" top="2403" width="213" height="53" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.G</e>
          <e type="operand">h.G1</e>
          <e type="operand">V.1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">h.G2</e>
          <e type="operand">V.2</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">V.t</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">3.1</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="234" top="2421" width="449" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Quota baricentro silo dove si deve applicare la massa sismica rispetto al supporto del silo </p>
        </content>
      </text>
    </region>
    <region left="0" top="2457" width="168" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline; font-weight: bold;">Situazioni di design per il silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="2484" width="754" height="113" color="#000000" fontSize="10">
      <text lang="ita" width="754" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Il silo va analizzato nella condizione di massimo accumulo.<br />Eventuali situazioni di carico intermedie dovute a riempimento e svuotamento vanno analizzate per essere rappresentative degli ULS e SLS.<br />Le principali azioni che interessano le varie componenti dl silo sono le seguenti:<br />- Massima pressione normale alle pareti verticali del silo;<br />- Massima frizione laterale sulle pareti verticali del silo;<br />- Massima pressione verticale sulla base del silo;<br />- Massima azione sulla tramoggia. </p>
        </content>
      </text>
    </region>
    <region left="0" top="2592" width="750" height="38" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>I vari casi di carico che può presentare l'insilato devono seguire la trattazione fornita in Tabellla 3.1 al fine di individuare le condizioni più sfavorevoli che caratterizzano il silo.</p>
        </content>
      </text>
    </region>
    <region left="72" top="2637" width="606" height="588" color="#000000">
      <picture>
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        <content>
          <p>Per i sili in Classe d'azione 1 è possibile fare riferimento a valori medi relativamente al coefficiente di pressione μ, alla pressione laterale media K e all'angolo di attrito medio φ del materiale solido.<br />In generale l'insilato deve essere classificato come una azione di tipo variabile. Nello specifico, i carichi di tipo simmetrico devono considerarsi come azioni variabili fisse come i carichi dovuti ad eccentricità o alla pressione di gas, mentre i carichi dovuti al riempimento e svuotamento invece sono azioni variabli libere.<br />Gli effetti dovuti alla fatica dovrebbero essere considerati qualora il silo venga riempito con cicli medi superiori a 1 al gg.</p>
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        <content>
          <p>La spinta orizzontale a riposo della plastica varia con la profondità</p>
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        <input>
          <e type="operand">z</e>
          <e type="operand">0</e>
          <e type="operand">h.c</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
          <e type="operand">0.25</e>
          <e type="function" args="3">range</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3528" width="517" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Pressione laterale massima che l'insilato esercita sulle pareti verticali per Sili Snelli e di Classe 1</p>
        </content>
      </text>
    </region>
    <region left="0" top="3555" width="140" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold;">Condizione di silo pieno</p>
        </content>
      </text>
    </region>
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      <picture>
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</raw>
      </picture>
    </region>
    <region left="0" top="3582" width="219" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Andamenti delle pressioni primarie nel silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="3609" width="149" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">p.hf</e>
          <e type="operand">p.h0</e>
          <e type="operand">z</e>
          <e type="function" args="1">Y.J</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="171" top="3609" width="222" height="38" color="#000000" fontSize="10">
      <text lang="ita" width="222" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Valore della pressione orizzontale sul mantello lungo la profondità del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="3645" width="174" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">p.wf</e>
          <e type="operand">μ.m</e>
          <e type="operand">p.h0</e>
          <e type="operator" args="2">*</e>
          <e type="operand">z</e>
          <e type="function" args="1">Y.J</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="171" top="3645" width="226" height="38" color="#000000" fontSize="10">
      <text lang="ita" width="217" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione tangenziale lungo il mantello per la profondità del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="3681" width="153" height="53" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">p.vf</e>
          <e type="operand">p.h0</e>
          <e type="operand">K.m</e>
          <e type="operator" args="2">/</e>
          <e type="operand">z</e>
          <e type="function" args="1">Y.J</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="171" top="3699" width="236" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione verticale lungo la profondità del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="3735" width="232" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Valori delle principali caratterisitche di design</p>
        </content>
      </text>
    </region>
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      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z.0</e>
          <e type="operand">1</e>
          <e type="operand">K.m</e>
          <e type="operand">μ.m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operand">A</e>
          <e type="operand">U</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">2.35</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
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      </math>
    </region>
    <region left="0" top="3807" width="193" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">p.h0</e>
          <e type="operand">γ.m</e>
          <e type="operand">K.m</e>
          <e type="operator" args="2">*</e>
          <e type="operand">z.0</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">6.73</e>
        </result>
      </math>
    </region>
    <region left="0" top="3834" width="129" height="61" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">Y.J</e>
          <e type="operand">1</e>
          <e type="operand">e</e>
          <e type="operand">z</e>
          <e type="operator" args="1">-</e>
          <e type="operand">z.0</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region top="3897" color="#000000">
      <area collapsed="true" />
      <region left="0" top="3906" width="165" height="190" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">z</e>
            <e type="function" args="1">p.hf</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">0</e>
            <e type="operand">0.6802</e>
            <e type="operand">1.2917</e>
            <e type="operand">1.8413</e>
            <e type="operand">2.3354</e>
            <e type="operand">2.7795</e>
            <e type="operand">3.1787</e>
            <e type="operand">3.5376</e>
            <e type="operand">3.8602</e>
            <e type="operand">4.1501</e>
            <e type="operand">10</e>
            <e type="operand">1</e>
            <e type="function" args="12">mat</e>
          </result>
        </math>
      </region>
      <region left="180" top="3906" width="165" height="190" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">z</e>
            <e type="function" args="1">p.wf</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">0</e>
            <e type="operand">0.3061</e>
            <e type="operand">0.5813</e>
            <e type="operand">0.8286</e>
            <e type="operand">1.0509</e>
            <e type="operand">1.2508</e>
            <e type="operand">1.4304</e>
            <e type="operand">1.5919</e>
            <e type="operand">1.7371</e>
            <e type="operand">1.8676</e>
            <e type="operand">10</e>
            <e type="operand">1</e>
            <e type="function" args="12">mat</e>
          </result>
        </math>
      </region>
      <region left="369" top="3906" width="165" height="190" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">z</e>
            <e type="function" args="1">p.vf</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">0</e>
            <e type="operand">1.5116</e>
            <e type="operand">2.8704</e>
            <e type="operand">4.0918</e>
            <e type="operand">5.1897</e>
            <e type="operand">6.1767</e>
            <e type="operand">7.0638</e>
            <e type="operand">7.8613</e>
            <e type="operand">8.5782</e>
            <e type="operand">9.2225</e>
            <e type="operand">10</e>
            <e type="operand">1</e>
            <e type="function" args="12">mat</e>
          </result>
        </math>
      </region>
      <region left="567" top="3924" width="288" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="ita" width="288" fontFamily="Arial Narrow" fontSize="10">
          <content>
          <p>Andamento delle pressioni sino alla zona di transizione</p>
        </content>
        </text>
      </region>
      <region left="567" top="3960" width="200" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.hf</e>
            <e type="operand">z</e>
            <e type="function" args="1">p.hf</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="567" top="4032" width="200" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.wf</e>
            <e type="operand">z</e>
            <e type="function" args="1">p.wf</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="567" top="4095" width="200" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.vf</e>
            <e type="operand">z</e>
            <e type="function" args="1">p.vf</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="4167" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="4185" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="false">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="5" xtick="1" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="3.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="Phf [kPa]" ylabel="z [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione orizzontale sul mantello</p>
          </content>
        </description>
        <input>
          <e type="operand">p.hf</e>
        </input>
      </xyplot>
    </region>
    <region left="306" top="4185" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="false">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="2.5" xtick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="3.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="pwf [kPa]" ylabel="z [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione tangenziale lungo il mantello</p>
          </content>
        </description>
        <input>
          <e type="operand">p.wf</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="4437" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="false">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="12" xtick="2.5" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="3.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="pvf [kPa]" ylabel="z [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione verticale lungo la profondità</p>
          </content>
        </description>
        <input>
          <e type="operand">p.vf</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="4698" width="354" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Essendo il silo di classe 1 non sono richiesti ulteriori percorsi di carico.</p>
        </content>
      </text>
    </region>
    <region left="0" top="4869" width="406" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" width="406" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Pressione alla base sulle tramogge per Sili Snelli e di Classe 1 (METODO 1)</p>
        </content>
      </text>
    </region>
    <region left="810" top="4887" width="80" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">β</e>
        </input>
        <contract>
          <e type="operand" style="unit">deg</e>
        </contract>
        <result action="numeric">
          <e type="operand">30</e>
        </result>
      </math>
    </region>
    <region left="387" top="4896" width="364" height="224" color="#000000">
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88ZS/EHOSikZ8xKcYsVdkgx3QvsFiM3A+Zstd9rrlMv1wITz31FC644IKx81u3bp3zCtGG6EP0Qn30Q410Q32iT9kozMpcGgoxBblqJMZE1jqRz5mQhO0w8CaKF8McefNL0k3fGxRyHnPmzBk7pqwnQ2OiE9GH6IX66Ica6Yb6RJ+yUZiVWT/5aCTG5PLLL7c/a6JUvQhupPEuiyoWswwyLEx6oswxJNekGObHjez/tttuGzvmOeecg7/7u79zXiWaEH2IXqiPfqiRbqhP9CkbhVmZ9ZOvRpLv4B4+JZHvELJCWLVq1djxC52JLBUyQ5b7PEvRM+Q1JrLCP9GHaEP0Qn30Q410Q32iT9kozMqsn0I02r17t/35TFFMxAi5j1WsNVS8ifWFzHiWLWJM5FiPPPKI/bOYUxOT/BBdiF6oj36okW6oT/QpG4VZmfVTqEby+UxRbNw9CsXqxRCDUMppgg3m+n384x+3fw+jN4qkxuhDdEJ99EONdEN9ok/ZKMzKXFrkSXqus1AVqpF8PlMUG+8Cj8UyC95emVJMEyzHEd588017uFxjY2PRc1pI9hh9iE6oj36okW6oT/QpG4VZmUuLNJrlCX4uFKqRfD5TlAL3jGDFmB7Y4J0muNhDquQYhi1btth/y0KLRAdufYg+qI9+qJFuqE/0KRuFWZlLj0xhm0teRaEayeczRSkwDXYJMWbF7E2QHhL3sYo5jMt7/ebNm2dvK8XUxCQzXn2ILqiPfqiRbqhP9CkbhVmZS488uc8lr6JQjeTzmaIUiDFwH7OYieiphnEVI8le9u9GzlNWfJ8/fz6HcSnAqw/RBfXRDzXSDfWJPmWjMCtz6TEzNmX79L5QjeTzmaJUmFmqJKTHqJh4h3E988wz9s+gezBkn14SiYS9Xc6XhIufPkQP1Ec/1Eg31Cf6lI3CrMzhID0l2eY6FKqRfD5TlAoxBO7jFnumKvdq7x/60Ifsn4sXL3ZeDQbZpx8333yz/RqHcYVLKn2IDqiPfqiRbqhP9CkbhVmZw0GGEWXbU1CoRvL5TFFKPvWpT40dt5gJ74J3GJeErDAfpFGQffpx6NAh+1hf+MIXnC0kDFLpQ3RAffRDjXRDfaJP2SjMyhwekoCdTU9BMTTy9liUYqFBg/QQmeMWO+FdcB/PRJC9JbK/VDz88MP268WeAYykJp0+JHyoj36okW6oT/QpG4VZmcNDegmymTq2WBq5Z6gqdn6HG5NTY6LYDXZvgr3E+eefH1hviewvHR/5yEdwzTXXMOk9JDLpQ8KF+uiHGumG+kSfslGYlTk8sl2zpFgayRAy2beJUuY+iCEzx5VV2IvJxo0bJ5yniYaGBucdhSH7SseLL75ov4dJ7+GQSR8SLtRHP9RIN9Qn+oSrcPI49nQsx+y41XiKz8PKxG4MJZ3XfEgO7cYP1yxEtVUxY7E4qm+9Hz/cexxpPjIGK3O4SIM80zS1xdRIji/7lyjF6ucG7/CxYhkiv14SE+eee24gx5V9ZcIk3JfS+JFRstGHhAf10Q810g31iT4hKjyCt3vXYXZsJppaN2Pz+sWoidVjbe8Rf5ORPIyeNdcjVtOAlu9uQWfiMayoq7L+Xo3uI8POm1LDyhwuMnQpU7J3MTWSXBLZv4lspykOAvfMWLms25ILMjzOfX7euOWWW5x35o/sJxMydOviiy9m0nsIZKMPCQ/qox9qpBvqE33CUzi5H4nGalQs6cQhcSHJA+hcUot4YwIH/FzJsW6sqKjCwo59jmlJ4vTeb2FebAZWdL9lb0kHK3O4mCf56fINiq1RKWfDclNsQyTX9LLLLptwDG+cffbZ+M1vfuN8Ij9kP9nQ3t5uv7eUkwoQfsdph/rohxrphvpEn9AUTg50ojleg+bOA47JOI2DiSWIxZehc2Byz8fIzk2YGatDa9+Qs8XCNioVmNu2GyPOplSwMoePNFLDNCXeRQZL2VsiOTXmuNkk/eeC97xSxd/+7d86n8gP2Ue2/NVf/RWuvfZaJr2XkFz0IaWH+uiHGumG+kSf0BQe7mtFtcdk+G0z+L423IfW6hiqW/uQaQAXK7N+iq2RNJBnzpxpH0dCGvOlwj28qhTTAxvcifYShSziKJ/PFumVkfeX8hqXO7noQ0oP9dEPNdIN9Yk+ISk8jIHOpVYFWzqxV2SgE02xajR1HnQ2jJPc34GF1muNif3jOSf2+2lKokIpNArLHHgT0Us1tEnOz91LU8iUyPL5XDC5NKXskSpnctWHlBbqox9qpBvqE31CUjh3U4Izr6HjjmmIVS/E6rYf2E9gO9tXoy5Wifntr+KM8zZBKi6DwWAwGAwGIzpBok1ICo/gSNdyxH1NSS2Wdh1yNrhJYnjgBWxqvt76nLuSMtE9KpRKo1KuHeKmVNMD++FeQFJ6TvLpvZDP5soTTzxR8nMtV/LRh5QO6qMfaqQb6hN9QlM415ySyfwRBxJfRDz+RSQO/NHZlhpWZj3I9MB+w6ZKpZHXHGRaPyVISjE9sB+SS+I+53yOLZ/LFdFZVnmfP3++s4UUi3z0IaWD+uiHGumG+kSf8BS2Z86ahobEGxNn36q4B93HMs2lBSQHX8KGORXjUwpngJVZD9IgFmPipZQauXsOSmkOwlwvxTtLV65mTD6TD+acmfReXPLVh5QG6qMfaqQb6hN9wlPYWZdkfJ0Sz7olaUgOvYaullsQr2hC+//NpleFlVkT0kj1S7gupUZhmoNiTg+cDum1cK9sL7/nkugvn8mX5cuX2z0mTHovHoXoQ4oP9dEPNdIN9Yk+ISo8gsHtGzHHXtG9A1tam1ETvwObdg46r5/CQO9T+F7vm66ZtU7hSN9TWHNrLWLxW7B22+8yzrplYGXWhV9eQ6k1mjVrln1MibCmB5YyfPnLXy5oqt5c8A5dy+W85f35YoaPPfTQQ84WEjSF6EOKD/XRDzXSDfWJPuEqnDyOvYl7URe3GkjxeViZ2I0h00syshttcytQuboHxqZg5FW0L6hCfPZ/R/uOt7I2JAIrsy4k2dzbS1BqjdzmoJQJ72LGzHFNyIrspTImMlzNHDeXpHd5fyGY682k9+JQqD6kuFAf/VAj3VCf6KNWYd91SQqAlVkX0jD1GoFSa+RN/i5lwvsjjzwy4dgSpTImXlMkBjEb5L2FIEPFZJX3m266ydlCgqRQfUhxoT76oUa6oT7RR6nCIzjWfQ8qYovQ3n/S2VYYrMz6EFPiboSHoVEYs2FJ4/wTn/jE2HHdUSpj4k16z+aY8r5CMbk8W7ZscbaQoAhCH1I8qI9+qJFuqE/0Uatw8mgfnn66D0eD6CaxYGXWhwzncQ/hCkOjUie8iyG57bbbJhzTG6UwJlIOd8K9zEaWCXlfEKxatcre1759+4p+vcuJoPQhxYH66Ica6Yb6RJ+yUZiVWR/S8HYP4QpDI2/jvNgJ7zIVsjlWuvCbnSxovIbMb5pmN/KeIBAjIjNxvf/978e0adNK0jNUDgSlDykO1Ec/1Eg31Cf6lI3CrMw6EVNicjnC0qjUK7yvW7cOF1988dgxvSE9KWKWSoF3pfd0x5X3BIEc48Ybbxw7bimT/KNMUPqQ4kB99EONdEN9ok/ZKMzKrBN5Om9yOcLSyJv4XYqE91TGpLa2tmSGRBAz4D5+uqR3eT0I5Pq6jymxbNky51WSL0HpQ4oD9dEPNdIN9Yk+ZaMwK7NOpAEu2hhjEBZhrPCeypiUespc99TI6Y4vrwVFT08PLrroInuf733ve5lbEgBB6kOCh/rohxrphvpEn7JRmJVZL/J03swGFRZhrfAuxuS8887DJZdcMnbsbJLOg0SMoTuvJlU+i7wWJGJM5s2bZ+9XVnwnhRG0PiRYqI9+qJFuqE/0KRuFWZn10rF5M2Zfc03oGrkb5u5ZwYqNGDJpoJtjS4hJKiVeU+Z3fNleDIwh5TTBhVEsfUgwUB/9UCPdUJ/oUzYKszLrRHokpl9+ORZY+lwWskbuYUxiUEqNe82UUiTce8mU9C7bi4WZJpgJ7/lTTH1I4VAf/VAj3VCf6FM2CrMy60Qavp++7TZUv/e9mBayRt6E91L3Vkguh/v4maboDRrv8b29RbKtWMi1l2mCb7jhhpIm+keJYupDCof66Ica6Yb6RJ+yUZiVWS/SCO194QVbo7ATniXJXcohUYq1QrzkMkVvMXBPjyzh7rmQv4uJmZXr0UcfdbaQXCi2PoREFfN9xyhOBEWQ+yI6KRuFWZn1IxqVMpfDD29vQalnwvL21pT6eogJSpX0Ln8Xm4ceesg+zssvv+xsIdlSCn0IiSK8d4pHkNeWOkWfslGYlVk/olEYuRxeJJ9DyiKRbt2OYpGut6IUeJPezSr38nuxEVM0f/58e0HFsHvNphql0IeQKMJ7p3gEeW2pU/QpG4VZmfUjGsmT+VLncniRXA4pi4lSD6Hy9laUeopgwT2MTGLfvn32z1JgFnS8+eabnS0kG0qlDyFRg/dO8Qjy2lKn6FM2CrMy60c0EkMSRiPcjdcUmJ6CUuI1RqU2atJL4b4Gn/zkJ+2fpRrOZs5/48aNzhaSCblehJDc4b1TPIK8ttQp+pSNwqzM+hGNjCEIe+iOewhVGNPzCt4pgkvdY+M1RhKLFy92Xi0+zC/JDblWhJDcUXvvnDmAnn9pRWvr4+jqf8fZOJHk0B5sfUzeY8Vjz2P/6aTzig6CvLb8jos+ZaMwK7N+jEZiCMLI5XDjTTgPY0iZN+k+jB4btzGS+OAHP1iy3hIxYZJfIqvdM78kM6IPISR31N47R7qwNC7fvYvQ3n/S2WhIYnjgZ1hbX2WXPz57OTr2HLe26iLIa8vvuOhTNgqzMuvHaGSGDpW6Z8CLO68irCFl3qT3UjfOTS6JO0rZW2LySz7+8Y87W0gq5DoRQnJH572TxDu9D6JKvnenbcD2U267MYKhPU9i2exKu+zx+nXYNnDKeU0XQV5bfsdFn7JRmJVZP26NxASEnfAux5cymQjjab0xaKYMso5KKXGvcm/i/e9/f0mnSjbDyGTVd5IauUZkCjB8GDuf/xn6lDYiyxGd985J9LcvsssWX9qFI85W4BQGXnwUDTVx67U4apq/jz1DI85r+gjy2vI7LvqUjcKszPpxaySGIKxcDjduQxDWGioybMuUQaKUw6dkal73sU00NDQ47yoNjzzyiH3cp556ytlCvMj1IbpJDu1Ce/NMS6sKzG3bDb1NyfJC573zFrpXzJhYV5LH0d95P+rtIV1VqF/7MwwMF2nA1vDv0LPhM6i2rk3qoWHvYOemBfb1G4vqT2Pt1lcx5Lw5yGurUycSJOEqbN1gezqWY7bcYPF5WJnYPVaRJyPjJ1/ApubrEbcrfyVmL/02XsryaRMrs368GokpKeUTeT/cPQVhDilzr51SqqR3v14SE+edd17JtWlubraP/Zvf/MbZQtzItSF6GTcko/dQdWsfhp3XSLgEee8E9r14agdaZ0hvyBy09B6zTMJb2PGtL6HGrj8z0dy+K017qVBOY6BrFWpqvoS2bb/AMy23oGLeY9h5YvIBk0MHsauvD30S27fhmdZmq4z1WNt7xDYxQV5bfsdFnxAVHsHbvesw27q5mlo3Y/P6xRMq8iRO70X7wmmI1SzG+s0/wjObv4rm2VWo+eIzOHDGeU8aWJn149VIegjCTniXMqWLUvHKK69MOG6xk97T9ZKYqK+vd95dGqRMM2bM4MKKKRBNiE68hkSCpkQPQd07PT099r7WrVvnbMmf5P4OLLTryhIkXn8d29beMvpANn4LWrpeK6IhsRjZjba5VZjT+mucsP5MHurEkooZWNH91ujr6UjuQ8fCKlSu7sGg9WdQ11YIcl9EJ+EpnNyPRGM1KpZ04pDcXMkD6FxSi3hjAgd8braRvW2YG5uOZV1vOqZlBMe670Wl76wUk2Fl1o9XI2mEhtUzYZAypYtSIvkk7mMXc6X3dL0k7njxxRedT5QGk/i+YMGC0OuGNuS6EH24DUm8fi2e+uZdqLB+pynRQ7p7R14rRUzkDAZ77rPaN9ZrlbejabHb0F6PNT2H/R/eBsSZ/nbMNz00gsdopOXMq2ifX0lTQvIiNIWTA51ojtegufOAc3OdxsHEEsTiy9A5MPmrerivFdWxOrT2DTlbkji1fQOmTdiWGlZm/WjUaPSfQOooJd6k92LOCPbss8+OTc1sQo4pTwDN8SXuvPPOkpsDMwHB6tWrnS1EkGtCtDGInZvuGH3CXXMX2vf8HgOdS22taEr0kO7ekddKERM5gb1t40N2JeL1q7Dx3gV2XYqnGEqVihHLZCyw81C8MQerLYMzETPr1+fQsd8Mjz+G3pY5iC3swH6/wyaHcHBXH/p2/ALPbFiMmvjtaN3xtv2SHCcogtwX0UloCk82Gf7bxjjWjRUVFZi95qd2YldyqB9bV9chVnEPuo9lThdkZdaPRo1Gv7hTR6nxLmgof5cKc77eMoQxAYDpydmyZYuzhRh9iCaG0N+xFLV19yKxVxKFh2lKFBLEvSMPZ2677TZ7XxdffLE9lCtvkm8g0TDN3pc9w1bT43b+bPLYNqyplTyTGjR29OO08/aM2DO+/dge9jshtr6A/kkzd5k6utT1gHgIfa1We6u6FX2TKm0Sp6y22wy7rE55l3XigJOAH8S1NQS5L6KTkBT2q/QWA51oilWjqfOgs8HNEPa0NThJ7iam4fa2Xcg8eIuVeSqgUaPxuuYfYeBe0FB6TkqVX+E+X+9QMsl5KTUyRXBYx9aIWx+iFZoSjQR174gxkd7jggyJ8E4vWqrku7UKdSsT2DtmHE7jUOfd9vC/WO0adB/OsgaZngyTkD4Wr+HopNm7cjUlLsT8PPllzI7NxsruAXsUTJDfS/yOiz4hKZyHKTGJ7tW3Y8X6r+PrLXehvjqO+O3fxp6TE28qqbgMBoPBmLoRTaJtSrwaTqXQxGhOh1Uuv5Egpi0Uq8CcDS9h0G84lYczr3fgDt/hW3PR0vt7510GMzTeZ/hWQwIHMx3PJ6ckyCDRJiSFR3CkaznivqakFku7DjkbxhnZuQkzLfe9psfMzmUS3edi/fbj9pZ0sDLrJ51GpZoG14v7y9AvwkK63t3lKEVvgfd8ZepLdxlKvbCjIInv11xzDerq6so+8d2rD9EIe0o0ouveMe0j63t1fjv6J80uOoLB7RsxR16PL0Z7v8yPFSyjM39NTnSvaunFO6Nb0nAQnU3ViDV1YsD6K8hry++46BOawrnllOTRs+KBlVk/6TSSBm8p8ycMUqZ0EWZD2L12SSnWUJHjePHO0hWGRma65OXLl9vXoFzNiZ8+RBs0JRrRde8cx/b1c+0ypTQByUPoXjXHfs/YDKZBcuY1dNxRjenrXxqdEvhAAo1xv14VH/74CjZdX4kZrTsg/SxBXltdOpFiEJ7CduL6NDQk3nB6PpzZt3wT12lKyoF0GknDUxrhpUbKlC6kxyIsvD0VxV7TRY7hhzvHRaKYUxWnwvQcffSjH7WTTcvRmKTSh2iCpkQjqu4dp1cilmLUyChJnP7tk2iskO/cYkwRPIzD3WtQW9GI1n/7KTpW3ugaKi8LWf8KW5//vxhKWr8ffW08R2X7z/CDljtQEb8Dm3aOTh4c5LXld1z0CU9hZ12S8XVKPOuWTMDM2e3qTrRujBPbH8b02AKr8mfuUGRl1k8mjcSUhL3Cu2CmxzUR5kJ+3p6KYl4f2b8fYkLcUxWHMdROjnfVVVeNlaEcjUkqfYgmaEo0ouresR/YyvfYQrTtTTc0a3y66fi8R7FjMPMspDmRPI49HcsxOy7TEa/DtgGTXzKIvtZ5iM1tw96Rd6wyLLCvn4n47C9h04tvjtXtIK+tKp1IUQhRYTMuUlZ078CW1mbUuNw1cAoDvU/he72jlTv59gtYO7sC8bp/wD91/AjPdHwDy+qqEJvzDfRlMV83K7N+MmkkT8PDyFvwIo1ddyO82D0U6ZCyuIdxGUNQDKOUTh+zdoiJUuvknaZYYuPGjc6r5YGcM9EOTYlGeO/kgJPInl1+SbDXljpFn3AVtpz43sS9qJNZIeLzsDKxG0PGX4zsRtvcCtcKoiMY6v8x1jfMdqYFrsTs5lZ09cvc75lhZdZPJo2ksS3vCbNnwuBNNA+zTCanwsQDDzxg/yx4WkoPss90eHuQSp1fIgs7VlRU2Md+73vfi0OHUg19iCaZ9CEaoCnRCO+dHDjShaXxGVjR/ZazIT1BXlvqFH3UKjw6+0M1GhP7Axkrycqsn2w0koZvmHkcBm9vSTFXV88G77ohEgUv4OVB9pkOuSbe/JJSD7cTY7JgwehwgsbGRrtM5UImfYgGaEo0wnsnB5KDeOM/XsWRSeub+BPktaVO0UepwjLd7z2oiC1Ce382SyNmhpVZP9loJI1cMQMa8PaWhJnvIo3vq6++ekJ5JII0JrK/THjzS+T3UhsDOZ4ZTrZ69Wpna/TJRh8SNjQlGuG9UzyCvLbUKfqoVTh5tA9PP92Ho0F0k1iwMusnW43kabw0OjXgzucIs7fEm9PhjqCMiewrG7xlEb3CwEwC8Mgjjzhbok22+pAwoSnRCO+d4hHktaVO0adsFGZl1k+2GkmjN+zhUgZvAzwMs5TOkJgIwpjIfrLFOyuY/B0GYkjk+EHn12gkF31IWNCUaIT3TvEI8tpSp+hTNgqzMusnW41keI4MC9KQ8C648yik56TUaDQlghhHdxnCMGxSV77whS/Yx3/55ZedrdEkV31IGNCUaIT3TvEI8tpSp+hTNgqzMusnF40k4T2sp+9eJJdEym4ijET8dMZEZqIq5fAtgzGPphzyexgLK0o55s+fjyuuuCKU45eKXPUhYUBTohHeO8UjyGtLnaJP2SjMyqyfXDQyCdVacM9+NWvWLLshXGrEeJgyeCOIJHzZT66ITu5yhLGwoiDluPbaa3HZZZdF1pjkow8pNUmc2PldNNY14uHe/wxkZklSOGrvnTMH0PMvrWhtfRxd/f6rgiSH9mDrY/IeKx57HvtP66pVQV5bfsdFn7JRmJVZP7lqJOtzaEGGkkn5TYS1oKLbmJx11lljvwcxC5bsJx+8Cxu684FKOQRPzIjMUHbzzTeHYoyKTb76EFLuqL137DVB5HvTbybSJIYHfoa19VV2+eOzl6NjT3brtpWSIK8tv+OiT9kozMqsn6mukTe5O6wn8saYeMtT6Crrso988S6sKEPcpJylnpnLDHO77bbbImdMCtGHkHImyHsnuEVjk3in90FUyXfmtA3YfsptN0YwtOdJLJtdaZc9Xr8O2wZOOa/pIshry++46FM2CrMy62eqaySNXHcORZgzhJkeCK8xKaR3ST6fL3JtvAsrTp8+3f5Z6vVdjDFZvHixsyUayDkRQnInqHvH9JgHkcMHnER/+yJ7f/GlXTjibAVOYeDFR9FQE7dei6Om+fvYMzTivKaPIL+X+B0XfcpGYVZm/URBI2/CeRgzTrkRM+BeS6WQYVzy+UKQf9hu0/bud7/b/hmGOTALX8oK8FGhUH0IKVeCunc2btxo7+u6665zthTCW+heMcPaXwXmtu2GbTuSx9HfeT/q7SFdVahf+zMMZLmyes4M/w49Gz6Daut8Mg8NO4PB3odQO3MTdnr8UZDfS/yOiz5lozArs36iopG7R+BTn/pU6MOEvLOD5duDI58tFG9ZJC688MKS95YIZkhZVIyJnAshJHeCuHfceYWXXHJJ4b0lp3agdYb0hsxBS+8xyyS8hR3f+hJq7GPMRHP7LgwVLYHkNAa6VqGm5kto2/YLPNNyCyrmPYadJ1Id8Bh6W+YgtrAD+z1vCfJ7id9x0adsFGZl1k++GsmQpODG8RaOt+EdxhTBXrzDuPIpk3wuCMzTRHeENZTKLK747LPPOlumLnIehJDcSXXvmO+nUoWb5P4OLLS3L0Hi9dexbe0tiMvf8VvQ0vVaEQ2JxchutM2twpzWX+OE9WfyUCeWVMzAiu63Rl/3YhuoyvEeHRfe8yqEIPdFdFI2CrMy6ydfjcQEBDG7VJB4E7tLOctUKrw5Hbn2TshngkCGNrjLIXHuueeG0lsiNDc322UIZhx4eMg5EEJyJ9W9Y76fShXjnMFgz32olO2Vt6Np8UzX+67Hmp7DRZ1l60x/O+abHhohuQ8dC6tQuboHg6NbJjCytw1zY/PQ2jf51YnnVRhB7ovopGwUZmXWTyEayZCksPM33HjzJwqd+SoIvGXK1cgVoo9BGv4yXMuUwR3z5s1z3lVa5BqYVd+nsjGR8hNCcifVvWO+m0oV45zA3rbxXECJeP0qbLx3gd1bEk87lGoyI5bJWGDnoXhjDlZbBmciZtavz6Fjv5nRK/XwLEm839/xOcs83YeewTPOtnHkOEER5L6ITspGYVZm/RSikRgSSejWhEmmNhFWT4AbGermLlMu+SXy/kLx6yVxR1jD8MSYNDY22mWYqosrStkJIbmT6t4x30ulijGSbyDRMM3ZHkdN0+N4aeAUkse2YU2t5JnUoLGjH6edt2dk+DB2Pv9j+3/ShNj6Avonzdw1jIHOpdYxlqJzYNjZNoS+1jrEqlvRZzYZkgfQ2VyDimVdOGwZluTQ7/DqwaGxnpwJ51UgQe6L6KRsFGZl1k+hGokp0dDwd+Oe+Sqs1cy9ePNLsjUC8t5CSNdLYuKiiy4KzRRIT9KMGTNwxRVXTEljItePEJI7hdw7fjly7shrJq53etFSJZ+vQt3KBPaOGYfTONR5Nypk37Vr0H3Y6xBSkBzCwV196Ovzxms4Omn2rhxNyWAPVldWYWHHPuljwc5NCxBzzcIl1yAogtwX0UnZKMzKrJ9CNZInP2GuDeKHmCQ5LxNiCDTgzS/JphEu7yuEOXPmTDhmqli0aFFo5k2ugxiTq666asoZE7l2hJDcyffecc+4lSrymYlrNKfD+nzFPeg+5unJOL0X7QulF6UCcza8hMEsRnGdeb0Dd/gO35qLlt7fO+8yJHFq+wZM8xu+1ZDAwQnHM0O9zIrzk82LHCcogtwX0UnZKMzKrJ9CNZKGrORJaEgqdyP5JKP/AEZDQ2+ONLjd+SXZ9OLI+/JF9i3nnSq8EwOUeqV3N3JtrrnmGlx99dX27xp6t7KhEH0IKWfyvXe831upYv78+c4nsmEER7qWj860Nb8d/ZPSNEYwuH0j5sjr8cWWGZD5sYJldOavyYnuVS29eGd0i8MQdm66FbHKZWj/9x3o6+tFx4pZiFWtQMfLr6D/6Cn7/IMiyH0RnZSNwqzM+glCI/knIaEJY5bk/CS05L54F3rMlIwv7ykm3n/wYeooZkRMSW1tLW6++eYpsZZJsfUhJKrouneOY/v6uXaZJpsAh+QhdK8a7XmuWNKJQ1n0luTEmdfQcUc1pq9/aXRK4AMJNMb9elUOoWtprV2OyRHHjNYd9u9BEeS+iE7KRmFWZv0EoZGZYUrb021vgrkMNdOA1wikyy+R14uNd1hZmMPd9u3bh/e+9712OSTXRbsxKYU+hEQRVfeO0ysRi9ViadchZ6OXJE7/9kk0Vsj3ZDGmCB7G4e41qK1oROu//RQdK29E/PZvY89JOUoSwwO/wtbn/6/PWikcvkUKI1yFk8exp2M5ZstYx/g8rEzsTrEg0Aje7rnfWcnUE/EGZyxjeliZ9ROURtLQ1tLodyP5LqbeahlmJuYt2/VL5LVi41eesKZ69ktg1bRIpxcpHyEkd1TdO8e6scI2GwvRtjfd0KxB7Nx0hzNF8KPYMeidRatAXO2zeP06bBsw+SWDlvGYh9jcNuyddMiT6G9vQMWCdvQz0Z3kQYgKW0ajdx1mx2aiqXUzNq9fbJmOeqztPeLr+JND/fj5Vvd0dk+htWm6fyKYD6zM+glKI5Mvoa23xPTiyHlKaEnK9+aXpLp2QemTCe91kpCeplIj1+C2224bK8Pll1+uLl/JjZSREJI7vHdy4MyraJ9fmXpomYcgry11ij7hKZzcj0Rj9fh4SJnrekkt4o0JHPDtLfHgdHFm+35WZv0EqVHjZz+LxXfe6fylBzHUcp7pIgyyWb+klGXzM0qyrdQYYyJ5JVIOWctEm9k1lFIfkjvURy/UJgeOdGFpfAZWdL/lbEhPkNeWOkWf0BRODnSiOV6D5s4DTs/IaRxMLEEsvsw1N3ZqRj9fifntr2LyGqKTYWXWT1Aa/erll/GxK67A3HPOwT8/+qizVQ9ynukiLLzrl3jzOUpdNq9RCtOYSJiJAbQak1LrQ3KD+uiF2uRAchBv/MerODJpfRN/gry21Cn6hKbwcF8rqmN1aO0bcrb4b/NnBMe670HF2NzYmWFl1k9QGknD9bqPfAQfPv98fOWhh5ytepDzTBdhki6fI4yyeWcISzW0rFSY8kjviTZjEoY+JHuoj16oTfEI8tpSp+gTksJ+K4ZaDHSiKVaNps6DzgYfTryE9dPjduW0o+Z+9LzNnJIoEKRGr+/bh3994onQG7F+jNXdFBEm3nwOd+9EWGXz9uCIcaIxmUxY+pDsoD56oTbFI8hrS52iT0gKF2BKkoPYv+0bWFQRQ2VTK575ef+kGbuk4jIYDAaDwWBkE6Q4+F3rQoJEm5AUNiuW+pmSdHNzj3Kmvx3zY9knWgmszPophkby5F/2q2nWJPPlmio0IFPfust0zjnnjP3e09PjvKu0eNdUYY/JRKQsRC/URy/UpngEeW2pU/QJTeH8c0pOYX/H56zK+Tl07DfzZmeGlVk/xdJIGrNhrg7uRc4zXWjBawLcocWYZFqFvthoMiZSDqIX6qMXalM8gry21Cn6hKewvUDQNDQk3pg4+1bGdUfeQveKGYjNb0d/NtNuObAy66dYGmnrLZGypAst5XzwwQdx1lln+ZZRIgxjIg1/bzJ+2IZTizGRMhC9UB+9qNXmzAH0/EsrWlsfR1e//6ogyaE92PqYvMeKx57H/tPZzYpVKoK8tryHok94CjvrkoyvU+JZtyQV7/SipSqOGa07kH0/CSvzVKCYGmnqLZHzTBcaFlV8/PHHcd555/mWzx3SIC816YyJlGfLli3276XEGJOPf/zjoZlKOT7RC/XRi1pt7DVB5DvOb6bRJIYHfoa19VV2+eOzl6Njz3HfxafDJMhry3so+oSo8AgGt2/EHHtF9w5saW1GTfwObNo56Lx+CgO9T+F7vW9iPOskiT/ufAzXx2Zhdc9RZ1t2sDLrp5gaSUNRZpLS0gvhxbuoouR0hIn0glx88cUTyuSNyy67LJR1Q4RUxuSGG26wyxVGj4UxJmFdFzk20Qv10UuQ2sj6SsF8/yTxTu+DqLLKFpu2AdtPue3GCIb2PIllsyvtssfr12HbQC6PaUtHkNeW91D0CVfh5HHsTdyLOnkSEJ+HlYnd4zNpjexG29wKVK7ugbEpciO+3XM/amofQE/aIV6TYWXWT7E1koa/hl6IVLgb2RoMVDpjcuGFF4ZmSAx+xuT888+3f3oXfiwVck2uvvpqXHHFFSW/PnLeRC/URy9BaSPfmbKvYIZynkR/+yJ7f/GlXTjibLUf2L74KBpqZGmEOGqav489Q7m1h0pJkPWe91D0Uatwcn8HFsaq0ZjYH0h3JCuzfoqtkfyTkMZ+f3+/s0UX0oiVa2BCg4FKZ0w0DIczmnrLFlZviSA6zpgxwzYmpRzeJudN9EJ99BKENt7vysKNiZM/G6vA3LbdsG1H8jj6O+9HvT2kqwr1a3+GgSxXVs8Oy/D0bMTt1Zbhic/Fso5dk5ZcMIz0t2OBXQ53zENr3/hjZEG2B0WQ+yI6Uapw7iu2Z4KVWT+l0Eh7b4l3GJf8HTbuf7bxuGvhUivCyCnxYnon3OWSCKu3RJAyNTY2lvQaybGIXqiPXgrVJtXDm4KMyakdaJ0h37dz0NJ7DBh+Czu+9SXU2Pueieb21IYhX5IDz+LumllobuvGS8+sRX2Fe0j9REZnS52FFR296Ovrc+I1HPWYpEKvrZsg90V0olbh5NE+PP10H44GdNOxMuunFBrJP4iFCxfa43614h2SVOphQH6YYQn79u2b1DOhwZhcd911E8ok8cEPfjC03hJBjv2FL3yhZNdIjkP0Qn30kkob2V7KcDM6WkS2L0Hi9dexbe0tiMvf8VvQ0vVa4IYEOIG9bQsRm/MN9J2wdm4mI1rRDb+BxNkt4RBsvQ9yX0QnZaMwK7N+SqWRGBINPRCpMEn5cj0kxESF2bg2GH3EJLnLJ7+HaZykwV9ZOZrw6Y0HHnjAeVc4iG7Nzc12WR555BFna3GQYxC9UB+9pNJGtpcyxjmDwZ77UCnbK29H0+KZrvddjzU9h4OfZevMq2ifX4mqll6MTj7srAlXeR96Bievv0BTQopB2SjMyqwfajSONLRH/wGNRtiLBApufSQvx12+MI2JzLjlLos3pJcnTMSYPPTQQ3ZZimlMZP9EL9RHL6m0ke2ljHGcXgvXa/H6Vdh47wK7tyQ+7zHslN6MtEiifMNo74o3au5Hz9ue5Hh7uYUqLOzY5xgeM/uX/0LVE4Zv9R91zZI6ETleUAS5L6KTslGYlVk/1Ggikkhu/wNxIuxpgr36eI1TGD066XpJ3FGK4VOZEEMiZdm4cSPuvPPOwA2K7JvohfroJZU2sr2UMUbyDSQapjnb46hpehwvDZxC8tg2rKmVPJMaNHb047Tzdn+SGD6yC89v7bRHBrhj68/7Jw//GuhEU6waTZ0HnQ3pe0MmJbrX3IV2n3VSJpxXgQS5L6KTslGYlVk/1Ggi0sDXlF/ip4/8g3OXT8pbSmOSqZfEHZqMicRFF10UqDGRfRK9UB+9FKqNfOdJUru5tyUk8T3vXlq710L2U4W6lQnsHZvy9zQOdd6NCjlG7Rp0H07VPzFKcuggdo0lobvCr2cjR1Myjpifl/Gt5pnj+Sgugqz3Qe6L6KRsFGZl1g81mow3fyPM/JJU+nh7dEo11Exyb2SGLTm+X6xbtw6XX375hLKFbUyWLVs2oTwSQfWAyb6IXqiPXoLQxm1MCjIkFmf62zHf2k+s4h50e9dkO70X7QulF6UCcza8hMGUo7hO4fWOz/sP36p9CL3ePJFT27F+mt/wrSVIHEzfJzP+3skzpsrxgiLIfRGdlI3CrMz6CUMjadhKA1Yz3mFSYeWXpNNHpll2l1HLNfWaOomwpwqWNVRMWcQ0yYxmQSD7I3qhPnoJShsxJjI0s7A8thEc6Vo+aibmt6N/Uo75CAa3b8QceT2+2DIBJ5ztBZLch46FVZMT3aseRO87KZ3PGKl6VYKs97yHok/ZKMzKrJ8wNJJ/ItL7oGFoTzqkkS/Xx0QY+SXp9JHr6B1qJkO7NOBnTMI0TVIeWVjx5ptvttdXkZBthSLnRfRCffSiS5vj2L5+rl2mcYPgIXkI3avm2O+pWNKJQ5k9QxY4PSvTH8Z2e0rg/Ug01qC25UX4r1TixswWNjkpPshry3so+pSNwqzM+glLIzEkWqbdTYVfo7/UK9Nn0kfK6G38azF72oyJ9NDJ9ZJyXXvttbYxKXTtHDknohfqoxdV2jg9FrFYLZZ2HXI2ekni9G+fRGOFfJcFN0Vw8vBPsaq2Fotat2Jbx5cxO96Atj1Oz8fwIby8tQf9Jr8lOYSDuyRHZQe2d38HK+qqULE4gQOenp0gry3voehTNgqzMusnTI1k+FGYw3qywduwlt+lcVsqstHHr/FPY5IeKdf8+fMLvlbyeaIX6qMXVdoc68YK22wsRNvedEOzBrFz0x3OFMGPYsegJ/ckL0YwtOdJLJtdaS/SuHbb75yE+CRO9bVihqtMZ17vwB1js29VYnbzY3hxYPLUwUFeW95D0adsFGZl1k+YGpkFC0vd+5Ar8jR99J/AaJRytqts9aExyR3R0Kz+/sQTTzhbc0M+S/RCffRCbTIha54syjq/xE2Q15Y6RZ+yUZiVWT9hayR5GtLI14706Mi1MlGqRnUu+kjj311GCdmmAc3GxCyyKDOH5Wo25XNEL9RHL9QmE4fQtbQWFSu6kWvffJDXljpFn7JRmJVZPxo0ElOiJUE7HTIDl1wvE6Uoc676SO+Iu4xiBLQYE+kZ8+bolLLXKR1ikKQ8jY2NOZVHPkP0Qn30Qm0yMYKhN3Zh75HJw7MyEeS1pU7Rp2wUZmXWjwaNzBN+LY3nVEhj1duoLjRROhP56JPJmIRpAvyuoRZjYq6bLA6ZbV2U9xO9UB+9UJviEeS1pU7Rp2wUZmXWjxaNpNdBGqfakcaqexhSsXsi8tUnlTGRIUqy2Jh2YxJW+eS6yaxcV155ZVa5TlJ2ohfqoxdqUzyCvLbUKfqUjcKszPrRpJE0TMNYCyRXvInvqSIICtmP15hceumleN/73mf/rsGYeBd/dBs8MU+FLYaWP1KGGTNm2GXKVAZ5D9EL9dELtSkeQV5b6hR9ykZhVmb9aNJInkxLw7SUU+7mi5gnuXbpIggK3Y/JlfCLsI2J4C2f6L9792779+uuu855V+mR62Jm5nrkkUecrZOR14leqI9eqE3xCPLaUqfoUzYKszLrR5tGMsuVPEGfCsi1SxdBEMR+PvWpT00qmwmNxuTP//zP7Z+XXHJJaL0lglwXMSRSlmXLlvleJ3mN6IX66IXaFI8gry11ij5lozArs360aSQNPxl2NBWQa5cugqDQ/cgwqIsvvnhS2dyhwZhITpFf2cLsLTGYsi1atGhS/pBsJ3qhPnpRq82ZA+j5l1a0tj6Orv53nI0TSQ7twdbH5D1WPPY89p8OYm334Ajy2vIeij7hKpw8jj0dyzFbVgWNz8PKxG4MZbyfkhge+He0LZ2LePzz6Hg9uynqWJn1Q43yR65dugiCQvcjU9xmMiWXXXZZUZP1s8WbAyNRUVERam+JwSTAS7gT4KWMRC/URy9qtTnShaX2qumL0N5/0tlokLbQz7C2vsouf3z2cnTsOW5t1UWQ15b3UPQJUeERvN27DrNjM9HUuhmb1y9GTawea3uPpLmpXDdh9UKseXIHjgxndwuyMuuHGuWPXLt0EQSF7kd6QNIZk3g8jn379jnvDhfJJfIr4+WXX+68I1zcCfBmQgb5neiF+uhFpzZJvNP7IKqsssWmbcD2U+62zgiG9jyJZbMr7bLH69dh20Dua4iUgiCvLe+h6BOewsn9SDRWo2JJJw7JvZY8gM4ltYg3JnAglc84uQftDTXWDfggul4fzOmJACuzfqhR/si1SxdBDImS/RRKJmOiZZ2QlpYW3/JJNDQ0qCijlKG5udku0913323/lCFyRCeiD9FJIdrIZ9NF/pxEf/siex/xpV044mwFTmHgxUfRUBO3Xoujpvn72DM04rymj8KuwUSC3BfRSWgKJwc60RyvQXPnAcdcnMbBxBLE4svQOTBsb5nIaRzqvBsVsfnYsP1YToZEYGXWj3aNup97Do98/evOX7qQa5cuglh3RfYTBF5jYqYGdpc1zEZ/ql4Sd0gZtczMtnz58rFyXXTRRTQmShF9iE4K0cbce6kif95C9wrpDa3A3LbdsG1H8jj6O+9HvT2kqwr1a3+GgSxHi2SHZXh6NuL2asvwxOdiWceujEPqk0OvYuvaT6M63uAzxCzYeh/kvohOQlN4uK8V1bE6tPYNOVv8t43h9Kyk7UlJAyuzfjRr9IueHlz7gQ/gxgsvxFcVNvrk2mUKmVmqEGQfQWGMyRVXXGEPRfLOehWmMUnXS+KOYi9WmS1XXXXVpLJpKBeZiOhCdFKINu77zi/y5tQOtM6Q3pA5aOk9ZjWQ3sKOb30JNfZ+Z6K5PbNhyJXkwLO4u2YWmtu68dIza1FfcQc27Rx0Xp1McmgX2ptnjuYEd/gPpy/oGngIcl9EJyEpPIyBzqVWBVs6sVdkoBNNsWo0dR50Nrg41o0VFRNv9vjsL2HTi29ae8sMK7N+NGskpuSvrcbf1eecg2989avOVv14FwWU2ZvyJWh9xHS4exu8xmThwoUlb1xn00viDjEmYc/QJtdIJghwl2uqzBpXToguRCeptHHfU6UIN8n9HVhob1+CxOuvY9vaWxCXv+O3oKXrtcANCXACe9sWIjbnG+g7Ye3cGVJfsaIb/n3Cg9i56Q7Ea+5Ce5oEe+95FUKQ+yI6CUnh3E3Jmf52zI9Vom71d+yGVWficay+tda6QSfPwOW+yRmMoOJ9VlR6tjEYDAZj6ocffu8rZoxzBoM9943+v6m8HU2LZ7redz3W9BzOeQh7Rs68ivb5lahq6cXo5MOnsL/jc9bx70PP4Bl7i5vkgQQa47VoTvw27YNh9/kFESTahKTwCI50Lbdcv58pqcXSrkPOhnFGh3ZNNCyjTxKqsLBjX8YblJVZP1NFI1lUMYgcjVIhT9Llib77i/2VV15xXs2eUunj7THRMkzKjd+UwVLuMHNhpAyClMFcQ1nPREvuS7lj9CH6SKWNbC9ljOP0Wrhei9evwsZ7F9i9JfF5j2Gn9GakRRLlG0Z7V7xRcz963vYkx7/Ti5Yqd3vKzP71OXTs987s5RiW+GJs2vYr9PXtxsEUyfZyvKAIcl9EJ6EpnGtOie9rw31orY6hurUv4xAuVmb9TCWNxJQUMhSq1Eij3v5n5EQ+Df1S6uNnTNxrcmjAz+yFmQsjx3djjNOVV16ZlwklweLVh+ghlTayvZQxRvINJBqmOdvjqGl6HC8NnELy2DasqZU8kxo0dvTjtPN2f5IYPrILz2/tHB1d4oqtP++fPPzLZ6RK6jbZUfSsnjVW7tGoxe0btk1KvJ9wXgUS5L6ITsJT2M4RmYaGxBuOK3dm36q4B93HJjvukb1tmBubgRXdbzlbLGxTEsfMTTtHZ6ZIAyuzfqaSRqZBqq2hnA7v0/1cjUmp9fHrjdCWKyHXT4yIu4z5GL4gkGN7kXLMnz/ffu3xxx93tpIw8NOH6KAQbeSz6SIv7F4L+XwV6lYmsHesF8LMQmq9VrsG3YfTP45NDh3Err4+9Hmj/+jkB7k5mZKD6GyqRqypEwPy5/BhvNL+D6iNzUVL7+/tdxjyvgY+BLkvopPwFDZJVGPrlHjWLfFim5hKzGvbPfZ0YHT4lseopICVWT9TTSNZtE6SscMcspMrfsYk2+E9YejjZ0zMYoFaEP29EwpIlNpAyTH9kPI99NBD9ut33nknh3OFRCp9SPho02Y0h9b6HvF7SHt6L9oXSi9KBeZseAmDfu0lm1N4vePz/sO3ah9CrzdP5NR2rJ/mN3xrCRIHvX0yo6Zk2vrt1lEcbCPlmr7YIchrG+S+iE5CVHgEg9s3Yo69onsHtrQ2oybunn7uFAZ6n8L3ep3ZtZID6F45GzL13Ipv/gCdiW+jZdEM6+Z6AD0+PSteWJn1MxU1ksao5JhMJaRRb/9jciLbIUdh6eNnTGR4lzakHoRZTjleOozuHM4VDpn0IeGhSxuTc2t9h8xvR/+kHHPTdrJejy9Ge/8JZ3uBJPehY2HV5ET3qgfR+47X+YyakglD51MMpw/y2vIeij7hKpw8jr2Je1EnCwHJPNeJ3ePjHEd2o21uBSpX98DYlOTQbvxwzUJUy80Yi6P61vvxw72pp6Jzw8qsn6mokTTmpbdhqjXyvDkb2RiTMPUxw+XcZZZzyMZMlRIxUN5ylirPRI6VCfdwro0bN6q7flEmG31IOOjS5ji2r59rl2ncIHhIHkL3qjn2e1KOLskZp2dl+sPYbk8JLKNXalDb8uJYG2yc0YUd482dGDDHHuzB6kr3gtijBHlteQ9FH7UKjw7NqkZjYn9WpiMTrMz6maoaiSHJZRiUFnI1JmHr42dMStXgzwUppwzrc5dTyu3OPxJDEHQ+khwnG+R6PfLII/b7ZTiXlJcUn2z1IaVHlTZOj4UkjvvNRDpKEqd/+yQa7bXbgpsiOHn4p1hVW4tFrVuxrePLmB1vQNseJ59k+BBe3tqDfju/5TQGulahJr4Aa7b8Ajt2/ALPrL0DFTWr0DUwcahXkNeW91D0UarwCI5134OK2CK09590thUGK7N+prJGU22aYEMuxkSDPlI2KaO3zMYQ9vT0qEjolnL65ZnIECopq/y+ePFi593BIPvMBenVueaaa8bKRYpLrvqQ0qFKm7GFoheibW+6oVnO4oVW2ePzHsWOwczD2DMzgqE9T2LZ7ErIIo1rt/3OGYqVxKm+Vsxwl8kyKS+13W0Zl9HvtlSLWQd5bXkPRR+1CieP9uHpp/twNAj7b8HKrJ+prpE0jqdafomQrTHRoo+fMZGeiEQigYsvvhjnnXce1q1b57w7XPzyTBYsWGD/vPDCCwPtLZF95ooYpObmZvuzy5cvT2lISeHkow8pDdQmE7LmyaIU+SXpCfLaUqfoUzYKszLrZ6prJA28qTYbl+DXyPczJtr08Zqps846a+x3TcbEL8/ERJC9JbK/fJG1C+Tz0nMylaa5nkoUog8pLtQmE4fQtbQWFSu6kesg5SCvLXWKPmWjMCuzfqhReGRjTDTq49cTYUKTMfHLM5F473vfG5gJkP0VgpRjxowZ9n7kukqZ/cwpyY9C9SHFg9pkYgRDb+zC3iPeld0zE+S1pU7Rp2wUZmXWDzUKFz9jki40IDkkMgzKr3wSmozJm2++6VvGG264wXlHYci+CkXqgFnTRK6d/LzttttoTAIgCH1IcaA2xSPIa0udok/ZKMzKrB9qFD65GJOwkbJeddVVvmXzhoYZplpaWnzLJhFEj4TsJwhkGOIll1wyoXwySxcpjKD0IcFDbYpHkNeWOkWfslGYlVk/UdRoKj5hljKLFplCA2I2LrvsMt/ySfzpn/4pnnvuOefd4WFm3EoXkndSiHmSfQSF9C65e6A+/vGP2+dA8idIfUiwUJviEeS1pU7Rp2wUZmXWTxQ1KrShGRaiRabQQiZjokGDdL0k3sh3el75bJCIMZF9mtm5JAmeK8HnT9D6kOCgNsUjyGtLnaJP2SjMyqyfKGpkZl6aaj0mokWm0ITXmJx77rkTyioaiBZhkE0viTc2bNiQc52RzwWNuWZyfc1K8JJzMhV7AMOmGPqQYKA2xSPIa0udok/ZKMzKrJ+oaiRT1061WYxEi0yhDWNMZK0SSYD3ThksIVPflhqZ1UrKki5WrVqFK664YkJZZbauXGbmks8UE6m/ZrYz9prkTrH1IfmjVpszB9DzL61obX0cXf3vOBsnkhzag62PyXuseOx57D8d0OJuARHkteU9FH3KRmFWZv1EWSMxJdL4nCqIFplCo8kSYyKGxCBP+r3lzqcXohRI2f0mGcjWSMl7S4EYJdNr8sQTT7DXJEtKpQ/JHbXaHOnCUnvF9EVo7z/pbDQkMTzwM6ytr7LLH5+9HB17jltbdRHkteU9FH3KRmFWZv1EWSNpuEmDM4wn9fkgWmSKqdL7I41oGb7lLbuYAG3I9RTz6i6rxL333psx0VzeVyqknGbq4Lq6upx6dMqVUupDckOnNkm80/sgqqyyxaZtwPZTbrsxgqE9T2LZ7Eq77PH6ddg2kPsaIqUgyGvLeyj6lI3CrMz6ibpG0ggOM7chF0SLbGKqGBNp0Ht7IUQLrY1pGRrlNVLyd7ohU/KeUiPlufbaa+1js9ckPWHoQ7JDpzYn0d++yC5bfGkXjjhbgVMYePFRNNTErdfiqGn+PvYMjTiv6SPIa8t7KPqUjcKszPopB42kESznqfEpfSaMPt4n+dJYngrnIw1mGbrlLruE1t4rPyMlkWr4mbwWBuw1yY6w9CGZ0anNW+heMcMqWwXmtu2GbTuSx9HfeT/q7SFdVahf+zMMDBdpwNbw79Cz4TOotq5N6qFhp/B6x+cRt94j13A8qrCg/VW7zEFeW506kSApG4VZmfVTLhqZGbmmmjFx6zNVjYkgJsRddgmteSaCX3n9kuBle5jnwF6T9Mh1ITpRqc2pHWidIb0hc9DSe8wyCW9hx7e+hBqrrLHYTDS378JQ0RJITmOgaxVqar6Etm2/wDMtt6Bi3mPYeWLyAZNDB7Grrw99TuzoWo/62Ays6H7Lfj3Ia8t7KPqUjcKszPopJ41kFiN5Cj6VFqTz6uNnTKbKjEx+w6Okoa/VWIkBkfK5yysh9ci8Ln9v2bLF/jss3L0mN910E3tNXMg1IToJSpuWf/xH/MI10UYhJPd3YKFVrlhsCRKvv45ta28Z7ZGI34KWrteKaEgsRnajbW4V5rT+GiesP5OHOrGkYtxopGYEx7rvQUV8GToHhu0tQdZ73kPRp2wUZmXWT7lp9Mgjj6C2shL3rVrlbNGNnz5+T/GnQs6MkGp4lHfxQnmfhqf+UgYzJa875BzuuOMO+/crr7xSRVnZazIZuRZEJ0Fos/ErX8EN1n6mX345fvXyy87WfDmDwZ77UGntL1Z5O5oWz7TLOBrXY03P4aLOsnWmvx3zTQ+NkNyHjoVVqFzdg8HRLSk4ht6WOYjNb0f/mdEtQdZ73kPRp2wUZmXWT7lptPzv/x4LrHOeacW/fuc7zla9pNLHb9rdqWJMpLHsN9uVGc4lPSeyfshtt92mpmHt18tj4pJLLgm9t8Qg18vdayLlluu5bNmysjQpch2ITtJpY+6tTPE+K2SmrGnO36nwfs7/vSewt21iz2i8fhU23rvA7i2JpxhKlYoRy2QssPNQvDEHqy2DMxEz69fn0LHfzOjlmI2FHdif6rDDR9G/4xm0zKlA5bKteNPJdZHjBEWQ+yI6KRuFWZn1U24aSQPtY9On45pLL7V7TbSTTh8/YyKN/amCyfNxl1/W4rjU0sb8rcmYSDn8kvYlxERpavSLGTHrmlxwwQX2T03XslTIeROdBKWN9JAEUq+TbyDRMM0ulz3DVtPjeGngFJLHtmFNreSZ1KCxox+nnbdnZPgwdj7/Y7tne0JsfQH9k2buGsZA51LrGEvHhmABQ+hrrUOsuhV9ZtMEkjix/WFMt8srMRctvb+3Xwmy3vMeij5lozArs37KUSMZGrRv3z67Qay9dyGTPmKyvA17WV9jqjQ+pfx+w7ncoa0x/a//+q9497vfPaGMZ599Nu677z7nHTqQOi4r7bvLeeeddzqvlgdyzkQn6rR5pxctVXKfVKFuZQJ7x4zDaRzqvBsVcg/VrkH3YV+HMJnkEA7uGk9GH4/XcHTS7F35mBLhjziQ+CLilfehZ9AZu2UR5LXlPRR9wlU4eRx7OpZjtnQrxudhZWJ3muSt36O3Za5dKSdEvMFnpdPJsDLrp5w1Mg16zcYkG338jIk09GX7VEAMx7p16yaU3xuajMnixYt9yyixatUqNRMpyPWS6+Yu32c/+9kpNdFDocg5E51o02Y0p8O6TyruQfcxT0/G6b1oXyi9KBWYs+ElDGYxiuvM6x24w3f41niPxjhJnNq+AdP8hm81JHAw1fGSb6Jr2XRULOvCYdd7gry2Qe6L6CREhUfwdu86zI7NRFPrZmxevxg1sXqs7T2SIoHrIDqbqhGrW412d/fjT/qymqeblVk/5a6RdmOSrT7SAPX2OMh5TQVjIo1kGf7kLrtfyFP+sI2JzGx14YUX+pbPhFx3b+J+WLiNick1ufrqq+3v8XJAzpfoRJc2IzjStXx0pi1Xwvg4IxjcvhFz5PX4YrT3y/xYwTI689fkRPeqll68M7plMoM9WF1ZhYUd+ya04YK8tryHok94Cif3I9FYjYolnTgkNTh5AJ1LahFvTOCAr8dwTElTJwacLbnAyqwfaqR7DZNc9JEGqF8CufYhan5P9L1x/vnn270pYZOul8QbMoxOQ6+EXF/JMRGkjktvjpRv0aJFkZ8+WM6T6ESXNsexff3oqJCUJiB5CN2r5tjvGWtDBcmZ19BxRzWmr39pdErgAwk0xv16VQxJnOprxYzYQrTtnWiSgry2vIeiT2gKJwc60RyvQXPnAcdVn8bBxBLL+Y/Pbz0RmpKoQ41G0WpM8tFHnoLL57INDWRjTKQnKMxGvlmXJJfQ1GviRspkpg+WCR/k+kcROT+iE1XaOL0SsVgtlnYdcjZ6SeL0b59EY4Xc28WYIngYh7vXoLaiEa3/9lN0rLwR8du/jT0n7SfIGB74FbY+/39dw+2d2cJmtKLv1MSSBHlteQ9Fn9AUHrZcdXWsDq19Q84W/23j0JREHWo0jkZjkq8+5lzk85lCC37G5Kyzzprwt5yTeepfasTsiTFyh5TJ/XdjYyP+6q/+akKZJbT0mriR62161q666iqV5qlQ5NyITlRpc6wbK2yzMbnXYSKD2LnpDmeK4EexY9A7i1aBuHJ+4/XrsG3A5JcMoq91HmJz27B37JCH0bP6+rGeFTdBXlveQ9EnJIX9ZnewGOhEU6waTZ0HnQ1uDqFraa1dKe2IX4/mf3oer0+azs4fVmb9UKOJyEJ50vDV0oAsRB8xV2P3bprQhNuYyMxR999/v92g95ZZGtManu5LWfxI1VulMZdDeoC+8IUv2OWL2pAuOSeiE2qTA2deRfv8yvT5JS6CvLbUKfqEpHA+pmQEQ/tfQpf1j7Szcwu+u67ZcvBVmLfpP3ydOYPBYDAYDEY2QbLkSBeWxmdgRfdbzob0+F3rQoJEm5AUNrNL+JmSdOMoXSSPoGfNbMRmbsLOLDpLWJn1Q438kSfxMhwn7Kfxhepj/qmkC434XXd5gr9w4cQVlyXCHHaUzfWT8vkNpZNeOb/zDHNiAimP5JhI+WSWrqk+pEvOg+jEfS8wgo+gCHJfRCehKZx7TomXFL0tKWBl1g81So00yMrBlIR9jrkgZfVbVT2snA05djZI2fyGoYlZcZsQk0wf9vBB95AuyZOZqkO6pPxEN9RIN9Qn+oSnsJ3MNQ0NiTcmzr7lt1iQLzQlUYMa6aZQfeTzmUJ6hLQlYWfCL5Ff/i71k305bi5Ikr5fr4kxVWbK4Y0bNzqfCBe5nu5Zukw9EXM4FeqMlJvohhrphvpEn/AUdtYlGV+nxLNuSSaS/4nulTN9p6Dzg5VZP9RIN4XqI5/PJqShPNWehksivxgq77mUstdEjpcr0qCXoVvecktUVFSM/a6l0S/lNbN0XXPNNdiyZYs9GYEM79I2hbYXKTPRDTXSDfWJPiEqbFYllRXdO7CltRk18Tuwaeeg8/opDPQ+he/1vonRfpARDPW/gK0m0b2lATUx/0R3P1iZ9UONcqPUDcVi6SMNTb/hRFNxpW+/ma7EZLnPRc5XVoTv6elxtgSDHCtfxAT6mSoTWnpLDFLeu+++e0IZtRsTKSPRDTXSDfWJPuEqnDyOvYl7URe3/qnE52FlYvf4Yjwju9E2twKVq3swalNkHuzRFUztiM9GQ2sPBoaz6VZhZZ4KUKPskcaXNHZL2Qgrtj5+DXoxK9KIn0qk6jWRbfv27ZswzXCQxkT2WSjuIVLe+O1vf+u8SwdSVm8Z77nnHudVfUj5iG6okW6oT/RRq3ByfwcWxqrRmNgfyEqlrMz6oUa5UeoFFkuhj1+eg8xypfkJeCqk0ew9F28EaUxkf0HQ0NAwqZwmxDhqMonr1q3DRRddNKGMWleFl7IR3VAj3VCf6KNU4REc674HFbFFaO8/6WwrDFZm/VCj3DHGpBQri5dKHxmW5tfTUOrE8SCQc/EbmuaOoIyJ7KtQZFhUZWXlpDK6Q+pbmFMFexFjIsPhDh06hIceesguo+SbaDNQUi6iG2qkG+oTfdQqnDzah6ef7sPRILpJLFiZ9UON8kMaiHLtit1QLKU+0pg0Cc3ukCl4p9pwLinv3/zN30w6F3cEYUxkP4ViZtzKJsRsaenBctcJMVbLly+3y3jTTTepMVBSHqIbaqQb6hN9ykZhVmb9UKP8kcaheYJdrAT4MPSR8/EOgSpVz1BQSFnd5U8V8rS/EGQfhZBNL4lfpFp4MWyk7syfP98uo/S8yfmFiZSD6IYa6Yb6RJ+yUZiVWT/UqDDEmMy69lpcEo/jvlWrnK3BEZY+cl5+w7m0Nob9kF4Q6Q3xnoM7ZOhRIYZS9lEIpnchU1x//fWTtmkb0uVGhnGZ5P0HHnig5LPWGeT4RDfUSDfUJ/qUjcKszPqhRoXz2U99CjdZ1/GD55wT+JPhsPVJtZ5GptBCNsZEGvf55s7I50tFqiR+mZQg7B4JP8S8uuuPe/HFUiHHJbqhRrqhPtGnbBRmZdYPNSocaXzNv+EG3H7zzYFPp6tBH2nw+jWG04UmvMakvr4en7KMpLu8Evnka8jnSonULb+8H4l05Q+zR0WMiBgSU05ZfLFUvW1yPKIbaqQb6hN9ykZhVmb9UKPgkIaWJIXLsKegnghr0cecm5Qnm9CGGBMpl6xXIuci4bdGi0QuM0jJ+8NAzEeqGcbEtLjrn5z7lVdemfU5FQsp86pVq+wylmqmLjkW0Q010g31iT5lozArs36oUfBIo1B6FnJ96u6HNn3kibuUKVNoRJLfvY3gVI37bIdEhX2uck5SVm/5pf6ZRv91111nb5OhVBqQ6+o2J2bonEwzLBEkcgyiG2qkG+oTfcpGYVZm/VCj4mBmsCp02IxGfaRMmWKqkSpfQwxLul4vLeeaqvx/+Zd/ife+973275dddlnovSVuxJx88pOftMtWXV2NP/3TP7WH2QVpTGTfRDfUSDfUJ/qUjcKszPqhRsVDnmJLQzHfJGpBoz5SpkwxFZEGe6ohaqlmHZPXtCDlk94RP3NiQktviZs1a9bg7LPPHiujmKjHH3/cebUwZH9EN9RIN9Qn+pSNwqzM+qFGxUWGB8nwGhnSlQ8a9ZEyZYqpuOCiQZ7gpxoS5e75MnkqQQ85KhTp2UmVDH/++edj165dzjt1IPeI9OK4y/m3f/u3gayLI/siuqFGuqE+0adsFGZl1g81Kj7SOJfkd4lcG+oa9ZEyZRPSiA+iYRkWqXodREfpcTAzegU95CgoPvrRj04qu4l8ZhorJsaYSHznO98ZW+NE1nHJJrcnFbIPohtqpBvqE33KRmFWZv1Qo9IgZkSeXssT+Fwagxr1kTLlElO518To5nde7tBmTKQX58ILL/Qtqzvk3IKaKa5Q5L4w94ZcdzGFhZoT+SzRDTXSDfWJPmWjMCuzfqhRaTFP37NtpE81feS83AvmmZBzLiS3JmykQZxqCl4TmoyJmXEr20iVMxM2hZoT+QzRDTXSDfWJPmWjMCuzfqhR6ZnqPSXZkCovI9NsVpqRfJJMvQ9iTIJK0s6XbHpJzjnnnEnbxDiKAdBsTq6++mq7rNmaE3kv0Q010g31iT5lozArs36okW6msj6mISnn4A7T+J1qmLwH7/m449xzzw19hqv58+f7ls0bYhD9cmaiZE7kPUQ31Eg31Cf6lI3CrMz6oUa6iYI+0piX5HA5F3fItlx6jTSQjTGRkDyaqdAjJI18v+F2EunMiRiBMI1ltuZEXiO6oUa6oT7Rp2wUZmXWDzXSgTTQ/XIuoqSPNCLlfLyhNZ8hFX7GRHpI3H+b0JRIno500wj7mROpr1deeWXouhlzkirnRLZNpbpVjohGRC/UJ/qUjcKszPqhRjqQhq7kYHhnqoqaPtL4zZQw7hfacBsTySORPA7JOfHLo5HwNuq1ko05+c1vfoNLLrnEji1btjifDBevOfnCF76ATZs22b/fdtttNCaKEY2IXqhP9AlX4eRx7OlYjtlx6x9NfB5WJnZjKOm8loIzr3fgjooGtPefdLZkByuzfqiRHqThJKbETBv8pDOsJopIA94vnyFVaEQ0krKJIXEjjWO/c0s3HEob6cyJmDDzu4beEjfGnFxxxRUTykxjohfRh+iF+kSfEBUewdu96zA7NhNNrZuxef1i1MTqsbb3CFL7kpPob1+EWMUKdB0edrZlByuzfqiRPmQY15WWLjOtuMSKqDam5LxSNXy9oZVUZTON41TmJN30yJqGe6UzJxIVFRV45plnnHfrYf369fbq9e6yfu9733NeJZoQbYheqE/0CU/h5H4kGqtRsaQTh8SFJA+gc0kt4o0JHEjlSpzPpH1PCliZ9UON9CEN2k/efDNusLSZZoWmRmoxkBwAqYfpQiuZypauUS89YtJj5EZ6XeQ17/awSXce5513nsoeIFkzRsp3wQUX4K//+q/t32+66SbbEEbV6E9FRBeiF+oTfUJTODnQieZ4DZo7Dzg9I6dxMLEEsfgydA7494IkD3dhWUUl5re/ijPOtmxhZdYPNdKJNJq+8uCDtj7yZD3dtKdRQM4zXchQKY1I2bIhG3MihsQ9NEqbMZE6+MEPfnBC2d0h9VTOUZOJlnKZ4XVyPT/5yU/a22TWrqkylC7qiB5EL9Qn+oSm8HBfK6pjdWjtG3K2+G8bZwTHuu9BRWwh2vaecLZlDyuzfqiRbkQfaUxJgy/s9S+KiZxnptA4S5eUKxekwZ4q0f9P//RPJ23TZEz8pnVOFVrMiZTFyyuvvGLP0iWvXXPNNTQnIeOnEdED9Yk+ISk8jIHOpVYFWzqxV2SgE02xajR1HnQ2uDmKntWzEJvRir5T0rfyRxz/w4k0+ScTYWXWDzXSjdFHGnjSKJTQ9CQ6KOQ8s4lM+RilRsqUD9LrkO0sZBqMiZRXZtvyK1+6CNucSBlSIee0atWqsbI+8sgjkby3tJNOIxI+1Cf6hKRwHqbkxEtYPz2OqpZevGP9ObK3DXNz6DVhZdYPNdKNVx+TPK2pYR4Ecp65hAx5kifeYSNlKQTp/Um1xok7wjYm2fSSyExcUjf9XhMDFsYQRDl2JrzmZOPGjaGUtVzJRiMSHtQn+oSk8AiOdC1H3NeU1GJp1yFngyGJP+58DNfHZmF1z1F7S7qhXuYLncFgMBgMBoMRjSDRJjSFc8spmTwVcPr8k8mwMuuHGukmlT4yBl6eskex1yQVkuyeashTWMOE5NiF4k1wTxXSW6EpxyQdUj+lVy/VYpJ+M49dd911ga97IsfKFVN2sxCjzNhlyiqvrV69Wu3EC1ORfDQipYP6RJ/wFD7WjRUV09CQeGPi7FsV96D72Ii9ZZyD6Gyqtiukb8S/iMSBPzrv9UfeR3RDjXSTSR8ZZiINPFl0sVzGw5tzHvsuckWpzYkcMwiyNSYSfg16zUhZU+klploMwHPPPVeUVeLlGPkiBkTKPn/+fHs/khT/sY99zP5dVvOnMQmGQjQixYf6RJ/wFHbWJRlfp8SzbskERjDU/wK2Wv8w5J+GxI9am1AZm46m1qew9fldODKcPuWdlVk/1Eg32egjjSfpNZEGeTkhDcZUOQzyfeW33R1BENR+BL8pgdM16KeaOZEcoFQ9XbLWifk9yN4S2V8QyHX+i7/4i7EySlx++eVMjA+AoDQixYH6RJ8QFR7B4PaNmGOv6N6BLa3NqInfgU07B53XT2Gg9yl8r/dN+K1awuFb0YMa6Yb6pMcMtUllTtJFEAS1H4MYE9mn12xI71CqBr2Yk0wLAmp6qi/nIj17fuciISuxy0xYQSD7CwpZjPHCCy+cUNa7775bxYQLU5kgNSLBQ32iT7gKJ49jb+Je1MWtL9X4PKxM7MaQ6fAY2Y22uRWoXN0DY1PcjPS3Y0FFA9r7Tzpb0sPKrB9qpBvqkx35mJMgCGo/btI9fU9nTsxQKK85MSuba+tVkfOU3j3veZiQGbEKLbPsJ0jkWkqvzic+8Qk88cQT9pAuOQZXis+foDUiwUJ9oo9ahZP7O7AwVo3GxP6s1yJJByuzfqiRbgrVRxp90pAtF6RRmK6h644gCGo/uZLOnEiY3BppRGteJV56hi644IIJZfdGNj1BqZDPB427LPJTrqlZKV5MCtc7yY1iaESCg/pEH6UKm9XbF2XdE5IJVmb9UCPdFKqPNJjkCboMl9m3bx+W//3fl8XTXGkUyrVLF0EQ1H7yRYZlpTNh7lwNE5qMicy45S1fqpB6LLlTuTT45XOlQoziQw89NFZeWTWeQ7syU0qNSO5Qn+ijVuHk0T48/XQfjgbRTWLByqwfaqSbIPQRE/I//+f/xGXveQ8WWPtb8PGPl4UxkWuXLmSK3UJ7kWQ/GjBDobIdvqbBmEgviTdHwx1+hspEtj2A8t5SI1qIeeLQruwIQyOSPdQn+pSNwqzM+qFGuglKH2kQfaK+Hh+1jMnfzp1bFtOZyrXLJmQYVL7mRD6vCdG5sbERZ5111qTz9EbYT/Gz6SWZNm2aPRzK7zUJMwNZqga/vKdQ45kvUib30C4JOZewyqMVuS5EL9Qn+pSNwqzM+qFGuglSH2kkdT7zzNh0ufI0N1VjLgrIOeYSYk5y7UGQz2lDeiDe//73Tzo/d5xzzjl49NFHQ8t9kON+5zvfsXs80oW8R94rkW4iA7+hXfK7vLZ48WJnS3iIEXGbqy984QtjZkoeENxwww1lu+6JXA+iF+oTfcpGYVZm/VAj3RRLH2mwSSNcnjRHddy7XLt0Ieeeanu25kTerxHvmifpQhr/U+Xpvel9SKWdhNRrqdMtLS323zJETMv52Q8GLHNlFmSsqanBRRddZP9ergsyyrkTvVCf6FM2CrMy64ca6abY+kjjTRp40pBzP2UuF9I1cLMxJ/I+rfgZk/e9730T/nZHPj1FYSJGQwyV37l4Q0NviZcXXnhhUk5NZWVl2d2Hct5EL9Qn+pSNwqzM+qFGuimFPubprQyBkUZelId0pUIauNIol+vtDTEnZv0Pv9fdoQ23MTFP4qXRK0OdUg2Fcp9vKuQ1LY1nKUe6oV0S5557rp1srg0Z0mWMoskDqqurs8+nXMyJnDPRC/WJPmWjMCuzfqiRbkqpjzSCxJRI4y5TozSqpDMn6Rq9JjQixuTKK6+cNDRI9JWGeqqeIgmpD36fu+2223DFFVeoG24kPT0yFa/fuUjIuWqbCcvkmsiaMt7yP/DAA5GfVljOk+iF+kSfslGYlVk/1Eg3YehjGubZDF+KKunMSbrQSqZGuDR8052vTJ8sdcEYErNdYx6EySVJF6ZXUEvZvfeZlEvKZ6YVjnLviZwf0Qv1iT5lozArs36okW7C1Mc0zDU9VS41pvdIdMgmpjqmMZyqV8hvXRFNxkT08pYvU7gNlzakTFI2ma3LlDdqvSdyTkQv1Cf6lI3CrMz6oUa6oT46yNacRAVpDGca2uUOLcYkUy+J5Jb4bZfItvdkw4YNoRgYYxivvvpqu7wyjXCuK9xrRM6F6IX6RJ+yUZiVWT/USDca9ZEGmfSiGKI4pCQVoke60JizUCgvv/wyPvzhD/uerztkocMw60K2vSQNDQ0ZDZf0nvjpKPVeXt+yZYuzpfRImby9J5KH4u7tEQPz+OOP279rR8pP9EJ9ok/ZKMzKrB9qpBuN+kiDR54qy9Culvvvx7RLLsHr+/Y5r0Yb0SObkOsThafYBknCNutppIswVyyX40rehTukTN5tEqbxLsOgpOfDex7ukN4JM1xKphaWbTJxgAbjKfVL6tm1115rl0t6UUSrSy+91B5qJ79rR8pN9EJ9ok/ZKMzKrB9qpBut+kiDTBpzl599Nm6zyjjrwx92Xok2okeuIY3asBrqQSIN3GwXZNTSYyRlyQZp3ItZSdd7ctNNN+G8886zf7/EMuJh9pb4Icbpy1/+8oQyn3/++XjwwQedd+hEykn0Qn2iT9kozMqsH2qkG+36/POjj+LPL7oIF1vllMZ3VHoGUiF6pAu5Bn7bJUxC9VTGz5hMnz4ds2bNmrDNHXJNss03CdrEyPFzRQyklDlVsr+JD33oQ+rqu1y/T3ziE5PK+tBDD6lNjpfyEb1Qn+hTNgqzMuuHGulmKugjDSFpnJkGuQwnCfsJeanw08c8dU/VqHUP7fJ73RvacBsTmR5YtJYQw5Wup8H0nqRqyMt+77zzzkDrjhw3X8w5iZn0nouJ6upqu95r6gmTcosu0quzcuVKu3wmOV6mFtY2rFDKRfRCfaJP2SjMyqwfaqSbqaaPMSfS8JaGuabGTzFIp082DfVsQiPpDITpafA7FxMy9M/da+RndIJA9hcEn/3sZyeU3y9EZy0Nfrl+cv8ZTF10J8cvW7bM3hbUtc4XKQvRC/WJPmWjMCuzfqiRbqaqPsacSPnlZ1TNSbb6ZJNQnSq0kqkxK69nmuVKzOtnPvMZvO9975uwPShjIvsqFDFZfuuzpItc1z4p5f0hx/Imx2/cuDG04V1SBqIX6hN9ykZhVmb9UCPdTHV9vOYkCgnfbnLVR65HpoRqb0QBs8ZGpjwNdwRhTGQ/hWJm3EoVkkzut92EnHe6Br+coyTRB2HCckXKJfkmpqxm7ZNsc4CCQI5L9EJ9ok/ZKMzKrB9qpJuo6CMNLpNnIVMJl7LRU0wK0UeepMvnM0WUepmkHsh5Sx3wO1dvFGpMZB+FICbaWyZvSC+KrAkijfl0pkte8zPm8jl5XX6GhdHFPbxLjJI7B6inpyfwnB9BjkX0Qn2iT7gKJ49jT8dyzI5bXzzxeViZ2I2hpPPaBE7h9Y7PI+58QY1GLW5d8zT2Do0470kPKzMhhRG1e8iYk6j0mBSqz/h3a/rw5mBMdaQe+M0S5Y0/+7M/w9e+9rW8hxbJPgpB6qoMxcoU0ttgkLKa3sFUYfJP9u3bZ6+GL9vkZ9AN/nwQEyJmxG1Q5s2bhwsuuMD+PcicH0H2SfRCfaJPiAqP4O3edZgdm4mm1s3YvH4xamL1WNt7BJN9SRLDR3bh+a1mwaktaG9dgVurK1Bz97MY8DUyE2FlJqQwyvEekgbPVOkdKFQf+XwuIU/bpTEbhd4T0VkauH7n6RemIZ9LL5t8Lizk/HLpFZIIs7fED7nWMgmBt5z19fWBGRPZH9EL9Yk+4Smc3I9EYzUqlnTikJiK5AF0LqlFvDGBA1mYDDE1x7rvRWVsEdr7TzrbUsPKTEhhlNM9JA0yGSLyt3/zN7juIx+ZEkO8CtVHPp9vSGN3qveepDImmRZplN6JdNMLG+S9GuqR6X2QcnvPxR3xeBzPPvusKtOZSqNrrrnGXsG/0AR52RfRC/WJPqEpnBzoRHO8Bs2dB5yekdM4mFiCWHwZOgeG7S3pSeKd3gdRFVuATTvfcbalhpWZkMIop3tIGje3f+ITmGmd8wIr/sfddzuv6KVQfeTzmSLT03ZvroLfe7yhCW+jV2aDEiORbUNeXpdr5H1yb57wy7AoTQZXyiIG/K/+6q8mnYs7sjVepcCtkVxrM0RNjIlsk5+ZEvpTIZ8neqE+0Sc0hYf7WlEdq0Nr35CzxX+bP6dwdM//wvrbqxGf9xh2nsjctcLKTEhhlOM9tPyuu/Cx6dPtc/dLDNZEKfWRxqk0ZtMlU2c7q5c2TKPXGBIv5twznZ/JvXnwwQcn9LZoMyZyviaXJJsw5+U1XukI2szIsb2mQ7ZJudwzeEmCvGiV7fWWzxC9UJ/oE5LCwxjoXGpVsKUTe0UGOtEUq0ZT50Fng4e3t2F1TXzsCycWX4z2/hPOi+lhZSakMMr5HpJGlZmxyzwN10ZY+si1yHfdEwmNSAM3m4a0mFQxq+nMmV9oMibSaPcrYzaRjUGRazR//nznr9JgDMry5cvHyiplkHNNp6u8j+iF+kSfkBTO05Qkj6P/5//Lahz8CJu//kXMjsdRu+qnOOzpKDFfQgzewIXid00ZDAaDwWCUPki0CUnhERzpWo64rympxdKuQ86GdLyDvW2fzjoHhZWZkMLgPTQR85RcrouGoV2a9DG5ClKmTKFpKFMQyFP6trY233P1RnV1dcHJ2YWQrUbyPsHkb2TqGTI9KL/5zW9wySWX2NtkMcSwMT2e0mtiyirTDW/atAnvf//77b9lgguiE9GHRJvQFC4sp0RI4tT2DZiW5ftZmQkpDN5D/vgN7Uo3nKVYaNRHypRNSH6GXMNshkxNFSS5/bzzzvM9X29I3ZHGfqkNihhCMdOZws84ZmtQTIg5kXtDC8Y4f+xjH5tQTlmA8rnnnnPeRTQh+pBoE57Cx7qxomIaGhJvTJx9q+IedB/LZkFEY0o4+xYhpYD3UGak0SWzU8lMRaVGoz5SplzDzPQUhrELmlyMiYlsDYpcn9WrV4fe02TyN7LJK5o2bVpopj0VUh6/skrCvLayljuiC4k24SnsrEsyvk6JZ92SjAxi56aFWZsYVmZCCoP3UDD86uWX8fq+fc5fwaFRHylTIeGXSO33Pm9owmtMJMl99+7dWU0xnMqgyPUw0+JqSprPxaBkkyRfKtzG5Dvf+Y59zc0UwxI0KDoQLUi0CVHhEQxu34g59oruHdjS2oya+B3YtHPQef0UBnqfwvd638Qwkhge6MNPOs2K7j9Cxz/9A+riFZi99gW8nYWJYWUmpDB4DxWGNEL/369/HdddeSWmX3554MZEoz5SpkxhhtFkGgZkGrF+r3lDG+nWKZEha7kYlJctU+tdQFCTMRFkyNcHP/jBCWVMF6Z3Mdvhe2IOgh7qZuqWGzNEzW1QHnjgARqUkPDqQ6JHuAonj2Nv4l7LXFg3e3weViZ2Y8gYjJHdaJtbgcrVPRjESfS3NyDufCnYEb8eza0/Qf9QNkO9WJkJKRTeQ4UhjcbGv/s7XHfOOfjwn/0Z/ukb3wi0YRMFfXLNU0gVGpFyZTIO2RoUv9BkTPIpvwkzfC+dQdmyZQvmzJnj/BUccvxU0KCETzp9SDRQq3ByfwcWxqrRmNjv5JwUBiszIYXBeygYvvLgg3hgzRq78WWefsuT5UKJkj7SyJPGXjbDgPxCI7mWKx+D8qEPfSh0YyJ12cy4lSpmzpyZlfmUCRCkF819TlI3rrzySjshPeiZsuSY2ZCtQXn88cc5m1eAZKsPmbooVXgEx7rvQUVsEdr7TzrbCoOVmZDC4D0UPNLwlCGp0vgqdAaqqOqTj0HR+ORaypUvUifWrl2Lc845Z9K5euMjH/mIXY/CMifZmijRVMi2d0zuD3nf1772tTHTc91119n7CArZZ66kMih33XWXPc2wrOZPYxIM+ehDphZqFU4e7cPTT/fhaBDdJBaszNo4g5N/OIyBgd9jaDggkUlR4T1UXOQJs2mcScMu12Eh5aCPXA85z2xCUyK1IGUqFMlNMetpZBOmIS8N52wxZiFfRvM+M4ffcUwDX8rtdz7euOiiiwKdvlf2WQhSfunZueqqqyaV9YUXXnDeRfKlUH2IfspGYVZmJQwfxs7Ob2BZfc34F3Z8NhY90I6f7x8MZKgeKQ68h0qD6RmQ5F+55tk2KstFn7HvjRxCg0GRcgSBGBN5+u49RxnO5N3mDXMdUvXGmYR8+Rk20tMjDfxsDEquifKpkH0FgfSMvO9975tUzsbGRtuQacn9mWoEpQ/RS9kozMocNjKD2i/xWNPMCV/SE6LmLrTvOU5johTRiJQWaWSZvAIxJ+koF30mfGfkEX4NWL/3eaNQgtiHwWtMZDYuMVzS25ZtQ17qlLuB7N6n/NRgTAyi1bPPPovzzz9/0nl4Q85drkGueVpyDPl8UIgxkf1dffXV+PWvf21fa1k93pSzrq4ur3KWM0HqQ3RSNgqzMofM6deQWOIYkpoleOzF1/D2yTPA8BAG9v4MmxyzEl/Yjv7TtCUa4T2kE2mMLvj4x3FJmehjf4dkCOkNyCYHxTRg/V7zRqEEsQ83Yhpk/RNjSLwYQ2t63NJFbW0t4vH4hG3ajInMuJUpgd4bZiKJbHrJNm7caH8mSKSH09srYnRxGxQxLo888oj9/jB787QTtD5EH2WjMCtzuIzs3ISZ9hdwPdb2HpnUG5I8tg1rauWf4kK07T3hbCWa4D2kD3nK+uE//3MssLSZYcVPnn3WeYUI0sAzBiVTInWmKJQg9uFFnr5n04jN9zpIzoYGYyLllxm3/MooIT0o119/ve9r7jC9ZH5GwbxHfi8VRhdZnNFdTkmU9/bmGcrZuMi1IdGmbBRmZQ6Xkf52LIjHUbvqpzjs2xFyDL0tcyydqtHUedDZRjTBe0gnYkRqLrnE7ilpbm62n/xzzLo/0qDLJZHaHYUSxD6Cwgzzkpm6vOfpjfe85z1oamoKdZhRNr0kMhOX1HsxatnMACZ1wORrmV4SiZaWFueopcfUz5tuummsPJKHYu5pMyQsVe9Y1JFzJ9GmbBRmZQ6bYQwdPYw/yJAtX4bQ11pn6URTohXeQ3oxT3pNo0aehpuhSTQo/uTSgJUwDdh8kX1oQ66BrG3iPddUIfUq10kD5H1ynQvBPd1uupByGcwwqWyG8XmjlL0lqTD10z3M66yzzhr7/ZOf/GTZGRM5bxJtaEqIDk7vRtu8SksnDt/SCu8h3Xj1oUHJHrl2uYQ0dFMNr0mFfE4jUidkNXjvOWYTJlk+VS+KNJrlqb7kvoQ9DEzuB7kHsukl+8u//Ev7vYWY0CCRenbjjTdOKud/+2//Led6OJWRcybRpmwUZmXWzDAOd69BrXzRzvkG+k4w0V0jvId0k04fM1xHGmTGoIQ5HEcbcu3yDXM9vQ1Yv/e6QxN+xkT+NrNGZdOb5O5FkUayMSTmdU2J83K+0phfvnz5hHPwC+955YLcY0H1Zrivp0z/LGWfP3/+WDnl96jf13KeJNqUjcKszHpJvv0C1s6usDSqxZLOA5wSWCm8h3STrT7SIDMGRX6mopxMi1y7TJHNLFYSphfF7zV3aMNtTOSn/O1GGuTSMJfzk4a693y84ZcDom1GL3cuSbYhBi3bxr9M+yv5MEEhxuTOO++csEK8MVjuYV4y3E1m88plmN1UQM6NRJuyUZiVWSnJI+hdW2/rU9H4JH7L6YDVwntIN0Hq8+3HH0fleefhvlWrnC1EkAaee1icXPN8QyPSwL3hhhsmGRI/pFEujfNsc3JMyKKCGoyJmCy/8uUS6XpRZJv0aMisYaUyBnIcYxzdeThiWMS4pNI11x6gsJBzIdGmbBRmZdbICN7uXYfZ8sVZsQQdv2UuiWZ4D+kmKH12796NC6193WbFn19wAV544QXnFeJFGnkyvCnbXhR3RAnTiyJmzSzAmClkpji/xnypyKaX5L777htr5GdjQk0vihhXMXeyTXqMguwtyQWTR+M3zMsMNzQzerl7X7Qi5STRpmwUZmXWR3LwJWyYI8O2pmFh+16cdrYTnfAe0k2Q+rz55pu4tb4e9375y3ZjjHkomXH3osj1Ej3ShXnKnu4J9lREzuXSSy/1PedU4c7LyaZXQRrQMowp3x4I00siUyLLVMImZJv53UyX7DZN+fYOTZs2rWS9JamQ8/DLozn33HPtn9KDpd2YSDlJtKEpIeGQPIYdrQsRt3SJ3/5t7DnJYVva4T2km2LqYxpj0nhMN2SFjCN65BJybcXQpLuufp9zhxbEmOQ7o5dEurwNaTib3ph81+uQz8i+vSH79G5LtX/RyPQOZdOLUl1dnVHfUiHn5L6O7nj88cfVmmQpH4k2ZaMwK7MmRjC441HMi1tfgvEGtO0ZcrYTzfAe0k2p9DFPXMWYyDGlAZluWthyRa5NIeEeCmQaxn7vc4cm/IyJmIhDhw7lNCRKwqzEnkgkJjWk8zUmfsj+8kXOV+6DRYsWTShfqvDTNxskgT0oU+PVaN68eWO/a0yWl3KRaFM2CrMy6yE5+DJa51VZmkzD7W27cNLZTnTDe0g3YekjjSp3L4o0YlLx/HPPOb9FH9EjXZin7NkM9ZLIZsiQNtyN3lTmQd4jhiOfvBwTQRkT2VehLF68eFL5sgk5/0zmXsyIvFfyYYJCrv9VV101NnTL9AA99NBDE5LlZWX5sIcaSjlItCkbhVmZtTCEPW0NHLY1BeE9pBsN+kiDxu8prjQY712+HFdYZWz5x390tpYX6fSRa2Z6n7LtPfALjUgjdvXq1VmbBmmUi8nNxoS54//5f/4fuxemEGQ/hSBlr6yURYD9y3jRRRdh1qxZvq95wy/fqKWlZex1v/ssX9JpYx46uJPlr7766rFelFTlKIZ5kWOTaFM2CrMyayCJk3u+jds5bGtKwntIN5r1+dWvfmXP6LXAijkf+Qj27dvnvFI+5KKPNOjy6T3IZziQZuQ85HyybchLZJOb44f0FMjnCyFTL4mZiUv0zWXWNjGqX/va1yZsC7K3JFuMefbrRZG6Z3p5ZMpn2R504rzsk0SbslGYlVkBJ3eh7fZplhYctjUV4T2kG+36iBG5bd48+wlrOSbMF6KPNPakESv7yDbcOQuprq/f57yhATEnMkTLr3yZIhuT4k76lvqZD6KRfN49m5c3ZM0Sacx7TaPpjci1d+i5554L1YCaXi33wo0SZ599tv0z6Bm9ZJ8k2oSrcPI49nQsx2z7yfk8rEzsxlCa0TzJoVfR1frF0fdblTM++0vY9OKbGHZeTwcrc9i4hm3VP4xtrx/CwMDApPjPP5zkiu5K4T2km6mmj+kNMEOWTOMxSk/63QShj+wj3/BrnPu9zxtaSGdM/v7v/z7rYW/e6+A2JBLyez7GRPYljfRsIl39ltekbFJGKau77Kki36R5gxjeQpHjikmSIWrussmUw5mGemWL7I9EmxAVNgvnzURT62ZsXr8YNbF6rO094t8oPf0aEktm2uZlxTd/gM7Et9GyaIb192K092dedI+VOVzOHEhgccXEL1LfiH8eHa+fcj5FNCH6EL1MdX2kseYe0mIaWrI9CgShj/0dmSZyGe6VbYNXE37GRBq7Bq/Rdb8vVZxzzjmTtuVrTIqBNORloUlvGdNFLiZF7i/5TFD3mWhgJjf4wAc+gC9/+csTymaGeuVjoOTzJNqEp3ByPxKN1ahY0olD4kKSB9C5pBbxxgQO+LiSM/3tmO9ZZC95uAvLKiowt223ZXHSw8ocLmcOdOEfb59l95S4v6AmRhzVt25AzwCXUdSIaET0EiV9pLHiHtIiDU0/urZuxYKPfzznxk0YBKHP+HelfxiMwSs0cV5CG25j4jYkfuRjUkxccMEF9oruYSOmxK98uUQ6k2LyYORnUMh1lxXt5afB1EnvUC9ZzFG2u9+bCnk/iTahKZwc6ERzvAbNnQecnpHTOJhYglh8GToHfAZkDR/Gzl+8goFhl2M5tR3rp8Uxc9NOmhJCigzvId2Umz4vvPAC/uK88+zk+YULFjhb9RKmPoU0zqXBqK23ypjWXDHXQRK13/Oe9/ier1+Y6Xpzebov75NV5wvNqXDPuJUqxHDk0ktmTMqPf/xj23zJNpk1rFQ6G/2kDO5ZvSTfRrQRjbxDvUQ7eQ+JNqEpPNzXiupYHVr7xmdg8tuWmhEMbt+IObFZWN1z1NmWGlZmQgqD95Buyk0fmf71Y9On4/Jzz8X7rHM3DUdpWGXbcCwlmvQxjXMpUy6RzbAgv895QwNyDS699FLf8mUKcx1S5UnItTG9OTIULF9jkm0viXsmLtMjkYtJMSGLJ/qdT7GRY5o8mmuvvXasPDfddJO9bevWraiqkrXNYvbMXiS6hPTtMIyBzqVWBVs6sVdkoBNNsWo0dR50NqTBmckp27UupDITQvKH95BuylEf88RVGjXmyas0GOVaZGo4lhqN+kiZCgmTNC4GRxr52e5TC1Jm76rzJnKZ7Uuug/RCyXWwZ5nzfDZfYyJ1V+pxppAhUKnIx6R4JwPIB/lsvhjTvGrVqkllk0R6GpPoEtK3Q6GmxJnJKb4QrTuOTUqM91bicg5SGH7XlMFgMBgMRulD0yQEJHhCarWO4EjXcsR9TUktlnalW5U1idO/fRKNFVWY1/oyBjN3kthIZSaE5A/vId1Qn/SYp6/yRFueBKd6knvfqlW48rLLxp78B4VGfaRMmcJQyLAgb2jD3WOS6Qm/uQ755OfE43Fs2rSpoLqVS15LKuQcpHHvV8ZsQs7b9Az5nYtJnpd8mCCQY8gq8rJPGpJoE9q3Q945Jaf70dFYg9icjdg+mCm9fRypzISQ/OE9pBvqUzhPJxL4i3PPtZPnF3/2s87WYIiaPtJQlEZpLutpmBBjY3JTshke5LcPbxSKnE8++5HPiZFZs2bNpDKlC2nY55oHJUPA5LMyPKwQYyJDvrzlcUd9fX1OpsuYFDkXqRMXXnihvV1WsA9q6GS++pCpRXgKH+vGioppaEi8MXH2rYp70H0sldk4iQOJpahIt55JCliZCSkM3kO6oT6FIw2opsZGXFNVhVmzZk3IFZCGYyFEXR+T3yPnmWtkus5+n/FGEBS6HzEn3nLlEiaXw68HwrvIY77GRK6vmAX3cb3hnonLmK58zKfEP/zDPxTcs2OQ/ZFoE57Czrok4+uUeNYtmUQSwwc6saymErPXvoC3c3EkFqzMhBQG7yHdUJ/gMI0od4PMPF2Wn/kk0JeLPnKeQYRcZ5Ns7fe6N4IgiP2kKu/f/M3f2NPd5tOrJJ+rqKiY9Fo+xkT25d2PXzzwwAPOJyYidT4fk5LvfWOQ85T9kGgTosJmSl9Z0b0DW1qbURO/A5t2Djqvn8JA71P4Xu+bsLNOhvejc9ksq1LeiBVtP7S7Ce3Y+r+x80jmFcBZmQkpDN5DuqE+xUcaRvIEWf73SGNRhq24h66kaiDKIo/TykQfqYeZwn39/F7PJ4IgqP14jYnXPEij3MwWJ9fB/d5co9ChXIXiPpfq6mrfMvpFul4hP2T/8rkwz5UUn3C/JZPHsTdxL+riViWNz8PKxG4MmR6Qkd1om1uBytU9EJuSPJBAo7zPU7FjGRPjR5H3EkLyh/eQbqhPOJjeFGk0+TWunn/uOcy4+GLUWvqIOSET8euNyidkH9k0bg1++3BHoRhjkq1pELMrDfRceyAkampq7PqXbY6OG7lm3tXX80HKb3JJ8gkxqO4cGzdy/cxEBHKeJLqo/S+W3N+BhbFqNCb255Q7kgqpzISQ/OE9pBvqo5MnvvMd1FjaSKxcvjyQ/JSoY3qjpAcqnzwGadxK4zWdUfH7nDuCQExCvk/25XMvv/wyPvaxj/mWL13INcsmF0qujWnsy89CjImZcStVLFq0yC5TLr1jZsjXV77ylbFtUk72lkQXpf/FRnCs+x5UxBahvf+ks60wpDITQvKH95BuqI9eel94wV513tvQNnkTNCrpkWtVaHiNit973KEFaYBLb4tfGXMJd06HnL/bkJjI15hI3c3US+KeiUuOkW+vkAR7S6KL2v9iyaN9ePrpPhwNopvEQioyISR/eA/phvroxk8facyZxpkZupStUfnW44/n1YCcish1yRT5NG7ThSb8jInMxPXcc8/ZvTFB5ujkY0xkRXm/fXkj1Roj7rwUcx+kC/aWRJey+S8mFZkQkj+8h3RDfXSTrT5eo+KXI/DVdetw44c+hOs+8pGyMCZy7TKFIA1VuX6FDP0yYUxhLo1fv/24oxDcxkQMiUwR7IfUB+kNcRvdXEP2393dnXfdks+tXr26IOMg137Lli04//zzfcvI3pJoUjb/xaQSE0Lyh/eQbqiPboLUR9ZS+evzzsNfXHghvvOd7+TceC4ngjAq8hn5rOwjXTK532fdUShyLnfeeWdKQ5IK9/l/xDKyfmVLF9nk6BjkdTMsrNCZweSY3rKYYG9JNCmb/2JSiQkh+cN7SDfURzdB67P2/vux+Xvfsxtu0miU/btnMJLGc75PuqOONGblehUa7sa6NPz93uMOLTz44IO+657kEn5GxW1ITORrTOQz3n15Q45PokXZ/BeTCkx0Q410Q310Q310Uwp9pFHol2NgGpCZ8lQe2bixbIyMXJd0ke/Qp3ShiXXr1k1YIV5CjEpjY+OEupNLpBpqlY8xkfrqty93sLckepTNfzGpwEQ31Eg31Ec31Ec3YekjjTYzfEfyDKTB6cd9q1bhr60yMk9lNAxyLaQ3QBrJ+TbWTYgG2QyBcuO3H3cUgtuYyE/5241JQDcmt5AcHVnRfteuXc6eM7PKqo933HHHWHziE5+w9+PeJiHlI9GhbP6LSWUmuqFGuqE+uqE+utGuzydvvhkfPftsXHPppXjiiScy9qpEkWw1ksa6O08j38a69MaYXBXZn1+uit/n3FEoYkRkP15Dkgq3yc333OW8s5lhziAmzgzlyracZGpSNv/FpDIT3VAj3VAf3VAf3UwFfWSaYXmaLQ1O9+xN0vCUJ+WyPdcn/amSwjVSqEby+ULD5AWZfA2/97gjCOQ4hSAa19fX+5Yv20hlVNyGRMKvR4dEh7L5LyaVmeiGGumG+uiG+uhmKusjDUO/YTzuJ/1+dG3dar9Pfk4FCtVIPp8uCh0C5RdakB4U71oqEpJn8qlPfWrM4OYSkt/yvve9b9J2GpPoUjb/xaQiE91QI91QH91QH91EUR95oi1P2eXpthd5ei7nvNgK+TkVekwK1Ug+ny7cyLWT62ZyVfzen024jaEYx0zX2W8f3sgXrzHxMw/mvAtZR0WCxiSalM1/ManERDfUSDfURzfURzflqM8/b9pkn/ftN99s/3QPAzPDdDTNnhS2RmIoTI+UGI1CGu1ynaXhL/uS62zMit97vVEIxpicd955WZuGQoxKoUPPiC7K5ltSKi/RDTXSDfXRDfXRTbnq435y7x4G5m50u/MoMpkV2Ufz4sVFMTMaNZIylToKRbSR1dgL4cUXX8QHPvAB3/JJsKckmpTNt6RUYqIbaqQb6qMb6qMb6pMaMS5iRMSsyNNyMSgSXuR9H5s+HQusa7ng4x8P3Jho1EjKlC7cQ8AKma7YHe6elWzw24c38sGb5G6ChiS6lM23ZL43BSkd1Eg31Ec31Ec31KdwxITUWo3Umda1rP/Yx8ZyKWQIjzSkC0WjRlKmdOFFrpEZDhWEWfHmrIhR8OL3OW/ki9eY0JBEm7L5lizkpiClgRrphvrohvrohvoEgzS6//WJJ+yGt5gRaSxLw9tvKJi8Ju/za0i7+dXLL2PjV74SaY1Mb5ScYxDhNit+r3ujENzGhIYk2pTNt2ShNwUpPtRIN9RHN9RHN9SnNLiHgpmeAjMNrzSivYghmX755bjJev2SMtBIrkOmCGoYmDtyxW8f3iDRo2xUZQXWDzXSDfXRDfXRDfUJH78cFNlWHY9j2rvfjWmWRmbGKhmqJOYmakg9zBRC0MPAJGQf7uubrgfL7/PeINGjbFRlBdYPNdIN9dEN9dEN9dGLNMD/fz/6ka2RNMKl0ew3JMw0qE0Oi5/JMXx13To7ooYxK+6hc3KNCgkzVbSYHzP7mt/7vEGiR9moygqsH2qkG+qjG+qjG+qjn1QamSFhbsNiGuPyt5dvPf44brz0Utz4oQ/Zv0cduQ5hBIke4aqaPI49HcsxO25VsPg8rEzsxlDSeS0lIxja830019yIlt7fO9sywwqsH2qkG+qjG+qjG+qjn6A0en3fPlRZ+5JobGy0DYyYFwkxN5kS71ORrmcmTOS6ZQo5bzl/b55PIUGiR4iqjuDt3nWYHZuJptbN2Lx+MWpi9VjbewSpfckpDGxbh3oxMbFqNHUedLZnhhVYP9RIN9RHN9RHN9RHP0FqJMZk7+7ddmPcLBhp1mAxDfJchoXJNlmb5b5Vq5wtepBzyRSpcF8fmYjA9EBlEyR6hKdqcj8SjdWoWNKJQ+JCkgfQuaQW8cYEDvi6khEM7ngU8+Jx1NTdiJk0JZGDGumG+uiG+uiG+uin1BpJj4k0yr3Dwvx6Uu5dvhw3WOWTNVq2PvOMszW6iBaZgkSP0FRNDnSiOV6D5s4DTs/IaRxMLEEsvgydA8P2lon8Hr0tN6Km+fvY0/80mmhKIgc10g310Q310Q310Y9mjfbt24drqqpQfckldjlNL4tZK8QkiOeyErvw7y+8oHJYmJxjpiDRIzRVh/taUR2rQ2vfkLPFf5svlqGhKYke1Eg31Ec31Ec31Ec/2jUS82AMhEm+N7NgmaFPZtpeM6OVGRrmZ1a6tm5FzYUX4uY5c9QZEzmHTEGiR0iqDlu+YqlVqZZO7BXJ1mzQlEQSaqQb6qMb6qMb6qOfKGnkHRrmZ0o+efPNWGCd81UXX4wnOzry6mkpJbyHok9IChfXlEjFZTAYDAaDwWCkjg9Y8T7PNs1Bok1ICo/gSNdyxH1NSS2Wdh1yNqSAPSWRhBrphvrohvrohvrohxqN4+1p8Q4Pk59+FHMYGPWJPqEpzJwS4oUa6Yb66Ib66Ib66IcaZU+qtVbEwMh1lBATIyHbJGTqXzE6+RoX6hN9wlP4WDdWVExDQ+KNibNvVdyD7mMj9paU0JREEmqkG+qjG+qjG+qjH2oUHCYR36xBImFMilxnCZOM755BLB3UJ/qEp7CzLsn4OiWedUvSQVMSSaiRbqiPbqiPbqiPfqhRafEOEZOZwvyQGcZkJXjqE31CVHgEg9s3Yo69onsHtrQ2oyZ+BzbtHHReP4WB3qfwvd43MWnVEpqSSEKNdEN9dEN9dEN99EONdCLmRUwL9Yk+4SqcPI69iXtRF48hFp+HlYndGDK9JCO70Ta3ApWre2Bsyhhvb8PqmuuxuuewsyEzrMz6oUa6oT66oT66oT76oUa6oT7RR63Cyf0dWBirRmNiv5NzUhiszPqhRrqhPrqhPrqhPvqhRrqhPtFHqcIjONZ9Dypii9Def9LZVhiszPqhRrqhPrqhPrqhPvqhRrqhPtFHrcLJo314+uk+HA2im8SClVk/1Eg31Ec31Ec31Ec/1Eg31Cf6lI3CrMz6oUa6oT66oT66oT76oUa6oT7Rp2wUZmXWDzXSDfXRDfXRDfXRDzXSDfWJPmWjMCuzfqiRbqiPbqiPbqiPfqiRbqhP9CkbhVmZ9UONdEN9dEN9dEN99EONdEN9ok/ZKMzKrB9qpBvqoxvqoxvqox9qpBvqE33KRmFWZv1QI91QH91QH91QH/1QI91Qn+hTNgqzMuuHGumG+uiG+uiG+uiHGumG+kSfslGYlVk/1Eg31Ec31Ec31Ec/1Eg31Cf6lI3CrMz6oUa6oT66oT66oT76oUa6oT7Rp2wUZmXWDzXSDfXRDfXRDfXRDzXSDfWJPmWjMCuzfqiRbqiPbqiPbqiPfqiRbqhP9CkbhVmZ9UONdEN9dEN9dEN99EONdEN9ok/ZKMzKrB9qpBvqoxvqoxvqox9qpBvqE33KRmFWZv1QI91QH91QH91QH/1QI91Qn+hTNgqzMuuHGumG+uiG+uiG+uiHGumG+kSfslGYlVk/1Eg31Ec31Ec31Ec/1Eg31Cf6lI3CrMz6oUa6oT66oT66oT76oUa6oT7Rp2wUZmXWDzXSDfXRDfXRDfXRDzXSDfWJPlNL4eRx7OlYjtnxGGLxeViZ2I2hpPNaBliZ9UONdEN9dEN9dEN99EONdEN9os8UUngEb/euw+zYTDS1bsbm9YtRE6vH2t4jyMaXsDLrhxrphvrohvrohvrohxrpZirqc+zYMTtIdkwdhZP7kWisRsWSThwSF5I8gM4ltYg3JnAgC1fCLxv9UCPdUB/dUB/dUB/9UCPdTEV9Ojs77XLPnj0b9957r/33K6+8QqOSgimjcHKgE83xGjR3HnB6Rk7jYGIJYvFl6BwYtrekg182+qFGuqE+uqE+uqE++qFGupmK+hhT4hc0KpOZMgoP97WiOlaH1r4hZ4v/tlRIBSC6oUa6oT66oT66oT76oUa6mYr6pDMlflHuRmWKKDyMgc6llmBLJ/aKDHSiKVaNps6DzobUiNhEN9RIN9RHN9RHN9RHP9RIN1NRn1xNiV+Uk1GZIgrnZkr8RGUwGAwGg8FgMKZ6iFF5/vnnnVZvdJgipmQER7qWI+5rSmqxtOuQsyE1IiLRDTXSDfXRDfXRDfXRDzXSzVTUJ4ieEgnpKdm8eTP+/d//Hb/73e+cvUePKaMwc0qiDzXSDfXRDfXRDfXRDzXSzVTUJx9TUi4GxI+po/CxbqyomIaGxBsTZ9+quAfdx0bsLekQoYluqJFuqI9uqI9uqI9+qJFupqI+mUxJORsQP6aOws66JOPrlHjWLcmAiE90Q410Q310Q310Q330Q410MxX1cZsSGpDMTCGFRzC4fSPm2Cu6d2BLazNq4ndg085B5/X08MtGP9RIN9RHN9RHN9RHP9RIN1NRH5kpiwYke6aWwsnj2Ju4F3Vxy3XG52FlYjeGsuglIYQQQgghhOiFjwUIIYQQQgghoUJTQgghhBBCCAkVmhJCCCGEEEJIqETflCSPY0/HcsxmHooeRJP2u1BT+xB6B884G8dJDu1Cx7K5iMdiiNfdi8Te48400KTYJIdeRVfrF0fvF7n+s7+ETS++CdeSpdQnJM683oE7HF1GI47qW+/HD73Xn9954XLmNXTcMR0L2l+F/2T1Ixja8ySWza60NKxC3coE9g5lntaeBMDgi2ipjbvuodGIL2hH/5gE1Cd8khge+He0LbX+z8Q/j47XTznbR+H/oOgScVMygrd712G2PWPXZmxevxg1sXqs7T3CChwWw7/DtrW32F8mMe8K/ULyCHrX1iNW04zWH7RjfcMMxGavQ+/b/KdQdE6/hsSSmXZDdsU3f4DOxLfRssi6/vHFaO8/Mfoe6hMew4ex8/kf21NMdnY+g0T717Hi1lpLi1XoGjjtvInfeWFzpr8d82PTsazrTd9rnnz7Bay1Grw1TV/HDzavQ0NNJWavfQFvU6DiM9CJplgl6lZ/x7mPJLbiJ30DYw9eqE/YiCH5GdbWVyFWvRBrntyBI8Oui8//QZEm2qbEu5aJs9ZJvDGBA/yCKT3JY9jRutAyJLWoq7O+SHxMSfJAAo3xWizpPGD/Q08e6sSSimo0JvazUVVkRhtT07CwfS9MEzd5uAvLKiowt223/dSX+ugieawbKysrMb/9Vdh9jvzOC5k/4kDii4jHv4jEgT8629w4r1fcjc5DcpedxqHOu1GR8v0kUGxTUo2mzoPOBi/UJ3RO7kF7Qw3i9Q+i6/XBSf9X+D8o2kTalCStL6DmeA2anco7tgp8fNnkJ/Sk+Nhd57PQ3N6H/meW+piSYet/xjLrH7pLn+QbSDRMQ7y5EwP8xiku8iT+F69gwP1U6tR2rJ8Wx8xNOy1TQn3U8U4vWqqMPvzOC53km+haNh2x+e3onzwy1XrdMonNVoPLdb8kDybQEHNrRopGJlNCfULGMYGx+diw/ZjP9eb/oKgTaVMy3NeK6lgdWvuGnC3+20ipkS8WP1MyhL7WOsSqW9E3ttlvGykNZsHSWVjdc9T6m/roIYnho7vx7PpPo8K1iCy/80LmWDdWuHoWJzHch9bqGKpb+8aGC/luI8UhkymhPuHi9PSm7tkt8/9Bw2/ixU1fcnI+a3Hrmqcjl+8UYVOSouGbsfuWFJ9UpuQgOpuqEWvqxICzJfV7SdE5uQttt09D/PZvY89J+Q9BfcLnMHpWz7Gut0nSdQ+343deuJzBYM99qIzNswygmETLOB4/jnfcjStfLfzuK1IUjnRhqWuyCJnI45+6941PBEF9wsU29eP6GI3GJ1sp5/9Bg9i5qQHzWrrwuhiR4bfw68c+jxmrforDEeohoikhIZDqS4SNXj0MYU9bA+LxhWjdYbrRqU/4jGCo/wVs7ezEM5u/imaZIah2DboPy7Xnd164/AHb19chVvUgesWJjOxG29yqib0mbPSGS3IQ+3/5b6MJ7onvYF3T9dZ33HhPI/UJl9G8RtdEBInHsVom8xibgauM/wfJUN3qFeiyv+sdTvwardffFal8pwibkhEc6VqOuO8/6Fos7TrkbCClJ9WXyCF0LbW+gPy+cOLL0XUkWt2Uekni9G+fRGNFFea1vozBsacw1EcXlk57v4V5Y+Pd+Z0XKn98BZuur0Dl6h7YTVy/YT/2k3r/Rm98aReOOFtIaUge78EaV04W9QmX0aGmE69/cn8HFsaqsLBjn/UdF7X/QSMY2v8LtK++A7PqPo1FdTWQGcdWt780MbdTkO/xSUPUpG7eGqmhucwpISHgfIlMMiXMWVDB6X50NFpfjnM2Yvug+0ue+qjDnohgvOHL77zwmDQVcLb5CcxZCBHPk3fqEyq+31UTrn+U/gedwsC2daiPz0Rz+67RIYTJY9i+Yb7VNpo4C6bNqR1onfmlib0iJ17C+hl3R6qHKNKmZHR84jQ0JN4Y/SdhZqKpuAfdx/hUNzxSmZIRS7J7UBFbgsRB53Z0ZtaoWNGNY6NbSFE5iQOJpZYGfmtbUB91TJgdzYLfeSFhvtMmjocfDzNl6VvoXjEDsYYEDjo31+jsTjOwovut0Q2khHhMCfUJlZG9bZjrvda2KTHfcdH5HzQ6lXEctWu24djYP1rX98iE3iDhBF5P/APmND2Gnv2DOH3k/yCxZiHmTxjNMPWJtilx5ugfn7PfM4c/CYlUpsTcqK45yD1zkpNiksTwgU4sS7NYGPXRRBIndz6Gevc/cX7nhUZyqB8/32oW5LPiR61oqoyhsqkVP9r6v7HziIyJd6Y8HVsHw7suBiklo+v8xDGjdQdG1wynPqFiP1SpxLy23WO9BKPDt8a/46LxP0jaQMsQH5vZ0nAS/e2LrLZRBea0/tqyIR6Sx9Hf9QiW1dcgPqsRD/gN85riRNuUWK56dEpTWd24A1tam1HjTmojIZHalIx1X8pqrVs60No0E/F5j2HnCbaois7wfnQum2XpciNWtP1wvHE11qCyoD7hMTyAvp9sHdPlmY5vYFldlWc1Y37nqSHFsJ/k4EvYMGd0xfAtW76OppppmLfpPyY3QEjwSKPu5/9r9B5KfBsti2Yg5rk/qE+IJAfQvXK2pck8rPjmD8Y1qn0APaanNxL/g5weuQpP4vrJ/4NN9ZXWua1A54GTzsbyIuKmxML6EtqbuBd1Mg2gVdFXJnaPT/9HQmIEb/fcj5qa+9Ez1pgaJzm0G4mV8xCPxRCvuxeJvcf5FL4EjD5xcg85MTExSZr6hMNIfzsWTNCnErObW9HV77n+/M7TwciraF9QiwXtr1rfeG5GMLQ3gZViKGNVqFuZiNxaA2p5extW18TH7qH4rM+jted3E0wj9QkX+f/ywzULUW1rFEf1rffjh57/MVP+f5C96K11fgs7sP/M6IxwXT09eKblFsRr7kL7nvL9nxp9U0IIIYQQQkjoJPHHnY/h+tjoIqsyBPd6xyRLgvutG34RuSFZuUBTQgghhBBCSNExeSNmkVWH03vRvnCatb0GjR39Yzk15QZNCSGEEEIIIcXGmXwkVnkfegbPOBsFZ6ZE6TGZ345+90tlBE0JIYQQQgghxcaeYSyGimVdODxhlJaZAMgyJWW87hdNCSGEEEIIIUUliXd6H0TV2Ar1bk5hf8fnRk2JJMCXaVoJTQkhhBBCCCFFZRB9rfMs47EQbXs9k0w7a0xJsvsdHa+hTEdv0ZQQQgghhBBSVM68ivb5lYhN24Dtp9xdISMY2vk4bpdp3N1rspQhNCWEEEIIIYQUkfG1wGaiadNPsffoKWD4CPZ2b0KTrJ9T5muUCDQlhBBCCCGEFI0RHOu+BxWxaixq/R7aVixwFoiUqEH9ssfQ/fpgWRsSgaaEEEIIIYSQonEMvS1zLAOyCO39J51txAtNCSGEEEIIIcXixEtYPz2O2PWPYecfy70/JDU0JYQQQgghhBSFJE5sfxjTY3FMX/8SPPNuERc0JYQQQgghhBSD5H+ie+VMxGJ1WL/9D85G4gdNCSGEEEIIIcUgOYSDu/rQ1/cajg5z6FY6aEoIIYQQQgghoUJTQgghhBBCCAkVmhJCCCGEEEJIqNCUEEIIIYQQQkKFpoQQQgghhBASKjQlhBBCCCGEkFChKSGEEEIIIYSECk0JIYSQ8mO4D4/dXoPz3/0uxGKx0XjXOfjzea3YPey8hxBCSMmgKSEkEpzBUP+/4ZtrFqHGNLDsqELdsm+gY1s/hs4MoO9H30bLohmu162I12PZPz2NHQN/dPaVBda+tn97JeriZj9L0TkwsSWXHHoVP3nsH9F0ayNWrH8YLatb8NhPXsWQ0rWjzgy8hG+vmIe4uS5NnRhwXispyePo/8m/YE3THVi04iv4essa/ONj/4b+oRHnDeOcGfgFvtF8ffhlnmr84fv41AV/Yl2zczBt6Vb8AcP4w5abEH+XXMd34X1NLzhvTMHwW+j74WZ07z/pbJjImYFf4alNq3BrdXxUl1gdWvuGnFfLgRH8YWcXfvjLAzjJteIIIVlCU0JIlEj+J7pXznQaQlbM+xb2np7YKkge68bKSuf1WCXmte3Gaee1nEjuQ8fCKmc/HlOSPIiuu2eN7z95AJ1Laq2/F1iNs+POm/SR3N+BhebahdLAP42BrlWjxtLW7o841Hk3KmIVmNP6a5xw3uUmeTCBhlDLPNXYgZWXvtu6Xu/CRU09lh0xtOO6s53r+IFlllHxJzm0Gz98+HH85PVBpG9vH8f29XNH91d2pkQ4hSO//j42/MsvMcBVrAkhWUBTQkikGEJfa53TEErRSB3uQ2u183qsGk2dB50XcuUgOpuqnf1MNCVn+tsx371/ywitqJC/Z2F1z1HnXQoZ6ERTumtXbM68ivb5la7jv4XuFaM9W5WrezDovG0CYZd5ijH8g+twtlyrsz6KJ9ydeye/givtnpIY3nPjky6z4mJ4PzrvXoLWHccyGBLBfS+WoykRTuJA4r9jQevLGKQvIYRkgKaEkEihwZSMWB7kHlRM2P8pHNn5v7H1+V04ovmpadgN/DHzZo6fxPCRXXh+6//GziOnnDd5oCnJgf/EEx89x75WZ330MZfxsO6bpovxLrmGZ1+D9W/4WZIT6G9fjIrGBA5kVYVpSmxOvIT10+dhbe+RLIwcIaScoSkhJFJoMCXDVjt5aQD7D4GwG/j5HJ+mJHuGH8NHz5JrdQ4++sQh/OGnX8M/fHUrXnx0jp1P8q5zP4r/ucvfPCQPdWJJRRUWduzLsnFNUzLKMfS2zEFszjfQd4K2hBCSGpoSQiJFAKZk+PfY2/0E1q9rxabWdbi34XbcftcatHb8AvsnJFv7mRLP8ccikzlJYvjtvej+1lexrvVRtK7/Mhpu/TTuWt2Kjp//1pUcP4j+Zx9GQ407gfj3GNi+GQ8smo14rAb1yx5BV//xiQ3H4cPYufUxrLlrMZpWrsUDTa7kcDuc8qdr4CcHsf/nm7F+xX/HakncX7EcLe3ea5KK0/hD/8/w3bUrsWz1Ony9ZQWWrHgYHa5E4OG+VlRPKFOKcnjxlnnoVXS13o366jjisxrxQPtLk8f0Dx9Df/d3sXbsXJZixfon8cuD74xfN2s/z65fPD5xQvXX8dLBl9De0oy66lrUNf0jHuvajbfNvnN9v0Ny6Lf4+eaHsWLZaqz/eov180G0uzT3TkBQ3dqHYetYW9d/DrPilt4rf4j+LLOph5/4KM6S/Zz1UXzrybl4jymrFWd9eD1SDyw8if72Rdb75mL9dr+cqBEMvf4ztK1pcs51Ldp/uRsvfj2VKbHev/8X2Lx+lVMfrHrR0o6f7/fkqWRVb09Y9f+7WFFn8rvkWMcx1P9jrG+w7onqBViZeNU6AyHL42ZV10/j7T3PonXF562yPWx9VzyMDd/8Fr6+9Jvom9DRdBoHE0uscs3Eyu7/nHgcQghxQVNCSKQo1JQMYuemO6yGz6fRtved0U3Dv0WiWZLU46hZksDrY4nzAfaUnPgPbJpnNarGEvMtk3Lgh2i2hzLNxJLEa65kfHcC8UzcteYBrPmnp/DM5hbcboY+uZ/KDh9E95rRa1K5shvHZPPp3WibJ7kb1jkt24I9A7/HkDSWU5mS5HHsab/LanBXo6Gj3x72MzphgHy+EwfSDkk7hYFt61Aft45/dxcO2299B3vbPm0dZwYav/Uf4+PtC+0pWfBFrPiHh9D+zFPYtPT60W2xWizpPDDeGBz+HbatvcXSeAbu7npzdLu5HjXN+NbOt8ffe2o71k9z9l05Dw33fxcv9v8We3/6MG61Z16rwjx3vkCO708O7UJ780zE4s3oeF2azTL0715UxmZhWef+seFV7mT+6q+0o+Puhaib5eTepDQKXjxDt/7wY6z6xAL83dJP48N/JtMC/wku+Gyna0iXi7Fcn0Vo7/fOuGU19Pd8H822UZ6Jpk0/w94Dv8XOznW4vabCPt5EUzL+/njDk3hd6o6ZoKJmBToPOPvPpd6ONfzlWDfiK5u/hbtvrbNM2+g1i03bgO2nsjxuVnU9idO/fRKNFe6JMpx6XtPqMSVnMNhzn6VpmrwoQgixoCkhJFKk6qlIFR7TMGZYrAbI6m14297o3udCy6yYOaCCMyXjvQRzsLrnsNk4bp7mtmHv2ENad3lmWI3XN5yGpDNMxN6+AJt2iqlK4sT2hzF9Ullc+4gvGy+7rymwGmD97VhoN/BcjdKx2cfqrEZxqrmarLfZw37ks7VY2nXI2eo+Z9eMZIWakvpH0ec8zXbPJBZf2oUj9tbTzmxe1vb4cnQdMRfVdT0mGDqXBlX3o+e4ef9R9KyW2dVkP5+3DIWT75LT+0dzNOwn//Pb0X9m9J1j5Z7+MLabcrjPsWIpElYDevjQc1gzR4zUKnQNZDF/3Mmv4cPvln3I0K3/dDYKw3j17y4Y3fe7Pohlr01oUY9ypAtLbf3d9dzh9F60L5w2+vnrH8POPzplTjX71tj7KzG//VWryS6cwv6Oz1nb4pi+/iXryuRYbyfcczFUNP/QMg8nceinD2BO3LqX734WA3/M7rjZ1fUTlqleaP1dgdkt28bzxMTkrPH2lLjq+sxN2Dl2HxNCyERoSgiJFO4GuxU595T8ATvbl2Ne3eewvvv/cxr77n26n/gG2FMy9H/QvuxW1C36KroPmifFrnJWu5++piqP3/ZUZUmxD19TYBpgst19nub845i5aSf821pm2I/nOILrWGNPkAs1Je7P+G13z+414Zq6r5NrhrSUGpjGrLw2DQ2JN6zmrEUu7x/Zjba5Tk+Cb7mNsXRvs6IhgYOmDXzyOH4/NHaQtJz86pVOIvt1+IHnI39Y9gGnbO/BdU9PNpgje9sw1359sikZn2nO2xPgX8fG9+Wuj67rbzfcc6y3E/Rz6WFZj5N/OGb3pmR33Gzruvt9lZjd3IrOvjdTrkkyZkomGGFCCJkITQkhkcLdaLHCr2Gb1pQYrMbM0X5s72pH6/oHseJWYz7cDaEATYkheRJH+7ejq/0bWL9uOW41w7HyNiXWmbzegTucoUMLx5KUXU+xK+5B9zGnoeTbwD+ErqUyfE22V2LWrYvR1NQ0Mdb3pMhHcH/WXVYL97HME2Tf42cg1Wf8to898bcipSlxmayUJsP9fifPw96cw/vdZYnPwq2f91zTpruwvsfp0cjnukzgAL56paxN4jfd7xB+cuOfOWU7F/NecGnkMN6r5TUl7pnmXNfBxq8+jlgSLB/LC4nPuhWfn3DOEl9Hz9GR3OrthOvrd89le9wDWdZ1GV7ZiWVjuV2j75/d/E/o9lm/JfX1I4SQcWhKCIkUhZoSmYJ2B55sacSs+I1YmdiFt4dTmYAgTckpHOl7Ci2SrD77HiT2/B7DKRu4uZkS2bfJ6ahoeAK7h0YwPPBTrJldYTWG5+LuZ/aN56v4Nn7d5+kxFhkpB1NSgbltu3N/v7t8E97rQz7Xxc3YGiR/hhuf9faE/BS3xSWnxHrdu3aJw3hviLdR7T6vbExJuvd7yaHeTtiv3z2X7XFzqetncPLgL9G+eqFjOJzwGU43ZkqqHkTvOym6UwghZQ9NCSGRojBTknz7l9hQPzqLz1hybcrGflCmZARvv/R1u/E1YYaewEyJYDXwXmhFw8LlWN/ailYrNrV3Yfvrb09snPk2ft/Bzk0LnP1WozGxf9KT4NSUw/CtPN8/shObZjpP2uNfROLAH533+pDPdXExNnTrPTfi2QmCW0U2iynG3oX4bT/2b6wP9mB1pbzHa0qSOLV9A6Y5Zatq6bVqi8G/Po7s3ISZzvvjGdc8ybLeZnHPZXfcbOv6CQzsf8uZ0UtmlnsBHS2fdszJxNwpYcyUuHKHCCHEC00JIZGiEFMycYjHWAMreQQ9a2Y77y+GKXH3JsxBS+8xe2vyeA/WVI2WpSBTMvw79Gz4DKonJF6nwLfxm8SJvm9gjtk+ZyO2D47vJzm0G1u37nJNWzyR8UT3GVjR/Zaz1d1IDDDR3f0Z3+2uRPcJw39cjdFUie72DE7OdjNrk2yvfQA9Zj85vf+4pZdpAFdgzoaXXKt+y0xRz2Hrrj+MNooLMiXjQ7fe/dHHJzbm/9COeaaX5NybJhmWMZIH0NlcY73PlediGHwRLbWOuRqbPc4i1X1z4tdonWNm5ZqPDdtdq8PLzFdb/w27ZLKCXOptNvdcVscdzrKuW/f+P2xEr+s1JN+29Lzd+pzLpNqYslXg+k2vII31JISUOTQlhEQK9wxUVrgbSQ6j03s6r8eqcHv7q05DzT3jjxXxBVj93Sfx3Q0PYOXnzT5nYOl3/w3bX7MaWGMz8sj2JUgcNEM23NOTZrPY3B+wff24kYrXr8Z3t3wHG1pW4vOznEZU5TJ896cv4zW7seye1cg9HazfbEfj05HKE9xbV3zFfto8Go+hPdGFn+8aGEvQdc9Y5U6oRvIoXtpw6/iY/Lpl+Hr7D5D47lfQ3Pgwtg2kWG3dxgzDiaN2zTan98l/SmD31LexhR3Yb46fhgmfcSeBp9g+PiXw9VjTc3hUm1RTArtNRnw6bl/3v7Dn4P+HPc8+6PRsTZy6N9f3u3vmpK7ULf2qpckP8N11d6HxwZ+Nra+Sz3UZ4+gaXG4P3bLiXefi6oZvYvfwEHY/0YCrz3UMydl/iftSLJo4ijFz3ga3cAqHuu5FrV2+mWj+1i/x+oFX8eK3VqJ+ptMrJbPE/XCfU8/cPYNWxOux9OvfRSLxHaxrXoIHt/3Ouj651dvs7rlsjmuRVV2XBxIzUL/2pzhw0kyb5piS2evQ+7bbRJnewlstQ5fuGhNCyh2aEkIiwRkM9f8bvtnShNmm0eE0UOyGXnc/hs4MYMdTj2HNohmu162Qxsn676F34I9Ww+I49v7wQSyaVYXqukasbO1E38A7+OP+LqxdNBsVZjG+U4fw0iPN4wvlyXFWbMHeoZOehdysqGlAy3e3WvtJ/YxUnsD+0M5jqUFdwyq0dvZh4OQ72N+1zipLNWYtegDt2w9ZjSarfM88hEVjCbZx1DR8Ay8ODGHgxW+4FlU0209NfPLrG9PR0L4b7wz8Eo80OU/zJeLzsGLLbow1o8YWlGtEXXUVZt16V06LJ7695yd4bM2X0LTiId/FE72LBEpDdlHLt/GjvgFLXX/ODLyIx5bVj3/GlNm6nlvc+/Key/DvsafrX7DGaoyuWJdi8UTBbTKqH0ZP/8/QtrphVCd7gcDx8tvk+n6LscUTG+pQLQnvd3kXT/Sco3VdGtZvwY409WmcYfznqktHh26d8yF87NJzRn838a6zcME1S/GTP6TqInFhr6VT7f+0P/kODv7y+2hpqh8/h+3/Fy9tasKipmYsXb0OrZvaXVqaRQxXoKGuBvFZt+OuCYsYenrnfGO03p60SjPQ+00sm3DPLcb6p36FgUkVJ9NxHTLW9YPY2rIRW559Cm2tj+CbbY/h4ZZVWN7y/cl1KPkmupbNGJ2W2KM9IYS4oSkhhEQbq8F4YNvG8YUV/WLCUCYyxgST4R5Cl4Jc3190dmPVpX9ileddOHeeszDiH36Kr979P/DVn07Me8jMCAZ3PIp517uGtxWTiNTb5OEuLJt+NxKvm/WNCCHEH5oSQkiESeJk/5NorpmO5sRvRxulLpInf4utK+eA6yekYKqbkv/8H7jUHrr1Xty2w1n/piCG0N+xEkva9zhJ3sUiIvU2eQS9Dy7Fgy86k1cQQkgaaEoIIRHGJHB7Z00yDI8m4XJWIH+mtCkZRn/TRaNlid+GHc7WgpEejJ99F994ZifeNiuZB87Ur7fJk2+g57Fv4Hs73ppkqgghxA+aEkJIhDmNga5VqInVoql9t2eGLFmT5ZdoXfgZbHhJloMjk3inFy1mBrT4shQNZBe5vr+YDD+JG98jZXkXLvi7bc7GoDiDkwO7sOt36SY4KISpXm9HcHzvy9h5pFjXhxASRWhKCCHRZixp94toal6Blq+3onXTN9G2yfr5ra3YfmCIhsSPoZ3YPCHBXCYPWIendqRIvM/1/UVlGG/cdwX+RMpx1jV45OgUfFbPeksIKTNoSgghhBBCCCGhQlNCCCGEEEIICRWaEkIIIYQQQkio0JQQQgghhBBCQoWmhBBCCCGEEBIqNCWEEEIIIYSQUKEpIYQQQgghhIQKTQkhhBBCCCEkVGhKCCGEEEIIIaFCU0IIIYQQQggJFZoSQgghhBBCSKjQlBBCCCGEEEJChaaEEEIIIYQQEio0JYQQQgghhJBQoSkhhBBCCCGEhAjw/wcsADdASGfveQAAAABJRU5ErkJggg==</raw>
      </picture>
    </region>
    <region left="0" top="4905" width="74" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">μ.hm</e>
          <e type="operand">0.2</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="81" top="4905" width="281" height="38" color="#000000" fontSize="10">
      <text lang="ita" width="281" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Coefficiente attrito della tramoggia in accordo con il grafico evidenziato a lato</p>
        </content>
      </text>
    </region>
    <region left="810" top="4914" width="74" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">K.m</e>
        </input>
        <result action="numeric">
          <e type="operand">0.45</e>
        </result>
      </math>
    </region>
    <region left="0" top="4959" width="398" height="98" color="#000000" fontSize="10">
      <text lang="ita" width="392" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>La definizione della tipologia di tramoggia definisce il modo in cui l'insilato esce dal contenitore:<br />- Tramoggia ripida: il materiale scorre lungo la superficie laterale e superiormente si trova costipato;<br />- Tramoggia ripida: l'inclinazione non permette di far scorrere il materiale che trova una superficie più interna di scorrimento. </p>
        </content>
      </text>
    </region>
    <region left="0" top="5085" width="389" height="103" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Tipologia_Tramoggia</e>
          <e type="operand">β</e>
          <e type="function" args="1">tan</e>
          <e type="operand">1</e>
          <e type="operand">K.m</e>
          <e type="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">μ.hm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">&lt;</e>
          <e type="operand" style="string">Ripida</e>
          <e type="operand" style="string">Dolce</e>
          <e type="function" args="3">if</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Ripida</e>
        </result>
      </math>
    </region>
    <region left="0" top="5184" width="263" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Distribuzione delle pressioni per i due differenti casi</p>
        </content>
      </text>
    </region>
    <region left="171" top="5202" width="365" height="243" color="#000000">
      <picture>
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          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">h.h</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
          <e type="operand">0.25</e>
          <e type="function" args="3">range</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="5436" width="199" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Pressione verticale base di riferimento</p>
        </content>
      </text>
    </region>
    <region left="0" top="5463" width="52" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">C.b</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="5463" width="635" height="38" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Fattore mplificativo per i sili di classe 1 (nel caso sismico, la situazione si partenza è stazionaria, pertanto il coeff. amplificativo è assunto unitario</p>
        </content>
      </text>
    </region>
    <region left="0" top="5499" width="221" height="32" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">p.vft</e>
          <e type="operand">C.b</e>
          <e type="operand">h.c</e>
          <e type="function" args="1">p.vf</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">10.79</e>
        </result>
      </math>
    </region>
    <region left="0" top="5535" width="326" height="60" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">p.v</e>
          <e type="operand">γ.m</e>
          <e type="operand">h.h</e>
          <e type="operator" args="2">*</e>
          <e type="operand">n</e>
          <e type="operand">1</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">/</e>
          <e type="operand">x</e>
          <e type="operand">h.h</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">h.h</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operand">n</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">p.vft</e>
          <e type="operand">x</e>
          <e type="operand">h.h</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operand">n</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="324" top="5553" width="377" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione media verticale dovuta all'insilato per ogni quota sopra l'apertura</p>
        </content>
      </text>
    </region>
    <region left="0" top="5607" width="378" height="105" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">μ.h_eff</e>
          <e type="operand">Tipologia_Tramoggia</e>
          <e type="operand" style="string">Ripida</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">μ.m</e>
          <e type="operand">1</e>
          <e type="operand">K.m</e>
          <e type="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">β</e>
          <e type="function" args="1">tan</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="3">if</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.45</e>
        </result>
      </math>
    </region>
    <region left="396" top="5607" width="339" height="38" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Coefficiente d'attrito di parete efficacie in funzione della tipologia di tramoggia.</p>
        </content>
      </text>
    </region>
    <region left="0" top="5706" width="224" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Definizione della tipologia di flusso di uscita</p>
        </content>
      </text>
    </region>
    <region left="0" top="5733" width="331" height="203" color="#000000">
      <picture>
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</raw>
      </picture>
    </region>
    <region left="351" top="5742" width="123" height="23" color="#000000" bgColor="#80ff80" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold; background-color: #80ff80;">FLUSSO AD IMBUTO</p>
        </content>
      </text>
    </region>
    <region left="792" top="5742" width="80" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">β</e>
        </input>
        <contract>
          <e type="operand" style="unit">deg</e>
        </contract>
        <result action="numeric">
          <e type="operand">30</e>
        </result>
      </math>
    </region>
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</raw>
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    </region>
    <region left="0" top="5940" width="133" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold;">Condizione stazionaria</p>
        </content>
      </text>
    </region>
    <region left="0" top="5967" width="62" height="24" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">b</e>
          <e type="operand">0.2</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="5967" width="116" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Coefficiente empirico</p>
        </content>
      </text>
    </region>
    <region left="0" top="5994" width="46" height="24" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">S</e>
          <e type="operand">2</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="90" top="5994" width="246" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Tramogge coniche o piramidali a base quadrata</p>
        </content>
      </text>
    </region>
    <region left="0" top="6021" width="353" height="160" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">F.f</e>
          <e type="operand">Tipologia_Tramoggia</e>
          <e type="operand" style="string">Ripida</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">1</e>
          <e type="operand">b</e>
          <e type="operand">1</e>
          <e type="operand">β</e>
          <e type="function" args="1">tan</e>
          <e type="operand">μ.h_eff</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">-</e>
          <e type="operand">1</e>
          <e type="operand">b</e>
          <e type="operand">1</e>
          <e type="operand">β</e>
          <e type="function" args="1">tan</e>
          <e type="operand">μ.h_eff</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">-</e>
          <e type="function" args="3">if</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.91</e>
        </result>
      </math>
    </region>
    <region left="387" top="6030" width="116" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Parametro normativo</p>
        </content>
      </text>
    </region>
    <region left="0" top="6183" width="258" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">n</e>
          <e type="operand">S</e>
          <e type="operand">1</e>
          <e type="operand">b</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">μ.h_eff</e>
          <e type="operator" args="2">*</e>
          <e type="operand">β</e>
          <e type="function" args="1">cot</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.25</e>
        </result>
      </math>
    </region>
    <region left="0" top="6219" width="184" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressioni alla base della tramoggia</p>
        </content>
      </text>
    </region>
    <region left="0" top="6246" width="143" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">p.nf</e>
          <e type="operand">F.f</e>
          <e type="operand">x</e>
          <e type="function" args="1">p.v</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="207" top="6246" width="159" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione normale alla parete</p>
        </content>
      </text>
    </region>
    <region left="0" top="6291" width="194" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">p.tf</e>
          <e type="operand">μ.h_eff</e>
          <e type="operand">F.f</e>
          <e type="operand">x</e>
          <e type="function" args="1">p.v</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="207" top="6291" width="226" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Scorrimento lungo la parete della tramoggia</p>
        </content>
      </text>
    </region>
    <region top="6336" color="#000000">
      <area collapsed="true" />
      <region left="0" top="6345" width="159" height="63" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">x</e>
            <e type="function" args="1">p.v</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">0</e>
            <e type="operand">5.1885</e>
            <e type="operand">9.9059</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="405" top="6363" width="165" height="63" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">x</e>
            <e type="function" args="1">p.nf</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">0</e>
            <e type="operand">4.734</e>
            <e type="operand">9.0381</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="837" top="6363" width="165" height="63" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">x</e>
            <e type="function" args="1">p.tf</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">0</e>
            <e type="operand">2.1303</e>
            <e type="operand">4.0672</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="198" top="6408" width="187" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.v</e>
            <e type="operand">x</e>
            <e type="function" args="1">p.v</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">x</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="1008" top="6408" width="200" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.tf</e>
            <e type="operand">x</e>
            <e type="function" args="1">p.tf</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">x</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="603" top="6426" width="200" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.nf</e>
            <e type="operand">x</e>
            <e type="function" args="1">p.nf</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">x</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="6534" color="#000000">
        <area terminator="true" />
      </region>
    </region>
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      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="25" xtick="2.5" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="2.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="pv [kPa]" ylabel="x [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione media verticale dovuta all'insilato</p>
          </content>
        </description>
        <input>
          <e type="operand">p.v</e>
        </input>
      </xyplot>
    </region>
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        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="25" xtick="2.5" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="2.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="pnf [kPa]" ylabel="x [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione normale alla parete</p>
          </content>
        </description>
        <input>
          <e type="operand">p.nf</e>
        </input>
      </xyplot>
    </region>
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    </region>
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      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="3" xtick="0.25" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="2.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="ptf [kPa]" ylabel="x [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Scorrimento lungo la parete della tramoggia</p>
          </content>
        </description>
        <input>
          <e type="operand">p.tf</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="7092" width="344" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Andamento delle pressioni verticali per ogni sezione della tramoggia</p>
        </content>
      </text>
    </region>
    <region left="0" top="7209" width="486" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" width="486" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Pressione alla base sulle tramogge ripide per Sili Snelli e di Classe 1 (METODO 2)</p>
        </content>
      </text>
    </region>
    <region left="0" top="7245" width="749" height="38" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Il metodo descritto può essere utlizzato sia per la fase di carico che scarico dei sili, ma l'integrazione delle pressioni non restituisce il peso del materiale stoccato, pertanto il seguente metodo alternativo può essere utilizzato per tramogge ripide.</p>
        </content>
      </text>
    </region>
    <region left="0" top="7290" width="52" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">c.b</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="81" top="7290" width="555" height="38" color="#000000" fontSize="10">
      <text lang="ita" width="555" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Moltiplicatore dei carichi al piede per silos che non hanno una grossa suscettività a sviluppare carcihi dinamici <br />( unitario per condizione sismica)</p>
        </content>
      </text>
    </region>
    <region left="0" top="7326" width="137" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Condizione da analizzare</p>
        </content>
      </text>
    </region>
    <region left="0" top="7353" width="167" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">α</e>
          <e type="operand">90</e>
          <e type="operand" style="unit">deg</e>
          <e type="operator" args="2">*</e>
          <e type="operand">β</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">deg</e>
        </contract>
        <result action="numeric">
          <e type="operand">60</e>
        </result>
      </math>
    </region>
    <region left="180" top="7353" width="273" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Angolo esterno della tramoggia rispetto all'orizzontale</p>
        </content>
      </text>
    </region>
    <region top="7380" color="#000000">
      <area collapsed="true" />
      <region left="0" top="7389" width="702" height="74" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">Verifica</e>
            <e type="operand">α</e>
            <e type="operand">20</e>
            <e type="operand" style="unit">deg</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">≤</e>
            <e type="operand" style="string">Analizza pressione di riempimento per sili quasi piani</e>
            <e type="operand" style="string">Analizza pressione di riempimento per tramogge con notevole inclinazione</e>
            <e type="function" args="3">if</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="7461" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="7479" width="684" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Verifica</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Analizza pressione di riempimento per tramogge con notevole inclinazione</e>
        </result>
      </math>
    </region>
    <region left="0" top="7506" width="325" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Pressione riempimento per silos con inclinazione inferiore ai 20°</p>
        </content>
      </text>
    </region>
    <region left="0" top="7533" width="156" height="31" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">p.vfb</e>
          <e type="operand">C.b</e>
          <e type="operand">z</e>
          <e type="function" args="1">p.vf</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region top="7560" color="#000000">
      <area collapsed="true" />
      <region left="0" top="7578" width="213" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.vfb</e>
            <e type="operand">z</e>
            <e type="function" args="1">p.vfb</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="7650" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="7668" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="false">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="15" xtick="2.5" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="3.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="pvfb [kPa]" ylabel="z [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione di riempimento</p>
          </content>
        </description>
        <input>
          <e type="operand">p.vfb</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="7911" width="327" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Pressione svuotamento per silos con inclinazione inferiore ai 20°</p>
        </content>
      </text>
    </region>
    <region left="0" top="7938" width="340" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>La sua valutazione è la medesima per la condizione di riempimento</p>
        </content>
      </text>
    </region>
    <region left="0" top="7965" width="156" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">p.veb</e>
          <e type="operand">C.b</e>
          <e type="operand">z</e>
          <e type="function" args="1">p.vf</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region top="7992" color="#000000">
      <area collapsed="true" />
      <region left="0" top="8010" width="213" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.veb</e>
            <e type="operand">z</e>
            <e type="function" args="1">p.veb</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="8082" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="8100" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="false">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="15" xtick="2.5" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="3.5" ytick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="pveb [kPa]" ylabel="z [m]" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione di svuotamento</p>
          </content>
        </description>
        <input>
          <e type="operand">p.veb</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="8550" width="331" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Pressione riempimento per silos con inclinazione superiore ai 20°</p>
        </content>
      </text>
    </region>
    <region left="0" top="8577" width="174" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Presione normale di riempimento</p>
        </content>
      </text>
    </region>
    <region left="0" top="8604" width="151" height="49" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">l.h</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
          <e type="operand">0.25</e>
          <e type="function" args="3">range</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="180" top="8622" width="134" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Lunghezza di riferimento</p>
        </content>
      </text>
    </region>
    <region left="0" top="8649" width="249" height="47" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">p.n</e>
          <e type="operand">p.n3</e>
          <e type="operand">p.n2</e>
          <e type="operator" args="2">+</e>
          <e type="operand">p.n1</e>
          <e type="operand">p.n2</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">l.h</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="8694" width="115" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">p.vft</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">10.8</e>
        </result>
      </math>
    </region>
    <region left="108" top="8694" width="247" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione di interfaccia della zona di transizione</p>
        </content>
      </text>
    </region>
    <region left="0" top="8721" width="337" height="42" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">p.n1</e>
          <e type="operand">p.vft</e>
          <e type="operand">C.b</e>
          <e type="operand">β</e>
          <e type="function" args="1">sin</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">β</e>
          <e type="function" args="1">cos</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">10.8</e>
        </result>
      </math>
    </region>
    <region left="342" top="8730" width="373" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" width="368" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione dovuta al riempimento della tramoggia nella parte di transizione</p>
        </content>
      </text>
    </region>
    <region left="0" top="8775" width="261" height="41" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">p.n2</e>
          <e type="operand">C.b</e>
          <e type="operand">p.vft</e>
          <e type="operator" args="2">*</e>
          <e type="operand">β</e>
          <e type="function" args="1">cos</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">8.09</e>
        </result>
      </math>
    </region>
    <region left="297" top="8784" width="251" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione dovuta al riempimento della tramoggia</p>
        </content>
      </text>
    </region>
    <region left="0" top="8820" width="284" height="55" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">p.n3</e>
          <e type="operand">3</e>
          <e type="operand">A</e>
          <e type="operand">U</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">γ.m</e>
          <e type="operand">K.m</e>
          <e type="operator" args="2">*</e>
          <e type="operand">μ.hm</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">β</e>
          <e type="function" args="1">cos</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">6.9</e>
        </result>
      </math>
    </region>
    <region left="288" top="8829" width="467" height="38" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" width="459" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione legata alla pressione verticale nel materiale immagazzinato subito al di sopra della transizione</p>
        </content>
      </text>
    </region>
    <region left="0" top="8874" width="145" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Presione per attrito laterale</p>
        </content>
      </text>
    </region>
    <region left="0" top="8901" width="143" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">p.t</e>
          <e type="operand">x</e>
          <e type="function" args="1">p.n</e>
          <e type="operand">μ.hm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="144" top="8901" width="125" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione tangenziale </p>
        </content>
      </text>
    </region>
    <region top="8928" color="#000000">
      <area collapsed="true" />
      <region left="0" top="8955" width="167" height="299" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">x</e>
            <e type="function" args="1">p.n</e>
            <e type="function" args="1">vectorize</e>
          </input>
          <contract>
            <e type="operand" style="unit">kPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">14.9479</e>
            <e type="operand">15.1253</e>
            <e type="operand">15.3028</e>
            <e type="operand">15.4803</e>
            <e type="operand">15.6578</e>
            <e type="operand">15.8352</e>
            <e type="operand">16.0127</e>
            <e type="operand">16.1902</e>
            <e type="operand">16.3677</e>
            <e type="operand">16.5451</e>
            <e type="operand">16.7226</e>
            <e type="operand">16.9001</e>
            <e type="operand">17.0776</e>
            <e type="operand">17.255</e>
            <e type="operand">17.4325</e>
            <e type="operand">17.61</e>
            <e type="operand">16</e>
            <e type="operand">1</e>
            <e type="function" args="18">mat</e>
          </result>
        </math>
      </region>
      <region left="198" top="9018" width="187" height="55" color="#000000" fontSize="10">
        <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.n</e>
            <e type="operand">x</e>
            <e type="function" args="1">p.n</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">x</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="414" top="9027" width="187" height="55" color="#000000" fontSize="10">
        <math optimize="2" decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
          <input>
            <e type="operand">p.t</e>
            <e type="operand">x</e>
            <e type="function" args="1">p.t</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">x</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="9126" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="387" top="9135" width="367" height="321" color="#000000">
      <picture>
        <raw format="png" 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</raw>
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    </region>
    <region left="0" top="9837" width="760" height="98" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>L'analisi sismica dei silos, qual'ora non si proceda a modellazioni "fluido-dinamiche" deve svolgersi definendo alle pareti della struttura delle sovrapressioni dinamiche lungo le pareti in cui insiste l'insilato computato per una sistuazione di riempimento pari all'80%.<br />A livello di massa sismica, l'insilato, si muove in maniera solidare alle pareti con massa concentrata nel CDM.in accordo al par. 3.3 della norma. <br />Nel qual caso si analizzino dei contenitori simmetrici, oltre alla componente verticale, può essere analizzata una singola direzione di spinta orizzantale del sisma.<br />L'analisi da condursi deve essere di tipo elastico lineare. </p>
        </content>
      </text>
    </region>
    <region left="0" top="9945" width="122" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Parametri i riferimento</p>
        </content>
      </text>
    </region>
    <region left="0" top="9972" width="547" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Definizione del periodo strutturale approssimato per strutture con distribuzione di massa uniforme sino ai 40 m</p>
        </content>
      </text>
    </region>
    <region left="0" top="9999" width="191" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false">
        <input>
          <e type="operand">W.s</e>
          <e type="operand">G.k1</e>
          <e type="operand">G.k2</e>
          <e type="operator" args="2">+</e>
          <e type="operand">W.t</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kN</e>
        </contract>
        <result action="numeric">
          <e type="operand">77</e>
        </result>
      </math>
    </region>
    <region left="216" top="9999" width="95" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffffff; font-family: Arial Narrow;">Peso mico totale</p>
        </content>
      </text>
    </region>
    <region left="0" top="10026" width="82" height="24" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">d</e>
          <e type="operand">0.72</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="108" top="10026" width="553" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Spostamento laterale elastico nella direzione d'analisi considerata (in metri) per una spinta pari al peso sismico </p>
        </content>
      </text>
    </region>
    <region left="0" top="10062" width="180" height="43" color="#000000" fontSize="10">
      <math decimalPlaces="1" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">T.1.man</e>
          <e type="operand">2</e>
          <e type="operand">d</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.7</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="216" top="10071" width="172" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Periodo strutturale approssimato</p>
        </content>
      </text>
    </region>
    <region left="0" top="10116" width="114" height="30" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false">
        <input>
          <e type="operand">T.1.FEM</e>
          <e type="operand">1.67</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="135" top="10116" width="156" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Periodo strutturale da analisi </p>
        </content>
      </text>
    </region>
    <region left="0" top="10152" width="240" height="32" color="#000000" fontSize="10">
      <math decimalPlaces="2" significantDigitsMode="false">
        <input>
          <e type="operand">T.1</e>
          <e type="operand">T.1.man</e>
          <e type="operand">T.1.FEM</e>
          <e type="function" args="2">Min</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.67</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="243" top="10152" width="201" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Arial Narrow; font-size: 10px;">Periodo oprio della struttura analizzata</p>
        </content>
      </text>
    </region>
    <region left="0" top="10188" width="134" height="50" color="#000000" bgColor="#c0c0c0" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">T.1</e>
          <e type="function" args="1">S.a</e>
          <e type="operand">1.58</e>
          <e type="operand" style="unit">m</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="153" top="10197" width="326" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Accellerazione spettrale di design presa nel plateau dello spettro</p>
        </content>
      </text>
    </region>
    <region left="0" top="10233" width="219" height="51" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="operand">0</e>
          <e type="operand">h.c</e>
          <e type="operand">h.1</e>
          <e type="operator" args="2">+</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
          <e type="operand">0.1</e>
          <e type="function" args="3">range</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="243" top="10251" width="350" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Quota di riferimento dalla superificie superiore dell'isilato fino al fondo</p>
        </content>
      </text>
    </region>
    <region left="0" top="10296" width="162" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">h.g</e>
          <e type="operand">H</e>
          <e type="operand">h.G</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">2.3358</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="162" top="10296" width="353" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Quota ricentro strutturale rispetto al punto del pelo libero del materiale</p>
        </content>
      </text>
    </region>
    <region left="0" top="10332" width="215" height="34" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">h.1</e>
          <e type="operand">h.c</e>
          <e type="operator" args="2">+</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">0.1</e>
          <e type="function" args="3">range</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="234" top="10332" width="484" height="38" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Distanza i riferimento dalla base della tramoggia al punto di massimo riempimento per condizioni sismiche.</p>
        </content>
      </text>
    </region>
    <region left="0" top="10377" width="155" height="26" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">ϑ</e>
          <e type="operand">0</e>
          <e type="operand">360</e>
          <e type="operand">10</e>
          <e type="function" args="3">range</e>
          <e type="operand" style="unit">deg</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="234" top="10377" width="176" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Angolo di sviluppo radiale del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="10404" width="252" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Andamento sovrapressioni lungo le pareti del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="10431" width="256" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="operand">ϑ</e>
          <e type="function" args="2">Δ.ph_sw</e>
          <e type="operand">z</e>
          <e type="function" args="1">Δ.ph_s0_w</e>
          <e type="operand">ϑ</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="288" top="10431" width="412" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Andamento della sovrapressione lungo le pareti perimetrali a contatto con l'insilato</p>
        </content>
      </text>
    </region>
    <region left="0" top="10467" width="194" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">Δ.ph_s0_w</e>
          <e type="operand">z</e>
          <e type="function" args="1">α</e>
          <e type="operand">γ.m</e>
          <e type="operator" args="2">*</e>
          <e type="operand">r.s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="306" top="10467" width="267" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione di riferimento per le pareti verticali del silo</p>
        </content>
      </text>
    </region>
    <region left="0" top="10512" width="758" height="38" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Data l'uniformità di distribuzione delle masse del silo nella configurazione di massimo riempimento, si assume una distribuzione lineare con l'altezza delle accellerazionii </p>
        </content>
      </text>
    </region>
    <region left="0" top="10548" width="145" height="55" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">α</e>
          <e type="operand">T.1</e>
          <e type="function" args="1">S.a</e>
          <e type="operand" style="unit">g.e</e>
          <e type="operator" args="2">/</e>
          <e type="operand">z</e>
          <e type="operand">h.g</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="234" top="10557" width="340" height="23" color="#000000" fontSize="10">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Rapporto tra l'accellerazione spettrale e l'accellerazione di gravità g</p>
        </content>
      </text>
    </region>
    <region left="234" top="10584" width="254" height="150" color="#000000">
      <picture>
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            <commandList>
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              <string>file_name="C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/qfxirjrj"</string>
              <string>font="Arial"</string>
              <string>font_size=8</string>
              <string>title=""</string>
              <string>background_color="#fefefe"</string>
              <string>xaxis=true</string>
              <string>xaxis_type=solid</string>
              <string>xaxis_color=black</string>
              <string>xaxis_width=1</string>
              <string>yaxis=true</string>
              <string>yaxis_type=solid</string>
              <string>yaxis_color=black</string>
              <string>yaxis_width=1</string>
              <string>xu_grid=40</string>
              <string>yv_grid=40</string>
              <string>xlabel="x"</string>
              <string>ylabel="y"</string>
              <string>zlabel="z"</string>
              <string>yrange=[-5,5]</string>
              <string>zrange=[-5,5]</string>
            </commandList>
            <prambleList>
              <string>"set term pngcairo enhanced size 250, 250"</string>
              <string>"set encoding utf8"</string>
              <string>"set style line 100 lc rgb 'black' lt -1 lw 0.1"</string>
            </prambleList>
            <plotType>plot2D</plotType>
            <titleDefault>SAMPLE PLOT</titleDefault>
            <title />
            <titleState>Custom</titleState>
            <border>Disable</border>
            <borderVal>4095</borderVal>
            <textSize>8</textSize>
            <textSizeState>Disable</textSizeState>
            <textFont>Arial</textFont>
            <contour>Disable</contour>
            <contourType />
            <contourLevels>5</contourLevels>
            <bgColor>#fefefe</bgColor>
            <enhanced3dState>Enable</enhanced3dState>
            <pm3d>Disable</pm3d>
            <pm3dpalette>[blue,red,green]</pm3dpalette>
            <gridXu>40</gridXu>
            <gridYv>40</gridYv>
            <gridState>Custom</gridState>
            <width>250</width>
            <height>250</height>
            <pictureSizeState>Interactive</pictureSizeState>
            <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/qfxirjrj</filename>
            <termType>png</termType>
            <mapView>Disable</mapView>
            <xName>x</xName>
            <yName>y</yName>
            <zName>z</zName>
            <xAxisType>solid</xAxisType>
            <yAxisType>solid</yAxisType>
            <xAxisColor>black</xAxisColor>
            <yAxisColor>black</yAxisColor>
            <xaxisWidth>1</xaxisWidth>
            <yaxisWidth>1</yaxisWidth>
            <xNameS>Enable</xNameS>
            <yNameS>Enable</yNameS>
            <zNameS>Enable</zNameS>
            <xMinRange>-5</xMinRange>
            <xMaxRange>5</xMaxRange>
            <yMinRange>-5</yMinRange>
            <yMaxRange>5</yMaxRange>
            <zMinRange>-5</zMinRange>
            <zMaxRange>5</zMaxRange>
            <xRangeS>Disable</xRangeS>
            <yRangeS>Interactive</yRangeS>
            <zRangeS>Interactive</zRangeS>
            <xGrid>Disable</xGrid>
            <yGrid>Disable</yGrid>
            <zGrid>Disable</zGrid>
            <xLogarithmic>Disable</xLogarithmic>
            <yLogarithmic>Disable</yLogarithmic>
            <zLogarithmic>Disable</zLogarithmic>
            <xLogBase>10</xLogBase>
            <yLogBase>10</yLogBase>
            <zLogBase>10</zLogBase>
            <azimuth>60</azimuth>
            <zenith>60</zenith>
            <scalAzimuth>1</scalAzimuth>
            <scalZenith>1</scalZenith>
            <view>Interactive</view>
            <mouseRedirecting>Disable</mouseRedirecting>
            <varNameMouseX>MouseX4</varNameMouseX>
            <varNameMouseY>MouseY4</varNameMouseY>
            <varNameMouseWheel>MouseW4</varNameMouseWheel>
            <viewRedirecting>Disable</viewRedirecting>
            <varNameAzimuth>Azimut4</varNameAzimuth>
            <varNameZenith>Zenit4</varNameZenith>
            <xRedirecting>Disable</xRedirecting>
            <varNameXmin>MinX4</varNameXmin>
            <varNameXmax>MaxX4</varNameXmax>
            <yRedirecting>Disable</yRedirecting>
            <varNameYmin>MinY4</varNameYmin>
            <varNameYmax>MaxY4</varNameYmax>
            <zRedirecting>Disable</zRedirecting>
            <varNameZmin>MinZ4</varNameZmin>
            <varNameZmax>MaxZ4</varNameZmax>
            <option>border=true;</option>
            <enablexAxis>true</enablexAxis>
            <enableyAxis>true</enableyAxis>
            <enablezAxis>false</enablezAxis>
            <customPalatte>Enable</customPalatte>
            <propAxes>Disable</propAxes>
          </PlotStore>
        </plotstore>
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">p.n</e>
        </input>
      </maximaplugin>
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</ImageFile>
        <plotstore>
          <PlotStore xmlns:xsd="http://www.w3.org/2001/XMLSchema" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns="">
            <commandList>
              <string>terminal=pdfcairo</string>
              <string>file_name="C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/anb0nh5s"</string>
              <string>font="Arial"</string>
              <string>font_size=12</string>
              <string>title="Andamento"</string>
              <string>background_color="#fefefe"</string>
              <string>enhanced3d = true</string>
              <string>palette =gray</string>
              <string>xu_grid=40</string>
              <string>yv_grid=40</string>
              <string>xlabel="z in m"</string>
              <string>ylabel="ϑ in °"</string>
              <string>zlabel="Δ_{ph,sw} in kPa"</string>
            </commandList>
            <prambleList>
              <string>"set term pdfcairo enhanced size 3.91, 3.09"</string>
              <string>"set encoding utf8"</string>
              <string>"set style line 100 lc rgb 'grey' lt -1 lw 0.1"</string>
              <string>"set grid xtics ls 100"</string>
              <string>"set grid ytics ls 100"</string>
              <string>"set grid ztics ls 100"</string>
              <string>"set pm3d lighting depthorder base"</string>
              <string>"set view 40, 69, 1, 1"</string>
            </prambleList>
            <plotType>plot3D</plotType>
            <titleDefault>SAMPLE PLOT</titleDefault>
            <title>Andamento</title>
            <titleState>Custom</titleState>
            <border>Disable</border>
            <borderVal>4095</borderVal>
            <textSize>12</textSize>
            <textSizeState>Disable</textSizeState>
            <textFont>Arial</textFont>
            <contour>Disable</contour>
            <contourType />
            <contourLevels>5</contourLevels>
            <bgColor>#fefefe</bgColor>
            <enhanced3dState>Enable</enhanced3dState>
            <pm3d>Custom</pm3d>
            <pm3dpalette>gray</pm3dpalette>
            <gridXu>40</gridXu>
            <gridYv>40</gridYv>
            <gridState>Custom</gridState>
            <width>375</width>
            <height>297</height>
            <pictureSizeState>Interactive</pictureSizeState>
            <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/anb0nh5s</filename>
            <termType>pdf</termType>
            <mapView>Disable</mapView>
            <xName>z in m</xName>
            <yName>ϑ in °</yName>
            <zName>Δ_{ph,sw} in kPa</zName>
            <xAxisType>solid</xAxisType>
            <yAxisType>solid</yAxisType>
            <xAxisColor>black</xAxisColor>
            <yAxisColor>black</yAxisColor>
            <xaxisWidth>1</xaxisWidth>
            <yaxisWidth>1</yaxisWidth>
            <xNameS>Enable</xNameS>
            <yNameS>Enable</yNameS>
            <zNameS>Enable</zNameS>
            <xMinRange>0.0005</xMinRange>
            <xMaxRange>5</xMaxRange>
            <yMinRange>-5</yMinRange>
            <yMaxRange>5</yMaxRange>
            <zMinRange>-5</zMinRange>
            <zMaxRange>5</zMaxRange>
            <xRangeS>Disable</xRangeS>
            <yRangeS>Disable</yRangeS>
            <zRangeS>Disable</zRangeS>
            <xGrid>Enable</xGrid>
            <yGrid>Enable</yGrid>
            <zGrid>Enable</zGrid>
            <xLogarithmic>Disable</xLogarithmic>
            <yLogarithmic>Disable</yLogarithmic>
            <zLogarithmic>Disable</zLogarithmic>
            <xLogBase>10</xLogBase>
            <yLogBase>10</yLogBase>
            <zLogBase>10</zLogBase>
            <azimuth>69</azimuth>
            <zenith>40</zenith>
            <scalAzimuth>1</scalAzimuth>
            <scalZenith>1</scalZenith>
            <view>Interactive</view>
            <mouseRedirecting>Disable</mouseRedirecting>
            <varNameMouseX>MouseX3</varNameMouseX>
            <varNameMouseY>MouseY3</varNameMouseY>
            <varNameMouseWheel>MouseW3</varNameMouseWheel>
            <viewRedirecting>Disable</viewRedirecting>
            <varNameAzimuth>Azimut3</varNameAzimuth>
            <varNameZenith>Zenit3</varNameZenith>
            <xRedirecting>Enable</xRedirecting>
            <varNameXmin>MinX3</varNameXmin>
            <varNameXmax>MaxX3</varNameXmax>
            <yRedirecting>Enable</yRedirecting>
            <varNameYmin>MinY3</varNameYmin>
            <varNameYmax>MaxY3</varNameYmax>
            <zRedirecting>Enable</zRedirecting>
            <varNameZmin>MinZ3</varNameZmin>
            <varNameZmax>MaxZ3</varNameZmax>
            <option>border=true;</option>
            <enablexAxis>true</enablexAxis>
            <enableyAxis>true</enableyAxis>
            <enablezAxis>false</enablezAxis>
            <customPalatte>Enable</customPalatte>
            <propAxes>Disable</propAxes>
          </PlotStore>
        </plotstore>
        <input>
          <e type="operand">Z</e>
          <e type="operand">W</e>
          <e type="operand" style="unit">°</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="2">Δ.ph_sw</e>
          <e type="operand" style="unit">kPa</e>
          <e type="operator" args="2">/</e>
          <e type="operand">Z</e>
          <e type="operand">0</e>
          <e type="operand">h.c</e>
          <e type="operand">h.1</e>
          <e type="operator" args="2">+</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">W</e>
          <e type="operand">0</e>
          <e type="operand">360</e>
          <e type="function" args="7">explicit</e>
        </input>
      </maximaplugin>
    </region>
    <region left="0" top="11232" width="197" height="440" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">z</e>
          <e type="function" args="1">Δ.ph_s0_w</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">0</e>
          <e type="operand">0.0418</e>
          <e type="operand">0.0835</e>
          <e type="operand">0.1253</e>
          <e type="operand">0.1671</e>
          <e type="operand">0.2088</e>
          <e type="operand">0.2506</e>
          <e type="operand">0.2924</e>
          <e type="operand">0.3342</e>
          <e type="operand">0.3759</e>
          <e type="operand">0.4177</e>
          <e type="operand">0.4595</e>
          <e type="operand">0.5012</e>
          <e type="operand">0.543</e>
          <e type="operand">0.5848</e>
          <e type="operand">0.6265</e>
          <e type="operand">0.6683</e>
          <e type="operand">0.7101</e>
          <e type="operand">0.7519</e>
          <e type="operand">0.7936</e>
          <e type="operand">0.8354</e>
          <e type="operand">0.8772</e>
          <e type="operand">0.9189</e>
          <e type="operand">23</e>
          <e type="operand">1</e>
          <e type="function" args="25">mat</e>
        </result>
      </math>
    </region>
    <region left="216" top="11529" width="264" height="49" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Δ.ph_s0_w</e>
          <e type="operand">z</e>
          <e type="function" args="1">Δ.ph_s0_w</e>
          <e type="operand" style="unit">kPa</e>
          <e type="operator" args="2">/</e>
          <e type="operand">z</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="2">augment</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
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        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
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        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 32
(%i96) draw3d(terminal=pdfcairo, file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/anb0nh5s$, font=$Arial$, font_size=12, title=$Andamento$, background_color=$#fefefe$, enhanced3d = true, palette =gray, xu_grid=40, yv_grid=40, xlabel=$z in m$, ylabel=$ϑ in °$, zlabel=$z quota$,user_preamble=[$set term pdfcairo enhanced size 3.91, 3.09$, $set encoding utf8$, $set style line 100 lc rgb 'grey' lt -1 lw 0.1$, $set grid xtics ls 100$, $set grid ytics ls 100$, $set grid ztics ls 100$, $set pm3d lighting depthorder base$, $set view 40, 69, 1, 1$],explicit((((79*1)/(50*1^2))/(9.80665*1/(1^2))*Z/(56302169329123/24104333613895*1)*(2549729*1)/(400*1^2*1^2)*19/20*1*cos(W*%pi/180))/(10^3*1/(1*1^2)),Z,0,3*1+(19*1)/10-(3*1)/4,W,0,360));
(%o96) [gr3d(explicit)]</e>
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          <e type="operand">z</e>
          <e type="function" args="1">α</e>
          <e type="operand">γ.m</e>
          <e type="operator" args="2">*</e>
          <e type="operand">r.s</e>
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          <e type="operand">ϑ</e>
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        <description active="true" position="Top" lang="eng">
          <content>
            <p>Pressione tangenziale</p>
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        </description>
        <input>
          <e type="operand">Δ.ph_s0_w</e>
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    <region left="0" top="12042" width="293" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p style="text-decoration: underline;">Andamento sovrapressioni lungo le pareti della tramoggia</p>
        </content>
      </text>
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    <region left="0" top="12069" width="170" height="31" color="#000000" fontSize="10">
      <math decimalPlaces="4" significantDigitsMode="false" roundingMode="1">
        <input>
          <e type="operand">Δ.ph_st</e>
          <e type="operand">Δ.ph_s0</e>
          <e type="operand">ϑ</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
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        <content>
          <p>Andamento della sovrapressione lungo le pareti perimetrali a contatto con l'insilato</p>
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          <e type="function" args="1">Δ.ph_s0_t</e>
          <e type="operand">z</e>
          <e type="function" args="1">α</e>
          <e type="operand">γ.m</e>
          <e type="operator" args="2">*</e>
          <e type="operand">r.s</e>
          <e type="operand">3</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="2">Min</e>
          <e type="operand">β</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
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    <region left="288" top="12114" width="267" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ita" fontFamily="Arial Narrow" fontSize="10">
        <content>
          <p>Pressione di riferimento per le pareti verticali del silo</p>
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    <region left="504" top="12150" width="210" height="208" color="#000000" fontSize="10">
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          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="function" args="2">n</e>
          <e type="operand">2</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">y</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
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        <input>
          <e type="operand">y</e>
        </input>
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      <plot3d width="257" height="246">
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          <e type="operand">x</e>
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          <e type="function" args="2">n</e>
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          <e type="operand">x</e>
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          <e type="operand">z</e>
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7RavvoK4P33iYjA05OQEORybt3CaCQ6mm7diItDocDNjbt3efkSNzeGDiU0FK2WqlUpKuLJE9RqkpLQ6ahfn+rVKS3lq6+Qy3FyYsYMDh7EYGDNGuLikMuJj+ftW+7cQaGgWjW8vWnYkDp1xFnFwQG5nFataNOGNm0AduwwSiTF9vbFzZoRFSV+tMqJWe4AJSUsXYpWS40anD/PN9/g7My0abi7YzCQmQlw+nSxTFYslR61ts7T61+PGmUCdu7E05P33kOpxNGRZcsAhgyhcWMGDUKhwMaGVasoLSU1ldGjycpCLkcqZe9eSkqoWZPevYmLQ69Ho+HxY4xGatTAwwMfHyZMQKfjp5/YsAFnZxwd2byZ/HwCAujenaAg/PwwGMjPp6SEwECCg3F2pmVLfH0pKiI3F72egAA8PIiLe21t/fXNmzevXfutlKQSUtnlbjSyYQMeHtSvz/bt6HRcv86CBUiluLvz/fc8eoRWa2rW7Csbm++srV8FB78qLOT2bTQapkwhNBRHRxo1oqCA/fvx82PzZpKTsbSkTRtu3mTMGDIy+Pxz6tRBIuH997l5kw4d6NmThQtxd8famo8+oqyMnj2pVYtq1QgJQankyBHeviUzExsbEhLYv5+kJCZNYsYMtFpsbdm6FaB9exITCQ4mJARHRy5eBGjUiMhI1Gri4lCrefaMkhJ0umd6/dfe3nh6UrduJXUWVGq5HzpEZCQRESgU3LxJSQkZGdjZ0bgx33yDry+bN+e/9952ieShpeWb6dNvFhbi68umTYwciVSKXs/hw9y9i1rNiRNMmoS9PR4ebNrE3r14efHwIXPmYGODtzcrVjBzJnFx3LnDgAFIJNSuzalTzJ1LbCyLFuHtjYMDw4djMvHppyiVGAykp1O3LgMG8OSJWAKSlsaFC0yfTnQ0o0ah1eLgwIwZAPPmERhISgo6HTIZ27YB9O1LnTpkZCCXI5G8GT78i7IyqlcXt6UqG5VU7hcuUL8+cjmLFmEyMXMmoaH4+ZGaSmAgmzZx8+adiIhDglCi1V5bufJ+SgqLFvHzz6SmIpHQuzfXrhEezo4dfPcd1atjbU3Pnhw5gk7HxYtcuoS/P3Z2tGnDsmW4uvLiBd9+i1aLVMrAgaxdi7c39+4xZQo2NlSpwqlTnDuHVsvQoTg7ExBAairATz/h6IijI717s3gxfn6cPcv772NtTWws16+LKcgxY/DwQKGgfXuKi9m9Gw8P0YFsZ8eQIbx+TefOT+zsPluwIC8yErm8MjoLKp3cHzygbVs0GhYu5MMPSUriyy+JjEQmE9PS27ffs7UtsrS86eJy3cHhRLNm14EtW7CxQadj2jSaNWPsWMrKmDQJW1s8PZk9m/BwNm3CaKRHD3FgzspCp+PcOYxGGjZEr8fTkxEjUKnIyeHBA8LCxH3TI0fQ6zl6lFGjxEnj0iXevCEoiFq1UKtp1w69nsePOXMGT0/s7Zk4kZ9+Qqdj61Z69MDODi8vzp3j9m20WhYuJC0NW1siI7l4kSNHcHPj8GG6dcPCwqRS5ezcybBhtG5dwb/Ff59KJPfXr5k4EbWalBSSkjCZ+PFHFAp0OrZtK39cGhe33MrqoqNjQUpKCbBr10mJJK9GjTIvL9LTee89gOvXkclwcyM+nuRkhg4FOHIEhQJfX2rUwMeHVasAFi8WF51RUWg0fPEFwNChGAyoVPTti6cn+/fz8CENGmBpSffu3LhBSgpDhtCxI0olUinffw/QsSMaDe7uzJqFnx/bt3PsGNWqYWXFmDHcu0dYGEuWMG0aKhUyGatXc/8+BgP79jFvHkolTk5Mn878+fckkodr1+49cAC1ml27KujHqCAqhdyNRj75BL0eb29u3aKsjGrVqFVLjAF0Oj799Lv4+CxLywd2dm+3bXv7+jU+PmRnU6cO9vYFcvnTt2958wZvbzp0QKejalWiogCeP0erpUsXNBp8fGjVCuD771Gr6dsXtRqdTpw09uzBzY2MDJydcXNjzhyADRuQyVAqGTSIjAyGDuXSJZo0QSKhTx/y81m4kKAgEhPx9cXbm/nzMRqZNg1ra/z9WbGC995j2DDOnqVRIywsaNeOc+eoV48ZMzh8mLg4LC1p3579+9Hri+vUmahSRWg0tywsXoWHlw0eLEZZlYc/v9wPHyYoiPh4Tp6kenVWrmTKFHGH8soV0+7duw2GrZaWT5XKgiVLSoKD2bWL778Xw/Hly3n+PF8q/W78+FflOUQnJ376idJSqlZl1iwyM5FKcXXl5k1yczEY2LCBdu2wsyM8nNu3uXYNrZY1a6hVC5mMevUoKuLiRVQqscNM9eriTfLNN9jbo1QyfTqrVhEczN69JCQgk9G8OWVlXLqEoyO+vtSsSYsWZGSIxRw2Nuj1zJxJVhaNGvHiBWPGYGlJYCCLFtG4McOGFTds2FQmW2xjU6JUmrp3x8Ehv1GjWUDbtmJuvpLwZ5b75ctkZODri4cHmzdjMjFlCpaWNGnCjRvGNm2uyuXfaDSbHR3fODubNmwAWLsWBwdcXVm6lKZNmTChPNY3lfvA7t2jWTMmT+bIEaKisLRk8mRevCAqinXr2L+foCBsbZk1i/v3cXPjq69YuxZnZxQKNm3i8WMMBrZupX17pFL8/HjxgsJCPD2pXRudjs6dxQ4FR4+KzoKNG3n0CIOB0aPx9SUggKAgSkt59QoPD1xcqFmTYcPw9aWwkLNnUalEH9uQIcTGYjTy1Vc4OCCVFtepY4yNFUOvNWuKJJJnQUF5rq44O3PoUMX+UP89/pxyf/yYnj2RyejcmeJiTp9GrSYykuho2rUzRkff8vML9fRcKpGY0tJ4/pzTp3F2JjMTnY6aNenbF+DcOeztcXJi8GB69qRbN0wmVqzAygo/P1avpl07Ro+muJixY7G2pmpVNmwgJoZVqygspHNnbGxITmbfPsonjfPniYrCyoqpU3nxgho1mDGDTp1QKpHLuX0boGlTXFzw92fZMjw82LtXDMMcHPj8c0wm6tWjQQPc3MTN2vv3MRpJSsLdHTc3+vZFp+PxY4qKCAzE1xcXFzIyxObAjx+jUtGkCUolGs0bqfRgXt6rw4fFe6wy8GeTe0EBo0ejUDB0KIcO4erK2bO0aIGjI3FxZfPmZbu4+Nna5iqVJc2asW0brq7cvs3IkdjZERHBy5fk5uLsTMeOqNXUqkVKCsDLl6hUoh+mbVuaN4df1qwGA6mpNGhAVhbA0aPIZGg0tGhBfDxz5wIsXYq9PQYDc+eSlsb06dy6RbNmSCQMGUJ+PkOHUr8+jRrh4YFWy86dGI2MHo2VFQkJfP21uDM1axY6Hba2lM9F48cTFkZQEFWrolTy9dcAPXsSFIROR0ICcjk3bmAyiUb5KlUwGHB15cEDnj/H3v5lUtJnGRkoFPTqVTG/13+ZP4/ci4uZPx+9Xsz6vXzJixdUq4atLaNHvx42bIal5a3g4FVhYYXlhsS8PEpKSEzE3p5u3bh8GXd3Pv+ciRORydDpuHuX0lLCw+nfn6AgAgLw98do5O1bfHxo3x6tlmrVSEwERN9LuaG3ShWxtvraNRQKatfGw4PYWHHS+DVGHz6c4cNJS+PqVVq2xMqKrl15+5avv0alIjSUmBiaNKFTJ4qKmDoVS0tq1+bCBdatIzSUDz/E1RUnJ0aMANi+HU9PmjRBpUKpZPlygClTiIkhMxO5HFtbsXdk/fqMHMn48ahUJguLohEjch4/xsOjUoQ0fwa5l5ayciUeHqhUv41w0dHodLRrV+Tk9FIma96s2aDo6NdWVixbhtFIr16kpuLvT9266PUcO0ZxMV27YmVF+/bcuEFyMosXs349Hh7Y2oq226QkZsxg8GAcHVEquXKFkhKCgli8mE6dkErx9OThQ/LzcXFh4UJq10alokYNiovJzUWno1Ur1Grq1iU+HpOJW7dQq3F0ZNo0TpzAYGDPHhIT0WjEu+jlS7Ra1GqaNmX5cry9efiQadOwtSUkhB9+4Mcf0WpZvJgaNcRKkcJCjh3DxYW5cwkLw9aWjh3JzeXDD0lO5rPPSEnBwoIOHbhwgRo17jk7Lzp+vKROHfR6Xr2qyN/xv8AfW+6lpXzyCQYDCQmcOsWgQXTowJo1uLtjZ2eqVWuVWq1OS1stlxtVKiZPplMn+vTh9GliY7GxYdYsgF27xD2gjAySk5k2DaOR2bOxsiI6msOHycxkxAhu3hRt6L178+ABaWnMncvp02Kyb+JEnj+nalW2bmX3bnx9sbdn3TpevyYwkDVrGDBAnDQePqR8Gz81FbWabt3EaLt8I9bBgU8+oaiIkBAGDsTfn5o10WrJzaWwkJo1sbenfXu+/hqdjtOnWbKkPBDns8948ACdjs8/Z8gQbG3x9eXwYb79FhcXLl9mwgRsbPDz4+OPmT6dpCRevWLmTCwsypyc8mbPpk0bcf75E/NHlXtJCatW4e1NUhKdO5OejsnEpk3Y2ODr+6Z+/UkKRVtb20dVq27Q6QgI4P33Ac6fx8EBrZbVq9m7F29vdu6kalXUajp2BLh1C7mcoCCio2nVSnzy5EnRUD5mDB98IIa5H3+MtTVubixcSEYG06ZRVsb48VhbExHB9u3UqsWKFTx6RPPmWFrSrx+PH1OvHtOmMXEiSiX29vzwA0D//nh64uzMzJlUqcLWrWLy1NpabOPRty/Vq6PX8957GAx88QWvX9O6NdbWpKdz9CjBwezcyalTRERgbU1WFj/+iF7PN9/w1Vf4+WFrS8+eYn3Js2f8/DPOzshkNG3K++8XWlufvXDh4qlTKBR/8s6Sfzy5v37NggV4eBAeTkgIRiPFxXh44OeHv39hYOBaS8t7EybMW7XqrUxmsrK699FHR1+8wGCgdWs0GjIz8famsJAzZ3B2Rq3m00/LbY8sWUJUFC4uVK8OUFgoLkO1WtFQDuTmolQSEkJwMOnpdOoEcOUKMhk+PiQkkJwsVl188QUODqhUDBxI06aMHs2bN4wejURCs2bcvMm4cTRowOjRqNVoNKJna/16bG3x8WHbNoYMoXVr1qwRC64XLgTYsQOtFr2e5s2JjmbePEwmpk/H1hYvLxYsIDqa5ct5+5YPPsDenqAgsVrlxAnKykhPFw39H3wgWo7LynB1zbWzu2Mw0L69mNP8s/JHkvuTJ4wdi1ZLeVGF0UhCAr17Ex2NXv/ayqrAy6t6dnZ2nTpGjYbYWPbtQ6d7q9O1mzz5rZMTCoWY7GvcmMBAXF2ZMweDge+/59QpAgOxt2fTJkpKqFqV7GzatcPJSewHVlpKWBgDBxISgpcXwcGUlfHqFa6uDBqEuzs+PtStC/DokThXqFRUq0b79gB37+LoiMFAs2YMHEiDBhQXM2cOVlYkJ3PvHqdPo9WK3pg6dUQ3y+7d2NoSFMSJE2I4PmcOrq64udGlC8DVqzg6EhREtWqkpIglUUePIpWi05GWRkQE8+YBrFyJXo+7OzExqNWinWHQIKpVw9eX8HCsrF6PHPkJlI/3//Wf9r/FH0Pu58/TtasYtl67RmYmgwezbRtVqmBpafLwmF61akT9+pdSU02xsVSpgkbD0aOUldGvHxJJWWDgpatXaduWnj3FvX1HR44eBZg6FbkcT09WrSIpiSVLuHKFevWQSJgwgYIC0tKYMYNly0Rr4e7dGI1ERbF0KZMmIZejUvHddxQV4eXFli306oWDA97ePHpEfj5ubowbh68vQUFERGAyUVKCp6coxw0bcHXl7l3GjcPOjtBQ8vMpKsLTk2rVCAoS0y/Pn7NhA3I57u6cOcOzZ+j1TJ1KlSp4eBAVhckk2hnKC02qVqVpU4ArV8S6QYUCV1cGDgT49FO8vOjZUyxJKS9uGj0618rqQmpqoUaDRiOWaP35+D+R+/7ughCXff0/fp+SErZsoWZNsUfc2LE0aMCbN+K46Ob20sWlp6fnsqpVn335pSk+Hmtrhg7FaGTvXpydCQykdm1SU0v79CkpKGDYMCQSWrXi2TO2bsXXlzZt0OsJDmbSJIB9+8QjA6ZPp2NHBg6ksKsE+e4AACAASURBVJBRo5BIqFuXU6do3Zrx43nwgHbtkEjIzOTSJRITWb2aK1dISsLSkpEjefiQsDB27RLLt2UyjhwRWwkMHUpkJCEhqNXk5lJWRp06ODiQmcnVq+LuVdeuqFQoFDx7BtCkCWo10dHs24e7O19/zbZtuLggk3HggJgqnT2b1q1xdMTVlUePeP0aLy9mzCA1FUdHwsN5+pScHNRq1q8nPR1bW2rX5sEDjh7F05N164iOxsqq1Nn5y8JC06FDeHn9ObM0v6vcr2fH/dJH29F7zH8i99u3GTUKjYbkZMaPx9OTV6+4dw+9HrncFBJy09ExWya7efToqd27kcnQ61m7luPHcXNj0yaxlqe8++6jRygUKJV07MjKlfj4cO0aPXuKP/mrV9y+jVJJ06bodCQni1tIt2/j6IhaTYsWvP++mEc/dgw7OxQKBg2iZUsx4b1+Pfb2aLVMmkRKCgsXYjQyahTW1sTE8MUX1KlDdjbffituqa5ejclE//6kphIaSmIiLi4cOkRhIZ06IZEwaBD5+fTpQ/PmNGiAry9arRh+jBmDnR01arB/PykpLFjAmTPEx2NpydSpFBSQlMTChXzyidgx4eOPycvDx4fdu1m16rcuk9evo1bzww8sXChGWTt28NNPRmvrF4MHH2zTBqXyz5ml+V3lvr+hr6j2YKXw7+i9tJSdO0lMRK3m/fdRqcRe5unpBAWhVJqqVLkokTxPTW1/+vT3kZE4O4tWrfJdofJBXaFg507y8vD0ZMAAPDyIicHNjYICnj4lOBg7O0aM4OpVDAZ27qRzZ2QyvLzIy+PNG3x8aNsWrZa4OEJDMRp5/RqDgcREnJ2pW5eGDeGXuyghAXd3YmPp0wfgwgXkcvz9iYsjKUlcs+7Zg60tLi4sX87gwXTsyLlzJCdjbc3kyQAHD6LV4upKmza0a0evXjx6RKdOYj6npIR9+3B1JTGRKlWIiWHCBIDt27GxERP8HTowdCiFhWRlIZGQnMyXX5KWxpw5PHtGZiZWVtSvz4EDBAayZw+PH5Oaio0NzZtz8KCYwzlxAk/PtxYWb8eMybt//8+58fR7yn1lpGD96zEJlpp/Kffx48f/+vjaNbG9VmIiQUHiAqu8pC0iAg+PMlvbNzJZ8w4dOnTq9KJaNXGfUqHg3DlMJnFZGR7Oxo2EhLBpE598gosLdnZ8+SVAhw7ikP/BB7i6cuwYt26RlISVFWPH8uIF8fHMmsXQocjlODry88+YTCQl0a+f2CNArycvj+JiAgMZOZIaNcSmMb9uIY0fj6+v2BgDePAAlYr0dJydqVdPDKYvXUImQ6ViyRL27MHbmwMHiIxEqxWXp48fi/33srLYtg0vL378kZYtkUpp2JCyMu7dQ6mkbl3c3GjQQHRTXr+OVIpKRcuWZGaKa80vv8TODicnunUjKYnp0wFWr0YuR6GgZ0+qVGHjRoBhw5BK8fFh8WKcnR9FRs68eJGkpD/hxpMozu77//O3Whkn/DWR/yJ8FwRBEBwEoaMgnBaER15et8qTfZcvo1SSmVnejbEsNPSkRqNr1Gi5h0dZr16ioerDDwFx1q5SherV8fNj8WJKSxk7Fisr4uL4+mv696dlSyZORKPB0ZGPPwZYtQq5HLWaceNo1Ijx47l7l/btsbCga1fu3aNjRwYPZv16AgOxsmLJEkpLSU9nyhQWLkSvx96e7dspLiYsjE2bmDULhQKViuPHxXbV69aRmYlMhq8vr16Jk0Z5FN6+PR4eFBZy5Qpubjg5sXmz2JBj7Fg8PIiPx9uboiKePSMwEAcHpk8XA7k9e2jfHrmcgADevBHXx+3aUZ6JKl+z5uej05GaikZDfLxYknLzJk5O1K+PszOhoaK95/RplErCwwkLIzxcvB82bCi1sHgrl78dP5527cRZ60+DwP7uv8uyEvZ3F7rvh/3dBWfBTiLYNvpXbyoIUwUhVxCOCUKuIDiPGTMpOJiuXYmIQKnE0/Nt06a9NZoaUmnh7NmvU1OxsyMujvv3OXsWvZ7x43F3R6sVA+vymk4PD5KT6diRevXIz2f8eKysqF2bnBxxl75TJzQaqlala1eAU6dE2+Pw4QwdSno6r16JBpWaNTlwgKFD6dSJhw/p1UusjD51iiZNmDpVrAMsb9x17hxRUaxfz08/ER+PlRWTJvHyJZGRrFzJuHHipHHzJkDz5uKIPmFCeZMmvv2WoCDs7cW5qGVL8fyPDz5ApxMbIpTPRZMmkZdHRAQrVjB2LI6OODlx9SpGIzVrMmECDRuiVOLuTl6euGadNo2EBFQqIiMpKhI3GaZOJSAAvV7cobt5E4WChg1xdiYiosDObvezZ89On8bJiSNHfgdxvCMIcb+T2MvlvjI72FmIzJ7pbSGo/ueGhEYjgnBLEFoKgiAI8wXhYFjYhfLm/1OnXkpLa2pl9aO9/fABA/LK+ySuX8+DB2Kv0AEDsLfH3Z2zZ3n2DIOBfv1wcyM4mCpVKC3l2TNcXXF0pGNHdu1Cp+PkSXHbJTiY3Fzy8jAYSElBq6VJE8LDKS39rdtoy5aMH0+NGpSVcfIkUilyOf36iXMFcOCAuGbt149GjcQYfeVK7OzESov69Zkzh1ev6N0biYT27bl9m06d6NePKVNQqXBwEGVU3tLR3Z3162nenHHj2LwZd3dsbfn0U4ClSzEYUKsZPJiEBD76iIICPvgAiYQOHbh1S9zT/eILIiKwsmLBAt68oVYtli0T/RQODmzaRGEhPj7s3MncuTg5oVZz7Bh5ebi6sm4d772HoyMBAeza9WWtWvUtLe/q9Zd1Orp1w8vrz2MP/k/DmF+TMXHZK9sIjvZCZPb1/d0FqcQy/F92dhCEhoJwVxCmCMJtQSiuWfPbnTuPubhsksl2de26NzbWaGFhCgj46scfSUxkwQIOHBB/0awsbt4kPJxFixg7FicnZDKOH8dkIiWFWrXQaGjeHJWKS5fIyaFGDaytGTWKhw8JD2fyZPF/y/3iQK1aREWJ3UbL95XKyggPx98fNzc6diQggOJicc1arRqurqSmkpYGcP8+cjnR0Xh7Ex9P794A588jlYqhS/v2dO9OSQmzZmFpSb163LjBmjWEhjJgABoNgYHimWF79mBtTZUqHDvGmjWEh7NwobgJWn5HnT2LVIpGQ4cOtGnDgAEAq1djZYW/P+vX07EjI0ZQVMTw4VhaUqsWhw5Rrx6LF5ObK85F773Hd99RtSo7dnDunPjlzJxp2rJlv1R6Wa+fnpR0VS43SSQF69cfBZo2FWfCPwH/6VL1L+R+oI3jX8fu/yo3IwiCIGwXhB8EoZogpFha3vX3b1ev3iVLS8LDWbeOAQNKpNIvt249kpVF+YkAq1fTogVDhvDTT6JfvGNHcnLo2pW2bRk4UKzK274dYNIkVCq0WsaNIyGBOXM4cUI8MmDCBIqK6NWLjAzRpejgIO6t9O5NTAz+/oSFIZeL4UdaGunp+PsTGIizMwUF4pq1Xz+qVMHVlbAwSkvFNesHH6DVEh4u+g5evEClwsWFhg2ZNo2wMPLzmTULGxuio3nyhHv3UKlo0AB3d7p1IyKCkhJ27kQqxd+f8+e5dQutlilTcHMjKEi8zX61M4SF0bKlOO1cuybeD02b0ry5eD8cPoyDA0olXbuSlCQa45Yvx94eFxeys0lJYdKkwvj45omJ9yQS+vcnN5fGje/LZJ9lZpbodH+eU1p/v5UqcL2Hs6j0uOD/RYgkCMLDh8UKRZGbW2c/v+lOTsUyGaNGsX49bm68eMGhQ0ilpRYWRZmZpf37Ex8vdqC2tRWbeI0dS2IiFy6QmYmlJRkZPHjAZ5/h6krTpjg7ExJCv34Aa9dibY27O8uXM3UqiYl89ZVY/9+2LXl5LF9OSAhDhqBWI5WSnQ0waRK1atGnDwoFtrZio6IWLRg0iFGjUCpxcGD/fkpLqVaNxYsZNEhU25UrFBdTpQqDBhEYSEgIHh68eSNWhSsUNG/OV1+JUdbgwUilYqrUZCIqCm9v8YbXarl2jU2bRF/NmTPi8WZTpxIVhZsbAQGUlfHmDZ6eYkORGjVE8/Dz56jVtGz5V3aG69dxciIpSczPDh4M8N13ogV/wAB69SIzk+fP6dcPCwtTUNCZvDx278bbm9evfxeVVCS/ZyLyL3aZ/jeJGQRBcHFxiYycIZWWNWkitrc9fpwnT4iJQaEQm/8rFMUPHxqfP8fbG41GrM708iI/n8OHUalwdGTKFLGl0datNGyIVEpkJIWFPHuGRkNAACEh9OpFcDCvXrFhA1IpBgPr1vHVV7i6cuAArVphbU2tWty+zYEDeHmxaRMpKVhZ0bIlDx4wcyb16nH0KOnpWFjQsSPXrtG2LSNHcuaM6Dvo14/796lTh3nzxKyRrS2ffQbQogUtWhASQlQUCgUXL1JURPPmYj+mR4+oV4+RI2nVCoMBR0cuXwbo3h1HR6Kj+eILqlZlyxa++EKsiN24kbIyYmOZO5chQ8T85rVrlJYSGsrChbRti0yGtzfPnokW/I8+IikJpZKaNSku5skTNBp69ECtJipK7OL09Gn5aZj07s2KFa+trO5u3Ph9586oVAwa9DuKpWL4v/HMXM+O+1eju9FoVCqVO3bsAJo0YeJEsVxNLhezkM7O4mKuY0e8vVEqadIEhUIsqkhJQaMhKIgZM3B25uxZdu8WWw4tX05eHmFh9OhBSAhBQajVYvlmzZrI5dSqxccfo9Vy/jxbt2IwIJOxYAEXL6LRcPw406YhleLiwsaNHD8u2loWLsTODjc3PvqI6dOpXZuSEpYvx9oaV1dmz6ZLF3r35vVrxo3D0pK4OI4coWdPevRg795yG5Z4eOqSJfj44O5O8+bExTFrFk+filuqQ4ZQVMSCBYSFkZws9j0tPzrvo4+wtSUggE2baNqUyZO5d482bZBI6NmT+/dJS2PePE6eJDoaS0umTePlS6pWZds29uwRLfhr1lBQgLc3n33G+PHihvStWxQXExxM9+64uJCcjJsbhYXk5+PpWWBh8XbYsNK7d8XB6A9NRVrEli5dGh0dXVZWdv8+SiWurtSoQUQEw4YB7NwptuT18kKnE3/y8kNdXF1JTha3vouL6dULW1uqVWPLFpKTmTiRjz7C1RVra9FVO3AggYHo9aSlodezbx8FBbRuLXYb3bKFkBC2buXbb8utI3TrxtGj6PViI7sqVbC1pVUrlizBxYUXL7h/HxcXVCpq16ZHD6KiMBq5dk10jDVrRo8eNGyIycTmzdjY4OPDp5+Kq8/NmwkO/m2X/uefxcB6wACmTyc2lkuXaNECGxvataO0lPPnUSqpXRtfX5KTRbf9N9+IqaGsLLp0EbPjq1ZhbY2nJ0uW0LixaMEfOxYbG1H0MTF88gkvXtC6NVZWdOrE9evExPDxx6xfL+7KlQs6M5OUFPR62rXD1javc+fl9++TkoK7O2/eVIRWficqUu4mk6lu3brz5s0D5s+nWjWMRh4+RKX6rfl/kyYYjWIrgXbtxEbp5b/uoUOi36NePerWpUcP8vIYMQKJhMRETp1i4ULCwxk8WAx8x44F2LFD7GTUujUpKYwZw9u3jBsnCmXWLGrXZt48Cgvp3h0HBzw8GDsWFxcx89O0Kd7eqFS0aIFGw7NnGI1Uq0ZcHEolqan4+VHeg8nTEw8PIiIYPVo8G3XPHpycMBg4eFDsITxqFAYDNWsSGUlZGXfvilPNjBn8+CNqNXv30qgRcjk1alBSwosX6HQ0biz2QisPP54/R6EgKIiwMBo1EktSLl9GJsPTk8REatWifP/6yy/FI127diUlhVmzMJlEv11UFMeO0a0bAwawfTu+vmK8BMyfnyeRPHNyKh05kiZNGDWqIrTyO1HBBuCbN29qtdqcnJxy83r37iQmolBgMHDrFnl5uLkxcSKJicjlhITw7BkPHqDR0L49KhXh4cTFYTJx/bpoZ83M5KOP8PXlhx/o0QMbG6pX584d8Q/K9zVr1hSFcuECMhlqNfXq0aIFjRsD7NsnHqHRuDFRUaJZctUqdDp8fQkLQ6lk3z6AgQOpVYv4ePR6pFJ+/hkgI4O0NHx8xMbCjx6J6VFnZ8LDWb1aLLr7+GPUapycOHsWk4nERJKSUKvFc7evXuXSJbHSdP588vMJCmLpUjp3xtERvZ6nT0ULfp8++Pvj60twMEYjr17h4kLv3hgMvzVVLc/8fPABajXBwaJXPidHtF1ERJCRIfoO9uzBxobAQL78kg0bCA1l2TJcXFAqC7Xa9SUlJT/+iJMT587995Xy+1DxfveZM2cmJyebTKaLF5HJWLGCkhJSUxk/XswkOjiwcSOvXxMWxuTJ4grs12VZRIS4ZVg+3N67x4UL+Ptja8vYsVy/jqcnc+fSqJE4sj5+THExQUHExqJS0bAhXl68fi1608tPHatfX7yL7t5FoaBevfJdXrp1A9i3Dy8vyo/ntbdn3DjKypgwgTp1GDkStRpbW/HcpZEjiYoiIoLQUNRqDh/GaKRvX2xtxXYaaWmMGsWECWItX/laZdw4dDrR8xwZySefcO2auBQeNYqXL0lNZdo05s1Dq8XenoMHMRqJiSE7m6ws8Qb+8UfRYrBpE716YW+Pjw/37olnHHz0ETExODsTE4PJREEBej2xsfj40KcPYWGUlHDoEHI5Xl589x0PH2Jjkx8b+4NGQ+PGREZSWlqRmvm3qXi5G43G2NjYVatWgWhiOXWKxo2xsKBtWy5coE0bhgxh504iI7G0ZMIE8vNp1442bWjbVswGlmeFe/ZEo8FgYNo0QkP55BP27CEkBCsr5szh7Vtat6ZZMzEqlUrFUtFmzaheHWdnoqNRKHjwgLIyIiNJT8fDQzzkMS+Phw/R6Zg9m9RUbG2JjubqVQ4fxsuLgwdp0QJLSxo0ICeH1asJDxebUzs4MHQoJhN796LTie37atcmK+s3M32jRty4wYoVhITQrRsaDZ6eYsv2Xbuws0OtZtIk2rVjwABevGDgQNHOcPasWDZ+6RKNG4tHct+5Q1ISy5bxww8kJGBlxYgR3L9PYCB794oVulIpW7aIrZeWL6ddO5TK3wxhCQlil5Hly9Fo+Okn1q7FycloYfHi88+vA8nJ4qT3h6Pi5Q5cuHBBq9Xev3//7Vu8vDAYmDePAQOe1K5tKihg+nSsrAgJYcsWxo4lNZUjR6hTR2yZW1DAmjX4+JCSgpcX/v5MnozRyMyZWFlRpQpbtpCVRUYGH39MUBA2NowaRUkJ2dmEhtK0qZjKXLcOICuL2FgaNkShwN5ebNyVksLIkQwciKMjcjkbNnDnDjodx46xcKFopl+4kOPH0ev5+WcmTsTWlsBAvv5abNk+d664P9WgAcDdu6JHrXVrsrMJDiYnhz59xKXzixfk5KBSkZGBTkdSEhkZAJcuIZXi5ESXLgwYIG427dqFjY3ogencWazfW7pU9AbPmkWdOixYIFrwbW0JD/9tzfrrYX3jx1NYSJMmZGXRtSsaDVKpeBDIwIHIZERHc/IkgYF3fHyWTZ1qKu8nfPVqxajlP+GdkDswduzYjIwM4PhxtNritLS2Wm2URlMqk9GyJR9+SGAghYVs3Sp2QF+1isOHcXNj82bi43F0pF49Skq4eRO5XPQV9upFjRq8eMGHH2JtTUgIhw/zxRe4urJgAeHhSKU0b05hIYcO4e5OVpbYnq5fP968YcoUUlNZupTwcCQSBgzgxg3q1mXePE6cICEBS0tat2bPHrHI6OxZwsLEU06PHUOn4/hx5s/HyQmNhiNHePUKHx+6dsVgIC4OV1fy83nwgIAA7OzIyhIbBGzaRJs2ODri6UleHm/f4udHvXrizmtwMCUlFBXh6kpAAIGBtG0rdq159AgnJ/z9CQ2lbl0++ADg/HmxkWpsLLGxosN+3z6xbHzMGJo3Z8QIcnNFD1zPnuTnM28eUVE0b46XF4GBLFyIycTcuSYLC2NIyN2cHObPp1atP96JN++K3IuLi0NCQsaNG5ecnOzouNHV9blKZerUCbWahw95+/a30xsXLECj4epVduxAp0OhYMsWcnPx9KR/f7y9CQvD3Z3CQnJzCQjAwYHWrdm5E42Gb79lyhQxp37oEHfv4uzMsmU0aSKOfJcucfo0ej2ffSbu1EZHc/Ag06eTksLjx4wYgaUlfn7Mnk1KCtOm8eaNaFnz8GDKFIKD2bSJR49o3BgrK5o35/RpoqPJzhabr9vZiWWyHToQHCw2endzY/9+zp8nJkZsIllQQGoqQ4eK+SiZTBxNy3vrlX9MrZb8fMrKqFqVli1xcSEkhCpVMBrJz8dgoHdvXFzw9RUt+HfuoFLRpo3YebhDB4CcHKRSlEp69mTyZGrV4ulT+vYVL/7NG65cQaEgIoKaNWnf/qWNzYmcnHuzZ6NQsHRphQnm3+NdkTtw+vRpqVS6aNGiJ09KtFpx3TZ8OKGhuLhQt65YBF1WJnbQjY5mxw7CwlizhqVLcXbGzo79+wHataNaNdRqsS7p+HHu3hUNtF268MMPhISwdi2LF4vD+bJlPHqEuzvbtjF7ttj8f948jh1Dr+f+fXbtQqFAKqVrV/r0ITkZk4mjR7G3F49HTUwUN+TLa/nKz0ZNS2PYMB4/pnt3JBKaNuXyZcaOpXZtyo37KhUrVgB89BH29uj1zJ1Ly5YMGsSpU+LpZUOHkp/P4MG89554+Mev55B16kTHjuLOq4MDJ09iMhEby4wZ9O0r2hkuXBBtwKtW/dZ5+Plz8vNxdaV3b/R6oqLELHB5Y2GZjH79OHUKnY4TJ2jVSszhmEyUlqJWv7CxycvIYO9etFrRY/dH4R2SOzBgwIDOnTuDuBczdCgqFU5OYrX8+vUYDPj5kZhIaCjz5lFczOjRWFqSnMw335CVRVoaI0aIei1X0rJlYo+7oUPLvVDcv0+HDuIasdw5M2UKx4+TlCQWXB85gp8fu3Zx7RoxMdjbEx8v1og8eCDGJAEBGAzUr0+1apSV8eiRWCrh4UGdOtSrB/DNN6J5uG9fJk+menUuXqRLF6ysSE3l6VO+/x6ViuRk3N1JThZLMbZtw9YWg4HFi8nOJiaG8+dp3x6JhIwMbtwgO5vatdm9W7zgXr14+pTevenViy++oHZtJBIGD+bBA7H135EjREaKk0ZuLlWrsm6deFfL5WI5WHIybdrg6kr9+qhU3L9Pbi7x8djYMGUKBQVUr86YMcTGEhxssrQs+OijT8u71pSvRv4oVIzc/1mrgtevX/v6+h48eBBISiI+ntu3OX1aPNe3fHu1/JTTy5dxdMTFhbQ0evWiTh1yc8VIIzmZO3f+H3vnGV5lmbXt7yW9Z2e3JDu995CEkAIhtBBK6KETei8RUJqUKF16RwKCoUgRESmhF0Gl9yogVQi9hvSd8/vxrFdmHOcdZ5wZ0Jn1y+EQB3bWfp77Xuu6zovvvkOrJT0drZaYGPlde/aIn+2dd+jXj0aNePVKrsJKNkarVgwaRGEhw4djYYFez6BB+PoKzatrV/z8UKtJSsLBgRs3KC8nMZHatXFxISICZ2dJOQ0IIDISvZ527XBz4+lTjh/H1RVra8aMkfvrokXUqIGTk1iTXr3CwwMvL8LCGDoUd3cRyanV2NszYQKbNmEwcPMm06ZhYYG3NytWkJ1NpUo8eybbIl9fsrPp25du3SguZtIkwXMvWkSDBkycyNOndO+OiQlNmnD6NI0b88EHLFuGhwfm5mzaBDBqFCEh6HT06kV4OMuXc/UqKSmYmMitt0ePPHPzYwEBpdWr4+39e0q8eQPtntvj/yX26PHXRDW7d+/28vJ68eLFzZtotVy4wMKF2Nri6srBgzx4IOJvLy9CQggLo6yMJ09wd8fWlu7d2bULnY69eyVXIyiI58+FfxQfj7MzLVsSGkpxMdeuiaOvcWMGDiQujrIyeR47OFCvHikp9OoFsGWLwFu8vNBo5KXxwQfExqLQoq2s2LwZoH17atUiKgofH+zsOHsWoGlTXFxwc2PMGFxd2bmTTZsEZLd4McXFJCeTnk5gIBERODhw7RqlpdSqhZMToaFMnoxazdmzXLpEaCgWFrRuzfLl8qo5fx6DAWtrmjdn5EgZmStyBo2GlBSaNxe310/k4Y4dadWKPn0oK2P2bExMqFSJr7+W+8miRWIpVHTCinjYyYkJExg2jIYNOXRIYR+UhoZuAPbuxcXld+P/+He3u4jH/k8NWefOnTMzM4GpU1GradaMb7/Fx4etW8nJEbjhvn1ina5XD51O5onff8+NG8TGisn/yRNiYxkxQv4dZaYO1KxJRIRc2rRaHj6UDaUSQt20KUFBlJTw9CkaDampODri50daGkYjBw/i7MywYeIS6tqVV69YsIDwcIYPR6dT3FiUlzNzJv7+REcTHIzBINnZw4ZhZkZEBOvW0aYNPXowcyaurpibs2ABwLhx+PhInoerKxs2UF7OO+/g4IBez+DBGAzs3ElJCU2botPh4kLfvqjV3LoFEBsr1sc6dfD3p6SEV68wGOTmowgKgIcPUanw8KBqVTIziY+npISVK7G0JCiIQ4c4eRKNhqFDRVGsDD0VzoJGw+LFZcOHb6xQIW/YsMOxsXh4iMr67a9/a7u/bvL/s92fPXvm7u5+4MABRUe+ciVGI0OGYGYmy8imTRkxQi6aFhbyCp44EWdn1GpGjaJKFWbM4NgxkpKEwVJczIABpKZKGJitraCx+/cnMhIPDwFGX74MkJpKvXoEB+Pujl4vDGt3d8aNk5zhoCBOneLUKbRa1qyheXPMzEhM5Pvv2b8fV1fGjsXTU8Q/5eUcPYqtLe7uJCfTvDn16/Pkidw6EhM5epQvvsDLi/feQ6NBrxf12K5dMliMiiI0VGaIy5ZJkGW1ari4iMHv/ffFYe3ri62tvFUaNqRtW5KSBJmdlye6/A4d8PQkPBwPD4qKMBoJDcXVlbg4Pv4YrZZr15g/XyBNV65Qyo+rBgAAIABJREFUVERgILVqodXSp0+pvf0rN7foSpX6Ojq+qFDhxdKl+Yqv/Lvv/qW988+pf3m7/6ndaebPWAV/veM3btwYGBhYWFh49KjY26pUoU4dBgzAaGTOHGmU48dZtIiICN5/H7Va5FzA1q1YWODszPz5jBtHrVp8/bWgXXr3prCQnByCg+nbV5Q2s2YBTJpEQgJduuDggKWlJGQ0bcrAgWRloVZjaUl2Ng8f4uvLF18wZw4aDfb2LFjA99+j15Oby8CBWFri4SF+ar2enj1xdiY8nJAQSkpEB2ZjQ6dOrF2LTsf+/fTsiYUFISH88AO3bqHR0KmTKPWTkwGuX8fBgdq1UasJDKRTJ4B9+9DryciQS2dWFuXlTJggN3IXF8zMmDWL0lKBWY8ciUqFpSXbtgE0b06zZvI9cXDgyhXKymjWDGtrUlMlHnnhQoYPx8EBGxt27ryt1+s9PXfpdMUeHsyfj739wwYNZh05QlQUvr6UlPyru+m31huazPwKQXzz5s1HjhwJ9Owpg47HjyUxpkoV3n+fyEhevpQU9uhobt7k5k3Uanl+K4DcsjL278feHq2WTz5h/34MBvbvp3VrCU66e5e9e/HwYMkS4uMxN6d1ax48YNYskpPJzRWxSrt2nDlDixYMH86JE9SvT4UKpKfL0GPZstfTj/fe44cfiIhg1iwGDsTODltbDh2S7WxUFE5OkoRz6hQnThAWhrk5I0dy4waBgUycSLt2onu5eJGiIoKDycggMBB3dzG1PHokd2jlrB8fz/37HDqEwcC6dTRpgokJtWtz5gzTp5OczOHDtGhBhQq0aMHlywwZQsuWLFmCnx9mZuLbUpa7wcGiIFi0iPx8MjOpUIG2bbl9m5EjqVWLxo2f6/XodKxeDTBtWuH//E+BRlM0f75chd/yenvbPS8vT6fTHT9+PD8fb2+mTiUhAU9PPD0pLhbZraJb3LMHvZ79+xk4UC61T55QXk6lSgQH4+nJuHGCGTtyBC8vrK2ZMoXz51GrOXqUyZPFO7d+PYcPo9dz+TIffSQI6U8+YcYMkpIoLGTOHMzMcHFh/HjatKFfPwoKBGsTEMCCBaKPPXWKBg2oUIGePfnxR3r3pk4d2rYVtcIXXwAMG4atrVCIq1Vj4kS2biU2FhMTRo7k2TNat6ZDB3r3lleNcohPTaV3b0kKcXBg2zaePcPdnS++YMwY7OzQalm4kL170eu5fZulS2X6PmUKCxYQEcHDh4wfj6kpkZHs2cOqVQQHs3QpwcHY29OzJ8Dx45K8oLi/U1K4fZsePWTx9PIl336LVktaGgYDgYFP7e0/zc/PVx4rV6/+G7rnH6+3t92BJUuWVKxYsaSkZPNmHBz49FOMRpo2JSODqCgqVUKl4tw5CgtJT8fUlN69uXePunV5911at5Yz+oULAD17otPh7s7UqZKYroylzcxo107MHIcOcfasTD86dhT4//37/PCDYDzq1iUzU4Ac585hZ4ejI2lpZGSQliZmDgsLdDqmTOHDD6lalW++oX59TE1p3Zrnz9mxQ/yHAQHExdGrF6WlzJolX5gVK8jKonZttmyhRg1MTOjYkbw8srKoUYPZswkIwMSEoUN5+JBmzRgxgi++oFIlTEzo2ZMDB/DwYOdOLl4kOhpLS+rXZ84ctFpu3+bKFby8hKKspPndvs2iRZIAvmMH166hVvP++7i5ERpKpUoYjdy5g16PjQ1DhrBvH1otu3YJ1SwmhoICHj/G0vK5j88lrZYGDURy/NbW27Vm+stKTU396KOPgFatGDGCkydJTsbUVF7B2dn4+uLpSbNm8oz8yQWn8HtnzKBSJZo0wWDA1ZUVKwAWLhRdV2YmYWEsX055OYMGYW+PwcDo0RgMsqFs3hx3dzQaOX7cu0d5OdHRREaKhEvBfeXn4+GBuzvh4WRm4uPDy5ds2yb/L/Pnc/w4ej3z5lGxIjqddNK9e6jV6PVUr86oUfj58fAhCxYIQmfZMnJz8fbmu+/o1g0TEypXZs8e5s4lPp5z50TiUqmSUGLef59XrxgwQLazgwfj4SHa4HbtUE4g/fvLnvXZM5KTsbKiXj02bhRJxezZsp47dAijkcREatQQVr1azdWrryX4U6bw8CH+/kyfTqtW2NuXV6jwcOfOk0q6cs7fJK68uXrb2/3GjRsajebChQsKglTJ2Fi4kMqV2b2bmBgcHMTcdOmSaD8GDGDKFOLiuHqV9u0xM6NlSwoLOXwYnY527cTkqoDjvv0WBwdJBAgOljvrsmUYDAQHExqKkxPbtwMMGUJ8PNHReHm9NnM0a0Zysgz1f0o5TU5GqyUsjNmzxcyxYgV6PXZ2fPUVRUVERdG8Oa6uVK2KRkNeHk+eEBWFlRVpaXz2GVotp0+zZo0IlRXjuUbDlSt8+qlAJIcPZ9IkKlakpITcXGGhpaWRlCSx9GvXolLh5UWlSri5CTBQsfYqQ1hvb1at4vlzOnbE1JS0NI4do2FDBg5k6FDZJyjk4fffR6tFr2fiRGJiyM7m6FGqVcPEhDFjyM8nJuaWVpszaJBRATY9evRvb5RfV297uwMzZ85MTk4uLy//+GN5Ll64gEaDWs2aNcJgmTwZDw+io4mJwWgUipiNDR98wPHj6HQcPky3blhaEh3N06fcvYtGI+NzDw9R2H7/PWo1mZnirlAASevXExDA6NGChlTUxYo1+513xJahzHBGjyYykqAgKlVCp2PbNkpKxFFVtSo7doiZY9w4sYAoaX7vvouXl4RUurmxZQtPntC0KebmVKvGypX4+JCby4ULxMVhbk6DBixciE7HlSvcv09AAHo9/v6kpwvr5t49VCpq1UKlIiCA9HSAY8dQqahXD40GHx9hCmzfLiDVtm0ltOPePcGeNW3KrVvk5ODrS3o6ej1+fuIAXLHiNXm4Tx8yMrh4kdat+X//r7xixdO3bjFgwNuLYfodtLvRaKxateqCBQvKy0lOljz1ESPQaLh6lf37cXfH3p5vvpH4moYN0Wpp3x6VimvXuH+fypVF5n7zpmgPJ03Czk7wi4pYavVqunbF0pLAQK5c4coVtFp276ZrV8zMiIvjwgW2bcPLi6+/pkULTExIS+PHH4U5PH067u7Y2YmvfNs2nJzw9KRmTWrXJjOTZ8947z0qVKBePS5d4uOPCQujRw/UalxcZKa+Zo34aDt2pGpVxo6ltJTRo2WoOnKkHL3KyoTcpFKRno6jo6wLqlendm08PfHxwWDg4UNxP/brR0gIWi2Rkbx6xZ07qNU0bYqTE5Urk5REeTnnzwuMLTOT5cvx8GD/ftLTsbQkKUng+o6OxMTIF6BaNYxG9uzBxgZHR8aMISvrmZnZiYMHL06ejL39W0qW/B20O3Dp0iWdTnfr1q3vv8fenlOnAIYORafDy4vPPhN44sqVsqFUFLajR+Pvj1pNv374+/PVV7x8Sdu2mJrSqhVnzlCxIqtXc/Ag0dGyiP3xR7y82LuXHTvw8ZEV6alT8tXauBGt9rVYUq/n2jVmzsTSkoAADh7k/HlxWigTJGV+eusWCuayY0dBbpw5Q+fOmJtTpQoPH4qPtmFDSelQLLOnT0vEUnIyderI8zI3V9TLCnpJwXhMnUpIiAjiraxEwdK0Kd27060btrbY2LB1KyUlxMTw3ntiXlHur8ppOzZWXi86HXfucPgw3t5YWTF9Onfv4unJBx+QkIDBgMHAixeUlREaiq8v3t4MGiSjsOvXUaleVqhQ2KJF+YwZ+Pu/jcyC30e7A2PGjKlfvz4wYQK1ajFoEBoNBoNIrleswNSUihWFEpOayrx5uLigUjF3LkBuLioVOh1t2pCcLIKQ2bOxsMDTk7lzSUpi4UJKS+nfX2KSFi7Ey4utWykqomlT7OyIiWHBAnQ6zp8nL49KlWSG8/XXwrqZOxcHB7RavvuOV6/w96dNG3Q66tTBxYXHj7l+XcwcWVlcuYKrq0AyHBxwd+fxYwoL8fOjdm1UKqpVEznDs2fodGKujYkR8fqZMzg50bWrfAO7dqWwkLlzqVyZefMID5c0hLw8unShe3fmzMHb+7WPsV07mjcnLQ2dDhsb2Yl26YJajacnM2cSHs6yZaxdK+P5JUswGmnZktRUWZnZ24vjqXlzvL0lI9bM7MXo0UuNRqpUkRfdW1W/m3YvLS2NiopauXJlaSn+/tSowdKluRUrdlCpyho2xMOD9HTJ1VAEtBERnD7NkSO4ujJjBm5ueHrKMlIx4VeqRFAQ1arJQfbwYezsRIhbqZLcWVetQqvFxUUAjopaQVF6OTnRu7dEXBQW0qaNHKwPHpSGmzpVHrfffgvQrZuoKYcPx8eHzZs5dIiYGExNmT6dggLq1aNnTzlj2NrKVVgBr/r54e+PVsv9+7LS79OHypVxcCA4mBs3uHgRnY716+nQAVNToqPZsYMlS4iM5NQpwQVXq8b+/UycSI0afPaZLMXeeYfCQpYuxdOTypUJDCQggAkTKCnhww8xMSEmhs2bxf04e7aSzyw+2jlz8PcnPl56XdknZGY+MjG56uZWqthxlL/F21O/m3YHTp486ezsnJeXN2XKDlPTh8HBjerXP2ttTUgIBQWUlODnR1CQkIF1Ou7fZ+1aQdMcOcKjRzg7s2ABCQnodMTFYTRy/z5qNX37CldDCWa6fBm1mt69Uatxc5PvgxL12Lo1Go18hYANG+R/NmpEfDyTJ1NUxPDhYp0+f54RI0hN5d13cXJ6rabMzsbSUoCVyi5pzx6JWFLmicOGyYlfYVMqvJcOHcjIoHdv7O0lT6GwkNBQlixh2jS0WuzsmDaNgwfRaLhwgc8+k8VWVhZr1uDmxrVrksDq58fGjezbh4sLs2cTEoKTE/XrYzRy6ZKwPVJS6NuX2Fju3RNMfnQ0R46waxcGAxMm4O2NoyPt2mE0sns3er3cl6ytC7y9l5WXly9YQGwsRuOb6pdfqN9TuwODBw/W6XQ1atRo1eq6kxPdunHrFqGhLFhAu3byWr9/H6BFCzQaYmL46ivc3Pj2W/bswdcXa2tWr6agQOhzw4cLL/LiRQEprlsnd9bQUG7d4upVNBo2bqRRIywtqVmT5885fRqdTh7zbm7y0rhyRST4aWn07UutWjx7xsiRmJiQkkJeHkePolZTrx5ubtSsKek0GzZgYYG7Ozk5ZGdTsSKHDtG8OSYmNGvGjz9KuPFnnxEfL270O3fo3p0+fdi9WxxPbdqwdy9hYaxZw5UrVK+OuTm1a5OdjU7H8eOv12edOokL6dtvmTxZFrE7d/L0KR4eZGSg11O5Mu7uvHhBXp7k1mdkyO/at48hQ0QUdPgwP/4oYd9VqmBrS2wsDx9y4kSZqenTdu0OJSXh5CSHybekfmftXlBQ4OPjs2HDBuWd/uWXPH9Ohw5UqMCQIeTnM2gQjRoJ2OinwLrx4yU3ZvlyMeHn5Ym2pFcvrl0jMpJ16zh6VO6sH34oM5xDh1BSF21smDdPhp4nTzJlCjY2eHpy6pSknI4di58fAQHigsvPl3lRx45s3YpWy8GDdOqEjY28iwoK8PAgOJigIN5/XyID9u5FrcbRkRkz2LsXg4GrVxk3DnNzAgL44guWLyc8nHv3GDdOfBtz59KtG927U1LChAnCRn73XaKjWbRIkmUV1trIkfj68vnn3LxJaiomJrRuzZEjxMUxaRJDhuDggJWVUL9btsTPDycnevXC2Znduzl7Vny0mZl8/z1hYWRnM3Ysjo7Y2bF2Lc+f4+PDJ5/w3ntYWhorVHiwaNFj5e5++/ab7ZrX9Ttrd2Dfvn0Gg+Hp06dffy1x6Z07060bHTvy44906ICJCb17U1zM1q14eqKc7MPCJM5p2zbZRr3zDrVrM3kywKxZWFnh5iZb2BUrMBrp3x9ra0JDWbwYLy/27OHFC9LSMDenZUuOHsXbm507WbdOwlN37UK5omVk4OkpTqVbt3j0iMREzM0ZNYrHj4mJ4cMPSU3FYMDRkXv3AFJThfs1YwY6naQwhIVhYUHXrmzaJE1z7BgGA1ZWdOzI+PEEBVFUxLlzwqZMTqZePQFb798vmpwqVYiOljSEJUvE4fHuu6Sl8d57XLlC69b8z//Qrh03b0pmifJi1GplDDB5smxqJ00iNZURIzh9moYNXyvnmjRh9Gi++IKoKExMGDhQWYzcT0iYsn8/kZGSJ/421NvX7rk9/pc2/1dTo3r27NmrVy+gc2dJtLt3D0dH2TVu2oSXF+fP06EDlpakpFBUxI0bMsdQq4mMFHDclSvY2xMbS2AgcXHSEwcOyIImLo7QUDltL1uGQvVv25agINasARg5EgsLYmLIzSUlhalT2bgRf3/MzESGnpVFQABaLT17EhnJkiWveWCTJlFSIvbZpCT8/XFykifrsGFotWi1DBmCqyu7d1NWRsuWMsgfNgy1mh9+EHKYwjdu1AgfH4qKyM/HYJAdU3S0gN5//BFHR6KjZQ+gxM3u3i0W8tGjmTWL0FB27aJePczNSUvj5UtOnMDenqgoAgNJSSE9nfJyVq7EwgKtlgkTGDqUlBTu3JF9QnQ0n31Gp07068f9+/TqVfY//1NqMLyYMoWgIPGSv/F6+9r9df1VHdnz58/d3d137dqVn4+vL/364exMnTq4ufHy5evwVGXYp/Be3nsPa2v8/GRj7+zMtGkoyaxVq2I0cvu2ZPF5eODqKoa3EyfQaBg4ELUag0Fyg7/9Vjw+4eHExcmucc0azMwktVRRnCt8d5WKCROA19iCCRN4/33S0jhyhFq1MDdnwADKyiS7vUEDDAa8vJgzB2DVKnQ6PD2pUgWDQWbqH3xAcLDwZGxtJXq2cWOaNCE2VqZGt29TUkJEBO3b4+uLn58wrIuL8fMjJAR3d3r1Ekfs9u1y7Vm4kB9+QK9n9GhCQ3F3l5QeJU7Q1ZWoKAYOxNubFy/Ytw8nJ2xs6N2b8eOJiKCwkPXrsbLCzo7OnalW7b6l5conT56sWycp4W+83uJ2/z9Vk1u2bPH39y8oKNixA0dHGfZlZBAXJ+GpOh0HD/LkCampmJnRrx83bhAUxKZNrFolx48NGwRKsXkz48aJePjIEe7dE1zHwIFYWBAezo0bsmddvZqqVSWkTvmSODpSvTpeXrRsKUCOrVuxssLfn+++4/RpNBqGDJEsSGXxpKwwnZxYuFAk+Hv2kJaGtTX16lFYyNmzODmJosvNTXS5ymioe3dJlRo/HmDqVOLjGT4cjQZzc+bPx2ikUye6dGHQIBwcXru9mjUTvKO/v/i2ystp3BgnJ8LCWLAAT0/Wr2fhQmFfKpLjlBRq1cJgkL/1tWsUF5OUJNaTESNEPXbvHoGB8krp2xcvr7IhQ7KcnAJNTZ+q1Td1OqpUkQv9m623ot3/xPH0U3v/7fzLNm3aDBkyBOjWjR49RI9lbS3vzcWLcXZGo6FbN2JiWLyY0lJxACYkkJsrXPN792jcGBMTOnTg9Gn8/dm2jatXiY/HzIxBg7hwAWdnTp0S0pgCzVOupxs3SsqpArkuLSU4mPBwAgKYNk1cfzk5IrT84QdKSggNJSUFrZb+/dHpePCAc+cE2jh3rrD4du+WVVdAANeucesWajXLl4tvMDGRO3c4cABXV2FTmppSty6XLzNvHklJ7N8vvMj27bl5k5EjqVePuXPx9MTcnKlTKS9n6lSJ0ImNxcuLpUspKCAzU4ZIigazTRsJ5FFCEICxY/HwkMRCvV4wyL16odOhUgmjfM+eR/379zcz26XR3HJ0LIuKMpqYPFy/fs+rV5KZ/GbrrWj3v6hflfX68OFDFxeXo0ePPnuGRkNcHKdPs2kT/v5MmIBej6urLPaOHsXeHm9vkdwox4+NGyVHoF8/kpKYNw9g5kxh3I0Ygb+/8AX69cPenuBglizBx4fdu7l9+3XK6fPnJCQwdSqdOqFWY2cnpCFlCB0fz9dfy4Zy/HhJSrt0CaBrV3x90euZMAE3N2E/VauGmRlDhnDjBj4+7NzJ2rW4uWFrS3Y2N2+i0XDiBCtWoNGgUjFvnjz1799n5UpsbUVpnJNDUBB37zJ6NKamxMZy8CAbNuDjw9y5+Pri6ChA4yNHxMzRtCldu1K3Lj/+SL9+EhJ47Rq5uXh40KuXBKoNGACwbRsqFSEhBAfj5cW0aQBz52IwlOn1PxoMZba28lZJScmzsdnUrl2pcnV+szHcb1+7X5n566NeV6xYERERUVJSsnMnXl48esScOVhZERjI+fPcuCEKFm9vPDwEAKQkhTRpglpNVJRwzc+dExWhwUBgoGwNt2/HxYXoaMLD8fERhvWyZTg5oVYzdChVqzJ3Lk+e0LkzFSowcCAvXjBkCGlpNGmCl5dM8Y1GsrIwMaFxY65eZcgQmjWTzDOVSo7jixbJf3bYMGJj+eQTiovJzMTcnIQE1q8nIoL163n6VPh+tWqxapW8dp4+JT4eW1tq1mTuXAFyXL8uupdu3Vi/Hmdnbt1i4UKsrXF1ZdcuCZHNzMTZmYoViYyktJQbN9DrsbZm4EC2b0enY+dO2rfH0pKICPLy5PvWpQtaLb6+1K5NeTkXL+LoSKtWghHu0gWjkc8+IyiIDz/E25sKFcqiovY9eEDnzgJtfVP11rX7z/LM/mbjN27ceOzYsUDnziiGmt27cXHh4EEWLkSlQq3mm2/kjD5vHk2aSF7us2cCO58xg/h40agUFckZfdYsQkJQqWjbVlACer0gLnx8GD4c/iTltHt3+valTRsePqR3b0xM6NyZoiK++Qatlqgo4uNp25Z27SgqYsIETExo0IB799i2DQ8P3nkHtRo/P0aMgP+VMyiY+apV5Yy+dq2kVmVkEBoqkuPx4+Vi2qoVWi1HjgB06YKnJxoN/fqh0XDuHC9eUL06lpY0bSrG3K1bmTJFhGtKnkK1anLt6dEDJyfOnuXECYKDMTdnwgTZN02bRocO8iq4fJlXr/Dzo29fKlVCrSYggHv35PswaxYNGmBuTmwshw+zZEm+qemVZctOvPMOkZFvcs/61rX731t37tzR6XTnzp17+hSDgd27KS4WvWFqKt98Q0wMy5axcyfh4ZiZMWMGL15Iit2iRTg7Y2fHunUov33fPmbPxsEBZ2d27JAf3qFDDBgg8U937sgvjh8v8QeKYOvJE0njyMxk40YMBk6eJD0de3uSkykvJz8fZ2f0epo0YflyPD1lW2RhQVQUd+/KfzYrCzc3fHxo3BhQZIakp6NWExIiOBcFkNakyZ/JGVaswN+flBQMBjQamYROn46Hh7hO/fz4/HPy8+naFRMT0tM5f56WLenblwEDUKmwsWHHDoARI3B0lP9ylSrC8lZ2ullZPHtG06YMGsTw4cI1WLeOkhJiY5k4kWHDsLfHwYGcHBnyHDtGTg4qVYGJyeNBg0qVg9ybqt99uwPz589XIs22bMHFBXd36tUjKYlx4zAamTpVRoQ5OaSlCSdRscPVrcvevVSuzPLl3LtHo0aYmdGsGfv24ebG/v1cuyZaeWV14uzM8ePk5KBWo9Vy9ChFRQQFMWAAHh4kJeHqyosXkndnacmECTx6hI8PM2YQF/c6gri0lMREbGxo3ZqjR3F25uhRPv5Y2EnHj8vgb+lSmjfH1pbQUJ4+JS8PrZbsbKpXl6PLy5diXvnkE2JisLGhXTuKi9mzR/jdijlQgZHs3Yu9PTodLVvSrBk9e0p4aoUKtGzJvXusWYOPDw0bildVyWBauhQzMzw8yM5m4EBat+bECZo1kx3T1av060fnzmzYQGKi8LIvXKBqVebP59gxqlfHxoa0NDZsoGnTFqOVdPA3V3+Edi8vL69Vq9asWbOAVq3Ev3PtmnDNY2Np1EgYkfv3y26lc2caNZKL7OrVWFvj6EivXkRFvY74++mM7ufH5s2UldGtG1ZWJCezdy8VK7J2LZs34+ODhQW7dgF06kRyMno9HTvKEfn6dTHXLlqE0UiXLqSlERIis7yjR+UXlXXYwYNERPDllxw6RMWKmJszYwZPnhAQwObNrFyJi4uMhpSAqmPH5Evi4sLGjVy6hFbL8eMMGIC5OVFR3LjB99/j5MSoUbK1VXhgd+7IVq5XL5YuxdubEydo3Vr+doWFEggXEUFwMB07Eh9PWRlbt2Jjg1rN5MksWEBkJHl5jBkjsRHLlzN8OOnpPH9OVhaOjvj4MG7ca0RwXl6eVqs98UaDnf4I7Q5cvnxZrVb/8MMPz57h4UHfvnh6EhgosPP8fFxdqVYNjYYaNaheHeD+fRwdqVYNZ2cqVaJHD4ATJ3ByIiUFV1d8fERisGWLGOSSkkSOBixYgLk5QUF89RVdupCZyfr1Qn5ULrWrV8sXZuxY2rdn4EChmimKc2DFCnx8CAujShXCwmR9O3++oOIXLKBaNT7+mKIi+vSRiOPNmwkLY9Mmnj2jYUMsLGjYkNxc9HoOH+baNaKjMTdn0CDOnRO2wuzZ2Nuj13P6NIWFBAXRqRN6vRx7nj/n9m0CArCyYuJE7tzBw4OZM0lKwmDAzY1XrzAahWwcFMSoUej1PHjA99/j7i5yhjlz8PLi5UvBljg4kJ7Ojh2/cEb/5JNPoqKijG/u8P4HaXdg0qRJNWvWLC8v37oVlYq9e4Vk1LUrVasKT+/+fUpLiYigRw/Cw3F1Ffru48fo9YwbJ4DF6tUpKuL77+WMrpCHlQDHs2dxdCQ5GR8fatWShIzcXMzN8fNj+3Y2biQggFmzcHbGx0cMr2fOYGWFRkN2Np99RliYKH5tbcWmdPo0Tk7UqoWnJ3Fx8tpR7qwuLjRsSJUqQv1es0bA8O3bExjIunUA48ah1Yr71tOT3FwxcJib07ChSN8UxaVCsTx4EKBzZ8LDUasZNAh3d7Zu5dgxEcllZ4tyoVkzYmKEQqMcu1u3xt0dnY533sHJiYsXKSmhalV8fcs9PBg/XlRAPyuj0bhmzZqoqKiUN4rm+OO0e2lpaaVKlZYuXQoiElywAC8yREAFAAAgAElEQVQvTE2ZM4eyMtq2pXdvhg3D0VFARYrsZPZsPvxQxhRbtoi/c/t2xowR3NKhQ+TlCTqrXr3XKafPn6PXU6UKnp6SVFxYyFdfYWeHt/drsWRGBmo16ekEB1NcLHcAR0dycsQMnptLo0bY2ZGYSHEx9+6JckGvJyCAFi0Arl4VD6uTEz4+8n1Q0qCaNEGvx8NDpLYbNqDT4eZGWhqxscybh9HI+PGYmFC9OkeOkJlJRgYTJwoAWRHT5+TIjHLBAjp1om9ftm8nKgozMyZPprxcgryrV5exz1dfAYwbR1AQBgPVqpW5uvb+8ce8v/y5lJSU5OTkBAUFRUdHr127tvyNBtz8cdodOH36tFarvXPnzvPnaLUkJrJrV3Hr1seqVy8/cEB2jW3bcuUKvXvTqxeHDwv+rkMHzpwhMZHsbC5dolYtTE3p1o1Tp2TXs2cPQUFYWjJ/Pi9eSMppu3Y4OqLT8ewZQI0aIr1ctQoXFw4fZt48Qc1cvw6QmioRf6NHCxPv8mUiIrC0ZOZMHjzAzY3Nm/ngA5Ez/CTBX72a9u2xsiIigvv3ZYbz+efUrYu1NXXq8OqVMOM/+gh3d5yd5bVz8aI4nhISaN2atm0pK2PePExNqVpVkgMVYYJWS+XKopzbuRMLCzw8WLtWMGObNpGYKEeX0lJJxerRA5WK1q1FtDNy5EglXeunys/Pnzlzpru7e5UqVTYq3IU3XX+odgdGjBjRokULYOPGVyrVM70+NDJyho1NuV7P7NlywXr5Uk7eSjZdz5507YrRyLx5wgAbPZqkJGbOxGhk5EjZ53/yCfHxLF7M1avUrUuFCowcycuXtGpFt27CjbG359gxgHfewcKC2rU5dYqmTRk+nJEjJSP20CGADz/E1RWtlrFjCQxkwwaePqVFC0xN6dCBS5cID2fDBhTaqLk548dz966AdnNzhXqwaBG3bgmUZvZsiclWYlB1OpYulfDUhASAggJcXfHwIDmZefNwc+PuXcaPF2OuEl/j6kpiIh4eogN7+ZLdu3FyQqtl1SouXBALQdu22NszdCh5f/I0LyoqCg0NXbduHfD8+fOZM2e6urqmpaUdPnz4398Gf63+aO1eVFQUEhLSokULjUbj67vXwaGsTh3mzRO9+NWreHpia0u9epL6VFLCjRs4OGAwUKkSdevSti3AyZPY2uLtTUICiYkylVNSTp2c+OADOnakd2+uX6dNGypUoH9/CgpYvhw/PxITiYwUsWRxMWPGUKECjRtz6xbZ2cTEiMTSxUWUC0p4vFqtqAhljj5jhuDEZs0SCX5ZGX37Ym1NRASffoqXF/v2kZ8vWprGjfn6awwGDh3im28k0nXVKgoKCAnho4+oVg1vb0kvMxplmtmyJWfP4uPD6tX07ImjI05OPHwIULcuHh74+4sT8tw5TpyQs/5HH/H8+S98+IcOHXJxcRk6dKhWq83IyLig8ArfpvqjtTtw8OBBR0fHEydOKEHY27dTVibJBTod3bsLfwZITCQmBpWK5GS8vSkuFr14ixaSp161KkBenoxrFAyGAsZQMr7t7Rk1isWLCQ7m2DEaNcLKiqZNRSxpb4+bG/Xr8+GHREXx+DFZWZiZkZREXp44AIcMQavF31+OH5cu4eAgEMnKlWVkrkjwfX1JTCQ4WEaly5bh4oJeLyAA5bCgXEK8vFi8mKgoVq7k4kXBfSliyW7daNSIihVJSMDZmb17efVKkqoGDODJE7p0EUiBqysODnKpHTECd3cMBmbNoqDglz/269evZ2Zm2tjYdOnS5ZYSrvD21R+w3YH+/ft37doVyM3F2Rl3d+LjcXMTRuSYMSJdVFx5R48CNGokZFMHB1QqLl6kuJiQEIYPp3p1nJzw8OD5c0k5VfK60tPx8iI/nytXcHfHxoYZM7hxA52OOXMEee7nJzGogYHY2pKRwZ49Ej4zfjzW1vj6cvWq2ManTycmBp3uzyT4778vgBfltXPihMR4KE4uRXewaxcuLtSrJ89jBaOwaRPW1mi1TJlCly706cPZs9Sujakp48bJv6DTYTDIsiIzk/v36dpV4s0KCli5koAAaf3p0/8qN+bs2bMZGRkqlSozM/Pu3bv/8p/ub6jfY7vn9hBBzf/anv6i8vPzfXx8tm/fDrRoISboQ4ckelKlQqVi6FAlGpeEBMaNw80NU1MmTKCgQALJFM6EmRmLF1NSQp06DB5Mp05C21JSTtPTCQmRXBdnZw4c4NtvCQ7GwoI1aygvJy2NRo3w8CAlBZWKCxfIzxfTULt2nDqFry/btvHZZyLB//JL8vPx8mL9ekaNwsZG9AiKBH/vXrkVhIfzww+cPy90vvr1sbamfn2ZnyrSF7WaSpXo2BHg4kXh482ezZdfEhDA9u1ER6PRyLfo7l1Z/g8YwKefCkpNSXaYNIlXr375cz5+/HiLFi30en1WVtbTp0//yT/nf0H9/to9t4e0+ZWZiX+94SXS7OXLlwoBvW9fwsPFf/DgAadOodezciVNmmBqSnIyx44xezbVqnHuHF26UKECKSkcOEC/fnTpwv79pKRIdvbTpwweTFoaXbrg5IS9veTyffSRXBaV5f/QoaxahY8P5uayeJo1C09PnJ1p0ULWkCUlDBokQTdbt5KQwCefcP069eoJdODiRQID2bKFs2epVAkzMwYP5sIFWRvt34+XF7a2zJ8v8s+jRxk1CisrAgLIyxMxgjIJbdKEwECKirh8GYMBBwdWr+bhQ1xcxMOVkICvL0VFPH1KaCgODowYIUOnv6wDBw6kpaV5eXnNnDmz4K+db96++t21+0/d/rch8R07dhw4cCCweTNOTmzbRn4+fn5kZzNqFHZ2qNUsXixglmvXWL5cnnCjRzNzJpGR5OezeDEWFhgMzJ8vr4LTp2ndWlRWivPNxYUGDXBzIzaWPn0oLycnR2Lpd+1i+XKCg5k6VUYxCp734EEJs69dm5o15Sq8di2WloJeqlVLlq8ffYSNDc7OjB9PSAhffUV5OX364OiIvz/z5mEw8N13PHtGairm5nTtyqVLktw2axaOjjg4SMpA/frExaHRMGoUzs4cO8aBAwIj2bcPoHFjUlPR6ejZk188lRiNxo0bN1auXDksLCwnJ6e0tPSf95P9d9Tvud3/7J9/oR4/fuzi4vLNN98AHTrQvz+rVhEdjYkJffqIwPXLLzl7lthYLCxITRVL1K1b3LmDnx92dtSqxdixko369deympk0if370enIzaVJE2xsqFyZwkKePkWrJSCAqChGjsTHh4cPmTtXHrcnT3L9Omq13Px8fMTLp7C8FYVZ1aqyvlWCYytWFBj3mDEA27ah0xEWJqmXylVk8WJcXARCr5igy8rkpVG3LmfO0LQpI0dKjKGVFQcOAEyZgqMjnp6sWkWTJnzwAWvX4ulJrVr84kBF2RYFBwdHRUXl5OS8QSHAb6k/crsDa9euDQoKKiwsfPwYlYq4ONaupXNn+vbl+XPefRdzcwwG8S598QXl5XTujIuLJCipVJw/T2kpdeqg0wlQTkkE+OYb/P1lQ/ToEYGBDBtG5cr4+KDR8OgRRUXiukhLY+dOXF3Zu5cpU7C3R63myBEKCvDzY/hw4uKEKF1QwIsXuLrSpw+enqKyNBolc0r5kvwUpPztt5LQpMw0f5rhKFllSUnUqMH771Nezty5mJhQsyaXLskkVIn48/cX8vDGjVhbF3l5PflFbG9RUdHChQv/gW3RXwuLfoP1e273X5d406xZs6ysLGDjRgIDKShgyxasrbGzIz2d+vXF+LxxIw4O+PgQEYGbGwsXAkybhrs77u4kJaHXs2kT5eVkZmJri48P8+cTG8vcuWzYQHAwpqZkZ1NeTv/+REfj7i70mNxcnj2jTRtMTGjRglOnqFaN6dNZvBh3d8zNWbmS0lKqVGHCBN59Fzs7mQAWFODjw4oVDBqEtTXu7hw7JuOa3bvp2xcLCyIjuXGDy5fRalm8mIgItFrRyisvjeBg4uN5913i4igsZPZszM2Jj+fePa5fx8lJjmFjx95ydna99+d6lz/dFh1S1mN/z8/p/wiLflP1u2v3X3tV/amUSDNFd9q8uWQ+KnHvhYU8eoRGg4J3Cw0lLQ3gxAlUKlq2RKXC1fV1yqlKRVCQhCYMHUpZmUSzh4by5Zd8+CG1ajFjBq6u2NnxwQcAGzfKJaFjRxo0YNAgnj9n8GAqVKB6dfbto2tX+vXj4EFSU2UCeOsWaWlMnsyBAwKOHDSIq1flznrkCJGRgqu/eFEk+GvWoNejUolY0s1NEuidnfH3p7SU8nLJfU9NlRPRiRMMHYqDA6NGyeBl2LBhrZQZFty/fz8rK+sf3hb9mrDoN1K/v3b/NYPIn9XixYtjY2PLysry8iThEahfn/h4XFwICpLIsVev8PGhf3/RRYaE8PixpJz26YOzM97ekjqtINsNBpKS5Fn++DGTJmFuTlgYJ05w6pTwP5yciIwUNPGFC9jZYW9Pu3YMGkT16pSUsGSJHKhmzWLwYFq1orCQyZMxNcXHh3nzaNCAsWMpK5ORi6cn06YRFsb69RQX07EjVlYkJrJhg1Bujh4V3UF2NiUlglZV9lNKAn1JCc2bY29P165/dh8tKioKDg7++OOPMzMzHR0dMzIyrlz5R3r1V4ZFv5H6Pbb7313l5eV16tSZOnUqsHSpHG0VrrlicmvXjnbt6NYNOzusrfnyS4qLiYkhK4uMDPE0nDpFUREhIaSn4+JC5co4O/P0KY8fExSEtTVt2rBzJ87ObNki235XV27epKiIgABh6KWl4elJfj6PH0usdrVqDB4sasorV4QhU68eHTrIl0TJNXBzo0oV4uMFdZabK/661FShxABz52JtjcHAvHmkpTFuHGfOULMmJiZMn47RyJQpREQQEEBqKqdP//xTOnv2bGpqqo2NzW/bFl359WHR//76j2h34Pr16zqd7sqVK+XlJCTQsSMlJSxbRlgYM2cSGoqpKX36kJdHz5506cKnnxIWhokJI0bw5AktWtCzJ/36Scqp4uns3JnAQJycaNdOvK0XLsjGfvBg7t+nXj1696ZFC6FtnTwJkJ5OZCRqNWlpqFTcvAmQlERwME5OssJ8+ZLiYnx8qFkTlYpKlUhMBPjxR7lDK3HKyp1VkeAreszKlcXq//XXgkedOZNJk6hRg2++ITFRRPk/qxMnTmRkZDg7O/+Tt0X/fbq/wZo+fXr16tXLy8uVjczKlZLLV7Eie/awZg1BQZw5Q//+kuqooMVq1WLPHtEJt2/P3btC2+vSRTAH06cDEhCp1TJuHK1b06MHu3aRlCQn7/x8PvqIihXFZG1vz6pVAB9+SFAQYWEEBmJnJ2LJjAzq1KFyZVxc5PhRWkrFiowYQVqabLJu3+bxY1xcmDaNKlVQqYiJobiYhw/R6UhLQ6ulYUNh2J8+jasrBgPLlv3cYfSv3Rb9t93fYBmNxsTExOzsbGDqVHnyKVC7U6dYswatFhsbhg1jxQrRx2ZnY22NiwsLF/LVV2L5adJEAuYfP5Yna9WquLuTkkJqKmVlLF+OhQVubnz6KevW4evLypUkJgr64uVLkbgocQkqFe+9R3k5ixYRHi4WIQsLZszAaKR7d3r0YNo0PDwwM2P2bPLziY9n4ULmzcPZ+TWuPjiY2bNp31781w8eUF5O5crEx+PszMyZFBX92UexcePGuLi40NDQf+G26L/t/mbr4sWLOp3u9u3bRqNs7H/4gZQUzM2pXp2PP0ar5dgxbt4kKgpLSxo04NNPhUD9+eeSjbpgATduYDAwaZIIyhWn5qtXQgWLi2PKFIGxfPyx9N/nnwvB5uOPqV8fKysqVuTmTc6cQatl3rzXGQTXr7N8ORER7N1Lq1YS1vfdd/TpQ69eXL0qAsYGDThwgDp1+OgjvvtO3iRZWTx/TrNm9OsnVLOsrD8Dd/1sW1RWVvbmfhpvoP6z2h3Iyspq0KABcOqUbHwGDiQqyjhvHuXlMptTwvoUROjLl6SnY2FBQgKrV0vUY04OHh5YWJCTQ1kZaWnUrIm7u3BDT57k8WP5FjVqxM6d+PuzYgUff4yLC1ZWLFzIo0f4+rJkCcOGYWuLVivfByX7csYM+cVp0+SpX1jI6tVYWuLoyJAh9OhBmzaUlbFggYAx5s2jRw86d+bSJVq2xNaWDz74M8WLsi3y8PB4e7xF//76j2v30tLSihUrrl69GhSq/6uBAwdqtfVtbct9fYmIIDxcVLVr12Jri5MTLVuSmCjx0O+9h4kJVaqwcyd9+9K4sdiirawEUT17Nk5OqFR07kx8PB99xN27kltfvz779tG0KaNHs2ULcXHiC7l4kagoVqxg926iojA1JSODtWvRarlyRUgBjo4kJDBwoAQ45uWh0eDsTGIinTsTG1s6fvzEAwfQaNBoGDfuzxr9xYsXM2fONBgMaWlpBxUB+39q/ce1O3D48GG9Xn/06NE+fd41Mbnm7X3O0dEYHi4mNwUimZqKWk1MjGwoz5yRzI8WLQShevcuQ4ZgYkLVqly4wJ496PW0bYuTEyEhEqGxaxdWVtjb068fffuSmsqTJ4wejYkJoaEsXUqPHnTtSl6eIEhDQ5k9WxiRJSV07oxa/VrOoIAAateWtUDt2uj1PHtGWRkhIeVWVpfV6lfTp//Z0eXBgwc/bYvOK6mQf7P+ZJD4lh28/wn1n9juwIABAxwdHbOystavf65EBJeWEhVF//4kJKDV4ubGkyeyxlfMHLVr4+PDq1cS22RtTd++7NiBVsvmzbRti7U1AQE8fMiLF2IFdHGhVStRLpw9i1aLtTXt24u/5NUrvvoKa2tsbenenY4dadkS4MsvsbZGp6NaNXx9hS8wdar4mxQasEJx6t6datUICSE8nDFjbjo7u99Xctjgxo0b/+C26Fekp/x+6z+03V+9euXn5/fVV18BHTrQrx+TJ+PsjLk5OTkYjdSrR58+tGqFoyO2tpw9C9C4MSEhqNX06YNWy+HDHD9ORATm5kyaJCTeXr2oWhU3N+ztxSJYsyaenri4CFH1+nUePxbxvRKG4eHBixdC6QgKwtWVKlUEPXn2LCoV7dvj5CRJrkYjOTkEB4s4rGbN13HsgwcPbtOmzblz537yFt25c+c3fEhv32DlN9cftN1/xRt57969bm5uz549e/gQBwfS0jhxgvfeo21btm+XQcfgwbx8yfvvU6MG7dqh0eDoyOefA4wfL8vOWbOoX58RI/jiC1lXTZkiO//ISKKiCA4WmAwwYIBkeStZS4pvsHFjgoNRqUhKQq0WNWVAgGCPlNPR3buCeVq4kLp1sbfn3Xfl6/RTHTx40MXFRafTZWVlPXny5J/wGf7Ruv03tfufCDz/Hij7v6N+3Ru5W7duffv2BXJyiIyU/GgLC7y8yMlhwQKiojh+nHbtMDWlSROePmXPHnQ6atbEw4P4eLp1w2gkOxtTU4KD+eorFi0iJIRZs/Dywt5e3B47dqDRUKUK7u54ego/fvFiXF2JiMDHBwcHkTMoR/wWLUTOsHEjRUWEhTFnDqNG4eREdDTLlv3cNqpsizw9PWfOnPnqrznt/t5P8K36gf6T6rc93UWU+DY/B/6vP9uzZ8/c3d3379+v4PW0WqpXZ9IkDAaePhU6u2LmOHQIrZYNG0hNFVJAcTFPn6LT4e5OQoIEudy5w/TpWFri68t333H1KlotWVn4+aHXU706paV8/71g452cMBjIyKC8nC1bcHdn2DDc3LCwYOBAnj8nM5MOHVizhrg47O15552fZ67/tC3y8/NbuHBhSUnJP+lD+2P2Or/9MKOcGt7ez+ZvfRM3bdoUEBBQUFCgyLMUBUv9+hgM+PgIWe7sWQ4dwt8fKyuys3n5kvBwBgwgPJzQUNRqHjyQZaeVFenpkh6zaRNjx2Jnh5MT+/cL/H/oUGrUwN4eHx/u3BGG9eTJpKRgaUmlSpw7x65deHlx+DB9+2JlJUEdf7oT5X+3RSEhIRUrVvwnb4vethf1P7V+89k9t8db3O6/6inVsmXL4cOHA+PHk5hIQsLPU04Vk9uCBcTGsnAhmzcTFISpqRiu33uP8HCcnWnWDE9PvvyShw9JT8fEhHbtOH+eOnUYP545c3B1xdycTz6hqIgqVZg0iZEjcXDA3p4VK7hzBxcXvv6a7GxcXcUxrdD2/rSKiopycnL8/Pz+Rduivzc95fdVv7HdFa/F2/nu+7V/KiXS7NixYyUleHszcCBGI19+iZcX9evj4UFgIBMnAnz6KWZmBASwfr2YOebNE/yQEimTmyvj+V69SE+nTx8ePeKdd6hQgTp1RAjQrRt791KrFhUq0LUrFy5QuzbTpnHkCDVqYGNDs2bk5v4CLfq/26LfXr/1qio3wj/5x7ei/s43ck5OTmRkZElJyaFDGAx8/bXwwFJTKSri2jUcHUU926YN1atTVsayZVhYEBrK0aOcOyfZkWo10dESS33pEnZ22NnRrRtZWcTHU1DAwoWYm+Phwfz5Eiacn8+4cdjZlXl6lk6a9Mu0aGVbpFarW7Ro8Wu3Rf+tX6o/5iDyH3gjN2zYcMKECUD37qjVzJ4tPLDPP6dZM2HWFRVRVkZwMAYDCQksWyYn+4kThX90/TpFRQQGUrcuTk40aYKHB/n5PH2KtzcODqSkMHYs3t7k53PunDjumjYlI2NZWlrDv/xT/em26PLly7/ub/93u73+c+qP2e7/QN28eVOj0Zw/f/75c9zd+eYbrl+nShUBnL96RXIyAwaQnIyfH/b2XL1KSQnNmmFhQatWXLhAbCzTpvHuuzg4YGOD8hRu1YrKldFoaNQIR0du3ACoUUOco8OHo9AUi4uLw8LC1qxZ89Of58qVKz169PgHtkV/r5f3P6r+2+6va86cOQkJCUajcd06XF1FPVuzJlOm8P33ArmeOJGyMqZOJSSEgABq16ZiRebO5cULevemQgU6dRI5TZMmDBmCSoW1NV98AUg6SMWKBAezaNHPZ+eKkufBgwcnT57MyMhQSHR//7bo7yY1/EfVf9v9dRmNxqSkpLlz5wIpKQwbBnDokECuJ07ko49IThYXnI2NEAoU9ZhCNXr3XerV4/Fj/n97dxTS9BbAcfy/WwQSSbqpc+Zum8pQNwpmrTnBh0TSAqWLIzAW9OAgyNRhD9FDDzd6KGijCG70chck6EMjyUFX70O5QQ/BIBBqoywTpKQuSqHXud992P96l21itt3pzu/zJE63I3yV4//sf05/P7ZtQ2sr3r7FwABqa+Ud88xmPHyIVAdY2O12g8HwY6tF37cPj2iY+1devHihVCpfvXo1PY2iIpw5A6USjY1oaEAsJu82WlgIrxcTE1AqceMGKivl4zFiMXz8KB/U2tWFoSGUlWF6GteuYdcutLYi1dWUWCz24MGDQ4cO6fX669evL6y6xv59mPtamPtqly9fbmlpAeDxoLwcr18jGoXZjKYmqFTo60NREd68wfg4tFrk52NsDNEo6urQ2SnvOq1S4f17fPkCqxW7d6OjI8lt/3HLy8uDg4NpXS3iZGYtzH21paUls9ns9XqXl1Ffj1u3cPUqCgqQlydX29cHtRpaLbxeHDiAO3cwNAStFjt2yO/L7e3FwYPQaPDLL6uX/VfEV4uqqqriq0VpPKCL/6qugbknEQqF1Gr1zMzM8+fYuRNHjuD+/Qmb7Y/mZrhcUCqh0chHaMR3+jWZMDqKixdx/Dju3sXevWhsRKrjchNXi4LBYAaGzwuRKTH35FZ2kHM43qrV4xrNz21tf27fjqYmzMwgFJKvLZaXo61N3mpveBiFhbBY8Phx8udcWS06duzYs2fP/sefhmTMPbmFhQWDwVBTU6PXV5eU/KXRxJqbce8eSkoQieD8eeTlwWjE589YWIBOB6Px7+pq+HzJn21Dq0WUfsw9pWAwqFKpPnz48OQJiovx6ROWlnD4MPLycPo0JidRXY3bt+FwQKmM5uf3T00lOUQ3Eol0d3erVKru7u53796t97Vz+obRLPpJEp7fqVDYPJFvPm+1Wu12+4ULFxoapI4OqbNT2rdPikYllUpqb5cKC6W6Oqm3V9JqpcnJbWfP7ujtPZv47aFQyOFw2Gy2goKCly9fejyesrKy9Y4pPGH89/YUY8+pJIOjjcnub1vWrb0N+dzcnFarffTo0dwciovlIzTit2OXlsLhwNSU/JWJh+im9d4iXk1MJ6FzX8825CMjIzqdbn5+Pn7Xhc8HkwkWi3w6dqLx8XGlUmmxWCoqKtxu94+tFq0aIqWHuLmvfxvykydPulwuAC4XjEb5nL1E8dWi2tpag8Gw4dWilel6wlg2540EW5iwuX/HNuSzs7OlpaWBQODbhxYXFzO0WsTWM0HY3BOsY8IwMDBgMpkWFxdXPjM/P+92u/fs2ZOR1aKcvmE0i3hlZl1OnDhRUVFx5coVSZJmZ2cvXbqk0+lGR0d9Pt/w8LDVak3vy0UeDgalYE+VIi7ZdSPaiO3ZHsCWcfPmzf3794fDYb/fb7fbnz59qtfrM/RalecCOJeh5xaaAkC2x7BlBAKBsbGxrq4utVqd7bHQRjB3Egjn7pnidypsTqeN8+7NhLlnRMRj+7UmHOivyfZA6CvMPf0iHtsp6ffAucpsD4RW49w9bSIeW1VPMMkD9e4w298cmHsm8e/8JsPJDAmEuZNAOJkhgfCvOwmEuZNAmDsJhLmTQJg7JRXx2BROf/xjvzNX3nLPKzOUgt+p8LXjt5b/Ptj6mDulImcu5U7tzJ1S8zsVvvYRqTVnamfutIaIx1bVI+XQO9x4ryqlVnnUXj8oHc2R1iXmTmvxX+2R7OHcqZ2TGUothy7JyJg7CYTLTCQQ5k4CYe4kEOZOAmHuJBDmTgJh7iQQ5k4CYe4kEOZOAmHuJBDmTgJh7iQQ5k4CYe4kEOZOAmHuJBDmTgJh7iQQ5k4CYe4kEOZOAmHuJBDmTgJh7lkFU5oAAAAPSURBVCQQ5k4CYe4kkH8A0I7B2gjubecAAAAASUVORK5CYII=</ImageFile>
        <plotstore>
          <PlotStore xmlns:xsd="http://www.w3.org/2001/XMLSchema" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns="">
            <commandList>
              <string>terminal=pngcairo</string>
              <string>file_name="C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/n43mg2zx"</string>
              <string>font="Arial"</string>
              <string>font_size=8</string>
              <string>title=""</string>
              <string>background_color="#fefefe"</string>
              <string>xu_grid=40</string>
              <string>yv_grid=40</string>
              <string>xlabel="x"</string>
              <string>ylabel="y"</string>
              <string>zlabel="z"</string>
              <string>zrange=[-5,5]</string>
            </commandList>
            <prambleList>
              <string>"set term pngcairo enhanced size 250, 250"</string>
              <string>"set encoding utf8"</string>
              <string>"set style line 100 lc rgb 'black' lt -1 lw 0.1"</string>
              <string>"set view 4, 61, 1, 1"</string>
            </prambleList>
            <plotType>plot3D</plotType>
            <titleDefault>SAMPLE PLOT</titleDefault>
            <title />
            <titleState>Custom</titleState>
            <border>Disable</border>
            <borderVal>4095</borderVal>
            <textSize>8</textSize>
            <textSizeState>Disable</textSizeState>
            <textFont>Arial</textFont>
            <contour>Disable</contour>
            <contourType />
            <contourLevels>5</contourLevels>
            <bgColor>#fefefe</bgColor>
            <enhanced3dState>Enable</enhanced3dState>
            <pm3d>Disable</pm3d>
            <pm3dpalette>[blue,red,green]</pm3dpalette>
            <gridXu>40</gridXu>
            <gridYv>40</gridYv>
            <gridState>Custom</gridState>
            <width>250</width>
            <height>250</height>
            <pictureSizeState>Interactive</pictureSizeState>
            <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/n43mg2zx</filename>
            <termType>png</termType>
            <mapView>Disable</mapView>
            <xName>x</xName>
            <yName>y</yName>
            <zName>z</zName>
            <xAxisType>solid</xAxisType>
            <yAxisType>solid</yAxisType>
            <xAxisColor>black</xAxisColor>
            <yAxisColor>black</yAxisColor>
            <xaxisWidth>1</xaxisWidth>
            <yaxisWidth>1</yaxisWidth>
            <xNameS>Enable</xNameS>
            <yNameS>Enable</yNameS>
            <zNameS>Enable</zNameS>
            <xMinRange>-5</xMinRange>
            <xMaxRange>5</xMaxRange>
            <yMinRange>-5</yMinRange>
            <yMaxRange>5</yMaxRange>
            <zMinRange>-5</zMinRange>
            <zMaxRange>5</zMaxRange>
            <xRangeS>Disable</xRangeS>
            <yRangeS>Disable</yRangeS>
            <zRangeS>Interactive</zRangeS>
            <xGrid>Disable</xGrid>
            <yGrid>Disable</yGrid>
            <zGrid>Disable</zGrid>
            <xLogarithmic>Disable</xLogarithmic>
            <yLogarithmic>Disable</yLogarithmic>
            <zLogarithmic>Disable</zLogarithmic>
            <xLogBase>10</xLogBase>
            <yLogBase>10</yLogBase>
            <zLogBase>10</zLogBase>
            <azimuth>61</azimuth>
            <zenith>4</zenith>
            <scalAzimuth>1</scalAzimuth>
            <scalZenith>1</scalZenith>
            <view>Interactive</view>
            <mouseRedirecting>Disable</mouseRedirecting>
            <varNameMouseX>MouseX1</varNameMouseX>
            <varNameMouseY>MouseY1</varNameMouseY>
            <varNameMouseWheel>MouseW1</varNameMouseWheel>
            <viewRedirecting>Disable</viewRedirecting>
            <varNameAzimuth>Azimut1</varNameAzimuth>
            <varNameZenith>Zenit1</varNameZenith>
            <xRedirecting>Disable</xRedirecting>
            <varNameXmin>MinX1</varNameXmin>
            <varNameXmax>MaxX1</varNameXmax>
            <yRedirecting>Disable</yRedirecting>
            <varNameYmin>MinY1</varNameYmin>
            <varNameYmax>MaxY1</varNameYmax>
            <zRedirecting>Disable</zRedirecting>
            <varNameZmin>MinZ1</varNameZmin>
            <varNameZmax>MaxZ1</varNameZmax>
            <option>border=true;</option>
            <enablexAxis>true</enablexAxis>
            <enableyAxis>true</enableyAxis>
            <enablezAxis>false</enablezAxis>
            <customPalatte>Enable</customPalatte>
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